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o78CfxXvIoakLetBpyN1RaLbyExifuC27e/jDlBIz7g/B5+eKDzRh4UeGL92HWbAP2s5GDbqVgMKGnVZUl0Et6hXFuwUDPAZ4b3K/ypZy6U1HaeBEruzAn41IsHRjkhABPeC4eFyX8t0DtlA1bmi2C/wCRRf5gAEvNhBOIfZLjBK6OCAvbFUrvTnQJ/gN+HTmQP+0BEeZBiDE6JIIMMsGcF+jIOVCN5o5qbsniCHt6sOZmI5jQRzGmjyQVSSzeoap3qO2q/nGJepMagz/jg46tc/UMuh+tICuqTzvgBkYLdMxBH2GEZ+GrFakaFRJbn64XSqhacHJRIk+KPBnjxOSZohcVWXxJYrIygn6Cz+IQyFZBfUusvpk8oaOKJeaipGquERVvAg3/yE/UJhX+0XqYXUHHQU2B3JoU0RkI36nqYiQVqKMFw1xY86wEhuYQXgH7VIQq0qW6XcJ4Fk97PcRSHY76Uoa2o70qFQiWOKVXFEjmTf3zalkUzr1HRszeDIK+wcwOOKitg9EwFDC1cniZ1wksLkao2FFca+hYcR2hhXrzscsvX1mBv/7x8X76Zz119NWjp9hlYmrw/w1OTQ79v6FJxtsAXB4lH0JOFEh7LSKBnkzC3+Ypajy4PTxmhgYedaJad5cmWGrCupUrK8FUQpL6EFaVxXS2B9RPfZQXCf+CLIrq+2EArlc7VPxqC5a7BB6PEPXc38MNZIwrwv8KfQ+h5nQYfnMIc2coV7Lakl8SQHvO8pSAEAoEtViTCKqRUgCqopcYnWaakqnHqspiLBWTKlMI4uPdrSlPT1dnp9KvHl75+9ahjlinH8eBsGvV4Y7tPf7GUNJVFQ7HWlV16+Jfdm9LeRqbByJZGkFm8OtAYwKdebgZEw6D8reA8m9CAs/xwgmgFgPTzgDxBHHkEFhQcRmJ4jYqE9KybFrcZv152r938sIiE6wEirtjnlhCiymWOqohda1vi0WZCQ1jfY6yXzk2GEaiCjQcSMbZw2pa7eocnBgZXFDV7V09V/V0wZ0XD+6NN3WmTh6z7ppV1dZYR6w2GleTajJeu9AaU9UvzW3tnS0mldN9u/ZRPgA7iAgyr6GmdIjHBBQICMthJiowUOIySLs4K9KB0pALFEmlzy1bnOHGHuyiVJpzgottoFF2Zx5ROVwkyNTC/+pVtUedVOFfr3qFKioCfh0mTGbTD1X1hzAsV6i6DYJx+R7QE0ED6T4P0GPDIDSTWe4KwF2BrAB3uSWgj01RncgFRmQEhd1ah1eLUSLXcRaYKVG7m6pI6vokjCXD+Gof3Q+WtLtztH9w1LU9IBJBxPVYwZ2q+mZRd9vSkcsusi5uVdW2aFe6fqC3spxIIh5TgfL7ii88eORifc7jVZApJ8j0ULq/Fgu8hkExTCICcJPwZyTMI0HkhRVEdQBQDsIBlocqhgUE1Ad8rgZ426HFvB4KFRAjzG1qBEMOoBd1OBmz693RO5fAd22/9MiRy04d37FC5SJ227a9O9pTgS3+8XT/GL5zeemSqy86/If9F4+nVbXO9d7DfY8mU4110wMTE0OM7yngMAG+29HgxH1FMBHs+sQ9Qeftkg4idWyars6f0vlFi4/4YtEKnk5k0JUuRm5WczOteSsPw5j5HVCo4kdVLvMTXh2SBJKcU9WPqKogyec+rtD5yaEU6E8FeGkHxBaj3CwTwEDiSQlzCKYbv5LTqDLDXKKuUX2+6mqEfDFftClc7a32NNRBFbaQwjQrhVvNOIe39JlUiFsLf917qjsRCR7du/doMJLoPnVJR19vZ2dvX8f4xMzw8MzEuHX37r4dlVVDnZsvuGBz51BV5Y6+3bvx+xOtJU3xeFNJayLztx3Jsu6hoe6yZEe+XagDGRlPjzSAfFRiTgQZwRxoIXJGxiLisMitIEHgQbB5ftuU2VcQEorS60P1QY8bqnB6QFIUJijMWrjz5L0HF2MdYcbKU4lcj/D7rzh56V4qJOn2W8OzLbuWLzmanpoc6B/uTZHbL1v56fGL56ZU1RW7aae77vC+iy/PfKJnbmBifMgXTZk+HP4XZtdAZbZRSeFNqDhf4Mg50lUIQRnM25X8+4vp8g3sXqFvQTY01+Yf3p+z25lb8mw4QVbAKPcx+pxoTKevgilk7kCOTAy01eTRxnFkgVFIn5tdTAN1TpM2YQPa+nAvzuKbCwyiDkg4igVuAvQGIJ14AY1OWXiJExSBAh+MdqADOIN/iioBw1bAWwAkqSb1ptg8KcKsGf9eWca38LKc+TIek8HlQZzcJXOfwEqvwl10MUAOQHk61mgGvXMP821iqDvd4cIcM/bGJOV4+HdtnvnleWGZYsQFAWYLnSm+iBYLUXiYZP1MUbejwPradPOLS4CutR74vWIo2NR8sCumDKj79u3c5W7WGhpAJ/M9gumTi7xfa/cG+4LjqZTFunNxbDA4HHPVecsDvLjGT1/NwKUV9FAleBDhdMCO6aQHsADd4fFhpvGJ7oJVVVXVVtXGouVtFDp4dafKJQGBblDvMDz2ihailWDSqowqXGvmtRZOGbRw/8wpiwr3b2engjgwKUnyrbfKFoBu8rn3fO/Hpy77T6p7tgINpUBDGdCgocF0WsWA9kD1gOnhiXDIdPc2g+rhebxEVQ/ARKejohwhd6NDc2o19vLailqooSRGVU8UHBQ2MUFfU80TxhWgs6mlr8p+2ao+8Fq86wNXv/vBL02OjG7ZceiCmZntR1RyWj2bHLSRmht3bseXx1Kplm9nXop393b8mOntcdAnSRj7ZjrybszxdOQJqFn+DKI2h7s2pyiB7uzIw41m1GT3en1eOvLmmFKNyFjoSyWzKoNSaPg3diYK2jPXvuvK0Yv6CFH6QfdyszObt2zZvGkLVtKigHHPRePWK0+8cOLKpm2dVZZikR8DZ/XFqbnhXqtEZEmSirsvaAO5pXxOM7xtZxg5y1YBE4KXeJ2tJTAbbZXF9hI7PGhhsRmDnUwAwzhloqayreq9n/z4xz957xcuO378st2UdTffGr3jL8ZOnu698GAGU35Bm/h5aNOBWtIRqhh4wh1CuUAUTI4lyqJZ03dyaS4tRllEGzWdkKo1n1tVvB+g548xhusqroHrp2jzgA6+DeCL4pu8tu0omPatbzsHicH7p60ySJzfqoGtyuDPbPHXqvprcMP1tn4AbWV+pppy0QdykUJXp9UYyEUYbAoxIhx+EBGQaIHCKZ4T+EMFMiIuyxJhoM9B4ft5n4RH6ONrsG0KJZMxzQNypWPb88oVg2SGN0r7ZWf6xu/zayBgX7/6vZeNHe8hWKUCxs/MzG+9c37hU6r6qiopCYXAlKtb7rVec/yF49c0bWmvVFWRHxrbPPPiZ+amfMAF9evpOFHkxoZgSMf7pqwxX5kqEw7zh6gm2TwFCM10hmC8y0GjZMebeUAu45OpQ/jFuN+v4n4W/lAzXzP4n/kVLlbVc9cDttEy/6xm20V36zFP5ptS9cXEOs+9zbZk1GzUBzWxOlZ/v3opegjqqKB1gJNPtTtU/V4K0vF0ZyP1Tm00ypCIU91tVibVyzIpKw+EoL6bbxS7OIVXx7oJOAHnXvia2+DJENTrRr60Vl9XqfJgDicxYwroDkJmCSXTjRoDgRjzEPW6qZWKZV38Ch2X+jmpyuQM3vkUL28Vef6n54g8Lwkv7jG69ORs4OD3BUnIZG7giSjhnsPfyfEJfwNoKUENaafpe5M9gIgMKkpQkTvGUz88Oy7m3IMWQQAyd+pc+0a+H0oeZ74E+KEeuwz6BTin+2dn9G6CPjcbiKBQEFwyfdJV0CbsenizqoKNPOdLaaLEiayvvhasgfqhAemRYvWIxN/717x0RC0GF0LFPKn1fpiTicx9tNJpIUSFu0CanLkC/7msC8htrXt7t2S+Jkl4JDziHPL4MkfUrJz2A80uGqV2qGTDEXGhhlh7/ojYK2z2mD9PToFCv2bXBeqkwn2loxqmEqDuSxTusZ5a9h0okjLvPtH9AL6CyZqET57ueSLzMZVhCqo/Ov6v4xdfv1r/b/P8/Gb6p1sJdpmYm/nHmTl2Ye1TeXgT+FCKalBrukkE2E+9dOpW5xkJYEd5GULVtrKa8hp4ttgDUzcrIrqlpVJpGlmwEHedOn361E61/y/np6a3bKdcOHRg/+Gfq7ivb2CkP/Nb1vdNrO80gt+Vboe2RZCbPDguihQqcgtTdGQYrNpKxyXodzdSVF7mjVbLWVQOXgaouhTT3dT59DdjxiF7PN/A4q9evbCAG+rFSoEoVlv1leKpK6+++nM6nzbPk9uBS0uXlSaaeaykFF68m1x5MbDtZwbP5mYMe9oCPKOopT2dsAAOoKiFB9+ZJ4egAwbnwBAYgMWEK/BKdUUIfOaafN5JVdm5rZXlcRGgypOXnxzuu4soUzL/uTNq/5e3bBqev5Qyc8eOsaVynPkpm96lmV+r+IKO/t74z6hsA04FEf4kaqFYpVbHKoBOeQ6BK0kh3rUoF1LHOB+rtKBmryekG2Ib2BDTywF6WnDWpcuzMFDagHX/7s5LRWzps45O3BKIfWio+9jKwdOYKGlqV6ZGrg0mbh3uvOwK6/5t5aXdyUP+pqoe51Tn1oVtU2UVsiWW2qU12Xrqpvq27WLzU4PLG0wXu9L11H7gJRYryQXUKlCZFnMbk1PLOcC63X71IZj9X1XVh6hGbAdVBf9AZbG6NwN/4lB3jVk3U4LcMq/7TfBMDaqOe+K0bhZW16c7kx/zh6j947ug6tnJyVn4uO4S6+kT+Cwox8WpubkpfBd823H8GmirBGSly2zLgnNqJqdxa5C9M840rp/zZ7VMsg8zdM004U+4l7EyonDvr6kgRRVFt3DKsIX7IacsyeRqXpIz26Z7wkk/vke26IFRDLgecbTdZnSlvsilBGxFKk81s8P8DvZtUS8soVEfXU2bC2PMo8syJ68IzKvh8hCc/87iYrqIod1Iwt8RZ+o92x97LFXRgnPfjViWyHwJ0KDMwfsWeRSrAwo56cOhLR6sDinkEg17LibKMMjQfURZUshQUTX2j3LyBdBxDny2fTf+ObZfw8lKZvnM+/EdemRY/mlk+3W/0PnAA//dwIcQakzXafYijl83BOFAwG8EUyo43bNvIKbdlThjbrYQoFNkhEoc9/I3iLxZFC5pwdFjgjQpctwzL8IdSbiipNaCGyqvEKQZ8CVHcBtMUPGeiZkviGCNn898hf58tDpQEav/smTGBYt1XZJutFkJt5GEgNbwJ5mE9OANKKT0vfoylicV7ngcJ45xyiYYlJdBLl/BnyWcJP3o6PF/pct4u19RDdkgKrTpNTCAMbWoZ76kR5i0RW27zhI99JhKiNkYk00PMklVSR2iaK5akcehkN039QLMuSd5kc/8IF4Z2f48TIIEdeRk/MyACyB7h8p+ZQZnnewXxVz/s3oCPUUeg9k8MnGfxqII4IByiNtHcQmNes3pUQTgC+jXQ4h6L3T5gltij80spq26Moi5WHRd1KPrJuBlZlpVjx9X1cfg301qVCWPw0X9w/OU9agVfPq78RsogKLoWLooEq6QeYELYCSYIL4BUAwgV4DmhPDLoDkXp8TCJUpt/RNskVIsWKQsDgaD0WCb1x3yu6h6ZZ60D3C4ET/qxX1sGdLNxM1YraR43Qfspwt6lTF8t9opCETgWjZHurqDO6amg207lAFR2Du7sFX6Vn/b5uF4u6JIUlW4NTQymOjXJCkYDfWqRaWJ/rn5l/ta4r62KUn0NQ3Rvk+wGPAXgXmNqDfdVYp5zlFLYIwmKdupj8aBaeC4RbY+M0UNWzaEWu+stsGL5dFyjwRcZyZYo16FgVx7sRk4LdPt7gcnn/N19jeCUIanwulAqLG/Ndo8mMZv7Np1+llFIeQT4GF5XV/rbncHMz9VB4d1bNkLNP4DjI+GkunYeTzuxbUet4bcMY8WL/C4dZDizkbomLetxwq0zx8+sn/hoCAMKO2tPd2nWjpojOUC6/7dV+/eP50uUkvdgd7+C98VbCxVxub1WFAa6Poh8K4eNMtS2lqJBeLRJI7Pio0DaJqjPGOGdlFPDciKTMPaUiov8EhOXBSvL+71tokWpy4ppqAYvbEnTKtk91DYk2jGNFyNf2jptAAtrfMto5v2bNWmaoDhPJd5fE4biNYNOC5SVUu91hzavfOapSNlxc8BIv12TU9Rm7f1zaKS953S+0Z5/izwvA40xEh6sLaS0HUbBPoIc3rglCK1Q6Y8LE4xuaeYbYHXA6feeo/m0gOnHhY4zUer4GAbwQ4WPbKJWoURbD978ODy8gE18532vpaYKPTLhD94wSWpjkutO7Z/cPf+5Z3TauNQd0O9ICrpTTgu9nVfLej6DF9JHkVBtOuRKrBZbJEpCGNQB1xmDJ4DFEv1HIXT81PGUosDxojQXnErG5QupsF0Q5V+TQtrGluLMXFGl4GD7IbQU9aL2RUZqnCOTqnq1LYpW2t5hSwqpZHyYPhWVb2VelAfURNqfHwOJqmakHlJCQWjcCdzVNXj8dpqF36NHAFEnEJD6OPpknosYm8xaBcFSzxndKyFLtNcjwREl8SOqEAxE5zFKQUGQVpCkjQ7ZcGyzMZnKxW4poI34DEkQeuH8l7Nf34xXdfeHokg1D7UPtjXE0lFktFWoCnkjzdpVj25Qg+Dp/JyK+xJBhglUdLXU/wiQ4dENMfbp5WzVIsWzG7h1y48dfJwb429rumCPQ1VssopfRaupKRzx+6or8Ze+/m/iERSKfiLdtc6G+8Ndk9OXDc52Nu/yWePOAP20MLCFn4kYFWbdof2LcxbSx3lJUTF2yPJRDicSEbOfb+4sa7OiZWqaKCB5UzA5VU2Z8FPdRTra7VsHmLML9Ow0KIZ9AQ21KO6WFxjQAbZzKhEnGk04zubgKDo8EcnKBT0ToT1oEJkvgW/sXUuA/AT9+0JRjKPqCr5GI1YRQJodRX1Qe33kAdK3egcQqUcHkPPIri/+uvVtH4ft+fuG3T/AOjWUCjtb6ivUkEJ0tAEYpTP53usGnIFgvkeK41PxJJrgwgtmAURJlgQweO7nJe3S5zw+YfB0ZCE20YoZqb0ntvZHPS/S5CEuzM/oI7Gz0Y/q+r0oDvM/BVGxlvHWiaMWAtUeW7FiBmAAQLv6A0UR7vSRTyIY6unvIgHdGaoTxtN+6EpWIQud8iSwBnos5atf9BSPf1gMVeoB8biKKrBuGl+Hw2MUTqyMVU7DFaUXTYeUPP7hGTpFngs4+aZ5gO1bXMtg8NA/5hruDn3gff3NxGV42OlzYFd0fCWucxX2HAHmuhwm1/MvuJXoa8eNJe2VIOn4SoB2TN7WsF8D4ai503xc6TtiP5cL5g6yPYgzQcOyhrZ9OX3paDT+COTQHIg5Blug09J7YHmeL55tjUnp20tvhZG+f5EO6fyYmlLU8CwBT8A2lVUnR+fWCyMT1gsMPLVFnt5KTyoaCw+QdGiru8LgxO93zqw8q2+zs4++md9+uTT+/adfHoiPbh/MM0uug0aWh3F34d26RrvhenSmjKw/B4NwImcl0HmZH6sSMV/PgdPKNe2UtDYiNj9PBiz5hEmMOZicDKuIxljhc9fVcBInY8mpGGhhgT+/s4FbVONzlHQpLhpKtIfDDWm22p7nR0p/MbfXLN8uLT4SZj9vmiMqGpDlV/7WleHO5Q5V1RMEY4uG1sZvhlNW5wVBJA5gARTNsrYchJ1BOaNHBm62Md+wfyhsZFF4/7iI95U3EcxO6IRYP9aWUhm+0A/8FaOWEqqXENOSrzIU+pJ46yrXJEI/qG9ttrC8X535usgDoc6o4QXFJcvEOeI7lMlQCY+CzQ3oQP6GrYnL7yA0cVmdIHRJuw1cJkj7T1PFKLwObYsCHXTxTItyiBcXnZBNhBRsE4v5oUhEuBDNsXaos76E6nmu7buVgfU1lA4ZPOcSLbsWbR+WpGbAo2NtsaiFntn8/VjaaW0tq6u3mYrabV3Nw9vongC+rcHbLAfJdJRmlkAypZaT56hBI6hBBAlcW8uHcKPfBrN/tKMdAgTKOgRFHsWGkAXaOKaHqL6YhpgwowFgzsCsED9iCvg94C7Jgc7rJOzuBhgwSkV/gE6eKPFV4rllMyV6bl/dE6+jtxoU9pSI4HP6AaP3JSZcl4XF/CT9mbxps24yWAmTNy9Bsx8FLSIp00w3REAmcys54c8UuYPO/6Bpd0CYr57IT0EcqN53UOtVH5kWQ3VLG6bxYNgM55sawFARFPHPjVirAnUwOX7QG91YQxkPs/DrUa2jg1iIKlcCOQJ7nNYGVa4xfoiYmlcZBGQs5yyS8bfpRGQ13c2+/fiGtmSCctGm+RhaLMZXWzEP/x58Q//mvhHsWFnjOiSEf4oJ4xK3cYaJTD98qIf2fuLi4+GtFSnh3IyP+zRh9eGPfKiHno04UvcrVgZkbkZDwkk67HSp5BNjUTbzMkjFu42GurgGirLSbHTDd8V/BJgxszPzlx91wHa7V+evhbbFEsmosgHhycS21dkII8y4EXoexONeXhrS3IxjyzLQ7WhGt3Bp5mVunpowHrYyYAKdsNjaiFAKIFvVp6/504wG9MyP1LWgL1lg7w8LvL8nffqNwf7cX2VdYCXp2T+v14Ffc2LB6pbk9VLoiT8y6/Y7927W+rKd9OcSjvo938CGp3Ima4p4UiOQj3K6w35ORZ+68tGPDBM8VzQAwj6IE9GH8PyqMztsFSW4JYdnDIIHtU5Tu5/TBIexC/TyfQrZ2f4ul8BRjh3qWzI4qPQrpYf+5gviH2Ma2O52EcFuFaFoQ9OlKrMyEeDyP/QV3nivaAnL+VF/rsh24HPgORfB+ZVFnAi6cAwe9mPzEvd9fQHtW31q+/HT4G/kkCD6EhaGeyuI4CATKfFhXgBA/o4Q5cEMQEvl75zABQOU/hzVJP61z7D0fQ4YYU9u2gYaYJmwY10x5rdMT91Iz1mIk42fcWI6xamRzOdmgvsirrKZZnRDRg/1dZc59i5uH03TPy9S9WNN+1ra0rtXNyxk/2uabgpkrrKG2jdGoTLlu8NVtji3qHhiR5F7emvcZZNp3Y2DVY0DRi3+mrqyjZXj8RngpqruSZiDbpdTbUR5geBjiPXkcNsXaQHPXS/uH/o4TiWZGxouU4kiLIonECyJMoSS7vgEc1XQ6LAiytIsmKFk5QVC03S4BYtFK3sBdPK4TlHukt/WT7zJ7y9mHY7nXQ9xtnj7O5IxtqaI0Gf5spbnSkC9HO/iIbeaoXGWJsozDVj45E0YhLfu/HGm26Cv8NHjx6mf+mx8YH+EaVdaajr7+vhxZQy2m89c/KDJ8+wy8Dittu2LbLL+Gh6c3q0J2Wx2qpHR0abRUGNA6ri0RxuIxL5GuNpAvWiSyhX0wf9WJRDWBDJpFUigsiJgp5yZnBEkXllpQjLwBpZPJTPkWXGkdlUUmdIT1eyN9XrTDhjba1NEXdDHkuKDZaUvwVLfHrATk/QN90UjX6monreQdVXjhy56KJjxy6aXViYnd2yZXbOMppsqXbGOblREtp8qmOq1e7w4bb92+q37dkLl71tg72h3sF+uAwH1ecUj1Zbr27iYAqPj6iXO+Wy4kG2Z+UWvJU8ApRWo3bGkybafw76L+jdzYJd6C5bi6sutleWZ9fiztM1fUzfNTU1PDw5OewPzc7N4VvGBsoHxtilIxAsn50tn6W+nx6HJI+CT9jJfL9BfJLdZ/ib3R8z7t/I7k9k708Z929BejyzC/TbGzC6Y2hben6gv66cl/hoMYGRnwTwJXG8dIaFy0Ch0HiBJDEMtjAlyoSmdOvIuK8Po76xvtGerqawz+NutFXKIurFvarFFhbMFTY9i+mdhDABkhZjfQkulRfOvF+Uqyraoq56gT9PTJN3NFTYyuTv6KHN66WIgrmI11qfrMRF5w1ygjkqbq1VK8vw3+fCnQYv/4HxrNvg2Xuy958lN8H9XoTKJDyCP4CsSL6f4Pus9yXCRkysm8XEEqCNZtKTFUWAGCgsZFHpM0iBZxR0CMmyBLNCkhb1fFkE+JBBBMburTQ42dPV2U4Tk71eV9ijeSzgo6INo2I5jsXyGZ4yY4B2XWnE8MGCiBlpbdF5xunMbbYuHzy4TINor+E38iNokXSpwSWTq7EAC7M9zcJqWb48keXLJP7sGr7g1V8b+QQuFptw2kuLZJGYOfAUbKA9yIyouFBjN0st8LD+gmei58D3YSNo3MfMagkuc+Fv0DyDbbws7wDDci18vhtXTtFlPOz2YKVd5ry4SFX/M44VQMXJTIbS8ia08SvyRVRH9zk4q8qLQJcZ+fhzUzoV3e00iaPCaEZ3j0wijMTq1H/K8iZodIQ3PomsdMicljkBjR90YfbjNVV93EV5xHx7JlOjhkzdzmSKrcFyPXC/jd7nPoQ/wu4z34k9P2E8fyDv/kPZ+5OGbOq+CH1+ktVzM/on/T5dw2H1txv1v4/dZ/iGPT9n1H9Z3vNT2edvhZmee/6B7PNjeNzI6fgJ+fQfv2eEDKnqua/k7RmBerjQn1DPt6GeVrMeoNOJP4/uJzeXSaB0EfEh5X6Ev0x8uhjCNEzhz+NDIIdW6JEn7WIrxsv67sPNaLoIXiqqKaLxCbp3huXBMvDt9umAMv/Hc/kbae7K/0FuNrbVGB86XXiS3Fzq1+li9N0O9JVn6bsfZwmlz6+eAYFcAX4XUX7Tpxm/+9Hd6HUAo0VZPi2igj0/5gabZIGdORaJ+AORSOBuzdXk0thFjyN3g/xdzvbqOFCQ5uDxhKl3WQAAKzDnz4AxQWegAL4o65JLom/xy0wZ/saaz7wdPxtd2JjtB4J+yeKIJTT3xLC5h3Sbu8Bs7hKzuTNs32iJtaS4SN83KtrNhD3wSzWXt8xVtl/F4C1n3of7M/9jhhr7SfDcK7oPOrF6AlcXrjMC6OYIW2dk+RrGOiM8DEr9UC5ZeYk9lltndGksvmrL5miBX2/49xN0jZEtNd6kcjEV/Ppzw3Ch7cPL+DDLu1qfn1aCihJ0aBv9WEfmdszwD7ZzmTex2qtwWIIPmVyNwaE59x64sj6h1TPEufoksMTHUMtbzi+KUSrz5phKZODRb8+YU5WtaY3i74CNq0JudEnaUlNNBN5K8xKzngnzz3LxNMncAZeLubnOU5yDFovpShtwwOa2uZy10FalJ1opsyVEez1mqVRuI6eeUkuSqbJcTr0/USO2N4BSDs01TYw/xw22JeKD3f4wfkMSsErOXQ4mweveufv0s5kJVwhXWvpHj/ek9Ny+E2CpH0OtaOlhK0t21sXAAXOFJm6vICRiAQkH6LLzsrns7KIGniN4JfeUILCZyZYbkaAnsUOtLbGk1qzRaJXIAp8MANJdEPDRrKdf0uxM2g1TalinoKOC2thoddY3OCyNLlUdGHTWeUpUtcRT5xgcpOvVxR7/rbGkaknEbvN6S+CGc2LqmiYNvribr56cqGPzPYWew/Pkdrq/CHWhb6bL/D6RE7CrlnBCCksiDZm6oL8+kBsB0URTwiR9BYmAV0Rpn4KpgynTMPRRFgFxw9ORtU/DU/QRcBHgRUkSFwDhSEushhkHXaA1HucoouMLXsM8+Fbr31pcTDuamz0ehJq7mjtibZ4mT4Qu4Ca97qClqDZcTmHkeliZTWSlG3x7sQkpxZyjLmqugy0jc/FaV7elSRLGOt8lWCIqEdp7tbgz1uL1gMbgeFHkM+fwQFtzMiYLJfXVblWxettOvi9ST9QiLdXtqGkT+BpH4AE1rIp8mBdBh7fjJbzASWUSMIEGEJgtwku6LYLyON5ulB/ZsDwN72/mOCg/vL7cGMsLjJzAILroYS919Sf1SFWd6ZkgXobbwj6JuSY0Nf4oZrkIRrlE12ipoMOTgsAvsIxr9gqostqs7ve78v00pWjtJoxCH62Qve+Zmhoanp4e9gYCXo/f7/lAHkNnhtuGZ9ilL+Tr9gWDcAk9bDIRmeta6A78enYdaf6drSPhl0DPR4ycXbpmRuuoREVpemseMB7dM8zydOn6ZF7KluSDyeAnwjxU0tHzhNBGQEg7/gx/GurbteO0h9Y3TCKrr5FH6R5XplOLKaHXg1K4XN+dStUo8eXvu32MkAFOGRE4bp6XkiQi8ldJEn+V3sdVC+lc/RF59zvX0SRv4/d/q0+p6lOkU42r8I/Vd5LV9wDQl1/febCCTmz+cF7icDid8Ec662vUmnp2oe9m/oX4oN6HUCkSHyzmcTSM6XsNOJVkUFl0+zP/LlmuuMIineRkjhzhlZgqdnWJakzhByi0ANpWVn+Ey8g9YM8CE/c5QFgt5hrlAhVNC3ASvxex/d2LD/m8lJ3imrMNPsSTxz7Nyx2gi770BU7pqAe9fikepslLZzNnJX3+tMD8WmLz65A5f0j+/KqH+XWcA4+FO7rh/EvA+9tZ+YUblkez9R/bsP5WqH8ve//4hu+H4f0D7P2LzHKu8H2z/os3rL9l9UZoobtMhP59WC9d/TAtpbpj9cN4M26HssN6Gc6VtUPZAntvZV1ZHOrUy46sK6uH947jBJQdXVeWgPe2s7IL15VFs3QeW0dnK9S5l713fN174dUP4gO4C8ouQh/SubP6oex7Zp0XF9YJ9ncrKMe7mF6MojR4lI8aC6gOLKIQGJNNWJGbqwmv8JMOdpesubtobMuwYome3iGBbpSLsMLLyiG2P5SGoVFqyiIQno/xdFvGBk9Spzaa3U+ae3ox7evvj8WoXu2f7p8cGYqlY32d7cXR4lav1lhXUaZHwhR7uPDIDpSXWs6V6fG/XG45Xd2FeYGS51fD5NuGHj7Xr14sc6cWXRjUPKjK4zJ31c46Qn+QH7yljs78rZ6m/uunF7ATW3hRT1Qv/8fx4Rcy/8WL+LoNlbjhV77G/M0+5s/04SPIyDHEPwc9GkDbdfBYn8vFEfOybWSJsE1AjrTTTMbZqFhf2g8gX3nM7dc0t7G0n5+Ow7Jx/Cwm4sruItGy2TiLu1t6FUt/eBlr1Ih8z8zFaZ6jK3AJCyme7KFmBe7qyTi5PoTQbQ/XAk+pDa5gGYEU11I5mAOMS4kVGbGKTNjOIofeY60gx+s8jzKIKQDIXmFPb/QMICS6DhxCAc2txdzQe9VSvz4ZKZXttB4XWpONdMHOwGYlTbu+qXnPQVU9mGXAlqkiTKi7pJJFygQ9G+l8eSpmjhL4CS7Amp3ovWmLo5jA/DI2PtGuh2C2Eo4nFPjpKZAdUzIAFXEJ5k1sikbI2OxJIrYsbDwMTyC68+MQlCMkoQO5t6kEOJub3W6AiZ3NHYmYu8kdCfhoSMnTpFmUmo0zkv6EPKSdi+88+2jrwtunHelzhMpRKSHLulytpplcxehZAB7M0fVlHgFeFlbYqRFL1H2KU7sZw9PuIF1YdkhKXZjPwzSaKeDrEtLEvDkgSvhSA/NQgdfnQW1fpSIKfU10JnR252DQEgx7dk6I4E8lgPtsVuxaOBUq6MdeijLhDvXfa8CHq6N7SGvW7SFtZFkrLjRts9nqbHVed4VLlLJ7SDVjG4G5idRYEsW/lMckPvALPycP8wL5W07eLnN/d3s3oJDy0i5Jki65RBJ4okjSud8+/IWO5vamL66uGrQ8U+oGZEwt8534QtSmxyrbjBguPNSF3wB6m1ACjaaH2rAEsLoYc3hCAYEjnEQO60FwhA8AXG5kOS4ubrq5GaPmRHMiEvK46xy2yvIyWURNuEmV1gXD13fLDp3NRnI5v9HHX5iR7/U9BWtTW08DuB8zupwf9c7vPCcVt9bQ+C0e0tlA5+Y0XWuHPpaD7+BBPWmWDYonxbV7ahunJLanFoTMhafrnJUVmsvpqfPUVlc4Kh3BuCzRk1jOv53Wbn6ZF5Q7/yESvfzYyTvv7E2lhjZfsKk3PXYBNCYpf9bcUUoqLp0exyl/KOC+/ZeBlubQvWwODKy+gX9LvChi7KQ+/35ady67VxOMoyfsXvhPkgqye99uO62oPXjJicPLpzkiD4BF44YGBoaHBwYHsNwvgrG57KD10N7P7TmwZbSkzCLwqZ50z2d7B+JRi0gkQZSKp3ayuazTTeXsMkPObmNyhnNyRseAYBgDut/Wx8yAwXKe7bfVWV5SrG+29cSFHKsb1+60Be5+Blvec8NnPrG8c+fyNOPqz8PXnRlb3N06P5O5gvGSjvkd0F4DiqVbyzBHHFhP4i7c+dqo77oFg+QSpn1lHpcWFyWn3rS5dUbf+iqyLwa8ABJwWlH++98Ugf+3/6a+ZOYJRoeSVG5XkrzweYGHK/BGp+M54M21jDdn8QcLeZN95vbsM3+FT63hH/RntZ31p4NmHwtAfQn0iUyaoTmqYURePKBiRZGXkCw36schSPpshcc6UHvC5nX5aSctUkO4Yl234NvGyyvJlJ7/YoTJPpvrdU3Bsoqn8Se8zhj8Qh4XyJollYb2SpNXqGCsaqnup2NlA615nrFy8dMaHSUBBP08o0Qv5gC9CLDsRZHvNxv8HCXrn3nB5Du3j9QA32+gtpzcgJ8y75MDefc/bN5fvYEcyrv/6dzz3Na8+597u3o2el6f/zBHvIAArkuXlGJMGjEvRENE5Li32zztzts87XrLzdNuCtNduc3Tmrl5OokS7b5yzeP1KlLdOiWSW47vMTPujV3wBXunH7j4xJF9VxCsDMpjXe/7wA3XUFz9NFzklIJBk1XNJa2Hlz+7d//ccLmiqG2pa+687nS1wCeoNP1Fv4/IUqXL7cvJxSrIxbp90436vmlX4b5pyZHbJOxKZCMkAAbYcTDTahpmB92ImlYzv6GbUAVVfeUVVT33e1X9939Xs22iz0KbVuMcrsYpXTVpcZKv/WnF8wKtjIqWyCopeL8E1abtFg6oZVnJAVpNEE+Dhy8b1TD+6Z7MPHS+n3KKySllxbk3DRnth5fvJS+DrHyY6YbPoOfX6obV363egM5Cm5Xr92g34unOMkq5sUc7WRD7qZMUUiZLo2q/0j9wpdjJ8TwpOYC/oSiZnm3LxTT/2qgb8M2nzf4RFdry0rw1V2ODDVw9I02pka1tusi0P1Ab56XaLLfYnu2N8631qTqgYNzW8Bl93/azPyTSrCTcP5+dth8ZdnU03sWL/Lcy3wR7Lf5+/i95wZCP25hdb0g7i7GRAN6o795GjBRfeZyTavLGLV+FDyg/Zqr7W3ozmXamrvQY1e+Nuj30DDN3Q21FKRg9gEXsQCjgKzsXZw9bwJ129HppIx6jZjo71qyfmou4VTF8I2uRF8Z4SZ4AElbg88Ifj7GmBf7VWiy3SZzzR4rylB/LUYkLPImMnFhyiuG0aLrFU033k5eAY0gK9pQ36nvKXSx9sAmFg/GERsHluj3lbEZz/pSRbqen3tGpTjeVD1mVfSL/iY/y4j6lSOR7FRn4Wa1dyclE4k47ncBnRelVgGVS5hncIcnnfkvVfqC3NzX0M1H8ZbK/zN1iz3xXMeUFAd1umndX76jI7fPPikvQ0+7JF5cGEvOb09dItrObkrIicVcfokd/gAnaD379RdSTT7PxE3/yzLf+VVHozBFf/fYLVMkbOhgxbPIFA5v8xTpsQvHL70Dvrtlv7s7L59bW7zeX3nq/+f0sK+eiYwMjIwP0z3pw+eyegwf3nF0+OD7Y/7H+QXbJ4qffMRrvNWj88FqczmT96waGbU036dIurN2ZzsQSWFpZoWNWzQNwJif+5qb0fNAKTP340aPHjk7AdPvYcG/X8Azj5sL8loXHeQFb22KJyNeRwacVxqd6HaHSvekgg4iw4YTPA9l96u7sPnWN6uhQQHPRvSPlPnc1IPn8zek60tBPRjvP7vQPXLRpnKuukSuJzIsVNbF28eixi469T2frwAjxAlNnlkv9bl6OCgKRhkYx3Nlz8HmDx4P9Bv/+wDCGRmeQvj9dXLs/ncokU/dOh7453V0RjEt5sslgfwPJS8TKZ+S9L/SlYgfZntebDisDXxjp6Rjex9j5sc5ZCx7/mCCKr7ykYFc42uS7j81ren7SN4GnccpRK2bmYuOMcHduX7qO+eMo5vGGvD4d87PzN3QFW7kuJ1z3A4yTlbJZ4R89DBUKaVHE+KrubnfoPZ2JJ3cdx0QaEPgrOmLu5uu6o0f3WzcNWkQZ/mfZpHnrvKWJ6sHWm8b7LUKppMzWe+oby2PVg7HJcWTmeEB/qCw/YcjykXV4V3/muewzZ/EH1uFdmoPxMIxX4V73RpY45Mrf6y5tvNf9q7cDCn2/otxOrf4zgPzgX4ZurzXyOx5m7T9ttH/tuvbHgUbqx1eb7TOzwu2l7TOZhhJ73BOj7dvOtx1+XOlX+3t7B0DNHz9o/QbeAkbm7p50ugdvo9/27td5prdFefaswbMPraMHzBL+BcNCjnS1FeeUqD7hvREPs3NGmrXNTBXXRYJlBj/NfRXL4+DlXVVRhIvLrsQiPwLg/HHwsCUicxLPZT6TbEu04n0cDwDkN/p6Ok3Opb5zAm3R1y/U5tqyUougJ42bP/SscUc2azw7Tg49YZwxL3tz8dGQ19GkQ/jC7f2kRceVLDU8WbgnnjOM1T3kDkzjdHvKSrFkLR93gQUYkrmlBixWiLuxMiTw+JNE3iFxHRYbKSvv4aStrINi5vH27gpfxyv7OI5XMk8cqx6rxEOSCGBLlh/zjCWTf6P3mUrbf0CfA9RmufP3x+dsViDo022WuYm/gVt3LA2QzCjmOe7xewHUiPxmB5jgGV6aAkj/pS/TW8LWsiDunhfEzaKALW8KgnhZIDh/UhCE32X+h4Kda2rSO9nCGdu3j19iMlCfdtht1ny6kIG8fDrc6cE6Xwu3xAMtz4hfwdK0xG9vxW0LnDwpcOSrAgVa9+OtgEC/sGvpLhoJ/+L9DAjpbT4FbfrouVGVwBt31u9cMnEQyxKHcfWNxRZ0prAs8fwN8nqSOAAg02sAnKQI3Js9roH7VBXfovC/Dgp238Q9LA5/WADvhMf7t4EjkVRg6ITM5zvFRhrCTxq4WKeLzpl/M+bMtnV6Rn/m5ewzn8GJdbZ/J/hctevPmknl2f729bZfeWvb/513flbuKSBCWn9WbjTvrNxY/lm5ytuclXvqjzgr92KaoHm+s3JTubNyYwVn5Sp/xFm5F8fHulvavec9K3ehK1AfSbrs5z8r9wCMT9mfcFZuKnf0bfs7Oiu38IV1Z+Uqf+pZuc//35yVGzPO11l/Vm40d1ZubM1Zuco7PCv3Bv2sXB7MA0d+9c8FZ+XK4oZn5R6GcSl+52flRnNn5bavOStX+SPPyn3uf31W7i6gveaPOis3lV3bbF93Vq7yx52V++T/7qzcbcBh11udlcvEIbbhWblmkXFWrnL+s3Lve8dn5c4BLz3v5KzcVN5Zue3nPytX+dPOyv3m//VZuaZd+CPOyk1lz8pt3/CsXOWPOyv3c/+rs3JbVt/ES/ivmF0Lpf0ot3fjT7Zq187MjI/DX8D4T5oeuWFkml0GAt5bacYTXEDo0iCom/FZPW4n6vEouF6/1qQ5UI27c71JK7BoYZxW9+wQJPV6GS4wr/+gtqjY6sByUxEXImrmC/Abam+HNhegv340py9IO8x5Yeb05VkzurBuzo0NivX95H7kDbhjkXx7hwvtnWnusGQY33atLRAONnq0RjWm3nyDq9kXinDPgq37b7XV1+6rqfXWFFdV1TYo6pXHA+2avdpfT6mn8zoO40Xpj6Ors3aOdiOcb7cwOoFEmFYiv2KYrxVqtPZmrVxknZV7i8fNowFiIJxg46LMxr2ViSs09dStZCtgWhx62+AJhHxBeqSYx+Xyehvg1ujYyFBTcnqTdKWqNlbXOUpra9QmtdZZYrPV1qtqT3d7e7oO14309EP/Ybrg4/hO5KH2DQYGX581ckfW2DcPclP75mf2LWqc45lzdTYwcG88p/Kf40QhJQn8zSfUNjWkwr+oOgTmTcZBkQff4Nx1qnodjMaQPh4JGI/tQI8fXfUwXSY3xyMEXKRT6QwytnUzQ3EI+ExAO6wZjnDew4S58ud/Wh8NP/K5tVi5110wGlmrCBNEnx2FJjEB3O5rCngi8aSi4nIiv6Kqd4iNdYOjM5OU++0N7nJPo41Yv6Oqzeo2aXRgeJzu8TJ0hAM8ndH0UCUWOI9uB2lk0TAcmOZVckA3J6yAzhN1XdfOTzudAEoDTr/mggpqPW5dw9nWGEGmPBgwzKkTZgvPTM9uSo8A4b1N/rbOq6bH/IEGVywc8Evjgx8fGI+1qarb7Q3XXbtpc7/PY3fUNoY8AR0TtsJlL4yNHfXpCaBVhXP9kGkBbWtm+aEN7F+Ftsb+UW/zCE8+caMKkBTXq+RuviihCnimiSaIqKIgZq63MNsXBv4dAP7ZkAu1UBxUqts+U9lmbWCB5XO77XaE3C3u5qDf7rI3OmuhgqoNLZ9p+Mx9c7aYrcDqnd5c76iqGBsaGvM76mamh4eHNXdTMBIKhYMRKd3tTpUVherbu7vbu2pLU1pPH+ZiSmurUu14ylmn0q0Rap2T7Y/T5aAeBakcNIIMFIPI56G53PjD47rgZuWgoQGhhmBDwKvREJ/HS8Fy7VpIl7VxhmVJprILSu8aBSFwuyMBW0tDenB6fGzzzFQ4GAxMD0rxhKrayr1+T0nRUP8YeE03j46/3Bjx+kedCZoTiH6Ml8hH9ZxH9Avw7BC57xfg2dGcQPQLvJncpucT62XYLGuHsgX23sq6sjjUqZcdWVdWD+8dp/ttaA7lmrIEvLedlV24riyapfPYOjpboc697L3j694Lw3sH2HsXmWVc7j2zzovX1dmP/h69jq8sE0E/1eo11po+8cTqHeg/yM+hTAG6WFnULAtA2VOsTF1btvr71bOgCX4KZe9e994ElFWzsqvWvfc/q2ehTlrWse69ESzhs3gMyoqBt6ysPq+MfJqVHdmojAuxsqOFZdSOkFJ0mjyKKlD8YY6FU/XsKwvK/V9KOaiqzWYIU2gyu/iQL0hzb8t9fdjch6wn+YZxm4CLS4uqK9vkck5pIKWi0CGUldaUVnpqa6uisr5edJJ8d/VH3NTb7FWCOX6e3OPvFuYer06Qp1df43re5v/viNaXn3f9sNDOSeMCx43xUjt5Wj0oScIBkeYyf5M8y+grQ+KDpQW5zGZH/ZkXJMt114Fhkq6VQAtyUtQiNDdjKSpx7fT44sxvyPNQR9Xb7FujyZx5+dqZ36hgjV4hz5sJ25RXTas/In/5NrySzsurpjW82koaVl8jH4XXygpz06XqcGFe+l9xXIqX0yLhRnm5mTRIwn6DQ5RHvyQuoOv2t+TRbyTL8eOUR0cliWzh5JjCB4NYjMlcK+XRajXxQB1H3oZHtG95PHpdfURVHyEeegYj3Rr1/wE2WjY0AAB4nGNgZGBgYGZwNFZ+ahzPb/OVQZ75BVCE4VHI0xAY/e/Ufwvm5cy+QC4HAxNIFABouQ0+eJxjYGRgYPb9bwEk7/479T+beTkDUAQZME8EAJoHBtp4nO1X30uTURh+3vdTrClKYOhiLaQgo0hZmRPWmjnFGK6wJhF2Z1AQ5IVEdWdFQRBEUNBN5D/QRdFF0F0QFBERRAQqREWSEkuhMmFfzznb1M1ZRhdR7oHH9z3vr3O+883vvEeOow6EdPHPC/IDQtKOgHMbIb2FAO4jIJWIkfVyEy16EL0Yg08+ooMyJAMo1yja5BHq1YcO3cA8PzzqQUCDaNNVaNYIyRgTjwlUsMYheYmt2uimdCcSehp7dJByNRLyjfIyx9eQgMvxSndG91MOI+EI61+n/yz9dRnZSxlkrRqs1/PYp52ocvaiWjeihDYP46ql0v0in9CotYhpKcK6DhEtQ1hOMK6UeVsQwzh2YcKdknGrx5wuRGmPMiesXkSlj3yOJhlkjp/7kYRXn8IrI1ghn1FDn1fewE9bTHvQLRe5b+k5wzbe6GbusjnKsDuFcXfazsNnsPUNz3EOs27WnJXv0OH02z330d9M+iw3oVXvcM8PoM+8R3hQEPYdDqDC6HxPFroWkVm/x50pnJlX5xKaC9qvIEhuX8QXkauF84r4CzC/8eUC/k8vPdhtn6eXZ+RAbkxq9M8XVUQRyxBn3GM8CxpIP9lEBshGcnNGNtizInOWLBZnSjkj7A/+A+hrnvXBNG0PYmymJwnO2SXpuoaF8vPt6iCuO7DbMMceRDwnbzQ9zsp8n+VDxJ0LrHeXvEe9L61b2ZlXvytTJ0mZzKuZROuChU+63w21ai5WhvLWOMTe7wF7ozjniy9cp4b4nKHcdRSCvE/n2vg1eXNMs+/KMMf+DN750ua3sN8kfzrXJEr17cIuTMYg8golC+yPUWKY1X/1LEX8+9CT6CVPkf3kEXIbeZQ8TPaQ3SZmqd/D3/luZmHuDdl7nR2z/0+PeVcydzuzzuydYzHcgN8I0yG5tqNMPUk7Ul+zIdZnv9SpZMZSu/Sd+gHotN7wAAB4nO3BTUhacQAA8Nd7z6+X5suPtPf+Wu+f2vOjepn+kxEiMnYYEh1GDBkSY4QHD7KDiIiMGGOIjDFGjNghInaIiB1EIjqMDjIiOkRERAxPHWQHkQ7yTnu5l22tw07b2Pb7YRjmkSext13JLhEHeAzP4QcERfiJWSJHLBM10k6myXPFlGJJ0VJGlOsqreqBakN1pJ5SF9SHGr8mpVnT1KgktUpVqWZ3qPth97YW00a0Be2JzqMr6bZ0jR5fz3s9pr+lf6L/QIfpl/Rp793eFYPaUDGIRqXRYIwb88amacZUMmPmuHm3j+l73Ldu8Vjylk2LaC31o/4dhmRoBjA8U2F2mEN2mp1j37E19jPbAiSgAQA8CIAIiIE0eA1WQQ20bKTNZyvYytee2y/ckZYvDjhuePLN+oB4dZAaLPwVl3/LjzduXOSs0tvy+f//4EvcGrfF7XInXJ0TIQWt0AUDMApnYAKmYA4+h4twcWjuF0wN7TumHXFp0yE6Z50J56qzctXFy/OuY1f962Eon5dmO4vDLT7AR/gYf59/xKf5vJuUh6UJ9zP5m86qe99jao/Ki54zr8sb6sx6iz/c8+75PL6M/JOvMYLLBWm0PTtSvLY6GuksjVYvjxnGHFL0D86MlQWlUBQOxoXxF+NH/qh/xV+bYCZyE2IgGigH6eC94CYyIYgEFEYxFEdJlEFP0Su0LN9A22hXeozO0PkkLqUn7d+NSxeka+178sblkFU61Z6QL/z8L7CyJX8AAAEAAAO+AE8ABQBUAAMAAgAoAFQAjQAAAIQAygACAAF4nKWSTWsTQRjH/7NJS2KrF4OHFmVA0B7KZtOGQveWTYKnlpLQFk9L0gzJkiUTdmcX8iXEj+C14Gfw3I/gB/Dg2bvgv+P4cggaNEP2+c3zPs8MgCfiEQS+/17hrWOBxwKOPVTFM8cV7InXjqvYF+8db+Gh+OR4G3vegeMaHng//Ot46r1zvIOG99nxLhqVl8wsqnXu3tgq9yzwAh8de6iJhuMK2uK54ypOhHG8xd7uHG/T54vjGmt1HdcRehPHOzjwPjjeJX9FFxpLrJAhwRQzGEjc8n+EAC2cksa0SnSwoIfEBRR9MkaVGOGQmohsaNPkc8o5KaXmhtkUvXwbnXLJ36rkdqcoFWXJ74Se6OrlKkumMyNv5VHQOpXjlewsEnmhTKbL0aGMtEm0PE/mOjU3M1X6spOm0obkMlO5yko1YaLYrmsM0KPs44x99i0PcUmO0cYJ3eL4etCL+2dRvxcPL6O4TeX9iTTPgUjr+aapQu4KDiu3A1qXOBwW41yZTRNK2hWnVXByI85oXUo5UNMiHdF4ZeeY23tYMPaY0wzsHeJKZXmiF/LYD4LWptX/Xvtn6dSe2LgGNIOWVCpjWFcX5H9/O/jj3cO+JMNyIZpc6xrx+a4UHY1Zhs3mr678ifrf8G/VMsf6AHicbdZVlFbHtobhmnNWgBB3D3EXunzF3SFClCghxAMR4u7u7u7u7u7u7u7uO2Pn0O++OFzQ1aNHr6//i/ep5dT999/fA1xw/88/u+uf/8SpM+fdWK6fG9v1d+O4cd14bnw3gZvQTeQmdpO4Sd1kbnI3hZvSTeWmdtO4ad10bno3wM3kZnGzutnc7G4ON6eby83t5nHzuvnc/G6g6/lnMbrksiuuuuY6t4Bb0C3kFnaLuaXc0m4Zt6xbzi3vVnArupXcIDfYrexWcau61dwQt4Zb063l1nbruKFuXbeeW98d5A53h7n93RZuV7eXqPtLTLyM5d5z70sf6Sv93IcytvSXcWRcGc9d5653N7sb3I3uQXewu1zGlwlkQplIJpZJZFKZTCaXKWRKmUqmlmlkWplOppcBMoPMKDPJzDKLzCqzyewyh8wpc8ncMo/MK/PJ/DJQeiRIlCRZilRp0skCsqAsJAvLIrKoLCaLyxKypCwlS8sysqwsJ8vLCrKirCSDZLCsLKvIqrKaDJHVZQ1ZU9aStWUdGSrrynqyvmwgG8pGMkw2luGyiYyQTWUz2Vy2kC1lK9latpGRMkq2le1ke9lBRsuOspPsLLvIrrKb7C57yJ6yl+wt+8i+sp/sLwfIgXKQHCyHyKFymBwuR8iRcpQcLcfIsXKcHC8nyIlykpwsp8ipcpqcLmfImXKWnC3nyLlynpwvF8iFcpFcLJfIpXKZXC5XyJVylVwt18i1cp1cLzfIjXKT3Cy3yK1ym9wud8idcpfcLffIvXKf3C8PyIPykDwsj8ij8pg8Lk/Ik/KUPC3PyLPynDwvL8iL8pK8LK/Iq/KavC5vyJvylrwt78i78p68Lx/Ih/KRfCyfyKfymXwuX8iX8pV8Ld/It/KdfC8/yI/yk/wsv8iv8pv8Ln/In/KX/K1ORVVNvY6lfbSv9tOxtb+Oo+PqeDq+TqAT6kQ6sU6ik+pkOrlOoVPqVDq1TqPT6nQ6vQ7QGXRGnUln1ll0Vp1NZ9c5dE6dS+fWeXRenU/n14Hao0GjJs1atGrTThfQBXUhXVgX0UV1MV1cl9AldSldWpfRZXU5XV5X0BV1JR2kg3VlXUVX1dV0iK6ua+iaupaurevoUF1X19P1dQPdUDfSYbqxDtdNdIRuqpvp5rqFbqlb6da6jY7UUbqtbqfb6w46WnfUnXRn3UV31d10d91D99S9dG/dR/fV/XR/PUAP1IP0YD1ED9XD9HA9Qo/Uo/RoPUaP1eP0eD1BT9ST9GQ9RU/V0/R0PUPP1LP0bD1Hz9Xz9Hy9QC/Ui/RivUQv1cv0cr1Cr9Sr9Gq9Rq/V6/R6vUFv1Jv0Zr1Fb9Xb9Ha9Q+/Uu/RuvUfv1fv0fn1AH9SH9GF9RB/Vx/RxfUKf1Kf0aX1Gn9Xn9Hl9QV/Ul/RlfUVf1df0dX1D39S39G19R9/V9/R9/UA/1I/0Y/1EP9XP9HP9Qr/Ur/Rr/Ua/1e/0e/1Bf9Sf9Gf9RX/V3/R3/UP/1L/0b3MmpmbmbSzrY32tn41t/W0cG9fGs/FtApvQJrKJbRKb1CazyW0Km9KmsqltGpvWprPpbYDNYDPaTDazzWKz2mw2u81hc9pcNrfNY/PafDa/DbQeCxYtWbZi1Zp1toAtaAvZwraILWqL2eK2hC1pS9nStowta8vZ8raCrWgr2SAbbCvbKraqrWZDbHVbw9a0tWxtW8eG2rq2nq1vG9iGtpENs41tuG1iI2xT28w2ty1sS9vKtrZtbKSNsm1tO9vedrDRtqPtZDvbLrar7Wa72x62p+1le9s+tq/tZ/vbAXagHWQH2yF2qB1mh9sRdqQdZUfbMXasHWfH2wl2op1kJ9spdqqdZqfbGXamnWVn2zl2rp1n59sFdqFdZBfbJXapXWaX2xV2pV1lV9s1dq1dZ9fbDXaj3WQ32y12q91mt9sddqfdZXfbPXav3Wf32wP2oD1kD9sj9qg9Zo/bE/akPWVP2zP2rD1nz9sL9qK9ZC/bK/aqvWav2xv2pr1lb9s79q69Z+/bB/ahfWQf2yf2qX1mn9sX9qV9ZV/bN/atfWff2w/2o/1kP9sv9qv9Zr/bH/an/WV/e+fFqzfv/Vi+j+/r+/mxfX8/jh/Xj+fH9xP4Cf1EfmI/iZ/UT+Yn91P4Kf1Ufmo/jZ/WT+en9wP8DH5GP5Of2c/iZ/Wz+dn9HH5OP5ef28/j5/Xz+fn9QN/jg48++eyLr775zi/gF/QL+YX9In5Rv5hf3C/hl/RL+aX9Mn5Zv5xf3q/gV/Qr+UF+sF/Zr+JX9av5IX51v4Zf06/l1/br9B02arNRI0ds1XfENsOGbz9qZN8R/37fZ8TwYf9822fksOE7jh7RZ8i/X3b498vof3829N/vdvvvl/5DNxk1etjw4SNGju6/W++x3+Bh24wYNGK+gWMOPWMOYcyhjDnUsf/vEEPvKfae8phT6f1p6f1p4ael99T7vJbGnDpOvb/R9f5G1/sbXes9df3H/OUDB3Ls4Rg4Ro6JY+HYOPLcHp7bw3N7eFhP5sjDeipHntvDcwPPDTw38PcGJgJ/b2AtsBZYC6wF1iJrkbXIWmQtshZZi6xF1iJrkbXEWmItsZZYS6wl1hJribXEWmIts5ZZy6xl1jJrmbXMWmYts5ZZK6wV1gprhYnCRGGiMFGYKExUJioTlYnKB6qsVdYqa5W1ylplrbHWmGhMNCYaE42JxkTjuR3P7fgUHRMdEx0THRMdEx0TXe+nCDQfCD0QeiD0MDBzLBwrx/95bu+nCOQfepgg/9DDBPkHmg80H2g+0Hyg+UDzgeYDzQeaDzQfaD7QfKD5QPOB5gPNB5oPNB9oPtB8oPlA84HmA80Hmg/UHUg6kHQg6UDSgaQDSQeSDiQdSDqQdCDpQNKBpANJB5IOJB0Ka9Qd6DjQcaDjQLyBeAPxBooNFBsoNlBsoNhAsaExQbyBeAPxBuINxBuINzTW6DjQZqDNQJuBNsP/tMnVHMk0cjVHio0UGyk2Umyk2EixkWIjxUaKjVzYkXgj8UbijVzjkY4j13gk6UjSkaQjSUeSjiQdSTqSdCTpSNKRpCNJR5KOJB1JOpJ0JOlI0pGkI0lHko4kHUk6knQk6cg1HrnGI6FHrvFI85HmI81Hmo80H2k+0nyk+UjzkeYjzUeajz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L4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LeD+nZQ3w7q20F9O6hvB/XtoL4d1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTbtQ0y7UtAs17UJNu1DTLtS0CzXtQk27UNMu1LQLNe1CTfv/18Qd0wAAA0EMA3WRyp/Zd/QWEFaGaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaR+mfZj2YdqHaQ/THqY9THuY9jDtYdrDtIdpD9Mepj1Me5j2MO1h2sO0h2kP0x6mPUx7mPYw7WHaw7SHaQ/THqY9THuY9jDtYdrDtMezPXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3x6+PXx7+Pbw7eHbw7eHbw/fHr49fHv49vDt4dvDt4dvD98evj18e/j28O3h28O3h28P3/77HRkPpTYAAHicrVZrcFvFGd29q6eVaykmCSaOs5KuldiRjI3S4JDcoitZCk3kYoNDIqUMsuOY8BybyqJT6uAwkE4zlNrTpDwLNg+nDE7G11dJqjzaeOi0HZhOk07/MZSYkv7og2KgpQND655dKQnM5E9nKvucs99j99vdu3uleBXZyj5QjpB6wtnf2ftEh75vOep5if2tyNbwWHwpu0B62J/JOPsTOQ/YiA8eH1oxYBDtBcC+MMveLaZSUaMEDV8r1Wpsip4QAWv5iujP2LvKYbKacDjOW8vqZOQdK5GoNK5fX24U1zRHz8er2DvkA0Bh77DzpLHcq9h4bXQ+rsJB2cPESynhZIL9gZiAQgz2VrFhVXT8DPsN4m+yN8gu2e0NS10cxYC/Zj8lNVjecXasEjlWrF4cJfE8e4JQMgs+B8wB84CNDLCfkBFgFJgGbMQL5kAL0Ck8bIpNYZ6T6O8FtwADwChgw86+Bv+9gtmr7B4SRN/vs4NkKfRxdkDqK9Dl0JfgXwl9EbbQ8Yr9HFTEn634n4G9DPp0RZ+Cvw76JGyhP6rYD7KC7DdU0QmWt1ZyX3wl4n6gFWBoHUTrILbuICwCpuxRdp+sNAONQu8vK7ZrjxXQ5DPaU7z6mugEtnQPtn4Pdm4Pdm4PsSE0fDFnuJzTzIaRM4ycYeQMY1daWR718nhgBOwD/ADDvuex78JvgmeBc9L/GHgMmBAW+xb2sQmz2s/usRo5Dtnu4g1GNHaK3YmtNtidxWvqo6OXLXeVOIjQ6op6RW6/jPYX3YuEt7+4vL6syLo3Xs36yHcAhSwBNwBfAZKAjfVZDS38JLuZ3O8iRjUfUUbYiG3EbmtN0pozLEq6XARHsoY1E91FjvOcTtv2TcT3sZ0oSMA+YBAYA2xYbQ5+P7sDyGFfcpjUHfATMIHlA86hPQe1w/Iiz4s8L7xeeL3wErCIdAE9wGAl6rgUudhH5M+LCLAa0Wp4q7HKOfC8aAFbYKmwVFgqss4pn2OGPrAf6AKY9M0BeH7gi7HWSrwHcMj4vMy5GDNEX+VzI7J6tomaTXSiiY41UUOPxaNGEFRTU7NvtGO640zH2Q5brmOgY6SDtZUWZotWuDUqNRgSesy6Znm0zRvfqExjZjnwOHAeYISDW4AYMADYlGkwx9utBYgBnUAOsKPHEXFnwbwSE/5xGRMtEVe+FGdYw2Frw9rO+NfxHssB4wDD2IcRPyyzy61p6TfBc9LfWcmfkH4OvtiHyT7i3bGjwhyIATlgELCTs2w73rvbxfhgDgwC04CN7cDfdrZdOYK/w8phFjHU65ZysmwZIaRmscsX9ymL8FBV+qrkpyXvlxyT3GBUb1E/2aL+fIv63S3qajSURhJH4KDkgOGJq0fjamdcbYqrGO1qEiCqslSyQzD9q+SbJUeMJQH104D6cUD9MKA+H1AfCKhfDYh+K3AtVGWJZI9g+qTkLZJXGR6u/oqr27naxtW4Sl+gqE4SkldKrhNMPzrqTXqJ+xT9iCQxErX0Jl5SiBS6YOlxyH8s/SbIvy39Bchnln6An6afUvltQT+xGi7w+FL6D7rZJuyPK/oh3UymoPPQ3dBDRKch6CuW/ojIfxn9n4X9Egm6RP6LpEv2G6ebpf/5Sr8fW5GdqPqcFfk2qj5LIrLqU1bkArwHrMh+yA+tyH2QUSskJniPpa/h8cV0N2lQRG4fCSliJh2Vil/DyPdBbyp3TlkR0SspCpRou6VdB1ktZnmaaqRLluOWJhdZTzQ5xAqiyUnXkZDUauqVk1dJUKrL0h7BKI6joQv8X/opsXDyT+q1XuDvncb6tsH8I91sTfHfnRDbZfGzkRINHee/1U7xXzaU6DaLz0ZKLgTOREoKPcZnsMkmchV6nE9HdvMjmoxOaojiUY/rzfw5bQd/JgTb4o9ETotpkPux4m0IZyM38g59im8KlSjCho5iRhXfoH2T3wD3+hLdXJzi1zWUxFRaMcbUcb4GFVdpmMpRvu6229pOKuuIkxaMiHPIudO5zXmLc6NzrbPZ6XfWO1c4l7hqXD5XtWuRq8rlcjlcNpfiIq4lpYU5I0xwD5c4fEIcNsE22fYpgkHiRa5Ql4LbY17F0kq6O0HNmjRJb02YbeF0yblwq7k+nDZdXd/IzFD6gywsU/leiZKtGRxR4dpXZ9a0Z04QSlv2PVEndHjfE9ksTZuzfSS9029+0o2VVN2yw7RriVqy7MFYbazmxsU3bEpegXoqHL78qQ1/8VNbnzCfTHdnrHWvvVafyJpR2V5YQDtt3tTtvz1zQnlAGUglTyiDQrKZE/Qh5YHUrcJPH0pmL6WRoDKINKILEWlFEhRpJEiLMq1DpuG8BlPJmWCwnPQ63SyScI5el0m7y2M1oATG6hKCNGUlaZBjNSgrRRoORnkw7xcHW0SoVw7mXUTkYCtE0kwohJRISKTMtIWQMBNqk+Gpy2EtVJ5OloRknRDNyjqUXs5pLOfgMFRyFBdywv/PT3/if0imxd63d/Wl+rVUj5bqB3rMxx+8q9bcu9Pvn9n1tgj4TbaqZ2ffXUJ7+823tf6kuUtL+md6+64Q7hPhXi05Q/pSWzMzfUZ/0uo1elNabzJbPDTSnv5Srf2XarWPXGGwETFYu6h1KH2FcFqED4laaVErLWodMg7JWulbEzTdlZlxkUS2/fayFhVPFa5FT10gm1jmG7xR3pGNgdqH607aCL6/POGsuUhLmCogQs3x5rgI4ZKKUDXc3kqo9uGNgbqT9NVKyAf3Yi1BwqQ2dXfy0n8+nx/KCyoUwuChQq10DuHyBrrT5qZbdmRM3dRTptGTzFLxPJCYMa7PablQrjE3aRvQBkIDjQOTtk6tM9TZ2Dlpi2mxUKwxNmlr0VpCLY0tkzau8RBv5JO2gvxk2zOG74x+V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')format("woff");}.ff28{font-family:ff28;line-height:0.939453;font-style:normal;font-weight:normal;visibility:visible;}
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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">1 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x6 h5 y7 ff4 fs2 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span><span class="ff5"> </span></div></div><div class="c x7 y8 w4 h6"><div class="t m0 x1 h7 y9 ff6 fs3 fc3 sc0 ls0 ws0">S<span class="_ _3"></span>P<span class="_ _3"></span>R<span class="_ _3"></span>A<span class="_ _3"></span>W<span class="_ _3"></span>O<span class="_ _3"></span>Z<span class="_ _3"></span>D<span class="_ _3"></span>A<span class="_ _3"></span>N<span class="_ _4"></span>I<span class="_ _3"></span>E<span class="_ _3"></span> <span class="_ _3"></span>Z<span class="_ _3"></span>A<span class="_ _3"></span>R<span class="_ _4"></span>Z<span class="_ _3"></span>Ą<span class="_ _3"></span>D<span class="_ _3"></span>U<span class="_ _3"></span> <span class="_ _5"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 ya ff6 fs3 fc3 sc0 ls0 ws0">Z<span class="_ _3"></span> <span class="_ _3"></span>D<span class="_ _3"></span>Z<span class="_ _3"></span>I<span class="_ _3"></span>A<span class="_ _3"></span>Ł<span class="_ _3"></span>A<span class="_ _3"></span>L<span class="_ _3"></span>N<span class="_ _3"></span>O<span class="_ _4"></span>S<span class="_ _3"></span>C<span class="_ _3"></span>I<span class="_ _3"></span> <span class="_ _5"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 yb ff7 fs4 fc3 sc0 ls0 ws0">KGL S.A.<span class="fs3"> </span></div><div class="t m0 x1 h8 yc ff7 fs4 fc4 sc0 ls0 ws0">ZA ROK 2023 </div></div></div><div class="pi"></div></div>
<div id="pf2" class="pf w0 h0"><div class="pc pc2 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5wAAAB6CAIAAABcJcuEAAAACXBIWXMAABYlAAAWJQFJUiTwAAAMVklEQVR42u3daZgU9Z3A8aq+pnumZ8ATCIIXYrxZdYOoxAiecSPxWNkookaMi4maICHigUYTV6LyGDfqg3J55Yn6SDbEc3mM17qJR3gU4hEBFURNBNQ5mKOv2jf77BqdYWocmRnC5/Pwiv5NVXXV/8V36umuCaMoCmCzEIbOAQDQroRTAACAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAANC51Jb2hqNKJSgUgnI5KpWCKArDRJBOBZlMmEwGYWhBAACI2j6sUimvWt02d0Hh4Uejtes+/Wq2KrX/P2TPnZQadVCYrVK3AACblzCKoq7+TNtdv2y99bbONhzWLX4orK6Ouc2ovr7pgimV5StjHXRNdfaHUzJHjt1YfUZR5YO1paVLS8+9WFz8eLR2bbShOahUOtl0MhluvVVq1Mj0oYekRx+S2GFwF07Lr+5rvemWTsdq5tya2nMPK+9zrVa/bAAA7fs8d2qjxsbKO2s674/YuRwVi01nnlN6cUms6Vy23wOLE4MGbWymXG7591taZ90UdDXZy+Vo7briooeKix4KwjA18sDqa65O7jYs3mlp6vy0BEFQKFh2AABfrD7xRbHiw4/FLdogyJwwbuNFW/noo8ZTJrTe8POg6zeh/7ZSo9IfXmj81sTyK68GlchaAQAQtR0qL1/efO11MYdTow/OXXRhh5tatbr1trkNY44tPf/CF3V40V8/aDh2XP2YowuPLe5uJQMAsGn08hfFSi+93Hji+KBYijOc3Hef2jvnBan2j7n49DNNEycF5fIXf5RRVFn55oZJk0tnTMhdcWmYTls3AAB9Sm/eqS0+/0Lj+AkxizbI11T/9Mp2izYqlVvnLthw/pRNUrSf0HbH3RsumBI1N1s3AAB9Sm/eqW2ZPiNobokzGW7Vv+7ZJxK1te235vwFLVf9Ww+F+IOPbGhuyd8xx9IBAOg7eu1ObcvM68vLV8QazaTzd87pqGijhobWm2f33PkaOqTmFzdaNwAAojZoe+DXrbfeHvN7V7lpF6VGjGivZ6Pik081fOOkaP2HPXPY4YDta26aFdbmrRsAgD6lFz5+UFm7tvmH02N+/jXzrVOy3zm73ZfKK99smjipx55IEObz/Z5aHNbUWDQAAH1NT9+pjVrbms6YFPPLYeGggdVXzejo70gVHn60J5+xlb3gPEULANA39eid2sq77zadPbn8yquxira6umbWz8Jstv1Nvf9+2/w7u7T3MJ9PHXxQ+rDRyQP2T/SrC6qrw0QiKpejjz8ur1hZeuqZ4pNPt/snwcLtts2e8+2qSWdZLgAAojZo+dmsuEWbz9fcNTd94AEd1HGl8Z8nROvWx991YtDAmjvmpPb48qd3FATBNlsnd90lc/SRQRQVHn+i+cKpUUPD/w/071/3yG8SAwZYKwAAfVZPffygXG6dM7/w24diFe3AAfn5szss2ihquWV2ZfXqmHsOt9kmN+OSumce/2zRfmY0zBwxJn/XvOS+e//f/1Rfe7WiBQDo43rkTm253PS97xcffCTmeO7iqamDRnb0avRxfevMG+LvvPraqzPHHNWFM7L/iLpFDzSc9C+VN5bX3ndPcu+9rBIAAFEbFP+4JH7RJoYPy3z9mI0MlF57rQtv75BR6bGHd/mIk8nc+ZPDun6KFgBA1AZBEFTWrW+55Ip4PZvIfvdfs+dPDnO5jSXy4t/F3HXVWRNzl0wL0+nPcdjpsWMsDgAAURsEQRC1tTWOO7my+p1YHXn8cblpUzodK7/2epythQO2r75qhgsMACBqu6uw8DcxizYIw6qJp8UZrLy9KlYiH3VE5338xhtBofj53lpit2FhVZUFBADwdx61paXLWq6bFSto6+pqbryuw8cdfDJD17xbee/9WFF76MGdzjRNmlx5a9Xne3d1TzyWHLarBQQA8HcdtVHUNP70mH/xq+qcs9JHjo0zWX7hxZjbTI0a6eoCAIjaL6BrO5/JZKpOHZ8979yYmywvXxlnLPnl3RP9+7u6AACitgd2nqqZNTMz7hvxf6Kybl28qB0ehKGrCwCwhUj04r5ThxzUpaINgiBoK8SZCt2mBQAQtT2jsuqd8hvLu/YzyWScqai11aUFABC1PRK1b69qPHF86fU/x/+RsDYfa8sxnyMGAICo7b6ovqHxuBOKz/4+5nxyl53jjJVeXha1tLi6AACitnvCsGrSmbEmC4Xm6ZcH5XKsqB2xb6xtbthQenmZqwsAIGq7K3fh9xJDh8SZrLz1dvM1M2NF7fDhMT9WW3nzLVcXAGALsSkf6ZVOV98ws2ni2UGMTwK03T4vMXRI9ozTNz4W5rLJ3YeXX32t0w0WFj1Yder4jc/U3vfLoFT61H+2zPp54f6FVgYAwGZk036mNn3QV/Lzb4s1GgUtP74m+uijTgeTe+8ZZ3ul//59efmKTt78wAGJHQZ/6l+Yz1sWAACi9m+79pBR6bGHxxotFuvHHBM1NHZyxIMHx6zkxnEnd7o1AABEbSy5y6cndhoaK0TXra8//KjSslc2MpP5p2Nj7jdqbGo47ptdemQYAACitn3JXXep+8+HEjvEusMafbC2+bIrgkqlw63tNiy51x4xd115e1Xzd78fNTW50gAAora7wlyu7snFyRH7xRkuL3mp8cxzOvxEbBjW3ndPOGhgzF2X31heP+qwlutmlVe+2UlPl0rFPzxXWupZYAAAm5lUj+0prMpUXz2j8fiTgyjqdLj0xFONS16qe/KxxLbbtrOpurq6e++uH3tsUCzG2XX0cX3rTbe0zbuzauJpVWefmdh+u89MRIWHH2259vrK26s29Xko/tezlTXvdmcLyeG7JYfvZu0CAPRC1AZBkNpv36qzzmibtyBWidbXty24Kzf1B+2+mth5p+See5RfXhp/71FTU+sts9vuvT9z4jeT++yVGDQozGSi5uby638u3L+w/NrrcWq7+1pnzurmFrJTLsyJWgCA3oraIAyrZ0xPDtu5ecZVQanzPyHWOntOYsiQqlNOCsLws6/mpk1pmnBWV0s0Wv9h2+3zXHgAAFHbDclk1emnlVetbps9t/Ph1rbmqRcnBg5IHzb6sy+mv3po7idXtlx6hau4peiRW+kAwOYo0St7rZpwapjLxhxum7ugo5eyp46vOmNCL/06kLJ6AAC26KhN7rRjzd0Lwu23jzNcfPLpDVOnR83N7ZZl7srLMief0JMHH263XfXMnyZ3HGr1AABs0VEbBEH6Kwfmpk2JNRpFhXvvrx85OmpraycxU6ma669NH31ED52vHYf0e/Z3VaeOb/djvgAAbFlRGwRB5oTjsz84P0inY5Xtx/XNU6dHpVI7ryWT+dk35y6ZFmSzm/JUJdJHjMnfMTfM5awbAABR+7/CTCY35cLa++8JErEOo/Afi1qumdn+t4WSyezk7/R75vHUfvtsknuoYZj90UX5+bcld93FogEAELWfljpg/1R7DzdoV9vt84t/XNLhmxk4oPbBX6ePOeoLPsR0Onvx1Nx551ouAACitkPVl01PDB0Sc7jl8h9X1n+4kYGam2/M3zUv/fVjuvuAglQqOWLf3IxL+i99QdECAIjaTiSHD6td+Ktwq/5xhst/erXha0dWPvigo4EwnU5/7av52b/o/9LzuUt/lBgyuMsHlE6nTxzX77ln6n67MHvOt8N83kIBAOjLwqjrD7SvvP+Xypp3O0/V/UeEyWT8zZaWLqu8937cGO/fPzXyH+N8fDYqFEpLXqqsWFFZt76yYmVp2Z8qa94LCoVPbCsRbr11co/dk/vsnejXLzFkcPqw0WFdXZdPy1/+WnlnTU/8IjJ4UOJLX7J2AQC6FbWbtygKyuWoVAoKhSCKgkQyyGTCTNojugAARC0AAPSahFMAAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAADoRf8DR3Oecel09f0AAAAASUVORK5CYII="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">2 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 ha ye ff8 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hb yf ff9 fs2 fc2 sc0 ls0 ws0">Spis treści<span class="ff8 fs5 fc0"> </span></div><div class="t m0 x2 ha y10 ff8 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hc y11 ff8 fs5 fc0 sc0 ls1 ws0">1.<span class="ff5 fs6 ls0"> <span class="_ _6"> </span><span class="ffa fs5">List Prezesa Zarządu<span class="_ _3"></span><span class="ff8"> <span class="_ _7"></span><span class="ls2">...............................................................................................................................<span class="ls0"> <span class="_ _1"></span>5<span class="ff5 fs6"> </span></span></span></span></span></span></div><div class="t m0 x2 hc y12 ff8 fs5 fc0 sc0 ls3 ws0">2.<span class="ff5 fs6 ls0"> <span class="_ _8"> </span></span><span class="ls0">Wybrane dane finansowe<span class="_ _3"></span> <span class="_ _0"></span><span class="ls2">.......................................................................................................................<span class="ls0"> <span class="_ _9"></span>6<span class="ff5 fs6"> </span></span></span></span></div><div class="t m0 x2 hc y13 ff8 fs5 fc0 sc0 ls4 ws0">3.<span class="ff5 fs6 ls0"> <span class="_ _8"> </span></span><span class="ls0">Wprowadzenie <span class="_ _0"></span><span class="ls2">........................................................................................................................................<span class="ls0"> <span class="_ _0"></span>8<span class="ff5 fs6"> </span></span></span></span></div><div class="t m0 x9 hd y14 ff8 fs0 fc0 sc0 ls0 ws0">3.1.<span class="ffb fs6"> <span class="_ _a"> </span></span><span class="ffa">Zasady sporządzenia sprawozdania z działalności KGL S.A.</span> <span class="_ _b"></span><span class="ls5">.........................................................................<span class="ls0"> <span class="_ _c"></span>8<span class="ffb fs6"> </span></span></span></div><div class="t m0 x2 hc y15 ff8 fs5 fc0 sc0 ls6 ws0">4.<span class="ff5 fs6 ls0"> <span class="_ _8"> </span><span class="ffa fs5">Podstawowe informacje o d<span class="_ _3"></span>ziałalności KGL S.A.<span class="_ _3"></span><span class="ff8"> <span class="_ _0"></span><span class="ls2">...................................................................................<span class="ls0"> <span class="_ _9"></span>8<span class="ff5 fs6"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y16 ff8 fs0 fc0 sc0 ls0 ws0">4.1.<span class="ffb fs6"> <span class="_ _a"> </span></span><span class="ffa">Opis organizacji Spółki KGL</span> <span class="ls5">...........................................................................................................................</span> <span class="_ _c"></span>8<span class="ffb fs6"> </span></div><div class="t m0 xa hd y17 ff1 fs1 fc0 sc0 ls0 ws0">4.1.1.<span class="ffb fs6"> <span class="_ _d"> </span></span><span class="ffc">Powiązania kapita<span class="_ _1"></span>łowe<span class="ff1"> <span class="_ _b"></span><span class="ls7">.......................................................................................................................................................<span class="ls0"> <span class="_ _b"></span>8<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y18 ff1 fs1 fc0 sc0 ls0 ws0">4.1.2.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Inwestycje kapita<span class="_ _1"></span>łowe<span class="ff1"> <span class="_ _c"></span><span class="ls7">........................................................................................................................................................<span class="ls0"> <span class="_ _0"></span>8<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y19 ff1 fs1 fc0 sc0 ls0 ws0">4.1.3.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Zmiany w podst<span class="_ _1"></span>awowych zasad<span class="_ _1"></span>ach zarządzania prz<span class="_ _b"></span>edsiębiorstwem emi<span class="_ _1"></span>tenta  i jego grupą<span class="_ _1"></span> kapitałową<span class="ff1"> <span class="_ _0"></span><span class="ls7">............<span class="ls0"> <span class="_ _0"></span>8<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 x9 hd y1a ff8 fs0 fc0 sc0 ls0 ws0">4.2.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">Model działalności operacyjnej</span> <span class="ls5">................................................................<span class="_ _3"></span>.....................................................</span> <span class="_ _c"></span>8<span class="ffb fs6"> </span></div><div class="t m0 xa hd y1b ff1 fs1 fc0 sc0 ls0 ws0">4.2.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Podstawowa dzia<span class="_ _1"></span>łalność<span class="ff1"> <span class="_ _0"></span><span class="ls7">....................................................................................................................................................<span class="ls0"> <span class="_ _0"></span>8<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y1c ff1 fs1 fc0 sc0 ls0 ws0">4.2.2.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Działalność dyst<span class="_ _1"></span>rybucyjna<span class="ff1"> <span class="_ _c"></span><span class="ls7">...............................................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls8">10<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y1d ff1 fs1 fc0 sc0 ls0 ws0">4.2.3.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Działalność p<span class="_ _1"></span>rodukcyjna<span class="ff1"> <span class="_ _0"></span><span class="ls7">..................................................................................................................................................<span class="ls0"> <span class="ls8">12</span><span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y1e ff1 fs1 fc0 sc0 ls0 ws0">4.2.4.<span class="ffb fs6"> <span class="_ _10"> </span></span>Odbiorcy KGL<span class="_ _1"></span> <span class="_ _b"></span><span class="ls7">................................................................................................................................................................<span class="_ _3"></span>.....<span class="ls0"> <span class="_ _1"></span><span class="ls8">15<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y1f ff8 fs0 fc0 sc0 ls0 ws0">4.3.<span class="ffb fs6"> <span class="_ _f"> </span></span>Infrastruktura produkcyjna i magazynowa KGL <span class="_ _c"></span><span class="ls5">..........................................................................................<span class="_ _3"></span><span class="ls0"> <span class="_ _9"></span><span class="ls9">16<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y20 ff1 fs1 fc0 sc0 ls0 ws0">4.3.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Magazyny wys<span class="_ _1"></span>okiego składowan<span class="_ _b"></span>i<span class="_ _3"></span>a i <span class="_ _1"></span>hale produkcyjne<span class="ff1"> <span class="_ _c"></span><span class="ls7">................................................................................................<span class="ls0"> <span class="_ _1"></span><span class="ls8">17<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y21 ff1 fs1 fc0 sc0 ls0 ws0">4.3.2.<span class="ffb fs6"> <span class="_ _10"> </span></span>Linie produkcy<span class="_ _b"></span>jne <span class="_ _0"></span><span class="ls7">..............................................................................................................................................................<span class="ls0"> <span class="_ _1"></span><span class="ls8">17<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y22 ff8 fs0 fc0 sc0 lsa ws0">4.4.<span class="ffb fs6 ls0"> <span class="_ _11"> </span><span class="ffa fs0">Centrum Badań i Rozwoju<span class="ff8"> <span class="ls5">...........................................................................................................................<span class="_ _3"></span></span> <span class="_ _9"></span><span class="ls9">18<span class="ffb fs6 ls0"> </span></span></span></span></span></div><div class="t m0 xa hd y23 ff1 fs1 fc0 sc0 ls0 ws0">4.4.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Aktywność B+<span class="_ _1"></span>R<span class="ff1"> <span class="ls7">................................................................................................................................................................</span>. <span class="_ _b"></span><span class="ls8">18<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y24 ff1 fs1 fc0 sc0 ls0 ws0">4.4.2.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Utworzenie C<span class="_ _1"></span>entrum Badań i R<span class="_ _1"></span>ozwoju (CBR)<span class="ff1"> <span class="ls7">...............................................................................................................</span> <span class="_ _0"></span><span class="ls8">19<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y25 ff8 fs0 fc0 sc0 ls0 ws0">4.5.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">Najważniejsze zdarzenia w 2023 r.</span> <span class="_ _3"></span><span class="ls5">................................................................<span class="_ _3"></span>.............................................</span> <span class="_ _c"></span><span class="ls9">19<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 x9 hd y26 ff8 fs0 fc0 sc0 ls0 ws0">4.6.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Najważniejsze zdarzenia, które wystąpiły po dniu bilansowym 31 grudni<span class="_ _1"></span>a 2023<span class="_ _3"></span><span class="ff8"> <span class="lsb">r.</span> <span class="_ _3"></span><span class="ls5">...................................</span> <span class="_ _0"></span><span class="lsc">21<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y27 ff8 fs0 fc0 sc0 ls0 ws0">4.7.<span class="ffb fs6"> <span class="_ _f"> </span></span>Strategia rozwoju KGL - <span class="ffa">wskazanie polityki w zakresie kierunków rozwoju KGL</span> <span class="_ _9"></span><span class="ls5">.......................................<span class="ls0"> <span class="_ _c"></span><span class="lsc">22<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x2 hc y28 ff8 fs5 fc0 sc0 lsd ws0">5.<span class="ff5 fs6 ls0"> <span class="_ _8"> </span></span><span class="ls0">Sytuac<span class="_ _3"></span>ja ekonomiczno-finansowa<span class="_ _3"></span> <span class="_ _0"></span><span class="ls2">......................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">23<span class="ff5 fs6 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hd y29 ff8 fs0 fc0 sc0 ls0 ws0">5.1.<span class="ffb fs6"> <span class="_ _a"> </span></span><span class="ffa">Op<span class="_ _3"></span>is<span class="_ _1"></span> czynników i zdarzeń, w szczególności o nietypowym charakterze, mających znaczący wpływ </span></div><div class="t m0 xa hd y2a ff8 fs0 fc0 sc0 lse ws0">na<span class="ls0"> <span class="ffa">osiągnięte wyniki finansowe</span> <span class="ls5">..................................................................................................................</span> <span class="_ _c"></span><span class="lsc">23<span class="ffb fs6 ls0"> </span></span></span></div><div class="t m0 xa hd y2b ff1 fs1 fc0 sc0 ls0 ws0">5.1.1.<span class="ffb fs6"> <span class="_ _d"> </span></span><span class="ffc">Rynek opakowań z tworzyw sztu<span class="_ _b"></span>cznych<span class="ff1"> <span class="_ _c"></span><span class="ls7">.......................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="lsf">23<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y2c ff1 fs1 fc0 sc0 ls0 ws0">5.1.2.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Czynniki makroekonomi<span class="_ _1"></span>czne (zewn<span class="_ _1"></span>ętrzne)<span class="ff1"> <span class="_ _c"></span><span class="ls7">..................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="lsf">25<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y2d ff1 fs1 fc0 sc0 ls0 ws0">5.1.3.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Czynniki wewnętrzn<span class="_ _1"></span>e<span class="ff1"> <span class="_ _0"></span><span class="ls7">................................................................................................................................<span class="_ _3"></span>.......................<span class="ls0"> <span class="_ _9"></span><span class="lsf">27<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y2e ff1 fs1 fc0 sc0 ls0 ws0">5.1.4.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Wskazanie czynników, kt<span class="_ _1"></span>óre w ocen<span class="_ _1"></span>ie Emitenta będ<span class="_ _1"></span>ą miały wpływ na os<span class="_ _b"></span>iągnięte przez niego wy<span class="_ _1"></span>niki<span class="ff1"> <span class="_ _3"></span><span class="ls7">..............</span> <span class="_ _c"></span><span class="lsf">28<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y2f ff8 fs0 fc0 sc0 ls0 ws0">5.2.<span class="ffb fs6"> <span class="_ _12"> </span></span><span class="ffa">Informacje istotne dla oceny sytuacji kadrowej, majątkowej, finansowej, wyniku finansowego  <span class="_ _1"></span>i ich </span></div><div class="t m0 xa hd y30 ffa fs0 fc0 sc0 ls0 ws0">zmian, oraz informacje istotne dla oceny możliwośc<span class="_ _1"></span>i realizacji zobowiązań przez emitenta<span class="_ _3"></span><span class="ff8"> <span class="ls5">...................</span> <span class="_ _9"></span><span class="ls10">31<span class="ffb fs6 ls0"> </span></span></span></div><div class="t m0 xa hd y31 ff1 fs1 fc0 sc0 ls0 ws0">5.2.1.<span class="ffb fs6"> <span class="_ _e"> </span></span>Ocena sytuacji ekonom<span class="_ _1"></span>iczno-finansowej <span class="ls7">....................................................................................................................</span> <span class="_ _b"></span><span class="ls11">31<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 xa hd y32 ff1 fs1 fc0 sc0 ls0 ws0">5.2.2.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Ocena zarządzania zasobam<span class="_ _1"></span>i finansowymi<span class="ff1"> <span class="_ _1"></span><span class="ls7">..................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls11">37<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y33 ff1 fs1 fc0 sc0 ls0 ws0">5.2.3.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Opis istotnych pozyc<span class="_ _1"></span>ji pozabilanso<span class="_ _1"></span>wych w ujęciu p<span class="_ _1"></span>odmiotowym<span class="_ _1"></span>, przedmiotowy<span class="_ _1"></span>m i wartościowym<span class="ff1"> <span class="_ _0"></span><span class="ls7">................<span class="ls0"> <span class="_ _9"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y34 ff1 fs1 fc0 sc0 ls0 ws0">5.2.4.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Ocena możliwości real<span class="_ _1"></span>izacji zamierz<span class="_ _1"></span>eń inwestycyjny<span class="_ _b"></span>c<span class="_ _3"></span>h<span class="ff1"> <span class="_ _0"></span><span class="ls7">............................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y35 ff1 fs1 fc0 sc0 ls0 ws0">5.2.5.<span class="ffb fs6"> <span class="_ _13"> </span></span><span class="ffc">Stanowisko zarządu odn<span class="_ _1"></span>ośnie do <span class="_ _1"></span>możliwości zrea<span class="_ _b"></span>l<span class="_ _3"></span>izo<span class="_ _1"></span>wania wcześniej p<span class="_ _b"></span>ubli<span class="_ _3"></span>ko<span class="_ _1"></span>wanych prognoz  <span class="_ _1"></span>wyników na </span></div><div class="t m0 xb hd y36 ffc fs1 fc0 sc0 ls0 ws0">dany rok, w świe<span class="_ _1"></span>tle wyników zapr<span class="_ _b"></span>e<span class="_ _3"></span>z<span class="_ _1"></span>entowanych w rap<span class="_ _b"></span>or<span class="_ _3"></span>c<span class="_ _1"></span>ie w stosunku <span class="_ _1"></span>do wyników pro<span class="_ _1"></span>gnozowanych;<span class="ff1"> <span class="_ _9"></span><span class="ls7">.........<span class="ls0"> <span class="_ _9"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></span></div><div class="t m0 xa hd y37 ff1 fs1 fc0 sc0 ls0 ws0">5.2.6.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Kredyty i poży<span class="_ _1"></span>czki<span class="ff1"> <span class="_ _9"></span><span class="ls7">.............................................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y38 ff1 fs1 fc0 sc0 ls0 ws0">5.2.7.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Udzielone i otrzymane poręcz<span class="_ _1"></span>enia i gwaran<span class="_ _b"></span>c<span class="_ _3"></span>je<span class="ff1"> <span class="_ _9"></span><span class="ls7">............................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y39 ff1 fs1 fc0 sc0 ls0 ws0">5.2.8.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Opis stru<span class="_ _1"></span>ktury głównych loka<span class="_ _b"></span>t kapitałowych lub głównych <span class="_ _b"></span>inwestycji kapitałowych<span class="ff1"> <span class="ls7">...........................................</span> <span class="_ _c"></span><span class="ls11">38<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y3a ff8 fs0 fc0 sc0 ls0 ws0">5.3.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">Rekome<span class="_ _3"></span>ndacj<span class="_ _1"></span>a Zarządu Emitenta co do wypłaty dywidendy (polityka <span class="ff8">dywidendy) <span class="_ _0"></span><span class="ls5">..................................<span class="ls0"> <span class="_ _3"></span><span class="ls10">39</span><span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 x2 hc y3b ff8 fs5 fc0 sc0 ls12 ws0">6.<span class="ff5 fs6 ls0"> <span class="_ _14"> </span><span class="ffa fs5">Ryzyka i zagrożenia<span class="_ _3"></span><span class="ff8"> <span class="_ _b"></span><span class="ls2">................................<span class="_ _3"></span>..............................................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls4">39<span class="ff5 fs6 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hd y3c ff8 fs0 fc0 sc0 ls0 ws0">6.1.<span class="ffb fs6"> <span class="_ _a"> </span></span><span class="ffa">Czynniki<span class="_ _1"></span> ryzyka związane z otoczeniem Spółki<span class="ff8"> <span class="_ _1"></span><span class="ls5">.........................................................................................<span class="ls0"> <span class="_ _3"></span><span class="ls10">39</span><span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 x9 hd y3d ff8 fs0 fc0 sc0 ls0 ws0">6.2.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Czynniki ryzyka związane z działalnością Emitenta</span> <span class="_ _3"></span><span class="ls5">................................<span class="_ _3"></span>..................................................</span> <span class="_ _3"></span><span class="ls10">39</span><span class="ffb fs6"> </span></div><div class="t m0 x2 hc y3e ff8 fs5 fc0 sc0 ls13 ws0">7.<span class="ff5 fs6 ls0"> <span class="_ _8"> </span><span class="ffa fs5">Ład Korporacyjny<span class="_ _3"></span><span class="ff8"> <span class="_ _c"></span><span class="ls2">..................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls6">45<span class="_ _3"></span><span class="ff5 fs6 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hd y3f ff8 fs0 fc0 sc0 ls0 ws0">7.1.<span class="ffb fs6"> <span class="_ _a"> </span></span><span class="ffa">Oświadczenie o stosowaniu ładu korporacyjnego</span> <span class="ls5">......................................................................................</span> <span class="_ _c"></span><span class="lsa">45<span class="ffb fs6 ls0"> </span></span></div></div><a class="l" href="#pf5"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:873.496000px;width:458.000000px;height:24.000000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf6"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:842.296000px;width:458.000000px;height:24.000000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:811.096000px;width:458.000000px;height:24.000000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:795.106000px;width:434.900000px;height:12.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:761.956000px;width:458.000000px;height:25.500000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:745.966000px;width:434.900000px;height:12.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:733.486000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:721.006000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:708.526000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:689.936000px;width:434.900000px;height:14.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf8"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:677.456000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pfa"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:664.976000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pfc"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:652.496000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pff"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:640.016000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf10"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:621.426000px;width:434.900000px;height:14.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf11"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:608.946000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf11"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:596.466000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf12"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:577.876000px;width:434.900000px;height:14.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf12"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:565.396000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf13"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:552.916000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf13"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:534.326000px;width:434.900000px;height:14.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf15"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:516.386000px;width:434.900000px;height:13.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf16"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:498.446000px;width:434.900000px;height:13.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf17"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:465.296000px;width:458.000000px;height:25.500000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf17"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:449.956000px;width:435.400000px;height:11.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf17"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:435.266000px;width:457.600000px;height:11.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf17"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:422.786000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf19"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:410.306000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1b"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:397.826000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1c"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:385.346000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1f"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:367.406000px;width:435.400000px;height:13.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1f"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:352.716000px;width:457.600000px;height:11.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf1f"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:340.236000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf25"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:327.756000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:315.276000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:302.796000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:290.316000px;width:412.750000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:277.836000px;width:457.600000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:265.356000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:252.876000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf26"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:240.396000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf27"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:221.806000px;width:434.900000px;height:14.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf27"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:188.656000px;width:458.000000px;height:25.500000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf27"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:172.666000px;width:434.900000px;height:12.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf27"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:154.726000px;width:434.900000px;height:13.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2d"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:121.572100px;width:458.000000px;height:25.503000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2d"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:105.582100px;width:434.900000px;height:12.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf3" class="pf w0 h0"><div class="pc pc3 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">3 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x9 hd y40 ff8 fs0 fc0 sc0 ls0 ws0">7.2.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">System kont<span class="_ _3"></span>roli<span class="_ _1"></span> wewnętrznej i zarządzanie ryzykiem w procesie sporządzania sprawozdań finansowych<span class="ff8"> <span class="_ _9"></span>. </span></span></div><div class="t m0 xa hd y41 ff8 fs0 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span> <span class="_ _b"></span><span class="ls5">................................................................................................................................................................<span class="ls0">.<span class="_ _3"></span> <span class="_ _c"></span><span class="lsa">45<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y42 ff8 fs0 fc0 sc0 ls0 ws0">7.3.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">Kapitał zakładowy, akcje i akcjonariusze</span> <span class="ls5">...................................................................................................</span> <span class="_ _3"></span><span class="lsa">46</span><span class="ffb fs6"> </span></div><div class="t m0 xa hd y43 ff1 fs1 fc0 sc0 ls0 ws0">7.3.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Kapitał akcyjny</span> <span class="_ _1"></span><span class="ls7">..................................................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">46<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y44 ff1 fs1 fc0 sc0 ls0 ws0">7.3.2.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Ograniczenia, co do wy<span class="_ _1"></span>konywania p<span class="_ _1"></span>rawa głosu oraz przen<span class="_ _b"></span>oszenia akcji<span class="ff1"> <span class="_ _0"></span><span class="ls7">................................................................<span class="ls0">. <span class="_ _0"></span><span class="ls14">46<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y45 ff1 fs1 fc0 sc0 ls0 ws0">7.3.3.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Skup akcji własny<span class="_ _1"></span>ch<span class="ff1"> <span class="_ _c"></span><span class="ls7">..........................................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls14">47<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y46 ff1 fs1 fc0 sc0 ls0 ws0">7.3.4.<span class="ffb fs6"> <span class="_ _10"> </span></span>Informacje o akcj<span class="_ _1"></span>onariuszach <span class="_ _9"></span><span class="ls7">.........................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls14">47<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y47 ff1 fs1 fc0 sc0 ls0 ws0">7.3.5.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Wskazanie zmian w strukturz<span class="_ _1"></span>e własności zna<span class="_ _1"></span>cznych pakietów ak<span class="_ _b"></span>c<span class="_ _3"></span>j<span class="_ _1"></span>i emitenta w <span class="_ _1"></span>okresie  od prze<span class="_ _1"></span>kazania </span></div><div class="t m0 xb hd y48 ff1 fs1 fc0 sc0 ls0 ws0">poprzedniego rapo<span class="_ _1"></span>rtu <span class="_ _c"></span><span class="ls7">.......................................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">48<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y49 ff1 fs1 fc0 sc0 ls0 ws0">7.3.6.<span class="ffb fs6"> <span class="_ _10"> </span></span>Lock-<span class="ls14">up<span class="_ _1"></span><span class="ls0"> <span class="ls7">..............................................................................................................................................................................</span> <span class="_ _9"></span><span class="ls14">48<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y4a ff1 fs1 fc0 sc0 ls0 ws0">7.3.7.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Zestawienie stanu posiadan<span class="_ _1"></span>ia akcji emi<span class="_ _1"></span>tenta lub upra<span class="_ _1"></span>wnień do nich prz<span class="_ _b"></span>e<span class="_ _3"></span>z osoby za<span class="_ _b"></span>rządzające  i nadzorujące </span></div><div class="t m0 xb hd y4b ffc fs1 fc0 sc0 ls0 ws0">emitenta na dz<span class="_ _1"></span>ień przekazania rapo<span class="_ _b"></span>rt<span class="_ _3"></span>u<span class="ff1"> <span class="_ _c"></span><span class="ls7">.........................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">48<span class="ffb fs6 ls0"> </span></span></span></span></span></div><div class="t m0 xa hd y4c ff1 fs1 fc0 sc0 ls0 ws0">7.3.8.<span class="ffb fs6"> <span class="_ _10"> </span></span>Pot<span class="_ _1"></span>encjalne zmiany st<span class="_ _b"></span>ruktury akcjonariatu (w ty<span class="_ _b"></span>m<span class="_ _3"></span> ak<span class="_ _1"></span>cje pracowni<span class="_ _1"></span>cze) <span class="_ _c"></span><span class="ls7">..................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">48<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y4d ff8 fs0 fc0 sc0 ls0 ws0">7.4.<span class="ffb fs6"> <span class="_ _f"> </span></span>Walne zgromadzenie, prawa akcjonariuszy i zasady zmiany statutu <span class="_ _b"></span><span class="ls5">........................................................<span class="ls0"> <span class="_ _3"></span><span class="lsa">48</span><span class="ffb fs6"> </span></span></span></div><div class="t m0 xa hd y4e ff1 fs1 fc0 sc0 ls0 ws0">7.4.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Opis sposobu działania waln<span class="_ _b"></span>ego zgromadzenia i jego z<span class="_ _1"></span>asadnicze upraw<span class="_ _1"></span>nienia<span class="ff1"> <span class="_ _c"></span><span class="ls7">......................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">48<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y4f ff1 fs1 fc0 sc0 ls0 ws0">7.4.2.<span class="ffb fs6"> <span class="_ _10"> </span></span>Prawa akcjonariuszy <span class="_ _0"></span><span class="ls7">.........................................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls14">49<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y50 ff1 fs1 fc0 sc0 ls0 ws0">7.4.3.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Opis zasad zmiany sta<span class="_ _b"></span>tutu Spółki<span class="ff1"> <span class="_ _9"></span><span class="ls7">...................................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls15">50<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y51 ff8 fs0 fc0 sc0 ls0 ws0">7.5.<span class="ffb fs6"> <span class="_ _12"> </span></span><span class="ffa">Organy zarządzające, nadzorujące oraz ich komitety</span> <span class="_ _3"></span><span class="ls5">................................................................................</span> <span class="_ _0"></span><span class="ls16">51<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 xa hd y52 ff1 fs1 fc0 sc0 ls0 ws0">7.5.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Z<span class="_ _3"></span>arząd E<span class="_ _1"></span>mitenta<span class="ff1"> <span class="_ _9"></span><span class="ls7">................................................................................................................................................................<span class="ls0"> <span class="ls15">51</span><span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y53 ff1 fs1 fc0 sc0 ls0 ws0">7.5.2.<span class="ffb fs6"> <span class="_ _10"> </span></span>R<span class="_ _3"></span>ada Nad<span class="_ _1"></span>zorcza <span class="_ _c"></span><span class="ls7">................................................................................................................................................................<span class="ls0">. <span class="_ _0"></span><span class="ls15">55<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y54 ff1 fs1 fc0 sc0 ls0 ws0">7.5.3.<span class="ffb fs6"> <span class="_ _10"> </span></span>Komitet audytu <span class="ls7">................................................................................................................................................................</span>. <span class="_ _0"></span><span class="ls15">57<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 xa hd y55 ff1 fs1 fc0 sc0 ls0 ws0">7.5.4.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">P<span class="_ _3"></span>ozos<span class="_ _1"></span>tałe Komitety<span class="ff1"> <span class="ls7">..........................................................................................................................................................</span> <span class="_ _c"></span><span class="ls17">60<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y56 ff8 fs0 fc0 sc0 ls0 ws0">7.6.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Biegły rewident</span> <span class="_ _9"></span><span class="ls5">................................<span class="_ _3"></span>............................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls18">61<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y57 ff1 fs1 fc0 sc0 ls0 ws0">7.6.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Podmiot do<span class="_ _1"></span>konujący badan<span class="_ _1"></span>ia sprawozd<span class="_ _1"></span>ań<span class="ff1 ls7">....................................................................................................................<span class="ls0"> <span class="_ _b"></span><span class="ls17">61<span class="ffb fs6 ls0"> </span></span></span></span></span></div><div class="t m0 xa hd y58 ff1 fs1 fc0 sc0 ls0 ws0">7.6.2.<span class="ffb fs6"> <span class="_ _10"> </span></span>Zasady wyboru <span class="_ _b"></span>fi<span class="_ _3"></span>r<span class="_ _1"></span>my audytorskie<span class="_ _1"></span>j <span class="_ _b"></span><span class="ls7">................................................................................................................................<span class="ls0">. <span class="_ _b"></span><span class="ls17">61<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y59 ff8 fs0 fc0 sc0 ls0 ws0">7.7.<span class="ffb fs6"> <span class="_ _f"> </span></span><span class="ffa">Transak<span class="_ _3"></span>cj<span class="_ _1"></span>e między podmiotami z Grupy<span class="ff8"> <span class="ls5">.....................................................................................................<span class="ls18">63</span></span><span class="ffb fs6"> </span></span></span></div><div class="t m0 xa hd y1f ff1 fs1 fc0 sc0 ls0 ws0">7.7.1.<span class="ffb fs6"> <span class="_ _e"> </span></span><span class="ffc">Powiązania pomiędzy dom<span class="_ _1"></span>inującymi akcjona<span class="_ _1"></span>riuszami, członka<span class="_ _b"></span>mi<span class="_ _3"></span> <span class="_ _b"></span>rady nadzorczej oraz członkam<span class="_ _1"></span>i zarządu<span class="ff1"> <span class="ls7">...</span> <span class="_ _9"></span><span class="ls17">63<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y5a ff1 fs1 fc0 sc0 ls0 ws0">7.7.2.<span class="ffb fs6"> <span class="_ _10"> </span></span><span class="ffc">Informacje o transakcjach z <span class="_ _1"></span>podmiotami powi<span class="_ _b"></span>ązanymi<span class="ff1"> <span class="_ _b"></span><span class="ls7">.............................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls17">63<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y5b ff8 fs0 fc0 sc0 ls0 ws0">7.8.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Postępowania sądowe i administracyjne</span> <span class="_ _b"></span><span class="ls5">....................................................................................................<span class="ls18">63<span class="ffb fs6 ls0"> </span></span></span></div><div class="t m0 x2 hc y5c ff8 fs5 fc0 sc0 ls19 ws0">8.<span class="ff5 fs6 ls0"> <span class="_ _14"> </span><span class="ffa fs5">Oświadczenie na temat<span class="_ _3"></span> informacji niefinansowyc<span class="_ _3"></span>h<span class="ff8"> <span class="ls2">...........................................................................</span> <span class="_ _9"></span><span class="ls12">65<span class="ff5 fs6 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hd y5d ff8 fs0 fc0 sc0 ls0 ws0">8.1.<span class="ffb fs6"> <span class="_ _12"> </span></span><span class="ffa">Ok<span class="_ _3"></span>reśl<span class="_ _1"></span>enie zakresu treści oświadczenia: analiza podwójnej istotności<span class="ff8"> <span class="_ _1"></span><span class="ls5">.....................................................<span class="ls0"> <span class="_ _c"></span><span class="ls18">65<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y5e ff8 fs0 fc0 sc0 ls0 ws0">8.2.<span class="ffb fs6"> <span class="_ _11"> </span></span>Model biznesowy KGL <span class="_ _9"></span><span class="ls5">................................................................................................................................<span class="ls0">. <span class="_ _3"></span><span class="ls18">66</span><span class="ffb fs6"> </span></span></span></div><div class="t m0 x9 hd y5f ff8 fs0 fc0 sc0 ls0 ws0">8.3.<span class="ffb fs6"> <span class="_ _11"> </span></span>Ryzyko niefinansowe (ESG) <span class="_ _0"></span><span class="ls5">........................................................................................................................<span class="ls0"> <span class="_ _3"></span><span class="ls18">66</span><span class="ffb fs6"> </span></span></span></div><div class="t m0 x9 hd y60 ff8 fs0 fc0 sc0 ls0 ws0">8.4.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Odporność modelu biznesowego na zmiany klimatyczne</span> <span class="ls5">.........................................................................</span> <span class="ls18">66</span><span class="ffb fs6"> </span></div><div class="t m0 xa hd y61 ff1 fs1 fc0 sc0 ls0 ws0">8.4.1.<span class="ffb fs6"> <span class="_ _13"> </span></span>Scenariusze klimatyczn<span class="_ _1"></span>e <span class="_ _9"></span><span class="ls7">.................................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls17">67<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y62 ff1 fs1 fc0 sc0 ls0 ws0">8.4.2.<span class="ffb fs6"> <span class="_ _16"> </span></span><span class="ffc">Ryzyka fizyczn<span class="_ _1"></span>e związane z klima<span class="_ _1"></span>tem: Current <span class="_ _1"></span>Policy Scenar<span class="_ _1"></span>io (Hot hou<span class="_ _1"></span>se world)<span class="ff1 ls7">...............................................<span class="ls0"> <span class="_ _0"></span><span class="ls17">67<span class="ffb fs6 ls0"> </span></span></span></span></span></div><div class="t m0 xa hd y63 ff1 fs1 fc0 sc0 ls0 ws0">8.4.3.<span class="ffb fs6"> <span class="_ _16"> </span></span><span class="ffc">Ryzyka przejś<span class="_ _1"></span>cia i szanse zw<span class="_ _1"></span>iązane z klimatem<span class="_ _b"></span>:<span class="_ _3"></span> Net <span class="_ _1"></span>Zero 2050<span class="ff1"> <span class="ls7">...............................................................................</span> <span class="_ _c"></span><span class="ls17">69<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y64 ff8 fs0 fc0 sc0 ls0 ws0">8.5.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Systemy zarządz<span class="_ _3"></span>ania</span> <span class="_ _c"></span><span class="ls5">...................................................................................................................................<span class="ls1a">70<span class="ffb fs6 ls0"> </span></span></span></div><div class="t m0 x9 hd y65 ff8 fs0 fc0 sc0 ls0 ws0">8.6.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Zarządzenie kwestiami ESG</span> <span class="ls5">........................................................................................................................</span> <span class="_ _0"></span><span class="ls1a">71<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 x9 hd y66 ff8 fs0 fc0 sc0 ls0 ws0">8.7.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Strategia ESG „Tworzymy czyste jutro”</span> <span class="ls5">.....................................................................................................</span> <span class="_ _0"></span><span class="ls1a">71<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 x9 hd y67 ff8 fs0 fc0 sc0 ls0 ws0">8.8.<span class="ffb fs6"> <span class="_ _11"> </span></span><span class="ffa">Kl<span class="_ _1"></span>uczowe niefinansowe wskaźniki efektywności związane z działalnością spółki KGL<span class="ff8"> <span class="_ _9"></span><span class="ls5">.............................<span class="ls0"> <span class="_ _9"></span><span class="ls1a">72<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y68 ff8 fs0 fc0 sc0 ls0 ws0">8.9.<span class="ffb fs6"> <span class="_ _17"> </span></span>KGL S.A. a ludzie <span class="ls5">..........................................................................................................................................</span> <span class="_ _9"></span><span class="ls1a">72<span class="ffb fs6 ls0"> </span></span></div><div class="t m0 xa hd y69 ff1 fs1 fc0 sc0 ls0 ws0">8.9.1.<span class="ffb fs6"> <span class="_ _10"> </span></span>Struktura zatrudnien<span class="_ _1"></span>ia, rekrutacja o<span class="_ _b"></span>raz organizacja i warunki pracy <span class="_ _0"></span><span class="ls7">.......................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls1b">72<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y6a ff1 fs1 fc0 sc0 ls0 ws0">8.9.2.<span class="ffb fs6"> <span class="_ _6"> </span></span><span class="ffc">Bezpieczeństwo produktów d<span class="_ _1"></span>la zdrowia ludzi<span class="ff1"> <span class="_ _c"></span><span class="ls7">..............................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls1b">77<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y6b ff1 fs1 fc0 sc0 ls0 ws0">8.9.3.<span class="ffb fs6"> <span class="_ _6"> </span></span><span class="ffc">Bezpieczeństwo i higiena pra<span class="_ _b"></span>cy (BHP)<span class="ff1"> <span class="_ _0"></span><span class="ls7">...........................................................................................................................<span class="_ _3"></span><span class="ls0"> <span class="_ _c"></span><span class="ls1b">78<span class="_ _3"></span><span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y6c ff1 fs1 fc0 sc0 ls0 ws0">8.9.4.<span class="ffb fs6"> <span class="_ _6"> </span></span><span class="ffc">Zag<span class="_ _3"></span>adni<span class="_ _b"></span>enia społeczne<span class="ff1"> <span class="_ _c"></span><span class="ls7">................................................................<span class="_ _3"></span>.....................................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls1c">80<span class="_ _b"></span><span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 hd y6d ff8 fs0 fc0 sc0 ls0 ws0">8.10.<span class="ffb fs6"> </span><span class="ffa">D<span class="_ _3"></span>ziałalność KGL S.A. a transformac<span class="_ _1"></span>ja ku gospodarce o obiegu zamkniętym<span class="ff8"> <span class="ls5">.............................................</span> <span class="_ _9"></span><span class="ls1d">81<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y6e ff1 fs1 fc0 sc0 ls0 ws0">8.10.1.<span class="ffb fs6"> <span class="_ _18"> </span></span><span class="ffc">Charakter oddziaływan<span class="_ _1"></span>ia: miejsc<span class="_ _1"></span>e tworzyw sztu<span class="_ _1"></span>cznych w gosp<span class="_ _1"></span>odarce o obi<span class="_ _1"></span>egu zamknięty<span class="_ _b"></span>m<span class="_ _3"></span> (GO<span class="_ _1"></span>Z)<span class="ff1"> <span class="_ _3"></span><span class="ls7">................</span> <span class="_ _0"></span><span class="ls1c">81<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 xa hd y6f ff1 fs1 fc0 sc0 ls0 ws0">8.10.2.<span class="ffb fs6"> <span class="_ _19"> </span></span><span class="ffc">Zastosowanie tw<span class="_ _1"></span>orzyw sztucznych <span class="_ _b"></span>w przemyśle opakowaniowym<span class="ff1"> <span class="_ _c"></span><span class="ls7">.........................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls1c">82<span class="_ _b"></span><span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y70 ff1 fs1 fc0 sc0 ls0 ws0">8.10.3.<span class="ffb fs6"> <span class="_ _19"> </span></span><span class="ffc">Wpływ tworzy<span class="_ _1"></span>w sztucznych n<span class="_ _1"></span>a środowisko<span class="ff1"> <span class="_ _1"></span><span class="ls7">.................................................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls1c">83<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y71 ff1 fs1 fc0 sc0 ls0 ws0">8.10.4.<span class="ffb fs6"> <span class="_ _19"> </span></span><span class="ffc">Sposoby ograniczen<span class="_ _b"></span>ia negatywnego wpływu tworzy<span class="_ _1"></span>w sztuczny<span class="_ _1"></span>ch na środowisk<span class="_ _1"></span>o<span class="ff1"> <span class="_ _c"></span><span class="ls7">................................<span class="_ _3"></span>...............<span class="ls0"> <span class="_ _c"></span><span class="ls1c">84<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y72 ff1 fs1 fc0 sc0 ls0 ws0">8.10.5.<span class="ffb fs6"> <span class="_ _19"> </span></span><span class="ffc">Podejście KGL S.A. do og<span class="_ _1"></span>raniczenia wpływu środo<span class="_ _b"></span>wiskowego produktów Spółk<span class="_ _1"></span>i<span class="ff1"> <span class="ls7">..................................................</span> <span class="_ _9"></span><span class="ls1c">87<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y73 ff8 fs0 fc0 sc0 ls0 ws0">8.11.<span class="ffb fs6"> <span class="_ _5"></span></span><span class="ffa">Bieżące oddziaływanie środowiskowe</span> <span class="_ _b"></span><span class="ls5">.......................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls1e">94</span><span class="ffb fs6"> </span></span></span></div><div class="t m0 xa hd y74 ff1 fs1 fc0 sc0 ls0 ws0">8.11.1.<span class="ffb fs6"> <span class="_ _1a"> </span></span><span class="ffc">Charakter oddziaływan<span class="_ _1"></span>ia: bieżą<span class="_ _1"></span>ca działalność op<span class="_ _b"></span>e<span class="_ _3"></span>ra<span class="_ _1"></span>cyjna.<span class="ff1"> <span class="_ _c"></span><span class="ls7">........................................................................................<span class="ls0"> <span class="_ _9"></span><span class="ls1f">94<span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y75 ff1 fs1 fc0 sc0 ls0 ws0">8.11.2.<span class="ffb fs6"> <span class="_ _1b"> </span></span><span class="ffc">Zapotrzebowani<span class="_ _1"></span>e na energię i ślad<span class="_ _1"></span> węglowy dzia<span class="_ _b"></span>łalności<span class="ff1"> <span class="_ _9"></span><span class="ls7">...........................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls1f">95<span class="_ _1"></span><span class="ffb fs6 ls0"> </span></span></span></span></span></span></div><div class="t m0 xa hd y76 ff1 fs1 fc0 sc0 ls0 ws0">8.11.3.<span class="ffb fs6"> <span class="_ _1b"> </span></span><span class="ffc">Podejście zarząd<span class="_ _b"></span>cze w zakresie bezpośredni<span class="_ _b"></span>eg<span class="_ _3"></span>o <span class="_ _1"></span>oddziaływania n<span class="_ _1"></span>a najbliższe oto<span class="_ _1"></span>cznie  przyrod<span class="_ _1"></span>nicze<span class="ff1"> <span class="ls7">.............</span> <span class="_ _c"></span><span class="ls1f">98<span class="ffb fs6 ls0"> </span></span></span></span></div><div class="t m0 x9 hd y77 ff8 fs0 fc0 sc0 ls0 ws0">8.12.<span class="ffb fs6"> <span class="_ _3"></span></span><span class="ffa">Poz<span class="_ _3"></span>ostałe aspe<span class="_ _1"></span>kty ryzyka związanego z zagadnieniami niefinansowymi<span class="ff8"> <span class="ls5">................................<span class="_ _3"></span>................</span> <span class="_ _0"></span>101<span class="ffb fs6"> </span></span></span></div><div class="t m0 x9 hd y78 ff8 fs0 fc0 sc0 ls0 ws0">8.13.<span class="ffb fs6"> <span class="_ _3"></span></span>Indeks GRI <span class="_ _9"></span><span class="ls5">..................................................................................................................................................<span class="ls0"> <span class="_ _c"></span>10<span class="_ _3"></span>3<span class="ffb fs6"> </span></span></span></div><div class="t m0 x2 hc y79 ff8 fs5 fc0 sc0 ls20 ws0">9.<span class="ff5 fs6 ls0"> <span class="_ _14"> </span><span class="ffa fs5">Informacje nt. <span class="_ _3"></span>działalności gospodarczej ujętej w t<span class="_ _3"></span>zw. systematyce („ta<span class="_ _3"></span>ksonomii”)<span class="_ _3"></span><span class="ff8"> <span class="ls2">.....................</span> <span class="_ _0"></span>105<span class="ff5 fs6"> </span></span></span></span></div></div><a class="l" href="#pf2d"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:975.806000px;width:435.400000px;height:13.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2d"><span class="d m1" style="border-style:none;position:absolute;left:89.180000px;bottom:964.366000px;width:457.600000px;height:11.300000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2e"><span class="d m1" style="border-style:none;position:absolute;left:118.690000px;bottom:946.426000px;width:434.900000px;height:13.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2e"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:933.946000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2e"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:921.466000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2f"><span class="d m1" style="border-style:none;position:absolute;left:148.135000px;bottom:908.986000px;width:412.250000px;height:9.600000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf2f"><span class="d m1" 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ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x9 hd y7a ff8 fs0 fc0 sc0 ls0 ws0">9.1.<span class="ffb fs6"> <span class="_ _12"> </span></span><span class="ffa">Rozp<span class="_ _3"></span>oznanie d<span class="_ _1"></span>ziałalności jako zrównoważonych środowiskowo<span class="ff8"> <span class="_ _0"></span><span class="ls5">.............................................................<span class="_ _3"></span><span class="ls0"> <span class="_ _c"></span>105<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y7b ff1 fs1 fc0 sc0 ls0 ws0">9.1.1.<span class="ffb fs6"> <span class="_ _1c"> </span></span><span class="ffc">Etap 1: Identyf<span class="_ _1"></span>ikacji działalnoś<span class="_ _1"></span>ci kwalifikują<span class="_ _1"></span>cych się do syste<span class="_ _1"></span>matyki<span class="ff1"> <span class="_ _0"></span><span class="ls7">....................................................................<span class="ls0"> <span class="_ _9"></span>106<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y7c ff1 fs1 fc0 sc0 ls0 ws0">9.1.2.<span class="ffb fs6"> <span class="_ _13"> </span></span><span class="ffc">Etap 2: Alokacja wiel<span class="_ _1"></span>kości finansow<span class="_ _1"></span>ych związanych ze zid<span class="_ _1"></span>entyfikowaną<span class="_ _b"></span> działalnością zgodną  z syst<span class="_ _1"></span>ematyką</span></div><div class="t m0 xb hd y7d ff1 fs1 fc0 sc0 ls0 ws0"> <span class="ls7">...........................................................................................................................................................................................</span> <span class="_ _c"></span>108<span class="ffb fs6"> </span></div><div class="t m0 xa hd y7e ff1 fs1 fc0 sc0 ls0 ws0">9.1.3.<span class="ffb fs6"> <span class="_ _13"> </span></span><span class="ffc">Etap 3: Weryfika<span class="_ _1"></span>cja kryteriów te<span class="_ _b"></span>c<span class="_ _3"></span>hn<span class="_ _b"></span>ic<span class="_ _3"></span>znych k<span class="_ _b"></span>walifikacji<span class="ff1"> <span class="ls7">.........................................................................................</span> <span class="_ _c"></span>108<span class="ffb fs6"> </span></span></span></div><div class="t m0 xa hd y7f ff1 fs1 fc0 sc0 ls0 ws0">9.1.4.<span class="ffb fs6"> <span class="_ _13"> </span></span><span class="ffc">Etap 4: Weryfikacja spe<span class="_ _b"></span>łnie<span class="_ _3"></span>ni<span class="_ _1"></span>a minimalnych <span class="_ _b"></span>gwarancji<span class="ff1"> <span class="_ _b"></span><span class="ls7">............................................................................................<span class="ls0"> <span class="_ _9"></span>108<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 xa hd y80 ff1 fs1 fc0 sc0 ls0 ws0">9.1.5.<span class="ffb fs6"> <span class="_ _13"> </span></span><span class="ffc">Krok 4: Podsumowanie i prez<span class="_ _1"></span>entacja wyn<span class="_ _1"></span>ików<span class="ff1 ls7">...........................................................................................................<span class="ls0"> <span class="_ _c"></span>109<span class="ffb fs6"> </span></span></span></span></div><div class="t m0 x2 hc y81 ff8 fs5 fc0 sc0 ls0 ws0">10.<span class="ff5 fs6"> <span class="_ _a"> </span></span><span class="ffa">Definicje i objaś<span class="_ _3"></span>nienia skrótów</span> <span class="_ _b"></span><span class="ls2">..........................................................................................................<span class="ls0"> <span class="ls1">118</span><span class="ff5 fs6"> </span></span></span></div><div class="t m0 x2 hc y82 ff8 fs5 fc0 sc0 ls1 ws0">11.<span class="ff5 fs6 ls0"> <span class="_ _1d"> </span><span class="ffa fs5">Oświadczenia Rady Nadz<span class="_ _3"></span>orczej Emitenta<span class="_ _3"></span><span class="ff8"> <span class="_ _3"></span><span class="ls2">.........................................................................................</span> <span class="_ _0"></span>120<span class="ff5 fs6"> </span></span></span></span></div><div class="t m0 x9 hd y83 ff8 fs0 fc0 sc0 ls0 ws0">11.1.<span class="ffb fs6"> <span class="_ _1e"> </span></span><span class="ffa">Oświadczenie Rady Nadzorczej Emitenta dotyczące funkcjonowania Komitetu Audytu</span> <span class="_ _3"></span><span class="ls5">.......................</span> <span class="_ _c"></span>120<span class="ffb fs6"> </span></div><div class="t m0 x9 hd y84 ff8 fs0 fc0 sc0 ls0 ws0">11.2.<span class="ffb fs6"> <span class="_ _5"></span></span><span class="ffa">Ocena<span class="_ _3"></span> Rady N<span class="_ _1"></span>adzorczej Emitenta dotycząca sprawozdania finansowego i sprawozdania  z działalności<span class="_ _1"></span> </span></div><div class="t m0 xa hd y85 ff8 fs0 fc0 sc0 ls0 ws0">w <span class="ffa">zakresie ich zgodności z księgami, dokumentami oraz ze stanem faktycznym</span> <span class="_ _9"></span><span class="ls5">...................................<span class="ls0"> <span class="_ _c"></span>120<span class="ffb fs6"> </span></span></span></div><div class="t m0 x2 hc y86 ff8 fs5 fc0 sc0 ls0 ws0">12.<span class="ff5 fs6"> <span class="_ _1f"> </span></span><span class="ffa">Oświadczenia Zarząd<span class="_ _3"></span>u Emitenta</span> <span class="_ _c"></span><span class="ls2">................................................................<span class="_ _3"></span>........................................<span class="ls0"> 121<span class="ff5 fs6"> </span></span></span></div><div class="t m0 x9 hd y87 ff8 fs0 fc0 sc0 ls0 ws0">12.1.<span class="ffb fs6"> <span class="_ _5"></span></span><span class="ffa">Inf<span class="_ _3"></span>ormacja Zarządu dotycząca wyboru i proc<span class="_ _1"></span>edury wyboru firmy audytorskiej<span class="ff8"> <span class="_ _b"></span><span class="ls5">......................................<span class="ls0"> 121<span class="ffb fs6"> </span></span></span></span></span></div><div class="t m0 x9 hd y88 ff8 fs0 fc0 sc0 ls0 ws0">12.2.<span class="ffb fs6"> <span class="_ _4"></span></span><span class="ffa">Oświadczenie Zarządu E<span class="_ _3"></span>mit<span class="_ _1"></span>enta dotyczące rzetelności i zgodności z prawem sprawozdań  finansowych<span class="ff8"> <span class="_ _3"></span>. </span></span></div><div class="t m0 xa hd y89 ff8 fs0 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span> <span class="_ _b"></span><span class="ls5">...............................................................................................................................................................<span class="ls0"> 121<span class="ffb fs6"> 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<div id="pf5" class="pf w0 h0"><div class="pc pc5 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">5 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y8c ffd fs2 fc2 sc0 ls21 ws0">1.<span class="ffe ls0"> <span class="_ _3"></span><span class="ff9">List Prezesa<span class="_ _3"></span> Zarządu<span class="ffd"> </span></span></span></div></div><div class="c xc y8d w6 h10"><div class="t m0 x1 h11 y8e fff fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y8f fff fs7 fc0 sc0 ls0 ws0">Szanowni Akcjonariusze, </div><div class="t m0 x1 h12 y90 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y91 ffc fs0 fc0 sc0 ls0 ws0">W imieniu całego Zarządu spółki KGL S.A. przedstawiamy Państwu sprawozdanie z dz<span class="_ _1"></span>iałalności Spółki za rok 2023.  <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y92 ffc fs0 fc0 sc0 ls0 ws0">Miniony  rok <span class="_ _1e"> </span>charakteryzował  się  dużą <span class="_ _1e"> </span>zmiennością  na  r<span class="_ _3"></span>ynk<span class="_ _1"></span>u  tw<span class="_ _3"></span>orzyw  sztucznych.  Sytuacja  rynkowa  wymagała <span class="_ _1e"> </span>umiejętności <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y93 ffc fs0 fc0 sc0 ls0 ws0">dostosowania <span class="_ _21"> </span>się <span class="_ _1e"> </span>d<span class="_ _3"></span>o <span class="_ _1e"> </span>nowych <span class="_ _21"> </span>sytuacji <span class="_ _21"> </span>oraz <span class="_ _21"> </span>tworzących <span class="_ _1e"> </span>się <span class="_ _21"> </span>trendów <span class="_ _21"> </span>rynkowych. <span class="_ _1e"> </span>Udowodniliśmy, <span class="_ _21"> </span>że <span class="_ _21"> </span>to <span class="_ _1e"> </span>co <span class="_ _21"> </span>dla <span class="_ _21"> </span>jednych <span class="_ _1e"> </span>było<span class="_ _3"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y94 ffc fs0 fc0 sc0 ls0 ws0">wyzwaniem,  my  prz<span class="_ _b"></span>ek<span class="_ _3"></span>uliśmy <span class="_ _5"> </span>w  szansę  na<span class="_ _1"></span>  dalszy  rozwój,<span class="ff1">  </span>a <span class="_ _5"> </span>ostateczn<span class="_ _3"></span>ie <span class="_ _5"> </span>osiągnęliśmy  sukces  finan<span class="_ _1"></span>sow<span class="ff1">y</span>.  Dynamiczne  działanie<span class="_ _1"></span> <span class="ff1"> </span></div><div class="t m0 x1 h2 y95 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>obszarze <span class="_ _3"></span>operacyjnym pozwoliło <span class="_ _3"></span>nam <span class="_ _3"></span>szybko reagować <span class="_ _3"></span>na <span class="_ _3"></span>potrzeby rynkowe <span class="_ _3"></span>oraz <span class="_ _3"></span>dostosować <span class="_ _3"></span>orga<span class="_ _1"></span>nizację <span class="_ _3"></span>do <span class="_ _3"></span>zmie<span class="_ _1"></span>niających <span class="_ _3"></span>się </div><div class="t m0 x1 h2 y96 ffc fs0 fc0 sc0 ls0 ws0">potrzeb klientów. <span class="ff1"> </span></div><div class="t m0 x1 h2 y97 ffc fs0 fc0 sc0 ls0 ws0">Wyniki <span class="_ _3"></span>finansowe <span class="_ _3"></span>osiągnięte <span class="_ _3"></span>w <span class="_ _3"></span>20<span class="_ _3"></span>23 <span class="_ _3"></span>r. <span class="_ _3"></span>były <span class="_ _3"></span>najwyższe <span class="_ _3"></span>w <span class="_ _3"></span>historii <span class="_ _3"></span>Spółki. <span class="_ _3"></span>Po <span class="_ _3"></span>raz <span class="_ _4"></span>pierwszy <span class="_ _3"></span>wskaźnik <span class="_ _3"></span>EBITDA <span class="_ _3"></span>przekroczył <span class="_ _3"></span>62 <span class="_ _3"></span>mln <span class="_ _3"></span>PL<span class="_ _4"></span><span class="ff1">N, <span class="_ _b"></span> </span></div><div class="t m0 x1 h2 y98 ffc fs0 fc0 sc0 ls0 ws0">a  wynik  netto <span class="_ _1e"> </span>sięgnął  poziomu  ponad  18  mln  PLN.  Ilość  sprzedanych  opakowań <span class="_ _1e"> </span>przekroc<span class="_ _1"></span>zyła  1,8  mld  szt.<span class="_ _3"></span><span class="ff1">,  przy <span class="_ _1e"> </span>optymalnym  </span></div><div class="t m0 x1 h2 y99 ffc fs0 fc0 sc0 ls0 ws0">wykorzystaniu parku maszynowego. Wszystkie te elementy poz<span class="_ _b"></span>w<span class="_ _3"></span>alają z optym<span class="_ _1"></span>izmem patrzeć na biznes KGL w przyszłości. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y9a ffc fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _4"></span>analizy <span class="_ _3"></span>sprawozdania <span class="_ _4"></span>zauważycie <span class="_ _4"></span>Państwo, <span class="_ _3"></span>że <span class="_ _4"></span>udało <span class="_ _3"></span>się <span class="_ _4"></span>nam <span class="_ _4"></span>zrealizować <span class="_ _3"></span>w<span class="_ _3"></span>szyst<span class="_ _1"></span>kie <span class="_ _3"></span>założone <span class="_ _4"></span>działania <span class="_ _4"></span>operacyjne, <span class="_ _3"></span>które </div><div class="t m0 x1 h2 y9b ffc fs0 fc0 sc0 ls0 ws0">doprowadziły <span class="_ _4"></span>do <span class="_ _4"></span>historycznie <span class="_ _22"></span>najlepszych <span class="_ _4"></span>wyników <span class="_ _4"></span>finansowych. <span class="_ _4"></span>Stabilizacja <span class="_ _22"></span>kosztów <span class="_ _4"></span>wytworzenia <span class="_ _4"></span>wyrobów <span class="_ _4"></span>oferowanych <span class="_ _4"></span>przez </div><div class="t m0 x1 h2 y9c ff1 fs0 fc0 sc0 ls0 ws0">KGL, pozwo<span class="ffc">liła zaoferować naszym odbiorcom produkty najwyższej jakości w dobrej cen<span class="_ _1"></span>ie. <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y9d ffc fs0 fc0 sc0 ls0 ws0">Rosnące <span class="_ _21"> </span>zapotrzebowanie <span class="_ _23"> </span>na <span class="_ _21"> </span>produkty <span class="_ _21"> </span>S<span class="_ _3"></span>półk<span class="_ _1"></span>i <span class="_ _21"> </span>oraz <span class="_ _21"> </span>zmian<span class="_ _3"></span>y <span class="_ _1e"> </span>leg<span class="_ _3"></span>islacyjne <span class="_ _21"> </span>związane <span class="_ _21"> </span>z <span class="_ _21"> </span>implementacją <span class="_ _21"> </span>dyrektyw <span class="_ _23"> </span>unijnych <span class="_ _21"> </span>będą <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y9e ff1 fs0 fc0 sc0 ls0 ws0">wyzwaniem, <span class="ffc">a zarazem szansą na rozwój KGL. Na podstawie analizy bieżącej syt<span class="_ _1"></span>uacji rynkowej, Zarząd podjął decyzję o rozpoczęciu </span></div><div class="t m0 x1 h2 y9f ffc fs0 fc0 sc0 ls0 ws0">działań <span class="_ _1"></span>inwestycyjnych <span class="_ _b"></span>prowadzących <span class="_ _b"></span>do zw<span class="_ _b"></span>i<span class="_ _3"></span>ększenia <span class="_ _b"></span>mocy <span class="_ _b"></span>produkcyjnych<span class="_ _3"></span><span class="ff1">, <span class="_ _1"></span>o <span class="_ _b"></span>czym <span class="_ _1"></span><span class="ffc">informowaliśmy <span class="_ _b"></span>w <span class="_ _1"></span><span class="ff1">raportach <span class="_ _b"></span><span class="ffc">bieżąc<span class="_ _3"></span>y<span class="ff1 ls22">ch<span class="ls0">. <span class="_ _b"></span>Zmiana </span></span></span></span></span></span></div><div class="t m0 x1 h2 ya0 ffc fs0 fc0 sc0 ls0 ws0">struktury <span class="_ _24"> </span>finansowania <span class="_ _24"> </span>zapewniła <span class="_ _24"> </span>Spółce <span class="_ _24"> </span>płynność <span class="_ _24"> </span>finansową <span class="_ _24"> </span>na <span class="_ _24"> </span>optymalnym <span class="_ _24"> </span>poziomie, <span class="_ _24"> </span>umożliwiającym <span class="_ _24"> </span>realizację <span class="_ _24"> </span>wyżej <span class="ff1"> </span></div><div class="t m0 x1 h2 ya1 ff1 fs0 fc0 sc0 ls0 ws0">wspomnianych inwestycji.  </div><div class="t m0 x1 h2 ya2 ffc fs0 fc0 sc0 ls0 ws0">Należy jednak nadmienić, iż <span class="_ _1"></span>w d<span class="_ _1"></span>alszym ciągu obserwujemy tru<span class="_ _1"></span>dności na rynku <span class="_ _1"></span>pracy. Zmienia się <span class="_ _b"></span>n<span class="_ _3"></span>atomiast <span class="_ _1"></span>charakter tej trudnoś<span class="_ _3"></span><span class="ff1">ci. </span></div><div class="t m0 x1 h2 ya3 ffc fs0 fc0 sc0 ls0 ws0">Sfera <span class="_ _24"> </span>kosztow<span class="_ _3"></span>a <span class="_ _24"> </span>schodzi <span class="_ _24"> </span>już <span class="_ _24"> </span>na <span class="_ _25"> </span>drugi <span class="_ _24"> </span>plan<span class="_ _3"></span><span class="ff1">, <span class="_ _24"> </span>natomiast <span class="_ _25"> </span>podstawowym <span class="_ _24"> </span>problem<span class="ls23">em</span> <span class="_ _24"> </span></span>rynkowym <span class="_ _24"> </span>j<span class="_ _3"></span>est <span class="_ _24"> </span>deficyt <span class="_ _24"> </span>w <span class="_ _25"> </span>dostępie <span class="_ _24"> </span>do <span class="ff1"> </span></div><div class="t m0 x1 h2 ya4 ffc fs0 fc0 sc0 ls0 ws0">wykwalifikowanych <span class="_ _b"></span>pracow<span class="_ _3"></span>n<span class="_ _1"></span>ików. <span class="_ _b"></span>Zdaniem Zarządu, <span class="_ _b"></span>kwestie <span class="_ _1"></span>pracownicze <span class="_ _b"></span>związane z <span class="_ _b"></span>pozyskaniem <span class="_ _b"></span>odpowiednich specjalistów <span class="_ _0"></span>będą<span class="_ _3"></span> </div><div class="t m0 x1 h2 ya5 ffc fs0 fc0 sc0 ls0 ws0">głównym wyzwaniem dla całego rynku w kolejnych latach. <span class="ff1"> </span></div><div class="t m0 x1 h2 ya6 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>se<span class="_ _3"></span>gmen<span class="_ _1"></span>cie <span class="_ _3"></span><span class="ffc">sprze<span class="_ _3"></span>da<span class="_ _1"></span>ży <span class="_ _3"></span>opakowań<span class="ff1"> <span class="_ _4"></span></span>odnotowujemy <span class="_ _3"></span>stabilny <span class="_ _3"></span>wzrost <span class="_ _4"></span>zapotrzebowania <span class="_ _3"></span>na <span class="_ _3"></span>w<span class="_ _3"></span>yrob<span class="_ _b"></span>y <span class="_ _4"></span>Spółki<span class="_ _3"></span>, <span class="_ _3"></span>jednakże<span class="ff1"> <span class="_ _3"></span></span>charakteryzujący </span></div><div class="t m0 x1 h2 ya7 ffc fs0 fc0 sc0 ls0 ws0">się wysoką <span class="_ _3"></span>zmiennością produktową. <span class="_ _3"></span>Część dotychczas produ<span class="_ _3"></span>k<span class="_ _1"></span>owanego <span class="_ _3"></span>przez KGL <span class="_ _3"></span>a<span class="_ _1"></span>sortymentu <span class="_ _3"></span>powoli przestaje funkcjonować <span class="_ _3"></span>w </div><div class="t m0 x1 h2 ya8 ffc fs0 fc0 sc0 ls0 ws0">gospodarce, <span class="_ _3"></span>w zamian <span class="_ _3"></span>za to <span class="_ _3"></span>powstają n<span class="_ _3"></span>owe<span class="_ _1"></span> <span class="_ _3"></span>produkty, bardziej zaaw<span class="_ _3"></span>ansowane zarówno <span class="_ _3"></span>techni<span class="_ _1"></span>cznie<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>jak i <span class="_ _3"></span>materiałowo<span class="ff1">, co <span class="_ _3"></span>prowadzi </span></div><div class="t m0 x1 h2 ya9 ffc fs0 fc0 sc0 ls0 ws0">do zwiększenia funkcjonalności wytwarzanych przez Spółkę wyrobów. Wysoki nacisk kładziony jest na produkty wytworzone z ma-</div><div class="t m0 x1 h2 yaa ffc fs0 fc0 sc0 ls0 ws0">teriałów <span class="_ _4"></span>pochodząc<span class="ff1">ych <span class="_ _4"></span>z <span class="_ _4"></span>r</span>ecyklingu. <span class="_ _4"></span>Portfolio <span class="_ _4"></span>opakowań <span class="_ _4"></span>oraz <span class="_ _4"></span>folii <span class="_ _4"></span>wytwarzanych <span class="_ _4"></span>z <span class="_ _4"></span>recyklatów <span class="_ _4"></span>ulega <span class="_ _4"></span>stałemu <span class="_ _4"></span>zwiększ<span class="_ _3"></span><span class="ff1">aniu, <span class="_ _4"></span>a <span class="_ _4"></span>nasi </span></div><div class="t m0 x1 h2 yab ffc fs0 fc0 sc0 ls0 ws0">odbiorcy coraz częściej zgłaszają zapotrzebowanie na tego rodz<span class="_ _1"></span>aju wyroby. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yac ffc fs0 fc0 sc0 ls0 ws0">Obserwujemy <span class="_ _21"> </span>i <span class="_ _21"> </span>an<span class="_ _3"></span>a<span class="_ _1"></span>lizujemy <span class="_ _21"> </span>zachodzące <span class="_ _21"> </span>zmiany <span class="_ _21"> </span>w <span class="_ _23"> </span>sektorze <span class="_ _21"> </span>tworzyw <span class="_ _21"> </span>sztucznych, <span class="_ _21"> </span>w <span class="_ _23"> </span>kontekście <span class="_ _21"> </span>zmieniających <span class="_ _21"> </span>się <span class="_ _21"> </span>regulacji <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yad ffc fs0 fc0 sc0 ls0 ws0">dotyczących opakowań jedno<span class="_ _1"></span>razowych. Na <span class="_ _1"></span>bieżąco również<span class="_ _1"></span> reagujemy na <span class="_ _1"></span>potrzeby <span class="_ _1"></span>odbiorców, czego p<span class="_ _1"></span>rzykładem może <span class="_ _1"></span>być projekt </div><div class="t m0 x1 h2 yae ffc fs0 fc0 sc0 ls0 ws0">wprowadzenia <span class="_ _4"></span>na <span class="_ _4"></span>rynek <span class="_ _4"></span>opakowań <span class="_ _4"></span>alternatywnych <span class="_ _4"></span>dla <span class="_ _4"></span>wycofywanych <span class="_ _4"></span>z <span class="_ _4"></span>rynku <span class="_ _4"></span>(na <span class="_ _4"></span>mocy <span class="_ _4"></span>dyrektywy <span class="_ _4"></span>SUP) <span class="_ _4"></span>opakowań <span class="_ _22"></span>z <span class="_ _4"></span>polistyrenu </div><div class="t m0 x1 h2 yaf ffc fs0 fc0 sc0 ls0 ws0">spienionego, <span class="_ _23"> </span>które <span class="_ _23"> </span>są <span class="_ _23"> </span>dedykowane <span class="_ _23"> </span>do <span class="_ _23"> </span>posiłków <span class="_ _23"> </span>na <span class="_ _21"> </span>wynos. <span class="_ _23"> </span>Rynek <span class="_ _23"> </span>posiłków <span class="_ _23"> </span>na <span class="_ _23"> </span>wynos <span class="_ _23"> </span>obecnie <span class="_ _23"> </span>jest <span class="_ _21"> </span>j<span class="_ _3"></span>ed<span class="_ _1"></span>nym <span class="_ _21"> </span>z <span class="_ _26"> </span>dynamicznie <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb0 ffc fs0 fc0 sc0 ls0 ws0">rozwijających się gałęzi branży spożywczej, dla którego KGL posiada szerokie portfolio produktowe.  <span class="ff1"> </span></div><div class="t m0 x1 h2 yb1 ffc fs0 fc0 sc0 ls0 ws0">Należy <span class="_ _21"> </span>jednak <span class="_ _21"> </span>mieć <span class="_ _21"> </span>na <span class="_ _21"> </span>względzie, <span class="_ _21"> </span>że <span class="_ _1e"> </span>gospodarka <span class="_ _21"> </span>globalna <span class="_ _21"> </span>nie <span class="_ _21"> </span>charakteryzuje <span class="_ _21"> </span>się <span class="_ _21"> </span>wysoką <span class="_ _1e"> </span>d<span class="_ _3"></span>ynamik<span class="_ _3"></span>ą<span class="ff1"> <span class="_ _1e"> </span></span>wzrostu<span class="_ _3"></span>, <span class="_ _1e"> </span>wręcz <span class="_ _21"> </span>można <span class="ff1"> </span></div><div class="t m0 x1 h2 yb2 ffc fs0 fc0 sc0 ls0 ws0">powiedzieć, <span class="_ _b"></span>że jest<span class="_ _1"></span> <span class="_ _b"></span>w fazie <span class="_ _b"></span>stagnacji. <span class="_ _b"></span>W sposób <span class="_ _0"></span>szczególny w<span class="_ _1"></span>idać <span class="_ _b"></span>to w<span class="_ _1"></span> <span class="_ _1"></span>segmencie sprzedaży <span class="_ _0"></span>tworzyw<span class="ff1">, gdzie <span class="_ _b"></span><span class="ffc">KGL <span class="_ _b"></span>dział<span class="_ _3"></span>a<span class="ff1"> <span class="_ _b"></span>jako <span class="_ _b"></span>dostawca </span></span></span></div><div class="t m0 x1 h2 yb3 ffc fs0 fc0 sc0 ls0 ws0">materiałów <span class="_ _3"></span>do <span class="_ _3"></span>większości <span class="_ _3"></span>branż <span class="_ _3"></span>gospodarki. <span class="_ _3"></span>Występujące <span class="_ _3"></span>w <span class="_ _3"></span>pierwszej <span class="_ _3"></span>połowie <span class="_ _3"></span>roku<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span>- <span class="_ _3"></span></span>ograniczenie <span class="_ _3"></span>popy<span class="_ _1"></span>tu <span class="_ _3"></span>na <span class="_ _3"></span>materiały <span class="_ _3"></span>z <span class="_ _3"></span>tworzyw </div><div class="t m0 x1 h2 yb4 ff1 fs0 fc0 sc0 ls0 ws0">sztucznych - <span class="ffc">jest tego najlepsz<span class="_ _1"></span>ym przykładem. W efekcie,<span class="_ _1"></span> pierwsza połowa 2023 r.<span class="_ _1"></span> charakteryzowała się znacznie n<span class="_ _b"></span>i<span class="_ _3"></span>ższą sprz<span class="_ _1"></span>edażą </span></div><div class="t m0 x1 h2 yb5 ffc fs0 fc0 sc0 ls0 ws0">niż <span class="_ _21"> </span>w <span class="_ _1e"> </span>analogicz<span class="_ _3"></span>nym <span class="_ _1e"> </span>okresie <span class="_ _1e"> </span>roku <span class="_ _21"> </span>poprzedniego. <span class="_ _21"> </span>Ceny <span class="_ _1e"> </span>materiałów <span class="_ _21"> </span>osiągnęły <span class="_ _1e"> </span>poziomy <span class="_ _23"> </span>najniższe <span class="_ _21"> </span>od <span class="_ _21"> </span>kilku <span class="_ _1e"> </span>kwartałów. <span class="_ _21"> </span>Obecnie <span class="ff1"> </span></div><div class="t m0 x1 h2 yb6 ffc fs0 fc0 sc0 ls0 ws0">zauważamy <span class="_ _22"></span>symptomy <span class="_ _4"></span>zwi<span class="_ _3"></span>ększonego <span class="_ _4"></span>popytu <span class="_ _22"> </span>na <span class="_ _22"> </span>gr<span class="_ _3"></span>anulaty <span class="_ _4"></span>tworzyw <span class="_ _22"> </span>sztu<span class="_ _3"></span>cznych, <span class="_ _4"></span>co <span class="_ _22"> </span>powinno <span class="_ _22"></span>mieć <span class="_ _22"> </span>odzwierciedlenie <span class="_ _22"> </span>w <span class="_ _5"> </span>wynikach<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb7 ffc fs0 fc0 sc0 ls0 ws0">I kwartału bieżącego roku. <span class="ff1"> </span></div><div class="t m0 x1 h2 yb8 ffc fs0 fc0 sc0 ls0 ws0">Zdaniem <span class="_ _22"></span>Zarządu <span class="_ _22"> </span>sytuacja <span class="_ _22"> </span><span class="ff1">stopniowo <span class="_ _5"> </span></span>się <span class="_ _22"></span>stabilizuje. <span class="_ _22"></span>Przetwórcy <span class="_ _4"></span>materiał<span class="_ _3"></span>ów <span class="_ _4"></span>z <span class="_ _22"></span>tworzyw <span class="_ _22"></span>sztucznych, <span class="_ _22"></span>którzy <span class="_ _22"></span>są <span class="_ _22"></span>motorem <span class="_ _4"></span>rozw<span class="_ _3"></span>oju <span class="ff1"> </span></div><div class="t m0 x1 h2 yb9 ffc fs0 fc0 sc0 ls0 ws0">polskiej <span class="_ _22"></span>gospodarki, <span class="_ _4"></span>nadal <span class="_ _22"></span>będą <span class="_ _4"></span>realizowali <span class="_ _4"></span>sw<span class="_ _3"></span>oje <span class="_ _4"></span>strategie <span class="_ _4"></span>rozwoju, <span class="_ _22"></span>co <span class="_ _4"></span>w <span class="_ _22"> </span>perspektywie <span class="_ _22"></span>długoterminowej <span class="_ _4"></span>doprowadzi <span class="_ _4"></span>d<span class="_ _3"></span>o <span class="_ _4"></span>wzrostu <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yba ffc fs0 fc0 sc0 ls0 ws0">zapotrzebowania na tworzywa sztuczne, które KGL posiada w swojej ofercie p<span class="_ _1"></span>roduktowej. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ybb ffc fs0 fc0 sc0 ls0 ws0">Podsumowując  uważamy, <span class="_ _1e"> </span>że  obrana  przez <span class="_ _1e"> </span>KGL  strategia  dł<span class="_ _3"></span>ugoterminowego  rozwoju  biznesu  jes<span class="_ _3"></span>t<span class="_ _1"></span>  słuszna <span class="_ _1e"> </span>i  będzie <span class="_ _1e"> </span>prowadzić<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ybc ffc fs0 fc0 sc0 ls0 ws0">w przyszłości do dalszego wzrostu wartości Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h2 ybd ff1 fs0 fc0 sc0 lsa ws0">  <span class="ls0"> </span></div><div class="t m0 x1 he ybe ff8 fs0 fc0 sc0 ls0 ws0">Krzysztof Gromkowski  </div><div class="t m0 x1 h2 ybf ffc fs0 fc0 sc0 ls0 ws0">Prezes Zarządu KGL S.A.<span class="ff1"> </span></div><div class="t m0 x1 h2 yc0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf6" class="pf w0 h0"><div class="pc pc6 w0 h0"><img class="bi x8 yc4 w5 h13" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">6 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c xc yc5 w6 h14"><div class="t m0 x1 h2 yc6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 yc7 ffd fs2 fc2 sc0 ls1e ws0">2.<span class="ffe ls0"> <span class="_ _1"></span><span class="ffd">Wybrane dane finansowe </span></span></div><div class="t m0 x2 h15 yc8 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc9 ffc fs0 fc0 sc0 ls0 ws0">Wszystkie dane zamieszczone w niniejszym rozdziale prezentowane są w tys.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1">PLN. </span></div></div><div class="c x2 yca w7 h16"><div class="t m0 xd h17 ycb ff10 fs0 fc1 sc0 ls0 ws0">Wyszczególnienie<span class="ff5"> </span></div></div><div class="c xe ycc w8 h18"><div class="t m0 xf h17 ycd ff5 fs0 fc1 sc0 ls24 ws0">01.01.2023 <span class="ff10 ls0">–<span class="ff5"> </span></span>31.12.2023<span class="ls0"> </span></div></div><div class="c x10 ycc w8 h18"><div class="t m0 xf h17 ycd ff5 fs0 fc1 sc0 ls24 ws0">01.01.2022 <span class="ff10 ls0">–<span class="ff5"> </span></span>31.12.2022<span class="ls0"> </span></div></div><div class="c xe yca w9 h18"><div class="t m0 x11 h17 ycd ff5 fs0 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x12 yca wa h18"><div class="t m0 x11 h17 ycd ff5 fs0 fc1 sc0 ls0 ws0">EUR </div></div><div class="c x10 yca wb h18"><div class="t m0 x11 h17 ycd ff5 fs0 fc1 sc0 ls0 ws0">PLN </div></div><div class="c x13 yca wc h18"><div class="t m0 x11 h17 ycd ff5 fs0 fc1 sc0 ls0 ws0">EUR </div></div><div class="c x2 yce wd h18"><div class="t m0 x14 h17 ycf ff10 fs0 fc0 sc0 ls0 ws0">RACHUNEK ZYSKÓW I STRAT<span class="ff5"> </span></div></div><div class="c xe yce we h18"><div class="t m0 xc h17 yd0 ff5 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x12 yce wf h18"><div class="t m0 xc h17 yd0 ff5 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yce w10 h18"><div class="t m0 xc h17 yd0 ff5 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 yce w11 h18"><div class="t m0 xc h17 yd0 ff5 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x2 yd1 wd h19"><div class="t m0 x14 h1a yd2 ff11 fs0 fc0 sc0 ls0 ws0">Przychody netto ze sprzedaży produktów, <span class="ffb"> </span></div><div class="t m0 x14 h1a yd3 ff11 fs0 fc0 sc0 ls0 ws0">towarów i materiałów<span class="ffb"> </span></div></div><div class="c xe yd1 we h19"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">562 589<span class="ls0"> </span></div></div><div class="c x12 yd1 wf h19"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">124 237<span class="ls0"> </span></div></div><div class="c x10 yd1 w10 h19"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">652 035<span class="ls0"> </span></div></div><div class="c x13 yd1 w11 h19"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">139 078<span class="ls0"> </span></div></div><div class="c x2 yd4 wd h18"><div class="t m0 x14 h1a ycf ff11 fs0 fc0 sc0 ls0 ws0">Koszt własny sprzedaży<span class="ffb"> </span></div></div><div class="c xe yd4 we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">462 017<span class="ls0"> </span></div></div><div class="c x12 yd4 wf h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">102 027<span class="ls0"> </span></div></div><div class="c x10 yd4 w10 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">589 487<span class="ls0"> </span></div></div><div class="c x13 yd4 w11 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">125 736<span class="ls0"> </span></div></div><div class="c x2 yd5 wd h18"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Zysk (strata) brutto na sprzedaży<span class="ffb"> </span></div></div><div class="c xe yd5 we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">100 572<span class="ls0"> </span></div></div><div class="c x12 yd5 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">22 209<span class="ls0"> </span></div></div><div class="c x10 yd5 w10 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">62 547<span class="ls0"> </span></div></div><div class="c x13 yd5 w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">13 341<span class="ls0"> </span></div></div><div class="c x2 yd7 wd h18"><div class="t m0 x14 h1a yd6 ffb fs0 fc0 sc0 ls0 ws0">Zysk (strata) brutto </div></div><div class="c xe yd7 we h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">23 201<span class="ls0"> </span></div></div><div class="c x12 yd7 wf h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">5 123<span class="ls0"> </span></div></div><div class="c x10 yd7 w10 h18"><div class="t m0 x18 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(18 <span class="ls24">445)</span> </div></div><div class="c x13 yd7 w11 h18"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(3 934) </div></div><div class="c x2 yd8 wd h18"><div class="t m0 x14 h1a yd6 ffb fs0 fc0 sc0 ls0 ws0">Zysk (strata) netto </div></div><div class="c xe yd8 we h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">18 301<span class="ls0"> </span></div></div><div class="c x12 yd8 wf h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">4 041<span class="ls0"> </span></div></div><div class="c x10 yd8 w10 h18"><div class="t m0 x18 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(16 966) </div></div><div class="c x13 yd8 w11 h18"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(3 619) </div></div><div class="c x2 yd9 wd h1b"><div class="t m0 x14 h1a yd3 ff11 fs0 fc0 sc0 ls0 ws0">Średnioważona liczba udziałów/akcji w sztukach<span class="ffb"> </span></div></div><div class="c xe yd9 we h1b"><div class="t m0 x1a h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">7 076 622<span class="ls0"> </span></div></div><div class="c x12 yd9 wf h1b"><div class="t m0 x1a h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">7 076 622<span class="ls0"> </span></div></div><div class="c x10 yd9 w10 h1b"><div class="t m0 x1a h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">7 103 301<span class="ls0"> </span></div></div><div class="c x13 yd9 w11 h1b"><div class="t m0 x1a h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">7 103 301<span class="ls0"> </span></div></div><div class="c x2 yda wd h1c"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Zysk (strata) netto na akcję zwykłą (PLN/EUR)<span class="ffb"> </span></div></div><div class="c xe yda we h1c"><div class="t m0 x1b h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">2,59 </div></div><div class="c x12 yda wf h1c"><div class="t m0 x1b h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">0,57 </div></div><div class="c x10 yda w10 h1c"><div class="t m0 x1c h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(2,39) </div></div><div class="c x13 yda w11 h1c"><div class="t m0 x1c h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(0,51) </div></div><div class="c x2 ydb wd h18"><div class="t m0 x14 h1a yd6 ffb fs0 fc0 sc0 ls0 ws0">EBITDA </div></div><div class="c xe ydb we h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">62 865<span class="ls0"> </span></div></div><div class="c x12 ydb wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">13 883<span class="ls0"> </span></div></div><div class="c x10 ydb w10 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">27 066<span class="ls0"> </span></div></div><div class="c x13 ydb w11 h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">5 773<span class="ls0"> </span></div></div><div class="c x2 ydc wd h18"><div class="t m0 x1d h1a ydd ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xe ydc we h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 ydc wf h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 ydc w10 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 ydc w11 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yde wd h1e"><div class="t m0 x14 h17 yd3 ff5 fs0 fc0 sc0 ls0 ws0">BILANS </div></div><div class="c xe yde we h1e"><div class="t m0 x14 h17 y0 ff5 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yde wf h1e"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yde w10 h1e"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yde w11 h1e"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 ydf wd h18"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="ffb"> </span></div></div><div class="c xe ydf we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">220 179<span class="ls0"> </span></div></div><div class="c x12 ydf wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">50 639<span class="ls0"> </span></div></div><div class="c x10 ydf w10 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">229 722<span class="ls0"> </span></div></div><div class="c x13 ydf w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">48 982<span class="ls0"> </span></div></div><div class="c x2 ye0 wd h18"><div class="t m0 x14 h1a yd6 ffb fs0 fc0 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c xe ye0 we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">129 560<span class="ls0"> </span></div></div><div class="c x12 ye0 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">29 798<span class="ls0"> </span></div></div><div class="c x10 ye0 w10 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">143 922<span class="ls0"> </span></div></div><div class="c x13 ye0 w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">30 688<span class="ls0"> </span></div></div><div class="c x2 ye1 wd h18"><div class="t m0 x14 h1a ycf ff11 fs0 fc0 sc0 ls0 ws0">Kapitał własny<span class="ffb"> </span></div></div><div class="c xe ye1 we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">135 244<span class="ls0"> </span></div></div><div class="c x12 ye1 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">31 105<span class="ls0"> </span></div></div><div class="c x10 ye1 w10 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">116 992<span class="ls0"> </span></div></div><div class="c x13 ye1 w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">24 946<span class="ls0"> </span></div></div><div class="c x2 ye2 wd h18"><div class="t m0 x14 h1a ycf ffb fs0 fc0 sc0 ls0 ws0">Rezerwy </div></div><div class="c xe ye2 we h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">10 236<span class="ls0"> </span></div></div><div class="c x12 ye2 wf h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">2 354<span class="ls0"> </span></div></div><div class="c x10 ye2 w10 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">11 104<span class="ls0"> </span></div></div><div class="c x13 ye2 w11 h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">2 368<span class="ls0"> </span></div></div><div class="c x2 ye3 wd h18"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Zobowiązania długoterminowe<span class="ffb"> </span></div></div><div class="c xe ye3 we h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">59 074<span class="ls0"> </span></div></div><div class="c x12 ye3 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">13 587<span class="ls0"> </span></div></div><div class="c x10 ye3 w10 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">58 339<span class="ls0"> </span></div></div><div class="c x13 ye3 w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">12 439<span class="ls0"> </span></div></div><div class="c x2 ye4 wd h18"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="ffb"> </span></div></div><div class="c xe ye4 we h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">143 632<span class="ls0"> </span></div></div><div class="c x12 ye4 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">33 034<span class="ls0"> </span></div></div><div class="c x10 ye4 w10 h18"><div class="t m0 x15 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">185 273<span class="ls0"> </span></div></div><div class="c x13 ye4 w11 h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">39 505<span class="ls0"> </span></div></div><div class="c x2 ye5 wd h18"><div class="t m0 x14 h1a yd6 ffb fs0 fc0 sc0 ls0 ws0">Otrzymane dotacje </div></div><div class="c xe ye5 we h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">1 553<span class="ls0"> </span></div></div><div class="c x12 ye5 wf h18"><div class="t m0 x1e h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">357<span class="ls0"> </span></div></div><div class="c x10 ye5 w10 h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">1 937<span class="ls0"> </span></div></div><div class="c x13 ye5 w11 h18"><div class="t m0 x1e h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">413<span class="ls0"> </span></div></div><div class="c x2 ye6 wd h18"><div class="t m0 x14 h1a yd6 ff11 fs0 fc0 sc0 ls0 ws0">Wartość księgowa na akcję (PLN/EUR)<span class="ffb"> </span></div></div><div class="c xe ye6 we h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">19,11 </div></div><div class="c x12 ye6 wf h18"><div class="t m0 x1b h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">4,40 </div></div><div class="c x10 ye6 w10 h18"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">16,47 </div></div><div class="c x13 ye6 w11 h18"><div class="t m0 x1b h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">3,51 </div></div><div class="c x2 ye7 wd h18"><div class="t m0 x1d h1a y0 ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xe ye7 we h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 ye7 wf h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 ye7 w10 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 ye7 w11 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 ye8 wd h1f"><div class="t m0 x14 h17 yd3 ff10 fs0 fc0 sc0 ls0 ws0">RACHUNEK PRZEPŁYWÓW PIENIĘŻNYCH<span class="ff5"> </span></div></div><div class="c xe ye8 we h1f"><div class="t m0 x14 h17 y0 ff5 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 ye8 wf h1f"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 ye8 w10 h1f"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 ye8 w11 h1f"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 ye9 wd h20"><div class="t m0 x14 h1a yd3 ff11 fs0 fc0 sc0 ls0 ws0">Przepływy pieniężne nett<span class="_ _1"></span>o z działalności <span class="ffb">o<span class="_ _3"></span>pe<span class="_ _1"></span>racyjnej </span></div></div><div class="c xe ye9 we h20"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">56 865<span class="ls0"> </span></div></div><div class="c x12 ye9 wf h20"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">12 558<span class="ls0"> </span></div></div><div class="c x10 ye9 w10 h20"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">17 879<span class="ls0"> </span></div></div><div class="c x13 ye9 w11 h20"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">3 814<span class="ls0"> </span></div></div><div class="c x2 yea wd h21"><div class="t m0 x14 h1a yd3 ff11 fs0 fc0 sc0 ls0 ws0">Przepływy pieniężne nett<span class="_ _1"></span>o z działalności inwestycyjnej<span class="_ _3"></span><span class="ffb"> </span></div></div><div class="c xe yea we h21"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">32 811<span class="ls0"> </span></div></div><div class="c x12 yea wf h21"><div class="t m0 x17 h1a yd3 ffb fs0 fc0 sc0 ls24 ws0">7 246<span class="ls0"> </span></div></div><div class="c x10 yea w10 h21"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(8 483) </div></div><div class="c x13 yea w11 h21"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(1 809) </div></div><div class="c x2 yeb wd h21"><div class="t m0 x14 h1a yd3 ff11 fs0 fc0 sc0 ls0 ws0">Przepływy pieniężne nett<span class="_ _1"></span>o z działalności finansowej<span class="_ _3"></span><span class="ffb"> </span></div></div><div class="c xe yeb we h21"><div class="t m0 x18 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(87 786) </div></div><div class="c x12 yeb wf h21"><div class="t m0 x18 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(19 386) </div></div><div class="c x10 yeb w10 h21"><div class="t m0 x18 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(27 835) </div></div><div class="c x13 yeb w11 h21"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">(5 937) </div></div><div class="c x2 yec wd h22"><div class="t m0 x14 h15 yed ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x14 h15 yee fff fs1 fc0 sc0 ls0 ws0">*EBITDA to suma <span class="_ _b"></span>z<span class="_ _3"></span>ysku op<span class="_ _1"></span>eracyjnego i amort<span class="_ _1"></span>yzacji </div></div><div class="c xe yec we h22"><div class="t m0 x14 h15 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yec wf h22"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yec w10 h22"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yec w11 h22"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yef wd h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xe yef we h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yef wf h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yef w10 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yef w11 h18"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yf0 wd h18"><div class="t m0 x14 h17 yd3 ff5 fs0 fc0 sc0 ls0 ws0">Kurs EUR/PLN </div></div><div class="c xe yf0 we h18"><div class="t m0 x14 h17 y0 ff5 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yf0 wf h18"><div class="t m0 x1f h17 yd3 ff5 fs0 fc0 sc0 ls24 ws0">2023<span class="ls0"> </span></div></div><div class="c x10 yf0 w10 h18"><div class="t m0 x20 h17 y0 ff5 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yf0 w11 h18"><div class="t m0 x1f h17 yd3 ff5 fs0 fc0 sc0 ls24 ws0">2022<span class="ls0"> </span></div></div><div class="c x2 yf1 wd h18"><div class="t m0 x14 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">- dla danych bilansowych </div></div><div class="c xe yf1 we h18"><div class="t m0 x14 h1a y0 ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yf1 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x10 yf1 w10 h18"><div class="t m0 x20 h1a y0 ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yf1 w11 h18"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">4,6899 </div></div><div class="c x2 yf2 wd h18"><div class="t m0 x14 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">- <span class="ff11">dla danych rachunku zysków i strat</span> </div></div><div class="c xe yf2 we h18"><div class="t m0 x14 h1a y0 ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x12 yf2 wf h18"><div class="t m0 x16 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">4,5284 </div></div><div class="c x10 yf2 w10 h18"><div class="t m0 x20 h1a y0 ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 yf2 w11 h18"><div class="t m0 x19 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">4,6883 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 yf3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 yf4 ffc fs1 fc0 sc0 ls0 ws0">Do przeliczenia dany<span class="_ _b"></span>ch sprawozdania z sytuacj<span class="_ _1"></span>i finansowej uż<span class="_ _1"></span>yto kursu <span class="_ _1"></span>średniego NBP na d<span class="_ _1"></span>zień bilansowy<span class="_ _b"></span>.<span class="_ _3"></span> <span class="ff1"> </span></div><div class="t m0 x2 h15 yf5 ffc fs1 fc0 sc0 ls0 ws0">Do <span class="_ _1e"> </span>przeli<span class="_ _1"></span>czenia <span class="_ _1e"> </span>pozy<span class="_ _b"></span>c<span class="_ _3"></span>ji  rac<span class="_ _3"></span>hun<span class="_ _1"></span>ku <span class="_ _1e"> </span>zy<span class="_ _1"></span>sków <span class="_ _1e"> </span>i <span class="_ _27"> </span>strat <span class="_ _27"> </span>oraz <span class="_ _27"> </span>sprawozdania <span class="_ _27"> </span>z <span class="_ _27"> </span>przepływów <span class="_ _27"> </span>pieniężnych <span class="_ _27"> </span>użyto <span class="_ _27"> </span>kursu <span class="_ _27"> </span>bę<span class="_ _3"></span>dą<span class="_ _b"></span>cego <span class="_ _1e"> </span>średnią<span class="_ _b"></span> </div><div class="t m0 x2 h2 yf6 ffc fs1 fc0 sc0 ls0 ws0">arytmetyczną ku<span class="_ _1"></span>rsów NBP obowiąz<span class="_ _1"></span>ujących na ostatni dz<span class="_ _b"></span>ień poszczególnych miesi<span class="_ _1"></span>ęcy danego okresu<span class="_ _b"></span>.<span class="_ _3"></span><span class="ff1 fs0"> </span></div><div class="t m0 x21 h2 yf7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yf8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yfa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yfc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x21 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf7" class="pf w0 h0"><div class="pc pc7 w0 h0"><img class="bi x8 yfe w12 h23" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">7 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y40 ffa fs0 fc2 sc0 ls0 ws0">Skrócona analiza wskaźnikowa KGL<span class="ff1 fs1 fc0"> </span></div><div class="t m0 x2 he yff ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2 y100 w13 h24"><div class="t m0 x14 he y101 ffa fs0 fc1 sc0 ls0 ws0">Wskaźniki finansowe<span class="ff8"> </span></div></div><div class="c x22 y100 w14 h24"><div class="t m0 x23 he y101 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x24 y100 w15 h24"><div class="t m0 x1a he y101 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x2 y102 w13 h25"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik rentowność sprzedaży<span class="ff1"> </span></div></div><div class="c x22 y102 w14 h25"><div class="t m0 x5 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">17,9% </div></div><div class="c x24 y102 w15 h25"><div class="t m0 x1a h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">9,6% </div></div><div class="c x2 y104 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik rentowności operacyjnej<span class="ff1"> </span></div></div><div class="c x22 y104 w14 h26"><div class="t m0 x1a h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">6,2% </div></div><div class="c x24 y104 w15 h26"><div class="t m0 x1a h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">0,0% </div></div><div class="c x2 y105 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik rentowności EBITDA<span class="ff1"> </span></div></div><div class="c x22 y105 w14 h26"><div class="t m0 x25 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">11,2% </div></div><div class="c x24 y105 w15 h26"><div class="t m0 x1a h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">4,2% </div></div><div class="c x2 y106 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik rentowności netto<span class="ff1"> </span></div></div><div class="c x22 y106 w14 h26"><div class="t m0 x1a h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">3,3% </div></div><div class="c x24 y106 w15 h26"><div class="t m0 x5 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">-2,6% </div></div><div class="c x2 y107 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik rentowności aktywów<span class="ff1"> </span></div></div><div class="c x22 y107 w14 h26"><div class="t m0 x23 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">5,2% </div></div><div class="c x24 y107 w15 h26"><div class="t m0 x5 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">-<span class="ls16">4,</span>5% </div></div><div class="c x2 y108 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik ogólnego zadłużenia nowy<span class="ff1"> </span></div></div><div class="c x22 y108 w14 h26"><div class="t m0 x7 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">0,61 </div></div><div class="c x24 y108 w15 h26"><div class="t m0 x23 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">0,69 </div></div><div class="c x2 y109 w13 h26"><div class="t m0 x14 h2 y103 ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik pokrycia kapitałów własnych zadłużeniem nowy<span class="ff1"> </span></div></div><div class="c x22 y109 w14 h26"><div class="t m0 x7 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">1,59 </div></div><div class="c x24 y109 w15 h26"><div class="t m0 x26 h2 y103 ff1 fs0 fc0 sc0 ls25 ws0">2,<span class="ls26">19<span class="ls0"> </span></span></div></div><div class="c x2 y10a w13 h27"><div class="t m0 x14 h2 y10b ffc fs0 fc0 sc0 ls0 ws0">Wskaźnik pokrycia kapitałów własnych zadłużeniem długoterminowym<span class="ff1"> </span></div></div><div class="c x22 y10a w14 h27"><div class="t m0 x26 h2 y10b ff1 fs0 fc0 sc0 ls0 ws0">0,44 </div></div><div class="c x24 y10a w15 h27"><div class="t m0 x26 h2 y10b ff1 fs0 fc0 sc0 ls0 ws0">0,50 </div></div><div class="c x2 y10c w13 h28"><div class="t m0 x14 h2 y10d ffc fs0 fc0 sc0 ls0 ws0">Cykl rotacji zapasów (dni)<span class="ff1"> </span></div></div><div class="c x22 y10c w14 h28"><div class="t m0 x18 h2 y10d ff1 fs0 fc0 sc0 ls10 ws0">58<span class="ls0"> </span></div></div><div class="c x24 y10c w15 h28"><div class="t m0 x18 h2 y10d ff1 fs0 fc0 sc0 ls10 ws0">58<span class="ls0"> </span></div></div><div class="c x2 y10e w13 h29"><div class="t m0 x14 h2 y10f ffc fs0 fc0 sc0 ls0 ws0">Cykl rotacji należności (dni)<span class="ff1"> </span></div></div><div class="c x22 y10e w14 h29"><div class="t m0 x18 h2 y10f ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div></div><div class="c x24 y10e w15 h29"><div class="t m0 x18 h2 y10f ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ls0"> </span></div></div><div class="c x2 y110 w13 h29"><div class="t m0 x14 h2 y111 ffc fs0 fc0 sc0 ls0 ws0">Cykl rotacji zobowiązań z tytułu dostaw i usług (dni)<span class="ff1"> </span></div></div><div class="c x22 y110 w14 h29"><div class="t m0 x18 h2 y111 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div></div><div class="c x24 y110 w15 h29"><div class="t m0 x18 h2 y111 ff1 fs0 fc0 sc0 ls16 ws0">45<span class="ls0"> </span></div></div><div class="c x2 y112 w13 h29"><div class="t m0 x14 h2 y111 ffc fs0 fc0 sc0 ls0 ws0">Cykl konwersji gotówki (dni)<span class="ff1"> </span></div></div><div class="c x22 y112 w14 h29"><div class="t m0 x18 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0">36 </div></div><div class="c x24 y112 w15 h29"><div class="t m0 x18 h2 y111 ff1 fs0 fc0 sc0 ls25 ws0">27<span class="ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2a y113 ffd fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y114 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y115 ffc fs1 fc0 sc0 ls0 ws0">Informacja  nt. <span class="_ _27"> </span>zaprezento<span class="_ _1"></span>wanych  wskaźników  jest <span class="_ _27"> </span>cyklicznie  monitorowana  oraz  prezentowana  w <span class="_ _27"> </span>ramach  kolejnych  raportów <span class="ff1"> </span></div><div class="t m0 x2 h15 y116 ffc fs1 fc0 sc0 ls0 ws0">okresowych. De<span class="_ _1"></span>finicje alternatywn<span class="_ _b"></span>ych pomiarów wyników oraz m<span class="_ _b"></span>e<span class="_ _3"></span>tod<span class="_ _b"></span>ol<span class="_ _3"></span>ogie i<span class="_ _1"></span>ch obliczania są p<span class="_ _b"></span>re<span class="_ _3"></span>z<span class="_ _1"></span>entowane poniż<span class="_ _1"></span>ej<span class="_ _3"></span><span class="ff1">.  </span></div><div class="t m0 x2 h15 y117 fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y5c fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y118 fff fs1 fc0 sc0 ls0 ws0">Algorytmy: </div><div class="t m0 x2 h2b y119 fff fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y11a ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik rentow<span class="_ _1"></span>ności sprzeda<span class="_ _b"></span>ż<span class="_ _3"></span>y = <span class="_ _1"></span>zysk (strata) ze <span class="_ _1"></span>sprzedaży za 12 m<span class="_ _b"></span>i<span class="_ _3"></span>es. / pr<span class="_ _1"></span>zychody nett<span class="_ _1"></span>o ze sprzeda<span class="_ _1"></span>ży za 12 mies. x 100%<span class="fff"> </span></div><div class="t m0 x2 h15 y11b ff13 fs1 fc0 sc0 ls0 ws0">Wsk<span class="_ _1"></span>aźn<span class="_ _b"></span>ik <span class="_ _b"></span>rent<span class="_ _b"></span>owno<span class="_ _b"></span>ści <span class="_ _b"></span>oper<span class="_ _b"></span>acyj<span class="_ _b"></span>nej <span class="_ _b"></span>= <span class="_ _b"></span>zysk <span class="_ _0"></span>(str<span class="_ _b"></span>ata<span class="_ _1"></span>) <span class="_ _b"></span>na <span class="_ _b"></span>dzia<span class="_ _b"></span>łal<span class="_ _1"></span>noś<span class="_ _1"></span>ci <span class="_ _b"></span>op<span class="_ _1"></span>er<span class="_ _1"></span>ac<span class="_ _1"></span>yjne<span class="_ _1"></span>j <span class="_ _b"></span>za <span class="_ _b"></span>12<span class="_ _1"></span> <span class="_ _b"></span>mies.<span class="_ _1"></span> <span class="_ _b"></span>/ <span class="_ _b"></span>przyc<span class="_ _b"></span>hody<span class="_ _1"></span> <span class="_ _b"></span>nett<span class="_ _b"></span>o <span class="_ _b"></span>ze <span class="_ _b"></span>spr<span class="_ _1"></span>zeda<span class="_ _b"></span>ży <span class="_ _b"></span>za <span class="_ _b"></span>12<span class="fff"> <span class="_ _b"></span>mies<span class="_ _1"></span>. <span class="_ _b"></span>x <span class="_ _b"></span>100%<span class="_ _b"></span> </span></div><div class="t m0 x2 h15 y11c ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik r<span class="_ _1"></span>entownośc<span class="_ _1"></span>i EBITD<span class="_ _1"></span>A = <span class="_ _1"></span>(zysk l<span class="_ _1"></span>ub str<span class="_ _1"></span>ata <span class="_ _1"></span>na dz<span class="_ _1"></span>iałalności op<span class="_ _1"></span>eracyjnej <span class="_ _b"></span>z<span class="_ _3"></span>a <span class="_ _b"></span>12 mies. <span class="_ _1"></span>+ a<span class="_ _b"></span>m<span class="_ _3"></span>ort<span class="_ _1"></span>yzacja <span class="_ _1"></span>za 12 <span class="_ _b"></span>mies.) / pr<span class="_ _1"></span>zychody<span class="_ _3"></span><span class="fff"> <span class="_ _b"></span>netto ze<span class="_ _b"></span> </span></div><div class="t m0 x2 h15 y11d ff13 fs1 fc0 sc0 ls0 ws0">sprzedaży za 12 m<span class="_ _b"></span>i<span class="_ _3"></span>es. x 1<span class="_ _1"></span>00%<span class="fff"> </span></div><div class="t m0 x2 h15 y11e ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik rentow<span class="_ _1"></span>ności netto = z<span class="_ _1"></span>ysk (stra<span class="_ _1"></span>ta) netto za 12 m<span class="_ _1"></span>ies. / przychod<span class="_ _1"></span>y netto ze sprz<span class="_ _1"></span>edaży za 12 mie<span class="_ _1"></span>s. x 100%<span class="fff"> </span></div><div class="t m0 x2 h15 y11f ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik rentow<span class="_ _1"></span>ności aktywów = <span class="_ _b"></span>zys<span class="_ _3"></span>k <span class="_ _b"></span>n<span class="_ _3"></span>etto <span class="_ _1"></span>za 12 mies. / a<span class="_ _1"></span>ktywa<span class="fff"> </span></div><div class="t m0 x2 h15 y120 ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik ogólnego <span class="_ _b"></span>zadłużenia = (Pasywa <span class="fff">- </span>kapitał<span class="_ _1"></span>y) / aktywa<span class="fff"> </span></div><div class="t m0 x2 h15 y121 ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik pokryc<span class="_ _1"></span>ia kapitałów w<span class="_ _1"></span>łasnych zadł<span class="_ _1"></span>użeniem = (Pasywa <span class="fff">- </span>kapita<span class="_ _b"></span>ły) / kapitały własne<span class="fff"> </span></div><div class="t m0 x2 h15 y122 ff13 fs1 fc0 sc0 ls0 ws0">Wskaźnik pokryc<span class="_ _1"></span>ia kapitałów w<span class="_ _1"></span>łasnych zadł<span class="_ _1"></span>użeniem długot<span class="_ _1"></span>erminowym <span class="_ _b"></span>= z<span class="_ _3"></span>obow<span class="_ _1"></span>iązania długot<span class="_ _1"></span>erminowe / k<span class="_ _b"></span>apitały własne<span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y123 ff13 fs1 fc0 sc0 ls0 ws0">Cykl rotacji nale<span class="_ _1"></span>żności = (stan <span class="_ _1"></span>należności <span class="_ _1"></span>z tytułu dosta<span class="_ _1"></span>w i usług/prz<span class="_ _1"></span>ychody za 12 mies.) x <span class="_ _1"></span>365<span class="fff"> </span></div><div class="t m0 x2 h15 y124 ff13 fs1 fc0 sc0 ls0 ws0">Cykl rotacji zobow<span class="_ _b"></span>i<span class="_ _3"></span>ąza<span class="_ _1"></span>ń bieżących =<span class="_ _b"></span> (s<span class="_ _3"></span>ta<span class="_ _1"></span>n zobowiązań <span class="_ _1"></span>handlowych/ p<span class="_ _1"></span>rzychody za 12 <span class="_ _b"></span>mies.) x 365<span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y125 ff13 fs1 fc0 sc0 ls0 ws0">Cykl rotacji zapasów =<span class="_ _1"></span> (stan zapa<span class="_ _1"></span>sów na datę bila<span class="_ _b"></span>nsową/przychody za 12<span class="_ _1"></span> mies.) x 365<span class="fff"> </span></div><div class="t m0 x2 h15 y126 ff13 fs1 fc0 sc0 ls0 ws0">Cykl konwersji gotów<span class="_ _1"></span>ki = cykl rot<span class="_ _1"></span>acji zapasów + <span class="_ _b"></span>cy<span class="_ _3"></span>kl r<span class="_ _1"></span>otacji należno<span class="_ _b"></span>ś<span class="_ _3"></span>ci <span class="fff">-</span>cykl rota<span class="_ _1"></span>cji zobowiązań b<span class="_ _1"></span>ieżących<span class="fff"> </span></div><div class="t m0 x2 h15 y127 ff13 fs1 fc0 sc0 ls0 ws0">Wartości sprzeda<span class="_ _b"></span>ż<span class="_ _3"></span>y ora<span class="_ _1"></span>z zysku liczo<span class="_ _b"></span>n<span class="_ _3"></span>e <span class="_ _1"></span>za okres ostat<span class="_ _1"></span>nich 12 miesięcy<span class="fff"> </span></div><div class="t m0 x2 h15 y128 fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y129 fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y12a fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y12b fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y12c fff fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf8" class="pf w0 h0"><div class="pc pc8 w0 h0"><img class="bi x8 y12d w16 h2c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">8 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y8c ffd fs2 fc2 sc0 ls25 ws0">3.<span class="ffe ls0"> <span class="_ _b"></span><span class="ffd">Wprowadzenie </span></span></div><div class="t m0 x2 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y12f ff8 fs5 fc2 sc0 ls0 ws0">3.1.<span class="ffe"> <span class="_ _1d"> </span><span class="ffa">Zasady sporządze<span class="_ _3"></span>nia sprawozdania z działalności KG<span class="_ _3"></span>L S.A.</span></span> </div><div class="t m0 x2 h2 y130 ff1 fs0 fc0 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _b"></span>zdani<span class="_ _1"></span>e <span class="_ _b"></span>obe<span class="_ _1"></span>jmu<span class="_ _b"></span>je <span class="_ _1"></span>ok<span class="_ _1"></span>res<span class="_ _1"></span> <span class="_ _b"></span>od <span class="_ _b"></span>1 s<span class="_ _b"></span>tyczn<span class="_ _1"></span>ia <span class="_ _b"></span>do<span class="_ _b"></span> 3<span class="_ _1"></span>1 <span class="_ _b"></span>grudn<span class="_ _b"></span>ia <span class="_ _b"></span>2023 <span class="_ _b"></span><span class="ffc">r. <span class="_ _b"></span>a <span class="_ _b"></span>takż<span class="_ _1"></span>e <span class="_ _b"></span>prez<span class="_ _b"></span>entow<span class="_ _1"></span>ane<span class="_ _b"></span> są<span class="_ _b"></span> da<span class="_ _1"></span>ne <span class="_ _b"></span>p<span class="_ _1"></span>oró<span class="_ _b"></span>wnywa<span class="_ _b"></span>lne, <span class="_ _b"></span>dot<span class="_ _b"></span>yczące </span></div><div class="t m0 x2 h2 y131 ffc fs0 fc0 sc0 ls0 ws0">ana<span class="_ _b"></span>logicz<span class="_ _b"></span>nego <span class="_ _1"></span>ok<span class="_ _1"></span>res<span class="_ _1"></span>u p<span class="_ _b"></span>oprzed<span class="_ _b"></span>niego<span class="_ _1"></span> ro<span class="_ _1"></span>ku <span class="_ _1"></span>ob<span class="_ _1"></span>roto<span class="_ _b"></span>wego <span class="_ _b"></span>obejm<span class="_ _1"></span>ują<span class="_ _1"></span>cego<span class="_ _b"></span> okre<span class="_ _1"></span>s o<span class="_ _b"></span>d 1 s<span class="_ _1"></span>ty<span class="_ _1"></span>czni<span class="_ _b"></span>a do <span class="_ _1"></span>31 g<span class="_ _b"></span>rudnia<span class="_ _b"></span> <span class="ff1 ls27">20<span class="ls0">2</span>2 <span class="ls28">r.<span class="ls0"> </span></span></span></div><div class="t m0 x2 h2 y132 ffc fs0 fc0 sc0 ls0 ws0">Dane <span class="_ _26"> </span>finansowe <span class="_ _26"> </span>analizowane <span class="_ _23"> </span>w <span class="_ _26"> </span>niniejszym <span class="_ _23"> </span>sprawozd<span class="_ _3"></span>aniu <span class="_ _23"> </span>z <span class="_ _23"> </span>dzi<span class="_ _3"></span>ałalnośc<span class="_ _1"></span>i <span class="_ _24"> </span>Spółki <span class="_ _23"> </span>K<span class="_ _3"></span>G<span class="_ _1"></span>L <span class="_ _26"> </span>pochodzą<span class="ff1"> <span class="_ _23"> </span><span class="ls5">ze</span> <span class="_ _3"></span>spra<span class="_ _1"></span>wozdania </span></div><div class="t m0 x2 h2 y105 ffc fs0 fc0 sc0 ls0 ws0">finansowego i zostały przygotowane zgodnie z MSSF zatwierdzonym<span class="_ _1"></span>i przez UE („MSSF UE”).<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y133 ffc fs0 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _5"> </span>sprawozdanie  Zar<span class="_ _1"></span>ządu <span class="_ _5"> </span>sporządzone <span class="_ _5"> </span>zost<span class="_ _3"></span>ało<span class="_ _1"></span> <span class="_ _5"> </span>w  oparciu <span class="_ _5"> </span>o <span class="_ _5"> </span>Rozporządzenie <span class="_ _5"> </span>w  sprawie <span class="_ _5"> </span>informacji <span class="_ _5"> </span>bieżących </div><div class="t m0 x2 h2 y134 ff1 fs0 fc0 sc0 ls0 ws0">i okresowych. Sprawozdanie <span class="_ _b"></span>Z<span class="ffc">arządu zawiera tak<span class="_ _1"></span>że, stanowią<span class="_ _1"></span>ce <span class="_ _1"></span>wyodrębnioną część <span class="_ _b"></span>teg<span class="_ _3"></span>o <span class="_ _b"></span>sprawozdania, oświadczenie<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y135 ffc fs0 fc0 sc0 ls0 ws0">Emitenta na temat informacji niefinansowych, sporządzone odpowiednio zgodnie z wymogami wskazanymi w art. 49b </div><div class="t m0 x2 h2 y136 ff1 fs0 fc0 sc0 ls0 ws0">ust. <span class="_ _3"></span>2<span class="ffc">–</span><span class="ls29">8 <span class="_ _3"></span></span><span class="ffc">Ustawy <span class="_ _3"></span>o <span class="_ _3"></span>rachunkowości</span> <span class="_ _3"></span><span class="ffc">oraz <span class="_ _3"></span>oświadczenia <span class="_ _3"></span>Zarządu <span class="_ _3"></span>i Rady <span class="_ _3"></span></span>N<span class="ffc">adzor<span class="_ _3"></span>czej, <span class="_ _3"></span>które <span class="_ _3"></span>zos<span class="_ _1"></span>tały <span class="_ _3"></span>sporządzone <span class="_ _3"></span>w <span class="_ _3"></span>fo<span class="_ _1"></span>rmie </span></div><div class="t m0 x2 h2 y137 ffc fs0 fc0 sc0 ls0 ws0">jednego dokumentu. Odpowiednie oś<span class="_ _1"></span>wiadczenia zostały zaprezentowane na<span class="ff1"> </span>końcu niniejszego <span class="ff1">Sprawozdania Z</span>arządu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y138 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y139 ffd fs2 fc2 sc0 lsa ws0">4.<span class="ffe ls0"> <span class="_ _0"></span><span class="ff9">Podstawowe informacje o działalności KGL S.A. <span class="ffd"> </span></span></span></div><div class="t m0 x2 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y13b ff8 fs5 fc2 sc0 ls0 ws0">4.1.<span class="ffe"> <span class="_ _1d"> </span></span>Opis organizacji <span class="ffa">Spółki <span class="_ _3"></span></span>KGL </div><div class="t m0 x28 hf y13c ff8 fs0 fc2 sc0 ls0 ws0">4.1.1.<span class="ffe"> <span class="_ _10"> </span><span class="ffa">Powiązania kapitałowe</span></span> </div><div class="t m0 x2 h2 y13d ffc fs0 fc0 sc0 ls0 ws0">Emitent nie wchodzi w <span class="_ _b"></span>skład<span class="_ _3"></span> <span class="_ _b"></span>żadnej grupy kapitałowej. <span class="_ _1"></span>W odniesieniu do <span class="_ _1"></span>Emitenta nie <span class="_ _1"></span>występuje jednostka dom<span class="_ _1"></span>inująca </div><div class="t m0 x2 h2 y13e ffc fs0 fc0 sc0 ls0 ws0">wyższego <span class="_ _4"></span>szczebla <span class="_ _4"></span>sporządzaj<span class="_ _3"></span>ą<span class="_ _1"></span>ca <span class="_ _4"></span>oświadczenie <span class="_ _4"></span>al<span class="_ _3"></span>bo <span class="_ _3"></span>sprawozdanie <span class="_ _4"></span>na <span class="_ _22"></span>temat <span class="_ _4"></span>informacji <span class="_ _4"></span>niefinansowych <span class="_ _4"></span>obejmujące </div><div class="t m0 x2 h2 y13f ff1 fs0 fc0 sc0 ls0 ws0">Emitenta. </div><div class="t m0 x28 hf y140 ff8 fs0 fc2 sc0 ls0 ws0">4.1.2.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Inwestycje kapitałowe </span></span> </div><div class="t m0 x2 h2 y141 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _4"></span>w <span class="_ _3"></span>analizowanym <span class="_ _3"></span>okresie <span class="_ _3"></span>nie <span class="_ _4"></span>dokonywał <span class="_ _3"></span>żadnych <span class="_ _3"></span>inwestycji <span class="_ _3"></span>kapitałowych <span class="_ _4"></span>(w <span class="_ _3"></span>tym <span class="_ _3"></span>w <span class="_ _4"></span>papiery <span class="_ _3"></span>wartościowe<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span>czy </span></div><div class="t m0 x2 h2 y142 ff1 fs0 fc0 sc0 ls0 ws0">instrumenty finansowe). </div><div class="t m0 x28 hf y143 ff8 fs0 fc2 sc0 ls0 ws0">4.1.3.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Zmiany w podstawowych zasadach zarządzania przedsiębiorstwem emitenta </span></span> </div><div class="t m0 x29 he y144 ffa fs0 fc2 sc0 ls0 ws0">i jego grupą kapitałową<span class="ff8"> </span></div><div class="t m0 x2 h2 y145 ffc fs0 fc0 sc0 ls0 ws0">W analizowanym okresie nie nastąpiły żadne znaczące zmiany zasad zarządzan<span class="_ _1"></span>ia przedsiębiorstwem Emitenta<span class="_ _3"></span><span class="ff1">. </span></div><div class="t m0 x2 h2 y146 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y147 ff8 fs5 fc2 sc0 ls0 ws0">4.2.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Model działalności operacyjnej<span class="_ _3"></span></span></span> </div><div class="t m0 x28 hf y148 ff8 fs0 fc2 sc0 ls0 ws0">4.2.1.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Podstaw<span class="_ _3"></span>o<span class="_ _1"></span>wa działalność<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y14a ffc fs0 fc0 sc0 ls0 ws0">Spółka  KGL  S.A. <span class="_ _5"> </span>prowad<span class="_ _3"></span>zi  dz<span class="_ _1"></span>iałalność  na  rynku  <span class="ff1">tworzyw  sztucznych  w  obszarze  <span class="ffa">produkcj<span class="_ _1"></span>i  opakowań<span class="ff8">  dla  sektora </span></span></span></div><div class="t m0 x2 he y14b ffa fs0 fc0 sc0 ls0 ws0">spożywczego<span class="ff1 ls2a">, </span>dystrybucji granulatów<span class="_ _3"></span><span class="ff1"> <span class="ffc">t<span class="_ _1"></span>worzyw sztucznych oraz produkcji narzędzi (form). <span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y14c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2a h2 y14d ff1 fs0 fc0 sc0 ls0 ws0">I<span class="ffc">stotnym el<span class="_ _3"></span>ementem działalności <span class="_ _3"></span>Spółki j<span class="_ _3"></span>e<span class="_ _1"></span>st <span class="_ _3"></span>jej infrastruktura <span class="_ _3"></span>techniczna i <span class="_ _3"></span>posiadany kn<span class="_ _3"></span>ow<span class="_ _3"></span><span class="ff1">-how<span class="_ _1"></span> </span></span></div><div class="t m0 x2a h2 yf3 ffc fs0 fc0 sc0 ls0 ws0">niezbędne<span class="ff1"> <span class="_ _3"></span><span class="ls2b">do</span> </span>wdrażania innowacyjnych <span class="_ _3"></span>rozwiąza<span class="_ _1"></span>ń <span class="_ _3"></span>w oferowanych <span class="_ _3"></span>produktach<span class="_ _1"></span> <span class="_ _3"></span>i usługach. Spółka </div><div class="t m0 x2a he y14e ff1 fs0 fc0 sc0 ls0 ws0">posiada <span class="_ _27"> </span>n<span class="_ _3"></span>owoc<span class="_ _1"></span>zesne <span class="_ _1e"> </span><span class="ffa fc2">Centrum  Badań <span class="_ _27"> </span>i <span class="_ _27"> </span>Rozw<span class="_ _3"></span>oju  (CBR)</span><span class="ffc">, <span class="_ _1e"> </span>w <span class="_ _27"> </span>którym <span class="_ _1e"> </span>opracowywane <span class="_ _27"> </span>są <span class="_ _1e"> </span>projekty </span></div><div class="t m0 x2a h2 y14f ffc fs0 fc0 sc0 ls0 ws0">nowych, <span class="_ _25"> </span>innowacyjnych <span class="_ _25"> </span>produktów, <span class="_ _25"> </span>a <span class="_ _25"> </span>także <span class="_ _25"> </span>rozwiązania <span class="_ _24"> </span>w <span class="_ _25"> </span>zak<span class="_ _3"></span>resie <span class="_ _25"> </span>stoso<span class="_ _1"></span>wania <span class="_ _25"> </span>tworzyw </div><div class="t m0 x2a h2 y150 ffc fs0 fc0 sc0 ls0 ws0">sztucznych. <span class="_ _3"></span>W <span class="_ _3"></span>C<span class="_ _3"></span>BR <span class="_ _3"></span>prowadzone <span class="_ _3"></span>są <span class="_ _3"></span>badania <span class="_ _3"></span>w <span class="_ _4"></span>obszarze <span class="_ _3"></span>struktur <span class="_ _3"></span>materiałowych <span class="_ _3"></span>folii, <span class="_ _4"></span>konstrukcji<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2a h2 y151 ffc fs0 fc0 sc0 ls0 ws0">i wzornictwa <span class="_ _3"></span>opakowań<span class="_ _1"></span> <span class="ff1">oraz<span class="_ _3"></span> </span>narzędzi (form) stosowanych w produkc<span class="_ _3"></span>ji opakowań. Opracowywane </div><div class="t m0 x2a h2 y152 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>ramach <span class="_ _5"> </span>CBR <span class="_ _5"> </span>rozwiązania, <span class="_ _5"> </span>produkty <span class="_ _5"> </span>czy <span class="_ _5"> </span>narzędzia <span class="_ _5"> </span>są <span class="_ _5"> </span>następnie <span class="_ _5"> </span>komercjalizowane <span class="_ _5"> </span>w <span class="_ _5"> </span>ramach </div><div class="t m0 x2a h2 y153 ffc fs0 fc0 sc0 ls0 ws0">realizowanych w KGL procesów produkcyjnych lub usług dla po<span class="_ _1"></span>dmiotów zewnętrznych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y154 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y156 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y157 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y158 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf9" class="pf w0 h0"><div class="pc pc9 w0 h0"><img class="bi x8 y159 w16 h2e" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">9 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Poniżej przedstawiono szczegółowe informacje na <span class="ff1">temat </span>obszarów działalności Spółki KGL:<span class="ff1">  </span></div><div class="t m0 x2 h2 yff ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2b h2f y15a ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2b h2f y15b ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y15c ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y15d ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y15e fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y132 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y105 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y15f fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y160 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y161 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y162 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4e fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y163 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y164 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y165 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y52 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y166 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y167 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y168 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y169 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16a fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16b fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16c fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16d fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16e fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16f fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y170 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y171 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y172 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y119 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y173 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y174 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y175 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y145 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y176 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y177 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y178 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y179 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h30 y17a ff14 fs0 fc0 sc0 ls0 ws0"> <span class="_ _20"> </span><span class="ff15"> </span></div></div><div class="c x2c y17b w17 h31"><div class="t m0 x2d h15 y17c ff16 fs1 fc0 sc0 ls0 ws0">KGL <span class="_ _a"> </span>S.A. <span class="_ _12"> </span>je<span class="_ _3"></span>st <span class="_ _12"> </span>jednym <span class="_ _a"> </span>z <span class="_ _a"> </span>wiodący<span class="_ _1"></span>ch </div><div class="t m0 x2d h15 y17d ff16 fs1 fc0 sc0 ls0 ws0">dystrybutorów <span class="_ _28"> </span>tworzyw <span class="_ _28"> </span>sztucznych <span class="ff17"> </span></div><div class="t m0 x2d h15 y17e ff16 fs1 fc0 sc0 ls0 ws0">w Polsce dosta<span class="_ _1"></span>rczając granula<span class="_ _1"></span>t do małych<span class="_ _b"></span> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h15 y17f ff16 fs1 fc0 sc0 ls0 ws0">i średnich firm<span class="ff17">. <span class="_ _1"></span> </span></div></div><div class="c x2c y17b w17 h31"><div class="t m0 x2d h15 y180 ff16 fs1 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>ramach <span class="_ _17"> </span>działalności <span class="_ _17"> </span>dystrybu<span class="_ _1"></span>cyjnej </div><div class="t m0 x2d h15 y181 ff16 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>koncentruj<span class="_ _1"></span>e <span class="_ _15"> </span>się <span class="_ _15"> </span>na <span class="_ _15"> </span>trze<span class="_ _1"></span>ch <span class="ff17"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h15 y182 ff17 fs1 fc0 sc0 ls0 ws0">kategoriach tworzyw sz<span class="_ _b"></span>tucznych:  </div><div class="t m0 x2e h15 y118 ff17 fs1 fc0 sc0 ls0 ws0">Tworzywa  </div><div class="t m0 x2e h15 y183 ff17 fs1 fc0 sc0 ls0 ws0">techniczne / konst<span class="_ _b"></span>rukc<span class="_ _3"></span>yjn<span class="_ _b"></span>e, </div><div class="t m0 x2f h15 y184 ff17 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2e h15 y185 ff17 fs1 fc0 sc0 ls0 ws0">Tworzywa z grupy p<span class="_ _b"></span>ol<span class="_ _3"></span>iole<span class="_ _b"></span>f<span class="_ _3"></span>in<span class="_ _1"></span>, </div><div class="t m0 xa h32 y186 ff17 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x2e h15 y187 ff17 fs1 fc0 sc0 ls0 ws0">Tworzywa styren<span class="_ _1"></span>owe. </div></div><div class="c x2c y17b w17 h31"><div class="t m0 x2d h15 y188 ff16 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _24"> </span>posiada <span class="_ _24"> </span>zróżnicowane <span class="_ _24"> </span>portfolio<span class="ff17"> </span></div><div class="t m0 x2d h15 y189 ff16 fs1 fc0 sc0 ls0 ws0">odbiorców. <span class="_ _1e"> </span>W <span class="_ _1e"> </span>ofercie <span class="_ _1e"> </span><span class="ff17">dystrybuowanych </span></div><div class="t m0 x2d h15 y18a ff16 fs1 fc0 sc0 ls0 ws0">tworzyw <span class="_ _22"> </span>sztucznych <span class="_ _22"> </span>dominują <span class="_ _4"></span>tworzywa </div><div class="t m0 x2d h15 y18b ff17 fs1 fc0 sc0 ls0 ws0">techniczne <span class="_ _4"></span>i <span class="_ _4"></span>konstrukcyjne. <span class="_ _4"></span><span class="ff16">Sprzedaż <span class="_ _4"></span>tej </span></div><div class="t m0 x2d h15 y18c ff17 fs1 fc0 sc0 ls0 ws0">grupy <span class="_ _f"> </span>t<span class="_ _3"></span>wo<span class="_ _1"></span>rzyw <span class="_ _f"> </span>(tj. <span class="_ _12"> </span>specjalistycznych)  </div><div class="t m0 x2d h15 y18d ff17 fs1 fc0 sc0 ls0 ws0">generuje <span class="_ _3"></span><span class="ff16">wyższe</span> <span class="_ _3"></span><span class="ff16">marże. <span class="_ _3"></span>Zarząd <span class="_ _3"></span>oczekuje,<span class="_ _1"></span> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h15 y18e ff16 fs1 fc0 sc0 ls0 ws0">że ww. <span class="_ _3"></span>struk<span class="_ _1"></span>tura udziału<span class="ff17"> tworzyw sztucz-</span></div></div><div class="c x2c y17b w17 h31"><div class="t m0 x2d h15 y18f ff16 fs1 fc0 sc0 ls0 ws0">nych <span class="_ _4"></span>utrzyma <span class="_ _22"> </span>się <span class="_ _22"></span>w <span class="_ _4"></span>przyszłych <span class="_ _4"></span>okresach <span class="ff17"> </span></div><div class="t m0 x2d h15 y190 ff16 fs1 fc0 sc0 ls0 ws0">z <span class="_ _17"> </span>te<span class="_ _3"></span>nd<span class="_ _1"></span>encją <span class="_ _17"> </span>umacniania <span class="_ _17"> </span>się <span class="_ _17"> </span>tworzyw </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h15 y191 ff17 fs1 fc0 sc0 ls0 ws0">technicznych. Jest to zgodne z oczekiwa-</div><div class="t m0 x2e h15 y192 ff16 fs1 fc0 sc0 ls0 ws0">niami Zarządu <span class="_ _1"></span>Emitenta.<span class="ff17"> </span></div></div><div class="c x2c y17b w17 h31"><div class="t m0 x2d h15 y193 ff16 fs1 fc0 sc0 ls0 ws0">C<span class="_ _3"></span>el<span class="_ _3"></span>em<span class="_ _3"></span> <span class="_ _29"> </span>Sp<span class="_ _3"></span>ó<span class="_ _3"></span>łk<span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _25"> </span>w<span class="_ _3"></span> <span class="_ _25"> </span>t<span class="_ _3"></span>ym<span class="_ _3"></span> <span class="_ _25"> </span>o<span class="_ _3"></span>bs<span class="_ _3"></span>z<span class="_ _3"></span>ar<span class="_ _3"></span>ze<span class="_ _3"></span> <span class="_ _29"> </span>je<span class="_ _3"></span>s<span class="_ _3"></span>t <span class="_ _3"></span><span class="ff17"> </span></div><div class="t m0 x2d h15 y194 ff16 fs1 fc0 sc0 ls0 ws0">b<span class="_ _3"></span>ud<span class="_ _3"></span>ow<span class="_ _3"></span>a<span class="_ _3"></span> <span class="_ _24"> </span>zn<span class="_ _3"></span>a<span class="_ _3"></span>cz<span class="_ _3"></span>ą<span class="_ _3"></span>ce<span class="_ _3"></span>j<span class="_ _3"></span> <span class="_ _26"> </span>p<span class="_ _3"></span>o<span class="_ _3"></span>z<span class="_ _3"></span>yc<span class="_ _3"></span>ji<span class="_ _3"></span> <span class="_ _24"> </span>n<span class="_ _3"></span>a <span class="_ _24"> </span>r<span class="_ _3"></span>y<span class="_ _3"></span>nk<span class="_ _3"></span>u </div><div class="t m0 x2d h15 y195 ff16 fs1 fc0 sc0 ls0 ws0">d<span class="_ _3"></span>ys<span class="_ _3"></span>tr<span class="_ _3"></span>y<span class="_ _3"></span>b<span class="_ _3"></span>ut<span class="_ _3"></span>or<span class="_ _3"></span>ó<span class="_ _3"></span>w <span class="_ _a"> </span>g<span class="_ _3"></span>r<span class="_ _3"></span>an<span class="_ _3"></span>ul<span class="_ _3"></span>a<span class="_ _3"></span>tó<span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _a"> </span>tw<span class="_ _3"></span>o<span class="_ _3"></span>rz<span class="_ _3"></span>y<span class="_ _3"></span>w </div><div class="t m0 x2d h15 y196 ff17 fs1 fc0 sc0 ls0 ws0">s<span class="_ _3"></span>zt<span class="_ _3"></span>u<span class="_ _3"></span>cz<span class="_ _3"></span>ny<span class="_ _3"></span>c<span class="_ _3"></span>h,<span class="_ _3"></span> <span class="_ _2a"> </span>rz<span class="_ _3"></span>e<span class="_ _3"></span>te<span class="_ _3"></span>l<span class="_ _3"></span>ne<span class="_ _3"></span>go<span class="_ _3"></span> <span class="_ _2a"> </span>p<span class="_ _3"></span>ar<span class="_ _3"></span>t<span class="_ _3"></span>ne<span class="_ _3"></span>r<span class="_ _3"></span>a <span class="_ _3"></span> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h15 y197 ff17 fs1 fc0 sc0 ls0 ws0">w<span class="_ _3"></span> t<span class="_ _3"></span>y<span class="_ _3"></span>m <span class="_ _3"></span>ob<span class="_ _3"></span>s<span class="_ _3"></span>za<span class="_ _3"></span>r<span class="_ _3"></span>ze<span class="_ _3"></span>.<span class="_ _3"></span> </div></div><div class="c x8 y198 w18 h33"><div class="t m0 x30 ha y199 ff3 fs5 fc2 sc0 ls0 ws0">Dystrybucja gran<span class="_ _3"></span>ulat<span class="ff2 ls2c">ów</span> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x31 ha yd8 ff3 fs5 fc2 sc0 ls0 ws0">tworzyw sztucznych, p<span class="_ _3"></span>rodukcja  </div><div class="t m0 x32 h34 y19a ff3 fsc fc2 sc0 ls0 ws0">comp<span class="ff2">oundów</span> <span class="ls2d">or</span>az </div><div class="t m0 x33 ha y19b ff3 fs5 fc2 sc0 ls0 ws0">doradztwo technic<span class="_ _3"></span>zne<span class="ff17 fc0"> </span></div></div><div class="c x34 y19c w19 h35"><div class="t m0 x2d h32 y19d ff16 fsb fc0 sc0 ls0 ws0">KGL <span class="_ _21"> </span>specjalizu<span class="_ _1"></span>je <span class="_ _21"> </span>się <span class="_ _21"> </span>w <span class="_ _21"> </span>produkcji<span class="_ _1"></span> </div><div class="t m0 x2d h15 y19e ff16 fs1 fc0 sc0 ls0 ws0">form na <span class="_ _1"></span>maszyny ter<span class="_ _b"></span>m<span class="_ _3"></span>o<span class="_ _1"></span>formujące,<span class="_ _1"></span> </div><div class="t m0 x2d h15 y19f ff16 fs1 fc0 sc0 ls0 ws0">z <span class="_ _21"> </span>wykrawaniem <span class="_ _21"> </span>nożami <span class="_ _21"> </span>z <span class="_ _1e"> </span>t<span class="_ _3"></span>aś<span class="_ _b"></span>m<span class="_ _3"></span>y<span class="_ _b"></span> </div><div class="t m0 x2d h15 y1a0 ff17 fs1 fc0 sc0 ls0 ws0">stalowej <span class="_ _16"> </span>oraz <span class="_ _16"> </span>wy<span class="_ _1"></span>krawaniem<span class="_ _1"></span>  </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x35 h15 y1a1 ff17 fs1 fc0 sc0 ls0 ws0">matrycowym, <span class="_ _4"></span>takich <span class="_ _4"></span>f<span class="_ _3"></span>irm <span class="_ _4"></span>jak <span class="_ _22"> </span>Kie-</div></div><div class="c x34 y19c w19 h35"><div class="t m0 x2d h15 y1a2 ff17 fs1 fc0 sc0 ls0 ws0">fel, <span class="_ _b"></span>WM, Illig<span class="_ _1"></span>, <span class="_ _b"></span>T2,<span class="_ _3"></span> <span class="_ _b"></span>GN <span class="_ _b"></span>i im <span class="_ _0"></span>podobnych </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x35 h15 y1a3 ff17 fs1 fc0 sc0 ls0 ws0">oraz form wtrysk<span class="_ _1"></span>owych. </div></div><div class="c x34 y19c w19 h35"><div class="t m0 x2d h15 y1a4 ff16 fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _2a"> </span>posiada <span class="_ _2a"> </span>nowoczesny<span class="_ _1"></span> <span class="ff17"> </span></div><div class="t m0 x2d h15 y1a5 ff17 fs1 fc0 sc0 ls0 ws0">i <span class="_ _27"> </span>regularnie <span class="_ _27"> </span>rozbudowywany <span class="_ _27"> </span>park  </div><div class="t m0 x2d h15 y1a6 ff17 fs1 fc0 sc0 ls0 ws0">maszynowy, <span class="_ _1d"> </span>w <span class="_ _1d"> </span><span class="ff16">skład</span> <span class="_ _1d"> </span><span class="ff16">któreg<span class="_ _1"></span>o </span></div><div class="t m0 x2d h15 y1a7 ff16 fs1 fc0 sc0 ls0 ws0">wchodzą <span class="_ _25"> </span>między <span class="_ _25"> </span>innymi <span class="_ _25"> </span>centra </div><div class="t m0 x2d h15 y1a8 ff16 fs1 fc0 sc0 ls0 ws0">obróbcze <span class="_ _23"> </span>CNC, <span class="_ _26"> </span>drążarki, <span class="_ _23"> </span>tokarki, <span class="ff17"> </span></div><div class="t m0 x2d h15 y1a9 ff16 fs1 fc0 sc0 ls0 ws0">szlifierki, <span class="_ _23"> </span>wiertarki, <span class="_ _23"> </span>piły, <span class="_ _26"> </span>a <span class="_ _26"> </span>także </div><div class="t m0 x2d h15 y1aa ff17 fs1 fc0 sc0 ls0 ws0">precyzyjne <span class="_ _29"> </span>maszyny <span class="_ _17"> </span>pomiarowe<span class="_ _1"></span> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x35 h15 y1ab ff17 fs1 fc0 sc0 ls0 ws0">oraz <span class="_ _4"></span>drukarki <span class="_ _4"></span>3D. <span class="_ _22"> </span>Prace <span class="_ _4"></span>konstruk-</div></div><div class="c x34 y19c w19 h35"><div class="t m0 x2d h15 y1ac ff16 fs1 fc0 sc0 ls0 ws0">torskie <span class="_ _5"> </span>i <span class="_ _5"> </span>obróbcze <span class="_ _22"> </span>realizowane  s<span class="_ _b"></span>ą </div><div class="t m0 x2d h15 y1ad ff17 fs1 fc0 sc0 ls0 ws0">na <span class="_ _1e"> </span>najnowszym <span class="_ _27"> </span>specjalistyczny<span class="_ _b"></span>m </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x35 h15 y1ae ff17 fs1 fc0 sc0 ls0 ws0">oprogramowaniu C<span class="_ _b"></span>A<span class="_ _3"></span>D/C<span class="_ _b"></span>A<span class="_ _3"></span>M. </div></div><div class="c x1d y1af w1a h36"><div class="t m0 x17 h37 y1b0 ffa fs6 fc5 sc0 ls0 ws0">Produkc<span class="_ _1"></span>ja narzędzi <span class="ff3"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x36 h37 y1b1 ffa fs6 fc5 sc0 ls0 ws0">(fo<span class="_ _1"></span>rm)<span class="ff17 fs0"> </span></div></div><div class="c x37 y1b2 w1b h38"><div class="t m0 x2d h15 y1b3 ff17 fs1 fc0 sc0 ls0 ws0">Najistotniejszym <span class="_ _3"></span>obszarem <span class="_ _4"></span>dzia-</div><div class="t m0 x2d h15 y1b4 ff16 fs1 fc0 sc0 ls0 ws0">łalności Spółki je<span class="_ _3"></span>s<span class="_ _1"></span>t pro<span class="_ _3"></span>du<span class="_ _1"></span>kcja <span class="ff17">folii </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x38 h15 y1b5 ff17 fs1 fc0 sc0 ls2e ws0">i <span class="_ _21"> </span><span class="ff16 ls0">opakowań <span class="_ _21"> </span>z <span class="_ _23"> </span>tworzyw <span class="_ _21"> </span>sztucz-</span></div></div><div class="c x37 y1b2 w1b h38"><div class="t m0 x2d h15 y1b6 ff16 fs1 fc0 sc0 ls0 ws0">nych <span class="_ _21"> </span>dla <span class="_ _21"> </span>sektora <span class="_ _21"> </span>spożywczego<span class="ff17">. </span></div><div class="t m0 x2d h15 y1b7 ff16 fs1 fc0 sc0 ls0 ws0">Opakowania <span class="_ _2b"> </span>produkowane <span class="_ _2b"> </span>są <span class="_ _1"></span><span class="ff17"> </span></div><div class="t m0 x2d h15 y1b8 ff17 fs1 fc0 sc0 ls0 ws0">w <span class="_ _22"> </span>t<span class="_ _3"></span>e<span class="_ _1"></span>chnologii <span class="_ _22"> </span>termoformowania<span class="_ _1"></span>, </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x38 h15 y1b9 ff16 fs1 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>której <span class="_ _4"></span>folia <span class="_ _4"></span>jest <span class="_ _4"></span>surowc<span class="_ _1"></span>em <span class="_ _4"></span>ba-</div><div class="t m0 x38 h15 y1ba ff17 fs1 fc0 sc0 ls0 ws0">zowym.  </div></div><div class="c x37 y1b2 w1b h38"><div class="t m0 x2d h15 y1bb ff17 fs1 fc0 sc0 ls0 ws0">Termoformowan<span class="_ _1"></span>ie <span class="_ _2b"> </span>to <span class="_ _2b"> </span>proces<span class="_ _b"></span>,  </div><div class="t m0 x2d h15 y1bc ff16 fs1 fc0 sc0 ls0 ws0">w <span class="_ _29"> </span>którym <span class="_ _29"> </span>ze <span class="_ _29"> </span>sztywnych <span class="_ _25"> </span>folii, <span class="ff17"> </span></div><div class="t m0 x2d h15 y1bd ff17 fs1 fc0 sc0 ls0 ws0">podgrzanych <span class="_ _1d"> </span>do <span class="_ _1d"> </span>temperatury<span class="_ _1"></span>  </div><div class="t m0 x2d h15 y1be ff16 fs1 fc0 sc0 ls0 ws0">bliskiej <span class="_ _23"> </span>mięknienia, <span class="_ _23"> </span>formuje <span class="_ _26"> </span>się </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x38 h32 y1bf ff16 fsb fc0 sc0 ls0 ws0">produkty  o <span class="_ _27"> </span>określonych  wielko-</div><div class="t m0 x38 h15 y1c0 ff16 fs1 fc0 sc0 ls0 ws0">ściach <span class="_ _4"></span>i <span class="_ _22"> </span>kształtach <span class="_ _22"> </span>(tj. <span class="_ _4"></span>opakowa-</div><div class="t m0 x38 h15 y1c1 ff17 fs1 fc0 sc0 ls0 ws0">nia).  </div></div><div class="c x37 y1b2 w1b h38"><div class="t m0 x2d h15 y1c2 ff16 fs1 fc0 sc0 ls0 ws0">W produkcji, Spółka wykorzystu<span class="_ _b"></span>je </div><div class="t m0 x2d h15 y1c3 ff16 fs1 fc0 sc0 ls0 ws0">folię <span class="_ _3"></span>wytwarzan<span class="_ _1"></span>ą <span class="_ _3"></span>z różnorodnych </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x38 h15 y1c4 ff16 fs1 fc0 sc0 ls0 ws0">rodzajów tworzy<span class="_ _1"></span>w sztucznych:<span class="ff17"> </span></div></div><div class="c x39 y1c5 w1c h39"><div class="t m0 x3a h2 y1c6 ff17 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x3b y1c5 w1d h39"><div class="t m0 x3c h2 y1c6 ff17 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x39 y1c7 w1c h39"><div class="t m0 x3d h2 y1c8 ff17 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y1c9 w1e h3a"><div class="t m0 x3f ha y1ca ff3 fs5 fc6 sc0 ls0 ws0">Produkcja <span class="_ _3"></span> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x40 h34 y1cb ff2 fsc fc6 sc0 ls0 ws0">folii i opakowań<span class="ff3"> </span></div><div class="t m0 x41 ha y1cc ff3 fs5 fc6 sc0 ls0 ws0">z tworzyw sztucznych<span class="_ _3"></span><span class="ff17"> </span></div></div><div class="c x42 y1c7 w1f h39"><div class="t m0 x3a h2 y1c8 ff17 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y1cd w20 h3b"><div class="t m0 x11 he y1ce ff8 fs1 fc1 sc0 ls0 ws0">Produkcja <span class="fs0"> </span></div><div class="t m0 x15 ha y1cf ff8 fs5 fc1 sc0 ls0 ws0">59,8%<span class="ff1 fs0"> </span></div></div><div class="c x44 y1cd w21 h3b"><div class="t m0 x11 he y1ce ff8 fs1 fc1 sc0 ls0 ws0">Dys<span class="_ _1"></span>try<span class="_ _b"></span>bucja<span class="_ _b"></span><span class="fs0"> </span></div><div class="t m0 x16 ha y1cf ff8 fs5 fc1 sc0 ls0 ws0">40,1%<span class="fs0"> </span></div></div><div class="c x45 y1d0 w15 h3c"><div class="t m0 x46 h4 y1d1 ff8 fs1 fc5 sc0 ls0 ws0">Pr<span class="_ _b"></span>odukc<span class="_ _b"></span>ja  </div><div class="t m0 x1a he ydd ffa fs1 fc5 sc0 ls0 ws0">na<span class="_ _1"></span>rzę<span class="_ _1"></span>dzi<span class="_ _b"></span><span class="ff8 fs0"> </span></div><div class="t m0 x47 ha y1d2 ff8 fs5 fc5 sc0 ls5 ws0">&#60;2%<span class="fs0 ls0"> </span></div></div><div class="c x48 y1d3 w22 h3d"><div class="t m0 x49 h3e y1d4 ff5 fs1 fc1 sc0 ls0 ws0">Produkcja</div><div class="t m0 xa h3e y1d5 ff5 fs1 fc1 sc0 ls0 ws0">78,6%</div><div class="t m0 x1e h3e y1d6 ff5 fs1 fc1 sc0 ls0 ws0">Dystrybucja</div></div><div class="c x48 y1d7 w22 h3f"><div class="t m0 x4a h3e y1d8 ff5 fs1 fc1 sc0 ls0 ws0">21,4%</div></div><div class="c x48 y1d3 w22 h3d"><div class="t m0 x4b h40 y1d9 ff10 fs8 fc7 sc0 ls0 ws0">Udział</div><div class="t m0 x8 h40 y1da ff10 fs8 fc7 sc0 ls0 ws0">segmentów</div><div class="t m0 xc h41 y1db ff5 fsd fc7 sc0 ls0 ws0">w przychodach <span class="_ _b"></span>KGL </div><div class="t m0 x4c h42 y1dc ff15 fs8 fc7 sc0 ls0 ws0">(za 2023<span class="fs0">)</span></div></div></div><div class="pi"></div></div>
<div id="pfa" class="pf w0 h0"><div class="pc pca w0 h0"><img class="bi x8 y1dd w16 h43" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">10<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x28 hf y40 ff8 fs0 fc2 sc0 ls0 ws0">4.2.2.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Działalność dys<span class="_ _1"></span>trybucyjna<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>jest <span class="_ _3"></span>jednym <span class="_ _3"></span>z <span class="_ _3"></span>wiodących dystr<span class="_ _3"></span>ybutorów<span class="_ _1"></span> <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>w <span class="_ _3"></span>Polsce<span class="_ _3"></span><span class="ff1">, </span>dostar<span class="_ _3"></span>czają<span class="_ _b"></span>cych<span class="_ _3"></span> <span class="_ _3"></span>granulat<span class="_ _1"></span> <span class="_ _3"></span>do <span class="_ _3"></span>małych <span class="ff1"> </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">i średnich firm.<span class="ff1"> </span>W ramach <span class="_ _1"></span>działalności dystrybucyjnej Spółka koncentruje się na<span class="_ _1"></span> trzech głównych kate<span class="_ _1"></span>goriach tworzyw<span class="_ _1"></span> </div><div class="t m0 x2 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0">sztucznych: </div><div class="t m0 x6 h44 y1e0 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">tworzywa techniczne / konstrukcyjne </span></span></div><div class="t m0 x6 h44 y1e1 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">tworzywa styrenowe </span></span></div><div class="t m0 x6 h44 y1e2 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">poliolefiny </span></span></div><div class="t m0 x2 he y1e3 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y1e4 ff8 fs0 fc0 sc0 ls0 ws0">Struktura dystrybuowanych grup tworzyw sztucznych przez KGL </div><div class="t m0 x2 h45 y1e5 ffb fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1e6 ffc fs0 fc0 sc0 ls0 ws0">W segmencie dystr<span class="_ _3"></span>ybu<span class="_ _1"></span>cji granulatów tworzyw sztucznych<span class="_ _3"></span><span class="ff1">, </span>Emitent stosuje strategię organicznego rozwoju. <span class="_ _3"></span>Do<span class="_ _b"></span> <span class="_ _3"></span>oferty </div><div class="t m0 x2 h2 y1e7 ffc fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _1e"> </span>regularnie  wprowadzane <span class="_ _1e"> </span>są <span class="_ _27"> </span>nowe <span class="_ _1e"> </span>rodzaje <span class="_ _27"> </span>gr<span class="_ _3"></span>an<span class="_ _1"></span>ulatów.  W<span class="_ _3"></span>  tym <span class="_ _1e"> </span>obszarze  działalności, <span class="_ _1e"> </span>celem  Spółki <span class="_ _1e"> </span>jest </div><div class="t m0 x2 h2 y1e8 ffc fs0 fc0 sc0 ls0 ws0">uzyskanie znaczącej <span class="_ _b"></span>pozycji na <span class="_ _b"></span>r<span class="_ _3"></span>ynku <span class="_ _b"></span>dystr<span class="_ _3"></span>ybutorów <span class="_ _b"></span>granulatów w <span class="_ _b"></span>Polsce. Ponadto, Spółka <span class="_ _b"></span>z<span class="_ _3"></span>amierza <span class="_ _1"></span>utrzymać pozycję </div><div class="t m0 x2 h2 y1e9 ffc fs0 fc0 sc0 ls0 ws0">rzetelnego <span class="_ _4"></span>partnera <span class="_ _4"></span>w <span class="_ _4"></span>obszarze <span class="_ _4"></span>dystrybucji <span class="_ _4"></span>granulatów <span class="_ _4"></span>tworzy<span class="_ _1"></span>w <span class="_ _4"></span>sztucznych <span class="_ _4"></span>i <span class="_ _4"></span>dalej <span class="_ _4"></span>dostarczać <span class="_ _4"></span>tworzywa <span class="_ _4"></span>do <span class="_ _4"></span>małych<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1ea ffc fs0 fc0 sc0 ls0 ws0">i średnich odbiorców, którymi nie są zainteresowani w zakresie <span class="_ _1"></span>be<span class="_ _3"></span>zpośredniej obsługi <span class="ff1">producenci tworzyw. </span></div><div class="t m0 x2 h2 y1eb ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h2 y19b ffc fs0 fc0 sc0 ls0 ws0">W tabeli poniżej zaprezentowano zestawienie struktury towarów w obszarze działalności dystrybucyjnej <span class="_ _3"></span>–<span class="ff1"> wg. rodzaju </span></div><div class="t m0 x2 h2 y1ec ff1 fs0 fc0 sc0 ls0 ws0">tworzyw sztucznych: </div><div class="t m0 x2 h2 y1ed ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y1ee w23 h46"><div class="t m0 x14 he y1ef ffa fs0 fc1 sc0 ls0 ws0">Struktura dystrybucji wg towarów<span class="ff8 fc0"> </span></div></div><div class="c x4e y1f0 w24 h47"><div class="t m0 x4f he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x50 y1f0 w25 h47"><div class="t m0 x51 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x40 y1f0 w26 h47"><div class="t m0 x51 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x4e y1ee w27 h47"><div class="t m0 x46 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[tys. PLN] </div></div><div class="c x52 y1ee w28 h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[ % ] </div></div><div class="c x50 y1ee w29 h47"><div class="t m0 xf he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[tys. PLN] </div></div><div class="c x54 y1ee w2a h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[ % ] </div></div><div class="c x40 y1ee w2b h47"><div class="t m0 xf he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[tys. PLN] </div></div><div class="c x55 y1ee w2a h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">[ % ] </div></div><div class="c x2 y1f2 w2c h47"><div class="t m0 x14 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Tworzywa styrenowe </div></div><div class="c x4e y1f2 w2d h47"><div class="t m0 x1a h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">40 187 </div></div><div class="c x52 y1f2 w2e h47"><div class="t m0 x56 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">33,32% </div></div><div class="c x50 y1f2 w2f h47"><div class="t m0 x25 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">66 500 </div></div><div class="c x54 y1f2 w30 h47"><div class="t m0 x2d h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">31,09% </div></div><div class="c x40 y1f2 w31 h47"><div class="t m0 x25 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">65 293 </div></div><div class="c x55 y1f2 w30 h47"><div class="t m0 x2d h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">25,93% </div></div><div class="c x2 y1f3 w2c h47"><div class="t m0 x14 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Poliolefiny </div></div><div class="c x4e y1f3 w2d h47"><div class="t m0 x23 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">19 617 </div></div><div class="c x52 y1f3 w2e h47"><div class="t m0 x56 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">16,26% </div></div><div class="c x50 y1f3 w2f h47"><div class="t m0 x1a h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">51 264 </div></div><div class="c x54 y1f3 w30 h47"><div class="t m0 x2d h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">23,97% </div></div><div class="c x40 y1f3 w31 h47"><div class="t m0 x25 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">73 344 </div></div><div class="c x55 y1f3 w30 h47"><div class="t m0 x56 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">29,13% </div></div><div class="c x2 y1f4 w2c h47"><div class="t m0 x14 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Tworzywa techniczne </div></div><div class="c x4e y1f4 w2d h47"><div class="t m0 x25 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">60 822 </div></div><div class="c x52 y1f4 w2e h47"><div class="t m0 x56 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">50,42% </div></div><div class="c x50 y1f4 w2f h47"><div class="t m0 x25 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">96 138 </div></div><div class="c x54 y1f4 w30 h47"><div class="t m0 x2d h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">44,94% </div></div><div class="c x40 y1f4 w31 h47"><div class="t m0 x5 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">113 164 </div></div><div class="c x55 y1f4 w30 h47"><div class="t m0 x2d h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">44,94% </div></div><div class="c x2 y1f5 w2c h47"><div class="t m0 x14 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x4e y1f5 w2d h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">120 625 </div></div><div class="c x52 y1f5 w2e h47"><div class="t m0 xf he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x50 y1f5 w2f h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">213 902 </div></div><div class="c x54 y1f5 w30 h47"><div class="t m0 xf he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x40 y1f5 w31 h47"><div class="t m0 x53 he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">251 800 </div></div><div class="c x55 y1f5 w30 h47"><div class="t m0 xf he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1f6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1f7 ff1 fs0 fc0 sc0 ls0 ws0">Towary <span class="ffc">składa<span class="_ _1"></span>jące <span class="_ _1"></span>się na <span class="_ _b"></span>ofertę <span class="_ _b"></span>segment<span class="_ _3"></span>u <span class="_ _b"></span>dystrybuc<span class="_ _3"></span>ji <span class="_ _b"></span>granulatów<span class="ff1"> </span>obejmują <span class="_ _b"></span>szereg pozycji<span class="_ _1"></span> wyst<span class="_ _1"></span>ępujących w <span class="_ _b"></span>wielu wer-</span></div><div class="t m0 x2 h2 y1f8 ffc fs0 fc0 sc0 ls0 ws0">sjach, <span class="_ _4"></span>przy <span class="_ _4"></span>czym <span class="_ _4"></span>cen<span class="_ _3"></span>y <span class="_ _3"></span>poszczególnych <span class="_ _4"></span>towarów <span class="_ _4"></span>cechują <span class="_ _4"></span>się <span class="_ _22"></span>relatywnie <span class="_ _4"></span>dużym <span class="_ _4"></span>zróżnicowaniem. <span class="_ _4"></span>Mając <span class="_ _4"></span>powyższe <span class="_ _4"></span>na </div><div class="t m0 x2 h2 y1f9 ff1 fs0 fc0 sc0 ls0 ws0">uwadze, <span class="ffc">w niniejszym<span class="_ _1"></span> sprawozdaniu pomini<span class="_ _1"></span>ęto prezentację <span class="_ _1"></span>ilościową sprzedaży, gdyż <span class="_ _1"></span>taka prez<span class="_ _1"></span>entacja mogłaby wpro-</span></div><div class="t m0 x2 h2 y1fa ffc fs0 fc0 sc0 ls0 ws0">wadzić <span class="_ _b"></span>w <span class="_ _1"></span>błąd<span class="ff1">, <span class="_ _b"></span><span class="ffc">co <span class="_ _b"></span>do rze<span class="_ _1"></span>czywistego <span class="_ _b"></span>znaczenia <span class="_ _b"></span>poszcze<span class="_ _3"></span>gólnych <span class="_ _0"></span>grup <span class="_ _b"></span>towar<span class="_ _3"></span>owych <span class="_ _0"></span>w <span class="_ _b"></span>r<span class="_ _3"></span>amach <span class="_ _0"></span>przedmiotowego <span class="_ _b"></span>segment<span class="_ _3"></span>u.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y1fb ff1 fs0 fc0 sc0 ls0 ws0">Na przestrzeni <span class="_ _3"></span>ostatnich lat, struktura dystrybuowanych tw<span class="_ _3"></span>orzy<span class="_ _1"></span>w <span class="_ _3"></span><span class="ffc">sztucznych ulegała korzyst<span class="_ _3"></span>n<span class="_ _1"></span>ym dla <span class="_ _3"></span>Emitenta zmia-</span></div><div class="t m0 x2 h2 y1fc ffc fs0 fc0 sc0 ls0 ws0">nom. Swój <span class="_ _b"></span>u<span class="_ _3"></span>dział <span class="_ _b"></span>w sprzedaży zwiększają <span class="_ _b"></span>tw<span class="_ _3"></span>o<span class="_ _1"></span>rzywa techniczne, <span class="_ _b"></span>kt<span class="_ _3"></span>óre wy<span class="_ _1"></span>kazują się<span class="_ _1"></span> wyższą m<span class="_ _1"></span>arżowością względem <span class="_ _b"></span>po-</div><div class="t m0 x2 h2 y1fd ffc fs0 fc0 sc0 ls0 ws0">zostałych grup tworzyw sztucznych.<span class="ff1"> </span></div><div class="t m0 x2 h2f y1fe ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1ff ff1 fs0 fc0 sc0 ls0 ws0">W analizowanym <span class="_ _4"></span>okresie<span class="_ _3"></span>, <span class="_ _3"></span><span class="ffc">tw<span class="_ _3"></span>or<span class="_ _1"></span>zywa <span class="_ _4"></span>styrenowe <span class="_ _4"></span>i <span class="_ _4"></span>poliolefin<span class="_ _3"></span>y <span class="_ _3"></span>posiadał<span class="_ _3"></span>y <span class="_ _3"></span>n<span class="_ _3"></span>ajmn<span class="_ _1"></span>iejszy <span class="_ _4"></span>(spadający) <span class="_ _4"></span>udział <span class="_ _22"></span>w <span class="_ _4"></span>dystrybucji <span class="_ _22"> </span>–<span class="ff1"> </span></span></div><div class="t m0 x2 h2 y200 ff1 fs0 fc0 sc0 ls0 ws0">odpowiednio <span class="_ _3"></span><span class="ls1a">33%</span> oraz <span class="ls26">16</span>%. <span class="ffc">Dominowały <span class="_ _3"></span>tworzywa techniczne, których <span class="_ _3"></span>udział wyniósł <span class="_ _3"></span></span>ponad <span class="ls10">50</span><span class="ffc">% łącznej sprzedaży. </span></div><div class="t m0 x2 h2 y201 ffc fs0 fc0 sc0 ls0 ws0">Oczekuje się, <span class="_ _1"></span>że ww. <span class="_ _b"></span>struktura udziału tworzyw <span class="_ _b"></span>sztucznych utrzyma <span class="_ _1"></span>się w przysz<span class="_ _1"></span>łych okresach <span class="_ _b"></span>z tendencją umacniania<span class="_ _1"></span> </div><div class="t m0 x2 h2 y202 ffc fs0 fc0 sc0 ls0 ws0">się <span class="_ _3"></span>tworzyw <span class="_ _3"></span>technicznych, <span class="_ _3"></span>w <span class="_ _3"></span>skład <span class="_ _3"></span>których <span class="_ _3"></span>wchodzą <span class="_ _3"></span>produkowane <span class="_ _3"></span>przez <span class="_ _3"></span>Emitenta <span class="_ _3"></span>compoundy<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span>(mieszanina <span class="_ _3"></span>polimeru  </span></div><div class="t m0 x2 h2 y203 ffc fs0 fc0 sc0 ls0 ws0">i dodatków oraz<span class="ff1">\</span>lub materiału wypełniającego),<span class="ff1"> </span>wytwarzane z udziałem materiałów pochodzących z recyklingu<span class="ff1">. </span></div><div class="t m0 x2 h2 y204 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y205 ffc fs0 fc0 sc0 ls0 ws0">Uzupełnieniem oferty granulatów pierwotnych (vir<span class="_ _3"></span>g<span class="_ _1"></span>in) są regranulaty, których <span class="_ _3"></span>oferowanie Spólka rozpoczęła w 2023 r. </div><div class="t m0 x2 h2 y206 ff1 fs0 fc0 sc0 ls0 ws0">Regranulaty <span class="_ _3"></span>produkowane <span class="_ _3"></span>s<span class="ffc">ą</span> <span class="_ _3"></span>na <span class="_ _3"></span>specjalistycznej <span class="_ _3"></span>linii <span class="_ _3"></span>produkcyjnej<span class="_ _3"></span><span class="ffc">, <span class="_ _3"></span>którą</span> <span class="_ _3"></span><span class="ffc">Spółka <span class="_ _3"></span>zakupiła <span class="_ _3"></span>jeszcze <span class="_ _3"></span>w <span class="_ _3"></span>2022 <span class="_ _3"></span>r. <span class="_ _3"></span>w <span class="_ _3"></span>ramach </span></div><div class="t m0 x2 h2 y207 ffc fs0 fc0 sc0 ls0 ws0">jednego <span class="_ _3"></span>z projektów<span class="_ _3"></span><span class="ff1">, dofinansowan<span class="ls23">eg</span>o <span class="_ _3"></span></span>środkami <span class="_ _3"></span>z NCBiR. <span class="_ _3"></span>Rozwój produ<span class="_ _3"></span>kcji regranulatów <span class="_ _3"></span>wpisuje <span class="_ _3"></span>się w <span class="_ _3"></span>strategię<span class="ff1"> <span class="_ _3"></span>KGL </span></div><div class="t m0 x2 h2 y208 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _27"> </span>zak<span class="_ _3"></span>resie  ograniczania <span class="_ _1e"> </span>stosowania <span class="_ _1e"> </span>surowców <span class="_ _27"> </span>pierwotnych <span class="_ _1e"> </span>i <span class="_ _1e"> </span>maksymalizacji <span class="_ _21"> </span>wykorzystania  surowców <span class="_ _1e"> </span>wtórnych </div><div class="t m0 x2 h2 y209 ffc fs0 fc0 sc0 ls0 ws0">(recyklatów).<span class="ff1"> </span></div><div class="t m0 x2 h2 y20a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y20b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y20c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y20d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y20e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y20f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y210 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y211 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y212 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pfb" class="pf w0 h0"><div class="pc pcb w0 h0"><img class="bi x8 y213 w32 h48" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41 ffa fs0 fc3 sc0 ls0 ws0">Model dystrybucji towarów przez KGL S.A.<span class="ff8"> </span></div><div class="t m0 x2 he y214 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y215 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x57 h2 y216 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y217 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y218 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y219 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21a ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21b ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y133 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y134 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y135 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y136 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y137 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21c ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21d ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21e ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y21f ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y220 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y10e ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y221 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y222 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y223 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y224 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y225 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x58 h2 y226 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y227 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y228 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y229 ff1 fs0 fc0 sc0 ls0 ws0">KGL posiada <span class="ffc">zróżnicowane portfolio odbiorców granulatu. Nie występuje uzależnienie od jakiegokolwiek odbiorcy.</span> </div><div class="t m0 x2 h2 y22a ffc fs0 fc0 sc0 ls0 ws0">Odbiorcami <span class="_ _3"></span>tworzyw sztucznych <span class="_ _3"></span>Emitenta są <span class="_ _3"></span>podmioty produkujące <span class="_ _3"></span>wyroby z <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych, którzy <span class="_ _3"></span>korzystają </div><div class="t m0 x2 h2 y22b ffc fs0 fc0 sc0 ls0 ws0">na <span class="_ _4"></span>modelu <span class="_ _4"></span>współpracy <span class="_ _4"></span>z <span class="_ _4"></span>dystrybutorem <span class="_ _4"></span>–<span class="ff1"> <span class="_ _4"></span></span>dostępie <span class="_ _4"></span>do <span class="_ _4"></span>materiałów <span class="_ _4"></span>renomowanych <span class="_ _4"></span>producentów, <span class="_ _4"></span>sprawnej <span class="_ _4"></span>obsłudze </div><div class="t m0 x2 h2 y11d ffc fs0 fc0 sc0 ls0 ws0">logistycznej i magazynowej, większej możl<span class="_ _3"></span>iwości fina<span class="_ _1"></span>nsowania zakupów. KGL sprzedaje polimery przede wszystkim <span class="_ _3"></span><span class="ff1">do </span></div><div class="t m0 x2 h2 y22c ffc fs0 fc0 sc0 ls0 ws0">producentów różnego rodzaju podzespołów oraz dóbr gotowych, operujących w wielu obszarach gospodarki takich jak </div><div class="t m0 x2 h2 y22d ffc fs0 fc0 sc0 ls0 ws0">branża budowlana, motoryzacyjna, AGD, spożywcza, kosmetyczna, zabawkars<span class="ff1">ka i wiele innych.  </span></div><div class="t m0 x2 h2 y22e ffc fs0 fc0 sc0 ls0 ws0">Współpraca <span class="_ _b"></span>z <span class="_ _1"></span>klientami <span class="_ _b"></span>polega <span class="_ _b"></span>na <span class="_ _b"></span>realizacji dos<span class="_ _1"></span>taw <span class="_ _b"></span>polimerów <span class="_ _b"></span>na <span class="_ _b"></span>podstawie sk<span class="_ _b"></span>ł<span class="_ _3"></span>adanych <span class="_ _0"></span>na <span class="_ _1"></span>bieżąco <span class="_ _b"></span>zamówień.<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span>Klientami </span></div><div class="t m0 x2 h2 y22f ffc fs0 fc0 sc0 ls0 ws0">są  zarówno  małe  i<span class="_ _3"></span>  średniej  wielkości  zakłady  produkcyjne,  jak  i  du<span class="_ _3"></span>zi  producenci  zlokalizowani  głównie  w  Polsce. </div><div class="t m0 x2 h2 y230 ff1 fs0 fc0 sc0 ls0 ws0">Z <span class="ffc">niektórymi </span>odbiorcami <span class="ffc">KGL podpisuje umowy ramowe regulujące zasady współpracy <span class="_ _1"></span>w zakresie ilości dostarczanych </span></div><div class="t m0 x2 h2 y231 ffc fs0 fc0 sc0 ls0 ws0">polimerów oraz warunków cenowych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y232 ffc fs0 fc0 sc0 ls0 ws0">Dystrybucja <span class="_ _5"> </span>tworzyw <span class="_ _22"> </span>sztucznych <span class="_ _5"> </span>do <span class="_ _22"> </span>kli<span class="_ _3"></span>e<span class="_ _1"></span>ntów <span class="_ _22"> </span>K<span class="_ _3"></span>GL <span class="_ _22"></span>odbywa <span class="_ _5"> </span>się <span class="_ _22"> </span>na <span class="_ _5"> </span>dwa <span class="_ _5"> </span>sposoby. <span class="_ _5"> </span>W <span class="_ _22"> </span>jednym <span class="_ _5"> </span>modelu<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span>KGL <span class="_ _22"> </span>org<span class="_ _3"></span>an<span class="_ _1"></span>izuje </span></div><div class="t m0 x2 h2 y233 ffc fs0 fc0 sc0 ls0 ws0">dostawy <span class="_ _1e"> </span>bezpośredn<span class="_ _3"></span>io <span class="_ _1e"> </span>do <span class="_ _1e"> </span>klientów <span class="_ _21"> </span>końcowych <span class="_ _1e"> </span>na <span class="_ _1e"> </span>specjal<span class="_ _3"></span>n<span class="_ _1"></span>e <span class="_ _1e"> </span>zamówien<span class="_ _3"></span>ie <span class="_ _21"> </span><span class="ff13">(z <span class="_ _1e"> </span>pominięciem <span class="_ _1e"> </span>magazynów <span class="_ _21"> </span>Emitenta)<span class="ff1 ls2a">. <span class="ls0"> </span></span></span></div><div class="t m0 x2 h2 y234 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>dr<span class="_ _3"></span>ugim <span class="_ _27"> </span>w<span class="_ _3"></span>ariancie, <span class="_ _1e"> </span><span class="ffc">KGL <span class="_ _1e"> </span>utrzymuje <span class="_ _1e"> </span>magazyn <span class="_ _21"> </span>granulatów <span class="_ _1e"> </span>tworzyw <span class="_ _21"> </span>sztucznych, <span class="_ _1e"> </span>udostępniając <span class="_ _1e"> </span>towar <span class="_ _21"> </span>mniejszym </span></div><div class="t m0 x2 h2 y235 ffc fs0 fc0 sc0 ls0 ws0">dystrybutorom lub producentom zgłaszającym popyt na małe ilości surowca <span class="ff13">(tzw. sprzedaż paletowa)<span class="ff1 ls2a">. <span class="ls0"> </span></span></span></div><div class="t m0 x2 h2 y236 ffc fs0 fc0 sc0 ls0 ws0">Oferta <span class="_ _3"></span>KGL <span class="_ _4"></span>skierowana <span class="_ _3"></span>jest <span class="_ _3"></span>także <span class="_ _4"></span>do <span class="_ _3"></span>podmiotów, <span class="_ _3"></span>którzy <span class="_ _4"></span>ze <span class="_ _3"></span>względu <span class="_ _3"></span>na <span class="_ _4"></span>zróżnicowane <span class="_ _3"></span>wolumeny <span class="_ _3"></span>zamówień <span class="_ _4"></span>posiadają<span class="_ _1"></span> </div><div class="t m0 x2 h2 y237 ffc fs0 fc0 sc0 ls0 ws0">ograniczony l<span class="_ _3"></span>ub<span class="_ _1"></span> <span class="_ _3"></span>utrudniony dostęp d<span class="_ _3"></span>o producentów realizujących <span class="_ _3"></span>zamówienia o <span class="_ _3"></span>znacznych wolumenach. Ponadto, <span class="_ _3"></span>ze </div><div class="t m0 x2 h2 y238 ffc fs0 fc0 sc0 ls0 ws0">względu <span class="_ _22"> </span>n<span class="_ _3"></span>a <span class="_ _22"></span>fakt, <span class="_ _5"> </span>że<span class="ff1"> </span>część <span class="_ _5"> </span>producentów<span class="ff1"> <span class="_ _22"> </span>zl<span class="_ _3"></span>okal<span class="_ _1"></span>izowana <span class="_ _5"> </span>jest <span class="_ _5"> </span><span class="ffc">poza <span class="_ _22"> </span>Europą, <span class="_ _5"> </span>wieloletnie <span class="_ _5"> </span>doświadczenie <span class="_ _22"> </span>KGL <span class="_ _5"> </span>w <span class="_ _5"> </span>zakresie </span></span></div><div class="t m0 x2 h2 y239 ff1 fs0 fc0 sc0 ls0 ws0">organizacji <span class="_ _4"></span>dostaw <span class="_ _4"></span>surowca <span class="_ _3"></span>z <span class="_ _3"></span><span class="ffc">o<span class="_ _b"></span>d<span class="_ _3"></span>ległych <span class="_ _3"></span>rejonów, <span class="_ _4"></span>w <span class="_ _4"></span>tym <span class="_ _3"></span>szczególnie <span class="_ _4"></span>w <span class="_ _4"></span>kwestiach <span class="_ _3"></span>organizacyjnych <span class="_ _4"></span>i <span class="_ _4"></span>rozliczeniowych<span class="_ _3"></span><span class="ff1">, </span></span></div><div class="t m0 x2 h2 y23a ff1 fs0 fc0 sc0 ls0 ws0">stanowi <span class="ffc">atrakcyjną ofertę dla mniej doświadczonych podmiotów. </span> </div><div class="t m0 x2 h2 y23b ff1 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _25"> </span>z <span class="_ _25"> </span>odpowiednim <span class="_ _24"> </span>surowcem, <span class="_ _24"> </span>K<span class="_ _3"></span>GL <span class="_ _24"> </span>ofer<span class="_ _3"></span>u<span class="_ _1"></span>je <span class="_ _25"> </span>doradztwo <span class="_ _24"> </span>techn<span class="_ _3"></span>iczno-<span class="ffc">technologiczne, <span class="_ _25"> </span>szczególnie <span class="_ _25"> </span>w <span class="_ _24"> </span>zakresie </span></div><div class="t m0 x2 h2 y23c ffc fs0 fc0 sc0 ls0 ws0">przetwórstwa <span class="_ _5"> </span>tw<span class="_ _3"></span>or<span class="_ _1"></span>zyw <span class="_ _5"> </span>sztucznych.  Oferta <span class="_ _5"> </span>ta <span class="_ _5"> </span>dotyczy  g<span class="_ _1"></span>łównie <span class="_ _5"> </span>tw<span class="_ _3"></span>or<span class="_ _1"></span>zyw <span class="_ _5"> </span>technicznych <span class="_ _5"> </span>i<span class="_ _3"></span> <span class="_ _5"> </span>specjalistycznych, <span class="_ _5"> </span>których </div><div class="t m0 x2 h2 y23d ffc fs0 fc0 sc0 ls0 ws0">rozwiązania w zakresie przetwórstwa nie zostały jeszcze w pełni rozpowszechnione na rynku polskim. <span class="ff1"> </span></div><div class="t m0 x2 h2 y23e ffc fs0 fc0 sc0 ls0 ws0">Spółka stale <span class="_ _3"></span>monitoruje panujące trendy <span class="_ _3"></span>w zakresie podaży i <span class="_ _3"></span>popy<span class="_ _1"></span>tu na <span class="_ _3"></span>tworzywa sztuczne <span class="_ _3"></span>zarówno w skali <span class="_ _3"></span>światowe<span class="_ _1"></span>j </div><div class="t m0 x2 h2 y23f ff1 fs0 fc0 sc0 ls0 ws0">jak i <span class="_ _3"></span>w <span class="ffc">ob<span class="_ _1"></span>szarze rynków, <span class="_ _3"></span>na których prowadzi dystrybucj<span class="_ _3"></span>ę. W efekcie prowadzonych <span class="_ _3"></span>analiz, Emitent posiada wiedzę na </span></div><div class="t m0 x2 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0">temat <span class="_ _b"></span>zapotrze<span class="_ _3"></span>bowania <span class="_ _b"></span>na p<span class="_ _1"></span>o<span class="ffc">szczególne <span class="_ _b"></span>rodzaj<span class="_ _3"></span>e <span class="_ _b"></span>tworzyw <span class="_ _b"></span>sztucznych. W <span class="_ _b"></span>oparciu <span class="_ _b"></span>o doświadczenie <span class="_ _b"></span>oraz bie<span class="_ _1"></span>żące <span class="_ _1"></span>analizy, </span></div></div><div class="c x59 y5a w33 h49"><div class="t m0 x5a h15 y241 fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5a h15 y242 fff fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y243 w34 h4a"><div class="t m0 x1 h15 y244 ffc fs1 fc0 sc0 ls0 ws0">OBSŁUGIWANE R<span class="_ _1"></span>YNKI<span class="ff1"> </span></div><div class="t m0 x1 h15 y245 ff1 fs1 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y246 ff1 fs1 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y247 ffa fs1 fc2 sc0 ls0 ws0">Kraje bałtycki<span class="_ _1"></span>e<span class="ff8"> </span></div><div class="t m0 x1 h15 y248 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y249 ffc fs1 fc0 sc0 ls0 ws0">Region obsłu<span class="_ _1"></span>giwany z magazynó<span class="_ _1"></span>w <span class="ff1"> </span></div><div class="t m0 x1 h15 y24a ff1 fs1 fc0 sc0 ls0 ws0">zlokalizowanych w <span class="_ _b"></span>Pol<span class="_ _3"></span>s<span class="_ _1"></span>ce </div><div class="t m0 x1 h15 y24b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y24c ff8 fs1 fc2 sc0 ls0 ws0">Polsk<span class="fc3">a </span></div><div class="t m0 x1 h15 y24d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y24e ffc fs1 fc0 sc0 ls0 ws0">Dominujący ryn<span class="_ _1"></span>ek Emitenta w obsz<span class="_ _b"></span>arze <span class="ff1"> </span></div><div class="t m0 x1 h15 y24f ff1 fs1 fc0 sc0 ls0 ws0">dystrybucji granul<span class="_ _1"></span>atu tworzyw sztu<span class="_ _b"></span>c<span class="_ _3"></span>znych <span class="_ _1"></span> </div><div class="t m0 x1 h15 y250 ff1 fs1 fc0 sc0 ls0 ws0">Wszystkie magazyny<span class="_ _1"></span> zlokalizowan<span class="_ _b"></span>e<span class="_ _3"></span> <span class="_ _1"></span> </div><div class="t m0 x1 h15 y251 ff1 fs1 fc0 sc0 ls2f ws0">na<span class="ls0"> terenie Polski </span></div><div class="t m0 x1 h15 y252 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y253 ffa fs1 fc2 sc0 ls0 ws0">Czechy, Słowac<span class="_ _1"></span>ja, Węgry<span class="ff8"> </span></div><div class="t m0 x1 h15 y254 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y255 ffc fs1 fc0 sc0 ls0 ws0">Region obsłu<span class="_ _1"></span>giwany z magazynó<span class="_ _1"></span>w <span class="ff1"> </span></div><div class="t m0 x1 h15 y256 ff1 fs1 fc0 sc0 ls0 ws0">zlokalizowanych w <span class="_ _b"></span>Pol<span class="_ _3"></span>s<span class="_ _1"></span>ce </div><div class="t m0 x1 h15 y257 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y258 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y259 ffc fs1 fc0 sc0 ls0 ws0">Brak magazynów p<span class="_ _1"></span>oza granicami <span class="_ _1"></span>Polski<span class="ff1"> </span></div><div class="t m0 x1 h15 y25a ff1 fs1 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pfc" class="pf w0 h0"><div class="pc pcc w0 h0"><img class="bi x8 y25c w16 h4b" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">12<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _3"></span>z <span class="ffc">wyprzedzeniem kontraktuje <span class="_ _3"></span>surowce o <span class="_ _3"></span>większych wolumenach <span class="_ _3"></span>ilościowych</span>, <span class="_ _3"></span><span class="ffc">w celu <span class="_ _3"></span>dalszej i<span class="_ _3"></span>ch odsprzedaży </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">na rynku <span class="_ _b"></span>l<span class="_ _3"></span>okalnym. <span class="_ _b"></span>Zarząd Emitenta przypom<span class="_ _1"></span>ina, iż p<span class="_ _1"></span>rzeznaczenie <span class="_ _b"></span>cz<span class="_ _3"></span>ęści <span class="_ _b"></span>środków z emisji<span class="_ _1"></span> na <span class="_ _1"></span>cele związane <span class="_ _1"></span>z za<span class="_ _b"></span>ku<span class="_ _3"></span>pami </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">surowców  pod<span class="ff1"> </span>dystrybucję<span class="ff1">,  </span>p<span class="_ _1"></span>ozwoliło  z<span class="_ _b"></span>w<span class="_ _3"></span>iększyć <span class="_ _5"> </span>skalę  działalności <span class="_ _5"> </span>d<span class="_ _3"></span>yst<span class="_ _1"></span>rybucyjnej,  co <span class="_ _5"> </span>przełożyło  się <span class="_ _5"> </span>na  możliwość </div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">uzyskania korzystniejszych marż u producentów.<span class="ff1"> </span></div><div class="t m0 x2 h2 y1e0 ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>schemacie <span class="_ _4"></span>poniżej <span class="_ _4"></span>zaprezentowano <span class="_ _4"></span>w <span class="_ _4"></span>sposób <span class="_ _4"></span>poglądowy <span class="_ _4"></span>model <span class="_ _4"></span>realizacji <span class="_ _4"></span>dostaw <span class="_ _4"></span>granulatu <span class="_ _4"></span>przez <span class="_ _4"></span>KGL <span class="_ _3"></span>d<span class="_ _3"></span>o <span class="_ _3"></span>klienta </div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">końcowego<span class="ff1">, <span class="_ _21"> </span></span>z <span class="_ _21"> </span>uwzględnieniem <span class="_ _21"> </span>zarówno <span class="_ _21"> </span>sprzedaży <span class="_ _21"> </span>bezpośredniej <span class="_ _1e"> </span>(z <span class="_ _21"> </span>pominięciem <span class="_ _21"> </span>magazynów <span class="_ _21"> </span>KGL)<span class="_ _3"></span><span class="ff1">, <span class="_ _1e"> </span></span>j<span class="_ _3"></span>ak <span class="_ _1e"> </span>również </div><div class="t m0 x2 h2 y25e ffc fs0 fc0 sc0 ls0 ws0">sprzedaży realizowanej z zasobów magazynowych Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y25f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y260 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5b h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5c h2 y261 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y16c ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y16d ff8 fs0 fc0 sc0 ls0 ws0">Logistyka dostaw </div><div class="t m0 x2 h2 y262 ffc fs0 fc0 sc0 ls0 ws0">Dystrybucja <span class="_ _1"></span>tworzyw <span class="_ _b"></span>sztucznych <span class="_ _b"></span>realizowana jest<span class="_ _1"></span> <span class="_ _b"></span>przez central<span class="_ _1"></span>ny <span class="_ _b"></span>magazyn dystrybucyjny <span class="_ _0"></span>zl<span class="_ _3"></span>ok<span class="_ _1"></span>alizowany <span class="_ _b"></span>w Cząstkowie<span class="_ _1"></span> </div><div class="t m0 x2 h2 y263 ff1 fs0 fc0 sc0 ls0 ws0">Mazowieckim. </div><div class="t m0 x2 h2 y264 ffc fs0 fc0 sc0 ls0 ws0">Transport <span class="_ _24"> </span>towarów <span class="_ _25"> </span>do <span class="_ _24"> </span>odbior<span class="_ _1"></span>ców <span class="_ _24"> </span>Emitenta <span class="_ _25"> </span>realizowa<span class="_ _1"></span>ny <span class="_ _24"> </span>jest <span class="_ _24"> </span>głównie <span class="_ _24"> </span>w<span class="_ _3"></span> <span class="_ _24"> </span>oparciu <span class="_ _24"> </span>o <span class="_ _24"> </span>usługi <span class="_ _24"> </span>zewnętrznych <span class="_ _24"> </span>firm </div><div class="t m0 x2 h2 y265 ff1 fs0 fc0 sc0 ls0 ws0">logistycznych <span class="_ _3"></span><span class="ffc">–</span> <span class="_ _3"></span><span class="ls30">na</span> <span class="ffc">zasadzie <span class="_ _3"></span>umów <span class="_ _3"></span>ramowych. <span class="_ _3"></span>Oprócz <span class="_ _3"></span>współpracy <span class="_ _3"></span>z <span class="_ _3"></span>firmami <span class="_ _3"></span>dostawczymi, <span class="_ _3"></span>Emitent <span class="_ _3"></span>korzysta <span class="_ _3"></span>również </span></div><div class="t m0 x2 h2 y266 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">przewozów pełno</span>-samochodowych, <span class="ffc">zlecanych podmiotom zewnętrznym.</span> </div><div class="t m0 x2 h2 y267 ffc fs0 fc0 sc0 ls0 ws0">Organizacją  prze<span class="_ _1"></span>wozów  pe<span class="_ _1"></span>łno<span class="ff1">-</span>samochodowych  zajmuje <span class="_ _5"> </span>się  dział <span class="_ _5"> </span>logistyki  KGL<span class="ff1">,  </span>z<span class="_ _1"></span>najdujący  s<span class="_ _1"></span>ię  w <span class="_ _5"> </span>siedzibie  głównej<span class="_ _b"></span> </div><div class="t m0 x2 h2 ye9 ff1 fs0 fc0 sc0 ls0 ws0">Emitenta.  </div><div class="t m0 x2 h2 y268 ff1 fs0 fc0 sc0 ls0 ws0">W okolicach Warszawy, KGL realizuje <span class="ffc">obsługę zamówień również przy użyciu własnych samochodów dostawczych. </span> </div><div class="t m0 x2 he y64 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y269 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y26a ff8 fs0 fc2 sc0 ls0 ws0">4.2.3.<span class="ffe"> <span class="_ _8"> </span><span class="ffa">Działalność produkcyjna</span></span> </div><div class="t m0 x2 he y26b ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x2 he y26c ff8 fs0 fc8 sc0 ls0 ws0">Proces produkcyjny <span class="ffa">folii i opakowań</span> </div><div class="t m0 x2 h2f y26d ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y26e ff1 fs0 fc0 sc0 ls0 ws0">E<span class="ffc">mitent produkuje opakowania <span class="_ _b"></span>z różnych tworzyw sztucznych. <span class="_ _b"></span>Spółka skupia się na <span class="_ _1"></span>produkcji opakowań <span class="_ _1"></span>do produktów </span></div><div class="t m0 x2 h2 y26f ffc fs0 fc0 sc0 ls0 ws0">spożywczych, <span class="_ _b"></span>które <span class="_ _1"></span>wykorzystywane <span class="_ _b"></span>są <span class="_ _b"></span>przede <span class="_ _b"></span>wsz<span class="_ _3"></span>ystk<span class="_ _1"></span>im <span class="_ _b"></span>w <span class="_ _b"></span>branży <span class="_ _b"></span>FM<span class="_ _3"></span>CG. <span class="_ _0"></span>Opakowania <span class="ff1">wytwarzane <span class="_ _b"></span><span class="ffc">są <span class="_ _b"></span>gł<span class="_ _3"></span>ównie <span class="_ _0"></span>metodą </span></span></div><div class="t m0 x2 h2 y270 ffc fs0 fc0 sc0 ls0 ws0">termoformowania, <span class="_ _3"></span>w <span class="_ _3"></span>której <span class="_ _3"></span>su<span class="_ _3"></span>rowcem<span class="_ _1"></span> <span class="_ _3"></span>bazowym <span class="_ _3"></span>jest <span class="_ _3"></span>f<span class="_ _3"></span>olia. <span class="_ _3"></span>Termoformowanie <span class="_ _3"></span>to<span class="ff1"> </span>proces <span class="_ _4"></span>technologiczny,<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>którym <span class="_ _3"></span>ze </div><div class="t m0 x2 h2 y271 ffc fs0 fc0 sc0 ls0 ws0">sztywnych <span class="_ _5"> </span>folii <span class="_ _5"> </span>lub <span class="_ _22"> </span>płyt, <span class="_ _5"> </span>podgrzanych <span class="_ _5"> </span>wstępnie <span class="_ _22"> </span>do <span class="_ _5"> </span>temperatury <span class="_ _5"> </span>bliskiej <span class="_ _22"> </span>mięk<span class="_ _3"></span>nienia <span class="_ _22"> </span>(charakterystycznej <span class="_ _22"> </span>d<span class="_ _3"></span>la <span class="_ _22"></span>danego </div><div class="t m0 x2 h2 y272 ff1 fs0 fc0 sc0 ls0 ws0">tworzywa), f<span class="_ _3"></span>orm<span class="ffc">uje się <span class="_ _3"></span>prod<span class="_ _1"></span>ukty o <span class="_ _3"></span>określonych kształtach. <span class="_ _3"></span>Wykorzystywa<span class="ff1">na <span class="_ _3"></span>folia wytwarzana j<span class="_ _3"></span>est<span class="_ _1"></span> <span class="_ _3"></span>samodzielnie przez </span></span></div><div class="t m0 x2 he y273 ffc fs0 fc0 sc0 ls0 ws0">Spółkę (w oparciu z w<span class="_ _1"></span>łasne zasoby) <span class="_ _1"></span>z 2 podstawowych rodzajów <span class="_ _1"></span>tworzyw: (1) <span class="ff8">polipropylenu (PP) oraz (2) <span class="_ _b"></span>p<span class="_ _3"></span>oliestru <span class="_ _b"></span>(PET)<span class="_ _3"></span><span class="ff1">. </span></span></div><div class="t m0 x2 h2 y274 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y275 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y276 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y277 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y278 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y279 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pfd" class="pf w0 h0"><div class="pc pcd w0 h0"><img class="bi x8 y27a w35 h4c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 y27b w36 h4d"><div class="t m0 x5d h15 y27c ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y27b w37 h4d"><div class="t m0 x2d h15 y27d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y27b w38 h4d"><div class="t m0 x60 h15 y27e ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y27b w39 h4d"><div class="t m0 x2d h15 y27d ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x62 y27b w38 h4d"><div class="t m0 x63 h15 y27f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y280 w36 h4e"><div class="t m0 x2d h4 y281 ff8 fs1 fc0 sc0 ls0 ws0">GRANULAT TW<span class="_ _1"></span>ORZYW SZTUCZNY<span class="_ _1"></span>CH </div></div><div class="c x5e y280 w37 h4e"><div class="t m0 x2d h15 y281 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y280 w38 h4e"><div class="t m0 x51 h4 y281 ff8 fs1 fc0 sc0 ls0 ws0">PRODUKCJA FO<span class="_ _1"></span>LII </div></div><div class="c x61 y280 w39 h4e"><div class="t m0 x2d h15 y281 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x62 y280 w38 h4e"><div class="t m0 x3f h4 y281 ff8 fs1 fc0 sc0 ls0 ws0">OPAKOWANIA </div></div><div class="c x2 y282 w3a h4f"><div class="t m0 x64 h15 y283 ff1 fs1 fc0 sc0 ls0 ws0">W <span class="_ _25"> </span>procesie <span class="_ _24"> </span>pro<span class="_ _3"></span>du<span class="_ _1"></span>kcyjnym <span class="_ _24"> </span>granulat </div><div class="t m0 x64 h15 y284 ff1 fs1 fc0 sc0 ls0 ws0">tworzyw <span class="_ _21"> </span>sztucznych <span class="_ _1e"> </span>jest <span class="_ _21"> </span>surowcem </div><div class="t m0 x64 h15 y61 ff1 fs1 fc0 sc0 ls0 ws0">bazowym  i<span class="_ _3"></span>  pozyskiwany  jest <span class="_ _27"> </span>od <span class="_ _27"> </span>do-</div><div class="t m0 x64 h15 y62 ffc fs1 fc0 sc0 ls0 ws0">stawców zewnętr<span class="_ _1"></span>znych.<span class="ff1"> </span></div><div class="t m0 x3d h15 y63 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3d h4 y285 ff8 fs1 fc0 sc0 ls0 ws0">Surowiec z recy<span class="_ _1"></span>klingu </div><div class="t m0 x3d h15 y286 ffc fs1 fc0 sc0 ls0 ws0">Do <span class="_ _1d"> </span>produk<span class="_ _b"></span>c<span class="_ _3"></span>ji <span class="_ _1f"> </span>opakowań <span class="ff1"> </span></div><div class="t m0 x3d h15 y287 ffc fs1 fc0 sc0 ls0 ws0">z <span class="_ _5"> </span>poliestrów  zd<span class="_ _1"></span>ecydowaną<span class="_ _1"></span> </div><div class="t m0 x64 h15 y288 ffc fs1 fc0 sc0 ls0 ws0">część <span class="_ _14"> </span>surow<span class="_ _b"></span>c<span class="_ _3"></span>a <span class="_ _2c"> </span>stanowią <span class="_ _1a"> </span>tzw. <span class="ff1"> </span></div><div class="t m0 x64 h15 y289 ffc fs1 fc0 sc0 ls0 ws0">recyklaty <span class="_ _26"> </span>(przede <span class="_ _24"> </span>wszystkim <span class="_ _26"> </span>płatek </div><div class="t m0 x64 h15 y28a ff1 fs1 fc0 sc0 ls0 ws0">butelkowy). Obe<span class="_ _1"></span>cnie realnie bl<span class="_ _1"></span>isko 80-</div><div class="t m0 x64 h15 y28b ff1 fs1 fc0 sc0 ls0 ws0">90% <span class="_ _4"></span>folii <span class="_ _4"></span>PET <span class="_ _4"></span>wykorzystywan<span class="_ _1"></span>ej <span class="_ _4"></span>przez </div><div class="t m0 x64 h15 y28c ffc fs1 fc0 sc0 ls0 ws0">KGL <span class="_ _1e"> </span>powstaje <span class="_ _27"> </span>z <span class="_ _1e"> </span>surowca <span class="_ _1e"> </span>pochodzą-</div><div class="t m0 x64 h15 y28d ff1 fs1 fc0 sc0 ls0 ws0">cego z recyklingu<span class="_ _b"></span>. </div><div class="t m0 x64 h15 y28e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y28f ff1 fs1 fc0 sc0 ls0 ws0">Surowiec <span class="_ _24"> </span>z <span class="_ _24"> </span>recyklin<span class="_ _1"></span>gu <span class="_ _24"> </span>pozyskiwa<span class="_ _b"></span>ny </div><div class="t m0 x64 h15 y290 ff1 fs1 fc0 sc0 ls0 ws0">jest <span class="_ _1d"> </span>od <span class="ffc">dostawców <span class="_ _1d"> </span>zewnętrznych. </span> </div><div class="t m0 x64 h15 y291 ff1 fs1 fc0 sc0 ls0 ws0">Recyklat <span class="_ _21"> </span>poddawany <span class="_ _21"> </span>jest <span class="_ _21"> </span>procesowi </div><div class="t m0 x64 h15 y292 ff1 fs1 fc0 sc0 ls0 ws0">dekontaminacji<span class="_ _1"></span> <span class="_ _f"> </span>(oczyszczania), <span class="_ _11"> </span>aby </div><div class="t m0 x64 h15 y293 ffc fs1 fc0 sc0 ls0 ws0">był <span class="_ _2d"> </span>zdolny <span class="_ _2d"> </span>do<span class="ff1"> wykorzy<span class="_ _1"></span>stania  </span></div><div class="t m0 x64 h15 y294 ff1 fs1 fc0 sc0 ls0 ws0">w produkcji folii z <span class="ffc">kt<span class="_ _1"></span>órych wytwarza<span class="_ _1"></span>ne </span></div><div class="t m0 x64 h15 y295 ffc fs1 fc0 sc0 ls0 ws0">są <span class="_ _3"></span>następnie <span class="_ _3"></span>opakowan<span class="_ _b"></span>i<span class="_ _3"></span>a <span class="_ _3"></span>dla <span class="_ _3"></span>prz<span class="_ _1"></span>emy-</div><div class="t m0 x64 h15 y296 ffc fs1 fc0 sc0 ls0 ws0">słu <span class="_ _3"></span>spożywczego. <span class="_ _3"></span>Sam <span class="_ _3"></span>proces <span class="_ _4"></span>dekon-</div><div class="t m0 x64 h15 y297 ff1 fs1 fc0 sc0 ls0 ws0">taminacji <span class="_ _4"></span>realizowany <span class="_ _4"></span>jest <span class="_ _22"></span>w specjali-</div><div class="t m0 x64 h15 y298 ffc fs1 fc0 sc0 ls0 ws0">stycznej <span class="_ _3"></span>wieży <span class="_ _3"></span>SS<span class="_ _1"></span>P <span class="_ _3"></span>(z <span class="_ _3"></span>ang. <span class="_ _3"></span>solid<span class="ff1">-state<span class="_ _1"></span> </span></div><div class="t m0 x64 h15 y299 ff1 fs1 fc0 sc0 ls0 ws0">polycondensati<span class="_ _1"></span>on) <span class="_ _3"></span>i <span class="_ _3"></span>polega na <span class="_ _3"></span>usuwa-</div><div class="t m0 x64 h15 y29a ff1 fs1 fc0 sc0 ls0 ws0">niu <span class="_ _4"></span>i <span class="_ _22"> </span>dezaktywacji <span class="_ _4"></span>substan<span class="_ _1"></span>cji <span class="_ _4"></span>szkodli-</div><div class="t m0 x64 h15 y29b ff1 fs1 fc0 sc0 ls31 ws0">wy<span class="ffc ls0">ch, <span class="_ _b"></span>które m<span class="_ _1"></span>ogły <span class="_ _b"></span>znaleźć si<span class="_ _b"></span>ę w<span class="ff1"> </span>płat<span class="_ _1"></span>ku </span></div><div class="t m0 x64 h15 y29c ff1 fs1 fc0 sc0 ls0 ws0">butelkowym.  T<span class="_ _3"></span>e<span class="_ _1"></span>chnologia <span class="_ _27"> </span>stosowan<span class="_ _1"></span>a </div><div class="t m0 x64 h15 y29d ffc fs1 fc0 sc0 ls0 ws0">przez <span class="_ _3"></span>KGL uzyskała <span class="_ _3"></span>aprobatę Europej-</div><div class="t m0 x64 h15 y29e ffc fs1 fc0 sc0 ls0 ws0">skiego <span class="_ _17"> </span>Urzędu <span class="_ _29"> </span>ds. <span class="_ _17"> </span>Bezpieczeńst<span class="_ _1"></span>wa </div><div class="t m0 x64 h15 y29f ffc fs1 fc0 sc0 ls0 ws0">Żywności <span class="_ _15"> </span>(EFSA) <span class="_ _2e"> </span>do <span class="_ _15"> </span>stosowania </div><div class="t m0 x64 h15 y2a0 ff1 fs1 fc0 sc0 ls0 ws0">w <span class="ffc">przemyśle spożyw<span class="_ _b"></span>c<span class="_ _3"></span>zym<span class="_ _1"></span>. <span class="ff1"> </span></span></div><div class="t m0 x64 h15 y2a1 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y2a2 ffc fs1 fc0 sc0 ls0 ws0">Tym <span class="_ _1e"> </span>samym <span class="_ _1e"> </span>KGL <span class="_ _27"> </span>może <span class="_ _1e"> </span>produkować </div><div class="t m0 x64 h15 y2a3 ff1 fs1 fc0 sc0 ls0 ws0">folie <span class="_ _3"></span>i <span class="_ _3"></span>opakowania<span class="_ _1"></span> <span class="_ _3"></span>dla <span class="ffc">branży <span class="_ _3"></span>spożyw-</span></div><div class="t m0 x64 h15 y2a4 ffc fs1 fc0 sc0 ls0 ws0">czej do wytworzenia których zastoso-</div><div class="t m0 x64 h15 y2a5 ffc fs1 fc0 sc0 ls0 ws0">wane <span class="_ _3"></span>zostały <span class="_ _3"></span>nawet <span class="_ _3"></span>w <span class="_ _4"></span>100% <span class="_ _3"></span>surow<span class="_ _1"></span>ce <span class="ff1"> </span></div><div class="t m0 x64 h15 y2a6 ffc fs1 fc0 sc0 ls0 ws0">pochodzące z recyk<span class="_ _b"></span>l<span class="_ _3"></span>in<span class="_ _b"></span>g<span class="_ _3"></span>u.<span class="ff1"> </span></div></div><div class="c x5e y282 w3b h4f"><div class="t m0 x64 h15 y283 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y282 w3a h4f"><div class="t m0 x65 h15 y283 ff1 fs1 fc0 sc0 ls0 ws0">Folia <span class="_ _a"> </span>produkowana <span class="_ _12"> </span>jest </div><div class="t m0 x65 h15 y284 ffc fs1 fc0 sc0 ls0 ws0">metodą <span class="_ _4"></span>ekstruzji <span class="_ _4"></span>z<span class="ff1"> granu-</span></div><div class="t m0 x65 h15 y61 ffc fs1 fc0 sc0 ls0 ws0">latów <span class="_ _a"> </span>tworzyw <span class="_ _a"> </span>sztucz-</div><div class="t m0 x66 h15 y62 ff1 fs1 fc0 sc0 ls0 ws0">nych <span class="_ _3"></span>w opa<span class="_ _1"></span>rciu <span class="_ _3"></span>o linie <span class="_ _3"></span>pro-</div><div class="t m0 x64 h15 y63 ffc fs1 fc0 sc0 ls0 ws0">dukcyjne <span class="_ _4"></span>znajdujące <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _4"></span><span class="ff1">posiadaniu </span></div><div class="t m0 x64 h15 y285 ffc fs1 fc0 sc0 ls0 ws0">Spółki.<span class="ff1"> </span></div><div class="t m0 x64 h15 y286 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y287 ff1 fs1 fc0 sc0 ls0 ws0">Produkcja <span class="_ _23"> </span>folii <span class="_ _26"> </span>dokonywana <span class="_ _23"> </span>jest <span class="_ _23"> </span>na  </div><div class="t m0 x64 h15 y288 ff1 fs1 fc0 sc0 ls0 ws0">liniach <span class="_ _22"> </span>zwanych <span class="_ _5"> </span>potocznie <span class="_ _22"> </span>ekstrude-</div><div class="t m0 x64 h15 y289 ff1 fs1 fc0 sc0 ls0 ws0">rami. <span class="_ _12"> </span>P<span class="_ _3"></span>roce<span class="_ _1"></span>s <span class="_ _a"> </span>ekstruz<span class="_ _b"></span>ji<span class="_ _3"></span> <span class="_ _12"> </span>polega <span class="_ _12"> </span>na <span class="_ _3"></span> </div><div class="t m0 x64 h15 y28a ffc fs1 fc0 sc0 ls0 ws0">zagęszczeniu <span class="_ _a"> </span>two<span class="_ _1"></span>rzywa <span class="_ _a"> </span>w <span class="_ _a"> </span>zwarty<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h15 y28b ffc fs1 fc0 sc0 ls0 ws0">materiał <span class="_ _22"> </span>o  s<span class="_ _b"></span>tałej  k<span class="_ _b"></span>onsystencji, <span class="_ _5"> </span>rozto-</div><div class="t m0 x64 h15 y28c ff1 fs1 fc0 sc0 ls0 ws0">pieniu <span class="_ _23"> </span>masy, <span class="_ _26"> </span>homogenizacji <span class="_ _23"> </span>topliwa </div><div class="t m0 x64 h15 y28d ffc fs1 fc0 sc0 ls0 ws0">oraz  końcowym  wytłaczan<span class="_ _b"></span>iu  poprzez </div><div class="t m0 x64 h15 y28e ff1 fs1 fc0 sc0 ls0 ws0">wyciskanie (prasowan<span class="_ _b"></span>ie).  </div><div class="t m0 x64 h15 y28f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y290 ffc fs1 fc0 sc0 ls0 ws0">Na <span class="_ _26"> </span>dzień <span class="_ _24"> </span>publikacji <span class="_ _26"> </span>raportu, <span class="_ _26"> </span>Spółka <span class="ff1"> </span></div><div class="t m0 x64 h4 y291 ffc fs1 fc0 sc0 ls0 ws0">posiada <span class="_ _26"> </span>łącznie <span class="_ _23"> </span><span class="ff1">9<span class="ff8"> <span class="_ _24"> </span>linii<span class="_ _1"></span> <span class="_ _26"> </span>do <span class="_ _26"> </span>ekstruzji<span class="ff1">  </span></span></span></div><div class="t m0 x64 h15 y292 ff1 fs1 fc0 sc0 ls0 ws0">(w <span class="_ _1"></span>tym: <span class="_ _1"></span>3 l<span class="_ _1"></span>inie d<span class="_ _1"></span>o produkcji <span class="_ _b"></span>folii P<span class="_ _1"></span>P o<span class="_ _1"></span>raz </div><div class="t m0 x64 h15 y293 ff1 fs1 fc0 sc0 ls0 ws0">6 linii do PET).  </div><div class="t m0 x64 h15 y294 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y295 ffc fs1 fc0 sc0 ls0 ws0">Za<span class="_ _3"></span>soby <span class="_ _5"> </span>prod<span class="_ _3"></span>ukcyj<span class="_ _3"></span>ne <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _22"> </span>peł<span class="_ _3"></span>ni <span class="_ _22"> </span>u<span class="_ _3"></span>nieza-</div><div class="t m0 x64 h15 y296 ffc fs1 fc0 sc0 ls0 ws0">le<span class="_ _3"></span>żniają<span class="_ _3"></span> <span class="_ _3"></span>KG<span class="_ _3"></span>L <span class="_ _4"></span>od <span class="_ _4"></span>d<span class="_ _3"></span>ostawc<span class="_ _3"></span>ów <span class="_ _4"></span>fol<span class="_ _3"></span>ii <span class="_ _4"></span>ora<span class="_ _3"></span>z </div><div class="t m0 x64 h15 y297 ffc fs1 fc0 sc0 ls0 ws0">umoż<span class="_ _3"></span>liwia<span class="_ _3"></span>ją <span class="_ _2a"> </span>zacho<span class="_ _3"></span>wanie <span class="_ _2a"> </span>mar<span class="_ _3"></span>ży <span class="ff1"> </span></div><div class="t m0 x64 h15 y298 ffc fs1 fc0 sc0 ls0 ws0">dos<span class="_ _3"></span>tawcy.<span class="_ _3"></span> <span class="_ _5"> </span>Po<span class="_ _3"></span>za  tym  Spół<span class="_ _3"></span>ka  kontro<span class="_ _3"></span>-</div><div class="t m0 x64 h15 y299 ffc fs1 fc0 sc0 ls0 ws0">luje<span class="_ _3"></span> <span class="_ _22"> </span>bez<span class="_ _3"></span>piecz<span class="_ _3"></span>eństwo<span class="_ _3"></span> <span class="_ _22"> </span>dost<span class="_ _3"></span>aw <span class="_ _22"> </span>fo<span class="_ _3"></span>lii <span class="_ _22"> </span>dl<span class="_ _3"></span>a </div><div class="t m0 x64 h15 y29a ffc fs1 fc0 sc0 ls0 ws0">cel<span class="_ _3"></span>ów <span class="_ _26"> </span>w<span class="_ _3"></span>łasnej<span class="_ _3"></span> <span class="_ _26"> </span>pro<span class="_ _3"></span>dukcji.<span class="_ _3"></span> <span class="_ _26"> </span>S<span class="_ _3"></span>amowy-</div><div class="t m0 x64 h15 y29b ffc fs1 fc0 sc0 ls0 ws0">sta<span class="_ _3"></span>rczal<span class="_ _3"></span>ność <span class="_ _14"> </span>w <span class="_ _14"> </span>tym <span class="_ _14"> </span>za<span class="_ _3"></span>kresie <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h15 y29c ffc fs1 fc0 sc0 ls0 ws0">prze<span class="_ _3"></span>kład<span class="_ _3"></span>a <span class="_ _21"> </span>się <span class="_ _21"> </span>na <span class="_ _21"> </span>wię<span class="_ _3"></span>kszą <span class="_ _23"> </span><span class="ff1">el<span class="_ _3"></span>astycz<span class="_ _3"></span>-</span></div><div class="t m0 x64 h15 y29d ffc fs1 fc0 sc0 ls0 ws0">noś<span class="_ _3"></span>ć<span class="ff1"> <span class="_ _3"></span></span>i<span class="_ _3"></span> <span class="_ _3"></span>ni<span class="_ _3"></span>ższy <span class="_ _4"></span>koń<span class="_ _3"></span>cowy <span class="_ _4"></span>kosz<span class="_ _3"></span>t <span class="_ _3"></span>w<span class="_ _3"></span>ytwo-</div><div class="t m0 x64 h15 y29e ff1 fs1 fc0 sc0 ls0 ws0">rze<span class="_ _3"></span>nia o<span class="_ _3"></span>pakowa<span class="_ _3"></span>nia, i<span class="_ _3"></span>tp. </div><div class="t m0 x64 h15 y29f ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h15 y2a0 ffc fs1 fc0 sc0 ls0 ws0">Emitent <span class="_ _3"></span>w <span class="_ _4"></span>pełni <span class="_ _3"></span>wykorzystuje <span class="_ _3"></span>folię <span class="_ _3"></span>na </div><div class="t m0 x64 h15 y2a1 ffc fs1 fc0 sc0 ls0 ws0">potrzeby <span class="_ _5"> </span>własne. <span class="_ _22"> </span>Szc<span class="_ _3"></span>ze<span class="_ _1"></span>gółowe <span class="_ _22"> </span>i<span class="_ _3"></span>nf<span class="_ _1"></span>or-</div><div class="t m0 x64 h15 y2a2 ff1 fs1 fc0 sc0 ls0 ws0">macje <span class="_ _29"> </span>na <span class="_ _25"> </span>temat <span class="_ _29"> </span>infrastruktury <span class="_ _25"> </span>do  </div><div class="t m0 x64 h15 y2a3 ff1 fs1 fc0 sc0 ls0 ws0">produkcji <span class="_ _b"></span>f<span class="_ _3"></span>ol<span class="_ _1"></span>ii przedst<span class="_ _1"></span>awiono <span class="_ _1"></span>w d<span class="_ _1"></span>alszej </div><div class="t m0 x64 h15 y2a4 ffc fs1 fc0 sc0 ls0 ws0">części raportu<span class="_ _1"></span>. <span class="ff1"> </span></div></div><div class="c x61 y282 w3c h4f"><div class="t m0 x64 h15 y283 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x62 y282 w3a h4f"><div class="t m0 x3f h15 y283 ff1 fs1 fc0 sc0 ls0 ws0">O<span class="_ _b"></span>pakowania <span class="_ _2b"> </span>jako <span class="_ _2b"> </span>pro-</div><div class="t m0 x3f h15 y284 ff1 fs1 fc0 sc0 ls0 ws0">dukty <span class="_ _1d"> </span><span class="ffc">końcowe<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span><span class="ffc">Spółki<span class="_ _b"></span> </span></span></span></div><div class="t m0 x3f h15 y61 ffc fs1 fc0 sc0 ls0 ws0">wytwarzane <span class="_ _17"> </span>są <span class="_ _17"> </span>metodą </div><div class="t m0 x65 h15 y62 ffc fs1 fc0 sc0 ls0 ws0">termoformowan<span class="_ _1"></span>ia, <span class="_ _4"></span>w <span class="_ _22"> </span>któ-</div><div class="t m0 x64 h15 y63 ff1 fs1 fc0 sc0 ls0 ws0">rej folia jest surowce<span class="_ _1"></span>m bazowym. Ter-</div><div class="t m0 x64 h15 y285 ff1 fs1 fc0 sc0 ls0 ws0">moformowanie <span class="_ _1e"> </span>to <span class="_ _23"> </span>proces <span class="_ _21"> </span>technol<span class="_ _1"></span>o-</div><div class="t m0 x64 h15 y286 ffc fs1 fc0 sc0 ls0 ws0">giczny,  w <span class="_ _27"> </span>którym <span class="_ _27"> </span>ze  sztywnych <span class="_ _27"> </span>folii </div><div class="t m0 x64 h15 y287 ffc fs1 fc0 sc0 ls0 ws0">(podgrzanych  wstępnie  do <span class="_ _27"> </span>tempera-</div><div class="t m0 x64 h15 y288 ffc fs1 fc0 sc0 ls0 ws0">tury <span class="_ _1e"> </span>bliskiej <span class="_ _1e"> </span>mięknienia) <span class="_ _1e"> </span>formuje <span class="_ _1e"> </span>się </div><div class="t m0 x64 h15 y289 ff1 fs1 fc0 sc0 ls0 ws0">produkty o <span class="ffc">okreś<span class="_ _1"></span>lonych kształtach<span class="_ _b"></span>.<span class="ff1"> </span></span></div><div class="t m0 x64 h15 y2a7 ffc fs1 fc0 sc0 ls0 ws0">Na dzień <span class="_ _b"></span>publikacji niniejszego <span class="_ _b"></span>raportu </div><div class="t m0 x64 h4 y2a8 ffc fs1 fc0 sc0 ls0 ws0">Spółka <span class="_ _a"> </span>posiada<span class="_ _b"></span> <span class="_ _a"> </span><span class="ff8">28 <span class="_ _a"> </span>oddanyc<span class="_ _1"></span>h <span class="_ _a"> </span>do<span class="_ _b"></span> </span></div><div class="t m0 x64 h4 y2a9 ffa fs1 fc0 sc0 ls0 ws0">użytku <span class="_ _f"> </span>linii <span class="_ _f"> </span>d<span class="_ _3"></span>o <span class="_ _f"> </span>termoformowa<span class="_ _1"></span>nia<span class="ff1 ls32">. <span class="ls0"> </span></span></div><div class="t m0 x64 h15 y2aa ffc fs1 fc0 sc0 ls0 ws0">Linie <span class="_ _21"> </span>produkcyjne <span class="_ _21"> </span>Spółki<span class="_ _1"></span> <span class="_ _21"> </span>KGL <span class="_ _21"> </span>są <span class="_ _21"> </span>jej <span class="ff1"> </span></div><div class="t m0 x64 h15 y2ab ffc fs1 fc0 sc0 ls0 ws0">najważniejszym <span class="_ _27"> </span>aktywem, <span class="_ _1e"> </span><span class="ff1 ls31">w <span class="_ _1e"> </span><span class="ls0">oparciu<span class="_ _b"></span>  </span></span></div><div class="t m0 x64 h15 y2ac ffc fs1 fc0 sc0 ls0 ws0">o <span class="_ _26"> </span>które <span class="_ _24"> </span>Spółka<span class="_ _1"></span> <span class="_ _26"> </span>potrafi <span class="_ _24"> </span>produ<span class="_ _1"></span>kować </div><div class="t m0 x64 h15 y2ad ffc fs1 fc0 sc0 ls0 ws0">szerokie <span class="_ _d"> </span>spektrum <span class="_ _2f"> </span>produktów <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x64 h15 y2ae ff1 fs1 fc0 sc0 ls0 ws0">o <span class="_ _2b"> </span>zindywidualizowany<span class="_ _1"></span>ch <span class="_ _2b"> </span>cechach. </div><div class="t m0 x64 h15 y2af ffc fs1 fc0 sc0 ls0 ws0">Łączna <span class="_ _30"> </span>zdolność <span class="_ _30"> </span>przetw<span class="_ _b"></span>órcza <span class="ff1"> </span></div><div class="t m0 x64 h15 y2b0 ff1 fs1 fc0 sc0 ls0 ws0">posiadanych <span class="_ _31"> </span>przez <span class="_ _31"> </span>Emitenta <span class="_ _1f"> </span>linii  </div><div class="t m0 x64 h15 y2b1 ff1 fs1 fc0 sc0 ls0 ws0">produkcyjnych <span class="_ _3"></span>wynosi <span class="_ _4"></span>ok. <span class="_ _4"></span>48 <span class="_ _4"></span>tys. <span class="_ _4"></span>ton </div><div class="t m0 x64 h15 y2b2 ffc fs1 fc0 sc0 ls0 ws0">folii roczn<span class="_ _b"></span>ie, co <span class="_ _1"></span>umożliwia <span class="_ _b"></span>wyproduko-</div><div class="t m0 x64 h15 y2b3 ff1 fs1 fc0 sc0 ls0 ws0">wanie <span class="_ _4"></span>ponad <span class="_ _4"></span>1,6 <span class="_ _4"></span><span class="ffc">mld <span class="_ _4"></span>sztuk <span class="_ _4"></span>opakowań<span class="_ _1"></span> </span></div><div class="t m0 x64 h15 y2b4 ff1 fs1 fc0 sc0 ls0 ws0">rocznie. </div><div class="t m0 x64 h15 y2b5 ffc fs1 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _b"></span>Spółka <span class="_ _b"></span>dysponuje <span class="_ _1"></span>infrastruk-</div><div class="t m0 x64 h15 y2b6 ffc fs1 fc0 sc0 ls0 ws0">turą <span class="_ _26"> </span>służącą <span class="_ _26"> </span>do <span class="_ _26"> </span>produkcji <span class="_ _26"> </span>form <span class="_ _26"> </span>do <span class="ff1"> </span></div><div class="t m0 x64 h15 y2b7 ffc fs1 fc0 sc0 ls0 ws0">termoformierek<span class="_ _1"></span>. <span class="_ _27"> </span>Poszczególne <span class="_ _27"> </span>grupy </div><div class="t m0 x64 h15 y2b8 ffc fs1 fc0 sc0 ls0 ws0">produkowanych <span class="_ _5"> </span>opakowań  wymag<span class="_ _1"></span>ają </div><div class="t m0 x64 h15 y2b9 ff1 fs1 fc0 sc0 ls0 ws0">wytworzenia <span class="_ _2b"> </span>i<span class="_ _3"></span>ndy<span class="_ _1"></span>widualnej <span class="_ _2b"> </span>f<span class="_ _3"></span>ormy<span class="_ _1"></span>  </div><div class="t m0 x64 h15 y2ba ffc fs1 fc0 sc0 ls0 ws0">oddającej kształt dan<span class="_ _1"></span>ego opakowan<span class="_ _b"></span>i<span class="_ _3"></span>a.<span class="ff1"> </span></div><div class="t m0 x64 h15 y2bb ffc fs1 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _22"> </span>z  pr<span class="_ _b"></span>zyjętą <span class="_ _5"> </span>strategią <span class="_ _22"> </span>rozwoju, </div><div class="t m0 x64 h15 y2bc ffc fs1 fc0 sc0 ls0 ws0">Spółka  zamierza  rozsze<span class="_ _1"></span>rzać  portfolio<span class="_ _b"></span> </div><div class="t m0 x64 h15 y2bd ffc fs1 fc0 sc0 ls0 ws0">oferowanych <span class="_ _5"> </span>produktów <span class="_ _22"> </span>i  w <span class="_ _5"> </span>dalszym<span class="_ _1"></span> </div><div class="t m0 x64 h15 y2be ffc fs1 fc0 sc0 ls0 ws0">ciągu <span class="_ _21"> </span>rozbudowywać <span class="_ _21"> </span>moce <span class="_ _21"> </span>produk-</div><div class="t m0 x64 h15 y1ce ff1 fs1 fc0 sc0 ls0 ws0">cyjne. </div><div class="t m0 x64 h15 y2bf ffc fs1 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _17"> </span>informacje <span class="_ _17"> </span>na <span class="_ _11"> </span>temat <span class="ff1"> </span></div><div class="t m0 x64 h15 y2c0 ff1 fs1 fc0 sc0 ls0 ws0">infrastruktury <span class="_ _4"></span>do <span class="_ _22"> </span>produkcji <span class="_ _4"></span>przedsta-</div><div class="t m0 x64 h15 yee ffc fs1 fc0 sc0 ls0 ws0">wiono w dalszej częś<span class="_ _b"></span>c<span class="_ _3"></span>i r<span class="_ _1"></span>aportu.<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y2c1 ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x2 he y2c2 ffa fs0 fc8 sc0 ls0 ws0">Struktura sprzedaży produktów<span class="ff8"> </span></div><div class="t m0 x2 h2 y125 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _22"> </span>posiada <span class="_ _5"> </span>zdywersyfikowaną <span class="_ _22"> </span>str<span class="_ _3"></span>ukturę <span class="_ _22"></span>oferowanych <span class="_ _22"> </span>produktów, <span class="_ _5"> </span>co <span class="_ _22"> </span>wynika <span class="_ _5"> </span>z <span class="_ _22"></span>faktu, <span class="_ _5"> </span>że <span class="_ _22"></span>w <span class="_ _5"> </span>tym <span class="_ _22"></span>segmencie <span class="_ _5"> </span>KGL </div><div class="t m0 x2 h2 y2c3 ff1 fs0 fc0 sc0 ls29 ws0">od<span class="ls0"> <span class="ffc">wielu <span class="_ _22"></span>lat <span class="_ _22"></span>prowadzi <span class="_ _4"></span>strategię <span class="_ _22"></span>poszerzania <span class="_ _22"></span>oferty <span class="_ _4"></span>opakowań, <span class="_ _4"></span>kt<span class="_ _3"></span>órych <span class="_ _4"></span>wspólną <span class="_ _22"></span>cech<span class="_ _3"></span>ą</span> <span class="_ _4"></span><span class="ffc">jest <span class="_ _4"></span>przeznaczenie <span class="_ _22"></span>dla <span class="_ _4"></span>bran<span class="_ _3"></span>ży<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h2 y2c4 ff1 fs0 fc0 sc0 ls0 ws0">FMCG.  </div><div class="t m0 x2 h2 y71 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y2c5 ff1 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y2c6 w3d h18"><div class="t m0 x67 ha y2c7 ff8 fs5 fc8 sc0 ls0 ws0">Grupy <span class="ffa">produktów w<span class="_ _3"></span>ytwarzanych przez KGL<span class="_ _3"></span></span><span class="fc0"> </span></div></div><div class="c x2 y2c8 w3d h50"><div class="t m0 x68 h2 y0 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y2c9 w3e h51"><div class="t m0 xf h52 y2ca ff8 fs8 fc9 sc0 ls0 ws0">folia </div></div><div class="c x60 y2c9 w3f h51"><div class="t m0 x69 h52 y2cb ff8 fs8 fc9 sc0 ls0 ws0">opakowania  </div><div class="t m0 xf h52 yee ffa fs8 fc9 sc0 ls0 ws0">do mięs<span class="ff8"> </span></div></div><div class="c x6a y2c9 w40 h51"><div class="t m0 x64 h52 y2cc ff8 fs8 fc9 sc0 ls0 ws0">jednorazowe  </div><div class="t m0 x0 h52 y2ca ffa fs8 fc9 sc0 ls0 ws0">tacki spożyw-</div><div class="t m0 x18 h52 ycf ff8 fs8 fc9 sc0 ls0 ws0">cze </div></div><div class="c x5e y2c9 w3f h51"><div class="t m0 x69 h52 y2cb ff8 fs8 fc9 sc0 ls0 ws0">opakowania  </div><div class="t m0 x2d h52 yee ff8 fs8 fc9 sc0 ls0 ws0">na ciastka </div></div><div class="c x6b y2c9 w41 h51"><div class="t m0 x5 h52 y2cc ff8 fs8 fc9 sc0 ls0 ws0">kubki </div><div class="t m0 x53 h12 y2ca ff1 fs8 fc9 sc0 ls0 ws0">(dania  </div><div class="t m0 xf h52 ycf ff1 fs8 fc9 sc0 ls0 ws0">gotowe)<span class="ff8"> </span></div></div><div class="c x6c y2c9 w42 h51"><div class="t m0 x14 h52 y2ca ff8 fs8 fc9 sc0 ls0 ws0">pokrywki<span class="ff1"> </span></div></div><div class="c x6d y2c9 w41 h51"><div class="t m0 x6e h52 y2cb ff8 fs8 fc9 sc0 ls0 ws0">kubki dla </div><div class="t m0 x0 h52 yee ff8 fs8 fc9 sc0 ls0 ws0">mleczarstwa </div></div><div class="c x6f y2c9 w43 h51"><div class="t m0 x64 h52 y2ca ff8 fs8 fc9 sc0 ls0 ws0">butelki </div></div><div class="c x70 y2c9 w44 h51"><div class="t m0 x69 h52 y2cb ff8 fs8 fc9 sc0 ls0 ws0">opakowania  </div><div class="t m0 x1 h52 yee ff8 fs8 fc9 sc0 ls0 ws0">zadrukowane </div></div><div class="c x71 y2c9 w45 h51"><div class="t m0 x53 h52 y2ca ff8 fs8 fc9 sc0 ls0 ws0">inne </div></div><div class="c x2 y2cd w3e h53"><div class="t m0 x1e h54 y2ce ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x60 y2cd w3f h53"><div class="t m0 x20 h54 y101 ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x6a y2cd w40 h53"><div class="t m0 x72 h54 y2cf ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x5e y2cd w3f h53"><div class="t m0 xc h54 y2d0 ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x6b y2cd w41 h53"><div class="t m0 x65 h54 y2d1 ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x6c y2cd w42 h53"><div class="t m0 x65 h54 y2ce ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x6d y2cd w41 h53"><div class="t m0 x1e h52 y2d2 ff8 fs8 fc8 sc0 ls0 ws0"> </div></div><div class="c x6f y2cd w43 h53"><div class="t m0 x16 h54 y2d3 ff8 fse fc8 sc0 ls0 ws0"> </div></div><div class="c x70 y2cd w44 h53"><div class="t m0 x1e h2 y101 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y2cd w45 h53"><div class="t m0 x65 h2 y2ce ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pfe" class="pf w0 h0"><div class="pc pce w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 ha ye ff8 fs5 fc8 sc0 ls0 ws0">Schemat procesu <span class="_ _3"></span><span class="ffa">produkcji opakowań w KGL<span class="_ _3"></span></span> </div><div class="t m0 x2 h44 y2d4 ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8">Projektowanie i wykonanie form </span></span></div><div class="t m0 x2 h2 y2d5 ffc fs0 fc0 sc0 ls0 ws0">Zespół własnych projektantów <span class="_ _b"></span>opracowuje odpowiednie narzędzia produkcyjne (fo<span class="_ _b"></span>rmy) do maszyn termoformujących<span class="_ _3"></span><span class="ff1 ls33">, <span class="ls0"> </span></span></div><div class="t m0 x2 h2 y2d6 ff1 fs0 fc0 sc0 ls0 ws0">a <span class="_ _23"> </span>w <span class="_ _26"> </span><span class="ffc">zależności <span class="_ _26"> </span>od <span class="_ _23"> </span>potrzeb, <span class="_ _23"> </span>wykonywane <span class="_ _26"> </span>są <span class="_ _23"> </span>równi<span class="_ _3"></span>e<span class="_ _1"></span>ż <span class="_ _23"> </span>prototypy <span class="_ _23"> </span>3D <span class="_ _26"> </span>czy<span class="_ _3"></span><span class="ff1"> </span>próbne <span class="_ _23"> </span>serie. <span class="_ _26"> </span>Następnie<span class="ff1">, <span class="_ _26"> </span></span>wytwarza <span class="_ _23"> </span>si<span class="_ _3"></span>ę<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 yc9 ffc fs0 fc0 sc0 ls0 ws0">zaprojektowane <span class="_ _21"> </span>wcześniej<span class="_ _3"></span><span class="ff1"> <span class="_ _21"> </span></span>formy<span class="_ _1"></span>. <span class="_ _21"> </span>Każdy <span class="_ _23"> </span>element <span class="_ _23"> </span>jest <span class="_ _21"> </span>odpowiednio <span class="_ _21"> </span>dopasowywany <span class="_ _23"> </span>do<span class="_ _3"></span><span class="ff1"> </span>param<span class="_ _1"></span>etrów <span class="_ _21"> </span>konkr<span class="_ _3"></span>etny<span class="_ _1"></span>ch </div><div class="t m0 x2 h2 y2d7 ff1 fs0 fc0 sc0 ls0 ws0">maszyn oraz <span class="ffc">testowany pod kątem jakości i</span> <span class="ffc">wytrzymałości.</span> </div><div class="t m0 x2 h15 y2d8 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y2d9 ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8">Ekstruzja folii </span></span></div><div class="t m0 x2 h2 y4a ffc fs0 fc0 sc0 ls0 ws0">Folia, <span class="_ _27"> </span>kt<span class="_ _3"></span>óra  produkowana <span class="_ _1e"> </span>jest <span class="_ _27"> </span>z <span class="_ _1e"> </span>granul<span class="_ _3"></span>a<span class="_ _1"></span>tów <span class="_ _27"> </span>tw<span class="_ _3"></span>orzyw  sztucznych <span class="_ _1e"> </span>stanowi <span class="_ _1e"> </span>półprodukt,  z <span class="_ _1e"> </span>którego <span class="_ _1e"> </span>wykonywane <span class="_ _1e"> </span>są </div><div class="t m0 x2 h2 y2da ffc fs0 fc0 sc0 ls0 ws0">opakowania oraz wyrób gotowy do sprzedaży<span class="ff1 ls2a">. <span class="_ _3"></span></span>Ekstruz<span class="_ _1"></span>ja to proces wytłaczania pasm z<span class="ff1"> termoplastycznych tworzyw lub </span></div><div class="t m0 x2 h2 y2db ffc fs0 fc0 sc0 ls0 ws0">ich produktów<span class="_ _1"></span> wstępnyc<span class="_ _1"></span>h (np.<span class="ff1"> </span>granulatu).<span class="_ _1"></span> Dzięki <span class="_ _b"></span>własnym liniom<span class="_ _1"></span> p<span class="_ _1"></span>rodukcyjnym do <span class="_ _b"></span>ekstruzji fol<span class="_ _b"></span>i<span class="_ _3"></span>i, <span class="_ _b"></span>KGL jest <span class="_ _b"></span>niezależny od </div><div class="t m0 x2 h2 y2dc ffc fs0 fc0 sc0 ls0 ws0">zewnętrznych dostawców i ma pełną kontrolę nad<span class="ff1"> </span>jakością surowca stosowanego do produkcji właściwej.<span class="ff1"> </span></div><div class="t m0 x2 h15 y2dd ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h55 y2de ff18 fs1 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _28"> </span><span class="ff8"> <span class="fs0">Termoformowanie i personalizacja</span><span class="fc3"> </span></span></span></div><div class="t m0 x2 h2 y2df ffc fs0 fc0 sc0 ls0 ws0">Wyprodukowana folia jest następnie podgrzewana i podlega te<span class="_ _1"></span>rmoformowaniu. Jest to proces, w którym ze sztywnych </div><div class="t m0 x2 h2 y2e0 ffc fs0 fc0 sc0 ls0 ws0">folii lub p<span class="_ _1"></span>łyt, podgrzanych <span class="_ _b"></span>w<span class="_ _3"></span>s<span class="_ _1"></span>tępnie do<span class="_ _1"></span> temperatury <span class="_ _1"></span>bliskiej mięknienia,<span class="_ _1"></span> formuje <span class="_ _b"></span>si<span class="_ _3"></span>ę <span class="_ _b"></span>produ<span class="_ _3"></span>kty<span class="_ _1"></span> o <span class="_ _b"></span>okr<span class="_ _3"></span>eślonych <span class="_ _1"></span>kształtach. </div><div class="t m0 x2 h2 y2e1 ffc fs0 fc0 sc0 ls0 ws0">Część  opakowań <span class="_ _5"> </span>powstaje <span class="_ _5"> </span>metodą  wtrysku. <span class="_ _22"> </span>W<span class="_ _3"></span> <span class="_ _5"> </span>zależności  o<span class="_ _b"></span>d  oczekiwań <span class="_ _5"> </span>klientów, <span class="_ _33"> </span>wyprodukowane <span class="_ _5"> </span>opakowania  są </div><div class="t m0 x2 h2 y2e2 ffc fs0 fc0 sc0 ls0 ws0">zadrukowywane <span class="_ _3"></span>l<span class="_ _3"></span>ub <span class="_ _3"></span>nakleja <span class="_ _3"></span>się <span class="_ _4"></span>na <span class="_ _3"></span>nie <span class="_ _4"></span>etykiety. <span class="_ _4"></span>W <span class="_ _3"></span>ten <span class="_ _4"></span>sposób<span class="ff1">, <span class="_ _4"></span></span>opakowania <span class="_ _3"></span>zysk<span class="_ _3"></span>ują <span class="_ _3"></span>na<span class="ff1"> </span>atrakcyjności, <span class="_ _4"></span>a <span class="_ _3"></span>także <span class="_ _4"></span>stają <span class="_ _3"></span>się </div><div class="t m0 x2 h2 y2e3 ffc fs0 fc0 sc0 ls0 ws0">nośnikami <span class="_ _5"> </span>wsz<span class="_ _3"></span>ystk<span class="_ _1"></span>ich <span class="_ _5"> </span>niez<span class="_ _3"></span>bę<span class="_ _1"></span>dnych <span class="_ _5"> </span>informacji. <span class="_ _33"> </span>Do <span class="_ _5"> </span>opakowań  dedykowanych  dla<span class="_ _1"></span> <span class="_ _5"> </span>prze<span class="_ _3"></span>my<span class="_ _1"></span>słu <span class="_ _5"> </span>mięsn<span class="_ _3"></span>ego<span class="ff1">, <span class="_ _5"> </span></span>wklejane  są<span class="_ _b"></span> </div><div class="t m0 x2 h2 y2e4 ffc fs0 fc0 sc0 ls0 ws0">wkładki  absorpcyjne. <span class="_ _1e"> </span>Wchłaniają  one  wilgoć, <span class="_ _1e"> </span>która  może  negatywnie <span class="_ _27"> </span>wpłynąć <span class="_ _1e"> </span>nie  tylko  na <span class="_ _27"> </span>j<span class="_ _3"></span>akość  zapakowanego </div><div class="t m0 x2 h2 y2e5 ffc fs0 fc0 sc0 ls0 ws0">produktu, ale również na termin przydatności do spożycia.<span class="ff1"> </span></div><div class="t m0 x2 h2 y2e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h55 y2e7 ff18 fs1 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _28"> </span><span class="ff8 fs0">Regranulacja<span class="fs1"> </span></span></span></div><div class="t m0 x2 h2 y2e8 ffc fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _1"></span>prowadzonych <span class="_ _b"></span>w Spółc<span class="_ _1"></span>e <span class="_ _b"></span>procesów, powstaje <span class="_ _b"></span>naddatek <span class="_ _b"></span>tec<span class="_ _3"></span>hnologiczny <span class="_ _b"></span>w <span class="_ _b"></span>postaci<span class="_ _3"></span> <span class="_ _b"></span>przemiału<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span>- n<span class="_ _1"></span>iewykorzystane </span></div><div class="t m0 x2 h2 y2e9 ffc fs0 fc0 sc0 ls0 ws0">materiały <span class="_ _23"> </span>zostają <span class="_ _23"> </span>przetworzone <span class="_ _23"> </span>w <span class="_ _23"> </span>reg<span class="_ _3"></span>ra<span class="_ _1"></span>nulat<span class="_ _3"></span>, <span class="_ _21"> </span>który<span class="ff1"> <span class="_ _26"> </span></span>również <span class="_ _23"> </span>zostaje <span class="_ _23"> </span><span class="ff1">oczyszczony <span class="_ _26"> </span></span>za <span class="_ _23"> </span>pomocą <span class="_ _23"> </span>sit <span class="_ _23"> </span>filtracyjnych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y2ea ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>ten <span class="_ _1e"> </span>sposób <span class="_ _21"> </span>KGL <span class="_ _1e"> </span>ogranicza <span class="_ _1e"> </span>nie <span class="_ _1e"> </span>tylko <span class="_ _1e"> </span>ilość <span class="_ _21"> </span>powstających <span class="_ _27"> </span>odpadów, <span class="_ _21"> </span>ale <span class="_ _1e"> </span>również <span class="_ _1e"> </span>zmniejsza <span class="_ _1e"> </span>materiałochłonność </div><div class="t m0 x2 h2 y2eb ff1 fs0 fc0 sc0 ls0 ws0">produkcji. W <span class="_ _1"></span>2022 r. <span class="ffc">została <span class="_ _1"></span>również uruchom<span class="_ _1"></span>iona nowa linia <span class="_ _1"></span>przeznaczona do <span class="_ _1"></span>produkcji regran<span class="_ _1"></span>ulatów z wyp<span class="_ _1"></span>ełniaczem. </span></div><div class="t m0 x2 h2 y2ec ffc fs0 fc0 sc0 ls0 ws0">Produkt pochodzący z nowej <span class="ff1">ww. linii </span>stanowi uzupełnienie oferty sprzedażowej <span class="ff1">Emitenta. </span></div><div class="t m0 x2 h2 y2ed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y2ee ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa">Magazyny wyrobów gotowych<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y2ef ffc fs0 fc0 sc0 ls0 ws0">Gotowe <span class="_ _4"></span>opakowania <span class="_ _4"></span>przechowywane <span class="_ _4"></span>są <span class="_ _22"></span>bezpiecznie <span class="_ _4"></span>w<span class="ff1"> </span>magazynach <span class="_ _4"></span>w<span class="_ _3"></span>ysokiego <span class="_ _4"></span>składowania <span class="_ _3"></span>zlokali<span class="_ _3"></span>zo<span class="_ _1"></span>wanych <span class="_ _4"></span>w <span class="_ _4"></span>kilku </div><div class="t m0 x2 h2 y2f0 ffc fs0 fc0 sc0 ls0 ws0">punktach na terenie całej Polski.<span class="ff1"> </span></div><div class="t m0 x2 h2 y2f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y2f2 ff8 fs0 fc8 sc0 ls0 ws0">Wytwarzane folie  </div><div class="t m0 x2 h2 y2f3 ff1 fs0 fc0 sc0 ls0 ws0">Rok <span class="_ _4"></span>2023 <span class="_ _4"></span><span class="ffc">był <span class="_ _3"></span></span>historycznym <span class="_ _4"></span>dla <span class="_ _4"></span>KGL, <span class="_ _4"></span><span class="ffc">jeśli <span class="_ _3"></span>ch<span class="_ _3"></span>od<span class="_ _1"></span>zi <span class="_ _4"></span>o <span class="_ _3"></span>ilość <span class="_ _4"></span>folii <span class="_ _4"></span>wyprodukowanych <span class="_ _3"></span>na <span class="_ _4"></span>własnych <span class="_ _3"></span>ekstr<span class="_ _3"></span>uderach<span class="ff1">, <span class="_ _4"></span>w <span class="_ _4"></span></span>łącznej </span></div><div class="t m0 x2 h2 y2f4 ffc fs0 fc0 sc0 ls0 ws0">ilości <span class="ff1">ponad <span class="ls34">42</span> <span class="_ _3"></span>mln ton. <span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y2f5 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>S<span class="_ _3"></span><span class="ffc">półka</span> <span class="_ _3"></span><span class="ffc">kontynuował</span>a <span class="_ _3"></span><span class="ffc">rozwój <span class="_ _3"></span>sprzedaży <span class="_ _3"></span></span>folii. <span class="_ _3"></span><span class="ffc">Odbiorcami <span class="_ _3"></span>są <span class="_ _3"></span>przede <span class="_ _3"></span>wszystkim <span class="_ _3"></span>obecni <span class="_ _4"></span>klienci, <span class="_ _3"></span>którzy <span class="_ _3"></span>kupują<span class="_ _1"></span> <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y2f6 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>KGL <span class="_ _3"></span>opakowania <span class="_ _3"></span>i <span class="_ _3"></span>stosują <span class="_ _3"></span>w <span class="_ _3"></span>swoich <span class="_ _4"></span>procesach <span class="_ _3"></span>produkcyjnyc<span class="_ _b"></span>h<span class="_ _3"></span> <span class="_ _3"></span>również<span class="ff1"> <span class="_ _4"></span>technologie <span class="_ _3"></span>pakowania <span class="_ _3"></span>typu <span class="_ _3"></span>flow <span class="_ _3"></span>pack <span class="_ _3"></span>i <span class="_ _3"></span>FFS </span></div><div class="t m0 x2 h2 y2f7 ff1 fs0 fc0 sc0 ls0 ws0">(form<span class="ffc">–</span>fill<span class="ffc">–</span>seal) <span class="ffc">oraz różne </span>inne <span class="ffc">firmy zajmujące się obrotem foliami. </span> </div><div class="t m0 x2 h12 y2f8 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y2f9 ffa fs0 fc8 sc0 ls0 ws0">Wytwarzanie narzędzi produkcyjnych (form)<span class="ff8"> </span></div><div class="t m0 x2 h2 y2fa ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>prowadzi <span class="_ _3"></span>działalność <span class="_ _4"></span>produkcyjną <span class="_ _3"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>produkcji <span class="_ _3"></span>form <span class="_ _4"></span>wykorzystywanych <span class="_ _3"></span>na <span class="_ _4"></span>liniach <span class="_ _3"></span>do <span class="_ _4"></span>termoformingu </div><div class="t m0 x2 h2 y2fb ffc fs0 fc0 sc0 ls0 ws0">oraz wtrysku <span class="_ _3"></span>(w tym wtrysku i <span class="_ _3"></span>e<span class="_ _1"></span>kstruzji z <span class="_ _3"></span>rozdmuchem).<span class="_ _1"></span> Produkcja <span class="_ _3"></span>realizowana jest w dwóch <span class="_ _3"></span>narzędziowniach zlokali-</div><div class="t m0 x2 h2 y2fc ff1 fs0 fc0 sc0 ls0 ws0">zowanych <span class="_ _3"></span>w <span class="_ _3"></span>Rzak<span class="_ _1"></span>cie <span class="_ _3"></span>oraz Ni<span class="_ _3"></span>epr<span class="_ _1"></span>usz<span class="_ _3"></span><span class="ffc">ewie. Obie <span class="_ _3"></span>lokalizacje <span class="_ _3"></span>posiadają <span class="_ _3"></span></span>s<span class="ffc">centralizowany<span class="_ _1"></span> <span class="_ _3"></span>dział handlowy <span class="_ _3"></span>oraz <span class="_ _3"></span>własne,<span class="ff1"> <span class="_ _3"></span>inno-</span></span></div><div class="t m0 x2 h2 y2fd ff1 fs0 fc0 sc0 ls0 ws0">wacyjne <span class="_ _3"></span>biuro kon<span class="_ _3"></span>strukcyjne, a <span class="ffc">także <span class="_ _3"></span>doskonale <span class="_ _3"></span>wyposażone zaplecze <span class="_ _3"></span>techniczne, <span class="_ _3"></span>co <span class="_ _3"></span>przekła<span class="_ _1"></span>da <span class="_ _3"></span>się <span class="_ _3"></span>na duży <span class="_ _3"></span>potencjał </span></div><div class="t m0 x2 h2 y2fe ffc fs0 fc0 sc0 ls0 ws0">wytwórczy <span class="_ _3"></span>narzędzi produkcyjnych (form). <span class="_ _3"></span>Spółka<span class="ff1"> <span class="_ _3"></span></span>KGL <span class="_ _3"></span>specjali<span class="_ _1"></span>zuje <span class="_ _3"></span>się w<span class="ff1"> <span class="_ _3"></span></span>pro<span class="_ _b"></span>d<span class="_ _3"></span>ukcji form <span class="_ _3"></span>na maszyny <span class="_ _3"></span>termoformujące, </div><div class="t m0 x2 h2 y2ff ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">wykrawaniem <span class="_ _5"> </span>n<span class="_ _3"></span>ożami <span class="_ _5"> </span>z</span> <span class="ffc">taśmy  stalowej <span class="_ _5"> </span>oraz <span class="_ _5"> </span>w<span class="_ _3"></span>ykrawaniem <span class="_ _5"> </span>matrycowym, <span class="_ _5"> </span>takich  firm  ja<span class="_ _b"></span>k  Kiefel, <span class="_ _5"> </span>WM,  Illig, <span class="_ _5"> </span>T2,  GN </span></div><div class="t m0 x2 h2 y300 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ls1e">im</span> podobnych. <span class="_ _b"></span>Emitent <span class="_ _b"></span>posiada <span class="_ _b"></span>ponad 20-<span class="ffc">letnie <span class="_ _b"></span>doświadczenie <span class="_ _b"></span>w <span class="_ _b"></span>projektowaniu <span class="_ _1"></span>i <span class="_ _b"></span>p<span class="ff1">r<span class="_ _3"></span>od<span class="_ _1"></span>ukcji <span class="_ _b"></span>form <span class="_ _b"></span>dla <span class="_ _1"></span>wielu <span class="_ _b"></span>firm <span class="_ _b"></span>w<span class="_ _3"></span> kraju<span class="_ _1"></span> </span></span></div><div class="t m0 x2 he y301 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">za granicą, m.in.: </span><span class="ls2b">do</span> <span class="ffc">Czech, Niemiec, Włoch, Szwajca</span>rii, Rosji, Estonii, Finlandii, <span class="ffc">a także do </span>USA, RPA czy Chile.<span class="ff8 fc8"> </span></div><div class="t m0 x2 h2 y74 ffc fs0 fc0 sc0 ls0 ws0">Dominującą częścią działalności produkcyjnej narzędziowni jes<span class="_ _1"></span>t obsługa wewnętrznych potrzeb KGL na <span class="_ _1"></span>formy oraz <span class="_ _3"></span><span class="ff1">ich </span></div><div class="t m0 x2 h2 y302 ff1 fs0 fc0 sc0 ls0 ws0">serwis. <span class="_ _5"> </span>Przychody <span class="_ _5"> </span>z <span class="_ _5"> </span>prowadzon<span class="ls23">ej</span> <span class="_ _5"> </span><span class="ffc">sprzedaż</span>y <span class="_ _5"> </span><span class="ffc">narzędzi <span class="_ _5"> </span>dla <span class="_ _5"> </span>klientów <span class="_ _22"> </span>ze<span class="_ _3"></span>wnętrznyc<span class="_ _1"></span>h <span class="_ _5"> </span>(głównie <span class="_ _5"> </span>zagranicznych) <span class="_ _22"> </span>st<span class="_ _3"></span>anow<span class="_ _1"></span>i<span class="_ _3"></span>ą<span class="ff1"> </span></span></div><div class="t m0 x2 h2 y303 ffc fs0 fc0 sc0 ls0 ws0">niewielki udział w łącznych przychodach Spółki i reprezentują<span class="ff1"> </span>część <span class="_ _3"></span>przychodó<span class="_ _1"></span>w segmentu produkcji<span class="ff1">. </span></div><div class="t m0 x2 he y304 ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x2 he y305 ff8 fs0 fc8 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pff" class="pf w0 h0"><div class="pc pcf w0 h0"><img class="bi x8 y306 w16 h56" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y40 ffa fs0 fc8 sc0 ls0 ws0">Brak uzależnienia od dostawców surowca<span class="ff1"> </span></div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Spółka, <span class="_ _4"></span>w <span class="_ _22"> </span>oparciu <span class="_ _22"></span>o <span class="_ _22"></span>posiadane <span class="_ _4"></span>linie <span class="_ _22"></span>do <span class="_ _4"></span>ek<span class="_ _3"></span>struzj<span class="_ _1"></span>i <span class="_ _22"></span>folii, <span class="_ _4"></span>samodzielnie <span class="_ _22"> </span>produkuje <span class="_ _4"></span>foli<span class="_ _3"></span>e <span class="_ _4"></span>do <span class="_ _4"></span>produkcji <span class="_ _22"></span>opakowań<span class="_ _3"></span><span class="ff1">. <span class="_ _22"></span>Surowce </span></div><div class="t m0 x2 h2 y1de ff1 fs0 fc0 sc0 ls0 ws0">wykorzystywane <span class="_ _33"> </span>do <span class="_ _5"> </span>produ<span class="_ _3"></span>kcji <span class="_ _22"> </span>f<span class="_ _3"></span>olii  (gra<span class="_ _1"></span>nulaty, <span class="_ _5"> </span>r<span class="_ _3"></span>ecykla<span class="_ _1"></span>ty, <span class="_ _5"> </span>dodatki<span class="_ _3"></span>) <span class="_ _5"> </span><span class="ffc">pochodzą  </span>z <span class="_ _5"> </span><span class="ffc">kilku  różnych <span class="_ _5"> </span>źródeł.</span>  <span class="ffc">Spółka <span class="_ _5"> </span></span>nie  jest  </div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">zależna<span class="ff1"> od <span class="_ _b"></span><span class="ffc">żadnego z<span class="_ _b"></span> dostawców.<span class="ff1"> S</span>tosowany<span class="_ _1"></span> przez<span class="_ _1"></span> Spółkę<span class="_ _1"></span> system<span class="_ _1"></span> zdywersyfikowanych <span class="_ _b"></span>źródeł <span class="ff1">zaop<span class="_ _1"></span>atrzenia, <span class="ffc">przekłada<span class="_ _b"></span> </span></span></span></span></div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">się na większą elastyczność i niższy końcowy koszt wytworzenia produktów<span class="ff1 ls2a">. <span class="ls0"> </span></span></div><div class="t m0 x2 he y308 ff8 fs0 fc8 sc0 ls0 ws0">Kategorie <span class="ffa">oferowanych opakowań</span> </div><div class="t m0 x2 h2 y309 ffc fs0 fc0 sc0 ls0 ws0">Dominującą <span class="_ _4"></span>pozycję <span class="_ _3"></span>w <span class="_ _3"></span>strukturze <span class="_ _3"></span>spr<span class="_ _3"></span>zedaży <span class="_ _3"></span>opakowań <span class="_ _3"></span>zajmuje <span class="_ _4"></span>grupa <span class="_ _3"></span>produktów <span class="_ _4"></span>przeznaczonych <span class="_ _3"></span>dla <span class="_ _3"></span>świeżych <span class="_ _4"></span>mięs <span class="ff1"> </span></div><div class="t m0 x2 h2 y30a ff1 fs0 fc0 sc0 ls0 ws0">i ryb <span class="_ _3"></span><span class="ffc">(opakowania typu MAP). <span class="_ _3"></span>Sprzedaż tej grupy <span class="_ _3"></span>produktów odnotowuje wzrost rok <span class="_ _3"></span>do roku, a <span class="_ _3"></span>głównym<span class="_ _1"></span>i odbiorcami <span class="_ _3"></span>są<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y30b ffc fs0 fc0 sc0 ls0 ws0">najwięksi <span class="_ _3"></span>producenci <span class="_ _3"></span>mięsa czerwonego <span class="_ _3"></span>oraz <span class="_ _3"></span>drobiu <span class="_ _3"></span>w Polsc<span class="_ _3"></span>e, do <span class="_ _3"></span>których <span class="_ _3"></span>przede w<span class="_ _3"></span>szystkim<span class="_ _1"></span> <span class="_ _3"></span>należą: <span class="_ _3"></span>Animex<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>Sokołó<span class="_ _1"></span>w </div><div class="t m0 x2 h2 y30c ff1 fs0 fc0 sc0 ls0 ws0">(Danish Crown), Hilton Foods, Wipasz, Grupa Drosed i inne.  </div><div class="t m0 x2 h2f y30d ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y30e ff1 fs0 fc0 sc0 ls0 ws0">Naj<span class="_ _1"></span>ba<span class="_ _1"></span>rdz<span class="_ _1"></span>iej <span class="_ _22"></span>pop<span class="_ _1"></span>ula<span class="_ _1"></span>rny<span class="_ _b"></span>m <span class="_ _5"> </span>prod<span class="_ _b"></span>uktem <span class="_ _22"></span>KGL <span class="_ _22"></span>jest<span class="_ _1"></span> <span class="_ _5"> </span>tack<span class="_ _b"></span>a <span class="_ _5"> </span>MAP <span class="_ _22"> </span>(tac<span class="_ _b"></span>ka <span class="_ _5"> </span>MAP <span class="_ _22"> </span>- <span class="_ _5"> </span><span class="fff">ang.<span class="_ _b"></span><span class="ff1"> <span class="_ _5"> </span>Modifie<span class="_ _b"></span>d <span class="_ _5"> </span>Atm<span class="_ _1"></span>osp<span class="_ _1"></span>her<span class="_ _1"></span>e <span class="_ _22"> </span><span class="fff">Pack<span class="_ _1"></span>agi<span class="_ _1"></span>ng<span class="ff1">, <span class="_ _22"></span>tj.<span class="_ _1"></span> <span class="_ _5"> </span>tack<span class="_ _b"></span>a <span class="_ _3"></span> </span></span></span></span></div><div class="t m0 x2 h2 y30f ff1 fs0 fc0 sc0 ls0 ws0">w te<span class="_ _1"></span>chno<span class="_ _b"></span>logii<span class="_ _1"></span> pa<span class="_ _1"></span>kow<span class="_ _b"></span>ania w <span class="_ _b"></span><span class="ffc">atmosfe<span class="_ _b"></span>rze oc<span class="_ _1"></span>hro<span class="_ _1"></span>nne<span class="_ _1"></span>j),<span class="_ _b"></span> któr<span class="_ _1"></span>a wyk<span class="_ _b"></span>onana j<span class="_ _1"></span>est<span class="_ _1"></span> z tw<span class="_ _1"></span>orz<span class="_ _b"></span>yw szt<span class="_ _1"></span>ucz<span class="_ _1"></span>nyc<span class="_ _b"></span>h <span class="_ _3"></span><span class="ff1 ls35">i </span>wy<span class="_ _1"></span>peł<span class="_ _1"></span>nio<span class="_ _b"></span>na odpo<span class="_ _b"></span>wiedni<span class="_ _b"></span>o </span></div><div class="t m0 x2 h2 y310 ffc fs0 fc0 sc0 ls0 ws0">dob<span class="_ _b"></span>ranym<span class="_ _b"></span> <span class="_ _1e"> </span>wyp<span class="_ _b"></span>ełnien<span class="_ _1"></span>iem<span class="_ _b"></span> <span class="_ _1e"> </span>gazow<span class="_ _1"></span>ym<span class="_ _b"></span>.  M<span class="_ _3"></span>a<span class="_ _b"></span>jąc  na  uwad<span class="_ _1"></span>ze  do<span class="_ _1"></span>stę<span class="_ _b"></span>pne  rozwi<span class="_ _1"></span>ąza<span class="_ _b"></span>nia  tech<span class="_ _1"></span>nic<span class="_ _1"></span>zne<span class="_ _1"></span>,  tack<span class="_ _1"></span>a  MAP<span class="_ _1"></span>  jest  na<span class="_ _1"></span>jba<span class="_ _b"></span>rdziej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y87 ffc fs0 fc0 sc0 ls0 ws0">efe<span class="_ _1"></span>kty<span class="_ _b"></span>wnym<span class="_ _1"></span> <span class="_ _4"></span>i <span class="_ _22"> </span>bezp<span class="_ _b"></span>ieczny<span class="_ _1"></span>m <span class="_ _4"></span>rodz<span class="_ _1"></span>aje<span class="_ _1"></span>m <span class="_ _4"></span>opa<span class="_ _1"></span>ko<span class="_ _1"></span>wan<span class="_ _1"></span>ia <span class="_ _4"></span>do <span class="_ _4"></span>mięsa<span class="_ _b"></span>. <span class="_ _22"></span>Opak<span class="_ _b"></span>owani<span class="_ _1"></span>a <span class="_ _4"></span>do <span class="_ _4"></span>mięs<span class="_ _b"></span>a, <span class="_ _22"></span>któr<span class="_ _b"></span>e <span class="_ _22"></span>eksp<span class="_ _1"></span>ono<span class="_ _b"></span>wane <span class="_ _4"></span>są <span class="_ _4"></span>na <span class="_ _4"></span>półk<span class="_ _b"></span>ach </div><div class="t m0 x2 h2 y311 ffc fs0 fc0 sc0 ls0 ws0">ma<span class="_ _1"></span>rke<span class="_ _1"></span>tó<span class="_ _1"></span>w <span class="_ _3"></span>w<span class="ff1"> o<span class="_ _b"></span>dpowie<span class="_ _1"></span>dni<span class="_ _1"></span>ch <span class="_ _3"></span>te<span class="_ _1"></span>mp<span class="_ _b"></span>eratu<span class="_ _1"></span>rac<span class="_ _1"></span>h <span class="_ _3"></span>ot<span class="_ _1"></span>ocz<span class="_ _b"></span>enia,<span class="_ _1"></span> <span class="_ _3"></span><span class="ffc">zape<span class="_ _b"></span>wniają<span class="_ _b"></span> <span class="_ _4"></span><span class="ff1">pr<span class="_ _1"></span>odu<span class="_ _b"></span>ktom<span class="_ _1"></span> <span class="_ _3"></span><span class="ffc">mięs<span class="_ _b"></span>nym <span class="_ _3"></span>ba<span class="_ _1"></span>rdz<span class="_ _1"></span>o <span class="_ _3"></span>dług<span class="_ _1"></span>ą <span class="_ _3"></span>trw<span class="_ _b"></span>ałość<span class="_ _1"></span> <span class="_ _3"></span>(an<span class="_ _1"></span>g.<span class="_ _1"></span> <span class="_ _3"></span><span class="fff">lon<span class="_ _1"></span>g </span></span></span></span></span></div><div class="t m0 x2 h2 y312 fff fs0 fc0 sc0 ls0 ws0">sh<span class="_ _1"></span>elf<span class="_ _b"></span> life<span class="_ _1"></span><span class="ff1">).  </span></div><div class="t m0 x2 h2f y313 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y168 ffc fs0 fc0 sc0 ls0 ws0">Wysoki  udział  opakowań  do  mięs  i<span class="_ _3"></span>  ryb  w  strukturze  przychodów  w  segmencie  produkcji  KGL  jest  konsekwencją </div><div class="t m0 x2 h2 y169 ffc fs0 fc0 sc0 ls0 ws0">zrealizowanych <span class="_ _4"></span>inwestycji <span class="_ _4"></span>w <span class="_ _3"></span>rozwój <span class="_ _4"></span>parku <span class="_ _4"></span>maszynowego, <span class="_ _3"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>rozwinięciu <span class="_ _4"></span>narzędzi <span class="_ _4"></span>produkcyjnych <span class="_ _3"></span>dedykowanych </div><div class="t m0 x2 h2 y16a ffc fs0 fc0 sc0 ls0 ws0">pod produkcję <span class="_ _3"></span>opakowań do pakowania mięsa. <span class="_ _3"></span><span class="ff1">Zmiany, </span>jakie następują <span class="_ _3"></span>w zakresie pakowania mięsa, z <span class="_ _3"></span>uwagi na wzrost </div><div class="t m0 x2 h2 y16b ffc fs0 fc0 sc0 ls0 ws0">wymagań <span class="_ _26"> </span>san<span class="_ _3"></span>itarnych<span class="_ _1"></span> <span class="_ _26"> </span>i<span class="_ _3"></span> <span class="_ _23"> </span>higienicznych, <span class="_ _24"> </span>spowodowały <span class="_ _26"> </span>szybki <span class="_ _24"> </span>rozwój <span class="_ _26"> </span>tacek <span class="_ _26"> </span>M<span class="_ _3"></span>AP<span class="_ _1"></span> <span class="_ _26"> </span>wykonanych <span class="_ _24"> </span>z <span class="_ _24"> </span>pol<span class="_ _1"></span>imerów <span class="_ _24"> </span>jako<span class="_ _b"></span> </div><div class="t m0 x2 h2 y16c ffc fs0 fc0 sc0 ls0 ws0">podstawowego materiału opakowaniowego, preferowanego przez producentów mięsa <span class="_ _1"></span>i przetw<span class="_ _3"></span>orów mięsnych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y16d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y16e ffc fs0 fc0 sc0 ls0 ws0">Drugą<span class="ff1 ls2a">, <span class="_ _3"></span></span>co do wielkości <span class="_ _3"></span>kate<span class="_ _1"></span>gorią<span class="ff1">, </span>są <span class="_ _3"></span>opakowania dedykowane do branży <span class="_ _3"></span>cukierniczej. Rozwój tej kategorii <span class="_ _3"></span>w sprzedaży </div><div class="t m0 x2 h2 y16f ffc fs0 fc0 sc0 ls0 ws0">Emitenta  jest <span class="_ _33"> </span>uzależniony  ściś<span class="_ _1"></span>le  od <span class="_ _5"> </span>rozw<span class="_ _3"></span>oju <span class="_ _5"> </span>wiodących  <span class="ff1">o</span>dbiorców  –<span class="ff1">  Mondelez, <span class="_ _5"> </span>L<span class="_ _3"></span>otte <span class="_ _5"> </span>Wedel,  Lorenz  Bahlsen  czy<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y170 ff1 fs0 fc0 sc0 ls0 ws0">Bahlsen. </div><div class="t m0 x2 h2 y171 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y172 ffc fs0 fc0 sc0 ls0 ws0">Opakowania dedykowane dla segmentu gastronomii są najszybciej rozwijającą się kategorią i stanowią obecnie trzecią </div><div class="t m0 x2 h2 y119 ffc fs0 fc0 sc0 ls0 ws0">co <span class="_ _22"> </span>do <span class="_ _5"> </span>wielkości <span class="_ _5"> </span>grupę <span class="_ _22"></span>w <span class="_ _5"> </span>strukturze <span class="_ _22"></span>sprzedaży <span class="_ _22"> </span>KGL<span class="_ _3"></span>. <span class="_ _4"></span>Do <span class="_ _5"> </span>grona <span class="_ _22"> </span>odbiorców <span class="_ _5"> </span>należą <span class="_ _5"> </span><span class="ff1">du<span class="_ _3"></span>z<span class="_ _1"></span>i <span class="_ _22"> </span><span class="ffc">kr<span class="_ _3"></span>ajowi <span class="_ _4"></span>dystrybutorzy, <span class="_ _22"> </span>mający </span></span></div><div class="t m0 x2 h2 y173 ffc fs0 fc0 sc0 ls0 ws0">największy udział w sprzedaży Spółki, ale również mniejsze po<span class="_ _1"></span>dmioty prowadzące działalność lokalnie.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y175 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ostatnich <span class="_ _3"></span>latach, <span class="_ _3"></span><span class="ffc">Spółka <span class="_ _3"></span>stała si<span class="_ _3"></span>ę akt<span class="_ _3"></span>ywnym uczes<span class="_ _3"></span>t<span class="_ _1"></span>nikiem <span class="_ _3"></span>na rynku<span class="_ _3"></span> f<span class="_ _3"></span>ol<span class="_ _1"></span>ii <span class="_ _3"></span>do <span class="_ _3"></span>termoformowania. <span class="_ _3"></span>Otwarcie <span class="_ _3"></span>się KGL <span class="_ _3"></span>na </span></div><div class="t m0 x2 h2 y145 ffc fs0 fc0 sc0 ls0 ws0">rynek <span class="_ _3"></span>folii do <span class="_ _3"></span>termoformowania pozwoliło <span class="_ _3"></span>na poszerzenie <span class="_ _3"></span>biznesu z <span class="_ _3"></span>wieloletnimi <span class="_ _3"></span>odbiorcami opakowań <span class="_ _3"></span>typu MAP <span class="_ _3"></span>oraz </div><div class="t m0 x2 h2 y176 ffc fs0 fc0 sc0 ls0 ws0">pozwoliło <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>nawiązanie <span class="_ _22"></span>współpracy <span class="_ _4"></span>z <span class="_ _4"></span>nowym <span class="_ _22"></span>grone<span class="_ _3"></span>m <span class="_ _4"></span>odbiorców.<span class="ff1"> <span class="_ _22"></span></span>Warto <span class="_ _22"></span>podkreślić, <span class="_ _4"></span>że <span class="_ _22"> </span>folie <span class="_ _22"></span>stanowią <span class="_ _22"></span>również <span class="_ _4"></span>d<span class="_ _3"></span>uży </div><div class="t m0 x2 h2 y177 ffc fs0 fc0 sc0 ls0 ws0">udział w sprzedaży eksportowej KGL i lokowane są przede wszy<span class="_ _1"></span>stkim na rynkach krajów UE.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2f y314 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y315 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y316 ffc fs0 fc0 sc0 ls0 ws0">KGL  zamierza  w  dalszym  ciągu  rozwijać  segment  produkcji  op<span class="_ _1"></span>akowań  i  folii  do  termoformowania<span class="_ _3"></span><span class="ff1">,  </span>ze  szczególn<span class="_ _1"></span>ą </div><div class="t m0 x2 h2 y317 ffc fs0 fc0 sc0 ls0 ws0">koncentracją  na <span class="_ _5"> </span>produktach  dla <span class="_ _5"> </span>branży  spożywczej.  W <span class="_ _5"> </span>tym  obszarze,  celem <span class="_ _5"> </span>Spółki  jest  w<span class="_ _b"></span>ej<span class="_ _3"></span>ście  do <span class="_ _5"> </span>grona  liderów </div><div class="t m0 x2 h2 y318 ff1 fs0 fc0 sc0 ls30 ws0">na<span class="ls0"> <span class="ffc">rynku <span class="_ _17"> </span>polskim <span class="_ _11"> </span>w <span class="_ _17"> </span>zakresie <span class="_ _17"> </span>skali <span class="_ _11"> </span>produkcji, <span class="_ _17"> </span>jak <span class="_ _17"> </span>również <span class="_ _11"> </span>poziomu <span class="_ _17"> </span>innowacyjności <span class="_ _17"> </span>oferowanych <span class="_ _11"> </span>rozwiązań </span></span></div><div class="t m0 x2 h2 y319 ffc fs0 fc0 sc0 ls0 ws0">opakowaniowych.  By <span class="_ _5"> </span>osiągnąć  powyższy  cel, <span class="_ _5"> </span>Spółka  rozbudowuje <span class="_ _5"> </span>i<span class="_ _3"></span><span class="ff1"> </span>modernizuje <span class="_ _5"> </span>swoją  infrastrukturę <span class="_ _5"> </span>produkcyjną. <span class="ff1"> </span></div><div class="t m0 x2 h2 y26b ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _25"> </span>tym <span class="_ _29"> </span>zakresie, <span class="_ _25"> </span>Emitent <span class="_ _29"> </span><span class="ffc">dokonując <span class="_ _25"> </span>r<span class="_ _3"></span>ozb<span class="_ _b"></span>u<span class="_ _3"></span>dowy <span class="_ _25"> </span>parku <span class="_ _25"> </span>maszynowego<span class="ff1">, <span class="_ _29"> </span></span>wprowadza <span class="_ _29"> </span>rozwiązania <span class="_ _25"> </span>umożliwiające </span></div><div class="t m0 x2 h2 y26c ffc fs0 fc0 sc0 ls0 ws0">dywersyfikację rodzajów<span class="ff1"> </span>produkowanych opakowań.<span class="ff1"> </span></div><div class="t m0 x2 h2f y26d ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y26e ff1 fs0 fc0 sc0 ls0 ws0">Emitent nieustannie prowadzi prace badawcze w ramach Centrum Badawczo<span class="_ _3"></span>-Rozwojowego (C<span class="_ _1"></span>BR) nad innowacyjnymi </div><div class="t m0 x2 h2 y26f ffc fs0 fc0 sc0 ls0 ws0">rodzajami <span class="_ _11"> </span>materiałów, <span class="_ _11"> </span>które <span class="_ _11"> </span>mogą <span class="_ _f"> </span>otworzyć <span class="_ _11"> </span>szereg <span class="_ _11"> </span>rozwiązań <span class="_ _11"> </span>w <span class="_ _11"> </span>zakresi<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _11"> </span>projektowania <span class="_ _11"> </span>i <span class="_ _11"> </span>komercj<span class="_ _3"></span>a<span class="_ _1"></span>lizacji </div><div class="t m0 x2 h2 y270 ffc fs0 fc0 sc0 ls0 ws0">nowoczesnych rodzajów opakowań z tworzyw sztucznych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y271 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y272 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y31a ff8 fs0 fc2 sc0 ls0 ws0">4.2.4.<span class="ffe"> <span class="_ _8"> </span></span>Odbiorcy KGL </div><div class="t m0 x2 h2 y31b ff1 fs0 fc0 sc0 ls0 ws0">Emitent produkuje opakowania w technologii termoformingu oraz folie do termoformowania dla ponad 550 <span class="_ _3"></span>o<span class="ffc">dbiorców <span class="_ _b"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y31c ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"></span>sektora <span class="_ _1"></span>FMCG. <span class="_ _b"></span>Do <span class="_ _b"></span>najwi<span class="_ _3"></span>ę<span class="_ _1"></span>kszych <span class="_ _b"></span>z <span class="_ _b"></span>obsłu<span class="_ _3"></span>g<span class="_ _1"></span>iwanych <span class="_ _b"></span>branży <span class="_ _b"></span>n<span class="_ _3"></span>ależy<span class="_ _1"></span> <span class="_ _b"></span>branża <span class="_ _1"></span>świeżych <span class="_ _b"></span>mięs <span class="_ _1"></span>i <span class="_ _b"></span>ryb, <span class="_ _b"></span>cukiernictwo, <span class="_ _b"></span>gas<span class="_ _3"></span>tronomia<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y31d ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _1e"> </span>catering. <span class="_ _1e"> </span>Obecność <span class="_ _1e"> </span>w <span class="_ _1e"> </span>wielu <span class="_ _1e"> </span>branżach <span class="_ _21"> </span>oraz  szer<span class="_ _3"></span>oka  oferta <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>czyni <span class="_ _1e"> </span>KGL <span class="_ _21"> </span>niezależnym  od <span class="_ _1e"> </span>pojedyncz<span class="_ _3"></span>yc<span class="_ _1"></span>h </div><div class="t m0 x2 h2 y31e ff1 fs0 fc0 sc0 ls0 ws0">o<span class="ffc">dbiorców. <span class="_ _5"> </span>Emitent <span class="_ _5"> </span>oferuje <span class="_ _22"> </span>pełną <span class="_ _5"> </span>gamę <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>standardowych, <span class="_ _22"> </span>produkowanych <span class="_ _5"> </span>w <span class="_ _5"> </span>dziesiątkach <span class="_ _5"> </span>milionów <span class="_ _22"> </span>sztuk </span></div><div class="t m0 x2 h2 y31f ffc fs0 fc0 sc0 ls0 ws0">miesięcznie oraz serie wyrobów stworzonych pod indywidualne wymagania <span class="ff1">odbiorcy. </span></div><div class="t m0 x2 he y320 ff8 fs0 fc3 sc0 ls0 ws0">Globalni odbiorcy </div><div class="t m0 x2 h2 y321 ffc fs0 fc0 sc0 ls0 ws0">Znaczna  część  produkowanych  przez  KGL  opakowań  tr<span class="_ _3"></span>afia,  w  formie  produktów  wytwarzanych  przez  odbiorców </div><div class="t m0 x2 h2 y322 ffc fs0 fc0 sc0 ls0 ws0">Emitenta, <span class="_ _3"></span>do <span class="_ _3"></span>użytkowników <span class="_ _3"></span>ko<span class="_ _1"></span>ńcowych<span class="ff1"> <span class="_ _3"></span></span>na <span class="_ _3"></span>całym <span class="_ _3"></span>świecie. Tym <span class="_ _3"></span>samym <span class="_ _3"></span>–<span class="ff1"> <span class="_ _3"></span></span>będąc <span class="_ _3"></span>dostawcą <span class="_ _3"></span>p<span class="_ _1"></span>odmiotów <span class="_ _3"></span>produkujących </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">16<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">na  rzecz <span class="_ _33"> </span>eksporterów  działają<span class="_ _b"></span>cych<span class="_ _3"></span>  na<span class="_ _b"></span>  rynkach  światowych  (<span class="_ _1"></span>w  tym  g<span class="_ _1"></span>łównie  globalnych  kon<span class="_ _b"></span>cer<span class="_ _3"></span>nów <span class="_ _5"> </span>produkujących </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">żywność takich jak: Mondelez, Lotte Wed<span class="_ _3"></span>el), Hilton Foods, Lorenz Bahlsen, Animex i Sokołów <span class="_ _3"></span>–<span class="ff1"> </span>KGL w sposób pośredni<span class="ff1"> </span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">uczestniczy <span class="_ _21"> </span>w <span class="_ _21"> </span>wymianie <span class="_ _21"> </span>międzynarodowej. <span class="_ _21"> </span>Co <span class="_ _21"> </span>więcej, <span class="_ _21"> </span>w <span class="_ _1e"> </span>niektórych <span class="_ _21"> </span>przypadkach <span class="_ _21"> </span>Spółka <span class="_ _21"> </span>sprzedaje <span class="_ _21"> </span>opakowania<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">bezpośrednio do producentów działających w krajach innych niż Polska, w<span class="ff1"> tym </span>także na rynki zlokalizowane poza UE. <span class="ff1"> </span></div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">Na schemacie poni<span class="_ _1"></span>żej w sposób<span class="_ _b"></span> poglądowy zaprezentowano ge<span class="_ _b"></span>ogr<span class="_ _3"></span>aficzny zak<span class="_ _b"></span>r<span class="_ _3"></span>es <span class="_ _b"></span>rynków, a na <span class="_ _1"></span>których sprzedawane są<span class="_ _b"></span> </div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">produkty KGL (bezpośrednio zaznaczone kolorem zielonym):<span class="ff1"> </span></div><div class="t m0 x2 h2 y25e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x73 h2 y325 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y326 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y327 ffc fs0 fc0 sc0 ls0 ws0">Największym <span class="_ _22"></span>odbiorcą <span class="_ _22"></span>produktów <span class="_ _22"> </span>Emitenta <span class="_ _22"> </span>jes<span class="_ _3"></span>t <span class="_ _4"></span>Mondelez <span class="_ _22"></span>Europe<span class="ff1"> <span class="_ _5"> </span>GmbH <span class="_ _22"></span></span>z <span class="_ _22"></span>siedzi<span class="_ _3"></span>bą <span class="_ _4"></span>w <span class="_ _22"></span>Szwajcarii. <span class="_ _22"></span>Współpraca <span class="_ _22"></span>z<span class="ff1"> tym </span></div><div class="t m0 x2 h2 y328 ffc fs0 fc0 sc0 ls0 ws0">podmiotem <span class="_ _26"> </span>dotyczy <span class="_ _24"> </span>dostarczania <span class="_ _26"> </span>przez <span class="_ _26"> </span>KGL <span class="_ _24"> </span>opakowań <span class="_ _26"> </span>z <span class="_ _26"> </span>tworzyw <span class="_ _24"> </span>sztucznych <span class="_ _26"> </span>przeznaczonych <span class="_ _26"> </span>do <span class="_ _24"> </span>przemysłu<span class="_ _1"></span> </div><div class="t m0 x2 h2 y329 ffc fs0 fc0 sc0 ls0 ws0">spożywczego.<span class="ff1"> </span></div><div class="t m0 x2 h2 y32a ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe informacje i komentarz na temat wielkości sprzed<span class="_ _1"></span>aży Spółki przedstawiono w dalszej części raportu.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y32b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y32c ff8 fs5 fc2 sc0 ls0 ws0">4.3.<span class="ffe"> <span class="_ _1f"> </span></span>In<span class="_ _1"></span>frastruktura pr<span class="_ _3"></span>odukcyjna i magazynowa <span class="_ _3"></span>KGL </div><div class="t m0 x2 h2 y32d ffc fs0 fc0 sc0 ls0 ws0">Spółka  posiada<span class="_ _1"></span>  rozwiniętą <span class="_ _5"> </span>infrastrukturę <span class="_ _5"> </span>tec<span class="_ _3"></span>h<span class="_ _1"></span>niczną,  w<span class="_ _1"></span>  skład <span class="_ _5"> </span>której  wchodzą <span class="_ _5"> </span>przede  wszystkim <span class="_ _5"> </span>nowoczesne  linie<span class="_ _b"></span> </div><div class="t m0 x2 h2 y32e ffc fs0 fc0 sc0 ls0 ws0">produkcyjne i różnego rodzaju u<span class="_ _1"></span>rządzenia i systemy wspomagające produkcję. Działalność <span class="_ _1"></span>wytwórcza realizowana jest<span class="_ _1"></span> </div><div class="t m0 x2 h2 y32f ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">trzech <span class="_ _3"></span>zakładach <span class="_ _3"></span>produkcyjnych</span> <span class="_ _3"></span><span class="ffc">zlokalizowanych <span class="_ _3"></span>wokół <span class="_ _3"></span>War<span class="_ _1"></span>szawy: <span class="_ _3"></span>(1) w <span class="_ _3"></span>Gli<span class="_ _3"></span>niance (Rzakta), <span class="_ _3"></span>(2) <span class="_ _3"></span>w <span class="_ _3"></span>Klaudynie <span class="_ _3"></span>oraz <span class="_ _4"></span><span class="ff1">(3) <span class="_ _b"></span> </span></span></div><div class="t m0 x2 h2 y330 ff1 fs0 fc0 sc0 ls0 ws0">w Czosnowie. </div><div class="t m0 x2 h58 y331 ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y332 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _4"></span>konsekwentnie <span class="_ _3"></span>rozwija <span class="_ _3"></span>infrastrukturę <span class="_ _3"></span>do <span class="_ _4"></span>produkcji <span class="_ _3"></span>folii <span class="_ _3"></span>i <span class="_ _4"></span>opakowań. <span class="_ _3"></span>Rozwój <span class="_ _3"></span>zdolności <span class="_ _3"></span>wytwórc<span class="_ _3"></span>zych <span class="_ _3"></span>to <span class="_ _3"></span>jedno </div><div class="t m0 x2 h2 y333 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">podstawowych  założeń <span class="_ _5"> </span>strategii  rozwoj<span class="_ _1"></span>u.  Ce<span class="_ _1"></span>lem <span class="_ _5"> </span>S<span class="_ _3"></span>półki <span class="_ _5"> </span>jest  zarówno <span class="_ _5"> </span>zwiększenie  ska<span class="_ _1"></span>li  pr<span class="_ _b"></span>odu<span class="_ _3"></span>kcji, <span class="_ _5"> </span>jak  i <span class="_ _5"> </span>uzyskanie </span></div><div class="t m0 x2 h2 y334 ff1 fs0 fc0 sc0 ls0 ws0">przewagi technologicznej nad konkurentami.  </div><div class="t m0 x2 h2 y335 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y336 ffc fs0 fca sc0 ls0 ws0">Sukcesywnie <span class="_ _1e"> </span>rozbudowywana <span class="_ _1e"> </span>inf<span class="_ _3"></span>rastru<span class="_ _1"></span>ktura <span class="_ _1e"> </span>produkcyjna <span class="_ _21"> </span>owocuje <span class="_ _1e"> </span>wzrostem <span class="_ _1e"> </span>przychodów <span class="_ _1e"> </span>z <span class="_ _21"> </span>produkcji <span class="_ _1e"> </span>opakowań. </div><div class="t m0 x2 h2 y337 ffc fs0 fca sc0 ls0 ws0">Kolejne <span class="_ _27"> </span>l<span class="_ _3"></span>i<span class="_ _1"></span>nie <span class="_ _27"> </span>do <span class="_ _1e"> </span>termoformowania <span class="_ _1e"> </span>zwiększają  wielkość <span class="_ _1e"> </span>przychodów <span class="_ _27"> </span>z <span class="_ _1e"> </span>segmentu <span class="_ _1e"> </span>produkcji,<span class="_ _1"></span> <span class="_ _27"> </span>natomiast <span class="_ _1e"> </span>ekstrudery </div><div class="t m0 x2 h2 y338 ffc fs0 fca sc0 ls0 ws0">wpływają na kontrolę kosztów zakupu surowca.<span class="ff1 fc0"> </span></div><div class="t m0 x2 h2 y339 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y2c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y33f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y340 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">17<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x28 hf y40 ff8 fs0 fc2 sc0 ls0 ws0">4.3.1.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Magazyny wysokiego składowania i hale produkcyj<span class="_ _1"></span>ne<span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _22"></span>dysponuje <span class="_ _22"> </span>rozbudowanym <span class="_ _22"></span>systemem <span class="_ _22"></span>magazynowania <span class="_ _22"> </span>wyrobów <span class="_ _22"> </span>gotowych, <span class="_ _22"> </span>towar<span class="_ _3"></span>ów <span class="_ _4"></span>i <span class="_ _22"> </span>materi<span class="_ _3"></span>ałów. <span class="_ _4"></span>Magazyny </div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">dedykowane <span class="_ _1e"> </span>do <span class="_ _27"> </span>obsługi <span class="_ _1e"> </span>produkcji <span class="_ _1e"> </span>zlokalizowane  są <span class="_ _1e"> </span>bezpośrednio <span class="_ _1e"> </span>przy <span class="_ _1e"> </span>halach,  gdzie <span class="_ _1e"> </span>realizowana <span class="_ _1e"> </span>jest  dzi<span class="_ _3"></span>a<span class="_ _1"></span>łalność<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0">produkcyjna <span class="ffc">lub w bezpośrednim sąsiedztwie. <span class="ff8 fsf"> </span></span></div><div class="t m0 x2 h5a y216 ff8 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5a y342 ff8 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5a y343 ff8 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y344 ff1 fsa fca sc0 ls0 ws0"> </div><div class="t m0 x28 hf y1e1 ff8 fs0 fc2 sc0 ls0 ws0">4.3.2.<span class="ffe"> <span class="_ _8"> </span></span>Linie produkcyjne </div><div class="t m0 x2 h2 y1e2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 h5a y345 ff8 fsf fc8 sc0 ls0 ws0"> </div><div class="t m0 x74 he y346 ff8 fs0 fc8 sc0 ls0 ws0">Linie do ekstruzji folii </div><div class="t m0 x74 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">Na dzień publikacji niniejszego raportu Spółka posiada <span class="ff1">9 linii do ekstruzji folii.  </span></div><div class="t m0 x74 h2f y348 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 h2 y349 ff1 fs0 fc0 sc0 ls0 ws0">Roczna <span class="ffc">zdolność wytwarzania folii kształtuje się na </span>poziomie <span class="ffc">około</span> 45 tys. ton.  </div><div class="t m0 x74 h2 y34a ffc fs0 fc0 sc0 ls0 ws0">Folia jest <span class="_ _3"></span>materiałem bazowym do produkcji opakowań lub <span class="_ _3"></span>wyrob<span class="_ _1"></span>em gotowym <span class="_ _3"></span><span class="ff1">przeznaczonym do <span class="_ _3"></span>dalsze<span class="_ _1"></span>j </span></div><div class="t m0 x74 h2 y50 ffc fs0 fc0 sc0 ls0 ws0">sprzedaży<span class="ff1">. </span></div><div class="t m0 x74 h2 y34b ffc fs0 fc0 sc0 ls0 ws0">Własna <span class="_ _22"> </span>produkcja <span class="_ _22"> </span>folii <span class="_ _5"> </span>na <span class="_ _22"></span>posiadanych <span class="_ _22"></span>przez <span class="_ _22"></span>Emitenta <span class="_ _22"> </span>ekstruderach <span class="_ _22"> </span>poprawia <span class="_ _5"> </span>rentowność <span class="_ _22"></span>działalności </div><div class="t m0 x74 h2 y34c ffc fs0 fc0 sc0 ls0 ws0">operacyjnej, gdyż sam<span class="_ _1"></span>odzielna <span class="_ _1"></span>produkcja folii <span class="_ _b"></span>pozwal<span class="_ _3"></span>a<span class="_ _1"></span> na <span class="_ _1"></span>zachowanie znacznej <span class="_ _b"></span>cz<span class="_ _3"></span>ęści <span class="_ _1"></span>marży, <span class="_ _1"></span>która byłaby<span class="_ _1"></span> </div><div class="t m0 x74 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">utracona w wyniku zakupu folii do zewnętrznych d<span class="_ _3"></span>osta<span class="_ _1"></span>w<span class="_ _3"></span>ców. Obecne, powiększone zdolności wytwórcze </div><div class="t m0 x74 h2 y54 ffc fs0 fc0 sc0 ls0 ws0">folii pozwalają <span class="_ _3"></span><span class="ff1">s</span>półce KGL uniezależnić <span class="_ _3"></span>się od zewnętrznych dostawców <span class="_ _3"></span>oraz rozpocząć sprzedaż folii dla </div><div class="t m0 x74 h2 y34d ffc fs0 fc0 sc0 ls0 ws0">zewnętrznych kontrahentów.<span class="ff1"> </span></div><div class="t m0 x74 h2 y34e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 h2 y34f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x75 he y350 ff8 fs0 fc8 sc0 ls0 ws0">Linie do termoformowania </div><div class="t m0 x75 h2 ye0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 h2 y351 ff1 fs0 fc0 sc0 ls0 ws0">W 2023 r. <span class="ffc">Spółka wytworzyła </span>ponad 1<span class="ls2a">,8</span> <span class="ffc">mld sztuk opakowań.</span> </div><div class="t m0 x74 h2 y352 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 h2 y353 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x75 he y140 ff8 fs0 fc8 sc0 ls0 ws0">Linie do wtrysku </div><div class="t m0 x75 he y354 ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x75 h2 y355 ff1 fs0 fc0 sc0 ls0 ws0">KGL  posiada  maszyny  do  wtrys<span class="ls36">ku</span>  <span class="ffc">oraz  linię  do  </span>wtrysku  <span class="ffc">z  rozdmuchem.  Linie  te  realizują  produkcję </span></div><div class="t m0 x74 h2 y356 ffc fs0 fc0 sc0 ls0 ws0">opakowań dedykowanych przede wszystkim branży mleczarskiej oraz HORECA.<span class="ff1"> </span></div><div class="t m0 x74 h2 y357 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 he y358 ffa fs0 fc8 sc0 ls0 ws0">Urządzenia do produkcji form<span class="ff8"> </span></div><div class="t m0 x74 h2f y359 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x74 he y35a ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _22"> </span>KGL <span class="_ _5"> </span>posiada <span class="_ _22"> </span><span class="ffa">kompetencje <span class="_ _22"></span>i <span class="_ _4"></span>z<span class="_ _3"></span>dolności <span class="_ _4"></span>wytwórcze <span class="_ _22"> </span>w <span class="_ _22"> </span>z<span class="_ _3"></span>akresie <span class="_ _4"></span>projektow<span class="_ _3"></span>ania <span class="_ _4"></span>i <span class="_ _22"></span>budowy<span class="_ _3"></span><span class="ff1"> <span class="_ _22"> </span><span class="ff8">form <span class="_ _22"> </span>dla </span></span></span></div><div class="t m0 x74 he y35b ffa fs0 fc0 sc0 ls0 ws0">maszyn <span class="_ _23"> </span>te<span class="_ _3"></span>rmoformując<span class="_ _1"></span>ych <span class="_ _23"> </span>or<span class="_ _3"></span>az <span class="_ _23"> </span>wtryskarek<span class="_ _3"></span><span class="ffc">. <span class="_ _23"> </span>Spółka <span class="_ _24"> </span>posiad<span class="_ _1"></span>a <span class="_ _26"> </span>zdolność <span class="_ _26"> </span>do <span class="_ _26"> </span>wytworz<span class="_ _3"></span>e<span class="_ _1"></span>nia <span class="_ _23"> </span>więk<span class="_ _3"></span>szoś<span class="_ _1"></span>ci </span></div><div class="t m0 x74 h2 y35c ffc fs0 fc0 sc0 ls0 ws0">niezbędnych <span class="_ _3"></span>form d<span class="_ _3"></span>o<span class="ff1"> termoformowania <span class="_ _3"></span></span>–<span class="ff1"> <span class="_ _3"></span></span>będących narzędziem <span class="_ _3"></span>w <span class="_ _3"></span>procesie <span class="_ _3"></span>produkcji<span class="_ _1"></span> <span class="_ _3"></span>opakowań. <span class="_ _3"></span>Zespół<span class="ff1"> </span></div><div class="t m0 x74 h2 y35d ffc fs0 fc0 sc0 ls0 ws0">konstruktorów opracowuje<span class="_ _1"></span> odpo<span class="_ _1"></span>wiednie narzędzia <span class="_ _b"></span>i <span class="_ _1"></span>formy do <span class="_ _b"></span>maszyn termoformu<span class="_ _1"></span>jących. <span class="_ _b"></span>W<span class="_ _3"></span> <span class="_ _b"></span>zależności od<span class="_ _1"></span> </div><div class="t m0 x74 h2 y35e ffc fs0 fc0 sc0 ls0 ws0">potrzeb, wykonywane są również prototypy 3D czy próbne serie.<span class="ff1"> </span></div><div class="t m0 x74 h2 y35f ffc fs0 fc0 sc0 ls0 ws0">Samodzielność <span class="_ _f"> </span>w <span class="_ _f"> </span>zakresie <span class="_ _f"> </span>wytwarzania <span class="_ _f"> </span>form <span class="_ _12"> </span>umożliwia <span class="_ _f"> </span>większą <span class="_ _f"> </span>elastyczność <span class="_ _f"> </span>w <span class="_ _12"> </span>wy<span class="_ _3"></span><span class="ff1">twarzaniu </span></div><div class="t m0 x74 h2 y360 ffc fs0 fc0 sc0 ls0 ws0">różnorodnych <span class="_ _1e"> </span>rodzajów <span class="_ _27"> </span>opakowań <span class="_ _1e"> </span>(każdy <span class="_ _1e"> </span>rodzaj <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>wymaga <span class="_ _1e"> </span>przygotowania <span class="_ _1e"> </span>odrębnej <span class="_ _1e"> </span>formy). </div><div class="t m0 x74 h2 y361 ffc fs0 fc0 sc0 ls0 ws0">Zdolność do samodzielnej prod<span class="_ _1"></span>ukcji form ogranicza koszty i p<span class="_ _1"></span>rzyspiesza proces przygotowań <span class="_ _b"></span>maszyny do </div><div class="t m0 x74 h2 y362 ff1 fs0 fc0 sc0 ls0 ws0">produkcji. <span class="ffc">Formy <span class="_ _3"></span>produkowane są w dwóch lokalizacjach <span class="_ _3"></span>(</span>w Rzakcie <span class="_ _3"></span>w ramach CBR) oraz <span class="_ _3"></span>w<span class="_ _1"></span> Niepruszewie, </div><div class="t m0 x74 h2 y363 ffc fs0 fc0 sc0 ls0 ws0">które<span class="ff1"> <span class="_ _25"> </span></span>stan<span class="_ _3"></span>ow<span class="_ _1"></span>ią <span class="_ _25"> </span>doskonale <span class="_ _29"> </span>zorganizowaną <span class="_ _25"> </span>narzędziownię, <span class="_ _29"> </span>dysponującą <span class="_ _29"> </span><span class="ff1">nowoczesnym <span class="_ _25"> </span>i <span class="_ _25"> </span>regu<span class="_ _3"></span>la<span class="_ _1"></span>rnie </span></div><div class="t m0 x74 h2 y14c ffc fs0 fc0 sc0 ls0 ws0">rozbudowywanym  parkiem <span class="_ _5"> </span>maszynowym, <span class="_ _33"> </span>obejmującym  m<span class="_ _1"></span>iędzy  innymi <span class="_ _5"> </span>centra  obróbcze <span class="_ _5"> </span>C<span class="_ _3"></span>NC,  <span class="ff1">elektro </span></div><div class="t m0 x74 h2 y364 ffc fs0 fc0 sc0 ls0 ws0">drążarki<span class="ff1">  </span>i<span class="_ _b"></span>  tokarki. <span class="_ _5"> </span>Nabyte  p<span class="_ _1"></span>rzez <span class="_ _5"> </span>ponad  20 <span class="_ _5"> </span>lat <span class="_ _5"> </span>działalności  do<span class="_ _b"></span>św<span class="_ _3"></span>iadczenie, <span class="_ _5"> </span>wykwalifikowana <span class="_ _5"> </span>ka<span class="_ _3"></span><span class="ff1">dra  oraz<span class="_ _b"></span> </span></div><div class="t m0 x74 h2 y365 ff1 fs0 fc0 sc0 ls0 ws0">profesjonalne <span class="_ _3"></span>zaplecze <span class="_ _4"></span>technic<span class="_ _1"></span>zne, <span class="_ _4"></span>stanowi<span class="ffc">ą</span> <span class="_ _3"></span>gwarancj<span class="ffc">ę</span> <span class="_ _3"></span><span class="ffc">n<span class="_ _3"></span>owo<span class="_ _b"></span>cz<span class="_ _3"></span>esnych <span class="_ _3"></span>rozwiązań <span class="_ _3"></span>i <span class="_ _3"></span>niezawodności <span class="_ _4"></span><span class="ff1">form </span></span></div><div class="t m0 x74 h2 y366 ffc fs0 fc0 sc0 ls0 ws0">produkowanych przez Spółkę.<span class="ff1"> </span></div><div class="t m0 x2 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2 h2 y150 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>połączeniu <span class="_ _4"></span>z<span class="ff1"> </span>kompetencjami <span class="_ _3"></span>zespołu <span class="_ _4"></span>Emitenta <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>przetwórstwa <span class="_ _3"></span>polimerów<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>świadczone <span class="_ _3"></span>u<span class="_ _3"></span>s<span class="_ _1"></span>ługi <span class="_ _4"></span>w <span class="_ _4"></span>zakresie </div><div class="t m0 x2 h2 y151 ffc fs0 fc0 sc0 ls0 ws0">produkcji <span class="_ _3"></span>narzędzi <span class="_ _3"></span>zyskały <span class="_ _3"></span>dodatkową <span class="_ _3"></span>wartość, <span class="_ _3"></span>jaką <span class="_ _3"></span>jest <span class="_ _3"></span>możliwość <span class="_ _3"></span>wykonania <span class="_ _3"></span>różnorodnych <span class="_ _3"></span>testów <span class="_ _3"></span>produkowanych<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y152 ffc fs0 fc0 sc0 ls0 ws0">narzędzi w rzeczywistych warunkach produkcyjnych<span class="ff1">, </span>wspartych fachowym doradztwem wdrożeniowym. <span class="ff1"> </span></div><div class="t m0 x74 he y367 ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x74 he y154 ff8 fs0 fc8 sc0 ls0 ws0">Istotne u<span class="ffa">rządzenia wspomagające produkcję</span> </div><div class="t m0 x74 h2 y368 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x76 h44 y369 ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _11"> </span><span class="ffa">Wieża <span class="ff8 ls37">SSP<span class="ls0"> </span></span></span></span></div><div class="t m0 x77 h2 y36a ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _b"></span>posiada <span class="_ _1"></span>specjalistyczną <span class="_ _b"></span>wieżę <span class="_ _b"></span>SSP <span class="_ _b"></span>służącą <span class="_ _b"></span>d<span class="_ _3"></span>o <span class="_ _0"></span>dekontaminacji <span class="_ _b"></span>surowca <span class="_ _1"></span>pochodzącego <span class="_ _b"></span>z <span class="_ _b"></span>recyclingu </div><div class="t m0 x77 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">(rPET). <span class="_ _22"></span>Dekontaminacja <span class="_ _5"> </span>ma <span class="_ _22"> </span>za <span class="_ _5"> </span>zadanie <span class="_ _5"> </span>usunięcie <span class="_ _22"> </span>(dezaktywację) <span class="_ _22"> </span>szkodliwych <span class="_ _5"> </span>dla <span class="_ _22"> </span>ludzi <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"></span>środowiska </div><div class="t m0 x77 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">substancji <span class="_ _3"></span>z <span class="_ _3"></span>tworzywa sztucznego <span class="_ _3"></span>pochodzącego <span class="_ _3"></span>z <span class="_ _3"></span>recyclingu. <span class="_ _3"></span>Oczyszczony <span class="_ _3"></span>surowiec spełnia <span class="_ _3"></span>normy </div><div class="t m0 x77 h2 y36d ffc fs0 fc0 sc0 ls0 ws0">jakościowe i <span class="_ _1"></span>może mieć <span class="_ _1"></span>kontakt z żyw<span class="_ _1"></span>nością<span class="ff1">, </span>dzięki <span class="_ _1"></span>czemu opakowania <span class="_ _b"></span>Spółki mogą być produk<span class="_ _b"></span>owane <span class="ff1"> </span></div></div><div class="c x4b y36e w46 h5b"><div class="t m0 x65 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x78 y370 w47 h5c"><div class="t m2 x79 h5d y371 ff1a fs10 fc1 sc0 ls0 ws0"></div></div><div class="c x7a y372 w48 h5e"><div class="t m0 x1 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x7a y373 w48 h5e"><div class="t m0 x1 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y374 w48 h5f"><div class="t m0 x65 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y375 w49 h60"><div class="t m3 x79 h61 y376 ff1a fs11 fc1 sc0 ls0 ws0"></div></div><div class="c x2 y377 w48 h5b"><div class="t m0 x65 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y378 w49 h62"><div class="t m3 x79 h63 y379 ff1a fs12 fc1 sc0 ls0 ws0"></div></div><div class="c x4b y37a w4a h64"><div class="t m3 x79 h63 y37b ff1a fs12 fc1 sc0 ls0 ws0"></div></div><div class="c x2 y37c w4a h65"><div class="t m3 x79 h63 y37d ff1a fs12 fc1 sc0 ls0 ws0"></div></div></div><div class="pi"></div></div>
<div id="pf12" class="pf w0 h0"><div class="pc pc12 w0 h0"><img class="bi x8 y37e w16 h66" alt="" 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QBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANLWKQAAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADS1ikAAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0tYpAABA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAANLnMKv/8Q0NDU7asX78+nU4bGQAA0rbJjI2NTdly9NFHS1sAgGZkQgIAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgDAERXGcewsAACwArhqCwCAtF0klUrF1xAEQa1WcwUdAKCJ07ZUKj355JPDw8O6dtu2bYODg+oWAKAp07ZUKg0MDARBMDw8vJrr9kDXVqvVYrGobgEAmi9tD3btAau2bg927YH/VLcAAE2WtuVy+dCuXbV1O6Vr1S0AQPOlbSaTyWQy9dtXVd027NoDcrlcGIZGJwBAE6RtOp3u7+9fzXU7Q9d2d3d3d3cbmgAAzZG2q7xudS0AwIpK21Vbt7oWAGAFpu2sdTs2NrbCTnccx7oWAOAwCZfDnfgNL2S2t7f39vYu1t1UcRxX/0OpVKrVagdet1gsHtynUCgc+D8t/yGVSmWz2cX9sFNWPdO1AAArKm3r63ZRujaKonK5XCwWx8fHy+XyvI9TKBRyuVwul2tpaVmU1J5St7oWAGBFpe2hdbvAro2iqFQq7d2799Arsoulq6urUCi0tbUtsHEP1q2uBQBYgWl7oG537ty5cePGeYRjHMcTExMjIyNLM0O3u7u7s7NzIdMVSqVSsVjUtQAAKzNt5yeKov379+/atavh7VmHVWtr6/r163O5nJEEACBtFySO49HR0T179ix91ApcAABpu2jGxsbmdKU2k8kcuBXs4OoHB7an0+k4jqMoOvCfk5OTURSNj49PWT8hSeBu2rRp0VdUAABgJadtpVJ5+umnkyx6kMlk8vl8R0dHW1tbOp2e32tNTEyMj48nnMJbKBQ2bNhwsJsBAJC2jR2YgbBz585Zi3bNmjX5fL61tXURX3piYmJ4eHjWS7mZTKa3t3cRXxoAgJWWtrVabWhoaOayPDDtdeGLc80giqJ9+/bNOsG3q6tr3bp1h+9tAADQrGlbKpWGhoZmqMlCobB27dolu1Yax3GxWNyxY8cMb6m9vb2np2d+EyEAAFiZaTs2NjY0NDTdT4/gAgVxHI+Pj89wN1smk+nr63NvGQCAtA2CIBgeHh4eHp7upz09Pfl8/sj+3T+Kot27d4+MjEy3Q19fn6XBAABWe9rO0LXL7c/95dT0ipYAAA71SURBVHJ5cHBwusu36hYAYFWn7Qxdu379+q6uruX2hqMo2rFjx3TLhKlbAIBVmrYzdO0yb8TmfecAANJ28e3fv39wcLB+eyaT6e/vX/5rDpRKpYGBgeZ9/wAAzWg5PjSrUqk0ddcGQZDL5fr6+uq3V6vV7du3N+/DjQEApO0cRFG0Mq53Tle35XL5mWeeMfIAAFZ+2jZ8CEKT/h1/urodGxub7lYzAABWSNqWSqWGzdfX19ek81NzuVxPT0/99l27dkVRZPwBAKzMtI3juOEjx3p7e5v6aV6FQqF+nbJqtbpjxw7jDwBgZabtnj176qcidHV1dXR0NPtZXrduXWtr65SNY2NjpVLJEAQAWGlpG0VR/VqwmUxm3bp1K+Ash2G4adOm+u07d+40BAEAVlra7t27t35jb29vGIYr40Rns9nu7u4pG8vlsgu3AAArKm0bXrItFAr1f8RvamvXrs1kMlM2unALALCi0rbhJdujjz56hZ3rMAzr51eUy+VyuWwgAgCskLQdHR2dsqVQKDT1qgjTyefz9Rdu6z8+AABNmbalUql+YYSVd8n2gIYXbkdGRjx6FwBgJaRt/TMa2tvbV+Ql2wMarmVWLBaNRQCApk/b8fHxKVuOOuqolXzGU6n6Jzjs37/fWAQAaO60rVQq9bMR2tvbV/ZJLxQKU7aMjIwYiwAAzZ22ExMT9dm3YtaynU5bW1vDyjccAQCaOG3rZyPk8/nmPZsJ7wYLw7D+ynR95QMA0ExpW/8srpaWliY9leVyecuWLQmfLlZf8JOTk4YjAEATp239RNsmTdtarTY4OBgEwcDAQJK6zeVy0hYAYHFl5vfPoihKclN/JpOpb7iDGs4ubcaJtlEUbdu27WCmDwwMdHd3d3d3z/QrRWrqLxUJL/cCALDIaVur1YaGhmbdrVAozJC2DfdvujMYx/HTTz895fLz8PBwEAQz1G39M8nqL2ADADAnR3JCwsq4cWpwcLDhAxdmXsKs4cVpzyQDAFiIjFOwEMPDww27dv369XO6XH0wbWeYj/HYY48lOcjmzZt9LwDA6pRyChbStQcmHkzR3d1d/7yxRF9GytcBACBtl1ypVGrYte3t7TPfQAYAwGEyzwkJ6XS6p6dn9qNnVuaEh1KpNDAw0LBre3t7jSoAgGZK21QqtfDVDJo0fKdbHSKTyWzatGnFPyUYAGDZOpITEpoxbWu12qFL2B76Wfr7+5NPlq3VagYfAMAi5+WyejfL/LEFcRwPDQ01XIC2r68vnU4nP1QURVO2zLxYWBAExx13nPEKALBM07a5HlsQx/F0S9j29fVls9k5Ha3+k85axnN9CQCA1eZITkhoOC112f6lfs+ePQ27tqenZx5L2M4jbQEAWL5pGzT6K3z9X+qXgxmWsJ3f7XT1Uy/m0ccAACyjtK2/VLnwp+/Gcby4fbx///6GXVsoFOa9hO3k5OSULSt1oTQAgNWStvl8fsqWBd5JdmBG7NatWxdrYkOpVBocHKzf3t7evnHjxnkftn5uQ0tLi+EIANDEaVvfcwtJ2yiKDtzpVa1Wt23bFsfxAt9erVZr+GiGTCbT29s77yVsK5VK/UZzbQEAmjtt6+/6L5fL80vSWq22devWg1dDq9Xq4ODgQur2wBK2Dbu2v79/IY9mqJ+NMOvKXwAALPe0TaVS9XNM68tvVnEc1z9JoVgsNpxLkPCA27dvb7gYWX9//wKvsO7bt2/KFveQAQA0fdo2rLrx8fG5HiQMwzVr1tRvLxaLDe8Am7VrBwcHy+Vy/Y/m+miGhsbGxqZsqZ9zDABA86VtZ2fnlC2jo6PzOE53d3fD9QqGh4dHRkbmdKhdu3Y1XMK2t7d34ZdXG04mdg8ZAMBKSNv6WKxWqw2vmM5q7dq1DSet7ty5M/ndadOlcHd3d0dHx8I/b/0l20KhsJCZuwAALJe0TaVS9T06vwu3YRj29vY2rNuBgYEkdTs2NtZwAkNXV9e8l7A9VBRF9d1cf90aAICmTNug0UzTkZGR+T12IQzDTZs2NXz8wdDQ0MyL3ZZKpaGhofrt7e3t69atW5RPunfv3obHNxABAFZI2ja8bNmwAhN9pFSqv7+/vm4PLHY7Xd1WKpWGS9i2trYuZAnbQ0VRVH9JuKury2wEAICVk7apVKqrq2vKxuHh4Xk/USydTvf19dVvr1ar27dvr1/sdoZHMxxzzDGLlZ67d///9u6uKW2nD+P4KpsnIDWAT4w6TA/a9/+C2mmtIFbFooFANg/8DzK3450ESCEg0u/ncAdTwuTgmu3mdz1mFxuNBk8hAADA/kTbeQkv93hAQZqm5aZb3/dTVQ65M3HF/6oZyioJ830/e8rWtu1saQUAAAA+drTVNM227dSi53nZeQLFWZbVbrez657n3d3dvebaXq+XW83QbrfLyrVRFOWWRxwfH/MIAgAA7Fu0FUKcnp5mF/v9fvG5XVm2bedONnidhHB3d5c7wvbq6qqshrCksDebnh3HYcsWAABgP6NtpVKZl26DIFj5sq1WK3uQVwgxGAyur69zd4VbrVZZuXZeYa+Uki1bAACAvY22Qoijo6PsJKwwDH/8+LHO3u3JyUnugK3cYoh5rWYriON4XmHvxcXF4eEhzx8AAMDeRtuDg4Pc07FCiJubm/F4vPJl51U5pFSr1WazWcq9RFH08+fP3NMOp6enhmHw8AEAAJQcJrOTsN7dZDLJHcUl1ttSnXfm9W2uLWuE7YZuAQAAAB8s2i6OhrZtn5+frxZAF6TbEkd9DYfD+/t7ci0AAMCW7ehxT8uycqfSCiFc1/3169dqbQ6VSuXi4mJzuXY2mw0Gg3m5tsTTDgAAAMja0V3bxIK9Wyllu91ebY5B9rKdTmf9w6/JiNzcw7VCiFar1Ww26dQFAAD4R6OtWHZAduXps77vPz09ua7rOE6j0Vh/vuziXNtut7OFFAAAAPi3om2Sbrvdbu4ILVFqt8Imcu06u8sAAADYt2ibZMe7u7t5pbulHCdYx2AwSLrNsrm2rFfTAAAAsCfRNjFv8sD7JkjXdfv9fna9xFFiAAAAKOIjFWI5jpM7NiEMw263+y4ZPQiC3Fxr2za5FgAAgGi7yLyhYL7vPz8/b//73N7eZher1erKk3cBAADwr0TbBen2/v5+tWG3KxuPx9mX26SU7NcCAAD809E2KTsoeKjAsqzc5oXcd7k25/fv39lc2+l0lubaKIqGwyEPHwAAwB5G22R41mAw6PV6BdNtrVbLToodDodxHG/nO08mk+y03ZOTk6VvsyWTeu/v77ccxAEAAIi2W8q1yVBYz/OKp9vT09Ps4ng83s7Xzm67GoaxtJfhbQPFvJFhAAAA+JDRNlt2UDzdVioVx3FSi09PT1v4zkEQ1Ov1RqPxdv34+Lh4rk2QbgEAAEokdyrXvqbbp6enVqu19ApHR0ep3VPf9+M4PjwsM7IHQRCGYRiGo9Ho7TkEx3G+fPnied7j42MURdVqdfF1ut1u9gxDEm2L3CwAAAB2NNouKKetVqvNZrPIRQzDkFKm8qLv++sU20ZRFIahUmo0Giml5hX8CiGUUgcHB7VarVarRVG09O2xy8vL1K4t6RYAAODDR9vFufavhmfV6/XUxq3necWjbRzHQRAopSaTiVIq9yvN8/bDRbrQKpVKp9Mh3QIAAOxPtC0x1woharVaKtoqpRYE2SiKptOpUkop5brumvcSBIGmacU/T7oFAADYn2hbbq4VQui6nlpxXbfdbif/VnK0IAiCyWSSO65rTWEY/lW0Jd0CAADsT7Sd95/+q+VaIURusuz3+5sIsimmaUq5yg+4IN0+Pz83Go1yX4MDAAD4R2w7QhmGka3JXTnXzuO6brm5tlqtpkZ9Jan6b7dsU+k2lYyTMjNyLQAAwGre4aytZVlXV1c3Nzdl5Vrbttc/NZsKsrquW5al67qUMnlFLAiCP3/+lPivpPZuk1xb5HU0AAAA7Eq0fZtuS9mvtSyrXq9Pp9PVoqdhGLqu1+t1KaWUcuWN2HXSrRCCXAsAAPAho22SRzudjq7r659DSDrJpJRFoq2U0rIsy7I0TdN1fZtBdkG6FcXGhwEAAGAXo60QwjCMMu9kzhtdtm3rum6aZnK6oMQTvUXagAumWx5EAACAjx1tt+Dr16/rXySZhjsajVLrCwboAgAAgGj7/pJpuEVqHeI45ucCAAAg2u5WkF2t1mHTc3MBAABAtF0kCIIwDMMwHI1G69c6RFHESVkAAACi7TZEUaSUSoKsUsr3/XKvH4Yh0RYAAIBouw3fv3/f3MU1TaM5DAAAYHfsTzJ7eHjY3MUNw6jX66lF0zTffSwuAAAAXu3Prq1hGNn5XCv+KP9f65BMww2CoKzrAwAAgGi7yDobqJurdQAAAADRdoPRNgmySZatVCqclwUAACDa7tidzCnarVaruq5blpXsyJY40KCsol0AAAAQbZcrpWg3qXWYTCapdYp2AQAAiLa7Lql18H1/cT8ZRbsAAABE210MsivUOlC0CwAAQLR9T1EUhWGolJpMJkopz/PWvBptZAAAAETbbYjjOIqi6XRaSpDNomgXAACAaLsl375929QPJ6VlWTxAAAAARNvybbRoVwhhmubrQFxqHQAAAHbQ/rQVGIZR4tVs2261Wufn568r0+n04eHh5eVFCEGuBQAA2EH7s2trmubKf/u21kHTtNd+Mtd1U590Xffs7IznBgAAgGi7QbquF/ykYRiWZS3tJ5tMJv1+P7Vo2zbFvAAAAETbDd+JXHIvpmmenZ0VPLcwHo97vV523XEcHhoAAACi7WYdHBwk6TbZkZ1Op8m52FfT6fT6+rrVan369EnTtNyLzGYzz/MeHx9zixuS7V4eGgAAgB0NhLPZbC9vrNvtLphi+/ZMwuHhYRzHSiml1GAwWHDNz58/z8vEAAAAINpuymw26/V6JXY0XF1dsWULAABAtH0fcRzf3t6un26llO12m1wLAABAtH1nrutmBx0UZxjG5eUlbboAAABE250QRdFgMBgOh3/1V1LKZrPJSAQAAACi7c6J4/jl5WU0Gi09omDbtuM4nEAAAAAg2n6AjBsEgVJqNBq9LlYqFcuypJSmadKjCwAA8BH9B4UTCZZsRUTwAAAAAElFTkSuQmCC"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x77 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _17"> </span>100% <span class="_ _17"> </span>z <span class="_ _17"> </span>tworzyw <span class="_ _17"> </span>pochodzących <span class="_ _17"> </span>z <span class="_ _17"> </span>recy<span class="_ _3"></span><span class="ff1">klingu. <span class="_ _29"> </span></span>M<span class="_ _3"></span>ożliw<span class="_ _1"></span>ości<span class="ff1"> <span class="_ _17"> </span></span>zwiększania <span class="_ _17"> </span>udziału<span class="ff1"> <span class="_ _17"> </span>su<span class="_ _3"></span>rowc</span>ów<span class="_ _1"></span> </div><div class="t m0 x77 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">pochodzących<span class="ff1"> <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu </span>w<span class="_ _3"></span> bieżącej <span class="_ _3"></span>produkcji <span class="_ _3"></span>(a <span class="_ _3"></span>umożliwia <span class="ff1">to <span class="_ _3"></span>posiadana <span class="_ _3"></span>przez K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _3"></span>infrastruktura), </span></div><div class="t m0 x77 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">są <span class="_ _4"></span>elementem <span class="_ _4"></span>strategii <span class="_ _4"></span>rozwoju <span class="_ _4"></span>i <span class="_ _4"></span>powiększania <span class="_ _4"></span>biznesu<span class="ff1">, <span class="_ _4"></span>opartej <span class="_ _4"></span>na <span class="_ _4"></span></span>spełnianiu <span class="_ _4"></span>wszystkich <span class="_ _4"></span>wymogów </div><div class="t m0 x77 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">gospodarki obiegu zamkniętego<span class="ff1"> (GOZ). </span></div><div class="t m0 x77 h58 y216 ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x77 h2 y130 ff1 fs0 fc0 sc0 ls0 ws0">Po<span class="_ _1"></span>nad<span class="_ _1"></span>to,<span class="_ _b"></span> <span class="_ _3"></span>w 201<span class="_ _b"></span>9 <span class="_ _3"></span>r.<span class="_ _b"></span> <span class="_ _3"></span>na str<span class="_ _1"></span>o<span class="ffc">ni<span class="_ _1"></span>e Euro<span class="_ _1"></span>pe<span class="_ _1"></span>jski<span class="_ _b"></span>ego Urz<span class="_ _1"></span>ędu<span class="_ _1"></span> ds. Bez<span class="_ _1"></span>pie<span class="_ _b"></span>czeństw<span class="_ _b"></span>a Żywno<span class="_ _b"></span>ści<span class="ff1"> (www.<span class="_ _b"></span>efsa.<span class="_ _1"></span>eur<span class="_ _1"></span>op<span class="_ _b"></span>e.eu </span></span></div><div class="t m0 x77 h2 y131 ff1 fs0 fc0 sc0 ls0 ws0">po<span class="_ _1"></span>d <span class="_ _b"></span>nr 5<span class="_ _1"></span>828<span class="_ _b"></span>.) <span class="_ _b"></span>o<span class="ffc">publi<span class="_ _1"></span>ko<span class="_ _1"></span>wan<span class="_ _1"></span>y <span class="_ _b"></span>został<span class="_ _b"></span> kom<span class="_ _b"></span>unika<span class="_ _1"></span>t <span class="_ _b"></span>inform<span class="_ _b"></span>ujący<span class="_ _b"></span>, ż<span class="_ _1"></span>e <span class="_ _1"></span><span class="ff1">s<span class="ffc">pó<span class="_ _1"></span>łka<span class="_ _1"></span> M<span class="_ _1"></span>arc<span class="_ _b"></span>ato <span class="_ _b"></span>Sp.<span class="ff1"> <span class="_ _b"></span>z o<span class="_ _1"></span>.o.<span class="_ _b"></span> <span class="ffc">(z<span class="_ _1"></span>ale<span class="_ _1"></span>żna<span class="_ _b"></span> wówc<span class="_ _1"></span>zas<span class="_ _b"></span> </span></span></span></span></span></div><div class="t m0 x77 h2 y37f ffc fs0 fc0 sc0 ls0 ws0">od KGL,<span class="_ _b"></span> <span class="_ _3"></span>a obec<span class="_ _1"></span>nie po<span class="_ _1"></span>łąc<span class="_ _1"></span>zona<span class="_ _b"></span> <span class="_ _3"></span>ze Spółk<span class="_ _b"></span>ą) dyspo<span class="_ _1"></span>nuje<span class="_ _b"></span> <span class="_ _3"></span>tec<span class="_ _1"></span>hno<span class="_ _1"></span>log<span class="_ _b"></span>ią, <span class="_ _3"></span>kt<span class="_ _1"></span>óra<span class="_ _b"></span> <span class="_ _3"></span>umo<span class="_ _b"></span>żliwia<span class="_ _b"></span> <span class="_ _3"></span>sto<span class="_ _1"></span>sowa<span class="_ _b"></span>nie recyk<span class="_ _b"></span>latów<span class="_ _1"></span> </div><div class="t m0 x77 h2 y380 ffc fs0 fc0 sc0 ls0 ws0">(w  wielk<span class="_ _1"></span>ośc<span class="_ _1"></span>i <span class="_ _27"> </span>do <span class="_ _1e"> </span>100%<span class="_ _1"></span> <span class="_ _1e"> </span>mas<span class="_ _b"></span>y) <span class="_ _1e"> </span>w <span class="_ _27"> </span>produ<span class="_ _b"></span>kcji <span class="_ _27"> </span>jedno<span class="_ _1"></span>war<span class="_ _1"></span>stw<span class="_ _1"></span>owy<span class="_ _b"></span>ch <span class="_ _1e"> </span>foli<span class="_ _1"></span>i <span class="_ _1e"> </span>PET<span class="_ _b"></span> <span class="_ _1e"> </span>przez<span class="_ _b"></span>naczo<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _27"> </span>dla <span class="_ _1e"> </span>br<span class="_ _1"></span>anż<span class="_ _1"></span>y </div><div class="t m0 x77 h2 y381 ffc fs0 fc0 sc0 ls0 ws0">sp<span class="_ _1"></span>oży<span class="_ _b"></span>wczej<span class="_ _1"></span>. <span class="_ _b"></span>Tym <span class="_ _b"></span>samym<span class="_ _1"></span> <span class="_ _b"></span>EFSA <span class="_ _b"></span>potwi<span class="_ _1"></span>erd<span class="_ _1"></span>za,<span class="_ _b"></span> ż<span class="_ _1"></span>e<span class="ff1"> w <span class="_ _b"></span><span class="ffc">wyni<span class="_ _1"></span>ku <span class="_ _b"></span>prz<span class="_ _1"></span>ep<span class="_ _1"></span>rowad<span class="_ _1"></span>zon<span class="_ _b"></span>ego <span class="_ _b"></span>post<span class="_ _1"></span>ępo<span class="_ _1"></span>wan<span class="_ _1"></span>ia<span class="ff1"> <span class="_ _b"></span>i <span class="ls28">na</span> po<span class="_ _b"></span>dstaw<span class="_ _b"></span>ie </span></span></span></div><div class="t m0 x77 h2 y382 ff1 fs0 fc0 sc0 ls0 ws0">prz<span class="_ _b"></span>edsta<span class="_ _b"></span>wiony<span class="_ _1"></span>ch <span class="_ _24"> </span><span class="ffc">dok<span class="_ _1"></span>ume<span class="_ _b"></span>ntów<span class="ff1">, <span class="_ _24"> </span></span>KGL <span class="_ _24"> </span>mo<span class="_ _1"></span>że <span class="_ _24"> </span>pro<span class="_ _b"></span>dukow<span class="_ _b"></span>ać <span class="_ _24"> </span>i <span class="_ _25"> </span>of<span class="_ _1"></span>ero<span class="_ _b"></span>wać <span class="_ _24"> </span>dla <span class="_ _24"> </span>bra<span class="_ _1"></span>nży<span class="_ _b"></span> <span class="_ _25"> </span>spo<span class="_ _b"></span>żywcz<span class="_ _b"></span>ej <span class="_ _25"> </span>fo<span class="_ _1"></span>lie<span class="_ _b"></span> <span class="ff1"> </span></span></div><div class="t m0 x77 h2 y383 ffc fs0 fc0 sc0 ls0 ws0">i o<span class="_ _1"></span>pa<span class="_ _1"></span>ko<span class="_ _1"></span>wan<span class="_ _1"></span>ia <span class="_ _1"></span>do <span class="_ _b"></span>wytwor<span class="_ _1"></span>zen<span class="_ _1"></span>ia <span class="_ _b"></span>któryc<span class="_ _1"></span>h z<span class="_ _1"></span>ast<span class="_ _b"></span>osow<span class="_ _1"></span>ane<span class="_ _1"></span> zos<span class="_ _b"></span>tały <span class="_ _b"></span>surowce<span class="_ _b"></span> poch<span class="_ _b"></span>odząc<span class="_ _b"></span>e z re<span class="_ _b"></span>cykli<span class="_ _1"></span>ngu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x77 h2 y162 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x76 h44 y4e ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _11"> </span><span class="ff8">Linia do regranulacji </span></span></div><div class="t m0 x77 h2 y21c ffc fs0 fc0 sc0 ls0 ws0">Pro<span class="_ _b"></span>ces <span class="_ _3"></span>re<span class="_ _b"></span>granul<span class="_ _1"></span>acj<span class="_ _b"></span>i <span class="_ _3"></span>doty<span class="_ _b"></span>czy surow<span class="_ _1"></span>ców<span class="_ _1"></span> <span class="_ _3"></span>po<span class="_ _b"></span>chodz<span class="_ _b"></span>ących z <span class="_ _3"></span>recy<span class="_ _b"></span>kling<span class="_ _1"></span>u <span class="_ _3"></span>or<span class="_ _b"></span>az <span class="_ _3"></span>nie<span class="_ _b"></span>wykor<span class="_ _b"></span>zysta<span class="_ _b"></span>nych materia<span class="_ _b"></span>łów <span class="ff1"> </span></div><div class="t m0 x77 h2 y21d ffc fs0 fc0 sc0 ls0 ws0">w pro<span class="_ _b"></span>dukcji<span class="_ _1"></span> (tzw<span class="_ _1"></span>. czy<span class="_ _b"></span>sty odpa<span class="_ _1"></span>d).<span class="_ _b"></span> <span class="_ _3"></span>Odp<span class="_ _1"></span>ady<span class="_ _b"></span> <span class="_ _3"></span>zos<span class="_ _b"></span>tają pr<span class="_ _b"></span>zetwor<span class="_ _1"></span>zon<span class="_ _b"></span>e <span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _3"></span>p<span class="_ _1"></span>owr<span class="_ _b"></span>otem do<span class="_ _1"></span> formy<span class="_ _b"></span> <span class="_ _3"></span>re<span class="_ _1"></span>gra<span class="_ _1"></span>nula<span class="_ _b"></span>tu, dzię<span class="_ _1"></span>ki<span class="_ _1"></span> </div><div class="t m0 x77 h2 y21e ffc fs0 fc0 sc0 ls0 ws0">cze<span class="_ _1"></span>mu<span class="_ _1"></span> mo<span class="_ _1"></span>żna<span class="_ _1"></span> je p<span class="_ _b"></span>onown<span class="_ _1"></span>ie w<span class="_ _1"></span>ykor<span class="_ _b"></span>zysta<span class="_ _b"></span>ć do pr<span class="_ _b"></span>odukc<span class="_ _1"></span>ji.<span class="_ _b"></span> <span class="_ _3"></span>W t<span class="_ _b"></span>en spos<span class="_ _b"></span>ób,<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1">s<span class="_ _1"></span><span class="ffc">półk<span class="_ _b"></span>a KGL o<span class="_ _1"></span>gra<span class="_ _1"></span>nic<span class="_ _1"></span>za n<span class="_ _1"></span>ie<span class="_ _1"></span> ty<span class="_ _1"></span>lko<span class="_ _1"></span> ilo<span class="_ _1"></span>ść<span class="_ _b"></span> </span></span></div><div class="t m0 x77 h2 y21f ffc fs0 fc0 sc0 ls0 ws0">po<span class="_ _1"></span>wst<span class="_ _1"></span>ają<span class="_ _b"></span>cych <span class="_ _1"></span>odp<span class="_ _1"></span>adó<span class="_ _b"></span>w, ale<span class="_ _b"></span> równie<span class="_ _b"></span>ż zmn<span class="_ _b"></span>iejsza<span class="_ _b"></span> mat<span class="_ _1"></span>eri<span class="_ _1"></span>ało<span class="_ _b"></span>chłonn<span class="_ _b"></span>ość p<span class="_ _b"></span>roduk<span class="_ _1"></span>cji.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x77 h2 y384 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>2022 <span class="_ _22"></span>rok<span class="_ _b"></span>u <span class="_ _5"> </span>Spó<span class="_ _b"></span>łka <span class="_ _22"></span>uruc<span class="_ _1"></span>hom<span class="_ _b"></span>iła <span class="_ _22"></span>linię<span class="_ _b"></span> <span class="_ _5"> </span>do <span class="_ _22"></span>pro<span class="_ _1"></span>dukc<span class="_ _b"></span>ji <span class="_ _22"> </span>regra<span class="_ _1"></span>nula<span class="_ _b"></span>tu <span class="_ _22"> </span>NGR<span class="ff1 ls2a">. <span class="_ _22"> </span></span>Powy<span class="_ _b"></span>ższa <span class="_ _22"></span>inwe<span class="_ _1"></span>sty<span class="_ _b"></span>cja <span class="_ _22"></span>umożli<span class="_ _b"></span>wiła<span class="ff1"> </span></div><div class="t m0 x77 h2 y385 ffc fs0 fc0 sc0 ls0 ws0">zwi<span class="_ _1"></span>ęks<span class="_ _1"></span>zen<span class="_ _1"></span>ie  iloś<span class="_ _1"></span>ci  pro<span class="_ _1"></span>duko<span class="_ _b"></span>wane<span class="_ _b"></span>go <span class="_ _27"> </span>regra<span class="_ _1"></span>nul<span class="_ _1"></span>atu<span class="_ _1"></span>.  Tym<span class="_ _b"></span> <span class="_ _1e"> </span>samym<span class="_ _b"></span>, <span class="_ _1e"> </span>Spó<span class="_ _1"></span>łka<span class="_ _1"></span> <span class="_ _27"> </span>uzysk<span class="_ _b"></span>ała  możl<span class="_ _1"></span>iwo<span class="_ _1"></span>ść  sprze<span class="_ _b"></span>daży<span class="ff1"> </span></div><div class="t m0 x77 h2 y386 ffc fs0 fc0 sc0 ls0 ws0">czę<span class="_ _1"></span>ści<span class="_ _1"></span> wy<span class="_ _b"></span>tworz<span class="_ _1"></span>one<span class="_ _b"></span>go pr<span class="_ _b"></span>odukt<span class="_ _1"></span>u na<span class="_ _1"></span> ry<span class="_ _b"></span>nek. <span class="ff1"> </span></div><div class="t m0 x2 h2 y387 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x76 h44 y13d ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _11"> </span><span class="ff8">Linie do <span class="ffa">instalacji wkładek absorpcyjnych</span> </span></span></div><div class="t m0 x77 h2 y388 ffc fs0 fc0 sc0 ls0 ws0">Do <span class="_ _22"></span>opakowań <span class="_ _22"></span>dedykowanych <span class="_ _22"> </span>dla <span class="_ _22"> </span>przemysłu <span class="_ _22"> </span>mięsnego <span class="_ _22"> </span>wklejane <span class="_ _22"> </span>są <span class="_ _22"> </span>wkł<span class="_ _3"></span>a<span class="_ _1"></span>dki <span class="_ _22"></span>absorpcyjne. <span class="_ _22"></span>Wchłaniają </div><div class="t m0 x77 h2 y389 ffc fs0 fc0 sc0 ls0 ws0">one <span class="_ _3"></span>wilgoć, która <span class="_ _3"></span>może <span class="_ _3"></span>negaty<span class="_ _1"></span>wnie <span class="_ _3"></span>wpłynąć nie <span class="_ _3"></span>tylko <span class="_ _3"></span>na jakość <span class="_ _3"></span>zapakowanego produ<span class="_ _3"></span>ktu, ale <span class="_ _3"></span>również </div><div class="t m0 x77 h2 y38a ffc fs0 fc0 sc0 ls0 ws0">na termin przydatności do spożycia <span class="ff1">(shelf lif<span class="ls23">e)</span>. </span></div><div class="t m0 x77 h2 y38b ffc fs0 fc0 sc0 ls0 ws0">W ramach wspierania <span class="_ _3"></span>obiegu<span class="_ _1"></span> zamkniętego surowców, w <span class="_ _3"></span>202<span class="ff1 ls27">2 <span class="ls0">roku <span class="_ _3"></span></span></span>została uruchomiona <span class="ff1">prototypowa </span></div><div class="t m0 x77 h2 y38c ffc fs0 fc0 sc0 ls0 ws0">linia <span class="_ _3"></span>do <span class="_ _4"></span>produkcji <span class="_ _3"></span>opakowań <span class="_ _4"></span>tz<span class="_ _1"></span>w. <span class="_ _3"></span>„monokomponentowych”. <span class="_ _4"></span>Powyższa <span class="_ _3"></span>linia <span class="_ _3"></span>u<span class="_ _3"></span>możliwia <span class="_ _3"></span>przygotowanie<span class="ff1">  </span></div><div class="t m0 x77 h2 y264 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _27"> </span>materi<span class="_ _3"></span>ału  PET<span class="ff1">, <span class="_ _1e"> </span>wytworzonego <span class="_ _27"> </span>w<span class="_ _3"></span>  procesie <span class="_ _1e"> </span>termoformowania, <span class="_ _1e"> </span>wypraski <span class="_ _1e"> </span></span>do <span class="_ _27"> </span>zg<span class="_ _3"></span>rzewu  z <span class="_ _1e"> </span>folią  tego<span class="ff1"> </span></div><div class="t m0 x77 h2 y265 ffc fs0 fc0 sc0 ls0 ws0">samego <span class="_ _25"> </span>r<span class="_ _3"></span>odzaju <span class="_ _25"> </span>(PET), <span class="_ _29"> </span>służącą <span class="_ _29"> </span>do <span class="_ _29"> </span>szczelnego <span class="_ _29"> </span>zamknięcia <span class="_ _25"> </span>opakowania. <span class="_ _29"> </span>Proces <span class="_ _29"> </span>ten <span class="_ _29"> </span>eliminuje </div><div class="t m0 x77 h2 y266 ffc fs0 fc0 sc0 ls0 ws0">konieczność  użycia  f<span class="_ _3"></span>o<span class="_ _1"></span>lii  PE,  tym  samym  cał<span class="_ _3"></span>e  opakowania  wykonane  jest  z <span class="_ _27"> </span>tego <span class="_ _27"> </span>samego  r<span class="_ _3"></span>odza<span class="_ _1"></span>ju </div><div class="t m0 x77 h2 y38d ff1 fs0 fc0 sc0 ls0 ws0">tworzywa. </div><div class="t m0 x77 h15 y38e ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y38f ff8 fs0 fc8 sc0 ls0 ws0"> </div><div class="t m0 x76 h44 y390 ff18 fs0 fc8 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _11"> </span><span class="ff8">Linie do nadruku <span class="ffa">bezpośrednio na opakowan<span class="_ _3"></span>i</span>u </span></span></div><div class="t m0 x77 h2 y391 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>zależności <span class="_ _3"></span>od <span class="_ _3"></span>oczekiwań <span class="_ _3"></span>klientów, <span class="_ _3"></span>wyprodukowane <span class="_ _3"></span>opakowania <span class="_ _3"></span>są <span class="_ _3"></span><span class="ff1">zadrukow<span class="_ _3"></span>ywan<span class="_ _1"></span>e. <span class="_ _3"></span><span class="ffc">W <span class="_ _3"></span>ten <span class="_ _3"></span>sposób </span></span></div><div class="t m0 x77 h2 y392 ffc fs0 fc0 sc0 ls0 ws0">opakowania zyskują na atrakcyjności, a także stają się nośnikami wszystkich niezbędnych <span class="_ _1"></span>informacji.<span class="_ _3"></span><span class="ff1">  </span></div><div class="t m0 x27 h2d y393 ff8 fs5 fc2 sc0 ls0 ws0">4.4.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">Cent<span class="_ _3"></span>rum Badań i R</span></span>ozwoju </div><div class="t m0 x28 hf y361 ff8 fs0 fc2 sc0 ls0 ws0">4.4.1.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Aktywność B+R</span></span> </div><div class="t m0 x2a h2 y394 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>działalności <span class="_ _21"> </span><span class="ff1">s</span>półki <span class="_ _21"> </span>KGL <span class="_ _21"> </span>S.A. <span class="_ _21"> </span>niezwykle <span class="_ _21"> </span>istotną <span class="_ _21"> </span>rolę <span class="_ _21"> </span>pełni <span class="_ _21"> </span>aktywność <span class="_ _21"> </span>B+R, <span class="_ _21"> </span>która<span class="_ _3"></span><span class="ff1"> </span>uzupełnia </div><div class="t m0 x2a h2 y395 ffc fs0 fc0 sc0 ls0 ws0">działalność <span class="_ _24"> </span>produkcyjną <span class="_ _24"> </span>i <span class="_ _24"> </span>jest <span class="_ _24"> </span>kołem <span class="_ _24"> </span>zamachowym <span class="_ _24"> </span>rozwoju <span class="_ _24"> </span><span class="ff1">biznesu <span class="_ _24"> </span>Emitenta. <span class="_ _24"> </span>Ten<span class="_ _3"></span> obs<span class="_ _1"></span>zar </span></div><div class="t m0 x2a h2 y396 ffc fs0 fc0 sc0 ls0 ws0">działalności  znajduje  ważne <span class="_ _27"> </span>miejsce  w <span class="_ _1e"> </span>strategii  rozwoju  Emitenta,  która <span class="_ _27"> </span>zakłada  zw<span class="_ _3"></span>iększa<span class="_ _1"></span>nie </div><div class="t m0 x2a h2 y14d ffc fs0 fc0 sc0 ls0 ws0">zdolności do <span class="_ _b"></span>wdr<span class="_ _3"></span>aża<span class="_ _1"></span>nia innowa<span class="_ _1"></span>cyjnych produktów, <span class="_ _b"></span>a także <span class="_ _1"></span>rozwój <span class="_ _1"></span>badań nad<span class="ff1"> </span>rozwiązaniami, k<span class="_ _1"></span>tóre </div><div class="t m0 x2a h2 yf3 ffc fs0 fc0 sc0 ls0 ws0">umożliwią uzyskanie przewagi komp<span class="_ _1"></span>etencyjnej wzglę<span class="_ _3"></span><span class="ff1">dem konkurencji.  </span></div><div class="t m0 x2a h2 y397 ffc fs0 fc0 sc0 ls0 ws0">Celem <span class="_ _3"></span>aktywności B+R <span class="_ _3"></span>w<span class="_ _1"></span> <span class="_ _3"></span>Spółce oraz <span class="_ _3"></span>prowadzonych<span class="_ _1"></span> <span class="_ _3"></span>projektó<span class="_ _1"></span>w <span class="_ _3"></span>badawczych jest <span class="_ _3"></span>opracowywani<span class="_ _1"></span>e </div><div class="t m0 x2a h2 y398 ffc fs0 fc0 sc0 ls0 ws0">koncepcji nowyc<span class="_ _b"></span>h<span class="_ _3"></span> <span class="_ _b"></span>produktów, u<span class="_ _b"></span>l<span class="_ _3"></span>epszeń, <span class="_ _b"></span>a <span class="_ _1"></span>także <span class="_ _1"></span>poszukiwanie <span class="_ _b"></span>rozwiązań optym<span class="_ _1"></span>alizujących p<span class="_ _1"></span>roces </div><div class="t m0 x2a h2 y399 ffc fs0 fc0 sc0 ls0 ws0">produkcyjny <span class="_ _21"> </span>w <span class="_ _23"> </span>Spółce. <span class="_ _23"> </span>W <span class="_ _21"> </span>dotychczasowej <span class="_ _23"> </span>działalności<span class="ff1">, <span class="_ _23"> </span>Emitent <span class="_ _23"> </span>wielokrotnie <span class="_ _23"> </span><span class="ls1e">i <span class="_ _21"> </span></span>z <span class="_ _23"> </span>sukcesami </span></div><div class="t m0 x2a h2 y39a ffc fs0 fc0 sc0 ls0 ws0">komercjalizował prowadz<span class="ff1">enie prac badawczo-rozwojowych. </span></div><div class="t m0 x2 h2 y39b ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _22"> </span>rozwija <span class="_ _5"> </span>własny <span class="_ _4"></span>dzi<span class="_ _3"></span>a<span class="_ _1"></span>ł <span class="_ _22"> </span>badawczo<span class="_ _3"></span><span class="ff1">-</span>rozwojowy, <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>którym <span class="_ _5"> </span>koncentruje <span class="_ _22"></span>wieloletnie <span class="_ _22"> </span>doświadczenia <span class="_ _22"> </span>pracowników. </div><div class="t m0 x2 h2 y39c ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _5"> </span>na <span class="_ _5"> </span>bieżąco <span class="_ _5"> </span>współpracuje <span class="_ _5"> </span>na <span class="_ _5"> </span>podstawie <span class="_ _5"> </span>zawartych <span class="_ _5"> </span>wieloletnich <span class="_ _5"> </span>umów <span class="_ _5"> </span>ramowych <span class="_ _5"> </span>z<span class="_ _3"></span><span class="ff1"> jednostkami <span class="_ _5"> </span>naukowymi, </span></div><div class="t m0 x2 h2 y39d ff1 fs0 fc0 sc0 ls0 ws0">przede <span class="ffc">wszystkim <span class="_ _3"></span>w zakresie r<span class="_ _3"></span>e<span class="_ _1"></span>alizacji <span class="_ _3"></span>różnego r<span class="_ _3"></span>od<span class="_ _1"></span>zaju badań<span class="_ _3"></span> struktur <span class="_ _3"></span>materiałowych oraz<span class="ff1"> </span>własności <span class="_ _3"></span>mechanicznych </span></div><div class="t m0 x2 h2 y155 ffc fs0 fc0 sc0 ls0 ws0">opakowań, <span class="_ _26"> </span>między <span class="_ _24"> </span>innymi <span class="_ _24"> </span>ze <span class="_ _26"> </span>Szkołą <span class="_ _24"> </span>Główną <span class="_ _24"> </span>Gospodarstwa <span class="_ _26"> </span>Wiejskiego <span class="_ _24"> </span>w <span class="_ _26"> </span>W<span class="_ _3"></span>a<span class="_ _1"></span>rszawie <span class="_ _26"> </span>(od<span class="_ _3"></span><span class="ff1"> 2017 </span>r.), <span class="_ _24"> </span>Politechniką </div><div class="t m0 x2 h2 y39e ffc fs0 fc0 sc0 ls0 ws0">Warszawską –<span class="_ _3"></span><span class="ff1"> </span>Wydziałem C<span class="_ _3"></span>hem<span class="_ _1"></span>icznym <span class="_ _3"></span>(od 2010<span class="_ _3"></span><span class="ff1"> r.)<span class="_ _1"></span> <span class="_ _3"></span>i COBRO <span class="_ _3"></span>Centrum Badawczo-Rozwojow<span class="ls38">ym</span> <span class="_ _3"></span><span class="ffc">Opakowań (od</span> <span class="_ _3"></span>2017 r.)<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y36a ff1 fs0 fc0 sc0 ls0 ws0">czy <span class="_ _5"> </span><span class="ffc">S<span class="_ _3"></span>iecią <span class="_ _5"> </span>Badawczą <span class="_ _5"> </span>Łukasiewicz  –</span> <span class="_ _5"> </span><span class="ffc">Instytutem <span class="_ _33"> </span>Inżynierii <span class="_ _5"> </span>Materiałów  Polimerowych<span class="_ _1"></span> <span class="_ _5"> </span>i<span class="_ _3"></span> <span class="_ _5"> </span>Barwników<span class="ff1">  </span>z <span class="_ _5"> </span>Torunia. <span class="_ _5"> </span>Wśr<span class="_ _3"></span>ód<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">ważnych <span class="_ _4"></span>jedn<span class="_ _3"></span>os<span class="_ _1"></span>tek, <span class="_ _4"></span>z <span class="_ _22"></span>którymi <span class="_ _4"></span>Emitent <span class="_ _22"></span>podjął <span class="_ _4"></span>współpracę <span class="_ _4"></span>w <span class="_ _4"></span>ramach <span class="_ _22"></span>realizacji <span class="_ _4"></span>projektu <span class="_ _22"></span>CBR <span class="_ _4"></span>oraz <span class="_ _22"></span>w <span class="_ _5"> </span><span class="ff1">celu <span class="_ _4"></span>poszerzania </span></div><div class="t m0 x2 h2 y36c ff1 fs0 fc0 sc0 ls0 ws0">wiedzy  z  zakresu  <span class="ffc">materiałoznawstwa,  modyfikacji  tworzyw  sztucznych,  bezpieczeńst<span class="_ _1"></span>wa  żywności  oraz  własności </span></div><div class="t m0 x2 h2 y36d ffc fs0 fc0 sc0 ls0 ws0">struktur <span class="_ _3"></span>spienionych <span class="_ _3"></span>są<span class="ff1">, <span class="_ _3"></span></span>międ<span class="_ _3"></span>z<span class="_ _1"></span>y <span class="_ _3"></span>innymi<span class="ff1">, <span class="_ _3"></span></span>Ins<span class="_ _3"></span>tytut <span class="_ _3"></span>Chemii <span class="_ _3"></span>Przemysłowej <span class="_ _3"></span>im.<span class="ff1"> Prof. <span class="ls21">I.</span> </span>Mościckiego <span class="_ _3"></span>w <span class="_ _3"></span>Warszawie <span class="_ _3"></span>(od <span class="_ _4"></span>2019 </div></div></div><div class="pi"></div></div>
<div id="pf13" class="pf w0 h0"><div class="pc pc13 w0 h0"><img class="bi x8 y39f w16 h67" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls26 ws0">19<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">r.), <span class="_ _3"></span>Wydział <span class="_ _3"></span>Inżynierii <span class="_ _3"></span>Produkcji <span class="_ _3"></span>Politechniki <span class="_ _3"></span>W<span class="_ _3"></span>a<span class="_ _1"></span>rszawskiej <span class="_ _3"></span>(od <span class="_ _3"></span>2019 <span class="_ _3"></span>r.) <span class="_ _3"></span>oraz <span class="_ _3"></span>Instytut <span class="_ _3"></span>Techniki <span class="_ _3"></span>Budowlanej <span class="_ _3"></span>w <span class="_ _3"></span>War<span class="_ _3"></span>s<span class="_ _1"></span>zawie </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">(od 2018 r.), jak również profesjonalne laboratoria badawcze <span class="ff1">Jars Sp. z o.o. (od 2017 r.) czy Hamilton (od 2018 r.). </span></div><div class="t m0 x2 h2 y1de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3a0 ff8 fs0 fc2 sc0 ls0 ws0">4.4.2.<span class="ffe"> <span class="_ _8"> </span></span>Utworzenie Centrum B<span class="ffa">adań i </span>Rozwoju (CBR) </div><div class="t m0 x2 h2 y1e0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y25d ffa fs0 fc0 sc0 ls0 ws0">Centrum Badań i <span class="ff8">Rozwoju </span>–<span class="ff8"> </span>źródłem nowoczesnych technologii komercjalizowanych przez KGL<span class="ff8"> </span></div><div class="t m0 x2c hf y3a1 ff8 fs0 fc3 sc0 ls9 ws0">1.<span class="ffe ls0"> <span class="_ _32"> </span><span class="ff8">CBR to centrum know-how<span class="_ _3"></span> i no<span class="_ _b"></span>wych technologii<span class="_ _3"></span> </span></span></div><div class="t m0 x2c h2 y25f ffc fs0 fc0 sc0 ls0 ws0">Budowa <span class="_ _5"> </span>CBR  stworzyła <span class="_ _22"> </span>w<span class="_ _3"></span>arunki <span class="_ _5"> </span>dla <span class="_ _5"> </span>opracowania,  a <span class="_ _5"> </span>następnie <span class="_ _5"> </span>implementowania  nowyc<span class="_ _b"></span>h<span class="_ _3"></span> <span class="_ _5"> </span>technologii <span class="_ _5"> </span>do  p<span class="_ _1"></span>rodukcji<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2c h2 y3a2 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>KGL. <span class="_ _3"></span>W <span class="_ _3"></span>ramach <span class="_ _3"></span>Centrum<span class="_ _3"></span>, <span class="_ _3"></span><span class="ffc">Spółka <span class="_ _3"></span>jest <span class="_ _3"></span>w <span class="_ _3"></span>stanie <span class="_ _3"></span>opracować <span class="_ _3"></span>technologię <span class="_ _3"></span>produkcji <span class="_ _3"></span>opakowań <span class="_ _3"></span>(rodzaj <span class="_ _3"></span>i <span class="_ _3"></span>struktura <span class="_ _3"></span>folii, </span></div><div class="t m0 x2c h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">narzędzie <span class="_ _3"></span>w postaci f<span class="_ _3"></span>ormy oraz<span class="ff1"> </span>sposób <span class="_ _3"></span>termoformowania). Uruchomienie <span class="_ _3"></span>CBR wpływa <span class="_ _3"></span>na<span class="ff1"> </span>poprawę konkurencyjności </div><div class="t m0 x2c h2 y347 ffc fs0 fc0 sc0 ls0 ws0">oraz poziom innowacyjności KGL poprzez know<span class="ff1">-how oraz nowe produkty. </span></div><div class="t m0 x7b h15 y3a4 fff fs1 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2c hf y3a5 ff8 fs0 fc3 sc0 lsc ws0">2.<span class="ffe ls0"> <span class="_ _2e"> </span><span class="ffa">CBR dysponuje nowoczesną szeroką wiedzą oraz infrastrukturą techniczną<span class="ff8"> </span></span></span></div><div class="t m0 x2c h2 y3a6 ffc fs0 fc0 sc0 ls0 ws0">Utworzenie <span class="_ _3"></span>CBR <span class="_ _3"></span>oznaczało <span class="_ _3"></span>instalację <span class="_ _3"></span>nowoczesnej infrastruktury <span class="_ _3"></span>badawczo<span class="_ _3"></span><span class="ff1">-rozwojowej <span class="_ _3"></span>w celu <span class="_ _3"></span>jej <span class="_ _3"></span>wykorzystania <span class="_ _3"></span>do </span></div><div class="t m0 x2c h2 y138 ffc fs0 fc0 sc0 ls0 ws0">realizacji <span class="_ _22"></span>projektów <span class="_ _4"></span>badawczych <span class="_ _4"></span>i <span class="_ _22"> </span>rozwojowych <span class="_ _22"></span>o <span class="_ _4"></span>wysokim <span class="_ _22"></span>potencjale <span class="_ _22"> </span><span class="ff1">innowacyjnym, <span class="_ _22"></span></span>związanych <span class="_ _22"></span>z <span class="_ _4"></span>dywersyfikacją </div><div class="t m0 x2c h2 y3a7 ffc fs0 fc0 sc0 ls0 ws0">prowadzonej działalności oraz poprawą konkurencyjności i innowacyjności Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2c hf y3a9 ff8 fs0 fc3 sc0 ls10 ws0">3.<span class="ffe ls0"> <span class="_ _2e"> </span><span class="ffa">CBR posiada zespół wykwalifikowanych inżynierów <span class="ff8"> </span></span></span></div><div class="t m0 x2c h2 y384 ffc fs0 fc0 sc0 ls0 ws0">Spółka  zebrała  kompetentny <span class="_ _33"> </span>zespół  specjalistów  z  dziedziny<span class="_ _1"></span>  przetwarzania  tworzyw  szt<span class="_ _1"></span>ucznych.  Projekty  Spółk<span class="_ _b"></span>i <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2c h2 y385 ffc fs0 fc0 sc0 ls0 ws0">realizowane są<span class="ff1"> </span>także we współpracy z instytucjami naukowymi i uniwersyteckimi.<span class="ff1"> </span></div><div class="t m0 x2 h2 y386 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y13c ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1e"> </span><span class="ffc">wyposażeniu  C<span class="_ _3"></span>BR  znajduje  si<span class="_ _3"></span>ę  najnowocześniejsza <span class="_ _1e"> </span>aparatura  badawczo<span class="_ _3"></span></span>-pomiarowa,  nowocz<span class="_ _3"></span>esne  drukarki <span class="_ _27"> </span>3D </div><div class="t m0 x2 h2 y3aa ffc fs0 fc0 sc0 ls0 ws0">dające możliwość wydruku z metalu, a<span class="ff1"> <span class="_ _3"></span></span>także zespół różnego rodzaju nowoczesnych maszyn do obróbki metalu (centra </div><div class="t m0 x2 h2 y3ab ff1 fs0 fc0 sc0 ls0 ws0">CNC), <span class="_ _26"> </span><span class="ffc">służące <span class="_ _23"> </span>d<span class="_ _3"></span>o <span class="_ _23"> </span>produkcji <span class="_ _26"> </span>narzędzi <span class="_ _26"> </span>produkcyjnych <span class="_ _23"> </span>(form)<span class="_ _3"></span></span>, <span class="_ _23"> </span>przeznacz<span class="_ _3"></span>onyc<span class="_ _1"></span>h <span class="_ _26"> </span>przede <span class="_ _23"> </span>w<span class="_ _3"></span>szy<span class="_ _1"></span>stkim <span class="_ _26"> </span>dla <span class="_ _26"> </span>technologii </div><div class="t m0 x2 h2 y3ac ff1 fs0 fc0 sc0 ls0 ws0">termoformowania oraz wtrysku. </div><div class="t m0 x2 h2 y3ad ff1 fs0 fc0 sc0 ls0 ws0">Przewa<span class="ls39">ga</span> <span class="_ _1"></span>uzyskana <span class="ffc">dz<span class="_ _1"></span>ięki CBR <span class="_ _b"></span>w zakresie<span class="_ _1"></span> know<span class="ff1">-</span>how <span class="_ _1"></span>ma <span class="_ _b"></span>istotny wpływ <span class="_ _1"></span>na <span class="_ _1"></span>wzrost <span class="_ _1"></span>konkurencyjności <span class="_ _b"></span>Spółki<span class="_ _3"></span>, <span class="_ _1"></span>który <span class="_ _1"></span>z <span class="_ _b"></span>kol<span class="_ _3"></span>ei<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y3ae ffc fs0 fc0 sc0 ls0 ws0">przyczyni się do zwiększenia przychodów, możliwości zoptymalizowania struktury organizacyjnej oraz uniezależnienia </div><div class="t m0 x2 h2 y3af ffc fs0 fc0 sc0 ls0 ws0">się od zewnętrznych dostawców technologii jako wyniku komercjalizacji prac B+R.<span class="ff1"> </span></div><div class="t m0 x2 h2 y264 ffc fs0 fc0 sc0 ls0 ws0">CBR świadczy także <span class="_ _3"></span>usług<span class="_ _1"></span>i komercyjnie na r<span class="_ _3"></span>ze<span class="_ _1"></span>cz innych podmiotów zew<span class="_ _3"></span>nętrznyc<span class="_ _1"></span>h, jednostek B+R, instytucji w<span class="_ _3"></span>sparcia </div><div class="t m0 x2 h2 y265 ffc fs0 fc0 sc0 ls0 ws0">biznesu <span class="_ _1e"> </span>i <span class="_ _1e"> </span>innych <span class="_ _1e"> </span>podmiotów <span class="_ _1e"> </span>zainteresowanych  zak<span class="_ _3"></span>upem  specjalistycznych <span class="_ _1e"> </span>usług <span class="_ _1e"> </span>B+R <span class="_ _1e"> </span>w <span class="_ _27"> </span>obszar<span class="_ _3"></span>ze <span class="_ _27"> </span>przetwórstwa </div><div class="t m0 x2 h2 y266 ff1 fs0 fc0 sc0 ls0 ws0">tworzyw sztucznych i termoformowani<span class="ls26">a.</span> </div><div class="t m0 x2 h2 y3b0 ffc fs0 fc0 sc0 ls0 ws0">Obecnie, w <span class="_ _1"></span>CBR realizowana jes<span class="_ _1"></span>t produkcja nar<span class="_ _1"></span>zędzi produkcyjny<span class="_ _1"></span>ch (form), które <span class="_ _b"></span>wykorzystywane są w zakładach<span class="_ _1"></span> Emi-</div><div class="t m0 x2 h2 y3b1 ffc fs0 fc0 sc0 ls0 ws0">tenta <span class="_ _b"></span>do <span class="_ _1"></span>produkcji <span class="_ _b"></span>nowych <span class="_ _b"></span>typów <span class="_ _b"></span>opakowań. <span class="_ _b"></span>Są <span class="_ _1"></span>to <span class="_ _b"></span>przede <span class="_ _b"></span>wszystkim <span class="_ _b"></span>opakowania wi<span class="_ _1"></span>elofunkcyjne, <span class="_ _0"></span>z których <span class="_ _0"></span>część <span class="_ _1"></span>może </div><div class="t m0 x2 h2 y3b2 ffc fs0 fc0 sc0 ls0 ws0">być stosowana w skrajnych war<span class="_ _1"></span>un<span class="ff1">kac<span class="_ _3"></span>h temp<span class="_ _1"></span>eraturowych (od -<span class="ffc">40°C do</span> <span class="ffc">200°C), o zredukowane<span class="_ _1"></span>j masie (do wyproduko-</span></span></div><div class="t m0 x2 h2 y3b3 ffc fs0 fc0 sc0 ls0 ws0">wania <span class="_ _b"></span>których zu<span class="_ _1"></span>żyto <span class="_ _b"></span>mniej t<span class="_ _1"></span>worzyw <span class="_ _1"></span>sztucznych) <span class="_ _b"></span>i <span class="_ _b"></span>które p<span class="_ _1"></span>o <span class="_ _b"></span>użyciu zdol<span class="_ _1"></span>ne <span class="_ _b"></span>są do<span class="ff1"> </span>pełnego <span class="_ _b"></span>recyklingu. <span class="_ _1"></span>Posiadanie <span class="_ _b"></span>wysokiej </div><div class="t m0 x2 h2 y3b4 ffc fs0 fc0 sc0 ls0 ws0">klasy <span class="_ _3"></span>maszyn <span class="_ _3"></span>sprawia, że <span class="_ _3"></span>Spółka <span class="_ _3"></span>ma <span class="_ _3"></span>również tec<span class="_ _3"></span>h<span class="_ _1"></span>nologiczne <span class="_ _3"></span>możliwości <span class="_ _3"></span>wytwarzania <span class="_ _3"></span>opakowań <span class="_ _3"></span>z <span class="_ _3"></span>t<span class="_ _1"></span>worzyw <span class="_ _3"></span>biodegra-</div><div class="t m0 x2 h68 y3b5 ff1 fs0 fc0 sc0 ls0 ws0">dowalnych typu polilaktyd (PLA).<span class="ffb fs13"> </span></div><div class="t m0 x2 h2 y3b6 ffc fs0 fc0 sc0 ls0 ws0">CBR <span class="_ _11"> </span>prowadzi <span class="_ _11"> </span>także <span class="_ _17"> </span>szeroką <span class="_ _11"> </span>gamę <span class="_ _11"> </span>projektów <span class="_ _11"> </span>opakowaniowych, <span class="_ _17"> </span>reali<span class="_ _3"></span>z<span class="_ _1"></span>ując <span class="_ _11"> </span>indywidualne <span class="_ _11"> </span><span class="ff1">potrzeby <span class="_ _11"> </span>rynkowe </span></div><div class="t m0 x2 h2 y149 ffc fs0 fc0 sc0 ls0 ws0">konsumentów współpracujących z Emitentem.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3b7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y3b9 ff8 fs5 fc2 sc0 ls0 ws0">4.5.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Najważniejsze zdar<span class="_ _3"></span>zenia w 20</span></span>23 <span class="ls3a">r.<span class="_ _3"></span></span> </div><div class="t m0 x2 h2 y3ba ffc fs0 fc0 sc0 ls0 ws0">Poniżej znajduje się <span class="_ _1"></span>zwięzły opis <span class="_ _1"></span>istotnych dokonań lub <span class="_ _b"></span>n<span class="_ _3"></span>iepowo<span class="_ _1"></span>dzeń Emitenta w okres<span class="_ _1"></span>ie, którego <span class="_ _1"></span>dotyczy raport, wraz <span class="ff1"> </span></div><div class="t m0 x2 h2 y3bb ffc fs0 fc0 sc0 ls0 ws0">z wykazem najważniejszych zdarzeń ich dotyczących.<span class="ff1"> </span></div><div class="t m0 x2 h69 y3bc ff8 fs13 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 h69 y3bd ffa fs13 fc2 sc0 ls0 ws0">Zawarcie umów <span class="_ _b"></span>k<span class="_ _3"></span>redyt<span class="_ _1"></span>owych (oraz ane<span class="_ _1"></span>ksów)<span class="ff8"> </span></div><div class="t m0 x2 h2 y3be ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>analizowanym <span class="_ _b"></span>okresi<span class="_ _3"></span>e <span class="_ _0"></span>Emitent<span class="_ _3"></span> <span class="_ _0"></span><span class="ffc">zaw<span class="_ _3"></span>ierał <span class="_ _0"></span>umowy <span class="_ _b"></span>kr<span class="_ _3"></span>edytowe <span class="_ _0"></span>oraz <span class="_ _b"></span>An<span class="_ _3"></span>eksy <span class="_ _0"></span>do um<span class="_ _1"></span>ów <span class="_ _b"></span>zawartych <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _0"></span>okresach<span class="_ _3"></span> <span class="_ _0"></span>poprzednich. </span></div><div class="t m0 x2 h2 y3bf ffc fs0 fc0 sc0 ls0 ws0">Podstawowe informacje w tym zakresie przekazywane był<span class="ff1">y </span>w formie raportów bieżących. <span class="ff1"> </span></div><div class="t m0 x2 h2 y277 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y278 ff8 fs0 fc3 sc0 ls0 ws0">Aneks do <span class="ffa">umowy wieloproduktowej z ING BANK Śląski</span> </div><div class="t m0 x2 h2 y3c0 ffc fs0 fc0 sc0 ls0 ws0">W  dniu <span class="_ _27"> </span>26 <span class="_ _1e"> </span>czerwca  2023  r. <span class="_ _27"> </span>Spółka <span class="_ _27"> </span>podpisał<span class="_ _3"></span>a  z  ING  Bank  Ś<span class="_ _3"></span>ląski  S.A.  z  siedzibą <span class="_ _27"> </span>w <span class="_ _27"> </span>Katowicach<span class="_ _3"></span><span class="ff1">,  an<span class="_ _3"></span>eks<span class="_ _1"></span>  do <span class="_ _1e"> </span>Umowy </span></div><div class="t m0 x2 h2 y3d ffc fs0 fc0 sc0 ls0 ws0">Wieloproduktowej <span class="_ _5"> </span>z <span class="_ _22"> </span>dnia <span class="_ _5"> </span>28 <span class="_ _5"> </span>marca <span class="_ _22"></span>2013 <span class="_ _5"> </span>r. <span class="_ _22"></span>W <span class="_ _5"> </span>wyniku <span class="_ _5"> </span>zawarcia <span class="_ _22"> </span>Aneksu, <span class="_ _5"> </span>następujące <span class="_ _22"> </span>i<span class="_ _3"></span>stotne <span class="_ _4"></span>war<span class="_ _3"></span>unki <span class="_ _22"></span>Umowy <span class="_ _5"> </span>uległy<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3c1 ff1 fs0 fc0 sc0 ls0 ws0">zmianie: </div><div class="t m0 x2 h2 y3c2 ffc fs0 fc0 sc0 ls0 ws0">1. Zwiększen<span class="_ _3"></span>iu uległ udzielony <span class="_ _3"></span>Sp<span class="_ _1"></span>ółce li<span class="_ _3"></span>mit kredytowy do <span class="_ _3"></span>wielocelowego wykorzystania (Limit Kredytowy) <span class="_ _3"></span>z wysokości </div><div class="t m0 x2 h2 y158 ffc fs0 fc0 sc0 ls0 ws0">24 mln PLN do kwoty 42 mln PLN, a termin jego zapadalności został wydłużony do <span class="_ _1"></span>25 czerwca 2025 r.<span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf14" class="pf w0 h0"><div class="pc pc14 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">20<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Bank, w ramach wskazanego <span class="ffc">wyżej limitu 42 mln PLN, udostępnia Spółce:</span> </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">a. sublimit kredytowy w formie kredytu obrotowego w wysokości do 30 mln PLN,<span class="ff1"> </span></div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">b. sublimit kredytowy w wysokości do 12 mln PLN do wykorzystania w formie akredytyw i gwar<span class="_ _1"></span>ancji bankowych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y216 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">Oprocentowanie kredytu jest zmienne i równe stawce bazowej WIBOR 1M podwyższonej o mar<span class="_ _b"></span>żę<span class="_ _3"></span> Banku.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">2. Dla nowych warunków kredytu zgodnie z Aneksem ustanowiono następujące zabezpieczenia <span class="_ _1"></span>w formie:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">a. <span class="_ _3"></span>hipoteki <span class="_ _3"></span>umownej łącznej <span class="_ _3"></span>do <span class="_ _3"></span>kwoty <span class="_ _3"></span>63 <span class="_ _3"></span>mln PLN <span class="_ _3"></span>z <span class="_ _3"></span>najwyższym pierwsz<span class="_ _3"></span>eństwem zaspokojenia <span class="_ _3"></span>na n<span class="_ _3"></span>ieruchomościach<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3c5 ffc fs0 fc0 sc0 ls0 ws0">położnych  w <span class="_ _1e"> </span>Klaudynie,  stan<span class="_ _3"></span>o<span class="_ _b"></span>w<span class="_ _3"></span>iącej  własność <span class="_ _27"> </span>Emitenta <span class="_ _27"> </span>oraz <span class="_ _27"> </span>n<span class="_ _3"></span>a  przysługującym  Emitentowi <span class="_ _27"> </span>praw<span class="_ _3"></span>ie  użytkowania </div><div class="t m0 x2 h2 y3c6 ffc fs0 fc0 sc0 ls0 ws0">wieczystego nieruchomości gruntowych w Kl<span class="ff1">audynie; </span></div><div class="t m0 x2 h2 y3c7 ffc fs0 fc0 sc0 ls0 ws0">b. cesj<span class="_ _3"></span>i praw <span class="_ _3"></span>z polisy ubezpieczeniowej <span class="_ _3"></span>od <span class="_ _3"></span>w<span class="_ _1"></span>szystkich ryzyk <span class="_ _3"></span>przedmiotu zabez<span class="_ _3"></span>p<span class="_ _b"></span>i<span class="_ _3"></span>eczenia opisanego <span class="_ _3"></span>w pkt <span class="_ _3"></span>a. (wyżej), <span class="_ _3"></span>na<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3c8 ffc fs0 fc0 sc0 ls0 ws0">sumę ubezpieczenia nie niższą niż 30 mln PLN.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3a5 ffc fs0 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _22"> </span>warunki <span class="_ _5"> </span>Umowy <span class="_ _22"></span>nie <span class="_ _22"></span>uległy <span class="_ _22"> </span>ist<span class="_ _3"></span>otnym <span class="_ _4"></span>zmianom, <span class="_ _22"> </span>a <span class="_ _5"> </span>ponadto <span class="_ _22"> </span>zasady <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _4"></span>warunki <span class="_ _22"> </span>współpracy <span class="_ _5"> </span>z <span class="_ _22"> </span>Bankiem <span class="_ _22"> </span>w <span class="_ _5"> </span>tym <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3a6 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>zakresie <span class="_ _3"></span>możliwości rozwiązania <span class="_ _3"></span>lub <span class="_ _3"></span>odstąpienia od <span class="_ _3"></span>Umowy, <span class="_ _3"></span>nie <span class="_ _3"></span>odbiegają <span class="_ _3"></span>o<span class="_ _1"></span>d <span class="_ _3"></span>warunków <span class="_ _3"></span>powszechnie stosowanych </div><div class="t m0 x2 h2 y138 ffc fs0 fc0 sc0 ls0 ws0">dla tego rodzaju umów.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3ca ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3cb ffa fs0 fc3 sc0 ls0 ws0">Aneks do Umowy o MultiLinię z Santander Bank Polska S.A.<span class="ff1 fc0"> </span></div><div class="t m0 x2 h2 y34d ffc fs0 fc0 sc0 ls0 ws0">W dniu 31<span class="_ _b"></span> lipca 2023 <span class="_ _b"></span>r. Spółka podpisała <span class="_ _b"></span>z Bankiem Santander<span class="_ _1"></span> Bank Pol<span class="_ _b"></span>sk<span class="_ _3"></span>a <span class="_ _b"></span>S.A. z siedzibą<span class="_ _1"></span> w War<span class="_ _1"></span>szawie aneks <span class="_ _1"></span>do umowy<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y34e ffc fs0 fc0 sc0 ls0 ws0">o <span class="_ _4"></span>MultiLinię <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _3"></span>11 <span class="_ _4"></span>maja <span class="_ _4"></span>2018 <span class="_ _3"></span>r., <span class="_ _4"></span>zawartej <span class="_ _4"></span>między <span class="_ _4"></span>Bankiem <span class="_ _4"></span>a <span class="_ _4"></span>Spółką, <span class="_ _3"></span>o <span class="_ _4"></span>której <span class="_ _4"></span>to <span class="_ _4"></span>umowie <span class="_ _4"></span>Emitent <span class="_ _4"></span>informował <span class="_ _4"></span>m.in.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y34f ffc fs0 fc0 sc0 ls0 ws0">w raporcie bieżącym nr <span class="ff1">03/2022 oraz w raportach okresowych. </span></div><div class="t m0 x2 h2 y3cc ff1 fs0 fc0 sc0 ls0 ws0">W wyniku zawarcia Aneksu: </div><div class="t m0 x2 h2 y3cd ffc fs0 fc0 sc0 ls0 ws0">i] <span class="_ _4"></span>nie <span class="_ _4"></span>uległ <span class="_ _3"></span>zmiani<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _4"></span>limit <span class="_ _3"></span>K<span class="_ _3"></span>re<span class="_ _1"></span>dytu <span class="_ _4"></span>w <span class="_ _4"></span>Rachunku <span class="_ _4"></span>Bieżącym <span class="_ _3"></span>orat45z <span class="_ _4"></span>Kredyt <span class="_ _4"></span>na <span class="_ _4"></span>Akredytywy, <span class="_ _3"></span>który <span class="_ _4"></span>pozostał <span class="_ _4"></span>do <span class="_ _4"></span>wysokości </div><div class="t m0 x2 h2 y3ce ffc fs0 fc0 sc0 ls0 ws0">łącznej 27.500.000,00 PLN, zgodnie z informacjami przekazany<span class="_ _1"></span>mi m.in. ww. raportem bieżącym nr 03/2022;<span class="ff1"> </span></div><div class="t m0 x2 h2 y3cf ffc fs0 fc0 sc0 ls0 ws0">ii] <span class="_ _b"></span>uległ <span class="_ _1"></span>zmianie <span class="_ _b"></span>okres <span class="_ _b"></span>dostępności <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _0"></span>spłaty <span class="_ _b"></span>Kredytu <span class="_ _1"></span>w <span class="_ _b"></span>Rachunku <span class="_ _b"></span>Bieżącym, <span class="_ _b"></span>który <span class="_ _b"></span>obowiązuj<span class="_ _3"></span>e <span class="_ _0"></span>aktualnie <span class="_ _b"></span>d<span class="_ _3"></span>o <span class="_ _0"></span>dnia <span class="_ _b"></span>11 sie<span class="_ _1"></span>rpnia </div><div class="t m0 x2 h2 y3d0 ff1 fs0 fc0 sc0 ls0 ws0">2024 r. </div><div class="t m0 x2 h2 y172 ffc fs0 fc0 sc0 ls0 ws0">iii] okres <span class="_ _1"></span>dostępności Kredytu <span class="_ _b"></span>na Akredytywy został <span class="_ _1"></span>ustalony do <span class="_ _b"></span>17<span class="_ _3"></span> <span class="_ _1"></span>maja 2<span class="_ _1"></span>025 r., <span class="_ _1"></span>a termin<span class="_ _1"></span> jego spłaty <span class="_ _b"></span>u<span class="_ _3"></span>sta<span class="_ _1"></span>lony został <span class="_ _b"></span>na </div><div class="t m0 x2 h2 y119 ff1 fs0 fc0 sc0 ls0 ws0">16 lipca 2025 r. </div><div class="t m0 x2 h2 y3d1 ffc fs0 fc0 sc0 ls0 ws0">iv) <span class="_ _21"> </span>zmian<span class="_ _3"></span>ie <span class="_ _21"> </span>uległ <span class="_ _23"> </span>zakres <span class="_ _23"> </span>zabezpieczenia <span class="_ _23"> </span>w <span class="_ _23"> </span>postaci <span class="_ _23"> </span>hipoteki <span class="_ _23"> </span>umownej <span class="_ _23"> </span>łącznej <span class="_ _23"> </span>do <span class="_ _23"> </span>kwoty <span class="_ _21"> </span>34<span class="_ _3"></span>.300.000,00 <span class="_ _21"> </span>PLN <span class="_ _23"> </span>na </div><div class="t m0 x2 h2 y3d2 ffc fs0 fc0 sc0 ls0 ws0">nieruchomości Emitenta położonej w Mościskach.<span class="ff1"> </span></div><div class="t m0 x2 h2 y38f ffc fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _3"></span>Aneks <span class="_ _3"></span>utrzymuje <span class="_ _3"></span>limit <span class="_ _3"></span>na <span class="_ _3"></span>gw<span class="_ _3"></span>arancje <span class="_ _3"></span>do <span class="_ _3"></span>kwoty <span class="_ _3"></span>3.000.000,00 <span class="_ _3"></span>PLN <span class="_ _3"></span>z <span class="_ _3"></span>okresem <span class="_ _3"></span>dostępności <span class="_ _3"></span>do <span class="_ _4"></span>dnia <span class="_ _3"></span>11 <span class="_ _3"></span>sierpnia </div><div class="t m0 x2 h2 y390 ffc fs0 fc0 sc0 ls0 ws0">2024 r. Pozostałe warunki udzielonego kredytu nie uległy istotnym<span class="_ _1"></span> zmianom.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 he y391 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3d3 ff8 fs0 fc3 sc0 ls0 ws0">Zawarcie aneksu do umowy wielocelowej linii kredytowej z BNP PARIBAS S.A. </div><div class="t m0 x2 h2 y3d4 ffc fs0 fc0 sc0 ls0 ws0">W dniu 31 października 202<span class="_ _3"></span>3 r. Spółka podpisała z Bankiem BNP PARIBAS S.A. z siedzibą w W<span class="_ _3"></span>arszawie, aneks do umowy </div><div class="t m0 x2 h2 y3d5 ff1 fs0 fc0 sc0 ls0 ws0">wielocelowej l<span class="_ _3"></span>inii<span class="_ _1"></span> <span class="_ _3"></span>kredytowej z dnia <span class="_ _3"></span>5 czerwca <span class="_ _3"></span>2006 <span class="ffc">r., <span class="_ _3"></span>zawartej między <span class="_ _3"></span>Bankiem a <span class="_ _3"></span>Spółką, o <span class="_ _3"></span>której to <span class="_ _3"></span>umowie Emitent </span></div><div class="t m0 x2 h2 y3d6 ffc fs0 fc0 sc0 ls0 ws0">informował m.in. w raporcie bieżącym nr 26/2023 oraz w raportach okresowych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y3d7 ffc fs0 fc0 sc0 ls0 ws0">Na mocy podpisanego Aneksu, zmianie uległ okres udostępnienia kredytu do dnia 1 l<span class="_ _1"></span>istopada 2024 r.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3d8 ffc fs0 fc0 sc0 ls0 ws0">W pozostałym zakresie warunki współpracy z Bankiem nie uległy zmianom.<span class="ff1"> </span></div><div class="t m0 x2 he y365 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y14e ffa fs0 fc3 sc0 ls0 ws0">Zawarcie  umowy  sprzedaży  w<span class="_ _3"></span>ybranych  nieruchomości  i  ich <span class="_ _27"> </span>zw<span class="_ _3"></span>rotny  najem  <span class="ff8">-<span class="_ _3"></span>  </span>odtajnienie  opóźnionej  informacji <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x2 he y14f ff8 fs0 fc3 sc0 ls0 ws0">poufnej </div><div class="t m0 x2 h2 y399 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _3"></span>27 <span class="_ _4"></span>kwietnia <span class="_ _3"></span>202<span class="_ _3"></span>3<span class="_ _b"></span> <span class="_ _4"></span>r. <span class="_ _4"></span>Emitent <span class="_ _4"></span>zawarł <span class="_ _3"></span>z <span class="_ _4"></span>Berano <span class="_ _4"></span>Sp. <span class="_ _3"></span>z <span class="_ _4"></span>o.o. <span class="_ _3"></span>sied<span class="_ _3"></span>zibą<span class="_ _1"></span> <span class="_ _4"></span>w <span class="_ _3"></span>Warszawie <span class="_ _4"></span>(Partner), <span class="_ _4"></span>działającym <span class="_ _3"></span>w <span class="_ _4"></span>imieniu<span class="_ _1"></span> </div><div class="t m0 x2 h2 y39a ffc fs0 fc0 sc0 ls0 ws0">europejskiego <span class="_ _26"> </span>funduszu <span class="_ _24"> </span>LeadCrest <span class="_ _26"> </span>Capital <span class="_ _24"> </span>Partners, <span class="_ _26"> </span>umowę <span class="_ _24"> </span>sprzedaży<span class="ff1">, <span class="_ _24"> </span></span>a <span class="_ _26"> </span>następnie <span class="_ _26"> </span>najmu <span class="_ _24"> </span>długoterminowego </div><div class="t m0 x2 h2 y3d9 ffc fs0 fc0 sc0 ls0 ws0">wybranych nieruchomości Emitenta położonych w Czosnowie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y39c ffc fs0 fc0 sc0 ls0 ws0">Umowa dotyczyła sprze<span class="_ _1"></span>daż prz<span class="_ _1"></span>ez Spółkę na<span class="_ _b"></span> rzecz Partnera wy<span class="_ _b"></span>bran<span class="_ _3"></span>ych n<span class="_ _1"></span>ieruchomości KGL <span class="_ _b"></span>położonych w Czosnowie <span class="_ _1"></span>za </div><div class="t m0 x2 h2 y39d ffc fs0 fc0 sc0 ls0 ws0">cenę <span class="_ _4"></span>ok. <span class="_ _4"></span>8,7 <span class="_ _3"></span>mln <span class="_ _4"></span>EUR, <span class="_ _4"></span>z <span class="_ _4"></span>jednoczesnym <span class="_ _3"></span>zawarciem <span class="_ _4"></span>umowy <span class="_ _4"></span>najmu <span class="_ _3"></span>dłu<span class="_ _3"></span>gote<span class="_ _1"></span>rminowego <span class="_ _4"></span>Nieruchomości <span class="_ _3"></span>na <span class="_ _4"></span>rzecz <span class="_ _4"></span>Spółki. </div><div class="t m0 x2 h2 y155 ffc fs0 fc0 sc0 ls0 ws0">Umowa <span class="_ _33"> </span>przewiduje  nieodwołalny <span class="_ _5"> </span>20  letni  okres  najmu <span class="_ _5"> </span>Nieruchomości  przez <span class="_ _5"> </span>Emitenta,  w <span class="_ _33"> </span>trakcie  któr<span class="_ _1"></span>ego  Emitent<span class="_ _1"></span> </div><div class="t m0 x2 h2 y39e ffc fs0 fc0 sc0 ls0 ws0">zamierza <span class="_ _1e"> </span>prowadzić <span class="_ _21"> </span>dotychczasową <span class="_ _1e"> </span>działalność <span class="_ _1e"> </span>produkcyjną. <span class="_ _1e"> </span>Ponadto, <span class="_ _21"> </span>w <span class="_ _1e"> </span>Umowie <span class="_ _21"> </span>strony<span class="_ _b"></span> <span class="_ _21"> </span>zawarły <span class="_ _1e"> </span>postanowienia </div><div class="t m0 x2 h2 y36a ffc fs0 fc0 sc0 ls0 ws0">ograniczające prawo znaczących Akcjonariuszy, będących jednocześnie osobami zarządz<span class="_ _3"></span>ającymi w Spółce, w zakresie </div><div class="t m0 x2 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">zbycia <span class="_ _1"></span>ich <span class="_ _b"></span>akcji <span class="_ _1"></span>imiennych <span class="_ _b"></span>wyłącznie <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _0"></span>rzecz innych <span class="_ _0"></span>uprawnionych <span class="_ _1"></span>do <span class="_ _b"></span>akcji imie<span class="_ _1"></span>nnych <span class="_ _b"></span>lub ic<span class="_ _1"></span>h <span class="_ _b"></span>bezpośrednich k<span class="_ _1"></span>rewnych </div><div class="t m0 x2 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _1e"> </span>u<span class="_ _3"></span>zyska<span class="_ _1"></span>niu <span class="_ _1e"> </span>zgody <span class="_ _21"> </span>na <span class="_ _1e"> </span>zbycie <span class="_ _1e"> </span>kontrolnego <span class="_ _21"> </span>pakietu <span class="_ _1e"> </span>akcji. <span class="_ _1e"> </span>Postanowienie <span class="_ _21"> </span>to <span class="_ _1e"> </span>obowiązuje <span class="_ _1e"> </span>do <span class="_ _1e"> </span>2<span class="_ _3"></span>7 <span class="_ _1e"> </span>kwietnia <span class="_ _1e"> </span>2028 <span class="_ _1e"> </span>r<span class="_ _3"></span>. <span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf15" class="pf w0 h0"><div class="pc pc15 w0 h0"><img class="bi x8 y3da w16 h6a" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">W pozostałym zakresie, postanawiania Umowy nie odbiegają od postanowień powszechnie stosowanych dla t<span class="_ _3"></span>ego typu<span class="_ _1"></span> </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">umów. <span class="ff1"> </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">W wyniku<span class="_ _3"></span> transakcji, Emitent pozyskał <span class="_ _3"></span>wieloletniego partnera finansowego oraz<span class="_ _3"></span> otrzymał środki, które <span class="_ _3"></span>przeznaczył na </div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">spłatę <span class="_ _23"> </span>zobowiązań <span class="_ _23"> </span>kr<span class="_ _3"></span>edytowy<span class="_ _1"></span>ch <span class="_ _23"> </span>długoterminowych, <span class="_ _26"> </span>które <span class="_ _21"> </span>były <span class="_ _26"> </span>najdroższym <span class="_ _23"> </span>źródłem <span class="_ _23"> </span>finansowania. <span class="_ _26"> </span>Pożądanym </div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">efektem  transakcji  będzie  obniżenie  koszt<span class="_ _3"></span>ów<span class="_ _1"></span>  działalności  Spółki  w  kolejnych  okresach.  Pozostała  część  środków<span class="_ _1"></span> </div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">zostanie <span class="_ _21"> </span>przeznaczona <span class="_ _21"> </span>na <span class="_ _21"> </span>zabezpieczenie <span class="_ _21"> </span>działalności <span class="_ _21"> </span>bieżącej <span class="_ _21"> </span>Spółki. <span class="_ _21"> </span>Wolne <span class="_ _21"> </span>środki <span class="_ _21"> </span>pieniężne <span class="_ _21"> </span>będą <span class="_ _21"> </span>wsparciem </div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">dalszego <span class="_ _21"> </span>rozwoju <span class="_ _21"> </span>KGL. <span class="_ _21"> </span>Jednocześnie <span class="_ _21"> </span>Zarząd <span class="_ _21"> </span>Emitenta <span class="_ _21"> </span>inform<span class="_ _1"></span>uje, <span class="_ _21"> </span>iż <span class="_ _21"> </span>z <span class="_ _21"> </span>uwagi <span class="_ _21"> </span>na<span class="_ _3"></span><span class="ff1"> <span class="_ _21"> </span></span>rozciągnięcie <span class="_ _21"> </span>w <span class="_ _1e"> </span>czasie <span class="_ _21"> </span>procesu </div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">negocjacyjnego <span class="_ _4"></span>poprzedzającego <span class="_ _4"></span>zawarcie <span class="_ _4"></span>Umowy, <span class="_ _4"></span>Emitent <span class="_ _4"></span>podjął <span class="_ _4"></span>w <span class="_ _4"></span>dniu <span class="_ _4"></span>29 <span class="_ _4"></span>września <span class="_ _4"></span>2022 <span class="_ _4"></span>r. <span class="_ _4"></span>decyzję <span class="_ _22"></span>o <span class="_ _4"></span>opóźnieniu </div><div class="t m0 x2 h2 y3c5 ffc fs0 fc0 sc0 ls0 ws0">przekazania <span class="_ _4"></span>do <span class="_ _3"></span>publicznej <span class="_ _4"></span>wiadomości <span class="_ _4"></span>informacji <span class="_ _4"></span>o<span class="_ _1"></span> <span class="_ _4"></span>rozpoczęciu <span class="_ _3"></span>z <span class="_ _4"></span>tym <span class="_ _4"></span>dniem <span class="_ _4"></span>negocjacji <span class="_ _3"></span>z <span class="_ _4"></span>Partnerem, <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>przedmiocie </div><div class="t m0 x2 h2 y3c6 ff1 fs0 fc0 sc0 ls29 ws0">op<span class="ffc ls0">isanej wyżej <span class="_ _1"></span>transakcji. <span class="_ _1"></span>Przekazanie do <span class="_ _b"></span>publicznej wiadomości <span class="_ _b"></span>wsk<span class="_ _3"></span>aza<span class="_ _1"></span>nej powyżej <span class="_ _b"></span>i<span class="_ _3"></span>n<span class="_ _1"></span>formacji poufnej <span class="_ _b"></span>n<span class="_ _3"></span>t. <span class="_ _b"></span>rozpoczęcia </span></div><div class="t m0 x2 h2 y3c7 ffc fs0 fc0 sc0 ls0 ws0">negocjacji <span class="_ _5"> </span>z <span class="_ _5"> </span>Partnerem <span class="_ _5"> </span>w <span class="_ _5"> </span>dacie <span class="_ _22"> </span>j<span class="_ _3"></span>ej <span class="_ _22"> </span>wystąpienia, <span class="_ _5"> </span>mogłoby <span class="_ _22"> </span>sk<span class="_ _3"></span>utkować <span class="_ _22"> </span>ist<span class="_ _3"></span>otnym <span class="_ _22"></span>pogorszeniem <span class="_ _22"> </span>pozycji <span class="_ _5"> </span>negocjacyjn<span class="_ _3"></span>e<span class="_ _1"></span>j </div><div class="t m0 x2 h2 y3c8 ffc fs0 fc0 sc0 ls0 ws0">Spółki w przypadku ewentualnego<span class="ff1"> </span>włączenia się w proce<span class="_ _1"></span>s negocjacyjny podmiotu t<span class="_ _1"></span>rzeciego, co mogłoby naruszyć <span class="_ _1"></span>jego </div><div class="t m0 x2 h2 y3c9 ffc fs0 fc0 sc0 ls0 ws0">słuszny interes, a wręcz mogłoby doprowadzić do zerwania negocjacji z uwagi na uja<span class="_ _1"></span>wnienie informacji poufnych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3db ffc fs0 fc0 sc0 ls0 ws0">Ponadto <span class="_ _4"></span>Spółka <span class="_ _3"></span>informuje, <span class="_ _4"></span>że <span class="_ _3"></span>zawarcie <span class="_ _4"></span>Umowy <span class="_ _4"></span>zakończyło <span class="_ _3"></span>przegląd <span class="_ _4"></span>opcji <span class="_ _3"></span>wzg<span class="_ _3"></span>l<span class="_ _1"></span>ędem <span class="_ _4"></span>wybranych <span class="_ _3"></span>aktywów <span class="_ _4"></span>pod <span class="_ _4"></span>kątem </div><div class="t m0 x2 h2 y3dc ffc fs0 fc0 sc0 ls0 ws0">możliwej reklasyfikacji sposobu ich wykorzystania, o którym Sp<span class="_ _1"></span>ółka informowała raportem bieżącym nr 28/2022.<span class="ff1"> </span></div><div class="t m0 x2 he y3dd ffa fs0 fc3 sc0 ls0 ws0">Spłata zobowiązań kredytowych <span class="ff8"> </span></div><div class="t m0 x2 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _25"> </span>nawiązaniu <span class="_ _25"> </span>do <span class="_ _25"> </span>opisanego <span class="_ _25"> </span>wyżej <span class="_ _25"> </span>zawarcia <span class="_ _25"> </span>umowy <span class="_ _25"> </span>sprzedaży <span class="_ _25"> </span>wybranych <span class="_ _25"> </span>nieruchomości, <span class="_ _25"> </span>Spółka <span class="_ _25"> </span>pozyskała </div><div class="t m0 x2 h2 y54 ffc fs0 fc0 sc0 ls0 ws0">odpowiednie środki na dokonanie spłaty wybranych zobowiązań kredytowych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3de ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>d<span class="_ _3"></span>n<span class="_ _1"></span>iu <span class="_ _4"></span>28 <span class="_ _22"> </span>kwietnia <span class="_ _4"></span>202<span class="_ _3"></span>3<span class="_ _1"></span> <span class="_ _4"></span>r. <span class="_ _22"></span>Spółka <span class="_ _4"></span>otrzymała <span class="_ _22"></span>z <span class="_ _4"></span>Santander <span class="_ _22"> </span>Bank <span class="_ _22"></span>Polska <span class="_ _4"></span>S.A. <span class="_ _4"></span>potwi<span class="_ _3"></span>erdzenie <span class="_ _4"></span>spłaty <span class="_ _4"></span>długoterminowych </div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">zobowiązań kredytowych Spółki wobec Banku, wynikających z um<span class="_ _1"></span>owy o kredyt inwestycyjny na sfinansowanie zakupu </div><div class="t m0 x2 h2 y3e0 ffc fs0 fc0 sc0 ls0 ws0">zakładu <span class="_ _27"> </span>produkcyjnego <span class="_ _27"> </span>w <span class="_ _27"> </span>Czosnowie <span class="_ _1e"> </span>w<span class="ff1"> <span class="_ _27"> </span></span>kw<span class="_ _3"></span>ocie  19,6  mln  PLN. <span class="_ _1e"> </span>O  zawarciu <span class="_ _1e"> </span>umowy  o <span class="_ _27"> </span>kred<span class="_ _3"></span>y<span class="_ _1"></span>t  inw<span class="_ _3"></span>es<span class="_ _1"></span>tycyjny,  Spółka </div><div class="t m0 x2 h2 y3cc ffc fs0 fc0 sc0 ls0 ws0">informowała raportem bieżącym nr 38/2020. <span class="ff1"> </span></div><div class="t m0 x2 h2 y3cd ffc fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _b"></span>26 czerwca <span class="_ _b"></span>202<span class="_ _3"></span>3 <span class="_ _b"></span>r. Spół<span class="_ _1"></span>ka otrzymała <span class="_ _b"></span>z ING Ba<span class="_ _b"></span>nk Śląski <span class="_ _1"></span>S.A. <span class="_ _b"></span>potwier<span class="_ _3"></span>dzenie <span class="_ _b"></span>spłaty długoterminowych <span class="_ _1"></span>zobowiązań </div><div class="t m0 x2 h2 y3ce ffc fs0 fc0 sc0 ls0 ws0">kredytowych <span class="_ _3"></span>Spółki wobec <span class="_ _3"></span>Banku, <span class="_ _3"></span>wynikających <span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _3"></span>umowy <span class="_ _3"></span>o<span class="_ _1"></span> <span class="_ _3"></span>kredyt <span class="_ _3"></span>inwestycyjny<span class="_ _1"></span> <span class="_ _3"></span>z d<span class="_ _3"></span>nia 27 <span class="_ _3"></span>grudnia 2016 <span class="_ _3"></span>r., <span class="_ _3"></span>o zawarciu </div><div class="t m0 x2 h2 y3e1 ffc fs0 fc0 sc0 ls0 ws0">którego  Spółka <span class="_ _1e"> </span>informowała  raportem <span class="_ _1e"> </span>bieżącym  nr <span class="_ _1e"> </span>66/2016 <span class="_ _27"> </span>z <span class="_ _1e"> </span>dn.  2<span class="_ _3"></span>7.12.2<span class="_ _1"></span>016 <span class="_ _27"> </span>r. <span class="_ _1e"> </span>Dodatkowo  Spółka <span class="_ _1e"> </span>wskazuje,  że </div><div class="t m0 x2 h2 y3e2 ffc fs0 fc0 sc0 ls0 ws0">otrzymane z Banku potwierdzenie spłaty przez Emitenta przedm<span class="_ _1"></span>iotowych zobowiązań wobec Banku obejmuje również<span class="_ _1"></span> </div><div class="t m0 x2 h2 y373 ffc fs0 fc0 sc0 ls0 ws0">zobowiązanie zaciągnięte przez byłą spółkę zależną od Emitenta –<span class="ff1"> tj. C.E.P. Sp. z o.o. </span></div><div class="t m0 x2 h2 y3e3 ffc fs0 fc0 sc0 ls0 ws0">Spłata <span class="_ _4"></span>ww. <span class="_ _4"></span>kredytów <span class="_ _4"></span>nastąpiła <span class="_ _3"></span>ze <span class="_ _4"></span>środków <span class="_ _4"></span>pozyskanych <span class="_ _4"></span>przez <span class="_ _4"></span>Spółkę <span class="_ _4"></span>ze <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>nieruchomości, <span class="_ _3"></span>o <span class="_ _4"></span>której <span class="_ _4"></span>Emitent </div><div class="t m0 x2 h2 y3e4 ffc fs0 fc0 sc0 ls0 ws0">informował <span class="_ _4"></span>raportem <span class="_ _4"></span>bieżącym <span class="_ _4"></span>nr <span class="_ _4"></span>4/2023. <span class="_ _4"></span>W <span class="_ _4"></span>ocenie <span class="_ _4"></span>Spółki, <span class="_ _4"></span>pożądanym <span class="_ _4"></span>efektem <span class="_ _4"></span>dokonanej <span class="_ _3"></span>spł<span class="_ _3"></span>aty <span class="_ _3"></span>będz<span class="_ _3"></span>ie <span class="_ _3"></span>obniżenie </div><div class="t m0 x2 h2 y143 ffc fs0 fc0 sc0 ls0 ws0">kosztów działalności Spółki w kolejn<span class="ff1">ych okresach. </span></div><div class="t m0 x2 h2 y175 ff1 fs0 fc0 sc0 ls0 ws0">W 2023 <span class="ls30">r.</span> <span class="ffc">Emitent nie przeprowadzał emisji papierów wartościo<span class="_ _b"></span>w<span class="_ _3"></span>ych.<span class="ff1"> </span></span></div><div class="t m0 x2 h2 y3e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y3e6 ff8 fs5 fc2 sc0 ls0 ws0">4.6.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">Najważniejsze z<span class="_ _3"></span>darzenia, które wystąpiły po dniu b<span class="_ _3"></span>ilansowym 31 grudnia 20<span class="_ _3"></span></span></span>23 <span class="ls3a">r.<span class="_ _3"></span></span> </div><div class="t m0 x2 he y3e7 ff8 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3b6 ffa fs0 fc3 sc0 ls0 ws0">Informacja o śmierci Wiceprezesa KGL S.A., Pana Zbigniewa Okulusa<span class="ff8"> </span></div><div class="t m0 x2 he y149 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3b7 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dn. <span class="_ _3"></span>23 <span class="_ _3"></span>stycznia <span class="_ _3"></span>2024 <span class="_ _3"></span>r., <span class="_ _3"></span>z <span class="_ _4"></span>wi<span class="_ _1"></span>elkim <span class="_ _3"></span>smutkiem <span class="_ _3"></span><span class="ffc">Zarząd <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>poinformował</span> <span class="_ _4"></span><span class="ffc">o <span class="_ _3"></span>śmierci <span class="_ _3"></span>Wiceprezesa</span>, <span class="_ _3"></span>Pana <span class="_ _3"></span>Zbigniewa </div><div class="t m0 x2 h2 y3b8 ff1 fs0 fc0 sc0 ls0 ws0">Okulusa. <span class="ffc">Pan Okulus był współzałożycielem KGL S.A.</span> oraz <span class="ffc">jednym z głównych akcjonariuszy</span> <span class="ffc">Spółki.</span> </div><div class="t m0 x2 he y3e8 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3d8 ffa fs0 fc3 sc0 ls0 ws0">Zawarcie znaczącej ramowej umowy handlowej z Mondelēz Europe GmbH i rozszerzenie współpracy<span class="ff8"> </span></div><div class="t m0 x2 h2 y3e9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y366 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dn. <span class="_ _b"></span>7 <span class="_ _1"></span>lutego <span class="_ _b"></span>2024 <span class="_ _1"></span>r. <span class="_ _b"></span>Zarząd <span class="_ _1"></span>KGL <span class="_ _b"></span>S.A. podpisał <span class="_ _0"></span>umowę z <span class="_ _b"></span>Mondelēz <span class="_ _b"></span>Europe <span class="_ _1"></span>GmbH <span class="_ _b"></span>z s<span class="_ _b"></span>i<span class="_ _3"></span>edzibą <span class="_ _b"></span>w <span class="_ _b"></span>Szwajcarii<span class="_ _3"></span><span class="ff1">, <span class="_ _b"></span><span class="ffc">na <span class="_ _b"></span>kontynuację </span></span></div><div class="t m0 x2 h2 yf4 ffc fs0 fc0 sc0 ls0 ws0">dostaw <span class="_ _3"></span>opakowań realizowanych d<span class="_ _3"></span>otychc<span class="_ _1"></span>zas<span class="ff1"> <span class="_ _3"></span></span>przez Spółkę <span class="_ _3"></span>dla Mondelēz<span class="_ _3"></span><span class="ff1 ls2a">. <span class="ls0">Zawarta <span class="_ _3"></span>Umowa ma charakter <span class="_ _3"></span>porozumienia </span></span></div><div class="t m0 x2 h2 y3ea ffc fs0 fc0 sc0 ls0 ws0">ramowego <span class="_ _4"></span>i <span class="_ _4"></span>określa <span class="_ _4"></span>zasad<span class="_ _3"></span>y<span class="ff1"> <span class="_ _4"></span></span>kontynuacji <span class="_ _4"></span>współpracy <span class="_ _4"></span>między <span class="_ _4"></span>Emitentem <span class="_ _4"></span>a <span class="_ _4"></span>Mondelēz <span class="_ _4"></span>w <span class="_ _4"></span>zakr<span class="_ _3"></span>e<span class="_ _1"></span>sie <span class="_ _4"></span>dostaw<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>opakowań <span class="_ _4"></span>do </div><div class="t m0 x2 h2 y3eb ffc fs0 fc0 sc0 ls0 ws0">zakładów p<span class="_ _1"></span>rodukcyjnych <span class="_ _1"></span>Mondelēz <span class="_ _1"></span>zlokalizowanych <span class="_ _1"></span>na <span class="_ _1"></span>terenie<span class="ff1"> </span>Polski, <span class="_ _b"></span>Litwy i<span class="_ _1"></span> Czech. <span class="_ _b"></span>Emitent <span class="_ _1"></span>jest <span class="_ _1"></span>wieloletnim <span class="_ _1"></span>dostawcą </div><div class="t m0 x2 h2 y3ec ffc fs0 fc0 sc0 ls0 ws0">opakowań <span class="_ _4"></span>dla <span class="_ _22"> </span>Mondelēz,<span class="ff1"> <span class="_ _22"> </span></span>a <span class="_ _22"></span>obecnie <span class="_ _4"></span>podpisana <span class="_ _22"></span>Umowa <span class="_ _4"></span>obowiązywać <span class="_ _22"></span>będzie <span class="_ _4"></span>do <span class="_ _22"> </span>końca <span class="_ _4"></span>2<span class="_ _3"></span>026 <span class="_ _4"></span>r. <span class="_ _4"></span>z <span class="_ _22"></span>intencją<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span>jej <span class="_ _22"></span>dalszego </span></div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">przedłużania.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3ed ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>ramach <span class="_ _b"></span>zawartej Um<span class="_ _1"></span>owy <span class="_ _b"></span>ramowej p<span class="_ _1"></span>ostanowiono, <span class="_ _b"></span>że dotyc<span class="_ _1"></span>hczasowa<span class="ff1"> </span>współpraca<span class="_ _1"></span> <span class="_ _b"></span>może zostać <span class="_ _b"></span>rozszerzona <span class="_ _1"></span>o<span class="ff1"> <span class="_ _b"></span>dostaw<span class="_ _3"></span>y<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y3ee ffc fs0 fc0 sc0 ls0 ws0">nowych rodzajów opakowań<span class="ff1"> </span>dla innych zakładów Mondelēz zlokalizowanych w Europie.<span class="ff1"> </span></div><div class="t m0 x2 h2 y369 ffc fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _27"> </span>Spółki <span class="_ _27"> </span>szacuje, <span class="_ _1e"> </span>że  w  wyniku <span class="_ _1e"> </span>realizacji  zamówień  określonych  w <span class="_ _1e"> </span>Umowie,<span class="_ _3"></span><span class="ff1">  </span>łączne  przychody <span class="_ _27"> </span>z <span class="_ _1e"> </span>tego  tytułu </div><div class="t m0 x2 h2 y3ef ffc fs0 fc0 sc0 ls0 ws0">przekroczą 60 mln zł rocznie.<span class="ff1"> </span></div><div class="t m0 x2 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">W związku <span class="_ _b"></span>z zawartą Umową, <span class="_ _b"></span>Zarząd Emitenta uznaje<span class="_ _1"></span> kontynuację <span class="_ _1"></span>współpracy<span class="ff1"> </span>z Mondelēz <span class="_ _b"></span>za istotną z <span class="_ _b"></span>punktu widzenia </div><div class="t m0 x2 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">przyjętej <span class="_ _5"> </span>strategii <span class="_ _5"> </span>rozwoju <span class="_ _5"> </span>Spółki. <span class="_ _5"> </span>Mając<span class="_ _3"></span><span class="ff1"> <span class="_ _5"> </span></span>na <span class="_ _5"> </span>uwadze <span class="_ _22"> </span>w<span class="_ _3"></span>ielkość <span class="_ _22"> </span>szacowanych <span class="_ _5"> </span>przychodów,  s<span class="_ _b"></span>kalę <span class="_ _33"> </span>i <span class="_ _5"> </span>globalny <span class="_ _5"> </span>charakter<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf16" class="pf w0 h0"><div class="pc pc16 w0 h0"><img class="bi x8 y3f0 w16 h6b" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">22<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">działalności <span class="_ _3"></span>Mondelēz, jego <span class="_ _3"></span>zapotrzebowanie <span class="_ _3"></span>na <span class="_ _3"></span>produkty<span class="_ _1"></span> <span class="_ _3"></span>oferowane <span class="_ _3"></span>przez<span class="ff1"> <span class="_ _3"></span></span>Emitenta, <span class="_ _3"></span>znacząco przełożą <span class="_ _3"></span>się <span class="_ _3"></span>na dal<span class="_ _3"></span>s<span class="_ _1"></span>zy </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">rozwój Spółki.<span class="ff1"> </span></div><div class="t m0 x2 he y1de ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y1df ff8 fs0 fc3 sc0 ls0 ws0">Informacja nt. zakupu infrastruktury produkcyjnej </div><div class="t m0 x2 h2 y307 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>dniu <span class="_ _1"></span>19 <span class="_ _b"></span>marca <span class="_ _b"></span>2024 <span class="_ _b"></span>r. <span class="_ _1"></span>Emitent <span class="_ _b"></span>złożył <span class="_ _b"></span>zamówi<span class="_ _3"></span>e<span class="_ _1"></span>nie <span class="_ _b"></span>na <span class="_ _b"></span>zakup in<span class="_ _1"></span>frastruktury <span class="_ _b"></span>produkcyjnej, <span class="_ _b"></span>inicjując <span class="_ _b"></span>tym <span class="_ _b"></span>samym <span class="_ _b"></span>dzi<span class="_ _3"></span>ałania </div><div class="t m0 x2 h2 y25e ffc fs0 fc0 sc0 ls0 ws0">w ramach <span class="_ _b"></span>realizacji celów <span class="_ _b"></span>strategicznych Spółk<span class="_ _1"></span>i w <span class="_ _b"></span>zakresie rozw<span class="_ _1"></span>oju kompetencji <span class="_ _b"></span>i zdolności <span class="_ _b"></span>wytwórczych w <span class="_ _b"></span>segmencie </div><div class="t m0 x2 h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0">produkcji<span class="ffc">, uwzględnionych </span>w Strategii Rozwoju KGL na lata 2021-2025. </div><div class="t m0 x2 h2 y3a2 ffc fs0 fc0 sc0 ls0 ws0">Zarząd szacuje, że na przełomie lat 2024 –<span class="_ _3"></span><span class="ff1"> </span>2026 wydatki inwestycyjne związane<span class="ff1"> </span>z infrastrukturą produkcyjną wyniosą </div><div class="t m0 x2 h2 y3a3 ff1 fs0 fc0 sc0 ls0 ws0">ok. 40 - <span class="_ _3"></span><span class="ffc">50 mln zł.</span> <span class="ffc">Uruchomienie nowej infrastruktury produkcyjnej planowane jes<span class="_ _3"></span>t<span class="_ _1"></span> etapowo, począwszy<span class="_ _3"></span><span class="ff1"> </span>od II <span class="_ _3"></span>półrocza </span></div><div class="t m0 x2 h2 y347 ff1 fs0 fc0 sc0 ls0 ws0">2024 r. </div><div class="t m0 x2 h2 y349 ffc fs0 fc0 sc0 ls0 ws0">Ww. działania wpis<span class="_ _1"></span>ują się <span class="_ _1"></span>w realizację op<span class="_ _1"></span>tymalizacji procesów <span class="_ _1"></span>produkcyjnych, które<span class="ff1"> </span>w przysz<span class="_ _1"></span>łości mają doprowa<span class="_ _b"></span>dzi<span class="_ _3"></span>ć <span class="_ _1"></span>do </div><div class="t m0 x2 h2 y34a ff1 fs0 fc0 sc0 ls0 ws0">poprawy <span class="_ _1"></span>struktury kosztowej <span class="_ _1"></span>Emitenta, <span class="_ _b"></span>co powinno <span class="ffc">pozytywnie <span class="_ _1"></span>wpłynąć na <span class="_ _b"></span>parametry finansowe <span class="_ _b"></span>S<span class="_ _3"></span>półki, <span class="_ _b"></span>prowadząc do<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y50 ffc fs0 fc0 sc0 ls0 ws0">wzrostu wartości<span class="ff1"> dla Akcjonariuszy. </span></div><div class="t m0 x2 h2 y3f2 ff1 fs0 fc0 sc0 ls0 ws0">Warunki <span class="_ _5"> </span>nabycia <span class="_ _5"> </span>oraz <span class="_ _5"> </span><span class="ffc">f<span class="_ _3"></span>inanso<span class="_ _1"></span>wania <span class="_ _5"> </span>ww. <span class="_ _5"> </span>infrastruktury <span class="_ _5"> </span>produkcyjnej <span class="_ _5"> </span>nie <span class="_ _5"> </span>odbi<span class="_ _3"></span>ega<span class="_ _1"></span>ją <span class="_ _5"> </span>od<span class="_ _3"></span><span class="ff1"> <span class="_ _5"> </span></span>standardowych <span class="_ _5"> </span>postanowień </span></div><div class="t m0 x2 h2 y3f3 ffc fs0 fc0 sc0 ls0 ws0">typowych dla tego rodzaju umów.<span class="ff1"> </span></div><div class="t m0 x2 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y13b ff8 fs5 fc2 sc0 ls0 ws0">4.7.<span class="ffe"> <span class="_ _1f"> </span></span>Strategia rozwoju KG<span class="_ _3"></span>L - w<span class="ffa">skazanie polityki w zakres<span class="_ _3"></span>ie kierunków rozwoju KGL<span class="_ _3"></span></span> </div><div class="t m0 x2 h2 y13c ff1 fs0 fc0 sc0 ls0 ws0">W dniu 22 stycznia 2021 r. Emitent <span class="ffc">przyjął </span>S<span class="ffc">trategię </span>R<span class="ffc">ozwoju Spółki</span> na lata 2021-2025. </div><div class="t m0 x2 h2 y13d ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1e"> </span>ze <span class="_ _1e"> </span><span class="ffc">Strategią <span class="_ _21"> </span>Rozwoju  na <span class="_ _21"> </span>lata <span class="_ _1e"> </span>2021</span>-<span class="ffc">2025, <span class="_ _1e"> </span>Emitent <span class="_ _1e"> </span>zamierza <span class="_ _1e"> </span>si<span class="_ _3"></span>ę  rozwijać <span class="_ _1e"> </span>gł<span class="_ _3"></span>ów<span class="_ _1"></span>nie <span class="_ _1e"> </span>w <span class="_ _1e"> </span>sposób <span class="_ _1e"> </span>organiczny. </span></div><div class="t m0 x2 h2 y13e ffc fs0 fc0 sc0 ls0 ws0">Prowadzone  są  działania  związ<span class="_ _1"></span>ane  przede  wszystkim  z  op<span class="_ _1"></span>tymalizacją  procesów  realizowany<span class="_ _1"></span>ch  w  poszczególnych </div><div class="t m0 x2 h2 y13f ffc fs0 fc0 sc0 ls0 ws0">segmentach działalności operacyjnej Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y38a ff1 fs0 fc0 sc0 ls0 ws0">R<span class="ffc">ealizacja <span class="_ _23"> </span>przyjętej <span class="_ _23"> </span>Strategii <span class="_ _23"> </span>Rozwoju <span class="_ _23"> </span>opierać <span class="_ _23"> </span>się <span class="_ _23"> </span>będzi<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _23"> </span>w <span class="_ _23"> </span>dużej <span class="_ _23"> </span>mierze <span class="_ _23"> </span>o <span class="_ _23"> </span>kompetencje <span class="_ _23"> </span>Centrum <span class="_ _26"> </span>Badawczo<span class="_ _3"></span><span class="ff1">-</span></span></div><div class="t m0 x2 h2 y38b ff1 fs0 fc0 sc0 ls0 ws0">Rozwojowego, <span class="ffc">jak również</span> <span class="ffc">koncentrować się będzie na następujących celach: </span> </div><div class="t m0 x6 h44 y355 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">Rozwój segmentu przetwórstwa tworzyw sztucznych, <span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y3f4 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">Rozszerzenie kompetencji na rynku dystrybucji tworzyw szt<span class="_ _1"></span>ucznych, <span class="_ _3"></span> </span></span></div><div class="t m0 x6 h44 y3f5 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">Umocnienie na rynku producen<span class="_ _1"></span>tów narzędzi do produkcji opakowań. <span class="ff1"> </span></span></span></div><div class="t m0 x7c h2 y212 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">23<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Misja <span class="_ _29"> </span>i <span class="_ _29"> </span>wizja <span class="_ _29"> </span>nowej <span class="_ _29"> </span>strategii <span class="_ _29"> </span>oraz <span class="_ _29"> </span>oczekiwane <span class="_ _29"> </span>rezultaty <span class="_ _29"> </span>Strategii <span class="_ _29"> </span>Rozwoju <span class="_ _29"> </span>202<span class="_ _3"></span>1-<span class="ffc">2<span class="_ _1"></span>025 <span class="_ _29"> </span>zostały <span class="_ _29"> </span>szczegółowo </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">zaprezentowane w raporcie bieżącym nr 2/2021. <span class="ff1"> </span></div><div class="t m0 x2 h5 y3f7 ffd fs2 fc2 sc0 ls3b ws0">5.<span class="ffe ls0"> <span class="ffd">Sy<span class="_ _1"></span>tuacja ekonomiczno-finansowa </span></span></div><div class="t m0 x27 hb y3f8 ffd fs2 fc2 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y3f9 ff8 fs5 fc2 sc0 ls0 ws0">5.1.<span class="ffe"> <span class="_ _1d"> </span><span class="ffa">Opis czy<span class="_ _3"></span>nników i zdarzeń, w szczeg<span class="_ _3"></span>ólności o nietypowym c<span class="_ _3"></span>harakterze, mających znaczący<span class="_ _3"></span> </span></span></div><div class="t m0 x7d ha y3fa ffa fs5 fc2 sc0 ls0 ws0">wpływ na<span class="ff8"> <span class="_ _3"></span></span>osiągnięte wyniki finansowe<span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x7d ha y3fb ff8 fs5 fc2 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y383 ff8 fs0 fc2 sc0 ls0 ws0">5.1.1.<span class="ffe"> <span class="_ _10"> </span></span>Rynek<span class="_ _3"></span> <span class="ffa">opakowań z tworzyw szt<span class="_ _1"></span>ucznych<span class="ff8"> </span></span></div><div class="t m0 x2 h2 y162 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y137 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _22"> </span>raportem <span class="_ _22"></span>Mordor <span class="_ _4"></span>Intelligence</div></div><div class="c x1 y0 w4b h0"><div class="t m0 x5f h6d y3fc ff1 fs14 fc0 sc0 ls0 ws0">1</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x7e h2 y137 ff1 fs0 fc0 sc0 ls0 ws0">, <span class="_ _4"></span><span class="ffc">pojemniki <span class="_ _22"> </span>i <span class="_ _22"></span>opakowania <span class="_ _4"></span>to <span class="_ _22"></span>największy <span class="_ _4"></span>segment <span class="_ _22"></span>użytkowników</span> <span class="_ _22"> </span><span class="ffc">końcowych </span></div><div class="t m0 x2 h2 y21c ffc fs0 fc0 sc0 ls0 ws0">produktów z <span class="_ _3"></span>t<span class="_ _1"></span>worzyw sztucznych, odpowiadający za ponad <span class="_ _3"></span>40% całkowitego<span class="ff1"> <span class="_ _3"></span></span>zużycia tworzyw sztucznych na świecie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y21d ffc fs0 fc0 sc0 ls0 ws0">W  raporcie <span class="_ _1e"> </span>zaprezentowano  prognozę  na <span class="_ _27"> </span>lata <span class="_ _27"> </span>202<span class="_ _3"></span>1<span class="ff1">-  </span>2026,  zgodnie <span class="_ _27"> </span>z <span class="_ _1e"> </span>którą  globalny  rynek <span class="_ _27"> </span>opakowań <span class="_ _1e"> </span>z  tworzyw </div><div class="t m0 x2 h2 y21e ff1 fs0 fc0 sc0 ls0 ws0">sztucznych  odn<span class="_ _3"></span>ot<span class="_ _1"></span>uje  wzrost  CAGR <span class="_ _1e"> </span>na <span class="_ _1e"> </span><span class="ffc">poziomie  3,47%.  Dynamika <span class="_ _27"> </span>ta <span class="_ _1e"> </span>wynika  z <span class="_ _27"> </span>faktu, <span class="_ _27"> </span>że<span class="_ _3"></span>  w  porównaniu <span class="_ _27"> </span>z <span class="_ _27"> </span>inn<span class="_ _3"></span>ymi<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y21f ff1 fs0 fc0 sc0 ls0 ws0">produktami <span class="_ _5"> </span>opakowaniowymi, <span class="_ _5"> </span><span class="ffc">konsumenci <span class="_ _5"> </span>wykazują <span class="_ _5"> </span>coraz <span class="_ _5"> </span>większą <span class="_ _5"> </span>skłonność <span class="_ _5"> </span>do <span class="_ _5"> </span>stosowania <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>z <span class="_ _5"> </span>tw<span class="_ _3"></span>orzyw</span> </div><div class="t m0 x2 h2 y220 ffc fs0 fc0 sc0 ls0 ws0">sztucznych, <span class="_ _21"> </span>ponieważ <span class="_ _21"> </span>są <span class="_ _23"> </span>one <span class="_ _21"> </span>lekkie <span class="_ _21"> </span>i <span class="_ _21"> </span>łatwiejsze <span class="_ _23"> </span>w <span class="_ _21"> </span>obsłudze. <span class="_ _21"> </span>Podobnie, <span class="_ _21"> </span>nawet <span class="_ _21"> </span>du<span class="_ _3"></span>z<span class="_ _1"></span>i <span class="_ _21"> </span>producenci<span class="_ _3"></span><span class="ff1"> <span class="_ _21"> </span></span>wolą <span class="_ _23"> </span>stosować<span class="_ _1"></span> </div><div class="t m0 x2 h2 y10e ffc fs0 fc0 sc0 ls0 ws0">opakowania <span class="_ _4"></span>z <span class="_ _22"> </span>tworzyw <span class="_ _22"></span>sztucznych <span class="_ _4"></span>ze <span class="_ _22"></span>względu <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>niższe<span class="ff1"> <span class="_ _22"></span>koszty <span class="_ _4"></span>produkcji. <span class="_ _22"> </span>W <span class="_ _22"></span>tym <span class="_ _4"></span>samym <span class="_ _22"></span>raporcie <span class="_ _22"></span>europejski <span class="_ _4"></span>rynek </span></div><div class="t m0 x2 h2 y221 ffc fs0 fc0 sc0 ls0 ws0">opakowań <span class="_ _5"> </span>plastikowych <span class="_ _5"> </span>został <span class="_ _5"> </span>wyceniony <span class="_ _5"> </span>na <span class="_ _5"> </span>87,29 <span class="_ _5"> </span>miliardów <span class="_ _5"> </span>dolarów <span class="_ _5"> </span>w <span class="_ _5"> </span>2020 <span class="_ _5"> </span>r<span class="_ _3"></span><span class="ff1">. <span class="_ _5"> </span></span>i <span class="_ _5"> </span>zaprognozowano, <span class="_ _5"> </span>że  do<span class="_ _b"></span>  2<span class="_ _1"></span>026 <span class="_ _5"> </span>r<span class="_ _3"></span><span class="ff1">.<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y222 ffc fs0 fc0 sc0 ls0 ws0">osiągnie <span class="_ _3"></span>wartość <span class="_ _3"></span>112,69 <span class="_ _3"></span>miliardów <span class="_ _3"></span>dolarów, <span class="_ _3"></span>a <span class="_ _3"></span>więc<span class="_ _3"></span> <span class="_ _3"></span>będzie <span class="_ _3"></span>rósł <span class="_ _3"></span>w <span class="_ _3"></span>tempie <span class="_ _3"></span>4,4% <span class="_ _3"></span>CAGR <span class="_ _3"></span>w <span class="_ _3"></span>latach <span class="_ _3"></span>2021 <span class="_ _4"></span><span class="ff1">- <span class="_ _3"></span>2026. <span class="_ _4"></span>Istotnym<span class="_ _1"></span>i </span></div><div class="t m0 x2 h2 y223 ffc fs0 fc0 sc0 ls0 ws0">czynnikami <span class="_ _11"> </span>napędzającymi <span class="_ _11"> </span>wzrost <span class="_ _11"> </span>badan<span class="_ _3"></span>e<span class="_ _1"></span>go <span class="_ _11"> </span>rynku <span class="_ _11"> </span>są <span class="_ _11"> </span>coraz <span class="_ _11"> </span>w<span class="_ _3"></span>ię<span class="_ _1"></span>ksze <span class="_ _11"> </span>zaawansowanie <span class="_ _11"> </span>technologiczne<span class="_ _3"></span><span class="ff1"> <span class="_ _11"> </span>oraz </span></div><div class="t m0 x2 h2 y224 ffc fs0 fc0 sc0 ls0 ws0">zastosowania <span class="_ _23"> </span>opakowań <span class="_ _23"> </span>w <span class="_ _26"> </span>przemyśle <span class="_ _23"> </span>użytkowników <span class="_ _26"> </span>końcowych. <span class="_ _23"> </span>Popyt <span class="_ _23"> </span>na <span class="_ _26"> </span>opakowania <span class="_ _23"> </span>z<span class="_ _3"></span><span class="ff1"> <span class="_ _23"> </span>tworzyw <span class="_ _23"> </span>sztucznych  </span></div><div class="t m0 x2 h2 y225 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>Europie <span class="_ _3"></span>stale rośni<span class="_ _3"></span>e, mimo <span class="_ _3"></span>że <span class="_ _3"></span>pojawiają <span class="_ _3"></span>się <span class="_ _3"></span>poważne <span class="_ _3"></span>obawy dotyczące <span class="_ _3"></span>ich <span class="_ _3"></span>wpływu <span class="_ _3"></span>na <span class="_ _3"></span>środo<span class="_ _1"></span>wisko. <span class="_ _3"></span>Jednak <span class="_ _3"></span>rynek ten </div><div class="t m0 x2 h2 y3fd ffc fs0 fc0 sc0 ls0 ws0">stoi <span class="_ _4"></span>również <span class="_ _4"></span>w <span class="_ _22"></span>obliczu <span class="_ _4"></span>wyzwań <span class="_ _4"></span>związanych<span class="_ _3"></span> <span class="_ _4"></span>z <span class="_ _4"></span>regulacjami <span class="_ _4"></span>rządowymi <span class="_ _4"></span>w <span class="_ _4"></span>Europie <span class="_ _4"></span>i<span class="_ _3"></span> <span class="_ _4"></span>rosnącym <span class="_ _4"></span>popytem <span class="_ _3"></span>kon<span class="_ _3"></span>sumentów, </div><div class="t m0 x2 h2 y3fe ffc fs0 fc0 sc0 ls0 ws0">który <span class="_ _5"> </span>zmusza <span class="_ _5"> </span>producentów <span class="_ _5"> </span>do <span class="_ _22"> </span>poszukiwania <span class="_ _5"> </span>rozwi<span class="_ _3"></span>ą<span class="_ _b"></span>zań<span class="_ _3"></span> <span class="_ _22"> </span>w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>z<span class="_ _3"></span><span class="ff1"> <span class="_ _5"> </span></span>tworzyw <span class="_ _22"> </span>sztucznych<span class="_ _3"></span>, <span class="_ _22"></span>które <span class="_ _5"> </span>ulegają </div><div class="t m0 x2 h2 y3ff ffc fs0 fc0 sc0 ls0 ws0">biodegradacji <span class="_ _22"> </span>lub <span class="_ _5"> </span>pochodzą <span class="_ _22"> </span>ze <span class="_ _22"> </span>źr<span class="_ _3"></span>ódeł <span class="_ _22"></span>odnawialnych. <span class="_ _22"> </span>Europejski <span class="_ _5"> </span>rynek <span class="_ _22"> </span>opakowań <span class="_ _22"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _22"></span>sztucznych <span class="_ _5"> </span>jest <span class="_ _22"></span>bardzo </div><div class="t m0 x2 h2 y400 ffc fs0 fc0 sc0 ls0 ws0">konkurencyjny <span class="_ _25"> </span>ze <span class="_ _29"> </span>względu <span class="_ _25"> </span>na <span class="_ _25"> </span>obecność <span class="_ _29"> </span>wielu <span class="_ _25"> </span>graczy <span class="_ _29"> </span>na <span class="_ _25"> </span>tym <span class="_ _25"> </span>rynku. <span class="_ _29"> </span>Rynek <span class="_ _25"> </span>wydaje <span class="_ _25"> </span>się <span class="_ _29"> </span>być <span class="_ _25"> </span>u<span class="_ _3"></span>miar<span class="_ _1"></span>kowanie </div><div class="t m0 x2 h2 y401 ff1 fs0 fc0 sc0 ls0 ws0">skoncentrowan<span class="ffc">y, a główni gracze p<span class="_ _1"></span>rzyjmują strategie, takie jak <span class="_ _b"></span>i<span class="_ _3"></span>nnowacje produktowe, <span class="_ _1"></span>fuzje i <span class="_ _1"></span>przejęcia oraz ekspansja, </span></div><div class="t m0 x2 h2 y402 ffc fs0 fc0 sc0 ls0 ws0">aby pozostać konkurencyjnymi w regionie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y403 ffc fs0 fc0 sc0 ls0 ws0">Europejski <span class="_ _5"> </span>rynek <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _5"> </span>sztucznych <span class="_ _5"> </span>jest <span class="_ _5"> </span>podzielony <span class="_ _22"> </span>na <span class="_ _5"> </span>dwi<span class="_ _3"></span>e <span class="_ _22"> </span>kategorie <span class="_ _5"> </span>w <span class="_ _5"> </span>oparciu <span class="_ _5"> </span>o <span class="_ _5"> </span>rodzaj <span class="_ _5"> </span>tworzywa </div><div class="t m0 x2 h2 y404 ffc fs0 fc0 sc0 ls0 ws0">sztucznego w produkcji i użytkowaniu<span class="ff1">: sztywne opakowania z tworzyw sztucznych <span class="_ _1"></span>i elastyczne opakowania z tworzyw </span></div><div class="t m0 x2 h2 y405 ffc fs0 fc0 sc0 ls0 ws0">sztucznych, <span class="_ _22"> </span>przy <span class="_ _5"> </span>czym <span class="_ _22"> </span>sztywne <span class="_ _5"> </span>mają <span class="_ _22"></span>większy <span class="_ _5"> </span>udział <span class="_ _22"> </span>w <span class="_ _5"> </span>rynku. <span class="_ _5"> </span>„<span class="ff1">Elastyczne</span>”<span class="ff1"> <span class="_ _5"> </span><span class="ls1e">i <span class="_ _22"> </span></span></span>„<span class="ff1">sztywne</span>”<span class="ff1"> <span class="_ _5"> </span></span>odnosi <span class="_ _22"> </span>się <span class="_ _5"> </span>do<span class="ff1"> <span class="_ _22"> </span>naze<span class="_ _3"></span>wnictwa<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y38f ff1 fs0 fc0 sc0 ls0 ws0">lekkich <span class="_ _3"></span>toreb <span class="_ _4"></span>lub <span class="_ _3"></span>torebek, <span class="_ _3"></span><span class="ffc">u<span class="_ _3"></span>szczelnionych <span class="_ _3"></span>za <span class="_ _3"></span>pomocą <span class="_ _3"></span>ciepła <span class="_ _4"></span>lub <span class="_ _3"></span>ciśnienia <span class="_ _3"></span>i <span class="_ _4"></span>puszek <span class="_ _3"></span>blaszanych, <span class="_ _3"></span>plastikowych <span class="_ _3"></span>pudełek, </span></div><div class="t m0 x2 h2 y390 ffc fs0 fc0 sc0 ls0 ws0">pojemników, które <span class="_ _3"></span>stanowią „<span class="ff1">sztywne</span>”<span class="ff1"> spektrum. Popyt n<span class="_ _3"></span>a opakowani</span>a z <span class="_ _3"></span>tworzyw sztucznych nadal rośnie w <span class="_ _3"></span>Europie, </div><div class="t m0 x2 h2 y406 ffc fs0 fc0 sc0 ls0 ws0">a <span class="_ _5"> </span>postęp <span class="_ _22"> </span>tech<span class="_ _3"></span>nologiczny <span class="_ _22"> </span>ułatwia <span class="_ _5"> </span>jeszcze <span class="_ _5"> </span>wyższą <span class="_ _22"> </span>wydajn<span class="_ _3"></span>ość <span class="_ _22"> </span>produkcji <span class="_ _5"> </span>i <span class="_ _5"> </span>obniża <span class="_ _22"> </span>kosz<span class="_ _3"></span>ty <span class="_ _22"></span>produkcji<span class="_ _3"></span><span class="ff1">. <span class="_ _5"> </span>Powiedziawszy <span class="_ _5"> </span>to, </span></div><div class="t m0 x2 h2 y407 ffc fs0 fc0 sc0 ls0 ws0">ważne jest, aby zrozumieć wpływ przemysłu tworzyw sztuczny<span class="_ _1"></span>ch na rynek europejski.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y408 ffc fs0 fc0 sc0 ls0 ws0">Aby spojrze<span class="_ _3"></span>ć na <span class="_ _3"></span>to z <span class="_ _3"></span>innej<span class="_ _1"></span> <span class="_ _3"></span>persp<span class="_ _1"></span>ektywy, oto <span class="_ _3"></span>kilka l<span class="_ _3"></span>iczb: unijny <span class="_ _3"></span>p<span class="_ _1"></span>rzemysł <span class="_ _3"></span>tworzyw sztucznych <span class="_ _3"></span>o<span class="_ _b"></span>d<span class="_ _3"></span>notował dodatni <span class="_ _3"></span>bilans<span class="_ _1"></span> </div><div class="t m0 x2 h2 y409 ff1 fs0 fc0 sc0 ls0 ws0">handlowy <span class="_ _5"> </span>na <span class="_ _5"> </span>poziomie <span class="_ _5"> </span><span class="ls26">14<span class="ls2a">,4</span></span> <span class="_ _5"> </span>mld <span class="_ _5"> </span>EUR <span class="_ _5"> </span>w <span class="_ _5"> </span>20<span class="ls25">21</span> <span class="_ _5"> </span>r., <span class="_ _5"> </span>zajmuj<span class="ffc ls26">ąc</span> <span class="_ _5"> </span>8. <span class="_ _22"> </span><span class="ffc">miej<span class="_ _3"></span>sce <span class="_ _22"> </span>w <span class="_ _5"> </span>UE <span class="_ _5"> </span>pod <span class="_ _5"> </span>względem <span class="_ _5"> </span>wkładu <span class="_ _5"> </span>wartości <span class="_ _5"> </span>dodanej </span> </div><div class="t m0 x2 h2 y40a ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>przemyśle<span class="ff1">; <span class="_ _5"> </span></span>zatrudni<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _5"> </span>UE <span class="_ _5"> </span>bezpośrednio <span class="_ _5"> </span>ponad  <span class="ff1">1,5 <span class="_ _22"> </span>ml</span>n <span class="_ _33"> </span>osób<span class="ff1 ls30">; <span class="_ _22"> </span><span class="ls0">poddaje <span class="_ _5"> </span>rec<span class="_ _3"></span>yklingowi <span class="_ _5"> </span>ponad <span class="_ _22"> </span>10<span class="_ _3"></span> <span class="_ _5"> </span>mln <span class="_ _5"> </span>ton <span class="_ _5"> </span></span></span>odpadów </div><div class="t m0 x2 h2 y40b ffc fs0 fc0 sc0 ls0 ws0">poużytkowych <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _5"> </span>sztucznych, <span class="_ _33"> </span>a <span class="_ _5"> </span>przemysł <span class="_ _5"> </span>recyklingu <span class="_ _5"> </span>sam <span class="_ _5"> </span>w <span class="_ _5"> </span>sobie <span class="_ _5"> </span>jest <span class="_ _5"> </span>przedsiębiorstwem <span class="_ _5"> </span>o  ug<span class="_ _1"></span>runtowanej </div><div class="t m0 x2 h2 y40c ffc fs0 fc0 sc0 ls0 ws0">pozycji, które zatrudnia znaczną część europejski<span class="ff1 ls23">ej<span class="ls0"> </span></span>ludnoś<span class="ff1 ls39">ci<span class="ls2a">. <span class="ls0">  </span></span></span></div><div class="t m0 x2 h2 y40d ffc fs0 fc0 sc0 ls0 ws0">Aby  zrozumieć <span class="_ _5"> </span>cykl  życia <span class="_ _5"> </span>produktów  z <span class="_ _5"> </span>tworzyw  sztucznych, <span class="_ _5"> </span>ważne  jest, <span class="_ _5"> </span>aby  wiedz<span class="_ _1"></span>ieć,  że <span class="_ _5"> </span>nie  wszystkie <span class="_ _5"> </span>produkty <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y40e ffc fs0 fc0 sc0 ls0 ws0">z  tworzyw  sztucznych  są <span class="_ _27"> </span>takie  same  i  ni<span class="_ _3"></span>e  wszystkie  mają  taką  samą  żywotność.  Niektóre  z  nich  są  produktem<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y40f ffc fs0 fc0 sc0 ls0 ws0">końcowym<span class="ff1">  </span>(np.<span class="_ _1"></span>  butelki),  a <span class="_ _5"> </span>niektóre  są  częścią <span class="_ _5"> </span>produktu  użytkownika  końcowego <span class="_ _33"> </span>(części  sa<span class="_ _1"></span>mochodów  i  u<span class="_ _1"></span>rządzeń </div><div class="t m0 x2 h2 y410 ffc fs0 fc0 sc0 ls0 ws0">elektronicznych). <span class="_ _1"></span>Pod koniec <span class="_ _1"></span>cyklu życia<span class="ff1">, </span>p<span class="_ _1"></span>rodukty użytkownika <span class="_ _b"></span>końcowego stają się <span class="_ _b"></span>odpadami<span class="_ _3"></span><span class="ff1 ls2a">, </span>są <span class="_ _b"></span>zbierane i następnie<span class="_ _b"></span> </div><div class="t m0 x2 h2 y411 ffc fs0 fc0 sc0 ls0 ws0">przetwarzane. <span class="_ _4"></span>Warto <span class="_ _3"></span>jedn<span class="_ _3"></span>ak<span class="_ _1"></span> <span class="_ _4"></span>zauważyć, <span class="_ _3"></span>że <span class="_ _4"></span>żywotność <span class="_ _4"></span>każdego <span class="_ _3"></span>rodzaju <span class="_ _4"></span>produk<span class="_ _3"></span>tu <span class="_ _4"></span>z <span class="_ _3"></span>tworzywa <span class="_ _4"></span>sztucznego <span class="_ _4"></span>jest <span class="_ _3"></span>różna, <span class="_ _4"></span><span class="ff1 ls35">i </span></div><div class="t m0 x2 h2 y412 ffc fs0 fc0 sc0 ls0 ws0">może <span class="_ _5"> </span>wynosić  <span class="ff1">od <span class="_ _5"> </span>roku  </span>do <span class="_ _5"> </span>ponad <span class="_ _5"> </span>15 <span class="_ _33"> </span>lat. <span class="_ _5"> </span>Tak  więc, <span class="_ _5"> </span><span class="ff1">w  p<span class="_ _1"></span>rocesie <span class="_ _33"> </span>od <span class="_ _5"> </span>produ<span class="_ _3"></span>k<span class="_ _1"></span>cji <span class="_ _5"> </span>do  odpadu<span class="ffc">, <span class="_ _5"> </span>różne  produkty <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw </span></span></div><div class="t m0 x2 h2 y31a ffc fs0 fc0 sc0 ls0 ws0">sztucznych mają swoją<span class="ff1"> </span>u<span class="_ _3"></span>nikalną<span class="ff1"> </span>użyteczność w <span class="ff1">odpowiednich </span>łańcuchach w<span class="_ _3"></span>ar<span class="_ _1"></span>tości. W związku z <span class="_ _3"></span>tym<span class="ff1">, </span>ilość zebranych </div><div class="t m0 x2 h2 y413 ffc fs0 fc0 sc0 ls0 ws0">odpadów <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _22"> </span>sztu<span class="_ _3"></span>cznyc<span class="_ _1"></span>h <span class="_ _5"> </span>niekoniecznie <span class="_ _5"> </span>koreluje <span class="_ _22"> </span>z <span class="_ _5"> </span>zapotrzebowaniem <span class="_ _5"> </span>na <span class="_ _5"> </span>tworzywa <span class="_ _22"> </span>sztucz<span class="_ _3"></span>ne<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _5"> </span>tym <span class="_ _22"> </span>samym </div><div class="t m0 x2 h2 y414 ff1 fs0 fc0 sc0 ls0 ws0">roku. <span class="ffc">Warto <span class="_ _3"></span>nadmienić<span class="_ _3"></span>,<span class="_ _b"></span> <span class="_ _4"></span>że <span class="_ _3"></span>Polska, <span class="_ _3"></span>w<span class="_ _3"></span>raz <span class="_ _3"></span>z <span class="_ _3"></span>innymi <span class="_ _3"></span>największymi <span class="_ _3"></span>kr<span class="_ _3"></span>ajami<span class="_ _1"></span> <span class="_ _3"></span>UE <span class="_ _3"></span>j<span class="_ _3"></span>ak<span class="_ _1"></span> <span class="_ _3"></span>Niemcy, <span class="_ _4"></span>Włochy, <span class="_ _3"></span><span class="ff1">Fr<span class="_ _3"></span>ancja <span class="_ _3"></span>czy <span class="_ _3"></span>Hiszpania<span class="ls33">, </span></span></span></div><div class="t m0 x2 h2 y415 ffc fs0 fc0 sc0 ls0 ws0">stanowią <span class="ff1 ls29">o </span>większoś<span class="ff1 ls39">ci<span class="ls0"> popytu </span></span>na odpady z produktów opakowaniowych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y31e ffc fs0 fc0 sc0 ls0 ws0">Należy <span class="_ _1"></span>wspomnieć, <span class="_ _b"></span>że <span class="_ _b"></span>UE podjęła <span class="_ _b"></span>znaczące <span class="_ _1"></span>kroki <span class="_ _b"></span>w <span class="_ _1"></span>zakresie <span class="_ _b"></span>działań <span class="_ _1"></span>na <span class="_ _b"></span>rzecz z<span class="_ _b"></span>ł<span class="_ _3"></span>agodzenia <span class="_ _0"></span>i ograni<span class="_ _1"></span>czenia <span class="_ _b"></span>zu<span class="_ _3"></span>życ<span class="_ _1"></span>ia <span class="_ _1"></span>tworzyw </div><div class="t m0 x2 h2 y31f ff1 fs0 fc0 sc0 ls0 ws0">sztucznych  oraz  <span class="ffc">wprowadziła</span>  <span class="ffc">szereg <span class="_ _5"> </span>in<span class="_ _3"></span>icjatyw  m<span class="_ _1"></span>ających  na <span class="_ _5"> </span>ce<span class="_ _3"></span>lu  z<span class="_ _1"></span>walczanie  gromadzenia  się  śmieci  w  ocea<span class="_ _1"></span>nach <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y416 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _5"> </span>znaczne <span class="_ _5"> </span>ograniczenie <span class="_ _5"> </span>zanieczyszczenia <span class="_ _5"> </span>powodowanego  p<span class="_ _1"></span>rzez <span class="_ _5"> </span>przemysł.  <span class="ff1 ls16">Na<span class="_ _1"></span><span class="ls0"> <span class="_ _5"> </span>kilku <span class="_ _5"> </span>briefingach <span class="_ _5"> </span>prasowych<span class="_ _3"></span>, <span class="_ _22"></span>Komisja </span></span></div><div class="t m0 x2 h2 y417 ffc fs0 fc0 sc0 ls0 ws0">Europejska <span class="_ _3"></span>opublikowała <span class="_ _3"></span>swój <span class="_ _3"></span>program <span class="_ _3"></span>na <span class="_ _3"></span>lata <span class="_ _3"></span>2030 <span class="_ _3"></span><span class="ff1">- <span class="_ _3"></span>2050. <span class="_ _3"></span>Celem <span class="_ _3"></span>stawionym <span class="_ _3"></span>przez <span class="_ _3"></span>UE <span class="_ _3"></span>jest <span class="_ _3"></span>ograniczenie <span class="_ _3"></span>wszelkiego </span></div><div class="t m0 x7f h2 y418 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y419 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y41a fff fsa fc0 sc0 ls0 ws0">1</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x78 h15 y41b fff fs1 fc0 sc0 ls0 ws0"> Mordor Intellige<span class="_ _b"></span>n<span class="_ _3"></span>ce, Plast<span class="_ _b"></span>i<span class="_ _3"></span>c Packa<span class="_ _1"></span>ging Market </div><div class="t m4 x80 h6e y41b ff1b fs15 fc0 sc0 ls0 ws0">–</div><div class="t m0 x58 h15 y41b fff fs1 fc0 sc0 ls0 ws0"> Growt<span class="_ _1"></span>h, Trends, COVID-19 <span class="_ _1"></span>Impact, and For<span class="_ _1"></span>ecast (2020-2027),<span class="_ _1"></span> 2021.<span class="ff1"> </span></div></div><a class="l" href="#pf17"><span class="d m1" style="border-style:none;position:absolute;left:292.240000px;bottom:782.496000px;width:6.990000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf18" class="pf w0 h0"><div class="pc pc18 w0 h0"><img class="bi x8 y41c w5 h6f" alt="" 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VHHdyyxI+DWNfCweAKmuaa0pKpRHEfV0uz59l7ALSwo4rbKkCnqipKCOjYPK/fRG/7W5ro6diuArDxRSuLT1Qm4dQ281o4CAIL6Wo60AkGqsynN4h2m+ezSkuJ6AVZDi4aXAnZdnRRBWJJfV8cnEKS55UWFtTwJaQJNW03ki9nMg5fGNUvKEr/JcwQCgUAgEEjU/vBoGxo0/P4smufmhQWAgoePS8Ut505uPJ+e/2GMnSoAFOZ+wFiOmEjrdhQbJBw8xo1zpEgBAIgrWetR4GE8qwKgIjIyhas22sFa+Hoco2A40lghJDIeBjgCFHJMXD2NFDAAABKKBjoESK2pYQKo9OLgo4PTTrQNHJj0+rUA7JZG7PL6tJ4tubRl7e30WoHonCsYj1u7Z5atFAC8v7puU4j5KO+ov+/xhXul6J5rt/o6qws/lT7/fe+hcEb7vlGjhv79d7LPb+cWmnWrITvm8qr9dzRHbDiw0kWKnXBp56Gu1S3ddcjLgoJJu7zSL3y8/0Vva1UAAN6DtdMv2e4NFprKu/nrsuuVI7ZeX+koyAje4X8lUXQ8RsFqhp/YowMDz57zAgB4tG5NpIsiM1hkX1zBeMr63TMssaJoxNv5Rvh5fb3nCAQCgUAgfgxQ+kFvqCtTQZCWHgsAAEXMFC7Gyma0vYk+k1EuLFBeXGFk7IDtfpSe3egtyzw7hW5KaQkAkagIUFdSCkAmEboUJsoAqwYAAAZOWzZlcPtmQWEpE0CR+BXJoW9TP7hMXuy7ZdaQzxRIjLhxM12g67niz1t/nd+1wk2Tm35zZ0RiWUeBx1GvnX13n7/14M8Da+jAiDjgJ8yW4CUF7joQzgD6qgPnI25d3OU7OD7qk8vzlAYF3cXbLd6+0kVOUBa4bmeP6oIu3+ABgJ21NREKK0SpG7zI+LLWhpSkbAAA4L5JywbiQFtHaMh+vuNCIhtvPXnLsZs3r24Zr8O4sjW1a+ZFWdbtRqeVR4LuRDzwX+zOTg/adzRa0N2hr/YcgUAgEAgEErU/AURVZQpwP3xIBgBmBZMFRsYOWJq5SVNFvrBAQUWLiU3v0yAKou8/KgGyg4MjQFuLAEAGh+tegsXK73lQdXrkWwHGzN71K6ZYNB0+a91MH08nHfxnCrx7k0rx/nWfr6c6Hq9q47n2kJ83RfDmXefSPNoOo9d62qjiQd14+KEdoymCwtBz16uhNuTKvUIBxXvHkeHG6oBXtfFc6+2g/ZF5XlKgXypYHPXzUgfg5qSHFQp6VKdalhpeDQCOtnbE0mKRqI1NT6NqazPevs4DACjJzACcmZkjQGpyLBtnPe/gnplOBnJyZKeZew7OM2jjd71mlaf9utzNgIQFsPYc40YGduyL7hH8Ss8RCAQCgUAgUfuToKLraihZEhP9SgC5H9IVB3sNJQGYeZA4+bFcANajCoy2J603A8lhfx5/SR6ybsdcu/ZNra2t3ctISvVQuQ3Xzp2rHjB55+pxXzNtuL4Otdf9eVml2MkzrTq7k7FWMye7lGZldGwYaG/ZudNy1mRnPDDeFOcVvMwU4J2nzLTsPNTCvsf0C2VxO5f6P5Fdtm6pMF8hJz9DgHfpUZ3tAOzT8DwAcPT2rM/JBAAoCn7wutXDY6RczuOIdwJ2ZkGSmK73WFcAKMosoo2aP1q9sw710YsNiF3qVNUa07EXQ3UaqAyCgjpm16eEr/EcgUAgEAgEErU/EYSxrpaYmufPYiD3fYWLx2AiAADVitoaGc2rjopso5j0ojvZCYH7LyTMOXZsg6seDgBAXp0CUFbe9V06txmUlJQ7P/MK7vovCC+jnv5ttqXKV7koKSHR6/56QaukTHfZjBMT5ws65y2Qke46YQBOBicJ0ChoEDQCtIqLdz1UWrpnL/OH9JKmRp6iPFn4WdDMA0lcj+owYmKNTfUAALSJys15cQAp9x+kyQyxHGXhSCx/8jAmNy9TYOk+SQ8AQCAQYISrXXaijO3qoJhY10xwKUnJni3mf43nCAQCgUAgfijQQLEvgHUwMToVn5Iaw61tG9k+xkhZi3wrPTYZclXooz9zHK/g4RG/k0+NJmwd3TlFraquLg6e5VRxQUUksXhlNWBk3qHGSi5tXnszE5btm47/bi0wJ0ixcrLBUb9zU/z7NDnFUR0fCyqYAGodO98msgCjJzdAXhMDJenp8eDa0cvMrCjobnzAtM16z/YFhYQ9sVwwDAAIBHVgxfaoLr+SpesobCSWJt+WlpIvk16CM5tGBaqtHfHh8/jXig1WNguEYSIoEPLSE6tBu/NpgRdTWfUtLVb5Gs8RCERfpzAz7m1mRfvjO8F55C8kgMy4R5kV3E8Vx2k5D7dEq+IiEEjUIj4LabibY/DRhPMVWvYdComuM4D79/mLgqYJw4w+PqKm4O35E4dfZDUpGXtYarTExDwDAAAZY1s7l/Hzn2eevHbm4ghrGvDqi1OjixWs1gm/hZnvDh8++bxS3XnCUNm67JiYbAAABR0XM42vdzbq9vlq6ohJdt3Glw1xHnA0YCt/tNtAXbW22tzMV1GhT5vHbHHoKJDy6E6ITIu+mmwzq/hJ8NnoeorTkjm6GK3pSwYVnrl/ZA1/wSQ3dQKGU5Yd9igZoFs3qoTljP3HBuzYeWqntMx0n0F0s4HOmrdCu1eXI2G33aVdBVtpHzl3CHK1PZa5AICjp7tO9J3nb01WHRJJf+shLrLbzm/aUT1qqJ2+EqaGkRL3JJ4l+U3nTOdrPEcgEH0cRuLDs9cSRB/kDGkjfyEBJD4Mvvam5FPFKaNpSNQiEEjUInpDYbir06W4B2qexh2bNA0M6eyLDDClG37iG7Qo6/W7sla8vFRj0evr5163b1Zbb2hH0vHccZr+24Y9v0VWAkZGie646dcFuHZp+baEIwuc9Mc30jtG6lvM/iZRm/YyMo87aJJdt42DZ6wn4Q/8funQnUYBgBRJ33lywG+jjTrzTd1dHeLP7/yzmg8gQTIbvfHUQuGMXjSPrWfNYwKPnzmyM7IFQIpkvnCM6+vsJz2vITVr3yVjV27evTp29B/Hl2w+fTXtzrGu1W3ZspLafqEZ6ZvUn3kAZgt89DEAAHqTR1gG/8XXtG7PDlCz9Ll4QOzQ0Yt/7gsRgLgM1WnmqoCGw0u/5ZSJf6XnCASiT3cpUA0dHKRqcmKzuryroRpYOEhqdyvHzktILRVgSGQNFDME4qcGLZP7Q8Hn86WkpD63l1mUj1HWJnWdgSwlcMGmkFH+F72tVXnVhVWtBIoS4eMD6ypL68RJmiTsNznzieq+CXZ5EQdLVSH+m4D8M88RCETfIczP848EADnDvTcOm39iPy9y37SjL7i4QauvbB6GFhREIH5mUE/tD0UvihYAVKjavezFkjQ/NysuQUmd8O3O9F7dl8GrUv91ZvE/8xyBQPQbqsOjX3EBiF7jkKJFIJCoRSAQCASiP9LKunvkdooAFAzsJggHp7JSr9x5S5Bvzs1rHTh1oSOFHf/HjusNXjs3/CKPwoVA/OigKb1+biSkCYqK0hh0GSAQiP4HNyvxfBILAMydHURp+bG3xekO3uPnuxISbscUN6S/3JdlsQQpWgQCiVrEj4/xzINXrw03V0aRQCAQ/Y7svPfCJbJNaDrt32k63MoaaCpIy6pTU9dISnw3ZOJEfRQpBAKJWgQCgUAg+ircF0/iAUBSe7S1cftENLQptqq1IRHvVGYdW2WQkNBAWeaIxokiED8LKKcWgUAgEP2Q7OCX72sAyENnLVLpnMoaY+HsbgEAUBq8aY/x1HPoRw6B+HlAPbUIBAKB6H/EP3pcC4DRGzbc7hN7q8MCb9W4G6s3Xv99z+6DgTkVfBQxBAKJ2p8aAbeOUVjN+zEaw6suq6xD57Q32OUMRjkbxQGB6PtUh9yJrAKQtB/5qZTZprirwe9tJs8peHynznLKNA+l+6GPUcwQCCRqf2rePjztu2zz1ZSe25/f3D1u7/3vU0dOzLhxY76XsV54/eeqtb+d+1KpmriQ2yFxuf/bMOc+ehTbB852w529i31XLD0c0QDAPO87ZpzveSa6BxCIvkjJ/d9vpwhAWt1y5rCPUma55Re3Xa302rXUFVvBwY0ZRKcZjyJI1aOoIRA/PCjdqDfsxmyMGPOJ7S0CfiO/5fvU0dbS2PjdjPXCwGVXrn25VNWjP8/G2/mOddT5H4Y5Izg4fvhwp//6bMuN2RvafrY5Al5jIwjQLYBA9EGqw86eT2ABgJHDoI+XjMmOfxCntzhwgiEAmOtLr1+xTR9Xpui8HMUNgUCi9qeGz2YVV/CU6aqfW9mqNOtNfEYxyGvY29l0FKosKRQnd12ZlV3OqOTilDrMsEuzouIzQHjYx0Z51S+exVVxJZSMBtoYCM2wyxmVXIy8piZJeMJYzKIGjHJ7HYLqwqI6gYwyXbWZWcSTpapKVj+Nfl7Lk9d2drLo8KPHqrN89psXUcX1ACBvN3SQOl4KAFjMmmYAaGYzGHmSsnI4XoPQLL7dsfwKgTZVpUtwGggUzXYX38S/Kq7Hyts7u6p+fiWwrDfRGcX1UkqmLk46eGHLKtgtLXwGIw8AcMo00bG86qw3rzNqMEaOgw1I2C4h5ZUUVpM11Zs/xMakVbbglH8Z7oj/5Enpela6ey7g1hWW13TWBexyRqUESUVeUFVSBx0tEpZklNdgCOrdFtrtbg2BQPy/4uUX4dV9C8nLL9jrs+Xpg6YHDhH9tOkMmnZKl1HJJ1A1Sd/dMQ6Hw2QymUwmh8PhcNh8Pp/FqgUADofN4XCEZaRoylia6LtCUlyCFDy69QAAIABJREFUIC0LADhJLE4SS5YlyEpJ4ySxmgpoUkUE4vsg1tbWhqLwObKfXl21P3tpxK4e359Pg7bvz7E+ZJnm9+fzBmEnK0Zh1b4Tw43JAHB4zTz87HMLzTqKh/l5noi3843w8wIAXsatpVsuljW1Cg/z9nK/FxZmt/SBnxcACAoeHvH/43Fp+5AGKXW3gwdX6yrUhWya9ed7q6Mhu/QxAACH10x4Kj8r2M8LCwCQFzB+yTOduVcCJj7YMS9DbQgv5mZ6rUDolfGEDftmWGEAIGz7ggT9szunC3VZ4LaloYklwlqklcw2n9xvi4egHfOCEkQbKbbTFyg98IvA+vwmagsvbPu4Kw17bx4Rtiz5/onNVwVbg1Y5ArwLO7b91H1RxyZGwXjc2h2zbD9StqWRAZuPPWOKWq7gePDMdv1n2z1PxXeUEMah9Pnvew+FM0RBkKJ7rlNnXCKLQpq8ZsEZcwPenegSfnuIlu1aP0xdJE8TLvntC04TRRcw7kt3r/CyAIhfOef6vAsiz7OfXl61/xrFJ+DsQnMAgLwrK5cFuWw/q5fitykUfH47t9CsPHDB7FAYe+E3O/8Zmxh6004em0HruCouLTtc4Hh6+zR0gyAQPwkcDic3Nzcvj8FkVjAYuSwWi8VidSjXXiDYG2AM1b+mCrIsQVdRTU1OkSxLUJIlaBKUcFJo3V8E4ttAPbX/lHeXj7d5bT913VgNW1WanRIdcu3EKZ3ft+v0GtH8h7v3/PHadPKGAO9BZCl+VWn29dOnOvYyXtxYc+q9+fjNO71sVbDc0pzk6JCrR0/dOPHrdPfxbve2R+dl1OmbEoD1qLRGQiz3wc0cr5l6wMlivOaS3Ly9hB0R715lzVh1fKcltbUyM+7W2cDrfg9Nz4+0IHfzYo9/qtTAE5ena5JxwK0Ku3R0p6//6j3bxq5fkTlxY6L1wqA1v4hLShNYWJPoczGRsXPMnCQhJyjijby4ckR0rZmrAgDkZ+Qaeq1xBOCmXjl598Miv98tB2iR22rfPLkaHLRjQeqUo/tmdJlnB/Ku7jv2rGnZgesexrI12XHnjx0Lf5Kg774hyOnRunWJBw+uAwBJWSh/d3dtQIyq25KtXrY2WuSqgjdvwoIv5XBGdBiqL3qLWe7/p6OBOr4hP/6on9+xDTydM1vpYqlXtu++WaS6dOepodZ0YJcWpCQcv3DiitbxGaZ2xmrnImO5Zk44AMhJzdDSIhU8i8ibYU6TgZQHj3MkDecbUdvak6frK8orGgG48dej9BaNpm29G3HxvutODwoAQElE0KNc+/mr0B2AQPxItLS0VFVVsVisigpmVVVVaWkZh8NmsVilpaX19fXNzc3/3w5UceqqON3G8uIksQRpWYK0rJIsgYyTl5TAaMiTlfEKCtKySO8iEEjUflfkh8zZOcdY+IStaeE62yI+cUpYPKx07OWYoruXX5TIum+fPIQMAIAha1r4eA+//+5P4e6kF69kXRfsnCE0gdM0d5ttLpM47VocTHe0GeOm9zA978MIU+vqqEjZX36xvH3nYUTczJWO+YW5TXruY51Ei0RajNk2yQ4LAKBuOnzV5IyEXVmFBd1EbVzo5diSibtG0ck4AAAc2WfJbp8lwn0yEgAgIUUkEgEA8BPcB14/+Oxh3kon/fjwx/lqQ8YYhT58tMB1Igkgo7jNaw0VoDr8apCS3ZqRdnoAAKDs6L3GgFc240JQSva4Yca4zoDhZMWhLjuH4WFsrag/ZN3JIcLtRCkpcXEJUY0ALxNe1RlPOLF6tFCjq+s5eq82eJW8uNN/OfrsVcNNAQCApG23aqTxjAsvCkuAkHz5+vs60zmnPK1JAAB4dT3H0d7pr45cDfMMmDjAQmN/ZLSvkxcWILUcliwZ/PumkA+MlTTjd09elOMcZ5oSoGNA4NPrQUn1ACp2Uyb9ogKyw2K3R5y7kuexiQYQ99eVBJb+WAs9dAcgED8ATCbz1auXDAYjMTGRxWL1Kd+4zTxuM6+soSazsujjva50c3tNI0MlKjqJCEQHaPaDfwqd1mNuRDUFaVZN78c0slgANJpal01Uxc5Mr6bGRpq2dfdDrBWkG2sAALQH2eiXF1YAVEe/SdVQt7exwrDS0lIAKsuL6VYDO16OYyS6jgWWlcF95EVNDQtADq/0Na10tbXDCdIqiiAu4TWLaGplpQcZaS95AJDMwhCdAACKWTWgqEzsehRJl64G0NjUbbgxaeyK9Z70qMBt46Yu3njieuyHT8+d1djQpEbT7Z7+RiIrdlm5XUxcous+GRnhPyWsGoCehxKVFaGmtgSAoq4vSEuLBQCIq2mWNzMbaEuB8spiSElLY+GsrboNU3NfvHxEZ8as3XA3HeDGF+cKgBf57DkLYzZYj4huAASiv8Ln81NTU4KCgjZt2rho0cLAwMCoqKi+pmi/SDQjee/TGzODD5xNuP9J1YtA/ISgntp/SnlZtgD0O+PHrajlyxGEqquZ3dClJKuxUfSfNIEAUPihrBmo7e/lq9mdyg8rjWWW5wjApIvVxBq+jFB+0jw9BQFpgpyyJ+mk6csGWBDd/tr+7P6ziQofeJ5Lv2VtcwUCAaCBXQMgGp3Q2txUx26UlCXipT4q7DLW46+YrPfhZXFsQ59xNrr1Jpg/H93Kc6VHYijmWAAAFQJBvLima4OhJDunCiRlZHpk1ao7+54yGfchNTm1jJl3x29K8hT/pSMtelQojcdWZWWXgFWXQc3VDewm/JeapUIgiAOjtLgaLDt1bTWzWlKRpgKgZKSn3XT9cWi5JS5aRscGwNxjuMnpjIxY7rMy6ojVv3SbFUgK2y0Q+t4zhj7d9frtS1zE9VgYMH3BaBy6/hGIfqViCwoKcnJyGAxGRQUzJyenvv7HmeHreX7a8/w0AFCTU1STU9RSUFaTJxkqURWkZdGpR/xsoJ7af0rh7QOnEzrWqCkN++0lS32UMwAATYUQd/9uqWiPIOnmg1TR/5ojPfUxVZGRsdkdZp5EdU4JrmdhVHL3yJ9JvE6r+w9zqKYDhZ9I7hpizNMhYfnawww0JXE2Y9z0qp9FXMlvU/T8poH4g0a50+FZTOfUsG/Dfp82a8ed/PbPgpbO9SYw+tM9bdIePYxrcfAYSwWCsftAyQ8P7p6Pfko3FippVR9Pl4wX0e3tBV5SoH/Q+2aym6F+VyFaHbzR3dNzWYGUrov7mEmz1oy1xTOy23sXWls7atQbYNaccdU/8G37Fl7BncNvi7+8GpCKj5czvunNpcOZHQKb9/bhkw+uo0epAIiTzDxtBElPbgWFvzAYoAcA1AmejTlR0c/qTEaMH9D7wx3RftnUQWlPr1+4X6o9avFkHfQoiED0DxgMxqZNG6dPn7Zq1cqTJ0/cvx+RmJj4IynarpQ11Lwt/XDnfdypV3+v+PvUsbjQhzmJPfJ0EYgfG/Tz/E+hG8lF7dzNH2NFl61IioxIKKEPXSRUecZ2Ftz9Z9ctz3Z305MoSw9+UocHEL5r15842+e1350/DmJqPeUB6j9EJuQ2dpg0t3KmS4Xf2zGL6+NDx9UnRYUllPLHb/ilo4CuiuB0FJfiI+yK1B5opXP99kOu4+xvdF1/8ryxD/yu7SWL2Q/QgOL0WzdiNL12TtQHAHl1CkBKyK7AxsEmFsMdDQEAO8yOffoExma4CxYAwMnK5tSzqEcJguVjtYXmsK4LzG7NWzp/u+dQKwI3925oZC1o+qxeQu12cZG8RwwJTn166cQZwTiToqd3gh+z7BYKe2OpctwLuwJv2CpLk018Bpnb2OEvx4dun5MzYqyTWk3S/YgkCWU1uS83C+s6f+7L5FPPD+7a4+VkDPU5jx88q1L7ZZ+jsBcWM8zGKvBURARgNqhoAQCAk0LTsQSB0YzBX57rBztsKOHM9hyMxXwvfXTtIxB9HA6H8/Lly7t3Q4uKiv4HY7z6JoklOYklOUHvogdpGY81diLLEtCFgUCiFvEZyG77lg1ZvfNsYJQAACNDdV44Y5RIMw4avSju9eVXj28EPsbIa8/bOSNp7R+iaauwVnMP7S9eveNG4GkAwMhorp7lceB0+0JfKhaHjm269MfZv/+6GAWAkdG0nTR9wpBOFaVKUwWoNLcwF1VkaU65maump/GtvmMtFy70KTty4/QLAADQtp90ZKEVFgBAddbSaYyjIamhFytKpgtFLWAdVJROk8wchNoQ62Jm8ntMvMBUndbxEp60aKXvtq1HQy/HA0iQ9N0WLVox2gj7keZcfUBc0e/3u9tf3wHAKBiPHTPYSijmh7sYnAq9mARgt9RnkK6+39FfA4+fiUgJP58OUiRzz/Ur2Xe2fU27SO5bAjVCNuw+Hxj4HACkSPprFs7q8APrYD4gMD4FTFQ0hJc9lqZEfiVn6/pV81fa6dCIJYpuI0no0kcg+rScDQq6GhUV9TXzbf0kvChIf1GQbk3RM1SijtCzRgFB/MCgeWr/HS18Vj3n09mowGezOBg8QVry4xyPFjarvvkzhwFAE6ehsQ37ub3fDT6bxWmGz7vxD+w1icnIy/Y210xv+bs9EHDruECQx/2zkyKOlSPgvt8zmyB387IDLttPe1DQRY9A9C34fH58fHxCQnxRUTGDkdunuma/fp7a/w14KRl9MkWXpG6hRtcgKKGLB4FELQLx01EdsmnDW91zu+ejUCAQfQcmk3n2bGBKSkqf7Zfta6K2K9YUPSt1XWdtE3QhIX4YUPoBAvFFssOi32k5jkSBQCD6CBwOJzQ09P79iH43FVffQZh0e+d93GyrYWaqNBQQBBK1CMRPQHJsUq3iLzpoknME4r+HzWZfu3YtKioSZc1+F6o4dQef/zVCz3qEnjUaTIbo76D0AwQCgUD0Ay376tXL1NTUlJSUioqK/uJ2X04/+Bg1OUV7qqEVRU9LQRldcggkahEIBAKB+M6kpqYEBAT0x0yD/iVqO9BUUF5g64GkLQKJWgQCgUAgvpucDQwMZDAY/dT/fipqAYAgLTvR1AUNI0MgUYv4H9PCZrHFv2ECKz6bxZGSJ0pJoNAhEIi+CJvNzsrKuns3NDExsV83pP+K2g5pa6ZKG6pjSVNURZclou+Dlsn9ZiIPTj0QEtt3/CmJvztx2qTZR59+Zfm86xunTpty5cn73ovFheyffvAROt0IBOJ/CZ/PDwwMnDt3zvbt2/q7ov0BqGviPM9P2/H4StC7aLTiLgKJ2h8QHruG3cjvO/5Iy+CkAKOoSPzK8vJEojRg8DiZL/y0NLJr2Hx0uj9D7sHpU5HoRyC+LxwO5+TJE3fvhqKZDfoaD3MS10QEBr2LRqFA9GXQlF79HpKpe2iE+zeUd99+yx2F7V/Swq6pQaIfgfiO9Pf02Z9E2nKaeQttPVAoEEjU9kdaK9OfxLzJYRQV1wuwGjQjPZshrcI9tfHB115rDZtspydcabD89rnbMg6LPAdgAAByHp19mEWwnTFxoPzHFjhJ92nTZ3yUfp929UqmqYrgTWpOfi0Pq6CtZ2rr4mquJjxFgqr0mKePEzMq63lYeY2Bv1jwXiXka//i62UCFVknbj3SHrLcy6T2zqVwg2nThC4wXwYFJ9Zg6G4LPQeIAwDkXL+c6jFzrELJ8yt33pmNmmWuJQ8gqEx/fjc6oaCiHgCrZWI7cpy72kcXBSP+fsSbSh3HYcPN8GmRf8dn5pdUcUGaoGvp5jbcSg0DyVHBzzPLOw8QOtbKTX92PzE7l1Fc34KV16DSaRZOQ83Ver4dEJRF3LwTn1naAoBV0HT1GuVooCbckRh5J/p1cj0PsPJKRuZDHLtH400OI6+4HiOvQaXr6Shy33Fovl4mABAfdqVc0Uy6KCE1J7+WL0nWMjC1H2oklRNxLyq/lgcAavpOY6Z4dJp6/uzTTqb9fSWrTUVQkZqTX8sDaQU126FjhS7Eh0UWAkDhixMn8rSHLDGvvnk3tdZt3DwjNdESwaXvn4U8r3Oe4W2OQzcRAvEFGAxGSMjtJ0+eoFD0fV7kp6WW59lTDYfqWqrgiSggiD4FSj/ojYbsZ8vWH7j0sEjllxkb1i4xEUv6c/Piq8JkVAUdKAh/lJQlKppy79btv8/ffcIDAIC4iAt3IgrFdBU+aeHcX0/zP1Fb/rPrf+64V6nttXTzxqU6rKigoxtXHooWAACUhu1evP7gxRatoVv9ty3xNn187vDliPCIN/kAALWlERHhb/IBQKEqK/rvGKG18rvnr0REhN87H5onEPoUHpNZpQAA1RkxEeEFVVwAKA3btWx9QAXBbqv/7q2rJla/vrpo7ZXsHn6Vhu3b+0eV5lAPC7XyN5Gbj4XkKnsu37p7nrvuvRO/rjwUzQPQNnfy9PTy9PSyp8lERDxMq2gBgOyY6+sPXIpvtvbdvG3VBGux5BtHNy94mFzdw3z86fXBqYLlW3f7b13tRs44evRPnqjaXXsvxlhNWL3Vf/cke/LNoxvbfWsQRuNhkcqslRuXeJuKJZ09fOysKBoAOQlPT+/edq+S5rVk2+rZwwseXjy4fqPfyWBFt6Vb/XdvXOZTGP3HxpNxvA5Tn3MyP+H6uTNCO/7+m0ylio9uXn4omgcAerbWagCgZuHp6WWjjaGaSBc/+jsyKbOjUe+i/o5vVkWKFoH4opzdvdt/+XJfpGj7EXVNnIc5ibufXE8syUHRQCBR229ITY5l46znHdwz08lATo7sNHPPwXkGrWzhTpKrjSmTIeqezEtOU9TW5iYmxgIAVGRmsEDPzIb0aQttn3trLa487dflbgYkHF59yrYVbmRgx77IB4CnQZfj2TirBfMnOmABSzJwmj1hOPtTBrRpyimpcQAALGZ6CcZusAuO+6asCAAgPfO9nHqPNbGeXrsczya7z5g6BAuAJRnMnDpWkHPndiSvswjvbeCu02A+2s9LHQA4XC7AgEFTLEhYoFo7eBooSlUWfwAgKKnT6TQ6nVaclY7R9Fk61xwAkmPfkEdsOuTrRsZhSQZuC/f96k0RJKT3HKBWUVWlaWpKwgJgSQ6zZhvKNH9o983WZ5qbAQkLoOc8abM3ReRbfoowGgd3z6KR5UgGTjN3HzYmdZvEA2M2a6evmwEJq0h32LfABQcl8nS3MRYkLABe1cbH06HqeUwsgNBUL06KK5v96it0Ae/pM5oM7NjYaAAgqihKAoAknk6nqeIBSF5uDrjctM7Xpmm5LLfhdugO+uHhM4s4eeWC3ooIaq8sZiz0KLiS1Iri1Z2XL19u2rTx5cuXKBT9VNoeiwtFWbYIJGr7DWW55UTnkaO7zMeiPnqkc/v7FpKNWUtFPgAAVL9Jy7a3sMRwk1PjALiVWYWgZ+NM+4wFTenP1Kei6d1REutoa00EQUEdE+KS37KB6Ow5Wq59p6GeySff+ihrUFhpaSkA3FJmDsbKZpmZCYbLZBYBVL/PKtTU6T6zTNy7JDaoObpQ2/MN1KhaFOCmve8YcdwQtm9vaKG0z1hP4WdZHA7gbdixx1nVPADV2UeuXT0407iLAo5JLPdZOt8MAAByy9mOLo7Yjr1YK0dbSmUhs6fPZHL2q9isaqGSNt91eJdxu29GNK0OmWrpOFDoW1F5mTAaXYNqoafV1aaR9RBSR7XDzEwA1OlqnWFWowOXkZ8OReVlbFDrxUkVqkFHLRgqxZoIgsKilE8EHjvM7ZeKvPSOyBZxFV300Q3Uz2DHhTD/7vgLr86u/qIMZV/cUL7taHVvRYobnqe2cesFT0Ibv1Q1u6jmJ+oySE05efIEGhDW33mYk7g49HhBbQUKBaIvgHJqe6OpsVGd3kOb2NF0QPTLQxulDrtiuTAw+/r9VOWFyz1HvLoTE/1ovAw/Xc5xuaf25ywQFc995hFDHNvlE15G9Pa6hsUCMFHraoZC1AF485EBfUNzYsnpyNjpTRUpym6jXPGWGiP+upeTN4704Um63KQFet1K19SwAGTjL6zKvNi+qRVDpeLFmkSfUm6eb+IrOixzNhUpQoqN+4F1rW9yEoMD/i7mgp6lvY3zyMH6cgAgKHt94dBhCYdJc81ERzc21WZfWJF5qbPCNgFGwUCqh892i4/OvXMnOGBjYW0dBq/p7OE9ZZi10Ld75/Y+uSrWeTCVihdramxqAqCodQ+qIoUIuZ0fZWRIPaUzHt/xP05GGqBF0AKNTU0A9fGfd1JcvOsNIinTSzqB3VSTS+vPpHIXmULqmStYk+E0dP/0NzjPD7FTAeT1pajE1soMwc3fOEN8NedPat/fImDVtwKIyxIxUr0a4rOb+RKSeOEEI5pKK7Y1FjSIaQ3qvHwEXH4DX0JOQQLTrWpJojFQFb/BYz6bz2kWl5bFyEj1lyA3NjY+evTw2bMYBiO3ubkZXXU/ANxm3sHnf43Qs7ZS11WXJ6GAIJCo7aMQFAhZb59VTxzXeZvynqS/BzAQflAw0xCLjObx0qPL9cYYaFD1PEzDL4SFq6mpuY0eQfqshYrKb3ODpqkJ8ZlvY6onjhWZEeRVfHKaWRma3mBKdVhktBqG5TbNFgdgMdnzSkBKXE1svtowQ13cx3YbzKccXenY8RvJKK7EENp7J83mbNN5uu/67zejdRYMNQQAEMcZu443dgUAENR+OLDCNyC6XDJolaOg7PxO/9BS9T3rx3aYVyAoKo493mEbANjleXUSH/1mY8jDJiwYNgEAgFfwcOWWC1rDrB1pmpoQP2zWhnH21I6DGRWNGIK6dOEjgG7RAICyvH/ST6BAIABImU/+Cie/DGmglerhq2HjN0gEhec5bUW5B/0WrTHUjd4ATZVHRtcnPKmbP4kAAMAu2z2Hm1kKAADSMlP2qY/seYqL1jjxyXNkJcK5qRVtgBE3XUJeNVkOK14X7s9OBTDFKph4A6+g4tIudlxmmwAAg5OwWUNZ7FFzyImdCgDAOj2XdWeqwqCs2rt1hIuXyAAAsfnzNrQoTCUfWkYAqL26uvoBU3rDNYphSWmAb1NWRRsASMhiftmiPHuwTH+I7vHjx2JiYtBV9oNR18S5lRpzKzVmnfN4M1X0RI/4z0DpB71BNaQJUq7/HlbaIXgSzt54zu0sQNFVS0s/k5DApVsNJAKQbMz0IDs9pdbcwrwXC4Xf2D1hPMhZDyNIuXEsu0G05W1SHPfTZVXtbSmCtLTX3NaBwi8Wkp1ES9bbDBbZ3EKlp10XJz0M6/Gd1FpRTmD6syBf3233cjv6iyUsZ/y22Ufz/s1rwga8ur3Pc/xeYc4tRkFdVw2gob4eoCz5VVgh6E1YZ9mlDkNt5cd3rxd0JOiW3vJfuCToRWZ3J+KOTXPfde258ANWy0ZRilff7ltCUlp7sYZg//lC35Q1NYXR6BrU1+kF/+D8Kmtq6mFYX+HkZxC0dE2mpOkbQ+qzixejUwQ6NB0Kun36OdKSBAVoEbQCADRVB87mZpaCtKI4ThqgqTE0sJr3qYPeX+Ck1gOBDJjW1tTfK08/7p7A0MA8urghJrNNICkmKw8Cbsur3bXxOeI4spgUAIAYjiiOx0laWokLKnjvAAAg5V0rD4D5jpsPANBWUQNEG5wZ1D8615hV0QaSYnJkAI4gakd5YGxL3w4oh8M5cuQwUrQ/NmcT7heiVATEfwfqqe0N00HjF39gRlxdMiVMT1dJsr6ao2Ay2cf8UEl7AQMDSzh94BnOerG7PgAAzdPT4d4phsQ6uw4L4xbmMB90t2CocuPb/NCfsmkHPjj0/t5VS6jqJGiul9CkmgMkf6qs2ejRVo9OlWEmtL+f1zYh8G7lmcwabfcpu7sIdyPObFmpqq0jwSktqhaf73/A27prGazlwkMTG7atXOI/dt5cL6cxI5IOX5y7OFJPE88ry6yz8Vo1xQXgSWysAEvGZF/etg0AABTt5672GjRubkHgqR2LnmjqaorXlzHKmzXdFkwfatvdB8fpG5YEnL26Ifu5mmxLWW66uOV4l3bfTpy8tGjNM6qaMrc4u0Zu6Hz/Sd7WAGC6aeeSv0LCry6bFG2oJ9tWX91M1jYxzPkHP+kk0007l9y9F/UlJz9G3cPHtCDq+rqNr63G7J1pDwCgY25nS7zy+LGk9ui9xugVXP+F+aLmr9Lm8kxuYrGE6RwCAO/+trqYMknnpRqLpokDNBc+K923re7IXfym0T2PVRqhuPFXoiqGn3K7eP/htsS/OPVunQ9B2XGc1HrAmslu2KdiIM9LusPNqxXHtigsv9sa4MROBYWZhxQHGQBU16te5icmg4VxXXwMEJSgLpP3Ihu0NTjlpZjB/kSoLIqOFtOeSF66RF5dqrn4ScnWrS0xO0uoQZoeSn0zqBER4RcvXkQZtD88dU2crZGXTFVpztom9lRDFBDE/xixtrY2FIUvwy4v4mCpKsT/0gIAn80qruAp01XxXbdmP/FcFWC39IGf1z80W53+aNHmv5xXblzipiP1ta3Jq5NQpCgRvqZwZUl+C0G7u9OfMFjBlSBQNEnY7jt41YUl9XLKFCL+E64xi4pkqVQ8wNOg7ftz7CL+cQi+zskvUXJi5rwIGOl3eTlKPuiXajbAiZ0KQDSVkChqqaqVcN5PmeckiRFtx804ojZCdGLLtntyC63kLu7GBExhpWrhr/6mIkw/UNmos9EbAIAZn7d2dStoKR261njRiZ0KYLpRxamSefo8qIhyCT6umrj4vOIgAwBgHZtXk2VIPOXIXboBrMcJntxuUZlKPkSrmX0Fd+a6CvZe3vQAGHqKNlv4Rqi8ZO24JiaAxRaddZ59LaocDicw8ExUVNTPeVER7A0whuo/Z9vHDHAcY+yEvlgQ/0tQ+sHXgVf9l3r0O1gAkMIT6fR/p7s+RX5uCmbI9JVfrWgBAK9K+0pFCwBKlC+LRbwqjU7/SNECAJakSad1U7T1H07v8T94OxkAVKhUoeF6ZgNO5l/NCvs1TvaOIJfxtArobiOQou3faHiSvF0BoCUtTpheIq2iBQCtgs60oZamRiCpYb/RMEZDLrHdAAAgAElEQVRWHgCgtfWLHQkSulSoz+Y9fddcDzIGphh5AGZWY3R6G0FdAQsAWuKyAE0d0/pxW+sAAMTJfS7phcFgLF/u+9Mq2p+cO+/jHuYkojggkKhFfIuWav2301/icAr1MZc27vG//TKzHzRYXkaQFRt96WRgUntWI68gPr3U2fk/7hLIycviYixcvdBUXv0e2QGDxAGAFc7LrAYAgraRGAA/JUmY4dLy7iS/nC9uaEv4RrNSCkpiAFAZUX+/FAAa76zIne5U8PvNTq3cItLNGJIOQA4/Jq0VQILkJG2AB0jhRWeIKdOwAADmEgSp1jd3mAVNAND07g2/CQBUpIzN+1QYi4qKNm3ayGQy0RX10xL0LhpNZIv4X4Jyavs5MX+sCEqkWU8Z5fDPbRi5Tj2lZFpY16TZP4Y3URYH7NEI/vvJidlL5Sgkqcbi8gYjt9kLHLH/rVtJb5KNJqzyRtm0P8Czvqqtymxn5uXntQ//kjdZJD5klbKYXNW12/kLosQx7FZOo4TBGPLkb+6RF6fZKU33rIl40hw0hRGu0FZbA4pWCqPcAEBh2LSmgpv151c0PJhM2rdQnqYnLt4syE4B7EAMFSfv4NaQcFeQn4UdPV1oijRufvnZQPY2d468QlsDS0zDBe8xm2jbVwLI5/MTExMDA8+gJFrEw5zEV0WZ86xHWKjroGgg/r9BObUIBAIBACBg5vG4ADglWRV8+0cMliZanKSVW1cX/5jPU5ExMsRrkoQvufjMomauJJamigFoKs5rkRQdCwIut4jZBhLSVM226m5mAUDATGO9K8FaOMmrdEt5aSrOa2mVl9YkSYCAX1jU3NJxFLspr7IFQFKJItWZitPEL0ytTy7CGNgr6PehrE0Oh+Pvvys1NfVnuGaUlZV1dHRkZWVlZfGysrJ4vOgfIpEoJSUlKyuLJ8jLSstwm3lcflNzi6COx+Xwm4Qfuc084V8lp66KW1/FqfuxY7XS0ceaooe+ZxBI1CIQCASiH8BisdauXfOjphzIysqqqKioqKjQaHQHBwcVFRVZWdnvaD+lPC+3urSKW1/JqcusLPrxAjjNwnWEnjW6TRBI1CIQCASir3PixO/379//kVqkoaFhaGiorKxibW1NpVK/r4rtBS6/KaOyiNvMy6gofFv6gdvM+zHiudR+FJrqC4FELQKBQCD6LpmZmdeuBSUlJbX+66Gr/xWSkpJ4PF5ZWcXQ0IBO11FWVqZSqfLy8hISEv+5b1WcutomTh6rPJ/FrG3ilNVXV3Hr+2OQcZLYiaYuztomkhJoSA8CiVrE/wT2h8fVcm5aKigSCATiy6SkpGzevKn/+k+n0z08PAcPHvw/64j995TWV78uysyoLOqPiQpkWcIqRx9NBWV07yCQqEX8v+rZtDvHj1x6wVx9PGywLgpHfyA3dvqOkxazrq0bhmKB+G9YvtyXwWD0R889PDznzJnTj7TsJ9VteFb88/y0/uU2ThIb4D6PIC2Lbh8EErX9kPu7fd/qntgyuS/7WPIuOjAiTcfEwtLKzFhD4ZOTGN/fO+bPROv5t7d6/PBnbO+Ytzqrt0xy6euO/usl5X78J7V7qyvCymTX31D5j8Ze1z881FgMsoOn43U///qDcSvvtwsSHkc0x3w247C5qpBXzRFXMsIp9onA8vn8V69eBgcH9yNFKykpaWFhaWlpQaPRqVQqkUj8Ya7zD9WlmZVFGZVFudWl/SIHV0dRbZn9KLIsARCI7wRKaukNFrOIxRF0Boug3r7mlaA66/XrjEoMmTZ4kDmWV11YUk9QpRJwGABgl2ZFxWcASCmZuDjp4kG4Bmwdh8uuZDDyAGQ06KqiWXnY5dHPX9Xz5DXs7Wy6rmfFZ795EVVcDyCl5DLUSbHLclq86qw3rzMqW3BGjoMNhM7w2Yziyi6+9VzDtq6ytLpFXrQSGbv8Tfyr4nrQMLKzMVBnl+dVcIX+sMsZlThd+xWe8Dy/JvfNU2nMcD3Vnmt0sVnMOk5jYyOnjpHHkMRRcLySuhacMq3dd15JfgVBW7TKV0/HRFVjNeyduzSWV11Y2kpQkalMikljqzmP0GjKb+B1PmjhlGl4dh5LTKHbemzsckZFI4YgL9bAU9ZWx3bb2BEHXnVhqUBOSYXYY6EwXvKLZ3lVXHltZxcLEgZEK/EKupQgKivxKirrOI3sygoGIw9wSnRVPItZxJOldjlLIs+VCKIocavynr5I5gNIKRkNGWiAwwAAVJb0bI4qHkSmJKvfxT7Pr8dqO7takLAgWga5tks8RRdhA0ZZs/1cCy8MeQ0jVxuDntcrr/rFs7gqrqy2s5MFCYvu3w5kNM3FyVJYzf/MgcZ3IexUkDTwgl5ELUUPQ1bH0LR7scONOVEVEis5LVazDzxT8vn8/fsDXr582V+0rKGh0dChQx0cHPp1v2wv6JLUdUnqXoYDASA6993Ft5F93OHcmrI1EYG/DplsqERFX1OI7wLqqe2NoB3zghJKOn90fALOLjQHgPibv/ldeircKEUfuXYS9vK+kFH+F72tVaE0csnKIwUc4VAJzMSNh2cP1g/zcz8V32HG7mjELn1gJ1zyO3I7rVYkpjAKxuMP7JlNkQIAuLJ78fW4fOEOjYGTAnfMET2Ix1xe99s1vsiOlLrr0m3L3bVa3m+avOa9lW+wnxcWACA5cMHGBPWpZ3fOFJa7tXtxosGegAmkyvRHKzcfFtUoLm016zfb9FVn4oX+hPl5nuCamWemJIuWBlUy3xYYYNldGj0N2r4/qL0lFLuIBUoz/cKx7WEBXtiCcZds9wYvNAMAYCXfn7b58oit11c68hMu/dqjsat3zLbFi7wt0rBPff2KDxSf386xL06IymzoDNbSB5uxe6eFtPz1x7b2bYLIfROPPFebdHRXTsAm+1Nnhc1OCZy3KbQEY+cb4ueFAQCIDhi/X3HRoQXDjLvIvrdXNu+9nilaX3TY4r2rva0gJXDBppCSLs2ctsE3Z/+JLmfMN8LPK2jHvBzbc116Q5MDF2xkj9qzxtsaAKA0ZvWG/Vk1ohbSHKce3joTC3B4Tc/m+HlB0I55GWpDeDE304URwSgYT9iwe4aVRO7zycv3wOANf2107fB41+IFWmsuz9IHAF7gtqWhiUJPxRWMJ4pimP3Ec1WAlfe0ToOAX7bv95HmaugW/iKtbFZjZW3XSWSFtFQXNtW3SKlQJXGfePJv5dbxWwnSoiNEk8hiKTRM95WmBcy8ZglFGTKBGeDETgXi4vOKgwy67uVxZWRoqp9b11HoA0ZRBdv+4FQXsuEfiNrPtfFfEhUVdeTI4X5xlk1NzaZNm2pqavazXd6JJTlvSz/0/cwEpGsR3wvUU9sbnkv9HEQ9tTWnd+6R09QQCqMbobF0txWzp7kYthac2bv5wO9S7b9l1SHHj2EsJt3aMgvPzg0/uetm+MPZg/WHLP5jgGHg7mT1rQu8AGQ0QJAUuMY/tFDacOSBdXO0xDNjgs4HPr5xM8J0jY81VN9+moFZe/wvN108+0P4+i03rmTPmaEPAKVXroQQHWbNnzjcjFR/5+jmv6KPrmcLzvm5WhtBSlpaLHi5AkDK64QSqJDI4wEIFSmD2WazhAQAf9+6ycZbT142c6SNQf3bW1v2bc2W7tbejCLuqiNBgwxIzeVv9m7Zve9o9JWNrl1lrY3nspnv4y8nWc48sdBOEgfUXGti+MP0FBaYEwF4kfFlrQ0pSdlgpg8ApRVFQBxo6whlieH+N9OkDUf6Tp3gYtgac2Z34OMb/uv4Z04sVMMAACS9zbD2mW2pa+hsAK1rD/gIuzYFOYe2ntPUBKzZUMr5c5E8GCbqJS94k8jFmLl66ZNCVFrTRc0uf5VQAgCCtJQCgZcOBiAuJYULs9VpXRsYf/bw9UxYvPeit5Hkyxu7j9wPX+pthTUYt+3EMAEAQHNuyO4j0TUEgtniE38YnluSrDZ/gac14JS+cKHw3gbu2l+vOfz86RWqeHb5m7+37L19Om7SSkfsjI+aI+TtvWC65+ojUwZReGm/rdvx9vreo5Sgja70IWSISHiVK3DVEd6avJjyVo1l+gAApWF7HjJwa48EDTIgFT69tH7/dX9/3OmAiepdDF6e6yB4f/fE4aCwv5+MNJ+KbmER9zflBhXgr17v0U0qSDxX9Mfl1iYBAGAGrdJaPEG4vT5sX+WNMAAQI9nJmjPZ0QWgMpVyaFz12nFNTBB33SqRegiGR2l6QGPqvfIjAa18AAAxkiVh0wmSGgBAa1VGyV5ffkUTiMtgXLd10br3CqcHNANImjg2p8UBgLjJFM1NvhIAAPfypgdITIvV9IDW2pzS/Wt4hTXCZx6paafUh2lJwL2akFgAaA5yYrx0w2Eec7JBzHYXfaUbvDyQdzK0FUBx3W2ihSrvzoriB3zymdOE7m0UU7Alb/CX15T79xHlcDjBwbf6/plXVlZZs2b1TyhnhVhT9KwpeoZK1LMJfXqetb1Pbxz2XIjyEBD/HnEUgl4gqlDpdBpdqTn9+imOnvdadxIAN/bU4SbTCUfXetqo4vHqxmuPnllnheOKjqjncltxCnLAB8DrjFy7ddpQKwDAq9LoeEkJKSKdTqPTVcVK3xy/V6jo8uux/cuN1fF4VRvPtcf/2OSSEv2YCwD1XMDilHHAB8DrjvRdMU1HAgCg6PbRYoWhx7dNcTIgyZFpM3ef3T/JSBB//tX75pHeQxW5rx6HlgM0x0Y+K6OOsZOvDBGOiOU+qcRQh5IAim7EFhL3n9kz08mAhAWaw8Qz+700BN3a+8uY6W4GJCwAXtVm2iQP9vOw0O5zqOOJKnhJAJDE02l0qgqA41gvQ8mcxznlrQBFIdFJdvYOjMh7sVwAgMIPDF330Y4AL548FjZWGDJhYxULQ1+IOh3BbOTcnQsn+7hakLCgRNGm02maMhWPA8/hXCbNNQMAO3sLzLWTr1gAAFCa+Da2WW/8gtEkAGNzndePQ5kAzYWMmDKqz7oJ2k0vP2TUAXCfvnjJUhyiR++WQcHhcgGIsgRJwJIcZm1c4jOoDgCwJE06ja5Nrnx85nwMz2TcriGWmqp0Gl4SpIgkOp1GV+29f4sbe+rwvUKVRSsXqeIBAK9qM2XD+vnK3FwufLI5AAAUT/99vm4GJCxe3dovYJapNPt5xB02UKYsGarS9CIhoVho+c2ZIDkLRxIAFN049Ge8x+ylwhOkN2Tq/g1zJplhiku6GSTjcKo2U/wCZjXlpTDRDdwbJXWB8wuPnRfXG6Y4ZYniMLeWhD/yA583AvBT/qwOeSBu6EWYuEzeDMd+2nNoeevTQ6A2SFYToOR5xemjbRR3wsRlipMWSkkX1W6fXxpfAgBVV/bwq2QkrMcRx0+XzD3ETe9ZfZsEUXHKMoWhjm3vbxVdTe8xCVb1JX9eKU5q6DzFKb6yA5T4l+YUnonlwwAZExoASFj5Kg4fqThkuBhAW/pzbnNzVfyTVhAHcWgsYQCUsVJSxbVMCB+1UVyQWBV4vPFfxy4m5tmmTRuLi4v76K+auLiysoqHh+fq1WtOnTr10yraDpy1Tc6NXb3OefyYAY7KeIW+6eTRuNAffk01BBK1fYHSsEO//hFbN3HyRBwAQE76+yq6sVFnFzdGzcVzEEX0gTZ906amuHMTx4+ZunT9ieAK2yFOH1usKWMyW9XsR7iodbPiTuSWfQAA2ozhBo0b548fP27y0o3Hm6h2jjoAAMmpKeomRl36WOQMJw8ZANyKCibOafwIvaakJ5Esbva9x9XGQ8c7mSpG308GAF70EwzNkggAye9Bw8Sw2/GzXbt/26uQO/NWySRVaK2r+5Iyok7xdsSV538ogLjbYZn44Z5elJqnkdE8AMjIF4yaSAOAolLux421V2stYpaL6lIl9+j4PL/T/042YeqEscINdo6OzKgr97IBAN69fq04bMZMHQwAGBlaNiVFP8qD7Ky0GuNh41yne9q0ped9AF700xd19GFjtWW6q/aVe+dYNRxZNnPivBV7At8aOTt3zChTlhS1504WwefX/fOsvvEdbU76+6pWNRuqSmentoGD+5ShA3CfaQ4AULTNO04FhqqvQ4LWunoOAMlh+VQn6cSEZACA7FsXH5Tb21gCACS/z+ADndox0ElSf8ikadPG2lE+bZAozkOitjfeh7FiMtpaScSpW4kjpxNn7SIMoLTEBLLeN7HCLrRKmypt3Uz2nkqetxNv/NEcpcYrNDb4kYyhPjpQ0ERT8N9G9p5KHDWL6OMDjRmNwWH1kNSYkSdmuYK6eo2i92x1f3/pj/r6CV6riCOnkmYfwGpItSQ9bei2M4mbnituv4I6ey5x5BTVDRd1rkbTFjlJga6MvjoAiBtNURg0UMrFB6sCwH3anMfgJtWB0kisLvCzcqH6GS+HL2li+nEbqRPd2vJfst7/q8gFBgYGBAT02ZFhsrKyM2fOunDhgq+v79ChQ2VkZNDFDgCSEhgzVdoYY6eDHgumWbj2QQ8Layu2Rl4qrK1AJwuBRO3/q6Q9fTmejXeYZ6vb2efXxOs+sLSlpbOjRd1l37ETC7yslTkfHl3x33vy7mcMN/F6dpjUNjWJ/pu0NuDIlkVeVsqcD4/8Nu9Oaq+thd/S3bn69t9C7YFWOpCTUpRdkQGmNq4kJVWNkvSUPIDY9DQVbVWRuOKxu9fIaxH8+wg5WVnjGExmSloqiziQYqNsQhSkpccC5FcAzkUk8wQfN7bus8/kgqRLp8MKQdNnmWX722IdDS0c5D5+FA8Aabkst+F2wu1EDTU6ZKe9qa4sLza1cSMB1sHYqLywAmLT0gQUM0v9nraxhhN23zi0ZT4NW5oQenz7gSsde14/iwFNn6Vzzf9hGJp4gq9uTq9ghw20K85NA4D4R1EM0KHpULpcaHx0S34fCvJaAADw0J4ZII6TBSgSlGQJqgGkce0PNhhpFfWeX5oqWsLvzcZSBmAkOzSvhIw8AEBlURMUtXJBjKjSvssc89F0nGIY0feJeI88XACAolYugPQXn63MZfRIAM2t6UktAhDTtpWn0Vtri+BtmgDg/9g777imri+An+xNCCGMBAIJey9FZam4FQW1Vq2z+hOto7bauq171q111mq1uAda956oKA4E2RA2gYQQyF78/ghbnFVwvO+HP8jLfXece2/eufedew7JzOrlNmLMWSiQ6grfX2ypqamnTsV+supsZGTUypWrBg0ahAzw19DDKWDfoF/bfXphvRRa9fIbh6QqOdJHCIhS+3GoSt+5L15GDRozsVetSuvD5WLLBI1Wk+mJScUNPpLNef2j5234++SB1YNLnt8Xv5SrJd0UC5KMjPRGV+OTK2hmNTunWLJLcP/ouZv+Pn6oq7Xw0GkxAPC43PLisoZ3iJ8k5wCYMSwAwNnPhwMpCY+LdE7ebZjAY9tDxsM7OXHPExWOHA4AAI9bXVbUqDLqWy9S/7uMCGFenqLctGfJhWRvb1uwbRvIUDyMvyaOxxAdjTqtNZ3wcmOTFWBj1oxfIl3xsx1n8prqlzxeJ3MQ3YuLg/hinWVEnbLKtPLmQEryvaJcvWcbJgAww9vq87Linj9TcNq1f8VbR5fg/qu2Hju87Wd0RkJcjSge30ooiZr4v9e8p0Sj0SWlDd8iiyWS+iEBkgxxA+HKJMLsPLH6Vc15PeHhFuL8OIiPjxdhvcOdmUYJcLkAZeX1A00tzsvOzimRIbP0veDYogEAZFC3TFAqAdgYSxcsE0Bf5w9Jp5GIX5UH0dIOdNq6haZBpQAAYFoTwBZNBlDV9U26XvJOlbNFkwHeIi6XmU8oGkCek2wAHNY52MTRG6RlZVmJADgsy7aZNpaXVwMN8x+Cqhw4EPNp9qe/f8DmzVuio6P5fD4yut+GSe37DvMN/9TMWBVa9cX0R0jvILw3yEGx13Hr5OF4rEv/EQPsy1JTywDILFcus+vwSbELD607TA3x4FINValxp+8kKmo2VRTPdk6fn8rrP2ZQDwuMVFBUQSQSap55dBN1aVZCUioFS7Zz9p4Syt0Wu2K+JqpfOydatSQ79f6V2OuB/ecBgCJxx+SNKUPG/8/JxgIjzZFrCFSaHgA8IieZzNm87rBpe1cHU1RV5oN//z37wrLduABXUwAA7379214+cO1KhxFreADAdwpjpF/fdFip9O7mZAUA4NG/vfn0WQt29u0a6MwiKiX5V0+czSYDKN5NJnQaDaAw+VIC34Hl7sAFAELPIYTzyy7m2veaFAYAQb17Olw7eWppjm1wjdOGwE6hRzesmK+JCvd3sCZospOvX4m9rnXt297LDuB5k/zPHj8otAgZNiIEn5qaCoCjcx2syQCcoT90TVh2de+kZJbXAGZ9cqvI/oFXd5y56sJebTwSxuzOqP7l6H2l1zd9XtJQ888umLXtKXXUr5M68mnFeRIDEU8FAMnTvctWKfghQcYiAegWHGszGp1GK81KS0q1xpJZrlymexvfmH0715tGhTlbE7Tlj04dfqSFDgAA0PW7iY/yth/a9w82IsyMoC4vydm/+5BJ1PyZXOYrmvN6Att77ds7aZdQ4f7duMia1B79xw1M3n40xtbkWxuWSWXWg71bdpXYfvPrbJ4VMlHfA+9eJn53Kp7kSY+tM/jwqitSK5IE6MC5Zt5EjLK//I/TRSs3mHhaoqTZVU9euW6gd/pOcm+tdMWGal8HDLZKceME4LiEflF0sFTz2FVxK3J1kSY8oub5OeW7WZ96kRxsqm6vzsdH0uzM1E9OyuLT0IGzrH7sjsKTAED/bFcFzds0pB10iCScPK1KiQdKZ3JHIpAjMfsmyRIVYBqB55MB17SNlZcuoTidzd7LxFQikezcuePJkyef1q4MGu3n5xcW1jE4OBixNHhXejgF9HAKSCzJOZP64NMJS3YxI4FOovZwCkA6CAFRaj8w+VkCqCg8ufmXkzXKxuRzCyOwvF6zf1TOW7LuigYAQ/Lu+/MvE1IXzDoBAED2id6wed2832ZMOgwAgDUdu2BVzYvH0CkdLkyYP+Mno0uvbrN3dkg6sWnz3kUnlQYAPNM5ZMiaKZGuAED2Hj++19oVC38xbq+4dx23pqcFAADTZ87scSvnL1v6twYATbJt02/69lGhde9GrXr3CftrdXqPHkwAABKvd0fOrdg0Ro/f3E1qdjV/mDFr9bzZf644oQPAmtiPXbDR9XDkVtG7ySR08mxB2YbYLXNvWgae27UYAADrzmfgntO6RTljAQCchvTwO7o1Pjeidt/ToePIfUzqps17159U6mobuyLStVlPqlnZueqipL+X3anZUKv1F8bsMOW74Lj1t/OjxgU2TG/ZOyL00G8Z5t1rNV1Tb2va9iLPeQM5L2+A9Vm0w+7kxqWrZ+3RGQDwA39d7Q0A+fF3X0gL4ey0hLPGdF0nLJvWLyB08uwLE5fNmBZr7HefPiNnFi7duW/VZQ1gSJZ9fxrbrXC5Ud/BOvSet8t3w6+zZ0z9BwAA8N3HLfipF+81zXmDVhvUYf/N/fzBm4Y41M1QZsDY9d/tWfT77J90AGgsPWjsupVGGYqRmfoe8JnT9+BPLiiLPS5OAADA+H9v+2N3DAC0+4WRUlJ+5WhFEoCJG7mdneJebvN52EeYfyco3XWwwriDT3GiLdxuYUcEAMawaYqFv+ju7y2/j0a5TyK5b1a+gyUr1nzETOWSaZoLm8UAgCZh+661GeyHASC06Vt+4oo+aW+5oo9pSDsAZ2ZIQMGRh+iQruZkAHAmWlNk6Qp0194kXDNtBLwtM3rae6h+Mpls/PhoufzTei9MoVAmT54cFtYRGc3/aX1nxfO24l3MSDiZfPdTCNmgNehjnl5LKMyY02kI0jsI7wrip/a9aep7vwE6cV6+VEeyeNOxeWjiWr9J9oWVOjLr5TzU4rxSHa1RMIJ3e0CVZJcqLWx4VHyLy0xWIpBi7Tnm73Wz+MSsUX++8Fx7aKUb+T/VQiOTFJRW0Tnc9wpQoBbnFaHNOIxmxGfsd8z75lxPypU/p2/K/N+elQ03pRt2H8Oi2QogvHLgycu0BJ7ty4t4bX5y+VMBlu9l6sLF1H+tUSU/rMyuoAR11v37P9EVo0uv8ei8fK0eUCbWZGa9Mzy9OK/y+SON2tKkvR+p4a+BWqxIeqpAccz9XXXCHLUCcCwOnqpp4tRWXSTQ6WhELhMDMkVOGZrFq3d/m/ysMltIcA+hOzS0yZWpcsr0BCqFzTKWIi+qxNTepRHmaxU6TH0mjdpIc+Ti32tknjoVu3Pnzk+qS728vBFjgw/OrofnPx2ntqH2nuPa9kI6BQFRahG+QArP/zZjc5L1yN9XD3H44i3B9y6ckOT668oG+7QILUfmwdydl7EdRpj4OWMUqaIdC7ViQIettYsO/DqPINy7d2/Tpo2VlZWfSH3CwsIiI6P4fD4ej6zrPjwppXln0uKfl+R8CpUZ7d8t3MEX6RSEtwd5aCJ8Duiy9u2Ol/CHLPgKNFpQX74voE5biGi0rYTjUBLrTNXxearjxs84lO80q69Vo/2k9mj5fP7PP09Ddmc/Km4WXDcLrtERQas72Ip5es2RyeaaWiD9gvCWIN4PED4DVDnFqUQzv9BOzl9BY6VXE3B8N2ek11sP83GryGHhWI45xrYd+ce/7X7p93UeQcrOzo6J+VTcHfD5/JUrVyEabctAxhFG+3dr9WpoDfoNcbFIdyC8PYj5AQICAgJCUzQazYQJ44XCTyKIB4VCWbx4iaurK9IvLUleRenOh+dbfb/WlWWLHBpDQJRaBAQEBIT3ZNu2bWfO/Nvq1XBxce3YMSwsrCODwUA6pVVIKMw4mHijVFbRunrtlA79aAQy0h0IiFKLgICAgPAOXLlyZf36da1ejbCwsJkzZyHd0epIVfLfbx9r3S3bCJfAb70R920IbwCxqUVAQEBAqEcoFO7cuaPVq8Hn86OjxyPd8SlAJ1KWdhvVun7fMjUAACAASURBVAERrmU/QzoCAVFqET49ZCXZ2a0Z3rWsVPQulc3JRmLRInw1aDSa9evXtXqchcjIqJUrVyEmB58Uw3zDW9FxrEKr3ogcGkN4E4j5wYdEmHDqSmpVcM/h9nU+88U5MRfu0ly79guwEgsSL9xNbJie03Z4J2eoSr9++uyNhIw8pZ6gI9MdnduPGB7Jpt3YNP5gcpMCKLyf181501kJRU7cuZhTN/PkKLxGKsewen47ZnBn91ckTr8RE1/Y5BrNrWu/AMuPJaSqk3NG7EpEt5/492+9aa3QSYm7v1v6dOqRze3eqrIpc0b9nIjuMHHPgtdX9vzy/o8dfp47OAyZBV8n2ry74iP/KJJfVGt1AAA0Dt6np0mXQXSnl8dNavGKperymg+4bhM53YM+nYbExsbu2tWaPrwcHR2nTv0J8XLwyZIszN0ef1aqap1lT4idx/cB3XEYxOEhQvMgI+PDKrWnY2ILOW0bKrWCmJh/OFFeRqU2JuZet+huvDrpowEUL5b9sirRMmLR+kVtqaBO2Ttj5o4T9vzJvcJ/3BHeKHfx8UlLMxtrtIJzf+ynhn4f5m1Tfy1+94KlZ0N+Wj+vuxsAqHMPjp+/J7Dz77xXrGqwFCoFoCLh8JEESddBE/gMACL6Yw4LWv/lsf1bsZO8xx448vaVdVt+4sLbJNRrlBqdHpkCXyni08WLV2lVAAAosjkKozBUFWru7Bbdv4deu4vWNCyc2iDK0dc6FcDIFJ9OO+Ry+bFjR1uxAhQK5ZdffrW1tUXG1CeLh6Xd5r4Tl984lFqW3/Kl38lNdrPghtp7Ih2BgCi174osX1BpYc+uiSupkWUXlGHp7NoQqGpxXpGOxrJkUN8lT6ZTVFREg8+61OJEHTYwclxbKgAAwW1ouPehx+XlL9+ZfuYamde78TVpwdO7FI/BjZbRaQKDmb2/h5vxI8FugC3uSjLAK5Rap5AoJwBILP33SILEPziqzhOsTCIsVVP4Vjjx07tpREdvU31po4cvxorLJWNrJHHnZpxIgWG5tWvnwmw4pGQlj+LvF1QSTNqHhteF+1WL8wqlQOdwmQRNSXahgsyyguJL95MB8HU5qMVP794WVBJMQ8M7NRtyVlaSU6ogWVnB/Uv3KwG4Hu39nayapHgUf79AXVO0MD+fYmtLNXZrvtzW1lJWkiPFmHFY9Pr2VmE5DXq3UKq3sLFVl+RLwaRB4NuaNpnYtA9s84owyGqxoLCSaMGzooJOIXpw406ZBsDEvnuYLxkLAOpCQZHaUD8HLfgMWXaZAkg2fCt8owZi6BwutrJIimZymdrMu7eSylA27UONxcoy795KKtMAOPmHeXDNkOnamrrglX+1KgCgEyb8aRPCBoDyreMlcUmge6EvKAMmq3FyG0qv6ejcp4rrVz+1huzcuUMikbRW6Xw+f968+ZaWlsiI+vSZ02nIvMt/t8rRsfv5qYhSi4Aote8B+tC635hT/hzjBACQcffo1N8Po+0Hrds01hkLkH9i2ZS/O8zePag99b+UoWW5zpr1m7VXneImUSgAi23aL4rnOzacKO61sM2bl9Ej1v4zovaDpjz7+SUJ2cbn3Sv26Nwfq29p2xNKyoic0L5WJplXbwgAAECV9/DW8zK0++o961xVCUf/3nv+scIrPJhN0GTsP3mo2m/aook8LABUHdmw+EwOLcCTS4fcFT/8UWHV/tvRE/p40NKOL5oVC1Erd0d7C7ZP/jHe2qUt15rvaGMoz751Yue/fr35widJeAcvByt96aNxu/5y7Bo9d0IIvbH5943tP2yNt3Zvy3XhO5ENsr9/n3nI8/sfJnbiYUEtztq9dum1dOAH+LhakvcsPVqA9dJmJ/Q7sDsCAODG4sXxu3YtRheeXnQQtXPNj8YMj22cc+QRbuC6LWOdsQDSE8sm7S8P/3PX0DNLfoiFASt3RXurxVd2rzl0I5/i1caPS899vmrfGnHXcXOHd3FpUK+q9BtHYmJO6fzGzJrIg8K4Ocv/sfQNtCKDIvWf6WeuzFj9Cw8rirt8RqgGADCUv7j2BDX95CZ2/OaZ+zK+X/F3Hx8zADCIn84eP0cWNm/NdO7N/b/HZONssFgrN0cWSM5N2bqeHdrJDZVeRnDnm6EVoi0LYzkRv04d4EFDpmwrUc1pzxjQHsi2piFs4xW8lz/EJQFAtUoO0ESpZZp2HUB8Wt1UqdUpFII8lLkjydQ4/csVaeVoW0dii3gxMprS3rp1q7VkGBYWNmnSZCqVigynz4UpHfrtfnSx5fdrn5fkHHl+61svxNYLAVFq3w2yrxdr77m4MVODACAzOTWwY1jSzbMnb42dGQ7Jl6+nap1HuXDeMU9xRmxsja27uUdUiBOJyQkLq89EfW3vyVQYOqSJPVn60R0nBbZDgvyMexiC3Wv3l6gAQJEnATi1R3CXDABg333usBpL0ay44/PX7qlQ6oBqP2PR4vd8mVesc9u+57eax7S7JwBA1ZmF35/TUTv8ONeTUXFw2oL9mW7fb988qCYN7J7//dqY9C2jnOHG9tgssz2bZxu19dEDHBaO3/LHKqLvvilNSykjDdk8y8345FZfnvDt2sQBm7aMMu4Y67w3jl56Zt3zXiEhzWw1l/X4dlM3DxoAhLmZjV+85h/nTvN7QsK1g2fS2eM3LYusrVXRqbk/PH6pdwOGm/+5IA4gCABAkKrEhRIF5429W5p1M1XrNLQ/G1efXpBwdd2Z/B7zdk8NqlmBqJ9sG7vj0KAuC2pXJLonO6cviM0jBk7ePTGCBgBPLkjMg1aPG278ettvP99JA54HZ9C4KQAA6sc7p1507Dg+FLAwZELfOz/ee/S4j09XAEh78igLF/Lz5CDji+uqStvB+6YEGiXZmTn5p0MJzBHbfxtmzLaN/Y5f1++w89s0gofM2daBGjK28QWV8nE8AABYYmzs3y6PIuHaaXrHvrory7A/7Gd7g/LkwpIEf4ulji3ThNWrV927d6+1BNi1a9dJkybj8XhkLH1GWFIZczoNuS1I2vXwfAsXfSb1gVavG+YbjvQCQhMQ7wevw8KGI0lKMp7tKihBt5nk7YlVJD6PA1C8SMsDp7bcdz6bm3V55/adxr8raU2/rEpfsf2GjBrk5dlIV1bHnbuajfUO71trmyfPy0hJSUlJSckRaUBUmG38kFIsrbuFQDX38G8X4GxBUgnuPs54z/a7tQ1nN6ngo33xMmqHsRN7MkFR+DRVB94h/RqkcXC1zX7xVAwQ9+yxpZ1bveEAM2LhsQvn9k1pZhHg5m9XtxdF6GZpQfdvUxcjFhvk5UkGRUXzL7l8bF1qdidtOVwG6PLyngFAcVYJI7RPZINasSP7cIkv385k03Q1vSuOxxDbe3liFYmJcQCKMlEeOLcJaaSOlBRngXVwWFB9mwh+QRaqsoS6bkq/vSI2j+g6bPbsiJpqWbCk6fevponVAADww+L1Izzqe/XJ39vP5EGnjm0BAMA5Itw3Ly3V+F1BTha5bftutUUxAgIC6+5z9vPmgLVTvRU124ILkC1IQ+Zr61O2OTJnUmROdJ/Kh6kAOEzX+dS3XPYKLqlKgs0GDrPszlA/egKKtLKzIsI3Q1pm3zI7O7sVNdrIyKjo6PGIRvuZEmrv2Srhvi5mJLR6qDOETxBkp/Z1cNkOUHj+WQ5488Q5WhhA7Qb+2+OTkoQ68+QU4A9s9+7+ZgInnlsc8YrvEq7+Gy+jdvxlpmOjF46Ks6eviMhBI/rUnTfxWLT9AAAAPNs5biZl2JJhdZawtdh4d5zr3REA1LmnfvzteOKwYO/3aD+J3OSIS8Kd6zJq0I8TezEBoEpVDoBNOTh2+OG6BBqlDMxsCgHKJRIqj/aWpTR+v0q18GjwydyMAWAwGJq7E1N/og2Pq8tEpVTy3Jr4UwwyY+5++X4HLu3CMwF424uvPay26dbN2n9n/POkRDAvLwG+f7vGG58qlRLECWuH325wzVBZQakzf05KeITmDli0YoRfnd4bGB3uMGHtz8M2U63tfTqMHzvczYpcp9LuOJMH3G/a+tWYAjP7dCGfvpgO4AyQkl7aaVD9JgSZRGlScxqlXtthkIgAOr0Oma+tj0EhMtQsLam4YZs4vVzedtuARgR1WTWAXqMEAOWLRzqvsRxfYstUu7U12mhk5HzWuLJsw/k+Le9HdkNc7LreyOBBQJTat4bh5NSBtvH6uadDuz9GMXyYQAiP6HLst5sJFyyekALH92yqStoyWWgo1GpVADVPI6VWB4CztfV4fUG6isz7l04evls+Y92fIa6NDkZVZjw4nkhrO2VUN8Jb1Tn9xj8Pizk9B3dmogEACHaRXpbn45+Dt9d/lUZV+ukj98p+XL62p1HVpRDoaBCy248Y5EeqTaNWVCnwPFuASjpdVl7VsIkKaZXagDNhfPS9JwKRkJeZoICgel1Zly5rztWsk5fn5r/PPB3a4/H1ZJ/hUwi+jC7H5t86f9PCNLNt74lNepdAIALFvUd0F7v6a5rKCnSdXNl8J1Xh9ZgdPNLIzq41ZpGECYt29Mt7UZBZkCsUbFowc8C8zd1soarg4aLVp6WuAxdN/1/9oRhCNz/rg7uP569q/zBD67QwEJl/nx+U4DE4JzDISuUJt7Qx0bl3ullNm0lm4t58J7Of+YgTVacOowiDWb0dq2IuWYwZhmmROufn51+8eLFVxDV48JCRI0ciw+YLYIhPJxwGezEjoSULFcmllzMfd3P0R+SPUAdifvBayI6RXTgl1y9sP3HG0tsVAMht+ndxEl+8fJUeGtH7pUO6jIguwWR4mFRvv/k0KR7IHTqEv27xIHu4d0b05OXHisbOWNSpVhuqI/7W5Srvb37s9bbGu7j8+Jj9a28/Ka69UFRUqqKzAQCk4pr34O9D0Zm187ayw4f1rNtGprr2DqXqsh4lowLCwjqGhXUMC2ufcHbvvQorBkBIn16i+JtPastTP9k1dejQUQtPtkD4cCdfN9HVdavPFNULePuqFGkzKR1dPTkl1y5uP35OwHNx4QK5bb8uzuU3z1wXGPr0tmqS2NnJDyt5nFRo366msR0dhZf2XX1Up+Nat4vaNa+z7MraadGL06sAAOI2Dp2w7Cib5xvYLWLQ8Mn+zKr7yQAAV48cSLcYvGj1OL/GQ6hdqM/zg3vW/vUPKzCYicy+zxBqyFizAWPNR862GDkaQFede77qWfJb/tZQOgy3iBzMiuqKu7NMz+tMbZFzf3K5fPXqVWKxqOVlFRkZhWi0XwxELH6Yb3jL2yGcT3uICB+hIchO7Rvwbt+OE3vi3E2Y0NWo5di383c4fLSw2+DmdtII3UaNvj35r83LpHkeFkRVadK/Fx4FjtnaYJO1wUExAHPPKH+4Fb3kUIWOaOVBP7t31VnjD4SV9/SxkcY0L1ILOnRf8AoVxyd6V1MvqrxvR0fd/e3gtrWqiBAiSDOvnk8leSxgAoBgxc+TIervlQPeR1+6cWBvvAy6KEvrqu8fFhU+YvTdZ9uv/P4/TOGYYIvyx1fPx6vctxjzdx7qZ31+0aRlAyI62BDyD+w4VYTlRo3+lglQ+JG7zMM3iIs9G791wv8SB0a4EzKvxt4SOnPMmyvWktOWo4g9dwM4A6yZAAC8dv78g8cKFcEv9y7TwzeKjz62f8qk1Ijvwl0KHh48c03QPnpZo/73i/4tuuCnrfFHYu/MGxES1Kv31l9jl+9jdPS3UD++eCUN9/10ABDcfyrwCuv4Ijb2BQAA1i40ws8oM54HVrHm6j0Y1wPxPP8ZISg/91irB7S5G6tDjSs9kknNLNMp39FHvfpq6clnJnOW6sV5qko8gWf1UX+jY2Njs7OzW15kXbt2HTZsGDJ0vjBcWbah9p63BUktVqJIUXlbkIR4+EJAlNq312p9fcxPFIrMraxqtu6c/Xwop1BtXxEDiB0x97uMefti994FAMD69ho7O6LhYausyzuz6j4EToxytlWiTczMADTF6Sm1u6tUjXntEy4uQ0gf8ZaWBzWKlX/0mpWiOSv27dwOAFgS93/zRxIAAGgkIpFo+p5v/2UyGQBcPbazzgvRDPcornPE/J2WB3/fdfCfdRcNAHjmmNljaltLGBE9IW3u2kM7bwOgSbah43/6JdKN0BJj2jpg46of1m7Ye//OwZ130CTb4LGLfnm8bmJzaa18fcxjC0XmPr6Wtb3rzTmEsnZqNt8xazfz/966+9yJNQ8BsCTbkOjhvQNeHgCzJbOWnDv6sH9IW+cR3/fL3Hho051DAACBA2f2ZAKAVKNWpp7Y/qTmDloUv0apJTvxOpDhtsKB58BBZt7ng1R5da1KCCi7HqwOv9Xosjqt8R/UO4Y+kh7crXX4ASONzdv2AGup0GUzWCuWfqRdW6FQeOpUK8Qd5fP50dHjKRQKMnS+PDrzfVpSqQWAmKfX3Fi25hQ6InwEQMLkfix0CmmVgcSgflIHevV6HebjRBfUKGVyDZpGJ7+cu0YmUQKRTiW1QoM1MqkG81LRZ8aNi9+1a/H7qwKXlm9Mtvtl0jAz/NtWQyLXognNiqcRivy4ST+sIPVdvnG8Fw6ZRJ8PysuzS/bfMlQTMf59aHwLNFqvfHhOmV0AQGD8csDM1woU1wtmLtcoSLgRO207WQGA6unxwjXrAAA/YJHtgK41IyX136LDJczJ4/TXd+ijxjOxoDo+Scmby/Bnf3hNXCqdMePXgoKCFpZV27aBc+bMQXwdfMEkFGacfBHXkq4JuKYWv4Z+QyciyyQExKb2I4El0z8xjRYAMB8tXjaeRGW8QmXDUxmto9ECAJ7aTNFqveE/9q2sMufZ7W2/r41NfttqMBiMN2q0AJD06LbQrPtoRKP93CB1W2EVPRCFVukTjlcc3VZ+eKcyuwCAiOmx1tTXCgAg/o5GoqimOll0snpNPlXXkkxmjaMxAWOmkcc+lCdfEd3PQ5tZfIw637hxveU1WgqFMnXqVESj/bIJ4Dgt7TbKldVysY7zKkp/v30MkTwCotQifFU8iFm2ZP4vBzWm/+kUFnPAouHh7kC3tbP6wPXLfJ7N79IDcXvwWeq1IdMsJ/2IZZmjiDgAIto+mDb7lP0IP+MvrFSQUg2A4XrW2d+gsEQ03RxNN0cT6jQ8Ccqvu5nRVChsCEl2qfxiImbIDrr9R1mLJiQktLCIKBTKzz9PYzAYyGj5GpjTaUhLbp3mVZTmIm5rERDzA4Sviay4E09LAOMQEOJjZ/7pVU915+JV08A+nshD/0sjuXB6tEoIJhP2sEKcP4UKJSQkLFy44BXunz8KNjY28+bNt7W1RUbD10O6qGDVzSNag75liuvI8xrbpicidkSpRZRaBAQEhI/G0805aw4ZsG0tt26gklu/OkKhcMqUyXK5vCULXbx4SUBAADIWvjZSy/KX3zjUMmXh0JhVPcciJ8a+chDzAwQEBISPie8U3j93HfZ+EhotABw4ENPCGi2fz/fy8kIGwleIK8u2h1MLLWa0Bv3JF3GIzBGlFgEBAQHhq0BbVhyZc/t7P6cWK9FoSoscDvtqGeYbzjW1aJmybguSRHIpInNEqUVAQHgbdIoSQb4EkQPC54rs7sXq8lI/waNldrhe5kR3i49rwe3i4rp48RI+Hwkm8lWzIHwYj2HZMmVtiIvV6nWIzBGlFgEB4bX6bIVg56/Dh4xZfrkIEQbC50rljX+N/9AqRb30wglawe/+tkzKR3G6x2AwlixZ4urqioj9KweHwQ70DG2ZsvIqShNLclrpIaHIKyvKKxPLW1XamtyLi09u/OHCxVL91zjYEKX2S+Ty6l9+P/65VDZ5//QF2y9+8tUUb1m+8AYET1i9bowHMsIQPkuUKU90opImFwk5SbOtwNnC7IMXFxYWhoQNQzDibcVrMSOE1LL8t09cKkyNuXV00/Wjh548/a/KqDh73o2YeTeu3GtVUSfkpmXqNPKqZIH4axxpSJjcN6+9REWFIoWeSGfZWzObfJObL9KiyeYctnkj1/p6WVFeQaUagMDhc2mglMi1OAqDijfGlsJRqVCQVaAGwJDN7W3McWgAnaIkP69CjTHl8qwae+nXVImyC0UAQDCx4bKpGGMBGmWlXE9hUNGKkpy8Cj3BlGtbc59GJpFXSSXScolEAmAs9tW11SmkVWoClaooFpQq9AQTcx67xtdVaX5WuVyLIVvYcZuJnKVTSKvU9f6A0Li6mGHNtJ1iwsBjaheyufkKLb62ugaFVCqrlFTIJBKJBBoE3aqRugFnbmvXWLYgKckTViigQZMBAMCgEBUUihR6AFNLrhWj5kiOTFqBppjWJqsJ7UWnk42LOXllRTXR1Cggg1ZRIMhT6I2dYqatkqqBQKeT0TqFtEoNBFVQ5PiuTAYWivPKmxUJAsInjbasuHTH0ma/wpeXTAZQOFgnVShva4i5Vcr/XpyLi+uAAQMRsSPUsSB8WMzTa9eyn33sgu7np/Z3DyLjia9Ppq/IOPs87qywnEI2syCg4wU3LgoSvOzaRLn78BvcqtepZWoNlkCjNHoQ6eVyhQ4wJAr57R8GSmWVphpHJRMx79agN5SlVsvVKKJJzVMWAr0jdKUiFcbco9ZxpUajVGqr36mqny+IS6/XKrTFz2ZMnZkqM37C8L9ZsnaMPwEAoOr2ljkbLmUoa0x38OzwKet/6WaM0H5p+9wNp2scmxOtA5b1w0zfER848cLCCDizsOfW+AAf7/xniTVuov37TZvfTjjv98PJFToAAKypx6AZK0b4G6ePOuXIpHl/Fylr3iJ49/5x5eTeAJB+45+fVqf0G6q+dTSp9j7PQb8uG+FHOLOw59b4uhYETjy3OOI1tU3cOW7WCaaPT+KzZzVt7D1zzmTH5DXzN10r1Nek7rJ2/a8OjaPPJ+4cOyu2sO4jp+3wXYuGv6rtMzZc6OQM6if7Z6+IqRUmnv/Nwg1j2H+NG12fDWfAyl3R3rqKixumb7tWqIG62k5c81NPUywAqJ/sn7XoYIqmNo9l2zb5WWMB4Na+JSsP3a25A0MLn7xmSg87AsDueWPy229bGEGA2sYWYgM3nFjsjAUAWPrDWJeluwcxAaBo1dTpNzNqrGWdOvbzyDwdCwP27Iq2TNw5btYJ6DoE/+BoTlWNSIbNWz8syAGZIAifESXrZ8sTbr3VfpNTwKL4zP9SFp/PX7lyFbJNi/Ayi67+k1Ve/LFLCbX3HNe212sXeY+3nb16TwvBHlHj3Z0AQK/I23Tp8BMtYE3b/9HNfvvRQ08A/PjdKwuuZGkMAJg+/t8MduAatcTD1/8+K6oAACzGvK05/p6wyM/l158tk0beOg/AHTlocAdh0q+3zssAevkNHurI1Yge7H1wL06hNQBgMab+Dt1/8LE8f2nzESkMaju8r701ZJ7+8UmazsR1a4++AFD+eP9PuYZZ/Ue5v6osb9h5cdMdLfcbhiS2SKQDNJHqPLZD33amAImHR6blAXAXDhrMB03ms9PrMnJk1YDFmId58l48e2jt8uvP3l/sAEPMD17H4/sXUsF3xPKYk+cuLBkXnn1s+YZragAoTrjy+7kcgveoP4+cPvLX0nEdGKXX1p65kwMAUHTm6KVk/yHz1+8/de5kzBBP7YKYF41zTVCYdNl/8sK5I39Mj3JLun54xdbDIrcxy/efOvLnMm9iRfLBdY/ydcasViz4ixLw7f6TF86djFk/fUDRtZj96fX5nD6uCJq68dixY4tHBFBlSQdXrM/RQacJ27aM9LPy6bNly7YtWyZ2en1tAQAgvRS9+K9j586d+rGff/a5DRsXrt8RbzJny4GT+zdO78E1FF29er9pQFiXgQu2bNm2Zcu2LRumhbOAzqC/qe3xu9bHpILv8r9OnNy/YLArPvvY8vs5jIHzt83oYe0QPGTLlm1b5g90AUi/c3zjNSGjw6i562MO79s2xJ9cem3DiTvpAADxO9cfTOkyYeW5c6f2zx/iis8+e+O+sdz9sU87jKgpd3Q479rG6SvOFAEA184yKblG2U28/6AQAHRJwlyjdh8nBItwJgCon+xcGCdiTF6898i5C0f+Wmpe8OBK49NghVeOuQ5bfO7cqf3rf+3Nh/Ox55DZgfAZoc7NeEuNFgCYGQmbOXpfq/c3SIiOjkY0WoRmac91a4FSEgozXu8GQZOS8VALAJR21jWeQDBk7jCuFRZAV5GZU2uI8DznSq4OS0EDgP5yyj3jXlRp4snLogoADAVPxBpED4TN6Oh3sxJkAFiyZxceF4S31t+5dUehxWBwRBTo9BXx6afuFWt8GOYAUKSWAcCLspIKAJlKarSceFFVTiLR3d9YljLjWFE5EYsHMKhkqTvuX21yjLk08eS69BxZNcp4+7XEhC8+6hqi1L4OhUIO7iFDfZkEgICgLi5m+LLCTABIfHAfvEauWTqUTcVTrdr0n79irD/58eMXAHDjwF6DR8TSkcEuTAIQmN/+b4yzQdY4V2zf/oOYBACqQ5folf6M0njCN7PnD/BlEqjsgEU/9TQHUV5uvjGreJn50BHDmAQAAtOlS3T/IPNTxy+ra/PxGjZvchcXMpnaZuhvk7uYg+xOngCoVjw+FYfBM/h8Hp9vRX1tbWt+ZSKi2lhRAQg9Bw3kg+J5fFbAuJUd+GYEpkuXqQtHeGEz0/KaSIbA5PL5PD6fLb1x7FYZtlPHtm9qe6lIBOAe4mtFJjA7jBod4WKGV1RKmVyeGQmNIzH4fB6fyyQAJMc/JfuPWzZ/aLALk2bOG7l03Vh/8rP4JACA0jIRgJerLwCB2WH06N6uWqkcAOJPHDJ49Jo/tL5cf7Is/sjxeAC2PU+RmBgHAFDxLLkQG9gplKwoLs4HAEh+YaBxmACQc2L/mbzQb77v3caKCkC1avO/UZEyReMGm3eN6h1g7IbJc4ZjC3OSkemB8PkgvXDkndJXK2RjcOXv5/krMjLKy8sbkTlCswSwHVvi2a1V3xYkvSZBWDxVuwAAIABJREFUplyqAwC8TUP/Hxa2bC4AgEha++DSAX1q+MRt/UZMsGLolIWxaQDwNDY7T4djTug8eVvklJ0REfa4l3LXPr5RXIole07r3ssCozqX+DBZC4Djzu45ZWfkt9+aEgDUcSUCW66NHUCFQgFQkV0lBUCjtYo0LQCk5VRqLCjstyiL4Ocyamv/idM4DCyAriorv5EmXxKbnScDCHTqbby9GwkMX/oAQ5Ta1+Hg6medFDNlyYZd/xy5LsAt23tgzQgPAMgQFFibVN8/cfxEzd89Pcm8uCAb4Or9OJlf+zb1WdBcx/dr8p7ai+NY54Sd4GBp4R7auy50JiGoXYAZFEjKjVkB3Trt4anaUo7nK6sVDx/dqUnrG9yfXX9fcAcL0EmlJS+34tW1rcGZY1O7RWPlzQGgh4R1q4tRz+7axl0iKm9GOoaqB7vmrD4jdR24uJOf1Zva7tc9ys86KWbplt2nLtxKIPVctvdAd59mzg0k5VT0HRvJrr/AjhzbryInCQDAr2eUr/XRP5f8czT2wq0EUs/lCyb0ALh67ZqoSblj+/JBdPXaVeA7uZtJ7l67VKEtSrmaYdUjalpkd9uktCwA3dMbd6x9fAAg5/bdVB21nY9vXQbWPr5hjc0t2MEdbesMqtgRNgRpDjI9ED4TNEW5svtX3vk2mdRP8GiTLczmUbwYbxs3wsbGZvTo0YjMEV6FOYX+BsOAD8SZ1Ae5Fa/cl1Q36/YLh0IBAGDQqJoLTvYDfBg4wFkFBbW3xeifCJ9CWs4TLdgyPYLM8QAARLfOXOvGuYgvXbxRSXaa16WXJw5AVfK4wgAAnvaRjmQM4OwiOvi4ApSIy8AyINgUVyQSQtmjeClg6f6eZMXDpHLIz3qmAr4V881lEfjh3uYAON8Ao5MRqVzV4FuR5IkWAMhBXFfj7SNC/M2+9AGGHBR7HbYB/Xcf61byKP7S/fO7Vvy9ntwues1vEWzQ6Az6qvSUlEZp/Vy4AEqVCqh1E8K4+KObNpk3mMaLLSqloW5HJpFAVg3GrICkykt5Ub/yQLOCA7jU2g/ohr2Hx+Fe9Uh7ZW1rM8I0NlunUhtqdAwSEZozvC5+cmXZyTT2N8tWj/EBgDe1nRMUvSIoWnY3NibmrzUCmQZrGrRmx2/OtKbZ6nQoskmTaxi9TleTx/KgorQ7J/7653SaQKbBfjtz3eiOSpUKmPjGrUdjAVQqJZDs3brxqw5fvZSMV5V69R7ii2fadpOvSgVAX7xe4j3bCQCqVEoAAwrVIAccyZTaKD8UquHyj4zBIJPjS+be0/z7Umznjta+X0RzZPevVGs173uz1Bqk4wDU/p67CuTppeWvTz5o0LdInAWE1xNq76nQqmOeXvuopWgN+hU3Dm2P+rHZb/3YtmbFqeWaHEGJgm1lXLPpHz1PzQIAFIdVeyZcY1AAmAEAYKoBgIIlAZFAAQCof9LpdU12P7FYVLVMLVUYHxNEjNEQR2dQARABAJQ6DQAWTQQw68njn0guvZOpEADazyrYVZpzsOz5bVlOKaCjqBzQpL2hLHStNkHANKMAYLEUADlA/falSvfFu/lClNo3QrVqEz6yTXi/ntd//HHVwaNxEVODrOlUofvEuYPqnSGoxXmlOhpAEZcL2UVlDZW0Wy9S3qtcHpcL8VUOo+f+ZFv3fJEIS6uwHIDcd8no1bX9Tzy4eQu4URNrNNqaCr+p7dTgqPHBUaNzL66dv/HW8+R85/a2TbI1pRsyH6uhfqsYxE+S0Qybuo9sl5DJq0Imq3Mvrpt75l7i6I5uXC4UlDV81iqeJGcDODt4AADTz5tz+EzSYx+ck+cIJgAwuxD0K3PidIkKTlcbKwDw5tphobCsrBB4nNoihUnFABxk8L8FeUWr0lQqDHZIONfl1alO3ct5qiePDrG0+xzapNYZKjWGD+LAPSmr8Hi22tWBP7j14g+oMz+AsQwhJ2kywA1n9xPpha9JhoTDRXgbejgFXMxI+NjRvxRadW5FqV2zrsT4Hbpmph+Rai6mJ7SxCsUDiIqe/lUiBwBrTgC/dtsit+hupuIbR7L6adyDfD2mrSkP2FU8TPJD8YunqkBfIoC2JKG0rHHW9PBgr0tX72y4cvGnrj08caZcGjypgtSiOyXeEVZY0ZXnydkAngwaAICjjfmzB7cqZQBWTjy8eYEJJGdf1SsArCzMiIC2eFNZr4VG4WGgVK94WJLhb+YE2pKLySlffLw1xPzgdRxfOfmbFTU2rKZsC2uAqkopANg6c5//u/d2nb2oOm77z9E7ziQAeIQEO7+4f6vOPb+m8PGR24r3KtwjJNgZK7mS/Lyi7tKB339deDqL8BY3Gxo8kV9d2//ynHx8K0E0aNr/vBtX+JVtj9swrHfPb1Zc1gEAEOzaOFoDaNQ1b0qqDfU7wa721reP/PWk1nAYis5sPvTUxtEZAOI2Du3de8DtrPo81GqNsdyUh/fr7qhKf3AoUYf1CunCAwDwbt+Oo0t6+kDh384eAACYbIzu7OMXEnNfK2OMm84hwVS4fafeZ0RKwoNsZPS/FdXPRGoVAOh1L/IQaXyqOnpuxofKqlPZiwWBr7SJjIyMsrS0RASO8DZEt4gRQt4rLRDMIwKD2uDQOcL7E0/+MfXUH7PjrssAqCb+I9o0GOHavFUX/ph6cvu6QgngLXq74wHXpjObAdqydWc3Tj31x+R/Y54rX9r9NO3Q1dpCI0vcevueHGh93TxtUADKlKXnts84uW+fWA2A9jU3Gtl5Mgny1EoAkjmfBgyCBVSLsmUANLYlAd6qrNeAYXdmM7AAd1/8a7w9Rqz+4scVslP7OoKjBjzZ8OeYiRedbNnqklRpQL+fhnYEgLbdR4wo3LZ/8sjzfGeyUpxbVEFzGTA5KhQAnIfO/qZ03aSh0U6OFgQAlQ43OMpnXez7eOZzHjp7ET123/aZN60dLDDy4qIsFLfnqgmBb76zbR/Wme3TZmdSsE59lox6TW3fm9SDf2Zqqyn7580HAAASx2/OhIHOQ2cPFK6ta7tSg6lve9CIGePh6Pk9P8+K41Krsl4UQEC/9l72AODeKVK3+sSM+Y8IZu3H/BwR+s3YXOmOLWOGEzn2piiZoKCK7Tto0sCOABA0fNZ4OHLg95/uuHD1xZkvCmDA5PYA4DxiTn/JljEjf+DYMQmgE5ZIfL+Z+c2gzjWGud79+vpf2F2MnVtruezlafr7kRzPUVE1W7GE8IlLUWu27B819QHXBAs6lYFh3ZkN15EJ8Ma1k7jsfnk1AIZBMLwoKG1nY8FGAwA8T8y9XQlsGr5MqgYmqw9Wkqaohmrl6Tu5PC4zgkt9OSuVpPJBQVW6RCvWA4tG9iDrHpdrucbEevXd1PKEMpXCAIBG81m0Lq5mTAwAaO4kiR6WqdXVQCMT2vLNAy3wAJIDdyrxZnSiskpQpVMAis008bWhezIwoFdnFVQ9FSoEcr0WhWaSCbaW1DBbKhkNKknluYyKdJkejUGzTCh4Te0qS69NEpQ/FaqEKgMKi3W2I6jylaUAXb3snKUlW/PUDBOCQaYuAeKgIEttbtm1XLlYVw2AsmZSunuwrLGSh3kaABDk524tAjsTQm6l2sTCYrgzSVFeufeFBADV2YPjxkCnJxdckRjaO1v5UrSP8qoelqqqDCgGhejIgByh1sXdNvR9TeHKT+zWS8s/YKczMxI2MUBhZn22wnBbXG/BFxYWhljTIrw9rixbf7bj46LMj1rK06KsUHvP5r8z7fBjhOu9rBfplaIKmYHBMOcxHX3Y1iYNrMt8+INcUS9eSKqcqKy29t48AABwb//dD4xHD4sKlWiyNcPahmAQVFbYMAFIjHB7LwCmDYCdZ1cR7rkGKjPLKnzses2l8uNLS9LLSlUYe2+aGZfJC+YYvcjiOzm2ZVYpqWZ+7gAqM164vQIATM396K8vC8Cd44HXWdb+MFh62XsxACxJAEx+uD0dgGkCwG//3WJ22tVCQakGbc2w5rNMigsEdOaXPK4QP7Vvg6wkuwzDtGTRm56WkAjzq7AWXCah2VsUZBbfigpnfuu9tcZP7XuhE+flS3UkC74V9b8149W1/fDiqmn7y98ZLSjeohJGGwlby5di02tk2QVlWDr7pTzU4rwiqY5kw7d6P5s+tTivUAp0zseX0BeC/l583iVpNYZBjzBRncrVuDrYD+ajAODRo+yzEgAUyoqG51owu1mjTj4ueqEnfuPDsCHg6ISXTJI18v23hNnVgMHhIpzoVSWSm+V6PYAT3/w7B9LjhMJ/y6vduWbtrdGSPOnZYg3WzPSHADNqXtGyNLWfh213SzgdX/Bcie8fzvYG8R+XpSJAmZlRu9rTSvLKbom0gMJ/H2Ytep7/b7kBUJjubgyKpPJKiaaqGsI8rDvTZfvvVeWg0G14zLZ0Q6qg4nq5vhoIfbpxLApEe1IqAYW2tzDpwKy+mCItrwYAGNiG7ykpXJSlBgAyGc8zIXf0Ip+9WSQkm4z2NacrRLsfVRLZ7LFuuIcvis8Vahy57O7WgJKr/0gSA5kyNthSk1e6P00GAB3cLLvbaE9eK0/UY4Z3sEp5XJigBpYppa8LWSiouC7UKgDVwZfXnfVeqw6FLPengQaF7GMNASu7J0TWnicZFhaWe/bsQaYEwjuRW1E6//LfH7UIHBqze+C0d78vf73RT+0X7dIV2an9aqFa8ZvXJxmWtk10roJL285KvccPCq67JbGoEIBMIr9/HzG5vA+ysnq5ti0sLgCgMiypb1cJApNr2+wXeCq/+fwJ/1FQBCaXz0RG+9uvttRZldUAKCczMyahHECdIRJr+OZ1KwpHW+Ywl5pDf3gUAApNNSHSm8tJLtVlVwMANsjH1pcBwCHiHxZeqKgGAFBVJJcbGHSTQS50ALD1pOXJBAnlimcqs2AsCgOg02pVQOrpyw7V6nEaAOMpYVOTEQFMUwA3slnmHWFRtUYkliWXGwBQfK51Bw4eOCYW6LwdhbqCKm2ZVJVdDVxrRm8+DQBYTFLe7YJMFQCAqFIFAGy25Sh3EgBYKFU7ctQNjxczTU0mtzXuuGgxKACDQabVW9LNh7ejKqoxABgSAQUAWByRZQJA0NsAFCi0uSqgKjVAwdkotCKVHsRqoR4Aj6frNclqAEB1drKwNUHZelPNnuftL3l/JzwVFw5/RI0WAEpy/SDXz82uNLQ3MiEQ3hU7UwuuqcWrLQQ+AFqD/rYg6ZWbtQhfHIhN7QfGxsMn7dKedQf+vRz/NDU19drJHRvPV/C6Tv4uDJENwheFWKTKqgbAE/gmSgAUDUAvlQtk9RoYm/q2a+Yq45FeEsGhZsGDD2DU6sYirRCAQqrPyoKMAdBJygHYzM5csjBXuOl69u4nZS9k1cTam7gMsxq/GyScHQkAQF6pFgIAoC1rc7Yyx5sDKJWGQqUOAMxodfvHeOvaMJZypR4AY8cyhoAGUx6R22ShWFdPwIXy6RyD8vT93GVXBScyKhXol5pPIHqZogA0mXmaogodl2keaIYSV2jzi1VCACuWKUFjUAEA4OmmxvPOKL4lgfTei44KceXV2BYYCShxcUBAADIjEN6DX0O/oRM/bpyOk8l3FRrVu+4lmZJN2WRTUxzSRZ8ZyE7th4YTNHsmrF2x7o9/ZBoAMst52JK/+3tSEcEgfGEIxAoAAI3q3JM678j6TInSmVrziEKh3jYrGhYNAKBUpZRW21mgADQPxLUuqMxxlqAqk9d5pKoulOsAhWOagaxUXo0jDA2zpIL+6qPCG8kiLYHblQkAkCUWVTiyTAEMck2mEgCAYkKwBFk26HPLlMAiAVRnC9UiAAcymqPHAmjLKnRQo7FqCpV6428jhYQB0GSWyMJZVCxARZYyq4k+V99GpUQFAW52bqagU8n2Pyg9mIqdF9DEEhYTyCHerVAKJOUaJcqvDclLSDybKX+i1AOKEOBCosl0RAAVaMTlerYZBqA6rVitfN8OqrwW+2GtaV8FtX1XvA0fmREI7wGdSJnUvu/yG4c+XhEiReXt3OQeTu+07rL+vs84pHcQpRYBAIDlGLRydxAiB4Qvm+IqHWDw7bmkGosCpfJmiUZY2bwjLBIGDTJVQppYyaKQSkpjCnVAoU4MsjDup1IYOAcUZFXrHzzPQ9tQdBLZ46paW3+iqYeZ/N9y+d+JokAmRiSWpciqyebUtkSAIsWlLE2mFtPXjqQ1VAOgsbXbKvpK2V/39W3NcWXlsjIAwBCsWFQwk2SXG4qKhFdwNIJScV+oBwA7Gp7FIDkUarNKJcdS9DY4Q7lInlN7RJhFJ0GhpqykbIdG4Us2PCjUvPrsseFxvrRYqOnnzuIT9DoD4NBoAMBjMAAgKCu5b8DZWZtas0n2qcrEKmUxDheFAWCTTFOUiQYAE7wrBoCO9yLAQ3X1tbQSOYuolMrulesbeql8e6q1mqpb51tgGKDJVHrPb5HpgPDeuLJsP7YRwsnku++o1CIgSi0CAsJXhFyoNBAZ1B6OtfE19JKiMo2gqnmXMWxTLEjVz/OkKizaplKnBQC5ukINpsYzeVhyBJ/wV7a6yqC/l1cJgGJTMEVyowKJ8/c1f3q7VCCsFAgBAHB4/EBvUywA8FmOhYUZeWUb8gAAyGa0NrVhO1gUTEWV4loVAACg0O72LDYWw/Y1L39QdlduuCuo8dVIplE9LYmAJkbw1duy1MkF0mQAABQNh6rSAgDYskjuuMoX2mpRuexKOeAoWJZc9wpHkRQvc1xBifLkI6NvM3SwjSkAsMhEDChUlYqLldDbhGZNoduaSBIl1SQ8jgUAQKHgyoVqsDGhUQEACN1dKYXP5UUy9UWZGgBFo2DR8vdxl64tK9aJiltgHJDc/Al2Tsh8QPgv9HcP2hj3EU1lFFq1QqMi44mIqL94EO8HCAgI745GmSbSEmkmdvVBPKpFZVWlegzPiqIQVQo1wDIls8g1y+Zqna6wXFmpq6bQiLZobapEDySiGxNfswlZXa3Q6LUKZZGyWq6rZjEolsKSVTkaZ775UAcTAFAp1IJylURXTcRhbM3I5qQam1eVUi0QqyS6ahqJ4GppNLwV/3FZau7A68tSFEp1FdUoDpPKJtceHjAYKqQKQZWuGoMxIRPsGPi6Zb1IIhNIdYDFsOgkkkYlUqMs2RQmAOg1RWKVUGlA43FOltiyErUcgM00MdXIX1TpKTSiHQ1f18Y8saJcZVABytqUZE83Xq+WShWlcr0WwJJBZZLQhkp5qkyPJxIczQgAUFhWJdUCnUHj1BrPGtTqtDJVVTWKSSXakfWZYp0Jk8Z+R48c0kvHRfvWfexRgLO2Y8/djDVFzlci/FfmXf77o27Wjgno0YmPODJAlFoEBASEj41O8c+NkqxqYLHMRnub4uXi44+kqToIdrfqynlXvyFGpbY1I3h9Cgi3/Ca7f/Vjl8Keu4Xk5oeMX4T/zsWMhI8aODfU3nNci4R7QGhdEPMDBASEVv8dIgVZYQXFurKy8o03JHp9tR4AUFieKQmRzfuhzs382EXgrO0QjRbhQ+HKsv2o+ef+121gxfVHl84XFqoBAEfv6RLay6FpzO/igoQDSY/y1DoA4Fn4jGoTwniF8wRBxp1Uec3/JgxekB0Sk/2Dgbj0QvjMiDuxeviaS2+R8NKa4d+diMt6x+yT9//y3fZL7xgB7vLq4cO/e+ei3lNbST21ZcmjrKovq1dRfE/OSHuCBQal0VfrAUUgEbr7chwoKGTAvwcGhawFDGqJjh6IqBE+FHamFuYU+sfLv7hS/P43q1Jizm/fk5NRolFINAqJvPjg4xObEkUNk2hyr65+cP1ZVaVEo5BoFI8L7k0/e/RKRfP5ZebfO5BR83e5qATpfUSpbSkybg0c2H/5+a+gpeeXDhzY/3bGZ1BTjVJWLtO8TUJZeblS866HbHRKablCpXtHRVNWXl6u0bdI+6WVVXKQKuVf3BDEcJ04P4TzZnXkzgznzQrhdDDHvFc+zEndvnbbg8pbZ6u1mo9dCq1TX+QRgfABmRoURcZ9rHCOWoM+ofC9nnDK4k2Xzl6U6XE4ekfHdv3d23ZmMQmge5R2cEVizdKxOPPkb48eiw3AYjh3dw7q7xrAJxF1WsE/Nw9myZsJnkIimLKJZKTHPwaI+cHrEIpLlUqlXJqTnQ0UGkVdJdc1iP7aJI5r4wCwspJH8fcLKgkmNqHhbeq81BoDsVpZUZ/cuCW3Du3uDoLCyvohjyPzGdXZpUqGBYdBrXPqrinJLlRgTej4ShXGjMOiN7xYF9JVLc4rlOotbHjUxiFi1eK0m3EpCop9aLAvkwC1sWQbzS8LC0KpVK5UKoUlOdkYYzxeWX6+3NbWEprUnMutPfkDOc/uPMsRAZ7l1q6Ni7EWanHT5thaQk1WpuKnd28LKgmm3PBO/sY6S4T5kmpG42i6snxBpYV9zakYWVHalfgUAHAL7OrCbuLrVy1OexSXUlbfsldh7Aq1SfvQcGNRGpmkoLSCbMFrWHJtDOHm766sqQO8JgLwS4mptRdzShUkC75V8eMbQpNOIY6Nktq4BbZxYRvT2PCt8CAryS4jWFgaMu/fFlQCgEf77k5WNT9/wvwcuZYVNGg4gDI7O4/eoPvTHj1IKdOY83xCfHhqcZ7IQK8dKp8ZBDzyo/RfuUrzsQ761jLuyEfsJjsnkgty7AbhQ2JnatHfI/jjWdbueng+gPPOnjrE4uJH6moA8HUOG+vuCgAAnRTnNzyQqVLyE9O9rZ1BcjMts8gAJKrDiq6RxidwJzPG1LgrBk3BizKhA8W6SZ7BweOChUkjb51HOh1RaluUrbv/BIAn+36YvA/aDhvOuvjPOcKAlbuivQEA1Jc3T9xf2enwul+MiW/HrPlH3z9mapCm8OncX+clV9Rojtv+9Bz488JRbakAkHZ80axYaB9Ivx//ghPF6455MHPWifoXyZzAc1tCD89Yq/923rxvQ4zXdFkPJk9ZZjV40yLaX4ufue9YNBIAQPh8/uS5hdjAiUcXRxAAAO7++dOamw6/H/vdo16pVT/ZP2vFwRRjlMydm/jLtm3ys049vmRmbGHDVgZOnOG8dd8TAPhrxQ9/QeDEc4sj4MbixfG7di2uS2Ss+ZI9uwMsAaDo9pYVv1/IMMaBgi34IbPWjQxzhLTjTZuzazHAjcULL4eZCY/WSAS9/+zQX5eO8CNA0tW/Vpwg/HJsVnhdjS9vmn+Jsvf3qfB/9s47LKrj6+Nne4WtlF16lV6kKKioqNiw10QTTUw0GvPGVDVNzS+JpqnpBk0sMZqosUWxdwWlSe8ddhcWdtney/vHAlJWRONiu58nTx65ZebO3Nm533vumXMAtCUHVn20m682AgB6z+E5a3+29CEAgKHhj/cWdRS4bVvAgu++eoFjbSy3lF55Zes/fB0AQMovKYNfWP/xnABMc+H7b3wOI98/tPpOzT+s+9Dj7T2LuovaorPb1m49armR6D3HFn0+veidXzJiV6auT+5dV+mV37YeOai7c/C2OYEEALi8bfnPGbEvrMAe3JYW9tqo4b7QUnT2zbWb2wcIetfgRZtiilb9mhG7NfVTf7i8beWPqrDw0vw8y37ikfSPU76MJAAA/Pzp8sw7985l+qbfloaBvO7W2jfXVbcb5jDek1bPw+8+opi6+e1pT9SvTZNdIKrRQbi3kx8DmZcenCa5rlCFL/Sb4hYyka0RuZRdod/696HXQokagXQ1wkNnhGeI7UStSq9tVUrv18mB7uj/2ShnAKBS7uRSsUShBhyRDQCgFKoBAGgEx87HL4NK5QAIAAQ6BXJbEVH7uPDeyjfmrv0h6pX9b48GHJHShs+9uPPKuRsLw4aRoeLP1CwS2pF3sQ0SGQAAJTXy5FXxAKod3/9oGLp8/cTIIA+uWVJ16c/v/9ywpGDeRxtfCAUAAAE4Tfhq8xtsdzfA+/365xwzgEGQue+XXxsGRQBh3ItLrn18Nks1d7jFOpdbkK33nLFsjj8LZpHOHWoAcAOoKisSuHi6C2+f+bsi+UU/EB67eEvFHDPdv+sHjUtbPt9f4pT89e+vBqKbCg9t++b4mauRixMWfrN/jgnApMjcuynlXKv3jOkj4gOHvVKyYEf2ys/2x3nh7pGysC131+cbD7f6vvft7yMGcXUKflnG4e92/xIZ/W1o0MKezWl/zDaWJ72/dXWoO5ssLDn75cebN7xt3PTT4vCYBMbezYd+LRixLBQHAKqCXUfSI5PWAUDtmc8+/yVnyCufLZgQSQZV1old/9uwouGtjR+NcQEAyE0vf+GtratD3eyNpZd37Ej5858zoSsnR/S+2Fu3q1/dkBLmxyVrBTePbf9z7/sry1778oPhS2IYP6QdzGoeEe3UXnMTdfC73pLGkhqhGspP/H0kIGoG/vRPB3JmvrspMcyfy8YLiq7v+P6HPpxtb9coN2zb68dl43WtN47/sXntirKlH3wwyQcAAHLO3Zr13mffDQoCgNpff/rLb+Z7MxPD/bhsraDo2I4te7uXK0K7bd2zzp1NNin4+3/4fMPbuzb9tDgA4L1v9utNACD/8+tP8+1mJfoCgGT3T9txI5d/lBwT1j7efkw5L3R48tIyG0VSbZEaPNxMyMzzX7hZ1+7H16DFNqCcbgfMJQfM5EjrKDV5TIyBxS8mNf1X728cxwNJuIBgC8g4gj/bpbyVZ6Pyz1RkL4hIvK9TMHiquwMVADRK0a2aKjDr2xR1hQotGuc4ISCSCQCAp2AB9KAyyI0AFq8ppVYrAwAAmU7bv3rkpYWXCoyOBpnA7Db8eU8HpaRi882CMbEz45nIuLgPEJ/avqCSyACAwTMYDAaVhHebM2kIWXTl3EUDQFrquVrOuMQQOHPe4n6e1mh2ec4NQHQio9nho/+bHOvHpeLBztFn6lufzA6WFu/fU66ylEpLSp4TEuDlTMYClkxnMBjkmiPff3+mjrVgzkwAcJn4JleKoAKGAAAgAElEQVSS/U9Nh1TKKIifvSyUDECO8bWTnsoHAKguK4ue9k1ypLnqzMkGANGV6zka//Ezh3VbakmhkAEa8i8IpDqyW8SLn+9dtzgRAEumMRgMhqY268czdeyZH3y1ZDANT2LgMQBApjIYjB7+Cz0Rnf/zQLE0bMYnIwZxAQBP5YYmrtzx27ehZLDaHAAA58CP5g3xZpOxANzApHkjGLqaa1fzwd5vyKwwc+2x7cVtAACik3uO1eKiwqMB0o7tuc5jjUtOjiRjAbDk6Okrjp3Y065oASBilqVAHN4uNOmteSMY1WV1Vq82csL0xHB3NhlLZrglLv50SSKFl/ZHOc9+4v/NDjPX3MwptrTp5N4j3NhocvGBDWt335ZBRPK8Gf6Qdmw3xjdpcWKEO5uMBaxb8KgNL4zoQ/FPmD4r3HIomT1y/uxECi/tz3875ubAiateiosYxMQDpB0twfhtWDzGcjDDLXjxhkXDu5ebMHaspbvwVG7i6NGW7gIAKo3BYDDUN3ZcbXXZuHaiLxlAdDZL6PDRW9Pi74y3j6YO0j8hvzCzSNB6Npd3skRsJTW7Xn29UHAoW3C2Uqro8FdWCNtuVksUemV+ieBQNu9Gg8W32FxQ0XQoW3CpXtmtHKMhs0RwKJuXWtImMZgBACTSm5Wi0o7amniim1USiwZskyhuVoryW40AAEZdflnzsWzeyRKRoqurtFFbXtl8LJt3vkpm0ChuV4oKhHey2NbWtx7K5h3Kbb7JUxseUYcaTOY8QU/LkAqwVTSf/IiZl0Pn/jN+/ZWlOyvmf6pzcH/gWljzX0OT7ZAHBIIt8Ge72q7wa7WFD3yuXFz7U1bqT9nn9pWVG4juayYsmu9uSffimMhlAYBMWrj28uVMHr++pfT3nKuWuUkp76eoLTxVoo4KH/qcJzGvrLAJIKe6KCgSUbSIqLUtiTExZENhYQM0ZGa0MUJCBvu6lBSlawEgvxBL9wYA4EmwDGb3j9gsXy8OgFgj73gX7SYbDbd3bztRD+7TX49sd2FlBXmRb10tBwCA8vIW8uiOF0sfd7uivFoAqK3RBcdRx0UPxrYVCJsN6UUl4D14iFf3i41duvalKCr/9NuvvLjq85TUXFHXB+2tK1fBffqKl8Pvtwt4bWIAjqv73bxYezcHAI0m9HpVsHTF5DHxZCjn1YkAyk9cKQD2aC8vABC3tQFwuA53uwgs5i4F9sSFwej6Z5SnN0CbRg3ASh4TR66raAQAKP/3SgEEe3rBoOe3/L1+fMdli9va6Jxup0O8bx8OWQx617AsHE8vgDZxh+QhkTrHhFhMpPdwsYr36V4uFn3nh4nHdY8Kwz+RsicjeFhie3nWxtsgnycjQAyfL/6lUJbeos1qlGxOk4i6hMw2CIW7rgsuCNRFYnV6jehAcbv1USSUnamV7L3efKRRXSTWni8VHqxWZmXXHalVFYnVV8uaf7gpbLOYepVtR240pDaqi8TazMa2fXliAAC0tqhGerXeImqV+TXSM9WSXBkAAF8sO1Mjr9dhAOBKXtORemWuWJvVKN16jZdleTrpVAev8ffXKHPF2hvVrTsKpTdqpBnNlieWubqkYV+ZrEisLWpRnikWpNY9mm+OEvW932catNhbBK/DyZ8XvfiNZMh9L/ZCk6mkwMHIwwDBRvgwObYrXKXXlrY0/PdyFCr+P/klnct1vSJjRhIAwNzUkvlD2p8fXf43U36/a3k93O1EErGO19QiJzGcQVIoR09xQobDfYO4H9wfwwZH/3wlrzlrXGEbIzYm3hHNNxQW3oBkr7xCkteM9uexoaeZpk0qBWBY14CCvF9P1IP77K760j3Ade+JMxmL/GMzzkjovrGdQsnbteJKhgg4jSj8TBYQ4kICf84QNhUUFRpckiL9e5ZNCJzz+b6JTUf37diXevjHG8eFqzcvHukPAKDNuZrdNH31lgdd6KHRqqH/zekDwrihMb9eLaypnKTLuFAN3vPG35Fjeq3uPw9Qg6nbt2yFTnen5iGxvx8rBJiccfZ8Nfi84uMCBOi5GE3efQm51tiHBc5kMnS5Xp3u7upCq+2hePost7ux4ETKrgwFdfWwmDs3Q9PTymk0PRlf8HMb5EYAHJEQy8DkN6nKO0WtUnSwUFFnBA6dHEgylrRoG5qlt7zpQyjtzWvF4SJcyUyj5maTtriquRhQwc4UnFxdoDSp5Mo6sYHB0Jy+3ZavBZYdMZqGKmvR1Iplp4XMCY4UN5KiSKsHAJApG9QAYBIIzWCPkskMgCf4cQHahDkiA9mOPJSNk0pU2W3a07nNDsOczM3KYr0ZAMWmk/3whgyh1ghgsSlJKvkHG/UoHC7BlaiXqvPEhoJ6aYIHlT7gXdok1/X7pwG3UU63A+ZCwNxYdaX/gQ39PJESlYAmU5+SCV3RdOrE8ezc3DKe7M5Ge5e42KEjx48Ldh6gZmpEuTfOZdwuLs4trW+787EBQ2XS2C6BY6fMnjFs0LPzkPWgO9q0/BJh/YPFxGU6DfpsFEctqS8QFJ1uFpfVpX6HdfhgMBsAABe6JEFbc+lyvaF9FqNSOJEmwTU1kO/x7bMT7pTw8I03tiuJAStGRegqj2PYvnhAQEStDegqVgijpycdun757Bmhz4RJ8eAmHRSg331i/2W/S5URywMBAMISHFRfHyyVzwmwfJ4zCbJT/s1UkQPmeDpBL0chw7ED+xRB8ze8tbirvgyLHM7Y9d1fe6Mqcy+FDP+gc7uvX5jdz38fS9MaKIEsAGAlTx1z7Py/J/IgavG0niKy4eahq1VG96Gzpi/9aPrLkoLf1vxy7fbikf4Gwa2d327GxT/3ci9JazabOoz37lTt0VSBYZJl+ZW2NbNQCOAIAGEJwzxPHsg4eUgUNbt96b28dN/fWeEvLAwmWG9OnyQuXHJ5w+Wr+4zpUs8Z782xKPPY4fGMjMxLeY0T41ztAEDemP/H0Wv0yJnPD7u/l/isrJznEgMsU4O8/ORPqUVo5jA3rqXmFwYdXL83bV/uZanntNXBveIexA4ffuDgzXL5RH/LnTTK0n5JLeijrts3EwPal/eJKq6lFqGZ8cO5AOU9yx1BPXAgtVw+qaNcXtrPpwr61Zyy8wd35LJHvftOvG+HcTosgaP64tdswZIoy60ySUoOHbwmgKjH/nelFVfLTWwnpyVhFCLAcJeW/bfl9UYAMBeUycqNAGTK/MFO9hgYoVNuv9F8tVwaE0kDAEBjp8a7heEBAIiohlS+3tWVOyuQgAK9W1bjv21mgVrLbRFnqAGwhJmDOVw8augg7Z/XeRlVLTGOjrEcfGaDVghgbNTwABxJmGqRqM2XJVAZnR0cBoEhu0opQ6OjnIhYFLDsCeQ2vUqlyqg1slpVANiYCJdJDhgAU0gZb0+9HgDAILnYoNUAjA9yHuqIA4CElqYfclWXG8zT3QY6zq5Q8SCRvDJIvhmL/mBi9FRVm0NtjqOCb9dchW+p730kikBizHz5oV7yifWTf878z6Vwoxds37CgnwdX55xPTT2TV1LRLLEWiE8sPllbcPLAdgyJ5eYXMnbCxCkjw2zxpDS0lqanZZw5fzmvqsnaa6hRIRYrxDd2FKTtsucMCg4PCYuYNHYYm/yUf19lU2ihzl4FTTU2Kv9E6a2pgXEYdH+7Ua/XqHR6ACASKe4OVHDgDvIbirqccqxFWlp75Xr4rOEWL1p69LqJfnVioURrIpPs3JmG347/DQBEbH/HDp4zbN2UYQCgFFz6plw5O8EPEBBR+5Ch2bsA5B5Zl6KKCYkYHB/gDtigRVOiZ/18PXrFET8AoAVOHIrbsv+bSkPwxmBnAAAImDrKfePbC87EJI+NdFRVZx09nwXuMzdsfI4FvURtzcFjV0WjXqDXpR+tAwAcbcTk0SywOJsaduz7tBTY69+K7jyc6hc4hlN76LPasa99DgAA5GFTxm17+wBp3EdTe32ncGOqM77488+DZ+tff5EjuL7vVK3bDGeA2oNf/+9IKXnyYDh69CgAAJCGJI3nuLu6QMbJg79IQ8JDpg/3hbCREXY/Ll92a9K4SEdidc75m00dH8EDXv7o1dpVP+/4bFPz7MkR0sqcS8fPSPxmPE+4a3P6xmXim44HXtjbzJy0fllou1RzHPvee9VvfrL1s8+a585xhcZ/DvxZBOM2vHrfn6WkhacXv8GbMMYPIyg6+O81HdZ9+ob3fdrtLy7Dox02f7YH2JPXW1aqdcdx7HsRqS+uemHJ8JlTguyhOufcTbSTL9SV3KWuwjO73uBVjfGlgUZ44sgxkev0De8lWTH1OI6bEJH646oFh4fPSg6iiauzjt5ED/aF+pJ7N+fQkaPc4S/6y4pOHi0CAHbI9OG+AZNHen718atXgsdPHeZmFBQdPFUXEcbRPAFGMr3GDG5UChEAAIgMsgteXq8GAKNIawYAIGDtLU8LPIWCBb5G2x48HY2idVgwSEQ0AFAJBBQAAI5FRAMYdWZzk8ZoBgAcloxHAQCgCVQcyqw28ADCfKisGkm+SGkSG8woQqAL5kqlOk8mb9WgQ7xJAKo2rRnMUFEvscS0xOLR9gBgMCkMZgCso4PlmtBcJt7eImpVujYDAAC1w1GE6IAjA4gUWgDiAHcqX6Z94HPFRpyY4Fg/aILlT1eUMqLkZI/ICUTvAJwD50me0xWZuz/54kBpf7S/US2qzb+yI//aoWuvfvHuNI+HejNbi86++cFWSb8+0ZgNMn5ROr8o/dTNvHmbP15EhKec14dOee3o9zYqXG8yNspa+28PbmjMXp+VBgAzYxZM97RYRMAOjwcAMKokKgA7aLq9f2O9GPBO6ybOtsRsNLYUF5sBADgEyv1dnzw9Jb3CLWqxnST/+8x6Fjt8Tqg3YrJFRO1Dwil8xXPhW4/mHd2TzTOujg9wBwBCXLhDSn1YnMVKiU0IDfnhWoYhNMarw3Y2Yt7y1oaP9t48vCcTAEPyT1y+7I1pgVZ9UOVyrbrpcMq29j/tAr3bVSB58pj4fflXVd5ju7tHOkeEs4/yWr2cnds3+Ec6UI56xMRbKdz/hc+/oHz/wx/7t2w0AeC5I96dNAygSC43AMhO7t3WqSrd4sZzwhateK7q84Mni9OaV0wf7gswZtbCm7c3ZB7dlQngFJz0xlj1xqMdRpHkT7fSUj7ceuzzW/8CAJ4V/vHLc/tsTt+wgrzccihxSbFdthEGL/3um6a31qV88xEA2HvGfbllaeD9h+UeM2U27/zOQykXDIAmuY1YturdrnfCyz8YIMd7zPhY62cTXlj6WtmH317/a9t1AHvPuA1bov6ekXG3uqbMXHB+97cpFw33vODkF5YVl629eX1/ynXA2nsu2fAd5u9pGf1ojk6nq724I6Uj4k3siunDfWHUnCXl5VWp+Sf3FAGG5DTlvY1DSz7e9fiHkWHhyABNcpkB7LEA0Kasa/dpwTKJKFCYQaUXAbAAwCiV64FIxTsA1PWvbA4RC6AHjV5uADoWAHRSnRlIWA4AAJ1BErc0K1VqAHu8DxF7BdTNDWoZFhNOBAAyk4gCI+7VBFcqABiNLUo9AIpEweVIUQCGJr4ZuCgAaGrRtljcD+zxTAw0GkGh0wIQAMDQqJMDcCmPQHtINQ9tiVqjmdIYMBcC5vri1cGXt9tVZAIAjuPxZCvabe9+9m/9ffaRSZL+6/sfyrZ+aT1u4AOh3b9nr+T+71XdzSObToxbn8y1SffUpP60L5sYOn7J1NhHe5/IOAKbQmtVSm1Uvkp3H2/9DHz7oz2X19AhalsLxGIAAAyZbgcA4EyjonSNYl397rym18Od8QCFLZWW+cyJZFHP/Is3bhTqgMSIejWij9wwxqzc2xWsoa97wJ/X+NNDwosLUtN4L45ysUfkWD9Bmc1mpBdsNIE2VbdgWE4OtAdJHCI6vOalHYVBr+zeNJP1H6+jI63Ag2Rq0YrqeVK8q7dz7zdFg0pa3yTG0rgPVnJXfvvo5YrBX1trqa6pmqcCktULuK9b0aAkdKbJ6KTk/I53vq98Zec9+rhLZoT+VNXvgxVN1UJ173wZD/qUFNXzZDRnNxr5SXlTNf99vaZUjfbg0MZzMNeLRMVaMwBMCneN1LRuKdOoADXE32E403y7RHRRao4J8ZrEgbrCul0t6MWj3SzaqrCK90+1NsCnPYVYXWHdLoExYpDjNDvVb9mKRjOEerKTXDDVFaKjQoO3p9tCPxwAXM6quyU36w0mNtd5KdfwRVYrDoPCU6hvDXEAAEM9/6syrbu74+xBlPrqpv1VKsASZyRwcbX8A9UawOLivJlBOO2RYonYDK7OzCWhtPzbdUdaTQ506oJQpkHadqpYXmXGPZ/o5gfmq/l8CZk+1ZcyMH365aVajcEmHtW+eDVL3hTrgGUOGflQCx4494PyvW++t7/igVX/rPe2vjzK/6G0mX9i/eu/ZDxgzjes+7T13y2NtEHmrfyUV9ccthu7/HEIcX2ttnB7pq1yE8wNTUgOGNLvqbXuy38PFJkBAEUhsX1JwJOKWo0mAGByJ28dFmSRuSfO7j4gNQGgiTgiCQUKvUpvBsB5fzZlljsGQJ++5dj122ZcYtSqxRZN25F8wcc1cV1ch7uYtGL1hazExOfG03P+KsTNDwmFutRjhqBpPp6Iourv7wPpAptBdfZ+0HUGsorv/8nFBy1+dSrrv18Hw8mN8aDnElju3ne5BCyZ5u39MHJW8VKzWhzftd5SvLO310O5FW7WbsWt61lBz793zz6mOntR76Oqfh/8HwbI/d2qx/WNerQ/Q1UmFTS1/S5EezpRfMXKBj2gAbDunFeI0hsN8sJK4S0zioBFR3uxJnAAAFAoFAGD6vRURaNRBAwK2/G3ZS8WBcBwXBBFvFEvy29o/bYW8Fh0iBtzkl+7ewCXTTTLVFgsLsSdjCapA/GoCiNwmYQOzeCUpGq5xhd+XW9GY9A+HHqkCy0YAwYua7ispUSqzyhvvo3HBjvjDQKLLEGFhXMpDZILdarvrilQaBQZjx/jw/YDAKXodqshIWaAFG1lq8pGihYAKnWkSoJXdIgrPJk05x5b/3fFf7Fjn/3r79HDP/b6r89MQ8O5rzfs6EPRorFEAs6ku2uKb0P9sS8/pKz7dEHg05xndahbwJGiG60qmS0KF6vl9zO1eqwcOflKXcnFxnqhuiVPDQBgR3QY6jdsvF+n2ys7OWGuNjftEq9BpldpAPAYcig3cpRPhDsGAEBaWldiBjLVc1qfGbwvV5dFD5k8ng4AnlhlVlqNWcaTsH3pgICI2ieaqryMzDafeevm+zz990d7bs8OavCSR9BS7bmbtdS31/sgv4FHhaMj4yVH6y9cDEd6siO9d94292D3NV3+DPLiBnl13xvc/m8iw34Mw36MtcL9PZ3W3DF8kGaN7PHihIkOcI4O6DVXkghjIl3vFChs+lHQoUzQeB8PR59eX+YVPA3Kjho5UBFdi5qVNi3f2Q7Ppjyp3n0X/j0l7UvwY+0Y9jiUTiG+61I7eUP6xt/zU5b+t+TAouM//3hNYFVcY+lz3/xwUWL7CFbwi/albDmVybdyPfLifb/+M2nrC4ynd3LAYbAjPEOOFKfZ5A1HIbmv4ykOQZMcgiZFA2hE9XKDHd2J0XsRBtFt1tB5s6wXoLvZ3KABGOzmf+eWOYXsmRPS47gRYRMxGIvXPnN21PD6NrndkDArdSEgovbJQsBrYEYmJPg/A02VXsguJQa86PFIasZ5B/ojow2hf5TUCA5UqukOrGURNCIYs+o1IoAAKubuZ5irFHonJm3ArrBJrrVp+Z4M0gC1JOLFH1+5P7dOLLlvgVeeW1pvdQeR4TN7+cqkqEGsdhdoRVPW1W9/3V3Mt2LM4507ee7FsHH/wVladPFWvlVFSw1bvGHDnIA7TgVUbvDS9TuSz3256vsryt5yvKKQrwJGV1tt5fWjha2OAYPjA9wVlTf+PnWjSUZ0i4waMiR60B0PMcWNo4cuFzUAwWnctKmxfs59XKpKUHn2ViGQPUYkRZKaKo4fP1LVogWgxU+fPjrYfQBGgbvNYns9uLcukeX+IHe/rFEJABBg79D3cR2Ktn1Muzs8zcZ4RNQ+Qwyfv2b4/GejqbRJa3ZPelQ1/zAJGWsI/cXLkR7SpC1vEX19oY2KMcv0QKeS4xz7eOqgwgd7hQ/U5UnUhv4HqX0wgp0GyI8CcFQvL++HWF7DP7+VW7HNoWmDktavWeLv2LVdVOfoSZ/5hh3+bsOBDF7PDlXd2L89a9gb0Q+qNdpOXi2y0lz3pDWfrBxqbRkad9zquYX8necreu0pbeWZwK9LXKrSsykpGQFxCSdqMwpbCI4ce7NKfCs99a+fiXGzlq2d7XP5jz2HruRJCSx7Ek4rvZV26YTnkGlzn39upK/11sj5RSkp24CbqBWdTj2ahaUzsQAGVWva+2d3BY2cNn/h9CiOTaOLhTl7UfEkhU790EtuVrTpjQYcZqD0jxgY3NBEFC3S2QGZSBFRi4CAgPDoIVJIs+I8Qa9rEStr1OhBLjTa4/RZsLTF5r4HrvQnNJZU2uHDBVZyobhMXb15qdVvNQS663PrNtmtX/ZLpqr7HlPz6YMnn4+e82Du64bmiureRldc3JxVQ+8eJy0kfDBYEbV6mawFoGcox9L06+7j12x7M8GySl9bd+yrtdvTD/7+Tq6xosZu5Os/vjPewxJ7fO/Gd/ZdO/hlpRy3fVV8H6vO+Bd3/0Fd+eUvk0Lb7aanf177/YkLOz6u9f7jpwhbuvHjMFhXGvuhJADrgclsrhILHiwFw4PADJ3JDEWm0IEBSZOLgICA0P8nLd7BiRHr+XgpWgBotrGZduB8Dx46eYVFVsy05OFzFvVpR2clPz/F2jLV9szoD0KrstnKVnZAfF8nUe4nfxvaMfyTDkULAASPae+/N9kO5BUVKpfkt1e3K1oAIEycNBkLAK1Xr924R5ns8W8nhd7xBBg7ZRobAKCqvrbJ1rfOl8W1Ucl1EiEymT2VIJZaBASExx1hm8qeQSYiHXF3JGq9Tcv3YDyp3S8qr+L13kofMXLcvaJi+SePDP27pme2P0NR0Q1ITnyQS3GOSjmZer8nGQzWwyBQKFbMpByPwB4ykBCZ4EY7ViwNTZrVTcOz/NwDAQpAVVmZB4l9yHuX4aPjuwoFrJtHPAeOC6BNKgFwtum9I+MINiq5tKVhvF8UMm88fSCWWoR7oSret+OPgjakIxBsPdKUubWSgpZecdFFzX9kNe0sVD5TncEva/z5et3PmS39CT6k0Bpt6lCLx6AeraXWoJLy6qpKS0tLK+pF8vsaCcoLmVbcWF1Gjo2/97mssSNiext+VHl59QP5RtdsLeUI2oflZMUmxeL2XlwVTKECcH38emhgMtObCwAgFPZpcLULDOwZ74Hj6gYAIFLY/Cdpu7VilSI+MuM+lSCW2gHj7Lvv5n7zzftP3oVjmm6cv86c8QLiE4RgW5SKtAolwZkZ6tDdKMhynBIgZXEpz1Rn6PXGFrURwGTsx8GNUo3tItQCgCMVT8Q9AguITlz/z++bz9ysblF3CxmAJdFdfeOHT5kwa5jvvWKMCcrLevcMMTgkuD8XwBgT6fBzhqDHVmlxSxO4Ow9MH/BTT1vxDyDHTw22Fu+BQL2LaROF7nX/UJaAz3pDnzZ+e3vao/sVBNrM7VWqUbYqpWwKDRAQUYvwYPOzVKp4Ii+ckPjTX4nI/UO4g1FbXiMplBqpNGqUlz0LA2DQ3a6VawHt5UDIq2mTGdH2NMpwb3tyx4NUIVOkVUtlRnB2oA13b/cRFAgldTKzkytd0dBKcCMpWwxaAJNSdbPSSGOzAu9EHNcotUajHFidWyTSm60GAGyIL40K0MQT1WowAT50OgCAvqBaZsZitDqjEcCDQ+dQMAAgbpOXi3QYMiWGachs1LFdGQ6ytjS+WoslxAeyWXcC6RibeW0ZzVoTnuDvxgik3dnR3Cy+1qgGQLMc7Ia5UvFoUAjbCmV3BBOFgjMr9SoAIJGHuljsmubiGrEMTQz3wDfVyloxhFB7Y26DqlELfu6M8Dva3VhfLy4V69RoXLi/gycR1Uvuy7MFOj0Ai0X1Y1hRLZKHlx3XKjTiI3hSaOouf7Tu+5IWKxlNDWpJbUFqbUFqduJLn70zpy/HiDZlq5W+IbM4/bsIogOZCNDzEpqVigHqgtPfrc+xEqmWPXLMuGfh4Y3DYMk4gkpvk1h1rSoZImoRUfuM6VBFW6NQ6+jtjBPlXrxWa3YIbA/5Z1DlXj1bKwO6e/CowX7dT9LmXb9S06rCdx4MloSoCqNRV11dAwBdMqMqsi5ea5Rp7V2HxkY7dy4HaOHVo9nuLH3VjasF9t5RFLyZ5tItGW0Lr9ZI86QqaoTd1uZinN3dLUlSW2vyrufVAN4hcEi0D0lT3yTtWoJWVHYlrUSFuXOJiqYaoQq6pWzVKaobW7A0rjsLePUitjuXACBt4UvRLHeWvvLG1cIWo0PI6GG+3RYxqFprLl/P0wHeIXDIEB8Sv74ZHkYeXYTHCKXoYKasWG8GABBrMhrlE2JcokGXXiNtAYxDk7lFbQIAEKvFJpjvbw8AYFQcut1SpzMDQJFYWCKHl4KpWIDGZvmZJpO/VF4pNk+kmzJ4WhkAyDVn5JoAdFdRq0qrkbK7bkFri2oUjYBmOtH87ZT5NdJ0NVrjQB9lDwDya1Uy92A2ulacqYVhJBKHQgaA8nrJGaEh1J8ZI5derlG5ShU1YouFSpvXqp0Q4xJNATAqLme2XpFbdKo2VyCfFO4S44gHAEkdf3e5pj22kFjdojXP9bMTCWVnBHcMqa7O9CC17KzUDAS9nwuJBQAa0flKGcmFPBR0FY3SHAP6msEkNwMAFEt0+qEe0RQAnfrIzaZ8rbm9UqEqyJs7x7uL/dGkO5vbmq4yAwq7kMO0ek9svUps4HMu8M99+eGPV4T30uolF3cvV23booYAACAASURBVONXvzst4G7CVmtQWdlKovc3UyEVi+stag0Gg8HGT09t3sVDv/z8d4PaShdQExbfZxjfJ5goF79rtYW2KLlOIhy4AAgIiKh9HKjNOrnqqwuDwu3xVK9AF0rD1UM7vsUFJD/P4V/SOfk7k03Zuzbt/Gvw0jeWDXPDglZ0fs8PRy4WMyJHBDoR6kqu/7O1IWL+m2/MiofazNTLuQpFU2rqCQBImvuGtzH7+J/7j2UJ/YbEedFRFbmf7vxSMfbV9xclhQDAH99+yLNzVjYZGI7MSTTi5o1b9cPWfLd2VLtPlOjCp5+eW/XTptbLJy7XWl7o6zOvFrSgg77auTlAk31w967ztdjYIVFUaDr+w19SJSanSD59029Lw0yC7L9270nNUbkkxgcRdOU7/9lcRwx9b/VbYfpbP6/e5f3Slysmt68YyD2386ND2g+/edcd8r79367F27eEAVz54+s/q3GuWKxzoK8DWn5p3fbv6TGzlq6YG84CgyD74K5t52v8Y4dyqdB8/PtUqaIup4g0/cvtS8ORsfTUUFwhL9abgUh6OYze3NBWqjbXNioi25OnGqk0+4lBJJNaX82Tpje25XDsB6OlR3JEQjRhSijdEWsu5Utv8IXb9MaFERYbibFGRRjmQ3VlkFz8TAcr1HimXbIXhdB3IFB7egRD2dhmEim1JqWsWA1YlKm0QT0qmKSsVkvwuLlcOyJKUVmorhBqxrqQATQVEr0dgzHSAwUtAGCuUWHjAhieFLRIKE9tUKVm8VyiWDdvC/M1wGLQxrkTjFptdo30UoXYz9HZWMvbU6GlsqhzPKlog6GyXlLeKm/0suN4OS7hmk1S+cV6ZZ0OXGmkIW6m0hxZvVZV26pnsVHlZUopDjfNnwSgBACtCRUX6OhJQps0utPl4jN5Qpd4R1GtJF8LHCfWaC4Oa9SeL2orruLnM1w7LUgF5aJ0FbCZtEQfug8FZd3mpLStqGWSB/ZJkbfj9Uxd/5pkEqb/+v6Sa2989M64QGvWV5ncyioxMtmpv5cSZmcH0MuvWakU9Q6n9d+4+MOyvwvNeolYagSzXmvdnQSFo8XNe/flOVHPzqJJHybHRqK2SsQHZK0YImqfPVoIMd9smmnRky+e2/jclkPfOq/c9M6kCAAwJAS9vGz9ln2Bw1Yn8vKubD6SP3jZj59N61h+yj+25J39GbPiY0OmrAxB5eVlrFz5hsXydHjNuh35TlM/3/5aZLsVU3v7l8Xf70tO+oIFAKBpYc7YvsESPdCgGZay5dqO/WNGrYwFAMjYv5MY/JwPFiD5jRAAAPmJ9S+lGqhx//dhCEOy/+11f5Q6ffrbr9EdobyPfPNmjmWlRFvR1xv2VAa+vO27ue2XuCwv5dXVh89lDl4yf+mUaxvTM6FD1Gan5w97/se4Xutr5TLurI64hosnc1a/9vuuXzijtr2iPPjVhj9KXvp054zo9kdL1pGvP8kpckFG0NOFP5Ng16qWa9T7cvWRLrRxg2hOOID2z7HooZ5sLzsAAB9nY9lF6e1GjT9Gnq8BP2+7wc4UAOCiTTeataIWRZmRhgYAQIf5uCRahiMFjQXA4XGuzHvGtsdHcYlX29R8ja6wTSMFlB8NVyGWVgNRLNbRKHQ2AHCcRwpqj0qUdcB0qRPX6zCJQxgdwxkV5sMdzQUA8KKjKhpU5TptXaMqXwMAhKHRrEEAAFR/rebzGm2ZUaMWaGUAI52pXkwyAHg4dmTfxZJccaq/85R1BiAzaCPdSWggTXRW/cozlEnUURjNFaHR2ZHWGUWJTCKOdLF82SAH8qVX2vQ8AGGbFgCkbW0n2gAADGYAMDUpte2iVqe+1mBy4ji+EkLtY7JulNo2lxgZhxnQQabT3ZdIN0qKf0v5c8SWd3tLPZXemsMoBvMfLc8Kpfxhi1qVqLGh8V7P6/Gvrn5jcsQzNeEMdQ/clXPOFiXnN9Ug8/nTBxL94J4ERo3sVHaEcaEhAODNadeEWDenYDKoaqqLABoayoCRMGlal4Aq3Gl+7Nb03smrVTW38g0QOn5O5J3v8oTIuV7mxosiy1+kqJjOeNjYcWNGs6H18qWLAACQlp7e6uHnekdllmftyVBQ45asmMACFS+31ACh44O6JKfxD29fEqHiC0oNEBbf9RLDl24//dmSsQDgn5wI9WUdv3JRVTNmiLWQN5z4hDuRurljogMB6usloMrKLTFAqH/QHWNJkD9ioH0a34PdOSsi7GPssUa9Ib1GtO1q/XmhudOQhOmcUTCAAtCbTGqjuduM025qNKnbV06j8A8W8JVL8sSAVKFpUpoBheeysaDR18vkTUqzvZ1FgaHCOSSiwVAk0Gc2a4GEi+kiee5Uim6fBLWmnpYxLBoAzGqlqY8lWPVCVakBgECaGtmeZtXZm+yDgtY2fUWDmg/AYd6jeQZz90qxaHs8mtDRTWA06QHl6UjpQ9EqtEZb33Q66XE3f8jLM/fkWdku06htUZ3JZBrgnx3dJ3HhJz8sf8YULQCQcQQbBfaykasuwiN+QiFdcC9IpF7WSiqlM84IicEAMJqMABqNGtz9e4QIYNnheOLeE7BGDODg5tm9YJa9HbTxAFgAgCN1dVWNff7lETe/SjuY1TyUcPSPiwqvjwcHdZZ1aP8B+og3339zIqujZAbHtauli8Vw6qhWDeDgzLnLBMGaFuOcuusUb8NEF96p7+QuQ6yuDkOju9psWKT2OD+yNjEAg2vfpWIyi8lFhs/ThqmyWlSuAbQD440IQkEB/1yb4UalcEi4JTSBsZAvc3YnG9SaqnqlBIWO45AdUEoXvr5ZqG5wojgRzUVCFQAQ7UiB9tAzLhIGMAA6vVGpNWCwWOI9jIP0oc6yfa0qmRYobEoEFXUVVGUlMrkOhtI6zHAclm91Y36VgKw2+3h0tXSaC6tbXdB2nlSMsElZCwBorLszyUUg45l0eYUyb18yKJRXBTosHh9oTzYwsRkqQ61Yo3AiE/XqyjpJlgIVF+7spZWfr5Lb2dmN9ae7GgxqE5qEQwORNdZd/Vuj/ILcBChsIOsekbC4dtjbcqObJ3uiKwWnVl2vVxoA5U8n6SzzBokcbW+4VVAvcmWM9rLn4q0+m20vaomPJtUEyzM8adRwZycHB0d7ApiU4qYWYUv29XNpJb3jMcn//e7b0K/fiXvYOa7srfofDPjvTtFSmnnqMN00fmJckPVDImavWTOG4RHQe8/sV9eOAW4v71H66FfXBmgA6D7tG9xGv7pmENbJt73hntFr1qwFYu8TIWLm2jWJ4OTjOTCN92FxC2xjVa2XCG0XNQwBEbVPNjQaHSrKbmqhi31TVCcwD+odOsbJ3h0L6aXF5RDbJUljhqCVHBtmfW4ftXTm6fTtt2+drDpZQ0v6NNqp/RnDP/H1KZ7jLykTWV1LzsnmQXznd/8mYW37ThodCy2lJd2qVTTVSDFMFwcaADY6zn/93oNpE+Nz9mdEvDj/flrv7O6OhfRsAQ/cOioWNTXzARD3g6cLtCfVdL5a2WyWZ1WjjGYzAMqVYW8HFl2FKqpvzW0fbsBm0BKZAOCwONS0NU/5e3q7bRZHocyJYTtBL1HLpPqQVTdE0m+uSgN8vOd53+NSON4kHE/eBugoJzrdXukC0CjTAWA4dp0mWVyQM6GwWqMFVKJDt4hgRpX8UI6ss1EBXs5eTPziUMqOfGWjoPWHjhhOkf40JwAIdE5S8VMFkm8F7ZmpXJ2ZPlioKxU36Mygkx/JlgMAm8F4PZoBgHL2Z3P5gno9OHBYPuR7fA0L4dpfFbSWlTeXlVs2oOyY9olkVEfqKdSwAKZC1FRa31rTqn49zonRqzyd0bZWQ2c7PBaDegQPJ/fx/9v0podd121BADAhefyxz5amZPYMQGBqvvDniSlxi/wf7mXI5PLH4HdnMsj4ZZn8sswr559b9/nCSCs+ta5hCa7WTw6NHWltM9EvdmS3Zc4Mv9iEOxtILJeEBOvzt2vYSNcBbDzXjmkjUVvS0oCI2qftEYV0wcPC3S0Qq7p6YGdO52pV/onvis2uYzqX2ZpMHV87vIYNo0L18T3HOu0N2tspOwRsj2F3NVkkj4kj5565nG/wGZMU21lByp6MsNHjutgmvIYNo0LrmczsztCK2oy03PZ/errGkaH65N4TndXyj21auXzn+facOT5eIdB29cK3py+3kv297u/ZMHrYcCq0Xs/M7tySnXHH8UIrqq8XId96nor3YEenxRH2EVQMGsxkIi7C03FBYKcxEj3M056BQQGgyGTCJH965ynTvMhUDAoA5UynLBvi5I0BAMBh0fZ4NP7OJEQZG8EMoGLs8Whit5kJTem5xfJQpnOoaHsiwYsLQMB5UdH2eLQ9hUDvIl8ZZBIAAIHEYXQ1/KLCg50mOOAYGBQOhx0RyJ3njbdc5yuD6XF0LB6FIuOxg1yYY90sX0zw0VFuCWwcDgDQaBaVlORjDwAYDNoef+c/CrZT+ZEcSGhA4SN9Oy8Fhcei7bqEeiVg0fZ4NBaAyLBfEWEfQcWQ0YDDYiI8HVdEsYidhWNRaDx5vAeBhUdTDOqiZisf023tfkDEYh7FOAtd+HEPRdu5iz5tzaoktpU9Nbdv1fRU5PY26RPio0pFoSvdv+6tlNuaZ2nOQWIUINzHzIF0wcOCFR450xt/4Pgnn6pmDPamCG+fS83khc9e3fEJ3s1OtfPTlL9iHImDE6YnvrLkZt5P13997Qv+vCCOofLCqatVklFLl93ddYgwbszoX9efxIa9mtyhNi/v25WhgDFq4dGjRy1bBidMT3xh8dXsH/d8v0kzYzQRNMLb53KaOx6lWJ9Fi2Nv/5yR8u67msUTyeLiS8fPFKmo70e1O7+y/L3CsKr0C2nAnuztc39jg5D44otXs7bt+Q6vmelKBI0w52JOU7uDbVvB2pfeK4WIV3Z2rLhDeJIhstnT2OxpVk04zuyRPlbkhp+v8zu+PTdGBLpEBHbfRKHNi+sdOZKxeKS1QPOAmxPn2fFvfGKcZ2+HmTaVGgC4bFrPcYciD4kgD+k9ITKZSUxmkpW6MKMi3Ub1aGyg21uBVntI3aI2EZmULl685FFDPbueHhfhFte9P6GPwr1dVt7dbm0wmW16u53t8AM/xlwmL5jTh/cSMX7htLCLv+X3jHdVU1WkAS/bhwbA4x56nySvP5ncYQHgyeSCS6dOpV7LsRbRy1B/bMuvIdvfjH9WQiU62CyabKtSiszniKh9lnSqZ9iCBS7dLJb+oxcs8O/iDEuNmrKQAoFOAADOi7fuGZWXeSO/prFRQgkYt2RUwIj4Tr/+8BVvr8gsFyiVCpMZgDXxg11RJbduZZTzGvloh2FzVjwXPGJouztU3Pip+N4ra2NHujMzYl+d1lk5N3r6Ag4AqJQd2QpNZgBu8vrfQs+eu1bZ2AAEO2b4/HfmO2Xk1AQ4AQBwkz/9LTT7VnZ5dVWJEGsXNfvN+VFDozrtIWSf4ZGE/GzGmOXPW/3sNChuPHS/Mv9RCxf4ubAsZa/fyT57rqCyoREIdszwt955riIjGwKcgIqb9tzcUPCPRAJdIwwo+uImLZZMSfIfSLuauam8lW/ETPJjDMz0amufWheaTcVTxKzVa3q9jVDdosPuMTlPnTHmWP6Z1h56r6QsA5ITumwhEZkAPdc1KJVNAP1bx8rTWvvCRCBQbdYhBJa7Nwu8vYKHvfx/worc2zu2/17I7+EC0Xr2+0/GBWwMYnb9fqESVNVLgRzg4/6U/Yw5dkwcGqM3PfxxzpeLkVkSEbXPmKj17L7Jf/SCbiKXGjV14Z1Id1i6Z9Q4z7tEvvONGeMb0/Vl3zFwxJTAEVaOjBtvxQqmPXdCzIme38WA6j9qoXUXATuPpJkeXa1Nfl2yd9t5RI31uMslikpOZ2rJIxasvMtqi0FxEwb16I9u12A3NGnm0C4VB/q125pGPvfySGQ8IQwshvqWMhVEhjh5DOQ819Zysl5vR6NF2g1QhTqDbS21rjSbWj5dQxMeyD8TO8TbC6CHqAW5pE0L0EWFc+ievUWtSdlSA9Cv/AtlMlnvjQx72oAkbcY7+sWOX2mSvfa/nT13yQuy8yuDRnV9AlT8u2n1UYhN3f7pU/ZDxmGwPixuaUvDQy9ZgIhaRNQiPCJEJy+kuQassmkdvKrqamBPGtMjlJfRbEb6H6FPSOR5Q7gmQNFIj9NVObJepUNPp0om66UhNKLtNAmVPjXWHosbuKnVpu4HRCz6sY3nxWQwANp6bGxuLgPoYuXFUth0AEmPo1QiQf9ErUausxLolk2mDlwz3cKCQgEKem2vEwoB/J+RCcaD7mgLUavSPVPOyYioRXh8KP/3Yr4hfrKXTSupriwA77FJdxIw1qb+9Mft+to6rPsg5BYg9AEazbJ/7JIcYYkEh94XhcGy7W057+HwDgMb/0pjsGH0g8c5Qq1GY8UzAIPpsayNynLoLWo1Ap7IEj3xHpQIrMQ+IHPtGAPYTrKDnzsU9IwVAhK+5NmZYJBQtQiIqH2qaFI5Jb7yWmyoj01rYbgPeSdsaJd3f7KLX5CGE5QUPIyA3AMEhMcSm4b0YlPwj2u7hcIWVe+3Kw6nRwxFxrDBPn9XVPXoo9LrqTVzXriXkUB149J1Ra+t1KjoBwtoxS9Lv5RV3WOjHTd06ui+HYgdnawEwAO5rFNvN/++8rWTArNeC2DOnjVrBgBQ/Ubv3vR/lt2ypvJTJ4+XFJWU14lkGg0KR7Kju0YljJ49Z2aX+BKnvpiVkg0w76W3Gm7uzy3niRU6FJZo7+jlHxz1/HPT/J3tHuHNtl3gLb3RgMMgQggRtQgDi3PExJm2TyUTMnxCSPfJNDxpFpIWDOGJpq644XCLEQCARnsrol8WNoFA/Fe5DABIFMpr0Q6PeQNtGvyAirdtPK8T6yf9ktlzo8u0TSlL77FQDERXckt6b3V18ei5yWtyQvDfVT0+3+srj+0+MWl9cp/G2vKD+y/09rkkD44d82C2eBmvfN++v3tsZIZMupeovct9v/MyYxc5dRFT1ZZ98O9s8HhhThIA4Gidy8W0O776+HypFEv3SZj2fxOHe6lrr14+curSoZQLp3NXbP00uT3KhFGnVqsB9u3YTPYbs/D99wOYqtLz+w6eyM7gl/BlhpR1ix/hIKfgbfUhSKXX0hBR+xSBxKlFQEB4ajEpFaf4epnOJNOZZP3+TF/Mk1tOketNj38bDUbTk3uDXJw5vTfyblzNuNeJ5Seu9HYzBbKXV+9kN6zoED8rYibz4N60vjwq+cf++NdKxH9y1OD4B2wsAW/F5VzS0iS6x3kNVRV9H0COTJo+ffpgNzIAmT19+vTp06dPHj24XdKm/ZJWKqWGvfzlzp/efTEx2NsrOnHRuz/snhblAoqMXSknetRO8h6x8+s3JkV7eXsHT1r6+bYNM92x0FheWP5Ix4mN3A8QEFGLgICA8KRgvlkjab4/Q6axsZafIzE+QY206UIxio0ttZFjhnn0fgq1nv7l4/1ZPN1dTtKWn/9q69Hq3jsch48ZauV4r4nzxlB650RrPfP1Gxsyaq2sf1c2V/z+ycc7c3q7N+B8p8wd/aBGQ2eOlU/4pubir/8u6iNrmTD39nVr3rMs5374BKsyf91+Vu8Q9tkncwO7yULC3BeeZwCoMn7fcryp647EiRO7HkiIXPrxgiB0W+35nEc5yG23tFNvNCATJSJqERAQEB57tcdvuibQAYYwxKG/ykxSLthVoVFhcEPoiKgFAKASbJxOzG/BjHhyb6UnzPlj3Ypl50uEvc8oOP37e1su1/VWvNiwKQujydYqYcWtDHWz4jKg49/635sr1qccuVFUrdABgKKpJuvCXymr3nz7n2yBlbAHLpNffvGuaWl+Wr1w8uRJPf77375rnQeQfHyGW8lMoinY894raw+WWjcb83//fb/K2g43L869u/fmhavNJifvCP9e/ULzDxrBAQBVTk5W1+2ujj2TXrgEBlBAIeQ/ykFuO7dXHSJqny4QVxIEBISnEaPk3zK1BsDf3SFQI7jVn1PahP/U64wALiw7tq6nAU+nVOcIVDgKNZxDsMybTTyRmU7nUDBPcS8SsbY2fBDGTUo6eP0oz4pab/7+43duJU0eOjjWmwV4AkHHL7t2+fjxq+VWZQg7ceqku9ouCRF+PjfrS3vvMBlkmce2Zx7rl7KKmdrHGgNts8iK0TfEt2suOJekRO9TB6zYmBX5O1cvyXjzg7cSgzs1pUGU++/O7fuv1Sqs1ufD7UeSBZVKBeBuZ9XMiUJb7m1TkxCgcx0WifQ4vs/Zzv3AFjkdEBBRi4CAgPAwH1U5uZJ8A2CJhIm+eGlhf07RnS9WNpoBAEKdyNDQU6DcrG4j00jiBsEOscNrwRRQtpwr1YyIf/R5n11pBjzGoDPc+b6uNaIAQN2xRa1r/4dK/1jeq/BF8xPOf3vVinQzqkVpx/akHdvTD8HJmTknvg+/gJDYGLhQ+l8uE80c9HxfC8uyJW29N3p7+XRLzuifPCHmxM+Z1kyvBknRt+8v+5VJw9u7DOJATWF1k1x5d5UX6+3b37hiel2fN57twHwSftI2SiqGgIhaBAQEhMcYoz4rj39WbAKAIZ5MOkB/8rtXVkvSVGYAlIsrO8wRX9Qz0LtWhyMnuNOBpeflyMVazOVcNSPY2eMxSDaBAgEa1Ubs8nXd8u8+klKjUejO/1vKQKFQAIACtOWPziOdqAMQ/IGQ+MYXOYL/XapoeeAiYqfNn8bt6wCvIePfmZC542yp9AGX1eGT5y3oI9WB4Vp6Y0//AZzntGXBPWQwK/md9brNW/dk8K16DBsVYjGIxem1fcprWtC0Vcv9yf246pjBkcSMCl6VHKCHO6++uSFbAABoT++gJ0IHELB4vU6NTG8I93j5RLoAAQHhaaJeID0pMuoBiHTacLf+qU6j7GKtwgzg4OywONCOhLLySMVrFWfLhIdy1CQXZluzTOvknOyMRz2ZXWQym0xmk8Fk6PhPrzfq9EadzqjRGTVag7rzPwJ2QAQP2XfV6rcDHjRNFzVmxdsvjbvHQThm4hubv1kWR3+QBuG9Zq5bktxXeMOraek94/izxy1aGtrbk9cueOa6HzZGOD1oAGBq7LJvvnkl1qlfBztNnzfBRVF149sTPV1ib5z8t8EEwE5auMDviRi0RKxNkpogC8UQUYuAgIDw+FLIUwAAYAijglj9W6duzs8XC4wAJPKEIOrdNM/wYCc3PC4yynWeN75abBzti0e6+iGC5YR//tWbo7n326sYr4lrt6xP7mdiAG7yx1+/M519X5WgKXFLN36zJLJPMZxfWdXTpcArsUtyxp4CLfDlV+Y8wABCUzxWbVmfbN0m7cpgAggbjtR1U9dhi5b4kHUZKW9/tOdmxx5F5YWU349nAFBHLl4ejwTLQniaZhKkCxAQEJ4ixLUyEwCAWZ+WVZsGAAAmoxkAQCrfckUOBPKSoY72Xc8QCdNaTQCA0WmOXa+1bDMYAADUStWWK7WWrA1oLC7QiwEAoBGpsCTnZ6M3cZiBy/lL9Bj/7vZhjPXvHs6s7+cpQeNe/nrliPuqhZuwdI0e/cHmw7r+PSITX3z3nWmB9zhKVFbdY6Ub2ikxuQ9vBfCJn7f1PeVP208USfpvKcTPXfnOuLt6WbASh0TsLsjdvnzaThKdGzJy24blAACE+Gnjozcfycr5a/3yQySGPcmslknUBkAT45Z9uyqR8OQMRewTVCwCImoREBAQ/jvm9gBXJpOsh2yxbMGYTQAGvUFrAgDAYjAEE1jcLI1Gk8zYoyyzTGeGrlkblIoTeUpvf3Z2TZsRzDgiMZJDfop7s4vf7cBAXfLJ1vFF+aX1da1CcWV1ZYNQrJZIVJb7giHT6WSmo5uPt68jh+vlHxLq/SBrnALHvHIwLrmmpKS8urm2obapSSCU3vGHJdIcnZwcvdxcGa6+QQGD3Jn3tqgKLmb2WIPGDhky9R5rCLEeo5Z+NWpxUfqVrPzchlqBoKmJL5brDF2HIAZPInE8B4WHhrh4DAoKC/Lu82JYMz/8iHomr1ygByA43XEqGPvyWpeAi/nVPD5fIFYZgWDPcXIOiRmRENE1/Zpn9KTJbABu7+AHrMCxkyZzPJG5BeEJAGU2m5FeQEBAeIrJyqo+2QbAoK2LtggN441bdedlAADjw1yGOvU2VunOXm9MVwOZSnkvrqvzovpyelMV3XkiTXNTT5/pgcoub3byd3J9pK27UpXRomyzUeGTAhLIeBIyhPqkZu+q1/d3T/o1/vUv/m/Sg2U214rqeTIjUJnODjQy0rmdvH3y11aV7KEX+79xizzojkj3PjUglloEBIRnDR2/PYMT1sn+Pj6/SirFt4zk+YEkXYOSTEIBAB6HUj7qxqDRNgyUqzMaEGF1L8pqe6bTxQZ5+T9oaQSWuzcL6dRe2CieFw6NQfoWEbUICAgITwz2VIKPGYDa7h6qk+hrzAAAzlyWu3UrJJppT/AhAIF8x6PUqFNnynGTwx08AHRMalmtMF2J0ZkJIx5161BgwxgMRiQy6L1oO3nzdne3WHLg84MHIe8CD1vU2iZMAQaNLJdHRC0CAgLCk4N/gEtXu5lIZVQDAIGcGHy3bGDY6DCX6B4PPzxpXGS7BMZTiOODiY9J63AYG5qatEYdMn76xHD1Zkb3ALXeyUvnMxGl9KSIWhRyq54qkNuJgIDwbCHXaQGAy6b5IX1xL3RGPdIJfSKo7Z71FhvWd9gDhAcVtTZyP0CiHzxdILcTAQHhGZv1MOhgJsXf+ylZ/2TTAAVIaPp7IGwtlXT9mzw0cTLiEfvQUem1NioZ8alFRC0CAgLCE4y3m6O321M0iaNtOI0jPrV908pvaiGROl+P7MKXvDgOSWbw8JGqFbYStYilFhG1CAgICAiPjai1pU+tAfGp7Qt2xMRDhyYi/WBr9DZ7uUJE7VMGPjKT9QAAIABJREFU4lOLgICAgGAdHeJ+gPAYYCP3AzaFhvQtImoREBAQEB4XbGpq0iMLxRAeA5Q6jS2KJeMQXxFE1CIgICAgPDbgMThbigk10sMIj5x6idAWxbLJ9kjfIqIWAQEBAeFxwaaWWqlGjgRAQHj0olbaYotiHRD3A0TUIiAgICA8TqIWZ9PyEWMtwiOnzjaWWsT94OkDWfeHgICA8ARDsLGobZK30El2z1CHGlSVpcV8QVOrXIshM7hc1+AgfzL2nie1VpRXt8gsLwBYB3cfP0/nfpzEL6moahKItRgynWHv6hPg79Izyq1eo1Kouy6TQhPsaORn6dEt1ShblVJblMyxYyITCCJqERAQEBAeF/BYvE3LF6ukz0xfKgqPfPfD3vQGdXePCzwrbNKyD5cmWJf2/Ku7f919JJPXI/gZnjti0ao3Z4RQrZ6kE5Z88/EHN3vWhGGFTVv6f0tHcO9syj/788fbznc5xmX6pt+Whj1DI7xSxLdRyb4sLjKBPGUg7gcICAgITzBErG0/oUo08mejI+Un/vfKB9uv9dSZAKAT5R/94o/TRb3PMbQUrVn1xd+9FC0A6PjXtr+/+HK59d7b98vm61ZqMoryD29cteZgiRYZ2J20qmQ2KhkJ6fX0gVhqERAQEJ5gMGjb2iaekaheguzzKekSi8rkBo94ft7znkwAcc2hwwcu59YCwMWTx5dMCO7xApF1+Xh+R64rOsdn8JARvvayyqqKnMxiic4IoDh+4vyot2f0qEt7O+VMZgMAAOCHz351/qgQAFFtRs7Bf1Pr2jSgyN258Zehv69ywwIAYIkUJpMJAKBTiBXPYi4MW4U+QBQtImoREBAQEB43aEQ7qc3sqXqjQaPXEp/yJTWGfw8fNQAAjhMzf8U7c2PsLWnavL3eHxwz5o/PthzME1fd+uIUb8NEly4nVf17Mh0A0I5Rs1+cP2dkKKUjuZuyuey3Lz85Wyotu3Hi1LwZ3U86+Mmmw1ITmhOzcPnS2dEuFu8RL2/v6JiE6M/f/yhfbILW0xeuTV482g8AwpOW701aDgBw4pNJP2c8g8ObLxfboljEofapBHE/QEBAQHiycaTa9vGs1D/1ARCu3i5sBgD2uOUbnutQtO0PSbuoRe9PCwYATebpizVd9mhP784T6gB85nzw+eLEO4oWAChOg/7v/9m778C2qoNt4I/2tCXZ8t4rXhnO3mQSSNhQRoG+QIG26Vug+237tZTVAl20tAXa0rJnaZPQkkD23nES723LQx4alrW3vj+chCRkx3IS+/n9Zd+re87VuddXj4/OPfd337tWj4in6+9vbzyhpo/eq3QAyryvP3n30UR7REzqpB/cVDr4c011E09sAGbXQHN0xtSmMtSOROypJSK6siWo4xrNhuiVf2mnqt3//i8/aw5Bmnz7Dx4e84W1lo1/e2VXDyAquuEnt33x9ilLw4uvfOAAUidc+8D1U09bR3WLLQBAN3nStFOtji/MS0NlF9ye4/vDd1RXhQEUzLhqzCkLnbZkUd7qD5rdFRU7sXDW0ZraWt0A5Cmpp6mpIA2VXUDQf3EjDTorfvHGKgCA7o5vfqtAadj971Urtu2utyU99e4LV9BtZtEbUFuUkMFLB0MtERFdXmKkqqiWf2mnqi0pUL/89urusEI+657vzVaesC5sWfnRih1tYQAVkSkLxy/Rnbhte335pzt2ALh52q1nqkNWcMM990aQMnnaqdeHI5EvLNtSfsANoHD64pzTlDrmqqnaD5pt/QcO7MOsI4lamjfv3nvCUKeMPU1N4ciQtJrbsmPHDgBA2pjSD557841ubxgAYpKurHO7tq89Wv8KckwtQy0REV12oVauUkoV7qhFT6fPdQnfnXLyPdeWrn6t0rNl3cZvzb7+hLG9hto1beHBHx071623LLn9xGleW5prBssoyS89Ux358+7OP8PqtsoaIwAkJRUeW1ZRX+8EoC4sTjntdjmZGglsAVNTXRumZgMACuZ9ueAMNbUeqQmqePUQtZ/7g7ffcHvDYkVibklBgjblyppzeJuhOhrF6lWaTG0iLx0MtUREdNnRymOiF2rtlzTUAvELp4x7rbIyWFW1A9cvPG5FR2+PGwDEQmEwHK6t3uW7/cTQ22foAwDltLSci6i/YfOeRgAoKJzweelOtxsABELRmfZcIQcCcHvOca5fy9Y9DYM/JSXqh6j1+t1e1cyHn/zO6abMvYy5/d4oPXZBr4zlRWNE4o1iRERDwBu4lNMtRfWhX+5L/aTc+Cnj4wC4D1fuPGF5d3czAIgnlRTHA8Hy/etOmt+1pbcHgHLy5IsYPhncuWZ9CwBh8rxl2Z8vtlr7AUChSzuHBvSc038FwY7GDS2DP4qLsguGqvXSJi/72RWYaAHYvNH6byqL3bQjFHtqiYjOrr+/ZWvX8fe+K3KyZ41XA97eyq7GNrcnCISFikRdwcTUpGMBYlf9hr7Pp3kV52TPGx+dcJEam1TT2xyl9+70uS/xrF45NxRl/WunoX/frh2BWbOPPRe4vrIZQOKiG5boPqmqtgQPrv93x/VfPhZg3Ts6jF4IM5bctOCCP+o696/64zozgOzZi2+M/+J6iSL+XE6ec5mUKrjq3x+aAUCavuDbUwuVQ9V41yxdeoX+0TVbu6NU8qTUfF7TGGqJiEapCMKBcBDqoi/lZh2/3GxqrHe5IMu6Llu/u7naYWszaJJKj964FYoEA8qTN4kGrSImesNqI4h0DPQU6LMuXfNrxxfk7DTUWrd81vrY7DFHPrgstS3twJhFN04tNnUAuxGo27jm8Je/NmFwtW/jZwYPxOOvva3kgj/pjH/7yxsDYQDqO2676VSlhEM+4GxpX6k4e0I1/veptz6rAaCe9rUnfrBw6G5i0qWnXakPg22O2gNyixMzeU0bkTj8gIjowklFYgAION1i/YKSectKppeqLs2eJKqiOO+myWm9tO2clp8GAMGqvo6jiywbjH1A7qTpOUhLSR2c96Cr4qDl6PrBKbeKJ8+Pv8A6fQf/+sSBLj8A9cwHp405cYCHUqkEAGdv/TnkSl38WWt66q97/QDUs776yPVDGkKVEumV+scVpeEHGrkKxFBLREQniU1JzxACYUtrv+nS7okmmsNqTa5LHGqTk3MBAO7e3iOp1rerygykjZ84BkBG0vjBztCW8s7+wfU7KyvcQOKUhReWaX0H3/rRsyvbw4A489Yf/3DpyX2t+jjd2QtxBQIAIBKLz1zTj5/9d3sQEGpu/vH/XRvPv6ojuqPzLDHeJcZQS0REgLNhVdWGVVUbVrW2A/B4ejbX1XVG5HEqrbGner/Z5IoELJaGg92tzsgXNqk/GNVdy43LEEAQpcIDoWCbtesSNnxaYeFYOQBUNw6ObG784LODYXHStdcNDjbIuXVZthAAGloaewD0r924sx+KrDGLzz8j2joP/+6HDz75Xq0TyJx04wu//trELw4wyM/MkgNwtjbaTltQr2HACyCmoOC0E4od/vQfDz/5Tp0TEKpuePh7p6pplBrwuqI09QEfkDuCcUwtEdE5U4+56bgBsj1WgzkgzsqYO1UnbOvat99Y3tEnFwe9Ck3hRMGpN4kekVCokMjdUXukrdHelx2XdslaXlN67XRl1RZ3S20dcBV2fvJZc0CeV3Tb0T0quOf6KSv/tDeI6ramW6bpduzc7QBKiyfqzrcin+GFp36+r9MLQJp7688e/1raKb++Vy4YV/L7neWR6srtvtuuP2UUtWwtNwMQjyude5qaVj3/5N92esOANPfm//err01V8y/smN0ddYFwKBolp8ayM3zEYk8tEdEF8geCgDJGLQSQlVSQKkIo6PUBKbG6S7I/Kqk8eoUb7X2hcPgStvbCqdOUgNnU6QMqqir7gaSk3M9Xy2aWFgNAb0sPsKO6KgggJTv5PN/k1j9975HBRKse/9Vnf3uaRAsAsvGFYwAEqyq2+k75AsuWA7UAxCWlp3o+r2Pbn77z2F92esOAuuyBZ19goj1JnakjSiXr+SyxkYs9tURE58zXe7Br8OYVaYI+X6fSCuydjS0HPZoYScjjiAggEEsR6B7oydJo1MKTNhEl6AvTo/n1cqI63uTqj175FrctUX3pvrpdeNuNK3a839ry74a1zRu6AJRMOH4y1/jrbly8qnK9oeFQw8rQHjcAZVlh4bkeWGv7f99+efXmw93esDql+O6Hv71oRtaZBynnXH933n+fanZsffVHKsHyry4+7k6ysNe88aUn3q0IQqS74Z6lJ3cMOppf+/Of/rW1JQxh0bw7Hvvm/VnD/pivcMBpaO70yeJycxIvwxvJDLa+6D0gN0ml5ZWMoZaIaPQSCsRKsRwRT/fA4Pf7cqk2vzSheH44VGE1tfb1RQTSZG3hlNQsXaBtS6the6twWm6BTCRXBo5tIpZqoxtqNfLohiOzy3opQy0K7rxm4ocv7V3zzJtmBwBxcX7R8auVs2+8Onf9By01z/zb7QWgu6qg8By7P50vP/uTtdVmAJBn3P+N5UXxYVNL6ylu/VMm5CYfLVM3Y9nc0j+urnTUr/ndtzccuGv57XOKAMBtfP8ff91e1wsgcdz8h8edcI+Zc9/rj//6/TonAHnG1V//+k1FIVNryylqEifmZkSv83brW7/61Ud7AahnPvb6z5YqL7M/t5U1O90BXzRKVkpk6Ro9L2gMtUREo5dWm71Mm/3FrBufNH5B0onLRNkLio+8Mq5g3nDupDKaww8AWNwDl/YoyK6elvLK3i6zGQBQnJJ1UhgbM3F82gctR9brpk071weJffq79YOJFoC3408/f/S0r5z2rdVPXH/stzlLlr22utIJAP4t7/9hy/snv/yqJQtOXLDmhaffrwserWndH76z7nQ1pX1z9d+vj1pLHqw5MhWZc9euTiwdczn9rbkDvuh102ZqEyUiJp+R2/vAJiAiGhliZNEdlzngsV/idyibmZRw9GOrYHzqFzoYx5eVHV2mHD9u1rkWGwxe2GDhmDFzf/3YotRTf38vTV347VvnnBQXQ6HgZXGqSIRHg51YfLnlgG1tVVHqpgVQnJDBC8UIxv9XiIhGCJFQmBqbaLT3Ral8b9Df4zAnx1zCb2/jb7n34eIeF4C4sdef4na8aTd/9T5dfxCQZM9aeO5J55qHHppwTq9MLj7pMzTrmh+8uuDB9vrGiqa2AXcAAIRibWLGuIlTM+O+mHaLlzz08Phzqkl9Uk0Ys+Cee8YAMUVJ59JO2ffcc+9g8E451aMGbntwuWTdwZBMmz1lce7ldA57g/7PGvZHLcqL5maP5YViBBNEIhG2AhHRyBAIBVdVb4he+RKR+KbSRWxnipLavvZnt3wQpcInpxU8NutmNvIIxuEHREQjh0QkVkoVUSo8FIrUGtzGfjvbmaKkfSCKT+abk1XKFh7ZOPyAiGhESYtNbDQbhrzYrr7ge1sa9zR21htcry2/i+1M0dBkMUav8CxtIluYoZaIaDQacBgNdrPT6w8BEokqXp2YqotXneZJtANOY5fLfYoVIk22PmE4p0wqScprtnSEI0PwoARfIGLoce9v7N1R29s34Bxc+P7OQ48tnVuWncYzhIZWIBRsMHdGqfDpGUV87AJDLRHRqOSo3draftw92JZOW3ulKfOqwuJT3idld3XX9JpPsUKakTi8oVYikmgVMdaLm36r3x7648c1HeYBm/vk5+56A8EnP1q34vv38xyhoVXR09rvcUap8DvHXcUWZqglIhqF7NXdnT5AKNZl6xLUQvTa2np9/rCvs7Ynd27yGZ6gIJKJJaITFlyCKZMSVHEXHGod7siBetvbW6oG3N7TvWbl/iqby6NVKXii0BD6rPFAlErWyFXspmWoJSIajTymxhZvWCSJmzdmapwIALJi1Pu7DWEAQXMQaae/dMaVlEzKu9T7r1Wc36PFQqFIR5+3tsN6qMVS02HxBs4+merrW/Z9exm7vmjIfFCxpc7UEaXCx8RztAxDLRHRqGR0mH2ARh4fd7TTVaZMmJ2XcI6bO10mo9MJSFP1KWrR5x214YClw2r3CVVZ+kSZAAAsA30qTeKQPwcsNTbpHF/pD0R2Vfe/vbnmi8MMzuyNLfsZammomF0Dn9TvjV75pUlZbGSGWiKiUcjrCgCASCS09FZUWE39gWBEII6LyR2fkRMvOvO2Ybtxb6W5f7Crs8baNatoWuLgvWUh2+7mJnl8erzPUGsRlOkTAE+LzTJVM/R3ZIuEwgRVnMllPXOc3Vll21rdWdnecwFV1Bn72kzW7IQ4ni508Zqs3VEtPyWGJ+qowHlqiYhOEglHACDg7tzS220JBMNAJBK02Bu21Jc3+8+8raX5aKIFEAz0b2+oHbx9zOd2OlT5kxLSstLHiwJuAN6+WqEyPkrvISsu9Qxrd1XZ/vfPO/68Zv+FJVoA3kDwjS37ea7QkKjsaY1q+ZzMa5RgTy0R0ak5/F6dJjdNKVeIBHZnb4PNHA6aDjVXJhaOizl9h4BMnlaWlKIURbze/oqeFpevY1+7/urMBIlEJvH2tg8I5GGrQBTjHqjZYxNMzEmI0s5naFJaLB3H3y5md4UrWi07a/oMJvux+bkuxnOrNk4vyLx2QhFPFboYA17XQWNz9Mq/vmi6UipnOzPUEhGNQgKhAADEsoRFWQVHluli3XZzRxiRgNHmGRejOnmb5PjSJZogIJDJVIPjZaHWWwaMDS6vy22yIUEvT1iYr7EN9AyI0otj3Ttq7Il5M7SSaL0HkVA4I3PC6rqtoVBkW8WFDzM4A28g+OU/vNP/j6d5xtDF+LByq9PviVLhSons+qLpbGSGWiKi0UmukgA+KCTHRVeBRCYGTj/2QCKWS75wQRULhAAQ8NoBPQCBVKvN1ALW/g6vdkxplGevVUoVFqvotQ1VexqjNaG9ze35/ept3142lycNXRiza+BAV2P0yp+cVqCUyNjOowTH1BIRnUwnVQPwB4/vPYpEzrhJZ0/17taDu1sbjMe9zhcOAYBEHnvii/vs7qL0OCDs8nmj+kZkAm30Eu2gJz9ayxOGLthnjQfcAV/0yp+bPZaNzFBLRDR6xenTEkXweU07ejo6B6wWZ39rd3ObHwAE4sQYOQAE7YaDXTUHuzttEQAQCoKdjr5OR9uBxqr2AbPF3tvSV9Xl8QHieG368Q8h8zoaXdL4DFfz1qYqk6t3R1Nlpz9ab+SuWROy9bqotpXN7flodwXPGboAu9trNzYfil75abH6ooQMtjNDLRHRKCbPnpORIUOgu69mt2Hfppa9B0zGEACBOi99glYEAO3mhmZLhzUcqxUAQKo+K1UEIOLzdu01HNjUdqi8p8sbEWh0ZfOSj+uo9bftN/SmxaU77CaPLC07LjNRYOl1R+19SCR3zi6Ldmv9YsV6njJ0vsyugZf2/Dcw+G1GdExLH8N2ZqglIhr1F8fYklLdCX2cImnShLyZZbGDl03LgD8MKNITjwZWkXZWwfh8pfz4eWzVqoz5GfHHXWfD7cZWR0xBkgyx2jipo6W9v7PNp0uI5vM7Z+RHfdr5QwbjoTYjzxk6LxVRnsYLALtpRxtB5CzjxIiIRq1IMOBy+AJhQCiSaxUKwbE1A1WrDV0RVeayvGLBSRuFgwNeZzAskEgVaolUePzqsMfm9ksUGpUIACKBgW6XLzYmUS2K4nuwuTw5j/zC5o7u4N1kTcyaHz9Uls2HkdI5cfu9T258p9thjV4VKTFxz1x9n0TEG+JHU2cEm4CI6HT/9oslap1aF6/W6Y5PtIDRZnYDKdoEwSkuq2KNUhuv1sRKT0y0AIQKrfpIogUgkGhStdFNtAC0KsUL990c7ZbqGXAseOoVbyDAk4bOxTuHN0U10QJ4YPISJlqGWiIiOrNQSKRJj0lMVWiviN29f96U7ARdtGuxuT2fHqrnyUFndaCrcVtbVVSrKErI4NgDhloiIjorUUb6xBk5E5OVV0w/0GNLrxqGWj49zFBLZ+EO+FbU7Ix2LdcUTGZTM9QSEdEI9I2rZ8zIz4x2LW9s2XeorYutTacTCAX/vOvjdltfVGtZkDthcloBW5uhloiIRiC5RLLmJw9HuxZvILjgqVfaTFY2OJ3SAWNTZW9bVKvQyFUPTF7CpmaoJSKiEUurVAxDZ63N7fnOGx+ztemUdrfXRruKvLgUtjNDLRERjXDzSvOGoZaV+6te37KPrU0nMbsGKqM/Ny0HHjDUEhHRyHf/VVOHp6IHXv5gfWUDG5yOOdDV+MvN70f1+WEA9MrYspRctjZDLRERjXBFaYlPfGmYhhs+8tpKNjgNMtj6/rBzpdltj3ZFX5u2LEamZIMz1BIR0cj32LK5wzBnLYA6Yx8HIdCgPdEfSgtgcloB56ZlqCUiotFCq1Ss+N4DcslwzLD7wMsf/OjdT9jmo9yBrsaNLYejXYteGXv/pKvZ2gy1REQ0ipRlp940dezw1PX8x5tu+c3rbPNRa1tb1R92rnQHfNGuaG72WI1cxQZnqCUiotFlfnHesNW1cn8Vn8gwOpldA+8c2jg8dY1LzmGDE0MtEdGoc9essuGs7pX1u9nmo00gFPzrvjXD0EcLoCghIz8+lW1ODLVERKOOVqV479F7hmdkLYA3tuz7/eqtbPZRZUX1jjpTxzBUlBeX8rWpS9ngBEAQiUTYCkREo9DrW/Y/8PL7w1bd/JK8TY8vZ7OPBp81HhiegQd6leaZq+9TSmRscwJ7aomIRq37500pyxq+L2031zRzki8m2qF1z4QFTLTEUEtERFjx/fuHs7o/rN7GNh/ZDnQ1rqjeMTx1pcTE8aG4xFBLREQAkJ0Qd9+8KcNW3SGD8dpn/8bJEEaqfZ31L+3+z/DcHAbglpJZbHNiqCUioiOG7cG5gz47XD/xRy+s3FfFlh9h3AHf3/d/FgiHhqe6udljZ2QWs9mJoZaIiI7IToi7ecrYYa70lt++3maysvFHUqL9/Y4Vw9ZHq1dp7ilbyGYnhloiIjrBe4/d89jSucNc6b1/eq/H5mDjjwCt/T1Pbnh7eCbwApAXl/L9Obfx/jD6Ik7pRUREAPCdN1b9fs1w38i16fHl80vy2PhXLnfA99O1r5vd9uGpTiNXPX/tg0y0dErsqSUiIgB44b6bkjUxw1zpgqde5jxfV652W99P170xbIkWwIyMIiZaYqglIqKzuHN4H5876IGXP9jdaGDjX4mJ9peb3ze7Boaz0ukZRWx5YqglIqKz+Omti4tSE4e/3i+/+Db7a68sG5sPPbnh7WG7MwyARq56bNbN+fGpbHw6HY6pJSKiz9ncnon/97s2U//wV83n6F4pPms88GHFlmGbvQuARCj6+aJ7M7WJbHw6A/bUEhHR57RKxaVKlptrmn+/eisPwWVua1vdO4c2DmeiBTAprYCJlhhqiYjo/GQnxF2SwbUAnl+1ifPXXs72dNj+sT+YEqMf5nrnZo9l49NZcfgBERGdrK6rb8FTL/cMXIJ5ZOUS8U1Txt4/b8q1Zbwl6DJidvnXNlp2ttuc/pBYGBEJ9nuC5mGoVyNX3VO2cAbvDyOGWiIiujCXcHAtgNuvmnPfotnXFSbwQFxygVD4n1W9axstxy+MlQdsnvXRrlqv0vxk3p16lYZHgc4Fhx8QEdEpaJWKFd974JJUXZSRFp82ZmV1X7nRzgNxyW1q6T8p0QKweyVFCVOiWq9EKPra1KVMtHTu2FNLRESn1WayLn7mL829lmGrceHEsuKiMmfgyK95cYo52bo5WVqJiL0wwyoQCteZXHs6Bna228KnSQpxCmsgXDPgjcowla9MXHR1/iQeCGKoJSKiobFyX9Utv319eOoqycqcOnXhF5dPz9Asn57BYzFsBrzBl/d01JlcZ32lQhIWYJvT7x7aHbimYPI9ZQt5IOi88B9fIiI6k5unjp1fkjc8dWWmZ59y+Z6OgXcPd/NYDN9/MjV955JoAXgCQqEgjYmWGGqJiOgKsOnx5cOQaxM0sXmZp61lbaPl+6sb2m1eHo6oard5X9zZvqnlPCZWEwqzhnAH5maPvaV0Ng8EXQAOPyAiorPzBgL3/undf+2pjFL5ZXm5MyfPcofFZ36ZRiaenqmZlBpblKDiQRlaZpf/4zrTLoMtED7vYKBT+IDDFvfFjr2enlH0talLJSIxDwcx1BIRURRzbcrXn7K5PUNesj425kvX3e4JhM99k0ytfPn0jJQYGY/LxXMHQu8e6t5usF1kOTGy7Rdz01imNvHnC+9hoqULxuEHRER0TuQSycHnv6NVKoa85ElFpeeVaAG027wv7+4wu/08Lhep3Gj//uqGi0+0AESC7ItJtD+ZfxcTLTHUEhHRcMhOiNv0+PIhz7V52fkXsFX7gPf7qxu+OIUqnbs6k+uNcqM7EBqS0pz+NIXkQvrONXLVT+bfpZSw350uCocfEBHR+emxOb70wps76lsvvih9bMzNC5cExDEXlYnjFAty4zK1ikytnEfnnP4fsHn2dAzUmVzN1iEeTBIrDwjRYPW0n1eifWTmjWP06TwuxFBLRESXINcWf/dXFzm+NkET+9WbvtTjDg/VXmVq5Q9NSWe0PYM6k6vcaN/UbL2Au8HOXX58c4O54dwOWSL7aImhloiILqU2k3XBUy+3mfovuITv3/VlU3CI04xGLr59bPKcbC0P0BetbTSvrDEN1WCDsx2IXf2es4zTLUrI+PbsW5hoiaGWiGj4uAZswbBYoVNLj1sY8nudLi9w8vKT+J02TwAyVYxcKrpM3k71rk9ve2dfRv78V78992KmGPUGAq+s2/WzDz51+s77hq05E8ryCsqilqjEeXHKOVnaSWmxo/zUdftDezoHmi3uOpPL7A4MW71ysd0f2h0MnzZAL8idcG/ZQt4ZRkOIN4oREZ3dQ48/o13+7Lc3+I5f+Ol/3tIuf0a7/K01Z9x2zR+f0S5/5rk9hsvn7Ugj4TazszYUvMh6JBXUAAAgAElEQVTEJ5dIvr3sqj9+9Zbz3TBBEzuhZGL03uCAN1hutL+4q/3+j6rePdw9PH2Tl12cDYTKjfYfr218o9y43WAbzkQLwBuMTVTPO93aawomM9HSkOP5RER0jnz/2L7pF4uu1R39fWdtzxX6TgpmLfPOWjZUpd0/b+qWmubXt+w/903uW3qdKTBM3xOubbRU9jivK0wYPWMSuh2+TS3W7W22S5vmexyyLN08Q/+Wk5bfUjKLzwwjhloiokuaamsr3m289n8LBn9rPtQxcGKU2P3n17c8WWsyhcQzxk577u7r5mXJ1v7hiYdrAeD3r7/++tpJnz19cyFQs+O/N/9tW6M3FBef/PI3v3FHqRrA/o0ffenDqpKrbi1r+rgza9zAroOHgae++c3/GZ8IAL7t1393vWfm7S8J116z9fN650y/5u0HZgLOuo/fv/qfDZ0C1cLZ8+Z5D/6jVvvXVx5YAgTNbc/86c3fN9kHgsjPKVn9xFcLZGjevXnR65tRvKDtsXmAv+7jNx9Y1bTbFczJG7t1XmTOvw03XH/TH68/j57U15bfpVUqfr9m27m8ePmN1w/5UNqzhrxX93e+ur9zUmrs3ROS9SrpSD1F223ecqN9U4t1wBu8HPanw6YsSiitM1UP/ioRiu6fvGRu9lheTIihlojo0tFriqx9P/zrP2/75e3JkmDzR/+pDMgB7+BKY/W2Rc+tqoPmpulzixUD/9y8c/5Pq9/80fKpk2Ytaln7fi/KSkrnlxboEGzd+N6yN2oyx066PSem6fDhO3/x/Euzl7729Vk+v9dgc/auec+QlPj1oiVXhetmfmZaeaj1f8YnAp5Db2771KPcuLRU1269X+pBsHfHhor1jshMqQS9h5988aOnmz0TS8Y9OEbbV7/t+XqHOyz3AID1By++8cdu5VfmT8nShjdu3V38rd//7rGvLwn4DTYn3AEAmz/+1+J362Rxaf8zvSAxYJz0VospEDSffyR64b6b8pL1j7y24gyvkYhEt81f4JcnIHxpbucoN9rLjfa8OMXg/F8liaok9ZV9l1IoHOn3BJqtnm6Hr7zL3j7gvdz2sMGcqZE7B7wGjVx1z4QFMzKLeS0hhloioksqbfqLOVuW7NuzunbRV9P2/mBl5+yxee8fah5cuW7XwbqAbPnDP3xpkQzAD+P/mPK+4cNdDV95aMld29e+34v506Y+MTcX2P7oW4fDWVO2/uBOAJiZfuB7b27Z9skLJbPuBAB4s2bteeYGNYDpS/5v3zvPH6rw/c90mWXjzzdYJk5aclU8ED/3iYnBir//6klHBOL4RxdPqf/s2SeaPRBnvfb9+8YqAVzr/eETrw3OE1qz8cMG99ce/tHgXv1g0TSLzQNFyH3cjAX/2lcTEmf9/elH7ooHELwp8vTc7RfYyfeta2bPKcy55bevnW5KhKnFxTJdejB8iW9QbrZ6js3POik1NlMrn5OlveK6b9tt3jqTa1OLtdvhu8x31RMonpquenDKYk50QFHFG8WIiM71gnn1VSV5wJ6OzpZPK1YEMTYl8di6DosLUGUnHPnM1uUmFQF9/V+YxrWmZ5cHOkXc0aCsngUAvqqeI5PVT8jNVR9ZN/F/Zid6+yxbfWj5tPpjYFJp8uAKZ+PBxeusgPwrdz8wMwl1XRYA0CclKgfXyzJ1R8toMxkhPbZXKl1iZk5WZrL6+D0y2z3QJ42LP9LTMSc3+WLaqCw79eDz351fknfKtSUFJZfbQS032lfW9H1/TcOLO9tX1vTVmVyXf5Zd22h5emPz4+ub3j3cffknWgBZWuWDU65loqVoY08tEdE5m7r0H7Nb7t2wpqLPBE3erWMzf7pm1+CazEQ10LvP0BUcnyaGv666qxVYkKA6tml4cP7EMWlz1HjPbnICasDZ3n8AAFRTslMxcHJtubfcuHDLP7775/dKavog1Nw6YXAwb9+zH66zxqR9796bn56XDKAkPUF02BRy9LRb/InxUgR7m81uIA4A8hPTBIbKrt7g+CQx0FJ/+OPGfkVKwfE3pSfFKmHs2dboLC1QI+xcW2++yEbSKhWbHl/+zL/X/+zDT48tVMpk18+5KiRW4nKdRnJwZAIAtVSUrpHrlRK9SpqtU6THypRSkVJyCaZjC4TCZlfA7Pab3QGzy9/a7+my+y6TwbLnSCIUTM/Q3FqadEkakBhqiYjodOKu+tr8pAdX7Q6Kbll6Z3Fs87EV15SNk31m+OidF3dtz78j3v1SeZcPomUTcwHkJGoB23urVvXUT/zZwwt+dOuhv755MPkxy/cmJG8ur6gBEibN//FMcc2nX6hNWXRTaeJjuw5UAbqp8xelKwB0fPj285XW7Nwx9r3rHtuLtKzJP79j9jc3r/yjq/26n79wU1ZMXaNhm/3oPe9jrr8288Df33jh8KFJ3y3AC2v2V/h0v/vhfKD68z2fmPmHxrrlP3vmpaLcfK95RdvAkLTUT29dfP2kkmNDEb55y62moCx8JUyM7vSHvthfq5SIihJUmVq5XiktSlBGY6xCIBTudvjNbr/ZFagzOetM7it9JrJMrfzRWZl6pZQXDmKoJSK6/MjmTkpfs783d/nSOLR/HmqTJk75z/RtN+wZ6DLUv2AAIJ614Oa7JyQCGL9sxld2fvpWl7EplP4YULrsq8v3PPfb+van1rYDgrSxCzY9tkB3mtpmlKRjVw+Q+PSNcwev13anNwQ0tzQM1j0+mP1z2ZJff8tc/6fta82mv5lNEGumpYb3Go/s7qPXTHr7r7srD+994DAglDx47wPfGY+642YpuHrmnCWf1K11BSvrGiqFskempv1xX9eQNNXgUIQHXvqg0+Ef5ukOhtzgnK+DXbmDJqXG6pWSTK1CKRUqJSKNXCwRCc4lwLkDoUAoPOANARiMsGa3v93mNbv8wzyVbFTlxSm+NzebHbQ0nPhEMSKis9uxfm23Iv9Ls3MBNBzYUeFN+dLsXFi7PtpRDWgn3zAtBwDgat67eU/jNpfypoVXz8w7buiqo3fDzsP9wpRFV4/TAUF339bVm//bahtbNuueq8cOxr3e5qptNcaYjCnXlMUd265q88fjXtkqK17c/fMj8+P2H9qyoePzYZQx+rxrZuYBgKP11X9u65Dn3n7NVGHDnhqz/OheBfsP7151oHGnBUsXzLtlSi6Aum1ri/+8FhOujfx48eC2uzbt+2e9bfpVi++MN39Ua0sZUzq7MG2oWu///edAl28UjafUyMQSkVCvkgxGOncg5A6EAqHI4MiB0fAkCKVE9L05WXnxSl46iKGWiIgA4Knnf/HzOtVff/ath3OH7os1n3PH+k/nvLVbVLY0+KNFw/AuvMHwhibLdoPtiririS7G4FQS0zO0Gjm/CqbhxnOOiOhy5dv2n8r+2UvvGspEC2DDW3PeagZENxZNHJ73IRcLrytKuK4o4bfb2ip7nTywI9X0dM3yGRlsB7pUOKUXEdFlqnt1pUmd/J1r84a4XKk8KzHh8bvvf+vmuGF+Rw9NTc/UynlkR6SiBNV9k1PZDnQJcfgBERENq5U1fStr+tgOI4ZEKLh9XPKcbC1vCyOGWiIiGl0GvMGVNb2bWvrZFFd6nC1KUF1XlFB03JTMRAy1REQ0urTbvK/u72y3edkUV6KiBNXdE1I4noQYaomIiABgbaPl3cPdbIcry6TU2IempnG8ATHUEhGNZsHGmrqKbmuHBxn6uBlFRWnas01uEBzoqjd81tFvD0bU6rilEwvSNIqR1CKdA97/1JkqexzuQJjnx+VMJhaWpcSMS1JPz9BIRLzXnBhqiYhGre7dT7yw8sn24HGLxLMW3Pzvr89IOs0WvrpP7vvd1g/sn8/Yr9RnH/rttwpG4tMMOOfX5UwpET06K5PDZ+myxX+ziIiGTfULv15xYqIFENy5acX1b1afeotg11Mvbjo+0QJwm9uW/mPfiHyMwaOzMudka3miXIZxdk629qmr85hoiaGWiIjg27DraWMIQGpWcevffhN5/zdrbioGAIT2b9rTeqpN+mvafmkFAKiyyl/8ZeSNn+y+Ol4ENO/YvcIyAptIIhI+NCX9qcX5DE+XD71S8qN5OQ9NSdcrpWwNupzxiWJERMOkydA3OIXV7YtmZccAwLU3zFmyqnYtAE+PsRc5XxiCsLepHgBkma8/sXxiohiIm/7g/a/GV7YFBUobED8yGypTK//RvJxD3fatrbY6k5MDbS8JjVycqZFPSoudkhYbI2NaIIZaIiI6qjQnWQdrP2B1eAaXBPtc+wZ/UiSnnmpQbXOXDQAKiu7KEHfXH97R0Asor1k8P0V9tM8s2Pvmr1//VXcAcWNWf++OzBgAPc+8uv+nD11/pTdXWUpsWUosgLWNlpU1vYy2w2l6uua+yamc3IAYaomI6FQWLHttd8vNh73vr167IEWxKAWvvLu2HwDkX7l9Wc6ptuhzegDIpKh+5w/zP+lwhAEg5tPyzc89OikGAAwHav6Vf/eBH2fY/vvnvxxoenx+fv/aj00J00dSsy0piM+LU7y8p8PsDvAkija9UrKkQL8gV8fJDeiKw1OWiGjYJN/03fs+GKsKuMxfffHvWT/++7NVZkB15933/W1Z8hk2S2zbNes/RxItAIelfdbPP6zwAUBnv3V2YYYMSLq+MHbAAd++36xsv3Z86QhruLx45W+WFd49IUUp4cdWFM3J0j51df6SgngmWroScUovIqJhEuwof/r11S/U2nyymJvG56epUVXbtN7oEMm0N151zd8fmKr7QpB44tlfPHm4HxCVls35/Y3jSxW++rb6/31rS41bUDT/3vJvTPA2H/7Z2q78DKXf2Dpmxuz2f6/cPO7m928bM1Lv6HH4gvu77M0Wd/uAl48iGxJqqWhquiYvTpGpVaTFykRCAduErlAcfkBENDw8H/3jg6dqQwB++sC9T1+VBwCO5rseffkDj23Fug9unzX2y8UnP1JBI5cCgKLwxR/dsBAAkJIz5tZdh2sqbHV19S2YUJo34U/LJwAA5jfu+OSJjGv3jNxECyBGJl6QG7cgNw5AudH+4s52nlgXTCkRLSmIX5Abp5EzDBBDLRERnStrZdeR6WYnpeQdzWh5Xx6DDw4DQLO1Bzh5YG1cjAwAYpT64xaKBKfuS/vPIdPvHrpONmoadFJq7OtfGru20fJJvWnAG+QZdu4GB87OydbyVjBiqCUiovO+3sqP5s1mcw8KkgGEHT2be48sjJUpAMDWurba6oMot6CsNBHjctKBdvTV/vTdqnfuGBsjht9YtaPLCUCXkpB+XOnO2v90xeU/0LD5J/sHimOEzckTfjonczRc4pcUxF+Vo6vpc7bbvN0OH5+1ezoSoSBNIy9LicnUyksS1XIxR83SSMMxtUREw6R/9ct5bzb3AxK5+pEls2bG4F/bd7xvcAGAOKvyr4+MVcK3+mXVm82huIn7X7pnMgBL3cLHXt0UBAClXJ4gDffY/T4A4sy3fv3ovSlHi7as/5/v7334l1+vefFlyx0//cm45ru+ufPbf/3KjNHXyIFQeFNL/3ZDP0fcHlOUoCpKUE1Kjc3UytkaNJJ7DtgERETDQ7fslteqXrqz3O3zOn/38drjrsTKB+++fawSAA4aekLA7NkzJg+uii967+4xk99t6ArC7fUaBnOaUPbIA3d8nmjh2/jm5k/HX/uPFI011nvY6sOAv1Ot0I3KRpaIhEsK4pcUxLfbvGsbzdsNttF8ymVq5dcVJkzP0PCvj0YD9tQSEQ0nZ93H7y/8sL47OHjtFWhSC//64F13lKoBAO1/+fGL3zBo3vvjz+467mlhruqNf/5435NVJncIkMp/esedT18/7vPVFR+WvWB58jfLb4qH7+DKG/9SHdHJixbf8+KiZDZ3u81bZ3KtbTSPqjlu9UrJnGwdu2aJoZaIiKIr4HX2dPY6QtDGJ6Xq1Z+vaPv37B/t7CuZVfv4ref+PVowGBSLj3t50OP0CtRqppnPhcKRtn6P2R3odvha+z1dA94RlnE1cnFKjCxbp0iPlaXEyNI0cg6ZpVGIww+IiIabRK7OyFd/cXn91vqdwKMzi8/r0nxCogUgVqjVbOMTiISCvHhlXvwJC8uN9vIu+5U7PkEpEelVkgW5cdMzNJzEgAjsqSUiuny4egwWD7RJabFK9jgMnysr3SolokytfE6WdlJaLLMsEUMtERHRycxuf7vNW95lrzO5LqvxCYNBdlJqTFGCmsNkiRhqiYiIzkO3w+f2h7odPncgNOANmt2BQCjiDoQGvEd+uPgJcYUCiAQCpVSklIhkYkGMVKyRiyUiYaJaGqeQKCVCvVKqV0kkIg6QJWKoJSIiio5AKDzgC5pdAXcgFAhFBrxBdyA0uDwQjgBwB0LHRghIhAKNXDL4c0qMdPDnlBgpAysRQy0RERER0RH8B5GIiIiIGGqJiIiIiBhqiYiIiIgYaomIiIiIoZaIiIiIiKGWiIiIiIihloiIiIiIoZaIiIiIGGqJiIiIiBhqiYiI6Lx19TrcbAUihloiIqKo2rCv5aVd3Z1RKr2v4zfbDL894GA7Ew0JMZuAiIhGou4nVlh7jv6ilElzk3VXF+oLVedRRGu/d29QtDBKOyhXj08KxOpFZ3jJ/tqWV+s8ZYWl3yjhASViqCUiolHJF4qUFo99pBTe/v5nNnbtb+kxBkS/HCtd3zIASArGJWQBgK+21tIjViwo0A1u1dDYtb7LG6NWTx+XdGJ5wY7m3p3dXhvEUwvTJiWI4fdsq+/3QZiWk1yshq2jZ78tDIgnlybqhDA0GRuDssXpwm2tHh+EOQny/U0WC8QFKXHz82IkAGLFBVq5QqEcLD3kcW+s6Gn0RCAWLyxJLoqTAY7GnoA3FOntN66vhE4p7Xf7Zdr4uRmyo1WjKCclXS1An2l9byAhSTshUQkEdx7qOmQLyhTyiblJkxL4QU8MtURERCOCXCcfp0CnG55gCC7f2/VWQH7fkVDrrmi1bhfHDIZaU3Xz72o9XgBmz4Z2W6oMEAAAwp5V61tX2MODBe7qqc/OTPnZNGlts3VnECUhXXGZ9GCT5W1LBBDoUhIn6wf2Nlr3yuIWqwNr6h1GiLStYZs/AmBvj9MuyrwtOwZwflJvTRWmTk4EEH57h2GTLTRY/qF+/2NLC0rFzgpLAEBrt7W1GwtSYzcZ7dCGx2Wkx9g8b9Rbg8DtsbHpanVTm+Xt9uC1KvWEOOuqjT1H99OzrcP2lZm5i9IUPAdoNOCYWiIiGuEGzO5KDwBhsT7uTK/r63ilzuMVCCdlaO/NVuaIg0bPkRTbYuhfYQ9DIMxJjl2aJAMibe3d+3qlBRoBgDaHDXA1DkQAAJF+rwdOR6sLiXGyo0WHZAr5vYWx0xUCIHKw/eTbw/z1bTtsIa1GdXth3E3JEvh8r+21AOrx8RIAOSlx9xbGzU2UiwE4/XVAtycYBAB0+YKAr9EeBJChlK7f2r3CHtaq5ffmxUxXC4HIuoZ+ngA0SrCnloiIRqxD9dXfaEAkAh+EWclxV2cJYT/da/2bqu3NEcwpTX2oWAtgsdfx3DpDHQCgqtMBiK+Zk/flJAkQmrCr8bmu4AGr6xsFqk8tzl6rq6lXUhlEvF4ZZ3U3Ob1lFk8jsEwrA5wAAOHtE7On6EWLS11Ja1v/63SdlLpXNLuhVD5xdY4WACIlHf32iNiKmNwkMSyBOG3q4lIg4l1Q17fO6z3cEBT5nJAppsk8RnMAya5KOyBRpMDzgjUCiB+ckzNOLVqMwIJdzc91O/aGMY1dWDQK8DQnIqIRq6yw9JVbSv9yc8Htmoihx/zrvT2h077WY/ZGAOjlR+/cksfoZUc+JW2+MCBOTpIAAERFsWIADldYlK6fFQMEPOWGgAPiaflpk2LR1efdZ/IFIMrRqI992sqlIgAQqnQyhCORE6t2mz2QiUXaI78KCjPipmbGntyrLJDPS5EC4X1GU6fFn5oYd3eirGvAYWtx14Sh02v04bADAMRq9eBbkBTFihEOd7OvlhhqiYiIRsRnnTRbLQLgdvr6JQIdAAR72gfXhbyDX+RDk6QQAOj2BY9u5jB5jww/iJcKgUBn2+Bvkf39AQBqtRBQT9ZLgUir3Q6prCBdNk4ntXkdLQOAVJ6kO8f9UyYq4Q2F/Ed/r2wwrq80Gb7wuvRsRR4QdPnqPOHCBJ02Q672B9fZ/ICoLEUfKxUqASBgtw2+PLy/PwChMCmeZwAx1BIREV3J/H5np9nZaTR/2hsEAJFQqhKlCwAEN1S3tvS7du4wbzuaJWcky5XAwUbTTqOz02xdu7mz8eiqZL0ECG2pal5r8La3977REwIwRiUDkJ4kSwWa7X5xrHwSkJ4kg9NfHYFSp0w5193UTEuUhlyePx7stwXDts7Ot6qs7/f5NYBYKABg6O/tNDud/gji1WOUgMfd6hXm5ALx6nj4N9kiEMsKc4E4SZkEQGhjQ5/N5a462PxGT0ipks3geUCjA8fUEhHRyCQTCRrbDM+0AYBSJi1L1iwoSIyV4ivTEz9ptB6yuZ/bbMjRKwvkLpNIAEBalPkDmemtGturO9uEYlGqRp2ncnQIIAQm5qbe4zTuMXn/tb8pCEGiVjUzUzc7XQkA6QnzdK4VdszMTACA9LjMQ87mgHheTiIACCATCeQQHOtDEgoFcpHg2B5KBACQNTHjtnD32tau7zZ3QSDITtAun5amBfKS4sYbfAaT+RmT+a5pefPTdFelm3c2+6GSTwMAXba6p9MeTk+NmwpAqH5wfnpOvXVtt+nb7X1SkTBeq7qpLJlnAo0SgsjJI3uIiIiIiK4wHH5ARERERAy1REREREQMtUREREREDLVERERExFBLRERERMRQS0RERETEUEtEREREdFH48AUiIqKzCQabDKY2dwQiyYQcXYLiAj49I7b+/ppOrxvQ6mKmpMewUYmGFh++QEREdOZEa39xXWe5Kzz4m0gkWjIu+858BYC6PXXPdQSPvXBy8dhHSk9dxrpdje90+Y79qlAqbpuUsziZ35cSDRn+OREREZ2WrbPz2dXt5a6wXCopjJfnK4WCUGjNoZbHd1qd51qGe8+Oug+6fIBAHyMbHy+PFws8bs/bOxt2m/1sYaKhwuEHREREp+P5rMJW74dEoXj6urwEAMB7G2s/s4bajX1t9rix04tenw50Gh7Z7XCcroyW3ve7g0EIZo0r/lqhEEB3e9+P9/YhHDxocc3QS9nKRAy1RERE0RQOdrsBIE0bm3B0WWacBNYQEHR5gdhzKEQgLtArANH0wiPfjqbIj3z4+kMcAUjEUEtERBRtEfktc7NuBKRy2bFl3sDg4FqR/Bz7WHMyvpkDAAgG7f4wEKroGuzVFRTEKADA69jZPOAMCgbkqgWFWj1g6bV83Cv+8niNnIeAiKGWiIjoYokkWUmSExc59nX7AUCtytKeZ2n1bY/Weo/8LBAWZSdfk6EA0Fnd/XFA/9yM2DXrm9YptF/OxOamgWnTc5loic4LbxQjIiI6R+HqPV0NfgDCWTnp2osoKEYln5QSKwIAqEUCXygMhP0hAEDQbBOoS9npRMRQS0REFA2m6pZXOoJhIEavu6Pw/D9AlbJpesU0rUQmgMPpfndXwz5TEIA2Xz3Gav7Hjs6tUs3iTNQdMMekKNjaROeL/wkSERGdhcfp/qS8Y1NfwAVkJOoemZNyId20RwfXOqzmpzb2mCLhbcaBqQnxUKcsvy6hdyDwFZ2ks67pQ7v6mxP5aAYihloiIqIhFnxnZ9t2exiAVB3zrVlpiefTS1u9t/7VnjDk8ueX5AzeWhYTJ8sETIDFFjryIqE4SSf217f8rl54z3Xp6oCv0y5Kj+VnNBFDLRER0dAEWvuarZ077WFAoI3TPHpVetLZPzkjtn6XMwSIxOk6uUYk6PeH4PduGMBSDQCE+oMGAIBCdnw69qxo9ozJz58B65+3mwUIN0s0T81PUfEQEDHUEhERXRS/+92NHWudEQAQidKEvk+3Nx9bObUwZWqK8lSbeVZta9vkR2Jc/K8WpqQXqsa1+SsjoX9taTBnaCZmSMorTGYAQEKc6Ng2NqN7gyj2/5XK/NUdmWNSb8iK/PvTrjZHSilHIhAx1BIREV0Ur7/KefT5CKFgtTl4/MrUrNDUU20UtvoO+AGgLFMFAOrUr0yXvlphanD7NzSbNgymYoEwLS52WdqxhzdEtnU6/ndmdhZglwp9roDVHLFCKBHxGBAx1BIREV0ktfrR+dnB06yMjTnaTauNvbVQEgJ0CQBgdATsACCZmDKYWQWJ6Qk/SdW1tpqa7X7DQDBBr7mqSK89/hPYbUtL0U+IBYDYgtyCmvb3G4RzZ44Zo+QxIDpXgkiEz+gjIiIaMtWN7b8+bBfrdH9alMYHKBANG/bUEhERDSWXO5imVsydkMpESzSc2FNLRERERFc8PlGMiIiIiBhqiYiIiIgYaomIiIiIGGqJiIiIiKGWiIiIiIihloiIiIiIoZaIiIiIiKGWiIiIiBhqiYiIiIgYaomIiIiIGGqJiIiIiBhqiYiIiIihloiIiIiIoZaIiIiIiKGWiIiIiIihloiIiIgYaum0wh6Pj61ARERExFB75eZZy551q7dUdbMpiIiIiC5ngkgkwlY4HU+/qRe6bJ34VCuD/f1unS72st35oM8PmVTMo3hF/Rvl84VlsuE4aMFgSCwWXe5/gB6PQqEYPe+XiIguBntqz6Snt9vRWVNZWVFZ2ew+Pnp4LHvWfbqnyXrS66s3frzHiPr9u41nLdrX3bB/x6ZNWxuM/dHZd/P2VZ/sNZxuraujy/T5vgyY6jpdZyirtXJP9ekraj6xcWBvP7hz06Zt+yye8ElvuWbP1j2HG4MA4Oqsq7UHzvIWOnutFxNj+ttqdu3a1dDpDp7xdcY9H/9nzwlHrLezc/AHt9XU6R7GE85sWLVmj2E4aurbtavizK84WFEf3ffaXKQjrKkAACAASURBVGF1n+noNe5ZW9VlHaLa6nbtaeAFjYhoZGNH3plo9UnKwEBHVb1ZNyGtv9docwfdfnVmodTcE9ZnZ8p8/U6/Ti22G1uN/V6BTBU42usdCYcBd297l9UdEinj0zKTVHA6POIYlRyArau2vCOSmzmmTCE0dbTu82Fijk7o6m3usATCImV8WpY23NDSJ5EEfIGILDYpNzHQ3OjVFGXrhf6uhpZwYlGMz9BtdQMCqSYlN17Q0GaWCj0ucUK60tNtdUEgS89JyykpEMQB8HU0tzl9IYEsNisrXXHkgA/UHqqSJi5JkgBAW93BRowtSldZupp77H6hUKZTQxyT4O3u8ktFHpcoAgiAsL2zw6XMShIZW7sH/BGBRJmTn+UwVNVWOQbU8kk5aQAAz4Ed+xzZV0/Vme1uFxQxR1pk4PDaTebU2VMyBzoONNhK1S01Na2xIeWMTFG90S8QC8bkpZoNbb3OkFiukAcjisJcoaGqpkXiDU3ITw61NBl9oYhImZiVpRe5bS2tXUGhSCxTK+TymJC5V5BWmB4DS1uNTV6QlywBAr01O6tN2sycnFyd11q+fbt2SllmV8fRJo3Ryv0Ouy8kUSfmZegBIGRvqrf5IzJtak5qrLCvqyspPR2Ac8Da5U1IVwKAtbdLkJSmAyyG6rA2N0HjbK1xJZVkKwEg7Oo1dFg9YZEiPi0rSSU0drQGPF53KCKLTcpNiwd8ZkNbnyskjdFJ3B59uq6luz8m6Paps1IVA519DiAiUibmJutK8kVxQGdnb3p6EgD0tZjlafpY2eA/U91tzTZPICJSZGZnq6UCAOhv743EJcWJjI1NnpjCvDhvg8GuFNpUyaU6lcBjbDSElDFSRVpSnMfY2OSJKcmL62kwCDIKsrJCQHjw1IVUGSPyRxIKE2Bpbe+JiERiuS4UCfU2V7ljSnIShQGHpdkmKsrQAn5jU/NAAEBYHpeak6QbjMiGZofX7w9HInGp2UnaUGd9l18qEgrEHo8XQCQcTMzIQ3+nyR0UiOSp+bmxVkN1bZV4QJ2n97mkeXnxvsa63pii/GQJurt6UlLUvY0NPWG9PuJ3haESOgxNRqdXkjA2V283NhltoYhYmZCVpZfZetu6LB6hQCxTq3IzUh2d9Z0+idDvjUi1KXpYeu3eiDi9ID9WmJaZ6eEFjYhoZGNP7Zno9Emhjvp2WeHiKZlBW19VuzepsDA9xtDUJ5g5cWxJnry2pgVN29cd6FXml+YliDr6AATdTkvtYZth9/q9RnlBSaHcuGfdbgNsjfWdfUd6yXoGimaUZKcm6HTxY8ZPmpqjE8Owe90eeUphSZ7cuHd9Z5+9oaLZkVhcXFzibK+zSvTBvv0VtUG4TIcaHXKttabZWlxcXFygMpevb++xNxyqM6sLxuYktrb3FxeX5Ibau3p7elpbuh1wV2w1RbTFJWOSXHUNhp5jb00p9u0/NNhZa+p3DnaZNtW2+0qLi4uzRS3luy12R1fDoXqzOn9srgoId+5e/dkhsUrbtGN9uVlVUFwcJ7JuKrfqsxKUUKYfSbQApEk6WXfNPoMyNzU+5vOmVMWqhZaW6gZhQsH0MVp1arJGIknPzIKjs+FQnSox01q+aUuTL7WwJFMd2lveagL0WQkafUp+qrppx3q/MrW4OD3QvGVTubWtttqbWlhSXJSrszY0dGvljqb9FTaE6ysP9gX1ksF3UlMRSpo3IT9TLZfFJBaPK04R+23HmnSg4bBBmldUXOIzNgz20Dr7THF5JXnKvvL12xqCQCRksVgsFovT9XlfotduajACaKiubGruNqG1vqrPKx9cZ9i1bm93SkFJnrx777pdBqCtvjGYVVxcXOLtqG0IYvDd5RQVxfdX7y1vdbn6q6ravUlFhekxVXUdBcXFxcXpvqbNhg5ra6vRAXR1HTlVYGq12P04Wku7W15cXJIn765p6Th6jnrbjX2wVlfUtlRW1LitfY02WXLQ3N7TC5iqDjY45Gnd7UbAWlNR01p52OS2VjfaJAp0d5uPnbr5ieLyPfVdDjRX1SrzS4uLijKFzXaXKD5oLj9c6Qb6ujsccu3g8U3NLy4uLpBbG73+Y1cPU2OLNa+4uHhMSlN1DXDkzEnPzikuLi5O83XW9Tqtxq3NgbTiklSlb/2OJuiz9Eqkpucme/sO1TS6TL21rVUVNS7A1W2xG3av39ufPG3mpFS5Z91uA+Bo7bDmj81NRNOOdfsVqUXFab6mLVsr3NbqJkthSXFxgb6loQGAo6u+otmeXZwXaNv56TaDNLcoReHfss8IOHp6+3lBIyJiqB3FXMbDneriKWMG+zdj9cU6MWDslmpjAUCWJY04jRabNDE7UwaxRp+qBWD3RmJKJnp7LMLE7CwxRJnZiSJLtzFu4pTCzCP9uF8cxmz8/+y9d3fbVrrw+xAECVaw9yaqUr1bkotcEzuZODnynLvWPe+nmU/z3rXuehPPmTQ7iass2WpWF1VJkZTYwQKQIEGC4P2DlETJdiYzyT3JnIPfP5aJjb2f/RTgwd7A3hFCaFSrhIC5mowInaNApjLgAABKpSgGaItFnw5vJlIUGJsMECkXcuvra+veNCIVFGkKZFqbRQwAGJN4Mrd2bBhrd+pqFfuTCQ1uAkA1fZYifZaiibRaeWw3AMDubiGYGgAgnJRo6/3yWGsZjExrs2AAAIXd+YRh4p4NzxMZgRRJe9fXYslcOnPxEzoi4F2ptF3pxfw/PQkF9r96uknWpwTclz/9bMgKK6+eLB2dfx1ApsWVwkgmpTH3aVCQmjSmc/MHYSIjyCQC6+uHnFiSzkQKLNqnQQEA1fSp5AgYuhzySCYSDZJGd0f9TK5af/MhuLOxtra2/PppIJY/VSluNLjsKABIZcJapqOwtGhRwJx9DgWRCAGUcmtra2traweh2NkTjlyeiqTAH89pOkTFQjielhtaa/ETjhJCY5MKBczZZBQS0TCIldoWDABAa1AmQlDrnRRBNH3Oeu9wg0eDAoQRTIsCAOC9t/+9xST+GWcMRwk1rgYAzNlUzZ2OO7YLSwwdIhBXl7FI+PNlvc2AdrgLGRICuxGxvdsACiEDdJBAXJ3GYt6fK+lthhPNnnddoBGJEwMAwJwepQTQDrclf7SZgFyu3G04k4T1v1lNmWw21ekvSrOuZhItxtEnnoMCAJCrb/aF7Zdk1YJEXAmsrwUSGUEmefa2R7vFQCYPC2VXp6FIHLLsISqp1GIHA1CpcSERCQNIlVoMAMLJjNioxhHAe2//+aM+WQTF665gUcnr3qQyYoC16JUyg8uOgkYiyeX5dJaHh4eHT2r/xxONxsRtw52yDxaofWZX5SoNv2m1yvOpCXcxiRVjkDxJL7k8sb4bLjYW56oX2uAA0A63pRAPZGlHY3IBIDG26upz0wAAXeOTbRrmeOH7/WPqoqzs+TdcBXq3Nrm7ltwKZBQafb0p+NBXg0IMY+ns+VcgJaoel+lCuVyu4BrrcLZfnezHVpZ2Wka661/SsXQmB+b20Y9GPPt7e+9XJsf+HXuoHD0uE0D1fDl5l1OfDYZYS7vr5CejUkVmAwDQdWny5s1hnQgk0rNhY0SEvNN0zYIMWxEiIgBMdfPmzZs3b/Z73KdlpCoZlzk+ipMKg0dapSJpmanj3bd3KnXrnWTVHMchol/WuwZEaL3mVPG9y8lVGu0kQxg/UdU52iy6PJEoOawA4JJwdOA4hTu7ZQASGRL0E5zO2WbRxYikwWF9p+Nn/z/fkKvNBvHDREGgkDWktHOrKdPgKI685zyuCo3eT66+3hd2jPY2fE+Jylvb7Oqz/zeb1DkiwzjarLp80udLSmWqiwH2YS7Ke6oTlH+xioeHh+d/HPyl/+cIBBM6s8TrPQaQyaQIIgAAAGu3ZMm76aWgnJXq3VaTpWnlYGaF1CAVqiqUCwBBEAFYu4aa1g5mN9J4Ll1xD/Vb8/s7hLLDaQIAq6tlc33hrUImRZAcSembByQG5RCxurO8LhXm05y7z4gf+Klaa4J6s67+rsDMMXKnBwDaTIb1CipCuDyRAocZEwrrom1vrFYwpVavF4sEiFAIAmjvHVs5XCoSEjqVsXY2n6a0CCJw9Q9HZmai6tFL6twhLQBrt2Rxa9ObQzi6QFWV5noNACBAJM13rmAri2u+3q7B1s0gU1UoKnkKM+IAFZ0+fOw7NjbbAECjU/vmlr0aDKoSo1GQCwQJj1MnAihnjzf3snKdvEK3NrcBoAYdFg4G7FpEKAQAaO+5RHlnFzYMUq5QFNe6oxfkD/fD3V2DrbvxKopAJk2pjB4zqpxd2DAohFCi6bIUANCO/vSjhZ7bZ+m+YXh8cMv/Zj6plInpXE7ovmrRcZsnWjpRaf0PASLksqG1LZJLJ/Pm/j47HEfq+ZpAIKgXBQC5vhldXaaM42NAb5ePVe03TqLH2jVErO0vb6SFuTTnHuqxwtYu+XZzS4pUSUrQ2QZy8SXKO7u6aYBiuihGBAIBeuJMOmxpzesVcblkstzVYa+ZUiOhVza9GMLQFIebz1pZ2t72UrJyNq139512VqmsrGXdN7Qg9dj9W4JaxqpVFlaOXNcuowCgVyqfrZHtN7Qg7WT9W11WAAAEQayeoQuu69BJZlY2tZiAKxRKoAQAw0Cv+ocX0HntpDVma3olKbe0UnuBhMVlqGendCzk9TJQoRiZAYUTzyGPXh6w+mb02OvVawwmxM8iaiGTL+MKGYBepz88PjAYW9o8hrBPrAW3x77/eg8dvW01DzWtHcyupDXVYs491G2F3HFNXdbu/sTq3uoGVk4ly5bOkTacW97wMkJg4oVKN0Cjy9atXVf1qc15eHh4eP7bwi/pxfMvBhE5ElnsOAAAuzC/M3qpGyA/N+8fu9TzxxFycW5xZGzkdxQgtL0Q1Y2OGn6DJ7vZv264PvqTTf4zZTbn1qVjvc28c/Lw8PDw/I7wrx/w/IvB5MIvX24GCSK4Nl2SywEAElsIjvOaaSRLVrp/g4wW2B1/RG43ynmN8vDw8PD80eFHann+1aiWM9FIulhBRHKz1YghwFJJRqSWS/5A79IQCUJn0P2OApBkDscVv76eQjpeEOu18p9/+s0k0kKDRsn7Jg8PDw8Pn9Ty8PDw8PDw8PDw/PPwrx/w8PDw8PDw8PDwSS3P7wV9tL39X7qH689QJv/ORrsfOu2XdIE8WI6mS7zBeXh4eHh4eH4Gfkmvn2Nz9jmiMQFUWTorNnZ0OLQAFTqdokGqEhYo1CDlSA6DYqrAiZU6jQwBAJYhMpREpZU3LobK0uk0JZSpcXklFaPKACCUavW4CDiSIMoitQalUqxCj4vK+UwmV5KqdAoJSqdiRYlJKwOgU0lWoceBzNKVElNCpHotLswc7e0B7rELqHRJrFFhwNLpNA0avQaFEkmVcaUcymQyCxo9zmYTeZFBLS6miSwnVqhVp9LRqVhRadKK6o1J86lkRWnARQDlQixV3zlBqdbLhEw6TYFELmRKqF4rAygXcimyIFZqNTJhkUztHZc9djmVSYvlQioLclmFEyjkovKFswpUmiwJtRpJIZWTYvTe3hHusUvYBsGqTDLNyGWVHFWSqfVyTMiWmEq5kEwWVXpcBMDQuYpMIeO9k4eHh4eHh6cB4V/+8hdeCx8iFo51DwwYDAaT1RHwrlvtys2n380d0mw+vLm9nYROUXp2djXOCUuJ7YWM0GASHj79fo6slLyLK2lli722PD3tffbtUkKIhvb2lM2arD9KJI6WfHl7q4GY+275uMhE1td3AwFabYHjR3N+QEt72weGZlfg9d8Oyr1uI8Du7JOwvMNOv/jxdR5EVHD5qKywi8ndCFhbRBsL+y0t5vD8d0/WUhwTm1+N4c2uwMau1WakN55/txA2dTgOXz2P4x3E2vMEA+TR6sJGytZqxwQAQG1NvwJzB7H6/bSXcniU649XSh3NRgSAofxHkXw+HVh/i8hVK89fHhYgH/Ftb0ehs9nIhl68WAEuv78y780qHcpygMJaxAcL+8UW9OjJy+W9o6RSDsvPZ86dRW4+m91FKqmNZa/Pn9A1648PSWuH3TfTIJgFffXjM3+KBaC2t49a3Pa0722OE6+uHak67EqAqM8b1ZuNvHfy8PDw8PDwNMC/fvBLUWAC2r+2W3Be+3RybGJEL6jtAiZxT06O9A5evt1dyFH+9Z2y+9bEpfG7/erw1kZ9Yp0k8yJdU1ffYE+rAPQtvX0qDG0dHtLSG1tB5dDkxMiNe245AwCJZLb77uRI72B/mymcfY8MSmPb2GDfyI3LAjIHAADl0MtXmqZ2lN70hhQ9n968ND7ZIw95t/IyhAHI78XAas7TRIooGR1Wf0nZNDbYN3LtXr8qnIjXJvS1Tr2wQIXDWa1VRuTC+TRuru+TJdP29va5kGxa3CpF6IJj8tNroxPDnlq/6a1tY/tg7+D47U975KHtRBmgFHz5KtTU1gwAgJr7P7urRioXzvKv7zT1TvQOXvnokkFwtovaO4KJrd23xwd7R5vUgiPe83h4eHh4eHh+AfzrB78UtgIymilKNQYAALlFK6cAABC0NhGO4sBQNFPMRn96eAhQZUsiUQZABgDmwT7b9Pq3X0rt3bdMAEBG8thlA0C4yEgkGAIAaItOs0sDy4ISBQAwOjuMAJvvPoIIaw8hBqhEAQByIZ+w/QunFsK7RbFEiQIAopSKi4WsVFn1s4cEpxtwFhPhY1prsUJueW/roX8NAKpsqdvNAIgBwGDTxeJhUmG9rmL2I2lM33zmE+Tm4g7jujYiyq1LZbV+K7RyAIBMoSDSYrWOS8WFchFyRz5h28dOLQZhABTFAMoV9sJZNFOUieQAAAazVk6eNEMnGgXTM7XTAUAkgiyAhnc+Hh4eHh4eHj6p/VVw5VgsBly5kCOKEh2Y5aZQ+K1fbRExvjQD76z3bzabjxFjt0dXCvviCo+1nhoeZxBb70QP4dvbgZTgxSyq98SSpFZjN4k2goFjLZI/iuYAB7lCHPAdCeWiVCKm7uhzWkzB6FZYg0eOs6B6n3gK10AHu7W2P9Rmt0q9/t2gQFE9yGLWLo0O8vMvDkVNl7Vuemtv2Tk6DEAYnUV7kx2p0Mf+mF5/sqqotTvvfa3rHZIpBcmXR55bvfXfC8SLaT/S3GXnYohIWoos+TV2UTFe67fGZj1OhGIiTSm7n8WsdikoXIMdldW1g/4+6Yl0CkXp4NxZZrPZF9mTVWV0wpdmztR2QbDd/XeGqZW4CQ0E/cdCGRKNpqQdvGvy8PDw8PDwnIN/p/ZnYfPxNJmnq1J7W6dDDzKDu8lcIY6zHN5lUwnVBrUM5ApcBgCAgAA1N/e0WCpHIQK19/U6TnZhwjQ6LBeJpuTW5jZlNUMhUC3nGURlsTe1OvPRY0po7nHhApm+udkuTYdjGUplbrIpMczQ7FRSx0S5s9WMyPR6XAICFFfWq8U1iiqqdrV3yRgiJXZ3drqUVCRKQffIJZdahElFpQLW1G2SgVwkFreaVAAykwoLHkfyJbG9p1cvOe0kJkKFDqtGJNKJMbFdc5Kql4sUJ5AhpXw+rzS1dLkExHGSww02tVyt16pwqxzJR+LpKt4zNOiSI1WBRN/e1cGkjgUGnRjFTXpcJtc0mTniOMmwbJaVNrVYTAa3mE3FiBLebikHkhpPs0yAmfRme6NgUqgKMJMeFwFUAeQKXAmcCLe3eRxAHBNkSWdxaFRK/kMxHh4eHh4enkb4zRd4/n/naH+dNrXYpTJk9/merKu3yQiJhW9fFib+PKnltcPDw8PDw8PDJ7U8/xKwRSoSoxRWq0aY3d89KnFVjkOVZrdLj/HK4eHh4eHh4eGTWh4eHh4eHh4eHh4AfkkvHh4eHh4eHh4ePqnl4eH5HwrHcbwS/oe7AMv+wpIs7yw8PDx8Uvs7c7y7uVXHS1DFX19hZOHb51vv/Jr1r676s39kRVDJ+e3ILyy79fz/fU8ffx2ZsG8twv6zZxcOl2Zi1C+/qRa83oNfVjK5s/cH3R1iYWHzH/DKt7vv/rq3swcQWfju24X3WD4Z9G4FYpl3DySOdvfTv6zR7749pn6pRXZ2D/8LFfKHoHC4NL10WDj/4+bCQv2vcmZp5j0xcbi58FsF37Hf/7PHc/vbW8eZv1tNKri5tu49zLP/xfr7kOueXqeefffu4cLhe7X6bqnDGPUPypP0vplLFX59v4r+1ZU/9t2Ch+f3hF+n9mevx+lc79gYAAAbejW3c/VKPxtff/3Wl0F0XZpcWHnPWV2IFshkIFuR6seuXTXJufj63PwhoTB3DY22nq5jWzuLEhnbZBWuClyBWJp9fUSWxLhj/HLH4euF/Swc+Ja1Wrv9+qVWgJh/46Dac9kZW59fOSQq5q6roy349vRX3iQAyJwT9+yFlbkVH0hNbW1iEepudYkPFpb2ImlE23Lraj8KsDP/dOuYlptcA5d6jTUjb798WD//8t1h/erLn3yZqqmtTRQMu6+0Ls0cN1kLu4eUuevaaAsOAL7lF6uHGane3X+prxTaONhIHnsVLe2uTL5YTsTUzfrIdrAMAPquqWue0+aujPdWOZZj9heebEdZfOz2pBEFIrT1ZnG7JFbZ24eaJfHNXMtkJwr0+oJfOdrdlFr+MW0eVyaX3/qTBZBajGb1+KBn++XDqFhFx0tK99BEL1JmsgUULEAeLLzaDGP2AXPeW2y7N2yuK3jrzfOdSBG3dwwNtlWOvd6sSJLYPiIrzQPj/W5TkY4JGIQtrM+vBGL5iq1r5FKHLbr0yEuKUcuta62x9ddv/RmkrUsbDCvvXvPQdKlmtSdzvqquvU0UCCvvXfPU2iIPFha2ouWmsTu9RjaXL9Z+ersXziHaS7eu1bUNyemH62IXFz+ulUQB2FOdy0Wi/lZXPXXwvpnfjkn1zUMTvcTrR9tJGgB6x+7gxMo5hQDb6FrxlUXFwIgZACC6ts/0sYGHUbGrkjw+0TnHcQDk5vMXEcXQqKP0em65ANLTpsmDhZmtiFDnHrjUa0SrpUzg0d82CkLVpYmrNm396718Lg8g5yoVqEKBCM2+WSBL4o6RiS6Hjo1HAgEfFSZ1lnEcoLE2tkhnTy4q4f2FufUQAADor33a4381e0SW7FZrCm26O1zlKpUql51/9LLYdB3P+waGBwAAoov7TBMbfJlQ9UkSpy4kzVEFAGAia/Or/oxAPXLjugWDmgUzGRq3e0YcyIsD7vMrrQDg31ysdo844+vzKwGiIuu6cqsFh0rh+Mm3O2RFqncPXek11Z/mo4tzvlI6Ga33vbT+eLWsV2YA0QQjYQCQ6TvvXrOdC65zcWQ+cYmGAtHFx6tw5e6IAqJLj3ddw67prWhTORFXj1y20zNzKwWQ6psGJvqUq49fcU221K4fNXeNjrbiAMc7c0tbx0K5aeTKhKmYT9JyKYB37qftWFnvHproNdVGx8nNZ7siXSGeyaJgAXbt1ZODFKextA2Ntla5Subtk28DWWXz4GS/u+6LgYsRsT39VYQ14J0G+vVWEgBEqonPbuvPaWx7ZXFtfmXH2YRHKM2nky2bz75Jmz+fbEr8NB3p+3hIFfEd7PmrCU58qc+Cwcr8SzqVrjR90S5dXXx7UJFqLG3Doy2K9N7B3mGILImFCk1Xeeebo4aqOlHfxltFz1Bty+vpx18laQCQjX10z6oAgO3ph/HOqUk9wPb0o3zbuCCWGOpvg8CbpbJjuNW2P/N11NCW39yiAUDm/OhGs/fV7BFZkerdZlw40K+puS6TOn49v5guCFuGRvtcJiD3Fxa2o6xyxMJVuCoALM4+zaYzZEU6MHbNbSrS8UwWBex4e35pqyCUm5wD473CmfOxLC3mCwIGyNjC271oDmm6dLvXiML2y6dhNpulpPrmoUvG7edzFOrovz5or4cDS2fTxVjg4WHEVUkGyEpzfy9yvONPFqy9EyOtlujSo1WuSZrapVCLZ3S0BQcq5qt5S//Y1WZTfunxSkmvLJGFeDwJB74VQ5dHlu8cHgaAwP4a1tpn5m/YPDz8SO0vTv4dKhEDtHf61SHSfOXmsH3bnylXgGPzOWH/nanPrzVx/tAR7Z1+FUCu3LmlpVZfzofr556cNTlg2Q3RABDy7ZScV+5PfTbmYHZ9qeE+p0zmHJ960GkXH+2wAJDLF2zNee/0q4Cg/c7NYWr11VICPNcefDE5VBWpTfr8foi6/OmDT8eMqW1fkePC8y9WKd3I3QcdmvzsLgvhubjQMXX/Vpvg8NW0t1wTwzM59cV1XVWkNulp7zSFd0x9Om5IbfszZa7KlTKBYKn5zuRQZvXFfBggsXhctkzd/6hHEXv9dFGvd4K+c2rqnlnGxoiiY3iss23ks6m7TklVpbU2NncQSABA4jiq6v/4cofq1bSXBnb3MHX5/oNPx+ylnadkTphI+ACA3o/GEzkANpKmBfnkqwDSfPmzqU/HS+lYBQAq5WIi1zV5q4k7mJ0PcBxbrgCE516uZvpv3O0S7O2ES+zJ2Cu7O5OStk59Ou4obT+b3WU5NhyMqvo/nro/SYX2aYBKucgxielXh4K2W/enPhHGfWEAji1VZKYBd947/SqANN+6OZLa9mXKFQBgWbZmtfbLt8cMRM3WdbxLK6Tx+kTH/tJKCjiWrUB47uUqqR355EqH5tW0t743MnDlYjIn7L850X4wOxcAaNR5qlg5Gw8jsampm03s3tJqqvPavan7PbqqSFhIXFBIo2vNLCUq7GnvuUqlUlOXsP/jiTbl7HwAAACYzWc/7nDNl0Zsgf1grap60+G5l6vk0M2P2wSHr2Z3WQCGwyY/ffDpkNIfPBt4Zhumln27fuflz6c+HU8d7rAQfTvvR3v+1G9HVnbhYm0NkllbR6emHlx1SqoqHRnYy2gH7t5/oBJQp5Y73tuMawYue/Cztji2wnGVcrFmwRMXApZlIbH49HVM0f/J9R7T66eLCQCOLnDtyQAAIABJREFULaGGlqlPh/HkUpIVSaO16IF8AWmmvTVz3xxyrM4sJgCKZUH/nQf3rzVxB6/Pxhc5NpVHJj998OmQ9mD/EDi2lIpmFd2dg6NTUw+mrjqVSqwxuKa9efBMTk09GGo3q036eu5+oQDHlkpstVZ7qcxxlWKMKDpGxjr1O3tH/Xcf3L/Tq4jN+sM5tpQJBksTd65rM7XLRdgfF96d+vxmG7J/EIBKuViuAHhJcfPUjSZ2f2k1BbWM9qcdzuky1w7T3umcxjN1d7TmGADFgrD/ztTnSioUOO3l+yJCqDZ36j3Xph5MTX1u1sj1jRp7ORcGj9Ppmpq6N9yrkiXi6XIqmqokIjssVaAVOmNi8enrWN/k3dr1IQFAk3lF19UBd34/mL95/8HdER21+uooGHy2w5x5jvN8VQAMIzCeCHnt7oP73bqqSK2or0FdKRfLXP2vEsupoZQHgMBxgkjmAMJEWoLbPXen/q1bVxWpTem6g31xs7USiZ/uVgiBfZ925JOp+7dywX0awvMvVzPagTvj7Zv7ifqAc6FSc4wj/xGcKH3fHx+5++D+zXZB4FUgwVyIZaiUWS47/3KV0o7eueIJ1Hy0UuaUjqn7k7byzvS3K+5LH3dJQ3Ov989crVTiKpVanE7dn0xvb+Rctz+/f68UPawdzgRDzRMfD2kzqy/nwgCn3nK8twPAsaVULKvsGRtwymTO8QdT1zynUcNVWP7lDh4ePqn9xxCLBNlANK5qGmvXK3TOpvodTWru12OAajwtSJEJRGO4rZ2jGZvTzMVD0fpl9eJZVF441qZBQaxvH0fyudMmDCo1EdykAaiCyAXBaFzlGnVLFaYrH4214wAAoWjYNjBiR4Oo2qbHANW0jTXpAXJHcc7S3qfHwNE+2GeH6FFcoZAS2QLebsfj0dM7OBGKkLaBYTsaiMasFhegmrYx90k/bJ3DdqnKMuwSRgOhqD9itJgAldkHPZZyJHMmI+icE+1mjQyFfDgcwDwj3Xhjc4V8DgD0rvF2vVjXZNcnjw/YPURl1aCA6TvGXKq8uKRJxf3A+pMVqZQB8BF5XUWYV7nG2/ViQDUO28m2uDqLWaHwtJiQbKI2axc9inMWjw2XWAa7bA27L+wdR6xmJ2D69rEmVeQ4dSIAoBqHTnxQu/Jnc3Hc3o4XsgSlUKBHUQAAh82pxILRuMo11qFQ6MZOjHpqNZdOoWkbb/wZZBJR9jhe1k59MqI9lcrktAkoTiHD49HAWVGtuV+v0OtMSDaZgkadN+4cUaGTW0GB++aDT4a1ANzu7DppG5AhhQsKCURjKteoRqrou/Lxpfb37S+ns/TrxXq9HskmUgDlzOFO1XPnVjcOUEQ1tapqTUeP4pyl3aSQuEdv3+qzA4BcbZKhgFmGxOX3v2OTR9RtGhQwvVUl3AOlVFKM761L7IOT7e+p7RyJxcUA1jHSzVLVzkG7DAWL1XmaNidI5N6Y472zReddCAAg6o+ULZ5Bixi3WSzliD8KAGBUawGzDNp1xYrEqUsGt/IAiQKqqJlv1C1TmJo/utSBA0gVZj0GqKazxSQo0mfTwHqnTYYCZhnEgQIAUFg8fU4ZJgRILC0GLFZV3bw5QiHF49FgTfJwBhmuD8Hl3lfggmlcE+1mtSzJSowWDFCZfbDTSubSAFJr5zAuVQ0Ou4TRwFE0hCqUOSJbwNuRQv7U4WgiFBS03Jz6dFgLUE6/3OE67tw2Yqd+GjPrHYDpTxyjfkXSG2TJ1EV9NkaEw9YmQ+vPhIjOjgaitQBhUKmJix9FT5/nO0yaNOWnK03tBjLpK5R1FlfNFhaVpHZ98EdBrDT0OXVKLIiqzDIUMH3flY/GBKWcyjV+5jkXqgIoChtCgSNmN0jbwAj+gZuSXMTSEI5mcZmIgVQ4JTa0yoAjghukbWDYUThxMMwyaMBFp2dRFdQmoIhsAZcggWgozlk7B+1SleX0CnLqGDLk1CuiFVQpqFnChudz2QuxDACQI+Oc2WkT0JzChsdqYW/SqwDV9NoNnMpq00jcTUZxJkm9L04B1RgM5lGnGFCZTiKojX9IrR47LrGceMOptxglbPTENXUyfhlEHh4+qf3VcIVYtiRWSUXiYp5gANgCU76gOmGV5aRicT51mCHJRJLBtJp66vHOWUJBJVXbJJYhOBCeGUNv7kbCS7sbQrUeQCoWlxmyAtViMpbMFoAjfBFGPWpHAaRcqZZ8MCmmLAARJuZKdIEDKOTJNMVKMTGZTZEkmQnmOINaenLPOIyUJkcdKIBULGbKdP38Wj/KNElyUC1m86xIIpNi4mK5BAAcSRU4sVD0njxnL5S+eqUbB2hsTiKXAECBJhgANl8qYGJ5VcqVTnpLF4UiU7uRDK0vRxCXWyd++zZUsncbhMIiTdQKlYrn32hDBIKTEQkpJuYKFFMFjiwyDUMTUrGYKRcAgCHyRbEIPREAAIpMRV5bsw4VivOpQJokSTJfArWq8exa42yq0ahSkbiYp9lGHQEAFOWOnoEucd736Olm9kSqEhmPZ8hsnOIM6ne2k0AQAcsWz+mcE5zV52z14Fx079n3T7ey6cBmQDY6OerA3lFIzRs4qJLJKJGlRZggzwAAcCTBNCpMIBCwbBFAIJZrBVQiXivEMCfuwglAiom5UqFcBSYVi6ephrPR6gc+5xGcmrBUkQKrbx7t6zRGvUtzoYu1NZ5foqJPlvPuq1e7cRAKqyTJAQDLFhtUj0RJDgAwQfWkN3V5zrvQqfVzJAdVplTgxJi0QW5EwHHVjoEe5Hhpd2NDbbCAVCQuMyQLVSYfI7KF8/bguLNOM3QJAIDLljm0UfTVJ29z7msOoxwTl8lYPEOScapgUGuAI/yvnqqaOk9KoxcLaOTSSrHEAkdeeA9fCpUiV+smSQuFKEC5QGarUCWzeVaESaWSIpkhSZLMBBHJyX6ERVlrRxMX23326MlWFkAgNmqRXCLONrgvW2EAuJpjnJkMoEHT74uI2kXBP/0sIPO4bSAV1QMknWYwXUOAoO3thsBx3NXe32mjQ0f5LnfdFky1fn1osIW0WgtWLpuMJSuckKFTDZ5zrqrg27cYfrbVeGDLLxuZHLWfWkEllTFsoQrMEZkDAFArpRtb+6S2wyarbO4kFW1dMuC2DiMjk5fs6JmDAZetsGc9FFSK8QxJkmShjGilEjFXv9AxzEVXr1ZP50+klVNL5Di5RHIhlgEAUFRcysbiGTIbz3HGc2GvwCQC5O/eWVEMvfA4V65f3DJ5ViyRnnlLka1K31eDCIU0BwBAkwx/j+bhqUcWr4Kfg048fPgVVKtVTHtlchKU1RvU9Itv/k9VpLBrJO8Wbxq7WXj9anX5EMSG7sn2+pWoafzCWc1u2+Nv/k8FQapV0fDkx6AnzMuzrx9+NXLtgadPf/CT1/HRnwGQsSuZF9N//aoCUnP/lVbwPn1zlMYigaBz4p5J+OzLh9sIiPU23AhY93jv7Mx3f90UIGL15bu3VKabkp8erxyXqojSNTyhqInhXTk4SgcjhzLn5btjN5//8MP2Aoj1DrzWD1E1Off1VxQrNfdfGdThcJt58v3D1VIVUbpGbptNacvS268ehlpabfXnoPD6YTDkDx+Bvmvq2llz4y2mtB9EhZ2fHs4wIG65cq9ZhArFL7986EWqVZGh+yOnDtNbt/7TJx9/4JL75pfRwf9Lo+YkTt+jb76sIggoFUbLB6yh6r85NPfTtw+9qNJlUDSo/cqd6Uc/PFzgqiJD9+1JNbFeE6AEnNo5cFMEmwCgtt9oP5xZexsQCKT61iEphE+NdoN69eLrr6oig117ZtSm8RvU9I9/+xIwg015NjoiEeeONzYSrFDuGpGfSHWp9Gx5dbmCYC2X75o+IHxTg85NxrP6iMONg2ShishdbfKjvUMqU34SWuwdveYsvGpUSNPYleyLlyfe0GYTG7//5v9sIIhQoTM55fDOpy2ozH6lE3n649eB9tudJvSbL79CkHrTqu6J3tlXXz9cB6G6ZeK6BOJ/Nw7cVtE3X36FIFV968g1kB+l36wu5zhU1t0OKse52mSl0OlZ8bCPoAhy5lsv6CduNe/++NU2gqiVSlAaajK2ua0rj74Njd9tMdbqFyp0cqcCWLjgQpAAUPXfHll68vThFicUu0Y+6VedWvAEdS165B/9WQnI+JXsi+m/fVkBkbn/RuvPhHhk5+HhapXj2i/dAqh/MEfFw1sEJSFfPUl03r0+Wnq+vLrCISJ85N4oeJ+8Oc5giSeh+ju1kv4LBVDzpbZnT/72pVCpl58bVlM5NczDr75CoIooXTdvm71bW9Xk3H9+RVWk5oErQzocLJKfVlaOq1Wkd7wZ0j4AAAl2uPkqWeAQmatNDmlUfulK5+bTH9bAc+JXV549frQ5x1Ul5v4rbfCBr/TeExEAAN7VN8cZTPz0R3Lis+s3CrMza28PQWjovtUuhUNZ8auHj1wT94btA9W9pU4lwKBTOAMaAOi/PbL05LuHW1Wh0jVyu18Fiydurq8+/erhhqBalZj7b11uKkw/+ubLyonnADRUhXy5Jb8zdCqh7/AgUw6Glk7fqbWPDh9/9/1XFcygwUAKYNIqZx8dNX9h1qey3xzq706IATYPD47KwciSzHlz3PH6x6+2EUQgVGiMZ1HY4rY+n1vmBFW1s9+kar0+9Obpj19tCyUuk+LDTqFyW7C5lWVBtYooXS0mxXu+mJOYrl8qPl9eWa4gStfIhAkg+WvvNqJq4qf//LJYkVoGrg7q8DBR9xZb70TD1IzSYUZev/4qbOy63az+8eGXCCKQKIwa/mbNw1N7juU3X/hjkVj4dqZ05d+uqH9Rzu19Pk30Tl7WSX/diDt19PXzo+H749b/FiqM+9c36N5b3f98DXNz62NjvSc6fjadsl8aa9P87ANgYukH0n6txSTlXfjXs/n0f8dM/+ufsGBi4duZcs+/XXb90hPCbxYp+0iH/ffoJTX39TMY/nzsQ1G3+eT/iZn/49f48W8XEX98GJoGWX1ufmNpuWd4sDE210WjN/o0f+R5yfDc35Zg5P6YlQ9/Hh5+pPa/DaXdnax2YEL9C4sL1HY7wjI0SBW/8tlGKEQE/20e1ATIr+hMLrzvRxWKBh077AhHEgXNzyasMmtztpgF4JPa38KCCPrPWDC3s0NqB8Zd/1BLyO/n+IhQCB9ovEQROxmB2Wz8A0TEvwblQmJ5Oa5RKwSVfBW3XohNa44gc3K1QvwH9vkPewMPD88vDyV+pJaHh4eHh4eHh+dfHf5DMR4enn95GJrmP5b5XeHoTJpmeT3w8PDwSS0PDw/PPw+7vr4p5NXwu95K2OO3P/z0Ns9rgoeHh09q/5ik47HT4Z9EIg2Fo+XZX7Fd68+T9QeiP7fBaGR7Jf3OKqLJnTfHv8Xei/8ohUQomy//8o791u0nd+YWftl2rD/bCeJfervJyHbD5sWR7bntCBzt7f7TWimElgNnm39G/McNn3OXyd/C87P+1ff48Pu79g9sHM0lV36SmFvf+31ANHC+nuT23MJe4feyWDl/uOtd3wqQf88Uu3tn6x1f2K62EFqeXYv804vtR49C/7CbrfqLAFBOHx9s+6PEh8rh3TevOVM+fxJ4eHh4+KT2D8jRxsKr9foNyOc7AqmxtcOtRQGAozMEQZUaC9N0fZFIplhkWTqToVkArlzI1Ofk2EKOIgiCIIhUtraZAUtnCJop0xmKAYB8LJGtDXOUstmz3Q5YhiYyNAuQCgfzTDmToVmWzlL1ttSODl1twSmGIoiTJUsZiqZpgmicDSxRBEEzZxtZceUCcQLDnhYoUTVxGYpmShRBZBqqYCiCqs3xsnR4963vKMkAS2fSNPtu14ChiFyxlvXm44ksS6cJgjqbIGbpDEEUyxwAS2fS9X9PNHZSrpTJUAAlKkOz5UKGZmuVsPV+t1qVJ4bI0EyxwDR07XxhAACaylAMAEOd9oilw7u7PoKi69OmXDlzcqxQKDQIUBeGpmkqQ7NMvacZmqZO6mfpdIai6GK5/jfNAnA1s3LlQs0QLJ0+XVA2l03VKjnVCEMRFHPWbqMDcOXCacFTHyvSNAup8MFxCqBczGVoNhU+CKdAb7MrAVg6TdP5cwpnqJoYxUIBoHQqOUOdOYnU2GpQny6Gn4qnSObUA0Tyc55fV1R9xpml09Tp5D9Xzpx3mwZD5OPBYIbKNQYOS6cJIl0+y9FqfU+Fg7F8rb8M9b4CjexvHYiMDk3NqQiCIM6sBtlELF8PtAoAgNrZ0WbDTiLiQgifaYs+iYOGtxoKhULdS1m6yFRqwmdzhbo/Z2juzPpQPnFImsqeKYOrCnGj1WHBAViGrpnnrAmGOtlCS2q3GeDMEvGatLWapcbWDrcOOQmizAem/FmGfjfiKAayqUTNHRiGOXeJOKmtWCieV0IqHIyVAaBcAbnWoMbPO3m9hmKhCIDouoaKaYK/cfDw8Pxe8Ksf/CxSGeKbX3fd6a2vEb638EPU9B+3ZasvN2NVKZeRN42Oe+rrAR2sr/eOjQFAOLCFtWDbT5L2P19XH+29CIinbnhQ1uvdoLMFGqBKV6R/umGff/w6UFWpJEIhLTB/fru23g57NPd4LozKxQWs6dbNbhzIV0+fVyRYkZbKUVDlY9MziwIZJgRW0nT9ZjceX5+mbNflsTeLoYpSJWQ49ce3x9D9+UcHRY1ckE5x9ol7I3j8x6dzFaW6ylT6P75TW92cySTXNvYByrlEqufyrcP551mZTipmIa/qvT9u3Z9/cljGZCI2TVTtE5+M4Ms/Pg1VcHGVMfV/PCw7DKdLZO5A21GNTr9JCAS43lIpFBq6NhcWasQV1nXtbjcOJWLvu5dHSiSXzOHX/3RTcvjy+UZaolWUS6Jrdy+H3j5R9P+7Lfr68ZZwYOqGOuTbF3Rf0W0++2mzKMcrUokoK+kd1Mws7cowmQzJCYx9Nwaw9elFGP7cTr6Z3af00gpTlDr+dLOmw3ws+OO5wm5y89kLfxEDVqIQZaV9tXVzyMPjdJJa28ONmWXC/u9X1aHHL4IDUzc6UHbTezhgzD9ZDFUl4qLANHJ7xI7uTT/azcsdlz2I15dlCxSjbzcltkyXHzg17M6bJwlLh6KqHOmy77x5vIUM/HlS8/rZXvPUePTZT5RIxuZZhbTo6P3CbQQACO5sxPLFXCKl6P2/b3YCAOwvPPbRuMzkuW4hLjjA9NOXHCrMZirWsXvCo43h8UsAsL+x4blUWyeXXV94a5yYrDlhYGtNOTIO69PzCbFKzCRzeNedm61F/7cvVmRaNVLMC1S2j66KF36I9vzHbSPA/sJ0znOyqtT+/IGst9dd/+I+f7j1U0QuYVOpqv3uJ+7FH9ZN/3FbsfZqNVqRc5lMSXf97uDB9MucQpxnxEK23DR5rxuHtZmnURblsumSrufuNff+s++28zKtlOPk7tvjOACzuTQjLmVzyu47N7tLgdUXq1GtnCuJrXev9QNZNzonk6AgAYCDxRdBCpFJKhVZ850JzzvRURt7TJNiuRQByBxurcUYAKok+PzujdMkeOfRt4wIZ8swee8mHl+bXoLJ6843T+cqSjVaINTtly+1n19HidycnglVSiRrvdolCdG9YzW/2t4LDurT03MJgYBpGZxAgosbaYlMWFa0Tl5rCb19kuz/87Xom8dbyMDUDU/oYEPQPSiaf7RKoFW6IPfcvtmN767O7VMIWiBoUdNop3ItYfhkWHu48oZsuzVqgKO3Txn3Jy1mMQCsrx+cLioHXO75334oKaVsmmgeu+vJLP4QMz/oUzx+sSLRKrhs2jp4o8+lP5/Shl4+XRcIKyla3DRyexCPfv94tqoySLk8I9F3AOwvPD4sG2Vo6eQScVKAzRVlhj/dGAdy8+kLnwQT0FIFChJgktM/PU9LdMIy03rtXkvo7RPC8eer6jePXyADUzc60IPNze6RYQCtsBrj7xs8PDx8UvvHHMiWj7XTPy1uus6t8cjGC6rPPh4EYBferAC8b5FLtEmP7yX8ICrl8UzaB552X0pu7Rtyatij10ukLby0HFaPTl1xI+ng3x7tmeunUUvLMe3Y/Ql7Zf3J14ubHZOwgLdfGmoxA7nyw/e1/W7VbXdvdOSCf33ljXaPAQDQkdWQvP+zq24UglvzywkYBbB5BsbabfTaj9/s7dlstKL//hU3mg5uzS4n7KMGAJAaHDdvOsj1n34se9BytNxy79/6cSa6/9eF+uyh0uW50dMEbOj190u7210hxcBnNWlnl51/Gm0x7FO2fhdQUajIW76Y7BQDwGnXYtqxzyYclZjvm8XNjluaCmb4/MYYAJDrP/mDG+mNguujL/pxiB4sv92BS3pVME/sxBg1zsR8IKmWrB3s5tONcssnn/Tj5Orj77MSAABV290bHhRg/s0iQD0LCaeRqc/uogBb08/PreLRWJilFzdLo198YsbI1R++y54suqXtajXQ1NhQC73m20v4k6KyGk/HfNDR7kPlsLx6pOi/f8WN+Gf+trrsso+C3Np5d9wDAGYXeOdnJEMe01bIl00CdhzOWdo7m+NLIWB3YowGZ2LptIQ22tzhxbi9/+MuJ7D+mW9en0rXdWnSvv7Tj2XPcGeDrxlHbo7KF77euuAAytaRoRYz63/9eGfDred2WOhA80UUR6ECAKXNF3m8xY7Chcn6lp6R3iZ9YPav69tRmTTacneqHwcA8uWLTYBftLARomz6040eAPbo9Xfh49qOSWyUVn7+8SAAkKuPg5EkQKGEX/582MDEfN/MrbpvYrSi5ePBVgBy9Ycfjr3oZtl977MBHGD77UIWcADoGfmoSR+a/evadrRbFi189PldHOBg+c0Oy7KLDUbPSAAAhMpLf7pqAFh5MwcQvhAdt7rR2vBnVa5UAoC26/LNLiDXXx80LKxWruDDXwwbIOZbnlvLf6QHAIhEI7WIAGDn36xCKjO7WnvRSNV8c8gVipq7RnuUsdntTOHdLVZYRcvn9zuow4cF10efD+BM9Idv3u60jOrxvTyRrFnfB55qSdQRXvw6rL76+VVNbvXJyw1fd1sKLJ/e7gJg/TPf5HMehgjSoKXLhWQwBQaIZSQ23ftMU0Ksn37WjgKwodm3EZDXu1ALIgDyzVwQIPjMlwUAEMr7Jy9VltfM3Ze7nBrW/+qb1WVlK6hHHtT6O/1itlaryzPY49KxR6+/X5zzdorPF2A3FzfaR/+txYzVbJGMRAuujz/vx5no/jdvt1su6fG9OJFE60Hb0V5C66vgcSz/Vi0PD8/vl7XxKvh5ZJ1XJqypxWlv6SxpSjAFcmtra2trVyA927tciCK1ucNKqQIg7/Tos8E9mlENWungRnzjqIjr1WRg/tk2dLgdmXxegdtQAEQt15xtQlvM5xE2s7u1dVBVWXAsn8jlZWIpAADu0CkBAEAiUaIAaglO5erzfPkSpVS7UAAATCKmEgAAMpEIAGR6pTSXJUqsyoUCAI5hVO0wAAAb8z6bS1quXB8QlBilBgcATCVTnhzWyKQAAKjNoKpkyLxS5UIBEBxTNFQBAACYTCUGqDZ2DWGzu1tbBwnSjIvzABJZfUMc3KkpZ0hKhOtxAACpWEplErLOjmJ6NwLOiUEbHVzPFsVuSOTyWE2ks35L8doTmFTQ8BKFQFL7UaaVN8p0rnCCymNKKdZY2QUTdxiygSBdrAkQ3wgpcRlFKWo9tuPyWo9F8lrCwZGB+YLc4UZB1jNYSEX2FyOSvgEXyJWiQnI9DM7xQSu9t0/aPG7I0BIJBgCAugwNZs4l9muaxxtnBeRm5H0OIMdkAIC6Rm5f6XaZdAfzIXJ/Ua6rPQdRR4cFh8P8bqfEKAYALpWSyhElBjT1lnBcJgbAUFEVqgCQK334vWiJppYaolaDulTfljlRRev5Iq5RFpkigERtMAAAppLIc7lEIoPW17/HNUo0TWYkdVNDa++AEgAAQzEEwKXCqRwBxaqwdlQsRTKJ9xgdUFFtGl6KVsOQuaCcE0FRIZ2v/YeJeZ/PJVrbmhoeLyUGAwCASqrI5eoPbKWTiABAMSiDum1orEa3DQDahySF8Jovh2o1YqGwWn/zIVep1H1LhUG+yNS9GJMqUTKTkHd69Om9QM36wY14UayADJ1XqtUIAN5z9dawExICaS1HRu24vCSVNUPMG/eLjFZJfPvoaDspb9WJ3mcJTOKuC2sTQf19CaYI+hObCqsFsHXXezDapwZIUKREoq61pKCoTLmC17efRbXyep4uqxWwGlRcnqIvFEjk8pi4IWaKTPGkuxhKZRKyTo8huxeknRODVjqwEV8XK08iCxHzdw0eHh4+qf3DIjZ4ro1ow+TZtuoWlRjBTCaTVligz971k0vKr3ejBBE8PEoDgMjRZSpsklKFscdaPZg5RFymyvGLxby1r50r5dvdTnrvxXKQ8G3uJ8/SZZ3byaVTVb1GEgtmBSqVpdMV9e8TRHR3ZjHwoc9bdFp3YefJcpAgCH8o297+znE1vvtkOUgQXv+R++RwOR586Zd5+syiHIErtEdrr3ajxM7OwWkjhz4fQRDB5SerCX2Lx1DYfbIcJHxeX9Hd1g4gQdE81bDjOHWua1yaqGpNEiiQArUKIBv37UYJIrozM72vsnmaFeHlmZ0oQRwEos2dFhA5q0Ra6u7Bjd3W6gGJyQEsnS750dqrUDQ0sxD4mc96cC6zHCQIIujzffjzFEuXS3Z0sBOK7r46X5mEK+cIqgQiZ6epmCKlNQFmD4Uqk6PdXdh9shyJ+J7vFd2NOg3Pv1jM64zyDM0CosfLkTXWMdEkBwBcBq8iUne3ythjTaezfTqAdnc6WFPj0+0GAfd3IzXNUxeXoXrXAZyxwCFBRNee/+ejpSOp2awj5n5cY3WO2gYdyua7/cGN9Z//gkutwdZmdqIEEd19Fc6wAE1mY/ZoNxRcfuPPfPCs1KEvWPeAuEpdyy0tkmKKMw/LAAAgAElEQVS0bsq1iE5jACiG1l/tRomdrb2qs91l6SpGD2sNrUWUjk67JLyxcEAQRHRmdv7db5t0EmZmN0oQ0UCs1Gn5u0Zvv6CckyF3q66ayOQB6M2Zl36Zpx9hG85ms+szO1GC2NoLOttcFyKCCC5nBSpARBJZDQwFoL2L8ZLEpmFj+0GRXHL4eidKEMHlN42fuCkNGkV4eWY3GtrZjyhbOi0gcnQR6XTN+tWDGUyuhna3I7+/HYgfvP7uP195aWiHdKjW6PO9olpn72uSRGZXpZruZhWxuEhpO1vem9NCIfWiLuyToqyeyWp02PKJTRmJDlCs3gOpBAFob3eHfJv1ltxtLSp873m9Cl+yfiHz+b0EEVx+spLQN7XpLxSwdLrk/oNtIrpTs4VBow0vv9qNEjsHh8rmLguIHZ2mdIrqxo09VjiYPZSrak9W/iom4+8ZPDw8vxfCv/zlL7wWPgRNUZraQJRRz9AVk1GcToLabXHKkZ01byTJtPZ245L6nQiXS6L7W0eRvM5m1Rn0UpBKSimRyq7RGiokIbYM2iSFcDaZT8SSZMXdM2yRk+GDAC1TqXJ5cUezsUzmQNXa04NnDxZ3Iu6Jj/qMCGBmJH+87YtVLUPNMlqmNxboitlhkEI5nSyq3RY5SYCquavLkA/uHYZjWndXq1YOhQyN6TVKCZRJgsaauzsMef/eYVigdY+1auuDVXQulY6lYrFYLKZyDrjFkYD/uKrVaUCidxikCX8apMfHoXRV2zMxblXhLnU+uHdICjTXxtrEAFIjHtzxg8ssIGjM7DBAvrFrTTjp3z4kBZqro24UykyJyx0HQnEac430uA0mh0WQ8PlCUamlvc+KAwBbKCjbTWoQKytZUNq0Silmchm46F4gYx5qk+WFeqOCZmUOg/TEKGqSoDGzo8WEBbc2w7G80eFQGnS1RI9jCtlzhe0ml/5odzfOWgab5XmhvnYIQMplQ9uJqtuilkpKtEhl0miVlWxSbO20aVV2tzof2D4mLQPXB20iAJqiJQaNElLxcJFJx2NpVuMwSAv5eBHva9YjAIBW2CSnHLSoQaQsFgUWoxYQDcYSm3sBWt7Va6oI1Q6lBAAgFQ2EjqKxWCwvclvUAACFdLKqdlvUAo3DjWd93mPSMjDZbxICZhbkgtu+MKfpHbvUJAEMUnshsXvErRcAnU6CusWjK8QCRQ1eyVTVbjVKynQGlCQAt6nkIihkklVVT6eDi+77j6KZqtUgr5otVp1Nd7S7m5F2tmhKZ/o4dRsAALpUFib8gXCa0/Zc9liENX9zyYV7m95IklF2XOqwicO7x3hHUzm4RwoN10eaEMDkwsKm9yBZwjtGL9nUuEtXDh8eHEWS9o5+vVJIEjRuc8hF9f56XPL43mYokrS09VtxyUWjOwzVkwAs5EiZzmS9oJyTDBMj9zJCox7JRSimkIrF0rTbYaknhAXGqMj59kJCY+tIk+pCRMQoQXdvnxw792wvMjky/m1/FmseGWo2Kmqqo+VdFq1Qr6j7uxSVO8xIwu9LMNKxy31qBACkhQLdbjKBSFkhCaW1UynXOi2y/Z2drMg5cqVXiyAqSXVzYydGCSz911r0KOggF+GMrU1WSTFRUrV6jKfTDRRFGwya+lWoWLZW45uH4XRVO9DTKSllklVVj6dJEN/1haLJEt7f45GIzm1GheD2atq34ycQy8CVQZtShcvJwEEgHKPlDrvWoNMl/OsgNR6Hjqva3onxZs07BTCTK3+044tXLIPNsrzQ6ml1COJ+X4iRWi73WREAkEoKtMhk0oiUFTIptnbapAJgd1ZTEqtZq+DvHTw8PL8L/I5ivw9sbGVms2hqcSgqxMY+DH/cd/a1c/FwbbvgGOjU/I7ybT5Zb/hmiOdDrC3MO0cvqf/L2ismnzxZtV257flHmkyFdjZSomajXMhSh3FmYrj7N5KGmvv6GQx//vvvV88Ra6vR9sFuCe+RvzC+n/5vWc//+m3jOx9dXTsQdI/04RivYB4eHj6p/R+X2NJHvv2cyOhxm/9wsiUPYojFpOVnEv+eCemyTCb9r0veygWyLFLL/uHvO5mk7yCSq2BaT6td9Ju9c1Q62j4AZ6edd5N/NZIHa4ilj49vHh4ePqnl4eHh4eHh4eH5/9q70+42rjNP4A/2fSFAEAt3UiQFUoJEW5YsWV7kLen0pE/SZ+bMOfNp+tNMTp8znXTH8aIV0WKJpCSSEgkS3LAQK7FvhUIVCqh5UQAIanFsx1Himf/vlQwDhVv33ufiz0KhCv6x4IdiAADws5GL721m0A0AgFD7RuSzP+U9derlbKzY/ts0spoKhdPMj25Y5jD7vZ5ZzmdfcwWDdvUoHEpUf8S7V1OhSPqnvCJms8Ey7f+XpuGP71siIuLT6e8xjUupWPYnvelsKfWq2y+XssVX70irXj44zDepmsr8yNsDl3OZV2yaq/ZNr7+qTP7iylDOpLIEL0+EcOqVl+ZoJsMZfv74bOBW/nD/MM//oI0Xs9k3tvr9zQol9qpCSRWrr7wPdbeXqqlMqfbXL5bZ2Mu7I7L5+P7hj5rLbDYWy0p7I1SPjoqV3hTo7gyfP9wvsz/wW+VqKhRJ8z9uD5ny6wesv2GvvmN8NRUqdi5t0zpK4XYkCLX/MO5f//0f/vD7P/zHv//u3/3fv1jDofBP2AahzlZaP/0whUNhIrGSz7OyH7eBdGAv63F8v6eGD3qJIxPeuBPofsYf7j890g4Pm37E24uVfP6n/ZDIHO7+jA7/VONffLGU/I789Jf7trr8xR+XX7sJeY35Hv2b2FoPFX/K/UpspYsvfyonQvFX159MqB/l6zISmfqPmg3BB/ul1qv6iOurjL+mTP7SypBe3cs2HT98U/GdJ8vJv+8UTC4/2fnbbT2x/Wg78YrHC8/XTY5hOREFbv/uToBIxuaP8uwPWyHjodAbW/26u7P2ExfK9tqrCmUrnqu8slA6vSSW6/XmX/3mjdD6i7tTS4W/3WftHseP2V7xYH39oEFEuw9uPD3Sm8ydXVza6u6MnM3nOPEHjpZY/tEj3CimX7+y9TeMiqG1l5cssZJhOCKi3QffVOU4df2NwiW9vsv4Ka/XO6PI7bGud855DER0uPbnA37CbS4+/fN2c9JtyMeXI/HcVqg6NGJXUTbw7UbBLOcKnhEPCcXIs9XnkcJAO/k0qRl16EqpvcdPnifyTeuQ/mDpweZ+JBKJlEnrMgmRwLONrT1GYXZY9BRdXQ+ltoN7GVbtcJiatUKuMeC2klCMPH66kW6o7XZTLRXeSlbTu6vByJHRYow+W9nci5cUVrel88Pj2O5Wg88E1gN7idLAoFOrkhGXWllai9fUDodJSZRMJD0jlkz0SLCO1iIb1fj+ajAiN1rY6Pr65l6ipBhyW5TEp3ZXN57vFlpal81Eha1nwdheiht3W4mrJg7jSWlr5e29LNkthmzg24LMYTFkn93f48bdvR/o55NxjWfEVAkuL+0Xq/l87jCVYS2jDkUtn4qHMyXZoNOqOlz1h8qK9E5FaW9ng883tvYSObPVpZcut8RmHz4O80wosLHHqQfsZi2TiR4JA6MDwu7qk+c7kZbWYutci4rabGn98aNg5IhVDzlMCi4VeLoeSDF8ee+wPtppVXTVH+In3Vai6OrDpGZUEX66nWZzkUiR5aLbgmXcqCEh9GR1/6ikczt0RNnNnYJs0GJIPru3x40bm9GVlbXDTINtlAZt9uiqP1RRRILPqyq3w6Qgovzh1vLqdqYm2h1W6WpL5eBSVrRbDKXAt89kjlFD9tn9vYbUSYWth2tZlTK7+Ww/a3K7dXIKb29U4/uBYru6t7a5H4lEivJJt1UoPnv8JJTmlHZ7Ixvaj6ZqmWSp0ag1Op3/LGccdQjP7ge4cbeu27dGh1VXSfm3Eor0TqBoNPGxR08DGVZtodrW/mG9lkmU2Eat4bBbTu7jpLyRdzgGhGIk8Pz5fppxehzHP08TipFnq5uxilPNHPCOuRFTNSt1SN3mGupdICu8vUVMfG0tGJEej636Q2Ummx9yDkqDkqzJh4esRFRK7EqtclC2pLVlNp9lDaMOHbHZ2EbO4rZmExnViL229u1GRjFkaCafLq9GMlXRYB+g+n6xOe1WpTOcw965ci1bSq0+frKXyDWVDn0j+WBlNRKJpMo06hrgUrvrG89jBcHlssuJuGY1Gjtqm9xWnbz/VXZNIxovWzvXOmOkMnHoiMrbS6tZ/aijnTl8Em2NOnTp6O5ueCNWdQzb1cRkvl09tIwwW/5Qmslqhpy6F4suJqvE1zf3EtKclxFXLRwm0jW122FSvH6GsFsP+5aLARMRhTfXU0fxRInlonuifdRQ2uwMfzoayFvdVmF3bfl5OCczOqw6eSq8nazGdwNFQzu2tBaMRCIpli2XuCG7mYiygW83oiX9sFNH1F/C2nG3tjvYTzdjKuewSRl56F/bj0QiKVZWjUcO0wlGPcmH/CFu0m0liqw+TFpH7bXIRq9+GwdLS5v7Uv8bCttrGS69G8i0zQ6rrhpcOhIsVqOGhNDT+xHDiPGwr5az4Q1GbUkfHNeUNPP2twOm8UWLLrK6Gs0zDNvW6YVsXTvt7rseSCq8nSUmsrYWjBwZbW6DRk5CcW35cTgnGh1WnZwyiYRzZEAa1kYskMtKC4tFXgiurQUjmcagx6GWCcXI5vONrTSj8DgsRJGN9dBBqGgYdej6Vr/03pZgd7zQdb3VTyhGlp9uVFVuyu3zg3MjuurW4+XNvWiGVbscJnn3uN9WlrjI6lowIjfarAaNtJ5kCxWnXZfaery+k1Q7h01KIqLE7trTrSirHqLcvtZm23wWlQpl6+FGfdRtzYYzKqed2f1242hgyBBdf/J8J5KpiXbHQC19UNdOu1WZDKezWwxEtLe9Z3fYibJ9863A9q1+h0eVtcOctG64tdXHKyt7h9Ki2krsRmjInNxYl4ZSTsQ1KrlENJOr21zm8MpKRj/q0NFhMNAaHNIRJZ/dq2nHTdoTy6A0X+8HcuPG2m6KJuY89WqhVixWW2q33UyUDW/Whhbsuw+eZBQuDROWmydNstTu+vPtWNHkcunkVNh6GIzngsFQSWZyWHX52G4klwkHNrOc2m03S4XrHLXldp/2PsWiq/61YCQSibFsYStcHRq2q4gJfLtasIwoi50PaKXdrq7nI+WGmNze2IurBxy9C3cS0cmGDRmqB7x5clBT6G8Ykznk9S6LplYtVuPZqtnt1skP1+4e6CbcytCTu2F+0m3NJw4igs2hQ87Ckdo3SwgvbZWHz73d+QN0UM5F4+F2oRzJhKK7VKlVBeWsXoxF9xkiJhIpKezWNlvYSFcC9+48K+nHhtQPnoby1QZRZXMnOe7zuii6HcpOzPt8Pt+shW8064F7dzaLpnGftxTajAtEtWK8LPi8znb02ztPs3yjVqoRVQL3/Bvm4VGKPry5HGs0ant7Ec2Iz+sUlu8+4twL3nF17snd3rfN9UL86Q7vmPFNG0sbOxGqb/u/XDa6x9RHy1/6t7v3kWhU87lqg2rpREQz6vM695bvBjjPvHdcnXscTZTjy9cfRcnl9fHJYKBC1KgcJnJWi/HFrVm0pWKZKBs5jKVLRSokk7X2i0e/KsF7/gAzOD/utBmdPt/8hJmSz3aOvL5pKxvc2I9TrZje395h9fJy3L9ZMo37vC4KbO12h4HLR4Oh2tCMbzqxtykQNaq5fLUR3w9Eye31TSR3Nnt/Osci2w2nz+eRRx/eTeXjNx/FWvZpK5/bThR7X7zVSqnOt3C1Yr7aIPPEGd+8pZljBKtdUS2VSkTCwWFMoVTHYwwRZSOHh+kSUSGVrIkmYSuwZ5/2zQyUd/cT0tb29iIujzP68NbTLJEQC4SKXt+EqbixE+0c/rVohGKlTNnIYfywVGQLqURNNHeHIZcIru5wQ24L778XqBDV0rEdVm8z2ybmffNjgzmmqaJK4N4d3jzsouijm0tyg1WjsU34fDNTx50fi4ZYtpqstU19fev/ZrnKs1Lf2syaYCTr8w3Lot+mOe2ARj0w4fPNnGJKhZf2kSqVmjTriqYJp6p4cznWvcVDZ26P2OW3d6SDGcyzzdC4zzuszjzbOj4YWctEV5PqEZ/XSbGt7hAzCl192//lSkY37tNVDvzbDFFlYyc+7l1wC8HbO0UiQZqWRCRw9c4wtStPb60k1OMLI8qtwIHL6xs3lTb997MMmy4xRI1q381RdjaD0vyJPrqeUwxKlSY0eCG+dPNRlFxeM5+8F6hQYdX/KO32WNbvLkdPvipR5PL5SuNkmRARWbSto1isTqVyKhYNFYiq5cqonmLR/ToRUyqVFIMWYkrpvRIj175UdEIlu8MNzfimjaX1nWhG6gf36PDRyhf+beb1M0TTt1x0bqdnGRyQxk7TSlfKfDZyGI9FwgWqVsuiiZIrX2dk9mlrPej/eiVJjVp6e6eus5m1rhmf75SqkudkI/WCdDuQbCRSIjkfq9MLJdz5+3j/oX+z4XZqHt57VifPvM83rCoXOJl9Ynhg0OOb8VCtmC5J3+IzpXyFyUSO63d73zzh7fV/o5qLBsMDI57i+u2Hu4LFrsiUiiRVmqgrH9dyQBrLbKKvprrf9NTrWqWWiDwzTiMZXXNjg8e13DvMVjvaXE1oRnxep7SGJFe+uSMbHJbKIXlyWOu5RGdh2bi/ktBP+abt3P5BNFsJ3JV2RFU6WI4LREw8eqSzmV8YVk6ov9x1pl6h+NeNnlEheEsqlPDW+pFuwucdUR8tb4U7e8U3auHN1aRm1Od1HgQCAlGtlNrfDiq0im3/FytH+lGPbkWaQJXATrzhnfd0Nij0ZqlQzRe7hZK8tRJXj5+pRDr9aSpu7EWznV5qVCr1zh1fBKbYafjxfHP1r34kKnvrxtazgG7c5x3WHK18Ec7yRFxiMzg44ik9u3MvUDm5AqQ0rbS0bKYPo+ECdZYUzYvLYDRcYKvVziQXCtHVNX+QG/T62untle4gpfa3E+rxhRFtrZRqNMrLNx9GyT1s5qR1slHNZepy37RJmlFcPRcM1RwzPj6xuysQNSr5fKUQ3+1+iu1s18k14/P5fFalKBvVid26jZQUdsvxB/Sjm8tVoloyXnPM+qZNe4GDl4NBr2FERO1XNKzOFVe+uRPkB0dtbf83y0myy7lIpdg+OIxkwtFdolq1pLQhYSHUvllcOXFnT3b+6sXehTj187ODpchWvj57eZQ53MgynHdWOXf+jDy2HI+lC47F87oUKzN55cFI1b14bXFiev7SmI6IKBPUuKbG7K6pCx+edtv1VlM7H9gs2OcHtZGiweGQM5miWi2GDoiIxsYn7K65ywse/qhza6XMTrhocFCDNXjs8nioSDQ4cXV+zO6aver2jCyO2V1T78x72rVyN9UqjAsfLE657GO+aya+kAkcVNxvzU9PLF57y105CLzwPbveenV+zO6aG3Z7Plwcs7umLsx7KrXwfkS0eYxcMaPSKGN7WSJyz3jPTg++tLVJbZNphrcL1ovKejWxk9XPLJyo1hbz9F7MevFXHy2YFSqNXG23W/XK7Z2BiVmXfWz+ysdisUREZJ/55MoitSsGh0PGZIqcUWz0nVVnGJ6/MOWyj43bVaHeOQN51mPgihlGo2zudT/5zGYbleJpXj925nS7UtLOfHxlfmzm7Jy974soGXX+oy1d/UOpF8tHBfvlDy96HOcXK7lMM7Ycbnu9p21icivbDAcLVquyLiSCWf3MvG2PbJPzY3bX7LuTg52vlgYnrk5OzS54+KPDPO3tt1TqYoaRORy1QrnzlpMLTaYUDuatF331amgnq5+ZP+4ktWvhg8Wp6flzE/zuZpRIb/vkyuLpEbPeajoq1K58eMmTCUaKBhVxnMFjl8drVaVMptDb7SbNceef1WTC4Zp+ZsHW17cz2nA+1+nb0yOGAbM6keYMY2ecQzqlTKbU2+0mtVUrvLSPx7POIWOaKrU8Huos7ZmX53ZA4z41ZndNLV7TsIXjXtZYr15ZGLO7Zi99Lq8UpCG+uGAPhMruxWu+MfvZ+ZlKKJDJBLWeGWmudjbY+xaPxO73k4eNU5/88tKokvbIOjblso/Nf/DxR/Ovusp/htO458fsrql3Pvr0XbtBbW7nA5v5U/MTe/sR0eYxcEVSaSqx3azONeLWVhhx7uys++SrBtSt1ywJk/MTYjKQZRqas5rMTqLVEA2OufML8vjybvWoWHvrvPTXr33h4pnaS0WnMDq6RXmNzx9K/TA9MXVt0V0JBTKvnSHy4+VifERqh1KlksZucn6SKe8FpeHfSdQa4rxtezesnTk7Ozb/3icz2vDuNpHu1CfvLZ4e0WtMXCbb9n541Wse1DV3q1TcWC84Fs96rMlA9oUS7ozEwMioTWQayjPeaS2p5Vwm3J7/4KrXpNcpVXq7SU0yWX8t5UpFt+8DqScXT3uU+oFe/xORYdh7amL6/WnLUSpEjnOKSr7dPFwJt0+fP10p00cXplz2sXcunH1FTfV9ZskURKQ2qeUkV1uMrzzSpZm4+p5UoUPyCru9E9bOnJ2Zlsphd/vkc9UmaWEZ9bi978257GPzVydZ5mgnIs39jEqtkea+bXJu8fTIC8NKqld0na27aFfdb52dmujN6wKrveaTCuUttnD87bZ54uqV+TG7a256SLHFEhHZT326YBdDFffiNd/E1NlFdzkUyGR2wp6Z+VcWSu8iRgeH2VOf/OrSiLLU7c/5Dz6ZcLyiUKxWbSDLvzDf+lc/l13eXTcYVuPuNHzRXShmiVSuhQ+nJqavfTTB725ET64Ak/OT0rKpMRkyOwlpSekckuyb5JpMMFxjZ+bVqaNKU2FtKYWZT96dddnPz012B6maLRp+eWm08x1RoSAVcINUpsqhtOBPjE/ax3ydGUWq4fl3plz2iXF7qvshUShVZj56Z8plP//OBSeRxmRXN8KCZdRrOn1+QR5b3okdFR1vnXP0fUB/+u6Uuk2GYe+FKZd9zGdX1V8+d+svNoxyubB25pNLc5Nz52e04d1tw/zMYC29FWvPXR5hDjerTEMzi4yFUPuGHe5FRq++NzHQ10uqyQUXl8w1z46d8bRjGVbvICLr6cujrcDO0emLHpXRbdCqlEaNmqsWK0TEJct1IiKjRhRaRETCUTRVrG9/e39Xc/bTC2aTQk1a64zX6/WOjbiHXEREnU8JpVzeEqTDY0aNhjTWOa/XOzRoGR4yEslknVaplJ2brfc+XIiIBL579KLCtpRGjUaolzkiqhSqnEbz4hLX2ZZcpVB1t0WkVGsUhiGv1+sdHx12OhydNEj08tbM5vbjfc51bkovZg9KAzOndCTUa91DAqTQTzga+9uhE8dT9OoGxxMRCQlBVEpvKidSKlQaqTu8XpfD3tfGzu7JiHonhSnVuiGv1+v1jnq6DSRqyfQLb59b8I7xkbUSq6xVEgJRm2GrfeeS2YxGtp4laoc7P0pggkn207dHTESk8ljE3JPNuufd01qde9KQ3X2833Cdc+rFlYPSwMyMjvSCdMIUCb3DHtJwKOXylsCRXm12eLxer3dmyG7v9fWAuZXdb7jOTc6LuXhpYPaUrv/YUrFGRFy5yBiNjuMRqW9/27CMDpuIjBo1aUc6M2DE0DeCvc6fnzTHk7mZU7r+vq3UtApVb7owetuEb2F+lI+kMsejMWA2v7SPx7Nuxuv1jo9bhoc6l1N+1dwWWKlzK83+8795LilNXyHRJHV3EFUatVAvV4iIYzlOrTEaNc1ON1aS5TqRyWzk2apAREyj00iz1XAUDKYFItKLnaOVldjedunljxsykNh516OD7UIh+eD+jvbsZx6zRq/Wyg1DXq93bnxswDnkYFjRcercgjv3/PneC6+qvva8w4HFKUNup6wyzU+acwdLMr2JyHr68ogQfHYkGNyq4z+aXi4Tge/uT+WwpTL2+qFSrHJqjfH1M+R4udC8okGtbKzhOjc5P2XO7edleh3p1RqWZ9pEQrzCaNT6vtUiGSooPph1qIhGnbbg86VnUf3pix6De8CQ23mxhKW3ZjnDyBnfrC2ytpkmCoYK70uvP64lg5GtM0RCuFghUioUHNvpyVg0SfXtXv/3ykQllwutJpHaYREfP9lkPJdOW0kpJ+lP2Hwimnu5pjo8ZmO5Uf6LK3ez2p15tSbp9GoNyzDtTjmoXzzFsbOwKDRKZTc2k6jSqLtzf2xkeMjZXfxeHFbj+Gu7zqjRcNUCJ81rhohI2RY6XyhVCi1F75wKYrrNrdeaFl1339WKXqEUq5xaYzBqNHWepd4GTRoj36gKRBxT7v7izWpQBINJgY77kyqHsdwrfnPnHjDnpLLvn2/9q19vDMjQ7t56ulKsKhQKIukLRKocFhmj0fHCCjCwKC2bxkmvObcvLSmql5bBSXMumZed0hndTrNKJlepqXYkEFGF4zSdQTLJm8V07ybgKoVGbhzyer1zE7YBV3fBl/XNqM6HhEwma3UrWKGUS8dGytLESi7fXa5OeKeIyHr63VEhuHMkXHSr+z+gD7YPqs3jmiFRJOKr+WLz+JfE36NhKoWGZY4EonZFmnWqyTPVVEI3eXbsrKcde87q9URCvZTnBEStn5ISXfAdEvmcuOxPExFZFq+9JZ0mZRuzy7dURIYZp2JJ1ulA/akhIVEZP05s5xZPZ+7d+ipnUigUJukRyn7j94fb9cLQmQubGym50r3j92cmTi/OCA+++iZp0rBNxdXP5yj+ipbofYszt+7fuJVs18q6mU80FP1LJ0u3kve/zum1xBaMpy7rZ6dO+2/fuZER6xXdwic+PT35y3tvPX+u6v/2T7ctBq7R9n02RZleYy69sLWcShVrDXymp5qmXbaNeYgo9PhAMXduWgpCMvulD+V3bt7y00dz2tLWbX/Zfe7KpfadG/70frOaH3v7Myp1fhXidLs2bsGOJtEAABONSURBVHx5PWlWt1nFoHfuO5vodBnvfnnbopc3RO1nU93j67Xkwxv7JhVXZU2XJ5zl0M2vbkS0spbecBz6XaendLfu3SgZ27ySBonSm+Viwe/3k2Xy2lsTen1rXTn0az0R0ZRTv7HemPjMYKppomXbhx4iGre2b97wH6maTF05+Kpzsc/zd+77E7udXestfapWyzamJ9K05bbRE7fhUvPJ+9/kVe1Ge8I3r6fusaT05kEqryF/IjN17a3FmVuPb9xUt2tV3ewpu87STG/4/empa2PdzqfJYflBykNE48d92/RcumxpUqwT+JI7d/d3dXyVnRuxDVia2xt+f3rywzFVOtY6uY/Hs+6r6yltm1WNXbW8fm7rqzdu+6PElga97/X9ydzYuX49olc3q1nnuY+pJg2x2nfJ679z+6uMVcY1F65+rteTpvLNbX+MOEahNrmJZmZGDh59eSNpJraiHL9ARArH+MX69qPry5d/ccnA3rztT8j5clEc+2ySurt2HGrtlL3u96vbTLFmfnugnpYrXTv+h5mJK+fPJf0PvrxtVfCc4+ynpN/LP3h4K6qvq23TZND0verD8e+4N9mUU/e8opyiyWHb+iPVlE+qf6fui4p27GTNvlgmK63q/W9u6zXEFkun3v10drLlv3P7RsZQr6oXPj6nf+0MqW0eHC8X5yfdRKTTatMbfn968tpbE6qW0jZqIJr02NZSqmmikYsX0jcf3NhXcoWm+9Ivxpvb6c6WtncKJd7vL2ic567MGHTx5dLoe+NERANOXXq9MXGihKW9kNfCy/6kRcOaxq20vVEoLfv9pHGeuzIrlNf9q5prb3kndTfv3iiJbU5Jg84h5/7NP11PWtRtRjV0Nr35vNf/Ey91pUmvD62rFn5tICLHkP7ul7cH9HKO9L+co8Drfudgt4WYHDkGachi3Qkvb5mlv+82v30w+N7V7m1sZKWdb25EDKpmReE8R+MjF46+eXDjlpIvNT2XfjFOvf54PZVvcebWgy+vJ81ttjl29XOixCuH1akyll7Xdb7F00d3b9/Iy5tytZmIyO3S3fnqtkVHbLnivfKr49W6FLx+I6JX8U2F63Pq7rvKden09p07X2X0sqrqzMc+g54WK98s+w+1XF3aoH1mpProq+uHWmpqO59EjvGx+vaj6yt00am//+XtAb2crxSmL37OveLvM6MuHWtMfP7CfDte/Y7/7DW49NWvbvt1xJaruiv/5ApvqfnkvZs5dbXcnri4oNcrX1gBpGVzcnHIY3uwVPB82Lfa9Sb5pMd2kFL3Hh/2DIdvfnljzyw02hc++0TqhrEJh1T1REQW1znb82+/vG1UNDib7xzR9/llr8sxdP/un24PGDiOzv9ybtsfZtX2zQf3nOc+mLcZTjn1iYr2hQ/omvnsuObklRYKzx/c5y7/5r3emdu9hsk7DXv0YsMsIxec95e/uh5UC5zn7V+ME5FN1pY7Joloxqn4L5lqhij05HZ07l8+cyJs/YREeL0Gy3Q1WscPCxzHi6Iotni+KUgPtbKrjzcj0r95nus8yNfrmdD1W8uBRFUUxbbAMwzDNARRbPPdLTf4pvRMhmH4ZksURbHZ6PyjxbMsLzT5RrOzPbbOSP9uHT8o8jzfe7um0Jb+HXz8KNHiWYZhWL7zUN/Lu41s8Wydbx1vocl3/3dv15oNhmE46d99+/vC1toCzzSEvoY195f+nGba3c3yLWl3GKbZavMsw7B8SxRbTZ7p/FMUmw1pC2L3mSf6vC2wneeJTZ5vimKLr0sPNBsMwzC9HZde32AYhql3XiAKDYaJ7z67v36Q4fufxdfZhthssHyrMwCd0REjm4/Xsq2+xjSaoii2mn0tbEpPlnqs2eiOS7dVJ3atN2+anPQ0aRd6Ekv/9celRIuv11nu5Ji2uvOk09McWz9uQ7Mh/Y9e55+YDP0N6Gv5yYYJDWmX28LL+9jfBrbBv1AandZKvXdibh97vrTUGZ6G8MohbnS7QXo5y7fEZqMzlM0GwzA8L/WYwPNNqbUs3+p0Psu3RLF9dPC72wFRbPV2vDNbup3WaRjT24X61p3/Wj/IHO8GwzZfelX/fOuVSf++SxXabDBSpYqt7Oo3X0SKXLdXe1P3xaKTJlr/to8b8NoZ8uJycTzJG4Ioik2Oa3anRGfpEEW+wTInS6bXq1ID2kzymz/dC9f6GnKihPs0G0ydbYmiKAps7/Wi2OR7A9pi62xTFBrSatNXv73CYht8rzp6M6EY2fz6uNJO1PLLNdVtaO7x8mq51f1fHLdx63/fDvStXaIYer60Kc3tvjWkrz+kud0Z1s7qJIrNZrfvOvPthVkq9I3JiWH9rq4TW2y9zrfEZkOaQp2h7H/aUej57c3uvve6p3/jbKN/DZFWtmaj3isUluN4Vlp3G3yzJTYbDFMX2p1tSoUi9dLJNbzdXdpOzLfj1a9/xeuvDrHNs3W+1dm1/hI+WeCN1gtVf3KSn+hnaeb0f9x06qglVX2v1poNprdOHn/kNRtMQxCaXHfB4xvNV2+2WwFSy1vZ1a83I8WXd6Et8P2zpfDs3sNeqZxsWK8N/Q2LP/rPYKzywoOiKPIc1+preXN/6e7zbBtJ6yeFO4r9JBpbd28az/zzmP3l0zlaudBOQXdq1q1+kw3aebJkuvCuByPT1W5W9vcKjtmJge/x5cT6k2fnL5x7Y21LLv/xKV349aX/14ZrY3n57KVLf9O3eHznK27kw6uzhh/wGqFebchMRt1PWv9/vlXw/Orq7M/odK5sJLDDz12d/Xt+Wbe//sRy/sIPvQpUs8E0lQbpXtHJ/cfLO9zCtauzfScVhDeW62cvLfxMBiIT3tisn/34b9ncV/bSP8jq93f+3L5VOPOrq/aftG6D93+/XTS+e+1zt4ngzUOoBQAAAICfPfxQDAAAAAAQauGv1hZaP4/7s36PdkY2V5/++FuzAgAAACDU/gxk7vzu9ku/6s3d+/0fl6J/v0Yll57svHzBhZfvgZl5fP3fw+nKwcZB7vUbm5jzFJae7uAaJQAAAIBQ+/+Zwcv/7RcXx//x2zm0eO03465GdDNy9B3PUg15BnJHIQwrAAAAvFG4Tu13ebL85MKlC0REyaUdbsrNB+9v5XhRHD57eazy/NFhvd1qDnj/58dzsaf+p9FqS+NYeP/90zt3voiXeYHn7Gf+12n18tJGgkjUOBY+fb9zB6mVu18XCizbbsvMEx9/Mrd9209v/8slj7By66t4VVCap1yDuovnpuNP7zyNVlsK/cK1f5qrP7n+6JBpt7iBUwutXdO5/zE5JC88/eoet/CbK8eJeGP5Hl8pHtYE3eDML9/3EVUOlpc24hUyj5y99C6/uzJ+4aKeCk+//sa6+N+nae1Pa4or50hst0k42niwspfn1fbZi1fPDknzohK4cyuku/CLy2NqItpZ+s+6+XyOcsU//D4+dsUj7Erv1W6rL3z4+figdF14uduiDxWTRLj0AgAAACDU/iPiorGyZvL8ObdZaIqumV/+drG4+jh8ylt9fvtJefjj384bMqHd7BH/zrVPHUsP9pSzF7zVjQfNy++9JycuG1wLxea7vW659tt/0lAru/J1MtG5Xnj1+R315OV/nXYI5d2lHbH6/M6T8sjHv5nX14u7R+nm9IVf/PatwOpj46lzo7xs7Sg2qWbXs6bz7588xtskz9Vfv62TJ4NP74f4qcydoOzyP//rkJBZvuN/dGpeH8jS+dpmTj+hqKQT+bxh8h0uu8HwpcCfw1nPh7/5yFzd8v/5z5sff2rjSqE7a67Jq59PDh1fjGxwbLC6N+j87ScLRBsPdqX3arNHjzcPxgc7e2fTauqZMkItAAAAvEk4/eC7aJXdOxnWOIE0Zz/99fvTynpsK5wsEAnhR3d1nmmzvMo2FAarRUZK59T8tFNdjIU36PS1d8bN8mq7JeQyR5lMSbRN2gydOwXKlWoNEZHCYdA1u3eArLINnVpNRErLoEZJ0kbNclIaB+anXSoiIfyQ0XnGzXL54HlFvRjd2pNPXp544QKdKrVDJycijU7LM/JSva4zOlUymc5u0NbrlgFLZj+6G64Pnr1CTPygZJs77XA79EazqsbKDFarnOQWs17G1qpEAsuyusHRIc1re6f7XnKdUy62eg8XGpxeb8HkAQAAAITafxTKVv2QIxKKG/Fsm4oP/3Rjs+6ZvXDFLG8L4aVnBefwsIXIMzpEmYN9rl1e/tP/uRNgUqni4jujSiIij06jGT/rO+sdFTO7tabqO97LMzqUyWaJhOLGsxLX2ehBhSrx7f+4E6gL4eVnBffwsPRkk7a8kR8Yn1MSUXhrs9HbSr30+JAnoqNEzjGtnHS7S+FHZaF1+DhSdnnsNr2uFDjkBydtpOMYxuLuHk01jTplieAGK7Abu0m5c8xDZHCNDGZW7m0UT/7oSyaTi23hxHtxh48aan3lcGs/IxC1U+W6ZQCHaQEAAOCNUvzbv/0beuF1TGZjPhrJlHjL6Ljd5BofMfKF1FG24BgbVYikMqir+Vxd5hg9NWZTVJKpinnK55syC022msnmcrm6zDHp1iZCh9kCqx9eGHeblErtgMNqlMuNJiMRkVwhNwwYDQaL3Wayj+iahcNkjrdMDzsMJtf0mE1eySYrLa3v/KypwfIqQ0N6P6ueLefKttNvDWqJapEUM+oclBqcyWRGDHwsldE5J0/b9SrH+JillUwcibZT530TWrneqG4Z3FPDZo1Kq7E6x8xaIplcrjW7T806VWwyVdANnznvHVKSTK6weBdGZdV8lUxWvZKI5HKlYWBs2Els8qjU1AlsSXqvYtsyOz0pMAVOZtI045sp67m3h/QyTB8AAAB4c3BHsZ+lzZWlqYvv6omIeI5Ta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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">jednorazowego <span class="_ _3"></span>z<span class="_ _1"></span>użycia tw<span class="_ _3"></span>orzy<span class="_ _1"></span>w <span class="_ _3"></span>sztucznych do 2030 <span class="_ _3"></span>r. <span class="_ _3"></span><span class="ff1">oraz </span>osiągnięcie<span class="ff1"> </span>n<span class="_ _3"></span>e<span class="_ _1"></span>utralnoś<span class="ff1 ls39">ci<span class="ls0"> </span></span>pod <span class="_ _3"></span>względem emisji <span class="_ _3"></span>dwutlenku </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">węgla <span class="_ _21"> </span>netto <span class="_ _21"> </span>w <span class="_ _21"> </span>zużyciu <span class="_ _21"> </span>energii <span class="_ _21"> </span>do <span class="_ _21"> </span>2050 <span class="_ _21"> </span>r.<span class="_ _3"></span><span class="ff1"> <span class="_ _1"></span>W <span class="_ _21"> </span><span class="ffc">2020 <span class="_ _21"> </span>r. <span class="_ _21"> </span>poziom <span class="_ _21"> </span>recyklingu <span class="_ _21"> </span>pokonsumenckich <span class="_ _21"> </span>odpadów <span class="_ _21"> </span>opakowań</span> </span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">z tworzyw <span class="_ _3"></span>sztucznyc<span class="_ _1"></span>h dla <span class="_ _3"></span>Europ<span class="_ _1"></span>y osiągnął <span class="_ _3"></span>46%, co <span class="_ _3"></span>oznacza wzrost o około 9,5%<span class="_ _3"></span><span class="ff1"> w stosunku do poziomu <span class="_ _3"></span>42% w 2018 </span></div><div class="t m0 x2 h2 y215 ff1 fs0 fc0 sc0 ls30 ws0">r.</div></div><div class="c x1 y0 w4b h0"><div class="t m0 x7a h6d y41d ff1 fs14 fc0 sc0 ls0 ws0">2</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2e h2 y215 ff1 fs0 fc0 sc0 ls0 ws0">, <span class="_ _4"></span>a <span class="_ _3"></span>UE <span class="_ _4"></span><span class="ffc">zobowi<span class="_ _3"></span>ązała <span class="_ _3"></span>si<span class="_ _3"></span>ę <span class="_ _3"></span>do <span class="_ _4"></span>przyspieszenia <span class="_ _4"></span>transformacji <span class="_ _4"></span>w <span class="_ _4"></span>kierunku <span class="_ _3"></span>jeszcze <span class="_ _4"></span>bardziej <span class="_ _4"></span>zasobo<span class="_ _3"></span></span>-<span class="ffc">oszczędnej <span class="_ _4"></span>gospodarki </span></div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">tworzywami sztucznymi o obiegu zamkniętym.<span class="ff1"> </span></div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">Mając powyższe <span class="_ _b"></span>na uwadze, m<span class="_ _1"></span>ożna zakładać <span class="_ _b"></span>dalszy dynamiczny <span class="_ _b"></span>wzrost branży w <span class="_ _b"></span>Pol<span class="_ _3"></span>sce, <span class="_ _b"></span>która powinna <span class="_ _1"></span>mieć dynamikę<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">w cenach bazowych (bez uwzględniania inflacji) na poziomie wzrostów zakładanych dla <span class="_ _1"></span>tego sektora w Europie. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>podstawie <span class="_ _3"></span>r<span class="_ _3"></span>aportu <span class="_ _3"></span>Banku <span class="_ _3"></span>Pekao <span class="_ _3"></span>S.A.</div></div><div class="c x1 y0 w4b h0"><div class="t m0 x81 h6d y41e ff1 fs14 fc0 sc0 ls0 ws0">3</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x5f h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _3"></span><span class="ffc">wartość <span class="_ _3"></span>gl<span class="_ _3"></span>obal<span class="_ _1"></span>nego <span class="_ _3"></span>rynku <span class="_ _3"></span>opakowań <span class="_ _3"></span>w <span class="_ _4"></span>2021 <span class="_ _3"></span>r. <span class="_ _3"></span>wyniosła <span class="_ _3"></span>około <span class="_ _3"></span>1 <span class="_ _4"></span>bln <span class="_ _3"></span>dolarów. </span></div><div class="t m0 x2 h2 y41f ffc fs0 fc0 sc0 ls0 ws0">Segment  opakowań <span class="_ _27"> </span>z <span class="_ _27"> </span>tw<span class="_ _3"></span>orzy<span class="_ _1"></span>w  sztucznych <span class="_ _27"> </span>stanowi  j<span class="_ _3"></span>ego  największą<span class="ff1"> <span class="_ _27"> </span></span>cz<span class="_ _3"></span>ę<span class="_ _1"></span>ść  i <span class="_ _1e"> </span>odpowiada  za  37%  w<span class="_ _3"></span>artoś<span class="_ _1"></span>ci  według </div><div class="t m0 x2 h2 y346 ffc fs0 fc0 sc0 ls0 ws0">materiału. <span class="_ _5"> </span>Do <span class="_ _5"> </span>największych <span class="_ _22"> </span>odbiorców <span class="_ _5"> </span>końcowych <span class="_ _5"> </span>należy <span class="_ _5"> </span>zaliczyć <span class="_ _5"> </span>branże<span class="_ _3"></span><span class="ff1">: <span class="_ _22"> </span></span>żywności <span class="_ _5"> </span>(42% <span class="_ _5"> </span>udziału) <span class="_ _5"> </span>i <span class="_ _5"> </span>napojów <span class="_ _5"> </span>(16% </div><div class="t m0 x2 h2 y83 ffc fs0 fc0 sc0 ls0 ws0">udziału). <span class="_ _3"></span>Wedłu<span class="_ _1"></span>g <span class="_ _3"></span>raportu<span class="ff1">, w <span class="_ _3"></span>latach 2021-</span>2026 n<span class="_ _3"></span>a światowym <span class="_ _3"></span>ry<span class="_ _1"></span>nku <span class="_ _3"></span>opakowań należy spodziewać <span class="_ _3"></span>się średniorocznego </div><div class="t m0 x2 h2 y420 ffc fs0 fc0 sc0 ls0 ws0">wzrostu <span class="_ _21"> </span>(CAGR) <span class="_ _1e"> </span>na <span class="_ _21"> </span>poziomie <span class="_ _1e"> </span>4<span class="_ _3"></span>%. <span class="_ _1e"> </span>Z <span class="_ _21"> </span>kolei <span class="_ _21"> </span>według <span class="_ _1e"> </span>szacunków <span class="_ _21"> </span>Mordor <span class="_ _1e"> </span>Intelligence</div></div><div class="c x1 y0 w4b h0"><div class="t m0 x38 h6d y421 ff1 fs14 fc0 sc0 ls0 ws0">4</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x82 h2 y420 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _21"> </span>w <span class="_ _1e"> </span>okr<span class="_ _3"></span>e<span class="_ _1"></span>sie <span class="_ _21"> </span>2023-<span class="ffc">2028 <span class="_ _21"> </span>należy<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">spodziewać się rocznej stopy wzrostu CAGR na poziomie 3,29% na rynku globalnym i <span class="_ _1"></span>4,20% na rynku europejskim.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y423 ffc fs0 fc0 sc0 ls0 ws0">Rok <span class="_ _22"> </span>2021 <span class="_ _5"> </span>przyniósł <span class="_ _22"></span>na <span class="_ _22"> </span>rynku <span class="_ _5"> </span>europejskim <span class="_ _22"> </span>ożywienie <span class="_ _22"> </span>i <span class="_ _5"> </span>wzrost <span class="_ _22"></span>zapotrzebowania <span class="_ _22"></span>na <span class="_ _5"> </span>opakowania <span class="_ _22"></span>każdego <span class="_ _22"> </span>rodzaju. <span class="_ _5"> </span>Dla<span class="_ _1"></span> </div><div class="t m0 x2 h2 y424 ffc fs0 fc0 sc0 ls0 ws0">opakowań  z <span class="_ _5"> </span>tworzyw  sztucznych <span class="_ _5"> </span>wzrost  wolumenów <span class="_ _5"> </span>w  1Q<span class="ff1">  2022 <span class="_ _5"> </span>i  2Q <span class="_ _33"> </span></span>2022  wyniós<span class="_ _1"></span>ł  odpowiednio <span class="_ _5"> </span>3,20%  i <span class="_ _5"> </span>2<span class="_ _3"></span>,7<span class="_ _1"></span>0%, </div><div class="t m0 x2 h2 y3dd ffc fs0 fc0 sc0 ls0 ws0">ustępując jedynie wzrostom odnotowanym w segmencie opak<span class="_ _1"></span>owań papierowych i szklanych</div></div><div class="c x1 y0 w4b h0"><div class="t m0 x83 h6d y425 ff1 fs14 fc0 sc0 ls0 ws0">5</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x84 h2 y3dd ff1 fs0 fc0 sc0 ls0 ws0">. </div><div class="t m0 x2 h2 y139 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y54 ffa fs0 fc0 sc0 ls0 ws0">Sektor opakowań największym „konsumentem” plastiku <span class="ff8"> </span></div><div class="t m0 x2 he y203 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y426 ffc fs0 fc0 sc0 ls0 ws0">Naj<span class="_ _1"></span>wię<span class="_ _1"></span>ksz<span class="_ _1"></span>ym<span class="_ _b"></span> <span class="_ _23"> </span>odbior<span class="_ _b"></span>cą <span class="_ _23"> </span>two<span class="_ _b"></span>rzyw <span class="_ _21"> </span>sztuc<span class="_ _1"></span>zny<span class="_ _b"></span>ch <span class="_ _23"> </span>w <span class="_ _21"> </span>Polsc<span class="_ _1"></span>e <span class="_ _21"> </span>jest <span class="_ _21"> </span>sekt<span class="_ _1"></span>or <span class="_ _21"> </span>opa<span class="_ _1"></span>kow<span class="_ _1"></span>ań.<span class="_ _1"></span> <span class="_ _23"> </span>Kon<span class="_ _1"></span>sum<span class="_ _b"></span>uje <span class="_ _23"> </span>on <span class="_ _21"> </span>ok. <span class="_ _21"> </span>33,5<span class="_ _b"></span>% <span class="_ _23"> </span>ogóln<span class="_ _b"></span>ego<span class="ff1"> </span></div><div class="t m0 x2 h2 y427 ffc fs0 fc0 sc0 ls0 ws0">zap<span class="_ _b"></span>otrz<span class="_ _1"></span>ebo<span class="_ _1"></span>wan<span class="_ _1"></span>ia <span class="_ _3"></span>na <span class="_ _3"></span>tworz<span class="_ _1"></span>ywa<span class="_ _b"></span> <span class="_ _22"></span>w <span class="_ _3"></span>Polsc<span class="_ _1"></span>e <span class="_ _3"></span>(śre<span class="_ _1"></span>dnia<span class="_ _b"></span> <span class="_ _4"></span>dla <span class="_ _3"></span>UE <span class="_ _3"></span>blisk<span class="_ _1"></span>o <span class="_ _4"></span>ok<span class="_ _1"></span>oło<span class="_ _b"></span> <span class="_ _4"></span>40%)<span class="_ _1"></span>. <span class="_ _3"></span>Drugi<span class="_ _1"></span>m<span class="ff1">, <span class="_ _3"></span></span>pod <span class="_ _4"></span>wz<span class="_ _1"></span>glę<span class="_ _1"></span>dem<span class="_ _b"></span> <span class="_ _4"></span>zapot<span class="_ _b"></span>rzebo<span class="_ _b"></span>wania<span class="_ _1"></span> <span class="_ _4"></span>na </div><div class="t m0 x2 h2 y428 ff1 fs0 fc0 sc0 ls0 ws0">pla<span class="_ _b"></span>stik,<span class="_ _b"></span> jest<span class="_ _1"></span> bu<span class="_ _1"></span>do<span class="_ _1"></span>wnic<span class="_ _1"></span>two<span class="_ _b"></span> z 25<span class="_ _1"></span>,1%,<span class="_ _b"></span> trze<span class="_ _b"></span>cim m<span class="_ _b"></span>otory<span class="_ _b"></span>zacja<span class="_ _1"></span> <span class="ffc">–</span> o<span class="_ _b"></span>k. 10%.<span class="_ _b"></span> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x85 h6d y429 ff1 fs14 fc0 sc0 ls0 ws0">6</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x43 h2 y428 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7f h2 y42a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y42b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y42c ff1 fsa fc0 sc0 ls0 ws0">2</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y42d ff1 fs1 fc0 sc0 ls0 ws0"> <span class="fff">https://pla<span class="_ _1"></span>sticseurope.org/<span class="_ _1"></span>pl/wp-content/upload<span class="_ _1"></span>s/sites/7/202<span class="_ _1"></span>2/12/Tworzywa_<span class="_ _1"></span>Fakty-2022_PL_w<span class="_ _1"></span>eb.pdf </span></div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y42e fff fsa fc0 sc0 ls0 ws0">3</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y42f fff fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span>https://media.pekao.co<span class="_ _b"></span>m.pl/pr/774747/bra<span class="_ _1"></span>nza-opakowan-w-okresie-<span class="_ _b"></span>z<span class="_ _3"></span>awirow<span class="_ _1"></span>an-gospodarcz<span class="_ _1"></span>ych-raport-<span class="_ _1"></span>banku-pekao-s-a, <span class="_ _22"> </span>strony </div><div class="t m0 x2 h15 y430 fff fs1 fc0 sc0 ls0 ws0">3 i 5 </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y431 fff fsa fc0 sc0 ls0 ws0">4</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y432 fff fs1 fc0 sc0 ls0 ws0"> https://www<span class="_ _1"></span>.mordorintelligenc<span class="_ _b"></span>e<span class="_ _3"></span>.co<span class="_ _1"></span>m/industry-reports/rigid-plast<span class="_ _b"></span>ic<span class="_ _3"></span>-p<span class="_ _b"></span>ackaging-market </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y433 fff fsa fc0 sc0 ls0 ws0">5</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y434 fff fs1 fc0 sc0 ls0 ws0"> <span class="_ _22"> </span>h<span class="_ _3"></span>ttps:/<span class="_ _1"></span>/media.pekao.co<span class="_ _b"></span>m.pl/pr/774747/branza-opakowa<span class="_ _1"></span>n-w-okresie-<span class="_ _1"></span>zawirowan-gospoda<span class="_ _1"></span>rczych-rapor<span class="_ _1"></span>t-banku-pekao-<span class="_ _1"></span>s-a, <span class="_ _22"> </span>s<span class="_ _3"></span>tr<span class="_ _1"></span>ona </div><div class="t m0 x2 h15 y435 fff fs1 fc0 sc0 ls0 ws0">7 </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y436 fff fsa fc0 sc0 ls0 ws0">6</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y437 fff fs1 fc0 sc0 ls0 ws0"> <span class="ff13">Zużycie tworzyw w<span class="_ _1"></span>edług segm<span class="_ _1"></span>entów zastosowa<span class="_ _b"></span>ń (2019) (źródło: Plastic<span class="_ _1"></span>sEurope)<span class="ff1"> </span></span></div></div><a class="l" href="#pf18"><span class="d m1" style="border-style:none;position:absolute;left:96.059600px;bottom:936.936000px;width:7.470000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf18"><span class="d m1" style="border-style:none;position:absolute;left:287.729000px;bottom:865.176000px;width:7.510000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf18"><span class="d m1" style="border-style:none;position:absolute;left:517.127000px;bottom:809.016000px;width:7.480000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf18"><span class="d m1" style="border-style:none;position:absolute;left:551.421000px;bottom:737.256000px;width:7.370000px;height:16.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a><a class="l" href="#pf18"><span class="d m1" style="border-style:none;position:absolute;left:418.353000px;bottom:243.113000px;width:7.620000px;height:16.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">25<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Głównym <span class="_ _5"> </span>odbiorc<span class="_ _3"></span>ą <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>w  <span class="ff1">UE <span class="_ _5"> </span>i  </span>Polsce <span class="_ _5"> </span>jest  bran<span class="_ _1"></span>ża <span class="_ _33"> </span>produkcji <span class="_ _5"> </span>żyw<span class="_ _3"></span>ności, <span class="_ _5"> </span>która <span class="_ _5"> </span>odpowiada  za <span class="_ _5"> </span>ok. <span class="_ _5"> </span>6<span class="_ _3"></span>0% <span class="_ _5"> </span>zużycia </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">tworzyw <span class="_ _27"> </span><span class="ffc">sztu<span class="_ _3"></span>cznych<span class="_ _1"></span> <span class="_ _27"> </span>produkowanych <span class="_ _1e"> </span>w  kraj<span class="_ _3"></span>u.<span class="_ _b"></span> <span class="_ _1e"> </span>O <span class="_ _1e"> </span>istotnej <span class="_ _27"> </span>roli <span class="_ _1e"> </span>branży <span class="_ _27"> </span>produkcji <span class="_ _27"> </span>żywności <span class="_ _1e"> </span>świadczy <span class="_ _27"> </span>fakt<span class="_ _3"></span>,<span class="_ _b"></span> <span class="_ _1e"> </span>że <span class="_ _1e"> </span>udział </span></div><div class="t m0 x2 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0">kolejnego <span class="ffc">znaczącego segmentu wynosi 7% (branża farmaceutyczna) i 6% (branża kosmetyczna).<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">W Polsce<span class="_ _1"></span> najw<span class="_ _1"></span>ięcej plast<span class="_ _1"></span>iku z<span class="_ _b"></span>u<span class="_ _3"></span>ż<span class="_ _1"></span>ywamy <span class="_ _1"></span>do<span class="ff1"> </span>produkcji toreb <span class="_ _b"></span>na zakupy<span class="_ _1"></span> wielokrotne<span class="_ _1"></span>go u<span class="_ _1"></span>żytku, <span class="_ _1"></span>folii <span class="_ _b"></span>oraz tacek <span class="_ _b"></span>d<span class="_ _3"></span>o <span class="_ _b"></span>żywności. </div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">Rynek opakowań n<span class="_ _3"></span>iezmiennie związany jest <span class="_ _3"></span>przede wszystkim z: polietylenem <span class="_ _3"></span>(PE), polipropylenem (PP), polistyrenem </div><div class="t m0 x2 h2 y324 ff1 fs0 fc0 sc0 ls0 ws0">(PS), polichlorkiem winylu (PVC) i politereftalanem etylenu (PET).  </div><div class="t m0 x2 h2 y25e ffc fs0 fc0 sc0 ls0 ws0">Wraz  z  wybuchem  pandemii  okazało  się,  jak  istotnym  elementem  rynku  spożywczego  są  opakowania  z  tworzyw </div><div class="t m0 x2 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">sztucznych, <span class="_ _26"> </span>które <span class="_ _26"> </span>gwarantują <span class="_ _26"> </span>możliwość <span class="_ _26"> </span>utrzymania <span class="_ _26"> </span>reżimów <span class="_ _26"> </span>higienicznych <span class="_ _26"> </span>podczas <span class="_ _26"> </span>całego <span class="_ _26"> </span>łańcucha <span class="_ _26"> </span>dostaw </div><div class="t m0 x2 h2 y41f ffc fs0 fc0 sc0 ls0 ws0">produktu <span class="_ _5"> </span>spożywczego <span class="_ _33"> </span>–<span class="ff1"> <span class="_ _5"> </span></span>od <span class="_ _33"> </span>zakładu <span class="_ _5"> </span>produkującego <span class="_ _5"> </span>żywn<span class="_ _3"></span>oś<span class="_ _1"></span>ć <span class="_ _5"> </span>aż <span class="_ _5"> </span>d<span class="_ _3"></span>o <span class="_ _22"> </span>konsu<span class="_ _3"></span>menta <span class="_ _5"> </span>końcowego<span class="ff1">. <span class="_ _5"> </span>W <span class="_ _5"> </span>efekcie <span class="_ _5"> </span>teg<span class="_ _3"></span>o <span class="_ _22"> </span>KGL </span></div><div class="t m0 x2 h2 y346 ffc fs0 fc0 sc0 ls0 ws0">odnotował <span class="_ _4"></span>duży <span class="_ _4"></span>wzrost <span class="_ _4"></span>zainteresowania <span class="_ _4"></span>opakowaniami <span class="_ _3"></span>d<span class="_ _3"></span>e<span class="_ _1"></span>dykowanymi <span class="_ _3"></span>dl<span class="_ _3"></span>a <span class="_ _3"></span>rynku <span class="_ _4"></span>gastronomicznego, <span class="_ _4"></span>który <span class="_ _4"></span>w <span class="_ _4"></span>wyniku </div><div class="t m0 x2 h2 y83 ffc fs0 fc0 sc0 ls0 ws0">pandemii <span class="_ _22"> </span>bardzo <span class="_ _5"> </span>się <span class="_ _22"></span>powiększył. <span class="_ _22"></span>Opakowania <span class="_ _22"></span>wykorzystywane <span class="_ _22"> </span>w <span class="_ _5"> </span>obsłudze <span class="_ _22"> </span>cateringu <span class="_ _22"> </span>(dania <span class="_ _22"> </span>na <span class="_ _5"> </span>wynos, <span class="_ _5"> </span><span class="ff1">pojemniki <span class="_ _5"> </span>na </span></div><div class="t m0 x2 h2 y420 ffc fs0 fc0 sc0 ls0 ws0">zupy,  kubki  na <span class="_ _5"> </span>n<span class="_ _3"></span>apoje) <span class="_ _5"> </span>w  zdecydowanej  większości  produko<span class="_ _1"></span>wane  są  z  PP.<span class="_ _1"></span>  Inną  g<span class="_ _1"></span>rupą  produktów,  któryc<span class="_ _b"></span>h<span class="_ _3"></span>  wz<span class="_ _b"></span>r<span class="_ _3"></span>ost<span class="_ _1"></span> </div><div class="t m0 x2 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">odnotowaliśmy, <span class="_ _22"> </span>a <span class="_ _5"> </span>do <span class="_ _22"> </span>wytworzenia <span class="_ _5"> </span>których <span class="_ _22"> </span>używamy <span class="_ _5"> </span>w <span class="_ _22"> </span>dużych <span class="_ _5"> </span>ilościach <span class="_ _22"> </span>PP, <span class="_ _5"> </span>są <span class="_ _22"> </span>pojemniki <span class="_ _5"> </span>o <span class="_ _22"></span>dużych <span class="_ _5"> </span>pojemnościach </div><div class="t m0 x2 h2 y3db ffc fs0 fc0 sc0 ls0 ws0">wykorzystywane są do pakowania żywności będącej przedmiotem eksportu.<span class="ff1"> </span></div><div class="t m0 x2 he y3dc ff1 fs0 fc0 sc0 ls0 ws0"> <span class="ff8"> </span></div><div class="t m0 x28 hf y3dd ff8 fs0 fc2 sc0 ls0 ws0">5.1.2.<span class="ffe"> <span class="_ _16"> </span><span class="ffa">Czynniki makroekonomiczne (zewnętrzne)</span></span> </div><div class="t m0 x2 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">Sytuacja finansowa Spółki oraz <span class="_ _1"></span>jej wyniki działalności uzależnione są od czynników<span class="_ _1"></span> o charakterze zewnętrznym<span class="_ _1"></span>, w tym </div><div class="t m0 x2 h2 y439 ffc fs0 fc0 sc0 ls0 ws0">wywierających <span class="_ _5"> </span>w<span class="_ _3"></span>pływ <span class="_ _5"> </span>na  p<span class="_ _1"></span>rzemysł <span class="_ _5"> </span>przetwórstwa  t<span class="_ _1"></span>worzyw  s<span class="_ _b"></span>zt<span class="_ _3"></span>ucznych <span class="_ _5"> </span>jako  całoś<span class="_ _1"></span>ć. <span class="_ _5"> </span>Wiodącym  czynnikiem <span class="_ _5"> </span>rozwoju </div><div class="t m0 x2 h2 y43a ff1 fs0 fc0 sc0 ls0 ws0">sektora <span class="_ _24"> </span>dystrybucji <span class="_ _26"> </span>tworzyw <span class="_ _24"> </span>sztuczn<span class="ffc">ych <span class="_ _24"> </span>oraz <span class="_ _24"> </span>produkcji <span class="_ _26"> </span>opakowań <span class="_ _24"> </span>z <span class="_ _24"> </span>tworzyw <span class="_ _26"> </span>sztucznych <span class="_ _24"> </span>jest <span class="_ _24"> </span>ogólny <span class="_ _26"> </span>rozwój </span></div><div class="t m0 x2 h2 y43b ffc fs0 fc0 sc0 ls0 ws0">gospodarczy mierzony wzroste<span class="_ _1"></span>m PKB i PMI, <span class="_ _b"></span>w<span class="_ _3"></span>yda<span class="_ _1"></span>tki na konsum<span class="_ _b"></span>pcj<span class="_ _3"></span>ę, <span class="_ _1"></span>z czego najistot<span class="_ _1"></span>niejszą część stanowią <span class="_ _1"></span>wydatki na<span class="_ _b"></span> </div><div class="t m0 x2 h2 y43c ffc fs0 fc0 sc0 ls0 ws0">żywność.  Rozwój  branży <span class="_ _5"> </span>w<span class="_ _3"></span>spiera <span class="_ _5"> </span>kl<span class="_ _3"></span>asa <span class="_ _5"> </span>śr<span class="_ _3"></span>ednia <span class="_ _5"> </span>i  jej  model  życia<span class="ff1">,  w  tym <span class="_ _33"> </span>wysoki  </span>udział  1<span class="ff1">-osobowych <span class="_ _5"> </span>gos<span class="_ _3"></span>podarstw<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y43d ff1 fs0 fc0 sc0 ls0 ws0">domowych. Tend<span class="_ _3"></span>encje rynkowe, <span class="ffc">zar<span class="_ _3"></span>ówno w</span> segmencie <span class="_ _3"></span>dystrybucji jak i<span class="_ _3"></span> produkcji, <span class="_ _3"></span><span class="ffc">są uzależnione <span class="_ _3"></span>od wielu <span class="_ _3"></span>czynników, </span></div><div class="t m0 x2 h2 y43e ffc fs0 fc0 sc0 ls0 ws0">na które Emitent nie<span class="ff1"> </span>ma wpływu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y43f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y440 ffc fs0 fc0 sc0 ls0 ws0">Do <span class="_ _25"> </span>grupy <span class="_ _24"> </span>czynników <span class="_ _25"> </span>mających <span class="_ _25"> </span>dotyc<span class="_ _1"></span>hczas <span class="_ _25"> </span>bezpośredni <span class="_ _24"> </span>wpływ <span class="_ _25"> </span>na <span class="_ _24"> </span>wyniki <span class="_ _25"> </span>KGL<span class="ff1">, <span class="_ _25"> </span></span>zaliczają <span class="_ _25"> </span>się <span class="_ _24"> </span>również <span class="_ _25"> </span>oprócz<span class="ff1"> </span></div><div class="t m0 x2 h2 y441 ffc fs0 fc0 sc0 ls0 ws0">wymienionych powyżej:<span class="ff1"> </span></div><div class="t m0 x2 h2 y442 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y443 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y444 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Zmiany cen surowców bazowyc<span class="ff8">h </span></span></span></div><div class="t m0 x2 he y445 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y446 ffc fs0 fc0 sc0 ls0 ws0">Ropa naftow<span class="_ _3"></span>a jest surowcem <span class="_ _3"></span>pi<span class="_ _1"></span>erwotnym <span class="_ _3"></span>dla większości tworzyw sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych i <span class="_ _3"></span>ma przełożenie <span class="_ _3"></span>na<span class="_ _1"></span> <span class="_ _3"></span>ceny oraz <span class="_ _3"></span><span class="ff1">kon<span class="_ _3"></span>iunk-</span></div><div class="t m0 x2 h2 y22a ffc fs0 fc0 sc0 ls0 ws0">turę<span class="ff1"> rynku tworzyw sztucznych. </span></div><div class="t m0 x2 h2 y447 ffc fs0 fc0 sc0 ls0 ws0">Ceny surowców m<span class="_ _1"></span>iały bezpośredni <span class="_ _1"></span>wpływ na <span class="_ _1"></span>wielkość przychodów <span class="_ _b"></span>ze<span class="_ _3"></span> spr<span class="_ _b"></span>zed<span class="_ _3"></span>aży <span class="_ _1"></span>Emitenta w <span class="_ _b"></span>okresie sprawozdawczym.<span class="ff1"> </span></div><div class="t m0 x2 h2 y448 ffc fs0 fc0 sc0 ls0 ws0">Na wykresie poniżej przedstawiono orientacyjnie poziomy cen <span class="_ _b"></span>r<span class="_ _3"></span>opy<span class="_ _1"></span> (Crude Oil Brent) w okresie ostatnich 2 lat:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y449 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x60 h2 y303 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="fff"> </span></div><div class="t m0 x86 h2f y44a fff fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y44b ff13 fs1 fc0 sc0 ls0 ws0">Źródło: <span class="fff">https://<span class="_ _1"></span>www.money.pl/g<span class="_ _1"></span>ielda/<span class="_ _1"></span>surowce/dane,ropa<span class="_ _1"></span>.html<span class="ff1 fs0"> </span></span></div><div class="t m0 x27 h2 y44c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y44d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y158 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf1a" class="pf w0 h0"><div class="pc pc1a w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y44e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y44f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h55 y450 ff18 fs1 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _a"> </span><span class="ffa fs0 fc0">Duża wrażliwość branży przetw<span class="_ _1"></span>órstwa tworzyw sztucznyc<span class="_ _1"></span>h na zmianę <span class="_ _1"></span>koniunktury gospodarczej <span class="_ _1"></span>i cen s<span class="_ _1"></span>urowców </span></span></div><div class="t m0 x87 he y451 ff8 fs0 fc0 sc0 ls0 ws0">bazowych<span class="fff fs1 fcc"> </span></div><div class="t m0 x88 h15 y452 fff fs1 fcc sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y453 ff1 fs0 fc0 sc0 ls0 ws0">Sytuacja na <span class="_ _b"></span>rynku tworzyw <span class="_ _b"></span>sztucznych w <span class="_ _b"></span>202<span class="_ _3"></span>3 <span class="_ _b"></span><span class="ffc">roku była w<span class="_ _b"></span> znacznym stop<span class="_ _1"></span>niu zależna <span class="_ _b"></span>od wydarzeń <span class="_ _1"></span>związanych <span class="_ _b"></span>z wojną </span></div><div class="t m0 x2 h2 y454 ffc fs0 fc0 sc0 ls0 ws0">w Ukrainie. Po <span class="_ _1"></span>okresie p<span class="_ _1"></span>andemii, <span class="_ _1"></span>który zaburzył dotych<span class="_ _1"></span>czasowe funkcjonowanie <span class="_ _1"></span>rynku <span class="_ _1"></span>i pozrywał łań<span class="_ _1"></span>cuchy dostaw, po-</div><div class="t m0 x2 h2 y455 ffc fs0 fc0 sc0 ls0 ws0">jawił się kolejny istotny czynnik wprowadzający niepewność w s<span class="_ _1"></span>ektorze prod<span class="_ _3"></span><span class="ff1">ukcji i dystrybucji tworzyw szt<span class="_ _1"></span>ucznych.  </span></div><div class="t m0 x2 h2 y456 ffc fs0 fc0 sc0 ls0 ws0">Wybuch wojny wpłynął <span class="_ _b"></span>na branżę zarówno bezpośrednio, jak <span class="_ _b"></span>i pośrednio. Wśród efektów bezpo<span class="_ _b"></span>śr<span class="_ _3"></span>ednich na<span class="_ _b"></span>l<span class="_ _3"></span>eży <span class="_ _1"></span>wymie-</div><div class="t m0 x2 h2 y457 ffc fs0 fc0 sc0 ls0 ws0">nić spadek <span class="_ _1"></span>zamówień z <span class="_ _b"></span>ter<span class="_ _3"></span>enów <span class="_ _1"></span>Wspólnoty<span class="ff1"> </span>Niepodległych <span class="_ _1"></span>Państw<span class="ff1"> </span>u <span class="_ _b"></span>polskich przetwórców i <span class="_ _b"></span>zakłócenie przepływów to-</div><div class="t m0 x2 h2 y458 ffc fs0 fc0 sc0 ls0 ws0">warowych <span class="_ _5"> </span>z  tych <span class="_ _22"></span>rejonów. <span class="_ _5"> </span>Pośrednio, <span class="_ _33"> </span>wojna <span class="_ _5"> </span>wpłynęła <span class="_ _5"> </span>na  p<span class="_ _1"></span>ogłębienie <span class="_ _5"> </span>niepewności <span class="_ _5"> </span>dotyczących <span class="_ _5"> </span>przyszłości <span class="_ _5"> </span>branży <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y459 ffc fs0 fc0 sc0 ls0 ws0">i ograniczanie ryzyk (w tym rozwoju nowych projektów i utrzy<span class="_ _1"></span>mywaniu stanów magazynowych)<span class="_ _3"></span><span class="ff1">. </span></div><div class="t m0 x2 h2 y45a ff1 fs0 fc0 sc0 ls0 ws0">Wobec tej <span class="_ _b"></span>sytu<span class="_ _3"></span>ac<span class="_ _1"></span>ji, <span class="ffc">Spółka <span class="_ _b"></span>kor<span class="_ _3"></span>z<span class="_ _1"></span>ysta ze <span class="_ _b"></span>swoic<span class="_ _3"></span>h <span class="_ _b"></span>pozycji lidera <span class="_ _1"></span>produkcji <span class="_ _b"></span>opakowań, jak i <span class="_ _b"></span>istotnego gracza <span class="_ _1"></span>w obszarze <span class="_ _b"></span>dys-</span></div><div class="t m0 x2 h2 y45b ffc fs0 fc0 sc0 ls0 ws0">trybucji <span class="_ _3"></span>tworz<span class="_ _3"></span>yw<span class="_ _1"></span> <span class="_ _3"></span>sztucznych. <span class="_ _3"></span>Współpraca <span class="_ _4"></span>ze <span class="_ _3"></span>stabilną <span class="_ _3"></span>i <span class="_ _4"></span>zróżnicowaną <span class="_ _3"></span>bazą <span class="_ _3"></span>producentów <span class="_ _4"></span>pozwala <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>buforować </div><div class="t m0 x2 h2 y45c ffc fs0 fc0 sc0 ls0 ws0">wahania w <span class="_ _1"></span>dostępie do su<span class="_ _1"></span>rowców i <span class="_ _b"></span>w cenach, a brak <span class="_ _1"></span>uzależnienia od p<span class="_ _1"></span>ojedynczych odbiorców p<span class="_ _b"></span>ozwala na dywersyfiko-</div><div class="t m0 x2 h2 y45d ffc fs0 fc0 sc0 ls0 ws0">wanie sprzedaży i ryzyk. <span class="ff1"> </span></div><div class="t m0 x2 h42 y45e ff15 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y45f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Dynamiczne zmiany otoczenia regulacyjnego w zakresie ochrony ś<span class="_ _1"></span>rodowiska<span class="ff1c"> </span></span></span></div><div class="t m0 x2 h2 y460 ffc fs0 fc0 sc0 ls0 ws0">UE <span class="_ _b"></span>konsekwentnie <span class="_ _1"></span>realizuje <span class="_ _b"></span>założenia <span class="_ _b"></span>polityki GOZ,<span class="_ _1"></span> <span class="_ _b"></span>według <span class="_ _1"></span>której <span class="_ _0"></span>tworz<span class="_ _3"></span>ywa <span class="_ _0"></span>stały s<span class="_ _b"></span>ię jednym <span class="_ _0"></span>z<span class="_ _3"></span><span class="ff1"> </span>wyróżnionych <span class="_ _b"></span>materiałów </div><div class="t m0 x2 h2 y461 ffc fs0 fc0 sc0 ls0 ws0">podlegających <span class="_ _4"></span>ograniczeniom <span class="_ _3"></span>stosowania <span class="_ _4"></span>w <span class="_ _3"></span>wyrobach <span class="_ _4"></span>jednorazowego <span class="_ _3"></span>użytku. <span class="_ _4"></span>Ocenia <span class="_ _3"></span>się, <span class="_ _4"></span>że <span class="_ _3"></span>tylko <span class="_ _4"></span>na <span class="_ _3"></span>ter<span class="_ _3"></span>enie <span class="_ _3"></span>Europy </div><div class="t m0 x2 h2 y462 ff1 fs0 fc0 sc0 ls0 ws0">wytwarzanych <span class="_ _4"></span>jest <span class="_ _4"></span>corocznie <span class="_ _4"></span><span class="ffc">blisko <span class="_ _4"></span>30 <span class="_ _4"></span>mln <span class="_ _3"></span>ton<span class="_ _3"></span> <span class="_ _3"></span>odpadów <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sz<span class="_ _3"></span>tucznych. <span class="_ _3"></span>Około <span class="_ _4"></span>35% <span class="_ _4"></span>z <span class="_ _4"></span>nich <span class="_ _4"></span>poddawanych <span class="_ _4"></span>jest </span></div><div class="t m0 x2 h2 y463 ffc fs0 fc0 sc0 ls0 ws0">recyklingowi. <span class="_ _3"></span>Branżę zobowiązano <span class="_ _3"></span>do <span class="_ _3"></span>zwiększenia <span class="_ _3"></span>poziomu<span class="_ _1"></span> <span class="_ _3"></span>recyklingu, by<span class="_ _3"></span><span class="ff1"> </span>zapobiegać <span class="_ _3"></span>przedostawaniu <span class="_ _3"></span>się tworzyw <span class="_ _3"></span>do </div><div class="t m0 x2 h2 y464 ffc fs0 fc0 sc0 ls0 ws0">środowiska oraz poprawić efektywność wykorzystania zasobów.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y465 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _b"></span>z założeniami <span class="_ _b"></span>PPWR <span class="_ _1"></span>(Rozporządzenie <span class="_ _b"></span>opakowaniowe <span class="_ _1"></span>PPWR, <span class="_ _b"></span>czyli no<span class="_ _1"></span>we <span class="_ _1"></span>rozwiązania <span class="_ _b"></span>w zakresie <span class="_ _0"></span>gos<span class="_ _3"></span>podarowania<span class="_ _b"></span> </div><div class="t m0 x2 h2 y466 ff1 fs0 fc0 sc0 ls0 ws0">odpadami), <span class="ffc">wszystkie opakowa<span class="_ _b"></span>n<span class="_ _3"></span>ia m<span class="_ _1"></span>uszą nadawać <span class="_ _1"></span>się do recyk<span class="_ _1"></span>lingu do stycznia <span class="_ _b"></span>2<span class="_ _3"></span>03<span class="_ _1"></span>0 roku wg <span class="_ _b"></span>kryteriu<span class="_ _3"></span>m <span class="_ _b"></span>projektowego </span></div><div class="t m0 x2 h2 y467 ffc fs0 fc0 sc0 ls0 ws0">oraz do <span class="_ _3"></span>stycznia<span class="_ _1"></span> 2035 <span class="_ _3"></span>rok<span class="_ _1"></span>u wg kryteriu<span class="_ _3"></span>m<span class="_ _b"></span> <span class="_ _3"></span>recyklingu na dużą skalę. <span class="_ _3"></span>Dodatkowo, bezpośrednim rezultatem powyższych </div><div class="t m0 x2 h2 y468 ffc fs0 fc0 sc0 ls0 ws0">zapisów <span class="_ _5"> </span>jest <span class="_ _22"> </span>w<span class="_ _3"></span>prowadzenie <span class="_ _22"> </span>nowej <span class="_ _5"> </span>opłaty <span class="_ _5"> </span>recyklingowej <span class="_ _5"> </span>w <span class="_ _5"> </span>wysokości <span class="_ _5"> </span>800 <span class="_ _5"> </span>euro <span class="_ _5"> </span>za <span class="_ _22"> </span>tonę <span class="_ _5"> </span>niepoddanych <span class="_ _5"> </span>recyklingowi </div><div class="t m0 x2 h2 y469 ffc fs0 fc0 sc0 ls0 ws0">odpadów <span class="_ _26"> </span>opakowaniowych <span class="_ _23"> </span>z <span class="_ _23"> </span>tworz<span class="_ _3"></span>yw <span class="_ _21"> </span>sztuczn<span class="_ _3"></span>ych.<span class="_ _b"></span> <span class="_ _26"> </span>W<span class="_ _3"></span>pływy<span class="_ _b"></span> <span class="_ _26"> </span>z <span class="_ _26"> </span>daniny <span class="_ _26"> </span>mają <span class="_ _23"> </span>wes<span class="_ _3"></span>przeć <span class="_ _23"> </span>budżet <span class="_ _23"> </span>Wi<span class="_ _3"></span>e<span class="_ _1"></span>loletnich <span class="_ _23"> </span>Ram </div><div class="t m0 x2 h2 y46a ff1 fs0 fc0 sc0 ls0 ws0">Finansowych <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>Funduszu <span class="_ _4"></span>Odbudowy <span class="_ _3"></span>po <span class="_ _4"></span>pandemii <span class="_ _3"></span>koronawirusa <span class="_ _4"></span>(tzw. <span class="_ _3"></span>Next <span class="_ _4"></span>Generation <span class="_ _4"></span>EU). <span class="_ _4"></span>Polska, <span class="_ _4"></span>podobnie <span class="_ _3"></span>jak <span class="_ _4"></span>wiele </div><div class="t m0 x2 h2 y46b ffc fs0 fc0 sc0 ls0 ws0">innych <span class="_ _22"> </span>krajów <span class="_ _22"> </span>członkowskich <span class="_ _22"></span>UE, <span class="_ _22"></span>podjęła <span class="_ _22"> </span>decyzję <span class="_ _22"> </span>o <span class="_ _5"> </span>nienakładaniu <span class="_ _22"></span>bezpośrednio <span class="_ _22"></span>na <span class="_ _4"></span>kon<span class="_ _3"></span>sum<span class="_ _1"></span>entów <span class="_ _22"></span>lub <span class="_ _22"> </span>producentów </div><div class="t m0 x2 h2 y46c ffc fs0 fc0 sc0 ls0 ws0">plastiku nowych obowiązków lub obciążeń fiskalnych, a wpłata do kasy unijnej dokonywana będzie z budżetu państwa. </div><div class="t m0 x2 h2 y46d ffc fs0 fc0 sc0 ls0 ws0">Równolegle, <span class="_ _5"> </span>w<span class="ff1"> <span class="_ _5"> </span></span>Polsce <span class="_ _5"> </span>realizowane <span class="_ _5"> </span>są <span class="_ _5"> </span>prace <span class="_ _5"> </span>administracji <span class="_ _5"> </span>rządowej <span class="_ _5"> </span>związane <span class="_ _22"> </span>z <span class="_ _33"> </span>dostosowaniem <span class="_ _22"></span>polskiego <span class="_ _5"> </span>prawa <span class="_ _5"> </span>do </div><div class="t m0 x2 h2 y46e ffc fs0 fc0 sc0 ls0 ws0">unijnego oraz uwzględnieniem szeregu uwag zgłoszonych przez krajowe firmy w procesach konsultacji. <span class="ff1"> </span></div><div class="t m0 x2 h2 y46f ff1 fs0 fc0 sc0 ls0 ws0">Ustawa <span class="_ _3"></span>z <span class="_ _3"></span>dni<span class="_ _3"></span>a <span class="_ _3"></span>14 <span class="_ _3"></span>kwietnia <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>o <span class="_ _3"></span>zmianie <span class="_ _3"></span>ustawy <span class="_ _4"></span><span class="ffc">o <span class="_ _3"></span>obowiązkach <span class="_ _3"></span>przedsiębiorców <span class="_ _3"></span>w <span class="_ _4"></span>zakresie <span class="_ _3"></span>gospodarowania <span class="_ _3"></span>nie-</span></div><div class="t m0 x2 h2 y470 ffc fs0 fc0 sc0 ls0 ws0">którymi odpadam<span class="_ _1"></span>i oraz <span class="_ _b"></span>o opłaci<span class="_ _b"></span>e produktowej <span class="_ _1"></span>implementuje <span class="_ _1"></span>do <span class="_ _b"></span>polski<span class="_ _3"></span>ego<span class="_ _1"></span> porządk<span class="_ _1"></span>u praw<span class="_ _1"></span>nego t<span class="_ _1"></span>zw. dyrektywę <span class="_ _b"></span>SUP (ang.<span class="_ _b"></span> </div><div class="t m0 x2 h2 y471 ffc fs0 fc0 sc0 ls0 ws0">Single Use <span class="_ _3"></span>Plastics). Jej ef<span class="_ _3"></span>ek<span class="_ _1"></span>tem ma być <span class="_ _3"></span>ograniczenie stosowania <span class="_ _3"></span>jednorazowych wyrob<span class="_ _3"></span>ów z tworzyw <span class="_ _3"></span>sztucznych, zaś </div><div class="t m0 x2 h2 y472 ffc fs0 fc0 sc0 ls0 ws0">niektóre <span class="_ _3"></span>z <span class="_ _4"></span>nich <span class="_ _3"></span>zostaną <span class="_ _4"></span>objęte <span class="_ _3"></span>zakazem <span class="_ _4"></span>sprzedaży. <span class="_ _3"></span>Ustawa <span class="_ _3"></span>wprowadza <span class="_ _4"></span>bodźce <span class="_ _3"></span>ekonomiczne, <span class="_ _4"></span>które <span class="_ _3"></span>mają <span class="_ _4"></span>wpłynąć <span class="_ _3"></span>na </div><div class="t m0 x2 h2 y473 ffc fs0 fc0 sc0 ls0 ws0">ograniczenie stosowania p<span class="_ _1"></span>roduktów z <span class="_ _b"></span>tworzyw sztucznych, jak<span class="_ _1"></span> jednora<span class="ff1">zowe kubki na <span class="_ _b"></span>n<span class="_ _3"></span>apoje <span class="_ _1"></span>z <span class="_ _1"></span>pokrywkami i <span class="_ _1"></span>wieczkami </span></div><div class="t m0 x2 h2 y474 ffc fs0 fc0 sc0 ls0 ws0">oraz pojemniki na żyw<span class="_ _1"></span>ność (w ty<span class="_ _1"></span>m pojemniki typu fast <span class="_ _1"></span>food), z <span class="_ _b"></span>kt<span class="_ _3"></span>órych posiłk<span class="_ _1"></span>i są bezpośrednio <span class="_ _b"></span>spożywane. Nowe prze-</div><div class="t m0 x2 h2 y475 ffc fs0 fc0 sc0 ls0 ws0">pisy <span class="_ _3"></span>zakazują <span class="_ _3"></span>wprowadzania <span class="_ _3"></span>do obrotu <span class="_ _3"></span>produktów <span class="_ _3"></span>jednorazowego u<span class="_ _3"></span>żytku <span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych wymieni<span class="_ _4"></span><span class="ff1">onych w <span class="_ _3"></span>za-</span></div><div class="t m0 x2 h2 y476 ffc fs0 fc0 sc0 ls0 ws0">łączniku <span class="_ _4"></span>7 <span class="_ _4"></span>Dyrektywy <span class="_ _4"></span>UE <span class="_ _4"></span>oraz <span class="_ _3"></span>w<span class="_ _3"></span>yrobów <span class="_ _3"></span>wykonanych <span class="_ _4"></span>z <span class="_ _4"></span>oksydegradowalnych <span class="_ _4"></span>tworzyw <span class="_ _4"></span>sztucznych. <span class="_ _4"></span>Dotyczy <span class="_ _4"></span>to <span class="_ _4"></span>takich </div><div class="t m0 x2 h2 y477 ffc fs0 fc0 sc0 ls0 ws0">wyrobów, <span class="_ _1"></span>jak patyczki <span class="_ _b"></span>h<span class="_ _3"></span>igieniczne, <span class="_ _b"></span>sztućc<span class="_ _3"></span>e <span class="_ _b"></span>(widelce, łyżki, <span class="_ _b"></span>n<span class="_ _3"></span>oże, <span class="_ _b"></span>pałeczki), talerze, słomki, <span class="_ _b"></span>mieszadeł<span class="_ _3"></span>ka <span class="_ _b"></span>do napojów, p<span class="_ _1"></span>a-</div><div class="t m0 x2 h2 y478 ff1 fs0 fc0 sc0 ls0 ws0">tyczki mocowane do <span class="ffc">balonów, pojemniki<span class="_ _3"></span> na żywność oraz pojem<span class="_ _1"></span>niki i ku<span class="_ _3"></span>bk<span class="_ _1"></span>i na napoje wykonane z polistyrenu ekspan-</span></div><div class="t m0 x2 h2 y479 ffc fs0 fc0 sc0 ls0 ws0">dowanego. <span class="_ _22"> </span>Nowelizacj<span class="_ _3"></span>a <span class="_ _22"></span>przewiduje <span class="_ _22"></span>również <span class="_ _5"> </span>obowiązek <span class="_ _22"></span>znakowania <span class="_ _22"> </span>na <span class="_ _5"> </span>opakowaniu <span class="_ _22"> </span>produktu <span class="_ _22"> </span>jed<span class="_ _3"></span>norazowego <span class="_ _4"></span>u<span class="_ _3"></span>żytk<span class="_ _1"></span>u <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y47a ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>tworzywa <span class="_ _3"></span>o <span class="_ _3"></span>jego <span class="_ _3"></span>szkodliwości dla <span class="_ _3"></span>środowiska. <span class="_ _3"></span>Dotyczy <span class="_ _3"></span>to<span class="ff1"> <span class="_ _3"></span></span>takich<span class="_ _3"></span> produktów, <span class="_ _3"></span>jak <span class="_ _3"></span>podpaski <span class="_ _3"></span>higieniczne, <span class="_ _3"></span>tampony i <span class="_ _3"></span>ich </div><div class="t m0 x2 h2 y150 ffc fs0 fc0 sc0 ls0 ws0">aplikatory, chusteczki nawilżane, wyroby tytoniowe z filtrami z<span class="_ _1"></span>awierającymi tworzywa sztuczne czy kubki na napoje. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y208 ffc fs0 fc0 sc0 ls0 ws0">Nowelizacja wprowadziła <span class="_ _3"></span>opłaty<span class="_ _b"></span> <span class="_ _3"></span>konsumenckie (dotyczące zmniejszenia stosowania), 0,20 zł<span class="_ _3"></span>/<span class="_ _1"></span>szt. od kubków <span class="_ _3"></span>oraz<span class="_ _1"></span> 0,25 </div><div class="t m0 x2 h2 y47b ffc fs0 fc0 sc0 ls0 ws0">zł/szt. od <span class="_ _b"></span>pojemników, które <span class="_ _b"></span>będą wydawane <span class="_ _b"></span>klientom. Chodzi <span class="_ _b"></span>np. <span class="_ _1"></span>o op<span class="_ _1"></span>akowania do <span class="_ _b"></span>wydawania żywnośc<span class="_ _1"></span>i bądź<span class="_ _1"></span> napojów. </div><div class="t m0 x2 h2 y47c ff1 fs0 fc0 sc0 ls0 ws0">Jest ona <span class="_ _3"></span>doliczana do ceny <span class="_ _3"></span>pr<span class="ffc">oduktu i inkasowana <span class="_ _3"></span>przez punkty handlowe. Punkty <span class="_ _3"></span>tak<span class="_ _1"></span>ie są <span class="_ _3"></span>równocześnie zobowiązane </span></div><div class="t m0 x2 h2 y47d ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _3"></span>zapewnienia <span class="_ _3"></span>klientom alternatywy <span class="_ _3"></span>w <span class="_ _3"></span>postaci <span class="_ _3"></span>albo<span class="_ _b"></span> <span class="_ _3"></span>opakowania <span class="_ _3"></span>wielorazowego <span class="_ _3"></span>albo wykonanego <span class="_ _3"></span>z <span class="_ _3"></span>materiału <span class="_ _3"></span>innego<span class="_ _b"></span> </div><div class="t m0 x2 h2 y47e ffc fs0 fc0 sc0 ls0 ws0">niż <span class="_ _29"> </span>tworzywo <span class="_ _29"> </span>sztuczne. <span class="_ _29"> </span>Rozporządzenie <span class="_ _29"> </span>(Poz. <span class="_ _29"> </span>2686) <span class="_ _29"> </span>wprowadza <span class="_ _29"> </span>o<span class="_ _3"></span>płatę <span class="_ _29"> </span>producencką <span class="_ _29"> </span>wynoszącą <span class="_ _29"> </span>0,10 <span class="_ _29"> </span>zł/kg </div><div class="t m0 x2 h2 y2b7 ffc fs0 fc0 sc0 ls0 ws0">wprowadzonych <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>jednorazowych <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _5"> </span>sztucznych. <span class="_ _5"> </span>Wpływy <span class="_ _5"> </span>z <span class="_ _5"> </span>opłat <span class="_ _5"> </span>będą <span class="_ _5"> </span>przeznaczone <span class="_ _5"> </span>na <span class="_ _5"> </span>pokrycie </div><div class="t m0 x2 h2 y47f ffc fs0 fc0 sc0 ls0 ws0">kosztów zagospodarowania odpadów powstałych z tych opakowań. <span class="ff1"> </span></div><div class="t m0 x2 h2 y480 ffc fs0 fc0 sc0 ls0 ws0">Ustawa <span class="_ _3"></span>zakłada roczne <span class="_ _3"></span>poz<span class="_ _1"></span>iomy selektywnej <span class="_ _3"></span>zbiórki jednorazowych <span class="_ _3"></span>butelek plastikowych, jakie <span class="_ _3"></span>będą musieli <span class="_ _3"></span>osiągnąć </div><div class="t m0 x2 h2 y321 ffc fs0 fc0 sc0 ls0 ws0">producenci napojów w takich opakowaniach. Od 2025 r. będzie to 77%, zaś od 20<span class="_ _1"></span>29 r. wielkość wzrasta do 90%. <span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf1b" class="pf w0 h0"><div class="pc pc1b w0 h0"><img class="bi x8 y481 w16 h71" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">27<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Ustawa <span class="_ _3"></span>stanowi również, że <span class="_ _3"></span>wykonane z <span class="_ _3"></span>plast<span class="_ _1"></span>iku <span class="_ _3"></span>zakrętki i wieczka <span class="_ _3"></span>do pojemników <span class="_ _3"></span>na napoje do <span class="_ _3"></span>3 <span class="_ _3"></span>litrów będą <span class="_ _3"></span>mu<span class="_ _1"></span>siały </div><div class="t m0 x2 h2 y44e ffc fs0 fc0 sc0 ls0 ws0">być <span class="_ _23"> </span>do <span class="_ _23"> </span>nich <span class="_ _26"> </span>trwale <span class="_ _21"> </span>przymocowane. <span class="_ _26"> </span>Pojawił <span class="_ _23"> </span>się <span class="_ _23"> </span>również <span class="_ _23"> </span>obowiązek <span class="_ _26"> </span>prowadzenia <span class="_ _23"> </span>ewidencji <span class="_ _21"> </span>i <span class="_ _26"> </span>sprawozdawczości <span class="ff1"> </span></div><div class="t m0 x2 h2 y44f ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _21"> </span>zakresie <span class="_ _21"> </span>produktów <span class="_ _21"> </span>jednorazowych <span class="_ _21"> </span>z<span class="_ _3"></span><span class="ff1"> <span class="_ _21"> </span></span>tworzyw <span class="_ _21"> </span>oraz <span class="_ _21"> </span>narzędzi <span class="_ _21"> </span>połowowych <span class="_ _21"> </span>zawierających <span class="_ _21"> </span>tworzywa <span class="_ _21"> </span>sztuczne.<span class="_ _1"></span> </div><div class="t m0 x2 h2 y450 ffc fs0 fc0 sc0 ls0 ws0">Równolegle<span class="ff1">, <span class="_ _23"> </span></span>prowadzone <span class="_ _26"> </span>są <span class="_ _23"> </span>prace <span class="_ _23"> </span>nad <span class="_ _23"> </span>założeniami <span class="_ _23"> </span>systemu <span class="_ _23"> </span>depozytowego, <span class="_ _23"> </span>kt<span class="_ _3"></span>óre<span class="_ _1"></span>go <span class="_ _23"> </span>bezpośrednim <span class="_ _23"> </span>celem <span class="_ _23"> </span>j<span class="_ _3"></span>es<span class="_ _1"></span>t </div><div class="t m0 x2 h2 y451 ffc fs0 fc0 sc0 ls0 ws0">zwiększenie zdolności odbioru materiałów opakowaniowych, które objęte zostaną późniejsz<span class="ff1">ym recyklingiem. </span></div><div class="t m0 x2 h2 y482 ffc fs0 fc0 sc0 ls0 ws0">Spółka KGL już w chwili obecnej jest przygotowana do spełnienia założeń GOZ, poprzez:<span class="ff1"> </span></div><div class="t m0 x2 h44 y483 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _34"> </span><span class="ffc fc0">projektowanie opakowań nadających się w 100% do recykling<span class="_ _1"></span>u,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y484 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _34"> </span><span class="ffc fc0">oferowanie <span class="_ _3"></span>opakowań wykonanych <span class="_ _3"></span>z jednego <span class="_ _3"></span>rodzaju materi<span class="_ _3"></span>a<span class="_ _b"></span>łu <span class="_ _3"></span>(opakowania <span class="_ _3"></span>monomateriało<span class="_ _1"></span>we), możliw<span class="_ _3"></span>e do </span></span></div><div class="t m0 x60 h2 y485 ffc fs0 fc0 sc0 ls0 ws0">powtórnego przetworzenia i recyklingu,<span class="ff1"> </span></div><div class="t m0 x2 h44 y486 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _34"> </span><span class="ffc fc0">stosowanie recyklatów w produkcji folii i opakowań (do 100%),<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y487 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _34"> </span><span class="ffc fc0">możliwość <span class="_ _3"></span>produkcji <span class="_ _3"></span>opakowań<span class="_ _1"></span> <span class="_ _3"></span>ze <span class="_ _3"></span>struktur spienionych, <span class="_ _3"></span>które są <span class="_ _3"></span>lżejsze <span class="_ _3"></span>i <span class="_ _3"></span>wymagają mniejszego <span class="_ _3"></span>nakładu <span class="_ _3"></span>su-</span></span></div><div class="t m0 x60 h2 y4f ff1 fs0 fc0 sc0 ls0 ws0">rowcowego.  </div><div class="t m0 x2 h2 y488 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h2f y489 fff fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y48a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Przywiązanie klientów do Emitenta<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y48b ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>w <span class="_ _b"></span>obszarze<span class="_ _3"></span> <span class="_ _b"></span>działalności <span class="_ _b"></span>dystrybucyjnej<span class="_ _3"></span> <span class="_ _b"></span>od <span class="_ _1"></span>wielu <span class="_ _b"></span>lat współpracuje <span class="_ _b"></span>z l<span class="_ _1"></span>iczną g<span class="_ _b"></span>r<span class="_ _3"></span>upą <span class="_ _b"></span>stałych <span class="_ _b"></span>kl<span class="_ _3"></span>ientów, <span class="_ _b"></span>którym <span class="_ _b"></span>dostar<span class="_ _3"></span>-</div><div class="t m0 x2 h2 y48c ffc fs0 fc0 sc0 ls0 ws0">cza <span class="_ _22"> </span>wybrane <span class="_ _5"> </span>rodzaje <span class="_ _22"></span>granulatu <span class="_ _22"></span>tworzyw <span class="_ _22"> </span>sz<span class="_ _3"></span>tucznych. <span class="_ _4"></span>Prowadząc <span class="_ _5"> </span>działania <span class="_ _22"></span>doradczo<span class="_ _3"></span><span class="ff1">-technologiczne, <span class="_ _22"></span>stale <span class="_ _22"> </span>poszerza </span></div><div class="t m0 x2 h2 y48d ffc fs0 fc0 sc0 ls0 ws0">także <span class="_ _3"></span>liczbę <span class="_ _3"></span>odbiorców krajo<span class="_ _3"></span>wy<span class="_ _1"></span>ch <span class="_ _3"></span>i <span class="_ _3"></span>zagranicznych. Duża <span class="_ _3"></span>część <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>w segmencie <span class="_ _3"></span>dystrybucji <span class="_ _3"></span>oparta <span class="_ _3"></span>jest w <span class="_ _3"></span>sys-</div><div class="t m0 x2 h2 y48e ff1 fs0 fc0 sc0 ls0 ws0">temie <span class="_ _3"></span>spot <span class="_ _3"></span><span class="ffc">–</span> <span class="_ _3"></span><span class="ffc">tj. bez <span class="_ _3"></span>konieczności <span class="_ _3"></span>zawierania umów <span class="_ _3"></span>na <span class="_ _3"></span>dostawy d<span class="_ _3"></span>o daneg<span class="_ _3"></span>o<span class="_ _b"></span> <span class="_ _3"></span>klienta. <span class="_ _3"></span>Współpraca <span class="_ _3"></span>z <span class="_ _3"></span>wieloma kontrahen-</span></div><div class="t m0 x2 h2 y48f ffc fs0 fc0 sc0 ls0 ws0">tami <span class="_ _b"></span>opiera się<span class="_ _1"></span> <span class="_ _b"></span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _b"></span>wypracowanej <span class="_ _1"></span>przez <span class="_ _b"></span>wiele <span class="_ _b"></span>lat <span class="_ _1"></span>relacji, <span class="_ _b"></span>która<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span><span class="ffc">oparta <span class="_ _b"></span>jest <span class="_ _1"></span>o <span class="_ _b"></span>wysoki poziom<span class="_ _b"></span> zaufania <span class="_ _0"></span>klien<span class="_ _3"></span>tów<span class="_ _1"></span> <span class="_ _b"></span>d<span class="_ _3"></span>o<span class="_ _1"></span> <span class="_ _b"></span>Emitenta. </span></span></div><div class="t m0 x2 h2 y490 ffc fs0 fc0 sc0 ls0 ws0">Spółka dokłada staranności, aby przywiązanie to pogłębiać (przewiduje to tak<span class="_ _1"></span>że strategia rozwoju KGL). <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y491 ffc fs0 fc0 sc0 ls0 ws0">Spółka zamierza <span class="_ _3"></span>utrzym<span class="_ _1"></span>ać pozycję <span class="_ _3"></span>rzetelnego partnera w obszarze dystrybucji granulatów <span class="_ _3"></span>tworzyw sztucznych i dalej </div><div class="t m0 x2 h2 y492 ffc fs0 fc0 sc0 ls0 ws0">dostarczać <span class="_ _b"></span>tw<span class="_ _3"></span>orzywa <span class="_ _0"></span>do<span class="_ _3"></span><span class="ff1 fs1"> <span class="_ _b"></span><span class="ffc fs0">małych <span class="_ _1"></span>i <span class="_ _b"></span>średnich odb<span class="_ _1"></span>iorców, <span class="_ _1"></span>którzy <span class="_ _b"></span>często <span class="_ _1"></span>nie <span class="_ _b"></span>są w <span class="_ _b"></span>stanie <span class="_ _b"></span>realizować zamówień <span class="_ _b"></span>bezpośrednio <span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y493 ffc fs0 fc0 sc0 ls0 ws0">u <span class="_ _3"></span>producentów. <span class="_ _3"></span>W <span class="_ _3"></span>katalogu <span class="_ _3"></span>narzędzi, <span class="_ _3"></span>którymi S<span class="_ _3"></span>półka wspi<span class="_ _3"></span>era lokalnych <span class="_ _3"></span>producentów <span class="_ _3"></span>są <span class="_ _4"></span><span class="ff1">m.in.: <span class="_ _3"></span>utrzymywanie <span class="_ _3"></span>buforo-</span></div><div class="t m0 x2 h2 y494 ffc fs0 fc0 sc0 ls0 ws0">wych stanów <span class="_ _3"></span>magazynowych, prowadzenie stoków <span class="_ _3"></span>kon<span class="_ _1"></span>sygnacyjnych, dostawy <span class="_ _3"></span>w mniej niż 24 <span class="_ _3"></span>godziny, czy elastyczne </div><div class="t m0 x2 h2 y495 ffc fs0 fc0 sc0 ls0 ws0">formy finansowania kredytów kupieckich.<span class="ff1 fs1"> </span></div><div class="t m0 x86 h15 y496 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y497 ffa fs0 fc3 sc0 ls0 ws0">Czynniki zw. z polityką rządową<span class="ff8"> </span></div><div class="t m0 x2 h2f y2ef ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y498 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _33"> </span>opinii <span class="_ _5"> </span>Emitenta,  p<span class="_ _1"></span>olityka <span class="_ _33"> </span>rządowa <span class="_ _5"> </span>ma  wpływ <span class="_ _5"> </span>na <span class="_ _5"> </span>działalność  Spółki <span class="_ _5"> </span>w <span class="_ _5"> </span>zakresie  polityki <span class="_ _5"> </span>fiskalnej  –<span class="ff1">  zmia<span class="_ _b"></span>n<span class="_ _3"></span>y <span class="_ _5"> </span>prawa </span></div><div class="t m0 x2 h2 y499 ffc fs0 fc0 sc0 ls0 ws0">podatkowego, <span class="_ _21"> </span>a <span class="_ _21"> </span>r<span class="_ _3"></span>yzyko <span class="_ _21"> </span>związane <span class="_ _21"> </span>z <span class="_ _23"> </span>jego <span class="_ _21"> </span>interpretacją <span class="_ _21"> </span>może <span class="_ _21"> </span>w<span class="_ _3"></span>pływać <span class="_ _21"> </span>na <span class="_ _21"> </span>wyniki <span class="_ _21"> </span>KGL. <span class="_ _21"> </span>Dodatkowo, <span class="_ _23"> </span>Emitent <span class="_ _21"> </span>j<span class="_ _3"></span>es<span class="_ _b"></span>t </div><div class="t m0 x2 h2 y49a ffc fs0 fc0 sc0 ls0 ws0">uzależniony <span class="_ _4"></span>od <span class="_ _22"> </span>polityki <span class="_ _22"></span>monetarnej <span class="_ _22"></span>Narod<span class="ff1">owego <span class="_ _22"></span>Banku <span class="_ _4"></span>Polskiego <span class="_ _22"></span>oraz <span class="_ _4"></span>Eur<span class="_ _3"></span>opejsk<span class="_ _1"></span>iego <span class="_ _22"></span>Banku <span class="_ _4"></span>Centralnego <span class="_ _22"></span>w <span class="_ _4"></span>zakresie </span></div><div class="t m0 x2 h2 y49b ffc fs0 fc0 sc0 ls0 ws0">kształtowania <span class="_ _22"></span>stóp <span class="_ _22"></span>procentowych, <span class="_ _4"></span>które <span class="_ _5"> </span>bezpośrednio <span class="_ _22"></span>wpływają <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>koszty <span class="_ _22"></span>finansowe <span class="_ _22"></span>związane <span class="_ _4"></span>z <span class="_ _5"> </span>obsługą <span class="_ _22"></span>kredytów <span class="ff1"> </span></div><div class="t m0 x2 he y49c ffc fs0 fc0 sc0 ls0 ws0">i leasingów, a<span class="_ _1"></span> także oddz<span class="_ _b"></span>i<span class="_ _3"></span>aływają <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _1"></span>zdolność kre<span class="_ _1"></span>dytową Em<span class="ff8">i<span class="ff1">tenta. KGL pozost</span></span>aje bez<span class="_ _b"></span> wpływu na politykę<span class="_ _1"></span> rządową ora<span class="_ _b"></span>z </div><div class="t m0 x2 h2 y49d ffc fs0 fc0 sc0 ls0 ws0">monetarną, jednak na<span class="ff1"> </span>bie<span class="_ _3"></span>żąco<span class="_ _1"></span> analizuje wszelkie jej <span class="_ _3"></span>aspekty<span class="_ _1"></span> mogące <span class="_ _3"></span>mieć<span class="_ _1"></span> wpływ n<span class="_ _3"></span>a<span class="_ _1"></span> prowadzoną dzi<span class="_ _3"></span>a<span class="_ _1"></span>łalność i stara <span class="_ _3"></span>się<span class="_ _b"></span> </div><div class="t m0 x2 h2 y49e ffc fs0 fc0 sc0 ls0 ws0">do nich odpowiednio dostosować. <span class="ff1"> </span></div><div class="t m0 x2 h2f y49f ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4a0 ffc fs0 fc0 sc0 ls0 ws0">Inne <span class="_ _3"></span>czynniki, <span class="_ _4"></span>od <span class="_ _3"></span>których <span class="_ _3"></span>uzależniona <span class="_ _3"></span>jes<span class="_ _3"></span>t<span class="_ _1"></span> <span class="_ _3"></span>działalność <span class="_ _3"></span>K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _3"></span>zostały <span class="_ _4"></span>przedstawione <span class="_ _3"></span>także <span class="_ _3"></span>w <span class="_ _3"></span>ramach <span class="_ _3"></span>opisów <span class="_ _4"></span>czynników </div><div class="t m0 x2 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0">ryzyka <span class="_ _24"> </span>w <span class="ffc">niniejszym <span class="_ _24"> </span>sprawozdaniu. <span class="_ _24"> </span>Do <span class="_ _25"> </span>szczególnie <span class="_ _24"> </span>istotny<span class="_ _1"></span>ch <span class="_ _24"> </span>można <span class="_ _24"> </span>zal<span class="_ _3"></span>iczyć <span class="_ _24"> </span>ryzyko <span class="_ _24"> </span>związane <span class="_ _24"> </span>z <span class="_ _24"> </span>możliwością<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y4a1 ffc fs0 fc0 sc0 ls0 ws0">wprowadzenia ograniczeń na wybrane kategorie produktów z tworzyw sztucznyc<span class="_ _1"></span>h.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y4a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y333 ff8 fs0 fc2 sc0 ls0 ws0">5.1.3.<span class="ffe"> <span class="_ _16"> </span><span class="ffa">Czynniki<span class="_ _1"></span> wewnętrzne<span class="ff8"> </span></span></span></div><div class="t m0 x2 he y4a4 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y4a5 ffa fs0 fc0 sc0 ls0 ws0">Zarządzanie zasobami materiałowymi<span class="ff8"> </span></div><div class="t m0 x2 h2 y4a6 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>odniesieniu <span class="_ _f"> </span>do <span class="_ _f"> </span>Emitenta, <span class="_ _11"> </span>i<span class="_ _3"></span>stotnym <span class="_ _11"> </span>czynnikiem <span class="_ _f"> </span>wewnętrznym <span class="_ _f"> </span>mogącym <span class="_ _f"> </span>wpływać <span class="_ _f"> </span>na <span class="_ _f"> </span>jego <span class="_ _11"> </span>d<span class="_ _3"></span>ziałalność,<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y4a7 ff1 fs0 fc0 sc0 ls0 ws0">a <span class="_ _26"> </span>w <span class="_ _24"> </span>konsekwencji <span class="_ _26"> </span>na <span class="ffc">wyniki <span class="_ _24"> </span>jest <span class="_ _26"> </span>poziom <span class="_ _26"> </span>zarządzania <span class="_ _24"> </span>zapasami <span class="_ _26"> </span>oraz <span class="_ _24"> </span>optymalizacja <span class="_ _26"> </span>powierzchni <span class="_ _26"> </span>magazynowej. </span></div><div class="t m0 x2 h2 y4a8 ffc fs0 fc0 sc0 ls0 ws0">Efektywność <span class="_ _23"> </span>doboru <span class="_ _23"> </span>materiałów <span class="_ _23"> </span>wynikająca <span class="_ _23"> </span>z <span class="_ _26"> </span>doświadczenia <span class="_ _23"> </span>osób <span class="_ _23"> </span>zarządzających <span class="_ _23"> </span>jest <span class="_ _23"> </span>kluczowym <span class="_ _23"> </span>el<span class="_ _3"></span>ement<span class="_ _1"></span>em </div><div class="t m0 x2 h2 y367 ffc fs0 fc0 sc0 ls0 ws0">właściwego <span class="_ _22"></span>planowania <span class="_ _22"></span>zasobów <span class="_ _22"> </span>tak <span class="_ _22"> </span>by <span class="_ _22"> </span>najl<span class="_ _3"></span>epiej <span class="_ _4"></span>prz<span class="_ _3"></span>ewidzieć <span class="_ _4"></span>i <span class="_ _22"> </span>odpowied<span class="_ _3"></span>z<span class="_ _1"></span>ieć <span class="_ _22"> </span>na <span class="_ _22"> </span>zapotrzebowanie <span class="_ _22"> </span>rynku, <span class="_ _22"> </span>a <span class="_ _22"> </span>także <span class="_ _22"> </span>na </div><div class="t m0 x2 h2 y4a9 ffc fs0 fc0 sc0 ls0 ws0">optymalnych <span class="_ _3"></span>poziomach <span class="_ _3"></span>utrzymywać <span class="_ _3"></span>zapasy <span class="_ _3"></span>materiałowe. <span class="_ _3"></span>Zatem <span class="_ _3"></span>na <span class="_ _3"></span>wyniki <span class="_ _3"></span>Spółki <span class="_ _3"></span>znaczny wpływ <span class="_ _4"></span>ma <span class="_ _3"></span>doświ<span class="_ _3"></span><span class="ff1">adczenie<span class="_ _1"></span> </span></div><div class="t m0 x2 he y4aa ffc fs0 fc0 sc0 ls0 ws0">osób planujących zasoby magazynowe. <span class="ff8"> </span></div><div class="t m0 x2 he y4ab ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y4ac ffa fs0 fc0 sc0 ls0 ws0">Inwestycje w infrastrukturę produkcyjną<span class="ff8"> </span></div><div class="t m0 x2 h2 y4ad ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>odniesieniu <span class="_ _22"> </span>do <span class="_ _5"> </span>działalności <span class="_ _22"> </span>K<span class="_ _3"></span>GL, <span class="_ _22"></span>istotnym <span class="_ _22"> </span>cz<span class="_ _3"></span>ynnikiem <span class="_ _22"></span>wewnętrznym <span class="_ _5"> </span>mającym <span class="_ _22"> </span>wpływ <span class="_ _5"> </span>na <span class="_ _5"> </span>wielkość <span class="_ _22"> </span>i <span class="_ _5"> </span>strukturę <span class="_ _5"> </span>jej </div><div class="t m0 x2 h2 y4ae ffc fs0 fc0 sc0 ls0 ws0">wyników  finansowych  jest  konsekwentna  realizacja  strategii  rozwoju.  Emitent  intensywnie  rozwija  infrastrukturę </div></div></div><div class="pi"></div></div>
<div id="pf1c" class="pf w0 h0"><div class="pc pc1c w0 h0"><img class="bi x8 y4af w16 h72" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls2b ws0">do<span class="ls0"> produkcji <span class="_ _22"> </span>folii, <span class="ffc">opakowań <span class="_ _5"> </span>oraz <span class="_ _22"> </span>narzędzi <span class="_ _5"> </span>produkcyjnych <span class="_ _22"> </span>w <span class="_ _5"> </span>postaci <span class="_ _22"> </span>form. <span class="_ _5"> </span>Rozwój <span class="_ _22"> </span>zdolności <span class="_ _22"> </span>wytwórc<span class="_ _3"></span>zych <span class="_ _4"></span>Spółki<span class="_ _3"></span> <span class="_ _22"></span>to </span></span></div><div class="t m0 x2 h2 y44e ffc fs0 fc0 sc0 ls0 ws0">jedno z <span class="_ _b"></span>podstawowych założeń <span class="_ _b"></span>przyjętej strategii <span class="_ _b"></span>rozwoju. Celem<span class="_ _1"></span> Emitenta <span class="_ _b"></span>jest zarówno <span class="_ _b"></span>zwiększenie skali <span class="_ _1"></span>produkcji <span class="_ _b"></span>j<span class="_ _3"></span>ak<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y44f ff1 fs0 fc0 sc0 ls0 ws0">i uzyskanie przew<span class="_ _3"></span>ag<span class="_ _1"></span>i tech<span class="ffc">n<span class="_ _3"></span>o<span class="_ _1"></span>logicznej nad konkurentami. W <span class="_ _3"></span>ostatnich latach poczyniono szereg działań prowadzących </span></div><div class="t m0 x2 h2 y450 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _23"> </span>i<span class="_ _3"></span>stot<span class="_ _1"></span>nego <span class="_ _23"> </span>zwi<span class="_ _3"></span>ę<span class="_ _1"></span>kszenia <span class="_ _26"> </span>mocy <span class="_ _23"> </span>produkcyjnych. <span class="_ _23"> </span>Szczegółowe <span class="_ _26"> </span>informacje <span class="_ _23"> </span>na <span class="_ _26"> </span>temat <span class="_ _23"> </span>infrastruktury <span class="_ _26"> </span>produkcyjnej </div><div class="t m0 x2 h2 y451 ff1 fs0 fc0 sc0 ls0 ws0">zaprezentowano w pkt. <span class="ffc">4.4.” Infrastruktura</span> produkcyjna i magazy<span class="ffc">nowa”.</span> </div><div class="t m0 x2 h2f y130 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4b0 ffc fs0 fc0 sc0 ls0 ws0">Sukcesywnie <span class="_ _3"></span>rozbudowywana <span class="_ _3"></span>o<span class="_ _1"></span>d <span class="_ _3"></span>kilku <span class="_ _3"></span>lat <span class="_ _3"></span>inf<span class="_ _1"></span>rastruktura <span class="_ _3"></span>produkcyjna <span class="_ _3"></span>przek<span class="_ _1"></span>łada <span class="_ _3"></span>się n<span class="_ _3"></span>a wzrost <span class="_ _3"></span>przychodów <span class="_ _3"></span>z <span class="_ _3"></span>produkcji </div><div class="t m0 x2 h2 y37f ffc fs0 fc0 sc0 ls0 ws0">opakowań. <span class="_ _4"></span>Kolejne <span class="_ _22"></span>linie <span class="_ _4"></span>do <span class="_ _22"></span>termoformowania <span class="_ _4"></span>oraz <span class="_ _5"> </span><span class="ff1">produkcji <span class="_ _4"></span>folii <span class="_ _22"></span></span>mają <span class="_ _4"></span>wpływ <span class="_ _22"></span>na <span class="_ _4"></span>wysokość<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>przychodów <span class="_ _4"></span>z <span class="_ _4"></span>se<span class="_ _3"></span>gmentu<span class="_ _b"></span> </div><div class="t m0 x2 h2 y4b1 ff1 fs0 fc0 sc0 ls0 ws0">produkcj<span class="ls1e">i.</span> </div><div class="t m0 x2 h2 y4b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4b3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y4b4 ff8 fs0 fc2 sc0 ls0 ws0">5.1.4.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Wskaz<span class="_ _3"></span>anie czynników, które w ocenie </span></span>E<span class="ffa">mitenta będą miały wpływ na osiągnięte przez niego </span></div><div class="t m0 x29 he y4b5 ff8 fs0 fc2 sc0 ls0 ws0">wyniki  </div><div class="t m0 x6 h73 y4b6 ff8 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4b7 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Utrzymanie wysokiego poziomu konkurencyjności oferty KGL<span class="ff8"> </span></span></span></div><div class="t m0 x27 h2 y4b8 ffc fs0 fc0 sc0 ls0 ws0">Czynnikiem <span class="_ _3"></span>mającym <span class="_ _4"></span>znaczący <span class="_ _4"></span>wpływ <span class="_ _3"></span>na <span class="_ _4"></span>perspektywy <span class="_ _3"></span>dalsz<span class="_ _3"></span>ego <span class="_ _3"></span>rozwoju <span class="_ _3"></span>Emitenta <span class="_ _4"></span>jest <span class="_ _3"></span>u<span class="_ _3"></span>trzym<span class="_ _1"></span>anie <span class="_ _3"></span>si<span class="_ _3"></span>ę <span class="_ _3"></span>tendencji </div><div class="t m0 x27 h2 y4b9 ff1 fs0 fc0 sc0 ls2b ws0">do<span class="ls0"> <span class="ffc">zlecania <span class="_ _29"> </span>przed <span class="_ _29"> </span>gl<span class="_ _3"></span>obalne <span class="_ _29"> </span>koncerny <span class="_ _29"> </span>produkcji <span class="_ _17"> </span>opakowań <span class="_ _29"> </span>na <span class="_ _29"> </span>rynku <span class="_ _17"> </span>polskim <span class="_ _17"> </span>(w <span class="_ _29"> </span>tym <span class="_ _29"> </span>d<span class="_ _3"></span>o <span class="_ _29"> </span>KGL). <span class="_ _29"> </span>Wysoka </span></span></div><div class="t m0 x27 h2 y4ba ffc fs0 fc0 sc0 ls0 ws0">konkurencyjność <span class="_ _3"></span>kosztowa KGL <span class="_ _3"></span>względem zagranicznych <span class="_ _3"></span>konkurentów <span class="_ _3"></span>o<span class="_ _1"></span>raz <span class="_ _3"></span>niska <span class="_ _3"></span>wrażliwość lokalnego <span class="_ _3"></span>rynku <span class="_ _3"></span>na<span class="_ _b"></span> </div><div class="t m0 x27 h2 y4bb ffc fs0 fc0 sc0 ls0 ws0">wstrząsy <span class="_ _5"> </span>w<span class="ff1"> </span>światowym <span class="_ _5"> </span>systemie <span class="_ _5"> </span>finansowym <span class="_ _5"> </span>sprawiły, <span class="_ _5"> </span>że <span class="_ _5"> </span>globalne <span class="_ _22"> </span>kon<span class="_ _3"></span>cerny <span class="_ _22"> </span>chętniej <span class="_ _5"> </span>przenoszą<span class="_ _3"></span><span class="ff1"> <span class="_ _5"> </span></span>produkcję <span class="_ _5"> </span>do </div><div class="t m0 x27 h2 y4bc ff1 fs0 fc0 sc0 ls0 ws0">Polski lub <span class="ffc">ku<span class="_ _3"></span>pują towar wytworzony przez podmioty <span class="_ _3"></span>działające w Polsc<span class="_ _3"></span>e. Utrzymanie konkurencyjności kosztowej </span></div><div class="t m0 x27 h2 y4bd ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">jakościowej</span>  <span class="ffc">pr<span class="_ _1"></span>zez <span class="_ _5"> </span>Spółkę,  a <span class="_ _5"> </span>także <span class="_ _5"> </span>jej  zdolność <span class="_ _5"> </span>do <span class="_ _5"> </span>zapewnienia  potrzeb <span class="_ _5"> </span>odbiorcom <span class="_ _5"> </span>w  zakr<span class="_ _1"></span>esie  p<span class="_ _1"></span>rojektowania, </span></div><div class="t m0 x27 h2 y4be ffc fs0 fc0 sc0 ls0 ws0">jakości i ceny produktów będzie kluczowym czynnikiem kształtującym jej dalsze wyni<span class="_ _1"></span>ki finansowe.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x27 h2 y4bf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4c0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Rosnąca intensywność opakowań w konsumpcji krajowej <span class="ff1d">(zmiana trendów społe<span class="_ _3"></span>cznych)<span class="ff8"> </span></span></span></span></div><div class="t m0 x27 h2 y4c1 ffc fs0 fc0 sc0 ls0 ws0">Rosnąca <span class="_ _3"></span>intensywność <span class="_ _3"></span>wykorzy<span class="_ _1"></span>stania <span class="_ _3"></span>opakowań <span class="_ _3"></span>w <span class="_ _3"></span>konsumpc<span class="_ _1"></span>ji <span class="_ _3"></span>krajowej, <span class="_ _3"></span>wiąże <span class="_ _3"></span>s<span class="_ _1"></span>ię <span class="_ _3"></span>mocno <span class="_ _3"></span>ze zmian<span class="_ _3"></span>ami struktury </div><div class="t m0 x27 h2 y4c2 ffc fs0 fc0 sc0 ls0 ws0">gospodarki  i <span class="_ _5"> </span>stylu  życia. <span class="_ _5"> </span>Zmiany  dotyczą <span class="_ _33"> </span>też  za<span class="_ _1"></span>chowania  i <span class="_ _5"> </span>preferencji  konsumentów. <span class="_ _33"> </span>Ze <span class="_ _5"> </span>w<span class="_ _3"></span>zględu <span class="_ _5"> </span>na  rosnącą<span class="_ _1"></span> </div><div class="t m0 x27 h2 y4c3 ffc fs0 fc0 sc0 ls0 ws0">aktywność zawodową <span class="_ _3"></span>ludzie mają <span class="_ _3"></span>mnie<span class="_ _1"></span>j <span class="_ _3"></span>czasu na <span class="_ _3"></span>przygotowanie posiłków <span class="_ _3"></span>w domu i <span class="_ _3"></span>kupują częściej <span class="_ _3"></span>dania<span class="_ _1"></span> <span class="_ _3"></span>gotowe<span class="_ _1"></span> </div><div class="t m0 x27 h2 y4c4 ff1 fs0 fc0 sc0 ls1e ws0">lub<span class="ls0"> <span class="ffc">przygotowane <span class="_ _22"></span>do <span class="_ _22"></span>spożycia <span class="_ _22"></span>po <span class="_ _22"></span>niewielkiej <span class="_ _22"> </span>obróbce <span class="_ _22"> </span>(off<span class="_ _3"></span></span>-the-<span class="ffc">shelf). <span class="_ _4"></span>Z <span class="_ _22"> </span>teg<span class="_ _3"></span>o <span class="_ _4"></span>powodu <span class="_ _22"> </span>rośni<span class="_ _3"></span>e <span class="_ _4"></span>popyt <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>mniejsze </span></span></div><div class="t m0 x27 h2 y4c5 ff1 fs0 fc0 sc0 ls0 ws0">porcje, <span class="_ _23"> </span>a <span class="ffc">więc <span class="_ _23"> </span>r<span class="_ _3"></span>ównież <span class="_ _21"> </span>popyt <span class="_ _23"> </span>na <span class="_ _26"> </span>opakowania. <span class="_ _23"> </span>Jest <span class="_ _26"> </span>to <span class="_ _23"> </span>el<span class="_ _3"></span>e<span class="_ _1"></span>ment <span class="_ _23"> </span>szerszego <span class="_ _23"> </span>tr<span class="_ _3"></span>endu <span class="_ _21"> </span>con<span class="_ _3"></span>v<span class="_ _b"></span>en<span class="_ _3"></span>ienc<span class="_ _3"></span>e, <span class="_ _21"> </span>związanego <span class="ff1"> </span></span></div><div class="t m0 x27 h2 y4c6 ffc fs0 fc0 sc0 ls0 ws0">z rosnącym zapotrzebowaniem <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _1"></span>wygodę zakupów. Coraz w<span class="_ _1"></span>ięcej towarów sprzedawanych <span class="_ _b"></span>j<span class="_ _3"></span>es<span class="_ _1"></span>t w paczkach, które<span class="_ _1"></span> </div><div class="t m0 x27 h2 y326 ffc fs0 fc0 sc0 ls0 ws0">są  łatwe <span class="_ _5"> </span>d<span class="_ _3"></span>o<span class="ff1"> </span>chwycenia,<span class="_ _1"></span>  umieszczenia <span class="_ _5"> </span>w  koszyku,  a <span class="_ _5"> </span>później  ułożenia <span class="_ _5"> </span>w  lodówce.  N<span class="_ _3"></span>a <span class="_ _5"> </span>znaczeniu  będą <span class="_ _33"> </span>zyskiwać </div><div class="t m0 x27 h2 y4c7 ffc fs0 fc0 sc0 ls0 ws0">technologie <span class="_ _4"></span>materiałowe <span class="_ _3"></span>pozwalające <span class="_ _4"></span>na <span class="_ _3"></span>dłuższe <span class="_ _4"></span>przechowywanie <span class="_ _3"></span>produktów. <span class="_ _4"></span>Wciąż <span class="_ _3"></span>rosnąć <span class="_ _4"></span>będzie <span class="_ _4"></span>popularność </div><div class="t m0 x27 h2 y4c8 ffc fs0 fc0 sc0 ls0 ws0">opakowań pozwalających na wielokrotne otwieranie i<span class="ff1"> zamykanie. </span></div><div class="t m0 x27 h2 y4c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4ca ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">Zdolność Emitenta do zapewnienia dodatkowych usług okołoprodukcyjnych <span class="ff1d">(brandowanie op<span class="_ _3"></span>akowań)<span class="ff8"> </span></span></span></span></div><div class="t m0 x27 h2 y4cb ffc fs0 fc0 sc0 ls0 ws0">Nas<span class="_ _1"></span>zy<span class="_ _1"></span>m <span class="_ _b"></span>zdan<span class="_ _b"></span>iem <span class="_ _b"></span>isto<span class="_ _b"></span>tnym <span class="_ _b"></span>czynn<span class="_ _b"></span>ikiem<span class="_ _1"></span> <span class="_ _b"></span>będą <span class="_ _0"></span>zmien<span class="_ _1"></span>iaj<span class="_ _1"></span>ące<span class="_ _b"></span> si<span class="_ _1"></span>ę <span class="_ _b"></span>strat<span class="_ _1"></span>egi<span class="_ _1"></span>e <span class="_ _b"></span>bran<span class="_ _1"></span>din<span class="_ _1"></span>gow<span class="_ _1"></span>e <span class="_ _b"></span>firm<span class="_ _1"></span>. <span class="_ _b"></span>Rozp<span class="_ _b"></span>oznawa<span class="_ _b"></span>lność<span class="_ _1"></span> <span class="_ _b"></span>marki<span class="_ _b"></span> je<span class="_ _1"></span>st </div><div class="t m0 x27 h2 y4cc ffc fs0 fc0 sc0 ls0 ws0">ist<span class="_ _1"></span>otn<span class="_ _b"></span>ym <span class="_ _b"></span>elem<span class="_ _b"></span>entem<span class="_ _b"></span> bu<span class="_ _b"></span>dowan<span class="_ _1"></span>ia <span class="_ _b"></span>ma<span class="_ _1"></span>rży<span class="_ _b"></span> p<span class="_ _1"></span>rze<span class="_ _1"></span>z <span class="_ _b"></span>pro<span class="_ _b"></span>ducen<span class="_ _1"></span>tów,<span class="_ _b"></span> <span class="_ _1"></span>a <span class="_ _b"></span>opak<span class="_ _1"></span>owa<span class="_ _b"></span>nia <span class="_ _b"></span>odg<span class="_ _1"></span>ryw<span class="_ _b"></span>ają <span class="_ _b"></span>cor<span class="_ _b"></span>az <span class="_ _b"></span>ważnie<span class="_ _b"></span>jszą <span class="_ _0"></span>rolę <span class="_ _0"></span>w <span class="_ _b"></span>proc<span class="_ _b"></span>esie </div><div class="t m0 x27 h2 y4cd ffc fs0 fc0 sc0 ls0 ws0">bud<span class="_ _b"></span>owy si<span class="_ _1"></span>lne<span class="_ _1"></span>j ma<span class="_ _b"></span>rki. W<span class="_ _1"></span> zwi<span class="_ _b"></span>ązku <span class="_ _1"></span>z tym<span class="_ _b"></span> w sekt<span class="_ _b"></span>orze o<span class="_ _b"></span>pako<span class="_ _1"></span>wań<span class="_ _1"></span> ros<span class="_ _b"></span>nąć bę<span class="_ _1"></span>dzi<span class="_ _1"></span>e za<span class="_ _1"></span>tem<span class="_ _b"></span> rola t<span class="_ _b"></span>echno<span class="_ _1"></span>log<span class="_ _b"></span>ii nad<span class="_ _1"></span>ruk<span class="_ _b"></span>u w zw<span class="_ _1"></span>iąz<span class="_ _1"></span>ku<span class="_ _b"></span> </div><div class="t m0 x27 h2 y4ce ffc fs0 fc0 sc0 ls0 ws0">ze <span class="_ _b"></span>zwię<span class="_ _b"></span>kszaj<span class="_ _1"></span>ący<span class="_ _b"></span>m <span class="_ _b"></span>się <span class="_ _b"></span>znacz<span class="_ _b"></span>eniem <span class="_ _b"></span>bud<span class="_ _1"></span>owy<span class="_ _b"></span> ma<span class="_ _1"></span>rki<span class="_ _1"></span> <span class="_ _b"></span>przez<span class="_ _b"></span> fir<span class="_ _1"></span>my <span class="_ _b"></span>oraz<span class="_ _b"></span> ko<span class="_ _b"></span>nieczn<span class="_ _b"></span>ością<span class="_ _1"></span> <span class="_ _b"></span>zamie<span class="_ _b"></span>szcza<span class="_ _b"></span>nia <span class="_ _b"></span>dużej <span class="_ _b"></span>iloś<span class="_ _b"></span>ci <span class="_ _1"></span>info<span class="_ _b"></span>rmacj<span class="_ _b"></span>i </div><div class="t m0 x27 h2 y2d ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ffc">p<span class="_ _b"></span>roduk<span class="_ _b"></span>tach.<span class="_ _b"></span> Na<span class="_ _b"></span> ry<span class="_ _b"></span>nku <span class="_ _b"></span>wskaz<span class="_ _b"></span>uje <span class="_ _b"></span>się <span class="_ _b"></span>też <span class="_ _b"></span>czę<span class="_ _1"></span>sto<span class="_ _b"></span>, <span class="_ _1"></span>że <span class="_ _b"></span>waż<span class="_ _1"></span>nym<span class="_ _b"></span> e<span class="_ _1"></span>lem<span class="_ _b"></span>entem<span class="_ _1"></span> <span class="_ _b"></span>zape<span class="_ _1"></span>wnia<span class="_ _b"></span>jącym<span class="_ _1"></span> <span class="_ _b"></span>konku<span class="_ _1"></span>ren<span class="_ _1"></span>cy<span class="_ _1"></span>jno<span class="_ _1"></span>ść <span class="_ _b"></span>koń<span class="_ _1"></span>cow<span class="_ _b"></span>ego<span class="ff1"> </span></span></div><div class="t m0 x27 h2 y4cf ffc fs0 fc0 sc0 ls0 ws0">pro<span class="_ _b"></span>duktu<span class="_ _1"></span> je<span class="_ _1"></span>st <span class="_ _1"></span>ory<span class="_ _b"></span>ginal<span class="_ _1"></span>noś<span class="_ _b"></span>ć opa<span class="_ _b"></span>kowań <span class="_ _b"></span>i trud<span class="_ _1"></span>noś<span class="_ _b"></span>ć w m<span class="_ _1"></span>ożl<span class="_ _b"></span>iwości<span class="_ _b"></span> ich <span class="_ _b"></span>naśla<span class="_ _1"></span>dow<span class="_ _1"></span>ani<span class="_ _1"></span>a p<span class="_ _b"></span>rzez <span class="_ _1"></span>ko<span class="_ _1"></span>nkur<span class="_ _b"></span>encję.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y2f8 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4d0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">Wzrost znaczenia nowoczesnych technologii </span></span></div><div class="t m0 x27 h2 y4d1 ffc fs0 fc0 sc0 ls0 ws0">Spółka prowadzi<span class="_ _3"></span> działalność w otoczeniu <span class="_ _3"></span>podlegającym dynamicznym zmianom oraz <span class="_ _4"></span><span class="ff1">presji ze <span class="_ _3"></span>strony konkurencji. </span></div><div class="t m0 x27 h2 y4d2 ffc fs0 fc0 sc0 ls0 ws0">Producenci <span class="_ _b"></span>opakowań <span class="_ _1"></span>muszą <span class="_ _b"></span>sprostać <span class="_ _b"></span>licznym <span class="_ _b"></span>w<span class="_ _3"></span>yzwaniom<span class="_ _1"></span>, <span class="_ _b"></span>szczególni<span class="_ _3"></span>e <span class="_ _0"></span>w <span class="_ _b"></span>zakresie <span class="_ _b"></span>wysoki<span class="_ _3"></span>ch <span class="_ _0"></span>oczekiwań<span class="_ _3"></span> <span class="_ _0"></span>odbiorców </div><div class="t m0 x27 h2 y4d3 ff1 fs0 fc0 sc0 ls39 ws0">co<span class="ls0"> <span class="ffc">do <span class="_ _1e"> </span>parametrów <span class="_ _27"> </span>i <span class="_ _1e"> </span>specyfikacji <span class="_ _1e"> </span>opakowań. <span class="_ _1e"> </span>Kluczowym <span class="_ _1e"> </span>czynnikiem <span class="_ _27"> </span>sukcesu <span class="_ _1e"> </span>w <span class="_ _1e"> </span>branży <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>z <span class="_ _1e"> </span>tworzyw </span></span></div><div class="t m0 x27 h2 y4d4 ff1 fs0 fc0 sc0 ls0 ws0">sztucznych <span class="_ _22"></span>jest <span class="_ _4"></span>nie <span class="_ _22"> </span>t<span class="_ _3"></span><span class="ffc">ylko <span class="_ _4"></span>zdolność <span class="_ _22"></span>do <span class="_ _4"></span>sprawnego <span class="_ _22"></span>wyprodukowania <span class="_ _4"></span>d<span class="_ _3"></span>użych <span class="_ _4"></span>wolumenów <span class="_ _22"></span>towaru <span class="_ _22"></span>(opakowań), <span class="_ _4"></span>ale </span></div><div class="t m0 x27 h2 y4d5 ffc fs0 fc0 sc0 ls0 ws0">także <span class="_ _a"> </span>możliwość <span class="_ _12"> </span>wdrażania <span class="_ _12"> </span>i<span class="_ _3"></span>nnowacyjnych <span class="_ _f"> </span>r<span class="_ _3"></span>ozwiązań <span class="_ _f"> </span>ad<span class="_ _3"></span>resujących <span class="_ _12"> </span>problemy <span class="_ _a"> </span>producentów <span class="_ _12"> </span>artykułów </div><div class="t m0 x27 h2 y4d6 ffc fs0 fc0 sc0 ls0 ws0">spożywczych. <span class="_ _5"> </span>Zdaniem <span class="_ _5"> </span>Zarządu <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>uzyskanie <span class="_ _5"> </span>przewag <span class="_ _22"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span>d <span class="_ _5"> </span>konkurentami <span class="_ _5"> </span>może <span class="_ _22"> </span>si<span class="_ _3"></span>ę <span class="_ _5"> </span>odbyć <span class="_ _5"> </span>głównie <span class="_ _5"> </span>poprzez </div><div class="t m0 x27 h2 y4d7 ff1 fs0 fc0 sc0 ls0 ws0">technologie i innowacje.  </div><div class="t m0 x27 h2 y33a ffc fs0 fc0 sc0 ls0 ws0">W  efekcie  ponoszonych <span class="_ _27"> </span>nakładów  na  B+R,  Spółka  zamier<span class="_ _3"></span>za<span class="_ _1"></span>  położyć  większy  n<span class="_ _3"></span>ac<span class="_ _1"></span>isk  na  uzyskiwanie  prze<span class="_ _3"></span>wag<span class="_ _b"></span> </div><div class="t m0 x27 h2 y33b ffc fs0 fc0 sc0 ls0 ws0">technologicznych. Celem Spółki jest dołączenie do liderów komercjalizacji innowacyjnych <span class="_ _3"></span>rozwiązań. Tym samym </div><div class="t m0 x27 h2 y33c ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _23"> </span>dokonuje <span class="_ _26"> </span>transformacji <span class="_ _23"> </span>swojego <span class="_ _23"> </span>modelu <span class="_ _26"> </span>z <span class="_ _23"> </span>profilu <span class="_ _23"> </span>dystrybucyjno<span class="_ _3"></span><span class="ff1">-produkcyjnego <span class="_ _21"> </span>na <span class="_ _23"> </span>tec<span class="_ _3"></span>hnologiczny.<span class="_ _b"></span> </span></div><div class="t m0 x27 h2 y33d ffc fs0 fc0 sc0 ls0 ws0">Efektem tej zmiany<span class="_ _1"></span> będzie uzys<span class="_ _1"></span>kanie znacznych p<span class="_ _1"></span>rzewag konk<span class="_ _1"></span>urencyjnych i osią<span class="_ _1"></span>gnięcie wiodącej <span class="_ _1"></span>pozycji na <span class="_ _b"></span>rynku </div><div class="t m0 x27 h2 y33e ffc fs0 fc0 sc0 ls0 ws0">przetwórstwa tworzyw sz<span class="ff1">tucznych. </span></div><div class="t m0 x27 h2 y4d8 ff1 fs0 fc0 sc0 ls0 ws0">Obecnie, <span class="_ _11"> </span><span class="ffc">efektem <span class="_ _f"> </span>przeprowadzonych <span class="_ _11"> </span>prac <span class="_ _11"> </span>B+R <span class="_ _f"> </span>w <span class="_ _11"> </span>ramach <span class="_ _f"> </span>posiadanego <span class="_ _11"> </span>własnego <span class="_ _11"> </span>Centru<span class="_ _3"></span>m <span class="_ _17"> </span>Badawcz<span class="_ _3"></span>o<span class="_ _b"></span> </span></div><div class="t m0 x27 h2 y4d9 ffc fs0 fc0 sc0 ls0 ws0">Rozwojowego <span class="_ _4"></span>(CBR) <span class="_ _3"></span>wdrożone <span class="_ _4"></span>zostały <span class="_ _4"></span>produkcyjnie <span class="_ _3"></span>nowe <span class="_ _3"></span>r<span class="_ _3"></span>od<span class="_ _1"></span>zaje <span class="_ _4"></span>opakowań, <span class="_ _3"></span>których <span class="_ _4"></span>naturą <span class="_ _3"></span>jest <span class="_ _4"></span>innowacyjność <span class="ff1"> </span></div><div class="t m0 x27 h2 y4da ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _3"></span>co <span class="_ _4"></span>również <span class="_ _4"></span>jest <span class="_ _3"></span>ważne <span class="_ _3"></span>wpisują <span class="_ _3"></span>si<span class="_ _3"></span>ę <span class="_ _3"></span>w <span class="_ _3"></span>wymogi <span class="_ _4"></span>Gospodarki <span class="_ _3"></span>Obiegu <span class="_ _4"></span>Zamkniętego <span class="_ _3"></span>(GOZ). <span class="_ _3"></span>Emiten<span class="_ _3"></span>t <span class="_ _3"></span>strategię <span class="_ _4"></span>rozwoj<span class="_ _1"></span>u </div><div class="t m0 x27 h2 y4db ffc fs0 fc0 sc0 ls0 ws0">biznesu <span class="_ _29"> </span>opakowaniowego <span class="_ _29"> </span>opiera <span class="_ _29"> </span>o <span class="_ _29"> </span>założenia <span class="_ _29"> </span>GOZ <span class="_ _29"> </span>a <span class="_ _29"> </span>w <span class="_ _29"> </span>szczególności <span class="_ _29"> </span>maksymalizację <span class="_ _29"> </span>użycia <span class="_ _29"> </span>surowców </div><div class="t m0 x27 h2 yfd ffc fs0 fc0 sc0 ls0 ws0">pochodzących z recyklingu w procesach produkcji folii<span class="ff1"> </span>i opakowań oraz ich zdolności do pełnego recyklingu. <span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf1d" class="pf w0 h0"><div class="pc pc1d w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 yff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">Przykładami nowych opakowań ulokowanych już na rynku są:<span class="ff1"> </span></div><div class="t m0 x27 h44 y343 ff18 fs0 fcb sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">opakowania <span class="_ _5"> </span>posiadające <span class="_ _22"></span>odporność <span class="_ _22"></span>temperaturową <span class="_ _22"></span>powyżej <span class="_ _4"></span>20<span class="_ _3"></span>0°<span class="_ _1"></span>C <span class="_ _22"> </span>nadające <span class="_ _22"> </span>się <span class="_ _22"></span>do <span class="_ _22"> </span>użycia <span class="_ _22"></span>w <span class="_ _22"></span>piekarnikach, </span></span></div><div class="t m0 x28 h2 y4dd ff1 fs0 fc0 sc0 ls0 ws0">wyprodukowane w 100% <span class="ffc">z materiałów pochodzących z recyklingu;</span> </div><div class="t m0 x27 h44 y4de ff18 fs0 fcb sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ff1 fc0">opakowania <span class="_ _4"></span>ze <span class="_ _3"></span><span class="ffc">spienionego <span class="_ _4"></span>CPET <span class="_ _3"></span>o <span class="_ _3"></span>konstrukcji <span class="_ _4"></span>zmniejszającej <span class="_ _3"></span>ilość <span class="_ _3"></span>odpadów <span class="_ _3"></span>surowca <span class="_ _3"></span>i<span class="_ _3"></span></span> zredukowanej <span class="_ _3"></span>masie </span></span></div><div class="t m0 x28 h2 y1e2 ffc fs0 fc0 sc0 ls0 ws0">wyrobu końcowego (oszczędność surowca przy <span class="ff1">zachowaniu </span>parametrów jakościowych);<span class="ff1"> </span></div><div class="t m0 x27 h44 y1e3 ff18 fs0 fcb sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">opakowania <span class="_ _11"> </span>dla <span class="_ _29"> </span>prze<span class="_ _3"></span>mysł<span class="_ _1"></span>u <span class="_ _29"> </span>mleczar<span class="_ _3"></span>skiego <span class="_ _29"> </span>wykonane <span class="_ _17"> </span>ze <span class="_ _29"> </span>spi<span class="_ _3"></span>enionego <span class="_ _29"> </span>PET <span class="_ _17"> </span>wyprodukowane <span class="_ _17"> </span>w <span class="_ _17"> </span>100% <span class="ff1"> </span></span></span></div><div class="t m0 x28 h2 y1e4 ffc fs0 fc0 sc0 ls0 ws0">z materiałów pochodzących z recyklingu<span class="ff1">; </span></div><div class="t m0 x27 h44 y30c ff18 fs0 fcb sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ff1 fc0">opakowania d<span class="_ _3"></span>la <span class="ffc">rynku dań gotowych wykonanyc<span class="_ _1"></span>h ze spienionego PP<span class="ff1">. </span></span></span></span></div><div class="t m0 x27 h2 y4df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4e0 ff1 fs0 fc0 sc0 ls0 ws0">G<span class="ffc">rupa <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>wykonanych <span class="_ _22"> </span>ze <span class="_ _5"> </span>spieni<span class="_ _3"></span>one<span class="_ _1"></span>go <span class="_ _5"> </span>PP <span class="_ _5"> </span>dedykowanych <span class="_ _22"> </span>d<span class="_ _3"></span>la <span class="_ _22"> </span>branży <span class="_ _5"> </span>gastronomicznej/cateringowej <span class="_ _5"> </span>(obsługi </span></div><div class="t m0 x2 h2 y4e1 ffc fs0 fc0 sc0 ls0 ws0">sprzedaży dań <span class="_ _1"></span>na wynos),<span class="_ _1"></span> zastąpić m<span class="_ _1"></span>a obecnie <span class="_ _b"></span>stosowan<span class="_ _3"></span>e<span class="_ _1"></span> opakowania <span class="_ _b"></span>wykonane z EPS/XPS<span class="ff1 ls2a">. <span class="ls0">Seria tego <span class="_ _b"></span>typu <span class="ffc">opakowań</span> </span></span></div><div class="t m0 x2 h2 y4e2 ffc fs0 fc0 sc0 ls0 ws0">rozwijana by<span class="_ _1"></span>ła <span class="_ _1"></span>w <span class="_ _1"></span>KGL <span class="_ _1"></span>od k<span class="_ _1"></span>ilku <span class="_ _b"></span>l<span class="_ _3"></span>at<span class="ff1"> <span class="_ _b"></span>i <span class="ffc">z <span class="_ _1"></span>sukcesem <span class="_ _b"></span>został<span class="_ _3"></span>a<span class="_ _1"></span> <span class="ff1">ostatnio <span class="_ _b"></span>uplasowana <span class="_ _1"></span>na <span class="_ _1"></span>rynku, <span class="ffc">bud<span class="_ _1"></span>ząc olb<span class="_ _1"></span>rzymie zai<span class="_ _1"></span>nteresowanie </span></span></span></span></div><div class="t m0 x2 h2 yd9 ffc fs0 fc0 sc0 ls0 ws0">ze strony klientów. Spodziewamy<span class="_ _1"></span> się rosnącego <span class="ff1">zapotrzebowania na produkty ze </span>spienionego PP (któr<span class="_ _1"></span>e są alternatywą </div><div class="t m0 x2 h2 y4e3 ffc fs0 fc0 sc0 ls0 ws0">dla produktów z EPS) w momencie skutecznej implementacji zap<span class="_ _1"></span>isów dyrektywy SUP z dn<span class="_ _3"></span><span class="ff1">. 1 stycznia 2024 r.   </span></div><div class="t m0 x2 h2 y313 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4e4 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4e5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">Optymalizacja <span class="ffa">procesów zarządczych w Spółce<span class="ff1"> </span></span></span></span></div><div class="t m0 x60 h2 y4e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4e7 ffc fs0 fc0 sc0 ls0 ws0">Mając <span class="_ _21"> </span>na <span class="_ _21"> </span>uwadze <span class="_ _21"> </span>etap <span class="_ _21"> </span>rozwoju <span class="_ _21"> </span>i <span class="_ _21"> </span>skalę <span class="_ _21"> </span>działalności <span class="_ _23"> </span><span class="ff1">KGL <span class="_ _21"> </span>S.A., <span class="_ _21"> </span></span>Zarząd <span class="_ _21"> </span>Emitenta <span class="_ _21"> </span>podjął <span class="_ _21"> </span>działania <span class="_ _21"> </span>mające <span class="_ _21"> </span>na <span class="_ _21"> </span>celu </div><div class="t m0 x2 h2 y43e ffc fs0 fc0 sc0 ls0 ws0">optymalizację sposobu <span class="_ _1"></span>prowadzenia dzia<span class="_ _1"></span>łalności w <span class="_ _b"></span>cel<span class="_ _3"></span>u <span class="_ _b"></span>zwiększenia efektywności <span class="_ _1"></span>działania Spółki. Na te<span class="_ _1"></span>j płaszczyźnie<span class="ff1">, </span></div><div class="t m0 x2 h2 y4e8 ffc fs0 fc0 sc0 ls0 ws0">Zarząd w 202<span class="ff1">1 </span>r. oraz do dnia opublikowania niniejszego materiału podjął następujące działa<span class="_ _1"></span>nia:<span class="ff1"> </span></div><div class="t m0 x86 h2f y4e9 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4ea ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">Wdrożone zostały elementy systemu zarządzania LEAN MANAGEMENT. Poprzez szkolenie kadry<span class="ff1">, </span>pozwalające <span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y4eb ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>d<span class="_ _3"></span>alszym<span class="_ _1"></span> <span class="_ _5"> </span>etapie  na <span class="_ _5"> </span>wykorzystywanie <span class="_ _33"> </span>wiedzy <span class="_ _5"> </span>z  f<span class="_ _1"></span>ilozofii <span class="_ _5"> </span>LEAN,  Spółka <span class="_ _5"> </span>mogła <span class="_ _5"> </span>uzyskać <span class="_ _33"> </span>wymierne <span class="_ _5"> </span>wartości <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x60 h2 y4ec ffc fs0 fc0 sc0 ls0 ws0">z wdrożenia poniższych narzędzi wspomnianego systemu:<span class="ff1"> </span></div><div class="t m0 x32 h44 y4ed ff1 fs0 fc0 sc0 ls26 ws0">a.<span class="ff19 ls0"> <span class="_ _15"> </span><span class="ff1">5S <span class="_ _24"> </span><span class="ffc">–</span> <span class="_ _24"> </span><span class="ffc">ciągły <span class="_ _26"> </span>proces <span class="_ _24"> </span>ulepszania <span class="_ _26"> </span>organizacji <span class="_ _24"> </span>stref <span class="_ _26"> </span>produkcyjnych <span class="_ _24"> </span>z <span class="_ _26"> </span>zac<span class="_ _3"></span>howa<span class="_ _1"></span>niem <span class="_ _24"> </span>bezpieczeństwa </span></span></span></div><div class="t m0 x89 h2 y4ee ff1 fs0 fc0 sc0 ls0 ws0">stanowiska pracy; </div><div class="t m0 x32 h44 y4ef ff1 fs0 fc0 sc0 ls29 ws0">b.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ffc">System CI (ciągłego doskonalenia) <span class="_ _3"></span>–<span class="ff1"> </span>analiza przyczyn pierwotn<span class="_ _1"></span>ych powstałych odchyleń procesowych;<span class="ff1"> </span></span></span></div><div class="t m0 x32 h44 y4f0 ff1 fs0 fc0 sc0 ls39 ws0">c.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ff1">SM<span class="_ _3"></span>ED <span class="ffc">–</span> <span class="ffc">system pozwalający na<span class="_ _1"></span> skrócenie czasu przezbrojeń maszyn;<span class="ff1"> </span></span></span></span></div><div class="t m0 x32 h44 y4f1 ff1 fs0 fc0 sc0 ls2b ws0">d.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ff1">VSM <span class="ffc">–</span> <span class="ffc">mapowanie i weryfikacja strumienia wartości;</span> </span></span></div><div class="t m0 x32 h44 y4f2 ff1 fs0 fc0 sc0 ls23 ws0">e.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ff1">S<span class="_ _3"></span>MART <span class="ffc">–</span> <span class="ffc">zarządzanie poprzez c<span class="_ _1"></span>ele<span class="ff1">. </span></span></span></span></div><div class="t m0 x75 h2 y4f3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4f4 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">Regularna <span class="_ _4"></span>ocena <span class="_ _22"></span>Pracowników <span class="_ _4"></span>stanowi <span class="_ _22"></span>podstawę <span class="_ _22"></span>systemu <span class="_ _22"></span>zarządzania <span class="_ _4"></span>i <span class="_ _22"></span>delegowania <span class="_ _4"></span>zadań<span class="_ _3"></span>, <span class="_ _3"></span>wyni<span class="_ _3"></span>kających <span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y4f5 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _4"></span>celów <span class="_ _3"></span>biz<span class="_ _3"></span>nesowy<span class="_ _1"></span>ch <span class="_ _4"></span><span class="ff1">S</span>półki. <span class="_ _4"></span>Oceną <span class="_ _3"></span>pracy <span class="_ _4"></span>w <span class="_ _4"></span>systemie <span class="_ _3"></span>mies<span class="_ _3"></span>ięc<span class="_ _b"></span>zn<span class="_ _3"></span>ym,<span class="_ _1"></span> <span class="_ _4"></span>kwartalnym <span class="_ _4"></span>lub <span class="_ _3"></span>rocznym <span class="_ _4"></span>objętych <span class="_ _4"></span>jest <span class="ff1"> </span></div><div class="t m0 x60 h2 y4f6 ff1 fs0 fc0 sc0 ls30 ws0">w <span class="ls0">S<span class="ffc">pół<span class="_ _b"></span>ce<span class="_ _3"></span> <span class="_ _b"></span>ponad <span class="_ _1"></span>90% sta<span class="_ _1"></span>nowisk. <span class="_ _b"></span>Wyni<span class="_ _3"></span>k<span class="_ _1"></span>i oc<span class="_ _1"></span>eny s<span class="_ _b"></span>kor<span class="_ _3"></span>elowane <span class="_ _b"></span>są z<span class="_ _1"></span> <span class="_ _b"></span>w<span class="_ _3"></span>artością <span class="_ _b"></span>wypłacanej prem<span class="_ _1"></span>ii. <span class="_ _1"></span>Większość <span class="_ _1"></span>ocen </span></span></div><div class="t m0 x60 h2 y4f7 ff1 fs0 fc0 sc0 ls0 ws0">prowadzona <span class="_ _4"></span>j<span class="_ _3"></span>est<span class="_ _1"></span> <span class="_ _4"></span>przy <span class="_ _22"></span>wykorzystaniu <span class="_ _4"></span>systemu <span class="_ _22"> </span>informatycznego <span class="_ _22"> </span>S<span class="_ _3"></span><span class="ffc">półki <span class="_ _4"></span>do <span class="_ _4"></span>zarządzania <span class="_ _22"></span>danymi <span class="_ _4"></span>o <span class="_ _4"></span>Pr<span class="_ _3"></span>acowni-</span></div><div class="t m0 x60 h2 y4f8 ff1 fs0 fc0 sc0 ls0 ws0">kach.  </div><div class="t m0 x86 h2 y232 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y4f9 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">W<span class="ffa">pływ sytuacji polityczno –</span> gospodarczej <span class="ffa">w Uk<span class="_ _3"></span>raini<span class="_ _1"></span>e na działalność Spółki<span class="ff8"> </span></span></span></span></div><div class="t m0 x2 h2 y4fa ffc fs0 fc0 sc0 ls0 ws0">Zarząd  Spółki <span class="_ _5"> </span>dokonał  oceny <span class="_ _33"> </span>potencjalnych <span class="_ _5"> </span>r<span class="_ _3"></span>yzyk <span class="_ _5"> </span>wynikających  z <span class="_ _5"> </span>trwającej  wojny  w  Ukrainie <span class="_ _5"> </span>oraz  ich  wpływ<span class="_ _1"></span>u  na </div><div class="t m0 x2 h2 y4fb ffc fs0 fc0 sc0 ls0 ws0">działalność Emiten<span class="_ _3"></span>ta<span class="_ _1"></span> <span class="_ _3"></span>i na dzień publi<span class="_ _3"></span>kacji niniejszego Sprawozdania, <span class="_ _3"></span>w ocenie Zarządu, <span class="_ _3"></span>wojna w <span class="_ _3"></span>Ukrainie nie<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span></span>przekłada<span class="_ _b"></span> </div><div class="t m0 x2 h2 y4fc ffc fs0 fc0 sc0 ls0 ws0">się w bezpośredni sposób na działalność Emitenta.<span class="ff1"> </span></div><div class="t m0 x2 h2 y4fd ffc fs0 fc0 sc0 ls0 ws0">Zdaniem <span class="_ _33"> </span>Zarządu, <span class="_ _5"> </span>który  zdiagnozował <span class="_ _5"> </span>obszary  potencjalnego <span class="_ _5"> </span>ryzyka, <span class="_ _5"> </span>kt<span class="_ _3"></span>óre <span class="_ _5"> </span>mogłoby <span class="_ _5"> </span>wpłynąć  na <span class="_ _5"> </span>wyniki  finansowe<span class="ff1"> </span></div><div class="t m0 x2 h2 y4fe ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _1"></span>uwagi <span class="_ _b"></span>na <span class="_ _b"></span>wielkość prowad<span class="_ _1"></span>zonej <span class="_ _b"></span>sprzedaży <span class="_ _b"></span>na rynkach <span class="_ _0"></span>u<span class="_ _3"></span>k<span class="_ _1"></span>raińskim, <span class="_ _b"></span>białoruskim i<span class="_ _1"></span> <span class="_ _b"></span>rosyjskim <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _0"></span>stosunku do<span class="ff1"> <span class="_ _b"></span><span class="ffc">cał<span class="_ _3"></span>oś<span class="_ _1"></span>ciowych </span></span></div><div class="t m0 x2 h2 y4ff ffc fs0 fc0 sc0 ls0 ws0">przychodów <span class="_ _21"> </span>firmy, <span class="_ _1e"> </span>obecnie <span class="_ _21"> </span>nie <span class="_ _21"> </span>występują <span class="_ _21"> </span>istotne <span class="_ _1e"> </span>zagrożenia <span class="_ _21"> </span>pogorszenia <span class="_ _21"> </span>wyników <span class="_ _1e"> </span>z <span class="_ _21"> </span>tytułu <span class="_ _21"> </span>nawet<span class="_ _3"></span><span class="ff1"> <span class="_ _21"> </span></span>całkowitego<span class="_ _b"></span> </div><div class="t m0 x2 h2 y500 ffc fs0 fc0 sc0 ls0 ws0">zatrzymania sprzedaży na ww. rynki. <span class="ff1"> </span></div><div class="t m0 x2 h2 y501 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y302 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _12"> </span>nie <span class="_ _12"> </span>przewiduje <span class="_ _f"> </span>żad<span class="_ _3"></span>n<span class="_ _1"></span>ych <span class="_ _12"> </span>perturbacji <span class="_ _12"> </span>w <span class="_ _12"> </span>przerwaniu <span class="_ _f"> </span>łańcuc<span class="_ _3"></span><span class="ff1">ha <span class="_ _f"> </span></span>d<span class="_ _3"></span>ostaw <span class="_ _f"> </span>surowców <span class="_ _f"> </span>w<span class="_ _3"></span>ykorzystywanyc<span class="_ _1"></span>h <span class="ff1"> </span></div><div class="t m0 x2 h2 y303 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>procesach <span class="_ _b"></span>produkcyjnych <span class="_ _1"></span>z <span class="_ _b"></span>r<span class="_ _3"></span>y<span class="_ _b"></span>n<span class="_ _3"></span>ku <span class="_ _b"></span>rosyjskiego, <span class="_ _1"></span>ze <span class="_ _b"></span>względu <span class="_ _1"></span>na <span class="_ _b"></span>marginaln<span class="_ _3"></span>y<span class="ff1"> <span class="_ _b"></span><span class="ffc">ud<span class="_ _3"></span>z<span class="_ _1"></span>iał <span class="_ _1"></span>tych <span class="_ _b"></span>materiałów <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>łącznych <span class="_ _b"></span>zakupach </span></span></div><div class="t m0 x2 h2 y502 ffc fs0 fc0 sc0 ls0 ws0">Emitenta. Jednocześnie <span class="_ _b"></span>S<span class="_ _3"></span>półka <span class="_ _b"></span>informuje, że wraz <span class="_ _b"></span>z momentem<span class="ff1"> <span class="_ _1"></span><span class="ffc">agresji Rosji <span class="_ _b"></span>na Ukrainę, rosyjski <span class="_ _b"></span>kanał zakupowy został<span class="_ _b"></span> </span></span></div><div class="t m0 x2 h2 y503 ffc fs0 fc0 sc0 ls0 ws0">całkowicie zatrzymany.<span class="ff1"> </span></div><div class="t m0 x2 h2 y504 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf1e" class="pf w0 h0"><div class="pc pc1e w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">30<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Aktualnie, <span class="_ _24"> </span>w <span class="_ _24"> </span>obszarze <span class="_ _26"> </span>zatrudnienia, <span class="_ _24"> </span>Emitent <span class="_ _24"> </span>nie <span class="_ _26"> </span>d<span class="_ _3"></span>ostrzega <span class="_ _26"> </span>żadnych <span class="_ _24"> </span>negatywnych <span class="_ _24"> </span>korelacji <span class="_ _24"> </span>pomiędzy <span class="_ _26"> </span>obecną<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">sytuacją  a  zatrudnieniem  prac<span class="_ _1"></span>owników  oraz  utrzymaniem  ciągłości  obsady <span class="_ _5"> </span>n<span class="_ _3"></span>iezbędnej  do <span class="_ _5"> </span>realizacji  zadań  Spółki.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y505 ffc fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _22"> </span>Spółki <span class="_ _22"> </span>n<span class="_ _3"></span>a <span class="_ _4"></span>bie<span class="_ _3"></span>żą<span class="_ _1"></span>co <span class="_ _22"> </span>analizuje <span class="_ _22"> </span>faktyczn<span class="_ _3"></span>y <span class="_ _4"></span>i <span class="_ _5"> </span>potencjalny <span class="_ _4"></span>wpływ <span class="_ _5"> </span>sytuacji <span class="_ _22"> </span>polityczno  <span class="ff1">- <span class="_ _4"></span>gospodarczej <span class="_ _5"> </span>w <span class="_ _22"> </span>Ukrainie <span class="_ _22"> </span>na<span class="_ _3"></span> </span></div><div class="t m0 x2 h2 y506 ffc fs0 fc0 sc0 ls0 ws0">działalność  Spółki.  Ewentualne  nowe  okoliczności,  które  w  znaczący  sposób  mógłby  wpłynąć  na  działalność  KGL<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y10 ffc fs0 fc0 sc0 ls0 ws0">S.A., będę publikowane niezwłocznie w formie raportów bieżących.<span class="ff1"> </span></div><div class="t m0 x2 he y453 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y507 ffa fs0 fc3 sc0 ls0 ws0">Utrzymanie łańcuchów dostaw<span class="ff8"> </span></div><div class="t m0 x2 h2 y4a ff1 fs0 fc0 sc0 ls3c ws0">W <span class="_ _3"></span><span class="ffc ls0">okresie <span class="_ _4"></span>całego<span class="ff1"> <span class="_ _3"></span>2023 <span class="_ _4"></span>r. <span class="_ _3"></span>zapotrzebowanie <span class="_ _3"></span>na <span class="_ _4"></span>oferowane <span class="_ _3"></span>przez <span class="_ _3"></span>Emitenta <span class="_ _3"></span>produ<span class="_ _3"></span>kty <span class="_ _3"></span>tj. <span class="_ _3"></span>granulaty <span class="_ _3"></span>tworzyw <span class="_ _4"></span>sztucznych, </span></span></div><div class="t m0 x2 h2 y2da ff1 fs0 fc0 sc0 ls0 ws0">folie i<span class="_ _1"></span> op<span class="_ _1"></span>akowania, <span class="_ _1"></span><span class="ffc">utrzymywało <span class="_ _1"></span>się <span class="_ _1"></span>na <span class="_ _1"></span>wysokim <span class="_ _b"></span>poziomie. Dużą <span class="_ _b"></span>dynamiką wzrostową<span class="_ _1"></span> charakter<span class="_ _1"></span>yzowały się<span class="_ _1"></span> opakowania<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y2db ffc fs0 fc0 sc0 ls0 ws0">przeznaczone do pakowania świeżej żywności (głównie mięsa) oraz posiłków na wynos (dań gotowy<span class="_ _1"></span>ch).  <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y508 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>omawianym <span class="_ _22"></span>okresie <span class="_ _5"> </span><span class="ffc">Spółka <span class="_ _4"></span>nie <span class="_ _22"> </span>odnotowała <span class="_ _22"> </span>zakłóceń <span class="_ _5"> </span>płynności <span class="_ _4"></span>dostaw <span class="_ _22"> </span>niezbędnych <span class="_ _22"> </span>surowców <span class="_ _22"></span>dla <span class="_ _22"> </span>produkcji, <span class="_ _22"></span>jak </span></div><div class="t m0 x2 h2 y509 ffc fs0 fc0 sc0 ls0 ws0">również większych problemów z dostępem do pracowników. <span class="ff1"> </span></div><div class="t m0 x2 he y50a ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y16 ffa fs0 fc3 sc0 ls0 ws0">Ubezpieczenie i spływ należności <span class="ff8"> </span></div><div class="t m0 x2 h2 y10c ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _5"> </span>bierze <span class="_ _5"> </span>pod <span class="_ _22"> </span>uwagę<span class="_ _3"></span> <span class="_ _22"></span>fakt, <span class="_ _22"> </span>iż <span class="_ _5"> </span>może <span class="_ _5"> </span>być <span class="_ _5"> </span>narażona <span class="_ _5"> </span>na <span class="_ _5"> </span>ryzyko <span class="_ _5"> </span>związane <span class="_ _22"> </span>z <span class="_ _33"> </span>zatorami <span class="_ _5"> </span>płatniczymi <span class="_ _22"></span>oraz <span class="_ _5"> </span>możliwością </div><div class="t m0 x2 h2 y50b ffc fs0 fc0 sc0 ls0 ws0">częściowego <span class="_ _5"> </span>lub <span class="_ _5"> </span>całkowitego <span class="_ _22"> </span>braku<span class="_ _3"></span> <span class="_ _22"></span>spływu <span class="_ _5"> </span>należności <span class="_ _5"> </span>od <span class="_ _5"> </span>odbiorców, <span class="_ _5"> </span>którzy <span class="_ _5"> </span>mogą <span class="_ _5"> </span>mieć <span class="_ _22"> </span>pr<span class="_ _3"></span>oblem <span class="_ _22"> </span>z <span class="_ _5"> </span>fin<span class="_ _3"></span>ansowaniem<span class="_ _b"></span> </div><div class="t m0 x2 h2 y50c ffc fs0 fc0 sc0 ls0 ws0">działalności. <span class="ff1"> </span></div><div class="t m0 x2 h2 y50d ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>celu <span class="_ _22"> </span>utrzymania <span class="_ _22"> </span>odpowiedniej <span class="_ _22"> </span>płynności<span class="_ _3"></span> <span class="_ _4"></span>finansowej, <span class="_ _22"></span>Emitent <span class="_ _22"></span>korzysta <span class="_ _22"> </span>z <span class="_ _22"> </span>zew<span class="_ _3"></span>n<span class="_ _1"></span>ętrznego <span class="_ _22"></span>finansowania <span class="_ _22"></span>działalności <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y50e ffc fs0 fc0 sc0 ls0 ws0">w  postaci <span class="_ _5"> </span>limitów  kredytów <span class="_ _5"> </span>obrotowych  oraz <span class="_ _5"> </span>współpracuje  z <span class="_ _5"> </span>firmami  faktoringowym<span class="_ _1"></span>i  w <span class="_ _5"> </span>celu  skrócenia <span class="_ _5"> </span>terminów </div><div class="t m0 x2 h2 y50f ffc fs0 fc0 sc0 ls0 ws0">spływu należności handlowych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y510 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _24"> </span>celu <span class="_ _24"> </span>zabezpieczenia <span class="_ _24"> </span>spływu <span class="_ _24"> </span>nal<span class="_ _3"></span>eż<span class="_ _1"></span>ności, <span class="_ _24"> </span>Zarząd <span class="_ _24"> </span>ma <span class="_ _24"> </span>pod <span class="_ _25"> </span>szczególnym <span class="_ _24"> </span>nadzorem <span class="_ _24"> </span>procedury <span class="_ _24"> </span>monitorowania </div><div class="t m0 x2 h2 y511 ffc fs0 fc0 sc0 ls0 ws0">terminowości <span class="_ _1e"> </span>spływu <span class="_ _21"> </span>należności, <span class="_ _1e"> </span>przydzielania <span class="_ _1e"> </span>limitów <span class="_ _1e"> </span>kredytów <span class="_ _1e"> </span>kupieckich <span class="_ _1e"> </span>oraz <span class="_ _21"> </span>działania <span class="_ _1e"> </span>wewnętrznego <span class="_ _1e"> </span>działu </div><div class="t m0 x2 h2 y512 ff1 fs0 fc0 sc0 ls0 ws0">kontroli <span class="_ _26"> </span>f<span class="_ _3"></span>inansowe<span class="_ _1"></span>j. <span class="_ _26"> </span>Dodatkowo, <span class="_ _24"> </span>w <span class="_ _26"> </span>celu <span class="_ _24"> </span>zminimal<span class="ffc">izowania <span class="_ _26"> </span>r<span class="_ _3"></span>yzyka <span class="_ _26"> </span>związanego <span class="_ _26"> </span>z <span class="_ _24"> </span>opóźnieniem <span class="_ _26"> </span>spłat <span class="_ _24"> </span>należności<span class="_ _1"></span> <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y513 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _5"> </span>niewypłacalnością <span class="_ _5"> </span>odbiorców, <span class="_ _22"> </span>Emitent <span class="_ _5"> </span>współpracuje <span class="_ _5"> </span>z <span class="_ _5"> </span>trzema <span class="_ _22"> </span>fi<span class="_ _3"></span>rmami <span class="_ _4"></span>u<span class="_ _3"></span>bezpieczeniowymi: <span class="_ _4"></span>TU <span class="_ _5"> </span>Euler <span class="_ _5"> </span>Hermes <span class="_ _5"> </span>S.A., </div><div class="t m0 x2 h2 y514 ffc fs0 fc0 sc0 ls0 ws0">Compagnie <span class="_ _22"></span>Francaise <span class="_ _22"></span>D’assurance <span class="_ _4"></span>Pour <span class="_ _22"> </span>Le <span class="_ _22"></span>Commerce <span class="_ _22"></span>Exterieur <span class="_ _4"></span>S.A. <span class="_ _22"> </span>Oddzi<span class="_ _3"></span>a<span class="_ _1"></span>ł <span class="_ _22"></span>oraz <span class="_ _22"></span>Credendo <span class="_ _5"> </span><span class="ff1">- <span class="_ _22"></span>Short-Term <span class="_ _22"></span>EU <span class="_ _22"></span>Risks </span></div><div class="t m0 x2 h2 y515 ffc fs0 fc0 sc0 ls0 ws0">úvěrová <span class="_ _3"></span>pojišťovna, a.s., Spółka <span class="_ _3"></span>Akcyjna <span class="_ _3"></span>Oddział w <span class="_ _3"></span>Polsce. Na <span class="_ _3"></span>przestrzeni 202<span class="_ _3"></span><span class="ff1">3 </span>r<span class="_ _3"></span>., Spółka <span class="_ _3"></span>nie zaobserwowała <span class="_ _3"></span>istotnych </div><div class="t m0 x2 h2 y516 ffc fs0 fc0 sc0 ls0 ws0">redukcji limitów <span class="_ _3"></span>kredytowych przyznawanych <span class="_ _3"></span>prz<span class="_ _1"></span>ez firmy u<span class="_ _3"></span>bezpieczeniowe na swoich <span class="_ _3"></span>klientów, co oznacza, iż <span class="_ _3"></span>portfel </div><div class="t m0 x2 h2 y517 ffc fs0 fc0 sc0 ls0 ws0">odbiorców KGL charakteryzuje się dobrą płynnością finansową. <span class="ff1"> </span></div><div class="t m0 x88 h2 y518 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y519 ffa fs0 fc3 sc0 ls0 ws0">Limity kredytowe przyznawane Spółce<span class="ff8 fc0"> </span></div><div class="t m0 x2 h2 y51a ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _4"></span>współpracuje <span class="_ _4"></span>z <span class="_ _22"></span>dostawcami<span class="ff1">, <span class="_ _22"></span></span>korzystając <span class="_ _4"></span>z <span class="_ _4"></span>kredytów <span class="_ _22"></span>kupieckich <span class="_ _4"></span>w <span class="_ _4"></span>formie <span class="_ _4"></span>odr<span class="_ _3"></span>oczo<span class="_ _1"></span>nych <span class="_ _4"></span>terminów <span class="_ _4"></span>płatności. </div><div class="t m0 x2 h2 y51b ffc fs0 fc0 sc0 ls0 ws0">Limity <span class="_ _1"></span>kredytów <span class="_ _1"></span>są <span class="_ _b"></span>ustanawiane <span class="_ _1"></span>przez <span class="_ _1"></span>dostawców na <span class="_ _b"></span>podstawie <span class="_ _b"></span>limitów otrzymanych <span class="_ _b"></span>od <span class="_ _1"></span>firm <span class="_ _b"></span>ubezpieczeniowych bądź<span class="_ _1"></span> </div><div class="t m0 x2 h2 y51c ffc fs0 fc0 sc0 ls0 ws0">na podstawie własnej oceny ryzyka. <span class="ff1">Po trudnym 2022 <span class="_ _3"></span>roku, </span>limi<span class="_ _1"></span>ty ubezpieczeniowe na KGL były znacząco <span class="_ _3"></span><span class="ff1">ograniczone<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y51d ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>pierwszej połowie <span class="_ _3"></span>2023 r<span class="_ _3"></span><span class="ff1 ls2a">. <span class="ls0">Emitent <span class="_ _3"></span></span></span>utrzymuje <span class="_ _3"></span>stały kontakt z <span class="_ _3"></span>dostawcami <span class="_ _3"></span>i firmami u<span class="_ _3"></span>bezpieczeniowymi oraz <span class="_ _3"></span>na bie-</div><div class="t m0 x2 h2 y51e ffc fs0 fc0 sc0 ls0 ws0">żąco <span class="_ _b"></span>prze<span class="_ _3"></span>kaz<span class="_ _1"></span>uje <span class="_ _b"></span>ni<span class="_ _3"></span>ezbędne <span class="_ _0"></span>inf<span class="_ _3"></span>or<span class="_ _1"></span>macje, <span class="_ _b"></span>które doprowadziły <span class="_ _b"></span>do pr<span class="_ _1"></span>zywrócenia <span class="_ _1"></span>limitów <span class="_ _b"></span>kredytów k<span class="_ _1"></span>upieckich <span class="_ _b"></span>na odpowied-</div><div class="t m0 x2 h2 y51f ff1 fs0 fc0 sc0 ls30 ws0">ni<span class="ls0">e poziomy. </span></div><div class="t m0 x2 h2 y121 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y520 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y521 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y522 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y523 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y524 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y525 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y526 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y527 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y528 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y529 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y52a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y419 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">31<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x49 he y40 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y52c ff8 fs5 fc2 sc0 ls0 ws0">5.2.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Informac<span class="_ _3"></span>je <span class="_ _3"></span>istotne <span class="_ _4"></span>dla <span class="_ _4"></span>oceny <span class="_ _4"></span>sytuacji <span class="_ _4"></span>kadrowej, <span class="_ _4"></span>majątkow<span class="_ _3"></span>ej, <span class="_ _3"></span>finansowe<span class="_ _3"></span>j, <span class="_ _3"></span>wyniku <span class="_ _4"></span>finansoweg<span class="_ _3"></span>o <span class="_ _3"></span></span></span> </div><div class="t m0 x7d ha y52d ffa fs5 fc2 sc0 ls0 ws0">i ich zmian, oraz info<span class="_ _3"></span>rmacje istotne dla oceny możliwo<span class="_ _3"></span>ści realizacji zobowiązań pr<span class="_ _3"></span>zez emitenta<span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x2 h2 y52e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3f8 ff8 fs0 fc2 sc0 ls0 ws0">5.2.1.<span class="ffe"> <span class="_ _16"> </span></span>Ocena sytuacj<span class="_ _1"></span>i ekonomiczno<span class="_ _3"></span>-finansowej </div><div class="t m0 x2 h2 y37f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y105 ffc fs0 fc0 sc0 ls0 ws0">Poniżej zaprezentowano podstawowe informacje na temat sytuacji ekonomiczno<span class="ff1">-finansowej KGL S.A.  </span></div><div class="t m0 x2 h75 y133 ff1c fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 h75 y134 ff1d fs0 fc3 sc0 ls0 ws0">Wartość sprzedaży<span class="ff1c"> </span></div><div class="t m0 x2 h75 y135 ff1c fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x8a h2 y52f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h58 y510 ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x8b h58 y530 ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x8b h2 y531 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _a"> </span>prowadzi <span class="_ _a"> </span>działalność <span class="_ _a"> </span>na <span class="_ _a"> </span>rynku <span class="_ _1f"> </span>twor<span class="_ _1"></span>zyw </div><div class="t m0 x8b h2 y532 ffc fs0 fc0 sc0 ls0 ws0">sztucznych <span class="_ _b"></span>w obszarze <span class="_ _b"></span>(1) <span class="_ _b"></span>produkcji <span class="_ _1"></span>folii <span class="_ _b"></span>i <span class="_ _1"></span>opakowań </div><div class="t m0 x8b h2 y533 ffc fs0 fc0 sc0 ls0 ws0">dla <span class="_ _f"> </span>sektora <span class="_ _11"> </span>spożywczego<span class="ff1"> <span class="_ _f"> </span>oraz <span class="_ _f"> </span>(2) <span class="_ _11"> </span>dystrybucji </span></div><div class="t m0 x8b h2 y534 ffc fs0 fc0 sc0 ls0 ws0">granulatów <span class="_ _1e"> </span>tworzyw <span class="_ _1e"> </span>sztucznych. <span class="_ _1e"> </span><span class="ff1">W<span class="_ _3"></span> <span class="_ _27"> </span>2023 <span class="_ _21"> </span>r. <span class="_ _27"> </span>KGL </span></div><div class="t m0 x8b h2 y228 ffc fs0 fc0 sc0 ls0 ws0">wypracował <span class="_ _1d"> </span>łącznie <span class="_ _1d"> </span>niemalże <span class="_ _1d"> </span>563 <span class="_ _31"> </span>mln<span class="_ _3"></span> <span class="_ _31"> </span>PLN </div><div class="t m0 x8b h2 y535 ffc fs0 fc0 sc0 ls0 ws0">przychodów <span class="_ _17"> </span>ze <span class="_ _29"> </span>sprzedaży, <span class="_ _17"> </span>co <span class="_ _29"> </span>w <span class="_ _17"> </span>stosunku <span class="_ _17"> </span>do </div><div class="t m0 x8b h2 y536 ffc fs0 fc0 sc0 ls0 ws0">analogicznego <span class="_ _f"> </span>okresu <span class="_ _f"> </span>r<span class="_ _3"></span>oku <span class="_ _11"> </span>ubiegłeg<span class="_ _3"></span>o<span class="ff1"> <span class="_ _f"> </span>oznacza              </span></div><div class="t m0 x8b h2 y537 ff1 fs0 fc3 sc0 ls0 ws0">-14% <span class="fc0">spadek. </span></div><div class="t m0 x8b h2 y538 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>podzi<span class="_ _3"></span>ale <span class="_ _3"></span>na <span class="_ _4"></span>segmenty <span class="_ _3"></span>operacyjne, <span class="_ _3"></span>w <span class="_ _4"></span>segmencie </div><div class="t m0 x8b h2 y539 ffc fs0 fc0 sc0 ls0 ws0">produkcji <span class="_ _12"> </span>odnotowano <span class="_ _12"> </span>wzrost <span class="_ _12"> </span>przychodów <span class="_ _12"> </span>na </div><div class="t m0 x8b h2 y53a ff1 fs0 fc0 sc0 ls0 ws0">poziomie <span class="_ _22"> </span>1%, <span class="_ _5"> </span>natomiast <span class="_ _5"> </span>w <span class="_ _22"> </span>segmencie <span class="_ _22"> </span>dystrybucji </div><div class="t m0 x8b h2 y53b ff1 fs0 fc0 sc0 ls0 ws0">spadek o <span class="fc3">- <span class="ls16">44%</span></span>. </div><div class="t m0 x8b h2 y53c ffc fs0 fc0 sc0 ls0 ws0">Jednym <span class="_ _1b"> </span>z <span class="_ _28"> </span>głównych <span class="_ _28"> </span>czynników, <span class="_ _28"> </span>mających </div><div class="t m0 x8b h2 y53d ffc fs0 fc0 sc0 ls0 ws0">bezpośredni  wpływ <span class="_ _1e"> </span>na  wysokość  przychodów, <span class="_ _27"> </span>są </div><div class="t m0 x8b h2 y53e ffc fs0 fc0 sc0 ls0 ws0">ceny <span class="_ _21"> </span>surowc<span class="_ _3"></span>ów <span class="_ _21"> </span>wykorzystywanych<span class="ff1"> <span class="_ _21"> </span>do <span class="_ _23"> </span>produkcji </span></div><div class="t m0 x8b h2 y53f ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _b"></span><span class="ffc">będących towarem <span class="_ _0"></span>oferowanym <span class="_ _b"></span>w <span class="_ _b"></span>d<span class="_ _3"></span>ystrybucji,<span class="_ _1"></span> </span></div><div class="t m0 x8b h2 y540 ffc fs0 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>jak <span class="_ _3"></span>zaprezentowane <span class="_ _3"></span>to <span class="_ _3"></span>zostało <span class="_ _3"></span>na <span class="_ _3"></span>poniższym </div><div class="t m0 x8b h2 y541 ff1 fs0 fc0 sc0 ls0 ws0">wykresie <span class="_ _23"> </span>(wykres <span class="_ _21"> </span>przedstawia <span class="_ _21"> </span>ceny <span class="_ _23"> </span>PIE <span class="_ _21"> </span>Polymer </div><div class="t m0 x8b h2 y542 ffc fs0 fc0 sc0 ls0 ws0">Price  index,  który  odzwierciedla  wahania  cen  dla </div><div class="t m0 x8b h2 y543 ffc fs0 fc0 sc0 ls0 ws0">surowców), <span class="_ _23"> </span>w <span class="_ _21"> </span>2<span class="_ _3"></span>023 <span class="_ _21"> </span>r. <span class="_ _23"> </span>były<span class="ff1"> <span class="_ _23"> </span></span>znacząco <span class="_ _23"> </span>niższe <span class="_ _23"> </span>niż <span class="ff1"> </span></div><div class="t m0 x8b h2 y544 ff1 fs0 fc0 sc0 ls0 ws0">w poprzednich okresach.  </div><div class="t m0 x8b h2 y545 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y546 ff8 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y547 w4d h76"><div class="t m0 x8c h3e y548 ff5 fs1 fc4 sc0 ls0 ws0">-13,7%</div><div class="t m0 x8d h3e y549 ff5 fs1 fc4 sc0 ls3d ws0">562 589 </div><div class="t m0 x8e h3e y54a ff5 fs1 fc4 sc0 ls0 ws0">+13,2%</div><div class="t m0 x8f h3e y54b ff5 fs1 fc4 sc0 ls3d ws0">652 035 </div><div class="t m0 x90 h77 y54c ff5 fsb fc4 sc0 ls3e ws0">575 836 </div><div class="t m0 x3d h78 y54d ffb fs1 fc7 sc0 ls0 ws0">0<span class="_ _35"> </span><span class="ff11">100 000<span class="_ _36"> </span>200 000<span class="_ _36"> </span>300 000<span class="_ _36"> </span>400 000<span class="_ _36"> </span>500 000<span class="_ _36"> </span>600 000<span class="_ _36"> </span>700 000</span></div><div class="t m0 x11 h78 y54e ffb fs1 fc7 sc0 ls0 ws0">2023</div><div class="t m0 x11 h78 y54f ffb fs1 fc7 sc0 ls0 ws0">2022</div><div class="t m0 x11 h78 y550 ffb fs1 fc7 sc0 ls0 ws0">2021</div><div class="t m0 x23 h79 y551 ff10 fs5 fc7 sc0 ls0 ws0">Przychody ze spr<span class="_ _3"></span>zedaży KGL</div><div class="t m0 x23 h7a y552 ff1e fs1 fc7 sc0 ls0 ws0">(dane w tys. zł)</div></div><div class="c x2 y553 w4e h7b"><div class="t m0 x18 h78 y554 ffb fs1 fc1 sc0 ls0 ws0">56,3%</div><div class="t m0 x26 h78 y555 ffb fs1 fc1 sc0 ls3d ws0">324 036</div><div class="t m0 x5d h78 y556 ffb fs1 fc1 sc0 ls0 ws0">67,2%</div><div class="t m0 x91 h78 y557 ffb fs1 fc1 sc0 ls3d ws0">438 133</div><div class="t m0 x92 h78 y558 ffb fs1 fc1 sc0 ls0 ws0">78,6%</div><div class="t m0 x93 h78 y559 ffb fs1 fc1 sc0 ls3d ws0">441 964</div><div class="t m0 x94 h78 y55a ffb fs1 fc1 sc0 ls0 ws0">43,7%</div><div class="t m0 x3c h78 y55b ffb fs1 fc1 sc0 ls3d ws0">251 800</div><div class="t m0 x95 h78 y55c ffb fs1 fc1 sc0 ls0 ws0">32,8%</div><div class="t m0 x89 h78 y55d ffb fs1 fc1 sc0 ls3d ws0">213 902</div><div class="t m0 x96 h78 y55e ffb fs1 fc1 sc0 ls0 ws0">21,4%</div><div class="t m0 x97 h78 y55f ffb fs1 fc1 sc0 ls3d ws0">120 625</div><div class="t m0 x51 h78 y560 ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _37"> </span>2022<span class="_ _37"> </span>2023</div><div class="t m0 x2 h79 y561 ff10 fs5 fc7 sc0 ls0 ws0">Przychody ze spr<span class="_ _3"></span>zedaży KGL </div><div class="t m0 x31 h78 y562 ff11 fs1 fc7 sc0 ls0 ws0">wg. segmentów <span class="_ _b"></span>biznesowych</div><div class="t m0 x2e h7a y563 ff1e fs1 fc7 sc0 ls0 ws0">(dane w tys. zł o<span class="_ _1"></span>raz struk<span class="_ _1"></span>tura)</div><div class="t m0 x98 h78 y564 ffb fs1 fc7 sc0 ls0 ws0">Produkcja<span class="_ _2f"> </span>Dystrybucja</div></div></div><div class="pi"></div></div>
<div id="pf20" class="pf w0 h0"><div class="pc pc20 w0 h0"><img class="bi x8 y565 w5 h7c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">32<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x99 he y566 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y567 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y568 ff8 fs0 fc0 sc0 ls0 ws0">Segmenty produkcji </div><div class="t m0 x2 h2 y569 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>seg<span class="_ _1"></span>me<span class="_ _1"></span>ncie<span class="_ _b"></span> <span class="_ _22"></span>pro<span class="_ _b"></span>dukcj<span class="_ _1"></span>i, <span class="_ _4"></span>w <span class="_ _4"></span>2023<span class="_ _b"></span> <span class="_ _22"></span>r. <span class="_ _3"></span>Spółka<span class="_ _b"></span> <span class="_ _22"></span>odno<span class="_ _b"></span>towa<span class="_ _1"></span>ła <span class="_ _4"></span>prz<span class="_ _b"></span>ychody <span class="_ _3"></span>na <span class="_ _4"></span>pozi<span class="_ _1"></span>omi<span class="_ _1"></span>e <span class="_ _4"></span>442<span class="_ _1"></span> <span class="_ _4"></span>mln <span class="_ _3"></span>PLN, <span class="_ _4"></span>co <span class="_ _4"></span>st<span class="_ _1"></span>ano<span class="_ _b"></span>wiło <span class="_ _4"></span>nie<span class="_ _b"></span>wielki<span class="ff1"> <span class="_ _4"></span>1%<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y56a ff1 fs0 fc0 sc0 ls0 ws0">wzr<span class="_ _1"></span>ost<span class="_ _b"></span> <span class="_ _4"></span>w <span class="_ _3"></span>stos<span class="_ _1"></span>unk<span class="_ _1"></span>u <span class="_ _3"></span>do <span class="_ _3"></span>roku<span class="_ _b"></span> <span class="_ _4"></span>2022. <span class="_ _3"></span><span class="ffc">W <span class="_ _3"></span>omawi<span class="_ _1"></span>any<span class="_ _b"></span>m <span class="_ _4"></span>ok<span class="_ _1"></span>res<span class="_ _1"></span>ie, <span class="_ _3"></span>za<span class="_ _1"></span>potrz<span class="_ _b"></span>ebowa<span class="_ _b"></span>nie <span class="_ _3"></span>iloś<span class="_ _1"></span>cio<span class="_ _1"></span>we <span class="_ _3"></span>na <span class="_ _3"></span>opa<span class="_ _b"></span>kowania<span class="_ _1"></span> <span class="_ _3"></span>wytwa<span class="_ _b"></span>rzane<span class="_ _1"></span> <span class="_ _3"></span>prze<span class="_ _1"></span>z </span></div><div class="t m0 x2 h2 y56b ffc fs0 fc0 sc0 ls0 ws0">KGL<span class="_ _1"></span> <span class="_ _4"></span>utr<span class="_ _b"></span>zyma<span class="_ _1"></span>ło <span class="_ _3"></span>się <span class="_ _3"></span>na <span class="_ _4"></span>stab<span class="_ _b"></span>ilnie <span class="_ _3"></span>wyso<span class="_ _1"></span>kic<span class="_ _1"></span>h<span class="ff1"> <span class="_ _4"></span></span>po<span class="_ _b"></span>zioma<span class="_ _1"></span>ch,<span class="_ _1"></span> <span class="_ _4"></span>co <span class="_ _3"></span>świad<span class="_ _1"></span>czy<span class="_ _b"></span> <span class="_ _4"></span>o <span class="_ _4"></span>silne<span class="_ _b"></span>j <span class="_ _4"></span>poz<span class="_ _b"></span>ycji <span class="_ _3"></span>Spółk<span class="_ _1"></span>i <span class="_ _3"></span>jako <span class="_ _3"></span>produc<span class="_ _b"></span>enta <span class="_ _3"></span>opak<span class="_ _1"></span>owa<span class="_ _b"></span>ń <span class="_ _4"></span>dla </div><div class="t m0 x2 h2 y56c ffc fs0 fc0 sc0 ls0 ws0">prz<span class="_ _b"></span>emys<span class="_ _1"></span>łowy<span class="_ _b"></span>ch od<span class="_ _1"></span>bio<span class="_ _b"></span>rców b<span class="_ _b"></span>ranży <span class="_ _b"></span>spoży<span class="_ _1"></span>wcz<span class="_ _1"></span>ej.<span class="ff1"> </span></div><div class="t m0 x2 h2 y56d ffc fs0 fc0 sc0 ls0 ws0">Nal<span class="_ _1"></span>eży<span class="_ _b"></span> <span class="_ _22"></span>rów<span class="_ _1"></span>nie<span class="_ _1"></span>ż <span class="_ _4"></span>pod<span class="_ _1"></span>kre<span class="_ _b"></span>ślić,<span class="_ _1"></span> <span class="_ _4"></span>że <span class="_ _4"></span>Spó<span class="_ _1"></span>łka<span class="_ _b"></span> <span class="_ _22"></span>sta<span class="_ _1"></span>je <span class="_ _4"></span>się<span class="_ _1"></span> <span class="_ _4"></span>isto<span class="_ _b"></span>tnym <span class="_ _3"></span>dostaw<span class="_ _1"></span>cą <span class="_ _3"></span>folii <span class="_ _3"></span>dla <span class="_ _4"></span>ryn<span class="_ _1"></span>ku <span class="_ _3"></span>spoży<span class="_ _1"></span>wcz<span class="_ _1"></span>ego.<span class="_ _b"></span> <span class="_ _22"></span>W <span class="_ _4"></span>2023 <span class="_ _3"></span>r. <span class="_ _4"></span>wzro<span class="_ _b"></span>st <span class="_ _4"></span>iloś<span class="_ _b"></span>ci<span class="ff1"> </span></div><div class="t m0 x2 h2 y56e ffc fs0 fc0 sc0 ls0 ws0">sp<span class="_ _1"></span>rze<span class="_ _1"></span>dan<span class="_ _1"></span>ej <span class="_ _1"></span>fol<span class="_ _1"></span>ii s<span class="_ _b"></span>ięgnął<span class="_ _b"></span> kilku<span class="_ _b"></span>dzie<span class="_ _b"></span>sięciu<span class="_ _1"></span> p<span class="_ _1"></span>roc<span class="_ _1"></span>ent<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x2 h2 y56f ffc fs0 fc0 sc0 ls0 ws0">Op<span class="_ _1"></span>tym<span class="_ _b"></span>aliza<span class="_ _1"></span>cja<span class="_ _1"></span> <span class="_ _3"></span>wsz<span class="_ _b"></span>ystki<span class="_ _1"></span>ch <span class="_ _3"></span>p<span class="_ _1"></span>roc<span class="_ _1"></span>esó<span class="_ _1"></span>w <span class="_ _3"></span>um<span class="_ _b"></span>ożliw<span class="_ _1"></span>iła ogra<span class="_ _b"></span>niczen<span class="_ _1"></span>ie kosztó<span class="_ _b"></span>w <span class="_ _3"></span>na wydzi<span class="_ _1"></span>ała<span class="_ _b"></span>ch <span class="_ _3"></span>prod<span class="_ _b"></span>ukcyjn<span class="_ _1"></span>ych<span class="_ _1"></span>, co <span class="_ _3"></span>w <span class="_ _3"></span>ko<span class="_ _b"></span>nsekw<span class="_ _1"></span>enc<span class="_ _1"></span>ji<span class="ff1"> </span></div><div class="t m0 x2 h2 y570 ffc fs0 fc0 sc0 ls0 ws0">dop<span class="_ _b"></span>rowa<span class="_ _1"></span>dził<span class="_ _b"></span>o <span class="_ _29"> </span>do <span class="_ _25"> </span>popr<span class="_ _b"></span>awy <span class="_ _25"> </span>rento<span class="_ _1"></span>wno<span class="_ _1"></span>ści<span class="_ _1"></span> <span class="_ _29"> </span>sp<span class="_ _1"></span>rze<span class="_ _1"></span>daż<span class="_ _1"></span>y <span class="_ _25"> </span>i <span class="_ _29"> </span>po<span class="_ _1"></span>wrot<span class="_ _1"></span>u <span class="_ _25"> </span>do <span class="_ _25"> </span>wyso<span class="_ _1"></span>koś<span class="_ _b"></span>ci <span class="_ _29"> </span>ma<span class="_ _1"></span>rży<span class="_ _b"></span> <span class="_ _29"> </span>genero<span class="_ _1"></span>wan<span class="_ _1"></span>yc<span class="_ _1"></span>h <span class="_ _25"> </span>w <span class="_ _29"> </span>okre<span class="_ _b"></span>sach </div><div class="t m0 x2 h2 y571 ff1 fs0 fc0 sc0 ls0 ws0">his<span class="_ _1"></span>tor<span class="_ _1"></span>yc<span class="_ _1"></span>zny<span class="_ _b"></span>ch<span class="ls33">. </span>M<span class="ffc">arż<span class="_ _1"></span>a s<span class="_ _1"></span>egm<span class="_ _1"></span>ent<span class="_ _1"></span>u p<span class="_ _b"></span>roduk<span class="_ _1"></span>cji <span class="_ _1"></span>w 2<span class="_ _1"></span>023 <span class="_ _b"></span>r. si<span class="_ _1"></span>ęgn<span class="_ _1"></span>ęła<span class="_ _1"></span> <span class="ff1">p<span class="_ _1"></span>ozi<span class="_ _b"></span>omu <span class="_ _b"></span>ponad<span class="_ _1"></span> 19<span class="ls34">%.</span> </span></span></div><div class="t m0 x2 h2 y4ca ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _0"></span>prz<span class="_ _1"></span>est<span class="_ _b"></span>rzeni <span class="_ _0"></span><span class="ls27">2023<span class="ls0"> <span class="_ _0"></span>r. <span class="_ _0"></span><span class="ffc">Spółk<span class="_ _1"></span>a <span class="_ _0"></span>kontyn<span class="_ _1"></span>uow<span class="_ _b"></span>ała <span class="_ _0"></span>dział<span class="_ _1"></span>ani<span class="_ _1"></span>a <span class="_ _0"></span>zwią<span class="_ _1"></span>zan<span class="_ _b"></span>e <span class="_ _b"></span>z <span class="_ _1"></span>roz<span class="_ _b"></span>wijani<span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _0"></span>działa<span class="_ _b"></span>lnośc<span class="_ _1"></span>i <span class="_ _0"></span>prod<span class="_ _1"></span>ukcy<span class="_ _b"></span>jnej<span class="ff1">.<span class="_ _1"></span> <span class="_ _0"></span><span class="ffc">Szcze<span class="_ _1"></span>gól<span class="_ _1"></span>ne <span class="_ _0"></span>wysił<span class="_ _b"></span>ki </span></span></span></span></span></div><div class="t m0 x2 h2 y572 ffc fs0 fc0 sc0 ls0 ws0">po<span class="_ _1"></span>czy<span class="_ _b"></span>nione<span class="_ _1"></span> zo<span class="_ _b"></span>stały <span class="_ _1"></span>w z<span class="_ _1"></span>akr<span class="_ _b"></span>esie r<span class="_ _b"></span>ozwoj<span class="_ _b"></span>u rynk<span class="_ _b"></span>u pro<span class="_ _b"></span>ducent<span class="_ _b"></span>ów da<span class="_ _b"></span>ń got<span class="_ _1"></span>owy<span class="_ _b"></span>ch (c<span class="_ _b"></span>ateri<span class="_ _1"></span>ng)<span class="ff1 ls33">. <span class="ls0"> </span></span></div><div class="t m0 x2 h2 y4cc ffc fs0 fc0 sc0 ls0 ws0">Spó<span class="_ _b"></span>łka <span class="_ _1e"> </span>posi<span class="_ _1"></span>ada<span class="_ _b"></span> <span class="_ _21"> </span>roz<span class="_ _b"></span>winięt<span class="_ _1"></span>ą <span class="_ _1e"> </span>infr<span class="_ _1"></span>ast<span class="_ _b"></span>ruktur<span class="_ _1"></span>ę <span class="_ _1e"> </span>tec<span class="_ _1"></span>hnic<span class="_ _b"></span>zną, <span class="_ _27"> </span>w <span class="_ _21"> </span>sk<span class="_ _1"></span>ład<span class="_ _1"></span> <span class="_ _1e"> </span>któr<span class="_ _1"></span>ej <span class="_ _1e"> </span>wcho<span class="_ _b"></span>dzą <span class="_ _1e"> </span>prz<span class="_ _b"></span>ede <span class="_ _1e"> </span>wszyst<span class="_ _1"></span>kim<span class="_ _b"></span> <span class="_ _21"> </span>now<span class="_ _b"></span>oczes<span class="_ _1"></span>ne <span class="_ _1e"> </span>lin<span class="_ _1"></span>ie </div><div class="t m0 x2 h2 y4cd ffc fs0 fc0 sc0 ls0 ws0">pro<span class="_ _b"></span>dukcy<span class="_ _b"></span>jne <span class="_ _1e"> </span>(li<span class="_ _1"></span>nie<span class="_ _1"></span> <span class="_ _1e"> </span>do  termo<span class="_ _b"></span>form<span class="_ _1"></span>owa<span class="_ _b"></span>nia <span class="_ _1e"> </span>i <span class="_ _1e"> </span>eks<span class="_ _b"></span>truzji<span class="_ _1"></span> <span class="_ _1e"> </span>foli<span class="_ _b"></span>i) <span class="_ _27"> </span>oraz  różne<span class="_ _b"></span>go <span class="_ _1e"> </span>rod<span class="_ _1"></span>zaj<span class="_ _1"></span>u <span class="_ _1e"> </span>urz<span class="_ _1"></span>ądz<span class="_ _b"></span>enia <span class="_ _27"> </span>i <span class="_ _1e"> </span>sy<span class="_ _b"></span>stemy<span class="_ _1"></span> <span class="_ _1e"> </span>wsp<span class="_ _1"></span>oma<span class="_ _b"></span>gając<span class="_ _1"></span>e </div><div class="t m0 x2 h2 y4ce ffc fs0 fc0 sc0 ls0 ws0">pro<span class="_ _b"></span>dukcj<span class="_ _1"></span>ę.<span class="_ _1"></span><span class="ff1"> <span class="_ _5"> </span><span class="ffc">Po<span class="_ _1"></span>nad<span class="_ _1"></span>to,<span class="_ _1"></span> <span class="_ _5"> </span>Sp<span class="_ _1"></span>ółk<span class="_ _1"></span>a <span class="_ _22"> </span>posia<span class="_ _b"></span>da <span class="_ _5"> </span>ko<span class="_ _1"></span>mp<span class="_ _1"></span>ete<span class="_ _b"></span>ncje <span class="_ _22"> </span>i <span class="_ _5"> </span>zdo<span class="_ _1"></span>lno<span class="_ _b"></span>ści <span class="_ _5"> </span>wy<span class="_ _b"></span>twór<span class="_ _1"></span>cze<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _22"> </span>zakre<span class="_ _b"></span>sie <span class="_ _22"> </span>proje<span class="_ _b"></span>ktowa<span class="_ _b"></span>nia <span class="_ _22"> </span>i <span class="_ _5"> </span>budo<span class="_ _b"></span>wy <span class="_ _5"> </span>fo<span class="_ _1"></span>rm <span class="_ _22"></span>dla </span></span></div><div class="t m0 x2 h2 y2d ff1 fs0 fc0 sc0 ls0 ws0">ma<span class="_ _1"></span>szy<span class="_ _b"></span>n <span class="_ _1e"> </span><span class="ffc">termo<span class="_ _b"></span>formu<span class="_ _1"></span>jąc<span class="_ _1"></span>yc<span class="_ _1"></span>h <span class="_ _1e"> </span>oraz<span class="_ _b"></span> <span class="_ _21"> </span>wt<span class="_ _1"></span>ry<span class="_ _1"></span>ska<span class="_ _1"></span>rek<span class="_ _b"></span>. <span class="_ _1e"> </span>Dzię<span class="_ _1"></span>ki  temu,<span class="_ _b"></span> <span class="_ _1e"> </span>Emiten<span class="_ _1"></span>t <span class="_ _27"> </span>jest  w <span class="_ _1e"> </span>pełni<span class="_ _b"></span> <span class="_ _1e"> </span>nieza<span class="_ _1"></span>leż<span class="_ _1"></span>ny  w <span class="_ _1e"> </span>zak<span class="_ _b"></span>resie  wytwa<span class="_ _b"></span>rzani<span class="_ _1"></span>a </span></div><div class="t m0 x2 h2 y4cf ffc fs0 fc0 sc0 ls0 ws0">wię<span class="_ _1"></span>ksz<span class="_ _1"></span>ośc<span class="_ _b"></span>i<span class="ff1"> </span>niez<span class="_ _1"></span>bę<span class="_ _1"></span>dny<span class="_ _b"></span>ch for<span class="_ _b"></span>m do <span class="_ _b"></span>termo<span class="_ _b"></span>formo<span class="_ _1"></span>wan<span class="_ _b"></span>ia, bę<span class="_ _b"></span>dącyc<span class="_ _b"></span>h narzę<span class="_ _b"></span>dziem<span class="_ _1"></span> w<span class="ff1"> <span class="_ _1"></span><span class="ffc">pro<span class="_ _b"></span>cesie<span class="_ _1"></span> p<span class="_ _1"></span>rod<span class="_ _1"></span>ukc<span class="_ _1"></span>ji op<span class="_ _b"></span>akow<span class="_ _b"></span>ań.<span class="ff1">  </span></span></span></div><div class="t m0 x2 h2 y573 ffc fs0 fc0 sc0 ls0 ws0">Kluc<span class="_ _b"></span>zowym<span class="_ _b"></span> <span class="_ _4"></span>czy<span class="_ _b"></span>nnikie<span class="_ _b"></span>m <span class="_ _4"></span>pr<span class="_ _b"></span>zewagi <span class="_ _3"></span>te<span class="_ _1"></span>chno<span class="_ _b"></span>logic<span class="_ _1"></span>zne<span class="_ _1"></span>j <span class="_ _3"></span>KGL <span class="_ _3"></span>jes<span class="_ _1"></span>t <span class="_ _3"></span>pos<span class="_ _1"></span>iad<span class="_ _b"></span>any <span class="_ _3"></span>prz<span class="_ _1"></span>ez <span class="_ _3"></span>nią<span class="_ _1"></span> <span class="_ _3"></span>know<span class="ff1">-h<span class="_ _b"></span>ow <span class="_ _3"></span>w <span class="_ _4"></span>zak<span class="_ _1"></span>res<span class="_ _1"></span>ie <span class="_ _3"></span>wyk<span class="_ _b"></span>orzys<span class="_ _b"></span>tywa<span class="_ _1"></span>nia </span></div><div class="t m0 x2 h2 y574 ffc fs0 fc0 sc0 ls0 ws0">now<span class="_ _1"></span>oc<span class="_ _1"></span>zes<span class="_ _1"></span>nyc<span class="_ _b"></span>h <span class="_ _5"> </span>techno<span class="_ _b"></span>logii<span class="_ _1"></span> <span class="_ _5"> </span>i <span class="_ _5"> </span>inno<span class="_ _b"></span>wacji<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _5"> </span>pro<span class="_ _1"></span>duk<span class="_ _1"></span>cji <span class="_ _22"> </span>opak<span class="_ _b"></span>owań.<span class="ff1"> <span class="_ _22"> </span></span>Zdani<span class="_ _1"></span>em<span class="_ _1"></span> <span class="_ _5"> </span>Zarz<span class="_ _b"></span>ądu, <span class="_ _22"> </span>ryne<span class="_ _1"></span>k <span class="_ _5"> </span>jes<span class="_ _1"></span>t <span class="_ _5"> </span>w <span class="_ _5"> </span>dal<span class="_ _1"></span>szy<span class="_ _b"></span>m <span class="_ _5"> </span>ciąg<span class="_ _1"></span>u <span class="_ _5"> </span>ros<span class="_ _1"></span>nąc<span class="_ _b"></span>y <span class="ff1"> </span></div><div class="t m0 x2 h2 y4d1 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>persp<span class="_ _b"></span>ekty<span class="_ _1"></span>wicz<span class="_ _b"></span>ny <span class="_ _22"></span>w <span class="_ _22"></span>hory<span class="_ _b"></span>zoncie<span class="_ _1"></span> <span class="_ _22"></span>naj<span class="_ _1"></span>bli<span class="_ _1"></span>ższ<span class="_ _1"></span>yc<span class="_ _1"></span>h <span class="_ _4"></span>lat, <span class="_ _4"></span>jedn<span class="_ _1"></span>akż<span class="_ _b"></span>e <span class="_ _5"> </span>mus<span class="_ _1"></span>zą <span class="_ _4"></span>ustą<span class="_ _1"></span>pić<span class="ff1"> <span class="_ _4"></span></span>czyn<span class="_ _b"></span>niki <span class="_ _4"></span>deter<span class="_ _1"></span>min<span class="_ _1"></span>ując<span class="_ _1"></span>e <span class="_ _4"></span>obec<span class="_ _1"></span>ne <span class="_ _4"></span>zacho<span class="_ _b"></span>wania </div><div class="t m0 x2 h2 y4d2 ffc fs0 fc0 sc0 ls0 ws0">kon<span class="_ _b"></span>sumen<span class="_ _1"></span>tó<span class="_ _1"></span>w. <span class="_ _0"></span>Aspek<span class="_ _b"></span>ty <span class="_ _b"></span>środo<span class="_ _b"></span>wiskow<span class="_ _1"></span>e,<span class="_ _1"></span> <span class="_ _b"></span>któr<span class="_ _b"></span>e <span class="_ _b"></span>zdaniem<span class="_ _b"></span> <span class="_ _1"></span>Zar<span class="_ _b"></span>ządu <span class="_ _0"></span>są <span class="_ _b"></span>zaró<span class="_ _1"></span>wno<span class="ff1"> <span class="_ _0"></span><span class="ffc">pewn<span class="_ _1"></span>ym <span class="_ _0"></span>ryzyk<span class="_ _b"></span>iem <span class="_ _b"></span>jak<span class="_ _1"></span> <span class="_ _b"></span>równi<span class="_ _1"></span>eż <span class="_ _0"></span>mogą<span class="_ _b"></span> b<span class="_ _1"></span>yć <span class="_ _0"></span>szan<span class="_ _1"></span>są </span></span></div><div class="t m0 x2 h2 y4d3 ffc fs0 fc0 sc0 ls0 ws0">dla<span class="_ _1"></span> <span class="_ _22"></span>Spó<span class="_ _b"></span>łki, <span class="_ _4"></span>zwła<span class="_ _1"></span>szc<span class="_ _1"></span>za <span class="_ _4"></span>w <span class="_ _22"></span>niek<span class="_ _b"></span>tórych<span class="_ _b"></span> <span class="_ _5"> </span>ob<span class="_ _b"></span>szara<span class="_ _1"></span>ch <span class="_ _22"></span>bra<span class="_ _b"></span>nży <span class="_ _4"></span>spoży<span class="_ _b"></span>wczej <span class="_ _4"></span>(<span class="ff1">zawa<span class="_ _b"></span>rtych<span class="_ _1"></span> <span class="_ _22"></span><span class="ffc">zwła<span class="_ _b"></span>szcza<span class="_ _1"></span> <span class="_ _22"></span>w <span class="_ _22"></span>dyre<span class="_ _b"></span>ktywi<span class="_ _1"></span>e <span class="_ _4"></span>SUP),<span class="_ _b"></span> <span class="_ _5"> </span>umo<span class="_ _b"></span>żliwią<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h2 y4d4 ffc fs0 fc0 sc0 ls0 ws0">Spó<span class="_ _b"></span>łce z<span class="_ _1"></span>ap<span class="_ _1"></span>rez<span class="_ _1"></span>ent<span class="_ _1"></span>owa<span class="_ _b"></span>nie no<span class="_ _b"></span>wych r<span class="_ _1"></span>oz<span class="_ _1"></span>wią<span class="_ _1"></span>zań<span class="_ _1"></span> pr<span class="_ _b"></span>odukt<span class="_ _1"></span>owy<span class="_ _b"></span>ch.<span class="ff1">  </span></div><div class="t m0 x2 h2 y337 ffc fs0 fc0 sc0 ls0 ws0">Spó<span class="_ _b"></span>łka,<span class="_ _1"></span> <span class="_ _b"></span>w <span class="_ _b"></span>ramac<span class="_ _b"></span>h <span class="_ _b"></span>prowa<span class="_ _b"></span>dzonyc<span class="_ _b"></span>h<span class="_ _3"></span> <span class="_ _0"></span>dział<span class="_ _1"></span>ań <span class="_ _0"></span>R&#38;D,<span class="_ _b"></span> d<span class="_ _b"></span>okład<span class="_ _1"></span>a <span class="_ _0"></span>wszelk<span class="_ _b"></span>ich <span class="_ _b"></span>sta<span class="_ _1"></span>rań<span class="_ _1"></span>, <span class="_ _0"></span>aby <span class="_ _b"></span>spr<span class="_ _b"></span>ostać <span class="_ _0"></span>więks<span class="_ _b"></span>zości<span class="_ _1"></span> <span class="_ _b"></span>ocze<span class="_ _b"></span>kiwań <span class="_ _0"></span>klien<span class="_ _1"></span>tó<span class="_ _1"></span>w <span class="_ _b"></span>(o<span class="_ _1"></span>raz<span class="ff1"> </span></div><div class="t m0 x2 h2 y338 ffc fs0 fc0 sc0 ls0 ws0">reg<span class="_ _1"></span>ula<span class="_ _1"></span>tor<span class="_ _b"></span>ów r<span class="_ _1"></span>ynk<span class="_ _b"></span>u) w<span class="_ _1"></span> z<span class="_ _b"></span>akres<span class="_ _1"></span>ie <span class="_ _b"></span>zdolno<span class="_ _b"></span>ści <span class="_ _1"></span>pro<span class="_ _b"></span>duktó<span class="_ _b"></span>w do<span class="_ _1"></span> p<span class="_ _1"></span>ełne<span class="_ _b"></span>go r<span class="_ _1"></span>ecy<span class="_ _1"></span>klin<span class="_ _1"></span>gu,<span class="_ _b"></span> ma<span class="_ _1"></span>ksy<span class="_ _1"></span>ma<span class="_ _1"></span>liza<span class="_ _b"></span>cji u<span class="_ _b"></span>życia<span class="_ _b"></span> recy<span class="_ _1"></span>kla<span class="_ _1"></span>tó<span class="_ _1"></span>w <span class="_ _1"></span>czy<span class="_ _b"></span> też<span class="_ _1"></span> ta<span class="_ _b"></span>m,<span class="ff1"> </span></div><div class="t m0 x2 h2 y339 ffc fs0 fc0 sc0 ls0 ws0">gdz<span class="_ _1"></span>ie <span class="_ _1"></span>to <span class="_ _b"></span>możli<span class="_ _b"></span>we, r<span class="_ _1"></span>edu<span class="_ _1"></span>kcj<span class="_ _1"></span>i ic<span class="_ _b"></span>h wagi<span class="_ _b"></span> (ogr<span class="_ _b"></span>anicze<span class="_ _b"></span>nia p<span class="_ _1"></span>las<span class="_ _b"></span>tiku)<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x2 h2 y575 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y576 ff8 fs0 fc0 sc0 ls0 ws0">Segment dystrybucji </div><div class="t m0 x2 h2 y577 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>jest <span class="_ _b"></span>jedn<span class="_ _3"></span>ym<span class="_ _1"></span> <span class="_ _b"></span>z wiodących <span class="_ _b"></span>dystrybutorów twor<span class="_ _1"></span>zyw <span class="_ _b"></span>sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>Polsce <span class="_ _b"></span>(gł<span class="_ _3"></span>ów<span class="_ _1"></span>nie g<span class="_ _b"></span>r<span class="_ _3"></span>anulat<span class="_ _b"></span>ów różnych <span class="_ _b"></span>polimerów), </div><div class="t m0 x2 h2 y578 ffc fs0 fc0 sc0 ls0 ws0">dostarczając <span class="_ _4"></span>granulat <span class="_ _4"></span>do <span class="_ _22"></span>małych <span class="_ _4"></span>i <span class="_ _4"></span>średnich<span class="_ _3"></span> <span class="_ _3"></span>fir<span class="_ _3"></span>m,<span class="_ _1"></span> <span class="_ _4"></span>które <span class="_ _4"></span>ni<span class="_ _3"></span>e <span class="_ _4"></span>wpisują <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _4"></span>bezpośrednią <span class="_ _22"></span>sprzedaż <span class="_ _4"></span>przez <span class="_ _4"></span>producentów </div><div class="t m0 x2 h2 y579 ff1 fs0 fc0 sc0 ls0 ws0">tworzyw <span class="_ _4"></span>sztucznych. <span class="_ _22"></span><span class="ffc">W <span class="_ _4"></span>segmencie <span class="_ _4"></span>dzi<span class="_ _3"></span>a<span class="_ _1"></span>łalności <span class="_ _4"></span>dystrybucyjnej, <span class="_ _22"></span><span class="ff1">w <span class="_ _4"></span></span>2<span class="_ _3"></span>023 <span class="_ _3"></span>r<span class="_ _3"></span>. <span class="_ _4"></span>Emitent <span class="_ _4"></span>osiągnął <span class="_ _4"></span>przychody <span class="_ _22"></span>ze <span class="_ _4"></span>sprzedaży <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y57a ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>wysokości niemalże <span class="_ _3"></span>121<span class="ff1"> <span class="_ _3"></span>mln PLN, <span class="_ _3"></span>co st<span class="_ _3"></span>anowi <span class="_ _3"></span><span class="fc3">- <span class="ls16">44% <span class="_ _3"></span></span></span></span>spadek w <span class="_ _3"></span>stosunku do <span class="_ _3"></span>roku <span class="_ _3"></span>2022. W <span class="_ _3"></span>ujęciu <span class="_ _3"></span>ilościowym również </div><div class="t m0 x2 h2 y57b ffc fs0 fc0 sc0 ls0 ws0">nastąpił <span class="_ _b"></span><span class="ff1">spadek sprzedanych <span class="_ _b"></span><span class="ffc">wolumenów. <span class="_ _b"></span>S<span class="_ _3"></span>padk<span class="_ _1"></span>i <span class="_ _1"></span>odnotowano <span class="_ _0"></span>w<span class="_ _3"></span> <span class="_ _b"></span>większości <span class="_ _b"></span>branż, na <span class="_ _0"></span>rzecz któ<span class="_ _1"></span>rych <span class="_ _1"></span>KGL <span class="_ _b"></span>sprzedaje <span class="_ _1"></span>gra-</span></span></div></div></div><div class="pi"></div></div>
<div id="pf21" class="pf w0 h0"><div class="pc pc21 w0 h0"><img class="bi x8 y57c w5 h7d" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">33<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">nulaty <span class="_ _4"></span>tworzyw <span class="_ _4"></span>sztucznych, <span class="_ _4"></span>tj. <span class="_ _4"></span>AGD, <span class="_ _4"></span><span class="ffc">automotive, <span class="_ _4"></span>budowlana, <span class="_ _4"></span>wyposażenia <span class="_ _4"></span>wnętrz <span class="_ _4"></span>i <span class="_ _4"></span>inne. <span class="_ _4"></span>Odnotowany <span class="_ _4"></span>został <span class="_ _4"></span>sukce-</span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">sywny spadek <span class="_ _1"></span>cen części s<span class="_ _1"></span>urowców, zwłaszcza<span class="ff1"> masowych <span class="_ _1"></span><span class="ffc">–<span class="ff1"> </span>PP,<span class="_ _1"></span> PS i <span class="_ _1"></span>PET. W <span class="_ _1"></span>przypadku tworzyw <span class="_ _b"></span>tec<span class="_ _3"></span>hniczny<span class="_ _1"></span>ch, nie było<span class="_ _b"></span> </span></span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">jednoznacznych trendów i ceny utrzymywały się na<span class="ff1"> </span>względnie stałych poziomach.<span class="ff1"> </span></div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">Pomimo odnotowanego <span class="_ _3"></span>zmniejszenia <span class="_ _3"></span>zapotrzebowania <span class="_ _3"></span>na surowce <span class="_ _3"></span>ze <span class="_ _3"></span>strony rynku, <span class="_ _3"></span>w <span class="_ _3"></span>2023 r. <span class="_ _3"></span>Spółce udało <span class="_ _3"></span>się <span class="_ _3"></span>utrzy-</div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">mać<span class="ff1"> </span>rentowność segmentu dystrybucji <span class="ff1">na wysokim 13% poziomie. </span></div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">Spółka  jest  obecnie  s<span class="_ _1"></span>koncentrowana  na  obsłudze  k<span class="_ _b"></span>li<span class="_ _3"></span>entów <span class="_ _5"> </span>przetwarzających  surowce  techniczne,  wśród  k<span class="_ _1"></span>tórych </div><div class="t m0 x2 h2 y25e ff1 fs0 fc0 sc0 ls0 ws0">oznaki <span class="_ _3"></span><span class="ffc">spowolnienia są <span class="_ _3"></span>mniej <span class="_ _3"></span>o<span class="_ _1"></span>dczuwalne. <span class="_ _3"></span>Działanie takie <span class="_ _3"></span>pozwoli w<span class="_ _3"></span>ygene<span class="_ _1"></span>rować <span class="_ _3"></span>wyższe marże <span class="_ _3"></span>na sprzed<span class="_ _3"></span>aży, przy <span class="_ _3"></span>za-</span></div><div class="t m0 x2 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">angażowaniu<span class="ff1"> </span>relatywnie mniejszego strumienia pieniądza.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3a2 ff1 fs0 fc0 sc0 ls0 ws0">Dodatkowym <span class="_ _4"></span><span class="ffc">elementem, <span class="_ _3"></span>który <span class="_ _4"></span>ma <span class="_ _4"></span>wspierać <span class="_ _4"></span></span>se<span class="_ _3"></span>gmen<span class="_ _1"></span>t <span class="_ _4"></span>dystrybucyjny <span class="_ _4"></span>jest <span class="_ _3"></span><span class="ffc">sprze<span class="_ _3"></span>daż <span class="_ _3"></span></span><span class="ls30">re</span><span class="ffc">granulatów, <span class="_ _4"></span>których <span class="_ _4"></span>produkcja<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">została <span class="_ _3"></span>rozpoczęta <span class="_ _3"></span>na <span class="_ _3"></span>prze<span class="_ _1"></span>łomie <span class="_ _3"></span>2022 i<span class="_ _3"></span> 2023<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span>r<span class="ls2a">. <span class="_ _3"></span></span>Obecnie, </span>Spółka <span class="_ _3"></span>ma <span class="_ _3"></span>opracowanych <span class="_ _3"></span>kilka <span class="_ _3"></span>produ<span class="_ _b"></span>kt<span class="_ _3"></span>ów opartych <span class="_ _3"></span>o <span class="_ _3"></span>wyko-</div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">rzystanie recyklatów PP oraz wypełniaczy (compouding), które <span class="_ _1"></span>już znalazły zainteresowanie na rynku.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y349 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h7e y57d ff1c fs5 fc3 sc0 ls0 ws0">Wyniki finansowe<span class="_ _3"></span> </div><div class="t m0 x2 h7e y57e ff1c fs5 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y57f ff1 fs0 fc0 sc0 ls0 ws0">Rok  <span class="ls25">202</span>3  <span class="ffc">był  historycznie  </span>najlepszym  rokiem <span class="_ _27"> </span><span class="ffc">K<span class="_ _3"></span>GL  pod  względem  wypracowanych  wyników  finansowych.<span class="_ _3"></span></span>  <span class="ffc">Spółka<span class="_ _b"></span> <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y580 ffc fs0 fc0 sc0 ls0 ws0">wypracowała  zysk <span class="_ _5"> </span>ze  sprzedaż<span class="_ _b"></span>y  na  poziom<span class="_ _1"></span>ie  niemalże  <span class="ff1">101<span class="_ _1"></span>  mln <span class="_ _5"> </span>PLN,  co <span class="_ _5"> </span>stanowi  <span class="ls3f">61<span class="ls16">% <span class="_ _5"> </span></span></span>wzrost  w <span class="_ _5"> </span>stosunku  do <span class="_ _5"> </span>roku  </span></div><div class="t m0 x2 h2 y55 ff1 fs0 fc0 sc0 ls0 ws0">poprzedniego.  </div><div class="t m0 x9a h2 y200 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y581 ffc fs0 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _21"> </span>parametry <span class="_ _23"> </span>finansowe<span class="ff1">, <span class="_ _21"> </span>taki<span class="_ _3"></span>e <span class="_ _21"> </span>jak <span class="_ _21"> </span>zysk <span class="_ _23"> </span>operacyjny, <span class="_ _21"> </span>poziom <span class="_ _21"> </span>EBITDA <span class="_ _23"> </span>oraz <span class="_ _23"> </span>zysk <span class="_ _21"> </span>netto<span class="_ _3"></span>, <span class="_ _21"> </span></span>również <span class="_ _23"> </span>osiągnęły </div><div class="t m0 x2 h2 y582 ffc fs0 fc0 sc0 ls0 ws0">historycznie najwyższe poziomy<span class="ff1 ls2a">. <span class="ls0"> </span></span></div><div class="t m0 x2 h2 y583 ffc fs0 fc0 sc0 ls0 ws0">Możliwość <span class="_ _4"></span>wygenerowania <span class="_ _3"></span>tak <span class="_ _4"></span>pozytywnych<span class="ff1"> <span class="_ _4"></span></span>parametrów <span class="_ _4"></span>finansowych <span class="_ _4"></span><span class="ff1">jest <span class="_ _4"></span>efektem <span class="_ _4"></span>pracy <span class="_ _4"></span>wykonanej <span class="_ _4"></span>przez <span class="_ _3"></span>ostatnie </span></div><div class="t m0 x2 h2 y584 ff1 fs0 fc0 sc0 ls0 ws0">kilka <span class="_ _b"></span><span class="ffc">mies<span class="_ _3"></span>ię<span class="_ _1"></span>cy, <span class="_ _b"></span>które doprowadz<span class="_ _1"></span>iły <span class="_ _1"></span>do <span class="_ _b"></span>efektywnego <span class="_ _b"></span>wykorzystania <span class="_ _1"></span>wszystkich <span class="_ _b"></span>procesów funkcjonujących <span class="_ _b"></span>w <span class="_ _b"></span>organizacji. </span></div><div class="t m0 x2 h2 y197 ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie wsparciem dla tych działań była również stabilizacja cen materiałów produkcyjnych. <span class="ff1"> </span></div></div><div class="c x6 y585 w4f h7f"><div class="t m0 x4f h78 y586 ffb fs1 fc1 sc0 ls3d ws0">66 692</div><div class="t m0 x9b h78 y587 ffb fs1 fc1 sc0 ls3d ws0">62 547</div><div class="t m0 x9c h78 y588 ffb fs1 fc1 sc0 ls3d ws0">100 572</div><div class="t m0 x7a h80 y589 ffb fsb fc1 sc0 ls3e ws0">11 472</div><div class="t m0 x9d h78 y58a ffb fs1 fc1 sc0 ls0 ws0">-<span class="ls3d">244</span></div><div class="t m0 x6d h78 y58b ffb fs1 fc1 sc0 ls3d ws0">35 121</div><div class="t m0 x7a h78 y58c ffb fs1 fc4 sc0 ls3d ws0">25 742</div><div class="t m0 x7f h78 y58d ffb fs1 fc4 sc0 ls3d ws0">27 309</div><div class="t m0 x6d h78 y58e ffb fs1 fc4 sc0 ls3d ws0">27 745</div><div class="t m0 x7d h78 y58f ffb fs1 fc1 sc0 ls0 ws0">5 <span class="ls3d">246</span></div><div class="t m0 x9e h78 y590 ffb fs1 fc1 sc0 ls0 ws0">-<span class="ls3d">16 966</span></div><div class="t m0 x3e h78 y591 ffb fs1 fc1 sc0 ls3d ws0">18 301</div><div class="t m0 x69 h78 y592 ff11 fs1 fc7 sc0 ls0 ws0">-40 000</div><div class="t m0 x69 h78 y593 ff11 fs1 fc7 sc0 ls0 ws0">-20 000</div><div class="t m0 x47 h78 y594 ffb fs1 fc7 sc0 ls0 ws0">0</div><div class="t m0 x64 h78 y595 ff11 fs1 fc7 sc0 ls0 ws0">20 000</div><div class="t m0 x64 h80 y596 ff11 fsb fc7 sc0 ls0 ws0">40 000</div><div class="t m0 x64 h78 y597 ff11 fs1 fc7 sc0 ls0 ws0">60 000</div><div class="t m0 x64 h78 y598 ff11 fs1 fc7 sc0 ls0 ws0">80 000</div><div class="t m0 x0 h78 yf5 ff11 fs1 fc7 sc0 ls0 ws0">100 000</div><div class="t m0 x0 h78 y599 ff11 fs1 fc7 sc0 ls0 ws0">120 000</div><div class="t m0 x2e h78 y59a ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _38"> </span>2022<span class="_ _38"> </span>2023</div><div class="t m0 x9f h79 y59b ff10 fs5 fc7 sc0 ls0 ws0">Wyniki z działalności KGL</div><div class="t m0 xa0 h81 y59c ff11 fs16 fc7 sc0 ls0 ws0">(dane w tys. zł)</div><div class="t m0 x2f h78 y59d ff11 fs1 fc7 sc0 ls0 ws0">Zysk ze sprzeda<span class="_ _1"></span>ży<span class="_ _39"> </span><span class="ffb">EBIT<span class="_ _39"> </span>Amortyzac<span class="_ _1"></span>ja<span class="_ _39"> </span>Zysk netto</span></div></div></div><div class="pi"></div></div>
<div id="pf22" class="pf w0 h0"><div class="pc pc22 w0 h0"><img class="bi x8 y59e w5 h82" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 xa1 h2 y59f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4c0 ff1 fs0 fc0 sc0 ls0 ws0">K<span class="ffc">oszty zużycia materiałów i energii</span> <span class="ffc">spadły w stosunku do roku 2022 </span>o ponad <span class="fc3">-16%</span><span class="ls2a">. </span> </div><div class="t m0 x2 h2 y5a0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5a ff1 fs0 fc0 sc0 ls0 ws0">Opracowana <span class="_ _21"> </span><span class="ffc">dł<span class="_ _3"></span>ugoterm<span class="_ _1"></span>ino<span class="ff1 ls30">wa<span class="ls0"> <span class="_ _21"> </span>strateg<span class="_ _3"></span><span class="ls1e">ia</span> <span class="_ _21"> </span>zakupu <span class="_ _21"> </span>energii <span class="_ _21"> </span>elektrycznej <span class="_ _23"> </span></span></span>spełnia <span class="_ _23"> </span>swoje <span class="_ _23"> </span>zadanie<span class="ff1">. <span class="_ _21"> </span>Zawierane<span class="_ _3"></span> <span class="_ _21"> </span>kontrakty </span></span></div><div class="t m0 x2 h2 y5a1 ff1 fs0 fc0 sc0 ls0 ws0">termino<span class="ls30">we</span><span class="ffc">, <span class="_ _4"></span>gwarantują <span class="_ _4"></span>Spółce <span class="_ _3"></span>zakup <span class="_ _22"></span>energii <span class="_ _4"></span>elektrycznej <span class="_ _4"></span>w <span class="_ _4"></span>optym<span class="_ _b"></span>al<span class="_ _3"></span>nym <span class="_ _3"></span>kosz<span class="_ _3"></span>cie<span class="ff1">, <span class="_ _4"></span></span>w <span class="_ _4"></span>długim <span class="_ _4"></span>okresie <span class="_ _4"></span>(kontrakty <span class="_ _4"></span>na <span class="_ _4"></span>12 </span></div><div class="t m0 x2 h2 y5a2 ffc fs0 fc0 sc0 ls0 ws0">miesięcy<span class="ff1"> <span class="_ _21"> </span></span>krocząco, <span class="_ _23"> </span>w <span class="_ _21"> </span>zabezpieczonym <span class="_ _21"> </span>wolumenie <span class="_ _21"> </span>w <span class="_ _23"> </span>przedziale <span class="_ _21"> </span>70%<span class="ff1">-80% <span class="_ _23"> </span></span>pełnego <span class="_ _21"> </span>zapotrzebowania). <span class="_ _21"> </span>Zdaniem </div><div class="t m0 x2 h2 y5a3 ffc fs0 fc0 sc0 ls0 ws0">Zarządu<span class="ff1">,  </span>powyższa <span class="_ _5"> </span>strategi<span class="_ _3"></span>a <span class="_ _5"> </span>zminimalizuje  wrażliwość <span class="_ _5"> </span>S<span class="_ _3"></span>półk<span class="_ _1"></span>i <span class="_ _5"> </span>n<span class="_ _3"></span>a <span class="_ _5"> </span>ewentualną  zmienność <span class="_ _5"> </span>ceny  energii  elektryczne<span class="_ _1"></span>j <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y5a4 ffc fs0 fc0 sc0 ls0 ws0">w przyszłości.<span class="ff1"> </span></div><div class="t m0 x2 h2 y5a5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y56f ffc fs0 fc0 sc0 ls0 ws0">Drugą pozycją <span class="_ _b"></span>pod względem <span class="_ _1"></span>kosztowym <span class="_ _b"></span>są wynagrodzenia. W <span class="_ _b"></span>wyniku optymalizacji <span class="_ _1"></span>procesów <span class="_ _b"></span>produ<span class="_ _3"></span>kcyjnych, <span class="_ _b"></span>kt<span class="_ _3"></span>óra <span class="_ _b"></span>to </div><div class="t m0 x2 h2 y570 ffc fs0 fc0 sc0 ls0 ws0">również <span class="_ _3"></span>była związana z ustanowieniem optymalnej <span class="_ _3"></span>obsady i struktury pracowniczej, <span class="_ _3"></span>udało się Spółce d<span class="_ _3"></span>oprowadz<span class="_ _1"></span>ić d<span class="_ _3"></span>o<span class="_ _b"></span> </div><div class="t m0 x2 h2 y571 ffc fs0 fc0 sc0 ls0 ws0">wyhamowania dynamiki wzrostu w tej pozycji kosztowej. Wzrost kosztów wynagrodzeń sięgnął poziomu <span class="_ _3"></span>niespełna <span class="ff1">5<span class="ls34">% </span></span></div><div class="t m0 x2 h2 y5a6 ff1 fs0 fc0 sc0 ls0 ws0">(2023 r./ 2022 r.)<span class="ls2a">, </span><span class="ffc">gdzie w roku poprzednim dynamika wyniosła </span><span class="ls26">10<span class="_ _3"></span></span>%.  </div><div class="t m0 x2 h2 y572 ffc fs0 fc0 sc0 ls0 ws0">Poziom <span class="_ _3"></span>amortyzacji <span class="_ _4"></span>wzrósł <span class="_ _4"></span>nieznacznie <span class="_ _3"></span>o <span class="_ _4"></span><span class="ff1">2</span>%. <span class="_ _4"></span>Jest <span class="_ _3"></span>to <span class="_ _4"></span>efekt <span class="_ _4"></span>polityki <span class="_ _3"></span>związanej <span class="_ _4"></span>z <span class="_ _3"></span>ograniczeniem <span class="_ _3"></span>planu <span class="_ _4"></span>inwestycyjnego <span class="ff1"> </span></div><div class="t m0 x2 h2 y5a7 ff1 fs0 fc0 sc0 ls30 ws0">w <span class="ls0">latach 2<span class="_ _1"></span>022-2023. Sukcesywnie rozbudowywana od<span class="_ _b"></span> kilku lat infrastruktura<span class="_ _1"></span> produkcyjna, <span class="ffc">umożliwiła Spółce <span class="_ _1"></span>czasowe </span></span></div><div class="t m0 x2 h2 y5a8 ffc fs0 fc0 sc0 ls0 ws0">wstrzymanie działań związanych z rozwojem parku maszynowego.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y4ce ffc fs0 fc0 sc0 ls0 ws0">Pozycja <span class="_ _3"></span>usług <span class="_ _3"></span>obcych <span class="_ _4"></span>charakteryzowała <span class="_ _3"></span>się <span class="_ _3"></span>względnie <span class="_ _3"></span>wysoką <span class="_ _3"></span>dynamiką <span class="_ _3"></span>w<span class="_ _3"></span>zrostu <span class="_ _3"></span>i <span class="_ _3"></span>sięgnęła<span class="ff1"> <span class="_ _3"></span></span>niemalże<span class="ff1"> <span class="_ _3"></span><span class="ls26">14<span class="_ _3"></span></span>%. <span class="_ _3"></span>Pozycja <span class="_ _3"></span>ta </span></div><div class="t m0 x2 h2 y2d ffc fs0 fc0 sc0 ls0 ws0">uwzględnia <span class="_ _3"></span>również koszty <span class="_ _3"></span>zwi<span class="_ _1"></span>ązane <span class="_ _3"></span>z transportem <span class="_ _3"></span>zewnętrznym,<span class="_ _1"></span> <span class="_ _3"></span>najmem pracowników <span class="_ _3"></span>z <span class="_ _3"></span>a<span class="_ _1"></span>gencji <span class="_ _3"></span>pracowniczych (do </div><div class="t m0 x2 h2 y4cf ffc fs0 fc0 sc0 ls0 ws0">produkcji) oraz<span class="_ _1"></span> in<span class="_ _1"></span>ne usłu<span class="_ _1"></span>gi niezb<span class="_ _1"></span>ędne <span class="_ _1"></span>do zapewn<span class="_ _1"></span>ienia c<span class="_ _1"></span>iągłości b<span class="_ _b"></span>i<span class="_ _3"></span>znesu <span class="_ _b"></span>i jego <span class="_ _b"></span>rozwoju. Należy <span class="_ _b"></span>oczekiwać, że <span class="_ _b"></span>w kolejnych<span class="_ _b"></span> </div><div class="t m0 x2 h2 y2f8 ff1 fs0 fc0 sc0 ls0 ws0">okresach pozy<span class="ffc">cja ta nie powinna ulegać dynamicznym wzrostom<span class="_ _1"></span>. <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y4d0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y5a9 w50 h83"><div class="t m5 x16 h78 y5aa ffb fs1 fc4 sc0 ls3d ws0">25 742</div><div class="t m5 xd h78 y5ab ffb fs1 fc4 sc0 ls3d ws0">228 716</div><div class="t m5 xa3 h78 y5ac ffb fs1 fc4 sc0 ls3d ws0">23 875</div><div class="t m5 xa4 h78 y5ad ffb fs1 fc4 sc0 ls0 ws0">1 <span class="ls3d">287</span></div><div class="t m5 x35 h80 y5ae ffb fsb fc4 sc0 ls3e ws0">66 139</div><div class="t m5 xa5 h78 y5af ffb fs1 fc4 sc0 ls3d ws0">16 053</div><div class="t m5 xa6 h78 y5b0 ffb fs1 fc4 sc0 ls0 ws0">1 <span class="ls3d">754</span></div><div class="t m5 x3d h78 y5b1 ffb fs1 fc4 sc0 ls3d ws0">27 309</div><div class="t m5 x5d h78 y271 ffb fs1 fc4 sc0 ls3d ws0">324 957</div><div class="t m5 xa7 h78 y5b2 ffb fs1 fc4 sc0 ls3d ws0">24 966</div><div class="t m5 xa8 h78 y5b3 ffb fs1 fc4 sc0 ls0 ws0">1 <span class="ls3d">706</span></div><div class="t m5 xa9 h78 y5b4 ffb fs1 fc4 sc0 ls3d ws0">72 777</div><div class="t m5 xaa h78 y5b5 ffb fs1 fc4 sc0 ls3d ws0">17 479</div><div class="t m5 xab h78 y5b6 ffb fs1 fc4 sc0 ls0 ws0">2 <span class="ls3d">420</span></div><div class="t m5 x21 h78 y5b7 ffb fs1 fc4 sc0 ls3d ws0">27 745</div><div class="t m5 x7d h78 y5b8 ffb fs1 fc4 sc0 ls3d ws0">272 069</div><div class="t m5 xac h78 y5b9 ffb fs1 fc4 sc0 ls3d ws0">28 367</div><div class="t m5 xad h78 y5b0 ffb fs1 fc4 sc0 ls0 ws0">1 <span class="ls3d">744</span></div><div class="t m5 xae h78 y5ba ffb fs1 fc4 sc0 ls3d ws0">76 072</div><div class="t m5 xaf h78 y5bb ffb fs1 fc4 sc0 ls3d ws0">18 419</div><div class="t m5 xb0 h78 y5bc ffb fs1 fc4 sc0 ls0 ws0">2 <span class="ls3d">602</span></div><div class="t m0 x7 h78 y5bd ffb fs1 fc7 sc0 ls0 ws0">Amortyzacja<span class="_ _3a"> </span><span class="ff11">Zużycie</span></div><div class="t m0 x7a h78 y5be ff11 fs1 fc7 sc0 ls0 ws0">materiałów<span class="_ _1"></span> i</div><div class="t m0 x87 h78 y5bf ffb fs1 fc7 sc0 ls0 ws0">energii</div><div class="t m0 xb1 h78 y5bd ff11 fs1 fc7 sc0 ls0 ws0">Usługi obce<span class="_ _2a"> </span>Podatk<span class="_ _1"></span>i i opłaty<span class="_ _25"> </span><span class="ffb">Wynagrodzenia<span class="_ _2b"> </span>Ubezpieczenia</span></div><div class="t m0 x4d h78 y5be ff11 fs1 fc7 sc0 ls0 ws0">społeczne i i<span class="_ _1"></span>nne</div><div class="t m0 xb2 h78 y5bf ff11 fs1 fc7 sc0 ls0 ws0">świadczenia</div><div class="t m0 xb3 h78 y5bd ff11 fs1 fc7 sc0 ls0 ws0">Pozostałe kosz<span class="_ _1"></span>ty</div><div class="t m0 xb4 h78 y5be ffb fs1 fc7 sc0 ls0 ws0">rodzajowe</div><div class="t m0 xb5 h79 y5c0 ff5 fs5 fc7 sc0 ls0 ws0">Koszty wg. ro<span class="_ _3"></span>dzaju KGL</div><div class="t m0 xb h81 y5c1 ff11 fs16 fc7 sc0 ls0 ws0">(oraz dynamika wartości yoy)</div><div class="t m0 xa7 h78 y5c2 ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _3b"> </span>2022<span class="_ _3b"> </span>2023</div></div></div><div class="pi"></div></div>
<div id="pf23" class="pf w0 h0"><div class="pc pc23 w0 h0"><img class="bi x8 y5c3 w5 h84" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">35<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 xb6 h2 y3f3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2b h2 y5c4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5c5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5c6 ff1 fs0 fc0 sc0 ls0 ws0">Jak <span class="ffc">zosta<span class="_ _1"></span>ło w<span class="_ _1"></span>spomniane<span class="ff1"> <span class="_ _1"></span><span class="ffc">wyżej<span class="ff1">, <span class="_ _1"></span>rok <span class="_ _b"></span>202<span class="_ _3"></span>3<span class="_ _1"></span> jes<span class="_ _1"></span>t <span class="_ _1"></span>histo<span class="ffc">rycznie reko<span class="_ _1"></span>rdowym <span class="_ _b"></span>roki<span class="_ _3"></span>em<span class="_ _1"></span> p<span class="_ _1"></span>od w<span class="_ _1"></span>zględem o<span class="_ _b"></span>siągn<span class="_ _3"></span>iętych<span class="_ _1"></span> param<span class="_ _1"></span>etrów </span></span></span></span></span></div><div class="t m0 x2 h2 y5c7 ff1 fs0 fc0 sc0 ls0 ws0">finansowych<span class="ls2a">. </span><span class="ffc">Rentowność sprz<span class="_ _1"></span>edaży z ob<span class="_ _1"></span>ydwu segmentów w<span class="_ _1"></span>zrosła <span class="ff1 ls40">z <span class="ls0">poziomu <span class="_ _1"></span>9,6% w <span class="_ _b"></span>2022 <span class="ls30">r.</span> <span class="_ _1"></span>do <span class="ffc">niemalże 18</span>% <span class="_ _b"></span>w roku </span></span></span></div><div class="t m0 x2 h2 y5c8 ff1 fs0 fc0 sc0 ls25 ws0">202<span class="ls0">3<span class="ffc">. <span class="_ _5"> </span>W  ślad<span class="_ _1"></span> <span class="_ _5"> </span>za  <span class="ff1">wzrostem <span class="_ _5"> </span></span>rentowności  sprzedaży, <span class="_ _5"> </span><span class="ff1">dynamicznym <span class="_ _5"> </span>w<span class="_ _3"></span>zrostom <span class="_ _5"> </span></span>uległy  również<span class="_ _1"></span>  wskaźnik <span class="_ _5"> </span>rentowności </span></span></div><div class="t m0 x2 h2 y5c9 ff1 fs0 fc0 sc0 ls0 ws0">EBITDA <span class="ffc">i marży netto. </span> </div><div class="t m0 x2 h75 y5ca ff1d fs0 fc2 sc0 ls0 ws0">Źródła <span class="ff1c">finansowania </span>działalności<span class="ff1c"> </span></div><div class="t m0 x2 h2 y21 ffc fs0 fc0 sc0 ls0 ws0">Przez ostatnie <span class="_ _3"></span>lata, wraz <span class="_ _3"></span>ze wzrostem całego biznes<span class="_ _3"></span>u KGL, <span class="_ _3"></span>rosła również <span class="_ _3"></span>suma bilansowa Spółki. W <span class="_ _3"></span>związku z <span class="_ _3"></span>trudnym </div><div class="t m0 x2 h2 y5cb ffc fs0 fc0 sc0 ls0 ws0">rokiem 2022, <span class="_ _3"></span>podjęte<span class="_ _1"></span> działania doprowadziły d<span class="_ _3"></span>o ograniczenia poziomów wielu pozycji bilansowych, co <span class="_ _3"></span>w konsekwencji </div><div class="t m0 x2 h2 y5cc ffc fs0 fc0 sc0 ls0 ws0">pozwoliło, na <span class="_ _3"></span>koniec 202<span class="ff1">3 </span>roku, obniżyć <span class="_ _3"></span>sumę bilansową do<span class="ff1"> <span class="_ _3"></span></span>niespełna <span class="ff1">3<span class="ls10">50</span> <span class="_ _3"></span>ml<span class="_ _1"></span>n <span class="ls18">PL</span>N <span class="_ _3"></span>(rok 2022 <span class="ffc">–</span> <span class="ls1a">37<span class="_ _3"></span></span>4 mln PLN, rok 2<span class="_ _3"></span>021<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y5cd ffc fs0 fc0 sc0 ls0 ws0">–<span class="ff1"> 416 mln PLN).   </span></div><div class="t m0 x2 h2 y5ce ffc fs0 fc0 sc0 ls0 ws0">Redukcja sumy akty<span class="_ _1"></span>wów wynika <span class="_ _1"></span>głównie ze spadku p<span class="_ _1"></span>ozycji <span class="ff13">Zapasów<span class="ff1"> (<span class="fc3">-<span class="ls26">13</span>%</span>)<span class="ls2a">. </span>Odzwierciedlenie spadku sumy<span class="_ _1"></span> bilansowej<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h2 y5cf ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>pasywach <span class="_ _3"></span>można <span class="_ _3"></span>odnaleźć głównie <span class="_ _3"></span>w <span class="_ _3"></span>pozycjach <span class="_ _3"></span><span class="ff1">z</span>obowiązań <span class="_ _3"></span>krótkoterminowych <span class="_ _3"></span>(<span class="ff1 fc3">-<span class="ls27">22</span>%<span class="fc0 ls1d">) <span class="_ _3"></span></span></span>w <span class="_ _3"></span>wyniku <span class="_ _3"></span>spłaty <span class="_ _3"></span>kredytów<span class="ff1"> </span></div><div class="t m0 x2 h2 y5d0 ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="ffc">redukcji zobowiązań wobec dostawców</span>. </div><div class="t m0 x2 h2 y5d1 ff1 fs0 fc0 sc0 ls0 ws0">Struktura <span class="_ _4"></span><span class="ffc">Pasywów <span class="_ _3"></span>uległa <span class="_ _4"></span>poprawi</span>e <span class="_ _3"></span><span class="ffc">poprzez <span class="_ _4"></span>zwiększenie <span class="_ _3"></span>udziału <span class="_ _4"></span>Kapitałów <span class="_ _3"></span>własnych <span class="_ _3"></span>i <span class="_ _4"></span>obniżeniu <span class="_ _3"></span>udziału <span class="_ _22"></span></span>Z<span class="ffc">obowiązań </span></div><div class="t m0 x2 h2 y28 ffc fs0 fc0 sc0 ls0 ws0">krótkoterminowych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y5d2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb7 h2 y529 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y5d3 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y5d4 ff8 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y5d5 w51 h85"><div class="t m0 xc h80 y5d6 ffb fsb fc4 sc0 ls0 ws0">11,6%</div><div class="t m0 xb8 h78 y5d7 ffb fs1 fc4 sc0 ls0 ws0">9,6%</div><div class="t m0 xb9 h78 y5d8 ffb fs1 fc4 sc0 ls0 ws0">17,9%</div><div class="t m0 x20 h78 y5d9 ffb fs1 fc4 sc0 ls0 ws0">6,5%</div><div class="t m0 xb8 h78 y5da ffb fs1 fc4 sc0 ls0 ws0">4,2%</div><div class="t m0 x8d h78 y5db ffb fs1 fc4 sc0 ls0 ws0">11,2%</div><div class="t m0 x20 h78 y5aa ffb fs1 fc4 sc0 ls0 ws0">0,9%</div><div class="t m0 xba h78 y5dc ffb fs1 fc4 sc0 ls0 ws0">-2,6%</div><div class="t m0 xbb h78 y5dd ffb fs1 fc4 sc0 ls0 ws0">3,3%</div><div class="t m0 x3c h78 y5de ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _3c"> </span>2022<span class="_ _3c"> </span>2023</div><div class="t m0 xbc h79 y5df ff10 fs5 fc7 sc0 ls0 ws0">Wskaźniki rento<span class="_ _3"></span>wność KGL</div><div class="t m0 x21 h78 y5e0 ff11 fs1 fc7 sc0 ls0 ws0">Rentowność sprze<span class="_ _1"></span>daży<span class="_ _3d"> </span>Rentowność EBIT<span class="_ _1"></span>DA<span class="_ _3d"> </span>Marża netto</div></div><div class="c xa y5e1 w52 h86"><div class="t m0 xd h78 y5e2 ffb fs1 fc4 sc0 ls3d ws0">32%</div><div class="t m0 xbd h78 y5e3 ffb fs1 fc4 sc0 ls3d ws0">134 142</div><div class="t m0 xbd h78 y5e4 ffb fs1 fc4 sc0 ls3d ws0">31%</div><div class="t m0 x2 h78 y5e5 ffb fs1 fc4 sc0 ls3d ws0">116 992</div><div class="t m0 xd h78 y5e6 ffb fs1 fc4 sc0 ls3d ws0">39%</div><div class="t m0 xbd h78 y579 ffb fs1 fc4 sc0 ls3d ws0">135 244</div><div class="t m0 x6a h78 y5e2 ffb fs1 fc1 sc0 ls3d ws0">14%</div><div class="t m0 x2a h78 y5e3 ffb fs1 fc1 sc0 ls3d ws0">59 182</div><div class="t m0 x7b h78 y5e4 ffb fs1 fc1 sc0 ls3d ws0">16%</div><div class="t m0 xa3 h78 y5e5 ffb fs1 fc1 sc0 ls3d ws0">58 339</div><div class="t m0 xbe h78 y5e6 ffb fs1 fc1 sc0 ls3d ws0">17%</div><div class="t m0 xb h78 y579 ffb fs1 fc1 sc0 ls3d ws0">59 074</div><div class="t m0 x34 h78 y5e2 ffb fs1 fc4 sc0 ls3d ws0">50%</div><div class="t m0 xbf h78 y5e3 ffb fs1 fc4 sc0 ls3d ws0">208 033</div><div class="t m0 x81 h78 y5e4 ffb fs1 fc4 sc0 ls3d ws0">50%</div><div class="t m0 xc0 h78 y5e5 ffb fs1 fc4 sc0 ls3d ws0">185 273</div><div class="t m0 x48 h78 y5e6 ffb fs1 fc4 sc0 ls3d ws0">41%</div><div class="t m0 xc1 h78 y579 ffb fs1 fc4 sc0 ls3d ws0">143 632</div><div class="t m0 x3a h78 y5e7 ffb fs1 fc7 sc0 ls0 ws0">0<span class="_ _3e"> </span><span class="ff11">50 000<span class="_ _18"> </span>100 000<span class="_ _31"> </span>150 000<span class="_ _1d"> </span>200 000<span class="_ _1d"> </span>250 000<span class="_ _1d"> </span>300 000<span class="_ _31"> </span>350 000<span class="_ _1d"> </span>400 000<span class="_ _1d"> </span>450 000</span></div><div class="t m0 x0 h78 y5e8 ffb fs1 fc7 sc0 ls0 ws0">31.12.2021</div><div class="t m0 x0 h78 y5e9 ffb fs1 fc7 sc0 ls0 ws0">31.12.2022</div><div class="t m0 x0 h78 y5ea ffb fs1 fc7 sc0 ls0 ws0">31.12.2023</div><div class="t m0 xa3 h87 y5eb ffb fs5 fc7 sc0 ls0 ws0">Pasywa KGL</div><div class="t m0 xa3 h7a y5ec ff1e fs1 fc7 sc0 ls0 ws0">(dane w tys. zł)</div><div class="t m0 x1e h78 y5ed ff11 fs1 fc7 sc0 ls0 ws0">I. Kapitał własny<span class="_ _1"></span> ogółem<span class="_ _3f"> </span>II. Rezerwy<span class="_ _1"></span> na zobowiązania</div><div class="t m0 x1e h78 y5ee ff11 fs1 fc7 sc0 ls0 ws0">III. Zobowiązan<span class="_ _1"></span>ie długotermino<span class="_ _1"></span>we<span class="_ _40"> </span>IV. Zobowiązan<span class="_ _1"></span>ia krótkotermi<span class="_ _1"></span>nowe</div><div class="t m0 x1e h78 y5ef ffb fs1 fc7 sc0 ls0 ws0">V. Otrzymane<span class="_ _1"></span> dotacje</div></div></div><div class="pi"></div></div>
<div id="pf24" class="pf w0 h0"><div class="pc pc24 w0 h0"><img class="bi x8 y5f0 w5 h88" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">36<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 xb2 he y5f1 ff8 fs0 fc0 sc0 ls41 ws0">  <span class="_ _41"> </span><span class="ls0"> </span></div><div class="t m0 x2 he y5f2 ff8 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x2 he y5f3 ff8 fs0 fc2 sc0 ls0 ws0">Cash Flow </div><div class="t m0 x42 h2 y5f4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5f5 ffc fs0 fc0 sc0 ls0 ws0">Przepływy pieniężne netto w roku 2023 były dodatnie i wyniosły niespełna 2 mln PLN. <span class="ff1"> </span></div><div class="t m0 x2 h2 y5f6 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1e"> </span><span class="ffc">działalności <span class="_ _1e"> </span>operacyjnej <span class="_ _1e"> </span>Spółka <span class="_ _1e"> </span>odnotowała <span class="_ _1e"> </span>n<span class="_ _3"></span>iemal<span class="_ _1"></span>że <span class="_ _1e"> </span>5<span class="_ _3"></span><span class="ff1">7  mln <span class="_ _21"> </span></span>PLN <span class="_ _1e"> </span>przepływów <span class="_ _1e"> </span>dodatnich<span class="ff1">, <span class="_ _1e"> </span></span>głównie <span class="_ _1e"> </span>za <span class="_ _1e"> </span>sprawą </span></div><div class="t m0 x2 h2 y5f7 ff1 fs0 fc0 sc0 ls0 ws0">a<span class="ffc">mortyzacji oraz obniżeniem wartości zapasów</span>.   </div><div class="t m0 x2 h2 y5f8 ffc fs0 fc0 sc0 ls0 ws0">Przepływy <span class="_ _3"></span>na <span class="_ _3"></span>działalności <span class="_ _3"></span>inwestycyjnej <span class="_ _3"></span>osiągnęły <span class="_ _3"></span>wysoką wartość <span class="_ _4"></span>dodatnią<span class="ff1"> <span class="_ _3"></span>33 <span class="_ _3"></span>mln <span class="_ _3"></span>PLN, <span class="_ _3"></span></span>która <span class="_ _3"></span>jest <span class="_ _3"></span>efektem <span class="_ _3"></span>realizacji </div><div class="t m0 x2 h2 y5f9 ffc fs0 fc0 sc0 ls0 ws0">transakcji na nieruchomości w Czosnowie<span class="ff1">.  </span></div></div><div class="c xc2 y5fa w53 h89"><div class="t m0 xc3 h78 y5fb ffb fs1 fc1 sc0 ls0 ws0">36,4%</div><div class="t m0 x17 h78 y5fc ffb fs1 fc1 sc0 ls3d ws0">21 561</div><div class="t m0 x88 h78 y5fd ffb fs1 fc1 sc0 ls0 ws0">47,4%</div><div class="t m0 x88 h78 y5fe ffb fs1 fc1 sc0 ls3d ws0">27 648</div></div><div class="c x97 y5ff w54 h8a"><div class="t m0 x4a h78 y600 ffb fs1 fc1 sc0 ls0 ws0">0,0%<span class="ff11">…</span></div></div><div class="c xc2 y5fa w53 h89"><div class="t m0 xc3 h78 y1a2 ffb fs1 fc1 sc0 ls0 ws0">56,8%</div><div class="t m0 x17 h78 y601 ffb fs1 fc1 sc0 ls3d ws0">33 591</div><div class="t m0 x88 h78 y602 ffb fs1 fc1 sc0 ls0 ws0">40,0%</div><div class="t m0 xa2 h78 y603 ffb fs1 fc1 sc0 ls3d ws0">23 353</div><div class="t m0 xb h78 y604 ffb fs1 fc1 sc0 ls0 ws0">20,4%</div><div class="t m0 xc4 h78 y605 ffb fs1 fc1 sc0 ls3d ws0">12 073</div><div class="t m0 x30 h78 y606 ffb fs1 fc1 sc0 ls0 ws0">6,8%</div><div class="t m0 x1f h78 y607 ffb fs1 fc1 sc0 ls0 ws0">4 <span class="ls3d">030</span></div><div class="t m0 x88 h78 y38 ffb fs1 fc1 sc0 ls0 ws0">12,6%</div></div><div class="c xc5 y608 w55 h8b"><div class="t m0 xc6 h78 y609 ffb fs1 fc1 sc0 ls0 ws0">7 <span class="ls3d">338</span></div></div><div class="c xc2 y5fa w53 h89"><div class="t m0 xb h78 y60a ffb fs1 fc1 sc0 ls0 ws0">79,6%</div><div class="t m0 xb h78 y60b ffb fs1 fc1 sc0 ls3d ws0">47 001</div><div class="t m0 x47 h78 y60c ffb fs1 fc7 sc0 ls0 ws0">31.12.2021<span class="_ _36"> </span>31.12.2022<span class="_ _36"> </span>31.12.2023</div><div class="t m0 x79 h79 y60d ff10 fs5 fc7 sc0 ls0 ws0">Zobowiązania długoter<span class="_ _3"></span>minowe KGL</div><div class="t m0 x2 h81 y60e ffb fs16 fc7 sc0 ls0 ws0">(dane  tys. PLN)</div><div class="t m0 x79 h78 y564 ff11 fs1 fc7 sc0 ls0 ws0">Kredyty i po<span class="_ _1"></span>życzki<span class="_ _39"> </span><span class="ffb">Leasing<span class="_ _42"> </span>Leasing MSR</span></div></div><div class="c xe y60f w56 h8c"><div class="t m0 x17 h78 y610 ffb fs1 fc1 sc0 ls0 ws0">30,7%</div><div class="t m0 x1c h78 y611 ffb fs1 fc1 sc0 ls3d ws0">63 764</div><div class="t m0 x27 h78 y612 ffb fs1 fc1 sc0 ls0 ws0">36,0%</div><div class="t m0 x27 h78 y613 ffb fs1 fc1 sc0 ls3d ws0">66 619</div><div class="t m0 x5a h78 y614 ffb fs1 fc1 sc0 ls0 ws0">27,5%</div><div class="t m0 xc7 h78 y615 ffb fs1 fc1 sc0 ls3d ws0">39 430</div><div class="t m0 x3a h78 y616 ffb fs1 fc1 sc0 ls0 ws0">9,1%</div><div class="t m0 x51 h78 y617 ffb fs1 fc1 sc0 ls3d ws0">19 001</div><div class="t m0 xc8 h78 y618 ffb fs1 fc1 sc0 ls0 ws0">8,7%</div><div class="t m0 x86 h78 y619 ffb fs1 fc1 sc0 ls3d ws0">16 173</div><div class="t m0 xb5 h78 y61a ffb fs1 fc1 sc0 ls0 ws0">7,8%</div><div class="t m0 x6a h78 y61b ffb fs1 fc1 sc0 ls3d ws0">11 209</div><div class="t m0 x11 h78 y61c ffb fs1 fc1 sc0 ls0 ws0">1,2%</div><div class="t m0 x11 h78 y61d ffb fs1 fc1 sc0 ls0 ws0">2 <span class="ls3d">589</span></div><div class="t m0 xbd h78 y61e ffb fs1 fc1 sc0 ls0 ws0">0,9%</div><div class="t m0 xbd h78 y61f ffb fs1 fc1 sc0 ls0 ws0">1 <span class="ls3d">722</span></div><div class="t m0 xc9 h78 y620 ffb fs1 fc1 sc0 ls0 ws0">3,8%</div><div class="t m0 x77 h78 y621 ffb fs1 fc1 sc0 ls0 ws0">5 <span class="ls3d">481</span></div><div class="t m0 x1c h78 y622 ffb fs1 fc1 sc0 ls0 ws0">50,6%</div><div class="t m0 x79 h78 y623 ffb fs1 fc1 sc0 ls3d ws0">105 203</div><div class="t m0 x27 h78 y624 ffb fs1 fc1 sc0 ls0 ws0">43,8%</div><div class="t m0 x27 h78 y75 ffb fs1 fc1 sc0 ls3d ws0">81 106</div><div class="t m0 x5a h78 y625 ffb fs1 fc1 sc0 ls0 ws0">43,0%</div><div class="t m0 xc7 h78 y626 ffb fs1 fc1 sc0 ls3d ws0">61 755</div><div class="t m0 xc3 h78 y627 ffb fs1 fc1 sc0 ls0 ws0">8,4%</div><div class="t m0 x1c h78 y628 ffb fs1 fc1 sc0 ls3d ws0">17 476</div><div class="t m0 x27 h78 y629 ffb fs1 fc1 sc0 ls0 ws0">10,6%</div><div class="t m0 x27 h78 y62a ffb fs1 fc1 sc0 ls3d ws0">19 653</div><div class="t m0 x5a h78 y62b ffb fs1 fc1 sc0 ls0 ws0">17,9%</div><div class="t m0 xc7 h78 y62c ffb fs1 fc1 sc0 ls3d ws0">25 756</div><div class="t m0 x15 h78 y62d ffb fs1 fc7 sc0 ls0 ws0">31.12.2021<span class="_ _43"> </span>31.12.2022<span class="_ _43"> </span>31.12.2023</div><div class="t m0 x79 h79 y396 ff10 fs5 fc7 sc0 ls0 ws0">Zobowiązania krótko<span class="_ _3"></span>terminowe KGL</div><div class="t m0 x2c h81 y62e ffb fs16 fc7 sc0 ls0 ws0">(dane  tys. PLN)</div><div class="t m0 x79 h78 y62f ff11 fs1 fc7 sc0 ls0 ws0">Kredyty i po<span class="_ _1"></span>życzki<span class="_ _44"> </span><span class="ffb">Leasing</span></div><div class="t m0 x79 h80 y630 ffb fsb fc7 sc0 ls0 ws0">Leasing M<span class="_ _1"></span>SR<span class="_ _45"> </span>Handlowe</div><div class="t m0 x79 h78 y631 ff11 fs1 fc7 sc0 ls0 ws0">Pozostałe</div></div><div class="c x95 y632 w57 h8d"><div class="t m0 xca h3e y633 ff5 fs1 fc1 sc0 ls3d ws0">32 319</div><div class="t m0 x5a h3e y634 ff5 fs1 fc1 sc0 ls3d ws0">17 879</div><div class="t m0 xcb h3e y635 ff5 fs1 fc1 sc0 ls3d ws0">56 865</div><div class="t m0 xbd h3e y636 ff5 fs1 fcd sc0 ls0 ws0">-<span class="ls3d">10 853</span></div><div class="t m0 xcc h77 y637 ff5 fsb fcd sc0 ls0 ws0">-8 <span class="ls3e">483</span></div><div class="t m0 xa9 h3e y638 ff5 fs1 fcd sc0 ls3d ws0">32 811</div><div class="t m0 x63 h3e y639 ff5 fs1 fc4 sc0 ls0 ws0">-5 <span class="ls3d">088</span></div><div class="t m0 xcd h3e y63a ff5 fs1 fc4 sc0 ls0 ws0">-<span class="ls3d">27 835</span></div><div class="t m0 xce h3e y63b ff5 fs1 fc4 sc0 ls0 ws0">-<span class="ls3d">87 786</span></div><div class="t m0 x0 h8e y63c ff11 fs17 fc7 sc0 ls0 ws0">-100 000</div><div class="t m0 x2d h1a y63d ff11 fs0 fc7 sc0 ls42 ws0">-80 000</div><div class="t m0 x2d h1a y63e ff11 fs0 fc7 sc0 ls42 ws0">-60 000</div><div class="t m0 x2d h1a y63f ff11 fs0 fc7 sc0 ls42 ws0">-40 000</div><div class="t m0 x2d h1a y640 ff11 fs0 fc7 sc0 ls42 ws0">-20 000</div><div class="t m0 x79 h1a y641 ffb fs0 fc7 sc0 ls0 ws0">0</div><div class="t m0 x6e h8e y642 ff11 fs17 fc7 sc0 ls0 ws0">20 000</div><div class="t m0 x6e h1a y643 ff11 fs0 fc7 sc0 ls24 ws0">40 000</div><div class="t m0 x6e h1a y644 ff11 fs0 fc7 sc0 ls24 ws0">60 000</div><div class="t m0 x6e h1a y645 ff11 fs0 fc7 sc0 ls24 ws0">80 000</div><div class="t m0 x31 h78 y646 ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _46"> </span>2022<span class="_ _46"> </span>2023</div><div class="t m0 x2f h79 y647 ff10 fs5 fc7 sc0 ls0 ws0">Wartości Cash flow <span class="_ _3"></span>KGL</div><div class="t m0 x7b h7a y648 ff1e fs1 fc7 sc0 ls0 ws0">(dane w tys. zł)</div><div class="t m0 x27 h78 y649 ff11 fs1 fc7 sc0 ls0 ws0">Przepływy pi<span class="_ _1"></span>eniężne netto z d<span class="_ _1"></span>ziałalności operac<span class="_ _1"></span>yjnej</div><div class="t m0 x27 h78 y64a ff11 fs1 fc7 sc0 ls0 ws0">Przepływy pi<span class="_ _1"></span>eniężne netto z d<span class="_ _1"></span>ziałalności inw<span class="_ _1"></span>estycyjnej</div><div class="t m0 x27 h78 y64b ff11 fs1 fc7 sc0 ls0 ws0">Przepływy pi<span class="_ _1"></span>eniężne netto z d<span class="_ _1"></span>ziałalności finans<span class="_ _1"></span>owej</div></div></div><div class="pi"></div></div>
<div id="pf25" class="pf w0 h0"><div class="pc pc25 w0 h0"><img class="bi x8 y64c w16 h8f" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">37<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Przepływy z <span class="_ _1"></span>działalności finanso<span class="_ _1"></span>wej wyniosły<span class="ff1"> </span>wysoką wartość <span class="_ _b"></span>ujemną <span class="ff1 fc3">- <span class="ls29">88</span> <span class="fc0">mln <span class="_ _1"></span>PLN, <span class="ffc">głównie <span class="_ _b"></span>za sprawą<span class="ff1"> </span>spłaty<span class="ff1"> kredyt</span>ów </span></span></span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">długoterminowych,<span class="ff1"> rat leasingowych oraz odsetek.   </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">Środki pieniężn<span class="ff1">e na koniec 2023 </span>r. wyniosły niemalże 6<span class="ff1"> mln PLN. </span></div><div class="t m0 x2 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y307 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y25d ff8 fs0 fc2 sc0 ls0 ws0">5.2.2.<span class="ffe"> <span class="_ _2a"> </span></span>Ocena zarz<span class="ffa">ą</span>dzania zasobami finansowymi </div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">Ogólne <span class="_ _b"></span>zadłużenie <span class="_ _1"></span>Spółki <span class="_ _b"></span>na <span class="_ _b"></span>dzi<span class="_ _3"></span>e<span class="_ _1"></span>ń <span class="_ _b"></span>31 <span class="_ _b"></span>gr<span class="_ _3"></span>udnia <span class="_ _0"></span>202<span class="_ _3"></span><span class="ff1">3 </span>r. <span class="_ _0"></span>w<span class="_ _3"></span>yniosło<span class="ff1"> <span class="_ _b"></span><span class="ls3f">61<span class="ffc ls0">%, <span class="_ _0"></span>w tym<span class="_ _1"></span> <span class="_ _b"></span>wskaźnik zad<span class="_ _1"></span>łużenia <span class="_ _b"></span>długoterminowego <span class="_ _b"></span>osi<span class="_ _3"></span>ą-</span></span></span></div><div class="t m0 x2 h2 y25f ffc fs0 fc0 sc0 ls0 ws0">gnął wartość niemalże 1<span class="ff1">7%.  </span></div><div class="t m0 xcf h2 y64d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y64e ff1 fs0 fc0 sc0 ls0 ws0">Na koniec 2023 r., <span class="ffc">wskaźnik <span class="_ _1"></span>długu netto do <span class="_ _1"></span>EBITDA spadł do <span class="_ _1"></span>poziomu 1,7. Dług netto oznacza z<span class="_ _b"></span>obowiązani<span class="_ _3"></span>a op<span class="_ _1"></span>rocento-</span></div><div class="t m0 x2 h2 y64f ffc fs0 fc0 sc0 ls0 ws0">wane <span class="_ _1"></span>(kredyty, <span class="_ _b"></span>leasing), <span class="_ _1"></span>od <span class="_ _b"></span>których <span class="_ _1"></span>odjęte <span class="_ _b"></span>są <span class="_ _1"></span>środki <span class="_ _b"></span>pieniężne <span class="_ _b"></span>i i<span class="_ _1"></span>ch <span class="_ _b"></span>ekwiwalenty. <span class="_ _1"></span>Znacząca <span class="_ _b"></span>poprawa <span class="_ _1"></span>wskaźnika <span class="_ _b"></span>jest e<span class="_ _b"></span>f<span class="_ _3"></span>ek-</div><div class="t m0 x2 h2 y650 ffc fs0 fc0 sc0 ls0 ws0">tem <span class="_ _3"></span>poprawy w<span class="_ _3"></span>yni<span class="_ _1"></span>ków <span class="_ _3"></span>finansowych, który <span class="_ _3"></span>doprowadził <span class="_ _3"></span>do <span class="_ _3"></span>wysokiego <span class="_ _3"></span>poziomu<span class="_ _b"></span> <span class="_ _3"></span>EBITDA <span class="_ _3"></span>oraz <span class="_ _3"></span>poprawy płynności <span class="_ _3"></span>Spółki. </div><div class="t m0 x2 h2 y651 ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie<span class="ff1">, </span>zaprezentowany został również <span class="_ _1"></span>skorygowany wskaźnik, w <span class="_ _1"></span>którym nie uwzględni<span class="_ _1"></span>a się zadłużenia wynika-</div><div class="t m0 x2 h2 y652 ffc fs0 fc0 sc0 ls0 ws0">jącego z przeszacowania<span class="ff1"> na podstawie<span class="_ _3"></span> </span>MSSF 16 (zobowiązania<span class="_ _1"></span> z najmów długotermin<span class="_ _3"></span>owych oraz wieczystego użytko-</div><div class="t m0 x2 h2 y653 ffc fs0 fc0 sc0 ls0 ws0">wania). Skorygowany wskaźnik spada do poziomu 0,9. <span class="ff1"> </span></div></div><div class="c x86 y654 w58 h90"><div class="t m0 x66 h78 y655 ffb fs1 fc1 sc0 ls0 ws0">67,8%</div><div class="t m0 xac h78 y656 ffb fs1 fc1 sc0 ls0 ws0">68,7%</div><div class="t m0 x4d h78 y657 ffb fs1 fc1 sc0 ls0 ws0">61,3%</div><div class="t m0 x87 h78 y591 ffb fs1 fc1 sc0 ls0 ws0">14,2%</div><div class="t m0 xa8 h78 y658 ffb fs1 fc1 sc0 ls0 ws0">15,6%</div><div class="t m0 xd0 h78 y659 ffb fs1 fc1 sc0 ls0 ws0">16,9%</div><div class="t m0 x2 h3e y65a ff5 fs1 fc4 sc0 ls0 ws0">3,3</div><div class="t m0 xa4 h3e y2f9 ff5 fs1 fc4 sc0 ls0 ws0">5,1</div><div class="t m0 xd1 h3e y65b ff5 fs1 fc4 sc0 ls0 ws0">1,7</div><div class="t m0 xd2 h77 y65c ff5 fsb fc4 sc0 ls0 ws0">3,3 </div><div class="t m0 xa4 h3e y65d ff5 fs1 fc4 sc0 ls0 ws0">5,1 </div><div class="t m0 x9c h3e y65e ff5 fs1 fc4 sc0 ls0 ws0">0,9 </div><div class="t m0 xd3 h91 y65f ffb fs18 fc1 sc0 ls0 ws0">- 4,8</div><div class="t m0 xd3 h91 y660 ffb fs18 fc1 sc0 ls0 ws0">- 3,8</div><div class="t m0 xd3 h91 y661 ffb fs18 fc1 sc0 ls0 ws0">- 2,8</div><div class="t m0 xd3 h91 y662 ffb fs18 fc1 sc0 ls0 ws0">- 1,8</div><div class="t m0 xd3 h91 y663 ffb fs18 fc1 sc0 ls0 ws0">- 0,8</div><div class="t m0 xd3 h91 y664 ffb fs18 fc1 sc0 ls0 ws0"> 0,2</div><div class="t m0 xd3 h91 y665 ffb fs18 fc1 sc0 ls0 ws0"> 1,2</div><div class="t m0 xd3 h91 y666 ffb fs18 fc1 sc0 ls0 ws0"> 2,2</div><div class="t m0 xd3 h91 y667 ffb fs18 fc1 sc0 ls0 ws0"> 3,2</div><div class="t m0 xd3 h91 y668 ffb fs18 fc1 sc0 ls0 ws0"> 4,2</div><div class="t m0 xd3 h91 y669 ffb fs18 fc1 sc0 ls0 ws0"> 5,2</div><div class="t m0 x6e h91 y65f ffb fs18 fc1 sc0 ls43 ws0">0%</div><div class="t m0 x56 h91 y3ef ffb fs18 fc1 sc0 ls0 ws0">20%</div><div class="t m0 x56 h91 y66a ffb fs18 fc1 sc0 ls0 ws0">40%</div><div class="t m0 x56 h91 y664 ffb fs18 fc1 sc0 ls0 ws0">60%</div><div class="t m0 x56 h91 y6f ffb fs18 fc1 sc0 ls0 ws0">80%</div><div class="t m0 x2d h91 y66b ffb fs18 fc1 sc0 ls0 ws0">100%</div><div class="t m0 x2d h91 y669 ffb fs18 fc1 sc0 ls0 ws0">120%</div><div class="t m0 x4c h78 y66c ffb fs1 fc7 sc0 ls0 ws0">2021<span class="_ _47"> </span>2022<span class="_ _47"> </span>2023</div><div class="t m0 x5a h79 y66d ff10 fs5 fc7 sc0 ls0 ws0">Wskaźniki zad<span class="_ _3"></span>łużenia KGL</div><div class="t m0 xd4 h81 y66e ff11 fs16 fc7 sc0 ls0 ws0">(wskaźnik dług netto/EBITDA annuali<span class="_ _1"></span>zowany)</div><div class="t m0 x3a h78 y66f ff11 fs1 fc7 sc0 ls0 ws0">Wskaźnik ogó<span class="_ _1"></span>lnego zadłużenia</div><div class="t m0 x3a h78 y670 ff11 fs1 fc7 sc0 ls0 ws0">Wskaźnik zadł<span class="_ _1"></span>użenia długoter<span class="_ _1"></span>minowego</div><div class="t m0 x3a h78 y671 ff11 fs1 fc7 sc0 ls0 ws0">Dług netto / EBIT<span class="_ _1"></span>DA</div><div class="t m0 x3a h78 y672 ff11 fs1 fc7 sc0 ls0 ws0">Dług netto / EBIT<span class="_ _1"></span>DA skorygowany<span class="_ _1"></span> (po odjęciu prz<span class="_ _1"></span>eszacowania wyni<span class="_ _1"></span>kającego z MS<span class="_ _1"></span>SF 16</div></div></div><div class="pi"></div></div>
<div id="pf26" class="pf w0 h0"><div class="pc pc26 w0 h0"><img class="bi x8 y673 w16 h92" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">38<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x87 h2 y674 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _48"> </span> </div><div class="t m0 x2 h2 y675 ffc fs0 fc0 sc0 ls0 ws0">W minionym okresie, cykl konwersji gotówki nieznacznie się wydłużył z 27 dni <span class="_ _1"></span>w roku 2022 do 36 dni w roku 2023. Cyk<span class="_ _1"></span>l </div><div class="t m0 x2 h2 y676 ffc fs0 fc0 sc0 ls0 ws0">rotacji <span class="_ _3"></span>zapasów<span class="_ _1"></span> <span class="_ _3"></span>pozostał na <span class="_ _3"></span>ty<span class="_ _b"></span>m <span class="_ _3"></span>samym poziomie <span class="_ _3"></span>58 dni<span class="_ _3"></span><span class="ff1">, </span>lecz <span class="_ _3"></span>wydłużył<span class="_ _1"></span> <span class="_ _3"></span>się cykl rotacji <span class="_ _3"></span>należności oraz ul<span class="_ _3"></span>eg<span class="_ _1"></span>ł skr<span class="_ _3"></span>óceni<span class="_ _b"></span>u </div><div class="t m0 x2 h2 y677 ffc fs0 fc0 sc0 ls0 ws0">cykl rotacji zobowiązań. <span class="ff1"> </span></div><div class="t m0 x2 h2 y678 ffc fs0 fc0 sc0 ls0 ws0">Powyższe <span class="_ _22"> </span>parametry <span class="_ _5"> </span>pozwalają <span class="_ _22"></span>terminowo <span class="_ _22"></span>wywiązywać <span class="_ _22"> </span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _22"> </span>Spółce <span class="_ _5"> </span>z <span class="_ _22"> </span>zaciągniętych <span class="_ _22"> </span>zobowiązań. <span class="_ _22"> </span>N<span class="_ _3"></span>a <span class="_ _22"></span>dzień <span class="_ _22"></span>publikacji </div><div class="t m0 x2 h2 y679 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania, Emitent posiada bardzo dobr<span class="ffc">ą</span> <span class="ffc">sytuację związaną z płynnością finansową. </span> </div><div class="t m0 x2 h2 y67a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y67b ff8 fs0 fc2 sc0 ls0 ws0">5.2.3.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Opis istotnych pozycji pozabilansowych w ujęci<span class="_ _1"></span>u podmiotowym, przedmiotowym i wartościowym<span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y4eb ff1 fs0 fc0 sc0 ls3c ws0">W <span class="ffc ls0">Spółce<span class="ff1"> </span>nie występują ż<span class="ff1">adne istotne pozycje pozabilansowe. </span></span></div><div class="t m0 x2 he y67c ffa fs0 fc3 sc0 ls0 ws0">Opis wykorzystania środków z emisji<span class="ff8"> </span></div><div class="t m0 x2 h2 y67d ff1 fs0 fc0 sc0 ls0 ws0">W roku 2023 <span class="ffc">r. Emitent nie przeprowadził żadnych emisji papierów wartościowych. </span> </div><div class="t m0 x28 hf y67e ff8 fs0 fc2 sc0 ls0 ws0">5.2.4.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Ocena możliwości r<span class="_ _1"></span>ealizacji zamierzeń inwestycyjnych<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y67f ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>dzień sporządzenia <span class="_ _3"></span>nin<span class="_ _1"></span>iejszego <span class="_ _3"></span>raportu, Emitent <span class="_ _3"></span>dysponuje lub posiada <span class="_ _3"></span>dostęp do <span class="_ _3"></span>odpowiednich środków, które <span class="_ _3"></span>są </div><div class="t m0 x2 h2 y680 ffc fs0 fc0 sc0 ls0 ws0">wystarczające <span class="_ _3"></span>na <span class="_ _3"></span>realizację <span class="_ _3"></span>wszelkich <span class="_ _4"></span>ogłaszanych <span class="_ _3"></span>zamierzeń <span class="_ _3"></span>inwestycyjnych. <span class="_ _3"></span>Spółka <span class="_ _3"></span>dysponuje <span class="_ _3"></span>środkami <span class="_ _3"></span>własnymi, </div><div class="t m0 x2 h2 y681 ffc fs0 fc0 sc0 ls0 ws0">otwartymi liniami kredytowymi oraz korzysta z usług firm fakto<span class="_ _1"></span>ringowych i leasingowych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x28 hf y682 ff8 fs0 fc2 sc0 ls0 ws0">5.2.5.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Stanow<span class="_ _3"></span>isko <span class="_ _b"></span>z<span class="_ _3"></span>arządu odnośnie do możliwośc<span class="_ _1"></span>i zrealizowania wcześniej publikowanych prognoz <span class="ff8"> </span></span></span></div><div class="t m0 x29 he y683 ffa fs0 fc2 sc0 ls0 ws0">wyników na dany rok, w świetle wyników zaprezentowanych w raporci<span class="_ _1"></span>e w stosunku do wyników </div><div class="t m0 x29 he y684 ff8 fs0 fc2 sc0 ls0 ws0">prognozowanych; </div><div class="t m0 x2 h2 yef ffc fs0 fc0 sc0 ls0 ws0">Zarząd <span class="ff1">S</span>półki nie przekazywał do publicznej wiadomości prognoz wyników finansowych Spółki<span class="ff1">. </span></div><div class="t m0 x28 hf y685 ff8 fs0 fc2 sc0 ls0 ws0">5.2.6.<span class="ffe"> <span class="_ _8"> </span><span class="ffa">Kredyty i pożyczki<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y686 ffc fs0 fc0 sc0 ls0 ws0">Spółka  zaprezentowała <span class="_ _5"> </span>informacje  na  temat  zawarcia <span class="_ _5"> </span>umów  i  aneksów <span class="_ _5"> </span>kred<span class="_ _3"></span>ytów <span class="_ _5"> </span>uznanych  za <span class="_ _5"> </span>zn<span class="_ _3"></span>aczące, <span class="_ _5"> </span>pkt  4.<span class="_ _3"></span><span class="ff1">5<span class="ls33">. </span></span></div><div class="t m0 x2 h2 y687 ff13 fs0 fc0 sc0 ls0 ws0">Najważniejsze  zdarzenia<span class="_ _1"></span>  w<span class="fff"> roku <span class="_ _5"> </span>2023  r<span class="ff1">. <span class="_ _5"> </span>Inf<span class="_ _3"></span>ormac<span class="_ _1"></span>je  na <span class="_ _5"> </span>temat  st<span class="ffc">anu <span class="_ _5"> </span>zadłużenia  Spółki <span class="_ _5"> </span>z  tytuł  </span>k<span class="ffc">redytów <span class="_ _5"> </span>i  pożyczek<span class="_ _b"></span> </span></span></span></div><div class="t m0 x2 h2 y688 ffc fs0 fc0 sc0 ls0 ws0">przedstawiono w Sprawozdaniu finansowym będącym elementem raportu rocznego.<span class="ff1"> </span></div><div class="t m0 x28 hf y689 ff8 fs0 fc2 sc0 ls0 ws0">5.2.7.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Udzielone i otrzymane poręczenia i gwarancje</span></span> </div><div class="t m0 x2 h2 y68a ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>ramach <span class="_ _22"></span>zobowiązań <span class="_ _22"></span>warunkowych<span class="ff1">, <span class="_ _22"></span></span>Spółka<span class="ff1"> <span class="_ _22"> </span></span>na <span class="_ _22"></span>dzień <span class="_ _22"> </span>31.12.2023 <span class="_ _22"></span>r. <span class="_ _22"></span>udzieliła <span class="_ _4"></span>gw<span class="_ _3"></span>arancji <span class="_ _4"></span>bankowych <span class="_ _22"></span>na <span class="_ _22"></span>łączną <span class="_ _22"></span>kwotę </div><div class="t m0 x2 h2 y68b ff1 fs0 fc0 sc0 ls0 ws0">3 <span class="ffc">376 tys. PLN. Największa z gwarancji stanowi zabezpieczenie dla firmy Berano Sp. z o.o. na kwotę <span class="_ _3"></span>1<span class="_ _3"></span></span> 850 tys. PLN (425 </div><div class="t m0 x2 h2 y68c ff1 fs0 fc0 sc0 ls0 ws0">tys. EUR). </div><div class="t m0 x28 hf y377 ff8 fs0 fc2 sc0 ls0 ws0">5.2.8.<span class="ffe"> <span class="_ _8"> </span><span class="ffa">Opis struktury głównych lokat kapitałowych lub głównych inwestycji kapitałowych </span></span> </div><div class="t m0 x2 h2 y68d ff1 fs0 fc0 sc0 ls0 ws0">W analizowanym okresie, <span class="ffc">Emitent nie dokonywał żadnych inw</span>estycji ani lokat <span class="ffc">kapitałowych.</span> </div></div><div class="c x27 y68e w59 h93"><div class="t m0 xd5 h78 y68f ffb fs1 fce sc0 ls3d ws0">45</div><div class="t m0 xd1 h78 y690 ffb fs1 fce sc0 ls3d ws0">58</div><div class="t m0 xc1 h78 y691 ffb fs1 fce sc0 ls3d ws0">40</div><div class="t m0 xd6 h78 y692 ffb fs1 fce sc0 ls3d ws0">58</div><div class="t m0 xb9 h78 y68f ffb fs1 fc1 sc0 ls3d ws0">27</div><div class="t m0 xd7 h78 y690 ffb fs1 fc4 sc0 ls3d ws0">15</div><div class="t m0 x58 h3e y691 ff5 fs1 fc1 sc0 ls3d ws0">36</div><div class="t m0 x8b h78 y692 ffb fs1 fc4 sc0 ls3d ws0">18</div><div class="t m0 x2d h78 y693 ffb fs1 fc7 sc0 ls0 ws0">2022</div><div class="t m0 x2d h78 y694 ffb fs1 fc7 sc0 ls0 ws0">2023</div><div class="t m0 x7b h79 y695 ff10 fs5 fc7 sc0 ls0 ws0">Cykl konwer<span class="_ _3"></span>sji<span class="_ _1"></span> gotówki KGL</div><div class="t m0 x93 h42 y556 ff15 fs0 fc7 sc0 ls0 ws0">(dane w dniach)</div></div><div class="c x27 y696 w5a h94"><div class="t m0 xd8 h95 y42c ff11 fs9 fc4 sc0 ls0 ws0">Cykl rotacji zapasów</div><div class="t m0 xd9 h95 y697 ff11 fs9 fc4 sc0 ls0 ws0">Cykl rotacji zapasów</div><div class="t m0 xd9 h95 y698 ff11 fs9 fc4 sc0 ls0 ws0">Cykl rotacji zobowiązań</div><div class="t m0 x59 h95 y699 ff11 fs9 fc4 sc0 ls0 ws0">Cykl rotacji zobowiązań</div><div class="t m0 xda h95 y69a ffb fs9 fc4 sc0 ls0 ws0">Cykl rotacji </div><div class="t m0 xdb h95 y23c ff11 fs9 fc4 sc0 ls0 ws0">nalezności</div><div class="t m0 xdc h95 y69b ffb fs9 fc4 sc0 ls0 ws0">Cykl rotacji </div><div class="t m0 xdd h95 y69c ff11 fs9 fc4 sc0 ls0 ws0">nalezności</div><div class="t m0 xaa h96 y69d ff10 fs9 fc1 sc0 ls0 ws0">Cykl konwersji g<span class="_ _3"></span>otówki</div><div class="t m0 xaa h96 y69e ff10 fs9 fc1 sc0 ls0 ws0">Cykl konwersji g<span class="_ _3"></span>otówki</div></div></div><div class="pi"></div></div>
<div id="pf27" class="pf w0 h0"><div class="pc pc27 w0 h0"><img class="bi x8 y69f w16 h97" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls1a ws0">39<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2d ye ff8 fs5 fc2 sc0 ls0 ws0">5.3.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Rekomendacja Za<span class="_ _3"></span>rządu Emitenta co do wypł<span class="_ _3"></span>aty dywidendy (polityka dywidendy)<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0">Z <span class="_ _3"></span>racji <span class="_ _3"></span>wygenerowan<span class="ffc">ia <span class="_ _3"></span>pozytyw<span class="_ _b"></span>n<span class="_ _3"></span>ych w<span class="_ _3"></span>yn<span class="_ _1"></span>ików <span class="_ _3"></span>finansowych, <span class="_ _3"></span>Zarząd <span class="_ _3"></span>Emitenta podjął <span class="_ _3"></span>decyzję, <span class="_ _3"></span>że będz<span class="_ _3"></span>ie rekomendował </span></div><div class="t m0 x2 h2 y15a ff1 fs0 fc0 sc0 ls0 ws0">Walnemu Zgromadzeniu <span class="ffc">wypłatę dywidendy. </span> </div><div class="t m0 x2 h2 y6a0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y6a1 ffd fs2 fc2 sc0 ls18 ws0">6.<span class="ffe ls0"> <span class="_ _0"></span><span class="ff9">Ryzyka i zagrożenia <span class="ffd"> </span></span></span></div><div class="t m0 x2 h58 y6a2 ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6a3 ffc fs0 fc0 sc0 ls0 ws0">Poniżej <span class="_ _4"></span>zaprezentowana <span class="_ _4"></span>zost<span class="_ _3"></span>a<span class="_ _1"></span>ła <span class="_ _4"></span>lista <span class="_ _4"></span>najważniejszych <span class="_ _22"> </span>czynników <span class="_ _4"></span>ryzyka <span class="_ _4"></span>związan<span class="_ _3"></span>ych <span class="_ _4"></span>z <span class="_ _4"></span>otoczeniem<span class="ff1">, <span class="_ _4"></span></span>jak <span class="_ _4"></span>i <span class="_ _4"></span>dzi<span class="_ _3"></span>a<span class="_ _1"></span>łalności </div><div class="t m0 x2 h2 y6a4 ffc fs0 fc0 sc0 ls0 ws0">Spółki. Wskazane czynnik<span class="_ _1"></span>i nie są <span class="_ _b"></span>jed<span class="_ _3"></span>ynym<span class="_ _1"></span>i, które mogą doty<span class="_ _1"></span>czyć Emitenta <span class="_ _b"></span>i<span class="_ _3"></span> p<span class="_ _1"></span>rowadzonej przez <span class="_ _b"></span>nieg<span class="_ _3"></span>o <span class="_ _1"></span>działalności. Poza </div><div class="t m0 x2 h2 y486 ffc fs0 fc0 sc0 ls0 ws0">czynnikami ryzyka <span class="_ _b"></span>opisanymi poniżej, <span class="_ _1"></span>inwestowanie w <span class="ff1">a<span class="_ _1"></span><span class="ffc">kcje wi<span class="_ _1"></span>ąże się <span class="_ _1"></span>również z <span class="_ _b"></span>ryzykiem właściwym <span class="_ _b"></span>dla instrumentów<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h2 y6a5 ffc fs0 fc0 sc0 ls0 ws0">rynku <span class="_ _31"> </span>kapitałowego. <span class="_ _31"> </span>Przedstawiając <span class="_ _1f"> </span>czynniki <span class="_ _31"> </span>ryzyka <span class="_ _31"> </span>w <span class="_ _31"> </span>poniższej <span class="_ _31"> </span>kolejności, <span class="_ _31"> </span>Emitent <span class="_ _31"> </span>nie <span class="_ _31"> </span>kierował <span class="_ _1f"> </span>się </div><div class="t m0 x2 h2 y6a6 ffc fs0 fc0 sc0 ls0 ws0">prawdopodobieństwem ich zaistnienia ani oceną ich ważności.<span class="ff1"> </span></div><div class="t m0 x2 h2 y6a7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y6a8 ff8 fs5 fc2 sc0 ls0 ws0">6.1.<span class="ffe"> <span class="_ _31"> </span><span class="ffa">Czynnik<span class="_ _3"></span>i ryzyka związane z otoczeniem Spółki<span class="_ _3"></span></span></span> </div><div class="t m0 x27 h2 y6a9 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z sytuacją gospodarczą w Polsce i za granicą<span class="ff1"> </span></div><div class="t m0 x27 h2 y6aa ffc fs0 fc0 sc0 ls0 ws0">Ryzyko pogorszenia koniunktury na rynkach, na których działają główni odbiorcy Emitenta<span class="ff1"> </span></div><div class="t m0 x27 h2 y6ab ffc fs0 fc0 sc0 ls0 ws0">Ryzyko wzrostu stóp procentowych<span class="ff1"> </span></div><div class="t m0 x27 h2 y48f ffc fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany kursów walutowych<span class="ff1"> </span></div><div class="t m0 x27 h2 y6ac ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko wzrostu cen energii elektrycznej </div><div class="t m0 x27 h2 y6ad ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko zmian tendencji rynkowych  </div><div class="t m0 x27 h2 y512 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z systemem prawnym<span class="ff1"> </span></div><div class="t m0 x27 h2 y6ae ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z systemem podatkowym<span class="ff1"> </span></div><div class="t m0 x27 h2 y6af ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane ze wzrostem cen energii<span class="ff1"> </span></div><div class="t m0 x27 h2 y6b0 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z przepisami dotyczącymi ochrony środowiska<span class="ff1"> </span></div><div class="t m0 x27 h2 y537 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z negatywnym wpływem pandemii COVID<span class="ff1">-<span class="ls44">19<span class="_ _3"></span></span> </span></div><div class="t m0 x89 h2 y6b1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y6b2 ff8 fs5 fc2 sc0 ls0 ws0">6.2.<span class="ffe"> <span class="_ _49"> </span><span class="ffa">Czynniki ryzyka zwią<span class="_ _3"></span>zane z działalnością Emitenta<span class="_ _3"></span></span></span> </div><div class="t m0 x27 h2 y6b3 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z fluktuacją cen na światowych rynkach surowców tworzyw szt<span class="_ _1"></span>ucznych<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x27 h2 y1c4 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko zaniżania cen surowców tworzyw sztucznych przez konkurencję <span class="ff1"> </span></div><div class="t m0 x27 h2 y6b4 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane ze wzrostem cen surowców i ograniczeniami w ich dostępie<span class="ff1"> </span></div><div class="t m0 x27 h2 y6b5 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z podażą tworzyw sztucznych i ich dostępnością dla rynku dystrybucyjnego <span class="ff1"> </span></div><div class="t m0 x27 h2 y6b6 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane ze spływem należności<span class="ff1"> </span></div><div class="t m0 x27 h2 y6b7 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z sezonowością sprzedaży<span class="ff1"> </span></div><div class="t m0 x27 h2 y6c ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z zapasami<span class="ff1"> </span></div><div class="t m0 x27 h2 y6b8 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko utraty zaufania odbiorców<span class="ff1"> </span></div><div class="t m0 x27 h2 y6b9 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z konkurencją<span class="ff1"> </span></div><div class="t m0 x27 h2 y6ba ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane ze zobowiązaniami w połączeniu z finansowaniem obrotu ze źródeł zewnętrz<span class="_ _1"></span>nych<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x27 h2 y6bb ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z ograniczonymi limitami kredytów kupieckic<span class="_ _1"></span>h u dostawców<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x27 h2 y6bc ffc fs0 fc0 sc0 ls0 ws0">Ryzyko utraty kadry zarządzającej lub kluczowych pracowników<span class="ff1"> </span></div><div class="t m0 x27 h2 y6bd ffc fs0 fc0 sc0 ls0 ws0">Ryzyko opóźnień w dostawach<span class="ff1"> </span></div><div class="t m0 x27 h2 y6be ffc fs0 fc0 sc0 ls0 ws0">Ryzyko ograniczania rynku dystrybucji na rzecz producentów<span class="ff1"> </span></div><div class="t m0 x27 h2 y6bf ffc fs0 fc0 sc0 ls0 ws0">Ryzyko awarii i przestojów w produkcji<span class="ff1"> </span></div><div class="t m0 x27 h2 y6c0 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z transakcjami wewnętrznymi<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf28" class="pf w0 h0"><div class="pc pc28 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko niewykonania zawartych <span class="ffc">kontraktów na dostawy</span> </div><div class="t m0 x27 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z odpowiedzialnością za produkt<span class="ff1"> </span></div><div class="t m0 x27 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane ze strukturą akcjonariatu i rady nadzorczej E<span class="_ _1"></span>mitenta<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x27 h2 y343 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z presją na wzrost wynagrodzeń<span class="ff1"> </span></div><div class="t m0 x27 h2 y2d7 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko niedoboru pracowników<span class="ff1"> </span></div><div class="t m0 x27 h2 y308 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z opóźnieniami w uruchamianiu nowych linii produkcyjnych<span class="ff1"> </span></div><div class="t m0 x27 h2 y309 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z ceną najmu powierzchni magazynowych<span class="ff1"> </span></div><div class="t m0 x27 h2 y383 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z możliwością wprowadzenia ograniczeń na wy<span class="_ _1"></span>brane kategorie produktów <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xde h2 y6c1 ff1 fs0 fc0 sc0 ls0 ws0">z tworzyw sztucznych </div><div class="t m0 x95 h2 y4e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6c2 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowy <span class="_ _5"> </span>opis  p<span class="_ _1"></span>owyższych <span class="_ _5"> </span>czynników  ryzyka <span class="_ _5"> </span>znajduje <span class="_ _5"> </span>się <span class="_ _5"> </span>w  Prospekcie  <span class="ff1">Em<span class="_ _1"></span>isyjnym<span class="ls2a">, <span class="_ _5"> </span></span>zatw<span class="_ _3"></span>ierdzonym<span class="_ _1"></span> <span class="_ _5"> </span>prze<span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _5"> </span>K<span class="_ _3"></span>NF<span class="_ _b"></span>  </span></div><div class="t m0 x2 h2 y6c3 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>dniu <span class="_ _3"></span>22 <span class="_ _3"></span><span class="ffc">paźdz<span class="_ _1"></span>iernika <span class="_ _3"></span>2015<span class="_ _3"></span><span class="ff1"> r. <span class="_ _3"></span>i <span class="_ _4"></span>opublikowanym <span class="_ _3"></span>na <span class="_ _4"></span>stronie <span class="_ _4"></span>Emitenta, <span class="_ _4"></span>oraz <span class="_ _3"></span>co <span class="_ _4"></span>do <span class="_ _4"></span>zasady, <span class="_ _3"></span>pozostaje <span class="_ _4"></span></span>aktualny <span class="_ _4"></span>na <span class="_ _3"></span>dzień </span></div><div class="t m0 x2 h98 y3f2 ff1 fs0 fc0 sc0 ls0 ws0">publikacji raportu rocznego. <span class="fs13"> </span></div><div class="t m0 x2 h2 y53 ffc fs0 fc0 sc0 ls0 ws0">Zdaniem Emitenta na szczególną uwagę zasługują czynniki wys<span class="_ _1"></span>zczególnione poniżej:<span class="ff1"> </span></div><div class="t m0 x2 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6c4 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z ograniczonymi li<span class="_ _1"></span>mitami kredytów kupieckich u dostawców<span class="ff8"> </span></div><div class="t m0 x2 h2 y6c5 ffc fs0 fc0 sc0 ls0 ws0">Emitent dokonuje zakupu <span class="_ _b"></span>usług, materiałów produkcyjnych <span class="_ _1"></span>oraz <span class="_ _1"></span>towarów na zasad<span class="_ _1"></span>zie płatności <span class="_ _b"></span>odroczonej<span class="_ _3"></span>. <span class="_ _1"></span>Większość </div><div class="t m0 x2 h2 y6c6 ffc fs0 fc0 sc0 ls0 ws0">firm swoje należności ubezpiecza w firmach specjalizujących si<span class="_ _1"></span>ę w tego typu produktach (Allianz Trade, KUKE, Coface, </div><div class="t m0 x2 h2 y6c7 ff1 fs0 fc0 sc0 ls0 ws0">Atriadus, <span class="_ _b"></span>C<span class="_ _3"></span>redendo). <span class="_ _0"></span>Z rac<span class="ffc">ji <span class="_ _b"></span>niekorzystnych wa<span class="_ _b"></span>r<span class="_ _3"></span>unków <span class="_ _b"></span>finansowych, <span class="_ _b"></span>które wygenerowała <span class="_ _1"></span><span class="ff1">S<span class="ffc">półka <span class="_ _b"></span>istnieje <span class="_ _1"></span>ryzyko<span class="ff1">, <span class="_ _1"></span><span class="ffc">iż <span class="_ _1"></span>firmy </span></span></span></span></span></div><div class="t m0 x2 h2 y6c8 ffc fs0 fc0 sc0 ls0 ws0">ubezpieczeniowe <span class="_ _22"> </span>mogą <span class="_ _22"> </span>r<span class="_ _3"></span>e<span class="_ _1"></span>dukować <span class="_ _22"> </span>wysokość <span class="_ _22"></span>limitów <span class="_ _22"> </span>kr<span class="_ _3"></span>e<span class="_ _1"></span>dytowych <span class="_ _22"> </span>przyznawanych <span class="_ _22"> </span>Emitentowi<span class="_ _3"></span><span class="ff1 ls2a">, <span class="_ _22"> </span><span class="ls0">co <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _4"></span>konsekwencji </span></span></div><div class="t m0 x2 h2 y6c9 ffc fs0 fc0 sc0 ls0 ws0">może wpływać na redukcję limitów kredytów kupieckich u dostawców. <span class="ff1"> </span></div><div class="t m0 x2 h2 y6ca ffc fs0 fc0 sc0 ls0 ws0">W celu ogranic<span class="_ _1"></span>zenia wystąpienia <span class="_ _b"></span>w/w<span class="_ _3"></span> <span class="_ _b"></span>ryzyka, Zarząd jest w <span class="_ _1"></span>stałym<span class="_ _1"></span> kontakcie z f<span class="_ _1"></span>irmami ubezpieczeniowymi. Na<span class="_ _1"></span> bieżąco </div><div class="t m0 x2 h2 y6cb ffc fs0 fc0 sc0 ls0 ws0">monitoruje <span class="_ _b"></span>zach<span class="_ _3"></span>owan<span class="_ _1"></span>ia <span class="_ _b"></span>fir<span class="_ _3"></span>m <span class="_ _0"></span>ubezpieczeniowych i <span class="_ _b"></span>udziela <span class="_ _b"></span>niezbędnych <span class="_ _b"></span>i<span class="_ _3"></span>nformacji, <span class="_ _b"></span>które <span class="_ _b"></span>mogą <span class="_ _b"></span>mieć wpływ <span class="_ _b"></span>na <span class="_ _1"></span>wysokość </div><div class="t m0 x2 h2 y6cc ffc fs0 fc0 sc0 ls0 ws0">limitów kupieckich. <span class="ff1"> </span></div><div class="t m0 x2 he y6cd ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6ce ffa fs0 fc3 sc0 ls0 ws0">Ryzyko kursów walutowych<span class="ff8"> </span></div><div class="t m0 x2 h2 y6cf ffc fs0 fc0 sc0 ls0 ws0">Emitent  dokonuje  zakupu <span class="_ _27"> </span>znacznej <span class="_ _27"> </span>części <span class="_ _27"> </span>towarów  (segment <span class="_ _27"> </span>dystrybucji)  oraz <span class="_ _27"> </span>su<span class="_ _3"></span>rowców<span class="_ _b"></span> <span class="_ _27"> </span>i<span class="_ _3"></span>  materiałów  (segment </div><div class="t m0 x2 h2 y6d0 ff1 fs0 fc0 sc0 ls0 ws0">produkcji) w <span class="ffc">w<span class="_ _3"></span>alutach obcych, głównie <span class="_ _3"></span>w walucie EUR. Z <span class="_ _3"></span>tego wzg<span class="_ _3"></span>lędu niekorzystne zmiany <span class="_ _3"></span>kursów walut pomiędzy (i) </span></div><div class="t m0 x2 h2 y6d1 ffc fs0 fc0 sc0 ls0 ws0">datą <span class="_ _3"></span>zaku<span class="_ _3"></span>p<span class="_ _1"></span>u <span class="_ _3"></span>/ <span class="_ _4"></span>zamówienia <span class="_ _3"></span>a <span class="_ _3"></span>datą <span class="_ _3"></span>zapł<span class="_ _3"></span>aty <span class="_ _3"></span>dostawcom, <span class="_ _3"></span>(ii) <span class="_ _4"></span>datą <span class="_ _3"></span>zakupu <span class="_ _4"></span>a <span class="_ _3"></span>datą <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>lu<span class="_ _3"></span>b<span class="_ _1"></span> <span class="_ _3"></span>(iii) <span class="_ _4"></span>datą <span class="_ _3"></span>sprzedaży <span class="_ _4"></span>a <span class="_ _3"></span>datą </div><div class="t m0 x2 h2 y6d2 ffc fs0 fc0 sc0 ls0 ws0">zapłaty <span class="_ _3"></span>przez<span class="_ _1"></span> <span class="_ _3"></span>odbiorców,<span class="_ _1"></span> <span class="_ _3"></span>mogą negatywnie wpłynąć <span class="_ _3"></span>na osiągane prze<span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _3"></span>Spółkę wyniki finansowe. Emitent <span class="_ _3"></span>ogranicza to </div><div class="t m0 x2 h2 y6d3 ffc fs0 fc0 sc0 ls0 ws0">ryzyko poprzez nat<span class="_ _1"></span>uralny hedging, <span class="_ _1"></span>który polega <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _b"></span>sprzed<span class="_ _3"></span>aży<span class="_ _b"></span> do<span class="ff1">konywanej<span class="_ _3"></span> <span class="_ _1"></span>przez Emite<span class="_ _1"></span>nta w w<span class="_ _1"></span>alutach obcych. Dru<span class="_ _1"></span>gim </span></div><div class="t m0 x2 h2 y6d4 ffc fs0 fc0 sc0 ls0 ws0">instrumentem <span class="_ _23"> </span>zabezpieczającym <span class="_ _21"> </span>zmienność <span class="_ _23"> </span>kur<span class="_ _3"></span>s<span class="_ _1"></span>u <span class="_ _23"> </span>walut <span class="_ _23"> </span>są <span class="_ _21"> </span>kontr<span class="_ _3"></span>akty <span class="_ _21"> </span>walutowe <span class="_ _23"> </span>typu <span class="_ _23"> </span>forward, <span class="_ _23"> </span>oraz <span class="_ _23"> </span>po <span class="_ _23"> </span>części </div><div class="t m0 x2 h2 y6d5 ffc fs0 fc0 sc0 ls0 ws0">instrument <span class="_ _f"> </span>faktoringu <span class="_ _11"> </span>przyśpieszający <span class="_ _f"> </span>spływ <span class="_ _11"> </span>n<span class="_ _3"></span>ależności<span class="_ _1"></span> <span class="_ _11"> </span>od <span class="_ _f"> </span>odbiorców. <span class="_ _f"> </span>Dodatkowo, <span class="_ _11"> </span>umocnienie <span class="_ _f"> </span>się <span class="_ _f"> </span>walut </div><div class="t m0 x2 h2 y6d6 ff1 fs0 fc0 sc0 ls0 ws0">z<span class="ffc">agranicznych <span class="_ _22"></span>wobec <span class="_ _22"></span>złotego <span class="_ _22"></span>spowoduje <span class="_ _22"> </span>wzrost <span class="_ _22"> </span>wartości <span class="_ _22"> </span>zadłużenia <span class="_ _22"> </span>wyrażonego <span class="_ _22"> </span>w <span class="_ _22"> </span>złotych <span class="_ _22"> </span>z <span class="_ _5"> </span>tytułu <span class="_ _22"></span>kredytów <span class="_ _22"></span>oraz </span></div><div class="t m0 x2 h2 y6d7 ffc fs0 fc0 sc0 ls0 ws0">instrumentów leasingu zawartych w tych walutach.<span class="ff1"> </span></div><div class="t m0 x2 he y6d8 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko zmiany stóp procentowych <span class="ff8"> </span></div><div class="t m0 x2 h2 y4a2 ffc fs0 fc0 sc0 ls0 ws0">Spółka w zn<span class="_ _3"></span>acznym<span class="_ _1"></span> stopniu <span class="_ _3"></span>finansuje działalność bieżącą oraz inw<span class="_ _3"></span>estycyj<span class="_ _1"></span>ną poprzez kred<span class="_ _3"></span>yty krótko i długoterminowe </div><div class="t m0 x2 h2 y6d9 ffc fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _5"> </span>umowy <span class="_ _5"> </span>leasingu. <span class="_ _5"> </span>Zawierane <span class="_ _5"> </span>umowy <span class="_ _5"> </span>oparte <span class="_ _5"> </span>są  o <span class="_ _22"> </span>stopy <span class="_ _5"> </span>bazowe <span class="_ _5"> </span>ustalane <span class="_ _5"> </span>na  ry<span class="_ _1"></span>nku <span class="_ _5"> </span>międzybankowym, <span class="_ _5"> </span>takie <span class="_ _5"> </span>jak </div><div class="t m0 x2 h2 y6da ffc fs0 fc0 sc0 ls0 ws0">WIBOR, LIBOR, EURIBOR. Stopy procentowe zależą od polityki monetarnej banków centralnych poszczególnych krajów </div><div class="t m0 x2 h2 y6db ffc fs0 fc0 sc0 ls0 ws0">oraz Unii Europejskiej i są powią<span class="_ _1"></span>zane, między innymi, z poziomem inflacji,<span class="_ _1"></span> koniunkturą gospodarczą, poziomem podaży<span class="_ _1"></span> </div><div class="t m0 x2 h2 y124 ffc fs0 fc0 sc0 ls0 ws0">pieniądza <span class="_ _4"></span>oraz <span class="_ _3"></span>popytu <span class="_ _4"></span>na <span class="_ _3"></span>instrumenty <span class="_ _3"></span>dł<span class="_ _3"></span>użne. <span class="_ _3"></span>Ewentualny <span class="_ _3"></span>wzrost <span class="_ _4"></span>stóp <span class="_ _3"></span>procentowych <span class="_ _4"></span>może <span class="_ _3"></span>oznac<span class="_ _3"></span>zać <span class="_ _4"></span>wzrost <span class="_ _3"></span>kosztu </div><div class="t m0 x2 h2 y6d ffc fs0 fc0 sc0 ls0 ws0">obsługi <span class="_ _3"></span>zadłużen<span class="_ _3"></span>ia<span class="_ _1"></span> <span class="_ _3"></span>Spółki <span class="_ _4"></span>i <span class="_ _3"></span>negatywnie <span class="_ _4"></span>wpłynąć <span class="_ _3"></span>na <span class="_ _3"></span>jej <span class="_ _4"></span>sytuację <span class="_ _3"></span>finansową. <span class="_ _3"></span>Ryzyko <span class="_ _3"></span>zmian<span class="_ _3"></span>y <span class="_ _3"></span>stóp <span class="_ _3"></span>procentowych <span class="_ _4"></span>Spółka </div><div class="t m0 x2 h2 y6dc ffc fs0 fc0 sc0 ls0 ws0">stara <span class="_ _26"> </span>się <span class="_ _26"> </span>ograniczać <span class="_ _26"> </span>poprzez <span class="_ _26"> </span>zawieranie <span class="_ _26"> </span>wybranych <span class="_ _26"> </span>u<span class="_ _3"></span>mó<span class="_ _b"></span>w <span class="_ _24"> </span>finansowania<span class="_ _3"></span><span class="ff1">, <span class="_ _23"> </span></span>opartych <span class="_ _26"> </span>o <span class="_ _26"> </span>mechanizm <span class="_ _26"> </span>st<span class="_ _3"></span>a<span class="_ _1"></span>łej <span class="_ _26"> </span>stopy </div><div class="t m0 x2 h2 y6dd ffc fs0 fc0 sc0 ls0 ws0">procentowej, która obowiązuje przez cały okres trwania umów <span class="_ _1"></span>oraz dąży do redukcji zadłużenia Spółki.  <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y6de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6df ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z <span class="ff8">agresj</span><span class="ls5">ą </span>Rosji na Ukrainę<span class="ff8"> </span></div><div class="t m0 x2 h2 y6e0 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _4"></span>to <span class="_ _4"></span>Spółka <span class="_ _4"></span>identyf<span class="_ _3"></span>ikuje <span class="_ _4"></span>jako <span class="_ _4"></span>potencjalne <span class="_ _4"></span>zagrożeni<span class="_ _3"></span><span class="ff1">e <span class="_ _4"></span>dla <span class="_ _3"></span>prowad<span class="_ _3"></span>zonego <span class="_ _4"></span>biznesu <span class="_ _4"></span>przede <span class="_ _4"></span>wszystkim <span class="_ _22"></span>w <span class="_ _4"></span>Ukrai<span class="_ _3"></span>n<span class="_ _1"></span>ie, </span></div><div class="t m0 x2 h2 y527 ff1 fs0 fc0 sc0 ls0 ws0">gdzie  Emitent <span class="_ _5"> </span><span class="ffc">jest  istotnym <span class="_ _5"> </span>dostawcą  opakowań <span class="_ _5"> </span>dl<span class="_ _3"></span>a <span class="_ _5"> </span>przemysłu  mięsnego. <span class="_ _5"> </span>Ryzyk<span class="_ _3"></span></span>o <span class="_ _5"> </span>to  jest <span class="_ _5"> </span><span class="ffc">bezpośred<span class="_ _3"></span>nio <span class="_ _5"> </span>związane </span> </div><div class="t m0 x2 h2 y6e1 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>utratą <span class="_ _3"></span>kl<span class="_ _3"></span>ientów, <span class="_ _3"></span>którzy <span class="_ _3"></span>będą <span class="_ _3"></span>musieli <span class="_ _4"></span>zaprzestać <span class="_ _3"></span>działalności <span class="_ _3"></span>w <span class="_ _3"></span>wyniku <span class="_ _3"></span>działań <span class="_ _4"></span>wojennych <span class="_ _3"></span>i <span class="_ _3"></span>utratą <span class="_ _3"></span>zdolności <span class="_ _3"></span>nabyw-</div><div class="t m0 x2 h2 y6e2 ff1 fs0 fc0 sc0 ls0 ws0">czych<span class="ffc">, <span class="_ _3"></span>będących konsekwencją</span> <span class="_ _3"></span><span class="ffc">braku możli<span class="_ _3"></span>woś<span class="_ _1"></span>ci <span class="_ _3"></span>ubezpieczeni<span class="_ _1"></span>a <span class="_ _3"></span>transakcji. W <span class="_ _3"></span>początkowym okresie <span class="_ _3"></span>konfliktu<span class="_ _3"></span><span class="ff1 ls2a">, <span class="ls0">S<span class="_ _3"></span></span></span>pół<span class="_ _b"></span>ka<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y6e3 ffc fs0 fc0 sc0 ls0 ws0">KGL wstrzymał<span class="ff1">a </span>wy<span class="_ _1"></span>syłkę towarów <span class="_ _1"></span>do Ukrainy<span class="ff1">, </span>jedna<span class="_ _1"></span>kże<span class="ff1"> w kolej<span class="_ _b"></span>n<span class="_ _3"></span>ych tygodn<span class="_ _1"></span>iach, z uwa<span class="_ _1"></span>gi na te<span class="_ _1"></span>rminowe realizacje <span class="_ _1"></span>zobo-</span></div><div class="t m0 x2 h2 y6e4 ffc fs0 fc0 sc0 ls0 ws0">wiązań zapłaty przez klientów <span class="_ _3"></span>ukraińskich oraz wprowadzone zmiany w obsz<span class="_ _3"></span>arze płatności oraz zabezpieczenia trans-</div><div class="t m0 x2 h2 y6e5 ff1 fs0 fc0 sc0 ls0 ws0">akcji, <span class="ffc">sprzedaż została w<span class="_ _1"></span>znowiona. Jednocześnie, odnotowane zostały <span class="_ _1"></span>duże wzrosty zapotrzeb<span class="_ _1"></span>owania na produkty <span class="_ _1"></span>KGL </span></div><div class="t m0 x2 h2 y6e6 ffc fs0 fc0 sc0 ls0 ws0">wynikające <span class="_ _b"></span>z <span class="_ _b"></span>f<span class="_ _3"></span>aktu <span class="_ _0"></span>całkowitego <span class="_ _b"></span>zaprzestan<span class="_ _3"></span>ia <span class="_ _0"></span>przez <span class="_ _1"></span>stronę <span class="_ _b"></span><span class="ff1">u<span class="_ _3"></span><span class="ffc">krai<span class="_ _b"></span>ń<span class="_ _3"></span>ską <span class="_ _0"></span>wymiany <span class="_ _1"></span>handlowej <span class="_ _b"></span>z <span class="_ _1"></span>Rosją, <span class="_ _0"></span>skąd<span class="_ _3"></span> <span class="_ _0"></span>importowane <span class="_ _1"></span>były </span></span></div><div class="t m0 x2 h2 y6e7 ff1 fs0 fc0 sc0 ls0 ws0">produkty konkurencyjne dla tych z oferty Emitenta. </div></div></div><div class="pi"></div></div>
<div id="pf29" class="pf w0 h0"><div class="pc pc29 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">41<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko <span class="ffc">zwi<span class="_ _3"></span>ązane z <span class="_ _3"></span>działalnością Spółki<span class="_ _3"></span> prowadzoną <span class="_ _3"></span>na terenie <span class="_ _3"></span>Rosji <span class="_ _3"></span>i Biał<span class="_ _3"></span>or<span class="_ _1"></span>usi<span class="ff1">, <span class="_ _3"></span></span>z <span class="_ _3"></span>uwagi na <span class="_ _3"></span>ich niewielki <span class="_ _3"></span>udział w <span class="_ _3"></span>całym </span></div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">biznesie, Emitent uznaje <span class="ffc">za mało istotne.</span> </div><div class="t m0 x2 h2 y1de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3a0 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane ze wzrostem cen surowców i ograniczeniami w ich dostępie<span class="ff8"> </span></div><div class="t m0 x2 h2 y4dd ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _5"> </span>r<span class="_ _3"></span>ynku, <span class="_ _5"> </span>na  którym<span class="_ _1"></span> <span class="_ _5"> </span>d<span class="_ _3"></span>ziała <span class="_ _5"> </span>Spółka, <span class="_ _5"> </span>nal<span class="_ _3"></span>eży <span class="_ _5"> </span>się  liczyć <span class="_ _5"> </span>z <span class="_ _33"> </span>występowaniem <span class="_ _5"> </span>ryzyka  zmian <span class="_ _5"> </span>cen  s<span class="_ _1"></span>urowców  stosowa<span class="_ _1"></span>nych <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1e1 ffc fs0 fc0 sc0 ls0 ws0">w procesach <span class="_ _3"></span>produkcji oraz będących przedmiotem dystrybucji, co <span class="_ _3"></span>może bezpośrednio mieć wpływ na <span class="_ _3"></span>osiągane przez </div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">Spółkę <span class="_ _29"> </span>marże <span class="_ _29"> </span>w <span class="_ _29"> </span>obu <span class="_ _17"> </span>segmentach <span class="_ _29"> </span>działalności. <span class="_ _29"> </span>Dodatkową <span class="_ _29"> </span>cech<span class="_ _3"></span>ą <span class="_ _25"> </span>charakterystyczną <span class="_ _29"> </span>dla <span class="_ _29"> </span>światowego <span class="_ _29"> </span>rynku </div><div class="t m0 x2 h2 y25f ffc fs0 fc0 sc0 ls0 ws0">przetwórstwa <span class="_ _5"> </span>polimerów <span class="_ _22"></span>są <span class="_ _22"> </span>okr<span class="_ _3"></span>esowe <span class="_ _22"></span>niedobory <span class="_ _22"></span>niektórych <span class="_ _5"> </span>surowców, <span class="_ _22"> </span>co <span class="_ _5"> </span>w <span class="_ _22"> </span>bezpośred<span class="_ _3"></span>ni <span class="_ _4"></span>sposób <span class="_ _22"> </span>może <span class="_ _5"> </span>skutkować </div><div class="t m0 x2 h2 y3a2 ff1 fs0 fc0 sc0 ls0 ws0">ograniczeniami <span class="_ _3"></span>w <span class="_ _3"></span>produkcji. Jednym <span class="_ _3"></span>z <span class="ffc">główn<span class="_ _3"></span>yc<span class="_ _1"></span>h <span class="_ _3"></span>materiałów <span class="_ _3"></span>uż<span class="_ _1"></span>ywanych <span class="_ _3"></span>w <span class="_ _3"></span>produkcji takich <span class="_ _3"></span>opakow<span class="_ _3"></span>ań jak <span class="_ _3"></span>np.: <span class="_ _3"></span>tacki <span class="_ _3"></span>do </span></div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">mięsa, <span class="_ _22"> </span>opakowania <span class="_ _5"> </span>dla <span class="_ _22"> </span>ciastek, <span class="_ _22"> </span>opakowania <span class="_ _5"> </span>dla <span class="_ _22"> </span>jaj, <span class="_ _5"> </span>itp., <span class="_ _22"></span>jest <span class="_ _5"> </span>poliester <span class="_ _22"> </span>(PET) <span class="_ _5"> </span>oraz <span class="_ _22"></span>recyklat <span class="_ _22"> </span>poliestru <span class="_ _5"> </span>w <span class="_ _22"> </span>postaci <span class="_ _5"> </span>płatka </div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">butelkowego. <span class="_ _5"> </span>Ceny <span class="_ _22"> </span>obu <span class="_ _5"> </span>typów <span class="_ _5"> </span>materiałów <span class="_ _5"> </span>oraz <span class="_ _5"> </span>ich <span class="_ _5"> </span>dostępność <span class="_ _22"> </span>zal<span class="_ _3"></span>eżą <span class="_ _22"> </span>od <span class="_ _5"> </span>wielu <span class="_ _5"> </span>czynników <span class="_ _22"> </span>w <span class="_ _5"> </span>wymiarze <span class="_ _5"> </span>globalnym<span class="_ _3"></span><span class="ff1">,  </span></div><div class="t m0 x2 h2 y6e8 ffc fs0 fc0 sc0 ls0 ws0">w tym <span class="_ _b"></span>kursów walut. <span class="_ _b"></span>Emitent w <span class="_ _b"></span>sposób ciągły <span class="_ _b"></span>prowadzi monitor<span class="_ _1"></span>owanie rynku <span class="_ _b"></span>cen oraz <span class="_ _b"></span>utrzymuje współpracę <span class="_ _b"></span>z wieloma<span class="_ _1"></span> </div><div class="t m0 x2 h2 y6e9 ffc fs0 fc0 sc0 ls0 ws0">dostawcami surowców, <span class="_ _3"></span>aby być w <span class="_ _3"></span>stanie z<span class="ff1"> </span>odpowiednim w<span class="_ _3"></span>yprz<span class="_ _1"></span>edzeniem reagować <span class="_ _3"></span>na występujące zjawiska i przez <span class="_ _3"></span>to </div><div class="t m0 x2 h2 y423 ffc fs0 fc0 sc0 ls0 ws0">minimalizować ich skutki zarówno nagły<span class="ff1">ch zmian cen, </span>jak i chwilowych braków w dostępie do surowców.<span class="ff1"> </span></div><div class="t m0 x2 h2 y34b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y34c ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane ze spływem należności <span class="ff8"> </span></div><div class="t m0 x2 h2 y6ea ffc fs0 fc0 sc0 ls0 ws0">Spółka narażona <span class="_ _b"></span>j<span class="_ _3"></span>est <span class="_ _b"></span>na ryzyko <span class="_ _b"></span>zw<span class="_ _3"></span>iązane <span class="_ _1"></span>ze spóźn<span class="_ _1"></span>ionym spływem<span class="_ _1"></span> należności oraz <span class="_ _b"></span>częściowym lub <span class="_ _b"></span>całkowi<span class="_ _3"></span>tym <span class="_ _b"></span>brakiem </div><div class="t m0 x2 h2 y6eb ffc fs0 fc0 sc0 ls0 ws0">spływu <span class="_ _3"></span>należności od <span class="_ _3"></span>poszczególnych <span class="_ _3"></span>odbiorców, co <span class="_ _3"></span>może mieć <span class="_ _3"></span>wpływ <span class="_ _3"></span>na pogorszenie <span class="_ _3"></span>płynności, <span class="_ _3"></span>sytuacji finansowej <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3de ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _21"> </span>wyników <span class="_ _21"> </span>finansowych <span class="_ _21"> </span>Emitenta <span class="_ _23"> </span>(poprzez <span class="_ _21"> </span>dokonanie <span class="_ _21"> </span>odpisów <span class="_ _21"> </span>aktualizacyjnych <span class="_ _21"> </span>i <span class="_ _21"> </span>wzrost <span class="_ _21"> </span>kosztów <span class="_ _21"> </span>fi<span class="_ _3"></span>na<span class="_ _1"></span>nsowania </div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">zewnętrznego). <span class="ff1"> </span></div><div class="t m0 x2 h2 y6ec ffc fs0 fc0 sc0 ls0 ws0">Kontrola <span class="_ _b"></span>ter<span class="_ _3"></span>mino<span class="_ _b"></span>w<span class="_ _3"></span>ego <span class="_ _0"></span>spływu n<span class="_ _1"></span>ależności <span class="_ _1"></span>jest <span class="_ _b"></span>ważnym <span class="_ _1"></span>elementem <span class="_ _0"></span>poli<span class="_ _3"></span>tyki <span class="_ _0"></span>biz<span class="_ _3"></span>nesowej<span class="_ _1"></span> <span class="_ _b"></span>Emiten<span class="_ _3"></span>t<span class="_ _1"></span>a. <span class="_ _b"></span>W celu<span class="_ _1"></span> <span class="_ _b"></span>zabez<span class="_ _3"></span>pie<span class="_ _1"></span>czenia </div><div class="t m0 x2 h2 y6ed ffc fs0 fc0 sc0 ls0 ws0">płynności <span class="_ _22"></span>finansowej, <span class="_ _4"></span>Emiten<span class="_ _3"></span>t<span class="_ _1"></span> <span class="_ _4"></span>korzysta <span class="_ _5"> </span>z <span class="_ _4"></span>zewnętrzn<span class="_ _3"></span>e<span class="_ _1"></span>go <span class="_ _22"></span>finansowania <span class="_ _4"></span>dzi<span class="_ _3"></span>ałalnośc<span class="_ _1"></span>i <span class="_ _22"></span>w <span class="_ _22"></span>postaci <span class="_ _22"></span>kredytów <span class="_ _22"></span>obrotowych. </div><div class="t m0 x2 h2 y3cd ffc fs0 fc0 sc0 ls0 ws0">Emitent współpracuje również z firmą faktoringową w celu skrócenia terminów spływu należności handlowych. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y6ee ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"> </span>celu <span class="_ _22"> </span>zabez<span class="_ _3"></span>piec<span class="_ _1"></span>zenia <span class="_ _22"> </span>spływu <span class="_ _22"> </span>należności, <span class="_ _5"> </span>KGL <span class="_ _22"></span>wdrożył <span class="_ _22"> </span>procedurę <span class="_ _22"> </span>monitorowania <span class="_ _5"> </span>terminowości <span class="_ _22"></span>spływu <span class="_ _22"></span>należności, </div><div class="t m0 x2 h2 y3cf ffc fs0 fc0 sc0 ls0 ws0">przydzielania <span class="_ _a"> </span>limitów <span class="_ _a"> </span>kredyt<span class="_ _1"></span>ów <span class="_ _a"> </span>kupieckich <span class="_ _a"> </span>oraz <span class="_ _a"> </span>wewnę<span class="_ _1"></span>trzną <span class="_ _a"> </span>windykację <span class="_ _a"> </span>należności. <span class="_ _12"> </span>Dodatkowo, <span class="_ _a"> </span>w <span class="_ _a"> </span>celu </div><div class="t m0 x2 h2 y3d0 ffc fs0 fc0 sc0 ls0 ws0">zminimalizowania  r<span class="_ _3"></span>yzyka  związanego  z  opóźnieniem<span class="_ _3"></span><span class="ff1">  </span>spłat <span class="_ _27"> </span>należnośc<span class="_ _3"></span>i  oraz  niewypłacalnością  odbiorców, <span class="_ _27"> </span>Emitent </div><div class="t m0 x2 h2 y467 ffc fs0 fc0 sc0 ls0 ws0">współpracuje <span class="_ _26"> </span>z <span class="_ _24"> </span>trzema <span class="_ _26"> </span>firmami <span class="_ _26"> </span>u<span class="_ _3"></span>bezpieczeniowymi: <span class="_ _26"> </span>Allianz <span class="_ _26"> </span>Trade, <span class="_ _26"> </span>C<span class="_ _3"></span>ompagnie <span class="_ _26"> </span>Francaise <span class="_ _26"> </span>D’assurance <span class="_ _24"> </span>Pour <span class="_ _26"> </span>Le </div><div class="t m0 x2 h2 y3e3 ffc fs0 fc0 sc0 ls0 ws0">Commerce <span class="_ _3"></span>Exterieur <span class="_ _3"></span>S.A. <span class="_ _3"></span>Oddział <span class="_ _3"></span>w <span class="_ _3"></span>Polsce, <span class="_ _3"></span>Credendo <span class="_ _4"></span><span class="ff1">- <span class="_ _3"></span>Short-</span>Term <span class="_ _3"></span>EU <span class="_ _3"></span>Risks <span class="_ _3"></span>úvěrová <span class="_ _3"></span>pojišťovna,<span class="ff1"> <span class="_ _3"></span></span>a.s., <span class="_ _3"></span>Spółka <span class="_ _3"></span>Akcyjna </div><div class="t m0 x2 h2 y3e4 ffc fs0 fc0 sc0 ls0 ws0">Oddział w Polsce oraz z kancelariami prawnymi.<span class="ff1"> </span></div><div class="t m0 x2 he y174 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6ef ffa fs0 fc3 sc0 ls0 ws0">Ryzyko opóźnień w dostawach<span class="ff8"> </span></div><div class="t m0 x2 h2 y390 ffc fs0 fc0 sc0 ls0 ws0">Terminowość <span class="_ _21"> </span>dostaw <span class="_ _23"> </span>jest <span class="_ _23"> </span>jednym <span class="_ _21"> </span>z <span class="_ _23"> </span>kluczowych <span class="_ _21"> </span>el<span class="_ _3"></span>ementó<span class="_ _1"></span>w <span class="_ _23"> </span>obsługi <span class="_ _21"> </span>klientów <span class="_ _23"> </span>Emitenta, <span class="_ _23"> </span>zarówno <span class="_ _21"> </span>w <span class="_ _23"> </span>segmencie </div><div class="t m0 x2 h2 y406 ffc fs0 fc0 sc0 ls0 ws0">dystrybucji two<span class="_ _1"></span>rzyw <span class="_ _1"></span>sztucznych, <span class="_ _b"></span>j<span class="_ _3"></span>ak<span class="_ _1"></span> i<span class="_ _1"></span> w<span class="_ _1"></span> segmencie<span class="_ _b"></span> produkcji <span class="_ _1"></span>opakowań. <span class="_ _b"></span>Wymagania klientów <span class="_ _b"></span>w ostatnich <span class="_ _b"></span>latach w<span class="_ _1"></span> tym<span class="_ _1"></span> </div><div class="t m0 x2 h2 y407 ffc fs0 fc0 sc0 ls0 ws0">aspekcie <span class="_ _1"></span>wzrosły, <span class="_ _1"></span>głównie z<span class="_ _1"></span> pow<span class="_ _b"></span>odu<span class="_ _3"></span> <span class="_ _b"></span>chęci utrzymywania <span class="_ _1"></span>niskich <span class="_ _b"></span>poziomów zapasów. <span class="_ _1"></span>Niemniej <span class="_ _b"></span>j<span class="_ _3"></span>e<span class="_ _1"></span>dnak zdarzenia <span class="_ _b"></span>losowe </div><div class="t m0 x2 h2 y316 ffc fs0 fc0 sc0 ls0 ws0">typu awaria <span class="_ _b"></span>samochodów, wypadki, <span class="_ _b"></span>utrudnienia w <span class="_ _1"></span>transporcie <span class="_ _b"></span>drogowym itp. <span class="_ _b"></span>mogą doprowadzić do <span class="_ _b"></span>sytuacji opóźnienia<span class="_ _b"></span> </div><div class="t m0 x2 h2 y317 ff1 fs0 fc0 sc0 ls0 ws0">dostawy i <span class="ffc">powstania<span class="_ _1"></span> roszczeń <span class="_ _b"></span>ze <span class="_ _1"></span>strony <span class="_ _1"></span>klienta, co <span class="_ _b"></span>może wpłyn<span class="_ _b"></span>ąć na pogorszenie <span class="_ _b"></span>się sytuacji <span class="_ _b"></span>lub wyników <span class="_ _b"></span>finan<span class="_ _3"></span>sowyc<span class="_ _1"></span>h </span></div><div class="t m0 x2 h2 y318 ff1 fs0 fc0 sc0 ls0 ws0">Emitenta. </div><div class="t m0 x2 h2 y40b ffc fs0 fc0 sc0 ls0 ws0">Minimalizowanie <span class="_ _b"></span>r<span class="_ _3"></span>yzyka <span class="_ _b"></span>związanego <span class="_ _1"></span>z <span class="_ _b"></span>opóźni<span class="_ _3"></span>eniami <span class="_ _b"></span>w dosta<span class="_ _1"></span>wach <span class="_ _b"></span>jest jednym <span class="_ _b"></span>z <span class="_ _1"></span>najważniejszych <span class="_ _b"></span>w<span class="_ _3"></span>yzwań <span class="_ _b"></span>postawionych </div><div class="t m0 x2 h2 y40c ff1 fs0 fc0 sc0 ls0 ws0">przed <span class="ffc">zespołem <span class="_ _12"> </span>KGL <span class="_ _12"> </span>odpowiedzialnym <span class="_ _f"> </span>za <span class="_ _12"> </span>l<span class="_ _3"></span>og<span class="_ _1"></span>istykę. <span class="_ _12"> </span>Działania <span class="_ _f"> </span>podejmowane <span class="_ _12"> </span>przez <span class="_ _12"> </span>ten <span class="_ _12"> </span>zespół <span class="_ _12"> </span>(zawieranie </span></div><div class="t m0 x2 h2 y6f0 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">egzekwowanie <span class="_ _27"> </span>u<span class="_ _3"></span>mów  z <span class="_ _27"> </span>f<span class="_ _3"></span>irm<span class="_ _1"></span>ami <span class="_ _27"> </span>l<span class="_ _3"></span>ogistycznym<span class="_ _1"></span>i, <span class="_ _1e"> </span>bieżąca <span class="_ _1e"> </span>ocena <span class="_ _27"> </span>akt<span class="_ _3"></span>ualnych  i <span class="_ _1e"> </span>sprawdzanie  nowych <span class="_ _1e"> </span>przewoźników) </span></div><div class="t m0 x2 h2 y26e ffc fs0 fc0 sc0 ls0 ws0">pozwoliły  na  polepsze<span class="_ _b"></span>n<span class="_ _3"></span>ie <span class="_ _5"> </span>ogólnej  oceny  KGL<span class="ff1">  </span>przez  kl<span class="_ _1"></span>ientów.  Dodatkowo, <span class="_ _5"> </span>poza  przewoźnikami  zewnętrznymi, <span class="_ _5"> </span>KGL </div><div class="t m0 x2 h2 y26f ffc fs0 fc0 sc0 ls0 ws0">korzysta także <span class="_ _b"></span>z<span class="ff1"> </span>własnego taboru <span class="_ _b"></span>samochodów ciężarowych do <span class="_ _0"></span>obsł<span class="_ _3"></span>ugi <span class="_ _1"></span>klientów, <span class="_ _b"></span>zn<span class="_ _3"></span>ajdującyc<span class="_ _1"></span>h<span class="ff1"> </span>się w <span class="_ _b"></span>okolicy Warszawy.<span class="ff1"> </span></div><div class="t m0 x2 h2 y410 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y411 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko awarii i przestojów w produkcji<span class="ff8"> </span></div><div class="t m0 x2 h2 y6f1 ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _24"> </span>prowadzi <span class="_ _26"> </span>i<span class="_ _3"></span>n<span class="_ _1"></span>westycje <span class="_ _24"> </span>w <span class="_ _26"> </span>nowocz<span class="_ _3"></span>esne <span class="_ _26"> </span>linie <span class="_ _24"> </span>produkcyjne <span class="_ _26"> </span>i <span class="_ _24"> </span>systemy <span class="_ _24"> </span>wspomagania <span class="_ _26"> </span>produkcji. <span class="_ _24"> </span>Inwestycje <span class="_ _3"></span> </div><div class="t m0 x2 h2 y6f2 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _21"> </span>najnowsze <span class="_ _21"> </span>technologie <span class="_ _21"> </span>wynikają <span class="_ _21"> </span>z <span class="_ _21"> </span>ch<span class="_ _3"></span>a<span class="_ _1"></span>rakteru <span class="_ _21"> </span>prowadzonego <span class="_ _21"> </span>biznesu, <span class="_ _21"> </span>gdyż <span class="_ _21"> </span>produkcja <span class="_ _21"> </span>opakowań <span class="_ _21"> </span>odbywa <span class="_ _21"> </span>się <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y2b2 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _22"> </span>systemie <span class="_ _5"> </span>ciągłym <span class="_ _22"></span>24 <span class="_ _22"> </span>godziny <span class="_ _22"> </span>na <span class="_ _5"> </span>dobę <span class="_ _22"> </span>przez <span class="_ _22"> </span>7 <span class="_ _5"> </span>dni <span class="_ _22"></span>w <span class="_ _22"> </span>tygodniu<span class="_ _3"></span><span class="ff1"> <span class="_ _22"></span></span>–<span class="ff1"> <span class="_ _22"> </span></span>linie <span class="_ _22"> </span>produ<span class="_ _3"></span>kcyjne <span class="_ _4"></span>pracują <span class="_ _22"> </span>bez <span class="_ _5"> </span>przerwy. <span class="_ _22"> </span>Zdaniem </div><div class="t m0 x2 h2 y6f3 ff1 fs0 fc0 sc0 ls0 ws0">Emitenta, <span class="_ _25"> </span><span class="ffc">pomimo <span class="_ _25"> </span>strateg<span class="_ _3"></span>ii <span class="_ _25"> </span>dotyczącej <span class="_ _25"> </span>zakupu <span class="_ _25"> </span>nowych, <span class="_ _25"> </span>mało <span class="_ _25"> </span>awaryjn<span class="_ _3"></span>ych <span class="_ _25"> </span>linii <span class="_ _25"> </span>produkcyjnych <span class="_ _25"> </span>i <span class="_ _25"> </span>wdrożonych </span></div><div class="t m0 x2 h2 y6f4 ffc fs0 fc0 sc0 ls0 ws0">mechanizmów <span class="_ _4"></span>ograniczania <span class="_ _4"></span>ryzyka <span class="_ _4"></span>braku <span class="_ _4"></span>towaru <span class="_ _4"></span>w <span class="_ _4"></span>wyniku <span class="_ _4"></span>awarii <span class="_ _4"></span>l<span class="_ _3"></span>ub <span class="_ _4"></span>przestoj<span class="_ _1"></span>u, <span class="_ _4"></span>istnieje <span class="_ _4"></span>ryzyko, <span class="_ _4"></span>że <span class="_ _4"></span>do <span class="_ _4"></span>takiej <span class="_ _4"></span>sytuacji </div><div class="t m0 x2 h2 y299 ffc fs0 fc0 sc0 ls0 ws0">dojdzie, <span class="_ _22"></span>co <span class="_ _4"></span>może <span class="_ _4"></span>w<span class="_ _3"></span>płynąć <span class="_ _4"></span>na <span class="_ _4"></span>pogorszenie <span class="_ _4"></span>sytuacji<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>lub <span class="_ _4"></span>w<span class="_ _3"></span>yn<span class="_ _1"></span>ików <span class="_ _4"></span>finansowych <span class="_ _22"></span>Emitenta. <span class="_ _4"></span>Klientami <span class="_ _4"></span>firmy <span class="_ _22"></span>są <span class="_ _4"></span>n<span class="_ _3"></span>ajwięks<span class="_ _1"></span>i <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y6f5 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>Polsce <span class="_ _4"></span>odbiorcy <span class="_ _4"></span>opakowań <span class="_ _4"></span>spożywczych<span class="ff1">, <span class="_ _22"></span></span>dostarczający <span class="_ _4"></span>swoje <span class="_ _4"></span>wyroby <span class="_ _4"></span>dla <span class="_ _4"></span>branży <span class="_ _4"></span>FMCG. <span class="_ _4"></span>Z <span class="_ _4"></span>niektórymi <span class="_ _4"></span>kluczowymi </div><div class="t m0 x2 h2 y2b7 ff1 fs0 fc0 sc0 ls0 ws0">klientami KGL ma podpisane kontrakty na <span class="ffc">dostawy, a współpraca w zakresie terminów wysyłek odbywa się na zasadzie </span></div><div class="t m0 x2 h2 y6f6 ffc fs0 fc0 sc0 ls0 ws0">składanych <span class="_ _4"></span>prognoz, <span class="_ _3"></span>w <span class="_ _3"></span>wyni<span class="_ _3"></span>ku <span class="_ _3"></span>czego <span class="_ _3"></span>zawsz<span class="_ _3"></span>e <span class="_ _3"></span>istnieje <span class="_ _3"></span>pewien <span class="_ _4"></span>zapas <span class="_ _3"></span>produktów <span class="_ _4"></span>na <span class="_ _3"></span>okoliczność <span class="_ _3"></span>w<span class="_ _3"></span>ystąpienia <span class="_ _3"></span>awarii <span class="_ _4"></span>lub </div><div class="t m0 x2 h2 y6f7 ff1 fs0 fc0 sc0 ls0 ws0">przestoju w produkcji. </div><div class="t m0 x2 h2 y6f8 ffc fs0 fc0 sc0 ls0 ws0">Ważnym  aspektem  strategii <span class="_ _5"> </span>Spółki  jest  wdrożony  system  oceny <span class="_ _5"> </span>r<span class="_ _3"></span>yzyka, <span class="_ _5"> </span>który  wykorzystywany  jest  również  przy<span class="_ _b"></span> </div><div class="t m0 x2 h2 y6f9 ffc fs0 fc0 sc0 ls0 ws0">podejmowaniu <span class="_ _1e"> </span>decyzji  inwestycyjnych. <span class="_ _1e"> </span>Każda <span class="_ _1e"> </span>kolejna  i<span class="_ _3"></span>nwest<span class="_ _1"></span>ycja <span class="_ _27"> </span>oceni<span class="_ _3"></span>ana  jest <span class="_ _1e"> </span>m.in.  pod <span class="_ _1e"> </span>wzgl<span class="_ _3"></span>ęd<span class="_ _1"></span>em <span class="_ _27"> </span>ewen<span class="_ _3"></span>tualnej<span class="_ _b"></span> </div></div></div><div class="pi"></div></div>
<div id="pf2a" class="pf w0 h0"><div class="pc pc2a w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5wAAAB6CAIAAABcJcuEAAAACXBIWXMAABYlAAAWJQFJUiTwAAAMVklEQVR42u3daZgU9Z3A8aq+pnumZ8ATCIIXYrxZdYOoxAiecSPxWNkookaMi4maICHigUYTV6LyGDfqg3J55Yn6SDbEc3mM17qJR3gU4hEBFURNBNQ5mKOv2jf77BqdYWocmRnC5/Pwiv5NVXXV/8V36umuCaMoCmCzEIbOAQDQroRTAACAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAANC51Jb2hqNKJSgUgnI5KpWCKArDRJBOBZlMmEwGYWhBAACI2j6sUimvWt02d0Hh4Uejtes+/Wq2KrX/P2TPnZQadVCYrVK3AACblzCKoq7+TNtdv2y99bbONhzWLX4orK6Ouc2ovr7pgimV5StjHXRNdfaHUzJHjt1YfUZR5YO1paVLS8+9WFz8eLR2bbShOahUOtl0MhluvVVq1Mj0oYekRx+S2GFwF07Lr+5rvemWTsdq5tya2nMPK+9zrVa/bAAA7fs8d2qjxsbKO2s674/YuRwVi01nnlN6cUms6Vy23wOLE4MGbWymXG7591taZ90UdDXZy+Vo7briooeKix4KwjA18sDqa65O7jYs3mlp6vy0BEFQKFh2AABfrD7xRbHiw4/FLdogyJwwbuNFW/noo8ZTJrTe8POg6zeh/7ZSo9IfXmj81sTyK68GlchaAQAQtR0qL1/efO11MYdTow/OXXRhh5tatbr1trkNY44tPf/CF3V40V8/aDh2XP2YowuPLe5uJQMAsGn08hfFSi+93Hji+KBYijOc3Hef2jvnBan2j7n49DNNEycF5fIXf5RRVFn55oZJk0tnTMhdcWmYTls3AAB9Sm/eqS0+/0Lj+AkxizbI11T/9Mp2izYqlVvnLthw/pRNUrSf0HbH3RsumBI1N1s3AAB9Sm/eqW2ZPiNobokzGW7Vv+7ZJxK1te235vwFLVf9Ww+F+IOPbGhuyd8xx9IBAOg7eu1ObcvM68vLV8QazaTzd87pqGijhobWm2f33PkaOqTmFzdaNwAAojZoe+DXrbfeHvN7V7lpF6VGjGivZ6Pik081fOOkaP2HPXPY4YDta26aFdbmrRsAgD6lFz5+UFm7tvmH02N+/jXzrVOy3zm73ZfKK99smjipx55IEObz/Z5aHNbUWDQAAH1NT9+pjVrbms6YFPPLYeGggdVXzejo70gVHn60J5+xlb3gPEULANA39eid2sq77zadPbn8yquxira6umbWz8Jstv1Nvf9+2/w7u7T3MJ9PHXxQ+rDRyQP2T/SrC6qrw0QiKpejjz8ur1hZeuqZ4pNPt/snwcLtts2e8+2qSWdZLgAAojZo+dmsuEWbz9fcNTd94AEd1HGl8Z8nROvWx991YtDAmjvmpPb48qd3FATBNlsnd90lc/SRQRQVHn+i+cKpUUPD/w/071/3yG8SAwZYKwAAfVZPffygXG6dM7/w24diFe3AAfn5szss2ihquWV2ZfXqmHsOt9kmN+OSumce/2zRfmY0zBwxJn/XvOS+e//f/1Rfe7WiBQDo43rkTm253PS97xcffCTmeO7iqamDRnb0avRxfevMG+LvvPraqzPHHNWFM7L/iLpFDzSc9C+VN5bX3ndPcu+9rBIAAFEbFP+4JH7RJoYPy3z9mI0MlF57rQtv75BR6bGHd/mIk8nc+ZPDun6KFgBA1AZBEFTWrW+55Ip4PZvIfvdfs+dPDnO5jSXy4t/F3HXVWRNzl0wL0+nPcdjpsWMsDgAAURsEQRC1tTWOO7my+p1YHXn8cblpUzodK7/2epythQO2r75qhgsMACBqu6uw8DcxizYIw6qJp8UZrLy9KlYiH3VE5338xhtBofj53lpit2FhVZUFBADwdx61paXLWq6bFSto6+pqbryuw8cdfDJD17xbee/9WFF76MGdzjRNmlx5a9Xne3d1TzyWHLarBQQA8HcdtVHUNP70mH/xq+qcs9JHjo0zWX7hxZjbTI0a6eoCAIjaL6BrO5/JZKpOHZ8979yYmywvXxlnLPnl3RP9+7u6AACitgd2nqqZNTMz7hvxf6Kybl28qB0ehKGrCwCwhUj04r5ThxzUpaINgiBoK8SZCt2mBQAQtT2jsuqd8hvLu/YzyWScqai11aUFABC1PRK1b69qPHF86fU/x/+RsDYfa8sxnyMGAICo7b6ovqHxuBOKz/4+5nxyl53jjJVeXha1tLi6AACitnvCsGrSmbEmC4Xm6ZcH5XKsqB2xb6xtbthQenmZqwsAIGq7K3fh9xJDh8SZrLz1dvM1M2NF7fDhMT9WW3nzLVcXAGALsSkf6ZVOV98ws2ni2UGMTwK03T4vMXRI9ozTNz4W5rLJ3YeXX32t0w0WFj1Yder4jc/U3vfLoFT61H+2zPp54f6FVgYAwGZk036mNn3QV/Lzb4s1GgUtP74m+uijTgeTe+8ZZ3ul//59efmKTt78wAGJHQZ/6l+Yz1sWAACi9m+79pBR6bGHxxotFuvHHBM1NHZyxIMHx6zkxnEnd7o1AABEbSy5y6cndhoaK0TXra8//KjSslc2MpP5p2Nj7jdqbGo47ptdemQYAACitn3JXXep+8+HEjvEusMafbC2+bIrgkqlw63tNiy51x4xd115e1Xzd78fNTW50gAAora7wlyu7snFyRH7xRkuL3mp8cxzOvxEbBjW3ndPOGhgzF2X31heP+qwlutmlVe+2UlPl0rFPzxXWupZYAAAm5lUj+0prMpUXz2j8fiTgyjqdLj0xFONS16qe/KxxLbbtrOpurq6e++uH3tsUCzG2XX0cX3rTbe0zbuzauJpVWefmdh+u89MRIWHH2259vrK26s29Xko/tezlTXvdmcLyeG7JYfvZu0CAPRC1AZBkNpv36qzzmibtyBWidbXty24Kzf1B+2+mth5p+See5RfXhp/71FTU+sts9vuvT9z4jeT++yVGDQozGSi5uby638u3L+w/NrrcWq7+1pnzurmFrJTLsyJWgCA3oraIAyrZ0xPDtu5ecZVQanzPyHWOntOYsiQqlNOCsLws6/mpk1pmnBWV0s0Wv9h2+3zXHgAAFHbDclk1emnlVetbps9t/Ph1rbmqRcnBg5IHzb6sy+mv3po7idXtlx6hau4peiRW+kAwOYo0St7rZpwapjLxhxum7ugo5eyp46vOmNCL/06kLJ6AAC26KhN7rRjzd0Lwu23jzNcfPLpDVOnR83N7ZZl7srLMief0JMHH263XfXMnyZ3HGr1AABs0VEbBEH6Kwfmpk2JNRpFhXvvrx85OmpraycxU6ma669NH31ED52vHYf0e/Z3VaeOb/djvgAAbFlRGwRB5oTjsz84P0inY5Xtx/XNU6dHpVI7ryWT+dk35y6ZFmSzm/JUJdJHjMnfMTfM5awbAABR+7/CTCY35cLa++8JErEOo/Afi1qumdn+t4WSyezk7/R75vHUfvtsknuoYZj90UX5+bcld93FogEAELWfljpg/1R7DzdoV9vt84t/XNLhmxk4oPbBX6ePOeoLPsR0Onvx1Nx551ouAACitkPVl01PDB0Sc7jl8h9X1n+4kYGam2/M3zUv/fVjuvuAglQqOWLf3IxL+i99QdECAIjaTiSHD6td+Ktwq/5xhst/erXha0dWPvigo4EwnU5/7av52b/o/9LzuUt/lBgyuMsHlE6nTxzX77ln6n67MHvOt8N83kIBAOjLwqjrD7SvvP+Xypp3O0/V/UeEyWT8zZaWLqu8937cGO/fPzXyH+N8fDYqFEpLXqqsWFFZt76yYmVp2Z8qa94LCoVPbCsRbr11co/dk/vsnejXLzFkcPqw0WFdXZdPy1/+WnlnTU/8IjJ4UOJLX7J2AQC6FbWbtygKyuWoVAoKhSCKgkQyyGTCTNojugAARC0AAPSahFMAAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAADoRf8DR3Oecel09f0AAAAASUVORK5CYII="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">42<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">potrzeby  wymienności <span class="_ _1e"> </span>wytwarzanego  produktu  pomiędzy <span class="_ _1e"> </span>istniejącym  parkiem <span class="_ _1e"> </span>maszynowym  a  nowym  zak<span class="_ _3"></span>upem. </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Zasada <span class="_ _3"></span>ta <span class="_ _4"></span>dotyczy <span class="_ _3"></span>również <span class="_ _3"></span>tworzonego <span class="_ _4"></span>przez <span class="_ _3"></span>własne <span class="_ _3"></span>narzędziownie <span class="_ _4"></span>osprzętu<span class="_ _1"></span> <span class="_ _3"></span>(form) <span class="_ _4"></span>wykorzystywanego <span class="_ _3"></span>do <span class="_ _3"></span>produkcji </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">wyrobów  gotowych.  Powyższe <span class="_ _5"> </span>podejśc<span class="_ _3"></span>ie  pozwala  na  minimalizację  wystąp<span class="_ _1"></span>ienia  kryzysu  spowodowanego  brakiem<span class="_ _b"></span> </div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">możliwości wytwarzania opakowań<span class="ff1">, </span>a tym samym zachwiania łańcucha dostaw.<span class="ff1"> </span></div><div class="t m0 x2 he y307 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y25d ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z ograniczonymi li<span class="_ _1"></span>mitami kredytów kupieckich dla odbiorców<span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">W  celu  og<span class="_ _b"></span>ran<span class="_ _3"></span>iczenia <span class="_ _5"> </span>ryzyka  opóźnień <span class="_ _5"> </span>w<span class="_ _3"></span> <span class="_ _5"> </span>płatnościach  oraz <span class="_ _5"> </span>n<span class="_ _3"></span>iewyp<span class="_ _1"></span>łacalności  odbiorców <span class="_ _33"> </span>Emitent  ubezpiecza <span class="_ _5"> </span>swoje </div><div class="t m0 x2 h2 y25f ffc fs0 fc0 sc0 ls0 ws0">należności. <span class="_ _22"> </span>Kwota <span class="_ _5"> </span>limitu <span class="_ _22"></span>kredytu <span class="_ _22"> </span>kupieckiego <span class="_ _22"> </span>j<span class="_ _3"></span>e<span class="_ _1"></span>st <span class="_ _22"></span>ustalana <span class="_ _22"> </span>przez <span class="_ _5"> </span>firmy <span class="_ _22"></span>ubezpieczeniowe <span class="_ _22"></span>indywidualnie <span class="_ _22"> </span>na <span class="_ _22"> </span>każ<span class="_ _3"></span>dego<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3a2 ffc fs0 fc0 sc0 ls0 ws0">odbiorcę. <span class="_ _24"> </span>Firmy <span class="_ _24"> </span>ubezpieczeniowe <span class="_ _26"> </span>ocen<span class="_ _3"></span>iają <span class="_ _24"> </span>odbiorców <span class="_ _24"> </span>na <span class="_ _26"> </span>tle <span class="_ _24"> </span>poszczególnych <span class="_ _24"> </span>branż. <span class="_ _24"> </span>W <span class="_ _24"> </span>momencie, <span class="_ _26"> </span>gdy <span class="_ _24"> </span>fir<span class="_ _3"></span>ma<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">ubezpieczeniowa <span class="_ _22"> </span>zmienia <span class="_ _5"> </span>swoją <span class="_ _22"></span>strategię <span class="_ _22"> </span>na <span class="_ _5"> </span>bardziej <span class="_ _22"> </span>restrykcyjną <span class="_ _22"> </span>w <span class="_ _5"> </span>stosunku <span class="_ _22"> </span>do <span class="_ _5"> </span>konkretnej <span class="_ _22"></span>branży, <span class="_ _22"> </span>poszcze<span class="_ _3"></span>gólne<span class="_ _b"></span> </div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">wielkości <span class="_ _26"> </span>limitów <span class="_ _26"> </span>kredytu <span class="_ _26"> </span>kupieckiego <span class="_ _23"> </span>mogą <span class="_ _26"> </span>być <span class="_ _26"> </span>redukowane. <span class="_ _26"> </span>Taka <span class="_ _26"> </span>sytuacja <span class="_ _26"> </span>może <span class="_ _26"> </span>m<span class="_ _3"></span>ieć <span class="_ _26"> </span>wpływ <span class="_ _26"> </span>na <span class="_ _26"> </span>obniżenie </div><div class="t m0 x2 h2 y6e8 ffc fs0 fc0 sc0 ls0 ws0">przychodów ze sprzedaży Grupy Emitenta, co może przełożyć się na jej sytuację lub wyniki fin<span class="_ _1"></span>ansowe. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y34a ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>celu <span class="_ _22"></span>ograniczenia <span class="_ _22"></span>ryzyka <span class="_ _22"></span>Grupa <span class="_ _4"></span>Emiten<span class="_ _3"></span>ta <span class="_ _4"></span>na <span class="_ _22"> </span>bieżąco <span class="_ _22"></span>współpracuje <span class="_ _22"></span>i <span class="_ _22"></span>prowadzi <span class="_ _4"></span>aktywną <span class="_ _22"> </span>komunikację <span class="_ _22"></span>z <span class="_ _22"></span>wiodącymi </div><div class="t m0 x2 h2 y50 ffc fs0 fc0 sc0 ls0 ws0">międzynarodowymi <span class="_ _4"></span>firmami <span class="_ _3"></span>u<span class="_ _3"></span>b<span class="_ _1"></span>ezpieczeniowymi: <span class="_ _3"></span>Al<span class="_ _3"></span>lianz <span class="_ _3"></span>Trade, <span class="_ _4"></span>Compagnie <span class="_ _4"></span>Francaise <span class="_ _4"></span>d&#39;assurance <span class="_ _3"></span>pour <span class="_ _4"></span>le <span class="_ _4"></span>commerce </div><div class="t m0 x2 h2 y34b ffc fs0 fc0 sc0 ls0 ws0">exterieur <span class="_ _5"> </span>S.A. <span class="_ _5"> </span>oddzi<span class="_ _3"></span>ał <span class="_ _5"> </span>w <span class="_ _5"> </span>Polsce, <span class="_ _5"> </span>Creden<span class="_ _3"></span><span class="ff1">do <span class="_ _5"> </span>- <span class="_ _5"> </span>Short-</span>Term <span class="_ _33"> </span>EU <span class="_ _5"> </span>Risks <span class="_ _5"> </span>úvěrová  p<span class="_ _1"></span>ojišťovna, <span class="_ _5"> </span>a.s., <span class="_ _5"> </span>Spółka  Akcyjna <span class="_ _5"> </span>Oddział <span class="ff1"> </span></div><div class="t m0 x2 h2 y34c ff1 fs0 fc0 sc0 ls0 ws0">w Polsce. </div><div class="t m0 x2 he y6ea ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6c4 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z presją na wzrost wynagrodzeń<span class="ff8"> </span></div><div class="t m0 x2 h2 y6fa ffc fs0 fc0 sc0 ls0 ws0">Ze względu na dużą <span class="_ _3"></span>dynamik<span class="_ _1"></span>ę zmian na rynku, bud<span class="_ _3"></span>żet wynagrodzeń na 2023 rok został przygotowany w oparciu o cele </div><div class="t m0 x2 h2 y261 ffc fs0 fc0 sc0 ls0 ws0">Emitenta <span class="_ _3"></span>wyrażone <span class="_ _3"></span>we <span class="_ _3"></span>wskaźnikach <span class="_ _3"></span>biznesowych <span class="_ _3"></span>oraz <span class="_ _3"></span>an<span class="_ _3"></span>a<span class="_ _1"></span>lizę <span class="_ _3"></span>grup <span class="_ _3"></span>pracowniczych <span class="_ _3"></span>wymagających <span class="_ _3"></span>korekty <span class="_ _3"></span>wynagro-</div><div class="t m0 x2 h2 y6fb ffc fs0 fc0 sc0 ls0 ws0">dzeń. Celem polityki wynagrodz<span class="_ _1"></span>eń w 2023<span class="ff1"> </span>roku nie była całościowa podwyżka płac, ale<span class="_ _b"></span> <span class="_ _3"></span>precyzy<span class="_ _b"></span>j<span class="_ _3"></span>ne określanie <span class="_ _1"></span>grup pra-</div><div class="t m0 x2 h2 y6fc ffc fs0 fc0 sc0 ls0 ws0">cowniczych wymagających tych zmian, a także bieżąca analiza<span class="_ _1"></span> sytuacji finansowej i gospodarczej. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y16e ffc fs0 fc0 sc0 ls0 ws0">W związku z pracami doty<span class="_ _1"></span>czącymi rozwoju polityki wynag<span class="_ _1"></span>rodzeń, Spółka ocenia ry<span class="_ _1"></span>zyko presji na <span class="_ _1"></span>ich wzrost jako umiar-</div><div class="t m0 x2 h2 y16f ffc fs0 fc0 sc0 ls0 ws0">kowane. Ocenę tak<span class="_ _3"></span>ą<span class="_ _1"></span> Emitent opiera <span class="_ _3"></span>o zrealizowany w 202<span class="_ _3"></span>3 rok<span class="_ _1"></span>u projekt <span class="_ _3"></span>ponownej wyceny i wartościowania stanowisk </div><div class="t m0 x2 h2 y170 ffc fs0 fc0 sc0 ls0 ws0">pracy z zewnętrznym partnerem merytorycznym, p<span class="_ _1"></span>rzy zaangażowaniu kadry menadżerskiej <span class="_ _3"></span><span class="ff1">S</span>półki. <span class="ff1"> </span></div><div class="t m0 x2 h2 y401 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>oparciu o wycen<span class="_ _3"></span>ę i <span class="_ _3"></span>wa<span class="_ _1"></span>rtościowanie<span class="_ _3"></span><span class="ff1">, </span>przygotowany został <span class="_ _3"></span>budżet wynagrodzeń <span class="_ _3"></span>na 2024 <span class="_ _3"></span>rok.<span class="_ _1"></span> <span class="_ _3"></span>Analiza zaplanowanych </div><div class="t m0 x2 h2 y402 ffc fs0 fc0 sc0 ls0 ws0">zmian pozwala przewidywać, że <span class="_ _3"></span>oczekiwane<span class="_ _1"></span> przez Pr<span class="_ _3"></span>acow<span class="_ _1"></span>ników zmiany wynagrodzeń zostan<span class="_ _3"></span>ą<span class="_ _1"></span> zrealizowane w <span class="_ _3"></span>ramach </div><div class="t m0 x2 h2 y6fd ffc fs0 fc0 sc0 ls0 ws0">zaplanowanych <span class="_ _4"></span>na <span class="_ _4"></span>2024 <span class="_ _4"></span>rok <span class="_ _4"></span>kosztów <span class="_ _4"></span>pracy, <span class="_ _4"></span>a <span class="_ _4"></span>presja <span class="_ _4"></span>płacowa <span class="_ _4"></span>nie <span class="_ _4"></span>będzie <span class="_ _22"></span>miała <span class="_ _22"></span>wpływu <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>wzrost <span class="_ _4"></span>tych <span class="_ _4"></span>kosztów, <span class="_ _22"></span>tym </div><div class="t m0 x2 h2 y3d1 ffc fs0 fc0 sc0 ls0 ws0">samym <span class="_ _b"></span>wspierając osiągnięcie <span class="_ _b"></span>kluczowych <span class="_ _1"></span>celów <span class="_ _b"></span>finansowych. <span class="_ _1"></span>Wycena <span class="_ _1"></span>i <span class="_ _b"></span>wartościowanie pozw<span class="_ _b"></span>al<span class="_ _3"></span>ają <span class="_ _b"></span>ponadto <span class="_ _1"></span>na <span class="_ _1"></span>wyzna-</div><div class="t m0 x2 h2 y3d2 ffc fs0 fc0 sc0 ls0 ws0">czenie perspektyw terminowych dotyczących osiągniecia oczekiwanych płac w <span class="_ _3"></span>poszczególnych kategoriach zaszere-</div><div class="t m0 x2 h2 y6ef ff1 fs0 fc0 sc0 ls0 ws0">gowania w kolejnych latach.  </div><div class="t m0 x2 h2 y390 ff1 fs0 fc0 sc0 ls0 ws0">Strategia <span class="_ _3"></span>wynagradzania <span class="_ _3"></span>S<span class="ffc">półki <span class="_ _3"></span>oparta <span class="_ _3"></span>jest <span class="_ _3"></span>na <span class="_ _3"></span>trzech <span class="_ _3"></span>kluczowych <span class="_ _3"></span>filarach, <span class="_ _3"></span>z <span class="_ _3"></span>których <span class="_ _3"></span>pierwszym <span class="_ _3"></span>jest <span class="_ _3"></span>utrzymanie <span class="_ _3"></span>i <span class="_ _3"></span>po-</span></div><div class="t m0 x2 h2 y406 ffc fs0 fc0 sc0 ls0 ws0">głębianie <span class="_ _3"></span>zaangażowania doświadczonych <span class="_ _3"></span>pra<span class="_ _1"></span>cowników. Drugim <span class="_ _3"></span>filarem jest <span class="_ _3"></span>osiągnięcie i <span class="_ _3"></span>pod<span class="_ _1"></span>trzymanie <span class="_ _3"></span>konkurencyj-</div><div class="t m0 x2 h2 y407 ffc fs0 fc0 sc0 ls0 ws0">ności <span class="_ _4"></span>rynkowej <span class="_ _4"></span>wynagrodzeń, <span class="_ _4"></span>umożliwiającej <span class="_ _4"></span>d<span class="_ _3"></span>os<span class="_ _1"></span>tęp <span class="_ _4"></span>do <span class="_ _4"></span>kand<span class="_ _3"></span>ydatów <span class="_ _4"></span>z <span class="_ _4"></span>rynku, <span class="_ _4"></span>a <span class="_ _22"></span>trzecim <span class="_ _4"></span>–<span class="ff1"> <span class="_ _22"></span></span>transparentność <span class="_ _4"></span>systemu </div><div class="t m0 x2 h2 y316 ffc fs0 fc0 sc0 ls0 ws0">płac <span class="_ _3"></span>dla <span class="_ _3"></span>budowania <span class="_ _3"></span>wewnątrz <span class="_ _3"></span>organizacji <span class="_ _3"></span>poczucia <span class="_ _3"></span>sprawiedliwości <span class="_ _3"></span>płacowej <span class="_ _3"></span>i <span class="_ _3"></span>przygotowująca <span class="_ _3"></span>do <span class="_ _3"></span>wdrożenia <span class="_ _3"></span>europej-</div><div class="t m0 x2 h2 y317 ff1 fs0 fc0 sc0 ls0 ws0">skiej <span class="_ _3"></span><span class="ffc">dyrektywy <span class="_ _3"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>transparentności<span class="_ _3"></span></span> <span class="_ _3"></span>wznagrodye} <span class="_ _3"></span>(2023/970 <span class="_ _3"></span>z <span class="_ _3"></span><span class="ffc">dnia <span class="_ _3"></span>10 <span class="_ _3"></span>maja <span class="_ _3"></span>2023 <span class="_ _3"></span>r.). <span class="_ _3"></span>Projekt <span class="_ _3"></span>zakłada <span class="_ _3"></span>również </span></div><div class="t m0 x2 h68 y318 ffc fs0 fc0 sc0 ls0 ws0">stałą współpracę z zewnętrznym partnerem merytorycznym w<span class="_ _1"></span> zakresie analizy i oceny systemu płac. <span class="_ _3"></span><span class="ffb fs13"> </span></div><div class="t m0 x2 h2 y40b ffc fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _22"></span>usankcjonowania <span class="_ _22"> </span>wypracowanych <span class="_ _22"> </span>w <span class="_ _22"> </span>projekcie <span class="_ _22"> </span>zał<span class="_ _3"></span>ożeń <span class="_ _4"></span>płacowych, <span class="_ _5"> </span><span class="ff1">S</span>półka <span class="_ _22"> </span>wd<span class="_ _3"></span>rożyła <span class="_ _4"></span>nowy <span class="_ _22"></span>Regulamin <span class="_ _22"> </span>Pracy <span class="_ _5"> </span>oraz </div><div class="t m0 x2 h68 y40c ffc fs0 fc0 sc0 ls0 ws0">przygotowuje się do wdrożenia w 2025 roku nowego Regulaminu Wynagrodzeń.<span class="ffb fs13"> </span></div><div class="t m0 x2 he y40d ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6fe ffa fs0 fc3 sc0 ls0 ws0">Ryzyko niedoboru pracowników<span class="ff1 fc0"> </span></div><div class="t m0 x2 h2 y6ff ffc fs0 fc0 sc0 ls0 ws0">2023 rok <span class="_ _1"></span>upłynął w <span class="_ _1"></span>Spółce pod <span class="_ _b"></span>znakiem stabilizacji struktu<span class="_ _1"></span>ry zatrudnienia. To<span class="_ _b"></span> umożliwiło skupienie <span class="_ _b"></span>dzi<span class="_ _3"></span>ała<span class="_ _1"></span>ń na jakoś<span class="_ _1"></span>cio-</div><div class="t m0 x2 h2 y700 ffc fs0 fc0 sc0 ls0 ws0">wym uzupełnianiu bieżących potrzeb kadrowych. Kluczowe <span class="_ _3"></span>wy<span class="_ _1"></span>zwania Spółki w zakresie zatrudnienia dotyczą pr<span class="_ _3"></span>acy<span class="_ _b"></span> <span class="_ _3"></span>fi-</div><div class="t m0 x2 h2 y701 ff1 fs0 fc0 sc0 ls0 ws0">zycznej i<span class="_ _1"></span> op<span class="_ _1"></span>eratorskiej <span class="_ _1"></span>w <span class="_ _1"></span>o<span class="ffc">bszarze p<span class="_ _1"></span>rodukcji <span class="_ _1"></span>oraz <span class="_ _1"></span>wysoko <span class="_ _b"></span>w<span class="_ _3"></span>ykw<span class="_ _1"></span>alifikowanych pracow<span class="_ _b"></span>n<span class="_ _3"></span>ików <span class="_ _b"></span>technicznych i<span class="_ _1"></span> specja<span class="_ _1"></span>listów </span></div><div class="t m0 x2 h2 y702 ff1 fs0 fc0 sc0 ls0 ws0">obszaru <span class="_ _3"></span>handlu, <span class="ffc">posiadających <span class="_ _3"></span>wiedzę i <span class="_ _3"></span>umiejętności sprzedaży <span class="_ _3"></span>produktów Emitenta. <span class="_ _3"></span>Ryzyko niedoboru <span class="_ _3"></span>pracowników </span></div><div class="t m0 x2 h2 y703 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _3"></span>realizacji <span class="_ _3"></span>zał<span class="_ _3"></span>ożonyc<span class="_ _1"></span>h <span class="_ _3"></span>celów <span class="_ _3"></span>biznesowych <span class="_ _4"></span>Spółka <span class="_ _3"></span>ocenia <span class="_ _4"></span>obecnie <span class="_ _3"></span>jako <span class="_ _3"></span>umiarkowane, <span class="_ _3"></span>w <span class="_ _4"></span>związku <span class="_ _3"></span>z <span class="_ _4"></span>podjętymi <span class="_ _3"></span>działa-</div><div class="t m0 x2 h68 y704 ff1 fs0 fc0 sc0 ls0 ws0">niami. <span class="ffb fs13"> </span></div><div class="t m0 x2 h2 y705 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>obszarze produkcji, <span class="_ _3"></span><span class="ffc">Spółka rozpoczęła <span class="_ _3"></span>nowy rozdział <span class="_ _3"></span>wsparcia outsourcingiem <span class="_ _3"></span>w zakresie <span class="_ _3"></span>usług pracowników <span class="_ _3"></span>z Azji. </span></div><div class="t m0 x2 h2 y706 ffc fs0 fc0 sc0 ls0 ws0">W tym <span class="_ _3"></span>celu została nawiązana współprac<span class="_ _3"></span><span class="ff1">a </span>z wyspecjalizowaną agencją zatrudniając <span class="_ _3"></span>pracowników z Filipin i po <span class="_ _3"></span>przygo-</div><div class="t m0 x2 h2 y707 ff1 fs0 fc0 sc0 ls0 ws0">towaniu projektu, od IVQ <span class="_ _b"></span>2<span class="_ _3"></span>023 roku, <span class="ffc">agencja rozpoczęła <span class="_ _1"></span>świadczenie usług produkcyjnych d<span class="_ _b"></span>l<span class="_ _3"></span>a <span class="ff1">S</span>półki w dwóch naj<span class="_ _b"></span>w<span class="_ _3"></span>ięk-</span></div><div class="t m0 x2 h2 y708 ffc fs0 fc0 sc0 ls0 ws0">szych lokalizacjach <span class="_ _1"></span>produkcyjnych. Spółka<span class="_ _b"></span> przyjęła model, <span class="_ _1"></span>w którym<span class="_ _1"></span> usługi agenc<span class="_ _1"></span>ji zatrudniają<span class="_ _1"></span>cej pracowników <span class="_ _1"></span>z F<span class="_ _1"></span>ilipin </div><div class="t m0 x2 h2 y709 ffc fs0 fc0 sc0 ls0 ws0">obejmują <span class="_ _b"></span>zak<span class="_ _3"></span>res <span class="_ _b"></span>około 10% <span class="_ _0"></span>zadań realizowanych <span class="_ _b"></span>przez pracowników <span class="_ _b"></span>w ob<span class="_ _1"></span>szarze <span class="_ _b"></span>produkcji. Z <span class="_ _b"></span>początkiem styczn<span class="_ _1"></span>ia <span class="_ _1"></span>2024 </div><div class="t m0 x2 h2 y70a ffc fs0 fc0 sc0 ls0 ws0">roku model ten został osiągnięty.<span class="ff1"> </span></div><div class="t m0 x2 h2 y70b ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>zatrudniania <span class="_ _22"> </span>wykwalifikowanych <span class="_ _5"> </span>pracowników <span class="_ _5"> </span>technicznych<span class="_ _3"></span><span class="ff1">, <span class="_ _22"> </span></span>Spółka <span class="_ _5"> </span>ocenia <span class="_ _5"> </span>sytuację <span class="_ _5"> </span>rynkową <span class="_ _22"> </span>związaną <span class="ff1"> </span></div><div class="t m0 x2 h2 y70c ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _22"></span>dostępem <span class="_ _22"></span>do <span class="_ _22"> </span>tych <span class="_ _22"> </span>pracowni<span class="_ _3"></span>k<span class="_ _1"></span>ów <span class="_ _22"></span>jako <span class="_ _22"> </span>trudn<span class="_ _3"></span>ą, <span class="_ _4"></span>ze <span class="_ _22"> </span>względu <span class="_ _5"> </span>na <span class="_ _4"></span>rażący <span class="_ _22"> </span>ni<span class="_ _3"></span>edobór <span class="_ _4"></span>kompetencji <span class="_ _22"> </span>technicznych<span class="_ _3"></span> <span class="_ _4"></span>na <span class="_ _22"> </span>rynku </div></div></div><div class="pi"></div></div>
<div id="pf2b" class="pf w0 h0"><div class="pc pc2b w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">43<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">pracy. Jedn<span class="_ _3"></span>ocześnie Emitent <span class="_ _3"></span>pozytywnie <span class="_ _3"></span>ocenia efekty <span class="_ _3"></span>osiągnięte w <span class="_ _3"></span>2023 <span class="_ _3"></span>roku w <span class="_ _3"></span>zakresie <span class="_ _3"></span>poz<span class="_ _b"></span>yskan<span class="_ _3"></span>ia kandydatów <span class="_ _3"></span>na </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">stanowiska, <span class="_ _3"></span><span class="ffc">takie jak <span class="_ _3"></span>automatyk <span class="_ _3"></span>czy mechanik, <span class="_ _3"></span>zdając <span class="_ _3"></span>sobie sprawę <span class="_ _3"></span>z dalsz<span class="_ _3"></span>e<span class="_ _1"></span>j <span class="_ _3"></span>konieczności docierani<span class="_ _3"></span>a do <span class="_ _3"></span>tych kandy-</span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">datów. W tym celu Spółka współpracuje z agencjami rekrutacyj<span class="_ _1"></span>nymi, wspierającymi pozyskanie kandydatów na te sta-</div><div class="t m0 x2 h2 y215 ff1 fs0 fc0 sc0 ls0 ws0">nowiska. <span class="_ _3"></span>W <span class="_ _3"></span>tym zakresie, <span class="_ _3"></span><span class="ffc">Spółka <span class="_ _3"></span>kontynuuje <span class="_ _3"></span>również współpracę <span class="_ _3"></span>ze <span class="_ _3"></span>szkołą średnią <span class="_ _3"></span>o <span class="_ _3"></span>profilu technicznym <span class="_ _3"></span>poprzez <span class="_ _3"></span>or-</span></div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">ganizację <span class="_ _3"></span>wakacyjnych <span class="_ _3"></span>praktyk <span class="_ _3"></span>i <span class="_ _3"></span>stażów, <span class="_ _3"></span>które <span class="_ _3"></span>w <span class="_ _3"></span>2023 <span class="_ _3"></span>roku <span class="_ _3"></span>zreali<span class="_ _3"></span>zowano <span class="_ _3"></span>w <span class="_ _3"></span>największej <span class="_ _3"></span>jak <span class="_ _3"></span>do <span class="_ _3"></span>tej <span class="_ _3"></span>pory <span class="_ _3"></span>liczbie. <span class="_ _3"></span>Spółka </div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">spodziewa się możliwości stałego zatrudnienia części stażystów w 2024 <span class="_ _3"></span>rok<span class="_ _1"></span>u oraz zamierza rozwijać współpracę z ko-</div><div class="t m0 x2 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">lejnymi szkołami technicznymi.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3c4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3c5 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z opóźnieniami w uruchamianiu nowych linii produkcyjnych<span class="ff8"> </span></div><div class="t m0 x2 h2 y346 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _b"></span>intensywnie <span class="_ _b"></span>r<span class="_ _3"></span>ozwija <span class="_ _0"></span>infrastrukturę <span class="_ _1"></span>do <span class="_ _b"></span>produkcji <span class="_ _b"></span>folii <span class="_ _1"></span>i <span class="_ _b"></span>opakowań. <span class="_ _b"></span>Rozwój <span class="_ _b"></span>zdolności<span class="_ _3"></span> <span class="_ _0"></span>wytwórczych <span class="_ _1"></span>Spółki <span class="_ _b"></span>to <span class="_ _b"></span>jedn<span class="_ _3"></span>o<span class="_ _1"></span> </div><div class="t m0 x2 h2 y83 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">podstawowych <span class="_ _21"> </span>założeń <span class="_ _1e"> </span>przyjętej <span class="_ _21"> </span>strategii <span class="_ _1e"> </span>rozwoju. <span class="_ _21"> </span>Celem <span class="_ _1e"> </span>Spółki <span class="_ _21"> </span>jest <span class="_ _1e"> </span>zarówn<span class="_ _3"></span>o<span class="_ _b"></span> <span class="_ _21"> </span>zwiększenie <span class="_ _21"> </span>skali <span class="_ _1e"> </span>produkcji, <span class="_ _21"> </span>jak <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y420 ff1 fs0 fc0 sc0 ls0 ws0">i uzyskanie przewagi tech<span class="_ _3"></span><span class="ffc">nologicznej nad konkurentami. W ubiegłych latach <span class="_ _3"></span>poczyn<span class="_ _1"></span>iono szereg działań <span class="_ _3"></span>prowad<span class="_ _1"></span>zących </span></div><div class="t m0 x2 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">do istotnego zwiększen<span class="_ _1"></span>ia mocy produkcyjnych, t<span class="_ _b"></span>j<span class="_ _3"></span>. <span class="_ _b"></span>m.in.: nabyto dodatkowe powierzchnie m<span class="_ _1"></span>agazynowo –<span class="ff1"> produkcyjne, </span></div><div class="t m0 x2 h2 y3db ffc fs0 fc0 sc0 ls0 ws0">zostały zakupione i<span class="ff1"> dostarczone nowe linie do te<span class="_ _3"></span>rmoformo</span>wania oraz zakupione zostały linie do ekstruzji folii PP i rPET </div><div class="t m0 x2 h2 y3dc ffc fs0 fc0 sc0 ls0 ws0">wraz <span class="_ _22"></span>z <span class="_ _4"></span>infrastrukturą <span class="_ _22"></span>do<span class="ff1"> </span>u<span class="_ _3"></span>zyski<span class="_ _b"></span>w<span class="_ _3"></span>ania <span class="_ _4"></span>surowca <span class="_ _4"></span>z <span class="_ _22"> </span>recyclingu. <span class="_ _22"></span>Poza <span class="_ _4"></span>tym, <span class="_ _22"></span>Spółka <span class="_ _22"> </span>dokonała <span class="_ _22"></span>wielu <span class="_ _22"></span>mniej <span class="_ _22"></span>znaczących <span class="_ _4"></span>pod </div><div class="t m0 x2 h2 y70d ffc fs0 fc0 sc0 ls0 ws0">względem  finansowym,<span class="_ _1"></span>  lecz <span class="_ _5"> </span>w<span class="_ _3"></span>ażnych <span class="_ _5"> </span>i<span class="_ _3"></span>nwestycj<span class="_ _1"></span>i  w <span class="_ _5"> </span>zak<span class="_ _3"></span>up <span class="_ _5"> </span>urządzeń  uzupełniających  pracę  linii  podstawowych, <span class="_ _5"> </span>co </div><div class="t m0 x2 h2 y3ca ffc fs0 fc0 sc0 ls0 ws0">wpisuje się w strategię dywersyfikacji palety oferowanych produktów.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3cb ffc fs0 fc0 sc0 ls0 ws0">Proces <span class="_ _3"></span>realizacji inwestycji <span class="_ _3"></span>w zakup, odbi<span class="_ _3"></span>ór i <span class="_ _3"></span>instalację linii <span class="_ _3"></span>do produkcji <span class="_ _3"></span>jest wydłużony <span class="_ _3"></span>w cz<span class="_ _3"></span>a<span class="_ _1"></span>sie, <span class="_ _3"></span>a czas <span class="_ _3"></span>jego realizacji </div><div class="t m0 x2 h2 y70e ffc fs0 fc0 sc0 ls0 ws0">uzależniony <span class="_ _22"> </span>jes<span class="_ _3"></span>t <span class="_ _22"></span>od <span class="_ _22"></span>wielu <span class="_ _22"> </span>czynników, <span class="_ _5"> </span>w <span class="_ _22"> </span>tym <span class="_ _22"> </span>n<span class="_ _3"></span>iektórych <span class="_ _22"></span>niezależnych <span class="_ _22"></span>od <span class="_ _22"> </span>KGL. <span class="_ _5"> </span>Istnieje <span class="_ _22"> </span>ryzyko, <span class="_ _22"> </span>że <span class="_ _5"> </span>proces <span class="_ _22"> </span>od <span class="_ _5"> </span>zakupu </div><div class="t m0 x2 h2 y70f ff1 fs0 fc0 sc0 ls2b ws0">do<span class="ls0"> uruchomienia <span class="_ _3"></span>now<span class="ffc">ej <span class="_ _3"></span>l<span class="_ _3"></span>i<span class="_ _1"></span>nii <span class="_ _3"></span>produkcyjnej <span class="_ _3"></span>zostanie <span class="_ _3"></span>wydł<span class="_ _3"></span>użo<span class="_ _1"></span>ny <span class="_ _3"></span>w <span class="_ _4"></span>czasie <span class="_ _4"></span><span class="ff1">z <span class="_ _3"></span></span>przyczyn <span class="_ _3"></span>niezależnych <span class="_ _4"></span>od <span class="_ _3"></span>Emitenta. <span class="_ _3"></span>Istnieje </span></span></div><div class="t m0 x2 h2 y710 ffc fs0 fc0 sc0 ls0 ws0">ryzyko, że wydłużeniu ulegnie czas od odbioru nowej linii do pierwszych przychodów wygenero<span class="_ _1"></span>wanych przy jej udziale. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1f0 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>okresie <span class="_ _22"></span>takim, <span class="_ _4"></span><span class="ffc">Spółka <span class="_ _22"> </span>ponosić <span class="_ _22"> </span>będzie <span class="_ _22"> </span>szereg <span class="_ _22"> </span>kosztów <span class="_ _22"> </span>związanych <span class="_ _4"></span>z <span class="_ _22"> </span>inst<span class="_ _3"></span>a<span class="_ _1"></span>lacją <span class="_ _22"></span>maszyny, <span class="_ _4"></span>dostosowywaniem <span class="_ _22"></span>jej <span class="_ _22"></span>do </span></div><div class="t m0 x2 h2 y711 ffc fs0 fc0 sc0 ls0 ws0">warunków <span class="_ _1"></span>panujących <span class="_ _b"></span>w <span class="_ _1"></span>danej <span class="_ _b"></span>hali <span class="_ _1"></span>produkcyjnej, <span class="_ _b"></span>wynagrodzeń <span class="_ _b"></span>pracowników <span class="_ _1"></span>czy <span class="_ _b"></span>amortyzacji –<span class="ff1"> <span class="_ _b"></span><span class="ffc">podczas <span class="_ _b"></span>gdy urządze<span class="_ _1"></span>nie </span></span></div><div class="t m0 x2 h2 y712 ffc fs0 fc0 sc0 ls0 ws0">nie <span class="_ _4"></span>będzie <span class="_ _4"></span>w <span class="_ _22"></span>tym <span class="_ _4"></span>okresie <span class="_ _4"></span>wykorzystywane <span class="_ _4"></span>w <span class="_ _22"></span>łańcuchu <span class="_ _4"></span>wartości. <span class="_ _4"></span>W <span class="_ _4"></span>dotychczasowej <span class="_ _4"></span>historii <span class="_ _4"></span>działalności <span class="_ _22"></span>zdarzały <span class="_ _4"></span>się </div><div class="t m0 x2 h2 y388 ffc fs0 fc0 sc0 ls0 ws0">sytuacje, w <span class="_ _b"></span>których miały<span class="_ _1"></span> m<span class="_ _1"></span>iejsca op<span class="_ _1"></span>óźnienia we <span class="_ _b"></span>wdrażaniu nowych <span class="_ _b"></span>linii produkcyj<span class="_ _1"></span>nych –<span class="ff1"> <span class="_ _b"></span><span class="ffc">jednak nie <span class="_ _b"></span>miał<span class="_ _3"></span>y<span class="_ _b"></span> on <span class="_ _1"></span>istotnego </span></span></div><div class="t m0 x2 h2 y389 ffc fs0 fc0 sc0 ls0 ws0">znaczenia dla osiąganych wyników.<span class="ff1"> </span></div><div class="t m0 x2 h2 y140 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y141 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane z możliwością wprowadzenia ograniczeń na wybrane kategorie produktów z tworzyw sztucznych<span class="ff8"> </span></div><div class="t m0 x2 h2 y713 ffc fs0 fc0 sc0 ls0 ws0">Ze <span class="_ _5"> </span>w<span class="_ _3"></span>zględu<span class="_ _1"></span> <span class="_ _5"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _5"> </span>f<span class="_ _3"></span>akt, <span class="_ _22"> </span>że  Komisj<span class="_ _1"></span>a <span class="_ _5"> </span>Eu<span class="_ _3"></span>ropejska <span class="_ _5"> </span>wprowadziła <span class="_ _5"> </span>nowe <span class="_ _5"> </span>u<span class="_ _3"></span>nijne <span class="_ _5"> </span>przepisy <span class="_ _5"> </span>dotyczące  o<span class="_ _b"></span>gr<span class="_ _3"></span>aniczenia <span class="_ _5"> </span>stosowania </div><div class="t m0 x2 h2 ye7 ffc fs0 fc0 sc0 ls0 ws0">wybranych <span class="_ _21"> </span>produktów <span class="_ _21"> </span>jednorazowego <span class="_ _21"> </span>użytku <span class="_ _21"> </span>z <span class="_ _21"> </span>tworzyw <span class="_ _21"> </span>sztuczn<span class="_ _3"></span>ych <span class="_ _21"> </span>–<span class="ff1"> <span class="_ _21"> </span>istnieje <span class="_ _21"> </span>ryzyko <span class="_ _21"> </span>zmniejszenia <span class="_ _21"> </span>popytu <span class="_ _21"> </span>na </span></div><div class="t m0 x2 h2 y3f5 ffc fs0 fc0 sc0 ls0 ws0">opakowania <span class="_ _25"> </span>jednorazowe <span class="_ _24"> </span>z <span class="_ _25"> </span>tworzyw <span class="_ _25"> </span>sztucznych. <span class="_ _25"> </span>W <span class="_ _25"> </span>przyp<span class="_ _1"></span>adku <span class="_ _25"> </span>produktów, <span class="_ _24"> </span>d<span class="_ _3"></span>la <span class="_ _24"> </span>których <span class="_ _25"> </span>nie <span class="_ _25"> </span>ma <span class="_ _25"> </span>oczywistych<span class="_ _1"></span> </div><div class="t m0 x2 h2 y714 ffc fs0 fc0 sc0 ls0 ws0">zamienników, n<span class="_ _3"></span>a<span class="_ _1"></span>cisk został <span class="_ _3"></span>położony na ograniczenie ko<span class="_ _3"></span>rzystania z tych <span class="_ _3"></span>produktów poprzez wprowadzenie krajowych </div><div class="t m0 x2 h2 y35a ffc fs0 fc0 sc0 ls0 ws0">limitów  dla <span class="_ _5"> </span>konsumentów,  a <span class="_ _5"> </span>także  poprzez  usta<span class="_ _1"></span>nowienie  wy<span class="_ _1"></span>mogów  w <span class="_ _5"> </span>zakresie  projektowania <span class="_ _33"> </span>i  oz<span class="_ _1"></span>nakowania  oraz<span class="_ _1"></span> </div><div class="t m0 x2 h2 y35b ffc fs0 fc0 sc0 ls0 ws0">nałożenie <span class="_ _f"> </span>na <span class="_ _f"> </span>producentów <span class="_ _f"> </span>obowiązków <span class="_ _f"> </span>dotyczących <span class="_ _f"> </span>gospodarowania <span class="_ _f"> </span>odpadami <span class="_ _f"> </span>i <span class="_ _f"> </span>ich <span class="_ _f"> </span>usuwania. <span class="_ _f"> </span>Zaka<span class="_ _3"></span><span class="ff1">zem<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y35c ffc fs0 fc0 sc0 ls0 ws0">wprowadzania <span class="_ _22"></span>zostały <span class="_ _4"></span>natomiast <span class="_ _4"></span>objęte <span class="_ _22"> </span>plastikowe <span class="_ _22"> </span>patyczki <span class="_ _22"></span>kosmetyczne, <span class="_ _4"></span>sztućce, <span class="_ _22"></span>talerze, <span class="_ _4"></span>sł<span class="_ _3"></span>omki, <span class="_ _4"></span>mieszadełka <span class="_ _22"></span>do </div><div class="t m0 x2 h2 y35d ffc fs0 fc0 sc0 ls0 ws0">napojów <span class="_ _29"> </span>i <span class="_ _29"> </span>patyczki <span class="_ _29"> </span>do <span class="_ _29"> </span>balonów <span class="_ _29"> </span>–<span class="ff1"> <span class="_ _17"> </span></span>wszystkie <span class="_ _25"> </span>te <span class="_ _17"> </span>przedmioty <span class="_ _25"> </span>mogą <span class="_ _17"> </span>być <span class="_ _29"> </span>produkowane <span class="_ _29"> </span>wyłącznie <span class="_ _29"> </span>z <span class="_ _29"> </span>bardziej </div><div class="t m0 x2 h2 y35e ffc fs0 fc0 sc0 ls0 ws0">zrównoważonych <span class="_ _3"></span>mater<span class="_ _1"></span>iałów. Jednorazowe <span class="_ _3"></span>butelki na <span class="_ _3"></span>napoje wykonane z <span class="_ _3"></span>tworzywa sztucznego będą dopuszcz<span class="_ _3"></span>ane na </div><div class="t m0 x2 h2 y715 ffc fs0 fc0 sc0 ls0 ws0">rynek tylko, jeśli ich nakrętki pozostają do nich przymocowane.<span class="ff1"> </span></div><div class="t m0 x2 h2 y360 ffc fs0 fc0 sc0 ls0 ws0">Państwa  członkowskie <span class="_ _5"> </span>będą  musiały  ogra<span class="_ _b"></span>n<span class="_ _3"></span>iczyć <span class="_ _5"> </span>korzystanie  z <span class="_ _5"> </span>plastikow<span class="_ _3"></span>yc<span class="_ _1"></span>h  pojemników <span class="_ _5"> </span>na  żywność <span class="_ _5"> </span>i  kubków <span class="_ _5"> </span>na </div><div class="t m0 x2 h2 y361 ffc fs0 fc0 sc0 ls0 ws0">napoje. <span class="_ _4"></span>Mogą <span class="_ _3"></span>to <span class="_ _4"></span>ucz<span class="_ _3"></span>yni<span class="_ _1"></span>ć <span class="_ _4"></span>poprzez <span class="_ _4"></span>ustanowienie <span class="_ _3"></span>kr<span class="_ _3"></span>ajowyc<span class="_ _1"></span>h <span class="_ _4"></span>limitów, <span class="_ _3"></span>zapewnienie <span class="_ _4"></span>dostępności <span class="_ _4"></span>produktów <span class="_ _4"></span>zamiennych <span class="ff1"> </span></div><div class="t m0 x2 h2 y362 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>punktach <span class="_ _5"> </span>sprzedaży <span class="_ _5"> </span>lub <span class="_ _5"> </span>zagwarantowanie<span class="_ _3"></span>, <span class="_ _22"> </span>że <span class="_ _5"> </span>jednorazowe <span class="_ _5"> </span>produkt<span class="_ _3"></span>y<span class="_ _b"></span>  z <span class="_ _22"></span>tworzyw <span class="_ _5"> </span>sztucznych <span class="_ _5"> </span>nie <span class="_ _5"> </span>będą <span class="_ _5"> </span>oferowane </div><div class="t m0 x2 h2 y363 ffc fs0 fc0 sc0 ls0 ws0">bezpłatnie.<span class="ff1"> </span></div><div class="t m0 x2 h2 y396 ffc fs0 fc0 sc0 ls0 ws0">Producenci <span class="_ _21"> </span>będą <span class="_ _27"> </span>cz<span class="_ _3"></span>ęściowo <span class="_ _1e"> </span>pokrywać <span class="_ _1e"> </span>koszty <span class="_ _1e"> </span>gospodarowania <span class="_ _1e"> </span>odpadami <span class="_ _21"> </span>i <span class="_ _1e"> </span>ich <span class="_ _1e"> </span>usuwania, <span class="_ _21"> </span>a <span class="_ _1e"> </span>także <span class="_ _21"> </span>koszty <span class="_ _27"> </span>d<span class="_ _3"></span>z<span class="_ _1"></span>iałań </div><div class="t m0 x2 h2 y14d ffc fs0 fc0 sc0 ls0 ws0">informacyjnych <span class="_ _3"></span>dotyczących <span class="_ _3"></span>pojemników <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>żywność, <span class="_ _3"></span>kubków <span class="_ _3"></span>na <span class="_ _3"></span>napoje, <span class="_ _3"></span>nawilżonych <span class="_ _3"></span>chusteczek, <span class="_ _3"></span>balonów, <span class="_ _4"></span>lekkich </div><div class="t m0 x2 h2 yf3 ffc fs0 fc0 sc0 ls0 ws0">plastikowych <span class="_ _b"></span>toreb i <span class="_ _b"></span>innych. <span class="_ _b"></span>Przemysł <span class="_ _b"></span>otr<span class="_ _3"></span>zyma <span class="_ _b"></span>również za<span class="_ _1"></span>chęty <span class="_ _b"></span>do opracowywania <span class="_ _0"></span>zamien<span class="_ _3"></span>nikó<span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>tych <span class="_ _b"></span>produkt<span class="_ _3"></span>ów, <span class="_ _0"></span>które </div><div class="t m0 x2 h2 y14e ffc fs0 fc0 sc0 ls0 ws0">będą mniej zanieczyszczały środowisko.<span class="ff1"> </span></div><div class="t m0 x2 h2 y398 ffc fs0 fc0 sc0 ls0 ws0">W odniesieniu <span class="_ _b"></span>do KGL <span class="_ _b"></span>wycofanie z <span class="_ _b"></span>produ<span class="_ _3"></span>k<span class="_ _1"></span>cji dotyczy <span class="_ _b"></span>wąskiej grupy<span class="_ _1"></span> produktów <span class="_ _b"></span>znajdujących się <span class="_ _b"></span>w ofercie <span class="_ _b"></span>spr<span class="_ _3"></span>zedażowej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y399 ffc fs0 fc0 sc0 ls0 ws0">(głównie <span class="_ _27"> </span>tal<span class="_ _3"></span>erze).<span class="_ _b"></span> <span class="_ _1e"> </span>W <span class="_ _1e"> </span>odniesieniu <span class="_ _1e"> </span>do  większości <span class="_ _1e"> </span>produktów <span class="_ _27"> </span>ofer<span class="_ _3"></span>owanych  przez <span class="_ _27"> </span>Emiten<span class="_ _3"></span>ta  zakaz  wprowad<span class="_ _3"></span>za<span class="_ _1"></span>nia  n<span class="_ _3"></span>ie </div><div class="t m0 x2 h2 y39a ffc fs0 fc0 sc0 ls0 ws0">obejmuje. <span class="_ _26"> </span>Zdaniem <span class="_ _26"> </span>Zarządu <span class="_ _26"> </span>Emitenta<span class="_ _3"></span><span class="ff1"> <span class="_ _23"> </span></span>zamiast <span class="_ _26"> </span>w<span class="_ _3"></span>ykluczen<span class="_ _1"></span>ia <span class="_ _26"> </span>produktów <span class="_ _26"> </span>z <span class="_ _26"> </span>obrotu <span class="_ _26"> </span>regulator <span class="_ _26"> </span>zwi<span class="_ _3"></span>ę<span class="_ _1"></span>kszy <span class="_ _26"> </span>nacisk <span class="_ _26"> </span>na </div><div class="t m0 x2 h2 y3d9 ffc fs0 fc0 sc0 ls0 ws0">stosowania r<span class="_ _3"></span>ecyk<span class="_ _1"></span>latu w<span class="_ _3"></span> ich produkcji. W <span class="_ _3"></span>związku z tym <span class="_ _3"></span>mając na uwadze, <span class="_ _3"></span>że KGL posiada <span class="_ _3"></span>już know<span class="_ _3"></span><span class="ff1">-</span>how <span class="_ _3"></span>i odpowiednią </div><div class="t m0 x2 h2 y367 ffc fs0 fc0 sc0 ls0 ws0">technologię wraz z <span class="_ _b"></span>infrast<span class="_ _3"></span>r<span class="_ _1"></span>ukturą jest w <span class="_ _1"></span>stanie zabezpieczyć <span class="_ _b"></span>się na<span class="_ _3"></span><span class="ff1"> </span>taką e<span class="_ _1"></span>wentualność, a <span class="_ _1"></span>niniejsze ryzyko może <span class="_ _b"></span>okazać </div><div class="t m0 x2 h2 y154 ffc fs0 fc0 sc0 ls0 ws0">się szansą dla Spółki na uzyskanie przewagi rynkowej.<span class="ff1"> </span></div><div class="t m0 x2 h2 y155 ffc fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _21"> </span>Emitenta <span class="_ _21"> </span>już <span class="_ _21"> </span>od <span class="_ _21"> </span>kilku <span class="_ _21"> </span>lat <span class="_ _21"> </span>stoi <span class="_ _21"> </span>na <span class="_ _21"> </span>stanowisku, <span class="_ _21"> </span>że <span class="_ _21"> </span>strategicznie <span class="_ _21"> </span>ważnym <span class="_ _21"> </span>(wpisującym <span class="_ _21"> </span>się <span class="_ _21"> </span>w <span class="_ _21"> </span>oczek<span class="_ _3"></span>i<span class="_ _1"></span>wania </div><div class="t m0 x2 h2 y39e ffc fs0 fc0 sc0 ls0 ws0">regulatorów <span class="_ _3"></span>rynku) <span class="_ _3"></span>działaniem <span class="_ _3"></span>jest <span class="_ _3"></span>zwiększenie <span class="_ _3"></span>udziału <span class="_ _3"></span>surowców <span class="_ _3"></span>pochodzących <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu <span class="_ _3"></span>w <span class="_ _3"></span>produkcji <span class="_ _3"></span>opakowań. </div><div class="t m0 x2 h2 y36a ffc fs0 fc0 sc0 ls0 ws0">Minimalizacja  użycia  materiałów  pierwotnych  i  zastąpienie  i<span class="_ _1"></span>ch  recyklatami  to  działanie  w <span class="_ _5"> </span>dwójnasób  wspierające </div><div class="t m0 x2 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">politykę <span class="_ _1"></span>środowiskową <span class="_ _1"></span>Unii <span class="_ _1"></span>Europejskiej. <span class="_ _b"></span>Z jed<span class="_ _1"></span>nej <span class="_ _1"></span>strony <span class="_ _b"></span>ograniczamy <span class="_ _1"></span>ilość wprowadza<span class="_ _1"></span>nego <span class="_ _1"></span>nowego <span class="_ _b"></span>plastiku, a <span class="_ _0"></span>z drugiej </div><div class="t m0 x2 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">strony redukujemy jego ilość znajdującego się w obrocie.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf2c" class="pf w0 h0"><div class="pc pc2c w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">44<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Spółka dysponuje <span class="_ _1"></span>odpowiednimi te<span class="_ _b"></span>ch<span class="_ _3"></span>nologiami,<span class="_ _1"></span> które <span class="_ _b"></span>umożli<span class="_ _3"></span>wi<span class="_ _b"></span>aj<span class="_ _3"></span>ą <span class="_ _1"></span>produkcję op<span class="_ _1"></span>akowań zgodnie <span class="_ _b"></span>z powyższą ideą,<span class="_ _1"></span> a tym </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">samym <span class="_ _21"> </span>już <span class="_ _21"> </span>produkować <span class="_ _21"> </span>i <span class="_ _21"> </span>oferować <span class="_ _21"> </span>coraz <span class="_ _21"> </span>więcej <span class="_ _21"> </span>opakowań, <span class="_ _1e"> </span>które <span class="_ _23"> </span>nazwać <span class="_ _21"> </span>można <span class="_ _21"> </span>proekologicznymi. <span class="_ _23"> </span>Możliwość </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">wystąpienie <span class="_ _3"></span>niniejszego ryzyka <span class="_ _3"></span>zidentyfikowana <span class="_ _3"></span>zos<span class="_ _1"></span>tała <span class="_ _3"></span>wcześ<span class="_ _1"></span>niej <span class="_ _3"></span>i już <span class="_ _3"></span>w 2<span class="_ _3"></span>015 r. <span class="_ _3"></span>dokonana została <span class="_ _3"></span>inwestycja <span class="_ _3"></span>zakupu<span class="_ _1"></span> </div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">specjalistycznej <span class="_ _29"> </span>wieży <span class="_ _17"> </span>(SSP), <span class="_ _29"> </span>która <span class="_ _17"> </span>umożliwia <span class="_ _29"> </span>(w <span class="_ _17"> </span>wyniku <span class="_ _29"> </span>procesu <span class="_ _17"> </span>dekontaminacji) <span class="_ _29"> </span>oczyszczanie <span class="_ _29"> </span>płatka <span class="_ _17"> </span>PET </div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">pochodzącego <span class="_ _3"></span>z recyklingu.<span class="ff1"> <span class="_ _3"></span></span>Dzięki temu <span class="_ _3"></span>procesowi surowiec <span class="_ _3"></span>jest dopuszczony <span class="_ _3"></span>do<span class="ff1"> </span>kontaktu <span class="_ _3"></span>z <span class="_ _3"></span>ży<span class="_ _1"></span>wnością <span class="_ _3"></span>i tym <span class="_ _3"></span>samym<span class="_ _b"></span> </div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">produkowane <span class="_ _22"></span>w <span class="_ _22"></span>Spółce <span class="_ _22"></span>opakowania <span class="_ _22"></span>mogą <span class="_ _22"></span>być <span class="_ _22"></span>wytwarzane <span class="_ _22"></span>z<span class="ff1"> </span>surowc<span class="_ _3"></span>ów<span class="_ _1"></span> <span class="_ _22"></span>pochodzących <span class="_ _22"></span>z <span class="_ _22"></span>recyklingu <span class="_ _22"></span>nawet <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>100%. </div><div class="t m0 x2 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">Badania  nad  produkcją  opakowań <span class="_ _27"> </span>bez <span class="_ _27"> </span>użyci<span class="_ _3"></span>a  pierwotnego  PET  są  przedmiotem  projektu  współfinansowanego  ze </div><div class="t m0 x2 h2 y219 ffc fs0 fc0 sc0 ls0 ws0">środków Unii Europejskiej. Możliwość przetwarzania surowców <span class="_ _1"></span>pochodzących z recyklingu sprawia, że Spółka nie tylko<span class="_ _b"></span> </div><div class="t m0 x2 h2 y21a ffc fs0 fc0 sc0 ls0 ws0">przetwarza <span class="_ _5"> </span>surowce <span class="_ _22"></span>wtórne <span class="_ _5"> </span>z <span class="_ _22"> </span>w<span class="_ _3"></span>łasnej <span class="_ _22"></span>produkcji <span class="_ _5"> </span>i <span class="_ _22"> </span>zakupione <span class="_ _5"> </span>z <span class="_ _5"> </span>rynku, <span class="_ _22"> </span>al<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _5"> </span>nie <span class="_ _22"> </span>wprowadza <span class="_ _5"> </span>owego <span class="_ _5"> </span>plastiku <span class="_ _22"> </span>do <span class="_ _5"> </span>obrotu. </div><div class="t m0 x2 h2 y21b ffc fs0 fc0 sc0 ls0 ws0">Umożliwia  to  rozwiązanie  ważnego  problemu  śro<span class="_ _3"></span>dowiskowego  w  zakresie  zagospodarowania  odpadów  z  tworzyw </div><div class="t m0 x2 h2 y133 ffc fs0 fc0 sc0 ls0 ws0">sztucznych <span class="_ _4"></span>i<span class="_ _3"></span> <span class="_ _4"></span>wpisuje <span class="_ _22"></span>się <span class="_ _22"></span>w <span class="_ _22"></span>założenia <span class="_ _22"></span>polityki <span class="_ _22"></span>UE <span class="_ _4"></span>w <span class="_ _5"> </span>zakresie <span class="_ _4"></span>zmniejszenia <span class="_ _22"></span>ilości <span class="_ _22"></span>składowanych <span class="_ _22"></span>odpadów <span class="_ _22"></span>poprzez <span class="_ _22"></span>ich<span class="_ _1"></span> </div><div class="t m0 x2 h2 y134 ffc fs0 fc0 sc0 ls0 ws0">ponowne <span class="_ _3"></span>użycie. <span class="_ _3"></span>Dodatkowo <span class="_ _3"></span>przy <span class="_ _3"></span>zastosowaniu <span class="_ _3"></span>wieży <span class="_ _3"></span>możliwe <span class="_ _3"></span>jest <span class="_ _3"></span>w <span class="_ _3"></span>procesie <span class="_ _3"></span>polikondens<span class="_ _3"></span>acj<span class="_ _1"></span>i <span class="_ _3"></span>w <span class="_ _3"></span>stanie <span class="_ _3"></span>stałym <span class="_ _3"></span>(SSP) </div><div class="t m0 x2 h2 y135 ffc fs0 fc0 sc0 ls0 ws0">podnoszenie <span class="_ _29"> </span>lepkości <span class="_ _25"> </span>surowca <span class="_ _25"> </span>pochodzące<span class="_ _3"></span>go<span class="_ _1"></span> <span class="_ _29"> </span>z <span class="_ _25"> </span>recyklingu, <span class="_ _29"> </span>czyli <span class="_ _29"> </span>poprawienie/przywró<span class="_ _1"></span>cenie <span class="_ _25"> </span>j<span class="_ _3"></span>ego<span class="_ _1"></span> <span class="_ _29"> </span>właściwości </div><div class="t m0 x2 h2 y136 ffc fs0 fc0 sc0 ls0 ws0">mechanicznych i tym samym rezygnację z pierwotnego PET.<span class="ff1"> </span></div><div class="t m0 x2 h2 y137 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y21c ffc fs0 fc0 sc0 ls0 ws0">Co <span class="_ _4"></span>więcej, <span class="_ _4"></span>spółka <span class="_ _3"></span>KGL <span class="_ _4"></span>opracowała <span class="_ _3"></span>tec<span class="_ _3"></span>hnologie<span class="_ _1"></span> <span class="_ _4"></span>wytwarzania <span class="_ _3"></span>polipropylenowych <span class="_ _4"></span>i <span class="_ _3"></span>poliestrowych <span class="_ _4"></span>struktur <span class="_ _3"></span>spi<span class="_ _3"></span>eniony<span class="_ _1"></span>ch <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y21d ffc fs0 fc0 sc0 ls0 ws0">o zn<span class="_ _3"></span>acznie zredukowanej gę<span class="_ _3"></span>sto<span class="_ _1"></span>ści <span class="_ _3"></span>w porównaniu d<span class="_ _3"></span>o struktur litych. <span class="_ _3"></span>Spienianie jest <span class="_ _3"></span>realizowane na <span class="_ _3"></span>linii do <span class="_ _3"></span>wytłaczania<span class="_ _b"></span> </div><div class="t m0 x2 h2 y21e ffc fs0 fc0 sc0 ls0 ws0">wyposażonej <span class="_ _3"></span>w<span class="ff1"> </span>specjalne ur<span class="_ _3"></span>ządzenie, w <span class="_ _3"></span>którym <span class="_ _3"></span>następuje efektywne <span class="_ _3"></span>zmieszanie <span class="_ _3"></span>gazu <span class="_ _3"></span>(d<span class="_ _1"></span>wutlenku węg<span class="_ _3"></span>la<span class="_ _1"></span> <span class="_ _3"></span>lub <span class="_ _3"></span>azotu) ze </div><div class="t m0 x2 h2 y21f ff1 fs0 fc0 sc0 ls0 ws0">stopionym <span class="_ _24"> </span>tworzywem <span class="_ _24"> </span>o <span class="_ _24"> </span>stos<span class="ffc">unkow<span class="_ _3"></span>o <span class="_ _26"> </span>dużej <span class="_ _24"> </span>l<span class="_ _3"></span>epkośc<span class="_ _1"></span>i. <span class="_ _24"> </span>Zmniejszenie <span class="_ _24"> </span>gęstości <span class="_ _24"> </span>folii <span class="_ _24"> </span>poprzez <span class="_ _25"> </span>spienienie <span class="_ _24"> </span>oznacza<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y220 ffc fs0 fc0 sc0 ls0 ws0">zmniejszenie <span class="_ _26"> </span>masy <span class="_ _26"> </span>j<span class="_ _3"></span>e<span class="_ _1"></span>dnostkowej <span class="_ _26"> </span>opakowania, <span class="_ _26"> </span>a <span class="_ _26"> </span>więc <span class="_ _24"> </span>zmniejszenie <span class="_ _26"> </span>ma<span class="_ _3"></span>sy <span class="_ _23"> </span>odpadu <span class="_ _24"> </span>opako<span class="_ _1"></span>waniowego. <span class="_ _26"> </span>Co <span class="_ _26"> </span>więc<span class="_ _3"></span>e<span class="_ _1"></span>j </div><div class="t m0 x2 h2 y10e ffc fs0 fc0 sc0 ls0 ws0">posiadanie <span class="_ _4"></span>wysokiej <span class="_ _3"></span>klasy <span class="_ _4"></span>maszyn <span class="_ _3"></span>sprawia, <span class="_ _4"></span>że <span class="_ _3"></span>KGL <span class="_ _4"></span>ma <span class="_ _3"></span>technologiczne <span class="_ _4"></span>możliwości <span class="_ _3"></span>w<span class="_ _3"></span>ytwa<span class="_ _1"></span>rzania <span class="_ _4"></span>opakowań <span class="_ _3"></span>z <span class="_ _4"></span>tworzyw </div><div class="t m0 x2 h2 y221 ff1 fs0 fc0 sc0 ls0 ws0">biodegradowalnych typu polilaktyd. </div><div class="t m0 x2 he y387 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko zastępowania opakowań plastikowych wykonanymi z alternatywnych materiałów<span class="ff8"> </span></div><div class="t m0 x2 h2 y712 ffc fs0 fc0 sc0 ls0 ws0">Emitent dostr<span class="_ _3"></span>zega na rynku <span class="_ _3"></span>podejmowane próby wprowadzania <span class="_ _3"></span>opakowań alternatywnych d<span class="_ _3"></span>o wykonanych z <span class="_ _3"></span>tworzyw </div><div class="t m0 x2 h2 y388 ffc fs0 fc0 sc0 ls0 ws0">sztucznych,  które<span class="_ _1"></span>  mogą <span class="_ _5"> </span>w  przy<span class="_ _1"></span>szłości  stanowić <span class="_ _5"> </span>ryzyko  utraty <span class="_ _5"> </span>częś<span class="_ _3"></span>ci <span class="_ _5"> </span>rynku,  a<span class="_ _1"></span>  tym <span class="_ _5"> </span>samym  mieć <span class="_ _5"> </span>wpływ  na <span class="_ _5"> </span>wyniki </div><div class="t m0 x2 h2 y389 ffc fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _22"></span>KGL. <span class="_ _22"> </span>Na <span class="_ _22"> </span>obecny <span class="_ _22"> </span>moment, <span class="_ _22"> </span>zdaniem <span class="_ _22"> </span>S<span class="_ _3"></span>półki, <span class="_ _4"></span>nie <span class="_ _5"> </span>ma <span class="_ _4"></span>opakowań <span class="_ _22"></span>wykonanych <span class="_ _22"> </span>z <span class="_ _5"> </span>innych <span class="_ _4"></span>niż <span class="_ _5"> </span>plastik <span class="_ _4"></span>opakowań </div><div class="t m0 x2 h2 y38a ffc fs0 fc0 sc0 ls0 ws0">spełniających <span class="_ _26"> </span>wszystkie <span class="_ _26"> </span>oczekiwani<span class="_ _3"></span>a <span class="_ _23"> </span>związane <span class="_ _26"> </span>z <span class="_ _24"> </span>potrzebą <span class="_ _26"> </span>zapewnienia <span class="_ _26"> </span>wystarczająco <span class="_ _26"> </span>dł<span class="_ _3"></span>ugiego <span class="_ _23"> </span>sh<span class="_ _3"></span>elf<span class="_ _3"></span><span class="ff1"> <span class="_ _23"> </span>l<span class="_ _3"></span>ife <span class="_ _23"> </span>oraz </span></div><div class="t m0 x2 h2 y38b ffc fs0 fc0 sc0 ls0 ws0">bezpieczeństwa <span class="_ _21"> </span>higienicznego <span class="_ _23"> </span>produktu, <span class="_ _21"> </span>które <span class="_ _23"> </span>mogłyby <span class="_ _21"> </span>w <span class="_ _21"> </span>sw<span class="_ _3"></span>ojej <span class="_ _21"> </span>masie/ilościach <span class="_ _21"> </span>w <span class="_ _21"> </span>ist<span class="_ _3"></span>o<span class="_ _1"></span>tny <span class="_ _21"> </span>sposób <span class="_ _21"> </span>ogran<span class="_ _3"></span>iczyć </div><div class="t m0 x2 h2 y38c ff1 fs0 fc0 sc0 ls0 ws0">stosowanie tacek wykonanych z tworzyw sztucznych. </div><div class="t m0 x2 he y3f4 ffa fs0 fc3 sc0 ls0 ws0">Ryzyko związane ze wzrostem cen energii<span class="ff8"> </span></div><div class="t m0 x2 h2 y3f5 ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>przestrzeni <span class="_ _3"></span>ostatnic<span class="_ _1"></span>h <span class="_ _3"></span>kilku lat, <span class="_ _3"></span>Zarząd <span class="_ _3"></span>Emitenta obserw<span class="_ _3"></span>owa<span class="_ _1"></span>ł <span class="_ _3"></span>duże wah<span class="_ _3"></span>an<span class="_ _1"></span>ia <span class="_ _3"></span>cen <span class="_ _3"></span>energii, a <span class="_ _3"></span>co <span class="_ _3"></span>za <span class="_ _3"></span>tym idzie <span class="_ _3"></span>silną <span class="_ _3"></span>ten-</div><div class="t m0 x2 h2 y714 ffc fs0 fc0 sc0 ls0 ws0">dencję <span class="_ _3"></span>do <span class="_ _3"></span>wzrostu <span class="_ _3"></span>cen <span class="_ _3"></span>kontraktów ter<span class="_ _3"></span>minowych <span class="_ _3"></span>na <span class="_ _3"></span>e<span class="_ _1"></span>nergię <span class="_ _3"></span>elektryczną <span class="_ _3"></span>w<span class="_ _3"></span><span class="ff1"> </span>Polsce. Spółka <span class="_ _3"></span>podjęła <span class="_ _3"></span>współpracę <span class="_ _3"></span>z <span class="_ _3"></span>firmą, </div><div class="t m0 x2 h2 y35a ffc fs0 fc0 sc0 ls0 ws0">która specjalizuje <span class="_ _1"></span>się <span class="_ _1"></span>doradztwem <span class="_ _1"></span>energetycznym, a <span class="_ _b"></span>jej efektem <span class="_ _1"></span>ma być <span class="_ _b"></span>wcz<span class="_ _3"></span>eśniej <span class="_ _b"></span>już wspomniane op<span class="_ _1"></span>racowanie zasad<span class="_ _1"></span> </div><div class="t m0 x2 h2 y35b ffc fs0 fc0 sc0 ls0 ws0">zakupu <span class="_ _3"></span>energii <span class="_ _4"></span>na <span class="_ _3"></span>kolejne <span class="_ _3"></span>lata, <span class="_ _3"></span>któr<span class="ff1">e <span class="_ _4"></span></span>będą <span class="_ _3"></span>dopasowane <span class="_ _3"></span>do <span class="_ _3"></span>nowych <span class="_ _4"></span>realiów <span class="_ _3"></span>rynkowych. <span class="_ _3"></span>Powyższe <span class="_ _3"></span>ma <span class="_ _3"></span>doprowadzić <span class="_ _4"></span>do </div><div class="t m0 x2 h2 y35c ffc fs0 fc0 sc0 ls0 ws0">stabilizacji <span class="_ _4"></span>kosztu <span class="_ _22"></span>wytworzenia, <span class="_ _4"></span>co <span class="_ _22"></span>w <span class="_ _4"></span>konsekwencji <span class="_ _22"></span>ma <span class="_ _4"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _4"></span>pr<span class="_ _3"></span>zyczynić <span class="_ _4"></span>do <span class="_ _4"></span>powrotu <span class="_ _22"></span>do <span class="_ _4"></span>w<span class="_ _3"></span>ysoko<span class="_ _b"></span>śc<span class="_ _3"></span>i <span class="_ _4"></span>marż, <span class="_ _4"></span>które <span class="_ _4"></span>Spółka </div><div class="t m0 x2 h99 y35d ffc fs0 fc0 sc0 ls0 ws0">osiągała w poprzednich latach.<span class="ff1 lsa">  <span class="ls0"> <span class="ff1f fs13"> </span></span></span></div><div class="t m0 x2 h2 y269 ffc fs0 fc0 sc0 ls0 ws0">W roku <span class="_ _3"></span>2023 ceny energii ustabilizowały si<span class="_ _3"></span>ę. Szczegółowy opis zarządzania ryzyki<span class="_ _3"></span>em wzrostu cen energii przez Zarząd </div><div class="t m0 x2 h2 y66 ffc fs0 fc0 sc0 ls0 ws0">Emitenta znajduje się w pkt. 5.2 niniejszego Sprawozdania, w części dot. omówienia wyn<span class="_ _1"></span>ików finansowych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x87 h9a y2f ff20 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y716 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y364 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y717 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y718 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y719 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y71a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y71b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y71c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y71d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y71e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">45<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y8c ffd fs2 fc2 sc0 ls25 ws0">7.<span class="ffe ls0"> <span class="_ _b"></span><span class="ff9">Ład Korporacyjny<span class="ffd"> </span></span></span></div><div class="t m0 x27 h2d y720 ff8 fs5 fc2 sc0 ls0 ws0">7.1.<span class="ffe"> <span class="_ _1d"> </span><span class="ffa">Oświadcz<span class="_ _3"></span>enie o stosowaniu ładu korporacy<span class="_ _3"></span>jnego</span></span> </div><div class="t m0 x2 h2 y721 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>podleg<span class="_ _3"></span>a <span class="_ _3"></span>zasadom <span class="_ _3"></span>ładu <span class="_ _4"></span>korporacyjnego <span class="_ _3"></span>zawartym <span class="_ _4"></span>w <span class="_ _3"></span>dokumencie <span class="_ _4"></span>„Dobre <span class="_ _3"></span>Praktyki <span class="_ _4"></span>Spółek <span class="_ _3"></span>Notowanych <span class="_ _4"></span>na <span class="_ _3"></span>GPW </div><div class="t m0 x2 h2 y722 ffc fs0 fc0 sc0 ls0 ws0">2021”, <span class="_ _24"> </span>w <span class="_ _25"> </span>brzmieniu <span class="_ _24"> </span>stanowiącym <span class="_ _24"> </span>załącznik <span class="_ _25"> </span>do <span class="_ _24"> </span>Uchwały <span class="_ _24"> </span>Nr<span class="_ _3"></span><span class="ff1">. <span class="_ _24"> </span></span>13/1834/202<span class="_ _3"></span>1 <span class="_ _24"> </span>Rady <span class="_ _24"> </span>Nadzorczej <span class="_ _25"> </span>Giełdy <span class="_ _24"> </span>Papierów </div><div class="t m0 x2 h2 y15e ffc fs0 fc0 sc0 ls0 ws0">Wartościowych <span class="_ _4"></span>w <span class="_ _4"></span>W<span class="_ _3"></span>ar<span class="_ _1"></span>szawie <span class="_ _4"></span>S.A. <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>2<span class="_ _3"></span>9 <span class="_ _4"></span>marca <span class="_ _4"></span>2021 <span class="_ _4"></span>r. <span class="_ _4"></span>Treść <span class="_ _4"></span>zbi<span class="_ _3"></span>oru <span class="_ _4"></span>zasad <span class="_ _4"></span>dostępna <span class="_ _4"></span>jest <span class="_ _4"></span>na <span class="_ _4"></span>stroni<span class="_ _3"></span>e <span class="_ _4"></span>internetowej </div><div class="t m0 x2 h2 y132 ffc fs0 fc0 sc0 ls0 ws0">Giełdy Papierów Wartościowych w Warszawie S.A.<span class="ff1"> https://www.gpw.pl/dobre-praktyki2021<span class="_ _3"></span><span class="ls2a">. </span> </span></div><div class="t m0 x2 h2 y21b ffc fs0 fc0 sc0 ls0 ws0">Dobre <span class="_ _27"> </span>Pr<span class="_ _3"></span>aktyki<span class="_ _1"></span> <span class="_ _27"> </span>S<span class="_ _3"></span>półek<span class="_ _1"></span> <span class="_ _27"> </span>N<span class="_ _3"></span>otowa<span class="_ _1"></span>nych <span class="_ _27"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _27"> </span>GPW <span class="_ _1e"> </span>20<span class="_ _3"></span><span class="ff1 ls25">21<span class="ls0">  </span></span>to  zbi<span class="_ _3"></span>ór<span class="_ _1"></span> <span class="_ _27"> </span>rekomendacji <span class="_ _1e"> </span>i <span class="_ _27"> </span>zasad <span class="_ _1e"> </span>postępowania <span class="_ _1e"> </span>odnoszących  się </div><div class="t m0 x2 h2 y133 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">szczególności  do <span class="_ _27"> </span>organów  spółek <span class="_ _27"> </span>giełdowych  i <span class="_ _27"> </span>i<span class="_ _3"></span>ch  akcjonariuszy.  Jeżeli  określona  zasada  szczegółowa  nie  j<span class="_ _3"></span>e<span class="_ _1"></span>st </span></div><div class="t m0 x2 h2 y134 ffc fs0 fc0 sc0 ls0 ws0">stosowana przez spółkę giełdową w sposób trwały l<span class="_ _3"></span>ub została naruszona incydentalnie, spółka gi<span class="_ _3"></span>ełdowa ma obowiązek </div><div class="t m0 x2 h2 y135 ffc fs0 fc0 sc0 ls0 ws0">przekazania <span class="_ _3"></span>informacji o <span class="_ _3"></span>tym fakcie <span class="_ _3"></span>w <span class="_ _3"></span>formie raportu <span class="_ _3"></span>bieżącego. Ponadto<span class="_ _3"></span><span class="ff1 ls2a">, <span class="_ _3"></span></span>spółka giełd<span class="_ _3"></span>owa jest <span class="_ _3"></span>zobowiązana dołąc<span class="_ _3"></span>zyć<span class="_ _b"></span> </div><div class="t m0 x2 h2 y136 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _26"> </span>raportu <span class="_ _26"> </span>rocznego <span class="_ _26"> </span>raport <span class="_ _26"> </span>zawier<span class="_ _3"></span>ają<span class="_ _1"></span>cy <span class="_ _26"> </span>informacje <span class="_ _26"> </span>o <span class="_ _26"> </span>zakresie <span class="_ _26"> </span>stosowani<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _26"> </span>przez <span class="_ _26"> </span>nią <span class="_ _24"> </span>Dob<span class="_ _1"></span>rych <span class="_ _26"> </span>Praktyk <span class="_ _26"> </span>Spółek </div><div class="t m0 x2 h2 y137 ff1 fs0 fc0 sc0 ls0 ws0">Notowanych na GPW 20<span class="ls25">21</span> w danym roku obrotowym. </div><div class="t m0 x2 h2 y138 ffc fs0 fc0 sc0 ls0 ws0">Regulamin <span class="_ _5"> </span>GPW <span class="_ _5"> </span>oraz <span class="_ _5"> </span>uchwały <span class="_ _22"> </span>zar<span class="_ _3"></span>ządu <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"></span>rady <span class="_ _5"> </span>GPW <span class="_ _5"> </span>określają <span class="_ _5"> </span>sposób <span class="_ _22"></span>przekazywania <span class="_ _5"> </span>przez <span class="_ _5"> </span>spółki <span class="_ _5"> </span>notowane <span class="_ _5"> </span>na <span class="_ _5"> </span>GPW </div><div class="t m0 x2 h2 y3a7 ffc fs0 fc0 sc0 ls0 ws0">informacji o <span class="_ _1"></span>stosowaniu zasad <span class="_ _b"></span>ładu korporacyjnego oraz zak<span class="_ _b"></span>r<span class="_ _3"></span>es<span class="_ _1"></span> przekazywanych <span class="_ _b"></span>i<span class="_ _3"></span>nformacji. <span class="_ _1"></span>Jeżeli określona <span class="_ _b"></span>zas<span class="_ _3"></span>ada<span class="_ _1"></span> nie </div><div class="t m0 x2 h2 y3a8 ffc fs0 fc0 sc0 ls0 ws0">jest <span class="_ _3"></span>stosowana <span class="_ _4"></span>przez <span class="_ _3"></span>spółkę <span class="_ _3"></span>notowaną <span class="_ _3"></span>na <span class="_ _3"></span>GPW<span class="_ _3"></span> <span class="_ _3"></span>w <span class="_ _3"></span>sposób <span class="_ _3"></span>trwały <span class="_ _3"></span>lub <span class="_ _3"></span>została <span class="_ _4"></span>naruszona <span class="_ _3"></span>incydentalnie, <span class="_ _3"></span>spółka <span class="_ _3"></span>taka <span class="_ _4"></span>ma </div><div class="t m0 x2 h2 y3a9 ffc fs0 fc0 sc0 ls0 ws0">obowiązek przekazania informacji o tym fakcie w formie raportu bieżącego.<span class="ff1"> </span></div><div class="t m0 x2 h2 y55 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>stosuje większość <span class="_ _3"></span>Dobrych Pr<span class="_ _3"></span>aktyk Spółek <span class="_ _3"></span>Notowanych na <span class="_ _3"></span>GPW <span class="_ _3"></span>2021. Dobre <span class="_ _3"></span>Praktyki są <span class="_ _3"></span>normami <span class="_ _3"></span>związanymi <span class="ff1"> </span></div><div class="t m0 x2 h2 y723 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>utrwaleniem dobrych <span class="_ _3"></span>obyczajów korporacyjnych <span class="_ _3"></span>i <span class="_ _3"></span>dostosowaniem systemu <span class="_ _3"></span>nadzoru kor<span class="_ _3"></span>poracyjnego do <span class="_ _3"></span>standardów<span class="_ _1"></span> </div><div class="t m0 x2 h2 y724 ff1 fs0 fc0 sc0 ls0 ws0">Unii Europejskiej. </div><div class="t m0 x2 h2 y711 ffc fs0 fc0 sc0 ls0 ws0">Spółka dba <span class="_ _3"></span>o to, aby relacj<span class="_ _3"></span>e z inwestorami <span class="_ _3"></span>budować w sposób partn<span class="_ _3"></span>erski i satysfakcjonujący dla <span class="_ _3"></span>obu stron. W <span class="_ _3"></span>budowie </div><div class="t m0 x2 h2 y712 ffc fs0 fc0 sc0 ls0 ws0">długoterminowych relacji z interesariuszami rynku, Emitent kie<span class="_ _1"></span>ruje się następującymi zasadami:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y352 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">budowa zaufania w relacjach z Interesariuszami, </span></span></div><div class="t m0 x2 h44 y725 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">przejrzystość działania jako spółki giełdowej,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y373 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">otwartość i konsekwentne budowanie wartości spółki dla Akcjonariuszy.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y3e3 ffc fs0 fc0 sc0 ls0 ws0">Od <span class="_ _21"> </span>debiutu <span class="_ _21"> </span>giełdowego <span class="_ _1e"> </span>w <span class="_ _21"> </span>2015 <span class="_ _1e"> </span>r. <span class="_ _21"> </span>Emitent <span class="_ _21"> </span>przestrzegał <span class="_ _21"> </span>większości <span class="_ _21"> </span>zaleceń <span class="_ _21"> </span>określonych <span class="_ _1e"> </span>przez <span class="_ _21"> </span>GPW <span class="_ _21"> </span>w <span class="_ _21"> </span>Dobrych<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3e4 ffc fs0 fc0 sc0 ls0 ws0">Praktykach Spółek Notowanych na GPW.<span class="ff1"> </span></div><div class="t m0 x2 h2 y174 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe informacje o stosowaniu DPSN 20<span class="ff1 ls25">21<span class="ls0"> przedstawiono </span></span>w odrębnym dokumencie pr<span class="_ _1"></span>zekazywanym w ramach </div><div class="t m0 x2 h2 y175 ff1 fs0 fc0 sc0 ls0 ws0">raportu okresowego. </div><div class="t m0 x2 h2 y3e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y3e6 ff8 fs5 fc2 sc0 ls0 ws0">7.2.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">System<span class="_ _3"></span>  kontroli <span class="_ _1e"> </span>wewnętrznej <span class="_ _1e"> </span>i <span class="_ _1e"> </span>zarząd<span class="_ _3"></span>zanie  ryzykiem<span class="_ _3"></span>  w <span class="_ _1e"> </span>procesie <span class="_ _1e"> </span>sporzą<span class="_ _3"></span>dzania  spraw<span class="_ _3"></span>ozdań </span></span></div><div class="t m0 x7d ha y726 ff8 fs5 fc2 sc0 ls0 ws0">finansowych<span class="_ _3"></span> </div><div class="t m0 x2 h2 y715 ffc fs0 fc0 sc0 ls0 ws0">System <span class="_ _1e"> </span>kontroli <span class="_ _21"> </span>wewnętrznej <span class="_ _1e"> </span>obejmuje <span class="_ _1e"> </span>najistotniejsze <span class="_ _21"> </span>procesy <span class="_ _1e"> </span>Spółki, <span class="_ _1e"> </span>w<span class="_ _3"></span> <span class="_ _1e"> </span>tym <span class="_ _1e"> </span>obszary <span class="_ _1e"> </span>mające <span class="_ _23"> </span>bezpośrednio <span class="_ _1e"> </span>lu<span class="_ _3"></span>b<span class="_ _b"></span> </div><div class="t m0 x2 h2 y727 ffc fs0 fc0 sc0 ls0 ws0">pośrednio <span class="_ _1"></span>wpływ <span class="_ _b"></span>na prawidłowo<span class="_ _1"></span>ść <span class="_ _1"></span>sprawozdań <span class="_ _b"></span>finansowych. <span class="_ _1"></span>W <span class="_ _b"></span>Spółce funkcjonuje <span class="_ _b"></span>Komitet <span class="_ _1"></span>Audytu <span class="_ _b"></span>wyłoniony w <span class="_ _b"></span>Radzie </div><div class="t m0 x2 h2 y728 ffc fs0 fc0 sc0 ls0 ws0">Nadzorczej Spółki. Kontrola wewnętrzna w Spółce oparta jest na wewnętrznych uregulowaniach.<span class="ff1"> </span></div><div class="t m0 x2 h2 y362 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y363 ffa fs0 fc3 sc0 ls0 ws0">Proces sporządzania sprawozdań finansowych<span class="ff8"> </span></div><div class="t m0 x2 h2 y396 ffc fs0 fc0 sc0 ls0 ws0">Zarządzanie <span class="_ _1"></span>ryzykiem <span class="_ _b"></span>w odn<span class="_ _1"></span>iesieniu <span class="_ _b"></span>do procesu<span class="_ _1"></span> <span class="_ _b"></span>sporząd<span class="_ _3"></span>za<span class="_ _1"></span>nia <span class="_ _b"></span>sprawozdania<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span>finansowego <span class="_ _1"></span>realizowane <span class="_ _b"></span>jest w <span class="_ _b"></span>pierwszym </span></div><div class="t m0 x2 h2 y14d ffc fs0 fc0 sc0 ls0 ws0">etapie <span class="_ _f"> </span>poprzez <span class="_ _11"> </span>ich <span class="_ _f"> </span>identyfikację <span class="_ _11"> </span>i<span class="_ _3"></span> <span class="_ _11"> </span>ocenę, <span class="_ _11"> </span>a <span class="_ _f"> </span>następnie <span class="_ _11"> </span>podejmowanie <span class="_ _f"> </span>odpowiednich <span class="_ _11"> </span>d<span class="_ _3"></span>ziałań <span class="_ _11"> </span>skutkujących </div><div class="t m0 x2 h2 yf3 ffc fs0 fc0 sc0 ls0 ws0">wyeliminowaniem <span class="_ _a"> </span>lub <span class="_ _a"> </span>przynajmniej <span class="_ _a"> </span>zmniejszeniem <span class="_ _12"> </span>zidentyfikowanych <span class="_ _a"> </span>ryzyk. <span class="_ _a"> </span>Nadzór <span class="_ _a"> </span>nad <span class="_ _a"> </span>przygotowaniem<span class="_ _b"></span> </div><div class="t m0 x2 h2 y14e ffc fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _1e"> </span>finansowego <span class="_ _1e"> </span>pełni <span class="_ _1e"> </span>Zarząd. <span class="_ _1e"> </span>Za <span class="_ _27"> </span>sporządzenie <span class="_ _1e"> </span>sprawozdania <span class="_ _1e"> </span>finansowego <span class="_ _1e"> </span>odpowiedzialne <span class="_ _27"> </span>są <span class="_ _1e"> </span>komórki </div><div class="t m0 x2 h2 y14f ffc fs0 fc0 sc0 ls0 ws0">organizacyjne zajmujące się<span class="ff1"> </span>sprawozdawczością finansową. <span class="ff1"> </span></div><div class="t m0 x2 h2 y399 ffc fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe Spółki sporządzane jest zgodnie z:<span class="ff1"> </span></div><div class="t m0 x2 h44 y3bf ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ff1 fc0">MSFF, </span></span></div><div class="t m0 x2 h44 y729 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">wewnętrznymi procedurami ewidencji księgowej opartymi na zasadach rachunkowości obowią<span class="_ _b"></span>zu<span class="_ _3"></span>jącymi w Spółce,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y72a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">obowiązującymi przepisami prawa.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y72b ffc fs0 fc0 sc0 ls0 ws0">Proces <span class="_ _3"></span>sporządzania <span class="_ _3"></span>sprawozdania <span class="_ _3"></span>objęty <span class="_ _3"></span>jes<span class="_ _3"></span>t <span class="_ _3"></span>systemem <span class="_ _3"></span>kontroli <span class="_ _3"></span>wewnętrznej <span class="_ _3"></span>i <span class="_ _3"></span>systemem <span class="_ _3"></span>zarządzania <span class="_ _3"></span>ryzykiem, <span class="_ _3"></span>co </div><div class="t m0 x2 h2 y5d3 ffc fs0 fc0 sc0 ls0 ws0">przyczynia <span class="_ _25"> </span>się <span class="_ _24"> </span>d<span class="_ _3"></span>o <span class="_ _24"> </span>zachowania <span class="_ _25"> </span>wiarygodności <span class="_ _25"> </span>i <span class="_ _24"> </span>rzetelności <span class="_ _25"> </span>sprawozdawczości <span class="_ _24"> </span>fin<span class="_ _3"></span>a<span class="_ _1"></span>nsowej, <span class="_ _25"> </span>a <span class="_ _24"> </span>także <span class="_ _25"> </span>zgodności <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y72c ff1 fs0 fc0 sc0 ls0 ws0">z przepisami prawa i <span class="ffc">regulacjami wewnętrznymi. System kontroli wewnętrznej obejm<span class="_ _1"></span>uje:<span class="_ _3"></span><span class="ff1"> </span></span></div></div><span class="d m1" style="border-style:none;position:absolute;left:339.937000px;bottom:866.736000px;width:161.180000px;height:16.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></div><div class="pi"></div></div>
<div id="pf2e" class="pf w0 h0"><div class="pc pc2e w0 h0"><img class="bi x8 y72d w5b h9c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">46<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h44 y40 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">czynności <span class="_ _29"> </span>kontrolne <span class="_ _29"> </span>realizowane <span class="_ _25"> </span>przez <span class="_ _29"> </span>pracowników<span class="ff1"> <span class="_ _29"> </span></span>w <span class="_ _29"> </span>zakresie <span class="_ _29"> </span>powierzonych <span class="_ _25"> </span>im <span class="_ _29"> </span>zadań <span class="_ _29"> </span>i <span class="_ _29"> </span>obowiązków </span></span></div><div class="t m0 x27 h2 y44e ffc fs0 fc0 sc0 ls0 ws0">(wprowadzony <span class="_ _23"> </span>podział <span class="_ _23"> </span>obowiązków <span class="_ _23"> </span>wyklucza <span class="_ _23"> </span>możliwość <span class="_ _21"> </span>d<span class="_ _3"></span>o<span class="_ _b"></span>kon<span class="_ _3"></span>ywania <span class="_ _21"> </span>przez <span class="_ _23"> </span>jednego <span class="_ _23"> </span>pracownika <span class="_ _23"> </span>czynności </div><div class="t m0 x27 h2 y44f ffc fs0 fc0 sc0 ls0 ws0">związanych z realizacją<span class="ff1"> </span>i udokumentowaniem operacji gospodarczych od początku do końca),<span class="ff1"> </span></div><div class="t m0 x2 h44 y72e ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">kontrolę <span class="_ _21"> </span>funkcyjną <span class="_ _21"> </span>realizowaną <span class="_ _1e"> </span>przez <span class="_ _21"> </span>nadzór <span class="_ _21"> </span>nad <span class="_ _21"> </span>podległymi <span class="_ _21"> </span>komórkami <span class="_ _21"> </span>organizacyjny<span class="_ _b"></span>mi <span class="_ _23"> </span>przez <span class="_ _21"> </span>wszystkich </span></span></div><div class="t m0 x27 h2 y72f ffc fs0 fc0 sc0 ls0 ws0">pracowników na stanowiskach kierowniczych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y730 ffc fs0 fc0 sc0 ls0 ws0">Zarządzanie <span class="_ _4"></span>ryzykiem <span class="_ _3"></span>w <span class="_ _4"></span>procesie <span class="_ _4"></span>sporządzania <span class="_ _3"></span>sprawozdania <span class="_ _4"></span>finansowego <span class="_ _3"></span>opiera <span class="_ _4"></span>się <span class="_ _4"></span>na <span class="_ _4"></span>identyfikacji <span class="_ _3"></span>i <span class="_ _4"></span>ocenie <span class="_ _4"></span>ryzyka </div><div class="t m0 x2 h2 y3f9 ff1 fs0 fc0 sc0 ls0 ws0">wraz z <span class="ffc">definiowaniem <span class="_ _4"></span>i <span class="_ _4"></span>podejmowaniem <span class="_ _3"></span>dział<span class="_ _3"></span>a<span class="_ _1"></span>ń <span class="_ _4"></span>zmierzających <span class="_ _3"></span>do <span class="_ _4"></span>ich <span class="_ _4"></span>minimalizacji <span class="_ _4"></span>lub <span class="_ _4"></span>całkowitego <span class="_ _4"></span>wyeliminowania. </span></div><div class="t m0 x2 h2 y731 ffc fs0 fc0 sc0 ls0 ws0">Nadzór  nad <span class="_ _5"> </span>procesem  przygotowania  sprawoz<span class="_ _1"></span>dania  finansow<span class="_ _1"></span>ego  Spółki <span class="_ _5"> </span>sprawuje  Główny <span class="_ _33"> </span>Księgowy  oraz <span class="_ _5"> </span>Dyrektor </div><div class="t m0 x2 h2 y732 ffc fs0 fc0 sc0 ls0 ws0">Finansowy, <span class="_ _21"> </span>któremu <span class="_ _21"> </span>podlegają <span class="_ _21"> </span>służby <span class="_ _21"> </span>finansowo<span class="ff1">-</span>księgowe. <span class="_ _21"> </span>Proces <span class="_ _21"> </span>zarządzania <span class="_ _21"> </span>ryzykiem <span class="_ _21"> </span>rozpoczyna <span class="_ _21"> </span>się <span class="_ _21"> </span>już <span class="_ _21"> </span>na </div><div class="t m0 x2 h2 y733 ffc fs0 fc0 sc0 ls0 ws0">najniższych <span class="_ _4"></span>szczeblach <span class="_ _4"></span>Spółki <span class="_ _4"></span>tak, <span class="_ _4"></span>aby <span class="_ _4"></span>zapewnić <span class="_ _4"></span>wypełnienie <span class="_ _3"></span>założonych <span class="_ _4"></span>celó<span class="_ _3"></span>w. <span class="_ _4"></span>Zarządzanie <span class="_ _4"></span>ryzykiem <span class="_ _4"></span>w <span class="_ _4"></span>Spółce<span class="ff1"> jest </span></div><div class="t m0 x2 h2 y734 ffc fs0 fc0 sc0 ls0 ws0">procesem nadzorowanym przez Zarząd oraz kluczowy personel kierowniczy.<span class="ff1"> </span></div><div class="t m0 x2 h2 y4b5 ffc fs0 fc0 sc0 ls0 ws0">Poprawność <span class="_ _5"> </span>sporządzania <span class="_ _5"> </span>sprawozdania <span class="_ _22"> </span>finansowego <span class="_ _5"> </span>weryfikowana <span class="_ _5"> </span>jest <span class="_ _5"> </span>również <span class="_ _5"> </span>przez <span class="_ _5"> </span>członków <span class="_ _5"> </span>Rady <span class="_ _22"> </span>Nadzor<span class="_ _3"></span>czej<span class="_ _3"></span><span class="ff1">,<span class="_ _1"></span>  </span></div><div class="t m0 x2 h2 y735 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _26"> </span>ramach <span class="_ _26"> </span>powier<span class="_ _3"></span>zonyc<span class="_ _1"></span>h <span class="_ _26"> </span>Radzie <span class="_ _26"> </span>zadań<span class="_ _3"></span> <span class="_ _23"> </span>Komitetu <span class="_ _26"> </span>Audytu. <span class="_ _26"> </span>W <span class="_ _24"> </span>celu <span class="_ _26"> </span>potwierdzenia <span class="_ _26"> </span>zgodności <span class="_ _26"> </span>danych <span class="_ _26"> </span>zawartych <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y736 ffc fs0 fc0 sc0 ls0 ws0">w sprawozdaniu f<span class="_ _1"></span>inansowym ze<span class="_ _1"></span> stanem <span class="_ _1"></span>faktycznym i zapi<span class="_ _b"></span>sami w księgach rac<span class="_ _1"></span>hunkowych prowadzonych prz<span class="_ _b"></span>ez<span class="_ _3"></span> <span class="_ _b"></span>Spółkę, </div><div class="t m0 x2 h2 y737 ffc fs0 fc0 sc0 ls0 ws0">sprawozdanie poddawane jest<span class="_ _1"></span> badaniu przez <span class="_ _b"></span>niez<span class="_ _3"></span>al<span class="_ _1"></span>eżnego biegłego rewi<span class="_ _1"></span>denta, który wy<span class="_ _1"></span>daje opinie w <span class="_ _b"></span>tym przedmiocie. </div><div class="t m0 x2 h2 y1cb ffc fs0 fc0 sc0 ls0 ws0">Wszelkie  działania  pode<span class="_ _1"></span>jmowane  przez  Spółkę  mają <span class="_ _5"> </span>n<span class="_ _3"></span>a  c<span class="_ _b"></span>el<span class="_ _3"></span>u <span class="_ _5"> </span>zapewn<span class="_ _3"></span>ienie <span class="_ _5"> </span>zgodn<span class="_ _3"></span>ośc<span class="_ _1"></span>i  z<span class="ff1">  wymogami  prawa <span class="_ _5"> </span>i<span class="_ _3"></span>  s<span class="_ _b"></span>tan<span class="_ _3"></span>em<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y738 ffc fs0 fc0 sc0 ls0 ws0">faktycznym oraz <span class="_ _3"></span>odpowiednio wczesne iden<span class="_ _3"></span>ty<span class="_ _1"></span>fikowanie i <span class="_ _3"></span>eliminowanie potencjalnych ryzyk tak, <span class="_ _3"></span>aby nie wpływały <span class="_ _3"></span>one </div><div class="t m0 x2 h2 y739 ffc fs0 fc0 sc0 ls0 ws0">na rzetelność i prawidłowość prezentowanych danych finansowych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y73a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y73b ff8 fs5 fc2 sc0 ls0 ws0">7.3.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Kapitał zakładowy, akc<span class="_ _3"></span>je i akcjonariusze </span></span> </div><div class="t m0 x2 h2 y73c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y73d ff8 fs0 fc2 sc0 ls0 ws0">7.3.1.<span class="ffe"> <span class="_ _4a"> </span><span class="ffa">Kapitał akcyjny</span></span> </div><div class="t m0 x2 h2 y73e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y73f ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _22"></span><span class="ffc">dzień <span class="_ _22"> </span>31 <span class="_ _5"> </span>grudnia <span class="_ _4"></span>20<span class="_ _3"></span></span>23 <span class="ffc">r. <span class="_ _4"></span>kapitał <span class="_ _22"> </span>zakł<span class="_ _3"></span>adowy <span class="_ _4"></span>spółki <span class="_ _22"> </span>KGL <span class="_ _22"></span>S.A. <span class="_ _5"> </span>wynosił <span class="_ _22"></span>7.076.622 <span class="_ _22"> </span></span>PLN <span class="_ _5"> </span><span class="ffc">i <span class="_ _22"></span>dzielił <span class="_ _4"></span>si<span class="_ _3"></span>ę <span class="_ _4"></span>na <span class="_ _22"> </span>7.076.622 <span class="_ _22"> </span>akcji </span> </div><div class="t m0 x2 h2 y22 ffc fs0 fc0 sc0 ls0 ws0">o wartości nominalnej 1 <span class="ff1">PLN </span>każda akcja, w tym:<span class="ff1"> </span></div><div class="t m0 x2 h2 y740 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y741 ff1 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y742 w5c h9d"><div class="t m0 x14 h15 y6 ff1 fs1 fc1 sc0 ls0 ws0">  </div></div><div class="c xdf y742 w5d h9d"><div class="t m0 x18 h4 y743 ff8 fs1 fc1 sc0 ls0 ws0">Liczba akcji </div></div><div class="c xe0 y742 w5e h9d"><div class="t m0 x53 h4 y743 ffa fs1 fc1 sc0 ls0 ws0">Liczba głosów<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x2 y744 w5c h29"><div class="t m0 x14 h4 y745 ff1 fs1 fc0 sc0 ls0 ws0">Akcje serii <span class="ff8 ls45">A </span><span class="fff">(imien<span class="_ _1"></span>ne uprzywilejowa<span class="_ _1"></span>ne) </span></div></div><div class="c xdf y744 w5d h29"><div class="t m0 x16 h15 y745 ff1 fs1 fc0 sc0 ls0 ws0">3 006 864 </div></div><div class="c xe0 y744 w5e h29"><div class="t m0 x79 h15 y745 ff1 fs1 fc0 sc0 ls0 ws0">6 013 728 </div></div><div class="c x2 y746 w5c h9e"><div class="t m0 x14 h4 y10b ff1 fs1 fc0 sc0 ls0 ws0">Akcje serii <span class="ff8 ls46">B </span><span class="fff">(imienne upr<span class="_ _b"></span>z<span class="_ _3"></span>yw<span class="_ _1"></span>ilejowane)<span class="ff1"> </span></span></div></div><div class="c xdf y746 w5d h9e"><div class="t m0 x79 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">1 002 288 </div></div><div class="c xe0 y746 w5e h9e"><div class="t m0 x16 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">2 004 576 </div></div><div class="c x2 y747 w5c h9f"><div class="t m0 x14 h4 y10b ff1 fs1 fc0 sc0 ls0 ws0">Akcje serii <span class="ff8">A1 <span class="ff13">(<span class="_ _1"></span>zwykłe na okazici<span class="_ _1"></span>ela dopuszczo<span class="_ _1"></span>ne do obrotu na r<span class="_ _b"></span>y<span class="_ _3"></span>nk<span class="_ _1"></span>u regulowa<span class="_ _1"></span>nym)<span class="ff1"> </span></span></span></div></div><div class="c xdf y747 w5d h9f"><div class="t m0 x79 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">1 050 036 </div></div><div class="c xe0 y747 w5e h9f"><div class="t m0 x79 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">1 050 036 </div></div><div class="c x2 y49f w5c h29"><div class="t m0 x14 h4 y10b ff1 fs1 fc0 sc0 ls0 ws0">Akcje serii <span class="ff8">B1 <span class="ff13">(zw<span class="_ _1"></span>ykłe na okazici<span class="_ _1"></span>ela dopuszczo<span class="_ _1"></span>ne do obrotu na r<span class="_ _b"></span>yn<span class="_ _3"></span>k<span class="_ _1"></span>u <span class="fff">regulowanym)<span class="ff1"> </span></span></span></span></div></div><div class="c xdf y49f w5d h29"><div class="t m0 x30 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">350 012 </div></div><div class="c xe0 y49f w5e h29"><div class="t m0 x30 h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">350 012 </div></div><div class="c x2 y748 w5c h9f"><div class="t m0 x14 h4 y10b ff1 fs1 fc0 sc0 ls0 ws0">Akcje serii <span class="ff8 ls47">C </span><span class="ff13">(zwykłe <span class="_ _b"></span>n<span class="_ _3"></span>a oka<span class="_ _1"></span>ziciela d<span class="_ _1"></span>opuszczone do obrot<span class="_ _1"></span>u na rynku reg<span class="_ _b"></span>ulowanym)<span class="ff1"> </span></span></div></div><div class="c xdf y748 w5f h9f"><div class="t m0 x47 h15 y10b ff1 fs1 fc0 sc0 ls48 ws0">  <span class="ls0">1 667 422 </span></div></div><div class="c x3b y748 w60 h9f"><div class="t m0 x1c h15 y10b ff1 fs1 fc0 sc0 ls0 ws0">1 667 422 </div></div><div class="c x2 y2f w5c h29"><div class="t m0 x14 h4 y745 ffa fs1 fc3 sc0 ls0 ws0">RAZEM na dzień <span class="_ _1"></span>sporządzenia <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>a<span class="ff8"> </span></div></div><div class="c xdf y2f w5d h29"><div class="t m0 x16 h4 y745 ff8 fs1 fc3 sc0 ls0 ws0">7 076 622 </div></div><div class="c xe0 y2f w5e h29"><div class="t m0 x47 h4 y745 ff8 fs1 fc3 sc0 ls49 ws0">11<span class="ls0"> 085 774 </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h78 y749 ffb fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y74a ff1 fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="ffc">na dzień sporządzenia niniejszego sprawozdania:</span> </div><div class="t m0 x2 h44 y74b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">nie <span class="_ _1"></span>istnieją <span class="_ _b"></span><span class="ff1">a<span class="ffc">kc<span class="_ _3"></span>je, <span class="_ _b"></span>które <span class="_ _b"></span>ni<span class="_ _3"></span>e <span class="_ _0"></span>reprezentują kapitału <span class="_ _0"></span>zak<span class="_ _3"></span>łado<span class="_ _1"></span>wego <span class="_ _b"></span>Spółki (nie <span class="_ _b"></span>stanowią <span class="_ _b"></span>u<span class="_ _3"></span>działu <span class="_ _0"></span>w<span class="_ _3"></span> <span class="_ _b"></span>kapitale <span class="_ _b"></span>zak<span class="_ _3"></span>ła<span class="_ _1"></span>dowym)<span class="_ _3"></span><span class="ff1">; </span></span></span></span></span></div><div class="t m0 x2 h44 y74c ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">żadna cz<span class="_ _3"></span>ę<span class="_ _1"></span>ść kapitału zakład<span class="_ _3"></span>owe<span class="_ _1"></span>go Emitenta <span class="_ _3"></span>nie została opłacona w <span class="_ _3"></span>postaci jakichkolwiek aktywów, w <span class="_ _3"></span>tym innych<span class="_ _b"></span> </span></span></div><div class="t m0 x6 h2 y2fd ffc fs0 fc0 sc0 ls30 ws0">niż<span class="ff1 ls0"> <span class="ffc">gotówka</span>; </span></div><div class="t m0 x2 h44 y74d ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Emitent nie emitował akcji w ramach kapitału docelowego<span class="ff1">; </span></span></span></div><div class="t m0 x2 h44 y74e ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Emitent <span class="_ _1"></span>nie <span class="_ _b"></span>wyemitował ża<span class="_ _b"></span>d<span class="_ _3"></span>nyc<span class="_ _1"></span>h <span class="_ _1"></span>zamiennych <span class="_ _b"></span>papierów <span class="_ _1"></span>wartościowych, <span class="_ _b"></span>w<span class="_ _3"></span>ymien<span class="_ _1"></span>nych <span class="_ _1"></span>papierów <span class="_ _b"></span>wartościowych a<span class="_ _b"></span>ni </span></span></div><div class="t m0 x6 h2 y74f ffc fs0 fc0 sc0 ls0 ws0">papierów <span class="_ _3"></span>wartośc<span class="_ _3"></span>iowych <span class="_ _3"></span>z <span class="_ _3"></span>warrantami. <span class="_ _4"></span>W <span class="_ _3"></span>szcz<span class="_ _3"></span>egó<span class="_ _1"></span>lności <span class="_ _4"></span>Emitent <span class="_ _3"></span>nie <span class="_ _4"></span>wyemitował <span class="_ _3"></span>żadnych <span class="_ _4"></span>obligacji <span class="_ _3"></span>zamiennych </div><div class="t m0 x6 h2 y750 ff1 fs0 fc0 sc0 ls30 ws0">na<span class="ls0"> jego akcje <span class="ffc">ani obligacji z prawem pierwszeństwa objęcia akcji Emitenta</span>; </span></div><div class="t m0 x2 h44 y751 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">K<span class="ffc">apitał Spółki</span> <span class="ffc">nie jest przedmiotem opcji, nie zostało również uzgodnione warunkowo,<span class="_ _1"></span> ani bezwarunkowo, <span class="_ _3"></span><span class="ff1"> </span></span></span></span></div><div class="t m0 x6 h2 y752 ffc fs0 fc0 sc0 ls0 ws0">że kapitał Spółki stanie się przedmiotem opcji.<span class="ff1"> </span></div><div class="t m0 x2 h5a y753 ff8 fsf fc2 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y754 ff8 fs0 fc2 sc0 ls0 ws0">7.3.2.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Ograniczenia, co do wykonywania prawa głosu oraz przenoszenia akcji</span></span> </div><div class="t m0 x2 h2 y433 ffc fs0 fc0 sc0 ls0 ws0">Na dz<span class="_ _1"></span>ień sporządze<span class="_ _1"></span>nia <span class="_ _1"></span>niniejszego <span class="_ _b"></span>spr<span class="_ _3"></span>awozdania, <span class="_ _b"></span>a w z<span class="_ _b"></span>wi<span class="_ _3"></span>ązku <span class="_ _b"></span>z <span class="_ _1"></span>zawarciem p<span class="_ _1"></span>rzez Emitenta<span class="_ _1"></span> 27<span class="_ _1"></span> k<span class="_ _1"></span>wietnia 2023<span class="_ _1"></span> r. <span class="_ _b"></span>ze spółką<span class="_ _1"></span> </div><div class="t m0 x2 h2 y755 ffc fs0 fc0 sc0 ls0 ws0">Berano <span class="_ _1e"> </span>Sp. <span class="_ _21"> </span>z <span class="_ _1e"> </span>o.o. <span class="_ _1e"> </span>umowy <span class="_ _21"> </span>sprzedaży, <span class="_ _1e"> </span>a <span class="_ _1e"> </span>następnie <span class="_ _21"> </span>najmu <span class="_ _1e"> </span>długoterminowego <span class="_ _1e"> </span>wybranych <span class="_ _1e"> </span>nieruchomości <span class="_ _1e"> </span>Emitenta </div></div></div><div class="pi"></div></div>
<div id="pf2f" class="pf w0 h0"><div class="pc pc2f w0 h0"><img class="bi x8 y756 w16 ha0" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">47<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">zlokalizowanych  w  Czosnowie<span class="ffc">,  istnieją  ograniczenia  co <span class="_ _5"> </span>do  przenoszenia  praw  własności  papierów  wartościowyc<span class="_ _1"></span>h </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">wyemitowanych przez Spółkę z wyjątkiem postanowienia § 3 ust. 6 Statutu Emitenta. <span class="ff1"> </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">W rzeczonej u<span class="_ _3"></span>mowie,<span class="_ _b"></span> <span class="_ _3"></span>o zawarciu której <span class="_ _3"></span>Emite<span class="_ _1"></span>nt informował w <span class="_ _3"></span>r<span class="_ _1"></span>aporcie ESPI <span class="_ _3"></span>4/2023 z dn. 27.04.2023 r., strony zawarły </div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">postanowienia <span class="_ _23"> </span>ograniczające <span class="_ _21"> </span>prawo <span class="_ _23"> </span>znaczących <span class="_ _23"> </span>Akcjonariuszy, <span class="_ _21"> </span>będących <span class="_ _23"> </span>jednocześnie <span class="_ _23"> </span>osobami <span class="_ _21"> </span>zar<span class="_ _3"></span>ządzającymi<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>Spółce, <span class="_ _4"></span>w <span class="_ _3"></span>zakresie <span class="_ _4"></span>zbycia <span class="_ _4"></span>ich <span class="_ _3"></span>ak<span class="_ _3"></span>cji <span class="_ _4"></span>imiennych <span class="_ _3"></span>wyłącznie <span class="_ _4"></span>na <span class="_ _4"></span>rzecz <span class="_ _4"></span>innych <span class="_ _3"></span>uprawnionych <span class="_ _4"></span>do <span class="_ _4"></span>akcji <span class="_ _4"></span>imiennych <span class="_ _3"></span>lu<span class="_ _3"></span>b <span class="_ _3"></span>ich<span class="_ _1"></span> </div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">bezpośrednich krewnych lub <span class="_ _3"></span>uz<span class="_ _1"></span>yskaniu zgody na <span class="_ _3"></span>zbycie kontrolnego pakietu akcji. Postanowienie to obowiązuje <span class="_ _3"></span>do 27 </div><div class="t m0 x2 h2 y3c3 ff1 fs0 fc0 sc0 ls0 ws0">kwietnia 2028 r. </div><div class="t m0 x2 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>treścią <span class="_ _4"></span>§ <span class="_ _4"></span>3 <span class="_ _4"></span>ust. <span class="_ _3"></span>6<span class="_ _3"></span> <span class="_ _3"></span>Statutu <span class="_ _4"></span>Emitenta, <span class="_ _4"></span>przeniesienie <span class="_ _4"></span>akcji <span class="_ _4"></span>imiennej <span class="_ _4"></span>wymaga <span class="_ _4"></span>zgody <span class="_ _4"></span>Zar<span class="_ _1"></span>ządu. <span class="_ _4"></span>W <span class="_ _4"></span>razie <span class="_ _4"></span>odmowy </div><div class="t m0 x2 h2 y41f ffc fs0 fc0 sc0 ls0 ws0">udzielenia z<span class="_ _1"></span>gody <span class="_ _b"></span>na przeniesien<span class="_ _1"></span>ie <span class="_ _1"></span>akcji <span class="_ _b"></span>imien<span class="_ _3"></span>nej,<span class="_ _1"></span> <span class="_ _b"></span>Zar<span class="_ _3"></span>ząd <span class="_ _b"></span>w t<span class="_ _1"></span>erminie <span class="_ _b"></span>jednego miesiąca <span class="_ _b"></span>od <span class="_ _1"></span>dnia <span class="_ _1"></span>zgłoszenia <span class="_ _b"></span>Spółce zamiaru<span class="_ _1"></span> </div><div class="t m0 x2 h2 y346 ff1 fs0 fc0 sc0 ls0 ws0">przeniesienia <span class="_ _27"> </span>akcji, <span class="_ _1e"> </span>wsk<span class="ffc">azuje <span class="_ _1e"> </span>nabywcę <span class="_ _1e"> </span>akcji.  Cen<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _27"> </span>akc<span class="_ _3"></span>j<span class="_ _1"></span>i <span class="_ _1e"> </span>będzie <span class="_ _27"> </span>odpowiadała <span class="_ _1e"> </span>średniemu <span class="_ _27"> </span>kursowi <span class="_ _1e"> </span>akcji <span class="_ _27"> </span>n<span class="_ _3"></span>a  Giełdzie </span></div><div class="t m0 x2 h2 y83 ffc fs0 fc0 sc0 ls0 ws0">Papierów Wartościowych <span class="_ _1"></span>w Warszawie<span class="_ _1"></span> S.A. z<span class="_ _b"></span> ostatnich 9 (dziewi<span class="_ _1"></span>ęciu) miesięcy <span class="_ _1"></span>przypadających <span class="_ _1"></span>przed dniem <span class="_ _b"></span>zg<span class="_ _3"></span>łoszenia<span class="_ _1"></span> </div><div class="t m0 x2 h2 y420 ffc fs0 fc0 sc0 ls0 ws0">Spółce <span class="_ _3"></span>zamiaru <span class="_ _3"></span>przeniesienia <span class="_ _3"></span>akcji <span class="_ _3"></span>i <span class="_ _3"></span>będzie <span class="_ _3"></span>zapłacona w<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span></span>terminie <span class="_ _3"></span>jednego <span class="_ _3"></span>miesiąca <span class="_ _3"></span>od <span class="_ _3"></span>daty <span class="_ _3"></span>wskazania <span class="_ _3"></span>nabywcy <span class="_ _3"></span>przez </div><div class="t m0 x2 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">Zarząd.  <span class="ff1"> </span></div><div class="t m0 x2 h2 y423 ffc fs0 fc0 sc0 ls0 ws0">Nie występują ograniczenia co do prawa wykonywania głosu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y34b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3f3 ff8 fs0 fc2 sc0 ls0 ws0">7.3.3.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Skup akcji własnyc<span class="_ _1"></span>h<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y6ea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6eb ff1 fs0 fc0 sc0 ls0 ws0">W 2023 r. E<span class="ffc">mitent nie dokonał skupu akcji własnych.</span> </div><div class="t m0 x2 h2 y3de ff1 fs0 fc0 sc0 ls0 ws0">W <span class="ffc">okresie <span class="_ _3"></span>od dnia podjęcia przez ZWZ <span class="_ _3"></span>Spółki w dniu 22 <span class="_ _3"></span>czerwca 2022 r. stosownych <span class="_ _3"></span>uchwał<span class="_ _1"></span> nr. 2<span class="_ _3"></span>5 i 26<span class="_ _3"></span><span class="ff1"> dot. <span class="_ _3"></span>skupu akcji </span></span></div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">własnych,<span class="ff1"> <span class="_ _22"> </span></span>do <span class="_ _22"> </span>4 <span class="_ _5"> </span>października <span class="_ _4"></span>202<span class="_ _3"></span>2<span class="ff1"> </span>r. <span class="_ _4"></span>n<span class="_ _3"></span>abyto <span class="_ _4"></span>w <span class="_ _22"> </span>ramach <span class="_ _22"> </span>skupu <span class="_ _22"> </span>23 <span class="_ _22"> </span>314 <span class="_ _5"> </span>sztuk <span class="_ _22"> </span>akcji <span class="_ _22"> </span>własnych <span class="_ _22"> </span>Spółki <span class="_ _22"> </span>o <span class="_ _22"> </span>ł<span class="_ _3"></span>ącznej <span class="_ _4"></span>w<span class="_ _3"></span>artości<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3e0 ff1 fs0 fc0 sc0 ls0 ws0">261 <span class="ffc">338,75 PLN<span class="_ _3"></span>. Średni kurs <span class="_ _3"></span>na<span class="_ _1"></span>bycia akcji<span class="_ _3"></span> ważony obrotami we <span class="_ _3"></span>wskazanym wyżej okresie <span class="_ _3"></span>wyniósł 11,21 PLN <span class="_ _3"></span>za 1 akc<span class="_ _3"></span>ję.<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y3cc ffc fs0 fc0 sc0 ls0 ws0">Skupione akcje reprezentują 0,3295% udziału w kapitale zakła<span class="_ _b"></span>d<span class="_ _3"></span>owym Em<span class="_ _1"></span>itenta.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y757 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y758 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _3"></span>z r<span class="_ _3"></span>e<span class="_ _1"></span>gulaminem sk<span class="_ _3"></span>upu akcji, <span class="_ _3"></span>Zarząd Emitenta <span class="_ _3"></span>jest <span class="_ _3"></span>zobo<span class="_ _1"></span>wiązany <span class="_ _3"></span><span class="ff1">- <span class="_ _3"></span></span>nie <span class="_ _3"></span>później niż <span class="_ _3"></span>w <span class="_ _3"></span>ciąg<span class="_ _1"></span>u <span class="_ _3"></span>6 miesięcy <span class="_ _3"></span>od <span class="_ _3"></span>dnia 31 </div><div class="t m0 x2 h2 y759 ff1 fs0 fc0 sc0 ls0 ws0">grudnia <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>- <span class="_ _3"></span><span class="ffc">zwołać <span class="_ _3"></span>Walne <span class="_ _3"></span>Zgromadzenie <span class="_ _3"></span>Spółki z <span class="_ _3"></span>porządkiem <span class="_ _3"></span>obrad <span class="_ _3"></span>obejmującym <span class="_ _3"></span>co <span class="_ _3"></span>najmniej <span class="_ _3"></span>podjęcie <span class="_ _3"></span>uchwały <span class="_ _3"></span></span> </div><div class="t m0 x2 h2 y725 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>sprawie <span class="_ _4"></span>umorzenia <span class="_ _3"></span>nabytych <span class="_ _4"></span>akcji <span class="_ _4"></span>własnych <span class="_ _3"></span>Spółki <span class="_ _4"></span>oraz <span class="_ _4"></span>uchwały <span class="_ _3"></span>w <span class="_ _4"></span>sprawie <span class="_ _4"></span>obniżenia <span class="_ _4"></span>kapit<span class="_ _1"></span>ału <span class="_ _4"></span>zakła<span class="_ _3"></span>dowego <span class="_ _3"></span>S<span class="_ _3"></span>półki<span class="_ _b"></span> <span class="ff1"> </span></div><div class="t m0 x2 h2 y75a ffc fs0 fc0 sc0 ls0 ws0">w wyniku umorzenia akcji własnych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y75b ff1 fs0 fc0 sc0 ls0 ws0">Po 31 grudnia 2023 <span class="ffc">r. Emitent nie dokonał nabycia żadnych akcji własnych.</span> </div><div class="t m0 x28 hf y173 ff8 fs0 fc2 sc0 ls0 ws0">7.3.4.<span class="ffe"> <span class="_ _8"> </span></span>Informacje o akcjonariuszach  </div><div class="t m0 x2 h2 y3d2 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>tabeli <span class="_ _4"></span>pon<span class="_ _1"></span>iżej <span class="_ _3"></span>zaprezentowano <span class="_ _3"></span>zestawienie <span class="_ _4"></span>akcjonariuszy <span class="_ _3"></span>spółki <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>na <span class="_ _3"></span>dzień <span class="_ _4"></span><span class="ff1">31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>202<span class="_ _3"></span>3 <span class="_ _3"></span></span>r. <span class="_ _3"></span>oraz <span class="_ _3"></span>na <span class="_ _3"></span>dzień </div><div class="t m0 x2 h2 y6ef ffc fs0 fc0 sc0 ls0 ws0">sporządzenia niniejszego sprawozdania. Wartość nominalna akcji wynosi 1 <span class="ff1">PLN. </span></div></div><div class="c x2 y6d4 w61 ha1"><div class="t m0 x1 h4 y111 ff8 fs1 fc1 sc0 ls0 ws0">  </div></div><div class="c xe1 y6d4 w62 ha1"><div class="t m0 x23 h4 y5 ffa fs1 fc1 sc0 ls0 ws0">Liczba akcji/war<span class="_ _b"></span>t<span class="_ _3"></span>ość<span class="_ _b"></span> <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 xe2 h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">nominal<span class="_ _1"></span>na w PLN </div></div><div class="c x90 y6d4 w63 ha1"><div class="t m0 xe3 h4 y5 ffa fs1 fc1 sc0 ls0 ws0">Udział<span class="ff8"> </span></div><div class="t m0 x51 h4 y6 ff8 fs1 fc1 sc0 ls0 ws0"> w kapitale </div></div><div class="c xe4 y6d4 w64 ha1"><div class="t m0 x94 h4 y5 ff8 fs1 fc1 sc0 ls0 ws0">Liczba  </div><div class="t m0 x20 h4 y6 ffa fs1 fc1 sc0 ls0 ws0">głosów<span class="ff8"> </span></div></div><div class="c x22 y6d4 w63 ha1"><div class="t m0 xe3 h4 y5 ffa fs1 fc1 sc0 ls0 ws0">Udział <span class="ff8"> </span></div><div class="t m0 x72 h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">w WZ </div></div><div class="c x2 y75c w61 ha1"><div class="t m0 x1 h4 y5 ff8 fs1 fc3 sc0 ls0 ws0">Krzysztof Gro<span class="_ _1"></span>mkowski *** </div><div class="t m0 x1 h4 y6 ffc fs1 fc0 sc0 ls0 ws0">(Prezes Zarządu E<span class="_ _b"></span>m<span class="_ _3"></span>itenta)<span class="_ _1"></span><span class="ff8 fc3"> </span></div></div><div class="c xe1 y75c w62 ha1"><div class="t m0 x94 h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">1 389 800<span class="ff8 fc3"> </span></div></div><div class="c x90 y75c w63 ha1"><div class="t m0 xc h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">19,64%<span class="ff8 fc3"> </span></div></div><div class="c xe4 y75c w64 ha1"><div class="t m0 x3d h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">2 392 088<span class="ff8 fc3"> </span></div></div><div class="c x22 y75c w63 ha1"><div class="t m0 x3c h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">21,58%<span class="ff8 fc3"> </span></div></div><div class="c x2 y4cf w61 ha1"><div class="t m0 x1 h4 y5 ff8 fs1 fc3 sc0 ls0 ws0">Ireneusz Strzelc<span class="_ _b"></span>z<span class="_ _3"></span>a<span class="_ _1"></span>k </div><div class="t m0 x1 h4 y6 ffc fs1 fc0 sc0 ls0 ws0">(Wiceprezes Zarządu<span class="_ _1"></span> Emitenta)<span class="ff8 fc3"> </span></div></div><div class="c xe1 y4cf w62 ha1"><div class="t m0 x94 h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">1 364 800<span class="ff8 fc3"> </span></div></div><div class="c x90 y4cf w63 ha1"><div class="t m0 xc h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">19,29%<span class="ff8 fc3"> </span></div></div><div class="c xe4 y4cf w64 ha1"><div class="t m0 x3d h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">2 367 088<span class="ff8 fc3"> </span></div></div><div class="c x22 y4cf w63 ha1"><div class="t m0 x3c h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">21,35%<span class="ff8 fc3"> </span></div></div><div class="c x2 y3d7 w61 ha1"><div class="t m0 x1 h4 y5 ff8 fs1 fc3 sc0 ls0 ws0">Zbigniew Okulu<span class="_ _1"></span>s *** </div><div class="t m0 x1 h4 y6 ffc fs1 fc0 sc0 ls0 ws0">(Wiceprezes Zarządu<span class="_ _1"></span> Emitenta)<span class="ff8 fc3"> </span></div></div><div class="c xe1 y3d7 w62 ha1"><div class="t m0 xe3 h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">1 357 300<span class="ff8 fc3"> </span></div></div><div class="c x90 y3d7 w63 ha1"><div class="t m0 x3c h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">19,18%<span class="ff8 fc3"> </span></div></div><div class="c xe4 y3d7 w64 ha1"><div class="t m0 x3d h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">2 359 588<span class="ff8 fc3"> </span></div></div><div class="c x22 y3d7 w63 ha1"><div class="t m0 x3c h4 y111 ff1 fs1 fc0 sc0 ls0 ws0">21,28%<span class="ff8 fc3"> </span></div></div><div class="c x2 y2fa w61 ha2"><div class="t m0 x1 h4 y6 ffa fs1 fc3 sc0 ls0 ws0">Lech Skibiński <span class="_ _1"></span>**<span class="ff8"> </span></div></div><div class="c xe1 y2fa w62 ha2"><div class="t m0 x94 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">1 282 300 </div></div><div class="c x90 y2fa w63 ha2"><div class="t m0 x3c h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">18,12% </div></div><div class="c xe4 y2fa w64 ha2"><div class="t m0 x51 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0"> 2 284 588 </div></div><div class="c x22 y2fa w63 ha2"><div class="t m0 xc h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">20,61% </div></div><div class="c x2 yf2 w61 ha2"><div class="t m0 x1 h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">Cres Fundacja Ro<span class="_ _1"></span>dzinna * </div></div><div class="c xe1 yf2 w62 ha2"><div class="t m0 x59 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">771 17<span class="_ _1"></span>2<span class="ff8 fc3"> </span></div></div><div class="c x90 yf2 w63 ha2"><div class="t m0 xc h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">10,90%<span class="ff8 fc3"> </span></div></div><div class="c xe4 yf2 w64 ha2"><div class="t m0 x3c h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">771 17<span class="_ _1"></span>2<span class="ff8 fc3"> </span></div></div><div class="c x22 yf2 w63 ha2"><div class="t m0 xca h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">6,96%<span class="ff8 fc3"> </span></div></div><div class="c x2 y75d w61 ha2"><div class="t m0 x1 h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">Free float </div></div><div class="c xe1 y75d w62 ha2"><div class="t m0 x59 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">911 250<span class="ff8 fc3"> </span></div></div><div class="c x90 y75d w63 ha2"><div class="t m0 xc h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">12,88%<span class="ff8 fc3"> </span></div></div><div class="c xe4 y75d w64 ha2"><div class="t m0 xc h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">911 250<span class="ff8 fc3"> </span></div></div><div class="c x22 y75d w63 ha2"><div class="t m0 x94 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">8,22%<span class="ff8 fc3"> </span></div></div><div class="c x2 y75e w61 ha2"><div class="t m0 x1 h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">RAZEM </div></div><div class="c xe1 y75e w62 ha2"><div class="t m0 xca h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">7 076 622<span class="fff fc0"> </span></div></div><div class="c x90 y75e w63 ha2"><div class="t m0 xe3 h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">100%<span class="fff fc0"> </span></div></div><div class="c xe4 y75e w64 ha2"><div class="t m0 x1e h4 y6 ff8 fs1 fc3 sc0 ls49 ws0">11<span class="ls0"> 085 774<span class="fff fc0"> </span></span></div></div><div class="c x22 y75e w63 ha2"><div class="t m0 xe3 h4 y6 ff8 fs1 fc3 sc0 ls0 ws0">100%<span class="fff fc0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y75f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 y760 fff fs1 fc0 sc0 ls0 ws0">* Stan posiada<span class="_ _1"></span>nia Cres Fundac<span class="_ _1"></span>ja Rodzinna wg<span class="_ _1"></span>. zawiadom<span class="_ _1"></span>ienia o przekroczeniu progu <span class="_ _b"></span>z<span class="_ _3"></span> dn<span class="_ _b"></span>i<span class="_ _3"></span>a 02<span class="_ _1"></span>.06.2023 r. (ra<span class="_ _1"></span>port ESPI 10/2<span class="_ _1"></span>023)<span class="ff1"> </span></div><div class="t m0 x2 h15 y761 ff13 fs1 fc0 sc0 ls0 ws0">** Stan <span class="_ _3"></span>posiada<span class="_ _b"></span>n<span class="_ _3"></span>ia<span class="_ _1"></span> P. <span class="_ _3"></span>Lecha Skibińs<span class="_ _1"></span>kiego wg. <span class="_ _3"></span>zaw<span class="_ _b"></span>i<span class="_ _3"></span>ado<span class="_ _1"></span>mienia o z<span class="_ _3"></span>b<span class="_ _1"></span>yciu akcji <span class="_ _3"></span>z dnia 28.06.2023 r. (raport ESPI <span class="_ _3"></span>1<span class="_ _3"></span><span class="fff">8/202<span class="_ _1"></span>3); do dni<span class="_ _3"></span>a 20 lipca </span></div><div class="t m0 x2 h15 y762 ff13 fs1 fc0 sc0 ls0 ws0">2023 roku Wicepr<span class="_ _1"></span>ezes Zarządu KGL <span class="_ _b"></span>S.A<span class="_ _3"></span>.; od 2<span class="_ _1"></span>1 lipca 202<span class="_ _b"></span>3 roku członek Rady Nadzorczej<span class="fff"> </span></div><div class="t m0 x2 h15 y763 fff fs1 fc0 sc0 ls0 ws0">*** W dn. <span class="ff13">23 styc<span class="_ _1"></span>znia 2024 r. Za<span class="_ _1"></span>rząd Spółk<span class="_ _1"></span>i poinformował o ś<span class="_ _1"></span>mierci Wicepr<span class="_ _b"></span>e<span class="_ _3"></span>zesa Zb<span class="_ _b"></span>i<span class="_ _3"></span>gn<span class="_ _1"></span>iewa Okulusa.<span class="fff"> </span></span></div><div class="t m0 x2 h15 y438 fff fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y764 ffc fs0 fc0 sc0 ls0 ws0">Zarząd Emitenta<span class="_ _1"></span> otrzym<span class="_ _1"></span>ał <span class="_ _1"></span>w <span class="_ _1"></span>dniu 10<span class="_ _1"></span> maja<span class="_ _b"></span> 2023 <span class="_ _1"></span>r. od<span class="_ _b"></span> Nationale<span class="ff1">-Nederlanden <span class="_ _1"></span>Otwarty <span class="_ _1"></span>Fundusz <span class="_ _b"></span>Emerytalny zawiadom<span class="_ _1"></span>ie-</span></div><div class="t m0 x2 h2 y765 ffc fs0 fc0 sc0 ls0 ws0">nie o <span class="_ _3"></span>zmianie udziału w<span class="_ _3"></span> ogólnej liczbie <span class="_ _3"></span>głosów w Spółce. <span class="_ _3"></span>W wyniku zbycia <span class="_ _3"></span>akcji Spółki K<span class="_ _3"></span>GL w transakcji na <span class="_ _3"></span>GPW w W<span class="_ _3"></span>ar-</div><div class="t m0 x2 h2 y766 ff1 fs0 fc0 sc0 ls0 ws0">szawie, zawartej <span class="_ _3"></span>w dniu 28 <span class="_ _3"></span>kwietnia 2023 r., Nati<span class="_ _3"></span>onale-<span class="ffc">Nederlanden Otwarty Fundusz <span class="_ _3"></span>Emeryta<span class="_ _1"></span>lny zmniejszył <span class="_ _3"></span>stan po-</span></div><div class="t m0 x2 h1a y767 ffc fs0 fc0 sc0 ls0 ws0">siadania akcji Spółki poniżej 5% głosów na Walnym Zgromadzeniu Akcjonar<span class="_ _1"></span>iuszy Spółki.<span class="_ _3"></span><span class="ffb"> </span></div><div class="t m0 x2 h2 y768 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf30" class="pf w0 h0"><div class="pc pc30 w0 h0"><img class="bi x8 y769 w16 ha3" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">48<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>K<span class="_ _3"></span>G<span class="_ _1"></span>L <span class="_ _3"></span>w <span class="_ _4"></span>dniu <span class="_ _3"></span>1 <span class="_ _3"></span>czerwca <span class="_ _3"></span>2023 <span class="_ _4"></span>r. <span class="_ _3"></span>otrzymała <span class="_ _4"></span>od <span class="_ _3"></span>Pana <span class="_ _4"></span>Piotra <span class="_ _3"></span>Nadolskiego <span class="_ _3"></span>(dalej <span class="_ _3"></span>„Akcjonariusz”) <span class="_ _3"></span>oraz<span class="_ _3"></span> <span class="_ _3"></span>Cres <span class="_ _3"></span>Fundacja </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Rodzinna <span class="_ _3"></span>w <span class="_ _3"></span>organizacji (dalej <span class="_ _3"></span>„Fundacja”) <span class="_ _3"></span>zawiadom<span class="_ _1"></span>ienia <span class="_ _3"></span>o <span class="_ _3"></span>zmianie udziału <span class="_ _3"></span>w <span class="_ _3"></span>ogólnej li<span class="_ _3"></span>c<span class="_ _1"></span>zbie <span class="_ _3"></span>głosów w<span class="_ _3"></span> Spółce, <span class="_ _3"></span>przeka-</div><div class="t m0 x2 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0">zane na podstawie art. 69 ustawy z dnia 29 lipca 2005 r. o ofercie publi<span class="ffc">cz<span class="_ _3"></span>ne<span class="_ _1"></span>j i warunkach wprowadzania instrumentów<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">finansowych <span class="_ _3"></span>do zorganizowanego systemu <span class="_ _3"></span>obrotu <span class="_ _3"></span>oraz o <span class="_ _3"></span>spółkach <span class="_ _3"></span>publicznych. Zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>otrz<span class="_ _1"></span>ymanymi zawi<span class="_ _3"></span>adomie-</div><div class="t m0 x2 h2 y216 ff1 fs0 fc0 sc0 ls0 ws0">niami, <span class="_ _3"></span>w <span class="_ _4"></span>wyniku <span class="_ _3"></span>zaw<span class="_ _3"></span>arcia <span class="_ _3"></span>w <span class="_ _3"></span>dniu <span class="_ _4"></span>31 <span class="_ _3"></span>maja <span class="_ _4"></span>2023 <span class="_ _3"></span>r<span class="_ _3"></span>. <span class="_ _3"></span>umowy <span class="_ _3"></span>darow<span class="_ _3"></span><span class="ffc">izny <span class="_ _3"></span>pomiędzy <span class="_ _4"></span>Akcjonariuszem <span class="_ _3"></span>a <span class="_ _3"></span>Fund<span class="_ _3"></span>acją, <span class="_ _3"></span>z <span class="_ _3"></span>d<span class="_ _3"></span>niem <span class="_ _3"></span>1 </span></div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">czerwca <span class="_ _b"></span>202<span class="_ _3"></span>3 <span class="_ _0"></span>r. 771 <span class="_ _0"></span>172 akcji <span class="_ _0"></span>stanowiących 10,9<span class="_ _1"></span>0% <span class="_ _b"></span>ud<span class="_ _3"></span>z<span class="_ _1"></span>iału <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>kapitale <span class="_ _b"></span>zakładowym Spółk<span class="_ _1"></span>i <span class="_ _1"></span>i <span class="_ _b"></span>6,96% ogól<span class="_ _1"></span>nej <span class="_ _b"></span>liczby głosó<span class="_ _b"></span>w </div><div class="t m0 x2 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">na <span class="_ _21"> </span>Walnych <span class="_ _1e"> </span>Zg<span class="_ _3"></span>romadzen<span class="_ _1"></span>iu <span class="_ _21"> </span>Akcjonariuszy <span class="_ _1e"> </span>S<span class="_ _3"></span>półk<span class="_ _1"></span>i, <span class="_ _21"> </span>będących <span class="_ _1e"> </span>własnością <span class="_ _21"> </span>Akcjonariusza, <span class="_ _21"> </span>zostało<span class="_ _3"></span><span class="ff1"> <span class="_ _1e"> </span>przeni<span class="_ _3"></span>es<span class="_ _1"></span>ionych <span class="_ _21"> </span>na  </span></div><div class="t m0 x2 h2 y219 ffc fs0 fc0 sc0 ls0 ws0">Fundację. Po dokonaniu wyżej opisanej zmiany, Pan Piotr Nadol<span class="_ _1"></span>ski nie posiada akcji Spółki.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y21a ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień <span class="_ _4"></span>1 <span class="_ _4"></span>cz<span class="_ _3"></span>erwca <span class="_ _4"></span>2023 <span class="_ _4"></span>r., <span class="_ _4"></span>Cres <span class="_ _4"></span>Fundacja <span class="_ _4"></span>Rodzinna <span class="_ _4"></span>posiada <span class="_ _4"></span>771 <span class="_ _4"></span>172<span class="_ _3"></span> <span class="_ _4"></span>akcji <span class="_ _3"></span>stanowi<span class="_ _3"></span>ą<span class="_ _1"></span>cych <span class="_ _4"></span>10,90% <span class="_ _4"></span>udziału <span class="_ _4"></span>w <span class="_ _5"> </span><span class="ff1">kapitale </span></div><div class="t m0 x2 h2 y21b ffc fs0 fc0 sc0 ls0 ws0">zakładowym Spółki i 6,96% ogólnej liczby głosów na Walnym<span class="_ _1"></span> Zgromadzeniu Akcjonariuszy Spółki.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3c7 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _3"></span>2<span class="_ _3"></span>8 <span class="_ _3"></span>oraz <span class="_ _4"></span>29 <span class="_ _4"></span>czerwca <span class="_ _3"></span>2<span class="_ _3"></span>023 <span class="_ _3"></span>r. <span class="_ _4"></span>do <span class="_ _4"></span>Spółki <span class="_ _4"></span>wpłynęły <span class="_ _3"></span>powiadomienia <span class="_ _4"></span>związane <span class="_ _3"></span>z <span class="_ _4"></span>dokonaniem <span class="_ _4"></span>transakcji <span class="_ _4"></span>na <span class="_ _4"></span>akcjach </div><div class="t m0 x2 h2 y3c8 ffc fs0 fc0 sc0 ls0 ws0">Spółki  przez  Wiceprezesa  Zarządu  Spółki,  Pana  Lecha  Skibińskiego  oraz  Prezesa  Zarządu  Spółki,  Pana  Krzysztofa </div><div class="t m0 x2 h2 y3c9 ff1 fs0 fc0 sc0 ls0 ws0">Gromkowskiego. <span class="_ _3"></span><span class="ffc">Szczegółowe <span class="_ _3"></span>informacje zostały <span class="_ _3"></span>zamieszczone <span class="_ _3"></span>w <span class="_ _3"></span>raporcie <span class="_ _3"></span>bie<span class="_ _1"></span>żącym <span class="_ _3"></span>17/2023 <span class="_ _3"></span>z dn. <span class="_ _3"></span>29 <span class="_ _3"></span>czerwca <span class="_ _3"></span>2023<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y3a5 ff1 fs0 fc0 sc0 ls30 ws0">r.<span class="ls0"> </span></div><div class="t m0 x2 h58 y3dc ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3a7 ff8 fs0 fc2 sc0 ls0 ws0">7.3.5.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Wskazanie zmian w strukturze własności znacznych pakietów akcji emitenta w okresie </span></span> </div><div class="t m0 x29 he y3a8 ff8 fs0 fc2 sc0 ls0 ws0">od przekazania poprzedniego raportu </div><div class="t m0 x2 h2 y580 ffc fs0 fc0 sc0 ls0 ws0">Od  dnia  przekazania  p<span class="_ _1"></span>oprzedniego  raportu  okre<span class="_ _1"></span>sowego  tj.  raportu  za <span class="_ _5"> </span>tr<span class="_ _3"></span>zy <span class="_ _5"> </span>kwartały  2023  r.<span class="ff1 ls2a">, <span class="_ _27"> </span></span>nie  wystąpiły  zmiany <span class="ff1"> </span></div><div class="t m0 x2 h2 y55 ffc fs0 fc0 sc0 ls0 ws0">w zakresie znaczących akcjonariuszy Spółki<span class="ff1 ls2a">. <span class="ls0"> </span></span></div><div class="t m0 x28 hf y34f ff8 fs0 fc2 sc0 ls0 ws0">7.3.6.<span class="ffe"> <span class="_ _8"> </span></span>Lock-up  </div><div class="t m0 x2 h2 y3cc ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>związku <span class="_ _4"></span>z <span class="_ _3"></span>zawar<span class="_ _3"></span>c<span class="_ _1"></span>iem <span class="_ _4"></span>przez <span class="_ _3"></span>Emitenta<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>27 <span class="_ _3"></span>kw<span class="_ _3"></span>ietnia <span class="_ _3"></span>2023 <span class="_ _4"></span>r. <span class="_ _4"></span>ze <span class="_ _3"></span>spółką <span class="_ _4"></span>Berano <span class="_ _4"></span>sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.<span class="ff1"> <span class="_ _4"></span></span>umowy <span class="_ _4"></span>sprzedaży, <span class="_ _4"></span>a <span class="_ _3"></span>n<span class="_ _3"></span>astępnie<span class="_ _b"></span> </div><div class="t m0 x2 h2 y757 ffc fs0 fc0 sc0 ls0 ws0">najmu <span class="_ _5"> </span>długoterminowego <span class="_ _5"> </span>wybranych <span class="_ _5"> </span>nieruchomości <span class="_ _5"> </span>Emitenta <span class="_ _5"> </span>zlokalizowanych <span class="_ _5"> </span>w <span class="_ _5"> </span>Czosnowie<span class="_ _3"></span><span class="ff1"> <span class="_ _22"> </span>(opisanym <span class="_ _5"> </span>w  pkt<span class="_ _b"></span>  4.6.<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y758 ff1 fs0 fc0 sc0 ls0 ws0">niniejszego <span class="_ _21"> </span>Sprawozdania)<span class="ls2a">, <span class="_ _1e"> </span></span>w <span class="_ _21"> </span>rzeczonej <span class="_ _1e"> </span>umowie <span class="_ _21"> </span>strony <span class="_ _21"> </span><span class="ffc">zawarły <span class="_ _1e"> </span>postanowienia <span class="_ _21"> </span>ograniczaj<span class="_ _b"></span>ące<span class="_ _3"></span> <span class="_ _1e"> </span>prawo <span class="_ _1e"> </span>znaczących </span></div><div class="t m0 x2 h2 y759 ffc fs0 fc0 sc0 ls0 ws0">Akcjonariuszy, <span class="_ _27"> </span>będąc<span class="_ _3"></span>ych  jednocześnie <span class="_ _1e"> </span>osobami <span class="_ _27"> </span>zarząd<span class="_ _3"></span>zając<span class="_ _b"></span>ymi <span class="_ _1e"> </span>w <span class="_ _1e"> </span>Spółce, <span class="_ _1e"> </span>w <span class="_ _27"> </span>zak<span class="_ _3"></span>resie  zbycia <span class="_ _1e"> </span>ich<span class="_ _3"></span>  akcji <span class="_ _1e"> </span>imiennych </div><div class="t m0 x2 h2 y725 ffc fs0 fc0 sc0 ls0 ws0">wyłącznie <span class="_ _3"></span>na <span class="_ _3"></span>rzecz <span class="_ _3"></span>innych <span class="_ _3"></span>uprawnionych <span class="_ _3"></span>do <span class="_ _3"></span>akcji i<span class="_ _3"></span>mien<span class="_ _1"></span>nych <span class="_ _3"></span>lub i<span class="_ _3"></span>ch <span class="_ _3"></span>bezpośrednich <span class="_ _3"></span>krewnych lub <span class="_ _3"></span>uz<span class="_ _3"></span><span class="ff1">yskaniu <span class="_ _3"></span>zgody <span class="_ _3"></span>na </span></div><div class="t m0 x2 h2 y75a ffc fs0 fc0 sc0 ls0 ws0">zbycie kontrolnego pakietu akcji. Postanowienie to obowiązuje <span class="_ _1"></span>do 27 kwietnia 2028 roku.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h1a y76a ffb fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y445 ff8 fs0 fc2 sc0 ls0 ws0">7.3.7.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Zestawienie stanu posiadania akcji emi<span class="_ _1"></span>tenta lub uprawnień do nich przez osoby zarządzające <span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x29 he y26 ffa fs0 fc2 sc0 ls0 ws0">i nadzorujące emitenta na dzień przekazania raportu<span class="ff8"> </span></div><div class="t m0 x2 h2 y22a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y76b ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień 31.<span class="_ _1"></span>12.2023 <span class="_ _1"></span>r., <span class="_ _b"></span>jak równi<span class="_ _1"></span>eż <span class="_ _1"></span>na <span class="_ _b"></span>d<span class="_ _3"></span>zień <span class="_ _b"></span>publikacji <span class="_ _1"></span>niniejszego <span class="_ _b"></span>sprawozdania, osoby <span class="_ _0"></span>w<span class="_ _3"></span>chodzące <span class="_ _b"></span>w <span class="_ _1"></span>skład Za<span class="_ _b"></span>rząd<span class="_ _3"></span>u <span class="_ _b"></span>oraz </div><div class="t m0 x2 h2 y62 ffc fs0 fc0 sc0 ls0 ws0">Rady  Nadzorczej <span class="_ _5"> </span>Emitenta  pos<span class="_ _1"></span>iadają  akcje <span class="_ _5"> </span>Spółki.  Szczegóło<span class="_ _b"></span>we  informacje  na <span class="_ _5"> </span>temat  stan<span class="_ _1"></span>u <span class="_ _33"> </span>posiadania  akcj<span class="_ _1"></span>i  prze<span class="_ _1"></span>z </div><div class="t m0 x2 h2 y76c ffc fs0 fc0 sc0 ls0 ws0">poszczególne <span class="_ _1e"> </span>osoby <span class="_ _1e"> </span>w<span class="_ _3"></span>chodzą<span class="_ _b"></span>c<span class="_ _3"></span>e <span class="_ _1e"> </span>w <span class="_ _1e"> </span>skład <span class="_ _1e"> </span>Zarządu <span class="_ _21"> </span>oraz <span class="_ _1e"> </span>Rady <span class="_ _1e"> </span>Nadzorczej <span class="_ _1e"> </span>zostały <span class="_ _21"> </span>przedsta<span class="_ _1"></span>wione <span class="_ _1e"> </span>w <span class="_ _1e"> </span>punkcie <span class="_ _21"> </span><span class="ff1">7.3.4. </span></div><div class="t m0 x2 h2 y76d ff1 fs0 fc0 sc0 ls0 ws0">niniejszego sprawozdania. </div><div class="t m0 x2 h2 y76e ffc fs0 fc0 sc0 ls0 ws0">Osoby zarządzające i nadzorujące nie posiadają uprawnień do akcji Emitenta.<span class="ff1"> </span></div><div class="t m0 x2 h2 y76f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"> </span>okresie <span class="_ _22"> </span>od <span class="_ _5"> </span>dnia <span class="_ _22"> </span>przekazania <span class="_ _22"></span>poprzedniego <span class="_ _22"></span>raportu <span class="_ _22"> </span>okresowego <span class="_ _22"> </span>tj. <span class="_ _5"> </span>raportu <span class="_ _22"></span>za <span class="_ _5"> </span><span class="ffc">trzy <span class="_ _22"> </span>kwartały <span class="_ _22"> </span></span>202<span class="_ _3"></span>3<span class="_ _b"></span> <span class="_ _5"> </span>r<span class="ls2a">.,</span> <span class="_ _22"> </span><span class="ffc">n<span class="_ _3"></span>ie <span class="_ _4"></span>wystąpił<span class="_ _3"></span>y<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y770 ff1 fs0 fc0 sc0 ls0 ws0">zmiany w tym zakresie. </div><div class="t m0 x2 h45 y771 ffb fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y772 ff8 fs0 fc2 sc0 ls0 ws0">7.3.8.<span class="ffe"> <span class="_ _8"> </span></span>Potencjalne zmiany struktury akcjonariatu (w tym akcje pracownicze) </div><div class="t m0 x2 h2 y123 ffc fs0 fc0 sc0 ls0 ws0">W najbliższej przyszłości <span class="_ _1"></span>nie przewiduje się z<span class="_ _1"></span>naczących zmian w strukturze akc<span class="_ _1"></span>jonariatu, z wyjątkiem<span class="ff1"> prawdopodobnej </span></div><div class="t m0 x2 h2 y477 ff1 fs0 fc0 sc0 ls0 ws0">sukcesji akcji <span class="ffc">po zma<span class="_ _1"></span>rłym Panu Zbigniewie Oku<span class="_ _1"></span>lusie, natomiast <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _1"></span>dzień publikacji niniejszego <span class="_ _b"></span>sprawozdania Spółka nie </span></div><div class="t m0 x2 h2 y773 ffc fs0 fc0 sc0 ls0 ws0">otrzymała żadnych zawiadomie<span class="_ _1"></span>ń w tym <span class="_ _1"></span>przedmiocie. Emitent ani sam, <span class="_ _1"></span>ani też przez jakiekolwie<span class="_ _1"></span>k podmioty zależne<span class="_ _3"></span><span class="ff1"> <span class="_ _1"></span>czy </span></div><div class="t m0 x2 h2 y599 ffc fs0 fc0 sc0 ls0 ws0">inne osoby działające w jego imieniu bądź na jego rzecz, nie posiada akcji Emitenta. <span class="ff1"> </span></div><div class="t m0 x2 h2 y236 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _5"> </span>nie <span class="_ _5"> </span>wyemitował <span class="_ _5"> </span>żadnych <span class="_ _5"> </span>zamiennych <span class="_ _5"> </span>papierów <span class="_ _5"> </span>wartościowych, <span class="_ _5"> </span>wymiennych <span class="_ _5"> </span>papierów <span class="_ _5"> </span>w<span class="_ _3"></span>ar<span class="_ _1"></span>tościowych <span class="_ _5"> </span>ani<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y237 ffc fs0 fc0 sc0 ls0 ws0">papierów <span class="_ _4"></span>wartościowych <span class="_ _22"> </span>z <span class="_ _4"></span>w<span class="_ _3"></span>ar<span class="_ _1"></span>rantami. <span class="_ _4"></span>W<span class="_ _3"></span> <span class="_ _4"></span>szczególności<span class="ff1">, <span class="_ _22"></span></span>Emitent <span class="_ _22"></span>nie <span class="_ _4"></span>wyemitował <span class="_ _4"></span>żad<span class="_ _3"></span>nych <span class="_ _3"></span>obli<span class="_ _3"></span>gacji <span class="_ _4"></span>zamiennych <span class="_ _4"></span>na </div><div class="t m0 x2 h2 y238 ff1 fs0 fc0 sc0 ls0 ws0">jego <span class="_ _33"> </span>akcje <span class="_ _5"> </span><span class="ffc">ani <span class="_ _5"> </span>obli<span class="_ _3"></span>gacji<span class="_ _1"></span> <span class="_ _5"> </span>z  praw<span class="_ _1"></span>em <span class="_ _5"> </span>pierwszeństw<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _5"> </span>objęcia  ak<span class="_ _1"></span>cji <span class="_ _5"> </span>Emitenta. <span class="_ _5"> </span>W  Spółce<span class="ff1"> <span class="_ _5"> </span></span>n<span class="_ _3"></span>ie <span class="_ _5"> </span>funkcjonują<span class="ff1"> <span class="_ _5"> </span>programy  akc<span class="_ _1"></span>ji </span></span></div><div class="t m0 x2 h2 y239 ff1 fs0 fc0 sc0 ls0 ws0">pracowniczych. </div><div class="t m0 x2 h1a y774 ffb fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y775 ff8 fs5 fc2 sc0 ls0 ws0">7.4.<span class="ffe"> <span class="_ _49"> </span></span>Walne zg<span class="_ _3"></span>romadzenie, prawa akcjonariuszy i za<span class="_ _3"></span>sady zmiany statutu<span class="_ _3"></span> </div><div class="t m0 x28 hf y776 ff8 fs0 fc2 sc0 ls0 ws0">7.4.1.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Op<span class="_ _3"></span>is<span class="_ _1"></span> sposobu działania walnego zgromadzenia i jego zasadnicze uprawnienia<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y777 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>Spółce <span class="_ _22"> </span>obowiązuje <span class="_ _5"> </span>Regulamin <span class="_ _5"> </span>Walnego <span class="_ _5"> </span>Zgromadzenia, <span class="_ _22"></span>który <span class="_ _22"> </span>zost<span class="_ _3"></span>ał <span class="_ _22"></span>uchwalony <span class="_ _5"> </span>na <span class="_ _22"> </span>podstawie <span class="_ _5"> </span>§ <span class="_ _5"> </span>13 <span class="_ _22"> </span>ust<span class="_ _3"></span>. <span class="_ _22"></span>3 <span class="_ _22"> </span>S<span class="_ _3"></span>tat<span class="_ _1"></span>utu </div><div class="t m0 x2 h2 y778 ffc fs0 fc0 sc0 ls0 ws0">Uchwałą <span class="_ _5"> </span>nr<span class="ff1">. <span class="_ _5"> </span></span>2<span class="_ _3"></span>1<span class="_ _1"></span> <span class="_ _5"> </span>Zwyczajnego <span class="_ _22"> </span>W<span class="_ _3"></span>alnego <span class="_ _22"> </span>Zgromadzenia <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>z <span class="_ _5"> </span>dnia <span class="_ _5"> </span>5 <span class="_ _5"> </span>czerwca <span class="_ _5"> </span>20<span class="_ _3"></span>18 <span class="_ _22"> </span>r. <span class="_ _5"> </span>i <span class="_ _5"> </span>u<span class="_ _3"></span>do<span class="_ _1"></span>stępniony <span class="_ _5"> </span>do <span class="_ _5"> </span>publicznej </div></div></div><div class="pi"></div></div>
<div id="pf31" class="pf w0 h0"><div class="pc pc31 w0 h0"><img class="bi x8 y779 w16 ha4" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls16 ws0">49<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">wiadomości  w <span class="_ _5"> </span>r<span class="_ _3"></span>amach <span class="_ _5"> </span>raportu  bieżącego <span class="_ _5"> </span>nr  15/2018  w <span class="_ _5"> </span>systemie  ESPI  w <span class="_ _5"> </span>dniu  5 <span class="_ _33"> </span>czerwca <span class="_ _5"> </span>2<span class="_ _3"></span>018 <span class="_ _5"> </span>r.<span class="_ _3"></span><span class="ff1">  Aktualna  wersja </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Regulaminu Walnego Zgromadzenia udostępniona jest na stronie internetowej Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">Walne Zgromadzenie z<span class="_ _1"></span>wołuje się p<span class="_ _1"></span>rzez ogłoszenie dokonywa<span class="_ _1"></span>ne na st<span class="_ _b"></span>r<span class="_ _3"></span>onie <span class="_ _b"></span>i<span class="_ _3"></span>nternetowej <span class="_ _b"></span>S<span class="_ _3"></span>półk<span class="_ _1"></span>i oraz w <span class="_ _1"></span>sposób okre<span class="_ _1"></span>ślony </div><div class="t m0 x2 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">KSH <span class="_ _22"></span>oraz <span class="_ _22"> </span>zgodnie <span class="_ _22"> </span>z <span class="_ _5"> </span>Ustawą <span class="_ _4"></span>o <span class="_ _22"> </span>Oferci<span class="_ _3"></span>e <span class="_ _4"></span>Publicznej. <span class="_ _22"> </span>Ogłoszenie <span class="_ _22"></span>powinno <span class="_ _22"> </span>być <span class="_ _22"> </span>dokonane <span class="_ _5"> </span>co <span class="_ _22"></span>najmniej <span class="_ _22"></span>na <span class="_ _22"></span>26 <span class="_ _22"> </span>dni <span class="_ _22"> </span>przed </span></div><div class="t m0 x2 h2 y307 ff1 fs0 fc0 sc0 ls0 ws0">terminem Walnego Zgromadzenia.  </div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">Zgodnie ze Statutem Emitenta WZ odbywają się w Warszawie<span class="ff1">, Klaudynie albo w siedzibie Emitenta.  </span></div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">Zwyczajne <span class="_ _5"> </span>Walne <span class="_ _22"> </span>Zg<span class="_ _3"></span>romadzeni<span class="_ _b"></span>e <span class="_ _5"> </span>(ZW<span class="_ _3"></span>Z) <span class="_ _22"></span>powinno <span class="_ _5"> </span>odbyć <span class="_ _5"> </span>się <span class="_ _5"> </span>w <span class="_ _22"> </span>nieprz<span class="_ _3"></span>ek<span class="_ _1"></span>raczalnym <span class="_ _22"> </span>ter<span class="_ _3"></span>minie <span class="_ _22"> </span>do <span class="_ _5"> </span>dnia <span class="_ _5"> </span>30 <span class="_ _5"> </span>czerwca <span class="_ _5"> </span>roku </div><div class="t m0 x2 h2 y25f ffc fs0 fc0 sc0 ls0 ws0">następującego <span class="_ _4"></span>po <span class="_ _4"></span>każdym <span class="_ _4"></span>zakończonym <span class="_ _4"></span>roku <span class="_ _4"></span>obrotowym. <span class="_ _4"></span>ZWZ <span class="_ _4"></span>zwołuje <span class="_ _22"></span>Zarząd. <span class="_ _4"></span>Rada <span class="_ _4"></span>Nadzorcza <span class="_ _4"></span>ma <span class="_ _4"></span>prawo <span class="_ _4"></span>zwołania </div><div class="t m0 x2 h2 y3a2 ffc fs0 fc0 sc0 ls0 ws0">ZWZ, <span class="_ _21"> </span>jeżeli <span class="_ _1e"> </span>Zar<span class="_ _3"></span>ząd <span class="_ _1e"> </span>nie <span class="_ _21"> </span>zwoła <span class="_ _21"> </span>go <span class="_ _1e"> </span>w <span class="_ _23"> </span>terminie <span class="_ _21"> </span>określonym <span class="_ _1e"> </span>w<span class="_ _3"></span> <span class="_ _1e"> </span>KSH <span class="_ _21"> </span>lub <span class="_ _21"> </span>w <span class="_ _21"> </span>Statucie <span class="_ _1e"> </span>oraz<span class="_ _3"></span> <span class="_ _1e"> </span>Nadzwyczajnego <span class="_ _21"> </span>Walnego </div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _4"></span>(NWZ), <span class="_ _4"></span>jeżeli <span class="_ _4"></span>zwołanie <span class="_ _4"></span>go <span class="_ _4"></span>uzna <span class="_ _4"></span>za <span class="_ _4"></span>wskazane. <span class="_ _4"></span>NWZ <span class="_ _4"></span>powinno <span class="_ _3"></span>być <span class="_ _22"></span>zwoływane <span class="_ _4"></span>w <span class="_ _3"></span>ciągu <span class="_ _4"></span>d<span class="_ _3"></span>wóc<span class="_ _1"></span>h <span class="_ _4"></span>tygodni <span class="_ _4"></span>od </div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">złożenia żądania przez uprawniony podmiot i powinno się odbyć najwcześniej jak <span class="_ _3"></span>to będzie możliwe, nie później jednak </div><div class="t m0 x2 h2 y6e8 ffc fs0 fc0 sc0 ls0 ws0">niż w terminie dwóch miesięcy od dnia przedstawienia Zarządo<span class="_ _1"></span>wi żądania (§ 3 ust. 6 Regulaminu WZ Emitenta).<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y34a ff1 fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _22"></span><span class="ffc">akcjonariusz <span class="_ _22"> </span>lub <span class="_ _5"> </span>akcjonariusze <span class="_ _4"></span>Spółki<span class="_ _3"></span></span>, <span class="_ _4"></span><span class="ffc">reprez<span class="_ _3"></span>e<span class="_ _1"></span>ntujący <span class="_ _22"></span>co <span class="_ _22"></span>najmniej <span class="_ _22"> </span>jed<span class="_ _3"></span>ną <span class="_ _4"></span>dwudziestą <span class="_ _22"></span>kapitału <span class="_ _22"> </span>zakł<span class="_ _3"></span>a<span class="_ _1"></span>dowego </span></div><div class="t m0 x2 h2 y50 ffc fs0 fc0 sc0 ls0 ws0">Spółki<span class="ff1">, <span class="_ _4"></span></span>mogą <span class="_ _4"></span>żądać<span class="_ _1"></span> <span class="_ _4"></span>zwołania <span class="_ _3"></span>nadzwyczajnego <span class="_ _4"></span>Walnego <span class="_ _3"></span>Zgromadzenia <span class="_ _4"></span>i <span class="_ _4"></span>umieszczenia <span class="_ _3"></span>określonych <span class="_ _4"></span>spraw <span class="_ _3"></span>w <span class="_ _4"></span>porządku </div><div class="t m0 x2 h2 y34b ffc fs0 fc0 sc0 ls0 ws0">obrad <span class="_ _b"></span>teg<span class="_ _3"></span>o <span class="_ _b"></span>Walnego Zgromadze<span class="_ _1"></span>nia. <span class="_ _b"></span>Żąd<span class="_ _3"></span>anie <span class="_ _b"></span>zwołania <span class="ff1">N</span>adzwyczajnego <span class="_ _b"></span>Walnego Zgromadzenia <span class="_ _b"></span>należy złożyć <span class="_ _b"></span>Zarządowi </div><div class="t m0 x2 h2 y34c ffc fs0 fc0 sc0 ls0 ws0">na <span class="_ _22"></span>piśmie <span class="_ _22"> </span>lub <span class="_ _22"> </span>w<span class="_ _3"></span><span class="ff1"> </span>postaci <span class="_ _4"></span>elektronicznej. <span class="_ _22"></span>Jeżeli<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>w <span class="_ _22"> </span>ter<span class="_ _3"></span>mi<span class="_ _1"></span>nie <span class="_ _22"></span>dwóch <span class="_ _22"></span>tygodni <span class="_ _22"> </span>od <span class="_ _5"> </span>dnia <span class="_ _4"></span>prze<span class="_ _3"></span>dstaw<span class="_ _b"></span>i<span class="_ _3"></span>enia <span class="_ _4"></span>żąd<span class="_ _3"></span>a<span class="_ _1"></span>nia <span class="_ _22"></span>Zarządowi </div><div class="t m0 x2 h2 y139 ff1 fs0 fc0 sc0 ls0 ws0">N<span class="ffc">adzwyczajne <span class="_ _f"> </span>W<span class="_ _3"></span>alne <span class="_ _f"> </span>Zgromadzenie <span class="_ _12"> </span>nie <span class="_ _12"> </span>zostanie <span class="_ _12"> </span>zwołane, <span class="_ _f"> </span>sąd <span class="_ _12"> </span>rejestrow<span class="_ _3"></span>y <span class="_ _12"> </span>może <span class="_ _12"> </span>upoważnić <span class="_ _f"> </span>do <span class="_ _a"> </span>zwołania<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0">N<span class="ffc">adzwyczajnego <span class="_ _24"> </span>Walnego <span class="_ _24"> </span>Zgromadzenia <span class="_ _24"> </span>akcjonariuszy <span class="_ _24"> </span>Spółki <span class="_ _24"> </span>występujących <span class="_ _24"> </span>z <span class="_ _24"> </span>tym <span class="_ _24"> </span>żądaniem. <span class="_ _24"> </span>Sąd <span class="_ _24"> </span>wyznacza </span></div><div class="t m0 x2 h2 y34d ffc fs0 fc0 sc0 ls0 ws0">przewodniczącego tego Walnego Zgromadzenia.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">Statut nie upoważnia innych osób do zwołania Walnego Zgromadzenia Emitenta.<span class="ff1"> </span></div><div class="t m0 x2 h2 y6ec ffc fs0 fc0 sc0 ls0 ws0">Prawo <span class="_ _22"> </span>uczestniczenia <span class="_ _22"> </span>w <span class="_ _5"> </span>Walnym <span class="_ _22"></span>Zgromadzeniu <span class="_ _22"> </span>mają <span class="_ _22"> </span>tylko <span class="_ _5"> </span>osoby <span class="_ _4"></span>będące <span class="_ _5"> </span>akcjonariuszami <span class="_ _22"> </span>Spółki <span class="_ _22"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _22"> </span>szesnaście <span class="_ _22"> </span>dni </div><div class="t m0 x2 h2 y6ed ffc fs0 fc0 sc0 ls0 ws0">przed <span class="_ _33"> </span>jego <span class="_ _5"> </span>datą <span class="_ _33"> </span>(dzień <span class="_ _5"> </span>rejestracji <span class="_ _5"> </span>uczestnictwa).  Akc<span class="_ _1"></span>jonariusze <span class="_ _5"> </span>mają  prawo<span class="_ _b"></span>  uczestniczyć <span class="_ _5"> </span>i <span class="_ _5"> </span>wykonywać  na <span class="_ _5"> </span>Walnym </div><div class="t m0 x2 h2 y3cd ffc fs0 fc0 sc0 ls0 ws0">Zgromadzeniu <span class="_ _21"> </span>prawo <span class="_ _23"> </span>głosu <span class="_ _23"> </span>osobiście <span class="_ _21"> </span>lub<span class="ff1"> <span class="_ _23"> </span></span>przez <span class="_ _23"> </span>swojego <span class="_ _23"> </span>pełnomocnika. <span class="_ _21"> </span>Każdy <span class="_ _21"> </span>akcj<span class="_ _3"></span>o<span class="_ _1"></span>nariusz <span class="_ _21"> </span>ma <span class="_ _23"> </span>ponadto <span class="_ _21"> </span>prawo </div><div class="t m0 x2 h2 y3ce ffc fs0 fc0 sc0 ls0 ws0">wypowiedzieć <span class="_ _5"> </span>się <span class="_ _5"> </span>w <span class="_ _5"> </span>sprawach <span class="_ _5"> </span>objętych <span class="_ _5"> </span>porządkiem <span class="_ _5"> </span>obrad.  Pr<span class="_ _b"></span>ec<span class="_ _3"></span>yzyjny <span class="_ _22"> </span>opis  p<span class="_ _1"></span>rocedur <span class="_ _5"> </span>dotyczących <span class="_ _5"> </span>uczestnictwa <span class="_ _22"> </span>w </div><div class="t m0 x2 h2 y3e1 ffc fs0 fc0 sc0 ls0 ws0">Walnym <span class="_ _24"> </span>Zgromadzeniu <span class="_ _24"> </span>i <span class="_ _24"> </span>wykonywania <span class="_ _24"> </span>prawa <span class="_ _24"> </span>głosu <span class="_ _24"> </span>każdorazowo <span class="_ _24"> </span>zamieszczany <span class="_ _24"> </span>jest <span class="_ _24"> </span>w <span class="_ _24"> </span>ogłosz<span class="_ _3"></span><span class="ff1">eniu <span class="_ _24"> </span>o <span class="_ _24"> </span>Walnym </span></div><div class="t m0 x2 h2 y3e2 ff1 fs0 fc0 sc0 ls0 ws0">Zgromadzeniu. </div><div class="t m0 x2 h2 y467 ffc fs0 fc0 sc0 ls0 ws0">Do <span class="_ _27"> </span>kompetencji <span class="_ _1e"> </span>Waln<span class="_ _3"></span>e<span class="_ _1"></span>go <span class="_ _27"> </span>Zg<span class="_ _3"></span>ro<span class="_ _1"></span>madzenia <span class="_ _1e"> </span>należy  podejmowanie <span class="_ _1e"> </span>decyzji <span class="_ _1e"> </span>dotyczących <span class="_ _1e"> </span>spraw  w <span class="_ _1e"> </span>zakresie <span class="_ _1e"> </span>organizacji </div><div class="t m0 x2 h2 y3e3 ff1 fs0 fc0 sc0 ls0 ws0">i funkcjonowania S<span class="ffc">półki, z zastrzeżeniem przypadków określonych w Kodeksie spółek handlowy<span class="_ _1"></span>ch (KSH) i Statucie.<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y173 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _3"></span>informacje <span class="_ _3"></span>o <span class="_ _3"></span>formule <span class="_ _3"></span>zwoływania <span class="_ _3"></span>WZ <span class="_ _3"></span>(i <span class="_ _3"></span>rejestracji <span class="_ _3"></span>na <span class="_ _3"></span>WZ) <span class="_ _3"></span>będą <span class="_ _3"></span>ogłaszane <span class="_ _3"></span>przez <span class="_ _3"></span>Emitenta <span class="_ _3"></span>w <span class="_ _3"></span>„Ogłoszeni<span class="_ _b"></span>u </div><div class="t m0 x2 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ffc">zwołaniu WZ” każdorazowo w ramach ogłaszania o zwołaniu WZ.</span> </div><div class="t m0 x2 h2 y6ef ffc fs0 fc0 sc0 ls0 ws0">Zgodnie ze Statutem, do kompetencji Walnego Zgromadzenia należy m.<span class="_ _1"></span>in.:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y390 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">powołanie i odwołanie członków Rady Nadzorczej;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y391 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">ustalanie zasad oraz wysokości wynagrodzeń członków Rady Nadzorczej;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y3d3 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">tworzenie, użycie i likwidacja kapitałów rezerwowych i innych funduszy celowych, użycie kapit<span class="_ _b"></span>ał<span class="_ _3"></span>u zapasowego.<span class="ff1"> </span></span></span></div><div class="t m0 x86 h2 y3d4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3b7 ff8 fs0 fc2 sc0 ls0 ws0">7.4.2.<span class="ffe"> <span class="_ _2a"> </span></span>Prawa akcjonarius<span class="_ _1"></span>zy </div><div class="t m0 x2 h2 y14b ffc fs0 fc0 sc0 ls0 ws0">Akcjonariuszom <span class="_ _4"></span>przysługuje <span class="_ _4"></span>szereg <span class="_ _4"></span>praw <span class="_ _22"></span>wobec <span class="_ _22"></span><span class="ff1">S</span>półki. <span class="_ _4"></span>Prawa <span class="_ _4"></span>akcjonariuszy <span class="_ _4"></span>i <span class="_ _4"></span>sposób <span class="_ _4"></span>i<span class="_ _3"></span>ch <span class="_ _3"></span>wykonywani<span class="_ _3"></span>a <span class="_ _4"></span>określone <span class="_ _4"></span>są <span class="ff1"> </span></div><div class="t m0 x2 h2 y3e8 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>K<span class="_ _3"></span>SH <span class="_ _3"></span>oraz <span class="_ _3"></span>Statucie. <span class="_ _4"></span>Prawo <span class="_ _4"></span>handlowe <span class="_ _3"></span>chroni <span class="_ _4"></span>też <span class="_ _3"></span>interesy <span class="_ _3"></span>dr<span class="_ _3"></span>o<span class="_ _1"></span>bnych <span class="_ _3"></span>akcj<span class="_ _3"></span>onariuszy. <span class="_ _3"></span>Prawa <span class="_ _3"></span>akcjonariuszy <span class="_ _4"></span>dzielą <span class="_ _3"></span>się <span class="_ _4"></span>na </div><div class="t m0 x2 h2 y3d8 ff1 fs0 fc0 sc0 ls0 ws0">dwie <span class="_ _21"> </span>kategorie <span class="_ _1e"> </span><span class="ffc">–<span class="_ _3"></span></span> <span class="_ _1e"> </span><span class="ffc">prawa <span class="_ _21"> </span>majątkowe <span class="_ _1e"> </span>i<span class="_ _3"></span> <span class="_ _1e"> </span>prawa <span class="_ _21"> </span>korporacyjne. <span class="_ _1e"> </span>Do <span class="_ _21"> </span>najważniejszych <span class="_ _21"> </span>praw <span class="_ _1e"> </span>akcjonariuszy <span class="_ _21"> </span>należą <span class="_ _21"> </span>(dwi<span class="_ _1"></span>e </span></div><div class="t m0 x2 h2 y3e9 ff1 fs0 fc0 sc0 ls0 ws0">podstawowe kategorie): </div><div class="t m0 x2 h44 y14e ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Prawa majątkowe, obejmujące:<span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y398 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">prawo do udziału w podziale zysku (dywidenda);<span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y3be ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">prawo pierwszeństwa do objęcia akcji nowej em<span class="_ _1"></span>isji (prawo poboru);<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y276 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">prawo do udziału w podziale majątku spółki w<span class="_ _1"></span> razie jej likwidacji;<span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y77a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">prawo do sprzedaży akcji.<span class="ff1"> </span></span></span></div><div class="t m0 x86 h58 y77b ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y155 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Prawa korporacyjne, obejmujące:<span class="ff1"> </span></span></span></div><div class="t m0 xe5 h44 y156 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">prawo do <span class="ffc">ud<span class="_ _3"></span>z<span class="_ _1"></span>iału i głosowania przy podejmowaniu uchwał na Walnym Zgromadzeniu;<span class="ff1"> </span></span></span></span></div><div class="t m0 xe5 h44 y157 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawo zwołania Walnego Zgromadzenia;<span class="ff1"> </span></span></span></div><div class="t m0 xe5 h44 y158 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawo zgłaszania projektów uchwał na Walne Zgromadzenie;<span class="ff1"> </span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf32" class="pf w0 h0"><div class="pc pc32 w0 h0"><img class="bi x8 y77c w65 ha5" alt="" 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OACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwCAwLUEAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAAhcAAAQuAAACFwAABC4AAAhcAAAQuAAAIHABABC4AAAgcAEAQOACAIDABQAAgQsAgMAFAACBCwAAAhcAAAQuAAAIXAAABC4AAAhcAAAQuAAAIHABABC4AAAgcAEAQOACAIDABQAAgQsAgMAFAACBCwAAAhcAAAQuAAAIXAAABC4AAAhcAAAQuAAAIHABAEDgAgAgcAEAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAEriUAAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAAhcAAAQuAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAq0Sm9kgUWSYAAPoLJ7gAAAhcAAAQuAAAIHABAEDgAgAgcAEAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAgBBCyNQeiWPLBABAf+EEFwAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAQQgiZmhPFYtEyAQDQXzjBBQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAAhcAAAQuAAACFwAABC4AAAhcAAAQuAAAIHABABC4AAAgcAEAQOACAIDABQAAgQsAgMAFAACBCwAAAhcAAAQuAACEEEIUx7FVAABgreEEFwAAgQsAAAIXAAAELgAACFwAANZhmZoTxWLRMgEA0F84wQUAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAAhBBCFMexVQAAYK3hBBcAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEAQOACAIDABQBA4AIAgMAFAACBCwAAAhcAAAQuAAACFwAABC4AAAhcAAAQuAAAEEIImZoTxWLRMgEA0F84wQUAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAAhBBCFMexVQAAYK3hBBcAAIELAAACFwAABC4AAAhcAADWYZmaE8Vi0TIBANBfOMEFAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAADWOlEcx1YBAIC1hhNcAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACACBwAQBA4AIAgMAFAACBCwAAAhcAAIELAAACFwAABC4AAAhcAAAQuAAACFwAABC4AAAgcAEA4HPL1JwoFouWCQCA/sIJLgAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQAghBCiOI6tAgAAaw0nuAAACFwAABC4AAAgcAEAQOACALAOy9ScKBaLlgkAgP7CCS4AAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAIIQQojiOrQIAAGsNJ7gAAAhcAAAQuAAAIHABAEDgAgAgcAEAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAgBBCyNScKBaLlgkAgP7CCS4AAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAAAELgAACFwAABC4AAAgcAEAQOACALDWieI4tgoAAKw1nOACACBwAQBA4AIAgMAFAACBCwDAOixTc6JYLFomAAD6Cye4AAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAIAQQojiOLYKAACsNZzgAgAgcAEAQOACAIDABQAAgQsAgMAFAACBCwAAAhcAAAQuAAAIXAAABC4AAAhcAAAQuAAAIHABAEDgAgAgcAEAQOACAIDABQAAgQsAAAIXAACBCwAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAAAhcAAAQuAAAIHABAEDgAgCAwAUAQOACAIDABQAAgQsAAAIXAAAELgAAAhcAAAQuAAAIXAAAELgAACBwAQAQuAAAIHABAEDgAgCAwAUAAIELAIDABQAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAAAQuAAAIXAAAELgAACBwAQBA4AIAIHABAEDgAgCAwAUAAIELAAACFwAAgQsAAAIXAAAELgAACFwAABC4AAAIXAAAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAELgAACBwAQBA4AIAgMAFAEDgAgCAwAUAAIELAAACFwAABC4AAAIXAAAELgAACFwAABC4AAAgcAEAEHblJTEAAAGSSURBVLgAACBwAQBA4AIAgMAFAACBCwCAwAUAAIELAAACFwAABC4AAAhcAID/a7eOaQAAAAAE9W9tDwcRvMTgAgCAwQUAAIMLAAAGFwAADC4AAAYXAAAMLgAAGFwAADC4AABgcAEAMLgAAGBwAQDA4AIAgMEFAACDCwCAwQUAAIMLAAAGFwAADC4AAAYXAAAMLgAAGFwAADC4AABgcAEAMLgAAGBwAQDA4AIAgMEFAACDCwCAwQUAAIMLAAAGFwAADC4AABhcAAAMLgAAGFwAADC4AABgcAEAwOACAGBwAQDA4AIAgMEFAACDCwAABhcAAIMLAAAGFwAADC4AABhcAAAwuAAAGFwAADC4AABgcAEAwOACAGBwJQAAwOACAIDBBQAAgwsAAAYXAACDCwAABhcAAAwuAAAYXAAAMLgAABhcAAAwuAAAYHABAMDgAgCAwQUAwOACAIDBBQAAgwsAAAYXAAAMLgAABhcAAAwuAAAYXAAAMLgAAGBwAQAwuAAAYHABAMDgAgCAwQUAAIMLAMBUkK7dOaFkL2AAAAAASUVORK5CYII="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">50<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 xe5 h44 y40 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawo zaskarżania uchwał Walnego Zgromadzenia;<span class="ff1"> </span></span></span></div><div class="t m0 xe5 h44 yff ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawo wytoczenia powództwa;<span class="ff1"> </span></span></span></div><div class="t m0 xe5 h44 y4dc ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">prawo do informacji; </span></span></div><div class="t m0 xe5 h44 y343 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawo sprzedaży akcji;<span class="ff1"> </span></span></span></div><div class="t m0 xe5 h44 y2d7 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">inne prawa, jeżeli określono w statucie<span class="_ _3"></span><span class="ff1">.<span class="_ _b"></span> </span></span></span></div><div class="t m0 x2 h2 y4de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y1e2 ffc fs0 fc0 sc0 ls0 ws0">Zakres oraz zasady nabywania praw z akcji określa Statut <span class="ff1">S</span>półki oraz KSH. <span class="ff1"> </span></div><div class="t m0 x2 h2 y1e3 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>stosuje <span class="_ _23"> </span>Zasadę <span class="_ _21"> </span>Dobrych <span class="_ _23"> </span>Praktyk <span class="_ _21"> </span>Spółek <span class="_ _21"> </span>notowanych <span class="_ _21"> </span>na <span class="_ _23"> </span>GPW <span class="_ _21"> </span>mówiącą <span class="_ _23"> </span>o <span class="_ _21"> </span>tym, <span class="_ _23"> </span>że <span class="_ _21"> </span>realizacja <span class="_ _21"> </span>uprawnień </div><div class="t m0 x2 h2 y1e4 ffc fs0 fc0 sc0 ls0 ws0">akcjonariuszy <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>sposób <span class="_ _1e"> </span>wykonywania <span class="_ _1e"> </span>przez <span class="_ _1e"> </span>nich <span class="_ _1e"> </span>posiadanych <span class="_ _1e"> </span>uprawnień <span class="_ _27"> </span>nie <span class="_ _1e"> </span>mogą <span class="_ _1e"> </span>prowadzić <span class="_ _1e"> </span>do <span class="_ _1e"> </span>utrudniania </div><div class="t m0 x2 h2 y77d ffc fs0 fc0 sc0 ls0 ws0">prawidłowego działania organów Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y4df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y30f ffa fs0 fc3 sc0 ls0 ws0">Szczególne uprawnienia kontrolne<span class="ff8"> </span></div><div class="t m0 x2 h45 y77e ffb fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y48a ffc fs0 fc0 sc0 ls0 ws0">Zgodnie z § 3. Statutu Spółki<span class="ff1">, a<span class="ls4a">kc<span class="_ _3"></span></span>j</span>e imienne są akcjami uprzywil<span class="_ _b"></span>ej<span class="_ _3"></span>owanymi: <span class="ff1"> </span></div><div class="t m0 xde h44 y48b ff1 fs0 fc0 sc0 ls26 ws0">a.<span class="ff19 ls0"> <span class="_ _18"> </span><span class="ffc">co do głosu –<span class="ff1"> </span>w ten sposób, że na jedną akcję imienną przypad<span class="_ _1"></span>ają 2 głosy na Walnym Zgromadzeniu,<span class="ff1"> </span></span></span></div><div class="t m0 xde h44 y48c ff1 fs0 fc0 sc0 ls29 ws0">b.<span class="ff19 ls0"> <span class="_ _32"> </span><span class="ffc">co <span class="_ _1e"> </span>do <span class="_ _21"> </span>podziału <span class="_ _1e"> </span>majątku<span class="ff1"> <span class="_ _21"> </span></span>–<span class="ff1"> <span class="_ _1e"> </span></span>pierwszeństwo <span class="_ _21"> </span>pokrycia <span class="_ _1e"> </span>z <span class="_ _1e"> </span>majątku <span class="_ _21"> </span>Spółki<span class="ff1">, <span class="_ _21"> </span></span>pozostałego <span class="_ _1e"> </span>po <span class="_ _1e"> </span>zaspokojeniu </span></span></div><div class="t m0 x75 h2 y48d ffc fs0 fc0 sc0 ls0 ws0">wierzycieli w razie likwidacji Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y77f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y780 ffc fs0 fc0 sc0 ls0 ws0">W tabeli poniżej <span class="ff1">przedstawiono stan posiadania przez akcjonariuszy Emitenta uprzywilejowanych akcji imiennych: </span></div><div class="t m0 x2 h2 y781 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y759 w36 ha6"><div class="t m0 x64 h98 y782 ff1 fs13 fc1 sc0 ls0 ws0">  </div></div><div class="c xa8 y759 w66 ha6"><div class="t m0 xe2 he y2d0 ff8 fs0 fc1 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x8c y759 w67 ha6"><div class="t m0 x1a he y2d0 ffa fs0 fc1 sc0 ls0 ws0">Udział w kapitale<span class="ff8"> </span></div></div><div class="c xe6 y759 w68 ha6"><div class="t m0 x16 he y2d0 ffa fs0 fc1 sc0 ls0 ws0">Liczba głosów<span class="ff8"> </span></div></div><div class="c x99 y759 w69 ha6"><div class="t m0 x26 he y2d0 ffa fs0 fc1 sc0 ls0 ws0">Udział w WZ<span class="ff8"> </span></div></div><div class="c xd8 y783 w36 ha7"><div class="t m0 x64 h4 y784 ff8 fs1 fc0 sc0 ls0 ws0">Krzysztof Gro<span class="_ _1"></span>mkowski </div></div><div class="c xa8 y783 w66 ha7"><div class="t m0 xe7 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">1 389 800 </div></div><div class="c x8c y783 w67 ha7"><div class="t m0 x94 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">19,<span class="ls4b">64</span>% </div></div><div class="c xe6 y783 w68 ha7"><div class="t m0 x65 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">2 392 088 </div></div><div class="c x99 y783 w69 ha7"><div class="t m0 x1e h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">21,<span class="ls14">58</span>% </div></div><div class="c xd8 ye5 w36 ha6"><div class="t m0 x64 h15 y785 ffc fs1 fc0 sc0 ls0 ws0">imienne, uprzywi<span class="_ _1"></span>lejowane co do <span class="_ _b"></span>g<span class="_ _3"></span>ło<span class="_ _1"></span>su<span class="ff1"> </span></div></div><div class="c xa8 ye5 w66 ha6"><div class="t m0 x51 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1 002 288 </div></div><div class="c x8c ye5 w67 ha6"><div class="t m0 xe3 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">14,<span class="ls8">16</span>% </div></div><div class="c xe6 ye5 w68 ha6"><div class="t m0 x3f h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">2 004 576 </div></div><div class="c x99 ye5 w69 ha6"><div class="t m0 x1e h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1<span class="ls1c">8,0</span>8%<span class="_ _1"></span> </div></div><div class="c xd8 y445 w36 ha6"><div class="t m0 x64 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">na okaziciela<span class="_ _1"></span> </div></div><div class="c xa8 y445 w66 ha6"><div class="t m0 x4a h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">387 512 </div></div><div class="c x8c y445 w67 ha6"><div class="t m0 x72 h15 y785 ff1 fs1 fc0 sc0 ls15 ws0">5,<span class="ls0">48% </span></div></div><div class="c xe6 y445 w68 ha6"><div class="t m0 x94 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">387 512 </div></div><div class="c x99 y445 w69 ha6"><div class="t m0 x3d h15 y785 ff1 fs1 fc0 sc0 ls11 ws0">3,<span class="ls4c">50<span class="ls0">% </span></span></div></div><div class="c xd8 y786 w36 ha6"><div class="t m0 x64 h4 y785 ff8 fs1 fc0 sc0 ls0 ws0">Ireneusz Strzelc<span class="_ _b"></span>z<span class="_ _3"></span>a<span class="_ _1"></span>k </div></div><div class="c xa8 y786 w66 ha6"><div class="t m0 xe7 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">1 364 800 </div></div><div class="c x8c y786 w67 ha6"><div class="t m0 x94 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">19,<span class="ls4d">29</span>% </div></div><div class="c xe6 y786 w68 ha6"><div class="t m0 x65 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">2 367 088 </div></div><div class="c x99 y786 w69 ha6"><div class="t m0 x1e h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">21,<span class="ls4e">35</span>% </div></div><div class="c xd8 y787 w36 ha8"><div class="t m0 x64 h15 y788 ffc fs1 fc0 sc0 ls0 ws0">imienne, uprzywi<span class="_ _1"></span>lejowane co do <span class="_ _b"></span>g<span class="_ _3"></span>ło<span class="_ _1"></span>su<span class="ff1"> </span></div></div><div class="c xa8 y787 w66 ha8"><div class="t m0 x51 h15 y788 ff1 fs1 fc0 sc0 ls0 ws0">1 002 288 </div></div><div class="c x8c y787 w67 ha8"><div class="t m0 xe3 h15 y788 ff1 fs1 fc0 sc0 ls0 ws0">14,16% </div></div><div class="c xe6 y787 w68 ha8"><div class="t m0 x3f h15 y788 ff1 fs1 fc0 sc0 ls0 ws0">2 004 576 </div></div><div class="c x99 y787 w69 ha8"><div class="t m0 x1e h15 y788 ff1 fs1 fc0 sc0 ls0 ws0">1<span class="ls1c">8,0</span>8%<span class="_ _1"></span> </div></div><div class="c xd8 y789 w36 ha6"><div class="t m0 x64 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">na okaziciela<span class="_ _1"></span> </div></div><div class="c xa8 y789 w66 ha6"><div class="t m0 x4a h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">362 512 </div></div><div class="c x8c y789 w67 ha6"><div class="t m0 xc6 h15 y785 ff1 fs1 fc0 sc0 ls15 ws0">5,<span class="ls8">12<span class="ls0">% </span></span></div></div><div class="c xe6 y789 w68 ha6"><div class="t m0 x94 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">362 512 </div></div><div class="c x99 y789 w69 ha6"><div class="t m0 x3a h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">3,27% </div></div><div class="c xd8 y78a w36 ha7"><div class="t m0 x64 h4 y784 ff8 fs1 fc0 sc0 ls0 ws0">Zbigniew Okulu<span class="_ _1"></span>s </div></div><div class="c xa8 y78a w66 ha7"><div class="t m0 x51 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">1 357 300 </div></div><div class="c x8c y78a w67 ha7"><div class="t m0 x94 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">19,18% </div></div><div class="c xe6 y78a w68 ha7"><div class="t m0 x65 h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">2 359 588 </div></div><div class="c x99 y78a w69 ha7"><div class="t m0 x1e h4 y784 ff8 fs1 fc3 sc0 ls0 ws0">21,<span class="ls4f">28</span>% </div></div><div class="c xd8 y78b w36 ha6"><div class="t m0 x64 h15 y785 ffc fs1 fc0 sc0 ls0 ws0">imienne, uprzywi<span class="_ _1"></span>lejowane co do <span class="_ _b"></span>g<span class="_ _3"></span>ło<span class="_ _1"></span>su<span class="ff1"> </span></div></div><div class="c xa8 y78b w66 ha6"><div class="t m0 x51 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1 002 288 </div></div><div class="c x8c y78b w67 ha6"><div class="t m0 xe3 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">14,<span class="ls8">16</span>% </div></div><div class="c xe6 y78b w68 ha6"><div class="t m0 x3f h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">2 004 576 </div></div><div class="c x99 y78b w69 ha6"><div class="t m0 x1e h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1<span class="ls1c">8,0</span>8%<span class="_ _1"></span> </div></div><div class="c xd8 y78c w36 ha6"><div class="t m0 x64 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">na okaziciela<span class="_ _1"></span> </div></div><div class="c xa8 y78c w66 ha6"><div class="t m0 x4a h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">355 012 </div></div><div class="c x8c y78c w67 ha6"><div class="t m0 x72 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">5,02% </div></div><div class="c xe6 y78c w68 ha6"><div class="t m0 x94 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">355 012 </div></div><div class="c x99 y78c w69 ha6"><div class="t m0 x3d h15 y785 ff1 fs1 fc0 sc0 ls11 ws0">3,<span class="lsf">20<span class="ls0">% </span></span></div></div><div class="c xd8 y78d w36 ha6"><div class="t m0 x64 h4 y785 ffa fs1 fc0 sc0 ls0 ws0">Lech Skibiński<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c xa8 y78d w66 ha6"><div class="t m0 xe7 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">1 282 300 </div></div><div class="c x8c y78d w67 ha6"><div class="t m0 xe3 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">18,<span class="ls49">12</span>% </div></div><div class="c xe6 y78d w68 ha6"><div class="t m0 x65 h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">2 284 588 </div></div><div class="c x99 y78d w69 ha6"><div class="t m0 x1e h4 y785 ff8 fs1 fc3 sc0 ls0 ws0">20,61% </div></div><div class="c xd8 y78e w36 ha6"><div class="t m0 x64 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">imienne, uprzywi<span class="_ _1"></span>lejowane co do <span class="_ _1"></span><span class="ffc">głosu<span class="ff1"> </span></span></div></div><div class="c xa8 y78e w66 ha6"><div class="t m0 x51 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1 002 288 </div></div><div class="c x8c y78e w67 ha6"><div class="t m0 xe3 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">14,06% </div></div><div class="c xe6 y78e w68 ha6"><div class="t m0 x3f h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">2 004 576 </div></div><div class="c x99 y78e w69 ha6"><div class="t m0 x1e h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">1<span class="ls1c">8,0</span>8%<span class="_ _1"></span> </div></div><div class="c xd8 y3e9 w36 ha6"><div class="t m0 x64 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">na okaziciela<span class="_ _1"></span> </div></div><div class="c xa8 y3e9 w66 ha6"><div class="t m0 x65 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">280 012 </div></div><div class="c x8c y3e9 w67 ha6"><div class="t m0 x72 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">3,96% </div></div><div class="c xe6 y3e9 w68 ha6"><div class="t m0 x72 h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">28 012 </div></div><div class="c x99 y3e9 w69 ha6"><div class="t m0 x3a h15 y785 ff1 fs1 fc0 sc0 ls0 ws0">2,53% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y78f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y75d ffc fs0 fc0 sc0 ls0 ws0">Brak jest innych papierów wartościowych o szczególnych uprawnieniach kontrol<span class="_ _1"></span>nych.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y790 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y791 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y792 ffa fs0 fc3 sc0 ls0 ws0">Pozostałe uprawnienia kontrolne<span class="ff8"> </span></div><div class="t m0 x2 h2 y793 ffc fs0 fc0 sc0 ls0 ws0">Poza wskazanymi powyżej, w Spółce nie występują <span class="ff1">dodatkowe uprawnienia kontrolne. </span></div><div class="t m0 x2 h2 y794 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y577 ff8 fs0 fc2 sc0 ls0 ws0">7.4.3.<span class="ffe"> <span class="_ _8"> </span><span class="ffa">Op<span class="_ _3"></span>is<span class="_ _1"></span> zasad zmiany statutu Spółki <span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y795 ffc fs0 fc0 sc0 ls0 ws0">Zmiana Statutu Spółki wymaga uchwały Walnego Zgromadzenia oraz wpisu do rejestru przedsiębiorców.<span class="ff1"> </span></div><div class="t m0 x2 h2 y4ac ffc fs0 fc0 sc0 ls0 ws0">Do zmiany statutu spółki akcyjnej konieczne jest –<span class="_ _3"></span><span class="ff1"> zgodnie z art.<span class="_ _1"></span> 430 KSH <span class="_ _3"></span><span class="ffc">–</span> <span class="ffc">podjęcie uchwały <span class="_ _1"></span>Walnego Zgromadzenia </span></span></div><div class="t m0 x2 h2 y796 ffc fs0 fc0 sc0 ls0 ws0">akcjonariuszy i wpis do rejestru. Uchwała w sprawie zmiany statutu wymaga dla swo<span class="_ _1"></span>jej ważności 3/4 głosów. <span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf33" class="pf w0 h0"><div class="pc pc33 w0 h0"><img class="bi x8 y797 w16 ha9" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">51<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Zmiana Statutu <span class="_ _1"></span>polegająca na <span class="_ _b"></span>i<span class="_ _3"></span>s<span class="_ _1"></span>totnej zmianie p<span class="_ _1"></span>rzedmiotu działalności <span class="_ _1"></span>Spółki (art.<span class="_ _b"></span> 416 § 1 <span class="_ _1"></span>Kodeksu spó<span class="_ _1"></span>łek handlowych)<span class="_ _b"></span> </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ls0"> <span class="ffc">wymaga <span class="_ _3"></span>wykupu <span class="_ _3"></span>akcji <span class="_ _3"></span>a<span class="_ _1"></span>kcjonariuszy <span class="_ _3"></span>niezgadzających si<span class="_ _3"></span>ę na <span class="_ _3"></span>zmianę, <span class="_ _3"></span>jeżeli <span class="_ _3"></span>uchwała <span class="_ _3"></span>Walnego Zgromadzeni<span class="_ _3"></span>a będzie </span></span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">powzięta <span class="_ _4"></span>większością <span class="_ _4"></span>2/3 <span class="_ _4"></span>(dwóch <span class="_ _4"></span>trzecich) <span class="_ _4"></span>głosów <span class="_ _4"></span>w <span class="_ _4"></span>obecności <span class="_ _4"></span>akcjonariuszy <span class="_ _4"></span>reprezentujący<span class="_ _1"></span>ch <span class="_ _4"></span>co <span class="_ _4"></span>najmniej <span class="_ _4"></span>połowę </div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">kapitału zakładowego.<span class="ff1"> </span></div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie, <span class="_ _1"></span>zgodnie <span class="_ _b"></span>z art. <span class="_ _b"></span>419 KSH, <span class="_ _b"></span>jeżeli <span class="_ _1"></span>w <span class="_ _1"></span>spółce <span class="_ _1"></span>istnieją <span class="_ _1"></span>akcje <span class="_ _b"></span>o <span class="_ _b"></span>r<span class="_ _3"></span>óżnych <span class="_ _b"></span>uprawnieniach, <span class="_ _1"></span>uchwały <span class="_ _b"></span>o zmianie <span class="_ _b"></span>statu<span class="_ _3"></span>t<span class="_ _1"></span>u, </div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">obniżeniu <span class="_ _1"></span>kapitału <span class="_ _b"></span>zakł<span class="_ _3"></span>ado<span class="_ _1"></span>wego <span class="_ _b"></span>i umorzeniu <span class="_ _b"></span>akcji, <span class="_ _b"></span>mogące naruszyć <span class="_ _b"></span>prawa akcjonarius<span class="_ _1"></span>zy <span class="_ _b"></span>dan<span class="_ _3"></span>ego <span class="_ _0"></span>rodz<span class="_ _3"></span>aju <span class="_ _b"></span>akcji, <span class="_ _1"></span>powinny </div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">być powzi<span class="_ _3"></span>ęte<span class="_ _1"></span> <span class="_ _3"></span>w drodze <span class="_ _3"></span>o<span class="_ _1"></span>ddzielnego głosowani<span class="_ _3"></span>a<span class="_ _1"></span> w <span class="_ _3"></span>każdej grupie <span class="_ _3"></span>(rodzaju) akcji. W <span class="_ _3"></span>każdej grupie <span class="_ _3"></span>akcjo<span class="_ _1"></span>nariuszy uchwała </div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">powinna <span class="_ _1e"> </span>być <span class="_ _1e"> </span>powzięta <span class="_ _1e"> </span>większością <span class="_ _1e"> </span>głosów, <span class="_ _1e"> </span>jaka <span class="_ _1e"> </span>jest <span class="_ _1e"> </span>wymagana <span class="_ _1e"> </span>do <span class="_ _1e"> </span>powzi<span class="_ _3"></span>ę<span class="_ _1"></span>cia <span class="_ _1e"> </span>tego <span class="_ _1e"> </span>rodzaju <span class="_ _1e"> </span>uchwały <span class="_ _1e"> </span>na <span class="_ _1e"> </span>Walnym </div><div class="t m0 x2 h2 y3c5 ff1 fs0 fc0 sc0 ls0 ws0">Zgromadzeniu. </div><div class="t m0 x2 h2 y346 ffc fs0 fc0 sc0 ls0 ws0">Statut <span class="_ _5"> </span>Emitenta <span class="_ _4"></span>ni<span class="_ _3"></span>e <span class="_ _22"></span>przewiduje, <span class="_ _22"></span>aby <span class="_ _22"></span>zniesienie <span class="_ _22"> </span>l<span class="_ _3"></span>ub <span class="_ _22"></span>ograniczenie <span class="_ _22"></span>przywilejów <span class="_ _22"></span>związanych <span class="_ _22"> </span>z <span class="_ _22"> </span>akc<span class="_ _3"></span>jami <span class="_ _22"></span>poszczególnych </div><div class="t m0 x2 h2 y83 ffc fs0 fc0 sc0 ls0 ws0">rodzajów <span class="_ _21"> </span>oraz <span class="_ _21"> </span>uprawnień <span class="_ _21"> </span>oso<span class="_ _1"></span>bistych <span class="_ _21"> </span>przyznanych <span class="_ _21"> </span>indywidualnie <span class="_ _1e"> </span>oznacz<span class="_ _3"></span>o<span class="_ _1"></span>nemu <span class="_ _21"> </span>akcjonariuszowi<span class="_ _3"></span><span class="ff1">, <span class="_ _1e"> </span></span>następowało<span class="ff1"> <span class="_ _21"> </span>za </span></div><div class="t m0 x2 h2 y420 ff1 fs0 fc0 sc0 ls0 ws0">odszkodowaniem. </div><div class="t m0 x2 h2 y6e9 ffc fs0 fc0 sc0 ls0 ws0">Z kolei zgodnie z art. 415 § 3 <span class="_ _3"></span>KSH<span class="ff1">, </span>uchwała dotycząca zmiany statutu uszczuplająca prawa akcjonariuszy przyznane im </div><div class="t m0 x2 h2 y423 ffc fs0 fc0 sc0 ls0 ws0">osobiście wymaga zgody wszystkich akcjonariuszy, których dotyczy. <span class="ff1"> </span></div><div class="t m0 x2 h2 y34b ffc fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _3"></span>Statutu <span class="_ _3"></span>Zarząd <span class="_ _3"></span>Spółki <span class="_ _4"></span>składa <span class="_ _3"></span>do <span class="_ _3"></span>sądu <span class="_ _3"></span>rejestrowego. <span class="_ _3"></span>Zgłoszenie <span class="_ _4"></span>zmiany <span class="_ _3"></span><span class="ff1">S<span class="_ _3"></span></span>tatutu <span class="_ _3"></span>nie <span class="_ _3"></span>może <span class="_ _3"></span>nastąpić <span class="_ _3"></span>po <span class="_ _3"></span>upływie <span class="ff1"> </span></div><div class="t m0 x2 h2 y34c ffc fs0 fc0 sc0 ls0 ws0">3 <span class="_ _1e"> </span>miesięcy <span class="_ _21"> </span>od <span class="_ _1e"> </span>dnia <span class="_ _21"> </span>powzięcia <span class="_ _27"> </span>u<span class="_ _3"></span>chwały <span class="_ _27"> </span>prze<span class="_ _3"></span>z <span class="_ _27"> </span>Wal<span class="_ _3"></span>ne<span class="_ _1"></span> <span class="_ _1e"> </span>Zgr<span class="_ _3"></span>om<span class="_ _b"></span>adzen<span class="_ _3"></span>ie, <span class="_ _1e"> </span>z <span class="_ _1e"> </span>uwzględnieniem <span class="_ _1e"> </span>wyjątków <span class="_ _21"> </span>przewidzianych </div><div class="t m0 x2 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">przepisami prawa (art. 431 § 4 i art. 455 § 5 KSH).<span class="ff1"> </span></div><div class="t m0 x2 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y798 ff8 fs5 fc2 sc0 ls0 ws0">7.5.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Orga<span class="_ _3"></span>ny zarządzające, nadzorujące oraz ich kom<span class="_ _3"></span>itety </span></span> </div><div class="t m0 x2 h2 y4e6 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>polskim <span class="_ _3"></span>prawem spółek<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>Spółka <span class="_ _3"></span>realizuje <span class="_ _3"></span>procesy d<span class="_ _3"></span>e<span class="_ _1"></span>cyzyjne <span class="_ _3"></span>poprzez <span class="_ _3"></span><span class="ff1">Waln<span class="_ _3"></span>e Z</span>gromadzenie, <span class="_ _3"></span>Radę <span class="_ _3"></span>Nadzorczą <span class="ff1"> </span></div><div class="t m0 x2 h2 y4e7 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>Zar<span class="_ _3"></span>zą<span class="_ _1"></span>d. <span class="_ _4"></span>Kompetencje <span class="_ _22"></span>tych <span class="_ _4"></span>organów <span class="_ _22"></span>i <span class="_ _4"></span>relacje <span class="_ _4"></span>między <span class="_ _22"></span>nimi <span class="_ _4"></span>są <span class="_ _22"></span>regulowane <span class="_ _4"></span>odpowiednimi <span class="_ _4"></span>przepisami <span class="_ _22"></span>Kodeksu <span class="_ _4"></span>spółek </div><div class="t m0 x2 h2 y43e ffc fs0 fc0 sc0 ls0 ws0">handlowych, <span class="_ _1e"> </span>a <span class="_ _1e"> </span>także <span class="_ _1e"> </span>postanowieniami <span class="_ _1e"> </span><span class="ff1">S</span>tatutu <span class="_ _1e"> </span>i <span class="_ _1e"> </span>wewnętrznych <span class="_ _1e"> </span>regulaminów <span class="_ _1e"> </span>Spółki, <span class="_ _1e"> </span>w <span class="_ _1e"> </span>tym <span class="_ _1e"> </span><span class="ff1">R</span>egulamin<span class="_ _3"></span>u<span class="_ _1"></span> <span class="_ _1e"> </span>Zarządu <span class="ff1"> </span></div><div class="t m0 x2 h2 y4e8 ff1 fs0 fc0 sc0 ls1e ws0">i <span class="ls0">Regulaminu Rady Nadzorczej. </span></div><div class="t m0 x2 h2 y799 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y79a ff8 fs0 fc2 sc0 ls0 ws0">7.5.1.<span class="ffe"> <span class="_ _4a"> </span><span class="ffa">Zarząd<span class="_ _3"></span> Emitenta</span></span> </div><div class="t m0 x2 h2 y79b ffc fs0 fc0 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff1">3 r., <span class="ls30">w </span></span>skład Zarządu Emitenta wchodziły następujące osoby<span class="ff1">: </span></div><div class="t m0 x2 h2f y79c ff1 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y79d w6a haa"><div class="t m0 x64 h4 y79e ffa fs1 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x93 y79d w6b haa"><div class="t m0 x64 h4 y79e ff8 fs1 fc1 sc0 ls0 ws0">Funkcja </div></div><div class="c xe8 y79d w6b haa"><div class="t m0 x23 h4 y2c0 ffa fs1 fc1 sc0 ls0 ws0">Początek pełni<span class="_ _1"></span>enia </div><div class="t m0 x1a h4 yee ffa fs1 fc1 sc0 ls0 ws0">funkcji w Zar<span class="_ _1"></span>ządzie<span class="ff8"> </span></div></div><div class="c xb3 y79d w6c haa"><div class="t m0 x3c h4 y2c0 ffa fs1 fc1 sc0 ls0 ws0">Początek <span class="ff8"> </span></div><div class="t m0 x47 h4 yee ff8 fs1 fc1 sc0 ls0 ws0">obecnej kadencji<span class="_ _1"></span> </div></div><div class="c xe9 y79d w6b haa"><div class="t m0 x72 h4 y2c0 ff8 fs1 fc1 sc0 ls0 ws0">Koniec  </div><div class="t m0 x47 h4 yee ff8 fs1 fc1 sc0 ls0 ws0">obecnej kadencji </div></div><div class="c x2 y79f w6a hab"><div class="t m0 x64 h15 y7a0 ff1 fs1 fc0 sc0 ls0 ws0">Krzysztof Gromkows<span class="_ _b"></span>ki </div></div><div class="c x93 y79f w6b hab"><div class="t m0 x64 h15 y7a0 ffc fs1 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xe8 y79f w6b hab"><div class="t m0 x23 h15 y7a0 ff1 fs1 fc0 sc0 ls0 ws0">14 listopada 2001<span class="_ _1"></span> r. </div></div><div class="c xb3 y79f w6c hab"><div class="t m0 xea h15 y7a0 ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 20<span class="lsf">21</span> <span class="ls50">r.</span> </div></div><div class="c xe9 y79f w6b hab"><div class="t m0 x15 h15 y7a0 ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 202<span class="ls17">6 <span class="ls50">r.</span></span> </div></div><div class="c x2 y7a1 w6a h27"><div class="t m0 x64 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">Zbigniew Okulus </div></div><div class="c x93 y7a1 w6b h27"><div class="t m0 x64 h15 yee ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xe8 y7a1 w6b h27"><div class="t m0 x23 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">14 listopada 2001<span class="_ _1"></span> r. </div></div><div class="c xb3 y7a1 w6c h27"><div class="t m0 xea h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 20<span class="lsf">21</span> <span class="ls50">r.</span> </div></div><div class="c xe9 y7a1 w6b h27"><div class="t m0 x15 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2026 <span class="ls50">r.</span> </div></div><div class="c x2 y7a2 w6a h27"><div class="t m0 x64 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">Ireneusz Strze<span class="_ _1"></span>lczak </div></div><div class="c x93 y7a2 w6b h27"><div class="t m0 x64 h15 yee ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xe8 y7a2 w6b h27"><div class="t m0 x23 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">14 listopada 2001<span class="_ _1"></span> r. </div></div><div class="c xb3 y7a2 w6c h27"><div class="t m0 xea h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021 r<span class="_ _b"></span>. </div></div><div class="c xe9 y7a2 w6b h27"><div class="t m0 x15 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2026 r<span class="_ _1"></span>. </div></div><div class="c x2 y7a3 w6a h27"><div class="t m0 x64 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">Piotr Mierzejewsk<span class="_ _b"></span>i </div></div><div class="c x93 y7a3 w6b h27"><div class="t m0 x64 h15 yee ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xe8 y7a3 w6b h27"><div class="t m0 x6e h15 yee ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xb3 y7a3 w6c h27"><div class="t m0 x6e h15 yee ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xe9 y7a3 w6b h27"><div class="t m0 x6e h15 yee ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>8 r.<span class="ff1"> </span></div></div><div class="c x2 y7a4 w6a h27"><div class="t m0 x64 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">Andrzej Kifonidis<span class="_ _1"></span> </div></div><div class="c x93 y7a4 w6b h27"><div class="t m0 x64 h15 yee ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xe8 y7a4 w6b h27"><div class="t m0 x6e h15 yee ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xb3 y7a4 w6c h27"><div class="t m0 x6e h15 yee ff1 fs1 fc0 sc0 ls17 ws0">6 <span class="ffc ls0">października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></span></div></div><div class="c xe9 y7a4 w6b h27"><div class="t m0 x6e h15 yee ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>8 r.<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y362 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y363 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _4"></span>1 <span class="_ _4"></span>czerwca <span class="_ _3"></span>2023 <span class="_ _4"></span>roku <span class="_ _4"></span>Pan <span class="_ _3"></span>Lech<span class="_ _3"></span> <span class="_ _3"></span>Skibiński <span class="_ _4"></span>złożył <span class="_ _3"></span>rez<span class="_ _3"></span>ygn<span class="_ _1"></span>ację <span class="_ _4"></span>z <span class="_ _4"></span>członkostwa <span class="_ _3"></span>w <span class="_ _4"></span>Zarządzie <span class="_ _4"></span>Spółki, <span class="_ _4"></span>w <span class="_ _4"></span>którym <span class="_ _4"></span>pełnił </div><div class="t m0 x2 h2 y14c ffc fs0 fc0 sc0 ls0 ws0">funkcję Wiceprezesa. R<span class="_ _1"></span>ezygnacja złożona <span class="_ _1"></span>została w <span class="_ _b"></span>zw<span class="_ _3"></span>iązku <span class="_ _b"></span>z zamiarem powołania p. <span class="_ _b"></span>L<span class="_ _3"></span>e<span class="_ _1"></span>cha Skibińskiego do Rady <span class="_ _b"></span>N<span class="_ _3"></span>ad-</div><div class="t m0 x2 h2 y364 ffc fs0 fc0 sc0 ls0 ws0">zorczej Spółki. Kandydatura p<span class="_ _1"></span>. Lecha Skibińskiego na <span class="_ _b"></span>cz<span class="_ _3"></span>łonka R<span class="_ _b"></span>ady Nadzorczej<span class="_ _3"></span> <span class="_ _1"></span>uzyskała pozytywną ap<span class="_ _1"></span>robatę głównych </div><div class="t m0 x2 h2 y365 ffc fs0 fc0 sc0 ls0 ws0">akcjonariuszy Spółki.<span class="ff1"> </span></div><div class="t m0 x2 he y366 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y790 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>dniu <span class="_ _22"></span>6 <span class="_ _4"></span>paźd<span class="_ _3"></span>z<span class="_ _1"></span>iernika <span class="_ _4"></span>202<span class="_ _3"></span>3<span class="_ _1"></span> <span class="_ _22"></span>r., <span class="_ _22"></span>na <span class="_ _22"></span>posiedzeniu <span class="_ _4"></span>Rady <span class="_ _22"> </span>Nadzorczej <span class="_ _22"> </span>Emitenta <span class="_ _22"></span>oraz <span class="_ _4"></span>w <span class="_ _5"> </span>drodze <span class="_ _4"></span>podjętych <span class="_ _22"></span>uchwał, <span class="_ _22"></span>w <span class="_ _22"></span>skład </div><div class="t m0 x2 h2 y791 ffc fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _4"></span>Spółki <span class="_ _3"></span>powołano <span class="_ _4"></span>nowych <span class="_ _4"></span>Wiceprezesów <span class="_ _4"></span>Zarządu, <span class="_ _3"></span>wyłonionych <span class="_ _4"></span>z <span class="_ _3"></span>d<span class="_ _3"></span>otychc<span class="_ _1"></span>zasowego <span class="_ _4"></span>zespołu <span class="_ _4"></span>menadżerskiego<span class="_ _1"></span> </div><div class="t m0 x2 h2 y792 ffc fs0 fc0 sc0 ls0 ws0">Spółki:<span class="ff1"> </span></div><div class="t m0 x2 h2 y793 ff1 fs0 fc0 sc0 ls0 ws0">- Pana Piotra Mierzejewskiego <span class="ffc">–</span> <span class="ffc">Dyrektora Finansowego Spółki,</span> </div><div class="t m0 x2 h2 y7a5 ff1 fs0 fc0 sc0 ls0 ws0">- Pana Andrzeja Kifonidisa <span class="ffc">–</span> <span class="ffc">Dyrektora Operacyjnego Spółki.</span> </div><div class="t m0 x2 h2 y7a6 ffc fs0 fc0 sc0 ls0 ws0">23 <span class="_ _3"></span>st<span class="_ _3"></span>ycz<span class="_ _1"></span>nia <span class="_ _3"></span>2024 <span class="_ _4"></span>r. <span class="_ _3"></span>Zarząd <span class="_ _3"></span>Emitent <span class="_ _4"></span>poinformował <span class="_ _3"></span>raportem <span class="_ _4"></span>bieżącym<span class="_ _1"></span> <span class="_ _3"></span>nr<span class="_ _3"></span> <span class="_ _3"></span>2/2024 <span class="_ _3"></span>o <span class="_ _4"></span>śmierci <span class="_ _3"></span>Pana <span class="_ _3"></span>Zbigniewa <span class="_ _3"></span>Okulusa <span class="_ _22"> </span><span class="ff1">- </span></div><div class="t m0 x2 h2 y5f6 ffc fs0 fc0 sc0 ls0 ws0">współzałożyciela KGL S.A., jednego z głównych akcjonariuszy i wieloletniego Wiceprezesa <span class="_ _1"></span>Zarządu Spółki<span class="_ _3"></span><span class="ff1">. </span></div><div class="t m0 x2 h2 y7a7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y7a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y7a9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf34" class="pf w0 h0"><div class="pc pc34 w0 h0"><img class="bi x8 y7aa w5 hac" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">52<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Na dzień publikacji niniejszego sprawozdania, w skład Zarządu Emitenta wchodzą następujące osoby:<span class="ff1"> </span></div></div><div class="c x2 y7ab w6d ha1"><div class="t m0 x11 h4 y111 ffa fs1 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c xba y7ab w6e ha1"><div class="t m0 x30 h4 y111 ff8 fs1 fc1 sc0 ls0 ws0">Funkcja </div></div><div class="c xeb y7ab w6f ha1"><div class="t m0 xec h4 y5 ffa fs1 fc1 sc0 ls0 ws0">Początek pełni<span class="_ _1"></span>enia </div><div class="t m0 xf h4 y6 ffa fs1 fc1 sc0 ls0 ws0">funkcji w Zar<span class="_ _1"></span>ządzie<span class="ff8"> </span></div></div><div class="c xb3 y7ab w70 ha1"><div class="t m0 x5 h4 y5 ffa fs1 fc1 sc0 ls0 ws0">Początek obecne<span class="_ _1"></span>j <span class="ff8"> </span></div><div class="t m0 x1c h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">kadencji </div></div><div class="c xed y7ab w71 ha1"><div class="t m0 x1a h4 y5 ff8 fs1 fc1 sc0 ls0 ws0">Koniec obecne<span class="_ _1"></span>j  </div><div class="t m0 x79 h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">kadencji </div></div><div class="c x2 y7ac w6d had"><div class="t m0 x64 h15 y7ad ff1 fs1 fc0 sc0 ls0 ws0">Krzysztof Gromkows<span class="_ _b"></span>ki  </div></div><div class="c xba y7ac w6e had"><div class="t m0 x64 h15 y7ad ffc fs1 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xeb y7ac w6f had"><div class="t m0 x64 h15 y7ad ff1 fs1 fc0 sc0 ls0 ws0">14 listopada 2001<span class="_ _1"></span> r. </div></div><div class="c xb3 y7ac w70 had"><div class="t m0 x64 h15 y7ad ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021 r<span class="_ _b"></span>. </div></div><div class="c xed y7ac w71 had"><div class="t m0 x64 h15 y7ad ff1 fs1 fc0 sc0 ls1c ws0">8 <span class="ls0">czerwca 2026 r<span class="_ _b"></span>. </span></div></div><div class="c x2 y7ae w6d had"><div class="t m0 x64 h15 y7af ff1 fs1 fc0 sc0 ls0 ws0">Ireneusz Strze<span class="_ _1"></span>lczak </div></div><div class="c xba y7ae w6e had"><div class="t m0 x64 h15 y7af ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xeb y7ae w6f had"><div class="t m0 x64 h15 y7af ff1 fs1 fc0 sc0 ls0 ws0">14 listopada 2001<span class="_ _1"></span> r. </div></div><div class="c xb3 y7ae w70 had"><div class="t m0 x64 h15 y7af ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021 r<span class="_ _b"></span>. </div></div><div class="c xed y7ae w71 had"><div class="t m0 x64 h15 y7af ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2026 r<span class="_ _1"></span>. </div></div><div class="c x2 y308 w6d had"><div class="t m0 x64 h15 y7af ff1 fs1 fc0 sc0 ls0 ws0">Piotr Mierzejewsk<span class="_ _b"></span>i </div></div><div class="c xba y308 w6e had"><div class="t m0 x64 h15 y7af ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xeb y308 w6f had"><div class="t m0 x64 h15 y7af ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xb3 y308 w70 had"><div class="t m0 x64 h15 y7af ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xed y308 w71 had"><div class="t m0 x64 h15 y7af ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>8 r.<span class="ff1"> </span></div></div><div class="c x2 y15f w6d hae"><div class="t m0 x64 h15 y7ad ff1 fs1 fc0 sc0 ls0 ws0">Andrzej Kifonidis<span class="_ _1"></span> </div></div><div class="c xba y15f w6e hae"><div class="t m0 x64 h15 y7ad ffc fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="_ _b"></span><span class="ff1"> </span></div></div><div class="c xeb y15f w6f hae"><div class="t m0 x64 h15 y7ad ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xb3 y15f w70 hae"><div class="t m0 x64 h15 y7ad ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>3 r.<span class="ff1"> </span></div></div><div class="c xed y15f w71 hae"><div class="t m0 x64 h15 y7ad ffc fs1 fc0 sc0 ls0 ws0">6 października 202<span class="_ _1"></span>8 r.<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y7b0 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y7b1 ffa fs0 fc3 sc0 ls0 ws0">Kompetencje Zarządu<span class="ff8"> </span></div><div class="t m0 x2 h2 y7b2 ffc fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _22"></span>upoważniony <span class="_ _4"></span>jest <span class="_ _22"></span>do <span class="_ _4"></span>podejmowania <span class="_ _22"> </span>wszelkich <span class="_ _4"></span>dec<span class="_ _3"></span>yzj<span class="_ _1"></span>i <span class="_ _4"></span>niezastrzeżonych <span class="_ _22"></span>kompetencjami <span class="_ _4"></span>dla <span class="_ _22"></span>innych <span class="_ _22"></span>organów </div><div class="t m0 x2 h2 y7b3 ffc fs0 fc0 sc0 ls0 ws0">Spółki. <span class="_ _4"></span>Zarząd <span class="_ _22"></span>działa <span class="_ _4"></span>w <span class="_ _4"></span>oparciu <span class="_ _4"></span>o <span class="_ _4"></span>ni<span class="_ _3"></span>niejszy <span class="_ _4"></span>Statut <span class="_ _4"></span>oraz <span class="_ _4"></span>Regulamin <span class="_ _4"></span>Zarząd<span class="_ _3"></span>u<span class="ff1 ls2a">, <span class="_ _22"></span></span>uchwalony <span class="_ _4"></span>przez <span class="_ _4"></span>Radę <span class="_ _4"></span>N<span class="_ _3"></span>adzorczą. <span class="_ _4"></span>Każdy<span class="_ _1"></span> </div><div class="t m0 x2 h2 y7b4 ffc fs0 fc0 sc0 ls0 ws0">Członek <span class="_ _3"></span>Zarządu <span class="_ _3"></span>ma <span class="_ _3"></span>pra<span class="_ _1"></span>wo <span class="_ _3"></span>i obowiąze<span class="_ _3"></span>k prowadzenia <span class="_ _3"></span>spraw <span class="_ _3"></span>Spółki.<span class="ff1"> <span class="_ _3"></span></span>Zarząd <span class="_ _3"></span>Spółki <span class="_ _3"></span>nie posiada <span class="_ _3"></span>szczególnych <span class="_ _3"></span>uprawnień<span class="_ _1"></span> </div><div class="t m0 x2 h1a y7b5 ff1 fs0 fc0 sc0 ls0 ws0">w zakresie emisji lub wykupu akcji. <span class="ffb"> </span></div><div class="t m0 x2 h2 y7b6 ffc fs0 fc0 sc0 ls0 ws0">Pełnienie <span class="_ _1e"> </span>funkcji <span class="_ _1e"> </span>w <span class="_ _1e"> </span>zarządzie <span class="_ _1e"> </span><span class="ff1">S</span>półki <span class="_ _1e"> </span>stanowi <span class="_ _1e"> </span>główny <span class="_ _1e"> </span>obszar <span class="_ _1e"> </span>aktywności <span class="_ _1e"> </span>zawodowej <span class="_ _1e"> </span>członka <span class="_ _1e"> </span>zarządu. <span class="_ _1e"> </span>Dodatkowa </div><div class="t m0 x2 h2 y7b7 ffc fs0 fc0 sc0 ls0 ws0">aktywność  zawodowa <span class="_ _5"> </span>członka <span class="_ _5"> </span>zar<span class="_ _3"></span>ządu <span class="_ _5"> </span>nie  może <span class="_ _5"> </span>prowadzić  do <span class="_ _5"> </span>takiego  zaangażowania <span class="_ _5"> </span>czasu  i <span class="_ _5"> </span>nakładu  pracy, <span class="_ _5"> </span>aby </div><div class="t m0 x2 h2 y7b8 ffc fs0 fc0 sc0 ls0 ws0">negatywnie  wpływa<span class="_ _1"></span>ć  na<span class="_ _1"></span>  właści<span class="_ _1"></span>we  wykonywanie <span class="_ _5"> </span>pełnionej <span class="_ _33"> </span>funkcji  w  <span class="ff1">S</span>półce. <span class="_ _5"> </span>W  szczególności<span class="ff1 ls2a">,  </span>członek <span class="_ _5"> </span>zarządu  nie<span class="_ _b"></span> </div><div class="t m0 x2 h2 y7b9 ffc fs0 fc0 sc0 ls0 ws0">powinien <span class="_ _1e"> </span>być <span class="_ _21"> </span>członkiem <span class="_ _1e"> </span>organów <span class="_ _1e"> </span>innych <span class="_ _1e"> </span>podmiotów, <span class="_ _1e"> </span>j<span class="_ _3"></span>eże<span class="_ _1"></span>li <span class="_ _1e"> </span>czas <span class="_ _21"> </span>poświęcony <span class="_ _27"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _1e"> </span>wykonywanie <span class="_ _1e"> </span>funkcji <span class="_ _1e"> </span>w <span class="_ _21"> </span>innych </div><div class="t m0 x2 h2 y110 ffc fs0 fc0 sc0 ls0 ws0">podmiotach uniemożliwia mu rzetelne wykonywanie obowiązków w <span class="ff1">S<span class="_ _3"></span></span>pół<span class="_ _b"></span>ce<span class="_ _3"></span>.<span class="ff1"> </span></div><div class="t m0 x2 h2 y7ba ffc fs0 fc0 sc0 ls0 ws0">Każdy Członek Zarządu może prowadzić<span class="_ _3"></span><span class="ff1">, </span>bez uprzedniej uchwał<span class="_ _1"></span>y Zarządu<span class="_ _3"></span><span class="ff1">, </span>sprawy niep<span class="_ _1"></span>rzekraczające zakresu zwykłych </div><div class="t m0 x2 h2 y7bb ffc fs0 fc0 sc0 ls0 ws0">czynności Spółki. <span class="_ _b"></span>Jeżeli jednak p<span class="_ _1"></span>rzed załatwieniem <span class="_ _b"></span>sprawy, choćby <span class="_ _b"></span>j<span class="_ _3"></span>eden <span class="_ _1"></span>z pozostałych <span class="_ _b"></span>Czł<span class="_ _3"></span>on<span class="_ _1"></span>ków Zarządu sprze<span class="_ _b"></span>ci<span class="_ _3"></span>wi <span class="_ _b"></span>się </div><div class="t m0 x2 h2 y7bc ffc fs0 fc0 sc0 ls0 ws0">jej przeprowadzeniu lub jeżeli sprawa przekracza zakres zwykł<span class="_ _3"></span>y<span class="_ _b"></span>ch<span class="_ _3"></span> czynności Spółki, wymagana jest<span class="_ _3"></span><span class="ff1"> </span>uprzednia uchwała </div><div class="t m0 x2 h2 y7bd ffc fs0 fc0 sc0 ls0 ws0">Zarządu. <span class="ff1"> </span></div><div class="t m0 x2 h2 y7be ffc fs0 fc0 sc0 ls0 ws0">Uchwały Zarządu zapadają bezwzględną większością głosów. W raz<span class="_ _1"></span>ie równości głosów decyduje głos Prezesa Zarządu. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y7bf ffc fs0 fc0 sc0 ls0 ws0">Jeżeli  Zarząd  jest  wieloosobo<span class="_ _1"></span>wy<span class="ff1">,  </span>do  składania  oświadczeń  w <span class="_ _33"> </span>imieniu  Spółki  upoważnionych<span class="_ _1"></span>  jest  dwóch  Członków<span class="_ _1"></span> </div><div class="t m0 x2 h2 y7c0 ffc fs0 fc0 sc0 ls0 ws0">Zarządu działających łącznie lub jeden Członek Zarządu łącznie z prokurentem.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y7c1 ffc fs0 fc0 sc0 ls0 ws0">Jeżeli Zarząd jest <span class="_ _b"></span>jed<span class="_ _3"></span>noosobowy<span class="_ _1"></span><span class="ff1">, <span class="ffc">Członek Zarządu <span class="_ _1"></span>działa za <span class="_ _1"></span>Spółkę i sk<span class="_ _1"></span>łada oświadczenia <span class="_ _1"></span>w imie<span class="_ _1"></span>niu Spółki sam<span class="_ _1"></span>odzielnie.<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 he y7c2 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y7c3 ffa fs0 fc3 sc0 ls0 ws0">Opis zasad powoływania i odwoływania osób zarządzających oraz ich uprawnień<span class="ff8"> </span></div><div class="t m0 x2 h2 y7c4 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _22"> </span>§7 <span class="_ _4"></span>Statutu, <span class="_ _22"></span>Zarząd <span class="_ _4"></span>Spółki <span class="_ _22"></span>składa <span class="_ _4"></span>się <span class="_ _4"></span>z <span class="_ _22"> </span>1 <span class="_ _4"></span>lub <span class="_ _22"></span>większej <span class="_ _4"></span>liczby <span class="_ _4"></span>C<span class="_ _3"></span>złonków. <span class="_ _4"></span>Rada <span class="_ _4"></span>Nadzorcza <span class="_ _4"></span>określa <span class="_ _22"></span>liczbę <span class="_ _4"></span>oraz </div><div class="t m0 x2 h2 y7c5 ffc fs0 fc0 sc0 ls0 ws0">powołuje Członków Zarządu przez ich powołanie.<span class="ff1"> </span></div><div class="t m0 x2 h2 y7c6 ffc fs0 fc0 sc0 ls0 ws0">Kadencja <span class="_ _3"></span>Członka <span class="_ _3"></span>Zarządu <span class="_ _3"></span>tr<span class="_ _3"></span>wa <span class="_ _3"></span>5 <span class="_ _3"></span>lat. <span class="_ _3"></span>Rada <span class="_ _3"></span>Nadzorcza <span class="_ _3"></span>może <span class="_ _3"></span>odw<span class="_ _3"></span>ołać <span class="_ _3"></span>bądź <span class="_ _3"></span>zawiesić <span class="_ _3"></span>w <span class="_ _3"></span>czynnościach <span class="_ _4"></span>Członka <span class="_ _3"></span>Zarządu </div><div class="t m0 x2 h2 y7c7 ff1 fs0 fc0 sc0 ls0 ws0">jedynie <span class="_ _21"> </span>z <span class="ffc">ważnego <span class="_ _21"> </span>powodu. <span class="_ _21"> </span>Za <span class="_ _21"> </span>ważny <span class="_ _21"> </span>powód <span class="_ _21"> </span>uzn<span class="_ _3"></span>aje <span class="_ _21"> </span>się <span class="_ _21"> </span>zwłaszcza <span class="_ _21"> </span>trwającą <span class="_ _21"> </span>dłużej <span class="_ _21"> </span>niż <span class="_ _21"> </span>2 <span class="_ _21"> </span>miesiące <span class="_ _21"> </span>niemożność </span></div><div class="t m0 x2 h2 y7c8 ffc fs0 fc0 sc0 ls0 ws0">sprawowania <span class="_ _3"></span>funkcji <span class="_ _3"></span>Członka <span class="_ _3"></span>Z<span class="_ _1"></span>arządu, <span class="_ _3"></span>jak <span class="_ _3"></span>również <span class="_ _3"></span>zajmowanie <span class="_ _3"></span>się<span class="ff1">, <span class="_ _3"></span>bez <span class="_ _3"></span>uprzedniej <span class="_ _3"></span>zgody <span class="_ _3"></span>Rady Nadzor<span class="_ _3"></span>czej, <span class="_ _3"></span>interesam<span class="_ _1"></span>i </span></div><div class="t m0 x2 h2 y7c9 ff1 fs0 fc0 sc0 ls0 ws0">konkurencyjnymi, <span class="_ _5"> </span>w <span class="ffc">szczególności <span class="_ _5"> </span>przez  posia<span class="_ _b"></span>dan<span class="_ _3"></span>ie <span class="_ _5"> </span>bądź <span class="_ _5"> </span>nabycie <span class="_ _5"> </span>akcji <span class="_ _5"> </span>lub <span class="_ _5"> </span>udziałów <span class="_ _5"> </span>w<span class="_ _3"></span> <span class="_ _22"> </span>spółce <span class="_ _5"> </span>konkurencyjnej  a<span class="_ _b"></span>l<span class="_ _3"></span>bo </span></div><div class="t m0 x2 h2 y7ca ffc fs0 fc0 sc0 ls0 ws0">przystąpienie do spółki konkure<span class="_ _b"></span>ncyj<span class="_ _3"></span>nej l<span class="_ _1"></span>ub innej konkurencyjne<span class="_ _1"></span>j osoby p<span class="_ _1"></span>ra<span class="_ _3"></span>wnej jako wspólnik b<span class="_ _b"></span>ądź członek<span class="_ _3"></span> <span class="_ _b"></span>jej<span class="_ _3"></span> <span class="_ _1"></span>organów </div><div class="t m0 x2 h2 y7cb ffc fs0 fc0 sc0 ls0 ws0">zarządzających <span class="_ _1"></span>lub <span class="_ _1"></span>nadzorczych<span class="ff1">, <span class="_ _b"></span><span class="ffc">bądź reprezentowanie <span class="_ _b"></span>spółki konkurencyjnej <span class="_ _b"></span>jako <span class="_ _1"></span>pełnomocnik <span class="_ _b"></span>(z wyłączeniem <span class="_ _b"></span>spółek </span></span></div><div class="t m0 x2 h2 y7cc ffc fs0 fc0 sc0 ls0 ws0">zależnych w rozumieniu Kodeksu Spółek Handlowych).<span class="ff1"> </span></div><div class="t m0 x2 h2 y7cd ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _3"></span>z <span class="_ _4"></span>art. <span class="_ _3"></span>368 <span class="_ _4"></span>§ <span class="_ _3"></span>4 <span class="_ _3"></span>KSH, <span class="_ _4"></span>każdy <span class="_ _3"></span>z <span class="_ _3"></span>członków <span class="_ _4"></span>Zarządu <span class="_ _3"></span>Emitenta <span class="_ _3"></span>może <span class="_ _4"></span>być <span class="_ _3"></span>odwołany <span class="_ _3"></span>lub <span class="_ _4"></span>zawieszony <span class="_ _3"></span>w <span class="_ _3"></span>cz<span class="_ _3"></span>ynnośc<span class="_ _1"></span>iach </div><div class="t m0 x2 h2 y7ce ffc fs0 fc0 sc0 ls0 ws0">także uchwałą Walnego Zgromadzenia Emitenta.<span class="ff1"> </span></div><div class="t m0 x2 h2 y7cf ffc fs0 fc0 sc0 ls0 ws0">Mandaty <span class="_ _23"> </span>Członków <span class="_ _23"> </span>Zar<span class="_ _3"></span>zą<span class="_ _1"></span>du <span class="_ _23"> </span>wygasają <span class="_ _23"> </span>z <span class="_ _26"> </span>dniem <span class="_ _23"> </span>odbycia <span class="_ _23"> </span>Walnego <span class="_ _23"> </span>Zgromadzenia <span class="_ _23"> </span>zatwierdzającego <span class="_ _23"> </span>sprawozdanie </div><div class="t m0 x2 h2 y7d0 ff1 fs0 fc0 sc0 ls0 ws0">finansowe  za <span class="ffc">ostatni  pe<span class="_ _1"></span>łny  rok<span class="_ _1"></span>  obrotowy  peł<span class="_ _1"></span>nienia  funkcji <span class="_ _5"> </span>Członka  Zarządu,  a  p<span class="_ _1"></span>rzed  tym<span class="_ _1"></span>  dniem  w<span class="_ _1"></span>skutek  śmierci, </span></div><div class="t m0 x2 h2 y7d1 ff1 fs0 fc0 sc0 ls0 ws0">rezygnacji albo <span class="ffc">odwołania go ze składu Zarząd</span><span class="ls16">u.</span> </div><div class="t m0 x2 he y7d2 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y7d3 ffa fs0 fc3 sc0 ls0 ws0">Polityka różnorodności<span class="ff8"> </span></div><div class="t m0 x2 h2 y414 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>posiada <span class="_ _3"></span>opracowaną politykę <span class="_ _3"></span>różnorodności <span class="_ _3"></span>Zarządu i <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej, <span class="_ _3"></span>która okr<span class="_ _3"></span>e<span class="_ _1"></span>śla <span class="_ _3"></span>cele i <span class="_ _3"></span>kryteria <span class="_ _3"></span>różnorod-</div><div class="t m0 x2 h2 y415 ffc fs0 fc0 sc0 ls0 ws0">ności <span class="_ _1"></span>w <span class="_ _1"></span>takich <span class="_ _b"></span>obszarach<span class="_ _3"></span> <span class="_ _0"></span>jak płeć, <span class="_ _b"></span>kierunek <span class="_ _1"></span>wykształcenia, <span class="_ _1"></span>specjalistyczna <span class="_ _b"></span>wiedza, wiek <span class="_ _b"></span>oraz doś<span class="_ _b"></span>wi<span class="_ _3"></span>adczenie <span class="_ _b"></span>zawodowe. </div><div class="t m0 x2 h2 y77a ffc fs0 fc0 sc0 ls0 ws0">Przyjęta polityka przewiduje <span class="_ _1"></span>m.in., że <span class="_ _1"></span>warunkiem zapewnienia r<span class="_ _1"></span>óżnorodności pod wzg<span class="_ _1"></span>lędem płci jest <span class="_ _1"></span>udział mniejszośc<span class="_ _1"></span>i </div><div class="t m0 x2 h2 y77b ffc fs0 fc0 sc0 ls0 ws0">w danym <span class="_ _b"></span>organie na <span class="_ _1"></span>poziomie <span class="_ _1"></span>nie <span class="_ _b"></span>n<span class="_ _3"></span>iższym <span class="_ _b"></span>niż 30%. <span class="_ _b"></span>W<span class="_ _3"></span> <span class="_ _b"></span>Radzie Nadzorczej <span class="_ _b"></span>zapewni<span class="_ _3"></span>ona<span class="_ _1"></span> <span class="ff1">jest </span>różno<span class="_ _1"></span>rodność pod <span class="_ _b"></span>kątem płci </div><div class="t m0 x2 h2 y3c0 ffc fs0 fc0 sc0 ls0 ws0">na poziomie <span class="_ _3"></span>nie niższym niż 30% <span class="_ _3"></span>(<span class="ff1">trzy z siedmiu <span class="_ _3"></span></span>osób nadzorujących to <span class="_ _3"></span>kobie<span class="_ _1"></span>ty), natomiast z <span class="_ _3"></span>uwagi na skład <span class="_ _3"></span>osobow<span class="_ _1"></span>y </div><div class="t m0 x2 h2 y3d ffc fs0 fc0 sc0 ls0 ws0">Zarządu, <span class="_ _4"></span>stanowiący <span class="_ _4"></span>konsekw<span class="_ _3"></span>e<span class="_ _1"></span>ncję <span class="_ _4"></span>tradycji, <span class="_ _4"></span>ch<span class="_ _3"></span>arakteru <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _4"></span>historii <span class="_ _4"></span>Spółki, <span class="_ _4"></span>w <span class="_ _4"></span>odniesieniu <span class="_ _4"></span>do <span class="_ _4"></span>Zarząd<span class="_ _3"></span>u <span class="_ _4"></span>nie <span class="_ _4"></span>są <span class="_ _4"></span>stosowane </div><div class="t m0 x2 h2 y3c1 ffc fs0 fc0 sc0 ls0 ws0">kryteria płci, wieku oraz doświadczenia zawodowego. <span class="ff1"> </span></div><div class="t m0 x2 h2 y157 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y158 ff8 fs0 fc3 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf35" class="pf w0 h0"><div class="pc pc35 w0 h0"><img class="bi x8 y7d4 w72 haf" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">53<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y40 ffa fs0 fc3 sc0 ls0 ws0">Wynagrodzenia osób wchodzących w skład członków zarządu spółki KGL S.A.<span class="ff8"> </span></div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Od dnia 1 lipca 2<span class="_ _1"></span>016 r. Członkowie Zarządu Em<span class="_ _1"></span>itenta otrzymują <span class="_ _1"></span>wynagrodzenie na podstawie u<span class="_ _b"></span>ch<span class="_ _3"></span>wały Rady<span class="_ _1"></span> Nadzorczej<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">Emitenta o powołaniu<span class="ff1">.  </span></div><div class="t m0 x2 h2 y3a0 ff1 fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="ffc">Członkowie Zarządu –</span> <span class="ffc">obok obowiązków wynikającyc<span class="_ _1"></span>h z powołania do Zarządu Emitenta<span class="ff1"> </span>–<span class="ff1"> od dnia 1 stycznia  </span></span></div><div class="t m0 x2 h2 y1e0 ff1 fs0 fc0 sc0 ls0 ws0">2020 <span class="_ _22"></span>r. <span class="_ _22"></span><span class="ffc">otrzymują <span class="_ _22"></span>wynagrodzenie <span class="_ _4"></span>ustalone <span class="_ _22"> </span>dla <span class="_ _22"> </span>każdego <span class="_ _22"></span>Członka <span class="_ _4"></span>Zar<span class="_ _3"></span>ządu <span class="_ _4"></span>w <span class="_ _22"></span>zawartej <span class="_ _4"></span>prze<span class="_ _3"></span>z<span class="_ _1"></span> <span class="_ _22"></span>danego <span class="_ _22"></span>Członka <span class="_ _4"></span>Zar<span class="_ _3"></span>zą<span class="_ _1"></span>du<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y25d ff1 fs0 fc0 sc0 ls0 ws0"> <span class="ls5">z </span>KGL S.A. <span class="ffc">umowie o pracę. </span> </div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">Członkom Zarządu n<span class="_ _1"></span>ie przysługuje <span class="_ _b"></span>w<span class="_ _3"></span>ynagrodzenie<span class="_ _1"></span> na pods<span class="_ _1"></span>tawie planu <span class="_ _1"></span>premii lub <span class="_ _1"></span>podziału <span class="_ _1"></span>zysków, ani<span class="ff1"> w formie opcji <span class="_ _1"></span>na </span></div><div class="t m0 x2 h2 y25f ff1 fs0 fc0 sc0 ls0 ws0">akcje.  </div><div class="t m0 x2 h2 y260 ffc fs0 fc0 sc0 ls0 ws0">Poniżej <span class="_ _3"></span>przestawiono <span class="_ _3"></span>wynagrod<span class="_ _1"></span>zenie <span class="_ _3"></span>brutto <span class="_ _3"></span>z tytułu <span class="_ _3"></span>powołania, <span class="_ _3"></span>umów <span class="_ _3"></span>o <span class="_ _3"></span>pracę Członk<span class="_ _3"></span>ów<span class="_ _1"></span> <span class="_ _3"></span>Zarządu <span class="_ _3"></span>Emitenta w <span class="_ _3"></span>20<span class="_ _3"></span><span class="ff1">23 <span class="_ _3"></span>r.,  </span></div><div class="t m0 x2 h2 y7d5 ffc fs0 fc0 sc0 ls0 ws0">wypłacone im przez<span class="ff1"> Emitenta. </span></div><div class="t m0 x2 h2 y7d6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y6a8 w73 hb0"><div class="t m0 x14 he y7d7 ffa fs0 fc1 sc0 ls0 ws0">Imię<span class="ff8"> i nazwisko </span></div></div><div class="c x4 y6a8 w74 hb0"><div class="t m0 x14 he y7d8 ffa fs0 fc1 sc0 ls0 ws0">Tytuł <span class="_ _29"> </span>wypłaconych <span class="_ _25"> </span>wynagrodzeń <span class="_ _29"> </span>i <span class="_ _25"> </span>otrzymanych </div><div class="t m0 x14 he ydd ffa fs0 fc1 sc0 ls0 ws0">świadczeń rzeczowych i pieniężnych<span class="ff8"> </span></div></div><div class="c xd3 y6a8 w75 hb0"><div class="t m0 x17 he y7d9 ff8 fs0 fc1 sc0 ls0 ws0">w okresie </div><div class="t m0 x1a he y7d7 ff8 fs0 fc1 sc0 ls0 ws0">01.01.2023 <span class="ffa">–</span> </div><div class="t m0 x19 he y745 ff8 fs0 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x3b y6a8 w76 hb0"><div class="t m0 x16 he y7d9 ff8 fs0 fc1 sc0 ls0 ws0">w okresie </div><div class="t m0 x46 he y7d7 ff8 fs0 fc1 sc0 ls0 ws0">01.01.2022 <span class="ffa">–</span> </div><div class="t m0 x11 he y745 ff8 fs0 fc1 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x2 y7da w73 hb1"><div class="t m0 x14 h2 y2c0 ff1 fs0 fc0 sc0 ls0 ws0">Krzysztof Gromkowski </div></div><div class="c xee y7db w74 hb2"><div class="t m0 x69 h2 y7dc ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y7db w77 hb2"><div class="t m0 xca h2 y7dc ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c x3b y7db w76 hb2"><div class="t m0 xc h2 y7dc ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c xee y7dd w74 hb3"><div class="t m0 x69 h2 y7de ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y7dd w77 hb3"><div class="t m0 xef h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x3b y7dd w76 hb3"><div class="t m0 xf0 h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xee y7da w74 h1b"><div class="t m0 x69 he y7df ff8 fs0 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xd3 y7da w77 h1b"><div class="t m0 xca he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x3b y7da w76 h1b"><div class="t m0 xc he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x2 y7e0 w73 hb4"><div class="t m0 x14 h2 y2c0 ff1 fs0 fc0 sc0 ls0 ws0">Zbigniew Okulus </div></div><div class="c xee y7e1 w74 hb3"><div class="t m0 x69 h2 y7df ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y7e1 w77 hb3"><div class="t m0 xca h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c x3b y7e1 w76 hb3"><div class="t m0 xc h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c xee y7e2 w74 hb3"><div class="t m0 x69 h2 y7de ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y7e2 w77 hb3"><div class="t m0 xef h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x3b y7e2 w76 hb3"><div class="t m0 xf0 h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xee y7e0 w74 h1b"><div class="t m0 x69 he y7df ff8 fs0 fc0 sc0 ls0 ws0">RAZEM<span class="ff1"> </span></div></div><div class="c xd3 y7e0 w77 h1b"><div class="t m0 xca he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x3b y7e0 w76 h1b"><div class="t m0 xc he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x2 y116 w73 hb4"><div class="t m0 x14 h2 y2c0 ffc fs0 fc0 sc0 ls0 ws0">Lech Skibiński<span class="ff1"> </span></div></div><div class="c xee y1b5 w74 hb3"><div class="t m0 x69 h2 y7df ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y1b5 w77 hb3"><div class="t m0 xca h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">480 </div></div><div class="c x3b y1b5 w76 hb3"><div class="t m0 xc h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c xee y67b w74 hb3"><div class="t m0 x69 h2 y7de ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y67b w77 hb3"><div class="t m0 xef h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x3b y67b w76 hb3"><div class="t m0 xf0 h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xee y116 w74 h1b"><div class="t m0 x69 he y7df ff8 fs0 fc0 sc0 ls0 ws0">RAZEM<span class="ff1"> </span></div></div><div class="c xd3 y116 w77 h1b"><div class="t m0 xca he y7df ff8 fs0 fc0 sc0 ls0 ws0">484 </div></div><div class="c x3b y116 w76 h1b"><div class="t m0 xc he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x2 y7e3 w73 hb4"><div class="t m0 x14 h2 y2c0 ff1 fs0 fc0 sc0 ls0 ws0">Ireneusz Strzelczak </div></div><div class="c xee y7e4 w74 hb3"><div class="t m0 x69 h2 y7df ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y7e4 w77 hb3"><div class="t m0 xca h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c x3b y7e4 w76 hb3"><div class="t m0 xc h2 y7df ff1 fs0 fc0 sc0 ls0 ws0">820 </div></div><div class="c xee y496 w74 hb3"><div class="t m0 x69 h2 y7de ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y496 w77 hb3"><div class="t m0 xef h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x3b y496 w76 hb3"><div class="t m0 xf0 h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xee y7e3 w74 h1b"><div class="t m0 x69 he y7df ff8 fs0 fc0 sc0 ls0 ws0">RAZEM<span class="ff1"> </span></div></div><div class="c xd3 y7e3 w77 h1b"><div class="t m0 xca he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x3b y7e3 w76 h1b"><div class="t m0 xc he y7df ff8 fs0 fc0 sc0 ls1d ws0">826<span class="ls0"> </span></div></div><div class="c x2 y38f w73 hb5"><div class="t m0 x14 h2 y7e5 ff1 fs0 fc0 sc0 ls0 ws0">Piotr Mierzejewski </div></div><div class="c xee y7e6 w74 hb6"><div class="t m0 x69 h2 ycd ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y7e6 w77 hb6"><div class="t m0 xe3 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">123 </div></div><div class="c x3b y7e6 w76 hb6"><div class="t m0 x59 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y714 w74 h1f"><div class="t m0 x69 h2 y7e7 ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y714 w77 h1f"><div class="t m0 xef h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x3b y714 w76 h1f"><div class="t m0 x59 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y38f w74 hb7"><div class="t m0 x69 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">RAZEM<span class="ff1"> </span></div></div><div class="c xd3 y38f w77 hb7"><div class="t m0 x94 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">126 </div></div><div class="c x3b y38f w76 hb7"><div class="t m0 xf0 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y7e8 w73 hb8"><div class="t m0 x14 h2 y7e9 ff1 fs0 fc0 sc0 ls0 ws0">Andrzej Kifonidis </div></div><div class="c xee y7ea w74 h1f"><div class="t m0 x69 h2 y7e7 ffc fs0 fc0 sc0 ls0 ws0">Stosunek pracy/powołanie z Emitentem<span class="ff1"> </span></div></div><div class="c xd3 y7ea w77 h1f"><div class="t m0 xe3 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">127 </div></div><div class="c x3b y7ea w76 h1f"><div class="t m0 x59 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y7eb w74 h1f"><div class="t m0 x69 h2 y7e7 ffc fs0 fc0 sc0 ls0 ws0">Świadczenia rzeczowe i pieniężne<span class="ff1"> </span></div></div><div class="c xd3 y7eb w77 h1f"><div class="t m0 xef h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x3b y7eb w76 h1f"><div class="t m0 x59 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y7e8 w74 hb6"><div class="t m0 x69 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">RAZEM<span class="ff1"> </span></div></div><div class="c xd3 y7e8 w77 hb6"><div class="t m0 x94 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">129 </div></div><div class="c x3b y7e8 w76 hb6"><div class="t m0 xf0 he y7e7 ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y7ec ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y7ed ffc fs0 fc0 sc0 ls0 ws0">Umowy <span class="_ _5"> </span>pomiędzy  członkami  Zarządu <span class="_ _5"> </span>a  Spółką <span class="_ _5"> </span>nie  przewidują<span class="ff1 ls2a">,  </span>innych  niż <span class="_ _5"> </span>powyżej<span class="ff1 ls2a">,  <span class="ls0">rekompensat  w <span class="_ _5"> </span>przypadku  ich </span></span></div><div class="t m0 x2 h2 y7ee ffc fs0 fc0 sc0 ls0 ws0">rezygnacji <span class="_ _33"> </span>lub <span class="_ _5"> </span>zwolnienia  z <span class="_ _5"> </span>zajmowanego <span class="_ _5"> </span>stan<span class="_ _3"></span>owiska <span class="_ _5"> </span>bez <span class="_ _5"> </span>ważnej  przyczyny<span class="ff1">,  </span>lub <span class="_ _5"> </span>gdy <span class="_ _5"> </span>ich  odwołanie <span class="_ _5"> </span>lub <span class="_ _5"> </span>zw<span class="_ _3"></span>o<span class="_ _1"></span>lnienie </div><div class="t m0 x2 h2 y1fe ffc fs0 fc0 sc0 ls0 ws0">następuje  z <span class="_ _5"> </span>powodu <span class="_ _33"> </span>połączenia <span class="_ _5"> </span>Spółki  przez <span class="_ _5"> </span>przejęcie. <span class="_ _33"> </span>Poza <span class="_ _5"> </span>świadczeniami  opisanym<span class="_ _1"></span>i <span class="_ _33"> </span>powyżej<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span>na  koniec <span class="_ _5"> </span>202<span class="_ _3"></span>3 <span class="_ _22"> </span>r.  </span></div><div class="t m0 x2 h2 y7ef ffc fs0 fc0 sc0 ls0 ws0">w Spółce nie występują świadczenia warunkowe lub odroczone przysługujące <span class="ff1">C</span>zł<span class="_ _3"></span>on<span class="_ _1"></span>kom Zarządu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y7f0 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>2023 <span class="_ _21"> </span><span class="ls30">r.</span> <span class="_ _1e"> </span><span class="ffc">Spółka <span class="_ _21"> </span>wypłaca<span class="ls1e">ła</span></span> <span class="_ _1e"> </span><span class="ffc">wynagrodzenie <span class="_ _21"> </span>członkom <span class="_ _21"> </span>Zarządu <span class="_ _1e"> </span>i <span class="_ _21"> </span>Rady <span class="_ _21"> </span>Nadzorczej <span class="_ _1e"> </span>wyłącznie <span class="_ _21"> </span>zgodnie <span class="_ _21"> </span>z <span class="_ _21"> </span>Polityką </span></div><div class="t m0 x2 h2 y7f1 ffc fs0 fc0 sc0 ls0 ws0">Wynagrodzeń, przyjętej <span class="_ _3"></span>w dn. <span class="ff1 ls27">21<span class="_ _3"></span><span class="ls2a">.0<span class="ls0">7.2023 r. <span class="_ _3"></span>przez Nadzwyczajne W<span class="_ _3"></span>alne Zgromadzenie <span class="_ _3"></span>Akcjona<span class="_ _1"></span>riuszy <span class="_ _3"></span><span class="ffc">w celu określenia </span></span></span></span></div><div class="t m0 x2 h2 y7f2 ffc fs0 fc0 sc0 ls0 ws0">obowiązujących zasad i polityk dotyczących wynagrodzeń Czło<span class="_ _1"></span>nków Zarządu i Rady Nadzorczej spółki KGL S.A.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y7f3 ffc fs0 fc0 sc0 ls0 ws0">Przyjęta <span class="_ _3"></span>przez <span class="_ _3"></span><span class="ff1">S</span>półkę KGL <span class="_ _3"></span>S.A. Polityka <span class="_ _3"></span>Wynagrodzeń <span class="_ _3"></span>stanowi element <span class="_ _3"></span>realizacji Strategii <span class="_ _3"></span>Spółki i<span class="_ _3"></span> przyczynia <span class="_ _3"></span>się do <span class="_ _3"></span>jej </div><div class="t m0 x2 h2 y7f4 ffc fs0 fc0 sc0 ls0 ws0">stabilności oraz efektywnej realizacji celów długoterminowych, w ten sposób,<span class="_ _1"></span> że:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y7f5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">przyjęte <span class="_ _5"> </span>w <span class="_ _22"> </span><span class="ff1">P<span class="_ _3"></span>ol<span class="_ _1"></span>ityce <span class="_ _22"> </span><span class="ffc">W<span class="_ _3"></span>ynag<span class="_ _1"></span>rodzeń <span class="_ _5"> </span>warunki <span class="_ _22"> </span>wynagradzania <span class="_ _5"> </span>Członków <span class="_ _5"> </span>Zarządu <span class="_ _22"> </span>są <span class="_ _5"> </span>powiązane <span class="_ _22"></span>z <span class="_ _5"> </span>osiąganiem <span class="_ _5"> </span>przez </span></span></span></span></div><div class="t m0 x6 h2 y7f6 ffc fs0 fc0 sc0 ls0 ws0">Spółkę celów <span class="_ _1"></span>związanych z <span class="_ _b"></span>realizacją strategii <span class="_ _1"></span>biznesowej <span class="_ _1"></span>Spółki, <span class="_ _1"></span>co zapewnia <span class="_ _b"></span>motywację do ef<span class="_ _1"></span>ektywnego realizo-</div><div class="t m0 x6 h2 y301 ffc fs0 fc0 sc0 ls0 ws0">wania przyjętej strategii biznesowej; <span class="ff1"> </span></div><div class="t m0 x2 h44 y7f7 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wynagrodzenie <span class="_ _21"> </span>Członków <span class="_ _21"> </span>Rady <span class="_ _21"> </span>Nadzorczej <span class="_ _21"> </span>powiązano <span class="_ _21"> </span>z <span class="_ _1e"> </span>ich <span class="_ _21"> </span>dodatk<span class="_ _3"></span>ową <span class="_ _1e"> </span>aktywnością <span class="_ _21"> </span>w <span class="_ _21"> </span>stałych <span class="_ _21"> </span>komitetach <span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 y7f8 ffc fs0 fc0 sc0 ls0 ws0">utworzonych <span class="_ _a"> </span>na <span class="_ _a"> </span>podstawie <span class="_ _a"> </span>Regulaminu <span class="_ _a"> </span>Rady <span class="_ _a"> </span>Nadzorczej, <span class="_ _a"> </span>co <span class="_ _a"> </span>motywuje <span class="_ _a"> </span>Członków <span class="_ _a"> </span>Rady <span class="_ _a"> </span>Nadzorczej <span class="ff1"> </span></div><div class="t m0 x6 h2 y77c ffc fs0 fc0 sc0 ls0 ws0">do podejmowania aktywności sprzyjających efektywnej realizacji strategii biznesowej Spółk<span class="_ _1"></span>i.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y7f9 ffc fs0 fc0 sc0 ls0 ws0">Rozwiązania przyjęte <span class="_ _3"></span>w Polityce Wynagrodzeń przyczyni<span class="_ _3"></span>a<span class="_ _1"></span>ją się <span class="_ _3"></span>do realizacji długoterminowych interesów <span class="_ _3"></span>Spółki w ten </div><div class="t m0 x2 h2 y7fa ffc fs0 fc0 sc0 ls0 ws0">sposób, <span class="_ _3"></span>że motywują <span class="_ _3"></span>Czł<span class="_ _3"></span>onków Zarząd<span class="_ _3"></span>u oraz <span class="_ _3"></span>Członków <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>do ef<span class="_ _3"></span>ektywnej realizacji <span class="_ _3"></span>strategii <span class="_ _3"></span>biznesowej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y7fb ffc fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _3"></span>oraz <span class="_ _3"></span>pracy <span class="_ _3"></span>nad zapewn<span class="_ _3"></span>ieniem <span class="_ _3"></span>wzrostu zysk<span class="_ _3"></span>u netto <span class="_ _3"></span>oraz <span class="_ _3"></span>wskaźnika <span class="_ _3"></span>EBITDA <span class="_ _3"></span>Spółki. <span class="_ _3"></span>Pona<span class="_ _1"></span>dto, <span class="_ _3"></span>przyczyniają <span class="_ _3"></span>się <span class="_ _3"></span>do<span class="_ _1"></span> </div><div class="t m0 x2 h2 y7fc ffc fs0 fc0 sc0 ls0 ws0">stymulowania ciągłego <span class="_ _b"></span>r<span class="_ _3"></span>ozwoju <span class="_ _b"></span>Spółki, co zapewnia <span class="_ _1"></span>realizację <span class="_ _1"></span>jej długoterminowych<span class="_ _1"></span> interesów, <span class="_ _1"></span>jak również m<span class="_ _1"></span>ają wpływ<span class="_ _1"></span> </div><div class="t m0 x2 h2 y7fd ffc fs0 fc0 sc0 ls0 ws0">na zapewnienie stabilności Spółki w następujący sposób<span class="ff1">: </span></div></div></div><div class="pi"></div></div>
<div id="pf36" class="pf w0 h0"><div class="pc pc36 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">54<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x6 h44 y40 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">kryteria wynagradzania Członków Zarządu <span class="_ _3"></span>oraz Członków Rady Nadzorczej przycz<span class="_ _3"></span>yn<span class="_ _1"></span>iają się <span class="_ _3"></span>d<span class="_ _1"></span>o stymulowania <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">ciągłego rozwoju Spółki, co sprzyja zapewnieniu stabilności;<span class="ff1"> </span></div><div class="t m0 x6 h44 y1de ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">kryteria <span class="_ _27"> </span>wynagradzania <span class="_ _1e"> </span>motywują <span class="_ _1e"> </span>do <span class="_ _27"> </span>real<span class="_ _3"></span>izacji  strategii <span class="_ _1e"> </span>biznesowej, <span class="_ _27"> </span>co <span class="_ _1e"> </span>zapewnia <span class="_ _1e"> </span>stabilny <span class="_ _1e"> </span>rozwój <span class="_ _1e"> </span>Spółki <span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o planowanie strategiczne; </div><div class="t m0 x6 h44 y1e0 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">kryteria <span class="_ _22"> </span>w<span class="_ _3"></span>y<span class="_ _b"></span>n<span class="_ _3"></span>agradzania <span class="_ _22"> </span>zapewniają <span class="_ _5"> </span>odpowiedni <span class="_ _5"> </span>poziom <span class="_ _22"> </span>motywacji<span class="_ _3"></span> <span class="_ _22"></span>Członków <span class="_ _5"> </span>Zarządu <span class="_ _5"> </span>oraz <span class="_ _22"></span>Członków <span class="_ _5"> </span>Rady <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">Nadzorczej, co przyczynia się do u<span class="_ _3"></span>trzymania w Spółce osób odpowiedzialnych za jej dobre wyniki w <span class="_ _3"></span>poprzed-</div><div class="t m0 x60 h2 y25e ff1 fs0 fc0 sc0 ls0 ws0">nich latach. </div><div class="t m0 x2 h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3a2 ffc fs0 fc0 sc0 ls0 ws0">Na warunki wynagradzania Członków Zarządu wpływ mają następujące kryteria:<span class="ff1"> </span></div><div class="t m0 x2 h44 y7d5 ff1 fs0 fc0 sc0 ls26 ws0">a)<span class="ff19 ls0"> <span class="_ _15"> </span><span class="ffc">wysokość wskaźnika EBITDA Sp<span class="_ _1"></span>ółki za poprzedni rok obrotowy;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y7fe ff1 fs0 fc0 sc0 ls29 ws0">b)<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ffc">wynik finansowy netto Spółki z<span class="_ _1"></span>a poprzedni rok obrotowy;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y4f ff1 fs0 fc0 sc0 ls39 ws0">c)<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ffc">kryteria ogólne odnoszące się do wszystkich osób zatrudnionych w Spółce.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y310 ffc fs0 fc0 sc0 ls0 ws0">Rada N<span class="_ _3"></span>adzorcza ustala <span class="_ _3"></span>warunki wynagradzania <span class="_ _3"></span>Członków Zarządu <span class="_ _3"></span>na podstawie <span class="_ _3"></span>oceny <span class="_ _3"></span>wynikó<span class="_ _b"></span>w <span class="_ _3"></span>wskazanych <span class="_ _3"></span>w a) <span class="_ _4"></span>–<span class="ff1"> <span class="_ _3"></span>b) </span></div><div class="t m0 x2 h2 y87 ffc fs0 fc0 sc0 ls0 ws0">powyżej, przy uwzględnieniu kryteriów ogólnych opisanych w c). <span class="ff1"> </span></div><div class="t m0 x2 h2 y166 ffc fs0 fc0 sc0 ls0 ws0">Wspomniane kryteria <span class="_ _b"></span>ogólne mają <span class="_ _b"></span>zas<span class="_ _3"></span>tosowanie <span class="_ _1"></span>przy u<span class="_ _b"></span>st<span class="_ _3"></span>alaniu <span class="_ _b"></span>warunków pracy <span class="_ _b"></span>i płacy wszystk<span class="_ _1"></span>ich pracowników <span class="_ _1"></span>Spółki <span class="ff1"> </span></div><div class="t m0 x2 h2 y167 ffc fs0 fc0 sc0 ls0 ws0">i zalicza się do nich w szczególności: <span class="ff1"> </span></div><div class="t m0 x2 h44 y221 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">osiągane wyniki;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y7ff ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wkład w rozwój Spółki;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y3aa ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">poziom odpowiedzialności (ryzyka) związanego z wykonywaną pracą;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y800 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">poziom kompetencji; </span></span></div><div class="t m0 x2 h44 y13f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">zakres <span class="ffc">obowiązków;</span> </span></span></div><div class="t m0 x2 h44 y801 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">dotychczasowe doświadczenie.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y171 ffc fs0 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _b"></span>Członka Zarzą<span class="_ _b"></span>du z <span class="_ _0"></span>tytułu p<span class="_ _1"></span>owołania <span class="_ _b"></span>do Zarzą<span class="_ _b"></span>d<span class="_ _3"></span>u <span class="_ _0"></span>wypłacane <span class="_ _1"></span>jest <span class="_ _b"></span>comiesięcznie <span class="_ _b"></span>na war<span class="_ _1"></span>unkach <span class="_ _b"></span>ustalonych <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y172 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>formie uch<span class="_ _3"></span>wa<span class="_ _1"></span>ły <span class="_ _3"></span>Rady Nadzorczej<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>zgodnie z <span class="_ _3"></span>aktualnie <span class="_ _3"></span>obowi<span class="_ _1"></span>ązującą <span class="_ _3"></span>Polityką W<span class="_ _3"></span>ynagrodzeń.<span class="_ _b"></span> <span class="_ _3"></span>Wynagrodzenie <span class="_ _3"></span>Członka </div><div class="t m0 x2 h2 y119 ffc fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _3"></span>z tytułu umowy o pracę <span class="_ _3"></span>zawartej ze S<span class="_ _3"></span>półką wypłacane jest comiesięcznie<span class="_ _3"></span><span class="ff1">, na <span class="_ _3"></span>warunka<span class="_ _1"></span>ch ust<span class="_ _3"></span>a<span class="_ _1"></span>lonych w <span class="_ _3"></span>formie </span></div><div class="t m0 x2 h2 y173 ffc fs0 fc0 sc0 ls0 ws0">uchwały <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>oraz umowy <span class="_ _3"></span>o <span class="_ _3"></span>pracę<span class="ff1">, <span class="_ _3"></span></span>zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>aktualnie <span class="_ _3"></span>obowiązującą <span class="_ _3"></span>Polityką W<span class="_ _3"></span>y<span class="_ _1"></span>nagrodzeń. <span class="_ _3"></span>Świadczenia </div><div class="t m0 x2 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0">dodatkowe, <span class="ffc">wynikające <span class="_ _b"></span>ze stosunku <span class="_ _1"></span>pracy<span class="ff1">, <span class="_ _1"></span><span class="ffc">wypłacane są<span class="_ _1"></span> Cz<span class="_ _1"></span>łonkom <span class="_ _1"></span>Zarządu na <span class="_ _b"></span>zasadach właściwych <span class="_ _b"></span>przepisów, w <span class="_ _b"></span>któ-</span></span></span></div><div class="t m0 x2 h2 y175 ffc fs0 fc0 sc0 ls0 ws0">rych ś<span class="_ _1"></span>wiadczenia te<span class="_ _b"></span> zostały <span class="_ _1"></span>uregulowane. <span class="_ _1"></span>W <span class="_ _1"></span>szczególności<span class="ff1">, </span>na <span class="_ _b"></span>zasadach wynikających<span class="_ _1"></span> z<span class="_ _1"></span> ustaw<span class="_ _1"></span>y z <span class="_ _b"></span>dnia 2<span class="ff1">6 <span class="_ _1"></span>czerwca <span class="_ _1"></span>1974 </span></div><div class="t m0 x2 h2 y145 ff1 fs0 fc0 sc0 ls0 ws0">r. Kodeks p<span class="_ _1"></span>racy (Dz.U. <span class="_ _1"></span>z 2023 <span class="_ _b"></span>r<span class="_ _3"></span>. <span class="_ _b"></span>poz. 1<span class="ls16">465</span><span class="ffc">). Odprawa <span class="_ _1"></span>pieniężna z<span class="_ _b"></span> tytułu rozwiązania umowy <span class="_ _b"></span>o pracę z <span class="_ _1"></span>Członkiem Zarządu<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y176 ffc fs0 fc0 sc0 ls0 ws0">przez <span class="_ _4"></span>spółkę<span class="_ _3"></span> <span class="_ _4"></span>przysługuje <span class="_ _4"></span>w <span class="_ _4"></span>w<span class="_ _3"></span>ysokości <span class="_ _4"></span>trzykrotnego <span class="_ _4"></span>w<span class="_ _3"></span>yna<span class="_ _b"></span>gr<span class="_ _3"></span>o<span class="_ _1"></span>dzenia <span class="_ _4"></span>wynikaj<span class="_ _3"></span>ą<span class="_ _1"></span>cego <span class="_ _4"></span>z <span class="_ _22"> </span>umowy <span class="_ _4"></span>o <span class="_ _22"></span>pracę<span class="_ _3"></span><span class="ff1">, <span class="_ _22"></span>wyliczonego <span class="_ _4"></span>na </span></div><div class="t m0 x2 h2 y177 ffc fs0 fc0 sc0 ls0 ws0">podstawie średniego wynagrodzenia otrzymywanego w ostatnich 12 miesiącach poprzedzających rozwiązanie umowy </div><div class="t m0 x2 h1a y178 ffc fs0 fc0 sc0 ls0 ws0">o pracę.  <span class="ffb"> </span></div><div class="t m0 x2 h2 y802 ffc fs0 fc0 sc0 ls0 ws0">Poza <span class="_ _22"></span>stałymi <span class="_ _22"></span>składnikami <span class="_ _22"> </span>wynagrodzenia<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>Członk<span class="_ _3"></span>om <span class="_ _4"></span>Zarządu <span class="_ _22"></span>mogą <span class="_ _22"></span>zostać <span class="_ _22"> </span>przyznane <span class="_ _5"> </span>następujące <span class="_ _22"></span>świadczenia <span class="_ _22"></span>pie-</div><div class="t m0 x2 h2 y803 ffc fs0 fc0 sc0 ls0 ws0">niężne i niepieniężne:<span class="ff1"> </span></div><div class="t m0 x2 h44 y319 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">świadczenia dodatkowe wynikające ze stosunku pracy<span class="ff1">; </span></span></span></div><div class="t m0 x2 h44 y804 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">odprawa pieniężna z tytułu rozwiązania umowy o pracę przez Spółkę<span class="ff1">; </span></span></span></div><div class="t m0 x2 h44 y6f0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">pakiet prywatnej opieki medycznej; </span></span></div><div class="t m0 x2 h44 y2c1 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">samochód służbowy<span class="ff1">; </span></span></span></div><div class="t m0 x2 h44 y40f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">niezbędne do pracy narzędzia, jak telefon czy komputer służbowy.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y805 ffc fs0 fc0 sc0 ls0 ws0">System <span class="_ _27"> </span>wynagr<span class="_ _3"></span>od<span class="_ _1"></span>zeń  w<span class="_ _3"></span>  Spółce <span class="_ _1e"> </span>kształtowany <span class="_ _27"> </span>jest <span class="_ _1e"> </span>w <span class="_ _27"> </span>sposób <span class="_ _1e"> </span>zapewniający <span class="_ _27"> </span>motywowani<span class="_ _3"></span>e  Członków <span class="_ _1e"> </span>Zarządu  oraz </div><div class="t m0 x2 h2 y806 ffc fs0 fc0 sc0 ls0 ws0">Członków <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej, <span class="_ _3"></span>a także<span class="_ _3"></span> in<span class="_ _3"></span>nyc<span class="_ _1"></span>h <span class="_ _3"></span>pracowników <span class="_ _3"></span><span class="ff1">S</span>półki <span class="_ _3"></span>do <span class="_ _3"></span>przyjęcia <span class="_ _3"></span>proaktywnej <span class="_ _3"></span>postawy przyczyniającej <span class="_ _3"></span>się </div><div class="t m0 x2 h2 y807 ffc fs0 fc0 sc0 ls0 ws0">do realizacji strategii biznesowej, długoterminowych interesów oraz stabilności Spółki.<span class="ff1"> </span></div><div class="t m0 x2 h2 y703 ffc fs0 fc0 sc0 ls0 ws0">Na warunki wynagradzania Członków Rady Nadzorczej mają wpływ następujące kryteria:<span class="ff1"> </span></div><div class="t m0 x27 h44 y2c6 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">u<span class="_ _3"></span>dział w Kom<span class="_ _1"></span>itecie Audytu;<span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y74 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">u<span class="_ _3"></span>dział w innyc<span class="_ _1"></span>h Komitetach przewidzianych przez Regulamin Rady Nadzorczej;<span class="ff1"> </span></span></span></div><div class="t m0 x27 h44 y808 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ff1 fc0">rodz<span class="_ _3"></span>aj zajmowanego stanowisk<span class="_ _1"></span>a w Radzie Nadzorczej; </span></span></div><div class="t m0 x27 h44 y809 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">kr<span class="_ _3"></span>yteria ogólne odnoszące s<span class="_ _1"></span>ię do wszystkich osób zatrudnionych w Spółce.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y80a ffc fs0 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _3"></span>Czł<span class="_ _3"></span>onkó<span class="_ _1"></span>w <span class="_ _3"></span>Rady <span class="_ _4"></span>Nadzorczej <span class="_ _3"></span>u<span class="_ _3"></span>sta<span class="_ _1"></span>la <span class="_ _3"></span>W<span class="_ _3"></span>a<span class="_ _1"></span>lne <span class="_ _3"></span>Zgromadzenie <span class="_ _4"></span>Akcjonariuszy <span class="_ _3"></span>w <span class="_ _4"></span>formie <span class="_ _3"></span>uchwały<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>kierując <span class="_ _3"></span>się </div><div class="t m0 x2 h2 y3c2 ffc fs0 fc0 sc0 ls0 ws0">wyżej wymienionymi kryteriami.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf37" class="pf w0 h0"><div class="pc pc37 w0 h0"><img class="bi x8 y80b w78 hb9" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">55<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _f"> </span>informacje <span class="_ _f"> </span>nt. <span class="_ _f"> </span>obowiązującego <span class="_ _f"> </span>systemu <span class="_ _f"> </span>wynagrodzeń <span class="_ _f"> </span>członków <span class="_ _f"> </span>organów <span class="_ _f"> </span>Spółka <span class="_ _f"> </span>zamieszcza <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>sporządzanym cor<span class="_ _3"></span>oc<span class="_ _1"></span>znie <span class="_ _3"></span>na podstawie <span class="_ _3"></span>art. 9<span class="_ _3"></span>0g Ustawy <span class="_ _3"></span>o <span class="_ _3"></span>of<span class="_ _1"></span>ercie <span class="_ _3"></span>(…) <span class="_ _3"></span>spra<span class="_ _1"></span>wozdaniu <span class="_ _3"></span>Rady Nadzorczej <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. o <span class="_ _3"></span>wy-</div><div class="t m0 x2 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0">nagrodzeniach, <span class="_ _3"></span><span class="ffc">przedstawiającym <span class="_ _3"></span>kompleksowy <span class="_ _3"></span>przegląd <span class="_ _3"></span>wynagrodzeń, <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>tym <span class="_ _3"></span>wszystkich <span class="_ _3"></span>świadczeń, <span class="_ _3"></span>niezależnie <span class="_ _3"></span>od </span></div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">ich <span class="_ _5"> </span>formy,<span class="_ _1"></span> <span class="_ _22"> </span>otrzymanych <span class="_ _5"> </span>przez <span class="_ _22"> </span>poszczególnych <span class="_ _5"> </span>Członków <span class="_ _22"> </span>Zarządu <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"></span>Rady <span class="_ _22"></span>Nadzorczej <span class="_ _22"> </span>lu<span class="_ _3"></span>b <span class="_ _4"></span>należnych <span class="_ _5"> </span>poszczególnym </div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">Członkom <span class="_ _4"></span>Zarządu <span class="_ _4"></span>i <span class="_ _4"></span>Rady <span class="_ _3"></span>Nad<span class="_ _3"></span>z<span class="_ _1"></span>orczej <span class="_ _4"></span>w <span class="_ _4"></span>ostatnim <span class="_ _3"></span>r<span class="_ _3"></span>oku <span class="_ _3"></span>obr<span class="_ _3"></span><span class="ff1">otowym, <span class="_ _3"></span>zg<span class="_ _3"></span>odnie <span class="_ _3"></span>z <span class="_ _4"></span><span class="ff13">Polityką <span class="_ _4"></span><span class="fff">Wynagro</span>dzeń <span class="_ _4"></span><span class="fff">KGL <span class="_ _4"></span>S.A</span></span>. <span class="_ _4"></span><span class="fff">na <span class="_ _4"></span>lata </span></span></div><div class="t m0 x2 h2 y217 fff fs0 fc0 sc0 ls51 ws0">20<span class="ls0">23-2027<span class="ff1">. <span class="_ _22"></span>Polityka <span class="_ _22"> </span>W<span class="_ _3"></span><span class="ffc">ynag<span class="_ _1"></span>rodzeń <span class="_ _22"> </span>dostępna <span class="_ _22"> </span>j<span class="_ _3"></span>est <span class="_ _4"></span>na <span class="_ _5"> </span>stronie <span class="_ _4"></span>inter<span class="_ _3"></span>netowej <span class="_ _4"></span>Spółki <span class="_ _22"> </span>w <span class="_ _5"> </span>zakładce <span class="_ _22"> </span>„<span class="_ _3"></span><span class="ff1">Relacje <span class="_ _22"> </span>I</span>nwes<span class="_ _3"></span>to<span class="_ _1"></span>rskie”: </span></span></span></div><div class="t m0 x2 h1a y218 ff1 fs0 fc0 sc0 ls0 ws0">www.relacje.kgl.pl/kgl-ri/polityka-wynagrodzen.<span class="ffb"> </span></div><div class="t m0 x2 h2 y3c4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41f ffa fs0 fc3 sc0 ls0 ws0">Pozostałe informacje<span class="ff8"> </span></div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">Brak <span class="_ _1"></span>innych zobo<span class="_ _1"></span>wiązań <span class="_ _b"></span>wynikających z <span class="_ _b"></span>emerytur i <span class="_ _b"></span>świadczeń <span class="_ _b"></span>o podobnym<span class="_ _1"></span> <span class="_ _b"></span>ch<span class="_ _3"></span>arakterze <span class="_ _b"></span>dla byłych <span class="_ _b"></span>osób <span class="_ _1"></span>zarządzających </div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">oraz o zobowiązaniach <span class="_ _1"></span>zaciągniętych w <span class="_ _1"></span>związku z tym<span class="_ _1"></span>i emeryturami, <span class="_ _1"></span>ze wskazaniem k<span class="_ _1"></span>woty ogółem dla <span class="_ _1"></span>każdej kategorii<span class="_ _b"></span> </div><div class="t m0 x2 h2 y6e8 ff1 fs0 fc0 sc0 ls0 ws0">organu <span class="ffc">–</span> <span class="ffc">jeżeli odpowiednie informacje zostały przedstawione w sprawozdaniu finansowym</span>. </div><div class="t m0 x2 h2 y6e9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y50 ff8 fs0 fc2 sc0 ls0 ws0">7.5.2.<span class="ffe"> <span class="_ _2a"> </span></span>Rada Nadzorcza </div><div class="t m0 x2 h2 y3f2 ffc fs0 fc0 sc0 ls0 ws0">W celu <span class="_ _1"></span>osiągnięcia <span class="_ _b"></span>najw<span class="_ _3"></span>yższyc<span class="_ _1"></span>h <span class="_ _1"></span>standardów w <span class="_ _b"></span>zakresie wykonywania <span class="ff1">przez R</span>adę <span class="_ _b"></span><span class="ff1">N<span class="ffc">adzorczą </span>S<span class="ffc">półki <span class="_ _b"></span>sw<span class="_ _3"></span>oi<span class="_ _1"></span>ch obowiązków </span></span></div><div class="t m0 x2 h2 y3f3 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">wywiązywania się z ni<span class="_ _1"></span>ch w sposób <span class="_ _b"></span>ef<span class="_ _3"></span>ektywny, <span class="_ _1"></span>w skład <span class="ff1">Rady N</span>adzorczej powoływane <span class="_ _1"></span>są osoby reprezentujące wysok<span class="_ _b"></span>i<span class="_ _3"></span>e<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y6ea ffc fs0 fc0 sc0 ls0 ws0">kwalifikacje i doświadczenie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y6eb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3de ffc fs0 fc0 sc0 ls0 ws0">W trakcie okresu sprawozdawczego miała miejsca następująca zmiana w składzie Rady Nadzor<span class="_ _1"></span>czej Spółki:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y8b ff1 fs0 fc0 sc0 ls0 ws0">- <span class="ffc">w dniu 16 czerwca 202<span class="_ _3"></span>3 <span class="_ _1"></span>r., Zwyczajne Walne Zgromadzenie Akcjonariuszy KGL S.A., na podstawie uchwały nr. 18, po-</span></div><div class="t m0 x2 h2 y6ec ffc fs0 fc0 sc0 ls0 ws0">wołało w skład Rady Nadzorczej Spółki Pana Piotra Nadolskiego<span class="ff1"> na okres 5-letniej kadencji. </span></div><div class="t m0 x2 h2 y6fc ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _3"></span>2<span class="_ _3"></span>1 <span class="_ _3"></span>lipca <span class="_ _4"></span>2023 <span class="_ _4"></span>r., <span class="_ _3"></span>N<span class="_ _3"></span>adzw<span class="_ _b"></span>yczaj<span class="_ _3"></span>ne <span class="_ _3"></span>Walne <span class="_ _4"></span>Zgromadzenie <span class="_ _4"></span>Akcjonariuszy <span class="_ _3"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>uchwałą <span class="_ _3"></span>nr. <span class="_ _4"></span>4 <span class="_ _4"></span>odwołało <span class="_ _4"></span>z <span class="_ _4"></span>funkcji </div><div class="t m0 x2 h2 y80c ffc fs0 fc0 sc0 ls0 ws0">Członka Rady <span class="_ _0"></span>N<span class="_ _3"></span>adzorczej <span class="_ _b"></span>Spółki <span class="_ _b"></span>Panią Hannę <span class="_ _b"></span>Skibińską, natom<span class="_ _1"></span>iast <span class="_ _1"></span>na <span class="_ _1"></span>podstawie <span class="_ _1"></span>uchwały <span class="_ _b"></span>n<span class="_ _3"></span>r. <span class="_ _b"></span>5 <span class="_ _b"></span>powołano do <span class="_ _b"></span>składu Rady<span class="_ _1"></span> </div><div class="t m0 x2 h2 y6ee ffc fs0 fc0 sc0 ls0 ws0">Pana Lecha Skibińskiego<span class="ff1"> na okres 5-letniej kadencji. </span></div><div class="t m0 x2 h2 y170 ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>posiedzeniu <span class="_ _4"></span>Rady <span class="_ _4"></span>N<span class="_ _3"></span>adzorcz<span class="_ _1"></span>ej <span class="_ _4"></span>Emitenta <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>dniu <span class="_ _4"></span>31 <span class="_ _4"></span>sierpnia <span class="_ _4"></span>2023 <span class="_ _4"></span>r., <span class="_ _4"></span>w <span class="_ _4"></span>drodz<span class="_ _3"></span>e <span class="_ _4"></span>podjętych <span class="_ _4"></span>uchwał, <span class="_ _4"></span>nastąpiły <span class="_ _4"></span>zmiany </div><div class="t m0 x2 h2 y171 ffc fs0 fc0 sc0 ls0 ws0">osobowe członków pełniących funkcję Przewodniczącego i Wiceprzewodniczącego Rady tj.:<span class="ff1"> </span></div><div class="t m0 x2 h2 y402 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _22"></span><span class="ffc">Pan <span class="_ _22"></span>Tomasz <span class="_ _22"></span>Dziekan <span class="_ _4"></span>został <span class="_ _22"> </span>odwołany <span class="_ _22"></span>z <span class="_ _4"></span>f<span class="_ _3"></span>unkcji <span class="_ _4"></span>Przewodniczącego <span class="_ _22"></span>Rady <span class="_ _4"></span>Nadzorczej <span class="_ _22"> </span>KGL <span class="_ _22"></span>S.A. <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>rzecz <span class="_ _22"></span>Pana <span class="_ _22"></span>Lecha<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y6fd ffc fs0 fc0 sc0 ls0 ws0">Skibińskiego;<span class="ff1"> </span></div><div class="t m0 x2 h2 y404 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _22"></span><span class="ffc">Pan <span class="_ _22"></span>Artur <span class="_ _4"></span>Lebi<span class="_ _3"></span>edziński <span class="_ _4"></span>został <span class="_ _4"></span>odw<span class="_ _3"></span>ołany<span class="_ _1"></span> <span class="_ _22"></span>z <span class="_ _22"></span>funkcji <span class="_ _22"></span>Wiceprzewodniczącego <span class="_ _4"></span>Rady <span class="_ _22"> </span>Nadzorczej <span class="_ _22"></span>KGL <span class="_ _22"></span>S.A. <span class="_ _22"></span>na <span class="_ _22"></span>rzecz <span class="_ _4"></span>Pan<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y405 ff1 fs0 fc0 sc0 ls0 ws0">Tomasza Dziekana. </div><div class="t m0 x2 h2 y80d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y80e ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień <span class="_ _b"></span>31 <span class="_ _b"></span>gru<span class="_ _3"></span>dnia<span class="_ _b"></span> 20<span class="ff1">23 <span class="ls30">r.</span></span>, <span class="_ _b"></span>jak <span class="_ _b"></span>również <span class="_ _1"></span>na <span class="_ _b"></span>dzień p<span class="_ _b"></span>u<span class="_ _3"></span>blikacji<span class="_ _1"></span> <span class="_ _1"></span>niniejszego <span class="_ _b"></span>sprawozdania, <span class="_ _b"></span>w<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span><span class="ffc">skł<span class="_ _3"></span>a<span class="_ _1"></span>d <span class="_ _b"></span>Rady <span class="_ _1"></span>Nadzorczej <span class="_ _b"></span>Emitenta </span></span></div><div class="t m0 x2 h2 y391 ff1 fs0 fc0 sc0 ls0 ws0">wchodz<span class="ffc">ą</span> <span class="ffc">następujące osoby:</span> </div><div class="t m0 x2 h2 y392 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y80f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y810 ffc fs0 fc0 sc0 ls0 ws0">Członkami niezależnymi są: Tomasz Dziekan<span class="ff1 ls2a">, <span class="_ _3"></span></span>Art<span class="_ _1"></span>ur Lebiedziński<span class="ff1"> oraz Piotr Nadolski. </span></div></div><div class="c x2 y811 w79 hba"><div class="t m0 x23 he y812 ffa fs0 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="ff8"> </span></div></div><div class="c xb8 y811 w7a hba"><div class="t m0 x1e he y812 ff8 fs0 fc1 sc0 ls0 ws0">Funkcja </div></div><div class="c xf1 y811 w7b hba"><div class="t m0 x15 he y813 ffa fs0 fc1 sc0 ls0 ws0">Początek </div><div class="t m0 x6e he yc1 ffa fs0 fc1 sc0 ls0 ws0">pełnienia funkcji </div><div class="t m0 x11 he yc2 ff8 fs0 fc1 sc0 ls0 ws0">jako osoby </div><div class="t m0 x25 he yc3 ffa fs0 fc1 sc0 ls0 ws0">nadzorującej<span class="ff8"> </span></div></div><div class="c xf2 y811 w7c hba"><div class="t m0 x25 he yc1 ffa fs0 fc1 sc0 ls0 ws0">Początek obecnej <span class="ff8"> </span></div><div class="t m0 x1f he yc2 ff8 fs0 fc1 sc0 ls0 ws0">kadencji </div></div><div class="c xf3 y811 w7d hba"><div class="t m0 x5 he y812 ff8 fs0 fc1 sc0 ls0 ws0">Koniec kadencji </div></div><div class="c x2 y814 w79 hbb"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Lech Skibiński<span class="ff1"> </span></div></div><div class="c xb8 y814 w7a hbb"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Przewodniczący RN<span class="ff1"> </span></div></div><div class="c xf1 y814 w7e hbb"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">21 lipca 2023 r. </div></div><div class="c xa6 y814 w7f hbb"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">21 lipca 2023 r. </div></div><div class="c xf3 y814 w7d hbb"><div class="t m0 x64 h2 y815 ff1 fs0 fc0 sc0 ls0 ws0">21 lipca 2028 r. </div></div><div class="c x2 y816 w79 hbc"><div class="t m0 x64 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0">Tomasz Dziekan </div></div><div class="c xb8 y816 w7a hbc"><div class="t m0 x64 h2 y817 ffc fs0 fc0 sc0 ls0 ws0">Wiceprzewodniczący RN<span class="ff1"> </span></div></div><div class="c xf1 y816 w7e hbc"><div class="t m0 x64 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0">8 maja 2015 r. </div></div><div class="c xa6 y816 w7f hbc"><div class="t m0 x64 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2021 r. </div></div><div class="c xf3 y816 w7d hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2026 r. </div></div><div class="c x2 y7d1 w79 hbc"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Artur Lebiedziński<span class="ff1"> </span></div></div><div class="c xb8 y7d1 w7a hbc"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf1 y7d1 w7e hbc"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">9 czerwca 2016 r. </div></div><div class="c xa6 y7d1 w7f hbc"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2021 r. </div></div><div class="c xf3 y7d1 w7d hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2026 r. </div></div><div class="c x2 y4d7 w79 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">Lilianna </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Gromkowska </div></div><div class="c xb8 y4d7 w7a hbd"><div class="t m0 x64 h2 y818 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf1 y4d7 w7e hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">14 listopada 2001 r. </div></div><div class="c xa6 y4d7 w7f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls29 ws0">8 <span class="ls0">czerwca 2021 r. </span></div></div><div class="c xf3 y4d7 w7d hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2026 r. </div></div><div class="c x2 y819 w79 hbc"><div class="t m0 x64 h2 y817 ffc fs0 fc0 sc0 ls0 ws0">Bożena Okulus<span class="ff1"> </span></div></div><div class="c xb8 y819 w7a hbc"><div class="t m0 x64 h2 y817 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf1 y819 w7e hbc"><div class="t m0 x64 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0">14 listopada 2001 r. </div></div><div class="c xa6 y819 w7f hbc"><div class="t m0 x64 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2021 r. </div></div><div class="c xf3 y819 w7d hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2026 r. </div></div><div class="c x2 y31d w79 hbc"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">Bianka Grzyb </div></div><div class="c xb8 y31d w7a hbc"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf1 y31d w7e hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">22 lipca 2020 r. </div></div><div class="c xa6 y31d w7f hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2021 r. </div></div><div class="c xf3 y31d w7d hbc"><div class="t m0 x64 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">8 czerwca 2026 r. </div></div><div class="c x2 y81a w79 hbb"><div class="t m0 x64 h2 y2c7 ff1 fs0 fc0 sc0 ls0 ws0">Piotr Nadolski </div></div><div class="c xb8 y81a w7a hbb"><div class="t m0 x64 h2 y2c7 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf1 y81a w7e hbb"><div class="t m0 x64 h2 y815 ff1 fs0 fc0 sc0 ls0 ws0">16 czerwca 2023 r. </div></div><div class="c xa6 y81a w7f hbb"><div class="t m0 x64 h2 y815 ff1 fs0 fc0 sc0 ls0 ws0">16 czerwca 2023 r. </div></div><div class="c xf3 y81a w7d hbb"><div class="t m0 x64 h2 y815 ff1 fs0 fc0 sc0 ls0 ws0">16 czerwca 2028 r. </div></div></div><div class="pi"></div></div>
<div id="pf38" class="pf w0 h0"><div class="pc pc38 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">56<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _3"></span>Nadzorcza <span class="_ _3"></span>ocenia <span class="ffc">czy <span class="_ _3"></span>istnieją <span class="_ _3"></span>związki lu<span class="_ _3"></span>b okoliczności, <span class="_ _3"></span>które mogą <span class="_ _3"></span>wpływać <span class="_ _3"></span>na <span class="_ _3"></span>spełnienie przez <span class="_ _3"></span>danego <span class="_ _3"></span>członka </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Rady <span class="_ _f"> </span>kryteriów <span class="_ _f"> </span>niez<span class="_ _3"></span>a<span class="_ _1"></span>leżności. <span class="_ _11"> </span>Ocen<span class="_ _3"></span>a <span class="_ _11"> </span>spełni<span class="_ _3"></span>ania <span class="_ _11"> </span>kryteriów <span class="_ _f"> </span>niez<span class="_ _3"></span>ale<span class="_ _1"></span>żności <span class="_ _f"> </span>przez <span class="_ _f"> </span>członków <span class="_ _f"> </span>Rady <span class="_ _f"> </span>Nadzorcz<span class="_ _3"></span>ej </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">przedstawiana jest przez Radę.<span class="ff1"> </span></div><div class="t m0 x2 he y215 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y307 ffa fs0 fc3 sc0 ls0 ws0">Opis zasad powoływania i odwoływania osób zarządzających oraz ich uprawnień<span class="ff8"> </span></div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _5"> </span>z  § <span class="_ _22"> </span>9  u<span class="_ _1"></span>st. <span class="_ _5"> </span>1 <span class="_ _5"> </span>Statu<span class="_ _3"></span>tu <span class="_ _5"> </span>Emitenta, <span class="_ _5"> </span>Rada <span class="_ _5"> </span>Nadzorcza <span class="_ _33"> </span>liczy <span class="_ _22"> </span>od  5 <span class="_ _22"> </span>do  7 <span class="_ _22"> </span>czł<span class="_ _3"></span>onków, <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _22"> </span>tym <span class="_ _5"> </span>P<span class="_ _3"></span>rzewodniczącego <span class="_ _5"> </span>Rady </div><div class="t m0 x2 h2 y25e ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej i<span class="_ _3"></span> <span class="ffc">Wicep<span class="_ _1"></span>rzewodniczącego Rady Nad<span class="_ _3"></span>zorczej. Liczbę członków Rady <span class="_ _3"></span>Nadzorczej określa Walne Zgromadzenie </span></div><div class="t m0 x2 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">w drodze uchwały.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3a2 ffc fs0 fc0 sc0 ls0 ws0">Członkowie Rady Nad<span class="_ _3"></span>zor<span class="_ _1"></span>czej są powoływani <span class="_ _3"></span>przez<span class="_ _1"></span> Walne Zgromadzenie. <span class="_ _3"></span>Ka<span class="_ _1"></span>dencja Członka Rady <span class="_ _3"></span>Nadzorczej trwa 5 lat. </div><div class="t m0 x2 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">Ustępujący Członkowie Rady Nadzorczej mogą być ponownie powołani.<span class="ff1"> </span></div><div class="t m0 x2 h2 y347 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6e8 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>przypadk<span class="_ _1"></span>u <span class="_ _3"></span>rezygnacji lub niemożności <span class="_ _3"></span>sprawowania czynności <span class="_ _3"></span>przez członka <span class="_ _3"></span><span class="ff1">Rady <span class="_ _3"></span>Nadzorc<span class="_ _1"></span>zej, <span class="_ _3"></span>S<span class="ffc">półka niezwłocznie </span></span></div><div class="t m0 x2 h2 y6e9 ffc fs0 fc0 sc0 ls0 ws0">podejmuje odpowiednie działania w celu uzupełnienia lub dokonania zmiany<span class="_ _1"></span> w składzie <span class="_ _3"></span><span class="ff1">Rady Nadzorczej. </span></div><div class="t m0 x2 he y423 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y424 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3dd ff8 fs0 fc3 sc0 ls0 ws0">Kompetencje Rady Nadzorczej </div><div class="t m0 x2 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie  ze  Statutem  Spółki<span class="ff1">,  </span>Członkowie  Rady  Nadzorczej  wykonują  swoje  obowiązki  osobiście.  Członkowie  Rady </div><div class="t m0 x2 h2 y54 ffc fs0 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _4"></span>mogą <span class="_ _4"></span>brać <span class="_ _4"></span>udział <span class="_ _4"></span>w <span class="_ _4"></span>podejmowaniu <span class="_ _4"></span>uchwał <span class="_ _4"></span>oddając <span class="_ _4"></span>swój <span class="_ _4"></span>głos <span class="_ _4"></span>w <span class="_ _22"></span>trybie <span class="_ _4"></span>pisemnym <span class="_ _4"></span>lub <span class="_ _4"></span>przy <span class="_ _4"></span>wykorzystaniu </div><div class="t m0 x2 h2 y34d ffc fs0 fc0 sc0 ls0 ws0">środków bezpośredniego porozumiewania się na odległość. W głosowani<span class="_ _3"></span>u takim biorą udział wszyscy Członkowie Rady </div><div class="t m0 x2 h2 y34e ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej. </div><div class="t m0 x2 h2 y3e0 ffc fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _3"></span>Rady Nadzorczej <span class="_ _3"></span>mogą brać <span class="_ _3"></span>udział w <span class="_ _3"></span>podejmowaniu uchwał <span class="_ _3"></span>Rady <span class="_ _3"></span>Na<span class="_ _1"></span>dzorczej<span class="_ _3"></span><span class="ff1">, </span>oddając <span class="_ _3"></span>swój głos <span class="_ _3"></span>na piśmie </div><div class="t m0 x2 h2 y3cc ff1 fs0 fc0 sc0 ls5 ws0">za<span class="ls0"> <span class="ffc">pośrednictwem innego Członka Rady Nadzorczej.</span> </span></div><div class="t m0 x2 h2 y3cd ffc fs0 fc0 sc0 ls0 ws0">Uchwały Rady Nadzorczej <span class="_ _3"></span>wym<span class="_ _1"></span>agają sprawy zastrzeżone dla niej <span class="_ _3"></span>przez Kodeks spółek handlowych oraz postanowienia </div><div class="t m0 x2 h2 y3ce ff1 fs0 fc0 sc0 ls0 ws0">Statutu. </div><div class="t m0 x2 h2 y3cf ffc fs0 fc0 sc0 ls0 ws0">Uchwały Rady Nadzorczej wymagają także:<span class="ff1"> </span></div><div class="t m0 x6 h44 y81b ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">zwołanie Walnego Zgromadzenia przez Radę Nadzorczą;<span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y172 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">wybór podmiotu uprawnionego do badania sprawozdań fi<span class="_ _1"></span>nansowych Spółki<span class="_ _3"></span><span class="ff1">. </span></span></span></div><div class="t m0 x2 h2 y403 ffc fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _4"></span>Nadzorcza <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>drodze <span class="_ _4"></span>uchwały <span class="_ _3"></span>opin<span class="_ _3"></span>iuje <span class="_ _3"></span>wnioski <span class="_ _4"></span>Zarządu <span class="_ _3"></span>przedstawione <span class="_ _4"></span>Walnemu <span class="_ _4"></span>Zgromadzeniu <span class="_ _3"></span>w <span class="_ _4"></span>celu <span class="_ _4"></span>podjęcia </div><div class="t m0 x2 h2 y404 ffc fs0 fc0 sc0 ls0 ws0">uchwał dotyczące:<span class="ff1"> </span></div><div class="t m0 x6 h44 y81c ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">zmian Statutu; </span></span></div><div class="t m0 x6 h44 y80d ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">podwyższenia lub obniżenia kapitału zakładowego<span class="ff1">; </span></span></span></div><div class="t m0 x6 h44 y81d ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">połączenia lub przekształcenia Spółki; <span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y78a ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">rozwiązania i likwidacji Spółki;<span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y81e ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">emisji obligacji, w tym obligacji zamiennych; </span></span></div><div class="t m0 x6 h44 y3d4 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">zbycia i wydzierżawienia przedsiębiorstwa Spółki, <span class="_ _1"></span>ustanowienia na nim prawa użytkowania.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y14a ffc fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _22"></span><span class="ff1">Z</span>arządu <span class="_ _4"></span>i <span class="_ _22"> </span><span class="ff1">Rady <span class="_ _22"> </span>N<span class="_ _3"></span></span>a<span class="_ _1"></span>dzorczej <span class="_ _22"></span>uczestniczą <span class="_ _4"></span>w <span class="_ _22"> </span>obradach <span class="_ _22"> </span><span class="ff1">W<span class="_ _3"></span>alnego <span class="_ _4"></span>Zgromadzenia, <span class="_ _22"></span></span>w <span class="_ _4"></span>składzi<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _22"></span>umożliwiającym </div><div class="t m0 x2 h2 y14b ff1 fs0 fc0 sc0 ls0 ws0">udzielenie merytorycznej odpowiedzi na pytania zadawane w trakcie Walnego Zgromadzenia. </div><div class="t m0 x2 h2 y14c ff1 fs0 fc0 sc0 ls0 ws0">Przed <span class="_ _3"></span>zawarciem <span class="_ _3"></span>przez <span class="_ _4"></span>S<span class="ffc">półkę <span class="_ _3"></span>istotnej <span class="_ _3"></span>umowy <span class="_ _3"></span>z <span class="_ _4"></span>akcjonariuszem<span class="_ _1"></span> <span class="_ _3"></span>posiadającym <span class="_ _3"></span>co <span class="_ _3"></span>naj<span class="_ _3"></span>mniej <span class="_ _3"></span>5% <span class="_ _3"></span>ogólnej <span class="_ _3"></span>liczby <span class="_ _3"></span>głosów <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y364 ff1 fs0 fc0 sc0 ls30 ws0">w <span class="_ _4"></span><span class="ls0">S<span class="ffc">półce <span class="_ _3"></span>lub <span class="_ _4"></span>podmiotem <span class="_ _4"></span>powiązanym</span>, <span class="_ _3"></span>Z<span class="ffc">arząd <span class="_ _4"></span>zwraca <span class="_ _4"></span>się <span class="_ _3"></span>d<span class="_ _3"></span>o <span class="_ _3"></span></span>Rady <span class="_ _4"></span>N<span class="ffc">adzorczej <span class="_ _4"></span>o <span class="_ _3"></span>wyrażenie <span class="_ _4"></span>zgody <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>taką <span class="_ _4"></span>transakcję. </span></span></div><div class="t m0 x2 h2 y365 ff1 fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza, <span class="ffc">przed wyrażeniem zgody</span>, <span class="ffc">dokonuje oceny wpływu takiej transakcji na interes </span>S<span class="ffc">półki. </span> </div><div class="t m0 x2 h2 y366 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yf4 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _b"></span>z zapisem <span class="_ _b"></span>§ <span class="_ _b"></span>7 S<span class="_ _1"></span>tatutu <span class="_ _b"></span>Emitenta<span class="_ _3"></span><span class="ff1">, <span class="_ _b"></span><span class="ffc">Rada <span class="_ _b"></span>N<span class="_ _3"></span>a<span class="_ _1"></span>dzorcza <span class="_ _b"></span>może <span class="_ _1"></span>odwołać <span class="_ _1"></span>bądź <span class="_ _b"></span>zawiesić w<span class="_ _b"></span> czynn<span class="_ _1"></span>ościach <span class="_ _b"></span>C<span class="_ _3"></span>złonka <span class="_ _b"></span>Zarządu </span></span></div><div class="t m0 x2 h2 y3ea ffc fs0 fc0 sc0 ls0 ws0">jedynie <span class="_ _4"></span>z <span class="_ _3"></span>ważnego <span class="_ _4"></span>powodu. <span class="_ _4"></span>Za <span class="_ _3"></span>ważny <span class="_ _4"></span>powód <span class="_ _3"></span>u<span class="_ _3"></span>zna<span class="_ _1"></span>je <span class="_ _4"></span>się <span class="_ _3"></span>m.in.: <span class="_ _4"></span>zajmowanie <span class="_ _3"></span>si<span class="_ _3"></span>ę <span class="_ _3"></span>bez <span class="_ _4"></span>uprzedniej <span class="_ _3"></span>zgody <span class="_ _4"></span>Rady <span class="_ _4"></span>Nadzorczej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3eb ffc fs0 fc0 sc0 ls0 ws0">interesami <span class="_ _29"> </span>konkurencyj<span class="_ _3"></span>nymi,<span class="_ _b"></span> <span class="_ _17"> </span>w <span class="_ _17"> </span>szczególności <span class="_ _17"> </span>przez <span class="_ _29"> </span>posiadanie <span class="_ _17"> </span>bądź <span class="_ _29"> </span>nabyc<span class="_ _3"></span>ie <span class="_ _17"> </span>akcji <span class="_ _29"> </span>lub <span class="_ _17"> </span>udziałów <span class="_ _29"> </span>w<span class="_ _3"></span> <span class="_ _29"> </span>spółce </div><div class="t m0 x2 h2 y3ec ffc fs0 fc0 sc0 ls0 ws0">konkurencyjnej albo <span class="_ _b"></span>przystąpienie do <span class="_ _b"></span>spółki<span class="_ _3"></span> <span class="_ _b"></span>konkurencyjnej lub <span class="_ _b"></span>innej<span class="_ _3"></span> <span class="_ _b"></span>konkurencyjnej osoby <span class="_ _b"></span>prawnej jako w<span class="_ _1"></span>spólnik bądź </div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">członek jej organów zarządzających lub nadzorczych bądź reprezentowanie spółki konkurencyjnej jako pełnomocnik (z </div><div class="t m0 x2 h2 y81f ffc fs0 fc0 sc0 ls0 ws0">wyłączeniem spółek zależnych w rozumieniu Kodeksu Spółek H<span class="_ _1"></span>andlowych).<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3ee ffc fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza <span class="_ _b"></span>może powoływać <span class="_ _b"></span>komitety stałe lub <span class="_ _b"></span>ad hoc, <span class="_ _1"></span>działające <span class="_ _1"></span>jako kol<span class="_ _1"></span>egialne organy <span class="_ _b"></span>doradcze i op<span class="_ _1"></span>iniotwórcze </div><div class="t m0 x2 h2 y820 ffc fs0 fc0 sc0 ls0 ws0">Rady <span class="_ _4"></span>Nadzorczej, <span class="_ _4"></span>w <span class="_ _4"></span>szczególności <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _3"></span>ramach <span class="_ _4"></span>Rady <span class="_ _4"></span>N<span class="_ _3"></span>adzo<span class="_ _1"></span>rczej, <span class="_ _4"></span>może <span class="_ _4"></span>działać <span class="_ _4"></span>stały <span class="_ _4"></span>K<span class="_ _3"></span>omite<span class="_ _1"></span>t <span class="_ _4"></span>Audytu. <span class="_ _4"></span>Spółka <span class="_ _4"></span>zapewnia </div><div class="t m0 x2 h2 y821 ff1 fs0 fc0 sc0 ls0 ws0">Radzie <span class="_ _3"></span>N<span class="ffc">adzorczej <span class="_ _3"></span>możliwość <span class="_ _3"></span>korzystania <span class="_ _3"></span>z <span class="_ _3"></span>profes<span class="_ _3"></span>jo<span class="_ _1"></span>nalnych, <span class="_ _3"></span>niezależnych <span class="_ _3"></span>usług <span class="_ _3"></span>doradczych, <span class="_ _3"></span>które <span class="_ _3"></span>w <span class="_ _3"></span>ocenie <span class="_ _22"></span><span class="ff1">R</span>ady <span class="_ _3"></span>są </span></div><div class="t m0 x2 h2 y822 ffc fs0 fc0 sc0 ls0 ws0">niezbędne <span class="_ _1"></span>do<span class="ff1"> </span>sprawowania <span class="_ _b"></span>przez <span class="_ _1"></span>nią <span class="_ _b"></span>efektywnego na<span class="_ _1"></span>dzoru <span class="_ _b"></span>w <span class="ff1">S</span>półce. <span class="_ _b"></span>Dokonuj<span class="_ _3"></span>ąc<span class="_ _1"></span> <span class="_ _b"></span>w<span class="_ _3"></span>yboru <span class="_ _b"></span>podmiotu <span class="_ _b"></span>świadczącego <span class="_ _1"></span>usługi </div><div class="t m0 x2 h2 y320 ff1 fs0 fc0 sc0 ls0 ws0">doradcze, Rada N<span class="ffc">adzorcza uwzględnia sytuację finansową </span>S<span class="ffc">półki.</span> </div><div class="t m0 x2 h2 y321 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe uprawnienia Rady Nadzorczej zamieszczono w Regulaminie Rady Nadzorczej Spół<span class="_ _1"></span>ki.<span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf39" class="pf w0 h0"><div class="pc pc39 w0 h0"><img class="bi x8 y823 w16 hbe" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">57<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Poza czynnościami <span class="_ _1"></span>wynikającymi <span class="_ _b"></span>z przepisów prawa<span class="ff1">, <span class="_ _1"></span>raz w <span class="_ _b"></span>r<span class="_ _3"></span>ok<span class="_ _1"></span>u Rada <span class="_ _b"></span>N<span class="ffc">ad<span class="_ _3"></span>zorcza <span class="_ _b"></span>sporządza i pr<span class="_ _b"></span>ze<span class="_ _3"></span>dstawia <span class="ff1">Z<span class="_ _1"></span>wyczajnemu </span></span></span></div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">Walnemu Zgromadzeniu: </div><div class="t m0 x6 h44 y1de ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">ocenę <span class="_ _1e"> </span>sytuacji <span class="_ _1e"> </span><span class="ff1">S</span>półki<span class="_ _3"></span>,<span class="_ _b"></span> <span class="_ _21"> </span>z <span class="_ _1e"> </span>uwzględnieniem <span class="_ _21"> </span>oceny <span class="_ _1e"> </span>systemów <span class="_ _1e"> </span>kontroli <span class="_ _1e"> </span>wewnętrznej, <span class="_ _21"> </span>zarządzania <span class="_ _1e"> </span>ryzykiem,<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">compliance oraz funkcji audytu wewnętrznego; ocena ta obejmuje wszystkie<span class="_ _1"></span> istotne mechanizmy kontrolne, <span class="ff1"> </span></div><div class="t m0 x60 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">w tym zwłaszcza dotyczące raportowania finansowego i działalności operacyjnej;<span class="ff1"> </span></div><div class="t m0 x6 h44 y25d ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">sprawozdanie <span class="_ _5"> </span>z <span class="_ _5"> </span>działalności <span class="_ _5"> </span>Rady <span class="_ _5"> </span>N<span class="_ _3"></span>adzorczej <span class="_ _5"> </span>obejmuje <span class="_ _5"> </span>co <span class="_ _5"> </span>najmniej <span class="_ _5"> </span>i<span class="_ _3"></span>n<span class="_ _1"></span>formacje <span class="_ _5"> </span>wymagane  p<span class="_ _1"></span>rzez <span class="_ _5"> </span>przepisy </span></span></div><div class="t m0 x60 h2 y25e ffc fs0 fc0 sc0 ls0 ws0">prawa <span class="_ _22"></span>powszechnie <span class="_ _22"></span>obowiązującego, <span class="_ _4"></span>przede <span class="_ _22"></span>wszystkim <span class="_ _22"></span>przepisy <span class="_ _4"></span>Kodeksu <span class="_ _22"> </span>Spółek <span class="_ _22"></span>Handlowych, <span class="_ _22"></span>jak <span class="_ _4"></span>również </div><div class="t m0 x60 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">postanowienia Dobrych Praktyk Spółek Notowanych na GPW<span class="ff1">; </span></div><div class="t m0 x6 h44 y3a2 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">ocenę <span class="_ _4"></span>sposobu <span class="_ _4"></span>wypełniania <span class="_ _22"></span>przez <span class="_ _22"></span><span class="ff1">S</span>półkę <span class="_ _4"></span>obowiązków <span class="_ _22"></span>informacyjnych <span class="_ _4"></span>dotyczących <span class="_ _22"></span>stosowania <span class="_ _4"></span>zasad <span class="_ _22"></span>ładu </span></span></div><div class="t m0 x60 h2 y3a3 ffc fs0 fc0 sc0 ls0 ws0">korporacyjnego, <span class="_ _23"> </span>określonych <span class="_ _21"> </span>w <span class="_ _23"> </span>Regulaminie <span class="_ _23"> </span>Giełdy <span class="_ _23"> </span>oraz <span class="_ _23"> </span>przepisach <span class="_ _21"> </span>dotyczących <span class="_ _23"> </span>informacji <span class="_ _23"> </span>bieżących <span class="ff1"> </span></div><div class="t m0 x60 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">i okresowych przekazywanych przez emitentów papierów wartościowych;<span class="ff1"> </span></div><div class="t m0 x6 h44 y349 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">ocenę racjonalności prowadzon<span class="_ _1"></span>ej przez <span class="ff1">S</span>półkę <span class="_ _3"></span>poli<span class="_ _1"></span>tyki, o której mowa w rekomendacji I.R.2, albo informację <span class="ff1"> </span></span></span></div><div class="t m0 x60 h2 y34a ff1 fs0 fc0 sc0 ls0 ws0">o braku takiej polityki. </div><div class="t m0 x2 he y50 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3f2 ffa fs0 fc3 sc0 ls0 ws0">W<span class="_ _1"></span>yn<span class="_ _b"></span>agr<span class="_ _b"></span>od<span class="_ _b"></span>zen<span class="_ _1"></span>i<span class="_ _1"></span>a <span class="_ _b"></span>osó<span class="_ _b"></span>b <span class="_ _b"></span>wch<span class="_ _b"></span>od<span class="_ _1"></span>ząc<span class="_ _b"></span>yc<span class="_ _b"></span>h w<span class="_ _b"></span> sk<span class="_ _b"></span>ła<span class="_ _1"></span>d <span class="_ _b"></span>cz<span class="_ _1"></span>ło<span class="_ _b"></span>nkó<span class="_ _b"></span>w R<span class="_ _b"></span>ady<span class="_ _b"></span> N<span class="_ _b"></span>adz<span class="_ _b"></span>orc<span class="_ _b"></span>zej<span class="_ _b"></span> s<span class="_ _b"></span>pół<span class="_ _b"></span>ki <span class="_ _b"></span>KG<span class="_ _1"></span>L <span class="_ _b"></span>S.A<span class="_ _b"></span>.<span class="ff8"> </span></div><div class="t m0 x2 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie  ze  Sta<span class="_ _1"></span>tutem,  <span class="ffc">Członkom <span class="_ _5"> </span>Rady  Nadzorczej  przysługuje <span class="_ _33"> </span>wynagrodzenie  w <span class="_ _5"> </span>wysokości  ustalonej  przez <span class="_ _5"> </span>Walne </span></div><div class="t m0 x2 h2 y13a ffc fs0 fc0 sc0 ls0 ws0">Zgromadzenie. <span class="_ _3"></span>Członkowie Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>pełnią sw<span class="_ _3"></span>oje funkcje <span class="_ _3"></span>na <span class="_ _3"></span>podstawie powołani<span class="_ _3"></span>a<span class="_ _b"></span> <span class="_ _3"></span>przez <span class="_ _3"></span>Walne <span class="_ _3"></span>Zgromadzenie </div><div class="t m0 x2 h2 y6c4 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">drodze uchwały. </span> </div><div class="t m0 x2 h2 y6fa ffc fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _1"></span>Rady <span class="_ _b"></span>Nadzorczej w<span class="_ _1"></span> <span class="_ _b"></span>20<span class="_ _3"></span><span class="ff1">23 </span>r. <span class="_ _b"></span>otrzymali <span class="_ _b"></span>z tytułu <span class="_ _0"></span>w<span class="_ _3"></span>ykon<span class="_ _1"></span>ywania <span class="_ _1"></span>swoich <span class="_ _b"></span>funkcji w <span class="_ _b"></span>Radzie <span class="_ _b"></span>Nadzorczej św<span class="_ _1"></span>iadczenia </div><div class="t m0 x2 h2 y261 ffc fs0 fc0 sc0 ls0 ws0">pieniężne od Emitenta w następujących wysokościach: (dane w tys. <span class="ff1">PLN<span class="ls1d">) </span> </span></div></div><div class="c xd y442 w80 hbf"><div class="t m0 x16 he y824 ffa fs0 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="ff8"> </span></div></div><div class="c xcd y442 w81 hbf"><div class="t m0 xc6 he y824 ff8 fs0 fc1 sc0 ls0 ws0">Funkcja </div></div><div class="c xf4 y442 w66 hbf"><div class="t m0 x11 he y2a5 ff8 fs0 fc1 sc0 ls0 ws0">w okresie </div><div class="t m0 xf5 he y824 ff8 fs0 fc1 sc0 ls0 ws0">01.01.2023 <span class="ffa">–</span> </div><div class="t m0 x23 he y825 ff8 fs0 fc1 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x83 y442 w67 hbf"><div class="t m0 xea he y2a5 ff8 fs0 fc1 sc0 ls0 ws0">w okresie </div><div class="t m0 x1a he y824 ff8 fs0 fc1 sc0 ls0 ws0">01.01.2022 <span class="ffa">–</span> </div><div class="t m0 x11 he y825 ff8 fs0 fc1 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xd y826 w80 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Lech Skibiński<span class="ff1"> </span></div></div><div class="c xcd y826 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Przewodniczący RN<span class="ff1"> </span></div></div><div class="c xf4 y826 w66 hc0"><div class="t m0 xf0 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">328 </div></div><div class="c x83 y826 w67 hc0"><div class="t m0 x7a h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd y827 w80 hc0"><div class="t m0 x14 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Tomasz Dziekan </div></div><div class="c xcd y827 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Wiceprzewodniczący RN<span class="ff1"> </span></div></div><div class="c xf4 y827 w66 hc0"><div class="t m0 xef h2 y259 ff1 fs0 fc0 sc0 ls3f ws0">60<span class="ls0"> </span></div></div><div class="c x83 y827 w67 hc0"><div class="t m0 x2 h2 y259 ff1 fs0 fc0 sc0 ls1a ws0">36<span class="ls0"> </span></div></div><div class="c xd y828 w80 hc0"><div class="t m0 x14 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Artur <span class="ffc">Lebiedziński</span> </div></div><div class="c xcd y828 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y828 w66 hc0"><div class="t m0 xef h2 y259 ff1 fs0 fc0 sc0 ls10 ws0">58<span class="ls0"> </span></div></div><div class="c x83 y828 w67 hc0"><div class="t m0 x2 h2 y259 ff1 fs0 fc0 sc0 ls1a ws0">36<span class="ls0"> </span></div></div><div class="c xd y714 w80 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Hanna Skibińska<span class="ff1"> </span></div></div><div class="c xcd y714 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y714 w66 hc0"><div class="t m0 xd9 h2 y259 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ls0"> </span></div></div><div class="c x83 y714 w67 hc0"><div class="t m0 x4b h2 y259 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div></div><div class="c xd y76b w80 hc1"><div class="t m0 x14 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Lilianna Gromkowska </div></div><div class="c xcd y76b w81 hc1"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y76b w66 hc1"><div class="t m0 xef h2 y259 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div></div><div class="c x83 y76b w67 hc1"><div class="t m0 x4b h2 y259 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div></div><div class="c xd y680 w80 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Bożena Okulus<span class="ff1"> </span></div></div><div class="c xcd y680 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y680 w66 hc0"><div class="t m0 xef h2 y259 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div></div><div class="c x83 y680 w67 hc0"><div class="t m0 x4b h2 y259 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div></div><div class="c xd y829 w80 hc0"><div class="t m0 x14 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Bianka Grzyb </div></div><div class="c xcd y829 w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y829 w66 hc0"><div class="t m0 xef h2 y259 ff1 fs0 fc0 sc0 ls16 ws0">48<span class="ls0"> </span></div></div><div class="c x83 y829 w67 hc0"><div class="t m0 x2 h2 y259 ff1 fs0 fc0 sc0 ls1a ws0">30<span class="ls0"> </span></div></div><div class="c xd y81e w80 hc0"><div class="t m0 x14 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Piotr Nadolski </div></div><div class="c xcd y81e w81 hc0"><div class="t m0 x14 h2 y259 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xf4 y81e w66 hc0"><div class="t m0 xd9 h2 y259 ff1 fs0 fc0 sc0 ls1a ws0">35<span class="ls0"> </span></div></div><div class="c x83 y81e w67 hc0"><div class="t m0 x7a h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd y82a w80 h1b"><div class="t m0 x14 he y7df ff8 fs0 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xcd y82a w81 h1b"><div class="t m0 x14 he y7df ff8 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y82a w66 h1b"><div class="t m0 xf0 he y7df ff8 fs0 fc0 sc0 ls0 ws0">622 </div></div><div class="c x83 y82a w67 h1b"><div class="t m0 x4c he y7df ff8 fs0 fc0 sc0 ls0 ws0">174 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y7ee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y82b ffa fs0 fc3 sc0 ls0 ws0">Pozostałe informacje<span class="ff8"> </span></div><div class="t m0 x2 h2 y82c ff1 fs0 fc0 sc0 ls0 ws0">Brak <span class="_ _b"></span>innych <span class="_ _1"></span><span class="ffc">zobowiązań <span class="_ _b"></span>wynikających <span class="_ _b"></span>z <span class="_ _b"></span>emerytur <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _0"></span>świadczeń <span class="_ _1"></span>o <span class="_ _0"></span>podobnym <span class="_ _b"></span>charakt<span class="_ _3"></span>erze <span class="_ _b"></span>dla <span class="_ _b"></span>byłych <span class="_ _b"></span>osób <span class="_ _b"></span>zar<span class="_ _3"></span>ządzających, </span></div><div class="t m0 x2 h2 y2fa ffc fs0 fc0 sc0 ls0 ws0">nadzorujących albo byłych członków organów administrujących oraz o zobowiązaniach zaciągniętych w związku z ww. </div><div class="t m0 x2 h2 y82d ff1 fs0 fc0 sc0 ls0 ws0">emeryturami. </div><div class="t m0 x2 h2 y82e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y7f3 ff8 fs0 fc2 sc0 ls0 ws0">7.5.3.<span class="ffe"> <span class="_ _2a"> </span></span>Komitet audytu </div><div class="t m0 x2 h2 y82f ffc fs0 fc0 sc0 ls0 ws0">Komitet <span class="_ _5"> </span>Audytu <span class="_ _5"> </span>jest <span class="_ _5"> </span>stałym <span class="_ _22"> </span>ciałem <span class="_ _5"> </span>doradcz<span class="_ _3"></span>ym<span class="_ _1"></span> <span class="_ _5"> </span>i <span class="_ _5"> </span>opiniotwórczym <span class="_ _22"> </span>dzi<span class="_ _3"></span>ałającym <span class="_ _22"> </span>kolegialnie <span class="_ _5"> </span>w <span class="_ _5"> </span>ramach <span class="_ _5"> </span>struktury <span class="_ _5"> </span>Rady </div><div class="t m0 x2 h2 y7f5 ffc fs0 fc0 sc0 ls0 ws0">Nadzorczej. <span class="_ _3"></span>Komitet <span class="_ _3"></span>Audytu funkcjonuje <span class="_ _3"></span>zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>zasadami okreś<span class="_ _3"></span>lonymi w <span class="_ _3"></span>Ustawie <span class="_ _3"></span>o <span class="_ _3"></span>biegłych <span class="_ _3"></span>rewidentach, firmach </div><div class="t m0 x2 h2 y7f6 ff1 fs0 fc0 sc0 ls0 ws0">audytorskich <span class="_ _26"> </span>oraz <span class="_ _26"> </span>nadzorze <span class="_ _23"> </span>publi<span class="_ _3"></span>cznym. <span class="_ _23"> </span>Zgodnie <span class="_ _26"> </span>z <span class="_ _26"> </span>art. <span class="_ _26"> </span>128. <span class="_ _26"> </span>Ust. <span class="_ _23"> </span>1<span class="_ _3"></span>. <span class="_ _23"> </span>Ustawy <span class="_ _26"> </span><span class="ffc">o <span class="_ _24"> </span>biegłych <span class="_ _23"> </span>rewid<span class="_ _3"></span>e<span class="_ _1"></span>ntach, <span class="_ _26"> </span>firmach </span></div><div class="t m0 x2 h2 y301 ff1 fs0 fc0 sc0 ls0 ws0">audytorskich oraz nadzorze publicznym<span class="_ _3"></span>, <span class="ffc">w jednostkach zainteresowania publicznego działa komitet au<span class="_ _3"></span>dyt<span class="_ _1"></span>u, który jest </span></div><div class="t m0 x2 h2 y830 ff1 fs0 fc0 sc0 ls0 ws0">komitetem <span class="_ _21"> </span>d<span class="_ _3"></span>o <span class="_ _21"> </span>spraw <span class="_ _23"> </span>audytu, <span class="_ _23"> </span>o <span class="ffc">którym <span class="_ _23"> </span>mowa <span class="_ _23"> </span>w <span class="_ _23"> </span>rozporządzeniu<span class="_ _3"></span> <span class="_ _21"> </span>nr <span class="_ _23"> </span>537/2014.</span> <span class="_ _23"> </span><span class="ffc">C<span class="_ _3"></span>złonkow<span class="_ _1"></span>ie <span class="_ _21"> </span>komitetu <span class="_ _23"> </span>au<span class="_ _3"></span>dytu <span class="_ _21"> </span>są </span></div><div class="t m0 x2 h2 y831 ffc fs0 fc0 sc0 ls0 ws0">powoływani przez <span class="ff1">R</span>adę <span class="ff1">N</span>adzorczą lub inny organ nadzorczy lub kontrolny spośród członków tego organu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y77c ffc fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _27"> </span>Komitetu <span class="_ _27"> </span>Au<span class="_ _3"></span>dytu  powoływani  są <span class="_ _27"> </span>prze<span class="_ _3"></span>z  Radę  Nadzorczą <span class="_ _1e"> </span>spośród  jej<span class="_ _3"></span>  Członków.  Wraz <span class="_ _27"> </span>z <span class="_ _1e"> </span>wygaśnięciem </div><div class="t m0 x2 h2 y832 ffc fs0 fc0 sc0 ls0 ws0">mandatu <span class="_ _22"> </span>C<span class="_ _3"></span>złonka <span class="_ _22"></span>Rady <span class="_ _5"> </span>Nadzorczej <span class="_ _22"></span>wybranego <span class="_ _5"> </span>do <span class="_ _5"> </span>Komitetu <span class="_ _22"> </span>Audytu<span class="_ _3"></span><span class="ff1">, <span class="_ _22"> </span>wygasa <span class="_ _5"> </span>mandat <span class="_ _5"> </span>w <span class="_ _22"> </span>Komitecie <span class="_ _5"> </span>Audytu. <span class="_ _5"> </span>W <span class="_ _5"> </span>takiej </span></div><div class="t m0 x2 h2 y47f ff1 fs0 fc0 sc0 ls0 ws0">sytuacji, <span class="ffc">Przewodniczący Kom<span class="_ _1"></span>itetu Audytu, a <span class="_ _1"></span>w <span class="ff1">razie, </span>gdy wygasł <span class="_ _1"></span>mandat Członka Kom<span class="_ _1"></span>itetu Audytu p<span class="_ _1"></span>ełniącego funkcję </span></div><div class="t m0 x2 h2 y833 ffc fs0 fc0 sc0 ls0 ws0">Przewodniczącego<span class="ff1">,  </span>najstarszy <span class="_ _5"> </span>wiekiem  Członek <span class="_ _5"> </span>Komitetu  Au<span class="_ _1"></span>dytu<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span></span>zobowiązany  jest <span class="_ _33"> </span>poinformować <span class="_ _5"> </span>pisemnie  Radę </div><div class="t m0 x2 h2 y834 ffc fs0 fc0 sc0 ls0 ws0">Nadzorczą <span class="_ _b"></span>i Zarząd <span class="_ _b"></span>o <span class="_ _b"></span>wakacie <span class="_ _1"></span>w <span class="_ _b"></span>Komitecie <span class="_ _b"></span>Au<span class="_ _3"></span>dytu <span class="_ _b"></span>i <span class="_ _b"></span>o ko<span class="_ _b"></span>n<span class="_ _3"></span>ieczno<span class="_ _b"></span>śc<span class="_ _3"></span>i <span class="_ _0"></span>n<span class="_ _3"></span>iezwłocznego <span class="_ _0"></span>uzupełnienia <span class="_ _b"></span>sk<span class="_ _3"></span>ładu <span class="_ _b"></span>Komitetu <span class="_ _b"></span>Audytu </div><div class="t m0 x2 h2 y835 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">uwzględnieniem wymogów ustawowych.</span> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">58<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _22"> </span>Nadzorcz<span class="_ _3"></span>a <span class="_ _22"></span>Emitenta, <span class="_ _22"></span>na <span class="_ _22"> </span>posiedzen<span class="_ _3"></span>iu <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _22"></span>dniu <span class="_ _22"> </span><span class="ffc">6 <span class="_ _5"> </span>października</span> <span class="_ _22"> </span><span class="ls27">20<span class="_ _3"></span></span>23 <span class="_ _22"></span><span class="ls30">r.</span>, <span class="_ _22"></span><span class="ffc">dokonała <span class="_ _5"> </span>zmian <span class="_ _22"> </span>osobowych</span> <span class="_ _5"> </span><span class="ls30">w <span class="_ _22"> </span></span>strukturze </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">Komitetu Audytu, <span class="ffc">którego skład <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _1"></span>dzień 31.12.2023 r. oraz<span class="ff1"> </span>na d<span class="_ _1"></span>zień publikacji niniejszego spra<span class="_ _b"></span>wozd<span class="_ _3"></span>ania p<span class="_ _1"></span>rezentuje się<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">następująco:<span class="ff1"> </span></div><div class="t m0 x2 h44 y1df ff1 fs0 fc0 sc0 ls26 ws0">1.<span class="ff19 ls0"> <span class="_ _19"> </span><span class="ffc">Lech Skibiński<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y452 ff1 fs0 fc0 sc0 ls25 ws0">2.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ffc">Artur Lebiedziński <span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y836 ff1 fs0 fc0 sc0 ls1a ws0">3.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ff1">Tomasz Dziekan  </span></span></div><div class="t m0 x2 h44 y280 ff1 fs0 fc0 sc0 ls16 ws0">4.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ff1">Piotr Nadolski </span></span></div><div class="t m0 x2 h2 y837 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y838 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>skład <span class="_ _1e"> </span>Komitetu <span class="_ _1e"> </span>Audytu <span class="_ _1e"> </span>wchodzi <span class="_ _1e"> </span>co <span class="_ _1e"> </span>najmniej <span class="_ _1e"> </span>trzech <span class="_ _21"> </span>Czło<span class="_ _1"></span>nków, <span class="_ _1e"> </span>w <span class="_ _1e"> </span>tym <span class="_ _1e"> </span>Przewodniczący,<span class="_ _3"></span><span class="ff1"> <span class="_ _1e"> </span></span>przy <span class="_ _1e"> </span>czym <span class="_ _1e"> </span>większość </div><div class="t m0 x2 h2 y839 ffc fs0 fc0 sc0 ls0 ws0">Członków <span class="_ _23"> </span>Komitetu <span class="_ _21"> </span>Audytu, <span class="_ _21"> </span>w <span class="_ _23"> </span>tym <span class="_ _23"> </span>Przewodniczący <span class="_ _23"> </span>Komitetu <span class="_ _21"> </span>Audytu <span class="_ _23"> </span>powinna <span class="_ _23"> </span>spełniać <span class="_ _21"> </span>warunki <span class="_ _23"> </span>niezależności, <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y83a ffc fs0 fc0 sc0 ls0 ws0">o <span class="_ _4"></span>których <span class="_ _22"> </span>mowa <span class="_ _22"></span>w<span class="ff1"> </span>Ustawie <span class="_ _22"></span>o <span class="_ _22"></span>Biegłych <span class="_ _4"></span>Rewidentach <span class="_ _22"></span>lub <span class="_ _4"></span>w <span class="_ _22"></span>przepisach <span class="_ _22"></span>ją <span class="_ _4"></span>zastępujących.<span class="_ _3"></span><span class="ff1"> <span class="_ _22"></span></span>Przynajmniej <span class="_ _4"></span>jeden <span class="_ _22"></span>Członek </div><div class="t m0 x2 h2 y83b ffc fs0 fc0 sc0 ls0 ws0">Komitetu  Audytu  p<span class="_ _1"></span>osiada  wied<span class="_ _1"></span>zę  i  umiejętnoś<span class="_ _1"></span>ci  w <span class="_ _33"> </span>zakresie  r<span class="_ _1"></span>achunkowości  lub  badan<span class="_ _b"></span>i<span class="_ _3"></span>a  sp<span class="_ _b"></span>rawozdań  finansowych. </div><div class="t m0 x2 h2 y83c ffc fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _5"> </span>Komitetu <span class="_ _5"> </span>Au<span class="_ _3"></span>dytu <span class="_ _22"> </span>posiadają <span class="_ _33"> </span>wiedzę <span class="_ _5"> </span>i <span class="_ _5"> </span>u<span class="_ _3"></span>mie<span class="_ _1"></span>jętności <span class="_ _5"> </span>z <span class="_ _5"> </span>zak<span class="_ _3"></span>re<span class="_ _1"></span>su <span class="_ _5"> </span>branży, <span class="_ _5"> </span>w<span class="_ _3"></span> <span class="_ _22"> </span>kt<span class="_ _3"></span>óre<span class="_ _1"></span>j <span class="_ _5"> </span>dz<span class="_ _3"></span>iała <span class="_ _5"> </span>S<span class="_ _3"></span>pół<span class="_ _b"></span>ka,  p<span class="_ _1"></span>rzy <span class="_ _5"> </span>czym </div><div class="t m0 x2 h2 y83d ffc fs0 fc0 sc0 ls0 ws0">warunek ten uznaje się za spełniony, jeżeli przynajmniej jeden<span class="_ _1"></span> Członek Komitetu Audytu posiada wiedzę i umiejętności<span class="_ _b"></span> </div><div class="t m0 x2 h2 y83e ffc fs0 fc0 sc0 ls0 ws0">z  zakresu  branży,<span class="_ _1"></span>  w  której  dz<span class="_ _1"></span>iała  Spółka <span class="_ _5"> </span>l<span class="_ _3"></span>ub  poszcz<span class="_ _1"></span>ególni  Członkowie  w  ok<span class="_ _b"></span>reś<span class="_ _3"></span>lonyc<span class="_ _1"></span>h  zakresach  posiadają  w<span class="_ _b"></span>i<span class="_ _3"></span>edzę<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y83f ffc fs0 fc0 sc0 ls0 ws0">i umiejętności z zakresu tej branży. <span class="ff1"> </span></div><div class="t m0 x2 h2 y840 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y841 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>tabeli <span class="_ _4"></span>poniżej <span class="_ _3"></span>przedstawiono <span class="_ _4"></span>dodatkowe <span class="_ _3"></span>i<span class="_ _3"></span>nformacje <span class="_ _3"></span>istotne <span class="_ _4"></span>w <span class="_ _4"></span>odniesieniu <span class="_ _3"></span>do <span class="_ _4"></span>poszczególnych <span class="_ _4"></span>członków <span class="_ _3"></span>Komitetu </div><div class="t m0 x2 h2 y13b ffc fs0 fc0 sc0 ls0 ws0">Audytu <span class="_ _4"></span>w <span class="_ _4"></span>zakresi<span class="_ _3"></span>e <span class="_ _4"></span>spełniania <span class="_ _3"></span>przez <span class="_ _4"></span>n<span class="_ _3"></span>ich <span class="_ _3"></span>w<span class="_ _3"></span>ymogów <span class="_ _3"></span>okreś<span class="_ _3"></span>lo<span class="_ _1"></span>nych <span class="_ _4"></span>w <span class="_ _4"></span>Dobrych <span class="_ _22"></span>Praktykach <span class="_ _4"></span>Spółek <span class="_ _4"></span>Notowanych <span class="_ _4"></span>na <span class="_ _22"></span>GPW </div><div class="t m0 x2 h2 y460 ffc fs0 fc0 sc0 ls0 ws0">2021, <span class="_ _21"> </span>jak <span class="_ _1e"> </span>r<span class="_ _3"></span>ów<span class="_ _1"></span>nież <span class="_ _21"> </span>ustawy <span class="_ _21"> </span>z <span class="_ _1e"> </span>dnia <span class="_ _21"> </span>11 <span class="_ _1e"> </span>maja <span class="_ _21"> </span>2017 <span class="_ _21"> </span>r. <span class="_ _1e"> </span>o <span class="_ _21"> </span>biegłych <span class="_ _21"> </span>rewidentach, <span class="_ _1e"> </span>firmach <span class="_ _21"> </span>audytorskich <span class="_ _21"> </span>oraz <span class="_ _1e"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span>dzorze </div><div class="t m0 x2 h2 y842 ff1 fs0 fc0 sc0 ls0 ws0">publicznym. </div><div class="t m0 x2 h2 y843 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x72 y844 w83 hc2"><div class="t m0 x69 h4 y27f ffa fs1 fc1 sc0 ls0 ws0">Imię i nazwisko człon<span class="_ _1"></span>ka Komite<span class="_ _1"></span>tu Audytu<span class="ff8"> </span></div></div><div class="c x36 y844 w84 hc2"><div class="t m0 x18 h4 y845 ff8 fs1 fc1 sc0 ls0 ws0">Artur </div><div class="t m0 xf h4 y846 ffa fs1 fc1 sc0 ls0 ws0">Lebiedziński<span class="ff8"> </span></div></div><div class="c xb4 y844 w85 hc2"><div class="t m0 x69 h4 y27f ff8 fs1 fc1 sc0 ls0 ws0">Tomasz Dziekan<span class="_ _b"></span> </div></div><div class="c xf6 y844 w86 hc2"><div class="t m0 x14 h4 y27f ffa fs1 fc1 sc0 ls0 ws0">Lech Skibiński<span class="ff8"> </span></div></div><div class="c xb7 y844 w87 hc2"><div class="t m0 x64 h4 y27f ff8 fs1 fc1 sc0 ls0 ws0">Piotr Nadolski<span class="_ _1"></span> </div></div><div class="c x72 y847 w83 hbd"><div class="t m0 x69 h15 yee ffc fs1 fc0 sc0 ls0 ws0">Data powołania d<span class="_ _1"></span>o Radu Nadzorcze<span class="_ _b"></span>j<span class="ff1"> </span></div></div><div class="c x36 y847 w84 hbd"><div class="t m0 x14 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021<span class="_ _1"></span> </div></div><div class="c xb4 y847 w85 hbd"><div class="t m0 x64 h15 yee ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021<span class="_ _1"></span> </div></div><div class="c xf6 y847 w86 hbd"><div class="t m0 x2d h15 yee ff1 fs1 fc0 sc0 ls0 ws0">21 lipca 2023 </div></div><div class="c xb7 y847 w87 hbd"><div class="t m0 xf h15 y79e ff1 fs1 fc0 sc0 ls0 ws0">16 czerwca </div><div class="t m0 x11 h15 y7e7 ff1 fs1 fc0 sc0 ls0 ws0">2023 </div></div><div class="c x72 y848 w83 ha1"><div class="t m0 x69 h15 y111 ffc fs1 fc0 sc0 ls0 ws0">Data powołania d<span class="_ _1"></span>o Komitetu Aud<span class="_ _1"></span>ytu<span class="ff1"> </span></div></div><div class="c x36 y848 w84 ha1"><div class="t m0 x14 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021<span class="_ _1"></span> </div></div><div class="c xb4 y848 w85 ha1"><div class="t m0 x64 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">8 czerwca 2021<span class="_ _1"></span> </div></div><div class="c xf6 y848 w86 ha1"><div class="t m0 x14 h15 y5 ff1 fs1 fc0 sc0 ls17 ws0">6 <span class="ffc ls0">października </span></div><div class="t m0 x11 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">2023 </div></div><div class="c xb7 y848 w87 ha1"><div class="t m0 x14 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">6 października </div><div class="t m0 x11 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">2023 </div></div><div class="c x72 y46d w83 hc3"><div class="t m0 x69 h15 y849 ffc fs1 fc0 sc0 ls0 ws0">Kryterium niezal<span class="_ _1"></span>eżności w rozu<span class="_ _1"></span>mieniu<span class="ff1">: </span></div><div class="t m0 x69 h15 y84a ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ffc">art. 129 ust. 3 ustawy z <span class="_ _1"></span>dnia 11 <span class="_ _1"></span>maja 2017 r. o b<span class="_ _1"></span>iegłych </span></div><div class="t m0 x69 h15 y7e5 ff1 fs1 fc0 sc0 ls0 ws0">rewidentach, f<span class="_ _1"></span>irmach audyto<span class="_ _1"></span>rskich oraz nad<span class="_ _1"></span>zorze publiczny<span class="_ _b"></span>m <span class="_ _3"></span> </div><div class="t m0 x69 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ffc">Dobrych Praktyk <span class="_ _1"></span>Spółek Notowan<span class="_ _b"></span>ych na GPW 2021<span class="ff1"> </span></span></div></div><div class="c x36 y46d w84 hc3"><div class="t m0 xea h15 y84b ff1 fs1 fc0 sc0 ls0 ws0">TAK </div><div class="t m0 x1c h15 y84c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 xea h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c xb4 y46d w85 hc3"><div class="t m0 x47 h15 y84b ff1 fs1 fc0 sc0 ls0 ws0">TAK </div><div class="t m0 x17 h15 y84c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x47 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c xf6 y46d w86 hc3"><div class="t m0 x15 h15 y84b ff1 fs1 fc0 sc0 ls0 ws0">NIE </div><div class="t m0 x79 h15 y84c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xb7 y46d w87 hc3"><div class="t m0 x79 h15 y84d ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x18 h15 y84b ff1 fs1 fc0 sc0 ls0 ws0">TAK </div><div class="t m0 x79 h15 y84c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div><div class="t m0 x69 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x72 y84e w83 hc4"><div class="t m0 x69 h15 y84f ffc fs1 fc0 sc0 ls0 ws0">Czy członek Ko<span class="_ _1"></span>mitetu Audytu posia<span class="_ _b"></span>da wiedzę i umiejętności <span class="ff1"> </span></div><div class="t m0 x69 h15 y745 ffc fs1 fc0 sc0 ls0 ws0">w zakresie rachun<span class="_ _1"></span>kowości lub bada<span class="_ _b"></span>nia sprawozdań finansowych?<span class="ff1"> </span></div></div><div class="c x36 y84e w84 hc4"><div class="t m0 x47 h15 y850 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xb4 y84e w85 hc4"><div class="t m0 x15 h15 y850 ff1 fs1 fc0 sc0 ls0 ws0">TAK* </div></div><div class="c xf6 y84e w86 hc4"><div class="t m0 x15 h15 y850 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xb7 y84e w87 hc4"><div class="t m0 x79 h15 y851 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x25 h15 y5e0 ff1 fs1 fc0 sc0 ls0 ws0">TAK**** </div></div><div class="c x72 y852 w83 hc5"><div class="t m0 x69 h15 y853 ffc fs1 fc0 sc0 ls0 ws0">Czy członek Ko<span class="_ _1"></span>mitetu Audytu posia<span class="_ _b"></span>da wiedzę i umiejętności <span class="ff1"> </span></div><div class="t m0 x69 h15 y36f ffc fs1 fc0 sc0 ls0 ws0">z zakresu branży, w <span class="_ _b"></span>kt<span class="_ _3"></span>ór<span class="_ _1"></span>ej działa Spółka?<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x36 y852 w84 hc5"><div class="t m0 x11 h15 yc ff1 fs1 fc0 sc0 ls0 ws0">TAK** </div></div><div class="c xb4 y852 w85 hc5"><div class="t m0 x19 h15 yc ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xf6 y852 w86 hc5"><div class="t m0 x23 h15 yc ff1 fs1 fc0 sc0 ls0 ws0">TAK*** </div></div><div class="c xb7 y852 w87 hc5"><div class="t m0 x79 h15 y854 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h15 y855 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x72 y856 w83 hc6"><div class="t m0 x69 h15 y857 ffc fs1 fc0 sc0 ls0 ws0">Czy członek Ko<span class="_ _1"></span>mitetu Audytu zosta<span class="_ _b"></span>ł powołany do Rady Nadzorcze<span class="_ _b"></span>j </div><div class="t m0 x69 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">lub innego organu<span class="_ _1"></span> nadzorczego lub <span class="_ _b"></span>kontrolnego przez </div><div class="t m0 x69 h15 y10b ffc fs1 fc0 sc0 ls0 ws0">akcjonariusza sp<span class="_ _1"></span>rawującego kon<span class="_ _1"></span>trolę nad Emiten<span class="_ _1"></span>tem?<span class="ff1"> </span></div></div><div class="c x36 y856 w84 hc6"><div class="t m0 xea h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c xb4 y856 w85 hc6"><div class="t m0 x47 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c xf6 y856 w86 hc6"><div class="t m0 x18 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c xb7 y856 w87 hc6"><div class="t m0 x18 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">TAK </div></div><div class="c x72 y74d w83 hc6"><div class="t m0 x69 h15 y857 ffc fs1 fc0 sc0 ls0 ws0">Czy członek Ko<span class="_ _1"></span>mitetu Audytu zosta<span class="_ _b"></span>ł powołany do Rady Nadzorcze<span class="_ _b"></span>j </div><div class="t m0 x69 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">lub innego organu<span class="_ _1"></span> nadzorczego lub <span class="_ _b"></span>kontrolnego  </div><div class="t m0 x69 h15 y10b ffc fs1 fc0 sc0 ls0 ws0">w wyniku realiza<span class="_ _1"></span>cji uprawnień oso<span class="_ _1"></span>bistych?<span class="ff1"> </span></div></div><div class="c x36 y74d w84 hc6"><div class="t m0 x47 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xb4 y74d w85 hc6"><div class="t m0 x19 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xf6 y74d w86 hc6"><div class="t m0 x15 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c xb7 y74d w87 hc6"><div class="t m0 x15 h15 y858 ff1 fs1 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y792 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h4 y859 ff8 fs1 fc0 sc0 ls0 ws0">* <span class="ff1c">Tomasz Dziek<span class="_ _1"></span>an </span></div><div class="t m0 x2 h15 y85a ff13 fs1 fc0 sc0 ls0 ws0">Wiedza <span class="_ _27"> </span>i <span class="_ _27"> </span>umiejętności <span class="_ _1e"> </span>w <span class="_ _27"> </span>zakresie <span class="_ _27"> </span>rachunkowości <span class="_ _27"> </span>lub <span class="_ _27"> </span>badania <span class="_ _27"> </span>sprawozdań <span class="_ _27"> </span>finansowych <span class="_ _27"> </span>wynikają  z <span class="_ _1e"> </span>posiadanego <span class="_ _27"> </span>wykształ<span class="_ _1"></span>cenia <span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y85b ff13 fs1 fc0 sc0 ls0 ws0">i zdobytego dośw<span class="_ _b"></span>i<span class="_ _3"></span>adc<span class="_ _1"></span>zenia zawodo<span class="_ _1"></span>wego<span class="fff">, w </span>branży,<span class="fff"> </span>w które<span class="_ _1"></span>j działa Spółka.<span class="fff">  </span></div><div class="t m0 x2 h15 y299 ff13 fs1 fc0 sc0 ls0 ws0">Posiada <span class="_ _22"> </span>prawie <span class="_ _22"> </span>20 <span class="_ _22"> </span>letnie <span class="_ _22"> </span>doświadczenie <span class="_ _4"></span>z<span class="_ _3"></span> <span class="_ _4"></span>zakresu <span class="_ _22"> </span>podatków, <span class="_ _22"> </span>finansów <span class="_ _4"></span>i <span class="_ _5"> </span>rachunkowości <span class="_ _4"></span>oraz <span class="_ _22"> </span>jako <span class="_ _5"> </span>dyrektor<span class="_ _1"></span> <span class="_ _22"> </span>finansowy <span class="_ _5"> </span>w <span class="_ _4"></span>s<span class="_ _3"></span>pół<span class="_ _1"></span>kach <span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y29a ff13 fs1 fc0 sc0 ls0 ws0">i grupach z kapitał<span class="_ _1"></span>em zagran<span class="_ _1"></span>icznym.<span class="fff"> </span></div><div class="t m0 x2 h15 y85c ff13 fs1 fc0 sc0 ls0 ws0">Aktualnie pełni <span class="_ _3"></span>funkcję <span class="_ _3"></span>członka zarządu <span class="_ _3"></span>ora<span class="_ _1"></span>z <span class="_ _3"></span>dyrektora<span class="_ _1"></span> <span class="_ _3"></span>operacyjnego 12 <span class="_ _3"></span>spółek Dentsu <span class="_ _3"></span>w <span class="_ _3"></span>Polsce oraz <span class="_ _3"></span>dyrektor<span class="_ _b"></span>a <span class="_ _3"></span>operacyjnego <span class="_ _3"></span>Den<span class="_ _3"></span><span class="fff">tsu <span class="_ _1"></span> </span></div><div class="t m0 x2 h15 y85d ff13 fs1 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>regionie <span class="_ _22"> </span>CEE <span class="_ _22"> </span>(7 <span class="_ _22"> </span>rynków, <span class="_ _4"></span>30 <span class="_ _22"> </span>spółek). <span class="_ _4"></span>Jako <span class="_ _22"></span>Chief <span class="_ _22"> </span>Financial<span class="_ _1"></span> <span class="_ _22"> </span>Officer <span class="_ _4"></span>i <span class="_ _22"> </span>członek <span class="_ _4"></span>z<span class="_ _3"></span>arząd<span class="_ _1"></span>u <span class="_ _22"> </span>7 <span class="_ _4"></span>spółek <span class="_ _22"> </span>z <span class="_ _22"> </span>grupy <span class="_ _4"></span>Dentsu <span class="_ _22"> </span>w <span class="_ _22"> </span>Polsce <span class="_ _4"></span>odpowia<span class="_ _3"></span>dał <span class="fff"> </span></div><div class="t m0 x2 h15 y85e fff fs1 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>latach <span class="_ _4"></span>2016-<span class="ff13">2108 <span class="_ _4"></span>za <span class="_ _4"></span>zarządzani<span class="_ _1"></span>e <span class="_ _4"></span>strukturą <span class="_ _4"></span>finansową <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>administracyjną <span class="_ _4"></span>grupy. <span class="_ _4"></span>Od <span class="_ _4"></span>2007 <span class="_ _4"></span>roku <span class="_ _4"></span>związan<span class="_ _1"></span>y <span class="_ _4"></span>był <span class="_ _4"></span>z <span class="_ _4"></span>Bu<span class="_ _3"></span>rda <span class="_ _3"></span>Media<span class="_ _3"></span><span class="fff">, <span class="_ _4"></span>gdzie  </span></span></div><div class="t m0 x2 h15 y23e fff fs1 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>latach <span class="_ _4"></span>2008 <span class="_ _3"></span><span class="ff13">–</span> <span class="_ _3"></span><span class="ff13">2016 <span class="_ _4"></span>pełnił <span class="_ _3"></span>funkcję <span class="_ _3"></span>CFO <span class="_ _4"></span>grupy, <span class="_ _3"></span>prokurenta <span class="_ _3"></span>oraz <span class="_ _3"></span>regionalnego <span class="_ _3"></span>CFO <span class="_ _3"></span>Central <span class="_ _3"></span>Europe. <span class="_ _3"></span>W<span class="_ _3"></span>cze<span class="_ _b"></span>ś<span class="_ _3"></span>niej <span class="_ _3"></span>pracowa<span class="_ _1"></span>ł <span class="_ _3"></span>w <span class="_ _4"></span>Hachette<span class="_ _3"></span><span class="fff"> </span></span></div><div class="t m0 x2 h15 y85f fff fs1 fc0 sc0 ls0 ws0">Filipacchi Polska<span class="_ _1"></span> (2004-2007, ko<span class="_ _1"></span>ntroler finansow<span class="_ _b"></span>y<span class="_ _3"></span> gr<span class="_ _1"></span>upy) oraz Ernst &#38; Y<span class="_ _b"></span>oung (2003<span class="_ _3"></span>-<span class="ff13">200<span class="_ _b"></span>4, dział audytu). <span class="fff"> </span></span></div><div class="t m0 x2 h15 y860 ff13 fs1 fc0 sc0 ls0 ws0">Posiada kwal<span class="_ _1"></span>ifikacje finansow<span class="_ _1"></span>e ACCA, tytuł bi<span class="_ _1"></span>egłego rewidenta<span class="_ _1"></span> oraz lice<span class="_ _1"></span>ncję na usługow<span class="_ _1"></span>e prowadzen<span class="_ _1"></span>ie ksiąg. <span class="_ _3"></span><span class="fff"> </span></div></div></div><div class="pi"></div></div>
<div id="pf3b" class="pf w0 h0"><div class="pc pc3b w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls10 ws0">59<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y861 ff13 fs1 fc0 sc0 ls0 ws0">Ukończył <span class="_ _4"></span>progra<span class="_ _1"></span>m <span class="_ _4"></span>Executive <span class="_ _4"></span>MBA <span class="_ _4"></span>na <span class="_ _4"></span>SGH/ <span class="_ _4"></span>University <span class="_ _4"></span>of <span class="_ _4"></span>Quebec <span class="_ _4"></span>at <span class="_ _3"></span>M<span class="_ _3"></span>ontreal<span class="_ _1"></span> <span class="_ _4"></span>(2016), <span class="_ _4"></span>studia <span class="_ _4"></span>podyplomowe <span class="_ _3"></span>z <span class="_ _4"></span>z<span class="_ _3"></span>akr<span class="_ _1"></span>esu <span class="_ _4"></span>rachunkowo<span class="_ _1"></span>ści <span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y862 fff fs1 fc0 sc0 ls52 ws0">i <span class="_ _27"> </span><span class="ff13 ls0">podatków <span class="_ _1e"> </span>na <span class="_ _1e"> </span>Uniwersytecie <span class="_ _27"> </span>Warszawskim <span class="_ _1e"> </span>(2005), <span class="_ _1e"> </span>studia <span class="_ _27"> </span>magisterskie <span class="_ _1e"> </span>z <span class="_ _1e"> </span>zakresu <span class="_ _27"> </span>zarządzania <span class="_ _1e"> </span>i <span class="_ _1e"> </span>marketingu <span class="_ _27"> </span>na <span class="_ _1e"> </span>Uniwersytecie<span class="_ _1"></span> </span></div><div class="t m0 x2 h15 y863 ff13 fs1 fc0 sc0 ls0 ws0">Warszawskim (2003)<span class="_ _b"></span>. Był stypendystą pr<span class="_ _1"></span>ogramu Erasmus (2002<span class="fff">-2003) <span class="_ _b"></span>na Aalborg University, Da<span class="_ _1"></span>nia. </span></div><div class="t m0 x2 h15 y864 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h4 y865 ff8 fs1 fc0 sc0 ls53 ws0">**<span class="ls0"> <span class="ff1d">Artur Lebi<span class="_ _b"></span>e<span class="_ _3"></span>dziń<span class="_ _1"></span>ski<span class="ff1c"> </span></span></span></div><div class="t m0 x2 h15 y344 ff13 fs1 fc0 sc0 ls0 ws0">Szkoła Główna H<span class="_ _1"></span>andlowa Warszaw<span class="_ _1"></span>a, Tytuł Mgr (1998 r<span class="_ _1"></span>ok), Kieru<span class="_ _1"></span>nek: Zarzą<span class="_ _1"></span>dzanie i Marketi<span class="_ _1"></span>ng)<span class="fff"> </span></div><div class="t m0 x2 h15 y866 ff13 fs1 fc0 sc0 ls0 ws0">International I<span class="_ _1"></span>nstitute for <span class="_ _1"></span>Management De<span class="_ _1"></span>velopment (I<span class="_ _b"></span>M<span class="_ _3"></span>D) Loza<span class="_ _b"></span>n<span class="_ _3"></span>na, S<span class="_ _b"></span>zwajcaria, Tytuł MBA, (2<span class="_ _1"></span>003 r<span class="_ _3"></span><span class="fff">.) </span></div><div class="t m0 x2 h15 y867 fff fs1 fc0 sc0 ls0 ws0">Ponad 20-<span class="ff13">letn<span class="_ _b"></span>i<span class="_ _3"></span>e do<span class="_ _b"></span>świ<span class="_ _3"></span>a<span class="_ _b"></span>dczenie zawodowe <span class="_ _b"></span>w obszarze dorad<span class="_ _b"></span>z<span class="_ _3"></span>twa<span class="_ _1"></span> <span class="fff">finansowego <span class="_ _1"></span>uzyskane m.in<span class="_ _1"></span>. w <span class="_ _1"></span>takich inst<span class="_ _1"></span>ytucjach jak: <span class="_ _1"></span>Creditanstal<span class="_ _1"></span>t </span></span></div><div class="t m0 x2 h15 y868 fff fs1 fc0 sc0 ls0 ws0">Investment Ba<span class="_ _1"></span>nk Warszawa / S<span class="_ _1"></span>ociete General<span class="_ _1"></span>e Warszawa / Bank of Am<span class="_ _1"></span>erica Londy<span class="_ _1"></span>n.  </div><div class="t m0 x2 h15 y869 ff13 fs1 fc0 sc0 ls0 ws0">W  ramac<span class="_ _b"></span>h<span class="_ _3"></span> <span class="_ _5"> </span>powyższyc<span class="_ _1"></span>h  instyt<span class="_ _b"></span>u<span class="_ _3"></span>cji <span class="_ _22"> </span>Artur  Lebiedz<span class="_ _1"></span>inski  był <span class="_ _22"> </span>zaangażowany  i <span class="_ _5"> </span>odpowia<span class="_ _b"></span>d<span class="_ _3"></span>ał<span class="_ _1"></span>  za <span class="_ _5"> </span>projekty <span class="_ _5"> </span>doradcze <span class="_ _22"> </span>dla  klientów <span class="_ _5"> </span>z  s<span class="_ _1"></span>ektora <span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y86a ff13 fs1 fc0 sc0 ls0 ws0">chemii <span class="_ _4"></span>(m.in. <span class="_ _3"></span>Zakłady <span class="_ _3"></span>Azotowe <span class="_ _4"></span>Puław<span class="_ _1"></span>y <span class="_ _4"></span>SA, <span class="_ _3"></span>Zakłady <span class="_ _4"></span>Azotowe <span class="_ _3"></span>Kędzierzyn <span class="_ _4"></span>SA, <span class="_ _3"></span>PKN <span class="_ _4"></span>Orlen <span class="_ _3"></span>SA), <span class="_ _4"></span>sektora <span class="_ _3"></span>handlu <span class="_ _4"></span>hurtowego <span class="_ _3"></span>i <span class="_ _4"></span>detaliczneg<span class="_ _3"></span><span class="fff ls54">o </span></div><div class="t m0 x2 h15 y86b ff13 fs1 fc0 sc0 ls0 ws0">(m.in. Eurocas<span class="_ _1"></span>h SA) oraz sektora<span class="_ _1"></span> spożywczego (<span class="_ _b"></span>m<span class="_ _3"></span>.i<span class="_ _1"></span>n. CEDC Inc, Dan<span class="_ _1"></span>isco AS). <span class="fff"> </span></div><div class="t m0 x2 h15 y86c ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hc7 y86d ff1c fs1 fc0 sc0 ls5 ws0">***<span class="ls0"> <span class="ff1d">Lech Skibińs<span class="_ _b"></span>ki<span class="ff1c"> </span></span></span></div><div class="t m0 x2 h15 y86e fff fs1 fc0 sc0 ls0 ws0">Lech <span class="ff13">Skibiński po<span class="_ _b"></span>s<span class="_ _3"></span>iada<span class="_ _1"></span> wykształceni<span class="_ _1"></span>e wyższe:<span class="fff"> </span></span></div><div class="t m0 x2 h15 y86f ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> <span class="_ _3"></span><span class="ff13">w 2002 r. <span class="_ _3"></span>ukończył Wyższą Szkołę <span class="_ _3"></span>Handlu i <span class="_ _3"></span>Finansów Międzynarodow<span class="_ _b"></span>ych<span class="_ _3"></span><span class="fff"> </span>w <span class="_ _3"></span>Warszawie, Wydział Finanse i<span class="_ _3"></span> Bankowość, specjalność –<span class="fff"> </span></span></span></div><div class="t m0 x2 h15 y870 ff13 fs1 fc0 sc0 ls0 ws0">finanse międ<span class="_ _1"></span>zynarodowe<span class="fff">; </span></div><div class="t m0 x2 h15 y871 ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> <span class="ff13">w 2004 <span class="_ _3"></span>r. ukończył Wydział Zarządzan<span class="_ _1"></span>ia i <span class="_ _3"></span>Market<span class="_ _b"></span>in<span class="_ _3"></span>g<span class="_ _b"></span>u<span class="_ _3"></span> w Wyższej Szkole Zarządzania<span class="fff"> <span class="_ _3"></span>i Marketing<span class="_ _1"></span>u, specjalizacja <span class="ff13">–</span> <span class="ff13">z<span class="_ _3"></span>arząd<span class="_ _b"></span>z<span class="_ _3"></span>an<span class="_ _1"></span>ie finan-</span></span></span></span></div><div class="t m0 x2 h15 y872 fff fs1 fc0 sc0 ls0 ws0">sami. </div><div class="t m0 x2 h15 y873 ff13 fs1 fc0 sc0 ls0 ws0">Lech Skibiński po<span class="_ _b"></span>s<span class="_ _3"></span>iada <span class="_ _1"></span>doświadcze<span class="_ _1"></span>nie w zakres<span class="_ _1"></span>ie doradztwa w pr<span class="_ _1"></span>owadzeniu dz<span class="_ _1"></span>iałalności<span class="fff"> </span>gospodarczej i zarzą<span class="_ _1"></span>dzania, nabyte w r<span class="_ _1"></span>amach </div><div class="t m0 x2 h15 y874 ff13 fs1 fc0 sc0 ls0 ws0">prowadzonej <span class="_ _b"></span>od 2007 r<span class="_ _b"></span>. własnej <span class="_ _b"></span>działalności<span class="fff"> </span>gospodarc<span class="_ _b"></span>z<span class="_ _3"></span>ej, <span class="_ _b"></span>oraz przez <span class="_ _b"></span>uczestnictwo w <span class="_ _b"></span>niżej wymie<span class="_ _b"></span>n<span class="_ _3"></span>iony<span class="_ _1"></span>ch sp<span class="_ _1"></span>ółkach ka<span class="_ _1"></span>pitałowych. <span class="_ _1"></span>Lech<span class="fff"> </span></div><div class="t m0 x2 h15 y875 ff13 fs1 fc0 sc0 ls0 ws0">Skibiński posiada <span class="_ _3"></span>ta<span class="_ _1"></span>kże ponad <span class="_ _3"></span>30<span class="fff">-</span>l<span class="_ _1"></span>etnie doświadczenie w <span class="_ _3"></span>zarzą<span class="_ _1"></span>dzaniu bieżącym oraz<span class="_ _3"></span><span class="fff"> </span>strategicznym spółkami handlowymi oraz <span class="_ _3"></span>spół-</div><div class="t m0 x2 h15 y876 fff fs1 fc0 sc0 ls0 ws0">kami produkc<span class="_ _1"></span>yjnymi. </div><div class="t m0 x2 h15 y877 ff13 fs1 fc0 sc0 ls0 ws0">Doświadczenie <span class="_ _1"></span>zawodowe:<span class="fff"> </span></div><div class="t m0 x2 h15 y878 ff13 fs1 fc0 sc0 ls0 ws0">• w latach 1992<span class="_ _1"></span> –<span class="fff"> 2001 - </span>wspólnik w<span class="_ _b"></span> spółce Korporacja KGL S.C. Lec<span class="_ _b"></span>h<span class="_ _3"></span> Ski<span class="_ _1"></span>biński,<span class="fff"> Zbigniew Okul<span class="_ _b"></span>u<span class="_ _3"></span>s, Kr<span class="_ _1"></span>zysztof Gromkowski </span></div><div class="t m0 x2 h15 y879 ff13 fs1 fc0 sc0 ls0 ws0">• od listopada 2<span class="_ _1"></span>001 r. do maja 2003 <span class="_ _b"></span>r. <span class="_ _3"></span>–<span class="fff"> </span>Prez<span class="_ _1"></span>es Zarządu Em<span class="_ _1"></span>itenta<span class="fff"> </span></div><div class="t m0 x2 h15 y87a ff13 fs1 fc0 sc0 ls0 ws0">• od maja 2003 r. <span class="_ _1"></span>–<span class="fff"> </span>Wiceprezes Za<span class="_ _1"></span>rządu Emit<span class="_ _1"></span>enta<span class="fff"> </span></div><div class="t m0 x2 h15 y6cc ff13 fs1 fc0 sc0 ls0 ws0">• <span class="_ _4"></span>od <span class="_ _4"></span>sierpnia <span class="_ _3"></span>2004 <span class="_ _4"></span>r. <span class="_ _4"></span>do <span class="_ _4"></span>grudnia<span class="_ _1"></span> <span class="_ _4"></span>2019 <span class="_ _4"></span>r. <span class="_ _4"></span>–<span class="fff"> <span class="_ _4"></span></span>Wiceprezes <span class="_ _3"></span>Zarządu <span class="_ _4"></span>w <span class="_ _4"></span>spółce <span class="_ _3"></span>Marcato <span class="_ _4"></span>Sp.<span class="fff"> <span class="_ _4"></span></span>z <span class="_ _4"></span>o.o. <span class="_ _4"></span>(zakończe<span class="_ _b"></span>n<span class="_ _3"></span>ie <span class="_ _3"></span>pełnienia <span class="_ _4"></span>funkcji <span class="_ _3"></span>w <span class="_ _4"></span>wyniku </div><div class="t m0 x2 h15 y87b ff13 fs1 fc0 sc0 ls0 ws0">połączenia tej spół<span class="_ _1"></span>ki z Emitente<span class="_ _1"></span>m)<span class="fff"> </span></div><div class="t m0 x2 h15 y87c ff13 fs1 fc0 sc0 ls0 ws0">• <span class="_ _3"></span>od <span class="_ _4"></span>grudnia <span class="_ _3"></span>2003 <span class="_ _3"></span>r. <span class="_ _3"></span>d<span class="_ _3"></span>o <span class="_ _3"></span>grudnia <span class="_ _3"></span>2019 <span class="_ _3"></span>r. <span class="_ _4"></span>–<span class="fff"> <span class="_ _4"></span></span>Wiceprezes <span class="_ _3"></span>Zarządu <span class="_ _3"></span>spółki <span class="_ _3"></span>C.E.P. <span class="_ _3"></span>Polska <span class="_ _3"></span>Sp.<span class="_ _3"></span><span class="fff"> <span class="_ _3"></span></span>z <span class="_ _4"></span>o.o. <span class="_ _3"></span>(zakończenie <span class="_ _3"></span>pełnienia <span class="_ _3"></span>funkcji <span class="_ _3"></span>w <span class="_ _3"></span>wyniku </div><div class="t m0 x2 h15 y87d ff13 fs1 fc0 sc0 ls0 ws0">połączenia tej spół<span class="_ _1"></span>ki z Emitente<span class="_ _1"></span>m)<span class="fff"> </span></div><div class="t m0 x2 h15 y6cf ff13 fs1 fc0 sc0 ls0 ws0">• od s<span class="_ _3"></span>tyc<span class="_ _1"></span>znia 2013 r. <span class="_ _3"></span>do czerwiec 2019 r. –<span class="fff"> <span class="_ _3"></span></span>zastępca<span class="_ _1"></span> dyrektora spółki UAB Korporacja<span class="fff"> </span>KGL <span class="_ _3"></span>(zakończe<span class="_ _1"></span>nie pełnienia funkcji w wyniku z<span class="_ _3"></span>a-</div><div class="t m0 x2 h15 y87e ff13 fs1 fc0 sc0 ls0 ws0">kończenia dział<span class="_ _1"></span>alności tej spółk<span class="_ _1"></span>i)<span class="fff"> </span></div><div class="t m0 x2 h15 y87f ff13 fs1 fc0 sc0 ls0 ws0">• od g<span class="_ _1"></span>rudzień 2016 <span class="_ _b"></span>r. do grudnia 201<span class="_ _b"></span>9 r. –<span class="fff"> </span>Prezes Zarząd<span class="_ _b"></span>u<span class="_ _3"></span> <span class="_ _1"></span>spółki Mould<span class="_ _b"></span>s<span class="_ _3"></span> <span class="_ _1"></span>sp. z o.o<span class="_ _1"></span>.<span class="fff"> </span>(zakończenie peł<span class="_ _b"></span>n<span class="_ _3"></span>ien<span class="_ _1"></span>ia fun<span class="_ _1"></span>kcji w wynik<span class="_ _b"></span>u<span class="_ _3"></span> <span class="_ _1"></span>połączenia <span class="_ _1"></span>tej </div><div class="t m0 x2 h15 y880 ff13 fs1 fc0 sc0 ls0 ws0">spółki z Emitente<span class="_ _b"></span>m<span class="_ _3"></span>)<span class="_ _1"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y881 ff13 fs1 fc0 sc0 ls0 ws0">• <span class="_ _3"></span>od <span class="_ _3"></span>grudnia <span class="_ _3"></span>2019 <span class="_ _3"></span>r.<span class="_ _1"></span> <span class="_ _3"></span>do <span class="_ _3"></span>grudnia <span class="_ _3"></span>202<span class="_ _b"></span>0 <span class="_ _4"></span>r. <span class="_ _3"></span><span class="fff">- <span class="_ _3"></span></span>Wiceprezes <span class="_ _3"></span>Zarzą<span class="_ _1"></span>du <span class="_ _3"></span>w <span class="_ _3"></span>spółce FFK <span class="_ _3"></span>Moulds <span class="_ _3"></span>Sp.<span class="fff"> <span class="_ _3"></span></span>z <span class="_ _3"></span>o.o. <span class="_ _3"></span>(zakończenie pełnienia <span class="_ _3"></span>funkcji <span class="_ _3"></span>w <span class="_ _3"></span>wyniku </div><div class="t m0 x2 h15 y6d4 ff13 fs1 fc0 sc0 ls0 ws0">połączenia tej spół<span class="_ _1"></span>ki z Emitente<span class="_ _1"></span>m)<span class="fff"> </span></div><div class="t m0 x2 h15 y1fa ff13 fs1 fc0 sc0 ls0 ws0">Lech Skibiński o<span class="_ _1"></span>dbył także s<span class="_ _1"></span>zereg szkoleń zw<span class="_ _1"></span>iązanych z <span class="_ _1"></span>zarządzaniem p<span class="_ _1"></span>rzedsiębiorstw<span class="_ _1"></span>em:<span class="fff"> </span></div><div class="t m0 x2 h15 y882 ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> <span class="ff13">styczeń 2003 r. –</span> He<span class="_ _b"></span>d<span class="_ _3"></span>gi<span class="_ _1"></span>ng <span class="ff13">–</span> szkolenie <span class="_ _1"></span>z zakresu efektyw<span class="_ _b"></span>n<span class="_ _3"></span>ego <span class="_ _b"></span>z<span class="_ _3"></span>abe<span class="_ _b"></span>z<span class="_ _3"></span>piecz<span class="_ _1"></span>enia ryzyka <span class="ff13">rynkowego w prz<span class="_ _1"></span>edsiębiorstw<span class="_ _1"></span>ie,<span class="fff"> </span></span></span></div><div class="t m0 x2 h15 y883 ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> <span class="ff13">styczeń 2004 r<span class="_ _1"></span>. –<span class="fff"> szkolenie z <span class="_ _1"></span>zakresu oceny ko<span class="_ _1"></span>ndycji finansow<span class="_ _1"></span>ej kontra<span class="_ _1"></span>henta, </span></span></span></div><div class="t m0 x2 h15 y540 ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> <span class="ff13">styczeń 2006 r. <span class="_ _1"></span>–<span class="fff"> </span>szkolenie z zakr<span class="_ _b"></span>esu zarządzania stra<span class="_ _1"></span>tegicznego w p<span class="_ _1"></span>rzedsiębiorstw<span class="_ _1"></span>ie,<span class="_ _3"></span><span class="fff"> </span></span></span></div><div class="t m0 x2 h15 y884 ff21 fs1 fc0 sc0 ls0 ws0">▪<span class="fff"> czerwiec 2012 r. <span class="ff13">–</span> <span class="_ _b"></span>s<span class="_ _3"></span>zkole<span class="_ _1"></span>nie PEP the P<span class="_ _1"></span>ersonal Effic<span class="_ _1"></span>iency Program. </span></div><div class="t m0 x2 h15 y885 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y886 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hc7 y887 ff1c fs1 fc0 sc0 ls0 ws0">****Piotr Nad<span class="_ _1"></span>olski </div><div class="t m0 x2 h15 y124 ff13 fs1 fc0 sc0 ls0 ws0">Wiedza <span class="_ _27"> </span>i <span class="_ _27"> </span>umiejętności <span class="_ _1e"> </span>w <span class="_ _27"> </span>zakresie <span class="_ _27"> </span>rachunkowości <span class="_ _27"> </span>lub <span class="_ _27"> </span>badania <span class="_ _27"> </span>sprawozdań <span class="_ _27"> </span>finansowych <span class="_ _27"> </span>wynikają  z <span class="_ _1e"> </span>posiadanego <span class="_ _27"> </span>wykształ<span class="_ _1"></span>cenia <span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y888 ff13 fs1 fc0 sc0 ls0 ws0">i zdobytego dośw<span class="_ _b"></span>i<span class="_ _3"></span>adc<span class="_ _1"></span>zenia zawodo<span class="_ _1"></span>wego.<span class="fff"> </span></div><div class="t m0 x2 h15 y889 ff13 fs1 fc0 sc0 ls0 ws0">Wykształcenie:<span class="_ _1"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y88a ff13 fs1 fc0 sc0 ls0 ws0">Szkoła Główna H<span class="_ _1"></span>andlowa w Wars<span class="_ _1"></span>zawie, dyplom <span class="_ _b"></span>magisterski na kierunk<span class="_ _1"></span>u Metody Ilo<span class="_ _1"></span>ściowe i System<span class="_ _1"></span>y Informacyjne<span class="_ _1"></span>.<span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h15 y88b ff13 fs1 fc0 sc0 ls0 ws0">Doświadczenie <span class="_ _1"></span>zawodowe:<span class="fff"> </span></div><div class="t m0 x2 h15 y88c fff fs1 fc0 sc0 ls0 ws0">Inwestor - <span class="ff13">w tym w <span class="_ _b"></span>s<span class="_ _3"></span>półk<span class="_ _1"></span>ach giełdo<span class="_ _1"></span>wych, doradca fir<span class="_ _b"></span>m<span class="_ _3"></span> w zakr<span class="_ _1"></span>esie mod<span class="_ _1"></span>elowania strategi<span class="_ _1"></span>i i procesów kapita<span class="_ _b"></span>łowych.<span class="_ _3"></span><span class="fff"> </span></span></div><div class="t m0 x2 h15 y71b fff fs1 fc0 sc0 ls0 ws0">Aktualnie zaj<span class="_ _1"></span>mowane stanow<span class="_ _1"></span>iska: </div><div class="t m0 x2 h15 y6e2 fff fs1 fc0 sc0 ls0 ws0">AP <span class="_ _3"></span>37 <span class="_ _3"></span>Holding <span class="_ _3"></span>Sp. <span class="_ _3"></span>z <span class="_ _4"></span>o.o. <span class="_ _3"></span><span class="ff13">–</span> <span class="_ _3"></span><span class="ff13">członek <span class="_ _3"></span>zarządu, <span class="_ _3"></span>VIGO <span class="_ _3"></span>Photonics <span class="_ _3"></span>SA <span class="_ _4"></span></span>- <span class="_ _3"></span><span class="ff13">niezależny<span class="_ _1"></span> <span class="_ _3"></span>członek<span class="fff"> <span class="_ _3"></span>rady <span class="_ _3"></span>n<span class="_ _3"></span>ad<span class="_ _1"></span>zorczej, <span class="_ _3"></span>OT <span class="_ _3"></span>Logistics <span class="_ _3"></span>SA <span class="_ _3"></span><span class="ff13">–</span> <span class="_ _4"></span><span class="ff13">członek <span class="_ _3"></span>rad<span class="_ _b"></span>y </span></span></span></div><div class="t m0 x2 h15 y88d ff13 fs1 fc0 sc0 ls0 ws0">nadzorczej, wła<span class="_ _1"></span>sna działalność<span class="fff"> go<span class="_ _1"></span>spodarcza w zakr<span class="_ _1"></span>esie dorad<span class="_ _1"></span>ztwa gosp<span class="_ _1"></span>odarczego. </span></div><div class="t m0 x2 h15 y766 fff fs1 fc0 sc0 ls0 ws0">2007 <span class="ff13">–</span> 2012 </div><div class="t m0 x2 h15 y88e fff fs1 fc0 sc0 ls0 ws0">Sandfield Capita<span class="_ _1"></span>l Sp. z o.o. - <span class="ff13">prez<span class="_ _1"></span>es zarządu<span class="fff"> </span></span></div><div class="t m0 x2 h15 y88f fff fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf3c" class="pf w0 h0"><div class="pc pc3c w0 h0"><img class="bi x8 y890 w16 hc8" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">60<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y861 fff fs1 fc0 sc0 ls0 ws0">2003 <span class="ff13">–</span> 2007 </div><div class="t m0 x2 h15 y891 fff fs1 fc0 sc0 ls0 ws0">V Narodowy Fun<span class="_ _1"></span>dusz Inwestyc<span class="_ _1"></span>yjny Victoria SA - <span class="ff13">preze<span class="_ _1"></span>s zarządu<span class="fff"> </span></span></div><div class="t m0 x2 h15 y892 fff fs1 fc0 sc0 ls0 ws0">2002 <span class="ff13">–</span> 2003 </div><div class="t m0 x2 h15 y893 fff fs1 fc0 sc0 ls0 ws0">FUND.1 Narodow<span class="_ _1"></span>y Fundusz Inw<span class="_ _1"></span>estycyjny SA - <span class="ff13">wicepr<span class="_ _1"></span>ezes zarządu<span class="fff"> </span></span></div><div class="t m0 x2 h15 y894 fff fs1 fc0 sc0 ls0 ws0">1996 <span class="ff13">–</span> 2006 </div><div class="t m0 x2 h15 y2d8 fff fs1 fc0 sc0 ls0 ws0">Ballinger Capita<span class="_ _1"></span>l Sp. o.o. - dyrektor<span class="_ _1"></span> inwestycyjn<span class="_ _b"></span>y </div><div class="t m0 x2 h15 y895 fff fs1 fc0 sc0 ls0 ws0">1995 <span class="ff13">–</span> 1996 </div><div class="t m0 x2 h15 y896 fff fs1 fc0 sc0 ls0 ws0">Warta-Vita S<span class="_ _1"></span>A <span class="ff13">—</span> analityk finan<span class="_ _1"></span>sowy </div><div class="t m0 x2 h15 y897 ff13 fs1 fc0 sc0 ls0 ws0">W przeszłości czło<span class="_ _b"></span>n<span class="_ _3"></span>ek ra<span class="_ _1"></span>d nadzorczych w<span class="_ _b"></span>i<span class="_ _3"></span>elu spółek, w t<span class="_ _1"></span>ym notowanyc<span class="_ _1"></span>h na GPW:<span class="fff"> Automotive Co<span class="_ _b"></span>m<span class="_ _3"></span>po<span class="_ _b"></span>n<span class="_ _3"></span>ents <span class="_ _1"></span>Europe S.A., CCC S.A., Fort<span class="_ _1"></span>e </span></div><div class="t m0 x2 h15 y898 fff fs1 fc0 sc0 ls0 ws0">S.A., Krynicki Recykl<span class="_ _b"></span>in<span class="_ _3"></span>g S.<span class="_ _1"></span>A., Marvipo<span class="_ _1"></span>l S.A., Miraculum S.A., Pol<span class="_ _1"></span>nord S.A., Pol<span class="_ _1"></span>wax S.A., Quantu<span class="_ _1"></span>m Software S.A., W. KRUK S.<span class="_ _1"></span><span class="ls55">A.<span class="ls0"> </span></span></div><div class="t m0 x2 he y30e ff8 fs0 fc3 sc0 ls0 ws0">Podsumowanie prac Komitetu Audytu w roku 2023 <span class="lsb">r.</span> </div><div class="t m0 x2 h2 y164 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _24"> </span>2023 <span class="_ _26"> </span><span class="ls30">r.</span> <span class="_ _24"> </span><span class="ffc">Komitet <span class="_ _26"> </span>Aud<span class="_ _3"></span>ytu <span class="_ _23"> </span>Emitenta <span class="_ _24"> </span>realizował <span class="_ _24"> </span>swoje <span class="_ _24"> </span>ob<span class="_ _1"></span>owiązki <span class="_ _24"> </span>określone <span class="_ _26"> </span>w <span class="_ _24"> </span>Regulaminie <span class="_ _24"> </span>Komitetu <span class="_ _26"> </span>Audytu. </span></div><div class="t m0 x2 h2 y165 ff1 fs0 fc0 sc0 ls0 ws0">W analizowanym <span class="_ _5"> </span>okr<span class="_ _3"></span>es<span class="_ _1"></span>ie  oraz <span class="_ _5"> </span>do <span class="_ _5"> </span>dni<span class="_ _3"></span>a <span class="_ _5"> </span>publikacji <span class="_ _5"> </span>niniejszego <span class="_ _5"> </span>Sprawozdania<span class="_ _3"></span>, <span class="_ _5"> </span><span class="ffc">miały  miejsce <span class="_ _5"> </span>następujące <span class="_ _5"> </span>posiedzenia </span></div><div class="t m0 x2 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">Komitetu Audytu Emitenta: </div><div class="t m0 x2 h2 y166 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2f y899 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf y10e ff8 fs0 fc0 sc0 ls9 ws0">1.<span class="ffe ls0"> <span class="_ _15"> </span><span class="ff8">Posiedzenie nr 1 </span></span></div><div class="t m0 x27 he y221 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x87 h2 y222 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>dniu <span class="_ _22"></span>25 <span class="_ _22"></span>kwietnia <span class="_ _22"></span>2023 <span class="_ _22"></span><span class="ls30">r.</span>, <span class="_ _4"></span>za<span class="_ _3"></span> <span class="_ _1"></span><span class="ffc">pośrednictwem <span class="_ _22"></span>środków <span class="_ _22"></span>porozumiewania <span class="_ _4"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _22"></span>na<span class="_ _3"></span><span class="ff1"> </span>od<span class="_ _1"></span>ległość <span class="_ _22"></span>(Internetu), <span class="_ _22"></span>odbyło <span class="_ _4"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> </span></div><div class="t m0 x87 h2 y223 ff1 fs0 fc0 sc0 ls0 ws0">posiedzenie Komitetu <span class="_ _b"></span>Audytu<span class="ffc">, na <span class="_ _b"></span>które<span class="ff1"> zostali <span class="_ _b"></span>zaprosz<span class="_ _3"></span>eni <span class="_ _b"></span>przedstawiciele a<span class="_ _1"></span>udytora BDO <span class="_ _b"></span>Sp. z <span class="_ _1"></span>o.o.<span class="_ _1"></span> Sp. <span class="_ _b"></span>k.<span class="ffc">, jak <span class="_ _1"></span>również </span></span></span></div><div class="t m0 x87 h2 y224 ff1 fs0 fc0 sc0 ls0 ws0">Dyrektor Finansowy KGL S.A. </div><div class="t m0 x87 h2 y225 ffc fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _25"> </span>posiedzenia <span class="_ _25"> </span>omówio<span class="_ _1"></span>ne <span class="_ _25"> </span>zostały <span class="_ _25"> </span>z <span class="_ _24"> </span>Przedstawicielami <span class="_ _25"> </span>Audytora <span class="_ _25"> </span>istotne <span class="_ _25"> </span>tematy <span class="_ _25"> </span>dotyczące <span class="_ _25"> </span>badania </div><div class="t m0 x87 h2 y3fd ffc fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _21"> </span>finansowego <span class="_ _1e"> </span>za <span class="_ _21"> </span>rok <span class="_ _21"> </span>zakończony <span class="_ _21"> </span>31 <span class="_ _21"> </span>grudnia <span class="_ _1e"> </span>20<span class="_ _3"></span>2<span class="ff1">2 <span class="_ _21"> </span>r. <span class="_ _21"> </span>Audytor <span class="_ _21"> </span></span>przedstawił<span class="ff1"> <span class="_ _1e"> </span>obszary <span class="_ _21"> </span>do <span class="_ _21"> </span>dyskusji, </span></div><div class="t m0 x87 h2 y3fe ff1 fs0 fc0 sc0 ls0 ws0">zidentyfikowane podczas badania: </div><div class="t m0 x87 h2 y3af ff1 fs0 fc0 sc0 ls0 ws0">- mapy ryzyk; </div><div class="t m0 x87 h2 y89a ff1 fs0 fc0 sc0 ls0 ws0">- <span class="ffc">poziomów istotności</span>; </div><div class="t m0 x87 h2 y89b ff1 fs0 fc0 sc0 ls0 ws0">- <span class="ffc">głównych kwestii audytowych i księgowych</span>; </div><div class="t m0 x87 h2 y89c ff1 fs0 fc0 sc0 ls0 ws0">- metod wyceny. </div><div class="t m0 x27 h2 y7e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf y89d ff8 fs0 fc0 sc0 lsc ws0">2.<span class="ffe ls0"> <span class="_ _2b"> </span><span class="ff8">Posiedzenie nr 2 </span></span></div><div class="t m0 x87 h2 y89e ff1 fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _3"></span>10 maja 2023 <span class="ls30">r.</span>, <span class="ls5">za</span> <span class="ffc">pośrednictwem środków porozumiewania się na<span class="_ _3"></span></span> <span class="ffc">odległość (Internetu)</span>, <span class="ffc">odbyło się posie-</span></div><div class="t m0 x87 h2 y89f ffc fs0 fc0 sc0 ls0 ws0">dzenie Komitetu Audytu Rady Nadzorczej spółki KGL S. A.<span class="ff1"> </span></div><div class="t m0 x87 h2 y3b4 ffc fs0 fc0 sc0 ls0 ws0">Podczas posiedzenia <span class="_ _3"></span>omówione<span class="_ _1"></span> zostały <span class="_ _3"></span>rekomendacje Zarządu Emitenta dotyczące wyboru biegłego rew<span class="_ _3"></span>identa<span class="_ _1"></span> do </div><div class="t m0 x87 h2 y3b5 ffc fs0 fc0 sc0 ls0 ws0">zbadania i prze<span class="_ _1"></span>glądu sprawozda<span class="_ _1"></span>ń finansowych oraz<span class="_ _1"></span> sprawozdania o <span class="_ _1"></span>wynagrodzeniach Zarzą<span class="_ _1"></span>du i <span class="_ _1"></span>Rady Nadzorczej za<span class="_ _1"></span> </div><div class="t m0 x87 h2 y148 ff1 fs0 fc0 sc0 ls0 ws0">lata 2023 <span class="ffc">–</span> 2024. </div><div class="t m0 x88 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf y14a ff8 fs0 fc0 sc0 ls10 ws0">3.<span class="ffe ls0"> <span class="_ _29"> </span><span class="ff8"> Posiedzenie nr 3 </span></span></div><div class="t m0 x88 he y14b ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x87 he y3e8 ff1 fs0 fc0 sc0 ls0 ws0">W dniu <span class="ffc">25 <span class="_ _1"></span>września 2023 <span class="_ _b"></span>r<span class="_ _3"></span>.<span class="ff8"> <span class="_ _1"></span><span class="ff1 ls5">za<span class="ls0"> <span class="ffc">pośrednictwem środków porozu<span class="_ _1"></span>miewania się na<span class="ff1"> </span>odległość (Inte<span class="_ _1"></span>rnetu), odbyło <span class="_ _1"></span>się po-</span></span></span></span></span></div><div class="t m0 x87 h2 y3d8 ffc fs0 fc0 sc0 ls0 ws0">siedzenie K<span class="_ _3"></span>omitetu Audytu <span class="_ _3"></span>Rady<span class="_ _1"></span> <span class="_ _3"></span>Nadzorczej spółki <span class="_ _3"></span>KGL S. <span class="_ _3"></span>A., <span class="_ _3"></span>na kt<span class="_ _3"></span>óre<span class="ff1"> zostali <span class="_ _3"></span>zaproszeni przedstawiciele <span class="_ _3"></span>audytora </span></div><div class="t m0 x87 h2 y3e9 ff1 fs0 fc0 sc0 ls0 ws0">BDO <span class="ffc">Sp. z o.o. Sp. k., jak również Dyrektor Finansowy KGL S.A.</span> </div><div class="t m0 x87 h2 y4fa ff1 fs0 fc0 sc0 ls0 ws0">Podczas posiedzenia, p<span class="_ _1"></span>rzedstawiciele Audytora zapre<span class="_ _1"></span>zentowali raport <span class="_ _1"></span>dot. <span class="ffc">podsumowaniu przeglądu śródro<span class="_ _1"></span>cznego </span></div><div class="t m0 x87 h2 y4fb ffc fs0 fc0 sc0 ls0 ws0">sprawozdania finansowego za pierwsze półrocze 2023 r. <span class="ff1"> </span></div><div class="t m0 x88 h2 y3ea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf y151 ff8 fs0 fc0 sc0 lsa ws0">4.<span class="ffe ls0"> <span class="_ _8"> </span><span class="ff8">Po<span class="_ _3"></span>si<span class="_ _1"></span>edzenie nr 4 </span></span></div><div class="t m0 x87 h2 y3d9 ff1 fs0 fc0 sc0 ls0 ws0">W dniu <span class="ffc">6 października</span> 2023 <span class="ffc">r. odbyło się posiedzenie Komitetu Audytu Rady Nadzorczej spółk<span class="_ _1"></span>i KGL S. A.<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x87 h2 y39c ff1 fs0 fc0 sc0 ls0 ws0">Podczas posiedzenia <span class="_ _1"></span><span class="ffc">podjęte <span class="_ _1"></span>zostały <span class="_ _b"></span>u<span class="_ _3"></span>chwały <span class="_ _b"></span>dotyczące odwołania <span class="_ _b"></span>Pana Artura Leb<span class="_ _b"></span>i<span class="_ _3"></span>edzińskieg<span class="_ _1"></span>o z <span class="_ _b"></span>funkcji Przewod-</span></div><div class="t m0 x87 h2 y39d ffc fs0 fc0 sc0 ls0 ws0">niczącego Komitetu Audytu, a<span class="ff1"> </span>powołania do pełnienia<span class="ff1"> tej funkcji Pana Tomasz Dziekana. </span></div><div class="t m0 x2 h2 y8a0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y3c1 ff8 fs0 fc2 sc0 ls0 ws0">7.5.4.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Pozostałe Komitety</span></span> </div><div class="t m0 x2 h2 y3c2 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _3"></span>regu<span class="_ _1"></span>laminem, <span class="ffc">Rada <span class="_ _3"></span>Nadzorcza może powoływać komitety stałe <span class="_ _3"></span>lub ad hoc, działające jako kolegialne <span class="_ _3"></span>organy </span></div><div class="t m0 x2 h2 y158 ffc fs0 fc0 sc0 ls0 ws0">doradcze i opiniotwórcze Rady Nadzorczej. W Spółce nie funkcjonuje komitet do spraw wynagrodzeń.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf3d" class="pf w0 h0"><div class="pc pc3d w0 h0"><img class="bi x8 y8a1 w16 hc9" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">61<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">W 2023 <span class="ffc">r. w Spółce nie funkcjonowały żadne inne komitety</span>. </div><div class="t m0 x2 h2 yff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y8a2 ff8 fs5 fc2 sc0 ls0 ws0">7.6.<span class="ffe"> <span class="_ _49"> </span><span class="ffa">Biegły rewident <span class="_ _3"></span></span></span> </div><div class="t m0 x28 hf y3f8 ff8 fs0 fc2 sc0 ls0 ws0">7.6.1.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Podmiot dokonujący badania sprawozdań</span></span> </div><div class="t m0 x2 h2 y37f ffc fs0 fc0 sc0 ls0 ws0">Biegłym <span class="_ _3"></span>rewidentem <span class="_ _3"></span>dokonującym <span class="_ _3"></span>badania <span class="_ _3"></span><span class="ff1">spraw<span class="_ _3"></span>oz<span class="_ _1"></span>dania <span class="_ _3"></span>finansowego <span class="_ _3"></span>Emitenta <span class="_ _3"></span>za <span class="_ _3"></span>rok <span class="_ _3"></span>2023 <span class="_ _3"></span>jest <span class="_ _3"></span>BDO <span class="_ _3"></span>Sp. <span class="_ _3"></span>z <span class="_ _4"></span><span class="ls29">o.o.</span> <span class="_ _3"></span>Sp.k. </span></div><div class="t m0 x2 h2 y380 ffc fs0 fc0 sc0 ls0 ws0">(ul. Postępu 12, 02<span class="ff1">-676 Warszawa) </span>–<span class="ff1"> </span>(dalej „BDO”)<span class="ff1 ls2a">. </span>Podmiot wpisany jest na l<span class="_ _1"></span>istę podmiotów uprawnionych do badania<span class="_ _1"></span> </div><div class="t m0 x2 h2 y381 ffc fs0 fc0 sc0 ls0 ws0">sprawozdań <span class="_ _21"> </span>f<span class="_ _3"></span>inansowych <span class="_ _21"> </span>prowadzoną <span class="_ _23"> </span>przez <span class="_ _21"> </span>Krajową <span class="_ _23"> </span>Izbę <span class="_ _23"> </span>Biegłych <span class="_ _23"> </span>Rewidentów <span class="_ _23"> </span>pod <span class="_ _21"> </span>numerem <span class="_ _23"> </span>3355. <span class="_ _23"> </span>Na <span class="_ _23"> </span>dzień </div><div class="t m0 x2 h2 y382 ff1 fs0 fc0 sc0 ls0 ws0">dokonania bada<span class="_ _1"></span>nia, w <span class="_ _b"></span>imieniu B<span class="_ _1"></span>DO Sp.<span class="_ _1"></span> z <span class="_ _b"></span>o.o. <span class="ffc">działał</span>a <span class="_ _b"></span>dr Anna <span class="_ _b"></span>Bernaziuk <span class="ffc">Prezes <span class="_ _1"></span>Zarządu, <span class="_ _b"></span>Biegły Rewident <span class="_ _b"></span>wpisany na <span class="_ _b"></span>listę </span></div><div class="t m0 x2 h2 y383 ffc fs0 fc0 sc0 ls0 ws0">biegłych <span class="_ _4"></span>rewidentów <span class="_ _4"></span>pod <span class="_ _3"></span>nu<span class="_ _3"></span>merem <span class="_ _3"></span>90004. <span class="_ _4"></span>Kluczowym <span class="_ _4"></span>Biegłym <span class="_ _4"></span>Rewidente<span class="_ _3"></span>m <span class="_ _3"></span>przeprowadzającym <span class="_ _4"></span>badanie <span class="_ _4"></span><span class="ff1">jes<span class="_ _3"></span>t <span class="_ _3"></span>Anna </span></div><div class="t m0 x2 h2 y6c1 ff1 fs0 fc0 sc0 ls0 ws0">Pacanowska-Stasiak<span class="ffc">, wpisana na listę biegłych rewidentów pod numerem 1</span>2892. </div><div class="t m0 x2 h2 y4e ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>korzyst<span class="_ _3"></span>ała <span class="_ _3"></span>w <span class="_ _4"></span>przeszłości<span class="_ _1"></span> <span class="_ _3"></span>z <span class="_ _4"></span>usług<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span>BDO <span class="_ _4"></span>w <span class="_ _3"></span>zakresie <span class="_ _4"></span>badania <span class="_ _3"></span>historycznych <span class="_ _3"></span>i<span class="_ _3"></span>nformacji <span class="_ _3"></span>finansowych <span class="_ _3"></span>w <span class="_ _4"></span>Prospekcie </span></div><div class="t m0 x2 h2 y163 ff1 fs0 fc0 sc0 ls0 ws0">Emisyjnym <span class="_ _4"></span><span class="ffc">sporządzonym <span class="_ _22"></span>w <span class="_ _22"></span>związku <span class="_ _4"></span>z <span class="_ _22"></span>publiczną <span class="_ _22"></span>ofertą <span class="_ _4"></span>1.750.000 <span class="_ _4"></span>Akc<span class="_ _3"></span>j<span class="_ _1"></span>i <span class="_ _4"></span>zw<span class="_ _3"></span>yk<span class="_ _1"></span>łych <span class="_ _22"></span>na <span class="_ _4"></span>okaziciela <span class="_ _22"></span>serii <span class="_ _4"></span>C <span class="_ _22"></span>(Akcje <span class="_ _4"></span>Nowej </span></div><div class="t m0 x2 h2 y164 ffc fs0 fc0 sc0 ls0 ws0">Emisji) <span class="_ _3"></span>oraz <span class="_ _3"></span>w <span class="_ _3"></span>związku z <span class="_ _3"></span>ubieganiem <span class="_ _3"></span>się <span class="_ _3"></span>o <span class="_ _3"></span>dopuszczenie <span class="_ _3"></span>do obrotu <span class="_ _3"></span>giełdowego <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>równo<span class="_ _1"></span>ległym, <span class="_ _3"></span>zatwierdzonym </div><div class="t m0 x2 h2 y165 ffc fs0 fc0 sc0 ls0 ws0">przez <span class="_ _1e"> </span>K<span class="_ _3"></span>om<span class="_ _1"></span>isję <span class="_ _1e"> </span>Nadzoru <span class="_ _1e"> </span>Finansowego <span class="_ _1e"> </span>w <span class="_ _21"> </span>dniu <span class="_ _27"> </span>2<span class="_ _3"></span>2 <span class="_ _1e"> </span>października <span class="_ _1e"> </span>2015 <span class="_ _21"> </span>r., <span class="_ _1e"> </span>a <span class="_ _1e"> </span>także <span class="_ _1e"> </span>w <span class="_ _21"> </span>zakresie <span class="_ _27"> </span>badani<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _1e"> </span>sprawozdania </div><div class="t m0 x2 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">finansowego <span class="_ _4"></span>Grup<span class="ffc">y <span class="_ _3"></span>Kapitałowej <span class="_ _3"></span>Emitenta <span class="_ _3"></span>oraz <span class="_ _4"></span>Emitenta <span class="_ _3"></span>za <span class="_ _3"></span>lata <span class="_ _4"></span>2015, <span class="_ _3"></span>2016<span class="_ _3"></span></span>, <span class="_ _3"></span>2017, <span class="_ _3"></span>2018<span class="ls2a">, <span class="_ _4"></span></span>2019<span class="ls2a">, <span class="_ _3"></span></span>2020<span class="ls2a">, <span class="_ _4"></span></span>2021 <span class="_ _3"></span>oraz <span class="_ _3"></span>2<span class="_ _3"></span>022<span class="ls33">. </span></div><div class="t m0 x2 h2 y166 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _26"> </span>korzystała <span class="_ _24"> </span>również <span class="_ _26"> </span><span class="ff1">w <span class="_ _26"> </span>latach <span class="_ _24"> </span>2016 <span class="_ _26"> </span></span>–<span class="ff1"> <span class="_ _26"> </span><span class="ls25">20</span>22 <span class="_ _24"> </span></span>z <span class="_ _26"> </span>usług <span class="_ _26"> </span>BDO <span class="_ _26"> </span>przy <span class="_ _24"> </span><span class="ff1">potwierdzeniu <span class="_ _26"> </span></span>prawidłowości <span class="_ _24"> </span>wyliczenia<span class="_ _1"></span> </div><div class="t m0 x2 h2 y167 ffc fs0 fc0 sc0 ls0 ws0">współczynnika intensywności zużycia energii elektrycznej <span class="ff1">na potrzeby URE. </span></div><div class="t m0 x2 h2 y168 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y222 ff8 fs0 fc2 sc0 ls0 ws0">7.6.2.<span class="ffe"> <span class="_ _8"> </span></span>Zasady wyboru firmy audytorskiej </div><div class="t m0 x2 h2 y3aa ffc fs0 fc0 sc0 ls0 ws0">Biegły <span class="_ _5"> </span>rewident <span class="_ _5"> </span>został <span class="_ _5"> </span>wybrany <span class="_ _5"> </span>zgodnie <span class="_ _5"> </span>z <span class="_ _5"> </span>obowiązującymi <span class="_ _5"> </span>przepisami <span class="_ _22"> </span>i <span class="_ _5"> </span>normami <span class="_ _33"> </span>zawodowymi. <span class="_ _22"> </span>Rada  Nad<span class="_ _1"></span>zorcza <span class="_ _5"> </span>na<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3ab ffc fs0 fc0 sc0 ls0 ws0">podstawie <span class="_ _3"></span>art. <span class="_ _3"></span>382 § <span class="_ _3"></span>1 <span class="_ _3"></span>i <span class="_ _3"></span>3 Kodeksu <span class="_ _3"></span>Spółek <span class="_ _3"></span>Handlowych oraz <span class="_ _3"></span>§ <span class="_ _3"></span>10 <span class="_ _3"></span>ust. 2 <span class="_ _3"></span>pkt. <span class="_ _3"></span>b <span class="_ _3"></span>Statutu dokonała <span class="_ _3"></span>w <span class="_ _3"></span>dniu <span class="_ _4"></span><span class="ff1">17 <span class="_ _3"></span>maja <span class="_ _3"></span><span class="ls27">20</span>23 r. </span></div><div class="t m0 x2 h2 y3ac ffc fs0 fc0 sc0 ls0 ws0">Uchwałą <span class="_ _4"></span>nr<span class="ff1"> <span class="_ _22"></span><span class="ls26">11</span>/05/<span class="ls25">20</span>23 <span class="_ _4"></span>wyboru <span class="_ _4"></span>BDO <span class="_ _4"></span>Sp. <span class="_ _22"></span>z <span class="_ _4"></span>o.o. <span class="_ _4"></span>S<span class="_ _3"></span>p.k. <span class="_ _4"></span></span>z <span class="_ _4"></span>siedzibą <span class="_ _4"></span>w <span class="_ _22"></span>Warszawie, <span class="_ _4"></span>ul. <span class="_ _22"></span>Postępu <span class="_ _4"></span>12, <span class="_ _4"></span>02<span class="_ _3"></span><span class="ff1">-676 <span class="_ _3"></span>W<span class="_ _3"></span>arszawa,<span class="_ _1"></span> <span class="_ _4"></span>jako </span></div><div class="t m0 x2 h2 y8a3 ffc fs0 fc0 sc0 ls0 ws0">podmiotu uprawnionego do zbadania rocznego sprawozdania finansowego Spółki za rok <span class="ff1 ls25">20<span class="ls0">23 i 2024 </span></span>oraz do przeglądu </div><div class="t m0 x2 h2 y262 ffc fs0 fc0 sc0 ls0 ws0">sprawozdania za pierwsze półro<span class="_ _1"></span>cze <span class="ff1 ls25">20<span class="ls0">23 i 2024 </span></span>roku. <span class="_ _1"></span>Spółka zawarła umowę <span class="_ _1"></span>o przeprowadzenie <span class="_ _1"></span>badania sprawozdania </div><div class="t m0 x2 h2 y263 ffc fs0 fc0 sc0 ls0 ws0">finansowego Emitenta za pełny rok <span class="ff1 ls27">20<span class="ls0">2<span class="ls1a">3 </span>i 2024 w<span class="_ _3"></span> dni<span class="_ _1"></span>u 03.07.2023 <span class="ls30">r.</span> </span></span></div><div class="t m0 x2 h2 y89a ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu <span class="_ _3"></span>10 <span class="_ _3"></span>maja <span class="_ _3"></span>2023 <span class="_ _3"></span><span class="ffc">r. <span class="_ _3"></span>podczas <span class="_ _3"></span>posiedzenia <span class="_ _3"></span>Komitetu <span class="_ _3"></span>Audytu <span class="_ _3"></span>omówiony <span class="_ _3"></span>został <span class="_ _3"></span>temat <span class="_ _3"></span>wyboru <span class="_ _3"></span>biegłego <span class="_ _3"></span>rewidenta <span class="_ _3"></span>do </span></div><div class="t m0 x2 h2 y89b ffc fs0 fc0 sc0 ls0 ws0">zbadania <span class="_ _25"> </span>oraz <span class="_ _24"> </span>przeglądu <span class="_ _24"> </span>sprawozdań <span class="_ _25"> </span>finansowych <span class="_ _24"> </span>za <span class="_ _24"> </span>2<span class="_ _3"></span>02<span class="ff1">3 <span class="_ _24"> </span>i <span class="_ _25"> </span>2024 <span class="_ _24"> </span>rok <span class="_ _25"> </span>oraz <span class="_ _24"> </span>Sprawozdania <span class="_ _25"> </span>Rady <span class="_ _24"> </span>Nadzorczej  </span></div><div class="t m0 x2 h2 y89c ff1 fs0 fc0 sc0 ls0 ws0">o  wynagrodzeniach<span class="ffc">.  Przeanalizowane  zostały  następujące  oferty  złożone  przez  podmioty  uprawnione  do  badania </span></div><div class="t m0 x2 h2 y7e6 ffc fs0 fc0 sc0 ls0 ws0">dotyczące  przeglądu <span class="_ _5"> </span>spraw<span class="_ _3"></span>ozd<span class="_ _1"></span>ania  za <span class="_ _5"> </span>pier<span class="_ _3"></span>wsze <span class="_ _5"> </span>półrocze  202<span class="ff1">3  i  2024  roku <span class="_ _5"> </span>oraz  zbadania  r<span class="_ _b"></span>oczn<span class="_ _3"></span>ego <span class="_ _5"> </span>sprawozdania </span></div><div class="t m0 x2 h2 y89d ffc fs0 fc0 sc0 ls0 ws0">finansowego Spółki za rok 202<span class="ff1">3 oraz 2024 </span>(kwoty dotyczą odpowiednio 202<span class="_ _3"></span><span class="ff1">3/<span class="_ _1"></span>2024<span class="ls1d">):</span> </span></div><div class="t m0 x2 h44 y3b2 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Ecovis Poland: <span class="_ _4b"> </span> <span class="_ _35"> </span>120 000 PLN/120 000 PLN </span></span></div><div class="t m0 x2 h44 y8a4 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">HLB M2: <span class="_ _3e"> </span>  <span class="_ _4b"> </span> <span class="_ _35"> </span>1<span class="ls26">10</span> 000 PLN/110 000 PLN  </span></span></div><div class="t m0 x2 h44 y35e ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">MOORE Polska: <span class="_ _34"> </span> <span class="_ _35"> </span>1<span class="ls1a">36</span> 000 PLN/1<span class="ls1a">36</span> 000 PLN </span></span></div><div class="t m0 x2 h44 y35f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Misters Audytor Adviser: <span class="_ _4c"> </span>1<span class="ls25">21</span> 700 PLN/121 700 PLN </span></span></div><div class="t m0 x2 h44 y8a5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">PKF: <span class="_ _9"></span> <span class="_ _35"> </span> <span class="_ _4d"> </span> <span class="_ _4d"> </span>140<span class="_ _3"></span> 660 PLN/130 <span class="_ _1"></span>940 PLN </span></span></div><div class="t m0 x2 h44 y68 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Crowe: <span class="_ _4e"> </span> <span class="_ _4d"> </span> <span class="_ _35"> </span>156 000 PLN/ 156 000 PLN </span></span></div><div class="t m0 x2 h44 y8a6 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">BDO: <span class="_ _4f"> </span> <span class="_ _4d"> </span> <span class="_ _35"> </span>155 000 PLN/155 000 PLN </span></span></div><div class="t m0 x2 h44 y26f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">KPMG: <span class="_ _50"> </span> <span class="_ _4d"> </span> <span class="_ _35"> </span>380 000 PLN/380 000 PLN </span></span></div><div class="t m0 x2 h2 y270 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y271 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8a7 ffc fs0 fc0 sc0 ls0 ws0">Komitet Audytu postanowił:<span class="ff1"> </span></div><div class="t m0 x87 h44 y8a8 ff1 fs0 fc0 sc0 ls26 ws0">1.<span class="ff19 ls0"> <span class="_ _12"> </span><span class="ffc">Biorąc <span class="_ _22"></span>pod <span class="_ _4"></span>uwagę <span class="_ _4"></span><span class="ff1">wysokie <span class="_ _4"></span>miejsce <span class="_ _4"></span>w <span class="_ _4"></span>rankingu <span class="_ _4"></span>firm <span class="_ _22"></span>audytorskich <span class="_ _3"></span>Rzecz<span class="_ _3"></span>pospolitej <span class="_ _3"></span>i <span class="_ _22"></span>Parkietu <span class="_ _4"></span>za <span class="_ _4"></span>2022 <span class="_ _4"></span>r. <span class="_ _4"></span>(jedna  </span></span></span></div><div class="t m0 x86 h2 yf7 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _5"> </span>pięciu <span class="_ _5"> </span>Najlepszych <span class="_ _5"> </span>Firm <span class="_ _5"> </span>Audytorskich <span class="_ _5"> </span>w <span class="_ _5"> </span>Polsce; <span class="_ _5"> </span>4.  <span class="ff1">miejsce <span class="_ _5"> </span></span>jako <span class="_ _5"> </span>Firma <span class="_ _5"> </span>Najbardziej <span class="_ _5"> </span>Aktywna <span class="_ _5"> </span>na <span class="_ _5"> </span>giełdzie<span class="_ _3"></span><span class="ff1">; <span class="_ _5"> </span>6. </span></div><div class="t m0 x86 h2 y8a9 ff1 fs0 fc0 sc0 ls0 ws0">miejsce <span class="_ _4"></span>jako <span class="_ _3"></span>Najlepsza <span class="_ _4"></span><span class="ffc">Firma <span class="_ _3"></span>badaj<span class="_ _3"></span>ąca <span class="_ _3"></span>spółki <span class="_ _4"></span>giełdowe), <span class="_ _3"></span>dotychcz<span class="_ _3"></span>asową<span class="_ _1"></span> <span class="_ _4"></span>bardzo <span class="_ _3"></span>dobrą <span class="_ _4"></span>jakość <span class="_ _3"></span>współpracy <span class="_ _4"></span>oraz </span></div><div class="t m0 x86 h2 y8aa ffc fs0 fc0 sc0 ls0 ws0">doświadczenie <span class="_ _1e"> </span>w <span class="_ _1e"> </span>badaniu <span class="_ _1e"> </span>jednostek <span class="_ _1e"> </span>zainteresowania <span class="_ _27"> </span>publicznego, <span class="_ _1e"> </span>w <span class="_ _1e"> </span>tym <span class="_ _1e"> </span>spółek <span class="_ _1e"> </span>notowanych <span class="_ _1e"> </span>na <span class="_ _1e"> </span>Giełdzie </div><div class="t m0 x86 h2 y8ab ffc fs0 fc0 sc0 ls0 ws0">Papierów <span class="_ _22"></span>Wartościowych <span class="_ _22"> </span>w <span class="_ _5"> </span>Warszawie <span class="_ _22"></span>S.A. <span class="_ _22"></span>Komitet <span class="_ _22"> </span>Audytu <span class="_ _22"> </span>postanowił <span class="_ _5"> </span>zarekomendować <span class="_ _22"></span>Radzie <span class="_ _22"></span>nadzorczej </div><div class="t m0 x86 h2 y8ac ffc fs0 fc0 sc0 ls0 ws0">wybór <span class="_ _4"></span>BDO <span class="_ _22"></span>Sp. <span class="_ _4"></span>z <span class="_ _22"> </span>o.o. <span class="_ _4"></span>Sp.k. <span class="_ _22"></span>z <span class="_ _22"></span>siedzibą <span class="_ _4"></span>w <span class="_ _22"></span>War<span class="_ _3"></span>s<span class="_ _1"></span>zawie, <span class="_ _4"></span>ul. <span class="_ _22"></span>Postępu <span class="_ _4"></span>12, <span class="_ _22"></span>02<span class="ff1">-676 <span class="_ _22"></span>Warszawa, <span class="_ _4"></span>do <span class="_ _22"></span>zbadania <span class="_ _4"></span>r<span class="_ _3"></span>oc<span class="_ _1"></span>znego </span></div><div class="t m0 x86 h2 y795 ffc fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _27"> </span>finansowego <span class="_ _1e"> </span>Spółki <span class="_ _27"> </span>za <span class="_ _1e"> </span>rok <span class="_ _27"> </span>2<span class="_ _3"></span>02<span class="ff1">3  i <span class="_ _1e"> </span>2024, <span class="_ _1e"> </span></span>do  przegl<span class="_ _3"></span>ądu  sprawozdania <span class="_ _1e"> </span>finansowego  Spółki <span class="_ _1e"> </span><span class="ff1">za </span></div><div class="t m0 x86 h2 y8ad ffc fs0 fc0 sc0 ls0 ws0">pierwsze półrocze <span class="_ _b"></span>202<span class="_ _3"></span><span class="ff1">3 <span class="_ _b"></span>i 2024 <span class="_ _1"></span>roku, <span class="_ _b"></span>oraz<span class="_ _3"></span> <span class="_ _b"></span>do oceny <span class="ffc">sprawozdani<span class="_ _b"></span>a o wynagrodzeniach <span class="_ _b"></span>Zarządu i <span class="_ _1"></span>Rady Nadzorczej </span></span></div><div class="t m0 x86 h2 y8ae ffc fs0 fc0 sc0 ls0 ws0">Spółki za lata 2023 –<span class="ff1"> 2024.  </span></div><div class="t m0 x86 h2 y8af ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf3e" class="pf w0 h0"><div class="pc pc3e w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">62<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x87 h44 y40 ff1 fs0 fc0 sc0 ls25 ws0">2.<span class="ff19 ls0"> <span class="_ _17"> </span><span class="ffc">Komitet  Audytu  oświadcza,  iż <span class="_ _5"> </span>powyższa  rekomendacja  jest  wolna  od  wpływó<span class="_ _b"></span>w<span class="_ _3"></span>  stron<span class="_ _1"></span>  trzecich,  uwzględnia<span class="_ _b"></span> </span></span></div><div class="t m0 x86 h2 y8b0 ffc fs0 fc0 sc0 ls0 ws0">konieczność <span class="_ _3"></span>zachowania <span class="_ _3"></span>niezależności <span class="_ _3"></span>fir<span class="_ _3"></span>my<span class="_ _1"></span> <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>oraz <span class="_ _3"></span>zasady <span class="_ _4"></span>rotacji <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>i <span class="_ _22"></span><span class="ff1">kluczowego </span></div><div class="t m0 x86 h2 y8b1 ffc fs0 fc0 sc0 ls0 ws0">biegłego rewidenta.<span class="ff1"> </span>Rekomend<span class="_ _1"></span>acja dotycząca wybo<span class="_ _1"></span>ru firmy au<span class="_ _1"></span>dytorskiej do przeprowadzenia<span class="_ _1"></span> badania <span class="_ _1"></span>spełniała </div><div class="t m0 x86 h2 y43 ffc fs0 fc0 sc0 ls0 ws0">obowiązujące <span class="_ _3"></span>warunki i<span class="_ _3"></span> została <span class="_ _3"></span>sporządzona <span class="_ _3"></span>w <span class="_ _3"></span>następstwie zorganizowanej <span class="_ _3"></span>przez <span class="_ _3"></span>Emitenta procedury <span class="_ _3"></span>wyboru </div><div class="t m0 x86 h2 y8b2 ffc fs0 fc0 sc0 ls0 ws0">spełniającej obowiązujące kryteria.<span class="ff1"> </span></div><div class="t m0 x2 h2 y8b3 ffc fs0 fc0 sc0 ls0 ws0">Poza <span class="_ _24"> </span>badaniem <span class="_ _24"> </span>sprawozdań <span class="_ _24"> </span>finansowych <span class="_ _24"> </span>Emitent <span class="_ _24"> </span>corocznie <span class="_ _26"> </span>korzysta <span class="_ _24"> </span>z <span class="_ _24"> </span>jednej <span class="_ _24"> </span>dodatkowej <span class="_ _24"> </span>dozwolonej <span class="_ _24"> </span>usługi </div><div class="t m0 x2 h2 y8b4 ffc fs0 fc0 sc0 ls0 ws0">polegającej  na<span class="_ _b"></span>  sporządzeniu  O<span class="_ _b"></span>pini<span class="_ _3"></span>i <span class="_ _5"> </span>niezależnego  b<span class="_ _1"></span>iegłego  re<span class="_ _1"></span>widenta  z<span class="_ _1"></span>  wykonan<span class="_ _1"></span>ia <span class="_ _33"> </span>usługi  at<span class="_ _b"></span>es<span class="_ _3"></span>tacyjnej <span class="_ _5"> </span>na  cele <span class="_ _5"> </span>URE. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3f1 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>związku<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _3"></span>ww. <span class="_ _3"></span>u<span class="_ _3"></span>sługą <span class="_ _3"></span>dokonano <span class="_ _4"></span>oceny <span class="_ _3"></span>niezależności <span class="_ _3"></span>fi<span class="_ _3"></span>rmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>oraz <span class="_ _3"></span>wyrażano <span class="_ _4"></span>zgodę <span class="_ _3"></span>na <span class="_ _4"></span>świadczenie <span class="_ _3"></span>tych </div><div class="t m0 x2 h2 y8b5 ffc fs0 fc0 sc0 ls0 ws0">usług.<span class="ff1"> </span></div><div class="t m0 x2 he y8b6 ff8 fs0 fc0 sc0 ls0 ws0">Komitet  Audytu <span class="_ _1e"> </span>dokonuje  w<span class="_ _3"></span>y<span class="_ _b"></span>b<span class="_ _3"></span>oru  firmy  audytorskiej <span class="_ _1e"> </span>zgodnie <span class="_ _27"> </span>z <span class="_ _1e"> </span>zapisami <span class="_ _27"> </span>Polityki <span class="_ _27"> </span>wyboru <span class="_ _27"> </span>f<span class="_ _3"></span>ir<span class="_ _1"></span>my  audytorskiej <span class="_ _27"> </span>do<span class="_ _3"></span> </div><div class="t m0 x2 he y8b7 ffa fs0 fc0 sc0 ls0 ws0">przeprowadzania badania ustawowego sprawozdań finansowych KGL S.A.:<span class="ff8"> </span></div><div class="t m0 x86 hca y8b8 ff22 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y8b9 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Wybór <span class="_ _4"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _4"></span>dokonywany <span class="_ _3"></span>jest <span class="_ _4"></span>przez <span class="_ _3"></span>Radę <span class="_ _4"></span>Nadzorczą <span class="_ _3"></span>Spółki <span class="_ _4"></span>po <span class="_ _3"></span>zapoznaniu <span class="_ _4"></span>się <span class="_ _3"></span>z <span class="_ _3"></span>rekomendacją </span></span></div><div class="t m0 x60 h2 y8ba ffc fs0 fc0 sc0 ls0 ws0">Komitetu <span class="_ _11"> </span>Audytu. <span class="_ _17"> </span>W<span class="_ _3"></span> <span class="_ _17"> </span>przypadkach <span class="_ _11"> </span>określonych <span class="_ _11"> </span>przepisami <span class="_ _17"> </span>prawa<span class="_ _3"></span><span class="ff1">, <span class="_ _11"> </span>rekomendacja <span class="_ _11"> </span>Komitetu <span class="_ _11"> </span>Audytu </span></div><div class="t m0 x60 h2 y8bb ffc fs0 fc0 sc0 ls0 ws0">sporządzana <span class="_ _24"> </span>jest <span class="_ _25"> </span>w <span class="_ _24"> </span>następstwie <span class="_ _24"> </span>procedury <span class="_ _24"> </span>przetargowej <span class="_ _24"> </span>zorganizowanej <span class="_ _24"> </span>prze<span class="_ _3"></span>z <span class="_ _26"> </span>Spółkę. <span class="_ _25"> </span>Wybór <span class="_ _24"> </span>firmy </div><div class="t m0 x60 h2 y8bc ff1 fs0 fc0 sc0 ls0 ws0">audytorskiej <span class="_ _27"> </span>d<span class="_ _3"></span>okonywany  jest  z <span class="_ _1e"> </span>odpowiednim <span class="_ _1e"> </span>wyprzedzeniem,  tak <span class="_ _1e"> </span>aby <span class="_ _1e"> </span>umowa <span class="_ _27"> </span>o <span class="_ _1e"> </span>badanie <span class="_ _1e"> </span>sprawozdania </div><div class="t m0 x60 h2 y8bd ffc fs0 fc0 sc0 ls0 ws0">finansowego mogła zostać <span class="_ _3"></span>podpisana w<span class="ff1"> </span>ter<span class="_ _3"></span>mi<span class="_ _1"></span>nie umożliwiającym firmie au<span class="_ _3"></span>dytorskiej<span class="_ _1"></span> udział w <span class="_ _3"></span>inwentaryzacji<span class="_ _b"></span> </div><div class="t m0 x60 h2 y872 ffc fs0 fc0 sc0 ls0 ws0">znaczących składników majątkowych. <span class="ff1"> </span></div><div class="t m0 x6 h44 y8be ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Przy <span class="_ _3"></span>wyborze <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej Komitet <span class="_ _3"></span>Audytu <span class="_ _3"></span>oraz <span class="_ _3"></span>Rada <span class="_ _3"></span>Nadzorcza Spółki <span class="_ _3"></span>zwracają <span class="_ _3"></span>szczególną <span class="_ _3"></span>uwagę na </span></span></div><div class="t m0 x60 h2 y8bf ffc fs0 fc0 sc0 ls0 ws0">konieczność zachowania niezależności firmy audytorskiej i bie<span class="_ _1"></span>głego rewidenta. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6 h44 y8c0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Kontrola <span class="_ _4"></span>i <span class="_ _22"></span>monitorowanie <span class="_ _4"></span>niezależności <span class="_ _3"></span>bie<span class="_ _3"></span>g<span class="_ _1"></span>łego <span class="_ _4"></span>rewidenta <span class="_ _4"></span>i <span class="_ _4"></span>firmy <span class="_ _4"></span>audytorskiej <span class="_ _4"></span>są <span class="_ _4"></span>dokonywane <span class="_ _4"></span>na <span class="_ _4"></span>każdym </span></span></div><div class="t m0 x60 h2 y8c1 ffc fs0 fc0 sc0 ls0 ws0">etapie <span class="_ _21"> </span>procedur<span class="_ _3"></span>y <span class="_ _21"> </span>wyboru <span class="_ _21"> </span>firmy <span class="_ _21"> </span>audytorskiej <span class="_ _23"> </span>do <span class="_ _21"> </span>badania <span class="_ _23"> </span>i <span class="_ _21"> </span>przegl<span class="_ _3"></span>ądu <span class="_ _21"> </span>wskazanych <span class="_ _21"> </span>powyżej <span class="_ _21"> </span>sprawozdań </div><div class="t m0 x60 h2 y8c2 ff1 fs0 fc0 sc0 ls0 ws0">finansowych. </div><div class="t m0 x6 h44 y8c3 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Wybór <span class="_ _4"></span>fi<span class="_ _3"></span>rmy <span class="_ _3"></span>aud<span class="_ _3"></span>ytors<span class="_ _1"></span>kiej <span class="_ _4"></span>dokonywany <span class="_ _4"></span>jest <span class="_ _4"></span>z <span class="_ _4"></span>uw<span class="_ _3"></span>zględnieniem<span class="_ _1"></span> <span class="_ _4"></span>doświadczenia <span class="_ _4"></span>firmy <span class="_ _4"></span>au<span class="_ _3"></span>dytor<span class="_ _1"></span>skiej <span class="_ _4"></span>w <span class="_ _4"></span>zakresie </span></span></div><div class="t m0 x60 h2 y226 ffc fs0 fc0 sc0 ls0 ws0">ustawowego <span class="_ _26"> </span>badania <span class="_ _23"> </span>spr<span class="_ _3"></span>awoz<span class="_ _1"></span>dań <span class="_ _26"> </span>finansowych <span class="_ _23"> </span>j<span class="_ _3"></span>ednostek <span class="_ _23"> </span>zainteresowania <span class="_ _26"> </span>publicznego, <span class="_ _23"> </span>w <span class="_ _26"> </span>tym <span class="_ _26"> </span>spółek<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x60 h2 y8c4 ffc fs0 fc0 sc0 ls0 ws0">notowanych na Giełdzie Papierów Wartościowych w Warszawie S.A.<span class="ff1"> </span></div><div class="t m0 x6 h44 y8c5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Wybór <span class="_ _3"></span>firmy au<span class="_ _3"></span>dytorskiej dokonywany j<span class="_ _3"></span>est z <span class="_ _3"></span>uwzględnieniem zasady <span class="_ _3"></span>rotacji <span class="_ _3"></span>firmy audytorskiej <span class="_ _3"></span>i <span class="_ _3"></span>kluczowego </span></span></div><div class="t m0 x60 h2 y8c6 ffc fs0 fc0 sc0 ls0 ws0">biegłego <span class="_ _3"></span>rewidenta w<span class="_ _3"></span> taki <span class="_ _3"></span>sposób, <span class="_ _3"></span>aby maksymalny <span class="_ _3"></span>czas <span class="_ _3"></span>nieprzerwanego <span class="_ _3"></span>trwania <span class="_ _3"></span>z<span class="_ _1"></span>leceń <span class="_ _3"></span>badań u<span class="_ _3"></span>stawowych<span class="_ _1"></span> </div><div class="t m0 x60 h2 y8c7 ffc fs0 fc0 sc0 ls0 ws0">przeprowadzanych przez tę samą firmę audytorską nie przekraczał dziesięciu<span class="ff1"> lat. </span></div><div class="t m0 x6 h44 y8c8 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Pierwsza umowa o badanie <span class="_ _1"></span>sprawozdania finansowego <span class="_ _b"></span>jest zawierana z firmą <span class="_ _1"></span>audytorską na <span class="_ _1"></span>okres nie <span class="_ _b"></span>kr<span class="_ _3"></span>ótszy<span class="_ _1"></span> </span></span></div><div class="t m0 x60 h2 y8c9 ffc fs0 fc0 sc0 ls0 ws0">niż dwa <span class="_ _1"></span>lata z <span class="_ _b"></span>możliwością przedłużenia <span class="_ _b"></span>na kolejne okresy, <span class="_ _b"></span>z uwzględnieniem <span class="_ _b"></span>wyni<span class="_ _3"></span>kających <span class="_ _b"></span>z przepisów prawa<span class="_ _b"></span> </div><div class="t m0 x60 h2 y1f6 ff1 fs0 fc0 sc0 ls0 ws0">zasad rotacji firmy audytorskiej i kluczoweg<span class="ffc">o biegłego rewidenta.</span> </div><div class="t m0 x6 h44 y187 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Wybór <span class="_ _12"> </span>fir<span class="_ _3"></span>my<span class="_ _1"></span> <span class="_ _12"> </span>audytorskiej <span class="_ _12"> </span>dokonywany <span class="_ _f"> </span>jes<span class="_ _3"></span>t <span class="_ _f"> </span>zgodnie <span class="_ _12"> </span>z <span class="_ _12"> </span>procedurą <span class="_ _12"> </span>wyboru <span class="_ _12"> </span>firmy <span class="_ _12"> </span>audytorskiej <span class="_ _12"> </span>do </span></span></div><div class="t m0 x60 h2 y8ca ff1 fs0 fc0 sc0 ls0 ws0">przeprowadzania badania ustawowego sprawozda<span class="ls30">nia</span> finansowego KGL S.A. </div><div class="t m0 x2 h2 y1f9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2 y8cb ffc fs0 fc0 sc0 ls0 ws0">Komitet <span class="_ _26"> </span>Audytu <span class="_ _26"> </span>opracował <span class="_ _26"> </span>politykę <span class="_ _26"> </span>świadczenia <span class="_ _26"> </span>przez <span class="_ _26"> </span>firmę <span class="_ _26"> </span>audytorską<span class="_ _3"></span><span class="ff1">, <span class="_ _26"> </span></span>przeprowadzającą <span class="_ _26"> </span>badanie<span class="ff1"> <span class="_ _26"> </span>prze<span class="_ _3"></span>z<span class="_ _1"></span> </span></div><div class="t m0 x27 h2 y78b ffc fs0 fc0 sc0 ls0 ws0">podmioty <span class="_ _1e"> </span>powiązane <span class="_ _1e"> </span>z <span class="_ _21"> </span>tą <span class="_ _1e"> </span>firmą <span class="_ _1e"> </span>audytorską <span class="_ _1e"> </span>oraz <span class="_ _21"> </span>przez <span class="_ _1e"> </span>członka <span class="_ _1e"> </span>sieci <span class="_ _1e"> </span>firmy <span class="_ _21"> </span>audytorskiej<span class="_ _3"></span><span class="ff1">,<span class="_ _b"></span> <span class="_ _21"> </span><span class="ffc">dozwolonych <span class="_ _1e"> </span>usług </span></span></div><div class="t m0 x27 h2 y120 ffc fs0 fc0 sc0 ls0 ws0">niebędących badaniem<span class="ff1">, </span>zakładającą:<span class="ff1"> </span></div><div class="t m0 x27 h44 y8cc ff18 fs0 fc2 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ff1 fc0">Zapytania <span class="_ _22"></span>ofertowe <span class="_ _4"></span>do <span class="_ _22"></span>wyboru <span class="_ _4"></span>firmy <span class="_ _4"></span>audytorskiej<span class="_ _3"></span> <span class="_ _4"></span><span class="ffc">sporządzane <span class="_ _4"></span>są <span class="_ _4"></span>przez <span class="_ _4"></span>Zarząd<span class="_ _3"></span> <span class="_ _4"></span>Spółki <span class="_ _4"></span>w <span class="_ _4"></span>terminie <span class="_ _4"></span>do <span class="_ _4"></span>końca </span></span></span></div><div class="t m0 x28 h2 y8cd ffc fs0 fc0 sc0 ls0 ws0">marca <span class="_ _5"> </span>roku <span class="_ _5"> </span>podleg<span class="_ _3"></span>ającego <span class="_ _22"> </span>badaniu<span class="_ _3"></span> <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"> </span>podlegają <span class="_ _33"> </span>przesłaniu <span class="_ _5"> </span>do <span class="_ _5"> </span>minimum <span class="_ _5"> </span>3  p<span class="_ _1"></span>odmiotów <span class="_ _5"> </span>świadczących <span class="_ _33"> </span>usługi </div><div class="t m0 x28 h2 y8ce ff1 fs0 fc0 sc0 ls0 ws0">audytorskie; </div><div class="t m0 x27 h44 y8cf ff18 fs0 fc2 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">W<span class="_ _3"></span>ybór <span class="_ _3"></span>firmy <span class="_ _4"></span>audytorskiej <span class="_ _4"></span>dokonywany <span class="_ _4"></span>jest <span class="_ _4"></span>przez <span class="_ _4"></span>Radę <span class="_ _4"></span>Nadzorczą <span class="_ _4"></span>Spółki<span class="ff1"> <span class="_ _22"></span></span>po <span class="_ _4"></span>zapoznaniu <span class="_ _4"></span>się <span class="_ _3"></span>z <span class="_ _4"></span>rekomendacją </span></span></div><div class="t m0 x28 h2 y8d0 ff1 fs0 fc0 sc0 ls0 ws0">Komitetu Audytu; </div><div class="t m0 x27 h44 y35 ff18 fs0 fc2 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">W<span class="_ _3"></span>ybór <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>dokonywany <span class="_ _3"></span>jest <span class="_ _3"></span>z <span class="_ _3"></span>uwzględnieniem <span class="_ _3"></span><span class="ff1">zasady <span class="_ _3"></span>rotacji <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>i <span class="_ _3"></span>kluczowego </span></span></span></div><div class="t m0 x28 h2 y8d1 ffc fs0 fc0 sc0 ls0 ws0">biegłego <span class="_ _3"></span>rewidenta <span class="_ _3"></span>w <span class="_ _4"></span>taki <span class="_ _3"></span>sposób, <span class="_ _3"></span>aby <span class="_ _3"></span>maksymalny <span class="_ _3"></span>czas <span class="_ _3"></span>nieprzerwanego <span class="_ _4"></span>trwania <span class="_ _3"></span>zleceń <span class="_ _3"></span>badań <span class="_ _3"></span>ustawowych </div><div class="t m0 x28 h2 y807 ffc fs0 fc0 sc0 ls0 ws0">przeprowadzanych przez <span class="_ _1"></span>tą sa<span class="_ _1"></span>mą firmę <span class="_ _1"></span>audytorską nie <span class="_ _1"></span>przekraczał 1<span class="_ _1"></span>0 lat, <span class="_ _1"></span>a<span class="ff1"> maksymalny czas <span class="_ _b"></span>nieprzerwanego </span></div><div class="t m0 x28 h2 y6ba ffc fs0 fc0 sc0 ls0 ws0">trwania zleceń badań u<span class="_ _3"></span>sta<span class="_ _1"></span>wowych przeprowadzanych przez tego samego <span class="_ _3"></span>kluczowego biegłego rewidenta nie </div><div class="t m0 x28 h2 y8d2 ffc fs0 fc0 sc0 ls0 ws0">przekraczał 5 lat<span class="ff1">; </span></div><div class="t m0 x27 h44 y8d3 ff18 fs0 fc2 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ff1 fc0">Pi<span class="_ _3"></span>erwsza umowa o badanie sprawozdania finansowego <span class="ffc">jest zawierana z firmą audytorską na okres nie <span class="_ _3"></span>k<span class="_ _1"></span>rótszy </span></span></span></div><div class="t m0 x28 h2 y8d4 ffc fs0 fc0 sc0 ls0 ws0">niż 2 lata z możliwością przedłużenia na kolejne okresy;<span class="ff1"> </span></div><div class="t m0 x27 h44 y752 ff18 fs0 fc2 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _1a"> </span><span class="ffc fc0">Zar<span class="_ _3"></span>ząd, za zgodą Komitetu Aud<span class="_ _1"></span>ytu, może zlecić wykonywanie usług w<span class="_ _3"></span><span class="ff1">skazanych w art. 136 ust. 2 ustawy z dn. </span></span></span></div><div class="t m0 x28 h2 y578 ff1 fs0 fc0 sc0 ls0 ws0">11 <span class="_ _21"> </span>maja <span class="_ _21"> </span>2017 <span class="_ _21"> </span><span class="ffc">r. <span class="_ _21"> </span>o <span class="_ _21"> </span>biegłych <span class="_ _21"> </span>rewidentach, <span class="_ _21"> </span>firmach <span class="_ _21"> </span>audytorskich <span class="_ _21"> </span>oraz <span class="_ _21"> </span>nadzorze <span class="_ _21"> </span>publicznym, <span class="_ _21"> </span>przez <span class="_ _21"> </span>f<span class="_ _3"></span>irmę<span class="_ _1"></span> </span></div><div class="t m0 x28 h2 y8d5 ffc fs0 fc0 sc0 ls0 ws0">audytorską,  podmiot <span class="_ _5"> </span>z  nią <span class="_ _5"> </span>powiązany <span class="_ _5"> </span>l<span class="_ _3"></span>ub <span class="_ _5"> </span>członka  jego <span class="_ _5"> </span>sieci.  Świadczenie <span class="_ _33"> </span>ww. <span class="_ _5"> </span>u<span class="_ _3"></span>sług<span class="ff1"> <span class="_ _5"> </span></span>możliwe  jest <span class="_ _5"> </span>jedynie <span class="ff1"> </span></div><div class="t m0 x28 h2 y833 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>n<span class="_ _3"></span>ie <span class="_ _5"> </span>związanym <span class="_ _5"> </span>z <span class="_ _5"> </span>polityką <span class="_ _5"> </span>podatkową  Spółki, <span class="_ _22"> </span>po <span class="_ _5"> </span>przeprowad<span class="_ _3"></span>zeniu <span class="_ _22"> </span>przez <span class="_ _33"> </span>Komitet <span class="_ _5"> </span>Audytu <span class="_ _5"> </span>oceny </div><div class="t m0 x28 h2 y434 ffc fs0 fc0 sc0 ls0 ws0">zagrożeń i<span class="ff1"> </span>zabezpieczeń należności.<span class="ff1">  </span></div><div class="t m0 x86 h2 y8d6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf3f" class="pf w0 h0"><div class="pc pc3f w0 h0"><img class="bi x8 y8d7 w16 hcb" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">63<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h44 y40 ff1 fs0 fc0 sc0 ls1a ws0">3.<span class="ff19 ls0"> <span class="_ _2b"> </span><span class="ffc">Komitet <span class="_ _5"> </span>Audytu <span class="_ _5"> </span>stwierdza, <span class="_ _5"> </span>iż <span class="_ _5"> </span>badana <span class="_ _5"> </span>jednostka <span class="_ _5"> </span>zainteresowania <span class="_ _22"> </span>publicznego <span class="_ _5"> </span>nie <span class="_ _5"> </span>zawarła <span class="_ _5"> </span>umów <span class="_ _22"> </span>zaw<span class="_ _3"></span>ierających </span></span></div><div class="t m0 x27 h2 y8b0 ffc fs0 fc0 sc0 ls0 ws0">klauzule, o których mowa w art. 66 ust. 5a ustawy z dnia 29 września 1994 r. o rac<span class="_ _1"></span>hunkowości.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 he y8d8 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 h17 y8d9 ffa fs0 fc3 sc0 ls0 ws0">Wynagrodzenie biegłego rewidenta<span class="ff5"> </span></div><div class="t m0 x2 h2 y8da ff1 fs0 fc0 sc0 ls0 ws0">Informacja <span class="_ _4"></span>o <span class="_ _3"></span>wynagrodzeniu <span class="_ _3"></span>podmiotu <span class="_ _4"></span><span class="ffc">zajmuj<span class="_ _3"></span>ące<span class="_ _1"></span>go <span class="_ _3"></span>si<span class="_ _3"></span>ę <span class="_ _3"></span>badaniem <span class="_ _3"></span>sprawozdania <span class="_ _4"></span><span class="ff1">Emitenta <span class="_ _4"></span></span>znajduje <span class="_ _3"></span>się <span class="_ _4"></span>w <span class="_ _3"></span>nocie <span class="_ _4"></span>nr <span class="_ _3"></span>4<span class="ff1">6 </span></span></div><div class="t m0 x2 h2 y8db ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania finansowego KGL S.A.  </div><div class="t m0 x2 h2 y507 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8dc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y86a ff8 fs5 fc2 sc0 ls0 ws0">7.7.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Transakcje mi<span class="_ _3"></span>ędzy podmiotami z Grupy<span class="_ _3"></span></span></span> </div><div class="t m0 x28 hf y8dd ff8 fs0 fc2 sc0 ls0 ws0">7.7.1.<span class="ffe"> <span class="_ _4a"> </span><span class="ffa">Powiązan<span class="_ _3"></span>ia p<span class="_ _1"></span>omiędzy dominującymi akcjonariuszami, członkami rady nadzorczej oraz członkami </span></span></div><div class="t m0 x29 he y8de ffa fs0 fc2 sc0 ls0 ws0">zarządu<span class="ff8"> </span></div><div class="t m0 x2 h2 y8df ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>dzień <span class="_ _3"></span>31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2023 <span class="_ _3"></span>r., <span class="_ _3"></span>pomiędzy <span class="_ _3"></span>niektórymi <span class="_ _3"></span>Członkami <span class="_ _3"></span>Zarządu <span class="_ _3"></span>i <span class="_ _3"></span>Członkami <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorcz<span class="_ _3"></span><span class="ff1">ej, <span class="_ _3"></span></span>występowały<span class="ff1"> <span class="_ _3"></span>na-</span></div><div class="t m0 x2 h2 y8e0 ffc fs0 fc0 sc0 ls0 ws0">stępujące powiązania rodzinne i<span class="ff1"> faktyczne: </span></div><div class="t m0 x6 h44 y8e1 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ffc">Krzysztof Stan<span class="_ _1"></span>isław Gromkowski –<span class="ff1"> </span>Preze<span class="_ _1"></span>s Zarządu –<span class="ff1"> <span class="_ _b"></span><span class="ffc">jest małżonkiem Lilianny Gromkowskie<span class="_ _1"></span>j –<span class="ff1"> </span>Członka Rady<span class="_ _b"></span><span class="ff1"> </span></span></span></span></span></div><div class="t m0 x60 h2 y8e2 ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej, </div><div class="t m0 x6 h44 y8e3 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ff1">Lilianna  Gromkowska <span class="_ _1e"> </span><span class="ffc">–<span class="_ _3"></span></span>  <span class="ffc">Członek <span class="_ _1e"> </span>Rady <span class="_ _27"> </span>Nadzor<span class="_ _3"></span>czej  jest <span class="_ _1e"> </span>małżonką <span class="_ _27"> </span>Kr<span class="_ _3"></span>zysztofa  Stanisława <span class="_ _1e"> </span>Gromkowskiego </span> </span></span></div><div class="t m0 x60 h2 y8e4 ffc fs0 fc0 sc0 ls0 ws0">–<span class="ff1"> </span>Prezesa Zarządu,<span class="ff1"> </span></div><div class="t m0 x6 h44 y8e5 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ffc">Lech Skibiński –<span class="ff1"> </span>Wiceprezes Zarządu –<span class="ff1"> </span>jest małżonkiem Hanny Skibińskiej –<span class="ff1"> </span>Członka Rady Nadzorczej,<span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y8e6 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ffc">Hanna Skibińska –<span class="ff1"> </span>Członek Rady Nadzorczej jest małżonką Lecha Skibińskiego –<span class="ff1"> </span>Wiceprezesa Zarządu,<span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y8e7 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ff1">Zbigniew Okulus <span class="ffc">–</span> <span class="_ _b"></span><span class="ffc">Wi<span class="_ _3"></span>c<span class="_ _1"></span>eprezes Zarządu –<span class="ff1"> </span>pozostaje we <span class="_ _b"></span>wspólnym gospodarstwie domowym <span class="_ _1"></span>z Bożeną Okulus </span></span></span></div><div class="t m0 x60 h2 y8e8 ffc fs0 fc0 sc0 ls0 ws0">–<span class="ff1"> </span>Członkiem Rady Nadzorczej,<span class="ff1"> </span></div><div class="t m0 x6 h44 y8e9 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ffc">Bożena <span class="_ _23"> </span>Oku<span class="_ _3"></span>lus <span class="_ _23"> </span>–<span class="_ _3"></span><span class="ff1"> <span class="_ _23"> </span></span>C<span class="_ _3"></span>złonek <span class="_ _23"> </span>Rady <span class="_ _26"> </span>Nadzorczej<span class="_ _3"></span> <span class="_ _23"> </span>–<span class="_ _3"></span><span class="ff1"> <span class="_ _23"> </span></span>pozostaje <span class="_ _26"> </span>we <span class="_ _24"> </span>wspólnym <span class="_ _26"> </span>gospodarstwie <span class="_ _26"> </span>domowym <span class="_ _26"> </span>ze<span class="_ _3"></span> </span></span></div><div class="t m0 x60 h2 y8ea ff1 fs0 fc0 sc0 ls0 ws0">Zbigniewem Okulusem <span class="ffc">–</span> <span class="ffc">Wiceprezesem Zarządu oraz jest matką Bianki Grzyb</span> <span class="_ _3"></span><span class="ffc">–</span> <span class="ffc">Członka Rady <span class="_ _1"></span>Nadzorczej,<span class="ff1"> </span></span></div><div class="t m0 x6 h44 y5d ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ff1">Bianka Grzyb <span class="ffc">–</span> <span class="ffc">Członek Rady Nadzorczej</span> <span class="ffc">–</span> <span class="ffc">jest córką Bożeny Okulus, również Członka Rady N<span class="_ _1"></span>adzorczej.<span class="ff1"> </span></span></span></span></div><div class="t m0 x2 h2 y8eb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8ec ffc fs0 fc0 sc0 ls0 ws0">Na dzień publikacji sprawozdania:<span class="ff1"> </span></div><div class="t m0 x2 h2 y8ed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h44 y8ee ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ffc">Krzysztof Stan<span class="_ _1"></span>isław Gromkowski –<span class="ff1"> </span>Preze<span class="_ _1"></span>s Zarządu –<span class="ff1"> <span class="_ _b"></span><span class="ffc">jest małżonkiem Lilianny Gromkowskie<span class="_ _1"></span>j –<span class="ff1"> </span>Członka Rady<span class="_ _b"></span> </span></span></span></span></div><div class="t m0 x60 h2 y8ef ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej, </div><div class="t m0 x6 h44 y63 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ff1">Lilianna  Gromkowska <span class="_ _1e"> </span><span class="ffc">–<span class="_ _3"></span></span>  <span class="ffc">Członek <span class="_ _1e"> </span>Rady <span class="_ _27"> </span>Nadzor<span class="_ _3"></span>czej  jest <span class="_ _1e"> </span>małżonką <span class="_ _27"> </span>Kr<span class="_ _3"></span>zysztofa  Stanisława <span class="_ _1e"> </span>Gromkowskiego </span> </span></span></div><div class="t m0 x60 h2 y147 ffc fs0 fc0 sc0 ls0 ws0">–<span class="ff1"> </span>Prezesa Zarządu,<span class="ff1"> </span></div><div class="t m0 x6 h44 y8f0 ff23 fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _2a"> </span><span class="ff1">Bianka Grzyb <span class="ffc">–</span> <span class="ffc">Członek Rady Nadzorczej –</span> <span class="ffc">jest córką Bożeny Okulus, również Członka Rady N<span class="_ _1"></span>adzorczej.<span class="ff1"> </span></span></span></span></div><div class="t m0 x2 h2 y32d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y32e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y8f1 ff8 fs0 fc2 sc0 ls0 ws0">7.7.2.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Informacje o transakcjach z podmiotami powiązanymi</span></span> </div><div class="t m0 x2 h2 y8ce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8f2 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2023 r. <span class="_ _3"></span><span class="ffc">Emitent nie <span class="_ _3"></span>dokonał żadnych <span class="_ _3"></span>transakcji z <span class="_ _3"></span>podmiota<span class="_ _1"></span>mi powiązan<span class="_ _3"></span>ymi na w<span class="_ _3"></span>ar<span class="_ _1"></span>unkach <span class="_ _3"></span>innych niż rynkow<span class="_ _3"></span>e. Opis </span></div><div class="t m0 x2 h2 y8f3 ffc fs0 fc0 sc0 ls0 ws0">tych transakcji <span class="_ _3"></span>znajduje się w Sprawozdaniu <span class="_ _3"></span>Finansowym spółki KGL S.A. za <span class="_ _3"></span>202<span class="_ _3"></span><span class="ff1">3 r. w nocie <span class="_ _3"></span></span>„Informacje o Podmiotach<span class="ff1"> </span></div><div class="t m0 x2 h2 y8f4 ffc fs0 fc0 sc0 ls0 ws0">Powiązanych”<span class="ff1">. </span></div><div class="t m0 x2 h2 y8f5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y8f6 ff8 fs5 fc2 sc0 ls0 ws0">7.8.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">Postęp<span class="_ _3"></span>owania sądowe i administracy<span class="_ _3"></span>jne</span></span> </div><div class="t m0 x2 h2 y8f7 ffc fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _b"></span>2<span class="_ _3"></span>8 <span class="_ _b"></span>września <span class="_ _1"></span>2018 r., <span class="_ _b"></span>w Spółce <span class="_ _1"></span>rozpoczęła się <span class="_ _b"></span>kontrola skarbowa <span class="_ _b"></span>dotycząca prawidłowości rozliczeń <span class="_ _1"></span>VAT za <span class="_ _b"></span>okres </div><div class="t m0 x2 h2 y8f8 ff1 fs0 fc0 sc0 ls0 ws0">01.04.2016  -  <span class="ffc">31.12.20<span class="_ _3"></span>1<span class="_ _1"></span>6,  w  tym  prawidłowośc<span class="_ _3"></span>i  zastosowania  0%  stawki  VAT  w  wewnątrzwspólnotowej  d<span class="_ _3"></span>osta<span class="_ _1"></span>wie </span></div><div class="t m0 x2 h2 y47d ffc fs0 fc0 sc0 ls0 ws0">towarów <span class="_ _4"></span>(WDT). <span class="_ _4"></span>W <span class="_ _4"></span>dniu <span class="_ _4"></span>12 <span class="_ _4"></span>kwietnia <span class="_ _4"></span>2019<span class="_ _3"></span><span class="ff1"> </span>r. <span class="_ _4"></span>Emitent <span class="_ _4"></span>powziął <span class="_ _4"></span>informację, <span class="_ _4"></span>że <span class="_ _4"></span>reprezentująca <span class="_ _4"></span>go <span class="_ _4"></span>Kancelaria <span class="_ _4"></span>Podatkowa </div><div class="t m0 x2 h2 y577 ff1 fs0 fc0 sc0 ls0 ws0">otr<span class="ffc">zymała <span class="_ _1e"> </span>w <span class="_ _21"> </span>dniu <span class="_ _1e"> </span>8 <span class="_ _21"> </span>kwietnia <span class="_ _1e"> </span>2019 <span class="_ _1e"> </span>r. <span class="_ _21"> </span>protokół <span class="_ _1e"> </span>kontroli <span class="_ _21"> </span>rzetelności <span class="_ _1e"> </span>deklarowanych <span class="_ _1e"> </span>podstaw <span class="_ _21"> </span>opodatkowania <span class="_ _1e"> </span>oraz </span></div><div class="t m0 x2 h2 y578 ffc fs0 fc0 sc0 ls0 ws0">prawidłowości <span class="_ _3"></span>obliczania i w<span class="_ _3"></span>pła<span class="_ _1"></span>cania <span class="_ _3"></span>podatku od <span class="_ _3"></span>towarów i <span class="_ _3"></span>usł<span class="_ _1"></span>ug <span class="_ _3"></span>za okres <span class="_ _3"></span>od kwietnia <span class="_ _3"></span>do grudnia <span class="_ _3"></span>2016 r. <span class="_ _3"></span>prowadzonej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y579 ffc fs0 fc0 sc0 ls0 ws0">przez Trzeci Mazowiecki Urząd Skarbowy w Radomiu (dalej „Urząd Skarbowy&#34;).<span class="ff1"> </span></div><div class="t m0 x2 h2 y8ae ffc fs0 fc0 sc0 ls0 ws0">Zdaniem Emite<span class="_ _1"></span>nta, wymagani<span class="_ _1"></span>e, <span class="_ _b"></span>aby Emitent ba<span class="_ _1"></span>dał p<span class="_ _1"></span>rawidłowość <span class="_ _b"></span>rozliczeń podatkowych <span class="_ _b"></span>jego zagranicznych <span class="_ _b"></span>odbiorców <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y8af ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _21"> </span>innych <span class="_ _1e"> </span>kr<span class="_ _3"></span>ajac<span class="_ _1"></span>h, <span class="_ _21"> </span>wykracza <span class="_ _21"> </span>p<span class="_ _1"></span>oza <span class="_ _21"> </span>to, <span class="_ _1e"> </span>co <span class="_ _21"> </span>należałoby <span class="_ _21"> </span>racjonalnie <span class="_ _21"> </span>oczekiwać <span class="_ _1e"> </span>od <span class="_ _21"> </span>przedsiębiorcy <span class="_ _1e"> </span>będąceg<span class="_ _3"></span>o <span class="_ _1e"> </span>polskim </div><div class="t m0 x2 h2 y8f9 ffc fs0 fc0 sc0 ls0 ws0">podatnikiem <span class="_ _1"></span>VAT. <span class="_ _b"></span>Nie <span class="_ _1"></span>można <span class="_ _b"></span>więc <span class="_ _1"></span>na <span class="_ _b"></span>te<span class="_ _3"></span>j <span class="_ _b"></span>podstawie <span class="_ _b"></span>formułować <span class="_ _b"></span>zar<span class="_ _3"></span>zutów <span class="_ _b"></span>dotyczących <span class="_ _b"></span>braku na<span class="_ _1"></span>leżytej <span class="_ _b"></span>staran<span class="_ _3"></span>noś<span class="_ _1"></span>ci <span class="_ _b"></span>przy<span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf40" class="pf w0 h0"><div class="pc pc40 w0 h0"><img class="bi x8 yd w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">64<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">przeprowadzaniu transakcji. W<span class="_ _3"></span> związku z tym, <span class="_ _3"></span>Spółka złożyła w ustawowym <span class="_ _3"></span>terminie 14 dni zastrzeżenia <span class="_ _3"></span>do protokołu.<span class="_ _1"></span> </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _22"> </span>z <span class="_ _22"> </span>uw<span class="_ _3"></span>ag<span class="_ _1"></span>i <span class="_ _22"></span>na <span class="_ _22"> </span>to, <span class="_ _5"> </span>iż <span class="_ _22"></span>Organ <span class="_ _22"> </span>nie <span class="_ _5"> </span>przeprowadził <span class="_ _4"></span>postępowania <span class="_ _5"> </span>dowodowego <span class="_ _22"></span>w <span class="_ _22"> </span>istotnym <span class="_ _22"></span>zakresie, <span class="_ _22"> </span>przyjmując <span class="_ _5"> </span>za </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">jedyny <span class="_ _3"></span>dowód <span class="_ _4"></span>lakoniczne <span class="_ _3"></span>informacje <span class="_ _4"></span>uzyskane <span class="_ _4"></span>od <span class="_ _3"></span>zagranicznych <span class="_ _3"></span>władz <span class="_ _4"></span>podatkowych, <span class="_ _3"></span>Emitent <span class="_ _3"></span>zł<span class="_ _3"></span>ożył <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _4"></span>terminie </div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">stosowne  w<span class="_ _3"></span>nioski<span class="_ _1"></span> <span class="_ _27"> </span>d<span class="_ _3"></span>owodowe.  Emitent <span class="_ _1e"> </span>podaje  niniejszą <span class="_ _27"> </span>informację <span class="_ _1e"> </span>do <span class="_ _1e"> </span>publicznej  wiadomości, <span class="_ _27"> </span>ponieważ <span class="_ _1e"> </span>protokół<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">kontroli  kończy  pierwszy  etap  postępowania  przed  organem  podatkowym,  k<span class="_ _3"></span>tórego  ostateczny  wynik  może  mieć </div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">znaczenie <span class="_ _3"></span>dla <span class="_ _3"></span>wartości <span class="_ _3"></span>odzwierciedlonych <span class="_ _3"></span>w <span class="_ _3"></span>księgach <span class="_ _3"></span>rachunkowych <span class="_ _3"></span>Spółki <span class="_ _3"></span>i <span class="_ _3"></span>jest <span class="_ _3"></span>istotny <span class="_ _3"></span>dla <span class="_ _3"></span>transparentności <span class="_ _3"></span>Spółki <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y218 ff1 fs0 fc0 sc0 ls0 ws0">i jej wizerunku. </div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>dniu <span class="_ _5"> </span>29 <span class="_ _5"> </span>września <span class="_ _5"> </span>2021 <span class="_ _5"> </span>r. <span class="_ _5"> </span>Emitent <span class="_ _5"> </span>powziął <span class="_ _5"> </span>od <span class="_ _5"> </span>swojego <span class="_ _5"> </span>pełnomocnika, <span class="_ _5"> </span>ustanowionego <span class="_ _5"> </span>w <span class="_ _5"> </span>związku <span class="_ _5"> </span>z <span class="_ _5"> </span>toczącym <span class="_ _5"> </span>się </div><div class="t m0 x2 h2 y3c5 ffc fs0 fc0 sc0 ls0 ws0">postępowaniem <span class="_ _24"> </span>podatkowym <span class="_ _24"> </span>wobec <span class="_ _24"> </span>Spółki <span class="_ _24"> </span>w <span class="_ _24"> </span>sprawie <span class="_ _24"> </span>podatku<span class="_ _3"></span> <span class="_ _24"> </span>od <span class="_ _24"> </span>towarów <span class="_ _24"> </span>i <span class="_ _24"> </span>usług <span class="_ _24"> </span>za <span class="_ _24"> </span>poszczególne <span class="_ _24"> </span>okresy </div><div class="t m0 x2 h2 y3c6 ff1 fs0 fc0 sc0 ls0 ws0">rozliczeniowe <span class="_ _21"> </span>od <span class="_ _27"> </span>kwietn<span class="_ _3"></span>ia <span class="_ _27"> </span>do <span class="_ _21"> </span>grudnia <span class="_ _1e"> </span>2016 <span class="_ _1e"> </span>r., <span class="_ _21"> </span>infor<span class="_ _3"></span><span class="ffc">mację <span class="_ _1e"> </span>o <span class="_ _1e"> </span>wydaniu <span class="_ _1e"> </span>neg<span class="_ _3"></span>atywnej <span class="_ _27"> </span>d<span class="_ _3"></span>e<span class="_ _1"></span>cyzji <span class="_ _1e"> </span>przez <span class="_ _21"> </span>Urząd <span class="_ _1e"> </span>Skarbowy <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y3c7 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _23"> </span>Radomiu, <span class="_ _23"> </span>kw<span class="_ _3"></span>estionującej <span class="_ _21"> </span>zastosowanie <span class="_ _26"> </span>stawki <span class="_ _23"> </span>0% <span class="_ _23"> </span>VAT <span class="_ _23"> </span>d<span class="_ _3"></span>la <span class="_ _23"> </span>transakcji <span class="_ _23"> </span>WDT <span class="_ _23"> </span>(wewn<span class="_ _3"></span>ąt<span class="_ _1"></span>rzwspólnotowa <span class="_ _23"> </span>dostawa </div><div class="t m0 x2 h2 y3c8 ffc fs0 fc0 sc0 ls0 ws0">towarów), o czym Spółka poinformowała w raporcie bieżącym nr 27/2021.<span class="ff1"> </span></div><div class="t m0 x2 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _21"> </span>sporn<span class="_ _3"></span>ych<span class="_ _1"></span> <span class="_ _23"> </span>należności <span class="_ _21"> </span>z <span class="_ _23"> </span>tytułu <span class="_ _23"> </span>podatku <span class="_ _21"> </span>VAT, <span class="_ _23"> </span>zidentyfikowanych <span class="_ _21"> </span>przez <span class="_ _23"> </span>organ <span class="_ _21"> </span>podatkowy <span class="_ _23"> </span>jako <span class="_ _23"> </span>zaległość </div><div class="t m0 x2 h2 y3db ff1 fs0 fc0 sc0 ls0 ws0">podatkowa w protokole kontroli za ww. okres, wynosi 305 tys. P<span class="_ _1"></span>LN.<span class="_ _3"></span> </div><div class="t m0 x2 h2 y424 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _3"></span>złożył <span class="_ _3"></span>odwołanie od <span class="_ _3"></span>decyzji N<span class="_ _3"></span>aczelnika Trzeciego <span class="_ _3"></span>Mazowieckiego <span class="_ _3"></span>Urzędu Skarbowego <span class="_ _3"></span>w <span class="_ _3"></span>Radomiu, <span class="_ _3"></span>zarzucając </div><div class="t m0 x2 h2 y3dd ffc fs0 fc0 sc0 ls0 ws0">liczne <span class="_ _3"></span>uchybienia <span class="_ _3"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>naruszeń <span class="_ _3"></span>pra<span class="_ _1"></span>wa <span class="_ _3"></span>materialnego, <span class="_ _3"></span>jak <span class="_ _3"></span>również <span class="_ _3"></span>prawa <span class="_ _3"></span>o <span class="_ _3"></span>postępowani<span class="_ _1"></span>u <span class="_ _3"></span>dowodowym. Podni<span class="_ _3"></span>ósł </div><div class="t m0 x2 h2 y8fa ffc fs0 fc0 sc0 ls0 ws0">także, <span class="_ _25"> </span>iż <span class="_ _25"> </span>organ <span class="_ _25"> </span>podatkowy <span class="_ _25"> </span>pominął <span class="_ _29"> </span>w <span class="_ _25"> </span>swoim <span class="_ _25"> </span>rozstrzygnięciu <span class="_ _25"> </span>wnioski <span class="_ _25"> </span>wynikające <span class="_ _25"> </span>z <span class="_ _25"> </span>orzecznictwa <span class="_ _25"> </span>Trybunału </div><div class="t m0 x2 h2 y3cb ffc fs0 fc0 sc0 ls0 ws0">Sprawiedliwości Unii Europejskiej, z którego wynika, <span class="_ _1"></span>iż podatnik nie może być zobowiązany do <span class="_ _1"></span>wykonywania czynności </div><div class="t m0 x2 h2 y70e ffc fs0 fc0 sc0 ls0 ws0">kontrolnych  wobec  swoich  kontrahentów,  gdyż  obowiązki  w  zakresie  kon<span class="_ _3"></span>t<span class="_ _1"></span>roli<span class="_ _3"></span><span class="ff1">  </span>powinna  wykonywać  administracja<span class="_ _b"></span> </div><div class="t m0 x2 h2 y70f ff1 fs0 fc0 sc0 ls0 ws0">skarbowa. </div><div class="t m0 x2 h2 y34f ffc fs0 fc0 sc0 ls0 ws0">Wskutek wniesionego <span class="_ _3"></span>odwo<span class="_ _1"></span>łania Dyrektor <span class="_ _3"></span>Izby Administracji Skarbowej w Warszawie, <span class="_ _3"></span>decyzją z dnia 29 marca 2<span class="_ _3"></span>022 r.,<span class="_ _1"></span> </div><div class="t m0 x2 h2 y350 ffc fs0 fc0 sc0 ls0 ws0">uchylił decyzję Naczelnika <span class="_ _1"></span>Trzeciego Mazow<span class="_ _1"></span>ieckiego Urzędu <span class="_ _b"></span>S<span class="_ _3"></span>k<span class="_ _1"></span>arbowego w Radomiu <span class="_ _b"></span>i przekazał sprawę do p<span class="_ _1"></span>onownego </div><div class="t m0 x2 h2 ye0 ff1 fs0 fc0 sc0 ls0 ws0">rozpatrzenia. <span class="_ _5"> </span>Z <span class="_ _22"> </span>uzas<span class="_ _3"></span>adnien<span class="_ _1"></span>ia <span class="_ _5"> </span>de<span class="ffc">cyzji <span class="_ _5"> </span>organu <span class="_ _5"> </span>odwoławczego <span class="_ _22"> </span>wynika <span class="_ _5"> </span>jednak, <span class="_ _5"> </span>że <span class="_ _5"> </span>podstawą <span class="_ _5"> </span>uchylenia <span class="_ _5"> </span>decyzji <span class="_ _22"> </span>org<span class="_ _3"></span>a<span class="_ _1"></span>nu <span class="_ _5"> </span>I </span></div><div class="t m0 x2 h2 y351 ffc fs0 fc0 sc0 ls0 ws0">Instancji <span class="_ _1e"> </span>były <span class="_ _1e"> </span>inne <span class="_ _1e"> </span>przyczyny  niż <span class="_ _1e"> </span>te, <span class="_ _1e"> </span>które <span class="_ _1e"> </span>wskazał <span class="_ _1e"> </span>Emitent <span class="_ _1e"> </span>w <span class="_ _1e"> </span>odwołaniu. <span class="_ _1e"> </span>Zdaniem <span class="_ _1e"> </span>Dyrektora <span class="_ _27"> </span>Izby <span class="_ _1e"> </span>Ad<span class="_ _3"></span>min<span class="_ _1"></span>istracji </div><div class="t m0 x2 h2 y352 ffc fs0 fc0 sc0 ls0 ws0">Skarbowej, <span class="_ _3"></span>organ <span class="_ _3"></span>I <span class="_ _3"></span>Insta<span class="_ _1"></span>ncji <span class="_ _3"></span>nie <span class="_ _3"></span>powinien <span class="_ _3"></span>był kwestionować <span class="_ _3"></span>stawki <span class="_ _3"></span>0%<span class="_ _3"></span> VAT <span class="_ _3"></span>z <span class="_ _3"></span>tytułu <span class="_ _3"></span>wewnątrzwspólnotowych dostaw </div><div class="t m0 x2 h2 y353 ffc fs0 fc0 sc0 ls0 ws0">towarów, <span class="_ _22"> </span>lecz <span class="_ _5"> </span>odmówić <span class="_ _22"> </span>Emitentowi <span class="_ _5"> </span>prawa <span class="_ _22"></span>do <span class="_ _22"> </span>odliczenia <span class="_ _5"> </span>podatku <span class="_ _22"> </span>VAT <span class="_ _5"> </span>naliczonego <span class="_ _22"></span>z <span class="_ _22"> </span>tytułu <span class="_ _22"> </span>nabycia <span class="_ _5"> </span>towarów, <span class="_ _22"> </span>które </div><div class="t m0 x2 h2 y140 ffc fs0 fc0 sc0 ls0 ws0">następnie zostały <span class="_ _b"></span>sprzedane we<span class="_ _1"></span>wnątrzwspólnotowo. Z <span class="_ _b"></span>tych względów <span class="_ _b"></span>organ odwoławczy <span class="_ _b"></span>uznał, że <span class="_ _b"></span>w sprawie wystąpiła </div><div class="t m0 x2 h2 y354 ffc fs0 fc0 sc0 ls0 ws0">konieczność <span class="_ _4"></span>ponownego <span class="_ _4"></span>przeprowadzenia <span class="_ _4"></span>postępowania <span class="_ _4"></span>dowodowego <span class="_ _4"></span>w <span class="_ _4"></span>znacznej <span class="_ _4"></span>części, <span class="_ _4"></span>co <span class="_ _4"></span>uniemożliwiło <span class="_ _4"></span>wydanie </div><div class="t m0 x2 h2 y355 ffc fs0 fc0 sc0 ls0 ws0">decyzji <span class="_ _24"> </span>merytorycznej. <span class="_ _26"> </span>W <span class="_ _24"> </span>pozostałym <span class="_ _24"> </span>zakresie <span class="_ _24"> </span>organ <span class="_ _26"> </span>odwoławczy <span class="_ _24"> </span>podzielił <span class="_ _24"> </span>ocenę <span class="_ _26"> </span>Urzędu <span class="_ _24"> </span>Skarbowego <span class="_ _24"> </span>co <span class="_ _24"> </span>do </div><div class="t m0 x2 h2 y356 ffc fs0 fc0 sc0 ls0 ws0">niedochowania należytej staranności w <span class="ff1">obrocie handlowym. </span></div><div class="t m0 x2 h2 y357 ffc fs0 fc0 sc0 ls0 ws0">Wobec <span class="_ _4"></span>powyższego, <span class="_ _3"></span>Emitent <span class="_ _4"></span>złożył <span class="_ _4"></span>skargę <span class="_ _3"></span>na <span class="_ _4"></span>ww. <span class="_ _3"></span>d<span class="_ _3"></span>ecyzj<span class="_ _1"></span>ę <span class="_ _4"></span>do <span class="_ _3"></span>Wojewódzkiego <span class="_ _4"></span>Sądu <span class="_ _3"></span>Administracyjnego <span class="_ _4"></span>w <span class="_ _4"></span>Warszawie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y358 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>skardze <span class="_ _5"> </span>podniesiono, <span class="_ _22"></span>iż <span class="_ _5"> </span>decyzja <span class="_ _22"> </span>Dyrektora <span class="_ _5"> </span>Izby <span class="_ _5"> </span>Administracji <span class="_ _22"> </span>Skar<span class="_ _3"></span>bowej<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _22"> </span>Warsz<span class="_ _3"></span>a<span class="_ _1"></span>wie <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _22"></span>odniesieniu <span class="_ _5"> </span>do <span class="_ _5"> </span>okresów </div><div class="t m0 x2 h2 y267 ff1 fs0 fc0 sc0 ls0 ws0">rozliczeniowych  od <span class="_ _5"> </span>kwietnia  do <span class="_ _5"> </span>l<span class="_ _3"></span>istop<span class="ffc">ada  2016 <span class="_ _5"> </span>r.  została  wy<span class="_ _1"></span>dana  po <span class="_ _5"> </span>upływie  ustawowego <span class="_ _5"> </span>ter<span class="_ _3"></span>minu <span class="_ _5"> </span>przedawnienia </span></div><div class="t m0 x2 h2 ye9 ffc fs0 fc0 sc0 ls0 ws0">zobowiązań podatkowych, co oznacza, że postępowanie podatkowe winno zostać umorzone. <span class="ff1"> </span></div><div class="t m0 x2 h2 y35c ffc fs0 fc0 sc0 ls0 ws0">Wyrokiem z <span class="_ _3"></span>dnia 30 listopada <span class="_ _3"></span>2022 r. Wojewódzki <span class="_ _3"></span>Sąd Administracyjny oddalił skargę <span class="_ _3"></span>Emitenta i podzielił <span class="_ _3"></span>także pogląd </div><div class="t m0 x2 h2 y35d ffc fs0 fc0 sc0 ls0 ws0">organu <span class="_ _3"></span>podatkowego co <span class="_ _3"></span>do <span class="_ _3"></span>zasadności w<span class="_ _3"></span>ydan<span class="_ _1"></span>ia <span class="_ _3"></span>decyzji <span class="_ _3"></span>o<span class="_ _b"></span> <span class="_ _3"></span>uch<span class="_ _3"></span>y<span class="_ _b"></span>l<span class="_ _3"></span>eniu decyzji <span class="_ _3"></span>organu <span class="_ _3"></span>I Ins<span class="_ _3"></span>ta<span class="_ _1"></span>ncji <span class="_ _3"></span>i przekazaniu <span class="_ _3"></span>sprawy d<span class="_ _3"></span>o<span class="_ _1"></span> </div><div class="t m0 x2 h2 y35e ff1 fs0 fc0 sc0 ls0 ws0">ponownego rozpatrzenia. </div><div class="t m0 x2 h2 y35f ffc fs0 fc0 sc0 ls0 ws0">Emitent, nie <span class="_ _b"></span>zgadzając się <span class="_ _b"></span>z oceną <span class="_ _b"></span>sprawy dokonaną <span class="_ _b"></span>przez Wojewódzki <span class="_ _b"></span>Sąd<span class="_ _3"></span> <span class="_ _b"></span>Administracyjny, złożył <span class="_ _b"></span>skargę kasacyjną <span class="_ _b"></span>do </div><div class="t m0 x2 h2 y360 ffc fs0 fc0 sc0 ls0 ws0">Naczelnego Sądu Administracyjnego. <span class="ff1"> </span></div><div class="t m0 x2 h2 y8fb ffc fs0 fc0 sc0 ls0 ws0">W obecnej chwili Emitent oczekuje na wyznaczenie terminu posiedzenia przez Naczelny Sąd A<span class="_ _1"></span>dministracyjny. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y8fc ffc fs0 fc0 sc0 ls0 ws0">Wobec <span class="_ _3"></span>złożenia skargi <span class="_ _3"></span>na decyzję <span class="_ _3"></span>uchylającą decyzję <span class="_ _3"></span>organu I <span class="_ _3"></span>Instancji, postępowanie <span class="_ _3"></span>podatkowe zostało <span class="_ _3"></span>zawieszone </div><div class="t m0 x2 h2 y8fd ffc fs0 fc0 sc0 ls0 ws0">do czasu prawomocnego zakończenia postępowania sądowego.<span class="ff1"> </span></div><div class="t m0 x2 h2 y8fe ffc fs0 fc0 sc0 ls0 ws0">O kolejnych istotnych etapach sprawy Emitent będzie informował w trybie właściwych <span class="_ _1"></span>raportów. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y271 ffc fs0 fc0 sc0 ls0 ws0">Poza powyższym, na <span class="_ _3"></span>dzień <span class="ff1 ls1a">31<span class="ls0"> grudnia 2023 <span class="_ _3"></span><span class="ls30">r.</span> </span></span>oraz na dzień publikacji niniejszego sprawozdania,<span class="ff1"> <span class="_ _3"></span></span>nie toczyły się istotne </div><div class="t m0 x2 h2 y272 ffc fs0 fc0 sc0 ls0 ws0">postępowania sądowe, których stroną byłaby Spółka. <span class="ff1"> </span></div><div class="t m0 x2 h2 y31a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y8ff ff12 fs0 fc0 sc0 ls0 ws0"> <span class="_ _20"> </span><span class="ffb"> </span></div></div></div><div class="pi"></div></div>
<div id="pf41" class="pf w0 h0"><div class="pc pc41 w0 h0"><img class="bi x8 y900 w16 hcc" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">65<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y8c ffd fs2 fc2 sc0 ls0 ws0">8.<span class="ffe"> <span class="_ _0"></span><span class="ff9">Oświadczenie na temat informacji niefinansowych<span class="ffd"> </span></span></span></div><div class="t m0 x2 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y2d5 ffc fs0 fc0 sc0 ls0 ws0">Oświadczenie n<span class="_ _3"></span>t. informacji niefinansowych zawarte <span class="_ _3"></span>w niniejszym rozdziale <span class="_ _3"></span>zostało sporządzone wg. <span class="_ _3"></span>wymogów okre-</div><div class="t m0 x2 h1a y2d6 ffc fs0 fc0 sc0 ls0 ws0">ślonych w Art. 49b ust 2<span class="ff1">-</span>8 Ustawy o Rachunkowości.<span class="ffb"> </span></div><div class="t m0 x2 h2 y901 ffc fs0 fc0 sc0 ls0 ws0">Sporządzając oświadczenie nt. <span class="_ _1"></span>informacji niefinansowych, <span class="_ _1"></span>Emitent stosuje <span class="_ _1"></span>własne zasady i sta<span class="_ _b"></span>n<span class="_ _3"></span>dardy, <span class="_ _1"></span>a także przyjęte </div><div class="t m0 x2 h2 y902 ffc fs0 fc0 sc0 ls0 ws0">przez <span class="_ _25"> </span>siebie <span class="_ _25"> </span>normy <span class="_ _24"> </span>i<span class="_ _3"></span> <span class="_ _24"> </span>wytyczne. <span class="_ _25"> </span>Jednocześnie, <span class="_ _25"> </span>prezentując <span class="_ _24"> </span>dane <span class="_ _25"> </span>liczbowe, <span class="_ _25"> </span>odwoływano <span class="_ _25"> </span>się <span class="_ _25"> </span>do <span class="_ _24"> </span>powsze<span class="_ _3"></span>chnie<span class="_ _1"></span> </div><div class="t m0 x2 h2 y308 ffc fs0 fc0 sc0 ls0 ws0">wykorzystywanych <span class="_ _b"></span>wskaźników GR<span class="_ _1"></span>I <span class="_ _b"></span>S<span class="_ _3"></span>tand<span class="ff1">ards <span class="_ _b"></span>202<span class="_ _3"></span>1. <span class="_ _b"></span>Niniejsze <span class="_ _b"></span>sprawozdanie <span class="_ _b"></span>n<span class="_ _3"></span>ie <span class="_ _0"></span>st<span class="_ _3"></span>anowi <span class="_ _b"></span>jednak <span class="_ _b"></span>raportu op<span class="_ _1"></span>racowanego </span></div><div class="t m0 x2 h2 y903 ffc fs0 fc0 sc0 ls0 ws0">zgodnie z <span class="_ _b"></span>GRI Standards<span class="_ _1"></span> („in<span class="_ _1"></span> acc<span class="_ _1"></span>ordance”) w <span class="_ _b"></span>rozumieniu tego <span class="_ _b"></span>standardu, ale <span class="_ _b"></span>dokumentu opraco<span class="_ _b"></span>wan<span class="_ _3"></span>ego <span class="_ _b"></span>w oparciu <span class="_ _b"></span>o GRI </div><div class="t m0 x2 h2 y1e3 ffc fs0 fc0 sc0 ls0 ws0">Standards 2021 („with reference”)<span class="ff1">. Obejmuje okres od 1 stycznia 2023 r. do 31 grudnia 2023 <span class="ls30">r.</span> </span></div><div class="t m0 x2 h2 y30b ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ośw<span class="_ _3"></span>ia<span class="_ _1"></span>dczeniu <span class="_ _3"></span>na <span class="_ _4"></span>temat <span class="_ _3"></span>informacji <span class="_ _4"></span>niefinansowych <span class="_ _3"></span>nie <span class="_ _3"></span>pominięto <span class="_ _4"></span>przy <span class="_ _3"></span>tym <span class="_ _4"></span>informacji, <span class="_ _3"></span>które <span class="_ _3"></span>mogłyby <span class="_ _3"></span>mieć <span class="_ _4"></span>istotny </div><div class="t m0 x2 h2 y30c ffc fs0 fc0 sc0 ls0 ws0">wpływ <span class="_ _25"> </span>na <span class="_ _25"> </span>r<span class="_ _3"></span>zete<span class="_ _1"></span>lność <span class="_ _25"> </span>opisu <span class="_ _25"> </span>wpływu <span class="_ _25"> </span>Spółki<span class="_ _3"></span> <span class="_ _25"> </span>na <span class="_ _25"> </span>zagadnienia <span class="_ _25"> </span>społeczne, <span class="_ _25"> </span>pracownicze, <span class="_ _25"> </span>środowisk<span class="_ _3"></span>a <span class="_ _29"> </span><span class="ff1">naturalnego, </span></div><div class="t m0 x2 h2 y4df ffc fs0 fc0 sc0 ls0 ws0">poszanowania praw człowieka, przeciwdziałania korupcji lub klimatyczn<span class="ff1">e. </span></div><div class="t m0 x2 h2 y30f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y57e ff8 fs5 fc2 sc0 ls0 ws0">8.1.<span class="ffe"> <span class="_ _31"> </span><span class="ffa">Określen<span class="_ _3"></span>ie zakresu treści oświadczenia: a<span class="_ _3"></span>naliza podwójnej istotności <span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y57f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y580 ffc fs0 fc0 sc0 ls0 ws0">Mając świadomość zachodzących zmia<span class="_ _1"></span>n regulacyjnych i oczekiwań <span class="_ _1"></span>nowe<span class="_ _3"></span><span class="ff1">j </span>sprawozda<span class="_ _1"></span>wczości niefinansowej (European </div><div class="t m0 x2 h2 y55 ff1 fs0 fc0 sc0 ls0 ws0">Sustainability <span class="_ _12"> </span>Reporting <span class="_ _12"> </span>Standards <span class="_ _12"> </span>- <span class="_ _a"> </span><span class="ffc">ESRS) <span class="_ _f"> </span>w <span class="_ _12"> </span>zakresie <span class="_ _12"> </span>definiowana <span class="_ _12"> </span>treści <span class="_ _12"> </span>sprawozdawczości <span class="_ _12"> </span>dotyczącej </span></div><div class="t m0 x2 h2 y723 ffc fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwoju, KGL<span class="_ _1"></span> S.A.<span class="_ _1"></span> zdecydowała się <span class="_ _b"></span>d<span class="_ _3"></span>okonać <span class="_ _b"></span>z wyprzedzeniem oczekiwanej oc<span class="_ _b"></span>eny kwestii związanych </div><div class="t m0 x2 h2 y724 ff1 fs0 fc0 sc0 ls0 ws0">ze <span class="ffc">zrównoważonym rozwojem pod kątem <span class="_ _1"></span>ich istotności, tj. p<span class="_ _1"></span>rzygotowując oświadczenie nt. da<span class="_ _1"></span>nych niefinansowych za </span></div><div class="t m0 x2 h2 y387 ffc fs0 fc0 sc0 ls0 ws0">rok <span class="_ _1e"> </span>2<span class="_ _3"></span>023 <span class="_ _1e"> </span>(choć <span class="_ _1e"> </span>samo <span class="_ _21"> </span>oświadczenie <span class="_ _1e"> </span>opracowywane <span class="_ _21"> </span>było <span class="_ _1e"> </span>pod <span class="_ _1e"> </span>kątem <span class="_ _21"> </span>obecnie <span class="_ _1e"> </span>obowiązu<span class="_ _3"></span>jących <span class="_ _21"> </span>przepisów <span class="_ _1e"> </span>Ustawy <span class="ff1"> </span></div><div class="t m0 x2 h2 y13d ff1 fs0 fc0 sc0 ls29 ws0">o <span class="_ _4"></span><span class="ls0">R<span class="ffc">achunkowości, <span class="_ _4"></span>bazujących <span class="_ _3"></span>na <span class="_ _4"></span>dyrektywi<span class="_ _3"></span>e <span class="_ _3"></span>Non<span class="_ _3"></span></span>-Financial <span class="_ _3"></span>Reporting <span class="_ _4"></span>Directive <span class="_ _4"></span>(2014/95/EU)<span class="ffc">–</span> <span class="_ _4"></span><span class="ffc">NFDR, <span class="_ _4"></span>wybór <span class="_ _4"></span>kwestii </span></span></div><div class="t m0 x2 h2 y13e ffc fs0 fc0 sc0 ls0 ws0">istotnych  został  potwierdzony  analizą  wymaganą  przez  bardziej  rygorystyczne  regulacje <span class="_ _5"> </span>CSRD.  Ocena <span class="_ _27"> </span>ta  została </div><div class="t m0 x2 h2 y13f ffc fs0 fc0 sc0 ls0 ws0">przeprowadzona <span class="_ _4"></span>zg<span class="_ _3"></span>od<span class="_ _1"></span>nie <span class="_ _22"></span>z <span class="_ _4"></span>zasadą <span class="_ _4"></span>tz<span class="_ _3"></span>w. <span class="_ _4"></span>podwójnej<span class="_ _3"></span> <span class="_ _4"></span>istotności, <span class="_ _4"></span>która <span class="_ _22"></span>uwzględnia <span class="_ _4"></span>ocen<span class="_ _3"></span>ą <span class="_ _4"></span>istotności <span class="_ _4"></span>oddziaływania <span class="_ _22"></span>oraz </div><div class="t m0 x2 h2 y3ad ffc fs0 fc0 sc0 ls0 ws0">ocenę istotności finansowej poszczególnych kwestii. <span class="ff1"> </span></div><div class="t m0 x2 h2 y38b ffc fs0 fc0 sc0 ls0 ws0">W kilkustopniowej skali były niezależnie od siebie oceniane:<span class="ff1"> </span></div><div class="t m0 x2 h44 y355 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">istotność oddziaływania (z uwzględnieniem odrębnych ocen dl<span class="_ _1"></span>a czynników wskazanych w ESRS i Wytycznych </span></span></div><div class="t m0 x6 h2 y356 ffc fs0 fc0 sc0 ls0 ws0">OECD dla przedsiębiorstw międzynarodowych, tj. (a) skali, (b) zakresu (c) nieodwracalnego char<span class="_ _1"></span>akteru odziaływa-</div><div class="t m0 x6 h2 y904 ff1 fs0 fc0 sc0 ls0 ws0">nia); </div><div class="t m0 x2 h44 y358 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">istotność finansowa (wg skali możliwych konsekwencji finansowych poszczególnych oddzia<span class="_ _1"></span>ływań)<span class="_ _3"></span><span class="ff1">; </span></span></span></div><div class="t m0 x2 h44 y35a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prawdopodobieństwo wystąpienia (tj. np. materializacji się ryzy<span class="_ _1"></span>ka / szansy).<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y905 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y906 ffc fs0 fc0 sc0 ls0 ws0">Poszczególne <span class="_ _4"></span>ocen<span class="_ _3"></span>y <span class="_ _4"></span>były <span class="_ _4"></span>od <span class="_ _22"></span>siebie <span class="_ _4"></span>ni<span class="_ _3"></span>eza<span class="_ _1"></span>leżne, <span class="_ _22"></span>a <span class="_ _4"></span>dopiero <span class="_ _22"></span>łączne <span class="_ _4"></span>ich<span class="_ _3"></span> <span class="_ _4"></span>uwzględnienie <span class="_ _4"></span>umożliwiało <span class="_ _4"></span>kompleksową <span class="_ _22"></span>ocenę </div><div class="t m0 x2 h2 y64 ffc fs0 fc0 sc0 ls0 ws0">istotności danej kwestii.<span class="ff1"> </span></div><div class="t m0 x2 h2 y470 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y35f ffc fs0 fc0 sc0 ls0 ws0">Robocza <span class="_ _22"> </span>wer<span class="_ _3"></span>sja <span class="_ _22"> </span>takiej <span class="_ _5"> </span>oceny, <span class="_ _22"> </span>przygotowana <span class="_ _5"> </span>wewnętrznie, <span class="_ _5"> </span>była <span class="_ _22"> </span>przedmiotem <span class="_ _5"> </span>warsztatu <span class="_ _5"> </span>oraz <span class="_ _22"> </span>sz<span class="_ _3"></span>czegółowych<span class="_ _1"></span> <span class="_ _5"> </span>analiz, <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y360 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>którym <span class="_ _3"></span>pod<span class="_ _1"></span> <span class="_ _3"></span>koniec 2<span class="_ _3"></span>023 roku <span class="_ _3"></span>wzięli <span class="_ _3"></span>udział <span class="_ _3"></span>prz<span class="_ _1"></span>edstawiciele <span class="_ _3"></span>Rady Nadzorczej, <span class="_ _3"></span>Zarządu <span class="_ _3"></span>oraz menedżerowie <span class="_ _3"></span>obszarów </div><div class="t m0 x2 h2 y361 ff1 fs0 fc0 sc0 ls0 ws0">biznesowych, <span class="_ _21"> </span><span class="ffc">kluczowych <span class="_ _1e"> </span>d<span class="_ _3"></span>la<span class="_ _1"></span> <span class="_ _1e"> </span>zrówn<span class="_ _3"></span>oważonego <span class="_ _1e"> </span>rozwoju. <span class="_ _21"> </span>Skład <span class="_ _1e"> </span>osobowy <span class="_ _21"> </span>uczestników <span class="_ _21"> </span>warsztatu <span class="_ _1e"> </span>był <span class="_ _21"> </span>praktycznie </span></div><div class="t m0 x2 h2 y362 ffc fs0 fc0 sc0 ls0 ws0">tożsamy <span class="_ _3"></span>ze <span class="_ _3"></span>składem <span class="_ _3"></span>powsta<span class="_ _1"></span>łej <span class="_ _3"></span>później <span class="_ _3"></span>Rady <span class="_ _3"></span>ESG (formalnie <span class="_ _3"></span>ukonstytuowała <span class="_ _3"></span>się <span class="_ _3"></span>ona na <span class="_ _3"></span>początku <span class="_ _3"></span>202<span class="_ _3"></span><span class="ff1">4 <span class="_ _3"></span>roku). Podc<span class="_ _3"></span>za<span class="_ _1"></span>s </span></div><div class="t m0 x2 h2 y363 ff1 fs0 fc0 sc0 ls0 ws0">warsztatu, <span class="_ _4"></span><span class="ffc">ucz<span class="_ _3"></span>estnicy <span class="_ _4"></span>omawiali <span class="_ _4"></span>poszczególne <span class="_ _4"></span>kw<span class="_ _3"></span>e<span class="_ _1"></span>stie <span class="_ _4"></span>związane <span class="_ _22"></span>z <span class="_ _22"></span>ESG, <span class="_ _4"></span>wskazu<span class="_ _3"></span>jąc <span class="_ _4"></span>na <span class="_ _22"> </span>konieczność <span class="_ _4"></span>modyfi<span class="_ _3"></span>kac<span class="_ _1"></span>ji <span class="_ _22"></span>ocen </span></div><div class="t m0 x2 h2 y14c ffc fs0 fc0 sc0 ls0 ws0">konkretnych <span class="_ _4"></span>elementów <span class="_ _4"></span>oceny <span class="_ _4"></span>dla <span class="_ _4"></span>wskazanych <span class="_ _22"></span>aspektów <span class="_ _4"></span>ESG. <span class="_ _4"></span>Uwzględnienie <span class="_ _4"></span>rekomendacji <span class="_ _4"></span>uczestników, <span class="_ _4"></span>pozwoliło </div><div class="t m0 x2 h2 y364 ffc fs0 fc0 sc0 ls0 ws0">wypracować <span class="_ _3"></span>wersję, <span class="_ _3"></span>która <span class="_ _3"></span>podd<span class="_ _1"></span>ana <span class="_ _3"></span>została <span class="_ _3"></span>procesowi <span class="_ _3"></span>konsultacji <span class="_ _3"></span>z interes<span class="_ _3"></span>a<span class="_ _1"></span>riuszami. <span class="_ _3"></span>Do w<span class="_ _3"></span>ybranych osób <span class="_ _3"></span>z <span class="_ _3"></span>otoczenia </div><div class="t m0 x2 h2 y365 ff1 fs0 fc0 sc0 ls0 ws0">KGL  S.<span class="_ _1"></span>A., <span class="_ _5"> </span><span class="ffc">jed<span class="_ _3"></span>en <span class="_ _5"> </span>z <span class="_ _5"> </span>czł<span class="_ _3"></span>onków <span class="_ _5"> </span></span>Z<span class="ffc">arządu <span class="_ _33"> </span>skierował <span class="_ _5"> </span>zindywidualizowane <span class="_ _5"> </span>prośby  o <span class="_ _5"> </span>ocenę<span class="_ _3"></span></span>, <span class="_ _5"> </span>w  ankie<span class="_ _1"></span>cie  on-line, <span class="_ _5"> </span>roboczych </div><div class="t m0 x2 h2 y366 ffc fs0 fc0 sc0 ls0 ws0">wyników <span class="_ _11"> </span>analizy <span class="_ _11"> </span>podwójnej <span class="_ _11"> </span>istotności. <span class="_ _17"> </span>Udzi<span class="_ _3"></span>a<span class="_ _1"></span>ł <span class="_ _11"> </span>zaangażowanych <span class="_ _17"> </span>zainteresowanych <span class="_ _11"> </span>stron <span class="_ _11"> </span>sprowadzał <span class="_ _11"> </span>się <span class="_ _11"> </span>do </div><div class="t m0 x2 h2 yf4 ffc fs0 fc0 sc0 ls0 ws0">potwierdzenia <span class="_ _23"> </span>lub <span class="_ _23"> </span>zanegowania <span class="_ _23"> </span>istotności <span class="_ _23"> </span>wskazanych <span class="_ _23"> </span>przez <span class="_ _23"> </span>KGL <span class="_ _23"> </span>S.A. <span class="_ _23"> </span>kwestii <span class="_ _23"> </span>związanych <span class="_ _23"> </span>ze <span class="_ _23"> </span>zrówn<span class="_ _3"></span>oważony<span class="_ _1"></span>m </div><div class="t m0 x2 h2 y3ea ffc fs0 fc0 sc0 ls0 ws0">rozwojem, <span class="_ _1e"> </span>które <span class="_ _1e"> </span>wstępnie <span class="_ _1e"> </span>zostały <span class="_ _1e"> </span>przez <span class="_ _1e"> </span>Spółkę <span class="_ _1e"> </span>uznane <span class="_ _1e"> </span>za <span class="_ _1e"> </span>istotne. <span class="_ _1e"> </span>Oczywiście<span class="_ _3"></span><span class="ff1">,  zaprosz<span class="_ _3"></span>e<span class="_ _1"></span>ni <span class="_ _1e"> </span>do <span class="_ _1e"> </span>konsultacji <span class="_ _1e"> </span>mogli,  </span></div><div class="t m0 x2 h2 y3eb ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _27"> </span>przypadku <span class="_ _1e"> </span>każdej  kw<span class="_ _3"></span>estii<span class="ff1">,  </span>odnieść <span class="_ _1e"> </span>się  do <span class="_ _1e"> </span>niej  poprzez <span class="_ _1e"> </span>dodatkową <span class="_ _1e"> </span>ocenę  jakościową. <span class="_ _1e"> </span>Mogli  również <span class="_ _1e"> </span>przekazać </div><div class="t m0 x2 h2 y3ec ffc fs0 fc0 sc0 ls0 ws0">dodatkową <span class="_ _3"></span>informację <span class="_ _3"></span>zwrotną<span class="_ _1"></span> <span class="_ _3"></span>dotyczącą cał<span class="_ _3"></span>ego <span class="_ _3"></span>proc<span class="_ _1"></span>esu. <span class="_ _3"></span>W sytuacji, <span class="_ _3"></span>w <span class="_ _3"></span>której <span class="_ _3"></span>ja<span class="_ _3"></span>ka<span class="_ _1"></span>ś <span class="_ _3"></span>z <span class="_ _3"></span>kwestii potencjalnie <span class="_ _3"></span>istotnych<span class="ff1">, </span></div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">nie <span class="_ _5"> </span>zyskała <span class="_ _5"> </span>pozytywnej <span class="_ _5"> </span>oceny <span class="_ _22"> </span>mini<span class="_ _3"></span>mum <span class="_ _22"></span>50% <span class="_ _5"> </span>ankietowanych, <span class="_ _5"> </span>była <span class="_ _22"> </span>usu<span class="_ _3"></span>wana <span class="_ _22"> </span>z <span class="_ _5"> </span>listy <span class="_ _5"> </span>obszarów <span class="_ _5"> </span>uznanych <span class="_ _5"> </span>za <span class="_ _5"> </span>istotne.<span class="_ _1"></span> </div><div class="t m0 x2 h2 y81f ff1 fs0 fc0 sc0 ls0 ws0">Dodatkowo, <span class="_ _22"></span><span class="ffc">wszelkie <span class="_ _22"></span>komentarze <span class="_ _22"></span>i <span class="_ _22"> </span>uwagi <span class="_ _22"></span>odnoszące <span class="_ _22"></span>się <span class="_ _22"></span>do <span class="_ _22"> </span>poszczególnych <span class="_ _22"></span>aspektów <span class="_ _22"></span>ESG, <span class="_ _4"></span>jak <span class="_ _5"> </span>i <span class="_ _4"></span>do <span class="_ _22"> </span>cał<span class="_ _3"></span>ego <span class="_ _4"></span>procesu </span></div><div class="t m0 x2 h2 y907 ffc fs0 fc0 sc0 ls0 ws0">raportowania, były brane pod uwagę na etapie przygotowywania niniejszego oświadczenia.<span class="ff1"> </span></div><div class="t m0 x2 h2 y808 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y908 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y909 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y90a ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf42" class="pf w0 h0"><div class="pc pc42 w0 h0"><img class="bi x8 y90b w16 hcd" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">66<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2d ye ff8 fs5 fc2 sc0 ls0 ws0">8.2.<span class="ffe"> <span class="_ _a"> </span></span>Model bi<span class="_ _3"></span>znesowy KGL </div><div class="t m0 x2 h2 y12e ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _22"></span>S.A. <span class="_ _22"> </span>zaj<span class="_ _3"></span>muje<span class="_ _1"></span> <span class="_ _22"> </span>się <span class="_ _5"> </span>produkcją <span class="_ _22"></span>z <span class="_ _22"> </span>tworzyw <span class="_ _22"> </span>sztucznych <span class="_ _5"> </span>opakowań <span class="_ _22"> </span>dla <span class="_ _22"> </span>sektora <span class="_ _22"> </span>spożywczeg<span class="_ _3"></span>o, <span class="_ _4"></span>dystrybucją <span class="_ _22"> </span>granulatów </div><div class="t m0 x2 h2 yc7 ffc fs0 fc0 sc0 ls0 ws0">tworzyw sztucznych oraz produkcji narzędzi (form).<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3f7 ffc fs0 fc0 sc0 ls0 ws0">Szczegółowe  informacje  na  temat  modelu  biznesowego  Emitenta,  a  także  opis  poszczególnych <span class="_ _27"> </span>segmentów  jego </div><div class="t m0 x2 h2 y343 ffc fs0 fc0 sc0 ls0 ws0">działalności, <span class="_ _25"> </span>informacje <span class="_ _24"> </span>na <span class="_ _25"> </span>temat <span class="_ _24"> </span>strategii <span class="_ _25"> </span>rozwoju, <span class="_ _24"> </span>inwestycji <span class="_ _25"> </span>oraz <span class="_ _24"> </span>działalności <span class="_ _25"> </span>na <span class="_ _24"> </span>rzecz <span class="_ _25"> </span>rozwoju <span class="_ _24"> </span>innowacji </div><div class="t m0 x2 h2 y4dd ffc fs0 fc0 sc0 ls0 ws0">zamieszczono w rozdziale „Podstawowe informacje o działalności KGL S.A.” w ramach niniejszego sprawozdania.<span class="ff1"> </span></div><div class="t m0 x2 h2 y1e1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y90c ff8 fs5 fc2 sc0 ls0 ws0">8.3.<span class="ffe"> <span class="_ _a"> </span></span>Ryzyko niefinan<span class="_ _3"></span>sowe (ESG) </div><div class="t m0 x2 h2 y382 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>traktuje <span class="_ _4"></span>ryzyko <span class="_ _4"></span>niefinansowe <span class="_ _22"></span>na <span class="_ _4"></span>równi <span class="_ _4"></span>z <span class="_ _4"></span>pozostałymi <span class="_ _4"></span>kategoriami <span class="_ _4"></span>ryzyka, <span class="_ _4"></span>traktując <span class="_ _4"></span>je <span class="_ _4"></span>jako <span class="_ _4"></span>i<span class="_ _3"></span>ntegral<span class="_ _1"></span>ną <span class="_ _4"></span>część </div><div class="t m0 x2 h2 y383 ffc fs0 fc0 sc0 ls0 ws0">ryzyka biznesowego. Stosuje wobec nich takie samo podejście zarządcze.<span class="ff1"> </span></div><div class="t m0 x2 h2 y162 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y90d w88 hce"><div class="t m0 x64 he y27c ffa fs0 fc1 sc0 ls0 ws0">Najważniejsze kategorie ryzyka niefinansowego<span class="ff8"> </span></div></div><div class="c x70 y90d w89 hce"><div class="t m0 x64 he y90e ff8 fs0 fc1 sc0 ls0 ws0">Odniesienie  </div><div class="t m0 x64 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">w Sprawozdaniu </div></div><div class="c x2 y90f w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z presją na wzrost wynagrodzeń<span class="ff1"> </span></div></div><div class="c x70 y90f w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 6.2.  </div></div><div class="c x2 y580 w88 hcf"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko niedoboru pracowników<span class="ff1"> </span></div></div><div class="c x70 y580 w89 hcf"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 6.2. </div></div><div class="c x2 y13b w88 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko wypadku przy pracy </div></div><div class="c x70 y13b w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.4.2 </div></div><div class="c x2 y910 w88 hce"><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">Ryzyko związane z możliwością wprowadzenia ograniczeń na wy<span class="_ _1"></span>brane kategorie produktów <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">z tworzyw sztucznych </div></div><div class="c x70 y910 w89 hce"><div class="t m0 x64 h2 y27c ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 6.2. </div></div><div class="c x2 y911 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko zastępowania opakowań plastikowych wykonanymi z alternatywnych materiałów<span class="ff1"> </span></div></div><div class="c x70 y911 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 6.2. </div></div><div class="c x2 y912 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Utrata społecznego przyzwolenia na działanie w społeczności lokalnej<span class="ff1"> </span></div></div><div class="c x70 y912 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">pkt. 8.4.3  </div></div><div class="c x2 y171 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko niedostosowania oferty do oczekiwań środowiskowych Klientów <span class="ff1"> </span></div></div><div class="c x70 y171 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.5.4 </div></div><div class="c x2 y5a5 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko nadmiernego śladu węglowego<span class="ff1"> </span></div></div><div class="c x70 y5a5 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.5.5 </div></div><div class="c x2 y913 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko braku zgodności z przepisami ochrony środowiska<span class="ff1"> </span></div></div><div class="c x70 y913 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.5.6 </div></div><div class="c x2 y914 w88 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko korupcji </div></div><div class="c x70 y914 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.6 </div></div><div class="c x2 y915 w88 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko naruszenia zasad rzetelnej i etycznej komunikacji </div></div><div class="c x70 y915 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.6 </div></div><div class="c x2 y916 w88 h5e"><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Ryzyko niewłaściwego przetwarzania danych osobowych<span class="ff1"> </span></div></div><div class="c x70 y916 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.6 </div></div><div class="c x2 y917 w88 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko naruszenia zasad wolnego rynku </div></div><div class="c x70 y917 w89 h5e"><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">Pkt. 8.6 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y918 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y919 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y91a ff8 fs5 fc2 sc0 ls0 ws0">8.4.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">Odporność modelu b<span class="_ _3"></span>iznesowego na zmiany klimatyc<span class="_ _3"></span>zne</span></span> </div><div class="t m0 x2 h2 y91b ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. <span class="_ _1"></span>już od kilku <span class="_ _b"></span>l<span class="_ _3"></span>at<span class="_ _1"></span> publikuje <span class="_ _1"></span>informacje dotyczące <span class="_ _b"></span>wi<span class="_ _3"></span>elkoś<span class="_ _b"></span>ci<span class="_ _3"></span> emis<span class="_ _b"></span>j<span class="_ _3"></span>i <span class="_ _b"></span>gaz<span class="_ _3"></span>ów <span class="_ _1"></span>cieplarnianych (<span class="_ _b"></span>GH<span class="_ _3"></span>G).<span class="_ _1"></span> Pierwotnie były<span class="_ _1"></span> to </div><div class="t m0 x2 h2 y91c ffc fs0 fc0 sc0 ls0 ws0">ujawnienia <span class="_ _25"> </span>odnoszące <span class="_ _24"> </span>się <span class="_ _25"> </span>do <span class="_ _24"> </span>emisji <span class="_ _25"> </span>Zakresu <span class="_ _24"> </span>1 <span class="_ _25"> </span>i <span class="_ _24"> </span>Zakresu <span class="_ _24"> </span>2<span class="_ _3"></span>. <span class="_ _24"> </span>W <span class="_ _24"> </span>poprzedn<span class="_ _3"></span>im <span class="_ _24"> </span>oświadczeniu <span class="_ _25"> </span>na <span class="_ _24"> </span>temat <span class="_ _25"> </span>danych </div><div class="t m0 x2 h2 y91d ff1 fs0 fc0 sc0 ls0 ws0">niefinansowych, <span class="ffc">informacje <span class="_ _b"></span>rozszerzono ró<span class="_ _1"></span>wnież o <span class="_ _b"></span>ujawnienia doty<span class="_ _1"></span>czące kluczowych <span class="_ _b"></span>kategorii Zakresu <span class="_ _b"></span>3. Tym <span class="_ _b"></span>samym<span class="_ _3"></span><span class="ff1">, </span></span></div><div class="t m0 x2 h2 y91e ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. już kilka lat temu zidentyfikowała swoje obecne i potencjalne przyszłe źródła emisji gazów cieplarnianych. <span class="ff1"> </span></div><div class="t m0 x2 h2 y91f ffc fs0 fc0 sc0 ls0 ws0">O <span class="_ _3"></span>ile <span class="_ _3"></span>ślad <span class="_ _3"></span>węglowy <span class="_ _3"></span>związany z <span class="_ _3"></span>emisjami <span class="_ _3"></span>Zakresu <span class="_ _3"></span>1 <span class="_ _3"></span>jest <span class="_ _3"></span>stosunkowo n<span class="_ _3"></span>iewielki <span class="_ _3"></span>i <span class="_ _3"></span>og<span class="_ _1"></span>raniczony <span class="_ _3"></span>do <span class="_ _3"></span>spalania <span class="_ _3"></span>benzyny <span class="_ _3"></span>i <span class="_ _3"></span>oleju<span class="_ _b"></span> </div><div class="t m0 x2 h2 y6f1 ffc fs0 fc0 sc0 ls0 ws0">napędowego w <span class="_ _3"></span>samochodach oraz <span class="_ _3"></span>pewnej mniejszej <span class="_ _3"></span>emisji,<span class="_ _1"></span> <span class="_ _3"></span>zwi<span class="_ _1"></span>ązanej z <span class="_ _3"></span>ogrzewaniem pomieszczeń <span class="_ _3"></span>czy pracą wózków </div><div class="t m0 x2 h2 y6f2 ffc fs0 fc0 sc0 ls0 ws0">widłowych, <span class="_ _22"></span>o <span class="_ _22"></span>tyle <span class="_ _22"></span>dominującą <span class="_ _4"></span>wi<span class="_ _3"></span>elkością <span class="_ _22"></span>jest <span class="_ _22"></span>emisja <span class="_ _22"></span>Zakresu <span class="_ _4"></span>2, <span class="_ _22"></span>będąca <span class="_ _22"> </span>pochodną <span class="_ _22"></span>zużycia <span class="_ _22"> </span>znaczących <span class="_ _22"></span>ilości <span class="_ _22"> </span>energii </div><div class="t m0 x2 h2 y2b2 ffc fs0 fc0 sc0 ls0 ws0">elektrycznej. <span class="_ _4"></span>Ta <span class="_ _3"></span>wykorzystywana <span class="_ _4"></span>jest <span class="_ _4"></span>w <span class="_ _3"></span>większości <span class="_ _4"></span>w <span class="_ _4"></span>podstawowych <span class="_ _3"></span>procesach <span class="_ _4"></span>produkcyjnych <span class="_ _3"></span>(praca <span class="_ _4"></span>maszyn). <span class="_ _4"></span>Jeśli<span class="_ _b"></span> </div><div class="t m0 x2 h2 y6f3 ffc fs0 fc0 sc0 ls0 ws0">chodzi <span class="_ _b"></span>o ślad<span class="_ _1"></span> <span class="_ _b"></span>w<span class="_ _3"></span>ęg<span class="_ _1"></span>lowy <span class="_ _b"></span>związany <span class="_ _b"></span>z emisjami <span class="_ _b"></span><span class="ff1">stron <span class="_ _1"></span><span class="ffc">trzecich, <span class="_ _b"></span>a p<span class="_ _1"></span>ośrednio <span class="_ _b"></span>związan<span class="ff1">ymi </span>z <span class="_ _0"></span>działalnością KGL<span class="_ _1"></span> <span class="_ _b"></span>(Zakr<span class="_ _3"></span>e<span class="_ _1"></span>s <span class="_ _1"></span>3), <span class="_ _0"></span>n<span class="_ _3"></span>ależy<span class="_ _b"></span> </span></span></div><div class="t m0 x2 h2 y6f4 ffc fs0 fc0 sc0 ls0 ws0">wspomnieć <span class="_ _4"></span>przede <span class="_ _4"></span>w<span class="_ _3"></span>szystkim<span class="_ _1"></span> <span class="_ _4"></span>o <span class="_ _22"></span>śladzie <span class="_ _4"></span>węglowym <span class="_ _4"></span>zwi<span class="_ _3"></span>ąza<span class="_ _1"></span>nym <span class="_ _4"></span>z <span class="_ _22"></span>wytwarzaniem <span class="_ _4"></span>surowca <span class="_ _22"></span>pierwotnego <span class="_ _4"></span>(ten <span class="_ _4"></span>powstaje <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y299 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>przemyśle <span class="_ _4"></span>petrochemicznym <span class="_ _4"></span>w <span class="_ _4"></span>wyniku<span class="_ _3"></span> <span class="_ _4"></span>wydobycia <span class="_ _4"></span>i <span class="_ _4"></span>przeróbki <span class="_ _4"></span>węglowodorów). <span class="_ _4"></span>Istotne <span class="_ _4"></span>emisje <span class="_ _22"></span>Zakresu <span class="_ _4"></span>3 <span class="_ _4"></span>związane </div><div class="t m0 x2 h2 y6f5 ffc fs0 fc0 sc0 ls0 ws0">były też z<span class="_ _1"></span> nabywanymi <span class="_ _b"></span>śr<span class="_ _3"></span>odkam<span class="_ _b"></span>i<span class="_ _3"></span> tr<span class="_ _b"></span>w<span class="_ _3"></span>ałymi <span class="_ _1"></span>oraz z<span class="_ _1"></span> transportem <span class="_ _1"></span>surowców, które <span class="_ _b"></span>importowane są z <span class="_ _b"></span>zakładów koncernów, </div><div class="t m0 x2 h2 y2b7 ffc fs0 fc0 sc0 ls0 ws0">znajdujących się tysiące kilometrów <span class="ff1">od siedziby KGL.  </span></div><div class="t m0 x2 h2 y920 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>efekcie, <span class="_ _3"></span><span class="ffc">zmniejszenie <span class="_ _3"></span>śladu <span class="_ _3"></span>węglowego <span class="_ _3"></span>możliwe <span class="_ _3"></span>jest</span>, <span class="_ _3"></span>przede <span class="_ _3"></span>w<span class="_ _3"></span>szyst<span class="_ _1"></span>kim, <span class="_ _3"></span><span class="ffc">poprzez <span class="_ _3"></span>oszczędność <span class="_ _3"></span>energii <span class="_ _3"></span>elektrycznej </span></div><div class="t m0 x2 h2 y921 ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _23"> </span>pozyskiwanie <span class="_ _21"> </span>jej <span class="_ _23"> </span>z <span class="_ _23"> </span>zero- <span class="_ _23"> </span><span class="ffc">lub <span class="_ _23"> </span>niskoemisyjnych <span class="_ _21"> </span>źr<span class="_ _3"></span>óde<span class="_ _1"></span>ł. <span class="_ _21"> </span>Ta <span class="_ _23"> </span>ostatnia <span class="_ _23"> </span>jest <span class="_ _23"> </span>coraz <span class="_ _21"> </span>bard<span class="_ _3"></span>z<span class="_ _1"></span>iej <span class="_ _21"> </span>d<span class="_ _3"></span>ostępna<span class="_ _1"></span> <span class="_ _23"> </span>na <span class="_ _21"> </span>rynku, <span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y6f8 ffc fs0 fc0 sc0 ls0 ws0">a zainicjowana <span class="_ _b"></span>transformacja kr<span class="_ _1"></span>ajowej energetyki <span class="_ _b"></span>sprzyjać będzie <span class="_ _b"></span>zmniejszeniu śladu <span class="_ _b"></span>w<span class="_ _3"></span>ę<span class="_ _1"></span>glowego KGL. <span class="_ _b"></span>W <span class="ff1">perspektywie, </span></div><div class="t m0 x2 h2 y6f9 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _4"></span>zmniejszania <span class="_ _3"></span>in<span class="_ _3"></span>nej <span class="_ _3"></span>pośredniej <span class="_ _4"></span>emisji <span class="_ _3"></span>(Zakres <span class="_ _4"></span>3) <span class="_ _4"></span>przyczyniać <span class="_ _3"></span>będzie <span class="_ _4"></span>się <span class="_ _4"></span>odchodzenie <span class="_ _4"></span>od <span class="_ _3"></span>surowców <span class="_ _4"></span>pierwotnych <span class="_ _4"></span>na </div></div></div><div class="pi"></div></div>
<div id="pf43" class="pf w0 h0"><div class="pc pc43 w0 h0"><img class="bi x8 y922 w32 hd0" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">67<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">rzecz <span class="_ _3"></span>surowca <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu <span class="_ _3"></span>oraz <span class="_ _4"></span><span class="ffc">zapewne <span class="_ _3"></span>w <span class="_ _3"></span>dłuższym <span class="_ _3"></span>horyzoncie <span class="_ _3"></span>czasowym, <span class="_ _3"></span>alternatywnego <span class="_ _3"></span>surowca <span class="_ _3"></span>uzyskiwanego </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">ze źródeł odnawialnych.<span class="ff1"> </span></div><div class="t m0 x28 h2d y923 ff8 fs5 fc2 sc0 ls0 ws0">8.4.1.<span class="ffe"> <span class="_ _18"> </span></span>Scenariusze klimatyczne<span class="_ _3"></span> </div><div class="t m0 x2 h2 y2d6 ffc fs0 fc0 sc0 ls0 ws0">Poniższa <span class="_ _26"> </span>analiza <span class="_ _23"> </span>jakościowa <span class="_ _26"> </span>ryzyka <span class="_ _26"> </span>klimatycznego <span class="_ _23"> </span>i<span class="_ _3"></span> <span class="_ _23"> </span>odporności <span class="_ _26"> </span>na <span class="_ _23"> </span>nie <span class="_ _26"> </span>modelu <span class="_ _26"> </span>biznesowego <span class="_ _23"> </span>K<span class="_ _3"></span>GL <span class="_ _23"> </span>S.A. <span class="_ _23"> </span>została </div><div class="t m0 x2 h2 yc9 ffc fs0 fc0 sc0 ls0 ws0">przeprowadzona <span class="_ _17"> </span>dla <span class="_ _17"> </span>dwóch <span class="_ _29"> </span>sc<span class="_ _3"></span>enariuszy, <span class="_ _29"> </span>które <span class="_ _17"> </span>w <span class="_ _17"> </span>pewnym <span class="_ _17"> </span>sensie <span class="_ _17"> </span>mogą <span class="_ _17"> </span>być <span class="_ _17"> </span>trakt<span class="_ _3"></span>o<span class="_ _b"></span>w<span class="_ _3"></span>ane <span class="_ _29"> </span>jako <span class="_ _17"> </span>scenariusze </div><div class="t m0 x2 h2 y2d7 ffc fs0 fc0 sc0 ls0 ws0">przeciwstawne. Są to scenariusze</div></div><div class="c x1 y0 w4b h0"><div class="t m0 xf7 h6d y924 ff1 fs14 fc0 sc0 ls0 ws0">7</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x97 h2 y2d7 ff1 fs0 fc0 sc0 ls0 ws0">: </div><div class="t m0 x6 h44 y308 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">Current Policy <span class="_ _1"></span>Scenario (Hot house world).<span class="ff1"> <span class="ffc">Scenariusz ten zakł<span class="_ _1"></span>ada brak wystarczających d<span class="_ _b"></span>zi<span class="_ _3"></span>ałań <span class="_ _1"></span>na poziomie<span class="_ _b"></span> </span></span></span></span></div><div class="t m0 x60 h2 y903 ffc fs0 fc0 sc0 ls0 ws0">globalnym, co sk<span class="_ _3"></span>utkować będzie stosunkowo wysokim wzrostem przeci<span class="_ _3"></span>ętnej temperatury i nasileniem ryzyk </div><div class="t m0 x60 h2 y1e3 ffc fs0 fc0 sc0 ls0 ws0">fizycznych <span class="_ _3"></span>w <span class="_ _3"></span>pr<span class="_ _1"></span>zyrodzie <span class="_ _3"></span>(zarówno o <span class="_ _3"></span>charakterze <span class="_ _3"></span>stałym, jak <span class="_ _3"></span>i <span class="_ _3"></span>nasileniem <span class="_ _3"></span>s<span class="_ _1"></span>ię <span class="_ _3"></span>ekstremalnych <span class="_ _3"></span><span class="ff1">zjawisk <span class="_ _3"></span>pogodo-</span></div><div class="t m0 x60 h2 y1e4 ffc fs0 fc0 sc0 ls0 ws0">wych). <span class="_ _3"></span>Równocześnie <span class="_ _3"></span>brak znaczącej <span class="_ _3"></span>presji <span class="_ _3"></span>ze <span class="_ _3"></span>strony rządów <span class="_ _3"></span>przełoży <span class="_ _3"></span>się <span class="_ _3"></span>na stosun<span class="_ _3"></span>ko<span class="_ _b"></span>w<span class="_ _3"></span>o niski <span class="_ _3"></span>poziom <span class="_ _3"></span>ryzyk </div><div class="t m0 x60 h2 y77d ffc fs0 fc0 sc0 ls0 ws0">przejścia <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _0"></span>gospodarce; <span class="_ _b"></span>tym <span class="_ _1"></span>samym <span class="_ _b"></span>przedsiębiorc<span class="_ _3"></span>y <span class="_ _0"></span>nie <span class="_ _b"></span>będą pod <span class="_ _0"></span>zbyt <span class="_ _b"></span>du<span class="_ _3"></span>żą <span class="_ _b"></span>presją,<span class="ff1"> </span>jeśl<span class="_ _1"></span>i <span class="_ _b"></span>chodzi<span class="_ _3"></span> <span class="_ _0"></span>o <span class="_ _b"></span>transf<span class="_ _3"></span>ormac<span class="_ _1"></span>ję </div><div class="t m0 x60 h2 y7fe ffc fs0 fc0 sc0 ls0 ws0">i przejście ku bardziej zrównoważonym modelom biznesowym.<span class="ff1"> </span></div><div class="t m0 x6 h44 y4f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">Net <span class="_ _4"></span>Zero <span class="_ _4"></span>2050.<span class="ff1"> <span class="_ _4"></span><span class="ffc">Ten <span class="_ _3"></span>scen<span class="_ _3"></span>a<span class="_ _1"></span>riusz <span class="_ _3"></span>zakł<span class="_ _3"></span>ada <span class="_ _3"></span>z <span class="_ _4"></span>kolei <span class="_ _4"></span>podjęcie <span class="_ _3"></span>relatywnie <span class="_ _4"></span>szybkich <span class="_ _4"></span>i <span class="_ _4"></span>głębokich <span class="_ _3"></span>dzi<span class="_ _3"></span>a<span class="_ _1"></span>łań <span class="_ _3"></span>zw<span class="_ _3"></span>iązanych<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></span></span></span></div><div class="t m0 x60 h2 y925 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>dekarbonizacją globalnej <span class="_ _3"></span>gospodarki. <span class="_ _3"></span><span class="ff1">Taki <span class="_ _3"></span>scenariusz odzwierciedlony <span class="_ _3"></span>jest obecnie <span class="_ _3"></span>m.in. w<span class="_ _3"></span> polityce <span class="_ _3"></span>gospo-</span></div><div class="t m0 x60 h2 y926 ff1 fs0 fc0 sc0 ls0 ws0">darczej <span class="_ _b"></span>UE. <span class="_ _b"></span>W <span class="_ _1"></span>efekcie, <span class="_ _b"></span><span class="ffc">spodziewany <span class="_ _b"></span>globalny <span class="_ _1"></span>wzrost <span class="_ _b"></span>temperatury <span class="_ _0"></span>może <span class="_ _1"></span>być <span class="_ _b"></span>mniejszy, <span class="_ _b"></span>a w <span class="_ _0"></span>konsekwencji <span class="_ _b"></span>mni<span class="_ _3"></span>e<span class="_ _1"></span>j-</span></div><div class="t m0 x60 h2 y927 ffc fs0 fc0 sc0 ls0 ws0">sza będzie <span class="_ _b"></span>skala ryzyk <span class="_ _b"></span>fi<span class="_ _3"></span>zycznyc<span class="_ _b"></span>h<span class="_ _3"></span>; <span class="_ _b"></span>jednocześnie aktywna <span class="_ _1"></span>polityka <span class="_ _b"></span>(m.in. Komisji Europejs<span class="_ _1"></span>kiej) bę<span class="_ _1"></span>dzie oznaczać </div><div class="t m0 x60 h2 y53 ffc fs0 fc0 sc0 ls0 ws0">dla <span class="_ _1"></span>przedsiębiorstw <span class="_ _b"></span>większą pre<span class="_ _b"></span>sj<span class="_ _3"></span>ę <span class="_ _b"></span>na t<span class="_ _b"></span>ran<span class="_ _3"></span>sform<span class="_ _1"></span>ację <span class="_ _1"></span>i <span class="_ _b"></span>związany <span class="_ _b"></span>z<span class="_ _3"></span><span class="ff1"> <span class="_ _1"></span>tym <span class="_ _b"></span>potencjal<span class="_ _3"></span>ny <span class="_ _b"></span>wzrost <span class="_ _1"></span>ekspozycji <span class="_ _b"></span>na ry<span class="_ _1"></span>zyka </span></div><div class="t m0 x60 h2 y13a ffc fs0 fc0 sc0 ls0 ws0">przejścia.<span class="ff1"> </span></div><div class="t m0 x2 h2 y928 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 h2d y2e6 ff8 fs5 fc2 sc0 ls0 ws0">8.4.2.<span class="ffe"> <span class="_ _19"> </span><span class="ffa">Ryzyka fizyczne związane z <span class="_ _3"></span>klimatem: Current Policy S<span class="_ _3"></span>cenario (Hot house world)<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y929 ff1 fs0 fc0 sc0 ls0 ws0">Scenariusz <span class="_ _b"></span>ten z<span class="ffc">akłada <span class="_ _b"></span>w <span class="_ _b"></span>dużej m<span class="_ _1"></span>ierze p<span class="_ _1"></span>rowadzenie <span class="_ _b"></span>działalności <span class="_ _1"></span>gospodarczej <span class="_ _b"></span>w spo<span class="_ _1"></span>sób <span class="_ _b"></span>niezmienny (<span class="fff">business <span class="_ _b"></span>as usual<span class="ff1">),<span class="_ _1"></span> </span></span></span></div><div class="t m0 x2 h2 y92a ffc fs0 fc0 sc0 ls0 ws0">przy <span class="_ _1e"> </span>braku <span class="_ _21"> </span>konieczności <span class="_ _1e"> </span>podejmowania <span class="_ _1e"> </span>wyzw<span class="_ _3"></span>ań <span class="_ _27"> </span>zwi<span class="_ _3"></span>ąza<span class="_ _1"></span>nych <span class="_ _1e"> </span>z <span class="_ _21"> </span>transformacją <span class="_ _1e"> </span>gospodarek, <span class="_ _1e"> </span>a <span class="_ _21"> </span>tym <span class="_ _1e"> </span>samym <span class="_ _1e"> </span>modeli </div><div class="t m0 x2 h2 y92b ff1 fs0 fc0 sc0 ls0 ws0">biznesowych<span class="ls30">; </span><span class="ffc">eksponuje relatywnie silne ryzyka fizyczne, będą<span class="_ _b"></span>ce <span class="_ _3"></span>pokłosiem znaczących zmia<span class="_ _b"></span>n<span class="_ _3"></span> klimatu. <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y92c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y92d ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y6f3 w8a hd1"><div class="t m0 x64 h69 y92e ff8 fs13 fcf sc0 ls0 ws0">Scenariusz: Kontyn<span class="_ _1"></span>uowan<span class="_ _1"></span>ie dotychczasowe<span class="_ _1"></span>j polityki (Cu<span class="_ _b"></span>r<span class="_ _3"></span>rent<span class="_ _1"></span> Policy Scenario<span class="_ _1"></span>) </div><div class="t m0 x64 h2 y92f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2 y930 ff1 fs0 fc0 sc0 ls0 ws0">Specyfika scenariusza: </div><div class="t m0 x64 h44 y931 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">ryzyko fizyczne: wysokie  </span></span></div><div class="t m0 x64 h44 y932 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span></span>ryzyko przejścia: niskie<span class="ff1"> </span></div><div class="t m0 x64 h44 y933 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span></span>ambicje: 3°C.<span class="ff1"> </span></div><div class="t m0 x64 h44 y934 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">wprowadzenie polityk: brak </span></span></div><div class="t m0 x64 h44 y935 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">zmiany technologiczne: powolne  </span></span></div><div class="t m0 x64 h44 y936 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">wykorzystanie technologii Carbon Dioxide </span></span></div><div class="t m0 x7 h2 y937 ff1 fs0 fc0 sc0 ls0 ws0">Removal (CDR): niskie </div><div class="t m0 x64 h44 y938 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span></span>zmienność polityki regionalnej: niska<span class="ff1"> </span></div><div class="t m0 x64 h2 y939 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2 y93a ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y93b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y93c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y93d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y5ea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7f h2 y616 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y304 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y23f ff1 fsa fc0 sc0 ls0 ws0">7</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y435 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _4"></span><span class="ffc">Scenariusze <span class="_ _3"></span>zostały <span class="_ _4"></span>opracowane <span class="_ _3"></span>i <span class="_ _4"></span>opisane <span class="_ _3"></span>przez <span class="_ _4"></span>The <span class="_ _3"></span>Network <span class="_ _4"></span>of <span class="_ _4"></span>Cen<span class="_ _1"></span>tral <span class="_ _4"></span>Banks <span class="_ _3"></span>and <span class="_ _4"></span>Supervisors <span class="_ _3"></span>for <span class="_ _4"></span>Greening <span class="_ _4"></span>of <span class="_ _3"></span>Financial <span class="_ _4"></span>Sysem<span class="_ _1"></span> </span></div><div class="t m0 x2 h15 y437 ff1 fs1 fc0 sc0 ls0 ws0">(NGFS). <span class="ffc">Szczegó<span class="_ _1"></span>łowe informacje n<span class="_ _1"></span>a ich tema<span class="_ _1"></span>t dostępne są na<span class="_ _b"></span>:<span class="_ _3"></span> <span class="ff1">https://w<span class="_ _1"></span>ww.ngfs.net/ng<span class="_ _b"></span>f<span class="_ _3"></span>s-scenarios-p<span class="_ _b"></span>or<span class="_ _3"></span>ta<span class="_ _1"></span>l/explore.  </span></span></div></div><a class="l" href="#pf43"><span class="d m1" style="border-style:none;position:absolute;left:258.271000px;bottom:883.896000px;width:7.410000px;height:16.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf44" class="pf w0 h0"><div class="pc pc44 w0 h0"><img class="bi x8 y922 w5 hd0" alt="" 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GoBABC1AADQx6Qq3iKKzBoAAL2KO7UAAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAAIhaUwAAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAIDNTKrSDfL5vFkDAKCXqKurC4IgjKLIXAAA0Kd5/AAAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQAghlSlG+TzebMGAEAvUVdXFwRBGEWRuQAAoE/z+AEAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAAC9VqrSDfL5vFkDAKCXqKurC4IgjKLIXAAA0Kd5/AAAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQAghlTFW4ShWQMAoLeIosCdWgAANgGiFgAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAAD6mFTFW0SRWQMAoFdxpxYAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgCwKUhVusEHK1eaNQAAeomBDQ1BEIRRFJkLAAD6NI8fAAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgAgak0BAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAKAXSFW6wQcrV5o1AAB6iYENDUEQhFEUmQsAAPo0jx8AACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCACBqTQEAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBAAfMI50AAAJsSURBVBC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYA+J927diGYRgIguA/wCKsBth/PWxA7uLcgmTAgGjMxPzkog0IohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAf2vcPXifp9UAAHiI13FUVSexBQAAW/P9AAAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAOCCcf3pWsteAAA8ypyzqjqJLQAA2JrvBwAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAABsbdw+622rwI0mMAABf+ADo9d3bR5MwDQAAAABJRU5ErkJggg=="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">68<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Potencjalne zidentyfikowane ryzyka fizyczne związane z klimatem [IRO<span class="ff8">-1 AR 11]<span class="ff1"> </span></span></div></div><div class="c x2 y4dc w8b hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Ryzyka stałe<span class="ff8"> </span></div></div><div class="c x2 y93e w8c hd3"><div class="t m0 x64 he y93f ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he y940 ffa fs0 fc0 sc0 ls0 ws0">z temperaturą<span class="ff8"> </span></div></div><div class="c x29 y93e w8d hd3"><div class="t m0 x64 h2 y93f ffc fs0 fc0 sc0 ls0 ws0">Wzrost przeciętnej<span class="_ _1"></span> temperatury<span class="_ _1"></span> może <span class="_ _b"></span>oznaczać konieczność <span class="_ _b"></span>zapewnienia <span class="ff1">dodatkowej w<span class="_ _1"></span>entylacji </span></div><div class="t m0 x64 h2 y940 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _1e"> </span>systemów <span class="_ _1e"> </span>klimatyzacji <span class="_ _27"> </span>h<span class="_ _3"></span>al  produkcyjnych <span class="_ _1e"> </span>i <span class="_ _1e"> </span>magazynowych <span class="_ _1e"> </span>w <span class="_ _1e"> </span>celu <span class="_ _1e"> </span>zapewnienia <span class="_ _1e"> </span>bardziej </div><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">komfortowych  warunków  pracy.<span class="_ _1"></span>  Tym  samym<span class="ff1">,  </span>może  to  skutkować  koniecznością  poniesienia </div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">dodatkowych <span class="_ _4"></span>nakład<span class="_ _3"></span>ó<span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _4"></span>(capex), <span class="_ _4"></span>jak <span class="_ _22"></span>później <span class="_ _4"></span>wydatków<span class="ff1"> <span class="_ _22"> </span></span>operacyjnych <span class="_ _22"></span>(opex) <span class="_ _4"></span>związanych <span class="_ _4"></span>z <span class="_ _22"></span>pracą </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">(np. energia elektryczna), naprawami i konserwacją tych systemów.<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Równocześnie<span class="ff1">, <span class="_ _24"> </span></span>wyższe <span class="_ _24"> </span>średnie <span class="_ _26"> </span>temperatury <span class="_ _24"> </span>w <span class="_ _24"> </span>okresie <span class="_ _24"> </span>jesiennozimowym <span class="_ _26"> </span>skutk<span class="_ _3"></span>o<span class="_ _1"></span>wać <span class="_ _24"> </span>będą </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">niższymi kosztami ogrzewania.<span class="ff1"> </span></div></div><div class="c x2 y942 w8c hbd"><div class="t m0 x64 he yc2 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he yc3 ff8 fs0 fc0 sc0 ls0 ws0">z wiatrem </div></div><div class="c x29 y942 w8d hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">Nie <span class="ffc">zidentyfikowano istotnego, bezpośredniego wpływu.</span> </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">(pośrednio może to wpłynąć na transport surowca drogą morską)<span class="ff1"> </span></div></div><div class="c x2 y943 w8c hd4"><div class="t m0 x64 he yc1 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he yc2 ffa fs0 fc0 sc0 ls0 ws0">z wodą<span class="ff8"> </span></div></div><div class="c x29 y943 w8d hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _26"> </span>zakłady <span class="_ _26"> </span>KGL <span class="_ _23"> </span>S<span class="_ _3"></span>.A.<span class="_ _1"></span> <span class="_ _26"> </span>zlokalizowane <span class="_ _26"> </span>są <span class="_ _26"> </span>z <span class="_ _26"> </span>dala <span class="_ _26"> </span>od <span class="_ _26"> </span>morza, <span class="_ _23"> </span>na <span class="_ _26"> </span>ter<span class="_ _3"></span>enach <span class="_ _23"> </span>które <span class="_ _26"> </span>nawet <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _29"> </span>scenariuszu <span class="_ _25"> </span>wzrostu <span class="_ _29"> </span>przeciętej <span class="_ _25"> </span>temperatur<span class="_ _3"></span>y <span class="_ _25"> </span>o <span class="_ _25"> </span>+5 <span class="_ _29"> </span>st. <span class="_ _29"> </span>C, <span class="_ _25"> </span>nie <span class="_ _29"> </span>są <span class="_ _29"> </span>zagrożone <span class="_ _29"> </span>zalaniem <span class="ff1"> </span></div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(w oparciu o model opracowany przez Princton University (interakty<span class="_ _1"></span>wne mapy)</div><div class="t m0 xd6 h6d y944 ff1 fs14 fc0 sc0 ls0 ws0">8</div><div class="t m0 xf8 h2 yc3 ff1 fs0 fc0 sc0 ls1d ws0">).<span class="ls0"> </span></div></div><div class="c x2 y945 w8c hbd"><div class="t m0 x64 he yc2 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he yc3 ffa fs0 fc0 sc0 ls0 ws0">z ziemią<span class="ff8"> </span></div></div><div class="c x29 y945 w8d hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _4"></span>zidentyfikowano <span class="_ _3"></span>istotnego, <span class="_ _3"></span>bezpośredniego <span class="_ _4"></span>wpływu. <span class="_ _3"></span>Wszystkie <span class="_ _3"></span>zakłady <span class="_ _4"></span>zlokalizowane <span class="_ _3"></span>są <span class="_ _3"></span>na </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">terenach <span class="ffc">równinnych</span>. </div></div><div class="c x2 y946 w8b hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">Ryzyka ostre<span class="ff1"> </span></div></div><div class="c x2 y947 w8c h33"><div class="t m0 x64 he y941 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he y813 ffa fs0 fc0 sc0 ls0 ws0">z temperaturą<span class="ff1"> </span></div></div><div class="c x29 y947 w8d h33"><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">Fale <span class="_ _25"> </span>upałów, <span class="_ _25"> </span>czy <span class="_ _25"> </span>nagłe <span class="_ _24"> </span>zmiany <span class="_ _25"> </span>temperatury, <span class="_ _25"> </span>mogą <span class="_ _25"> </span>stanowić <span class="_ _25"> </span>dodatkową <span class="_ _25"> </span>uciążliwość <span class="_ _24"> </span>dla </div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">pracowników <span class="_ _21"> </span>i <span class="_ _1e"> </span>neg<span class="_ _3"></span>atyw<span class="_ _1"></span>nie <span class="_ _21"> </span>wp<span class="_ _1"></span>ływać <span class="_ _21"> </span>na <span class="_ _21"> </span>komfort <span class="_ _1e"> </span>w <span class="_ _21"> </span>miejscu <span class="_ _1e"> </span>pracy. <span class="_ _21"> </span>Występowanie <span class="_ _21"> </span>skrajnych </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">temperatur <span class="_ _5"> </span>może <span class="_ _5"> </span>skutkować <span class="_ _5"> </span>koniecznością <span class="_ _33"> </span>zapewnienia <span class="_ _22"> </span>nadmiarowej <span class="_ _5"> </span>instalacji <span class="_ _5"> </span>wentylacyjnej <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _21"> </span>klimatyzacyjnej <span class="_ _21"> </span>na <span class="_ _21"> </span>halach <span class="_ _21"> </span>produkcyjnych <span class="_ _21"> </span>i <span class="_ _21"> </span>magazynowych,<span class="_ _1"></span> <span class="_ _21"> </span>co <span class="_ _21"> </span>dodatkowo <span class="_ _21"> </span>zwiększy <span class="_ _21"> </span>skalę </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">nakładów oraz koszty związane z ich eksploatacją (głównie koszty energii).<span class="ff1"> </span></div></div><div class="c x2 y948 w8c hd5"><div class="t m0 x64 he y793 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he y949 ff8 fs0 fc0 sc0 ls0 ws0">z wiatrem<span class="ff1"> </span></div></div><div class="c x29 y948 w8d hd5"><div class="t m0 x64 h2 y793 ffc fs0 fc0 sc0 ls0 ws0">Huragany, <span class="_ _3"></span>burze, czy <span class="_ _3"></span>inne gwałtowne <span class="_ _3"></span>zjawiska pogodowe <span class="_ _3"></span>mogą powodować <span class="_ _3"></span>drobne uszkodzenia </div><div class="t m0 x64 h2 y949 ffc fs0 fc0 sc0 ls0 ws0">infrastruktury budynków, w <span class="_ _1"></span>których prowadzona<span class="_ _1"></span> jest działalnoś<span class="_ _1"></span>ć, w tym <span class="_ _b"></span>d<span class="_ _3"></span>ziałalność pro<span class="_ _b"></span>du<span class="_ _3"></span>kcyj<span class="_ _1"></span>na. </div><div class="t m0 x64 h2 y94a ffc fs0 fc0 sc0 ls0 ws0">Mało prawdopodobne <span class="_ _b"></span>uszkodzenia większej <span class="_ _b"></span>skali<span class="_ _3"></span> <span class="_ _b"></span>mogą potencj<span class="_ _1"></span>alnie wpłynąć <span class="_ _b"></span>n<span class="_ _3"></span>a ciągłość <span class="_ _b"></span>działania </div><div class="t m0 x64 h2 y94b ffc fs0 fc0 sc0 ls0 ws0">i ją zakłócić. Jednocześnie<span class="_ _3"></span><span class="ff1">, </span>rosnąca skala tego typu zagrożeń będzie powodowała wzrost kosztów </div><div class="t m0 x64 h2 y94c ffc fs0 fc0 sc0 ls0 ws0">ubezpieczeń.<span class="ff1"> </span></div><div class="t m0 x64 h2 y551 ffc fs0 fc0 sc0 ls0 ws0">Gwałtowne  zjawiska <span class="_ _5"> </span>atmosferyczne  związane  z <span class="_ _5"> </span>wiatrem  mogą <span class="_ _5"> </span>prowadzi<span class="_ _3"></span>ć <span class="_ _5"> </span>do  uszkodzeń <span class="_ _33"> </span>sieci </div><div class="t m0 x64 h2 y618 ffc fs0 fc0 sc0 ls0 ws0">energetycznych, <span class="_ _3"></span>a <span class="_ _3"></span>w <span class="_ _3"></span>konsekwencji <span class="_ _3"></span>do <span class="_ _3"></span>krótkotrwałych <span class="_ _3"></span>przerw <span class="_ _3"></span>w <span class="_ _3"></span>dostawach <span class="_ _3"></span>energii <span class="_ _3"></span>elektrycznej.<span class="_ _1"></span> </div><div class="t m0 x64 h2 y94d ff1 fs0 fc0 sc0 ls0 ws0">Brak  energii,  przy  <span class="ffc">braku  technicznych  możliwości  jej  magazynowania  w  większych  ilościach, </span></div><div class="t m0 x64 h2 y94e ffc fs0 fc0 sc0 ls0 ws0">skutkować będzie przerwami w produkcji.<span class="ff1"> </span></div><div class="t m0 x64 h2 y94f ffc fs0 fc0 sc0 ls0 ws0">Niszczycielski wiatr może również skutkować zakłóceniami w transporcie –<span class="_ _3"></span><span class="ff1"> </span>od uszkodzeń trakcj<span class="_ _1"></span>i </div><div class="t m0 x64 h2 y93f ffc fs0 fc0 sc0 ls0 ws0">elektrycznej <span class="_ _1"></span>w <span class="_ _b"></span>transporcie ko<span class="_ _1"></span>lejowym, <span class="_ _b"></span>po <span class="_ _b"></span>sz<span class="_ _3"></span>tormy <span class="_ _b"></span>i <span class="_ _1"></span>opóźnienia <span class="_ _b"></span>w transporcie <span class="_ _b"></span>morskim –<span class="ff1"> <span class="_ _b"></span>to z <span class="_ _b"></span>kolei </span></div><div class="t m0 x64 h2 y940 ffc fs0 fc0 sc0 ls0 ws0">oznaczać <span class="_ _24"> </span>będzie <span class="_ _26"> </span>wyższy <span class="_ _24"> </span>poziom <span class="_ _26"> </span>ryzyka <span class="_ _24"> </span>zakłóceń <span class="_ _24"> </span>w <span class="_ _26"> </span>łańcuchu <span class="_ _24"> </span>dostaw, <span class="_ _24"> </span><span class="ff1">a <span class="_ _24"> </span>w <span class="_ _24"> </span>konsekwencji<span class="_ _1"></span> </span></div><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">konieczność <span class="_ _23"> </span>utr<span class="_ _3"></span>zymy<span class="_ _1"></span>wania <span class="_ _23"> </span>wyższego <span class="_ _26"> </span>poziomu <span class="_ _23"> </span>zapasów <span class="_ _26"> </span>magazynowych. <span class="_ _23"> </span>Te <span class="_ _26"> </span>same <span class="_ _23"> </span>czynniki </div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">związane z trudnymi <span class="_ _1"></span>do przewidzenia zakłóceniami w t<span class="_ _b"></span>ran<span class="_ _3"></span>sporc<span class="_ _1"></span>ie mogą z kolei sprawi<span class="_ _1"></span>ć, że Klien<span class="_ _1"></span>ci </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _3"></span>będą <span class="_ _3"></span>również <span class="_ _4"></span>chcieli <span class="_ _3"></span>utrzymy<span class="_ _1"></span>wać <span class="_ _3"></span>wyższy <span class="_ _3"></span>poziom <span class="_ _3"></span>zapasó<span class="_ _3"></span>w <span class="_ _3"></span>magazynowych<span class="_ _3"></span>, <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>zapasów </div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">opakowań.  To  z <span class="_ _1e"> </span>kolei <span class="_ _1e"> </span>może  prowadzić <span class="_ _1e"> </span>do  korzystnego  dl<span class="_ _3"></span>a  KGL  zamawiania  w<span class="_ _3"></span>iększych  partii </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">produktów.<span class="ff1"> </span></div></div><div class="c x2 y576 w8c hd6"><div class="t m0 x64 he y950 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he y951 ffa fs0 fc0 sc0 ls0 ws0">z wodą<span class="ff1"> </span></div></div><div class="c x29 y576 w8d hd6"><div class="t m0 x64 h2 y950 ffc fs0 fc0 sc0 ls0 ws0">Gwałtowne, <span class="_ _5"> </span>nawalne <span class="_ _5"> </span>d<span class="_ _3"></span>es<span class="_ _1"></span>zcze <span class="_ _5"> </span>mogą <span class="_ _5"> </span>przyczyniać  się <span class="_ _22"> </span>d<span class="_ _3"></span>o <span class="_ _22"> </span>gw<span class="_ _3"></span>a<span class="_ _1"></span>łtownego <span class="_ _5"> </span>wezbrania <span class="_ _5"> </span>poziomu <span class="_ _5"> </span>rzek <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 y951 ffc fs0 fc0 sc0 ls0 ws0">i występowania powodzi. Deszcze mogą również powodować lo<span class="_ _1"></span>kalne podtopienia. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 h2 y952 ffc fs0 fc0 sc0 ls0 ws0">Choć  zjawisk  ta<span class="_ _1"></span>kich  nie  możn<span class="_ _1"></span>a  całkowicie  wykluczyć, <span class="_ _5"> </span>nie  wydają  się <span class="_ _33"> </span>one  jednak <span class="_ _33"> </span>szczególnie </div><div class="t m0 x64 h2 y953 ffc fs0 fc0 sc0 ls0 ws0">prawdopodobne i nie powinny zagrozić ciągłości działania KGL S.A.<span class="ff1"> </span></div><div class="t m0 x64 h2 y954 ffc fs0 fc0 sc0 ls0 ws0">Większym <span class="_ _22"> </span>zag<span class="_ _3"></span>roże<span class="_ _1"></span>niem <span class="_ _5"> </span>mogą <span class="_ _22"></span>okazać <span class="_ _5"> </span>się <span class="_ _22"> </span>ryzyka <span class="_ _5"> </span>pośrednie, <span class="_ _22"> </span>tj. <span class="_ _5"> </span>podobne <span class="_ _5"> </span>jak <span class="_ _22"> </span>w <span class="_ _5"> </span>przypadku <span class="_ _5"> </span>ryzyk </div><div class="t m0 x64 h2 y955 ffc fs0 fc0 sc0 ls0 ws0">związanych <span class="_ _1"></span>z <span class="_ _b"></span>wiatrem, zw<span class="_ _1"></span>iązane <span class="_ _b"></span>z uszkodzeniami <span class="_ _b"></span>infrastruktury <span class="_ _b"></span>energetycznej czy <span class="_ _0"></span>tr<span class="_ _3"></span>anspo<span class="_ _1"></span>rtowej </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">(dróg, trakcji kolejowej). Dodatkowo woda, w przypadku zalania studzienek<span class="ff1"> telekomunikacyjnych, </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">może <span class="_ _23"> </span>powodować <span class="_ _26"> </span>czasowe <span class="_ _26"> </span>trudności <span class="_ _23"> </span>w <span class="_ _26"> </span>dostępie <span class="_ _26"> </span>do <span class="_ _23"> </span>usług <span class="_ _26"> </span>teleinformatycznych <span class="_ _26"> </span>(telefony, </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Internet). </div></div><div class="c x2 y956 w8c hbd"><div class="t m0 x64 he yc2 ffa fs0 fc0 sc0 ls0 ws0">związane <span class="ff8"> </span></div><div class="t m0 x64 he yc3 ffa fs0 fc0 sc0 ls0 ws0">z ziemią<span class="ff1"> </span></div></div><div class="c x29 y956 w8d hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _22"> </span>zidentyfikowano <span class="_ _22"></span>istotnego, <span class="_ _22"></span>bezpośredniego <span class="_ _22"></span>ryzyka. <span class="_ _4"></span>Wszystkie <span class="_ _22"> </span>zakłady <span class="_ _22"> </span>zlokalizowane <span class="_ _22"></span>są <span class="_ _22"></span>na </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">terenach <span class="_ _b"></span>równinnych, <span class="_ _b"></span>co el<span class="_ _1"></span>iminuje <span class="_ _b"></span>ryzyka <span class="_ _b"></span>związan<span class="_ _3"></span>e <span class="_ _0"></span>z os<span class="_ _b"></span>un<span class="_ _3"></span>ięcia<span class="_ _1"></span>mi <span class="_ _b"></span>ziemi <span class="_ _b"></span>l<span class="_ _3"></span>ub <span class="_ _0"></span>np. <span class="_ _1"></span>lawinami <span class="_ _b"></span>błotnymi.<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x7f h2 y616 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y304 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y23f ff1 fsa fc0 sc0 ls0 ws0">8</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y435 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _3"></span><span class="ffc">“Coastal <span class="_ _3"></span>risk <span class="_ _3"></span>scre<span class="_ _1"></span>ening <span class="_ _3"></span>tool. <span class="_ _3"></span>Land projected <span class="_ _3"></span>to <span class="_ _3"></span>be <span class="_ _3"></span>below <span class="_ _3"></span>annu<span class="_ _1"></span>al <span class="_ _3"></span>flood level <span class="_ _3"></span>in <span class="_ _3"></span>2050” <span class="_ _3"></span>(interaktywne<span class="_ _b"></span> <span class="_ _4"></span>mapy) (<span class="_ _3"></span><span class="ff1">https://coastal<span class="_ _1"></span>.climate-</span></span></div><div class="t m0 x2 h15 y437 ff1 fs1 fc0 sc0 ls0 ws0">central.org/<span class="ls56">).</span> </div></div><a class="l" href="#pf44"><span class="d m1" style="border-style:none;position:absolute;left:580.931000px;bottom:734.721000px;width:7.670000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf45" class="pf w0 h0"><div class="pc pc45 w0 h0"><img class="bi x8 y957 w32 hd7" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls3f ws0">69<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf yff ff8 fs0 fc2 sc0 ls0 ws0">8.4.3.<span class="ffe"> <span class="_ _14"> </span><span class="ffa">Ryzyka przejścia i szanse związane z klimatem: Net Zero 2050</span></span> </div><div class="t m0 x2 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">Przyjmowany m.in. p<span class="_ _1"></span>rzez UE scenariusz osiąg<span class="_ _b"></span>n<span class="_ _3"></span>ięcia neutralności klim<span class="_ _1"></span>atycznej do 2050 <span class="_ _1"></span>roku (Net Zero 2<span class="_ _b"></span>0<span class="_ _3"></span>50), <span class="_ _1"></span>o ile byłby<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3a0 ffc fs0 fc0 sc0 ls0 ws0">realizowany <span class="_ _4"></span>przez <span class="_ _3"></span>większość <span class="_ _4"></span>krajów <span class="_ _3"></span>świata, <span class="_ _4"></span>daje <span class="_ _3"></span>spore <span class="_ _4"></span>szanse <span class="_ _3"></span>na <span class="_ _4"></span>uniknięcie <span class="_ _4"></span>zrealizowania <span class="_ _3"></span>się <span class="_ _3"></span>najbardziej <span class="_ _4"></span>dotkliwych </div><div class="t m0 x2 h2 y1e0 ff1 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _1e"> </span>gospodarki <span class="_ _1e"> </span>ryzyk <span class="_ _1e"> </span>fizycznych. <span class="_ _1e"> </span>Niemniej<span class="_ _3"></span>,  <span class="ffc">prze<span class="_ _3"></span>prowad<span class="_ _1"></span>zenie <span class="_ _1e"> </span>szybkich <span class="_ _1e"> </span>zmian <span class="_ _1e"> </span>związanych <span class="_ _1e"> </span>z <span class="_ _1e"> </span>transformacją <span class="_ _1e"> </span>całych </span></div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">gospodarek ku modelowi zrównoważonemu<span class="ff1">, </span>wiąże się z ryzykiem określanym mianem ryzyka przejścia. <span class="ff1"> </span></div><div class="t m0 x2 h2 y25e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y958 w8a hd8"><div class="t m0 x64 h69 y959 ff8 fs13 fcf sc0 ls0 ws0">Scenariusz: N<span class="_ _1"></span>et Zero 2050<span class="_ _1"></span> </div><div class="t m0 x64 h2 y95a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2 y95b ff1 fs0 fc0 sc0 ls0 ws0">Specyfika scenariusza: </div><div class="t m0 x64 h44 y95c ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">ryzyko fizyczne: stosunkowo niskie   </span></span></div><div class="t m0 x64 h44 y95d ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span></span>ryzyko przejścia: wysokie<span class="ff1"> </span></div><div class="t m0 x64 h44 y95e ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">ambicje: </span></span>&#60;1,5°C<span class="ff1">. </span></div><div class="t m0 x64 h44 y95f ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">wprowadzenie polityk:  </span></span></div><div class="t m0 x7 h2 y960 ffc fs0 fc0 sc0 ls0 ws0">natychmiastowe i płynne<span class="ff1"> </span></div><div class="t m0 x64 h44 y961 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">zmiany technologiczne: szybkie   </span></span></div><div class="t m0 x64 h44 y962 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span><span class="ff1">wykorzystanie technologii Carbon Dioxide </span></span></div><div class="t m0 x7 h2 y957 ff1 fs0 fc0 sc0 ls0 ws0">Removal (CDR): <span class="ffc">średnie / wysokie</span> </div><div class="t m0 x64 h44 y963 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff19"> <span class="_ _18"> </span></span>zmienność polityki regionalnej: <span class="ff1"> </span></div><div class="t m0 x7 h2 y964 ffc fs0 fc0 sc0 ls0 ws0">średnia<span class="ff1"> </span></div><div class="t m0 x64 h2 y965 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y746 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y966 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y4f2 ff8 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y6d6 w8b hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Potencjalne zidentyfikowane ryzyka przejści<span class="_ _1"></span>a i możliwości związane z klimatem [IRO<span class="_ _3"></span><span class="ff8">-1 AR 12] </span></div></div><div class="c x2 y36 w8e hd9"><div class="t m0 x64 he y967 ff8 fs0 fc0 sc0 ls0 ws0">polityczne i prawne </div></div><div class="c xe1 y36 w8f hd9"><div class="t m0 x64 h2 y967 ffc fs0 fc0 sc0 ls0 ws0">Coraz <span class="_ _1"></span>bardziej <span class="_ _b"></span>rygorystyczne <span class="_ _1"></span>wymogi <span class="_ _b"></span>związan<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _b"></span>z produkcją <span class="_ _0"></span>tw<span class="_ _3"></span>o<span class="_ _1"></span>rzyw <span class="_ _1"></span>sztucznych <span class="_ _b"></span>(np. </div><div class="t m0 x64 h2 y968 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>zakresie stopnia <span class="_ _3"></span>wykorzystan<span class="_ _1"></span>ia <span class="_ _3"></span>recyklatów czy st<span class="_ _3"></span>osowania określonych rodzajów </div><div class="t m0 x64 h2 y969 ffc fs0 fc0 sc0 ls0 ws0">barwników), <span class="_ _3"></span>a <span class="_ _3"></span>także <span class="_ _3"></span>gospodark<span class="_ _1"></span>i <span class="_ _3"></span>nimi <span class="_ _3"></span>(włączając ryzyko <span class="_ _3"></span>wypierania <span class="_ _3"></span>z <span class="_ _3"></span>rynku tworz<span class="_ _3"></span>yw,<span class="_ _b"></span> </div><div class="t m0 x64 h2 y96a ffc fs0 fc0 sc0 ls0 ws0">których <span class="_ _3"></span>wolumen w <span class="_ _3"></span>przemyśle opakowaniowym n<span class="_ _3"></span>ie jest wystarczająco <span class="_ _3"></span>duży, takich </div><div class="t m0 x64 h2 y96b ffc fs0 fc0 sc0 ls0 ws0">jak <span class="_ _23"> </span>np. <span class="_ _23"> </span>polistyren <span class="_ _21"> </span>(PS), <span class="_ _23"> </span>co <span class="_ _23"> </span>ogranicza <span class="_ _21"> </span>wielkość <span class="_ _23"> </span>strumienia <span class="_ _23"> </span>surowców <span class="_ _21"> </span>w<span class="_ _3"></span>tórnyc<span class="_ _1"></span>h, </div><div class="t m0 x64 h2 y96c ffc fs0 fc0 sc0 ls0 ws0">uniemożliwiając rec<span class="ff1">ykling). </span></div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">Rosnąca <span class="_ _22"></span>ilość <span class="_ _4"></span>reg<span class="_ _3"></span>ulacji,<span class="_ _1"></span> <span class="_ _22"></span>w <span class="_ _4"></span>tym <span class="_ _22"></span>obowiązków <span class="_ _22"> </span>sprawozdawczych <span class="_ _22"></span>(włączając <span class="_ _22"></span>ESG), <span class="_ _4"></span>co </div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">angażuje dodatkowe zasoby.<span class="ff1"> </span></div></div><div class="c x2 y96d w8e hda"><div class="t m0 x64 he y96e ff8 fs0 fc0 sc0 ls0 ws0">technologiczne </div></div><div class="c xe1 y96d w8f hda"><div class="t m0 x64 h2 y96e ffc fs0 fc0 sc0 ls0 ws0">Konieczność <span class="_ _21"> </span>prowadzenia <span class="_ _21"> </span>działalności <span class="_ _21"> </span>badawczo<span class="ff1">-</span>rozwojowej, <span class="_ _21"> </span>która <span class="_ _21"> </span>pomagałaby </div><div class="t m0 x64 h2 y96b ffc fs0 fc0 sc0 ls0 ws0">wyprzedzać <span class="_ _49"> </span>regulacje <span class="_ _a"> </span>dotyczące <span class="_ _49"> </span>tworzyw <span class="_ _49"> </span>sztucznych, <span class="_ _a"> </span>przy <span class="_ _49"> </span>jednoczesn<span class="_ _3"></span>ym<span class="_ _b"></span> </div><div class="t m0 x64 h2 y96c ffc fs0 fc0 sc0 ls0 ws0">zagwarantowaniu <span class="_ _25"> </span>właściwości <span class="_ _25"> </span>fizykoch<span class="_ _3"></span>emicznych <span class="_ _25"> </span>produktów <span class="_ _25"> </span>opakowaniowych <span class="ff1"> </span></div><div class="t m0 x64 h2 y965 ffc fs0 fc0 sc0 ls0 ws0">i konkurencyjnych cen produktów.<span class="ff1"> </span></div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">Duże zapotrzebowanie procesów produkcyjnych na energię elektryczną.<span class="ff1"> </span></div></div><div class="c x2 y96f w8e hdb"><div class="t m0 x64 he y970 ff8 fs0 fc0 sc0 ls0 ws0">rynkowe </div></div><div class="c xe1 y96f w8f hdb"><div class="t m0 x64 h2 y970 ffc fs0 fc0 sc0 ls0 ws0">Niewystarczająca <span class="_ _b"></span>podaż <span class="_ _1"></span>surowca <span class="_ _b"></span>z <span class="_ _b"></span>r<span class="_ _3"></span>ecykling<span class="_ _1"></span>u <span class="_ _1"></span>(recyklaty), <span class="_ _b"></span>przy <span class="_ _b"></span>jednoczesnym bar<span class="_ _b"></span>d<span class="_ _3"></span>zo </div><div class="t m0 x64 h2 y971 ffc fs0 fc0 sc0 ls0 ws0">ograniczonym <span class="_ _4"></span>dziś <span class="_ _22"></span>odzysku <span class="_ _4"></span>przez <span class="_ _4"></span>recyklerów <span class="_ _22"></span>surowców <span class="_ _4"></span>z <span class="_ _4"></span>opakowań <span class="_ _4"></span>plastikowych </div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">innych niż butelki PET.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf46" class="pf w0 h0"><div class="pc pc46 w0 h0"><img class="bi x8 y972 w16 hdc" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">70<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c xe1 y973 w8f hdd"><div class="t m0 x64 h2 y974 ffc fs0 fc0 sc0 ls0 ws0">Trudności <span class="_ _4"></span>branży <span class="_ _3"></span>opakowaniowej <span class="_ _4"></span>i <span class="_ _3"></span>recyklerów <span class="_ _4"></span>z <span class="_ _4"></span>domknięciem<span class="_ _1"></span> <span class="_ _3"></span>cykl<span class="_ _3"></span>u <span class="_ _3"></span>życia <span class="_ _4"></span>tworzyw </div><div class="t m0 x64 h2 y975 ffc fs0 fc0 sc0 ls0 ws0">biodegradowalnych, które na chwilę obecną zatrzymały<span class="_ _1"></span> rozwój tego segmentu. Brak </div><div class="t m0 x64 h2 y976 ffc fs0 fc0 sc0 ls0 ws0">możliwości <span class="_ _11"> </span>skutecznej <span class="_ _11"> </span>i <span class="_ _f"> </span>efektywnej <span class="_ _11"> </span>segregacji <span class="_ _11"> </span>surowców <span class="_ _11"> </span>wtórnych <span class="_ _11"> </span>z <span class="_ _f"> </span>nich </div><div class="t m0 x64 h2 y977 ffc fs0 fc0 sc0 ls0 ws0">wytworzonych <span class="_ _3"></span>oraz <span class="_ _4"></span>zakłóceni<span class="ff1">a, <span class="_ _3"></span></span>jakie <span class="_ _4"></span>powodują <span class="_ _3"></span>one <span class="_ _3"></span>w <span class="_ _4"></span>procesach <span class="_ _3"></span>technologicznych </div><div class="t m0 x64 h2 y978 ffc fs0 fc0 sc0 ls0 ws0">innych surowców, spowodowało niechęć do ich stosowania.<span class="ff1"> </span></div><div class="t m0 x64 h2 y979 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>efekcie, <span class="_ _17"> </span><span class="ffc">ograniczona <span class="_ _17"> </span>możliwość <span class="_ _29"> </span>wytwarzania <span class="_ _17"> </span>produktów <span class="_ _29"> </span>opakowaniowych <span class="_ _3"></span></span> </div><div class="t m0 x64 h2 y967 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _5"> </span>surowca <span class="_ _5"> </span>z <span class="_ _5"> </span>odzysku <span class="_ _5"> </span>(niewystarczająca <span class="_ _22"> </span>podaż <span class="_ _5"> </span>recyklatów) <span class="_ _5"> </span>oraz <span class="_ _5"> </span>niechęć <span class="_ _5"> </span>rynku <span class="_ _22"> </span>d<span class="_ _3"></span>o </div><div class="t m0 x64 h2 y968 ffc fs0 fc0 sc0 ls0 ws0">tworzyw <span class="_ _1e"> </span>z <span class="_ _21"> </span>surowców <span class="_ _1e"> </span>odnawialnych <span class="_ _1e"> </span>(trudności <span class="_ _21"> </span>z <span class="_ _1e"> </span>zagospodarowaniem), <span class="_ _1e"> </span>staje <span class="_ _1e"> </span>się </div><div class="t m0 x64 h2 y969 ffc fs0 fc0 sc0 ls0 ws0">barierą <span class="_ _21"> </span>w <span class="_ _21"> </span>odchodzeniu<span class="_ _1"></span> <span class="_ _21"> </span>od <span class="_ _1e"> </span>w<span class="_ _3"></span>y<span class="_ _b"></span>kor<span class="_ _3"></span>zystania <span class="_ _1e"> </span>surowców <span class="_ _21"> </span>pierwotnych <span class="_ _1e"> </span>(petrochemia) </div><div class="t m0 x64 h2 y96a ffc fs0 fc0 sc0 ls0 ws0">mimo pełnej gotowości technologicznej producentów opakowań takich jak KGL. <span class="ff1"> </span></div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie, <span class="_ _24"> </span>znaczące <span class="_ _24"> </span>zapotrzebowanie <span class="_ _24"> </span>procesów <span class="_ _24"> </span>produkcyjnych <span class="_ _24"> </span>na <span class="_ _24"> </span>energię </div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">elektryczną <span class="_ _1"></span>sprawia, <span class="_ _b"></span>że <span class="_ _b"></span>w<span class="_ _3"></span>ahania<span class="_ _b"></span> cen <span class="_ _b"></span>energii <span class="_ _b"></span>oraz jej <span class="_ _0"></span>zbyt wysoka <span class="_ _0"></span>emisyjn<span class="_ _3"></span>ość <span class="_ _b"></span>będą <span class="_ _b"></span>dl<span class="_ _3"></span>a<span class="_ _1"></span> </div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _11"> </span>istotn<span class="_ _3"></span>e. <span class="_ _17"> </span>W <span class="_ _f"> </span>efekcie<span class="ff1">, <span class="_ _f"> </span></span>musi <span class="_ _f"> </span>ona <span class="_ _11"> </span>podejmować <span class="_ _f"> </span>działania <span class="_ _11"> </span>wyprzedzające, </div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">pozwalające na znaczące ograniczenie ryzyka.<span class="ff1"> </span></div></div><div class="c x2 y97c w8e hde"><div class="t m0 x64 he y97d ffa fs0 fc0 sc0 ls0 ws0">związane z reputacją<span class="ff8"> </span></div></div><div class="c xe1 y97c w8f hde"><div class="t m0 x64 h2 y97d ffc fs0 fc0 sc0 ls0 ws0">Płytkie i <span class="_ _1"></span>jednostronne społeczne <span class="_ _1"></span>postrzeganie opakowań <span class="_ _1"></span>z two<span class="_ _b"></span>r<span class="_ _3"></span>zyw sz<span class="_ _1"></span>tucznych jako </div><div class="t m0 x64 h2 y97e ffc fs0 fc0 sc0 ls0 ws0">źródła <span class="_ _5"> </span>problemów  środowisko<span class="_ _1"></span>wych, <span class="_ _5"> </span>a  nie<span class="_ _1"></span> <span class="_ _5"> </span>r<span class="_ _3"></span>ozw<span class="_ _1"></span>iązania, <span class="_ _5"> </span>które  może <span class="_ _5"> </span>pomóc <span class="_ _5"> </span>szereg <span class="ff1"> </span></div><div class="t m0 x64 h2 y97f ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _49"> </span>ni<span class="_ _3"></span>ch <span class="_ _49"> </span>przezwyciężyć. <span class="_ _49"> </span>Niewłaściwe <span class="_ _49"> </span>projek<span class="_ _3"></span>towa<span class="_ _1"></span>nie <span class="_ _1f"> </span>opakowań <span class="_ _49"> </span>(utrudniające </div><div class="t m0 x64 h2 y980 ffc fs0 fc0 sc0 ls0 ws0">recykling), <span class="_ _4"></span>niewystarczający <span class="_ _4"></span>po<span class="_ _1"></span>ziom <span class="_ _4"></span>segregacji <span class="_ _4"></span>odpadów <span class="_ _3"></span>i <span class="_ _4"></span>problemy <span class="_ _3"></span>z <span class="_ _4"></span>ef<span class="_ _3"></span>ektywnym </div><div class="t m0 x64 h2 y981 ffc fs0 fc0 sc0 ls0 ws0">odzyskiem <span class="_ _3"></span>sprawiają, że <span class="_ _3"></span>zamiast stanowi<span class="_ _3"></span>ć<span class="ff1"> element <span class="_ _3"></span>efektywn<span class="ls23">ej</span> gospodarki <span class="_ _3"></span>o obiegu </span></div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">zamkniętym, tworzywa tra<span class="_ _1"></span>fiają na składowiska. Trwa<span class="_ _b"></span>ł<span class="_ _3"></span>ość t<span class="_ _b"></span>worzyw i namacalność<span class="ff1"> ich </span></div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">obecności <span class="_ _12"> </span>(odpadów <span class="_ _12"> </span>z <span class="_ _12"> </span>tworzyw), <span class="_ _f"> </span>w<span class="_ _3"></span>łączając<span class="ff1"> <span class="_ _f"> </span><span class="ls28">w <span class="_ _a"> </span></span></span>to <span class="_ _f"> </span>problem <span class="_ _12"> </span>zanieczyszczeń </div><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0">mikroplastikami, utrwala ich negatywne <span class="_ _3"></span>postrzeganie, a w konsekwencji negatywne </div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">postrzeganie całej branży. <span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y532 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y533 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y8c6 ff8 fs5 fc2 sc0 ls19 ws0">8.5.<span class="ffe ls0"> <span class="_ _49"> </span><span class="ffa">Systemy zarządzania<span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y517 ffc fs0 fc0 sc0 ls0 ws0">Chcąc <span class="_ _b"></span>d<span class="_ _3"></span>ostarczać <span class="_ _b"></span>Klientom <span class="_ _b"></span>surowce tworzyw <span class="_ _0"></span>sztuczn<span class="_ _3"></span>ych, <span class="_ _0"></span>foli<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _b"></span>opakowania <span class="_ _1"></span>oraz <span class="_ _b"></span>narzędzia pro<span class="_ _1"></span>dukcyjne, <span class="_ _1"></span>musimy <span class="_ _b"></span>dbać </div><div class="t m0 x2 h2 y570 ffc fs0 fc0 sc0 ls0 ws0">nie tylko o powtarzalność, ef<span class="_ _1"></span>ektywność i ciągłe <span class="_ _1"></span>doskonalenie procesów, <span class="_ _1"></span>czy jakość produktów końcowych, <span class="_ _1"></span>ale również </div><div class="t m0 x2 h2 y982 ffc fs0 fc0 sc0 ls0 ws0">o <span class="_ _21"> </span>przełożenie <span class="_ _21"> </span>mechanizmów <span class="_ _1e"> </span>zwi<span class="_ _3"></span>ązanyc<span class="_ _1"></span>h <span class="_ _21"> </span>z <span class="_ _21"> </span>doskonaleniem <span class="_ _1e"> </span>procesów <span class="_ _21"> </span>na <span class="_ _21"> </span>aspekty <span class="_ _1e"> </span>zwi<span class="_ _3"></span>ą<span class="_ _1"></span>zane <span class="_ _1e"> </span>m.in. <span class="_ _21"> </span>z <span class="_ _21"> </span>wpływem <span class="_ _1e"> </span>n<span class="_ _3"></span>a </div><div class="t m0 x2 h2 y22b ffc fs0 fc0 sc0 ls0 ws0">środowisko <span class="_ _b"></span>n<span class="_ _3"></span>aturalne, <span class="_ _b"></span>a <span class="_ _b"></span>także t<span class="_ _1"></span>e <span class="_ _b"></span>zw<span class="_ _3"></span>iązane <span class="_ _b"></span>z <span class="_ _1"></span>bezpieczeństwem <span class="_ _b"></span>oferowanych p<span class="_ _b"></span>rodu<span class="_ _3"></span>któw <span class="_ _0"></span>d<span class="_ _3"></span>la <span class="_ _0"></span>żywn<span class="_ _3"></span>ości, <span class="_ _b"></span>a <span class="_ _b"></span>w konsekwencj<span class="_ _1"></span>i </div><div class="t m0 x2 h2 y983 ffc fs0 fc0 sc0 ls0 ws0">dla zdrowia ludzi. W tym celu wdrożono i certyfikowano Normy ISO 9001:<span class="ff1">2015 oraz ISO 14001:2015, System HACCP wg </span></div><div class="t m0 x2 h2 y984 ff1 fs0 fc0 sc0 ls0 ws0">CAC/RCP1-<span class="ffc">1969 <span class="_ _3"></span>Rev. 4 <span class="_ _3"></span>(2003) oraz <span class="_ _3"></span>BRCGS <span class="_ _3"></span>G<span class="_ _1"></span>lobal <span class="_ _3"></span>Standard Packaging Materials <span class="_ _3"></span>wyd. 6. <span class="_ _3"></span>Wszystkie <span class="_ _3"></span>one składają <span class="_ _3"></span>się na </span></div><div class="t m0 x2 h2 y985 ffc fs0 fc0 sc0 ls0 ws0">Zintegrowany System Zarządzania. Jeżeli chodzi o zaimplementowane systemy zarządzania, to:<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y986 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">ISO <span class="_ _1"></span>9001:2015 Sy<span class="_ _1"></span>stem Zarz<span class="_ _1"></span>ądzania <span class="_ _b"></span>Ja<span class="_ _3"></span>kością<span class="ff1"> <span class="_ _1"></span><span class="ffc">jest <span class="_ _1"></span>międzynarodowym <span class="_ _b"></span>standardem i <span class="_ _b"></span>bardzo ważnym <span class="_ _b"></span>narzędziem dl<span class="_ _1"></span>a </span></span></span></span></div><div class="t m0 x6 h2 y987 ffc fs0 fc0 sc0 ls0 ws0">organizacji. <span class="_ _3"></span>Pomaga <span class="_ _3"></span>nieprzerwanie <span class="_ _3"></span>monitorować <span class="_ _3"></span>jakość <span class="_ _3"></span>i <span class="_ _3"></span>zarządzać ni<span class="_ _3"></span>ą<span class="_ _1"></span> <span class="_ _3"></span>we <span class="_ _3"></span>wszystkich <span class="_ _3"></span>obszarach <span class="_ _3"></span>działalności. <span class="_ _3"></span>Ta<span class="_ _1"></span> </div><div class="t m0 x6 h2 y988 ffc fs0 fc0 sc0 ls0 ws0">najbardziej <span class="_ _3"></span>znana <span class="_ _3"></span>na <span class="_ _3"></span>świecie norma <span class="_ _3"></span>jakości <span class="_ _3"></span>wyznacza <span class="_ _3"></span>sposoby na <span class="_ _3"></span>osiąganie <span class="_ _3"></span>trwałego <span class="_ _4"></span>poziomu wydajn<span class="_ _3"></span>ości i <span class="_ _3"></span>usług </div><div class="t m0 x6 h2 y989 ffc fs0 fc0 sc0 ls0 ws0">oraz tworzy ich kryteria. ISO 9001:2015 wprowadza procesy, które pozwalają poprawia<span class="_ _1"></span>ć każdy zakres działalności.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y98a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">ISO <span class="_ _b"></span>14001:2015 <span class="_ _b"></span>System <span class="_ _b"></span>Z<span class="_ _3"></span>arządzania <span class="_ _0"></span>Środowiskowego<span class="_ _3"></span><span class="ff1"> <span class="_ _0"></span><span class="ffc">to wiodą<span class="_ _1"></span>cy <span class="_ _b"></span>standard <span class="_ _b"></span>dotyczący systemów <span class="_ _0"></span>zarządzania <span class="_ _1"></span>śro-</span></span></span></span></div><div class="t m0 x6 h2 y98b ffc fs0 fc0 sc0 ls0 ws0">dowiskowego. <span class="_ _5"> </span>Fun<span class="_ _3"></span>kcjonuje <span class="_ _5"> </span>w <span class="_ _5"> </span>oparciu<span class="_ _3"></span> <span class="_ _5"> </span>o <span class="_ _5"> </span>międ<span class="_ _3"></span>zynarodowe <span class="_ _5"> </span>standardy <span class="_ _5"> </span>i  stanowi <span class="_ _5"> </span>potwierdzenie <span class="_ _5"> </span>konsekw<span class="_ _3"></span>entnego<span class="_ _b"></span> </div><div class="t m0 x6 h2 y98c ffc fs0 fc0 sc0 ls0 ws0">wdrażania <span class="_ _1"></span>wszystkich <span class="_ _b"></span>elementów <span class="_ _b"></span>zmierzających do <span class="_ _b"></span>maksymalnego <span class="_ _b"></span>ograniczenia ne<span class="_ _b"></span>gat<span class="_ _3"></span>ywnego<span class="_ _1"></span> <span class="_ _b"></span>wpływu or<span class="_ _1"></span>ganiz<span class="_ _3"></span><span class="ff1">acji </span></div><div class="t m0 x6 h2 y98d ffc fs0 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>śr<span class="_ _3"></span>odow<span class="_ _1"></span>isko. <span class="_ _3"></span>Wdrożenie <span class="_ _4"></span>systemu <span class="_ _3"></span>środowiskowego <span class="_ _4"></span>opartego <span class="_ _3"></span>na <span class="_ _3"></span>n<span class="_ _3"></span>ormie<span class="_ _1"></span> <span class="_ _3"></span>ISO <span class="_ _4"></span>14001:2015 <span class="_ _3"></span>to <span class="_ _3"></span>ciągłe <span class="_ _4"></span>doskonalenie<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6 h2 y98e ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _3"></span>poprawa efektów dzi<span class="_ _3"></span>a<span class="_ _1"></span>łalności środowi<span class="_ _3"></span>skowej oraz przygotowanie <span class="_ _3"></span>do reagowania <span class="_ _3"></span>w przypadku <span class="_ _3"></span>zagroże<span class="_ _3"></span><span class="ff1">nia ekolo-</span></div><div class="t m0 x6 h2 y98f ff1 fs0 fc0 sc0 ls0 ws0">gicznego. </div><div class="t m0 x2 h44 y990 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">HACCP wg <span class="_ _3"></span>CAC/RCP1-1969 <span class="_ _3"></span>Rev. 4 <span class="_ _3"></span>(2003).<span class="ff1"> <span class="_ _3"></span>System <span class="_ _3"></span>HACCP (ang. <span class="_ _3"></span>Hazard <span class="_ _3"></span>Analys<span class="_ _1"></span>is <span class="_ _3"></span>and Critical <span class="_ _3"></span>Control <span class="_ _3"></span>Points Sys-</span></span></span></div><div class="t m0 x6 h2 y991 ff1 fs0 fc0 sc0 ls0 ws0">tem) <span class="_ _3"></span><span class="ffc">–</span> <span class="ffc">S<span class="_ _3"></span>ystem Analizy <span class="_ _3"></span>Zagrożeń <span class="_ _3"></span>i Krytycznych <span class="_ _3"></span>Punktów <span class="_ _3"></span>Kontroli <span class="_ _3"></span>to<span class="_ _b"></span> <span class="_ _3"></span>zespół <span class="_ _3"></span>wzajemnie <span class="_ _3"></span>powiązanych ze <span class="_ _3"></span>sobą <span class="_ _3"></span>pro-</span></div><div class="t m0 x6 h2 y992 ffc fs0 fc0 sc0 ls0 ws0">cedur, realizujących jako całość system zarządzania bezpieczeństwem żywności, czyli s<span class="ff1">ystem HACCP. </span></div><div class="t m0 x2 h44 y762 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff8 fc0">BRCGS Global <span class="_ _3"></span>S<span class="_ _1"></span>tandard Packaging Materials wyd. 6. <span class="_ _3"></span>Standard<span class="ff1"> <span class="ffc">w <span class="_ _3"></span>swym zakresie odnosi się nie tylko d<span class="_ _3"></span>o opakowań<span class="_ _1"></span> </span></span></span></span></div><div class="t m0 x6 h2 y993 ffc fs0 fc0 sc0 ls0 ws0">stosowanych <span class="_ _1"></span>w <span class="_ _1"></span>przemyśle <span class="_ _b"></span>spożywczym, <span class="_ _b"></span>ale do <span class="_ _b"></span>wszelkiego rodz<span class="_ _1"></span>aju <span class="_ _1"></span>opakowań <span class="_ _b"></span>w szeroko <span class="_ _b"></span>rozumianym <span class="_ _b"></span>łańcu<span class="_ _3"></span>chu <span class="_ _b"></span>do-</div><div class="t m0 x6 h2 y994 ffc fs0 fc0 sc0 ls0 ws0">staw (opakowania <span class="_ _b"></span>niskiego ryzyka <span class="_ _b"></span>oraz opakowania, dla <span class="_ _b"></span>których poziom <span class="_ _b"></span>ryzyka jest wyższy –<span class="ff1"> op<span class="_ _1"></span>akowania wr<span class="ffc">ażliwe </span></span></div><div class="t m0 x6 h2 y995 ffc fs0 fc0 sc0 ls0 ws0">higienicznie, np.:<span class="_ _1"></span> bezpośredniego kontaktu <span class="_ _1"></span>z produktem spo<span class="_ _1"></span>żywczym, <span class="_ _1"></span>kosmetycznym itd.). Założeniem <span class="_ _1"></span>standardu<span class="_ _1"></span> </div><div class="t m0 x6 h2 y996 ffc fs0 fc0 sc0 ls0 ws0">jest <span class="_ _3"></span>produkcja <span class="_ _3"></span>produktu opakowanioweg<span class="_ _3"></span>o spełniającego <span class="_ _3"></span>kryteria <span class="_ _3"></span>jakoś<span class="_ _1"></span>ciowe <span class="_ _3"></span>(z <span class="_ _3"></span>uwzględnieniem <span class="_ _3"></span>oczekiwań <span class="_ _3"></span>klien-</div><div class="t m0 x6 h2 y997 ffc fs0 fc0 sc0 ls0 ws0">tów) oraz zgodnego z mającymi zastosowanie wymaganiami prawnymi.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf47" class="pf w0 h0"><div class="pc pc47 w0 h0"><img class="bi x8 y481 w16 h71" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">71<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h44 y40 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffa fc0">ISO 22301 <span class="_ _b"></span>Z<span class="_ _3"></span>arządzanie Ci<span class="_ _1"></span>ągłością Działania<span class="ff1"> <span class="ffc">(z ang. Business C<span class="_ _1"></span>ontinuity Management / <span class="_ _1"></span>BCM) to <span class="_ _1"></span>całościowy proces </span></span></span></span></div><div class="t m0 x6 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">podejmowany przez organizacje w celu zapewnienia (klientów, dostawców, interesariuszy i pracowników), że pro-</div><div class="t m0 x6 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">cesy <span class="_ _3"></span>biznesowe będą <span class="_ _3"></span>kontyn<span class="_ _1"></span>uowane w <span class="_ _3"></span>przypadku wystąpienia <span class="_ _3"></span>sytuacji katastroficzne<span class="_ _3"></span><span class="ff1">j, kryzysowej <span class="_ _3"></span>lub awaryjnej. </span></div><div class="t m0 x6 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ramach <span class="_ _3"></span>Zarządzani<span class="_ _3"></span>a C<span class="_ _3"></span>iągłoś<span class="_ _b"></span>ci<span class="_ _3"></span>ą <span class="_ _3"></span>Działania<span class="ff1">, <span class="_ _3"></span></span>podejmuje <span class="_ _4"></span>się <span class="_ _3"></span>szereg <span class="_ _3"></span>czynności <span class="_ _3"></span>związanych <span class="_ _3"></span>z <span class="_ _3"></span>analizą, <span class="_ _3"></span>planowaniem, </div><div class="t m0 x6 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">monitorowaniem i postępo<span class="_ _1"></span>waniem w raz<span class="_ _1"></span>ie wystąpienia <span class="_ _1"></span>sytuacji <span class="_ _b"></span>kr<span class="_ _3"></span>yzysowej (<span class="_ _1"></span>czyli nagłego, niespodziewanego <span class="_ _1"></span>zda-</div><div class="t m0 x6 h2 y217 ff1 fs0 fc0 sc0 ls0 ws0">rzenia, <span class="ffc">mogącego negatywnie wpływać na prowadzoną działalność).</span> </div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">Aktualne <span class="_ _4"></span>potwierdzenia <span class="_ _4"></span>certyfikatów, <span class="_ _4"></span>poświadczających <span class="_ _4"></span>zgodność <span class="_ _4"></span>z <span class="_ _22"></span>poszczególnymi <span class="_ _4"></span>systemami <span class="_ _4"></span>zarządzania <span class="_ _4"></span>można </div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">znaleźć na: http://www.kgl.pl/kgl/pl/o<span class="ff1">-nas/jakosc.html.  </span></div><div class="t m0 x2 h2 y41f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span><span class="ffc">trwały <span class="_ _3"></span>prace <span class="_ _3"></span>nad <span class="_ _3"></span>wdrożeniem <span class="_ _3"></span>Normy <span class="_ _3"></span>ISO <span class="_ _3"></span>22301 <span class="_ _3"></span>Zarządzanie <span class="_ _3"></span>Ciągłością <span class="_ _3"></span>Działania. <span class="_ _3"></span>Na <span class="_ _3"></span>koniec <span class="_ _4"></span></span>roku <span class="_ _3"></span>sprawoz-</div><div class="t m0 x2 h2 y346 ff1 fs0 fc0 sc0 ls0 ws0">dawczego, <span class="ffc">wymagania normy były już praktycznie wdrożone,</span> <span class="ffc">a po dacie bilansowej trwało jeszcze opracowywanie pla-</span></div><div class="t m0 x2 h2 y83 ffc fs0 fc0 sc0 ls0 ws0">nów ciągłości działania. Spółka nie planuje w chwili obecnej prz<span class="_ _1"></span>eprowadzać certyfikacji w/w normy.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y6e8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y109 ff8 fs5 fc2 sc0 ls0 ws0">8.6.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">Zarządzenie kwestiami ESG<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y310 ffc fs0 fc0 sc0 ls0 ws0">Dotychczas, <span class="_ _3"></span>tj. do <span class="_ _3"></span>końca 2023 <span class="_ _3"></span>roku, za <span class="_ _3"></span>koordynowanie <span class="_ _3"></span>zarządz<span class="_ _1"></span>ania <span class="_ _3"></span>kwestiami ESG <span class="_ _3"></span>odpowiedzi<span class="_ _1"></span>alne <span class="_ _3"></span>było Biuro <span class="_ _3"></span>Zarządu <span class="ff1"> </span></div><div class="t m0 x2 h2 y87 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _22"> </span>Relacji <span class="_ _5"> </span>Inwestorskich, <span class="_ _22"> </span>podległe <span class="_ _22"> </span>bezpośredni<span class="_ _3"></span>o <span class="_ _22"></span>Zarządowi <span class="_ _22"></span>Spółki. <span class="_ _22"></span>Jednocześnie<span class="_ _3"></span><span class="ff1">, <span class="_ _22"> </span></span>poszczególne <span class="_ _22"> </span>kwes<span class="_ _3"></span>tie <span class="_ _4"></span>wpisujące <span class="_ _5"> </span>się <span class="ff1"> </span></div><div class="t m0 x2 h2 y311 ffc fs0 fc0 sc0 ls0 ws0">w ESG (np. ochrona środowiska, BHP<span class="ff1">), </span>zarządzane były przez poszczególne jednostki biznesowe. <span class="ff1"> </span></div><div class="t m0 x2 h2 y167 ffc fs0 fc0 sc0 ls0 ws0">W drugiej połowie<span class="_ _1"></span> 2023 roku, <span class="_ _b"></span>w<span class="_ _3"></span>raz <span class="_ _b"></span>z rozpoczęciem prac nad St<span class="_ _1"></span>rategią ESG, <span class="_ _b"></span>r<span class="_ _3"></span>ozpoczął <span class="_ _1"></span>się proces <span class="_ _1"></span>prowadzący do <span class="_ _1"></span>forma-</div><div class="t m0 x2 h2 y168 ffc fs0 fc0 sc0 ls0 ws0">lizacji <span class="_ _4"></span>struktury <span class="_ _3"></span>zarządzania <span class="_ _3"></span>aspektami <span class="_ _4"></span>ESG, <span class="_ _3"></span>tj. <span class="_ _4"></span>na <span class="_ _3"></span>początkowym <span class="_ _4"></span>etapie <span class="_ _3"></span>prac<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>osoby <span class="_ _4"></span>odpowiedzialne <span class="_ _4"></span>za <span class="_ _3"></span>poszczególne </div><div class="t m0 x2 h2 y169 ffc fs0 fc0 sc0 ls0 ws0">obszary <span class="_ _5"> </span>biznesowe <span class="_ _5"> </span>istotne <span class="_ _5"> </span>z <span class="_ _5"> </span>punktu <span class="_ _5"> </span>widzenia <span class="_ _5"> </span>ES<span class="_ _3"></span>G, <span class="_ _22"> </span>Zarząd, <span class="_ _5"> </span>a <span class="_ _5"> </span>także  <span class="ff1">P</span>rzewodniczący <span class="_ _5"> </span>Rady <span class="_ _5"> </span>Nadzorczej<span class="_ _3"></span><span class="ff1">, <span class="_ _22"></span></span>wzięli <span class="_ _5"> </span>udział <span class="ff1"> </span></div><div class="t m0 x2 h2 y16a ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>wewnętrznym <span class="_ _3"></span>szkoleniu <span class="_ _4"></span>z <span class="_ _3"></span>zakresu <span class="_ _3"></span>tej <span class="_ _3"></span>tematyki. <span class="_ _3"></span>Przez <span class="_ _4"></span>drugą <span class="_ _3"></span>połowę<span class="ff1"> <span class="_ _4"></span>roku, <span class="_ _3"></span></span>poszczególne <span class="_ _3"></span>osoby <span class="_ _3"></span>brały <span class="_ _3"></span>również<span class="_ _3"></span> <span class="_ _3"></span>udział<span class="_ _1"></span> <span class="ff1"> </span></div><div class="t m0 x2 h2 y16b ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>sz<span class="_ _3"></span>kole<span class="_ _1"></span>niach <span class="_ _4"></span>zew<span class="_ _3"></span>nętrznyc<span class="_ _1"></span>h, <span class="_ _4"></span>jednocześnie <span class="_ _22"></span>indywidualnie <span class="_ _4"></span>spot<span class="_ _3"></span>ykając <span class="_ _4"></span>się <span class="_ _22"></span>i <span class="_ _4"></span>konsultując <span class="_ _22"></span>poszczególne <span class="_ _22"></span>etapy <span class="_ _4"></span>prac <span class="_ _4"></span>n<span class="_ _3"></span>ad </div><div class="t m0 x2 h2 y16c ff1 fs0 fc0 sc0 ls0 ws0">S<span class="ffc">trategią ESG, <span class="_ _3"></span>aż do wypracowania <span class="_ _3"></span>jej finalnej wersji<span class="_ _3"></span></span><span class="ls2a">. </span>Strategia <span class="ffc">Zrówn<span class="_ _3"></span>oważonego Rozwoju</span> KGL <span class="_ _3"></span>S.A. <span class="ffc">„Tworzymy </span>czyste </div><div class="t m0 x2 h2 y16d ff1 fs0 fc0 sc0 ls0 ws0">j<span class="ffc">utro” na lata 2024–2030, została przyjęta uchwałą przez Zarząd </span>Emitenta w dn. 29 stycznia 2024 r. </div><div class="t m0 x2 h2 y3fe ffc fs0 fc0 sc0 ls0 ws0">Już po dacie bilansowej, tj. z początkiem<span class="ff1"> 2024 <span class="ls30">r.</span></span>, formalnie powołana została do życia Rada ESG,<span class="_ _1"></span> w której skład weszli:<span class="ff1"> </span></div><div class="t m0 x2 h44 y263 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Przewodniczący i Członek Rady Nadzorczej,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y89a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Członkowie Zarządu,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y265 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">menedżerowie (dyrektorzy lub kierownicy) biur i działów odpowiedzialnych za kwestie istotne<span class="_ _b"></span> <span class="_ _3"></span>dla ESG,<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y998 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">doradca zewnętrzny.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y267 ffc fs0 fc0 sc0 ls0 ws0">Rada ESG <span class="_ _3"></span>ma być platformą, umożli<span class="_ _3"></span>wiającą dokonywanie cyklicznych <span class="_ _3"></span>prze<span class="_ _1"></span>glądów wyników <span class="_ _3"></span>ES<span class="_ _1"></span>G i <span class="_ _3"></span>stopnia realizacji ce-</div><div class="t m0 x2 h2 ye9 ffc fs0 fc0 sc0 ls0 ws0">lów <span class="_ _22"></span>ESG, <span class="_ _22"> </span>omawianie <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>interdyscyplinarnym <span class="_ _22"></span>gronie <span class="_ _22"></span>ewentualnych <span class="_ _22"></span>wyzwań <span class="_ _22"></span>związanych <span class="_ _4"></span>z <span class="_ _22"> </span>poszczególnymi <span class="_ _22"> </span>aspektami </div><div class="t m0 x2 h2 y268 ffc fs0 fc0 sc0 ls0 ws0">ESG, <span class="_ _3"></span>a także <span class="_ _3"></span>monitorowanie sprawozdawcz<span class="_ _3"></span>ośc<span class="_ _1"></span>i <span class="_ _3"></span>publicznej w zakresi<span class="_ _3"></span>e ESG. Odpowiedzialność <span class="_ _3"></span>na poziomie <span class="_ _3"></span>strategicz-</div><div class="t m0 x2 h2 y8a4 ffc fs0 fc0 sc0 ls0 ws0">nym <span class="_ _b"></span>za ESG <span class="_ _b"></span>znalazł<span class="_ _3"></span>a <span class="_ _b"></span>się <span class="_ _b"></span>f<span class="_ _3"></span>ormaln<span class="_ _1"></span>ie <span class="_ _1"></span>w <span class="_ _1"></span>zakresie <span class="_ _b"></span>obowiązk<span class="_ _3"></span>ów <span class="_ _b"></span>Prezesa <span class="_ _b"></span>Zarządu<span class="_ _3"></span>, <span class="_ _b"></span>a <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _b"></span>poziomie <span class="_ _1"></span>operacyjnym <span class="_ _b"></span>ESG zarządzane </div><div class="t m0 x2 h2 y916 ffc fs0 fc0 sc0 ls0 ws0">będzie dalej przez Biuro Zarządu i Relacji Inwestorskich. Co ró<span class="_ _b"></span>wn<span class="_ _3"></span>ie waż<span class="ff1">ne, kluczowe cele wskazane w strategii ESG zo-</span></div><div class="t m0 x2 h2 y3e7 ffc fs0 fc0 sc0 ls0 ws0">stały wpisane <span class="_ _b"></span>w cele <span class="_ _1"></span>premiowe <span class="_ _b"></span>poszczególnych Członków <span class="_ _1"></span>Zarządu <span class="_ _b"></span>obowiązujące dla <span class="_ _1"></span>2024 rok<span class="_ _b"></span>u, tj. <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>Poli<span class="_ _3"></span>tykę<span class="_ _1"></span> Wynag<span class="_ _1"></span>ro-</div><div class="t m0 x2 h2 y3b6 ffc fs0 fc0 sc0 ls0 ws0">dzeń <span class="_ _4"></span>na <span class="_ _4"></span>lata <span class="_ _4"></span>202<span class="ff1">3-2027 <span class="_ _4"></span></span>przyjętą <span class="_ _4"></span>przez<span class="ff1"> <span class="_ _4"></span>Nadzwyczajne <span class="_ _4"></span>Walne <span class="_ _4"></span>Zgromadzenie <span class="_ _4"></span>Akcjonariuszy <span class="_ _4"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>w <span class="_ _4"></span>dn. <span class="_ _4"></span>15 <span class="_ _3"></span>gr<span class="_ _3"></span>udnia </span></div><div class="t m0 x2 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0">2023 r.  </div><div class="t m0 x2 h2 y14a ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie, do okresowego przeglądu działalności Spółki w zakresie ESG zobowiązała się Ra<span class="_ _b"></span>d<span class="_ _3"></span>a Nadzorcza. <span class="ff1"> </span></div><div class="t m0 x2 h2 y363 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y333 ff8 fs5 fc2 sc0 ls0 ws0">8.7.<span class="ffe"> <span class="_ _a"> </span><span class="ffa">S<span class="_ _3"></span>trategia ESG „Tworzymy czyste jut<span class="_ _3"></span>ro”</span></span> </div><div class="t m0 x2 h2 y270 ffc fs0 fc0 sc0 ls0 ws0">Prace <span class="_ _22"></span>nad <span class="_ _4"></span>S<span class="_ _3"></span>trategią <span class="_ _4"></span>ESG <span class="_ _4"></span>„Tworzymy <span class="_ _22"></span>czyste <span class="_ _22"> </span>jutro” <span class="_ _22"></span>rozpoczęły <span class="_ _22"></span>się <span class="_ _22"> </span>od <span class="_ _22"></span>warsztatu <span class="_ _22"></span>szkoleniowego <span class="_ _4"></span>na <span class="_ _22"> </span>początku <span class="_ _22"></span>sierpnia </div><div class="t m0 x2 h2 y271 ffc fs0 fc0 sc0 ls0 ws0">2023 <span class="_ _3"></span>roku <span class="_ _3"></span>i <span class="_ _3"></span>towarzyszył <span class="_ _3"></span>im <span class="_ _3"></span>szereg <span class="_ _3"></span>spotkań <span class="_ _3"></span>z <span class="_ _4"></span>osobami <span class="_ _3"></span>odpowiedzialnymi <span class="_ _3"></span>za <span class="_ _3"></span>poszczególne <span class="_ _3"></span>obszary <span class="_ _3"></span>biznesowe, <span class="_ _3"></span>istotne <span class="ff1"> </span></div><div class="t m0 x2 h2 y272 ffc fs0 fc0 sc0 ls0 ws0">z punktu <span class="_ _b"></span>widzenia <span class="_ _1"></span>zarządzania <span class="_ _1"></span>ESG. <span class="_ _1"></span>Również <span class="ff1">ostateczna, <span class="_ _b"></span>robocza wersja <span class="_ _b"></span>S<span class="ffc">trategii została <span class="_ _b"></span>pod koniec <span class="_ _b"></span>2023 r<span class="ff1">. <span class="_ _1"></span><span class="ffc">omówiona <span class="ff1"> </span></span></span></span></span></div><div class="t m0 x2 h2 y273 ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _3"></span>sk<span class="_ _3"></span>o<span class="_ _b"></span>r<span class="_ _3"></span>ygowana <span class="_ _3"></span>na <span class="_ _3"></span>spotkaniu <span class="_ _3"></span>warsztatowym, <span class="_ _3"></span>w <span class="_ _4"></span>którym <span class="_ _3"></span>obok <span class="_ _4"></span>m<span class="_ _1"></span>enedżerów <span class="_ _3"></span>odpowiedzianych <span class="_ _3"></span>za <span class="_ _4"></span>poszczególne <span class="_ _3"></span>obszary, </div><div class="t m0 x2 h2 y274 ffc fs0 fc0 sc0 ls0 ws0">udział <span class="_ _5"> </span>wzięli <span class="_ _22"> </span>cz<span class="_ _3"></span>ło<span class="_ _1"></span>nkowie <span class="_ _5"> </span>Zarządu <span class="_ _22"> </span>oraz<span class="_ _3"></span> <span class="_ _22"> </span>Przewodniczący <span class="_ _22"> </span>Rady <span class="_ _5"> </span>Nadzorcz<span class="_ _3"></span>e<span class="_ _1"></span>j.  Końcowa<span class="ff1"> <span class="_ _22"></span>wersja <span class="_ _5"> </span>Strategii <span class="_ _5"> </span></span>została <span class="_ _22"> </span>przyjęta </div><div class="t m0 x2 h2 y275 ffc fs0 fc0 sc0 ls0 ws0">uchwałą <span class="_ _3"></span>Zarządu <span class="_ _4"></span><span class="ff1">w <span class="_ _3"></span>dn. <span class="_ _3"></span>29 <span class="_ _4"></span>stycznia <span class="_ _3"></span>2024 <span class="_ _3"></span>r<span class="_ _3"></span>.</span>,<span class="_ _1"></span> <span class="_ _3"></span>a <span class="_ _4"></span>następnie <span class="_ _3"></span>omówiona <span class="_ _3"></span><span class="ff1">i <span class="_ _4"></span>pozytywnie <span class="_ _3"></span>zaopiniowana <span class="_ _3"></span>przez <span class="_ _4"></span>Rad</span>ę<span class="ff1"> <span class="_ _3"></span>Nadzorcz</span><span class="ls44">ą </span></div><div class="t m0 x2 h2 y276 ff1 fs0 fc0 sc0 ls0 ws0">Emitenta <span class="ffc">(również w styczniu 2024 r</span>.<span class="ls1d">).</span> </div><div class="t m0 x2 h2 y77a ffc fs0 fc0 sc0 ls0 ws0">Przyjęta Strategia ESG „Tworzymy czyste jutro” obejmuje lata 2024<span class="_ _3"></span><span class="ff1">-</span>2030. Wskazano w niej siedem kluczowych celów </div><div class="t m0 x2 h2 y77b ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. w obszarze zrównoważonego rozwoju –<span class="ff1"> </span>są to:<span class="ff1"> </span></div><div class="t m0 x2 he y416 ff8 fs0 fc3 sc0 ls0 ws0">Cel 1:<span class="ff1 fc0">  <span class="_ _26"> </span><span class="ffc">Tworzymy czyste jutro, wspierając zamknięty obieg (GOZ) tworzyw sztucznych w przemyśle opakowaniowym.<span class="_ _3"></span></span> </span></div><div class="t m0 x2 he y999 ff8 fs0 fc3 sc0 ls0 ws0">Cel 2: <span class="_ _17"> </span> <span class="ffc fc0">Tworzymy czyste jutro, znacząco obniżając ślad węglowy prowadzonej działalności.<span class="ff1"> </span></span></div><div class="t m0 x2 he y99a ff8 fs0 fc3 sc0 ls0 ws0">Cel 3:  <span class="_ _21"> </span><span class="ffc fc0">Tworzymy czyste jutro, ograniczając emisje do środowiska.<span class="ff1"> </span></span></div></div></div><div class="pi"></div></div>
<div id="pf48" class="pf w0 h0"><div class="pc pc48 w0 h0"><img class="bi x8 y99b w16 hdf" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">72<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y40 ff8 fs0 fc3 sc0 ls0 ws0">Cel 4:  <span class="_ _21"> </span><span class="ffc fc0">Tworzymy czyste jutro, zapewniając możliwość bezpiecznego d<span class="_ _1"></span>la konsumenta przechowywania produktów </span></div><div class="t m0 x86 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">spożywczych, ograniczając skalę marnowania żywności.<span class="ff1"> </span></div><div class="t m0 x2 he y1de ff8 fs0 fc3 sc0 ls0 ws0">Cel 5:  <span class="_ _21"> </span><span class="ffc fc0">Tworzymy czyste j<span class="_ _3"></span>utro,<span class="_ _1"></span> dbając jednocześnie o bezpieczeństwo i zdrowie pracowników w miejs<span class="_ _1"></span>cu pracy.<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 he y3a0 ff8 fs0 fc3 sc0 ls0 ws0">Cel 6:  <span class="_ _1e"> </span><span class="ff1 fc0">Tworzymy czyste j<span class="_ _3"></span>utro,<span class="_ _1"></span> zapewni<span class="ffc">ając </span>przejrzyste i sprawiedliwe zasady zatrudnienia. </span></div><div class="t m0 x2 he y4dd ff8 fs0 fc3 sc0 ls0 ws0">Cel 7:  <span class="_ _21"> </span><span class="ffc fc0">Tworzymy czyste jutro, będąc dobrym sąsiadem społeczności lokalnej.<span class="ff1"> </span></span></div><div class="t m0 x2 h2 y4de ffc fs0 fc0 sc0 ls0 ws0">Poszczególnym <span class="_ _4"></span>celom <span class="_ _3"></span>przypisano <span class="_ _4"></span>mierniki <span class="_ _4"></span>(KPIs) <span class="_ _4"></span>oraz <span class="_ _4"></span>oczekiwane <span class="_ _3"></span>wartości, <span class="_ _4"></span>jakie <span class="_ _4"></span>powinny <span class="_ _4"></span>one <span class="_ _3"></span>osiągnąć <span class="_ _4"></span>w <span class="_ _4"></span>kolejnych </div><div class="t m0 x2 h2 y1e2 ffc fs0 fc0 sc0 ls0 ws0">latach (aż <span class="_ _b"></span>do 2030 r.).<span class="_ _1"></span> Jednocześnie<span class="ff1">, <span class="_ _1"></span><span class="ffc">powyższym <span class="_ _1"></span>celom przypisano <span class="_ _b"></span>dzi<span class="_ _3"></span>ałania <span class="_ _b"></span>(np. projekty) <span class="_ _b"></span>lub cele niższego <span class="_ _b"></span>r<span class="_ _3"></span>zędu, <span class="_ _b"></span>rów-</span></span></div><div class="t m0 x2 h2 y345 ffc fs0 fc0 sc0 ls0 ws0">nież ze wskazaniem mierników, ich oczekiwanych wartości lub kamieni milowych.<span class="ff1"> </span></div><div class="t m0 x2 h2 y1e4 ff1 fs0 fc0 sc0 ls0 ws0">Co istotne, <span class="ffc">najważniejsze cele zapisane w </span>S<span class="ffc">trategii zostały przeniesione do celów premiowych </span>C<span class="ffc">zł<span class="_ _3"></span>onków<span class="_ _1"></span> <span class="ff1">Z</span>arządu.<span class="ff1"> </span></span></div><div class="t m0 x2 h2 y30c ffc fs0 fc0 sc0 ls0 ws0">Dokument <span class="_ _21"> </span>prezentujący <span class="_ _21"> </span>Str<span class="_ _3"></span>at<span class="_ _1"></span>egię <span class="_ _21"> </span>ESG <span class="_ _23"> </span>„Tworzymy <span class="_ _21"> </span>czyste <span class="_ _21"> </span>jutro” <span class="_ _23"> </span>został <span class="_ _21"> </span>upubliczniony <span class="_ _21"> </span>i <span class="_ _23"> </span>znajduje <span class="_ _21"> </span>się <span class="_ _21"> </span>na <span class="_ _21"> </span>st<span class="_ _3"></span>ronie<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y4df ffc fs0 fc0 sc0 ls0 ws0">internetowej <span class="_ _25"> </span>Spółki <span class="_ _25"> </span>pod <span class="_ _25"> </span>adresem:<span class="ff1"> <span class="_ _25"> </span>https://kgl.pl/kgl/images/2023/czyste_jutro/Strategia_Zrownowazonego_Ro<span class="ls5">z-</span></span></div><div class="t m0 x2 he0 y4f ff1 fs0 fc0 sc0 ls0 ws0">woju_KGL_SA.pdf <span class="ff1f fs6"> </span></div><div class="t m0 x2 h2 y925 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y87 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y99c ff8 fs5 fc2 sc0 ls19 ws0">8.8.<span class="ffe ls0"> <span class="_ _a"> </span><span class="ffa">Klu<span class="_ _1"></span>czowe niefina<span class="_ _3"></span>nsowe wskaźniki efektywności <span class="_ _3"></span>związane z działalnością <span class="_ _3"></span><span class="ff8 fc3">s<span class="ffa">półki KGL<span class="_ _3"></span></span><span class="fc2"> </span></span></span></span></div><div class="t m0 x2 h2 y55 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>oświadczeniu <span class="_ _3"></span>na temat <span class="_ _3"></span>danych <span class="_ _3"></span>niefinansowych zaprezentowano <span class="_ _3"></span>wskaźniki <span class="_ _3"></span>odnoszące się <span class="_ _3"></span>do <span class="_ _3"></span>zatrudnienia, <span class="_ _3"></span>bezpie-</div><div class="t m0 x2 h2 y8bf ffc fs0 fc0 sc0 ls0 ws0">czeństwa i <span class="_ _b"></span>hi<span class="_ _3"></span>g<span class="_ _1"></span>ieny pracy <span class="_ _b"></span>(BHP), wpływu na <span class="_ _b"></span>środowisko naturaln<span class="_ _1"></span>e, zaangażowania <span class="_ _b"></span>społecznego, przeciwdziałania korup-</div><div class="t m0 x2 h2 y99d ffc fs0 fc0 sc0 ls0 ws0">cji i poszanowania praw człowieka.<span class="ff1"> </span></div><div class="t m0 x2 h2 y6ac ff1 fs0 fc0 sc0 ls0 ws0">Jednocze<span class="ffc">śnie</span> <span class="_ _3"></span><span class="ffc">jednak, <span class="_ _3"></span>szereg <span class="_ _3"></span>informacji <span class="_ _3"></span>odnoszących <span class="_ _3"></span>się <span class="_ _3"></span>do <span class="_ _3"></span>skali <span class="_ _3"></span>prowadzonej <span class="_ _3"></span>działalności, <span class="_ _3"></span>jej <span class="_ _3"></span>charakteru,<span class="_ _1"></span> <span class="_ _3"></span>obsługiwa-</span></div><div class="t m0 x2 h2 y92a ffc fs0 fc0 sc0 ls0 ws0">nych <span class="_ _3"></span>rynków oraz <span class="_ _3"></span>takich, które <span class="_ _3"></span>umożliwią <span class="_ _3"></span>oc<span class="_ _1"></span>enę <span class="_ _3"></span>efektywności zarządzania <span class="_ _3"></span>bieżącą działalności <span class="_ _3"></span>Spółki, w <span class="_ _3"></span>tym m.in. <span class="_ _3"></span>na </div><div class="t m0 x2 h2 y99e ff1 fs0 fc0 sc0 ls0 ws0">temat struktury: </div><div class="t m0 x2 h44 y494 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">dystrybuowanych tworzyw sztucznych, </span></span></div><div class="t m0 x2 h44 y99f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">zużycia folii,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y516 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">sektorów,<span class="ff1"> </span>dla których KGL produkuje opakowania,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y9a0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wielkości i zdolności wytwórczej infrastruktury produkcyjnej,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y9a1 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="ffc">znaleźć można w rozdziale „Podstawowe informacje o działalności KGL S.A.” w ramach<span class="_ _1"></span> niniejszego sprawozdania.<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x2 h2 y9a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y681 ff8 fs5 fc2 sc0 ls0 ws0">8.9.<span class="ffe"> <span class="_ _12"> </span></span>KGL S<span class="_ _3"></span>.A. a ludzie  </div><div class="t m0 x28 hf y9a4 ff8 fs0 fc2 sc0 ls0 ws0">8.9.1.<span class="ffe"> <span class="_ _2a"> </span></span>Struktura zatrudnienia, rekruta<span class="_ _1"></span>cja oraz organizacja i warunki pracy </div><div class="t m0 x2 h2 y9a5 ffc fs0 fc0 sc0 ls0 ws0">Aspekty <span class="_ _b"></span>zw<span class="_ _3"></span>ią<span class="_ _1"></span>zane <span class="_ _1"></span>z <span class="_ _b"></span>zarządzaniem <span class="_ _b"></span>pracowni<span class="_ _3"></span>kami, <span class="_ _b"></span>a <span class="_ _b"></span>w <span class="_ _b"></span>tym z <span class="_ _b"></span>zapewnieniem <span class="_ _b"></span>przejrzystych i<span class="_ _1"></span> <span class="ff1">sprawiedliwych <span class="_ _b"></span>zasad <span class="_ _1"></span>zatrud-</span></div><div class="t m0 x2 h2 y9a6 ff1 fs0 fc0 sc0 ls0 ws0">nienia, <span class="ffc">stanowią <span class="_ _b"></span>jed<span class="_ _3"></span>e<span class="_ _1"></span>n z <span class="_ _b"></span>f<span class="_ _3"></span>unda<span class="_ _b"></span>mentów przyjętej Strategii <span class="_ _b"></span>ES<span class="_ _3"></span>G <span class="_ _b"></span>„Tworzymy czyste <span class="_ _b"></span>jutr<span class="_ _3"></span>o”. <span class="_ _b"></span>Jednocześn<span class="_ _3"></span>ie<span class="ff1">, </span>zasady <span class="_ _1"></span>te muszą<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y772 ffc fs0 fc0 sc0 ls0 ws0">też zapewni<span class="_ _3"></span>ać Spółce ciągłość działania, <span class="_ _3"></span>która nie byłaby <span class="_ _3"></span>zagwarantowana, gdyby oferowane waru<span class="_ _3"></span>nki zatrudnienia nie </div><div class="t m0 x2 h2 y6a ffc fs0 fc0 sc0 ls0 ws0">pozwalały <span class="_ _3"></span>na znalezienie <span class="_ _3"></span>pracowników. Celem <span class="_ _3"></span>nadrzędnym polityki <span class="_ _3"></span>zatrudnienia KGL<span class="_ _3"></span> S.A. <span class="_ _3"></span>jest bowiem <span class="_ _3"></span>zabezpieczenie </div><div class="t m0 x2 h2 y9a7 ff1 fs0 fc0 sc0 ls0 ws0">kadry o odp<span class="ffc">owiedni<span class="_ _1"></span>ch kwalifikacjach, tj. <span class="_ _b"></span>zagwarantowanie możliwie pełnej <span class="_ _b"></span>obsady stanowisk pracy,<span class="_ _1"></span> zarówno stanowisk<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y9a8 ffc fs0 fc0 sc0 ls0 ws0">niewymagających rzadkich kwalifikacji, jak <span class="_ _1"></span>i tych, na których <span class="_ _1"></span>potrzebne są szc<span class="_ _1"></span>zególne kompetencje. Może <span class="_ _1"></span>być to osią-</div><div class="t m0 x2 h2 y9a9 ffc fs0 fc0 sc0 ls0 ws0">gnięte poprzez oferowanie <span class="_ _1"></span>zatrudnionym takich warunków pra<span class="_ _b"></span>cy, które zachęcą ich do długof<span class="_ _1"></span>alowego związania się ze<span class="_ _b"></span> </div><div class="t m0 x2 h2 y14f ffc fs0 fc0 sc0 ls0 ws0">Spółką. Jednocześnie<span class="_ _3"></span><span class="ff1">, </span>zapewnienie obsady n<span class="_ _3"></span>a stanowiskach wymagających n<span class="_ _3"></span>iskich kwalifikacji i cech<span class="_ _3"></span>ujących się wyż-</div><div class="t m0 x2 h2 y429 ffc fs0 fc0 sc0 ls0 ws0">szą rotacją, może <span class="_ _1"></span>być osiągnięte <span class="_ _1"></span>poprzez zapewnienie efektyw<span class="_ _1"></span>nego wdrażania do pracy <span class="_ _b"></span>n<span class="_ _3"></span>owoz<span class="_ _1"></span>atrudnionych, tj. umoż-</div><div class="t m0 x2 h2 y295 ffc fs0 fc0 sc0 ls0 ws0">liwiającego uzyskanie przez nich pełnej efektywności pracy w możliwie krótkim czasie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">Rok <span class="_ _4"></span>2023 <span class="_ _4"></span>u<span class="_ _3"></span>pły<span class="_ _1"></span>nął <span class="_ _4"></span>w <span class="_ _4"></span><span class="ff1">S</span>półce <span class="_ _22"></span>pod <span class="_ _4"></span>znakiem <span class="_ _4"></span>st<span class="_ _3"></span>abi<span class="_ _1"></span>lizacji <span class="_ _4"></span>struktury <span class="_ _4"></span>zatrudnienia, <span class="_ _4"></span>a <span class="_ _4"></span>więc <span class="_ _22"></span>nie <span class="_ _4"></span>powołano <span class="_ _4"></span>nowych <span class="_ _4"></span>projektów, </div><div class="t m0 x2 h2 y20a ffc fs0 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>istotnie <span class="_ _3"></span>zmieniałyby <span class="_ _3"></span>liczbę <span class="_ _3"></span>zatrudnionych. <span class="_ _3"></span>To <span class="_ _3"></span>umożliwiło <span class="_ _3"></span>skupienie <span class="_ _3"></span>działań <span class="_ _3"></span>na <span class="_ _3"></span>jakościowym <span class="_ _3"></span>uzupełnianiu <span class="_ _3"></span>bieżą-</div><div class="t m0 x2 h2 y9aa ffc fs0 fc0 sc0 ls0 ws0">cych <span class="_ _5"> </span>potrzeb <span class="_ _5"> </span>kad<span class="_ _3"></span>rowyc<span class="_ _1"></span>h. <span class="_ _5"> </span>Jak <span class="_ _5"> </span>już <span class="_ _33"> </span>wspomniano<span class="ff1">, <span class="_ _33"> </span>kluczowe <span class="_ _5"> </span>wyzwania  S</span>półk<span class="_ _1"></span>i <span class="_ _5"> </span>w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>zat<span class="_ _3"></span>r<span class="_ _1"></span>udnienia <span class="_ _5"> </span>dotyczył<span class="_ _3"></span><span class="ff1">y <span class="_ _22"> </span>pracy  </span></div><div class="t m0 x2 h2 y77c ffc fs0 fc0 sc0 ls0 ws0">w obszarze produkcji oraz wysoko wykwalifikowanych praco<span class="_ _1"></span>wników technicznych. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y9ab ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>odnotowała <span class="_ _b"></span>trudności w <span class="_ _0"></span>utrzymaniu<span class="_ _3"></span> <span class="_ _0"></span>i dostępie <span class="_ _b"></span>do <span class="_ _1"></span>pracowników <span class="_ _b"></span>fizycznych <span class="_ _1"></span>najniższych <span class="_ _b"></span>szczebli w <span class="_ _b"></span>obszarze <span class="_ _b"></span>pro-</div><div class="t m0 x2 h2 y9ac ffc fs0 fc0 sc0 ls0 ws0">dukcji. W związku z powyższym, po analizie możliwości pozyskania nowych pracowników na rynkach lokalnych, <span class="_ _3"></span>Spółka<span class="ff1"> </span></div><div class="t m0 x2 h2 y9ad ff1 fs0 fc0 sc0 ls0 ws0">rozpocz<span class="ffc">ęła <span class="_ _3"></span>nowy <span class="_ _3"></span>r<span class="_ _3"></span>oz<span class="_ _1"></span>dział, <span class="_ _3"></span>jeśli <span class="_ _3"></span>chodzi <span class="_ _3"></span>o <span class="_ _3"></span>zarządzanie <span class="_ _3"></span>zasobami <span class="_ _3"></span>ludzkimi, <span class="_ _3"></span>d<span class="_ _3"></span>ecydując <span class="_ _3"></span>się <span class="_ _3"></span>na <span class="_ _3"></span>wsparcie <span class="_ _3"></span>pracowników <span class="_ _3"></span>wła-</span></div><div class="t m0 x2 h2 y9ae ffc fs0 fc0 sc0 ls0 ws0">snych, outsourcingiem w zak<span class="_ _3"></span>resie usług pracowników z Azji. W tym celu<span class="_ _3"></span><span class="ff1">, Emitent </span>n<span class="_ _3"></span>aw<span class="_ _1"></span>iązał współpracę z <span class="_ _3"></span>wyspecjalizo-</div><div class="t m0 x2 h2 yfd ffc fs0 fc0 sc0 ls0 ws0">waną <span class="_ _b"></span>agencją <span class="_ _b"></span>zatrudniając<span class="_ _3"></span>ą<span class="ff1"> <span class="_ _0"></span><span class="ffc">pracowników <span class="_ _b"></span>z Fi<span class="_ _1"></span>lipin. <span class="_ _b"></span>Po <span class="_ _1"></span>przygotowaniu <span class="_ _b"></span>projektu, <span class="_ _b"></span>od <span class="_ _1"></span>IV <span class="_ _b"></span>kwartału <span class="_ _b"></span>2023 <span class="ff1">r.<span class="_ _1"></span> <span class="_ _b"></span><span class="ffc">agencja <span class="_ _b"></span>rozpoczęła </span></span></span></span></div></div></div><div class="pi"></div></div>
<div id="pf49" class="pf w0 h0"><div class="pc pc49 w0 h0"><img class="bi x8 y922 w5 hd0" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">73<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">świadczenie <span class="_ _3"></span>usług. <span class="_ _3"></span>S<span class="_ _3"></span>półka <span class="_ _3"></span>przyjęła <span class="_ _3"></span>jako <span class="_ _3"></span>d<span class="_ _3"></span>ocelowy<span class="_ _1"></span> <span class="_ _3"></span>model<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span></span>usługi <span class="_ _4"></span>agencji <span class="_ _3"></span>zatrudniającej <span class="_ _3"></span>pracowników <span class="_ _3"></span>z <span class="_ _4"></span>Filipin <span class="_ _3"></span>obejmują </div><div class="t m0 x2 h2 y9af ffc fs0 fc0 sc0 ls0 ws0">zakres <span class="_ _1"></span>około <span class="_ _b"></span>10% zadań <span class="_ _b"></span>realizowanych p<span class="_ _1"></span>rzez p<span class="_ _1"></span>racowników <span class="_ _b"></span>w o<span class="_ _b"></span>bszar<span class="_ _3"></span>ze <span class="_ _b"></span>produkcji. <span class="_ _1"></span>Z <span class="_ _1"></span>początkiem <span class="_ _b"></span>stycznia <span class="_ _1"></span>2024 rok<span class="_ _b"></span>u<span class="_ _3"></span> <span class="_ _b"></span>mo-</div><div class="t m0 x2 h2 y9b0 ffc fs0 fc0 sc0 ls0 ws0">del ten został osiągnięty.<span class="ff1"> </span></div><div class="t m0 x2 h2 y9b1 ffc fs0 fc0 sc0 ls0 ws0">Jeśli  chodzi <span class="_ _33"> </span>o  wykwalifikowanych <span class="_ _33"> </span>pracowników  te<span class="_ _b"></span>ch<span class="_ _3"></span>nicznych, <span class="_ _5"> </span>S<span class="_ _3"></span>półka <span class="_ _33"> </span>ocenia  sytuac<span class="_ _1"></span>ję  na <span class="_ _5"> </span>rynku  pracy  jako  tr<span class="_ _1"></span>udną </div><div class="t m0 x2 h2 y9b2 ffc fs0 fc0 sc0 ls0 ws0">(obecny <span class="_ _4"></span>rynek <span class="_ _4"></span>cechuje <span class="_ _4"></span>r<span class="_ _3"></span>a<span class="_ _1"></span>żący <span class="_ _4"></span>niedobór <span class="_ _4"></span>kompetencji <span class="_ _4"></span>technicznych). <span class="_ _4"></span>Jednocześnie<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>Zarząd <span class="_ _4"></span><span class="ff1">pozytywnie <span class="_ _4"></span>ocenia <span class="_ _4"></span>ef<span class="_ _3"></span>e<span class="_ _1"></span>kty </span></div><div class="t m0 x2 h2 y9b3 ffc fs0 fc0 sc0 ls0 ws0">osiągnięte <span class="_ _3"></span>w <span class="_ _3"></span>2023 <span class="_ _3"></span>roku <span class="_ _3"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>pozyskania <span class="_ _3"></span>kandydatów <span class="_ _3"></span>na <span class="_ _3"></span>stanowiska<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>takie <span class="_ _3"></span>jak <span class="_ _3"></span>automatyk <span class="_ _3"></span>czy <span class="_ _3"></span>mechanik. S<span class="_ _3"></span>półka<span class="_ _1"></span> </div><div class="t m0 x2 h2 y9b4 ffc fs0 fc0 sc0 ls0 ws0">współpracuje <span class="_ _b"></span>z agencjami <span class="_ _b"></span>rekrutacyjnymi, <span class="_ _b"></span>wspier<span class="_ _3"></span>ającymi <span class="_ _b"></span>pozyskanie <span class="_ _b"></span>kandydatów na <span class="_ _0"></span>tego typu <span class="_ _0"></span>st<span class="_ _3"></span>anowiska. <span class="_ _b"></span>Kontynuuje </div><div class="t m0 x2 h2 y9b5 ffc fs0 fc0 sc0 ls0 ws0">również  współpracę  ze <span class="_ _33"> </span>szkołą  średnią  o  p<span class="_ _1"></span>rofilu  technicznym<span class="ff1 ls2a">,  <span class="ls0">poprzez  </span></span>organizację  wakacyjnych  praktyk  i  stażów<span class="ff1 ls33">. <span class="ls0"> </span></span></div><div class="t m0 x2 h2 y9b6 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2023 <span class="_ _3"></span>roku <span class="_ _3"></span>zrealizowano <span class="_ _3"></span>największą <span class="_ _3"></span>jak <span class="_ _3"></span>dotąd <span class="_ _3"></span>li<span class="_ _3"></span>c<span class="_ _1"></span>zbę <span class="_ _3"></span>wakacyjnych <span class="_ _3"></span>praktyk <span class="_ _3"></span>i <span class="_ _3"></span>staży. <span class="_ _4"></span>Spółka <span class="_ _3"></span>spodziewa <span class="_ _3"></span>się <span class="_ _3"></span>możliwości </div><div class="t m0 x2 h2 y4a ffc fs0 fc0 sc0 ls0 ws0">stałego zatrudnienia <span class="_ _3"></span>części stażystów w 202<span class="_ _3"></span>4 roku oraz <span class="_ _3"></span>zamie<span class="_ _1"></span>rza kontynu<span class="_ _3"></span>ować współpracę w zakresie <span class="_ _3"></span>staży i praktyk </div><div class="t m0 x2 h2 y2da ffc fs0 fc0 sc0 ls0 ws0">uczniowskich w działach technicznych, takich jak dział utrzymania ruchu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y2db ffc fs0 fc0 sc0 ls0 ws0">Mimo znaczących<span class="_ _3"></span> zmian, tj. zaangażowan<span class="_ _3"></span>ia pracowników odmiennej <span class="_ _3"></span>narodo<span class="_ _1"></span>wości, wywodz<span class="_ _3"></span>ący<span class="_ _b"></span>ch<span class="_ _3"></span> się z <span class="_ _3"></span>innego obszaru </div><div class="t m0 x2 h2 y2dc ffc fs0 fc0 sc0 ls0 ws0">kulturowego, w 2023 roku n<span class="_ _1"></span>ie odnotowano incydentów zw<span class="_ _1"></span>iązanych z przypadkami <span class="_ _1"></span>dyskryminacji oraz naruszenia <span class="_ _1"></span>praw </div><div class="t m0 x2 h2 y9b7 ffc fs0 fc0 sc0 ls0 ws0">człowieka. <span class="_ _1e"> </span>Z <span class="_ _1e"> </span>tytuł<span class="_ _3"></span>ów<span class="_ _1"></span> <span class="_ _1e"> </span>powyższych<span class="ff1">, <span class="_ _21"> </span></span>nie <span class="_ _1e"> </span>zostały <span class="_ _1e"> </span>też <span class="_ _21"> </span>nałożone<span class="_ _1"></span> <span class="_ _1e"> </span>na <span class="_ _1e"> </span>K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _1e"> </span>jakiekolwiek <span class="_ _1e"> </span>kar<span class="_ _3"></span>y  lu<span class="_ _3"></span>b<span class="_ _1"></span> <span class="_ _1e"> </span>sankcje <span class="_ _1e"> </span>ni<span class="_ _3"></span>e<span class="_ _1"></span>finansowe. </div><div class="t m0 x2 h2 y9b8 ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie<span class="ff1">, <span class="_ _1"></span><span class="ffc">Spółka <span class="_ _1"></span>jest <span class="_ _1"></span>w <span class="_ _1"></span>sporze z<span class="_ _1"></span> by<span class="_ _1"></span>łym p<span class="_ _1"></span>racownikiem<span class="ff1">, </span>zwią<span class="_ _1"></span>zanym z <span class="_ _b"></span>przedwczesnym roz<span class="_ _1"></span>wiązani<span class="ff1 ls23">em<span class="ls0"> stosunku <span class="_ _b"></span>pracy. </span></span></span></span></div><div class="t m0 x2 h2 y9b9 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>sporze <span class="_ _22"></span>tym <span class="_ _4"></span>zapadł <span class="_ _22"> </span>nieprawomocny <span class="_ _22"></span>wyrok <span class="_ _22"></span>na <span class="_ _4"></span>rzecz <span class="_ _22"> </span>pracownika. <span class="_ _22"> </span>Spółka, <span class="_ _22"></span>ze<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>względu <span class="_ _22"></span>na <span class="_ _22"> </span>klauzulę <span class="_ _22"></span>natychmiastowej </div><div class="t m0 x2 h2 y9ba ffc fs0 fc0 sc0 ls0 ws0">wykonalności, zapłaciła zasądzoną kwotę, odwołując się jednak do sądu wyższej instancji.<span class="ff1"> </span></div><div class="t m0 x2 h2 y9bb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9bc ff8 fs0 fc3 sc0 ls0 ws0">Strategia wynagradzania </div><div class="t m0 x2 h2 y48d ff1 fs0 fc0 sc0 ls0 ws0">Strategia wynagradzania KGL S.A. oparta jest na trzech kluczowych filarach:  </div><div class="t m0 x2 h44 y77f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">utrzymaniu i pogłębianiu zaangażowania doświadczonych pracowników, <span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y50f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">osiągnięciu i podtrzymaniu konkurencyjności rynkowej wynagrodzeń, otwierającej dostęp do k<span class="_ _1"></span>andydatów <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 y9bd ff1 fs0 fc0 sc0 ls0 ws0">z rynku,  </div><div class="t m0 x2 h44 y511 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">transparentności systemu płac i budowaniu wewnątrz organizacji poczucia spra<span class="_ _1"></span>wiedliwości w zakresie wynagra-</span></span></div><div class="t m0 x6 h2 y512 ff1 fs0 fc0 sc0 ls0 ws0">dzania.</div></div><div class="c x1 y0 w4b h0"><div class="t m0 xa h6d y8e8 ff1 fs14 fc0 sc0 ls0 ws0">9</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x76 h2 y512 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6ae ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>związku <span class="_ _4"></span>z <span class="_ _4"></span>powyższym<span class="ff1">, <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>2023 <span class="_ _3"></span>r<span class="_ _3"></span>. <span class="_ _4"></span>S</span>półka <span class="_ _4"></span>zrealizowała <span class="_ _4"></span>projekt <span class="_ _4"></span>ponownej <span class="_ _4"></span>wyceny <span class="_ _4"></span>i <span class="_ _4"></span>wartościowania <span class="_ _4"></span>stanowisk <span class="_ _4"></span>pracy <span class="ff1"> </span></div><div class="t m0 x2 h2 y9be ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _5"> </span>ze<span class="_ _3"></span>wnętrznym <span class="_ _5"> </span>partnerem <span class="_ _5"> </span>merytorycznym, <span class="_ _5"> </span>przy  zaangażowaniu <span class="_ _5"> </span>kadry  m<span class="_ _1"></span>enadżerskiej  <span class="ff1">S</span>półki. <span class="_ _5"> </span>W  op<span class="_ _1"></span>arciu <span class="_ _33"> </span>o <span class="_ _5"> </span>wycenę <span class="ff1"> </span></div><div class="t m0 x2 h2 y9bf ffc fs0 fc0 sc0 ls0 ws0">i wartościowanie<span class="ff1">, <span class="_ _b"></span><span class="ffc">przygotowany został <span class="_ _b"></span>bud<span class="_ _3"></span>żet<span class="_ _1"></span> wynagrodzeń <span class="_ _b"></span>na 2024 <span class="_ _1"></span>rok <span class="_ _1"></span>oraz perspektywy <span class="_ _b"></span>terminowe dotyczące <span class="_ _b"></span>osią-</span></span></div><div class="t m0 x2 h2 y9c0 ffc fs0 fc0 sc0 ls0 ws0">gniecia <span class="_ _3"></span>oczekiwa<span class="_ _1"></span>nych płac <span class="_ _3"></span>w poszczególnych <span class="_ _3"></span>kategoriach zaszeregowania stanowisk. <span class="_ _3"></span>W celu sformalizowania <span class="_ _3"></span>wypra-</div><div class="t m0 x2 h2 y9a0 ffc fs0 fc0 sc0 ls0 ws0">cowanych <span class="_ _4"></span>w <span class="_ _4"></span>projekcie <span class="_ _4"></span>założeń <span class="_ _3"></span>płacowych, <span class="_ _22"> </span><span class="ff1">S</span>półka <span class="_ _4"></span>przygotowuje <span class="_ _4"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>wdrożenia<span class="ff1"> <span class="_ _4"></span>do <span class="_ _4"></span>2025 <span class="_ _4"></span>roku <span class="_ _4"></span>nowego <span class="_ _4"></span>Regulaminu </span></div><div class="t m0 x2 h2 y518 ffc fs0 fc0 sc0 ls0 ws0">Wynagrodzeń<span class="ff1">. </span></div><div class="t m0 x2 h2 y9a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9c1 ffa fs0 fc3 sc0 ls0 ws0">Szkolenia i rozwój<span class="ff8"> </span></div><div class="t m0 x2 h2 y53c ff1 fs0 fc0 sc0 ls0 ws0">W ostatni<span class="_ _3"></span>m kwartale 2023 roku, S<span class="_ _3"></span><span class="ffc">półka rozpoczęła przygotowania d<span class="_ _3"></span>o wdrożenia zapowiadanej Akademii Rozwoju <span class="_ _3"></span>KGL. </span> </div><div class="t m0 x2 h2 y53d ffc fs0 fc0 sc0 ls0 ws0">W tym ce<span class="_ _1"></span>lu, zatrudniony<span class="_ _1"></span> został <span class="_ _b"></span>tr<span class="_ _3"></span>ener <span class="_ _1"></span>kompetencji biznesowyc<span class="_ _1"></span>h, który prz<span class="_ _1"></span>eprowadził szczegół<span class="_ _1"></span>ową diagnozę <span class="_ _1"></span>rzeczywi-</div><div class="t m0 x2 h2 y53e ffc fs0 fc0 sc0 ls0 ws0">stych <span class="_ _3"></span>potrzeb<span class="_ _1"></span> <span class="_ _3"></span>rozwojowych<span class="_ _1"></span> <span class="_ _3"></span>w Spółce, w <span class="_ _3"></span>odniesieniu do st<span class="_ _3"></span>rategi<span class="_ _1"></span>i <span class="_ _3"></span>i<span class="ff1"> <span class="_ _3"></span></span>za<span class="_ _1"></span>dań pracowników <span class="_ _3"></span>kluczowych działów: spr<span class="_ _3"></span>ze<span class="_ _1"></span>daży, </div><div class="t m0 x2 h2 y53f ffc fs0 fc0 sc0 ls0 ws0">operacyjnego <span class="_ _4"></span>i <span class="_ _3"></span>f<span class="_ _3"></span>inansowego. <span class="_ _3"></span>Rezultatem <span class="_ _4"></span>diagnozy <span class="_ _3"></span>był <span class="_ _4"></span>raport <span class="_ _3"></span>oraz <span class="_ _4"></span>projekt <span class="_ _4"></span>systemu <span class="_ _4"></span>szkoleń <span class="_ _4"></span>i <span class="_ _3"></span>rozwoju <span class="_ _4"></span>na <span class="_ _4"></span>kolejne <span class="_ _4"></span>lata. </div><div class="t m0 x2 h2 y540 ffc fs0 fc0 sc0 ls0 ws0">Spółka rozpoczęła realizację projektu Akademii <span class="ff1">Rozwoju w marcu 2024 roku. </span></div><div class="t m0 x2 h2 y9c2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9c3 ffa fs0 fc3 sc0 ls0 ws0">Kodeks Postępowania<span class="ff8"> </span></div><div class="t m0 x2 h2 y9c4 ffc fs0 fc0 sc0 ls0 ws0">Od 2021 roku w KGL S.A. obowiązuje Kodeks Postępowania. Reg<span class="_ _1"></span>uluje on wewnętrzne i ze<span class="_ _3"></span>w<span class="_ _1"></span>nętrzne ramy konfliktu inte-</div><div class="t m0 x2 h2 y9c5 ffc fs0 fc0 sc0 ls0 ws0">resów, <span class="_ _3"></span>stanowi <span class="_ _3"></span>zbiór <span class="_ _3"></span>zasad <span class="_ _3"></span>etycznych <span class="_ _3"></span>i <span class="_ _3"></span>wynikających <span class="_ _3"></span>z nich<span class="_ _3"></span> zobowiązań <span class="_ _3"></span>tak <span class="_ _3"></span>pracowników, <span class="_ _3"></span>jak <span class="_ _3"></span>i <span class="_ _3"></span>pracodawcy. <span class="_ _3"></span>Ten sam </div><div class="t m0 x2 h2 y9c6 ffc fs0 fc0 sc0 ls0 ws0">Kodeks pozwolił Spółce przygotować się do wprowadzenia do polityki ochrony zgłaszania narus<span class="_ _b"></span>ze<span class="_ _3"></span>ń (sygnalistów).<span class="ff1"> </span></div><div class="t m0 x2 h2 y9c7 ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie, ze wzg<span class="_ _1"></span>lędu na <span class="_ _1"></span>brak ustawy<span class="_ _1"></span> krajowej, formal<span class="_ _1"></span>nie przygotowane proce<span class="_ _b"></span>d<span class="_ _3"></span>ury <span class="_ _b"></span>dotyczące ochrony sygnalistów </div><div class="t m0 x2 h2 y9c8 ffc fs0 fc0 sc0 ls0 ws0">nie zostały wdrożone. <span class="ff1"> </span></div><div class="t m0 x2 he y9c9 ff8 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9ca ffa fs0 fc3 sc0 ls0 ws0">Polityka różnorodności<span class="ff8"> </span></div><div class="t m0 x2 h2 y831 ffc fs0 fc0 sc0 ls0 ws0">Spółka  KGL <span class="_ _5"> </span>S.A.,  w <span class="_ _5"> </span>swojej  działalności  i <span class="_ _5"> </span>w  swoim <span class="_ _5"> </span>postępowaniu,  respektuje <span class="_ _5"> </span>i  przestrzega <span class="_ _5"> </span>praw<span class="_ _4"></span><span class="ff1">a <span class="_ _5"> </span>oraz<span class="_ _3"></span> <span class="_ _5"> </span>uprawnienia </span></div><div class="t m0 x2 h2 y438 ffc fs0 fc0 sc0 ls0 ws0">wszystkich osób bez względu na ich płeć, ki<span class="_ _3"></span>e<span class="_ _1"></span>runek wykształcenia, specjalistyczną wiedzę, wiek i doświadczenie zawo-</div><div class="t m0 x2 h2 y9cb ffc fs0 fc0 sc0 ls0 ws0">dowe oraz dąży <span class="_ _b"></span>d<span class="_ _3"></span>o <span class="_ _1"></span>zapewnienia <span class="_ _1"></span>ich równego t<span class="_ _1"></span>raktowania. Dotyczy <span class="_ _1"></span>to m.in. członków <span class="_ _b"></span>Zar<span class="_ _3"></span>ządu <span class="_ _1"></span>oraz członków <span class="_ _1"></span>Rady Nad-</div><div class="t m0 x2 h2 y9cc ff1 fs0 fc0 sc0 ls0 ws0">zorczej. </div><div class="t m0 x7f h2 y616 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y304 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y23f ff1 fsa fc0 sc0 ls0 ws0">9</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2c h15 y435 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="ffc">Pozwala <span class="_ _b"></span>to równi<span class="_ _b"></span>e<span class="_ _3"></span>ż <span class="_ _b"></span>na przygotowa<span class="_ _b"></span>nie się<span class="ff1"> do <span class="_ _b"></span>wdro<span class="ffc">ż</span>enia <span class="_ _1"></span>europejskiej <span class="_ _b"></span>dyrektywy w <span class="_ _b"></span>zakresie <span class="_ _b"></span>t<span class="_ _3"></span>ranspar<span class="_ _b"></span>entno<span class="_ _3"></span><span class="ffc">ś<span class="_ _1"></span><span class="ff1">ci <span class="ffc">wynagr<span class="_ _b"></span>odzeń <span class="ff1">(2023/970<span class="_ _1"></span> </span></span></span></span></span></span></div><div class="t m0 x2 h15 y437 ff1 fs1 fc0 sc0 ls0 ws0">z dnia 10 maja 2023 r<span class="_ _b"></span>.<span class="_ _3"></span>). </div></div><a class="l" href="#pf49"><span class="d m1" style="border-style:none;position:absolute;left:147.693000px;bottom:588.978000px;width:7.690000px;height:16.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf4a" class="pf w0 h0"><div class="pc pc4a w0 h0"><img class="bi x8 y5f0 w5 h88" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">74<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">Mając <span class="_ _26"> </span>na <span class="_ _26"> </span>uwadze <span class="_ _24"> </span>przyjęcie <span class="_ _23"> </span>przez <span class="_ _26"> </span>Radę <span class="_ _26"> </span>N<span class="_ _3"></span>adzorczą <span class="_ _23"> </span>Giełdy <span class="_ _26"> </span>Papierów <span class="_ _26"> </span>W<span class="_ _3"></span>a<span class="_ _1"></span>rtościowych <span class="_ _26"> </span>w <span class="_ _26"> </span>Warszawie <span class="_ _26"> </span>Uchwałą <span class="_ _26"> </span>Nr </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">13/1834/2021 <span class="_ _3"></span>z <span class="_ _3"></span>dnia <span class="_ _3"></span>29 <span class="_ _3"></span>marca 20<span class="_ _3"></span>21 r. <span class="_ _3"></span>nowych <span class="_ _3"></span>zasad <span class="_ _3"></span>ładu <span class="_ _3"></span>korporacyjnego <span class="_ _3"></span>dla <span class="_ _3"></span>spółek <span class="_ _3"></span>notowa<span class="_ _1"></span>nych <span class="_ _3"></span>na <span class="_ _3"></span>Głównym <span class="_ _3"></span>Rynku </div><div class="t m0 x2 h2 y215 ff1 fs0 fc0 sc0 ls0 ws0">GPW <span class="_ _3"></span><span class="ffc">–</span> <span class="_ _3"></span><span class="ffc">„Dobre Praktyki <span class="_ _3"></span>Spółek Notowanych <span class="_ _3"></span>na <span class="_ _3"></span>GPW <span class="_ _3"></span>2021”, w<span class="_ _3"></span> odniesieniu <span class="_ _3"></span>do <span class="_ _3"></span>Zasady 2.1, <span class="_ _3"></span>Zarząd <span class="_ _3"></span>spółk<span class="_ _1"></span>i <span class="_ _3"></span>KGL S<span class="_ _3"></span>.A.<span class="_ _1"></span> <span class="_ _3"></span>wpro-</span></div><div class="t m0 x2 h2 y216 ffc fs0 fc0 sc0 ls0 ws0">wadził Politykę Różnorodności w odniesieniu do członków Zarządu oraz Rady Nadzorczej.<span class="ff1"> </span></div><div class="t m0 x2 h2 y217 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">Polityka <span class="_ _3"></span>Różnorodności KGL <span class="_ _3"></span>S.A.<span class="_ _1"></span> <span class="_ _3"></span>została przyjęta <span class="_ _3"></span>przez Radę <span class="_ _3"></span>Nadzorczą <span class="_ _3"></span>Emi<span class="_ _1"></span>tenta <span class="_ _3"></span>w drodze uch<span class="_ _3"></span>wały 02/07/2021 <span class="_ _3"></span>z dn. </div><div class="t m0 x2 h2 y219 ff1 fs0 fc0 sc0 ls0 ws0">26 lipca 2021 r.  </div><div class="t m0 x2 h2 y21a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y21b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y133 ffa fs0 fc3 sc0 ls0 ws0">Podstawowe dane dotyczące zatrudnienia:<span class="ff8"> </span></div><div class="t m0 x2 h2 y9cd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9ce ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Zatrudnienie na koniec roku<span class="ff1"> <span class="fc3">[GRI: 2-7] [ESRS: S1-6, S1-<span class="ls25">9]</span></span> </span></div></div><div class="c x2 y9cf w90 he1"><div class="t m0 x14 h1a y9d0 ffb fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xa4 y9d1 w91 he2"><div class="t m0 x66 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xf9 y9d1 w92 he2"><div class="t m0 x66 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xfa y9d1 w93 he2"><div class="t m0 xfb h1a y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021<span class="ffb"> </span></div></div><div class="c xa4 y9cf w94 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x80 y9cf w95 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xfc y9cf w96 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c xf9 y9cf w97 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xfd y9cf w95 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xfe y9cf w96 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c xfa y9cf w95 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xf3 y9cf w97 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c xff y9cf w95 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c x2 y9d3 w98 he3"><div class="t m0 x100 h1a y9d4 ff1 fs0 fc1 sc0 ls0 ws0">wg typu stanowiska<span class="ffb"> </span></div></div><div class="c x2 y9d5 w90 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Stanowiska kierownicze </div></div><div class="c xa4 y9d5 w94 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">25<span class="ls0"> </span></div></div><div class="c x80 y9d5 w95 he2"><div class="t m0 xec h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">126 </div></div><div class="c xfc y9d5 w96 he2"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">151 </div></div><div class="c xf9 y9d5 w97 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">27<span class="ffb ls0"> </span></div></div><div class="c xfd y9d5 w95 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls3f ws0">61<span class="ffb ls0"> </span></div></div><div class="c xfe y9d5 w96 he2"><div class="t m0 xf5 h17 y9d6 ff1 fs0 fc0 sc0 ls29 ws0">88<span class="ff5 ls0"> </span></div></div><div class="c xfa y9d5 w95 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ffb ls0"> </span></div></div><div class="c xf3 y9d5 w97 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">139<span class="ffb ls0"> </span></div></div><div class="c xff y9d5 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">163<span class="ffb"> </span></div></div><div class="c x2 y5c6 w90 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Stanowiska nie kierownicze </div></div><div class="c xa4 y5c6 w94 he2"><div class="t m0 xec h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">291<span class="ls0"> </span></div></div><div class="c x80 y5c6 w95 he2"><div class="t m0 xec h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">378 </div></div><div class="c xfc y5c6 w96 he2"><div class="t m0 xf h2 y9d6 ff1 fs0 fc0 sc0 ls3f ws0">669<span class="ls0"> </span></div></div><div class="c xf9 y5c6 w97 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">299<span class="ffb ls0"> </span></div></div><div class="c xfd y5c6 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">459<span class="ffb"> </span></div></div><div class="c xfe y5c6 w96 he2"><div class="t m0 xec h17 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">758<span class="ff5"> </span></div></div><div class="c xfa y5c6 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">336<span class="ffb ls0"> </span></div></div><div class="c xf3 y5c6 w97 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">418<span class="ffb"> </span></div></div><div class="c xff y5c6 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">754<span class="ffb"> </span></div></div><div class="c x2 y9d7 w98 he2"><div class="t m0 xe1 h1a y36f ff1 fs0 fc1 sc0 ls0 ws0">wg rodzaju umowy<span class="ffb fc0"> </span></div></div><div class="c x2 y9d8 w90 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">czas nieokreślony<span class="ff1"> </span></div></div><div class="c xa4 y9d8 w94 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">223<span class="ls0"> </span></div></div><div class="c x80 y9d8 w95 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls1a ws0">338<span class="ls0"> </span></div></div><div class="c xfc y9d8 w96 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">561 </div></div><div class="c xf9 y9d8 w97 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">229<span class="ffb ls0"> </span></div></div><div class="c xfd y9d8 w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">323<span class="ffb"> </span></div></div><div class="c xfe y9d8 w96 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls10 ws0">552<span class="ffb ls0"> </span></div></div><div class="c xfa y9d8 w95 he2"><div class="t m0 x46 h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">211<span class="ffb"> </span></div></div><div class="c xf3 y9d8 w97 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls1a ws0">316<span class="ffb ls0"> </span></div></div><div class="c xff y9d8 w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">527<span class="ffb"> </span></div></div><div class="c x2 y9d9 w90 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">czas określony<span class="ff1"> </span></div></div><div class="c xa4 y9d9 w94 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls51 ws0">79<span class="ls0"> </span></div></div><div class="c x80 y9d9 w95 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">142 </div></div><div class="c xfc y9d9 w96 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">221<span class="ls0"> </span></div></div><div class="c xf9 y9d9 w97 he2"><div class="t m0 xf5 h1a y9d2 ff1 fs0 fc0 sc0 ls29 ws0">84<span class="ffb ls0"> </span></div></div><div class="c xfd y9d9 w95 he2"><div class="t m0 x46 h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">175<span class="ffb"> </span></div></div><div class="c xfe y9d9 w96 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">259<span class="ffb"> </span></div></div><div class="c xfa y9d9 w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">126<span class="ffb"> </span></div></div><div class="c xf3 y9d9 w97 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">201<span class="ffb ls0"> </span></div></div><div class="c xff y9d9 w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">327<span class="ffb"> </span></div></div><div class="c x2 y9da w90 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">na okres próbny<span class="ff1"> </span></div></div><div class="c xa4 y9da w94 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ls0"> </span></div></div><div class="c x80 y9da w95 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div></div><div class="c xfc y9da w96 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls1a ws0">38<span class="ls0"> </span></div></div><div class="c xf9 y9da w97 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ffb ls0"> </span></div></div><div class="c xfd y9da w95 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">22<span class="ffb ls0"> </span></div></div><div class="c xfe y9da w96 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls1a ws0">35<span class="ffb ls0"> </span></div></div><div class="c xfa y9da w95 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">23<span class="ffb ls0"> </span></div></div><div class="c xf3 y9da w97 he2"><div class="t m0 xf5 h1a y9d2 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ffb ls0"> </span></div></div><div class="c xff y9da w95 he2"><div class="t m0 xf5 h1a y9d2 ff1 fs0 fc0 sc0 ls3f ws0">63<span class="ffb ls0"> </span></div></div><div class="c x2 y465 w90 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">na zastępstwo<span class="ff1"> </span></div></div><div class="c xa4 y465 w94 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x80 y465 w95 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xfc y465 w96 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf9 y465 w97 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfd y465 w95 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfe y465 w96 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfa y465 w95 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xf3 y465 w97 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xff y465 w95 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c x2 y354 w90 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">pełen etat<span class="ff1"> </span></div></div><div class="c xa4 y354 w94 he2"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls1a ws0">315<span class="ls0"> </span></div></div><div class="c x80 y354 w95 he2"><div class="t m0 xec h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">496 </div></div><div class="c xfc y354 w96 he2"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">811 </div></div><div class="c xf9 y354 w97 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">326<span class="ffb"> </span></div></div><div class="c xfd y354 w95 he2"><div class="t m0 x46 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">512<span class="ffb"> </span></div></div><div class="c xfe y354 w96 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">838<span class="ffb"> </span></div></div><div class="c xfa y354 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">357<span class="ffb ls0"> </span></div></div><div class="c xf3 y354 w97 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">546<span class="ffb"> </span></div></div><div class="c xff y354 w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">903<span class="ffb ls0"> </span></div></div><div class="c x2 y118 w90 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">niepełny etat<span class="ff1"> </span></div></div><div class="c xa4 y118 w94 he2"><div class="t m0 x1a h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x80 y118 w95 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">8 </div></div><div class="c xfc y118 w96 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">9 </div></div><div class="c xf9 y118 w97 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfd y118 w95 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">8<span class="ffb"> </span></div></div><div class="c xfe y118 w96 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">8<span class="ffb"> </span></div></div><div class="c xfa y118 w95 he2"><div class="t m0 x1a h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">3<span class="ffb"> </span></div></div><div class="c xf3 y118 w97 he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ffb ls0"> </span></div></div><div class="c xff y118 w95 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ffb ls0"> </span></div></div><div class="c x2 y9db w98 he2"><div class="t m0 xa8 h2 y36f ff1 fs0 fc1 sc0 ls0 ws0">wg wieku </div></div><div class="c x2 y786 w90 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Do 30 lat </div></div><div class="c xa4 y786 w94 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls10 ws0">57<span class="ls0"> </span></div></div><div class="c x80 y786 w95 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">137<span class="ls0"> </span></div></div><div class="c xfc y786 w96 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">194 </div></div><div class="c xf9 y786 w97 he2"><div class="t m0 xf5 h1a y9d2 ff1 fs0 fc0 sc0 ls3f ws0">64<span class="ffb ls0"> </span></div></div><div class="c xfd y786 w95 he2"><div class="t m0 x46 h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">147<span class="ffb"> </span></div></div><div class="c xfe y786 w96 he2"><div class="t m0 x46 h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">211<span class="ffb"> </span></div></div><div class="c xfa y786 w95 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls51 ws0">79<span class="ffb ls0"> </span></div></div><div class="c xf3 y786 w97 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">168<span class="ffb"> </span></div></div><div class="c xff y786 w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">247<span class="ffb"> </span></div></div><div class="c x2 y9dc w90 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Od 31 do 40 lat </div></div><div class="c xa4 y9dc w94 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">91<span class="ls0"> </span></div></div><div class="c x80 y9dc w95 he2"><div class="t m0 x46 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">135<span class="ls0"> </span></div></div><div class="c xfc y9dc w96 he2"><div class="t m0 xec h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">226<span class="ls0"> </span></div></div><div class="c xf9 y9dc w97 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">91<span class="ffb ls0"> </span></div></div><div class="c xfd y9dc w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">150<span class="ffb"> </span></div></div><div class="c xfe y9dc w96 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">241<span class="ffb"> </span></div></div><div class="c xfa y9dc w95 he2"><div class="t m0 xf5 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">96<span class="ffb ls0"> </span></div></div><div class="c xf3 y9dc w97 he2"><div class="t m0 x46 h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">153<span class="ffb"> </span></div></div><div class="c xff y9dc w95 he2"><div class="t m0 xec h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">249<span class="ffb"> </span></div></div><div class="c x2 y9dd w90 he3"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 41 do 50 lat </div></div><div class="c xa4 y9dd w94 he3"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">90<span class="ls0"> </span></div></div><div class="c x80 y9dd w95 he3"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">121 </div></div><div class="c xfc y9dd w96 he3"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">211 </div></div><div class="c xf9 y9dd w97 he3"><div class="t m0 xf5 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">90<span class="ffb ls0"> </span></div></div><div class="c xfd y9dd w95 he3"><div class="t m0 x46 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">118<span class="ffb ls0"> </span></div></div><div class="c xfe y9dd w96 he3"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">208<span class="ffb ls0"> </span></div></div><div class="c xfa y9dd w95 he3"><div class="t m0 x46 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">101<span class="ffb"> </span></div></div><div class="c xf3 y9dd w97 he3"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">122<span class="ffb"> </span></div></div><div class="c xff y9dd w95 he3"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">223<span class="ffb ls0"> </span></div></div><div class="c x2 y9de w90 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Powyżej 50 lat<span class="ff1"> </span></div></div><div class="c xa4 y9de w94 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls51 ws0">78<span class="ls0"> </span></div></div><div class="c x80 y9de w95 he2"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">111<span class="ls0"> </span></div></div><div class="c xfc y9de w96 he2"><div class="t m0 xec h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">189 </div></div><div class="c xf9 y9de w97 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls29 ws0">81<span class="ffb ls0"> </span></div></div><div class="c xfd y9de w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">105<span class="ffb"> </span></div></div><div class="c xfe y9de w96 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">186<span class="ffb"> </span></div></div><div class="c xfa y9de w95 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls29 ws0">84<span class="ffb ls0"> </span></div></div><div class="c xf3 y9de w97 he2"><div class="t m0 x46 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">114<span class="ffb ls0"> </span></div></div><div class="c xff y9de w95 he2"><div class="t m0 xec h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">198<span class="ffb"> </span></div></div><div class="c x2 y9df w90 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c xa4 y9df w94 he2"><div class="t m0 xec he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">316 </div></div><div class="c x80 y9df w95 he2"><div class="t m0 xec he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">504 </div></div><div class="c xfc y9df w96 he2"><div class="t m0 xf he y9d6 ff8 fs0 fc0 sc0 ls1d ws0">820<span class="ls0"> </span></div></div><div class="c xf9 y9df w97 he2"><div class="t m0 xec h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">326<span class="ff5"> </span></div></div><div class="c xfd y9df w95 he2"><div class="t m0 xec h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">520<span class="ff5"> </span></div></div><div class="c xfe y9df w96 he2"><div class="t m0 xf h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">846<span class="ff5"> </span></div></div><div class="c xfa y9df w95 he2"><div class="t m0 xf h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">360<span class="ff5"> </span></div></div><div class="c xf3 y9df w97 he2"><div class="t m0 xec h17 y9d6 ff8 fs0 fc0 sc0 ls16 ws0">557<span class="ff5 ls0"> </span></div></div><div class="c xff y9df w95 he2"><div class="t m0 xec h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">917<span class="ff5"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y9e0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9e1 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Osoby współpracujące nie będące pracownikami <span class="ff1 fc3">[GRI: 2-8] [ESRS: S1-<span class="ls51">7]</span></span><span class="ff8"> </span></div></div><div class="c x2 y9e2 w90 he1"><div class="t m0 x14 h1a y9e3 ffb fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xa4 y9e4 w91 he2"><div class="t m0 x66 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xf9 y9e4 w92 he2"><div class="t m0 x66 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xfa y9e4 w93 he2"><div class="t m0 xfb h1a y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021<span class="ffb"> </span></div></div><div class="c xa4 y9e2 w94 he2"><div class="t m0 x2d h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x80 y9e2 w95 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xfc y9e2 w96 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c xf9 y9e2 w97 he2"><div class="t m0 x2d h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xfd y9e2 w95 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xfe y9e2 w96 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c xfa y9e2 w95 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xf3 y9e2 w97 he2"><div class="t m0 x69 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c xff y9e2 w95 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c x2 y33 w90 hbd"><div class="t m0 x14 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o umowy  </div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">cywilno-prawne  </div></div><div class="c xa4 y33 w94 hbd"><div class="t m0 x25 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x80 y33 w95 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ls0"> </span></div></div><div class="c xfc y33 w96 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div></div><div class="c xf9 y33 w97 hbd"><div class="t m0 x1a h1a y9e5 ffb fs0 fc0 sc0 ls0 ws0">5 </div></div><div class="c xfd y33 w95 hbd"><div class="t m0 x1a h1a y9e5 ffb fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xfe y33 w96 hbd"><div class="t m0 x53 h1a y9e5 ffb fs0 fc0 sc0 ls24 ws0">11<span class="ls0"> </span></div></div><div class="c xfa y33 w95 hbd"><div class="t m0 x53 h1a y9e5 ffb fs0 fc0 sc0 ls24 ws0">14<span class="ls0"> </span></div></div><div class="c xf3 y33 w97 hbd"><div class="t m0 x53 h1a y9e5 ffb fs0 fc0 sc0 ls24 ws0">19<span class="ls0"> </span></div></div><div class="c xff y33 w95 hbd"><div class="t m0 x53 h1a y9e5 ffb fs0 fc0 sc0 ls24 ws0">33<span class="ls0"> </span></div></div><div class="c x2 y479 w90 hbd"><div class="t m0 x14 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o samozatrudnienie </div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(B2B) </div></div><div class="c xa4 y479 w94 hbd"><div class="t m0 x25 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x80 y479 w95 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">12<span class="ls0"> </span></div></div><div class="c xfc y479 w96 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">12<span class="ls0"> </span></div></div><div class="c xf9 y479 w97 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfd y479 w95 hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ffb ls0"> </span></div></div><div class="c xfe y479 w96 hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ffb ls0"> </span></div></div><div class="c xfa y479 w95 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xf3 y479 w97 hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ffb ls0"> </span></div></div><div class="c xff y479 w95 hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ffb ls0"> </span></div></div><div class="c x2 y643 w90 hbd"><div class="t m0 x14 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o kontrakty  </div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">menedżerskie<span class="ff1"> </span></div></div><div class="c xa4 y643 w94 hbd"><div class="t m0 x25 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x80 y643 w95 hbd"><div class="t m0 x25 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xfc y643 w96 hbd"><div class="t m0 x25 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf9 y643 w97 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfd y643 w95 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfe y643 w96 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfa y643 w95 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xf3 y643 w97 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xff y643 w95 hbd"><div class="t m0 x25 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c x2 y9e6 w90 he3"><div class="t m0 x14 h2 y9d4 ffc fs0 fc0 sc0 ls0 ws0">stażyści<span class="ff1"> </span></div></div><div class="c xa4 y9e6 w94 he3"><div class="t m0 x25 h2 y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x80 y9e6 w95 he3"><div class="t m0 x25 h2 y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xfc y9e6 w96 he3"><div class="t m0 x25 h2 y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf9 y9e6 w97 he3"><div class="t m0 x25 h1a y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfd y9e6 w95 he3"><div class="t m0 x25 h1a y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xfe y9e6 w96 he3"><div class="t m0 x25 h17 y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ff5"> </span></div></div><div class="c xfa y9e6 w95 he3"><div class="t m0 x25 h1a y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xf3 y9e6 w97 he3"><div class="t m0 x25 h1a y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c xff y9e6 w95 he3"><div class="t m0 x25 h1a y9e7 ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ffb"> </span></div></div><div class="c x2 y9e8 w90 hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">pracownicy zewnętrznej </div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">agencji pracy </div></div><div class="c xa4 y9e8 w94 hbd"><div class="t m0 x1a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">7 </div></div><div class="c x80 y9e8 w95 hbd"><div class="t m0 x1a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">7 </div></div><div class="c xfc y9e8 w96 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ls0"> </span></div></div><div class="c xf9 y9e8 w97 hbd"><div class="t m0 x1a h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">7<span class="ffb"> </span></div></div><div class="c xfd y9e8 w95 hbd"><div class="t m0 x1a h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">7<span class="ffb"> </span></div></div><div class="c xfe y9e8 w96 hbd"><div class="t m0 x53 h17 y818 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ff5 ls0"> </span></div></div><div class="c xfa y9e8 w95 hbd"><div class="t m0 x1a h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">7<span class="ffb"> </span></div></div><div class="c xf3 y9e8 w97 hbd"><div class="t m0 x1a h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">7<span class="ffb"> </span></div></div><div class="c xff y9e8 w95 hbd"><div class="t m0 x53 h1a y818 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ffb ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y8aa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8ab ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8ac ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y795 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8ad ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8ae ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8af ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8f9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf4b" class="pf w0 h0"><div class="pc pc4b w0 h0"><img class="bi x8 y9e9 w99 he4" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">75<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Osoby niepełnosprawne (etaty) <span class="ff1 fc3">[ESRS: S1-12]</span><span class="ff8"> </span></div></div><div class="c x2 y9ea w9a he1"><div class="t m0 x14 h1a y9d0 ffb fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x100 y4dc w9b he2"><div class="t m0 x65 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x101 y4dc w9c he2"><div class="t m0 x3f he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x102 y4dc w9d he2"><div class="t m0 x4a h1a y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021<span class="ffb"> </span></div></div><div class="c x100 y9ea w9e he2"><div class="t m0 x64 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x81 y9ea w48 he2"><div class="t m0 x64 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x103 y9ea w9f he2"><div class="t m0 x6e h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c x101 y9ea w9e he2"><div class="t m0 x64 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x104 y9ea wa0 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x105 y9ea wa1 he2"><div class="t m0 x6e h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c x102 y9ea wa2 he2"><div class="t m0 x64 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xf3 y9ea wa3 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c xcf y9ea wa2 he2"><div class="t m0 x6e h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Suma </div></div><div class="c x2 y9eb w9a hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">liczba zatrudnionych osób </div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">niepełnosprawnych<span class="ff1"> </span></div></div><div class="c x100 y9eb w9e hbd"><div class="t m0 x5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x81 y9eb w48 hbd"><div class="t m0 x1a h2 y818 ff1 fs0 fc0 sc0 ls26 ws0">19<span class="ls0"> </span></div></div><div class="c x103 y9eb w9f hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ls0"> </span></div></div><div class="c x101 y9eb w9e hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">2<span class="ffb"> </span></div></div><div class="c x104 y9eb wa0 hbd"><div class="t m0 x26 h1a y818 ff1 fs0 fc0 sc0 ls25 ws0">22<span class="ffb ls0"> </span></div></div><div class="c x105 y9eb wa1 hbd"><div class="t m0 xf5 h17 y818 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ff5 ls0"> </span></div></div><div class="c x102 y9eb wa2 hbd"><div class="t m0 x5 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">2<span class="ffb"> </span></div></div><div class="c xf3 y9eb wa3 hbd"><div class="t m0 x26 h1a y818 ff1 fs0 fc0 sc0 ls25 ws0">27<span class="ffb ls0"> </span></div></div><div class="c xcf y9eb wa2 hbd"><div class="t m0 xf5 h1a y818 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ffb ls0"> </span></div></div><div class="c x2 y9ec w9a hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">% osób niepełnosprawnych <span class="ff1"> </span></div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">w danej grupie </div></div><div class="c x100 y9ec w9e hbd"><div class="t m0 x56 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,6% </div></div><div class="c x81 y9ec w48 hbd"><div class="t m0 xec h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3,8% </div></div><div class="c x103 y9ec w9f hbd"><div class="t m0 x56 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,6% </div></div><div class="c x101 y9ec w9e hbd"><div class="t m0 x56 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0,6%<span class="ffb"> </span></div></div><div class="c x104 y9ec wa0 hbd"><div class="t m0 xf5 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">4,2%<span class="ffb"> </span></div></div><div class="c x105 y9ec wa1 hbd"><div class="t m0 x56 h17 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,8%<span class="ff5"> </span></div></div><div class="c x102 y9ec wa2 hbd"><div class="t m0 x56 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">0,6%<span class="ffb"> </span></div></div><div class="c xf3 y9ec wa3 hbd"><div class="t m0 xf5 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">4,8%<span class="ffb"> </span></div></div><div class="c xcf y9ec wa2 hbd"><div class="t m0 x56 h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">3,2%<span class="ffb"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y9ed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9ee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9ef ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y86c ffa fs0 fc0 sc0 ls0 ws0">Tabela: Przyjęcia nowych Pracowników<span class="ff1"> <span class="fc3">[401-<span class="ls26">1a]</span></span> </span></div></div><div class="c x2 y489 w61 he1"><div class="t m0 xf0 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y9f0 wa4 he2"><div class="t m0 x4a he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x106 y9f0 wa5 he2"><div class="t m0 xc he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x107 y9f0 wa6 he2"><div class="t m0 x3f he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c xe1 y489 wa7 he2"><div class="t m0 x2d h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x5f y489 wa8 he2"><div class="t m0 x64 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xf1 y489 wa9 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x106 y489 waa he2"><div class="t m0 x6e h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xb3 y489 w2a he2"><div class="t m0 x64 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x3e y489 wa9 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x107 y489 wab he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x42 y489 wac he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x108 y489 wad he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 y9bb wae he2"><div class="t m0 x109 h2 y36f ff1 fs0 fc1 sc0 ls0 ws0">Wg wieku </div></div><div class="c x2 y9f1 w61 he3"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Do 30 lat </div></div><div class="c xe1 y9f1 wa7 he3"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">14<span class="ls0"> </span></div></div><div class="c x5f y9f1 wa8 he3"><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ls0"> </span></div></div><div class="c xf1 y9f1 wa9 he3"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls16 ws0">48<span class="ls0"> </span></div></div><div class="c x106 y9f1 waa he3"><div class="t m0 x25 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ffb ls0"> </span></div></div><div class="c xb3 y9f1 w2a he3"><div class="t m0 x23 h1a y9d2 ff1 fs0 fc0 sc0 ls10 ws0">51<span class="ffb ls0"> </span></div></div><div class="c x3e y9f1 wa9 he3"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls51 ws0">79<span class="ffb ls0"> </span></div></div><div class="c x107 y9f1 wab he3"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ffb ls0"> </span></div></div><div class="c x42 y9f1 wac he3"><div class="t m0 x5 h1a y9d2 ff1 fs0 fc0 sc0 ls10 ws0">53<span class="ffb ls0"> </span></div></div><div class="c x108 y9f1 wad he3"><div class="t m0 x5 h1a y9d2 ff1 fs0 fc0 sc0 ls51 ws0">71<span class="ffb ls0"> </span></div></div><div class="c x2 y8e3 w61 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 31 do 40 lat </div></div><div class="c xe1 y8e3 wa7 he2"><div class="t m0 x5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">9 </div></div><div class="c x5f y8e3 wa8 he2"><div class="t m0 x23 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ls0"> </span></div></div><div class="c xf1 y8e3 wa9 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">24<span class="ls0"> </span></div></div><div class="c x106 y8e3 waa he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">16<span class="ffb ls0"> </span></div></div><div class="c xb3 y8e3 w2a he2"><div class="t m0 x1a h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ffb ls0"> </span></div></div><div class="c x3e y8e3 wa9 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls10 ws0">50<span class="ffb ls0"> </span></div></div><div class="c x107 y8e3 wab he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ffb ls0"> </span></div></div><div class="c x42 y8e3 wac he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">32<span class="ffb ls0"> </span></div></div><div class="c x108 y8e3 wad he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls16 ws0">47<span class="ffb ls0"> </span></div></div><div class="c x2 y9f2 w61 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 41 do 50 lat </div></div><div class="c xe1 y9f2 wa7 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">10<span class="ls0"> </span></div></div><div class="c x5f y9f2 wa8 he2"><div class="t m0 x23 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div></div><div class="c xf1 y9f2 wa9 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ls0"> </span></div></div><div class="c x106 y9f2 waa he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ffb ls0"> </span></div></div><div class="c xb3 y9f2 w2a he2"><div class="t m0 x23 h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">31<span class="ffb ls0"> </span></div></div><div class="c x3e y9f2 wa9 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls10 ws0">52<span class="ffb ls0"> </span></div></div><div class="c x107 y9f2 wab he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ffb ls0"> </span></div></div><div class="c x42 y9f2 wac he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">20<span class="ffb ls0"> </span></div></div><div class="c x108 y9f2 wad he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls16 ws0">46<span class="ffb ls0"> </span></div></div><div class="c x2 y9f3 w61 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Powyżej 50 lat<span class="ff1"> </span></div></div><div class="c xe1 y9f3 wa7 he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">7 </div></div><div class="c x5f y9f3 wa8 he2"><div class="t m0 x23 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">11<span class="ls0"> </span></div></div><div class="c xf1 y9f3 wa9 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div></div><div class="c x106 y9f3 waa he2"><div class="t m0 x26 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">6<span class="ffb"> </span></div></div><div class="c xb3 y9f3 w2a he2"><div class="t m0 x1a h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">22<span class="ffb ls0"> </span></div></div><div class="c x3e y9f3 wa9 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ffb ls0"> </span></div></div><div class="c x107 y9f3 wab he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ffb ls0"> </span></div></div><div class="c x42 y9f3 wac he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ffb ls0"> </span></div></div><div class="c x108 y9f3 wad he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ffb ls0"> </span></div></div><div class="c x2 y9f4 w61 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c xe1 y9f4 wa7 he2"><div class="t m0 xf5 he y9d2 ff8 fs0 fc0 sc0 lsa ws0">40<span class="ls0"> </span></div></div><div class="c x5f y9f4 wa8 he2"><div class="t m0 x1a he y9d2 ff8 fs0 fc0 sc0 ls1a ws0">78<span class="ls0"> </span></div></div><div class="c xf1 y9f4 wa9 he2"><div class="t m0 x46 he y9d2 ff8 fs0 fc0 sc0 ls9 ws0">118<span class="ls0"> </span></div></div><div class="c x106 y9f4 waa he2"><div class="t m0 x25 h17 y9d2 ff8 fs0 fc0 sc0 ls1a ws0">71<span class="ff5 ls0"> </span></div></div><div class="c xb3 y9f4 w2a he2"><div class="t m0 x53 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">138<span class="ff5"> </span></div></div><div class="c x3e y9f4 wa9 he2"><div class="t m0 xec h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">209<span class="ff5"> </span></div></div><div class="c x107 y9f4 wab he2"><div class="t m0 x53 h17 y9d2 ff8 fs0 fc0 sc0 ls1a ws0">72<span class="ff5 ls0"> </span></div></div><div class="c x42 y9f4 wac he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">126<span class="ff5"> </span></div></div><div class="c x108 y9f4 wad he2"><div class="t m0 xec h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">198<span class="ff5"> </span></div></div><div class="c x2 y9f5 w61 hbd"><div class="t m0 x14 h2 yc2 ff13 fs0 fc0 sc0 ls0 ws0">% nowych pracowników <span class="fff"> </span></div><div class="t m0 x14 h2 yc3 fff fs0 fc0 sc0 ls0 ws0">w zespole </div></div><div class="c xe1 y9f5 wa7 hbd"><div class="t m0 x64 h2 y818 fff fs0 fc0 sc0 ls0 ws0">12,7% </div></div><div class="c x5f y9f5 wa8 hbd"><div class="t m0 xf h2 y818 fff fs0 fc0 sc0 ls0 ws0">15,5% </div></div><div class="c xf1 y9f5 wa9 hbd"><div class="t m0 x2d h2 y818 fff fs0 fc0 sc0 ls0 ws0">14,4% </div></div><div class="c x106 y9f5 waa hbd"><div class="t m0 x6e h2 y818 fff fs0 fc0 sc0 ls0 ws0">21,8%<span class="ff24"> </span></div></div><div class="c xb3 y9f5 w2a hbd"><div class="t m0 x6e h2 y818 fff fs0 fc0 sc0 ls0 ws0">26,5%<span class="ff24"> </span></div></div><div class="c x3e y9f5 wa9 hbd"><div class="t m0 x2d h2 y818 fff fs0 fc0 sc0 ls0 ws0">24,7%<span class="ff24"> </span></div></div><div class="c x107 y9f5 wab hbd"><div class="t m0 x64 h2 y818 fff fs0 fc0 sc0 ls0 ws0">20,0%<span class="ff24"> </span></div></div><div class="c x42 y9f5 wac hbd"><div class="t m0 x56 h2 y818 fff fs0 fc0 sc0 ls0 ws0">22,6%<span class="ff24"> </span></div></div><div class="c x108 y9f5 wad hbd"><div class="t m0 x2d h2 y818 fff fs0 fc0 sc0 ls0 ws0">21,6%<span class="ff24"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y9f6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9f7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y9f8 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Odejścia Pracowników<span class="ff1"> <span class="fc3">[401-1b] </span></span></div></div><div class="c x2 y499 w61 he1"><div class="t m0 xf0 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y9f9 waf he2"><div class="t m0 x4a he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x106 y9f9 wb0 he2"><div class="t m0 xc he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x107 y9f9 w80 he2"><div class="t m0 x3f he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c xe1 y499 wb1 he2"><div class="t m0 x2d h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x5f y499 wa8 he2"><div class="t m0 x64 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xf1 y499 wb2 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x106 y499 wb3 he2"><div class="t m0 x6e h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x10a y499 w2a he2"><div class="t m0 x64 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x10b y499 wb4 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x107 y499 wb5 he2"><div class="t m0 x56 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x42 y499 wb6 he2"><div class="t m0 x14 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x108 y499 wb4 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 y38f wb7 he3"><div class="t m0 x109 h2 y9fa ff1 fs0 fc1 sc0 ls0 ws0">Wg wieku </div></div><div class="c x2 y2f3 w61 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Do 30 lat </div></div><div class="c xe1 y2f3 wb1 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls25 ws0">23<span class="ls0"> </span></div></div><div class="c x5f y2f3 wa8 he2"><div class="t m0 x1a h2 y9d6 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div></div><div class="c xf1 y2f3 wb2 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls3f ws0">63<span class="ls0"> </span></div></div><div class="c x106 y2f3 wb3 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ffb ls0"> </span></div></div><div class="c x10a y2f3 w2a he2"><div class="t m0 x1a h1a y9d6 ff1 fs0 fc0 sc0 ls3f ws0">62<span class="ffb ls0"> </span></div></div><div class="c x10b y2f3 wb4 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">91<span class="ffb ls0"> </span></div></div><div class="c x107 y2f3 wb5 he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ffb ls0"> </span></div></div><div class="c x42 y2f3 wb6 he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls3f ws0">64<span class="ffb ls0"> </span></div></div><div class="c x108 y2f3 wb4 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls51 ws0">77<span class="ffb ls0"> </span></div></div><div class="c x2 y4cc w61 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 31 do 40 lat </div></div><div class="c xe1 y4cc wb1 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls26 ws0">12<span class="ls0"> </span></div></div><div class="c x5f y4cc wa8 he2"><div class="t m0 x1a h2 y9d6 ff1 fs0 fc0 sc0 ls1a ws0">37<span class="ls0"> </span></div></div><div class="c xf1 y4cc wb2 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls16 ws0">49<span class="ls0"> </span></div></div><div class="c x106 y4cc wb3 he2"><div class="t m0 x25 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">20<span class="ffb ls0"> </span></div></div><div class="c x10a y4cc w2a he2"><div class="t m0 x1a h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ffb ls0"> </span></div></div><div class="c x10b y4cc wb4 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls10 ws0">54<span class="ffb ls0"> </span></div></div><div class="c x107 y4cc wb5 he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ffb ls0"> </span></div></div><div class="c x42 y4cc wb6 he2"><div class="t m0 x5 h1a y9d6 ff1 fs0 fc0 sc0 ls1a ws0">38<span class="ffb ls0"> </span></div></div><div class="c x108 y4cc wb4 he2"><div class="t m0 x53 h1a y9d6 ff1 fs0 fc0 sc0 ls10 ws0">59<span class="ffb ls0"> </span></div></div><div class="c x2 y9fb w61 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Od 41 do 50 lat </div></div><div class="c xe1 y9fb wb1 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">12<span class="ls0"> </span></div></div><div class="c x5f y9fb wa8 he2"><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ls0"> </span></div></div><div class="c xf1 y9fb wb2 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls16 ws0">40<span class="ls0"> </span></div></div><div class="c x106 y9fb wb3 he2"><div class="t m0 x25 h1a y9d2 ff1 fs0 fc0 sc0 ls1a ws0">30<span class="ffb ls0"> </span></div></div><div class="c x10a y9fb w2a he2"><div class="t m0 x1a h1a y9d2 ff1 fs0 fc0 sc0 ls16 ws0">42<span class="ffb ls0"> </span></div></div><div class="c x10b y9fb wb4 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls51 ws0">72<span class="ffb ls0"> </span></div></div><div class="c x107 y9fb wb5 he2"><div class="t m0 x5 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">21<span class="ffb ls0"> </span></div></div><div class="c x42 y9fb wb6 he2"><div class="t m0 x5 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ffb ls0"> </span></div></div><div class="c x108 y9fb wb4 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls16 ws0">47<span class="ffb ls0"> </span></div></div><div class="c x2 y76f w61 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Powyżej 50 lat<span class="ff1"> </span></div></div><div class="c xe1 y76f wb1 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ls0"> </span></div></div><div class="c x5f y76f wa8 he2"><div class="t m0 x23 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">18<span class="ls0"> </span></div></div><div class="c xf1 y76f wb2 he2"><div class="t m0 x5 h2 y9d2 ff1 fs0 fc0 sc0 ls1a ws0">31<span class="ls0"> </span></div></div><div class="c x106 y76f wb3 he2"><div class="t m0 x25 h1a y9d2 ff1 fs0 fc0 sc0 ls26 ws0">17<span class="ffb ls0"> </span></div></div><div class="c x10a y76f w2a he2"><div class="t m0 x1a h1a y9d2 ff1 fs0 fc0 sc0 ls1a ws0">37<span class="ffb ls0"> </span></div></div><div class="c x10b y76f wb4 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls10 ws0">54<span class="ffb ls0"> </span></div></div><div class="c x107 y76f wb5 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">20<span class="ffb ls0"> </span></div></div><div class="c x42 y76f wb6 he2"><div class="t m0 x5 h1a y9d2 ff1 fs0 fc0 sc0 ls25 ws0">28<span class="ffb ls0"> </span></div></div><div class="c x108 y76f wb4 he2"><div class="t m0 x53 h1a y9d2 ff1 fs0 fc0 sc0 ls16 ws0">48<span class="ffb ls0"> </span></div></div><div class="c x2 y9fc w61 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c xe1 y9fc wb1 he2"><div class="t m0 xf5 he y9d2 ff8 fs0 fc0 sc0 ls18 ws0">60<span class="ls0"> </span></div></div><div class="c x5f y9fc wa8 he2"><div class="t m0 x5 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">123 </div></div><div class="c xf1 y9fc wb2 he2"><div class="t m0 x46 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">183 </div></div><div class="c x106 y9fc wb3 he2"><div class="t m0 x5 h17 y9d2 ff8 fs0 fc0 sc0 ls1e ws0">96<span class="ff5 ls0"> </span></div></div><div class="c x10a y9fc w2a he2"><div class="t m0 x5 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">175<span class="ff5"> </span></div></div><div class="c x10b y9fc wb4 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">271<span class="ff5"> </span></div></div><div class="c x107 y9fc wb5 he2"><div class="t m0 x53 h17 y9d2 ff8 fs0 fc0 sc0 ls1a ws0">75<span class="ff5 ls0"> </span></div></div><div class="c x42 y9fc wb6 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">156<span class="ff5"> </span></div></div><div class="c x108 y9fc wb4 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">231<span class="ff5"> </span></div></div><div class="c x2 y9fd w61 he5"><div class="t m0 x14 h2 yd6 fff fs0 fc0 sc0 ls0 ws0">% rotacji </div></div><div class="c xe1 y9fd wb1 he5"><div class="t m0 x64 h2 yd6 fff fs0 fc0 sc0 ls0 ws0">19,0% </div></div><div class="c x5f y9fd wa8 he5"><div class="t m0 x6e h2 yd6 fff fs0 fc0 sc0 ls0 ws0">24,4% </div></div><div class="c xf1 y9fd wb2 he5"><div class="t m0 x2d h2 yd6 fff fs0 fc0 sc0 ls0 ws0">22,3% </div></div><div class="c x106 y9fd wb3 he5"><div class="t m0 x56 h2 yd6 fff fs0 fc0 sc0 ls0 ws0">29,4%<span class="ff24"> </span></div></div><div class="c x10a y9fd w2a he5"><div class="t m0 x6e h2 yd6 fff fs0 fc0 sc0 ls0 ws0">33,7%<span class="ff24"> </span></div></div><div class="c x10b y9fd wb4 he5"><div class="t m0 x64 h2 yd6 fff fs0 fc0 sc0 ls0 ws0">32,0%<span class="ff24"> </span></div></div><div class="c x107 y9fd wb5 he5"><div class="t m0 x64 h2 yd6 fff fs0 fc0 sc0 ls0 ws0">20,8%<span class="ff24"> </span></div></div><div class="c x42 y9fd wb6 he5"><div class="t m0 x2d h2 yd6 fff fs0 fc0 sc0 ls0 ws0">28,0%<span class="ff24"> </span></div></div><div class="c x108 y9fd wb4 he5"><div class="t m0 x2d h2 yd6 fff fs0 fc0 sc0 ls0 ws0">25,2%<span class="ff24"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y9fe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9ff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya00 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya01 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya02 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Stosunek przeciętnego wynagrodzenia kobiety do wynagrodzenia mężczy<span class="_ _1"></span>zny <span class="_ _3"></span><span class="ff1 fc3">[405-2] [ESRS: S1-16]</span><span class="ff8"> </span></div></div><div class="c x2 y206 wb8 he2"><div class="t m0 xa2 h1a ya03 ffb fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x10c y206 wb9 he2"><div class="t m0 x72 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x10d y206 wb9 he2"><div class="t m0 x72 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x2 ya04 wb8 he6"><div class="t m0 x14 he ya05 ffa fs0 fc0 sc0 ls0 ws0">Stosunek przeciętnego wynagrodzenia <span class="ff8"> </span></div><div class="t m0 x14 he yc3 ffa fs0 fc0 sc0 ls0 ws0">kobiety do wynagrodzenia mężczyzny<span class="ff8"> </span></div></div><div class="c x10c ya04 wb9 he6"><div class="t m0 xc6 h1a ya06 ffb fs0 fc0 sc0 ls24 ws0">19%<span class="ls0"> </span></div></div><div class="c x10d ya04 wb9 he6"><div class="t m0 x72 h2 ya05 ff1 fs0 fc0 sc0 ls0 ws0">-14% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya07 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya08 fff fs0 fc0 sc0 ls0 ws0">Definicja<span class="ff13">: <span class="_ _1"></span>wskaźnik <span class="_ _1"></span>obliczany jako <span class="_ _b"></span>procentowa różnica po<span class="_ _1"></span>między średnim <span class="_ _b"></span>m<span class="_ _3"></span>iesięcznym <span class="_ _b"></span>wynagrodzeniem (z <span class="_ _b"></span>uwzględnie-</span></div><div class="t m0 x2 h2 ya09 ff13 fs0 fc0 sc0 ls0 ws0">niem premii, nagród i innych dodatków) kobiet i mężczyzn za ostatni ro<span class="_ _1"></span>k.<span class="_ _3"></span><span class="fff"> </span></div><div class="t m0 x2 h2 ya0a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya0b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y29c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya0c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya0d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya0e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y4ae ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf4c" class="pf w0 h0"><div class="pc pc4c w0 h0"><img class="bi x8 y27a wba h4c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">76<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y214 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Urlopy związane z różnymi okolicznościami związanymi z posiadaniem rodziny <span class="ff1 fc3">[401-3] [ESRS: S1-15] </span></div></div><div class="c x2 ya0f wbb he1"><div class="t m0 x72 h1a yd3 ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x100 y3a0 wbc he2"><div class="t m0 xfb he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x101 y3a0 wbd he2"><div class="t m0 xfb he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x10 y3a0 wbd he2"><div class="t m0 x65 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x100 ya0f wbe he2"><div class="t m0 x56 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x5f ya0f wbf he2"><div class="t m0 x69 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x10e ya0f wb4 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x101 ya0f wab he2"><div class="t m0 x56 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x10f ya0f wbf he2"><div class="t m0 x69 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x110 ya0f wb4 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x10 ya0f wbf he2"><div class="t m0 x56 h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x111 ya0f wab he2"><div class="t m0 x69 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c xff ya0f wb4 he2"><div class="t m0 x56 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 ya10 wbb hba"><div class="t m0 x69 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">liczba pracowników upraw-</div><div class="t m0 x69 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">nionych w danym roku do </div><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">urlopu związanych z opieką </div><div class="t m0 x69 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">nad dzieckiem </div></div><div class="c x100 ya10 wbe hba"><div class="t m0 x112 h2 y812 ff1 fs0 fc0 sc0 ls1a ws0">31<span class="ls0"> </span></div></div><div class="c x5f ya10 wbf hba"><div class="t m0 x47 h2 y812 ff1 fs0 fc0 sc0 ls16 ws0">42<span class="ls0"> </span></div></div><div class="c x10e ya10 wb4 hba"><div class="t m0 x47 h2 y812 ff1 fs0 fc0 sc0 ls51 ws0">73<span class="ls0"> </span></div></div><div class="c x101 ya10 wab hba"><div class="t m0 x47 h2 y812 ff1 fs0 fc0 sc0 ls29 ws0">85<span class="ls0"> </span></div></div><div class="c x10f ya10 wbf hba"><div class="t m0 x11 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">101 </div></div><div class="c x110 ya10 wb4 hba"><div class="t m0 x11 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">186 </div></div><div class="c x10 ya10 wbf hba"><div class="t m0 x47 h1a y812 ff1 fs0 fc0 sc0 ls25 ws0">95<span class="ffb ls0"> </span></div></div><div class="c x111 ya10 wab hba"><div class="t m0 xea h1a y812 ff1 fs0 fc0 sc0 ls29 ws0">88<span class="ffb ls0"> </span></div></div><div class="c xff ya10 wb4 hba"><div class="t m0 x11 h1a y812 ff1 fs0 fc0 sc0 ls0 ws0">183<span class="ffb"> </span></div></div><div class="c x2 y736 wbb h33"><div class="t m0 x69 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">Relacja (%) pracowników </div><div class="t m0 x69 h2 y813 ff1 fs0 fc0 sc0 ls0 ws0">uprawnionych w danym roku </div><div class="t m0 x69 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">do urlopu związanych <span class="ff1"> </span></div><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">z opieką nad dzieckiem <span class="ff1"> </span></div><div class="t m0 x69 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">do ogółu zatrudnionych<span class="ff1"> </span></div></div><div class="c x100 y736 wbe h33"><div class="t m0 xf5 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">9,8% </div></div><div class="c x5f y736 wbf h33"><div class="t m0 x53 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">8,3% </div></div><div class="c x10e y736 wb4 h33"><div class="t m0 x53 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">8,9% </div></div><div class="c x101 y736 wab h33"><div class="t m0 xf h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">26,1% </div></div><div class="c x10f y736 wbf h33"><div class="t m0 xf h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">19,4% </div></div><div class="c x110 y736 wb4 h33"><div class="t m0 x6e h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">22,0% </div></div><div class="c x10 y736 wbf h33"><div class="t m0 x6e h1a yc1 ff1 fs0 fc0 sc0 ls0 ws0">26,4%<span class="ffb"> </span></div></div><div class="c x111 y736 wab h33"><div class="t m0 xf h1a yc1 ff1 fs0 fc0 sc0 ls0 ws0">15,8%<span class="ffb"> </span></div></div><div class="c xff y736 wb4 h33"><div class="t m0 x6e h1a yc1 ff1 fs0 fc0 sc0 ls0 ws0">20,0%<span class="ffb"> </span></div></div><div class="c x2 y2e2 wbb he7"><div class="t m0 x69 h2 y955 ffc fs0 fc0 sc0 ls0 ws0">liczba pracowników, którzy<span class="ff1"> </span></div><div class="t m0 x69 h2 ya11 ff1 fs0 fc0 sc0 ls0 ws0"> w danym roku skorzystali  </div><div class="t m0 x69 h2 ya05 ffc fs0 fc0 sc0 ls0 ws0">z do urlopu związanych <span class="ff1"> </span></div><div class="t m0 x69 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">z opieką nad dzieckiem<span class="ff1"> </span></div></div><div class="c x100 y2e2 wbe he7"><div class="t m0 x112 h2 ya12 ff1 fs0 fc0 sc0 ls1a ws0">31<span class="ls0"> </span></div></div><div class="c x5f y2e2 wbf he7"><div class="t m0 x47 h2 ya12 ff1 fs0 fc0 sc0 ls16 ws0">42<span class="ls0"> </span></div></div><div class="c x10e y2e2 wb4 he7"><div class="t m0 x47 h2 ya12 ff1 fs0 fc0 sc0 ls51 ws0">73<span class="ls0"> </span></div></div><div class="c x101 y2e2 wab he7"><div class="t m0 x47 h2 ya12 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ls0"> </span></div></div><div class="c x10f y2e2 wbf he7"><div class="t m0 x47 h2 ya12 ff1 fs0 fc0 sc0 ls25 ws0">25<span class="ls0"> </span></div></div><div class="c x110 y2e2 wb4 he7"><div class="t m0 x112 h2 ya12 ff1 fs0 fc0 sc0 ls3f ws0">61<span class="ls0"> </span></div></div><div class="c x10 y2e2 wbf he7"><div class="t m0 x47 h1a ya12 ff1 fs0 fc0 sc0 ls25 ws0">27<span class="ffb ls0"> </span></div></div><div class="c x111 y2e2 wab he7"><div class="t m0 x47 h1a ya12 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ffb ls0"> </span></div></div><div class="c xff y2e2 wb4 he7"><div class="t m0 x47 h1a ya12 ff1 fs0 fc0 sc0 ls10 ws0">53<span class="ffb ls0"> </span></div></div><div class="c x2 ya13 wbb hba"><div class="t m0 x69 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">% pracowników uprawnio-</div><div class="t m0 x69 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">nych do urlopu do urlopu </div><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">związanych z opieką nad </div><div class="t m0 x69 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">dzieckiem </div></div><div class="c x100 ya13 wbe hba"><div class="t m0 x14 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x5f ya13 wbf hba"><div class="t m0 x14 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x10e ya13 wb4 hba"><div class="t m0 x14 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x101 ya13 wab hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">30,6% </div></div><div class="c x10f ya13 wbf hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">24,8% </div></div><div class="c x110 ya13 wb4 hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">32,8% </div></div><div class="c x10 ya13 wbf hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">28,4% </div></div><div class="c x111 ya13 wab hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">29,5% </div></div><div class="c xff ya13 wb4 hba"><div class="t m0 x6e h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">29,0% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y5c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya14 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya15 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya16 ffa fs0 fc0 sc0 ls0 ws0">Tabela:  Stosunek  całkowitego  roc<span class="_ _1"></span>znego  wynagrodzenia  najwyżej  wynagradzanej  osoby  do  mediany  całkowitego<span class="_ _1"></span> </div><div class="t m0 x2 he ya17 ffa fs0 fc0 sc0 ls0 ws0">rocznego wynagrodzeń w spółce (z wyłączeniem osoby najwyżej opłacanej) <span class="ff1 fc3">[ESRS: S1-16]</span><span class="ff8"> </span></div></div><div class="c x2 ya18 wc0 he2"><div class="t m0 x2a h1a ya03 ffb fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x110 ya18 wc1 he2"><div class="t m0 x16 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x111 ya18 wc2 he2"><div class="t m0 x16 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x2 ya19 wc0 he8"><div class="t m0 x14 h2 y258 ffc fs0 fc0 sc0 ls0 ws0">Stosunek całkowitego rocznego wynagrodzenia najwyżej wynagradzanej </div><div class="t m0 x14 h2 ya1a ffc fs0 fc0 sc0 ls0 ws0">osoby do mediany całkowitego rocznego wynagrodzeń w spółce<span class="ff1"> </span></div></div><div class="c x110 ya19 wc1 he8"><div class="t m0 x17 h1a ya1b ffb fs0 fc0 sc0 ls0 ws0">4,5 </div></div><div class="c x111 ya19 wc2 he8"><div class="t m0 x79 h2 y855 ff1 fs0 fc0 sc0 ls0 ws0">4,01 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya1c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya1d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya1e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya1f ffa fs0 fc0 sc0 ls0 ws0">Tabela: Przeciętna liczba godzin szkoleń na pracownika <span class="ff1 fc3">[404-1] [ESRS: S1-<span class="ls26">13]</span></span><span class="ff8"> </span></div></div><div class="c x2 ya20 wc3 he1"><div class="t m0 xc6 h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xa4 ya21 wc4 he2"><div class="t m0 xc he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x113 ya21 w80 he2"><div class="t m0 x65 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x83 ya21 w80 he2"><div class="t m0 x3f he y36f ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c xa4 ya20 w97 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x80 ya20 wc5 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x114 ya20 wc6 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x113 ya20 wc7 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xf4 ya20 wc8 he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x3e ya20 wc6 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x83 ya20 wc6 he2"><div class="t m0 x56 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xe0 ya20 wc9 he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x108 ya20 wc6 he2"><div class="t m0 x56 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 ya22 wc3 he2"><div class="t m0 x14 h2 y36f ffc fs0 fc0 sc0 ls0 ws0">Nauka języków obcych<span class="ff1"> </span></div></div><div class="c xa4 ya22 w97 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2,2 </div></div><div class="c x80 ya22 wc5 he2"><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0,9 </div></div><div class="c x114 ya22 wc6 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1,6 </div></div><div class="c x113 ya22 wc7 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1,4 </div></div><div class="c xf4 ya22 wc8 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0,8 </div></div><div class="c x3e ya22 wc6 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1,1 </div></div><div class="c x83 ya22 wc6 he2"><div class="t m0 x46 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">3,8 </div></div><div class="c xe0 ya22 wc9 he2"><div class="t m0 x53 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2,0 </div></div><div class="c x108 ya22 wc6 he2"><div class="t m0 xf5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2,7 </div></div><div class="c x2 ya23 wc3 hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Szkolenia związane <span class="ff1"> </span></div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">z systemami jakości<span class="ff1"> </span></div></div><div class="c xa4 ya23 w97 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x80 ya23 wc5 hbd"><div class="t m0 x23 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x114 ya23 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x113 ya23 wc7 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c xf4 ya23 wc8 hbd"><div class="t m0 x5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x3e ya23 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x83 ya23 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c xe0 ya23 wc9 hbd"><div class="t m0 x5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x108 ya23 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,0 </div></div><div class="c x2 ya24 wc3 he2"><div class="t m0 x14 h2 y36f ffc fs0 fc0 sc0 ls0 ws0">Szkolenia związane z BHP<span class="ff1"> </span></div></div><div class="c xa4 ya24 w97 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">4,3 </div></div><div class="c x80 ya24 wc5 he2"><div class="t m0 x23 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">4,3 </div></div><div class="c x114 ya24 wc6 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">4,3 </div></div><div class="c x113 ya24 wc7 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">2,7 </div></div><div class="c xf4 ya24 wc8 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">2,9 </div></div><div class="c x3e ya24 wc6 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">2,8 </div></div><div class="c x83 ya24 wc6 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">2,5 </div></div><div class="c xe0 ya24 wc9 he2"><div class="t m0 x53 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">3,3 </div></div><div class="c x108 ya24 wc6 he2"><div class="t m0 xf5 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">3,0 </div></div><div class="c x2 y4f9 wc3 hbd"><div class="t m0 x14 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">Szkolenia merytoryczne  </div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">(zewnętrzne)<span class="ff1"> </span></div></div><div class="c xa4 y4f9 w97 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,7 </div></div><div class="c x80 y4f9 wc5 hbd"><div class="t m0 x23 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,2 </div></div><div class="c x114 y4f9 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,5 </div></div><div class="c x113 y4f9 wc7 hbd"><div class="t m0 x46 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,3 </div></div><div class="c xf4 y4f9 wc8 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,4 </div></div><div class="c x3e y4f9 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,4 </div></div><div class="c x83 y4f9 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,5 </div></div><div class="c xe0 y4f9 wc9 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,5 </div></div><div class="c x108 y4f9 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,5 </div></div><div class="c x2 ya25 wc3 hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Szkolenia wewnętrzne wyżej </div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">nie wymienione </div></div><div class="c xa4 ya25 w97 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,4 </div></div><div class="c x80 ya25 wc5 hbd"><div class="t m0 x23 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3,0 </div></div><div class="c x114 ya25 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,7 </div></div><div class="c x113 ya25 wc7 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,5 </div></div><div class="c xf4 ya25 wc8 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3,5 </div></div><div class="c x3e ya25 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,5 </div></div><div class="c x83 ya25 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1,5 </div></div><div class="c xe0 ya25 wc9 hbd"><div class="t m0 x53 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3,4 </div></div><div class="c x108 ya25 wc6 hbd"><div class="t m0 xf5 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2,6 </div></div><div class="c x2 ya26 wc3 he2"><div class="t m0 x14 he y36f ffa fs0 fc0 sc0 ls0 ws0">Ogółem szkolenia<span class="ff8"> </span></div></div><div class="c xa4 ya26 w97 he2"><div class="t m0 x56 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">10,56 </div></div><div class="c x80 ya26 wc5 he2"><div class="t m0 x53 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">9,05 </div></div><div class="c x114 ya26 wc6 he2"><div class="t m0 xf he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">10,1 </div></div><div class="c x113 ya26 wc7 he2"><div class="t m0 x46 he y9d2 ff8 fs0 fc0 sc0 ls18 ws0">6,9<span class="ls0"> </span></div></div><div class="c xf4 ya26 wc8 he2"><div class="t m0 x53 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">8,6<span class="ff5"> </span></div></div><div class="c x3e ya26 wc6 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">7,8<span class="ff5"> </span></div></div><div class="c x83 ya26 wc6 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">9,3<span class="ff5"> </span></div></div><div class="c xe0 ya26 wc9 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">10,2<span class="ff5"> </span></div></div><div class="c x108 ya26 wc6 he2"><div class="t m0 x46 h17 y9d2 ff8 fs0 fc0 sc0 ls0 ws0">9,8<span class="ff5"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya28 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y65e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya29 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Odsetek pracowników podlegających oceni<span class="_ _1"></span>e pracowniczej <span class="ff1 fc3">[40<span class="_ _3"></span>4-3] [ESRS: S1-<span class="ls26">13]</span></span><span class="ff8"> </span></div></div><div class="c x2 ya2a wca he1"><div class="t m0 xc6 h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xa4 ya2b wcb he2"><div class="t m0 x4b he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xda ya2b wcc he2"><div class="t m0 x4b he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xa4 ya2a wcd he2"><div class="t m0 x1a h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x35 ya2a wce he2"><div class="t m0 x46 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c xf9 ya2a wcd he2"><div class="t m0 x1a h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c xda ya2a wce he2"><div class="t m0 x1a h2b y846 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xfa ya2a wcd he2"><div class="t m0 x46 h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x13 ya2a wcf he2"><div class="t m0 x1a h2b y846 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 y321 wca hba"><div class="t m0 x14 h2 yc0 ffc fs0 fc0 sc0 ls0 ws0">odsetek pracowników podle-</div><div class="t m0 x14 h2 ya2c ffc fs0 fc0 sc0 ls0 ws0">gających ocenie pracowniczej </div><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">(liczone do ogółu zatrudnio-</div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">nych) </div></div><div class="c xa4 y321 wcd hba"><div class="t m0 x26 h2 ya2d ff1 fs0 fc0 sc0 ls0 ws0">36% </div></div><div class="c x35 y321 wce hba"><div class="t m0 x26 h2 ya2d ff1 fs0 fc0 sc0 ls0 ws0">56% </div></div><div class="c xf9 y321 wcd hba"><div class="t m0 x26 h2 ya2d ff1 fs0 fc0 sc0 ls25 ws0">92%<span class="ls0"> </span></div></div><div class="c xda y321 wce hba"><div class="t m0 x26 h1a ya2d ff1 fs0 fc0 sc0 ls0 ws0">36%<span class="ffb"> </span></div></div><div class="c xfa y321 wcd hba"><div class="t m0 x26 h1a ya2d ff1 fs0 fc0 sc0 ls0 ws0">56%<span class="ffb"> </span></div></div><div class="c x13 y321 wcf hba"><div class="t m0 x26 h1a ya2d ff1 fs0 fc0 sc0 ls25 ws0">92%<span class="ffb ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya2e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf4d" class="pf w0 h0"><div class="pc pc4d w0 h0"><img class="bi x8 ya2f w16 he9" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">77<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Układy zbiorowe pracy i dialog s<span class="_ _1"></span>połeczny <span class="ff1 fc3">[GRI: 2-30<span class="_ _3"></span>] [ESRS: S1-<span class="ls29">8]</span> </span></div></div><div class="c x2 y4dc wd0 he2"><div class="t m0 x7d h2 y743 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x2b y4dc wd1 he2"><div class="t m0 x16 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xe6 y4dc wd2 he2"><div class="t m0 x16 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x115 y4dc wd1 he2"><div class="t m0 x79 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ya30 wd0 he2"><div class="t m0 x46 h68 y9d2 ffc fs0 fc0 sc0 ls0 ws0">odsetek pracowników objętych układami zbiorowymi<span class="ffb fs13"> </span></div></div><div class="c x2b ya30 wd1 he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c xe6 ya30 wd2 he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c x115 ya30 wd1 he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he ya31 ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Godziwe wynagrodzenie <span class="ff1 fc3">[ESRS: S1-10] </span></div></div><div class="c x2 ya32 wd0 he2"><div class="t m0 x7d h2 y743 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x2b ya32 wd1 he2"><div class="t m0 x16 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xe6 ya32 wd2 he2"><div class="t m0 x16 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x115 ya32 wd1 he2"><div class="t m0 x79 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ya33 wd0 hea"><div class="t m0 x64 h2 ya34 ffc fs0 fc0 sc0 ls0 ws0">odsetek pracowników otrzymujących wynagrodzenie </div><div class="t m0 x64 h2 ya35 ffc fs0 fc0 sc0 ls0 ws0">poniżej poziomu wynagrodzenia godziwego <span class="ff1"> </span></div><div class="t m0 x64 h68 y2d1 ff1 fs0 fc0 sc0 ls0 ws0">(wynagrodzenia minimalnego)<span class="ffb fs13"> </span></div></div><div class="c x2b ya33 wd1 hea"><div class="t m0 x1c h68 ya36 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ffb fs13 ls0"> </span></div></div><div class="c xe6 ya33 wd2 hea"><div class="t m0 x1c h2 ya36 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c x115 ya33 wd1 hea"><div class="t m0 x1c h2 ya36 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y30d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya37 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Członkowie organów spółki wg płci i wieku <span class="ff1 fc3">[405-1b] [ESRS: S1-<span class="ls25">9]</span><span class="ff8"> </span></span></div></div><div class="c x2 y17 wd3 he1"><div class="t m0 x1f h17 y9d0 ff5 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya38 wd4 he2"><div class="t m0 xca he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xfc ya38 wd5 he2"><div class="t m0 xca he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xdf ya38 wd5 he2"><div class="t m0 x94 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x29 y17 w2a he2"><div class="t m0 x14 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x116 y17 wd6 he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x5f y17 w45 he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c xfc y17 w45 he2"><div class="t m0 x14 h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c xf8 y17 wd6 he2"><div class="t m0 x14 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x6d y17 w45 he2"><div class="t m0 xf h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c xdf y17 w45 he2"><div class="t m0 x64 h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x70 y17 wd6 he2"><div class="t m0 xf h2b y944 ff1 fs9 fc1 sc0 ls0 ws0">Kobiety </div></div><div class="c x117 y17 w45 he2"><div class="t m0 xf h2b y944 ffc fs9 fc1 sc0 ls0 ws0">Łącznie<span class="ff1"> </span></div></div><div class="c x2 y3a9 w98 h14"><div class="t m0 x118 h1a yc3 ffc fs0 fc1 sc0 ls0 ws0">Zarząd<span class="ffb"> </span></div></div><div class="c x2 ya39 wd3 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Do 30 lat </div></div><div class="c x29 ya39 w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya39 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5f ya39 w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ff8"> </span></div></div><div class="c xfc ya39 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya39 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d ya39 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xdf ya39 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya39 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 ya39 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya3a wd3 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 31 do 40 lat </div></div><div class="c x29 ya3a w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya3a wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5f ya3a w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ff8"> </span></div></div><div class="c xfc ya3a w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya3a wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d ya3a w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xdf ya3a w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya3a wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 ya3a w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya3b wd3 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Od 41 do 50 lat </div></div><div class="c x29 ya3b w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya3b wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x5f ya3b w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">2<span class="ff8"> </span></div></div><div class="c xfc ya3b w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya3b wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d ya3b w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xdf ya3b w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya3b wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 ya3b w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya3c wd3 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Powyżej 50 lat<span class="ff1"> </span></div></div><div class="c x29 ya3c w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya3c wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x5f ya3c w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">3<span class="ff8"> </span></div></div><div class="c xfc ya3c w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya3c wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x6d ya3c w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c xdf ya3c w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya3c wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x117 ya3c w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x2 ya3d wd3 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x29 ya3d w2a he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ff8"> </span></div></div><div class="c x116 ya3d wd6 he2"><div class="t m0 x7 he y36f ff1 fs0 fc0 sc0 ls0 ws0">5<span class="ff8"> </span></div></div><div class="c x5f ya3d w45 he2"><div class="t m0 x7 he y36f ff1 fs0 fc0 sc0 ls0 ws0">5<span class="ff8"> </span></div></div><div class="c xfc ya3d w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya3d wd6 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x6d ya3d w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c xdf ya3d w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya3d wd6 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x117 ya3d w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x2 ya3e w98 he2"><div class="t m0 xcd h1a y36f ff1 fs0 fc1 sc0 ls0 ws0">Rada Nadzorcza<span class="ffb"> </span></div></div><div class="c x2 ya3f wd3 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Do 30 lat </div></div><div class="c x29 ya3f w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya3f wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5f ya3f w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">0<span class="ff8"> </span></div></div><div class="c xfc ya3f w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya3f wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d ya3f w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xdf ya3f w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya3f wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 ya3f w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya40 wd3 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Od 31 do 40 lat </div></div><div class="c x29 ya40 w2a he2"><div class="t m0 x7 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x116 ya40 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5f ya40 w45 he2"><div class="t m0 x7 he y36f ff1 fs0 fc0 sc0 ls0 ws0">1<span class="ff8"> </span></div></div><div class="c xfc ya40 w45 he2"><div class="t m0 x7 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c xf8 ya40 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d ya40 w45 he2"><div class="t m0 x7 he y36f ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c xdf ya40 w45 he2"><div class="t m0 x7 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x70 ya40 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 ya40 w45 he2"><div class="t m0 x7 he y36f ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x2 ya41 wd3 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Od 41 do 50 lat </div></div><div class="c x29 ya41 w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x116 ya41 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x5f ya41 w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">3<span class="ff8"> </span></div></div><div class="c xfc ya41 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf8 ya41 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x6d ya41 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c xdf ya41 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 ya41 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x117 ya41 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x2 y26 wd3 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Powyżej 50 lat<span class="ff1"> </span></div></div><div class="c x29 y26 w2a he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x116 y26 wd6 he2"><div class="t m0 x7 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x5f y26 w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">3<span class="ff8"> </span></div></div><div class="c xfc y26 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c xf8 y26 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y26 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c xdf y26 w45 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x70 y26 wd6 he2"><div class="t m0 x26 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 y26 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x2 y9a1 wd3 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x29 y9a1 w2a he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">3<span class="ff8"> </span></div></div><div class="c x116 y9a1 wd6 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">4<span class="ff8"> </span></div></div><div class="c x5f y9a1 w45 he2"><div class="t m0 x26 he y36f ff1 fs0 fc0 sc0 ls0 ws0">7<span class="ff8"> </span></div></div><div class="c xfc y9a1 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c xf8 y9a1 wd6 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x6d y9a1 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xdf y9a1 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">4 </div></div><div class="c x70 y9a1 wd6 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x117 y9a1 w45 he2"><div class="t m0 x26 he y36f ff8 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y3b1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3b2 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Przeciwdziałanie dyskryminacji <span class="ff1 fc3">[406-<span class="ls26">1]</span> </span></div></div><div class="c x2 y35d wd7 he2"><div class="t m0 xe5 h2 y743 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xd1 y35d wd8 he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x119 y35d wd9 he2"><div class="t m0 x19 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 y35d wda he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y11f wd7 he2"><div class="t m0 x64 h68 y36f ffa fs0 fc0 sc0 ls0 ws0">liczba zidentyfikowanych przypadków <span class="ff8">dyskryminacji<span class="ffb fs13"> </span></span></div></div><div class="c xd1 y11f wd8 he2"><div class="t m0 x1c h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x119 y11f wd9 he2"><div class="t m0 x1f h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 y11f wda he2"><div class="t m0 x1c h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya42 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7d hf ya43 ff8 fs0 fc2 sc0 ls0 ws0">8.9.2.<span class="ffe"> <span class="ffa">Bez<span class="_ _3"></span>pieczeństwo produ<span class="_ _1"></span>któw dla zdrowia ludzi<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 ya44 ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. <span class="_ _3"></span>wytwarza i <span class="_ _3"></span>dostarcza Klientom <span class="_ _3"></span>wyroby zgodne <span class="_ _3"></span>z dobrą praktyką <span class="_ _3"></span>produkcyjną zapewniającą, <span class="_ _3"></span>że w <span class="_ _3"></span>normalnyc<span class="_ _b"></span>h </div><div class="t m0 x2 h2 ya45 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _3"></span>możliwych <span class="_ _4"></span>do <span class="_ _3"></span>przewidzenia <span class="_ _3"></span>warunkach <span class="_ _4"></span>użytkowania, <span class="_ _3"></span>nie <span class="_ _3"></span>dojdzie <span class="_ _4"></span>do <span class="_ _3"></span>migracji <span class="_ _3"></span>skł<span class="_ _3"></span>adników<span class="_ _1"></span> <span class="_ _3"></span>z <span class="_ _4"></span>opakowań <span class="_ _3"></span>do <span class="_ _4"></span>żywności <span class="ff1"> </span></div><div class="t m0 x2 h2 ya46 ffc fs0 fc0 sc0 ls0 ws0">w ilościach, które mogłyby<span class="ff1">:  </span></div><div class="t m0 x2 h44 ya47 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">stanowić zagrożenie dla zdrowia człowieka, <span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 ya48 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">powodować niemożliwe do przyjęcia zmiany w składzie żywności,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 ya49 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">powodować pogorszenie jej cech organoleptycznych.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 ya4a ffc fs0 fc0 sc0 ls0 ws0">System przyjętej <span class="_ _3"></span>polityki bezpieczeństwa <span class="_ _3"></span>żywnościow<span class="_ _1"></span>ego, zgodny <span class="_ _3"></span>z BRC PM, <span class="_ _3"></span>wspierany przez certyf<span class="_ _3"></span>ikowane systemy </div><div class="t m0 x2 h2 ya4b fff fs0 fc0 sc0 ls0 ws0">ISO <span class="_ _3"></span>9001:2015<span class="ff1">, <span class="_ _3"></span>ISO <span class="_ _3"></span>14001:2015 oraz <span class="_ _3"></span>standardy <span class="_ _3"></span></span>GMP<span class="ff1"> <span class="_ _3"></span><span class="ls1e">i <span class="_ _3"></span></span></span>GHP<span class="ff1"> <span class="_ _3"></span><span class="ffc">sprawia, że<span class="_ _3"></span> procesy <span class="_ _3"></span>biznesowe <span class="_ _3"></span>Spółki <span class="_ _3"></span>są <span class="_ _3"></span>ukierunkowane n<span class="_ _3"></span>a<span class="_ _1"></span> </span></span></div><div class="t m0 x2 h2 ya4c ffc fs0 fc0 sc0 ls0 ws0">ciągłe doskonalenie:<span class="ff1"> </span></div><div class="t m0 x2 h44 ya4d ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">identyfikacji <span class="_ _21"> </span>i <span class="_ _1e"> </span>szacowanie <span class="_ _21"> </span>skali <span class="_ _21"> </span>zagrożeń <span class="_ _1e"> </span>mogących <span class="_ _21"> </span>mieć <span class="_ _21"> </span>negatywny <span class="_ _1e"> </span>wpływ <span class="_ _21"> </span>na <span class="_ _21"> </span>bezpieczeństwo <span class="_ _1e"> </span>zdrowotne <span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 ya4e ffc fs0 fc0 sc0 ls0 ws0">w procesach doboru surowców, produkcji, magazynowania i dystrybucji,<span class="ff1"> </span></div><div class="t m0 x2 h44 y20d ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">metod  eliminacji  powyższych <span class="_ _33"> </span>zagrożeń  poprzez  zastosowanie  odpo<span class="_ _1"></span>wiednich  metod  kontroli  i  monitorowa<span class="_ _1"></span>nia </span></span></div><div class="t m0 x6 h2 y20e ffc fs0 fc0 sc0 ls0 ws0">punktów uznanych za krytyczne,<span class="ff1"> </span></div><div class="t m0 x2 h44 ya4f ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">opracowywanej <span class="_ _22"> </span>dokumentacji <span class="_ _22"> </span>zgodnej <span class="_ _5"> </span>z <span class="_ _22"> </span>obowiązującym <span class="_ _5"> </span>krajowym<span class="_ _1"></span> <span class="_ _22"> </span>i <span class="_ _5"> </span>międzynarodowym <span class="_ _22"></span>ustawodawstwem <span class="_ _5"> </span>oraz </span></span></div><div class="t m0 x6 h2 ya50 ffc fs0 fc0 sc0 ls0 ws0">zmianami w nim zachodzących,<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf4e" class="pf w0 h0"><div class="pc pc4e w0 h0"><img class="bi x8 ya51 w16 heb" alt="" 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gAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIW1MAAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAAA2G6kuvyMMzRoAAD1IFH3yv6u2AABsIqQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAgJ4r1eV3RJFZAwCgB3LVFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApK0pAABA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAAukeqq294f/lyswYAQM/Rr67uky/CKIpMBwAAmwA3JAAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAsJ6l4g99f/ly8wUAQE/Tr67uky/CKIpMBwAAmwA3JAAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQ1BQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAGCzluryO8LQrAEA0INE0Sf/u2oLAMAmQtoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAA6LlSXX5HFJk1AAB6IFdtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAABYz1Lxh76/fLn5AgCgp+lXV/fJF2EURaYDAIBNgBsSAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2poCAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAwCbkfwHkQMJ7UESvEgAAAABJRU5ErkJggg=="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">78<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h44 y40 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">niezbędnych <span class="_ _4"></span>środków <span class="_ _4"></span>technicznych <span class="_ _3"></span>i <span class="_ _4"></span>finansowych<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span></span>gwarantujących <span class="_ _4"></span>realizację <span class="_ _4"></span>przyjętej <span class="_ _4"></span>polit<span class="_ _1"></span>yki <span class="_ _4"></span>bezpieczeństwa <span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">i minimalizację ryzyka wprowadzenia na rynek wyrobów zagra<span class="_ _1"></span>żających zdrowiu i życiu <span class="_ _3"></span><span class="ff1">konsumenta. </span></div><div class="t m0 x2 h2 y1de ffc fs0 fc0 sc0 ls0 ws0">Wymienione n<span class="_ _3"></span>a wstępie systemy <span class="_ _3"></span>związane z <span class="_ _3"></span>zarządzaniem jakością, <span class="_ _3"></span>bezpieczeństwem żywności <span class="_ _3"></span>oraz ochroną śr<span class="_ _3"></span>odo-</div><div class="t m0 x2 h2 y1df ffc fs0 fc0 sc0 ls0 ws0">wiska <span class="_ _3"></span>są <span class="_ _3"></span>certyfikowane <span class="_ _3"></span>przez <span class="_ _3"></span>renomowaną <span class="_ _3"></span>i <span class="_ _3"></span>uznawaną <span class="_ _3"></span>jednostkę <span class="_ _3"></span>certyfikującą. K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _3"></span>S.A. <span class="_ _3"></span>może <span class="_ _3"></span>pochwalić <span class="_ _3"></span>się <span class="_ _3"></span>certyfi-</div><div class="t m0 x2 h2 y307 ffc fs0 fc0 sc0 ls0 ws0">kowanym  procesem  produkcji  naczyń  wysz<span class="ff1">ynkowych  (kubki  z  kresami  pomiarowymi)  </span>–<span class="ff1">  </span>ocena  zgodności  naczyń <span class="ff1"> </span></div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">wyszynkowych według modułu D 1 Dyrektywy 2014/32/UE.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">Aspekty <span class="_ _b"></span>zw<span class="_ _3"></span>iązane <span class="_ _b"></span>z <span class="_ _1"></span>analizowaniem <span class="_ _b"></span>parametrów <span class="_ _b"></span>j<span class="_ _3"></span>akościowych <span class="_ _b"></span>surowców, <span class="_ _b"></span>a także <span class="_ _b"></span>zapewnieniem <span class="_ _b"></span>zgodnośc<span class="_ _3"></span>i <span class="_ _b"></span>jakościowej, </div><div class="t m0 x2 h2 y3c4 ffc fs0 fc0 sc0 ls0 ws0">zostały uwzględnione również w Strategii ESG „Tworzymy czyste jutro”.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3c5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3c6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3c7 ffa fs0 fc0 sc0 ls0 ws0">Tabela: <span class="_ _11"> </span>Liczba <span class="_ _11"> </span>potwierdzon<span class="_ _3"></span>y<span class="_ _b"></span>ch <span class="_ _11"> </span>in<span class="_ _3"></span>cydentów <span class="_ _11"> </span>niezgodności <span class="_ _11"> </span>związanych <span class="_ _11"> </span>z <span class="_ _f"> </span>wpływem <span class="_ _11"> </span>produktów <span class="_ _11"> </span>na <span class="_ _11"> </span>z<span class="_ _3"></span>drowie <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x2 he y3c8 ffa fs0 fc0 sc0 ls0 ws0">i bezpieczeństwo użytkowników końcowych <span class="ff8 fc3">[416-<span class="lsc">2]</span><span class="fc0"> </span></span></div></div><div class="c x2 y6e9 wdb he2"><div class="t m0 x89 h17 y743 ff5 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x43 y6e9 wd8 he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xb0 y6e9 wdc he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 y6e9 wdd he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y424 wdb hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">incydenty niezgodności z przepisami skutkujące sankcjami <span class="ff1"> </span></div><div class="t m0 x14 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">finansowymi (grzywny, kary) </div></div><div class="c x43 y424 wd8 hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb0 y424 wdc hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 y424 wdd hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya52 wdb he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">incydenty skutkujące wycofaniem produktu z rynku<span class="ff1"> </span></div></div><div class="c x43 ya52 wd8 he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb0 ya52 wdc he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 ya52 wdd he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y83f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya53 ffc fs0 fc0 sc0 ls0 ws0">Obok <span class="_ _3"></span>audytów <span class="_ _4"></span>potwierdzających <span class="_ _3"></span>zgodność <span class="_ _4"></span>z <span class="_ _3"></span>poszczególnymi <span class="_ _3"></span>systemami <span class="_ _3"></span>zarząd<span class="_ _3"></span>zania, <span class="_ _3"></span>Spółka <span class="_ _3"></span>uzyskuje <span class="_ _4"></span>od <span class="_ _4"></span>audytorów </div><div class="t m0 x2 h2 ya54 ffc fs0 fc0 sc0 ls0 ws0">najwyższe <span class="_ _3"></span>oceny <span class="_ _3"></span>(AA, AA+). <span class="_ _3"></span>Jednocześnie<span class="_ _3"></span><span class="ff1">, jes<span class="_ _3"></span>t ona <span class="_ _3"></span></span>również<span class="_ _3"></span><span class="ff1"> </span>przedmiotem <span class="_ _3"></span>audytów <span class="_ _3"></span>przeprowadzanych <span class="_ _3"></span>przez <span class="_ _3"></span>Klientów,<span class="_ _1"></span> </div><div class="t m0 x2 h2 ya55 ffc fs0 fc0 sc0 ls0 ws0">którym dostarcza opakowania, a których li<span class="_ _3"></span>c<span class="_ _1"></span>zba w ciągu roku, po okresie pandemii<span class="_ _3"></span>, wra<span class="_ _1"></span>ca do poziomu poprzedzającego </div><div class="t m0 x2 h2 ya56 ffc fs0 fc0 sc0 ls0 ws0">wprowadzenie ograniczeń epidemicznych:<span class="ff1"> </span></div><div class="t m0 x2 h2 ya57 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya58 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Liczba audytów przeprowadzonych przez Klientów<span class="ff8"> </span></div></div><div class="c x2 ya59 wdb he2"><div class="t m0 x89 h17 y743 ff5 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x43 ya59 wd8 he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xb0 ya59 wdc he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 ya59 wdd he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ya5a wdb he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Liczba audytów przeprowadzonych przez Klientów<span class="ff1"> </span></div></div><div class="c x43 ya5a wd8 he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c xb0 ya5a wdc he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x99 ya5a wdd he2"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1b1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya5b ff1 fs0 fc0 sc0 ls0 ws0">W 2023 <span class="_ _b"></span><span class="ls30">r.<span class="ls0"> <span class="ffc">Państwowa Inspek<span class="_ _1"></span>cja <span class="_ _1"></span>Sanitarna (<span class="fff">Sanepid</span>) <span class="_ _1"></span>przeprowadziła łącznie <span class="_ _1"></span>4 kon<span class="_ _1"></span>trole z <span class="_ _b"></span>zakresu Higieny <span class="ff1">Pracy <span class="_ _1"></span>i Bezpie-</span></span></span></span></div><div class="t m0 x2 h2 ya5c ffc fs0 fc0 sc0 ls0 ws0">czeństwa Żywności<span class="ff1 ls2a">. </span>Miały one miejsce w każdej z lokalizacji i wszystkie zakończyły się wynikiem<span class="_ _1"></span> pozytywnym.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y67d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7d hf ya5d ff8 fs0 fc2 sc0 ls0 ws0">8.9.3.<span class="ffe"> <span class="ffa">Bezpieczeństwo i higiena pracy (BHP)</span></span> </div><div class="t m0 x2 h2 ya5e ffc fs0 fc0 sc0 ls0 ws0">Prowadzenie  d<span class="_ _3"></span>z<span class="_ _1"></span>iałalności  gos<span class="_ _3"></span>p<span class="_ _b"></span>odar<span class="_ _3"></span>czej,  zwłaszcza <span class="_ _27"> </span>produkcyjnej,  zaw<span class="_ _3"></span>sze  wiąże  się <span class="_ _21"> </span><span class="ff1 ls5">z  </span>ryzykiem  wypadku. <span class="_ _27"> </span>Może <span class="_ _1e"> </span>on </div><div class="t m0 x2 h2 y746 ffc fs0 fc0 sc0 ls0 ws0">nastąpić <span class="_ _5"> </span>bezpośrednio <span class="_ _22"> </span>na <span class="_ _5"> </span>produkcji, <span class="_ _22"> </span>a <span class="_ _5"> </span>także <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _22"> </span>procesie <span class="_ _22"> </span>magazynowani<span class="_ _3"></span>a <span class="_ _22"></span>lub <span class="_ _22"> </span>tr<span class="_ _3"></span>anspor<span class="_ _1"></span>cie. <span class="_ _22"> </span>W <span class="_ _5"> </span>mniejszym <span class="_ _5"> </span>stopniu<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span>do </span></div><div class="t m0 x2 h2 y966 ffc fs0 fc0 sc0 ls0 ws0">wypadków <span class="_ _3"></span>może <span class="_ _4"></span>również<span class="ff1"> <span class="_ _3"></span></span>dojść <span class="_ _4"></span>w <span class="_ _3"></span>biurze. <span class="_ _4"></span>Jednostka <span class="_ _3"></span>organizacyjna <span class="_ _3"></span>odpowiadająca <span class="_ _3"></span>za <span class="_ _4"></span>obszar <span class="_ _3"></span>bezpieczeństwa <span class="_ _3"></span>i <span class="_ _4"></span>higieny </div><div class="t m0 x2 h2 y4f2 ffc fs0 fc0 sc0 ls0 ws0">pracy <span class="_ _b"></span>dzi<span class="_ _3"></span>ała <span class="_ _b"></span>na rze<span class="_ _1"></span>cz <span class="_ _1"></span>poprawy <span class="_ _b"></span>warun<span class="_ _3"></span>ków <span class="_ _b"></span>pracy <span class="_ _1"></span>przy <span class="_ _b"></span>cz<span class="_ _3"></span>ynnym <span class="_ _0"></span>udzi<span class="_ _3"></span>ale <span class="_ _b"></span>organizacji. <span class="_ _b"></span>W<span class="_ _3"></span>spółd<span class="_ _1"></span>ziałanie <span class="_ _b"></span>istotn<span class="_ _3"></span>ie <span class="_ _b"></span>przyczynia <span class="_ _1"></span>się </div><div class="t m0 x2 h2 y4f3 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _21"> </span>poprawy <span class="_ _21"> </span>jakości <span class="_ _21"> </span>pracy, <span class="_ _1e"> </span>zachowując <span class="_ _21"> </span>przy <span class="_ _21"> </span>tym <span class="_ _21"> </span>wi<span class="_ _3"></span>z<span class="_ _1"></span>erunek <span class="_ _21"> </span>zakładu <span class="_ _21"> </span>oraz <span class="_ _21"> </span>zaangażowanie <span class="_ _1e"> </span>pracowników. <span class="_ _21"> </span>Kwestie </div><div class="t m0 x2 h2 ya5f ffc fs0 fc0 sc0 ls0 ws0">związane <span class="_ _4"></span>z <span class="_ _4"></span>oceną <span class="_ _3"></span>ryzyka <span class="_ _4"></span>dla <span class="_ _3"></span>poszcze<span class="_ _3"></span>gólny<span class="_ _1"></span>ch <span class="_ _4"></span>stanowisk <span class="_ _3"></span>pracy, <span class="_ _4"></span>budowaniem <span class="_ _4"></span>świadomości <span class="_ _3"></span>BHP <span class="_ _4"></span>wśród <span class="_ _3"></span>zatrudnionych, </div><div class="t m0 x2 h2 ya60 ffc fs0 fc0 sc0 ls0 ws0">jak <span class="_ _5"> </span>również <span class="_ _5"> </span>wsparciem <span class="_ _5"> </span>profilaktyki <span class="_ _5"> </span>prozdrowotnej <span class="_ _5"> </span>czy <span class="_ _5"> </span>zapewnien<span class="_ _3"></span>iem <span class="_ _22"></span>szkoleń <span class="_ _5"> </span>z <span class="_ _5"> </span>zakresu  p<span class="_ _1"></span>ierwszej <span class="_ _5"> </span>pomocy, <span class="_ _5"> </span>zostały<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 ya61 ffc fs0 fc0 sc0 ls0 ws0">uwzględnione w Strategii ESG „Tworzymy czyste jutro”.<span class="ff1"> </span></div><div class="t m0 x2 h2 ya62 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _21"> </span>z <span class="_ _1e"> </span>obowiązującymi <span class="_ _1e"> </span>przepisami, <span class="_ _1e"> </span>organizowane <span class="_ _21"> </span>i <span class="_ _1e"> </span>prowadzone <span class="_ _1e"> </span>są <span class="_ _21"> </span>szkolenia <span class="_ _1e"> </span>wstępne <span class="_ _1e"> </span>z <span class="_ _21"> </span>pracownikami <span class="_ _1e"> </span>nowo </div><div class="t m0 x2 h2 ya63 ffc fs0 fc0 sc0 ls0 ws0">zatrudnionymi do pracy oraz z pracownikami przechodzącymi na inne stanowiska pracy, w zakr<span class="_ _1"></span>esie: <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6 h44 y814 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">instruktażu ogólnego –<span class="ff1"> </span>prowadzonego przez głównego specjalistę ds. <span class="ff1">BHP<span class="ls2a">, </span> </span></span></span></div><div class="t m0 x6 h44 yf2 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">instruktażu stanowiskowego –<span class="ff1"> </span>prowadzonego przez kierownika lub inną osobę kierującą praco<span class="_ _1"></span>wnikami. <span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 ya64 ffc fs0 fc0 sc0 ls0 ws0">Pracownicy <span class="_ _5"> </span>nowo <span class="_ _5"> </span>przyjmowani <span class="_ _5"> </span>do <span class="_ _5"> </span>pracy <span class="_ _5"> </span>są <span class="_ _5"> </span>przeszkalani <span class="_ _5"> </span>z <span class="_ _5"> </span>zakresu <span class="_ _5"> </span>przeciwpożarowego <span class="_ _22"> </span>oraz <span class="_ _5"> </span>zapoznaj<span class="_ _3"></span>ą<span class="_ _1"></span> <span class="_ _5"> </span>się <span class="_ _5"> </span>z <span class="_ _5"> </span>oceną </div><div class="t m0 x2 h2 ya65 ffc fs0 fc0 sc0 ls0 ws0">ryzyka <span class="_ _18"> </span>zawodowego, <span class="_ _18"> </span>instrukcjami <span class="_ _18"> </span>st<span class="_ _3"></span>anow<span class="_ _1"></span>iskowymi, <span class="_ _18"> </span>kartami <span class="_ _18"> </span>charakterystyki <span class="_ _18"> </span>produktów <span class="_ _1b"> </span>chemicznych<span class="ff1"> </span></div><div class="t m0 x2 h2 ya66 ff1 fs0 fc0 sc0 ls0 ws0">niebezpiecznych.  </div><div class="t m0 x2 h2 ya67 ffc fs0 fc0 sc0 ls0 ws0">Niezależnie <span class="_ _24"> </span>od <span class="_ _25"> </span>szkoleń <span class="_ _24"> </span>początkowych<span class="ff1">, <span class="_ _24"> </span></span>wszyscy <span class="_ _24"> </span>pracownicy <span class="_ _24"> </span>przechodzą <span class="_ _25"> </span>szkolenia <span class="_ _24"> </span>okresowe, <span class="_ _24"> </span>mające <span class="_ _24"> </span>na <span class="_ _24"> </span>celu<span class="_ _3"></span> </div><div class="t m0 x2 h2 ya68 ffc fs0 fc0 sc0 ls0 ws0">odświeżenie i aktualizację wiedzy na temat obowiązujących zasad bezpieczeństwa i higieny pr<span class="_ _1"></span>acy. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 ya69 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _24"> </span>2023 <span class="_ _24"> </span><span class="ls30">r.</span> <span class="_ _24"> </span><span class="ffc">doszło <span class="_ _26"> </span>do <span class="_ _24"> </span>6 <span class="_ _24"> </span>wypadków <span class="_ _24"> </span>przy <span class="_ _24"> </span>pracy. <span class="_ _26"> </span>W<span class="_ _3"></span> <span class="_ _26"> </span>każdym <span class="_ _24"> </span>przypadku <span class="_ _24"> </span>zostało <span class="_ _24"> </span>przeprowadzone <span class="_ _24"> </span>postępowanie </span></div><div class="t m0 x2 h2 ya6a ff1 fs0 fc0 sc0 ls0 ws0">powypadkowe i udokumentowa<span class="ls30">ne</span> <span class="ffc">zgodnie z wymogami (zapisy wyjaśnień, protokoły itp.<span class="_ _1"></span>). <span class="ff1"> </span></span></div><div class="t m0 x2 h2 ya6b ff1 fs0 fc0 sc0 ls0 ws0">W 2023 r. <span class="ffc">przeprowadzono p<span class="_ _1"></span>rzeglądy BHP zgodnie z <span class="_ _1"></span>przyjętymi harmonogramam<span class="_ _1"></span>i. Po każdym <span class="_ _1"></span>przeglądzie sporządzano </span></div><div class="t m0 x2 h2 ya6c ffc fs0 fc0 sc0 ls0 ws0">wspólny <span class="_ _26"> </span>r<span class="_ _3"></span>aport <span class="_ _26"> </span>z <span class="_ _24"> </span>punktami <span class="_ _26"> </span>dotyczącymi <span class="_ _26"> </span>niezgodności <span class="_ _24"> </span>oraz <span class="_ _26"> </span>konieczności <span class="_ _24"> </span>wprowadzenia <span class="_ _26"> </span>działań <span class="_ _24"> </span>naprawczych.<span class="_ _1"></span> </div><div class="t m0 x2 h2 y78 ffc fs0 fc0 sc0 ls0 ws0">Systematycznie <span class="_ _4"></span>przeprowadza<span class="_ _1"></span>ne <span class="_ _4"></span>są <span class="_ _3"></span>również <span class="_ _4"></span>pomiary <span class="_ _4"></span>śro<span class="ff1">dowiska <span class="_ _4"></span>pracy. <span class="_ _3"></span>W <span class="_ _4"></span>grudniu <span class="_ _3"></span>2022 <span class="_ _4"></span><span class="ls30">r.</span> <span class="_ _4"></span>pomiary, <span class="_ _3"></span>wykonane <span class="_ _4"></span>przez </span></div><div class="t m0 x2 h2 ya6d ffc fs0 fc0 sc0 ls0 ws0">akredytowane <span class="_ _4"></span>laboratorium, <span class="_ _4"></span>dotyczyły <span class="_ _4"></span>sprawdzenia <span class="_ _4"></span>poziomu <span class="_ _4"></span>hałasu, <span class="_ _22"></span>pyłków <span class="_ _4"></span>w <span class="_ _4"></span>trzech <span class="_ _4"></span>lokalizacjach: <span class="_ _4"></span>Rzakta, <span class="_ _22"></span>Klaudyn </div><div class="t m0 x2 h2 y4ad ffc fs0 fc0 sc0 ls0 ws0">oraz Czosnów. Pracownicy zapoznawani są z wynikami pomiarów każdorazowo przy k<span class="ff1">olejnych szkoleniach BHP. </span></div></div></div><div class="pi"></div></div>
<div id="pf4f" class="pf w0 h0"><div class="pc pc4f w0 h0"><img class="bi x8 ya6e w5 hec" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls51 ws0">79<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y4dc ffa fs0 fc0 sc0 ls0 ws0">Tabela: Pracownicy objęci systemem zarządzania bezpieczeńs<span class="_ _1"></span>twem i higieną pracy <span class="ff8 fc3">[403-<span class="ls1e">9]<span class="_ _3"></span></span><span class="fc0"> </span></span></div></div><div class="c x2 yc9 wdb he2"><div class="t m0 x11a h17 ya03 ff5 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x43 yc9 wd8 he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xb0 yc9 wdc he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 yc9 wdd he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ya6f wdb hed"><div class="t m0 x14 h2 ya70 ffc fs0 fc0 sc0 ls0 ws0">% pracowników objętych systemem zarządzania bezpieczeń-</div><div class="t m0 x14 h2 y2ce ffc fs0 fc0 sc0 ls0 ws0">stwem i higieną pracy<span class="ff1"> </span></div></div><div class="c x43 ya6f wd8 hed"><div class="t m0 x112 h2 ya71 ff1 fs0 fc0 sc0 ls0 ws0">100 </div></div><div class="c xb0 ya6f wdc hed"><div class="t m0 x112 h2 ya71 ff1 fs0 fc0 sc0 ls0 ws0">100 </div></div><div class="c x99 ya6f wdd hed"><div class="t m0 x112 h2 ya71 ff1 fs0 fc0 sc0 ls0 ws0">100 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya72 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y6a4 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya73 ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Wypadki przy pracy <span class="fc3">[403-<span class="ls1e">9]</span></span> </div></div><div class="c x2 ya74 wdb he2"><div class="t m0 x11a h17 y111 ff5 fs0 fc1 sc0 ls0 ws0"> <span class="ffb"> </span></div></div><div class="c x43 ya74 wde he2"><div class="t m0 x26 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x62 ya74 wdf he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022<span class="ff1"> </span></div></div><div class="c x115 ya74 wdd he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021<span class="ff1"> </span></div></div><div class="c x2 ya75 wc1 he2"><div class="t m0 x11b he y36f ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xc7 ya75 we0 he2"><div class="t m0 xba h1a y36f ff1 fs0 fc1 sc0 ls0 ws0">Pracownicy<span class="ffb"> </span></div></div><div class="c x2 ya76 wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">Ogólna liczba wypadków (poszkodowanych), w tym:<span class="ff1"> </span></div></div><div class="c x43 ya76 wde h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x62 ya76 wdf h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">8 </div></div><div class="c x115 ya76 wdd h5e"><div class="t m0 x79 h2 y944 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ls0"> </span></div></div><div class="c x2 ya77 wdb hcf"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">powodujący czasową niezdolność do pracy<span class="ff1"> </span></div></div><div class="c x43 ya77 wde hcf"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">6 </div></div><div class="c x62 ya77 wdf hcf"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">8 </div></div><div class="c x115 ya77 wdd hcf"><div class="t m0 x79 h2 y944 ff1 fs0 fc0 sc0 ls26 ws0">13<span class="ls0"> </span></div></div><div class="c x2 ya78 wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">ciężkich<span class="ff1"> </span></div></div><div class="c x43 ya78 wde h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya78 wdf h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x115 ya78 wdd h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya79 wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">śmiertelnych<span class="ff1"> </span></div></div><div class="c x43 ya79 wde h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya79 wdf h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya79 wdd h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya7a wdb h5e"><div class="t m0 x64 he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">zbiorowych<span class="ff1"> </span></div></div><div class="c x43 ya7a wde h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya7a wdf h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya7a wdd h5e"><div class="t m0 x1c h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y16d wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">Ilość dni straconych<span class="ff1"> </span></div></div><div class="c x43 y16d wde h5e"><div class="t m0 x11 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">257 </div></div><div class="c x62 y16d wdf h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">593 </div></div><div class="c x115 y16d wdd h5e"><div class="t m0 x112 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0">433 </div></div><div class="c x2 y92d wdb hee"><div class="t m0 x64 he ya7b ffa fs0 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1e"> </span>częstości <span class="_ _1e"> </span>poszk<span class="_ _3"></span>o<span class="_ _1"></span>dowanych <span class="_ _1e"> </span>w <span class="_ _1e"> </span>w<span class="_ _3"></span>yp<span class="_ _1"></span>adkach <span class="_ _1e"> </span>ogółem <span class="ff8"> </span></div><div class="t m0 x64 he ya7c ff8 fs0 fc0 sc0 ls0 ws0">(na 1000 zatrudnionych)<span class="ff1"> </span></div></div><div class="c x43 y92d wde hee"><div class="t m0 x11 h2 y850 ff1 fs0 fc0 sc0 ls0 ws0">7,28 </div></div><div class="c x62 y92d wdf hee"><div class="t m0 x47 h2 y850 ff1 fs0 fc0 sc0 ls0 ws0">9,46 </div></div><div class="c x115 y92d wdd hee"><div class="t m0 x15 h2 y850 ff1 fs0 fc0 sc0 ls0 ws0">14,18 </div></div><div class="c x2 y4c6 wdb hce"><div class="t m0 x64 he y90e ffa fs0 fc0 sc0 ls0 ws0">Wskaźnik  częstości<span class="_ _1"></span>  poszkodowanych <span class="_ _5"> </span>w  wypadkach  ci<span class="_ _1"></span>ężkich <span class="ff8"> </span></div><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">i śmiertelnych (na 1000 zatrudnionych)<span class="ff1"> </span></div></div><div class="c x43 y4c6 wde hce"><div class="t m0 x7 h2 ya7c ff1 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x62 y4c6 wdf hce"><div class="t m0 x112 h2 ya7c ff1 fs0 fc0 sc0 ls0 ws0">1,18 </div></div><div class="c x115 y4c6 wdd hce"><div class="t m0 x1c h2 ya7c ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya7d wc1 he2"><div class="t m0 x11b he y9d6 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xc7 ya7d we0 he2"><div class="t m0 x79 h2 y9d6 ffc fs0 fc1 sc0 ls0 ws0">Pracownicy innych podmiotów (podwykonawców), pracujący na terenie zakładów<span class="ff1"> </span></div></div><div class="c x2 ya7e wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">Ogólna liczba wypadków (poszkodowanych), w tym:<span class="ff1"> </span></div></div><div class="c x43 ya7e wde h5e"><div class="t m0 x112 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya7e wdf h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya7e wdd h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y539 wdb hcf"><div class="t m0 x64 he ya7f ffa fs0 fc0 sc0 ls0 ws0">powodujący czasową niezdolność do pracy<span class="ff1"> </span></div></div><div class="c x43 y539 wde hcf"><div class="t m0 x112 h2 ya7f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 y539 wdf hcf"><div class="t m0 x1c h2 ya7f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 y539 wdd hcf"><div class="t m0 x1c h2 ya7f ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y789 wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">ciężkich<span class="ff1"> </span></div></div><div class="c x43 y789 wde h5e"><div class="t m0 x112 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 y789 wdf h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 y789 wdd h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y78a wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">śmiertelnych<span class="ff1"> </span></div></div><div class="c x43 y78a wde h5e"><div class="t m0 x112 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 y78a wdf h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 y78a wdd h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya80 wdb h5e"><div class="t m0 x64 he y1f1 ff8 fs0 fc0 sc0 ls0 ws0">zbiorowych<span class="ff1"> </span></div></div><div class="c x43 ya80 wde h5e"><div class="t m0 x112 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya80 wdf h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya80 wdd h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya81 wdb h5e"><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">Ilość dni straconych<span class="ff1"> </span></div></div><div class="c x43 ya81 wde h5e"><div class="t m0 x112 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya81 wdf h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya81 wdd h5e"><div class="t m0 x1c h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y772 wdb hee"><div class="t m0 x64 he ya7b ffa fs0 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _b"></span>częstości <span class="_ _1"></span>poszkodowanych <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>wypadkach <span class="_ _1"></span>ogółem <span class="_ _b"></span>(n<span class="_ _3"></span>a<span class="_ _b"></span> </div><div class="t m0 x64 he ya7c ff8 fs0 fc0 sc0 ls0 ws0">1000 zatrudnionych)<span class="ff1"> </span></div></div><div class="c x43 y772 wde hee"><div class="t m0 x112 h2 ya82 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 y772 wdf hee"><div class="t m0 x1c h2 ya82 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 y772 wdd hee"><div class="t m0 x1c h2 ya82 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya83 wdb hce"><div class="t m0 x64 he y90e ffa fs0 fc0 sc0 ls0 ws0">Wskaźnik  częstości<span class="_ _1"></span>  poszkodowanych <span class="_ _5"> </span>w  wypadkach  ci<span class="_ _1"></span>ężkich <span class="ff8"> </span></div><div class="t m0 x64 he y1f1 ffa fs0 fc0 sc0 ls0 ws0">i śmiertelnych (na 1000 zatrudnionych)<span class="ff1"> </span></div></div><div class="c x43 ya83 wde hce"><div class="t m0 x112 h2 y27c ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x62 ya83 wdf hce"><div class="t m0 x1c h2 y27c ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x115 ya83 wdd hce"><div class="t m0 x1c h2 y27c ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y78f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ya84 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Liczba potwierdzonych chorób zawodowych <span class="ff8 fc3">[403-10a]<span class="fc0"> </span></span></div></div><div class="c x2 ya85 wdb he2"><div class="t m0 x11a h17 y782 ff5 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x43 ya85 wd8 he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xb0 ya85 wdc he2"><div class="t m0 x15 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 ya85 wdd he2"><div class="t m0 xea he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y31b wdb he3"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Liczba potwierdzonych chorób zawodowych <span class="ff1"> </span></div></div><div class="c x43 y31b wd8 he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb0 y31b wdc he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 y31b wdd he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y276 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y77a ffa fs0 fc0 sc0 ls0 ws0">Tabela: <span class="_ _4"></span>Liczba <span class="_ _22"></span>pracowników <span class="_ _4"></span>narażonych <span class="_ _22"></span>na <span class="_ _4"></span>czynniki <span class="_ _4"></span>szk<span class="_ _3"></span>odliwe <span class="_ _4"></span>dla <span class="_ _4"></span>zdrow<span class="_ _3"></span>ia <span class="_ _4"></span>oraz <span class="_ _4"></span>czynniki <span class="_ _4"></span>związane<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _22"></span>uciążliwością </div><div class="t m0 x2 he y77b ffa fs0 fc0 sc0 ls0 ws0">pracy (w osobach na koniec kolejnych okresów) <span class="ff8 fc3">[403-10b]<span class="fc0"> </span></span></div></div><div class="c x2 ya86 wdb he2"><div class="t m0 x11a h17 ya03 ff5 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x43 ya86 wd8 he2"><div class="t m0 x15 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xb0 ya86 wdc he2"><div class="t m0 x15 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x99 ya86 wdd he2"><div class="t m0 xea he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ya87 wdb he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Hałas<span class="ff1"> </span></div></div><div class="c x43 ya87 wd8 he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls10 ws0">556<span class="ls0"> </span></div></div><div class="c xb0 ya87 wdc he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">548 </div></div><div class="c x99 ya87 wdd he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">605 </div></div><div class="c x2 ya50 wdb he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Pył<span class="ff1"> </span></div></div><div class="c x43 ya50 wd8 he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">429 </div></div><div class="c xb0 ya50 wdc he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls16 ws0">446<span class="ls0"> </span></div></div><div class="c x99 ya50 wdd he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">459 </div></div><div class="c x2 ya88 wdb he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Niedostateczne <span class="ffc">oświetlenie</span> </div></div><div class="c x43 ya88 wd8 he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb0 ya88 wdc he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 ya88 wdd he2"><div class="t m0 x1c h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div></div><div class="pi"></div></div>
<div id="pf50" class="pf w0 h0"><div class="pc pc50 w0 h0"><img class="bi x8 y27a w16 h4c" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">80<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 ya89 wdb he3"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Wydatek energetyczny </div></div><div class="c x43 ya89 wd8 he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb0 ya89 wdc he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x99 ya89 wdd he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya8a wdb hef"><div class="t m0 x14 h2 y782 ffc fs0 fc0 sc0 ls0 ws0">Uciążliwość pracy –<span class="ff1"> praca w porze nocnej </span></div></div><div class="c x43 ya8a wd8 hef"><div class="t m0 x112 h2 y782 ff1 fs0 fc0 sc0 ls0 ws0">598 </div></div><div class="c xb0 ya8a wdc hef"><div class="t m0 x19 h2 y782 ff1 fs0 fc0 sc0 ls0 ws0">621 </div></div><div class="c x99 ya8a wdd hef"><div class="t m0 x19 h2 y782 ff1 fs0 fc0 sc0 ls3f ws0">661<span class="ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x7d hf ya8b ff8 fs0 fc2 sc0 ls0 ws0">8.9.4.<span class="ffe"> <span class="ffa">Zagadnienia społeczne</span></span> </div><div class="t m0 x2 h2 ya8c ffc fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _17"> </span>produkcyjna <span class="_ _17"> </span>oraz <span class="_ _29"> </span>powiązany <span class="_ _17"> </span>z <span class="_ _17"> </span>nią <span class="_ _17"> </span>transport <span class="_ _17"> </span>surowca <span class="_ _17"> </span>oraz <span class="_ _17"> </span>produktów <span class="_ _17"> </span>gotowych <span class="_ _29"> </span>mogą, <span class="_ _17"> </span>mimo </div><div class="t m0 x2 h2 ya8d ffc fs0 fc0 sc0 ls0 ws0">podejmowanych działań, wiązać się pewn<span class="_ _3"></span>ym<span class="_ _1"></span>i uciążliwościami dla mieszkańców terenów sąsiednich. Równocześnie, to </div><div class="t m0 x2 h2 ycc ffc fs0 fc0 sc0 ls0 ws0">spośród  mieszk<span class="_ _3"></span>ań<span class="_ _1"></span>ców  społeczności <span class="_ _1e"> </span>lokalnych<span class="ff1">, <span class="_ _1e"> </span></span>rekrutuje  się  zdecydowana <span class="_ _1e"> </span>część  pracowników  Spółki<span class="_ _3"></span>,  a  w <span class="_ _1e"> </span><span class="ff1">innym </span></div><div class="t m0 x2 h2 ya8e ff1 fs0 fc0 sc0 ls0 ws0">przypadku <span class="_ _29"> </span>pracownicy, <span class="_ _29"> </span>w <span class="_ _17"> </span>codziennych <span class="_ _29"> </span>kontaktach <span class="_ _29"> </span>czy <span class="_ _29"> </span>poprzez <span class="_ _29"> </span>codzienne <span class="_ _29"> </span>zachowania, <span class="_ _17"> </span><span class="ffc">wchodzą <span class="_ _29"> </span>w <span class="_ _29"> </span>relacje </span> </div><div class="t m0 x2 h2 ya8f ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>mieszkańcami <span class="_ _3"></span>najbliższej <span class="_ _3"></span>okolicy. <span class="_ _3"></span>Spółka <span class="_ _3"></span>stara <span class="_ _3"></span>się <span class="_ _3"></span>tak <span class="_ _3"></span>planować <span class="_ _3"></span>procesy <span class="_ _3"></span>produkcyjne <span class="_ _3"></span>by <span class="_ _3"></span>eliminować <span class="_ _3"></span>lub <span class="_ _3"></span>ograniczać </div><div class="t m0 x2 h2 ya90 ffc fs0 fc0 sc0 ls0 ws0">potencjalne <span class="_ _4"></span>uciążliwości, <span class="_ _22"></span>czy <span class="_ _4"></span>uczulać <span class="_ _22"></span>pracowników <span class="_ _4"></span>na <span class="_ _22"></span>to, <span class="_ _4"></span>że <span class="_ _22"></span>ich <span class="_ _4"></span>niewłaściwe <span class="_ _22"></span>zachowanie <span class="_ _4"></span>może <span class="_ _4"></span>powodować <span class="_ _5"> </span><span class="ff1">spadek </span></div><div class="t m0 x2 h2 ya91 ff1 fs0 fc0 sc0 ls0 ws0">z<span class="ffc">aufania mieszkańców do Spółki</span>. </div><div class="t m0 x2 h2 yd4 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _22"></span>S.A. <span class="_ _4"></span>stara <span class="_ _4"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _4"></span>kompensować <span class="_ _22"></span>ewentualne <span class="_ _4"></span>uciążliwości, <span class="_ _22"></span>których <span class="_ _4"></span>nie <span class="_ _4"></span>u<span class="_ _3"></span>daje <span class="_ _4"></span>się <span class="_ _4"></span>skutecznie <span class="_ _4"></span>i <span class="_ _22"> </span>w <span class="_ _22"></span>pełni <span class="_ _4"></span>wyeliminować, </div><div class="t m0 x2 h2 ya92 ffc fs0 fc0 sc0 ls0 ws0">poprzez <span class="_ _3"></span>zaangażowanie społeczne n<span class="_ _3"></span>a rzecz społeczności. <span class="_ _3"></span>Chc<span class="ls26">ąc</span><span class="ff1"> <span class="_ _3"></span></span>być dl<span class="_ _3"></span>a niej dobrym <span class="_ _3"></span>sąsiadem, aktywnie <span class="_ _3"></span>angażuje<span class="ff1"> <span class="_ _3"></span></span>się <span class="ff1"> </span></div><div class="t m0 x2 h2 ya93 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>działalność <span class="_ _3"></span>charytatywną <span class="_ _3"></span>i <span class="_ _3"></span>sponsoringową, <span class="_ _3"></span>koncentruj<span class="_ _3"></span><span class="ls26">ąc</span><span class="ff1"> <span class="_ _3"></span></span>na <span class="_ _3"></span>lokalnych <span class="_ _3"></span>społecznościach <span class="_ _3"></span>gmin,<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>których <span class="_ _3"></span>obecne <span class="_ _3"></span>są </div><div class="t m0 x2 h2 ya94 ffc fs0 fc0 sc0 ls0 ws0">zakłady Spółki.  <span class="ff1"> </span></div><div class="t m0 x2 h2 ya95 ffc fs0 fc0 sc0 ls0 ws0">Naturalną <span class="_ _22"> </span>konse<span class="_ _3"></span>k<span class="_ _1"></span>wencją <span class="_ _22"> </span>takiego <span class="_ _22"> </span>myślenia <span class="_ _5"> </span>o <span class="_ _22"> </span>obecności<span class="_ _3"></span> <span class="_ _4"></span>w <span class="_ _5"> </span>życiu <span class="_ _22"> </span>społeczności <span class="_ _5"> </span>lokalnej <span class="_ _22"></span>stały <span class="_ _5"> </span>się <span class="_ _22"></span>zapisy <span class="_ _22"> </span>Strategii <span class="_ _5"> </span>ESG </div><div class="t m0 x2 h2 ya96 ffc fs0 fc0 sc0 ls0 ws0">„Tworzymy czyste jutro”. Zakłada ona bowiem:<span class="ff1"> </span></div><div class="t m0 x2 h44 ya97 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Monitorowanie wpływu na otocznie, czyli ocenę rzeczywistego i potencjalnego wp<span class="_ _1"></span>ływu prowadzonej działalności </span></span></div><div class="t m0 x6 h2 ya98 ffc fs0 fc0 sc0 ls0 ws0">na najbliższe otoczenie, w tym skrupulatne analizowanie wszelkich sygnałów o ponadnormatywnych uciąż<span class="_ _1"></span>liwo-</div><div class="t m0 x6 h2 ya99 ffc fs0 fc0 sc0 ls0 ws0">ściach, potencjalnych przekroczeniach norm i<span class="ff1"> </span>nieprawidłowościach. W przypadku potwierdze<span class="_ _1"></span>nia nieprawidłowo-</div><div class="t m0 x6 h2 ya9a ffc fs0 fc0 sc0 ls0 ws0">ści, Spółka deklaruje bezzwłoczne podjęcie działań naprawczyc<span class="_ _1"></span>h.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 ya9b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Skoncentrowanie zaangażowania społecznego na gminach, w których <span class="ff1">S</span>półka prowadzi działalność produkcyjną. </span></span></div><div class="t m0 x6 h2 ya9c ffc fs0 fc0 sc0 ls0 ws0">Wybór konkretnych kierunków wsparcia w dialogu z reprezentantami tych społeczności (np.<span class="_ _1"></span> władzami gmin), <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6 h2 y879 ffc fs0 fc0 sc0 ls0 ws0">z naciskiem na kontynuowanie działań wieloletnich.<span class="ff1"> </span></div><div class="t m0 x2 h2 ya9d ffc fs0 fc0 sc0 ls0 ws0">Jednocześnie<span class="ff1">, <span class="_ _23"> </span></span>KGL <span class="_ _23"> </span>S.A. <span class="_ _21"> </span>d<span class="_ _3"></span>ek<span class="_ _1"></span>laruje <span class="_ _23"> </span>gotowość <span class="_ _21"> </span>d<span class="_ _3"></span>o <span class="_ _21"> </span>rozszerzenia <span class="_ _21"> </span>swojego <span class="_ _23"> </span>wsparcia <span class="_ _23"> </span>w <span class="_ _23"> </span>sytuacjach <span class="_ _23"> </span>szczególnych, <span class="_ _21"> </span>np. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y117 ffc fs0 fc0 sc0 ls0 ws0">w przypadku wystąpienia klęski żywiołowej i wsparcia<span class="_ _1"></span> potrzebujących produktami firmy. Tak było w przypadku kryzysu<span class="_ _b"></span> </div><div class="t m0 x2 h2 ya9e ffc fs0 fc0 sc0 ls0 ws0">humanitarnego zwi<span class="_ _3"></span>ą<span class="_ _1"></span>zanego z <span class="_ _3"></span>napływem uchodźców w<span class="_ _3"></span>ojennych z Ukrainy <span class="_ _3"></span>(kiedy do potrzebujących n<span class="_ _3"></span>a granicę trafiały </div><div class="t m0 x2 h2 ya9f ffc fs0 fc0 sc0 ls0 ws0">jednorazowe <span class="_ _4"></span>naczynia <span class="_ _3"></span>z <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych), <span class="_ _3"></span>cz<span class="_ _3"></span>y <span class="_ _3"></span>w <span class="_ _4"></span>początkowym <span class="_ _3"></span>okresie <span class="_ _4"></span>pandemii <span class="_ _4"></span>(KGL <span class="_ _3"></span>S.A. <span class="_ _4"></span>pomagał <span class="_ _3"></span>produkować </div><div class="t m0 x2 h2 y7e3 ffc fs0 fc0 sc0 ls0 ws0">przyłbice <span class="_ _3"></span>chroniące <span class="_ _3"></span>medyków). <span class="_ _3"></span>Różnego <span class="_ _3"></span>rodzaju<span class="_ _3"></span> tr<span class="_ _3"></span>udne <span class="_ _3"></span>sytuacje <span class="_ _3"></span>mogą <span class="_ _3"></span>nies<span class="_ _3"></span>tety <span class="_ _3"></span>się <span class="_ _3"></span>powtarzać. <span class="_ _3"></span>Wówczas <span class="_ _3"></span>najprostsza </div><div class="t m0 x2 h2 yaa0 ffc fs0 fc0 sc0 ls0 ws0">pomoc <span class="_ _3"></span>w <span class="_ _3"></span>postaci jednorazowych <span class="_ _3"></span>naczyń<span class="ff1"> <span class="_ _3"></span></span>czy <span class="_ _3"></span>opakowań na <span class="_ _3"></span>żywność <span class="_ _3"></span>dla <span class="_ _3"></span>osób pobawionych <span class="_ _3"></span>dachu <span class="_ _3"></span>nad głową, <span class="_ _3"></span>staje <span class="_ _3"></span>się </div><div class="t m0 x2 h2 yaa1 ff1 fs0 fc0 sc0 ls0 ws0">nieoceniona. </div><div class="t m0 x2 h2 yaa2 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _5"> </span>S.A. <span class="_ _5"> </span>od <span class="_ _5"> </span>wielu <span class="_ _5"> </span>lat <span class="_ _5"> </span>regularnie <span class="_ _5"> </span>wspiera <span class="_ _5"> </span>działania <span class="_ _5"> </span>charytatywne <span class="_ _5"> </span>oraz <span class="_ _5"> </span>aktywnie <span class="_ _5"> </span>działa <span class="_ _5"> </span>na <span class="_ _5"> </span>rzecz <span class="_ _5"> </span>lokalnych <span class="_ _5"> </span>inicjatyw. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y51a ffc fs0 fc0 sc0 ls0 ws0">Na przestrzeni 2023 r. Spółka udzieliła wsparcia finansowego na organizację działań<span class="ff1"> m.in.: </span></div><div class="t m0 x2 h44 y2f4 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">sportowo-<span class="ffc">rekreacyjnych (m.in. 43. Półmaraton Wiązowski, MKS Świt Nowy Dwór Mazowiecki, O<span class="_ _1"></span>strołęcki Klub </span></span></span></div><div class="t m0 x6 h2 yaa3 ff1 fs0 fc0 sc0 ls0 ws0">Bowlingowy),  </div><div class="t m0 x2 h44 yaa4 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">kulturalnych jak Festiwal „Nauka –<span class="ff1"> Kultura </span>–<span class="ff1"> </span>Media” im. Ryszarda Kapuścińskiego przez Fundację Centrum Ba-</span></span></div><div class="t m0 x6 h2 yaa5 ffc fs0 fc0 sc0 ls0 ws0">dań i Edukacji im. Ryszarda Kapuścińskiego, <span class="ff1"> </span></div><div class="t m0 x2 h44 yaa6 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prowadzenia warsztatów terapii zajęciowej przez Stowarzyszenie Rodzin i Przyjació<span class="_ _1"></span>ł Osób Niepełnosprawnych </span></span></div><div class="t m0 x6 h2 yaa7 ffc fs0 fc0 sc0 ls0 ws0">Intelektualnie &#34;Jesteśmy!&#34; w Gliniance,<span class="ff1"> </span></div><div class="t m0 x2 h44 yaa8 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">dofinansowania zakupu wyposażenia do pracowni mechatronicznych w Zespole Szkół Zawodo<span class="_ _b"></span>wych<span class="_ _3"></span> w Nowym </span></span></div><div class="t m0 x6 h2 y8cf ff1 fs0 fc0 sc0 ls0 ws0">Dworze Mazowieckim, </div><div class="t m0 x2 h44 yaa9 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">wsparcia realizacji programu edukacyjno-<span class="ffc">informacyjnego w zakresie Bezpieczeństwa Pożarowego „Pali się, Bądź </span></span></span></div><div class="t m0 x6 h2 y523 ff1 fs0 fc0 sc0 ls0 ws0">Czujny<span class="ffc ls24">” <span class="ls0">z Oddziałem Wojewódzkim Związku Ochotniczych Straży Pożarnych RP Województwa Mazowieckiego.</span></span> </div><div class="t m0 x2 h2 y524 ff1 fs0 fc0 sc0 ls0 ws0">W 2023 r<span class="_ _3"></span>. s<span class="ffc">półka KGL po raz <span class="_ _3"></span>kolejny wystąpiła w roli głównego sponsora i<span class="_ _3"></span> udzieliła wsparcia Urzędowi Gminy i C<span class="_ _3"></span>entrum<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y75f ffc fs0 fc0 sc0 ls0 ws0">Kultury w Wiązownie przy organizacji „43. Półmaratonu Wiązowskiego”.<span class="ff1"> </span></div><div class="t m0 x2 h2 yaaa ffc fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _22"> </span>wartość <span class="_ _5"> </span>środków <span class="_ _4"></span>przekazanych <span class="_ _22"> </span>n<span class="_ _3"></span>a <span class="_ _4"></span>działalność <span class="_ _5"> </span>charytatywną <span class="_ _4"></span>w <span class="_ _5"> </span>2023 <span class="_ _22"></span>r. <span class="_ _22"></span>wyniosła <span class="_ _22"> </span>82 <span class="_ _22"> </span>450<span class="_ _3"></span><span class="ff1"> <span class="_ _5"> </span></span>PLN <span class="_ _22"></span>i <span class="_ _22"> </span>została <span class="_ _5"> </span>ujęta <span class="ff1"> </span></div><div class="t m0 x2 h2 yaab ffc fs0 fc0 sc0 ls0 ws0">w wyniku finansowym wypracowanym przez Spółkę.<span class="ff1"> </span></div><div class="t m0 x2 h2 y2c8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yaac ffa fs0 fc0 sc0 ls0 ws0">Tabela: Zaangażowanie społeczne <span class="ff1 fc3">[413-<span class="ls26">1]</span><span class="ff8"> </span></span></div><div class="t m0 x2 he yaad ff8 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c x2 y6e4 we1 he2"><div class="t m0 x64 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0"> <span class="ffa">wartość środków przekazanych na cele społeczne (PLN)</span> </div></div><div class="c x6c y6e4 we2 he2"><div class="t m0 xfb he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x62 y6e4 we3 he2"><div class="t m0 xfb he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x11c y6e4 we2 he2"><div class="t m0 x65 he y9d2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yaae we1 he2"><div class="t m0 x64 h68 yaaf ff1 fs0 fc0 sc0 ls0 ws0">Darowizny<span class="ffb fs13"> </span></div></div><div class="c x6c yaae we2 he2"><div class="t m0 xe7 h2 yaaf ff1 fs0 fc0 sc0 ls0 ws0">54 746 </div></div><div class="c x62 yaae we3 he2"><div class="t m0 x1f h68 yaaf ff1 fs0 fc0 sc0 ls0 ws0">120 393<span class="ffb fs13"> </span></div></div><div class="c x11c yaae we2 he2"><div class="t m0 x1e h68 yaaf ff1 fs0 fc0 sc0 ls1a ws0">34<span class="ls0"> <span class="ls25">028</span><span class="ffb fs13"> </span></span></div></div><div class="c x2 yab0 we1 he2"><div class="t m0 x64 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Sponsoring </div></div><div class="c x6c yab0 we2 he2"><div class="t m0 x1e h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">27 704 </div></div><div class="c x62 yab0 we3 he2"><div class="t m0 xe7 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">16 260 </div></div><div class="c x11c yab0 we2 he2"><div class="t m0 xe7 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">16 260 </div></div></div><div class="pi"></div></div>
<div id="pf51" class="pf w0 h0"><div class="pc pc51 w0 h0"><img class="bi x8 yab1 w16 hf0" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">81<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 ya89 we1 he3"><div class="t m0 x64 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x6c ya89 we2 he3"><div class="t m0 x1e h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">82 450 </div></div><div class="c x62 ya89 we3 he3"><div class="t m0 x30 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">136 653 </div></div><div class="c x11c ya89 we2 he3"><div class="t m0 x1e h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">50 288 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yab2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yab3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 h2d y44 ff8 fs5 fc2 sc0 ls0 ws0">8.10.<span class="ffe"> <span class="_ _4"></span><span class="ffa">Działalność KG<span class="_ _3"></span>L S.A. a transformacja ku gospo<span class="_ _3"></span>darce o obiegu zamknięty<span class="_ _3"></span>m</span></span> </div><div class="t m0 x2 h2 yab4 ffc fs0 fc0 sc0 ls0 ws0">Analizując <span class="_ _4"></span>odziaływanie <span class="_ _3"></span>środowiskowe <span class="_ _3"></span>S<span class="_ _3"></span>półk<span class="_ _1"></span>i, <span class="_ _3"></span>należ<span class="_ _3"></span>y <span class="_ _3"></span>patrzeć <span class="_ _3"></span>na <span class="_ _4"></span>nie <span class="_ _3"></span>możli<span class="_ _3"></span>wie <span class="_ _3"></span>szeroko, <span class="_ _3"></span>tj. <span class="_ _4"></span>nie <span class="_ _4"></span>tylko <span class="_ _3"></span>z <span class="_ _3"></span>punktu<span class="_ _3"></span> <span class="_ _3"></span>widzenia </div><div class="t m0 x2 h2 yab5 ffc fs0 fc0 sc0 ls0 ws0">bieżącego <span class="_ _33"> </span>i  bezpośredniego<span class="_ _1"></span>  o<span class="_ _b"></span>d<span class="_ _3"></span>działywania<span class="_ _1"></span>  prowadzonej <span class="_ _5"> </span>działalności  operacyjn<span class="_ _1"></span>ej  (prod<span class="_ _1"></span>ukcyjnej)  na<span class="_ _1"></span>  środowisko, <span class="_ _5"> </span>ale </div><div class="t m0 x2 h2 yca ffc fs0 fc0 sc0 ls0 ws0">również <span class="_ _26"> </span>z <span class="_ _24"> </span>perspektywy <span class="_ _26"> </span>produktów <span class="_ _24"> </span>w <span class="_ _26"> </span>pełnym <span class="_ _26"> </span>cyklu <span class="_ _24"> </span>ich <span class="_ _26"> </span>życia <span class="_ _24"> </span>(tzw. <span class="_ _26"> </span>odpowiedzialność <span class="_ _26"> </span>rozszerzona), <span class="_ _26"> </span>zwłaszcza <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 he yab6 ffa fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>kontekście <span class="_ _3"></span>możliwości <span class="_ _3"></span>wpisania <span class="_ _3"></span>się <span class="_ _3"></span>produktów<span class="_ _3"></span> <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>w <span class="_ _3"></span>transformację <span class="_ _3"></span>gospodarki, <span class="_ _3"></span>tj. <span class="_ _3"></span>p<span class="_ _3"></span>rzyszłą, <span class="_ _3"></span>zrównoważoną<span class="_ _1"></span> </div><div class="t m0 x2 he yab7 ffa fs0 fc0 sc0 ls0 ws0">gospodarkę, która będzie oparta o koncepcję gospodarki o obiegu zamk<span class="_ _3"></span>niętym (G<span class="_ _1"></span>OZ).<span class="ff1"> </span></div><div class="t m0 x2 h2 y9cd ffc fs0 fc0 sc0 ls0 ws0">Zawężenie <span class="_ _f"> </span>się <span class="_ _f"> </span>wyłącznie <span class="_ _12"> </span>do <span class="_ _f"> </span>oddziaływania <span class="_ _f"> </span>bezpośredniego <span class="_ _12"> </span>produkcji <span class="_ _f"> </span>nie <span class="_ _f"> </span>dałoby <span class="_ _12"> </span>pełnego <span class="_ _f"> </span>obrazu <span class="_ _f"> </span>wpływu </div><div class="t m0 x2 h2 y9ce ffc fs0 fc0 sc0 ls0 ws0">środowiskowego, a <span class="_ _3"></span>w <span class="_ _3"></span>konsekwencji tak <span class="_ _3"></span>ekspozycji na <span class="_ _3"></span>ryzyko, na <span class="_ _3"></span>które jes<span class="_ _3"></span>t<span class="_ _1"></span> <span class="_ _3"></span>narażona, jak <span class="_ _3"></span>równi<span class="_ _1"></span>eż <span class="_ _3"></span>szans, przed <span class="_ _3"></span>którymi </div><div class="t m0 x2 h2 yd5 ff1 fs0 fc0 sc0 ls0 ws0">stoi KGL S.A. </div><div class="t m0 x28 hf yab8 ff8 fs0 fc2 sc0 ls0 ws0">8.10.1.<span class="ffe"> <span class="_ _1d"> </span><span class="ffa">Charakter oddziaływania: miejsce tworzyw sztucznych w gospodarce o obiegu zamkniętym (GOZ)</span></span> </div><div class="t m0 x2 h2 y870 ffc fs0 fc0 sc0 ls0 ws0">Tworzywa sztuczne oraz opakowania z <span class="_ _1"></span>nich wykonane <span class="_ _1"></span>są często krytykowane ze <span class="_ _1"></span>względu m.in. <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _1"></span>bardzo długi, liczony<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yab9 ffc fs0 fc0 sc0 ls0 ws0">w  setkach  lat,  ok<span class="_ _b"></span>r<span class="_ _3"></span>es <span class="_ _5"> </span>rozkł<span class="_ _3"></span>ad<span class="_ _1"></span>u,  którego  konsekwencją <span class="_ _5"> </span>jest  zaleganie  gigantycznych  ilości  odpa<span class="_ _1"></span>dów  w  środowisku,<span class="_ _b"></span> </div><div class="t m0 x2 h2 y7dd ffc fs0 fc0 sc0 ls0 ws0">włączając <span class="_ _3"></span>w <span class="_ _3"></span>to np. <span class="_ _3"></span>problem <span class="_ _3"></span>mikroplastików <span class="_ _3"></span>odkładających si<span class="_ _3"></span>ę w <span class="_ _3"></span>ekosystemach <span class="_ _3"></span>mórz <span class="_ _3"></span>i oceanów. <span class="_ _3"></span>Jednocześnie <span class="_ _3"></span>jednak,<span class="_ _1"></span> </div><div class="t m0 x2 h2 yaba ffc fs0 fc0 sc0 ls0 ws0">te <span class="_ _29"> </span>same <span class="_ _29"> </span>opakowania <span class="_ _29"> </span>z <span class="_ _29"> </span>tworzyw <span class="_ _29"> </span>sztucznych, <span class="_ _29"> </span>mają <span class="_ _29"> </span>też <span class="_ _29"> </span>wiele <span class="_ _29"> </span>cech <span class="_ _17"> </span>korzystnych, <span class="_ _29"> </span>tak <span class="_ _29"> </span>z <span class="_ _29"> </span>gospodarczego, <span class="_ _29"> </span>jak <span class="ff1"> </span></div><div class="t m0 x2 h2 yabb ffc fs0 fc0 sc0 ls0 ws0">i środowiskowego punktu widzenia. Chodzi m.in. o:<span class="ff1"> </span></div><div class="t m0 x2 h44 yabc ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">niską masę samych opakowań, która ma niebagatelne znacznie dla śladu węglowego zapakowany<span class="_ _1"></span>ch produktów </span></span></div><div class="t m0 x6 h2 yabd ffc fs0 fc0 sc0 ls0 ws0">(nie przyczyniają się do istotnego wzrostu masy transportowanych produktów),<span class="ff1"> </span></div><div class="t m0 x2 h44 yabe ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">mogą być, w przeciwieństwie do opakowań z papieru, wielokrotnie użytkowane,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yabf ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">mogą być z powodzeniem wielokrotnie przetwarzane i jako tworzywo powtórnie wykorzystane <span class="ff1">- wystarczy, by </span></span></span></div><div class="t m0 x6 h2 yac0 ffc fs0 fc0 sc0 ls0 ws0">opakowania zostały zaprojektowane z myślą o ich zagospodarowaniu w obiegu zamkniętym<span class="_ _1"></span> <span class="_ _3"></span>(monomateriały </div><div class="t m0 x6 h2 yac1 ffc fs0 fc0 sc0 ls0 ws0">zamiast opakowań wielomateriałowych) oraz właściwie zagospodarowane przez użytkownikó<span class="_ _1"></span>w końcowych </div><div class="t m0 x6 h2 yac2 ffc fs0 fc0 sc0 ls0 ws0">(świadomość konieczności segregacji odpadów i rzeczywiste jej realizowanie)<span class="ff1">, </span></div><div class="t m0 x2 h44 ya40 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">ich powtórne przetworzenie jest procesem mniej energochłonnym niż proces powtórnego przetworzenia innych </span></span></div><div class="t m0 x6 h2 yac3 ffc fs0 fc0 sc0 ls0 ws0">surowców opakowaniowych (np. ponowne przetopienie szkła czy aluminiowych i stalowych pus<span class="_ _1"></span>zek) <span class="_ _3"></span><span class="ff1">-  </span></div><div class="t m0 x6 h2 yac4 ffc fs0 fc0 sc0 ls0 ws0">w konsekwencji wiąże się to z zauważalnie mniejszym śladem węglowym. <span class="ff1"> </span></div></div><div class="c x11d yac5 we4 hf1"><div class="t m0 x53 hf2 yac6 ffa fs19 fc9 sc0 ls0 ws0">Ślad węglowy opak<span class="_ _b"></span>owań wykonanych z różny<span class="_ _1"></span>ch materiałów<span class="ff8"> </span></div><div class="t m0 x53 he yac7 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yac8 ffc fs0 fc0 sc0 ls0 ws0">Wbrew stereotypowym opiniom na temat opakowań, m.in. korzystanie z tych, które wykonane są z tworzyw </div><div class="t m0 x53 h2 yac9 ffc fs0 fc0 sc0 ls0 ws0">sztucznych, może wiązać się ze znacznie mniejszym śladem węglowym niż opakowań szk<span class="_ _1"></span>lanych, które </div><div class="t m0 x53 h2 yaca ffc fs0 fc0 sc0 ls0 ws0">powszechnie uznawane są za bardziej przyjazne środowisku. Ważne jest jednak<span class="ff1">, by poza aspektami takimi jak </span></div><div class="t m0 x53 h2 yacb ffc fs0 fc0 sc0 ls0 ws0">ślad węglowy, na wpływ środowiskowy patrzeć szerzej, tj. dążyć do efektywnego, selektywnego </div><div class="t m0 x53 h2 yacc ffc fs0 fc0 sc0 ls0 ws0">zagospodarowywania odpadów i ograniczyć do zera wolumen odpadów opakowaniowych trafia<span class="_ _b"></span>j<span class="_ _3"></span>ących na </div><div class="t m0 x53 h2 yacd ffc fs0 fc0 sc0 ls0 ws0">składowiska.<span class="ff1"> </span></div><div class="t m0 x53 h2 yace ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x11e h2 yacf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yad0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yad1 ffc fs9 fc0 sc0 ls0 ws0">Źródło: https://w<span class="_ _3"></span>ww.sig.biz/signals/in/articles/low<span class="_ _3"></span><span class="ff1">-carbon-packaging<span class="_ _3"></span>-3-reasons-why-ca<span class="_ _3"></span>rton-packs-win-every<span class="_ _3"></span>-t<span class="_ _1"></span>ime<span class="_ _3"></span><span class="fs0"> </span></span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yad2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf52" class="pf w0 h0"><div class="pc pc52 w0 h0"><img class="bi x8 yad3 w35 hf3" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">82<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x78 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">W ocenie KGL S.A., tworzywa sztuczne mogą i powinny doskonale wpisywać się<span class="_ _1"></span> w model gospodarki o obiegu </div><div class="t m0 x78 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">zamkniętym (GoZ). Spółka może pochwalić się tu wieloma sukcesami w odniesieniu zaró<span class="_ _1"></span>wno do produktów, jak i do </div><div class="t m0 x78 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">posiadanej infrastruktury, skutecznie zwiększającej proces wykorzystania surowców z recykli<span class="_ _1"></span>ngu i jego efektywność.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y1e0 ff8 fs0 fc2 sc0 ls0 ws0">8.10.2.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Zastosowanie tworzyw sztucznych w przemyśle opakowaniowym</span></span> </div><div class="t m0 x2 h2 y1e1 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _26"> </span>przemyśle <span class="_ _26"> </span>opakowaniowym <span class="_ _26"> </span>tworzywa <span class="_ _26"> </span>sztuczn<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _26"> </span>są <span class="_ _26"> </span>bardzo <span class="_ _26"> </span>pożądanym <span class="_ _26"> </span>materiałem, <span class="_ _26"> </span>który <span class="_ _26"> </span>pozwala <span class="_ _24"> </span>poczynić<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3a1 ffc fs0 fc0 sc0 ls0 ws0">oszczędności <span class="_ _24"> </span>w <span class="_ _26"> </span>aspektach <span class="_ _24"> </span>m.in. <span class="_ _24"> </span>zużycia, <span class="_ _26"> </span>składowania, <span class="_ _24"> </span>transportu <span class="_ _26"> </span>i <span class="_ _24"> </span>recyklingu. <span class="_ _24"> </span>Najważniejsze <span class="_ _26"> </span>cechy <span class="_ _24"> </span>tworzyw </div><div class="t m0 x2 h2 y25f ffc fs0 fc0 sc0 ls0 ws0">sz<span class="_ _b"></span>tu<span class="_ _1"></span>cz<span class="_ _b"></span>ny<span class="_ _b"></span>ch <span class="_ _b"></span>któ<span class="_ _b"></span>re <span class="_ _b"></span>po<span class="_ _1"></span>wo<span class="_ _b"></span>duj<span class="_ _b"></span>ą,<span class="_ _1"></span> i<span class="_ _b"></span>ż <span class="_ _1"></span>je<span class="_ _b"></span>st <span class="_ _b"></span>to<span class="_ _b"></span> na<span class="_ _1"></span>jb<span class="_ _b"></span>ar<span class="_ _1"></span>dz<span class="_ _b"></span>ie<span class="_ _1"></span>j <span class="_ _1"></span>p<span class="_ _1"></span>o<span class="_ _1"></span>żą<span class="_ _b"></span>dan<span class="_ _1"></span>y<span class="_ _1"></span> s<span class="_ _b"></span>uro<span class="_ _b"></span>wi<span class="_ _1"></span>ec<span class="_ _1"></span> d<span class="_ _b"></span>o <span class="_ _b"></span>pro<span class="_ _b"></span>du<span class="_ _1"></span>kc<span class="_ _b"></span>ji<span class="_ _1"></span> op<span class="_ _b"></span>ak<span class="_ _1"></span>ow<span class="_ _b"></span>ań<span class="_ _b"></span> w <span class="_ _b"></span>seg<span class="_ _1"></span>me<span class="_ _b"></span>nc<span class="_ _1"></span>ie<span class="_ _b"></span> s<span class="_ _1"></span>po<span class="_ _b"></span>żyw<span class="_ _b"></span>czy<span class="_ _b"></span>m <span class="_ _1"></span>to<span class="_ _b"></span>:<span class="ff1"> </span></div><div class="t m0 x2 h44 y260 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">lekkość<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y7d5 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wysoka wytrzymałość<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y7d6 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">uniwersalność zastosowania<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y349 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">elastyczność w kształtowaniu opakowań <span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y34a ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">przezroczystość<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y50 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wysoki poziom barierowości<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y34b ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">materiał zdolny do recyklingu oraz ponownego </span></span></div><div class="t m0 x6 h2 y34c ff1 fs0 fc0 sc0 ls0 ws0">wytworzenia opakowania z recyklatu </div><div class="t m0 x2 h44 y139 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Materiał zdolny do wielokrotnego użycia<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y6eb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3de ffc fs0 fc0 sc0 ls0 ws0">Przewaga <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>n<span class="_ _3"></span>ad <span class="_ _3"></span>innymi <span class="_ _4"></span>materiałami <span class="_ _3"></span>to <span class="_ _3"></span>ni<span class="_ _3"></span>e<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">tylko <span class="_ _27"> </span>funkcjonaln<span class="_ _3"></span>oś<span class="_ _1"></span>ć, <span class="_ _27"> </span>ale <span class="_ _1e"> </span>także  st<span class="_ _3"></span>osunek<span class="_ _1"></span> <span class="_ _27"> </span>masy <span class="_ _1e"> </span>opakowania </div><div class="t m0 x2 h2 y3e0 ff1 fs0 fc0 sc0 ls2b ws0">do<span class="ls0"> <span class="ffc">produktu, <span class="_ _24"> </span>która <span class="_ _25"> </span>w <span class="_ _24"> </span>tym <span class="_ _24"> </span>przypadku <span class="_ _25"> </span>wynosi <span class="_ _24"> </span>nawet <span class="_ _25"> </span>kilka </span></span></div><div class="t m0 x2 h2 y3cc ffc fs0 fc0 sc0 ls0 ws0">procent,  a  także <span class="_ _5"> </span>względ<span class="_ _3"></span>y<span class="_ _b"></span>  prezentacji  produktu.  Opakowania </div><div class="t m0 x2 h2 y757 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ffc">tworzyw <span class="_ _3"></span>sztucznych są <span class="_ _3"></span>bardz</span>o lekki<span class="_ _3"></span>e. Wykorzystanie innych </div><div class="t m0 x2 h2 y758 ffc fs0 fc0 sc0 ls0 ws0">materiałów <span class="_ _a"> </span>może<span class="_ _1"></span> <span class="_ _a"> </span>wpłynąć <span class="_ _f"> </span>na <span class="_ _a"> </span>wzrost <span class="_ _a"> </span>masy <span class="_ _12"> </span>opakowań. </div><div class="t m0 x2 h2 y759 ffc fs0 fc0 sc0 ls0 ws0">Zastosowanie <span class="_ _21"> </span>innych <span class="_ _1e"> </span>materiałów <span class="_ _21"> </span>w <span class="_ _21"> </span>produkcj<span class="_ _1"></span>i <span class="_ _21"> </span>opakowań <span class="_ _1e"> </span>to </div><div class="t m0 x2 h2 y725 ffc fs0 fc0 sc0 ls0 ws0">nawet <span class="_ _a"> </span>dwukrotnie <span class="_ _a"> </span>wyższe <span class="_ _12"> </span>koszty <span class="_ _a"> </span>produkcji, <span class="_ _a"> </span>transportu </div><div class="t m0 x2 h2 y75a ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">energii oraz większa ilość odpadów.</span> </div><div class="t m0 x2 h2f y443 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y75b ffc fs0 fc0 sc0 ls0 ws0">Opakowania <span class="_ _1e"> </span>z <span class="_ _1e"> </span>tw<span class="_ _3"></span>orzyw <span class="_ _27"> </span>sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych <span class="_ _1e"> </span>mają <span class="_ _1e"> </span>największ<span class="_ _3"></span>y<span class="_ _b"></span> <span class="_ _21"> </span>wkład <span class="_ _1e"> </span>w <span class="_ _1e"> </span>zmni<span class="_ _3"></span>ejszen<span class="_ _1"></span>ie <span class="_ _1e"> </span>strat <span class="_ _1e"> </span>żyw<span class="_ _3"></span>ności. <span class="_ _27"> </span>Nal<span class="_ _3"></span>eży<span class="_ _1"></span> <span class="_ _1e"> </span>pamiętać, <span class="_ _21"> </span>że<span class="_ _b"></span> </div><div class="t m0 x2 h2 y713 ffc fs0 fc0 sc0 ls0 ws0">ograniczenie <span class="_ _3"></span>strat <span class="_ _3"></span>żywności <span class="_ _3"></span>to jeden <span class="_ _3"></span>z <span class="_ _3"></span>głównych <span class="_ _3"></span>elementów <span class="_ _3"></span>gosp<span class="_ _1"></span>odarki <span class="_ _3"></span>o <span class="_ _3"></span>obiegu <span class="_ _3"></span>zamkniętym (GOZ). <span class="_ _3"></span>Opakowania <span class="_ _3"></span>nie </div><div class="t m0 x2 h2 ye7 ffc fs0 fc0 sc0 ls0 ws0">tylko <span class="_ _23"> </span>chronią <span class="_ _21"> </span>żywność <span class="_ _23"> </span>i<span class="ff1"> </span>przedłużają <span class="_ _23"> </span>jej <span class="_ _23"> </span>przydatność <span class="_ _21"> </span>do <span class="_ _23"> </span>spożycia, <span class="_ _23"> </span>ale <span class="_ _23"> </span>także <span class="_ _21"> </span>ograniczają <span class="_ _23"> </span>ryzyko <span class="_ _21"> </span>u<span class="_ _3"></span>traty <span class="_ _21"> </span>wartości </div><div class="t m0 x2 h2 y3f5 ffc fs0 fc0 sc0 ls0 ws0">odżywczych  przechowywanych  produktów,  jak <span class="_ _27"> </span>również <span class="_ _27"> </span>smaku  i  zapach<span class="_ _3"></span>u.  Znane  są  metody,  takie  jak  pakowanie <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y714 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _1e"> </span>zmodyfikow<span class="_ _3"></span>a<span class="_ _b"></span>n<span class="_ _3"></span>ej <span class="_ _27"> </span>atmosfer<span class="_ _3"></span>z<span class="_ _1"></span>e <span class="_ _1e"> </span>(MAP <span class="_ _21"> </span><span class="ffc">–</span> <span class="_ _21"> </span>Modified <span class="_ _1e"> </span>Atmosphere <span class="_ _1e"> </span><span class="fff">Packaging<span class="ffc">), <span class="_ _21"> </span>które <span class="_ _1e"> </span>wydłużają <span class="_ _1e"> </span>znacznie <span class="_ _21"> </span>przydatnoś<span class="_ _1"></span>ć </span></span></div><div class="t m0 x2 h2 y35a ffc fs0 fc0 sc0 ls0 ws0">produktów bez <span class="_ _b"></span>ingerencji w<span class="ff1"> ich </span>właściwości. S<span class="_ _1"></span>tosuje się <span class="_ _b"></span>je do <span class="_ _b"></span>pakowani<span class="_ _3"></span>a <span class="_ _b"></span>owoców, warzyw, <span class="_ _b"></span>mięsa, drobiu, <span class="_ _b"></span>r<span class="_ _3"></span>yb <span class="_ _b"></span>i wyrobów </div><div class="t m0 x2 h2 y35b ffc fs0 fc0 sc0 ls0 ws0">piekarskich. <span class="_ _1e"> </span>Wydłużenie <span class="_ _1e"> </span>okresu <span class="_ _1e"> </span>przydatności <span class="_ _27"> </span>do <span class="_ _1e"> </span>spożyci<span class="_ _3"></span>a  umożliwia <span class="_ _1e"> </span>również <span class="_ _1e"> </span>stosowanie <span class="_ _27"> </span>foli<span class="_ _3"></span>i  wielowarstwowych <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y35c ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"></span>różnych p<span class="_ _1"></span>olimerów, <span class="_ _b"></span>z <span class="_ _b"></span>kt<span class="_ _3"></span>órych <span class="_ _0"></span>każdy <span class="_ _b"></span>speł<span class="_ _3"></span>nia <span class="_ _0"></span>inną f<span class="_ _1"></span>unkcję, <span class="_ _b"></span>jak <span class="_ _b"></span>bari<span class="_ _3"></span>era <span class="_ _0"></span>dla <span class="_ _1"></span>tlenu, <span class="_ _b"></span>czy <span class="_ _b"></span>też warst<span class="_ _1"></span>wa <span class="_ _b"></span>ułatwi<span class="_ _3"></span>a<span class="_ _1"></span>jąca <span class="_ _b"></span>zgrzewanie.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2f y1a1 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y64 ffc fs0 fc0 sc0 ls0 ws0">Tworzywa sztuczne <span class="_ _b"></span>st<span class="_ _3"></span>anowią <span class="_ _b"></span>bardzo dużą cześ<span class="_ _1"></span>ć odpadów z<span class="_ _b"></span> gospodarstw domowych. <span class="_ _1"></span>Z tego<span class="_ _1"></span> względu c<span class="_ _b"></span>zę<span class="_ _3"></span>sto <span class="_ _b"></span>uważa się, </div><div class="t m0 x2 h2 y64e ffc fs0 fc0 sc0 ls5 ws0">że<span class="ff1 ls0"> <span class="ffc">plastikowe <span class="_ _4"></span>opakowania <span class="_ _4"></span>wywierają <span class="_ _3"></span>wyłącznie <span class="_ _4"></span>negatywny <span class="_ _4"></span>wpływ <span class="_ _4"></span>na <span class="_ _3"></span>śr<span class="_ _3"></span>odowisko. <span class="_ _3"></span>Jednak <span class="_ _4"></span>istnieje <span class="_ _4"></span>szereg <span class="_ _4"></span>korzystnych </span></span></div><div class="t m0 x2 h2 yad4 ffc fs0 fc0 sc0 ls0 ws0">skutków  środowiskowych<span class="_ _1"></span>  wyni<span class="_ _b"></span>kaj<span class="_ _3"></span>ących<span class="ff1"> <span class="_ _5"> </span></span>ze<span class="_ _3"></span> <span class="_ _5"> </span>stosowania  opakowań <span class="_ _5"> </span>z  tworzyw <span class="_ _5"> </span>sztucznych.  Najważniejsze<span class="_ _1"></span>  korzystne<span class="_ _b"></span> </div><div class="t m0 x2 h2 y7ee ffc fs0 fc0 sc0 ls0 ws0">aspekty stosowania tworzyw sztucznych w produkcji opakowań:<span class="ff1"> </span></div><div class="t m0 x2 h44 yad5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Najskuteczniej chronią produkty i zapobiegają marnowaniu żywności;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yad6 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Są najbardziej efektywne w logistyce i transporcie (elastyczne, <span class="_ _b"></span>l<span class="_ _3"></span>ekkie);<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y521 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Są bardzo wytrzymałe przy małej masie;<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yad7 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Zapewniają konsumentom znaczną wygodę, łatwość korzystania i możliwość wykrycia manipu<span class="_ _1"></span>lacji.<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yad8 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Materiał zdolny do wielokrotnego użycia<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 yad9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yada ffc fs0 fc0 sc0 ls0 ws0">Tworzywa <span class="_ _21"> </span>sztuczne <span class="_ _1e"> </span>są <span class="_ _21"> </span>postrzegane <span class="_ _21"> </span>jako <span class="_ _1e"> </span>bardzo <span class="_ _21"> </span>funkcjonalny <span class="_ _1e"> </span>materi<span class="_ _3"></span>ały, <span class="_ _1e"> </span>który <span class="_ _21"> </span>odgrywa <span class="_ _1e"> </span>ważną <span class="_ _21"> </span>rolę <span class="_ _21"> </span>w <span class="_ _1e"> </span>trendach </div><div class="t m0 x2 h2 y4fd ffc fs0 fc0 sc0 ls0 ws0">zrównoważonego rozwoju, jak:<span class="ff1"> </span></div><div class="t m0 x2 h2 y71 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y6bf we5 hf4"><div class="t m0 x98 h2 y825 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x116 y6bf we6 hf4"><div class="t m0 xf5 h2 yadb ff1 fs0 fc0 sc0 ls0 ws0">       <span class="_ _51"> </span> </div></div><div class="c x2b y6bf wa6 hf4"><div class="t m0 x88 h2 y785 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y6bf we6 hf4"><div class="t m0 x87 h2 y2ce ff1 fs0 fc10 sc0 ls0 ws0"> </div></div><div class="c x2 yadc we5 hf5"><div class="t m0 x1b h15 yadd ffc fs1 fc11 sc0 ls0 ws0">Zwiększanie <span class="ff1"> </span></div><div class="t m0 x1f h15 ya71 ffc fs1 fc11 sc0 ls0 ws0">efektywności <span class="ff1"> </span></div><div class="t m0 x17 h15 y815 ff1 fs1 fc11 sc0 ls0 ws0">energetycznej </div></div><div class="c x116 yadc we6 hf5"><div class="t m0 x16 h15 yadd ff1 fs1 fc11 sc0 ls0 ws0">Poprawa zdrowia<span class="_ _1"></span> </div><div class="t m0 x53 h15 yd2 fff fs1 fc11 sc0 ls0 ws0">(higiena przechow<span class="_ _b"></span>ywania  </div><div class="t m0 xe7 h15 y7df ff13 fs1 fc11 sc0 ls0 ws0">żywności)<span class="ff1"> </span></div></div><div class="c x2b yadc wa6 hf5"><div class="t m0 x1f h15 yadd ff1 fs1 fc11 sc0 ls0 ws0">Zmniejszenie  </div><div class="t m0 xe2 h15 yd2 ff1 fs1 fc11 sc0 ls0 ws0">marnotrawstwa<span class="_ _1"></span> </div><div class="t m0 x51 h15 y9d6 ffc fs1 fc11 sc0 ls0 ws0">żywności<span class="ff1"> </span></div></div><div class="c x11f yadc we6 hf5"><div class="t m0 x79 h15 yadd ffc fs1 fc11 sc0 ls0 ws0">Poprawa jakości <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x16 h15 ya71 ffc fs1 fc11 sc0 ls0 ws0">i bezpieczeństwa <span class="_ _b"></span><span class="ff1"> </span></div><div class="t m0 xec h15 y815 ffc fs1 fc11 sc0 ls0 ws0">przechowywania <span class="_ _1"></span>żywności<span class="ff1"> </span></div></div><div class="c xd1 yade we7 hf6"><div class="t m0 x18 he yadf ffa fs0 fc0 sc0 ls0 ws0">Struktura materiałowa produkcji opakowań<span class="ff1">  </span></div><div class="t m0 x5c h2 yae0 ff1 fs0 fc0 sc0 ls0 ws0">(w % wg. wagi) </div><div class="t m0 x120 h2 yae1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y73f we8 hf7"><div class="t m0 x56 h15 yae2 ff13 fs1 fc0 sc0 ls0 ws0">Źródło: <span class="_ _3"></span>Raport „<span class="_ _3"></span>Rew<span class="_ _1"></span>olucja <span class="_ _3"></span>opakow<span class="_ _1"></span>ań” <span class="_ _3"></span>Spotdata <span class="_ _3"></span>dla<span class="_ _1"></span> </div><div class="t m0 x56 h15 yae3 ff13 fs1 fc0 sc0 ls0 ws0">Santander na pod<span class="_ _b"></span>s<span class="_ _3"></span>ta<span class="_ _1"></span>wie Polska I<span class="_ _1"></span>zba Opakowań<span class="fff"> </span></div><div class="t m0 x56 h2 yae4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf53" class="pf w0 h0"><div class="pc pc53 w0 h0"><img class="bi x8 yae5 w16 hf8" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">83<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf yae6 ff8 fs0 fc2 sc0 ls0 ws0">8.10.3.<span class="ffe"> <span class="_ _49"> </span><span class="ffa">Wp<span class="_ _3"></span>ływ tworzyw sztucznych na śr<span class="_ _1"></span>odowisko<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 yae7 ffc fs0 fc0 sc0 ls0 ws0">Tworzywa <span class="_ _1"></span>sztuczne <span class="_ _b"></span>w <span class="_ _1"></span>formach <span class="_ _b"></span>opakowaniowych, po <span class="_ _b"></span>ich <span class="_ _b"></span>użyciu, mogą <span class="_ _b"></span>się s<span class="_ _b"></span>tać jedną z<span class="_ _b"></span> najbardziej <span class="_ _b"></span>kłopotliwych <span class="_ _1"></span>kategorii<span class="_ _b"></span> </div><div class="t m0 x2 h2 yae8 ffc fs0 fc0 sc0 ls0 ws0">odpadów w sytuacjach niezastosowania odpowiednich procesów recyklingu. Rosnąca skala wykorzystywania tworzyw<span class="_ _1"></span> </div><div class="t m0 x2 h2 y344 ffc fs0 fc0 sc0 ls0 ws0">sztucznych  w  gospodarce  i <span class="_ _33"> </span>życiu  codziennym,  w  powiązaniu<span class="_ _1"></span>  ze  złymi  nawykami  konsume<span class="_ _b"></span>n<span class="_ _3"></span>tów  (śmiecenie), <span class="_ _5"> </span>brak<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y453 ffc fs0 fc0 sc0 ls0 ws0">selektywnej zbiórk<span class="_ _3"></span>i<span class="_ _1"></span> i<span class="_ _3"></span><span class="ff1"> </span>brakiem wystarczającej infrastruktury <span class="_ _3"></span>do zagospodarowywania odpadów, <span class="_ _3"></span>powoduje jednak coraz </div><div class="t m0 x2 h2 y454 ffc fs0 fc0 sc0 ls0 ws0">większe <span class="_ _4"></span>obciążenia <span class="_ _3"></span>dla<span class="ff1"> </span>środowiska <span class="_ _4"></span>naturalnego. <span class="_ _3"></span>Dlatego <span class="_ _4"></span>też <span class="_ _3"></span>branża <span class="_ _3"></span>tworz<span class="_ _3"></span>yw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>stoi <span class="_ _3"></span>przed <span class="_ _4"></span>pilnym <span class="_ _3"></span>zadaniem </div><div class="t m0 x2 h2 y455 ffc fs0 fc0 sc0 ls0 ws0">wdrożenia <span class="_ _3"></span>technologii <span class="_ _4"></span>sprzyjających <span class="_ _3"></span>ograniczeniu <span class="_ _4"></span>ilości <span class="_ _3"></span>odpadów <span class="_ _3"></span>z <span class="_ _4"></span>tworzyw <span class="_ _3"></span>i <span class="_ _4"></span>umożliwiającyc<span class="_ _1"></span>h <span class="_ _3"></span>wi<span class="_ _3"></span>ę<span class="_ _1"></span>kszy <span class="_ _3"></span>ich <span class="_ _4"></span>recyklingi </div><div class="t m0 x2 h2 y8b5 ff1 fs0 fc0 sc0 ls0 ws0">odzysk. </div><div class="t m0 x2 h2f yae9 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y457 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>produkcji <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>dominują <span class="_ _1e"> </span>poliolefiny, <span class="_ _27"> </span>syntetyczne <span class="_ _1e"> </span>polimery <span class="_ _1e"> </span>(polietylen <span class="_ _1e"> </span>i <span class="_ _1e"> </span>polipropylen) <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>poli(tereftalan </div><div class="t m0 x2 h2 y458 ffc fs0 fc0 sc0 ls0 ws0">etylenu) <span class="_ _4"></span>(PET). <span class="_ _3"></span>Większość <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych <span class="_ _3"></span>wykazu<span class="_ _3"></span>je <span class="_ _3"></span>dużą <span class="_ _3"></span>tr<span class="_ _3"></span>wa<span class="_ _1"></span>łość <span class="_ _4"></span>i <span class="_ _3"></span>rozkłada <span class="_ _4"></span>się <span class="_ _4"></span>bardzo <span class="_ _3"></span>powoli. <span class="_ _4"></span>Długie <span class="_ _3"></span>łańcuchy </div><div class="t m0 x2 h2 y459 ffc fs0 fc0 sc0 ls0 ws0">polimerowe, które czynią je <span class="_ _3"></span>tak trwałymi jednocześnie uodparniają je na wiele procesów rozkładu. Większość z ni<span class="_ _3"></span>ch po<span class="_ _1"></span> </div><div class="t m0 x2 h2 yaea ffc fs0 fc0 sc0 ls0 ws0">zużyciu trafia na wysypiska śmieci, gdzie mogą zalegać przez setki lat.<span class="ff1"> </span></div><div class="t m0 x2 h2 yaeb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yaec we9 hf9"><div class="t m0 x53 hf2 yaed ff8 fs19 fc9 sc0 ls0 ws0">Tworzywa sztu<span class="_ _1"></span>czne - <span class="ffa">skala wyzwań<span class="_ _b"></span><span class="ff8"> </span></span></div><div class="t m0 xe9 h2 yaee ff1 fs0 fc0 sc0 ls0 ws0">                                  <span class="_ _1"></span>       <span class="_ _3"></span> </div><div class="t m0 x53 h2 yaef ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yaf0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yaf1 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>sumie <span class="_ _3"></span>na <span class="_ _3"></span>świecie do <span class="_ _3"></span>recyklingu <span class="_ _3"></span>trafiło <span class="_ _3"></span>tylko <span class="_ _3"></span>10% <span class="_ _3"></span>plastik<span class="_ _1"></span>u <span class="_ _3"></span>wytworzonego <span class="_ _3"></span>w ci<span class="_ _3"></span>ąg<span class="_ _1"></span>u<span class="_ _3"></span><span class="ff25"> <span class="ff1">ostatnich <span class="_ _3"></span>70 <span class="_ _3"></span>lat. <span class="_ _3"></span>Reszta w </span></span></div><div class="t m0 x53 h1a yaf2 ff1 fs0 fc0 sc0 ls0 ws0">ogromnej cz<span class="ff11 ls57">ęś</span>ci <span class="_ _1"></span>za<span class="ff11">ś</span>mieci<span class="ff11">ł</span><span class="ls26">a </span><span class="ff11">ś</span>rodowisko <span class="_ _b"></span>naturaln<span class="_ _3"></span>e <span class="_ _b"></span>zagra<span class="ff11">ż<span class="_ _3"></span></span><span class="ls26">aj</span><span class="ff11">ą</span>c <span class="_ _b"></span>wielu gatunkom. <span class="_ _1"></span>Szacuje si<span class="ff11">ę</span><span class="ls2a">, <span class="_ _1"></span><span class="ff11 ls0">ż<span class="ff1">e co <span class="_ _b"></span>roku w morzac<span class="_ _1"></span>h </span></span></span></div><div class="t m0 x53 h1a yaf3 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _1"></span>oceanach <span class="_ _b"></span>l<span class="ff11">ą</span>duje 1,<span class="_ _1"></span>5-4% <span class="_ _b"></span><span class="ff11">ś<span class="ffc">wi<span class="_ _3"></span>ato<span class="_ _b"></span>w<span class="_ _3"></span>ej <span class="_ _b"></span>produkcji <span class="_ _b"></span>tw<span class="_ _3"></span>or<span class="_ _1"></span>zyw <span class="_ _1"></span>sztucznych. <span class="_ _b"></span>W e<span class="_ _1"></span>fekcie, <span class="_ _b"></span>stanowią one<span class="_ _1"></span> <span class="_ _b"></span>aż 80% <span class="_ _0"></span>wsz<span class="_ _3"></span>ystk<span class="_ _1"></span>ich </span></span></div><div class="t m0 x53 h2 yaf4 ffc fs0 fc0 sc0 ls0 ws0">odpadów  morskich. <span class="_ _27"> </span>Jeśli <span class="_ _1e"> </span>obecny  trend  się <span class="_ _1e"> </span>utrzyma  to  do <span class="_ _27"> </span>2050 <span class="_ _27"> </span>roku<span class="_ _3"></span>  w  wodzie  będzie <span class="_ _27"> </span>ich  wi<span class="_ _3"></span>ęcej  niż  ryb. </div><div class="t m0 x53 h1a yaf5 ffc fs0 fc0 sc0 ls0 ws0">Mikrodrobiny <span class="_ _4"></span>plasti<span class="_ _3"></span>k<span class="_ _1"></span>u <span class="_ _4"></span>zn<span class="_ _3"></span>ajdują <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _22"> </span>wodzie, <span class="_ _22"></span>powietrzu, <span class="_ _4"></span>ziemi <span class="_ _22"></span>i<span class="_ _3"></span><span class="ff25"> <span class="ff11">ż<span class="ff1">ywno</span>ś<span class="ff1">ci, <span class="_ _22"></span>a <span class="_ _4"></span>ich<span class="_ _3"></span> <span class="_ _4"></span>wp</span>ł<span class="ff1">yw <span class="_ _4"></span>na <span class="_ _22"> </span>zdrowie <span class="_ _22"></span>nie <span class="_ _4"></span>jest <span class="_ _22"> </span>do </span></span></span></div><div class="t m0 x53 h2 yaf6 ffc fs0 fc0 sc0 ls0 ws0">końca zbadany.<span class="ff1"> </span></div><div class="t m0 x53 h2 yaf7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yaf8 ffc fs0 fc0 sc0 ls0 ws0">W UE wytwarzamy 25,8 mln ton odpadów z tworzyw sztucznych rocznie. Większość <span class="_ _3"></span>–<span class="ff1"> </span>bo aż 59% –<span class="ff1"> </span>odpadów z </div><div class="t m0 x53 h2 yaf9 ffc fs0 fc0 sc0 ls0 ws0">tworzyw <span class="_ _5"> </span>sztucznych <span class="_ _5"> </span>w <span class="_ _5"> </span>Unii <span class="_ _5"> </span>Europejskiej <span class="_ _5"> </span>to <span class="_ _5"> </span>odpady <span class="_ _5"> </span>opakowaniowe. <span class="_ _5"> </span>Żyją <span class="_ _5"> </span>bardzo <span class="_ _5"> </span>krótko, <span class="_ _5"> </span>co <span class="_ _5"> </span>przekłada <span class="_ _5"> </span>się <span class="_ _5"> </span>na </div><div class="t m0 x53 h2 yafa ffc fs0 fc0 sc0 ls0 ws0">wymierne str<span class="_ _3"></span>aty.<span class="_ _1"></span> Szacunki <span class="_ _3"></span>mówią, że u<span class="_ _3"></span>nijna gospodarka <span class="_ _3"></span>traci 95% <span class="_ _3"></span>wartości materiału opakowaniowego. To <span class="_ _3"></span>od </div><div class="t m0 x53 h2 yafb ffc fs0 fc0 sc0 ls0 ws0">70 <span class="_ _4"></span>do <span class="_ _4"></span>10<span class="_ _3"></span>5 <span class="_ _4"></span>mld <span class="_ _4"></span>EUR <span class="_ _4"></span>rocznie. <span class="_ _4"></span>Z <span class="_ _4"></span>tego <span class="_ _4"></span>powodu <span class="_ _22"></span>od <span class="_ _4"></span>opakowań <span class="_ _4"></span>warto <span class="_ _4"></span>r<span class="_ _3"></span>ozpocząć <span class="_ _4"></span>działania <span class="_ _4"></span>mające <span class="_ _4"></span>na <span class="_ _4"></span>cel<span class="_ _3"></span>u <span class="_ _4"></span>bardziej<span class="_ _1"></span> </div><div class="t m0 x53 h2 yafc ffc fs0 fc0 sc0 ls0 ws0">zrównoważone <span class="_ _21"> </span>wykorzystywanie <span class="_ _21"> </span>plastiku. <span class="_ _21"> </span>Komisja <span class="_ _21"> </span>Europejska <span class="_ _1e"> </span>przyję<span class="_ _3"></span>ła <span class="_ _1e"> </span>nową <span class="_ _21"> </span>str<span class="_ _3"></span>a<span class="_ _1"></span>tegię <span class="_ _21"> </span>na <span class="_ _21"> </span>rzecz <span class="_ _21"> </span>tworzyw </div><div class="t m0 x53 h2 yafd ff1 fs0 fc0 sc0 ls0 ws0">s<span class="ffc">ztucznych <span class="_ _1e"> </span>w <span class="_ _1e"> </span>gospodarce <span class="_ _1e"> </span>obiegu <span class="_ _1e"> </span>zamkniętego <span class="_ _1e"> </span>i <span class="_ _21"> </span>ambit<span class="_ _1"></span>ne <span class="_ _1e"> </span>cele <span class="_ _1e"> </span>w <span class="_ _1e"> </span>zakresie <span class="_ _1e"> </span>odzysku <span class="_ _1e"> </span>i <span class="_ _1e"> </span>r<span class="_ _3"></span>e<span class="_ _1"></span>cyklingu <span class="_ _1e"> </span>odpadów </span></div><div class="t m0 x53 h1a yafe ff1 fs0 fc0 sc0 ls0 ws0">opakowaniowych.  W<span class="ff25"> </span>2025 <span class="_ _5"> </span>roku  m<span class="_ _1"></span>amy <span class="_ _33"> </span>poddawa<span class="ff11">ć</span>  recyklingowi <span class="_ _5"> </span>50%  odpad<span class="ff11">ó</span>w  z <span class="_ _5"> </span>tworzyw  sztucznych <span class="_ _5"> </span>i  77%<span class="_ _1"></span> </div><div class="t m0 x53 h2 yaff ffc fs0 fc0 sc0 ls0 ws0">plastikowych opakowań <span class="_ _3"></span>po napojach; butelki PET mają w 2<span class="_ _3"></span>5% składać się z surowca wtórnego. W <span class="_ _3"></span>2030 roku te </div><div class="t m0 x53 h2 yb00 ffc fs0 fc0 sc0 ls0 ws0">liczby mają jeszcze wzrosnąć do poziomów –<span class="ff1"> odpowiednio </span>–<span class="ff1"> 55%, 90% i 30%. </span></div><div class="t m0 x53 h2 yb01 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2 yb02 ffc fs0 fc0 sc0 ls0 ws0">Problem  nadmiern<span class="_ _3"></span>ego  zanieczyszczenia  planety <span class="_ _27"> </span>plastikiem <span class="_ _27"> </span>d<span class="_ _3"></span>ostrzegają  też  Polacy <span class="_ _21"> </span>–<span class="ff1">  </span>59% <span class="_ _1e"> </span>społeczeństwa </div><div class="t m0 x53 h1a yb03 ff1 fs0 fc0 sc0 ls0 ws0">wskazuje <span class="_ _24"> </span>go <span class="_ _26"> </span>j<span class="_ _3"></span>ako <span class="_ _26"> </span>jedno <span class="_ _24"> </span>z<span class="ff25"> </span><span class="ls38">pi</span><span class="ff11">ę<span class="ffc">ciu <span class="_ _24"> </span>najważniejszych <span class="_ _24"> </span>wyzwań <span class="_ _26"> </span>środowisk<span class="_ _3"></span>o<span class="_ _b"></span>w<span class="_ _3"></span>ych <span class="_ _26"> </span>(dla <span class="_ _24"> </span>porównania, <span class="_ _24"> </span>katastrofę<span class="_ _b"></span> </span></span></div><div class="t m0 x53 h2 yb04 ffc fs0 fc0 sc0 ls0 ws0">klimatyczną wskaz<span class="_ _1"></span>uje 44<span class="_ _1"></span>% bad<span class="_ _1"></span>anych). <span class="_ _1"></span>Odpowiedzialne <span class="_ _1"></span>wykorzystywanie t<span class="_ _b"></span>w<span class="_ _3"></span>orzyw<span class="_ _1"></span> sztucznych <span class="_ _0"></span>w<span class="_ _3"></span> <span class="_ _b"></span>opakowaniach </div><div class="t m0 x53 h2 yb05 ffc fs0 fc0 sc0 ls0 ws0">to zadanie <span class="_ _1"></span>i wyzwanie <span class="_ _1"></span>zarówno <span class="_ _1"></span>dla biznesu, <span class="_ _1"></span>który je <span class="_ _b"></span>wytwarza i <span class="_ _1"></span>użytkuje, jaki i<span class="_ _1"></span> dla <span class="_ _1"></span>k<span class="_ _3"></span>onsumentó<span class="_ _b"></span>w<span class="_ _3"></span> p<span class="_ _1"></span>odejmujących </div><div class="t m0 x53 h2 yb06 ffc fs0 fc0 sc0 ls0 ws0">decyzje <span class="_ _b"></span>zaku<span class="_ _3"></span>powe <span class="_ _0"></span>i <span class="_ _b"></span>segr<span class="_ _3"></span>e<span class="_ _1"></span>gujących <span class="_ _b"></span>odpady <span class="_ _b"></span>opakowaniowe p<span class="_ _1"></span>o <span class="_ _b"></span>ich <span class="_ _b"></span>wykorzystani<span class="_ _3"></span>u. <span class="_ _0"></span>W<span class="_ _3"></span><span class="ff25"> <span class="ff1">Polsce <span class="_ _b"></span>problemem <span class="_ _b"></span>pozostaje </span></span></div><div class="t m0 x53 h1a yb07 ff1 fs0 fc0 sc0 ls0 ws0">nadal <span class="_ _5"> </span>niski <span class="_ _5"> </span>poziom <span class="_ _5"> </span>sel<span class="_ _3"></span>ektyw<span class="_ _1"></span>nej <span class="_ _5"> </span>zbi<span class="_ _3"></span><span class="ff11">ó</span>rki <span class="_ _5"> </span>odpad<span class="ff11">ó</span>w <span class="_ _5"> </span>komunalnych. <span class="_ _5"> </span>W<span class="ff25"> </span>2017 <span class="_ _5"> </span>r<span class="_ _3"></span>. <span class="_ _22"> </span>zebrano <span class="_ _5"> </span>w  te<span class="_ _1"></span>n <span class="_ _5"> </span>spos<span class="ff11">ó</span>b <span class="_ _5"> </span>tylko  2<span class="_ _1"></span>7% </div><div class="t m0 x53 h1a yb08 ff1 fs0 fc0 sc0 ls0 ws0">wytworzonych odpad<span class="ff11">ó<span class="ffc">w <span class="_ _b"></span>(liczba ta <span class="_ _b"></span>rośn<span class="_ _3"></span>ie <span class="_ _b"></span>–<span class="ff1"> </span>w <span class="_ _1"></span>2012 <span class="_ _1"></span>roku <span class="_ _1"></span>wynosiła <span class="_ _b"></span>tyl<span class="_ _3"></span>ko <span class="_ _b"></span>10%<span class="_ _3"></span>).<span class="_ _1"></span> Aby <span class="_ _b"></span>zwiększyć ten <span class="_ _b"></span>odsetek, należy<span class="_ _1"></span> </span></span></div><div class="t m0 x53 h2 yb09 ffc fs0 fc0 sc0 ls0 ws0">postawić <span class="_ _22"></span>jeszcze <span class="_ _4"></span>mocniej <span class="_ _4"></span>na <span class="_ _22"> </span>efektywną <span class="_ _22"></span>edukację <span class="_ _4"></span>konsumentów <span class="_ _4"></span>w <span class="_ _22"> </span>zakresie <span class="_ _4"></span>se<span class="_ _3"></span>gregacji <span class="_ _4"></span>odpadów, <span class="_ _4"></span>angażującą </div><div class="t m0 x53 h2 yb0a ffc fs0 fc0 sc0 ls0 ws0">przedstawicieli wszystkich sektorów.<span class="ff1"> </span></div><div class="t m0 x53 h2 ya7c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x53 h2b yb0b ffc fs9 fc0 sc0 ls0 ws0">Źródło: Polski P<span class="_ _3"></span>akt Plastikowy<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf54" class="pf w0 h0"><div class="pc pc54 w0 h0"><img class="bi x8 yb0c w16 hfa" alt="" 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QAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNqaAgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtTQEAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAAzE5qTh/w8cSJZg0AgN5jsYED5zJtp38wAAAsWNMfeHVCAgAA/yWkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFtTAACAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAPgvkzIFwAIUx3Hc0xN3dcf5fKjEIRFFmUxUXxdla6NEZH4AkLbAQqPnyadbf7Z/pTsX8vnPb8qko/r6ml2363vhuYmaGlMEgLQFeq9KsVh8863yW2PjuNxx8ZWV1mmhqTE1dNVEnz5xe0fx9Tfj1mk9I2+d0trRcv4Z6YEDQ+TwLQDSFuhl4nK5/YoRXZdcUfnwkxBCiOMQx9n9ftb8m2GpQYNDFEII5WnT2s6+IDfq5vwd97bmcovcdG2ittbUASBtgV6hkstV2trjnlz3fQ93nHhWKBRCQ32if79QqaRW/G7f3503fbym+vXrc/5ZqSHLdpxwVuHBx/KvvJZd5/tRwmde+dbvGVYqcaWSSPX6N+44jsvlEEVRMmmtIW2B/7Y3454XXpp22LHlf74T4koolkIqmdl+yz4XnZMaODDEcYgSUSb9pUclUqnGffcqPPGX/D0PtZ18Zvq20al+/UzmvJP7yzMdN97yhZvS6bqttqjbfNMqD5nHcVx4/c3260bG3bmv3pscsGjLsUcnm5pM9df5Veq4ZlTp/XF9fnt61LtP0an09Eza68Dsxj9oOuSgKGmnFGkL/Be8DcfxZ2/GbcMv7jrjolAo/vuu+mMObTnp11EmM+slJLLZ+gP2yd/zUOnpv5beHy9t551yV1frwcMqY9/90u2FETfnjzmkz5mnJqo59lapdF4zKn/16Bnf29iQ3XD9+i22MNtzrfD6Wx3nXBTn8+kfrNvwo21CCL0xcOO4Ese5J58uPvx48bkXa9ZeK7v2WtYd0hZY+N+Gx7w+7bhTKh9/Un5vfCgUa3bZvvHow5MN9XGIk4MGRel0NQvJDF0jGrJ0/K/38mPGZNf8nlmdV2n70UdRQ/2A1575whp8863WPQ6uvDk25POhrq7KRUWDv9PniovSSy4x/Y09f3m+7denmuevqfTOO3Fbe+jJt+15UGH3XftefH7IpHvdi2ydNvWIYwr3/TGUSqGjo/j2WGmLtAUWbnGl0nHLbZ1nXlB5/4PP/5dZd83m00/MLLfsnC4qSiWjbDYOYfqDvswLUSadXmHI9LdUcj1zcWGKqCadWnbp9LJfWNfFcR+Y4a8vu/kmtQftkxtxQ8j15P5wd/vKKzTuu1eivr73vMJKV1fHpVcW7rw/xCFkMtn996jbflsrDmkLLMSKH3/cOXJ01/CrQkdnap2hdQftk1puuZpVV05WfdjvC++U09oq77wXQkgNHmRu56Fksjzho4+32+kLk//J5FAshmQy+ABfL1lLDQ19zjk92b9f58m/Dd3dHceeWnjh5b6XD082NPSKru3unnLUcfmb7gxxCDXp5quG1++6UyKdtuKQtsBC27Xjxk/ade/Kq6+HEKLFF+tz2UU1q60y10uLK5Xcn54IXT1RY0N6qSVN77yTXnLJ9PdWLTz4WNS/X5RKhxDirq64oyOx1BJ1B+zlWzN6j0Q61bD3HoUXXi48+kQoFPL3Pty96Ub1P92pyo/6Vbq6yp9Ojnt65uxJ62oT/ftHtdmZntobx5VCofv+h/N3PRAqlVCTqfnJtvU77aBrkbbAwq1jxOjKq6+HZLJmj52ajj2yZvnlv87SSuM/6Lrw8hBC3UH7pocsb3rnnSiZbDrq0MkP/W+/e2+pWXHFEELbyOs7Tzynz+gratdZu/rTEuI4rrR3dt33QG7AgC/s84x5I8RxXCjElYqLuH3d9+zFBvT/w6iOW+5o/8XRIdfT9oth3Q88tOitN8z6MluVcrnnuedbDzg8/uiTUKnMYVAnQm1tvztHZ3+w/gzrtpLLTdr7wOKD/xsqldBQ33Tpbxt32zVKqQukLbCQq4x9J4SQ2X6rvsPPSzQ0fJ2vECt3dbedd2F57HNkAUMAACAASURBVHuhLttwyP6ujjnPJRMhhChbG9XVhhCidDpEIUqnql+J+dfG9NzzUPh0Stdvzvryo+I4hDBt/yNzW97T5+LzUn37mu+vtSuSTtfvtH3XTbeU//zXUKkU//hU/tUx2aFrzHSXo1TquOrajhPPCj35EEJYYmBmo/VCCHF3rnjXw2FAv8yWG83sscVn/ha/Oy7kC1N23LPvHaPrNvnhV/dnco89UXzo8c+KObvLjxt/tpsdGKQtVNE6bW1T9z+08v6EGdyXTjVfdl526FBfx7pgJRYbEEIo//PtrgcfLj72VNzVldluy7izs+eOB0MUZ7beJLP2Wvn7Hyk89WyIQnqDtbM/3rbS1dV9/u/LH32cWm2lmh9tnl5ppdK4cfm7Hyq+9PfKhxNDbbblqotTAxczt/P2l2vKlPYLLwtxPHm7XROZmhBCpb099ORbDx5Wu93Wjb86IjnLzyrFlUrXQ4+0HTIsfDql4djDMqut+tUxpcmTOkdcn7/9nk/++ERyicF9Rlxas/qqZn7uf9caGha965bOm27tOP6M0JNvPfSY/o/cnWpunsnaebjj5HNCbbblmouzm22cbGoKyWQIodKdm/zpz0pvvd38q2Nm+inPUrk8ZUrhb39vPfio1t33j6+5pH66T4aVp06desJp+dvvDeVyqEk3nnFCw7576loW/O7fZ5efrN7HEycuNnCgiWM+63r22dYd9gztHTO8t/6EYc0nHOvUrgWr86bbpu1/WAghpJKhVA4hhGQyhDiUKyGEkEiEZCIUS//3f08UUskQh1D6v1s++8RSXPn8sQ11TRed3bj37t4p56nihAmtR/yq8Mif0pv9MJru037l98eVX3k9RFF2z12bTz8hvfjiM1tC7sk/T93vl/HHkxpOP77p8F8karMzDKxKLtfz1NPtp/62/Nobqe+vvuj/PpDIZs3/19onaW+fcvDhhbsfCiE0nHdq8xG//OovS3HCh5N/vFv5nfebR17W8JPtp/8DSBzHbedc0HnGBZltt1jktusTM7/UdFwqTTv5zK7hV2R332WRUVf+e512XH1d+9EnhDiEENLbbLrI9dckW5qtFxaI6etU2rJwmHLkr3JXj05vuF7LWSd/6SPbnZePKL77bv97bk327WOiFqBKoVB47R+l1/5RaesINZkok447u0KIEi3NoSZTmTQ5lMtRJpNcaokQh/KHH8Xd3SGKkoMHJRftXxr3QWXKlFCphCiRaG5MLrVUesiyyYGL6dp5JK5USuM/aB12QvH5l2q23bzxkAMya6wWQjRdzRRL4ycUXn6lc/jvyxM/rT/8wKbDDomyNV8627Lw5luTttopsdiifa+6JLP6KrM5dSSOK4VC+aOJndfe0H3TbZm1hzYed1TN6qvO9vs7mOkvXXd3z7PPTzvoqMqkyekN12s+66Sa1Vf7fC3EcWnq1GnHn9Zz533Nl1/U8NMdv7p2Kh0d0049u/vKkbX779Vy/lnJutqZrLe40t7edu7w7hE31O23e5+zT8098eeOCy4pvvj3kM8nVxzScuHZNeutnZirC6GAtOVbauJ6m5ZfHtN841WNP935S3e1X3Bp+0lnJgYOCJ99cCFTs8jdozPf/a5Jg5npvPf+aXsdnFx91UVuHpEaNGimuxBxXCkWu+74n7afH1a77+59L7vwS1+3MXm3feLG+n6XDZ/ZIdi4XO555ZXcU0+nV/pu/cYbfzYsjuPy1KlTj/5N4Y57U0NX63f76FkcFWY2eylxXHj9jUkbbBV68iGdymy3Zf+bR0bJZGny5Mm77F0a83rTVRc17rLzzK5v0DHyxrZDhoUo6vfAbbWbbzKrJyqXp51ydteFv8/suE3hvj+GcjmEEKIo+7Od+117mRPi6T1p61xbFoYjEz09lbffCyGkl17qq/dGfZpDCJWJn/z7lrbfXdHvkvP9uXPeKXd1dYy6oXDvI6Eyy33j+rqWC87IfPG7AFjwq6+jo/v6W0Kp0nDQfqnBg2f1fa1RlMhkspts2Ln6yvlnno+7c1HzF9K29OHHTaf+eha/a53X39h2zEkhXwxRaO+/SMvVv6vbYrMomUz27dvnnNMnv/BK6e9jOkZc3/e0E62XuRNFUWbllWp/vnvuilGhWCo8/Kf2UTc27b9P/unnSs+9mFprjcYdfjyzVVye2tp1+52fBXL7uRdlvj802TzTMwqiZDK7+UZdF/6+cO+j/7nMQhx/3rjQayRPO+20OdvX7+xsaGw0ccxPhXff7b5mdGKFZRt/cUCi8cvXJ08u2j+urcmss2Zmve+nVlmx9K+x5Zdeqdluq9R3/Hlh3oRRa+vknffqGXlz+f3x5fETZvXvnfe6brurnMvVrDU0yjgTurcovTeuY/hlySWXaDnrpGouiZqorS21thbueTC10XqZZZb5z5YwZWrXdaObjjtqFn+Jbv/d5eWx79Ude2h2261K773ffdWonj89ld18k2RTY7KxIfujLSr5fO7KUfmXXs5us6Vr6M513das+/3Qp7nw7F9DT77wl+eKEybUbLBO/oWXyq//s/v+h6LmxvSKK3zp2HxcLrede2H+jvtqj/pFZp0183c/WMn3ZDfbeFa7Otmanmeeiz+c+J9tY5kl+466ItnS7FO8LFjT16mjtvRecaVS+McbXbfdlfvDnXF3LrPsslHjDL53JzVo8ZbTTvjsAkOVrq7iS38v/X1M9x/uTPTr89UvUoqytalF+0f+F57rlRLHnbfeWXz+xRCFzKY/nMX+Q6Wnp/DiS5VxH3b9dnjddlvXfG91s9db0vaDCfGHH2f/386J6o5TRKlU7Zabd516bs8d99dtsvFnf3qO4zj3+BOJRfql+vWb9RYTMunsD9er3Wijul13mLrfocU/P9t++TV9zz41RFF6maWbjzu6+OLL+Uf/lHv40YbddrF25k6ypaXxwH0Lf/t74e4HQ3tnzzU3pJZectEH7mg95ez8jbdP2/+I/F9fav710anpLjkcd3X3PPJ4YsCifU74VfGdd7tvuLXnnodKhx2UHjx4Zv8hd991X/mlV0MI6U1/EFfKpadfqN1tx/QSg80/vYq0pdcpd3fnn3+p55HH8k8/W37r7dCdCyEkBg3Mbr15oq4ujuPKlKnlcR981rKJAf2Tgxb/99GIZGNj3VG/aP/54d1Xj+q+/pbwlYKNajItVw6v225bn0+aa8WXXwuFYnrtof1uHpGc+TVK43K5NG78J+tvEVrbypMmmbdetAbHjo1ammp+tGX150eml1oisdoKpffeK3d0pFpaQghxsZh79PHUcsvO+nBdatDi+da24nN/q9tkk/SgQYvcdVPX7Xd1nvO7/G47ZVZZOUokUoO+03TBGa37Htp+2rmp7w7Jrr6aFTSXddvc3PeSC9qWXip36dWhWOo853ch19Ny+gn5zTZuP+93uSuuKzzzfMNRh9Zts0WypSWEUHjjzfLr/6z9+R6Jhob0CkMy665ZePwvuYf/mD5o/6/un1S6utqvHNF50eUhjlPrf7/h0INbf35oapUVGo84xMzT23h3p3epVCqtvzlp6rY7d19yVfnl10JPT2hparzu4gEvP9247x5RIlEaP37iept9uv4Wn26w5acbbPnxZtuVPvlkunSNGrbdJlp8YIjj0NMTcl/819kdT24tvT/ePH+td9CW5hBC8f+zd9bhUSRNHK4e2Z313SgkgeAeNLi7u7u7+4e7u8Md7u5wuOvh7m7RTdZ3x/r7Y3McfkEOCNfvwz0Hm5nZSdd0969rqqsuXXVs2iY7nR/7I8XFWxYuhngrAFCfTIxK+N69zGwGhYL28038KUjFMRkzijEx2JVQphU7HJ5NO9nsWf9BE+fJCQDu0396tyzTep2uVTMmZ7boYpU8N29jjAEhdZHCpkWz5GcvrCPGSy4XMdAXwwT4mwb34+rXBACw2uwjJtrm/K6pXzvw8C62XjXp6k1Li04xTdvJTifG2LlzDxXor+3RCQAojtP36wFKxjZ5tmS3vz8sW2bOtQ8eC3EWANC2b+3edwgsVmWpYqQAB+Fn7AikCQg/FzwvXbwBGOiM6VUNa3Eli7JZslAaNaIor3PIuXMvPH3x9/FPXohPnrHJ/s7qj7SagCO7wON5/9pxXfvxB46SNv4aEICmY2vXH/vlew+t3fpbuw/49EoFMFbUqsJkykiaLonPFQzt58ffewQWKyRPBgBiVAzwPGUyfvo8VclizjLFhT8vOPfuV5cvixBCFKXr1SV21774zr381i9nAgMAIS5/PkXpYsLZi+LtuzSJXfmaHqpSGccOi1NxnqVrQRCci1fRQYH6Tu0DFs5zVK1iHT1R2H8kIryYqmUT99admu4dFGkTgqeVeXJrund0jJ0aP2CYz4xJr99ryW63bcUqx9T5AAAKVtmotqpsSeuEqWDUc+VKkwYn/IQQry3hJxuXlUo6V1ZAiA7LrOvSnsufj9brEE17da1kd7jWbgIAdbe2gQ8us9XKASSU8fz7ChTFBgezadK8/wdptaSFv9pCSJE6lc+CGUz+3CBjkKRP/WFo7ZhBvr/PYkjK4Z/KhhwHPC+ZzZ9jdoQoCnghoQAHgBRnBsC08h/ykNC+Poaxw0Cvi+/ch7912/shlze3okYl8exFy5hJMs8DAOKU2g6tsctlmzlfFgRio6/ooIgOCPCbOl7VtgkAQFy8bchY65IVwLKa2tUDj+/VjRsiP3jiGDYOR5tVVSu93niAFApt4/pUimDXqo38g4evdW38qAm2HoPAZgMAVbMGfjMn83fvybfvq1s24ooVIQ1O+BlX4qQJCD/buKxt18q9dC2//4j0/AWd+e30tFimgpMxxQpq27RggoO4ooXFyzfov3YyYUmyr13vXLE+oVQ6AJ0qpWniSDog4M1rOGb/7tq0AyGkKJDXNH4EafMvMBJXMB9XraL97EWk1wWcP/J+yn3P+YtxLTshQOoaVWmyovjZxv00abDV7pi+gMuZ64PFw97Hc+Ome+9BKkcW8Ht7laLT/OPTosiWRT+wt6VDr/hOvXw3rGD8/ZBC4TN/erzR4Fq1ng5JbujTA1EUV6akqkEt96btrn0HNZUrEDN9Aowx9kb+WKyywyE9fiI/eSF7PNjjwTyPXW4QBenOA1CwwAvgdNsHjJAePtL36c6YTLpO7ZTFCjs3bJUjo9nUoW+tQ4KSc3VrOKfMsc/6TTF1rGy1WabNcs5dBKIEGrWmV0dt+9ZIqfRs20WHZdJ17YAYIiEIRNoSCIlAkSqUCkkuP3zquXpd8ba0pXU63wUzgWYojRohpOvYVtusMW3Qe3/KX71qHTQav4p6fbxw5pw1RbBx6P+8eeaRmgMA+clz+clz0s5fBUV5y9DT+XMyQcnReyWOpWSBSKEAQSTb9X7GLpYtC5Uy2PPHAf72HS4Rb/9lnnfMXSQ/eGxYOIPx83vrZ/Q/2xfRtLp6ZceGLcKhE7YFiwx9ulMcx5hM2nYtPbv2u1as1zSsy6ZIQbGsqnZ117otzo1b1RXLkSfnE0jRMdGFyslWG8gSliXghb9LWH9QCltszqlzKV9fQ88ulFLJ5cmtzJkDe/h3GplSKNRVKzonzXJt2yH26myZMsO9cBXIMiBQt29h7N/b29OlZy+58mXZoCBiCAKRtgTCP7kiJMl94VJ85z7y4+dAITk+/v1j3swoTrEs/FWy3H3mT3PHnvhVFArw040cRBl1/JWrztmLHJNnSbfvmRbPpXVa/bABXPXKgGUAcO85IN17RNr8K0Fa7Yc3yNMMohn8yemW8KNgQ1Mqy5ZwLVrFX7icKGlrsYh37tKZM2iqVvqyolO0j4/f0vnmzr0d42dIz577zJhEcZwyezZFySKebX94Tp5lG6QAADZtajowQDh9XoyKZpMFEkt9YrUABg1+8RJkGRhaUaEMnTwZxXFIq0EKBZ05HSgVtMGItBrxwaP45h2BF0DG9gkzgEK6ti1pjQbRNHqzrC7Gks3mOnDENmoiANAhIbZlK93L14MsA8cpm9Qx/O8vXWuO469eN3XvSBLZEoi0JRD+Gdf+Q+Y6zbzuB+2QPrpmjRN/rnv3PvnmXSpFiP++LUyqlICQpmplNlWopVNf98692GoFnZYNTcmGpkyYrSOirJt2RoQXB4Y2LZmjyJSJJLv9LKSIyH8+SBSxOQ7SpCbN9XMJI5ZVli/t+n2FfD9xqztBxC4PpdcD8+V1N2h/f59Zk6MKl3OvWO+qWklTpSJiWW239p4jx91Hj2sb1AEAOjiI8vMV796Xbt0l0vYTUCZj4NE9tiUrbINHg0dQ5Mtt6NvDa9t3Mh6y6dK6GtTyLF8HABBvsQ8YJUdG+Ywb+a6FX7yIqdNMunwdMGaK5GdyhznHzwRZBpbR9u9m6N/rdY5wx5ZtWJAUuUiONgKRtgTCP+HYvsvSbyjIWFGpjKZlY1WZUompk/Qabdf2dIpgZbHCbOrQBHcCw2hq1QQMIGHKxwQAb4lXFQcul3jtJgDENm8fuHcbbSJbnT4HMREeWQxY/EARTixJnms3PYeOgkqpqV/nczeZYUlyHjgs3rytqlCWzZCOFK//XLAsi1duAEWh0JBESWGNmgrwF67fkO12SqP+Qj2NEBMY4LtxuWX4eOvg0WyGdGy6tIrMmdiMGYSTZ2WepxQKimEU1coLI6+Kr14RM32qMSkKabX6tq2YoCDHijX28dPp5IEf9AXQarWufUvP2s3ACwAAsuxavs6aLq22WSPqrzgiye4wt+sqXboGAKDTUErOvXStt5QulSoFmz+PGBFB6fWURiM+fWafuUBVpyr1V5St5HIJN28pwrJR7wXcEwhE2hL+69inzpWjY/VzJmrr1UZq9ef6UBl/f23r5gihN1+TUXqdtnkT70zwrhSuXUO6eU94+JDfsVe+cgs8PDHBl4wgKVN+8L0kUrDwocq6WJYd6zY6lq4SLl4BhxsQci5epZ84QlWoQGKKrMqC4Ll0yTZxBn/gGAiCbeREOmtGbbf26iqVabWKmCOxq5KXEa7tu4FllHlzJeZ4Sq9XFC/M7z/sWLZS37v7l68lEFLmzO67ZE501QbR+UuzFUqpalTCcXHg4hP6O0Jc9uwODy/cf0DM9M/NySnVNaty5UrH1Gzo3rBd26j+B/Z1IaTIlJEtVlA4cAyC/OFlNI4xW3sM5C9f9Z02wXs8peJUzRoBRYnPXuDbD/iDf2dIlB88iavdPCH3oopD/j7y7fts34zeXu86cSq+e3/p0VNNt/bGof8j4dEEIm0JhLdRsmzWTLrmTb54fPzgiR+7GqXTGccOdR0/Zd6xl7T9F4BFEQDQx3YRvda73gLIgiC9eOk5e96xZr1w6AR4eFAo6JQhWJakqzfiajZxVi6rbdaISZ+WCU35vnLCgiA+ey7cfWBfsIg/dgrsTmQ0UMkCpWcvpHOXLW2623P+pm3ZVFkwH5MiBVKrSGzJp+EvXpau3aTDMiMfn7cqnnyidxYvbDfqnVt3aVo2Zfz9v0KOIdrHxzB+eHynXvyeQ/zOfYCQpmfH1zsR6bSpUIa00ouXxEyJHPQQw4DTzZYo+rElB1KpVJUrCIeOsxkyQFg24fAJ4Hn36k18u5bKsGwAgGhaV6+2pnwZx47d1h4DweEEhmHy5KD9/YDnZacLWyzY6cIeHkfGoGQBTJpUwoNHzp1/2GfMw5HRwCmdK9drGtZRZMxALEIg0pbwX0eyWuVXkSBJAED7+vKn/+QvX6U47vvdwNOEVAnC3fuyOS7hU5alQ4IQxxGF9Kmmu3Tjn+WvLEs2m/vqdeuwscKpP7HVBrIMahVTII9+2ABlruwgY+u0mY6p8zwbd3i2/oG0ajpvTl3PLuoihZBSCQCS2+05d8E2c6547Ax2OL1x2HTenKbZk9nQlJ4bt20TpgonzkpnL1nOX0FqNQoJ0o8apCpehNbriY0+aru4OJCxdOdhTJHyid0MJMtgd2CP53Ve26+BK1wg4PheOT6ev3OXDghQvFHRgzIZmUB/8SUJSEi0NSMjhXv3TfXnfcyUiKY1jevZZy4Qb98zLZ/vyR/uGDkJ7A5zx16BB7YnjLeiGDd8jHvpWnB7gKJUnVuZhg1CnBJkGUsSCAKIEpZlkCVAlOf6jdjilXBMDJUq1Lh9tfzslaVDz/geA/22rSZhCQQibQn/aZzHTsR37CU/ePxmzYXogmV/yM3ElK3x9z9oikqTSj+kv7pOdeqnj+PEGLv//NNz8BhXsZwye7bvF3jq9dqyig8HJCAEFAUej7llJ7DZvfEeVMY0qkplNc2bMGnTvJ4CjcMGqWvXsK/b7Fq2Bpvjxf3H4g6fsmRKpyxfilKrXFt3ybfugigDANJr1T1bqqpVUmTL6o3DVhcpqCq4Vrh/37V7n3PFeunmbXzrbny9Fpa0qVVVyqkb1FHmyJ5U1ieyIDi37ZQiIlVVK7EpU3yH22YypmezZU7sYyaKntNnv9VXI4qijQbaaGBThb7zI4rjKLVGuHY9iQ5rYny8Y8sObd2alEbzHYwo8bxt4TI2Rxj7yc2alF6vnzA0vkVn++wFptlTxecvPEvWSBevWmbNN/TsAhhbf1/iXrIWPB5gaEX96sahAxOCqmkasSz85W6QPB73wcOW7gNAlrUjBmgb12dCgoWHDy2cUrh5S7h7X5ktC5naCETaEv6rngar1dK5T2I3aH/vm5Plew9tk2ZwRQtSf9WD+Jm1rblpB/zspX3qXFX75sb+vb6nw5Ly8/3I0MIkiOwYMwAwhfPpB/RSFsxPcSqgqTenfMSyipw5fLKHyYP6es5djO87RL5+S75+23XzLgB497Iw2bMYJo9W5MpJadRAvX06TbMZMrDp0unatxHu3bPNWehetQHfe+ic8Ztr627/fVsVKVMkiR7hOXc+vllHwNg+Zqpu9EBdi6b/9ipFVbuqvnfXxCpvlyu2fTfxzr3v1QdxEh3Z7KvX2/sMcQwfb1ixQF2k0L8dfuo5edo553fDxFGf/iIEoKlYwZE3D7/3sHv3Pt/pE21hWWy9hzpGTpSePsOCx7NyEwgiMIx2UE9Dnx7AfiBQXnj2PK5rX37/YSpD2oCD25ngIG/aBCZFCnWH5s5pC1x/7CXSlkCkLeG/i+vsn9KLV+Br0g/rp6pQHqifxrWGsfvUGUv7ntL9h7LFCj+/tAVQlijiXrcFbHbXtPme3ft13TqqqldmTMZ/L/GkLAhYkiEh6cSHvbYIEFBIWbmcqmZVrnxp2sfnY7MvQghomtbpVCWKcod2uv8851ix1rN1N0gSV7uGqkVDLk9uyqD/9OlIrVJkD/OZOcnToqFj6Wr32s041iy9eA5JRNrSgYF09izSpWvYHGftMVB6/tLQv9e/GpyTEKaZyIMZBsgmoUTApksDer0cERVXu6mrSnlt53bKXDn+pVWK7HI5fl8GoqQIy/qxzo5F0XP2vOfEKSZ1aiZTOuHoSf7kGV3LJtpG9Z3L1kqXr7uXrgFRAlkGllXWrqJt0/Kd4oJYlqXYWPuSFY7ZC3G8hckZZpg0ikkR8neFXobRtm/j3rHPOX8ZV64MlyOMPAYEIm0J/0WwxwMYAwI6ZQiTIvjn2VqLMaa8olCWAZKC6wghnxmTnCWL2SZMl27dlW/etXTrZxszyXfbGmXWf8uDgp1OEBKRU4JhNM2bqKqUT+SbWURRyKBXlylF+fnyJ86Aw6Ub0keZIUMiNTpCCHFKVaGCwHGe/Yex3ZGUJFHqVP471tnm/e5ctBJHRDsmzvLsOWCYOo7Ln5dsPE9CqEuXlMYPtfYcCFa7e81mz/Y9ihqVTZNGMT4+3/y7xAcP+ROnKV9fJmumjx3D37oTU7U+uNzAst5FKH/8lGS10UajccqY2Ip1EpKCsYx21AB9u1aU5t3KyXK8JapKHfn6HVCrdROG65o0RJq3M9ggpEgVqh/2v/iWnVwr1hFpSyDSlvAfRVWwgC0ouXz/YVzj9haj4YOevx8lbmWLBVxuOktGpDckBWWLkIrT1q+tyJs7vs8g4cIVHB0rP3sZ17m3z/wZbPq0/+577Y/l8KdpoCkAhGgaIYRl2btZ8M0DvIoNi+LfwdZe/ytCiGWBosD7lw+ezjAIIYzxu+l1aRpRFGLoJOdiRBTF+PsbB/VXlStjGTBcuHBFvHjN3LiNtn8PTY2qtL/f9xC4GMsOB7BsYhKxET5sR5rWNWlIGU224WOlx8+w3eFZvTHq+nXj0AHKooUpnfYbBuC6T53FMXFc22a0VvuRsUz2HDkBLjdTKDc4eOnFS8wL0ssIx+p1+g5tKB8fUCgSpC3DMGlTw4e8+LLNJj96Bgadz7L5qpLFP+zpR0iZJycVlFy4c5c8AwQibQn/1SfP19e0ZHZc47bys5eyw/mTzU6AUocYpoxikyedekgUpUiX1m/9cjk61tytL7/noHj6fFThcmyx/Kbpk/69bUmMjwl9MJhEpwHd39OtY+V625jJb/187GBt7RqyLJs7dheO/bU/yVfvu2Yp+14IgefPC/Hd++N46+tPDPMmc8WLWoaMdm/a8daSqUkd/f96J2lhxBXIp9i10TZ7gW3oOPwiwtZjoH30FFXjOsahA5DqX8zagTF2X7gY376Hqmpl4/D/kTHqy43IMJpqldSlinuuX49r10O+91C+fNNctwWVJqWmfw9d/TrfJI2AzPPORSup4OS6ru0+9lqDv3nTOm0WMhn91i6n9XrZYnFfvmqfv4jJnB5LUlznnvD6zYbLHd+sg7tpfZ8p4965PSYk2DBzgqVNN/uUOcpCBeiPBLFQgQFMyhDpHklITCDSlvAfhssbHnDmUHSNBtKflzRD+mhq1wD6B3vahCvX41p0ovPkCNiyivLxSXJF0imFAgUl81+7RIyIcCxf61y8Uth9KOpoUTZ/Hq5UMa5CGUWWzN/EiStZrbLbk4jpV5LdDgBw7d4rPXvO5s1FmUzi7bvSoyfutVu0nOkwXQAAIABJREFUtWtIT5+5V29i8+amTSb+/CX58RPLiHG+s6e8cxnn7r3i5WtUimBFWFbs8XiOnxb/vAh5cvPHTkmPnzBZMjGpUoqPHou37rq2/aHr0iGpdw1Krdb37KKqXtm995Dn2AnPwaPOGfPd67ey4TmVJYupKpVlUqb85hpXstms/YZJ9x85lq+igvx1bVqSQIgvV7cUhfQ6rmCBwJP7+CvX3AeO8qfOCKfO2Tr0ck6ZowjPxVUsw5UuQRuNX74U4QXsdCG1ivLz++AB7lNnzO260xqtad1sxs8PEKIDAtRlS6uKFXEdOBxdr5l49hJbsoimbXPA2Ll0NX/wmHvJ6ui795mQYE3bllyBvK+XW5qa1fgTZ1yLV1pHTzSOGfbBBwN7PLLLhd6LZyAQiLQl/JdGf4QYXx+uZhXHn5c85y8aenWl1Oofe0uuk2dAFBXZs1JabRJNaosQApZlU6QwDOyjaVLfNnu+Z+9h4fAJ4dBx26jJXM1K2k5t2LBs9Fc2tSgClkGvRSmSffg2FApgGYCEFAeAMahVhjFDlIULWvoPs8+YlxBgIMsgyYaxw7hC+WNqN3Hv3Ptu4EGC7JIAQFG+hN+c6WJ0TFTuYgkxDLIMAJp2LXQdW9tmzrf0HfJmIrmk3TtYVpExgyJjBtypjevkaefyNZ4dezzb/vBs+8M6YrymZWNNs4Zs+nSJ3wf2DzpJkqzjJglXrulnjOP3HrYOGcukTqUqU4qkdv7KzkgbDKpiRVRFC2OPx75hi2vdZv7EWdetu65V6+l0abT9e3DFizIhQV/QzrRGzRbO6964w73/oLZu7XcXlS6XddxU+ckz3ZihXN7wNwWobclKW+/BIEl01ky+y+YzgYGAsapU8dh23fgde4UjpwSKQr6+ilzZX8elUAqFYUh/4dYdx7I1iiIFNZUrvH8//IXL4p37XPVKxO4EIm0J/3W4HNkdAOK+o7Ld8cOlLX/gMACwWTMBk+S7BkKIDU1pHDdS7htnnTbbtXgljre612117zqgKJzPOGUMmyb1V7rlEMsi1YdNhijq3UJlosifvYBtDvHxk3eb/cx5sNqkqOhPf5307IV7zwHJYsWetxzGws3b7j0HhNu/ZpAfYhh1sSJcgfx8l5u2yTM8u/ZDnMUxY75zyWplxbLGSaOYj+Vf+xxki9U5exFXo7KmXm1KoXRv3uFcv0VVsgQwifPxY+y5fce+bKUca/6SeShdWn3n9h8LGP1FRC7H6Zo00NSs5jp+wjZ8vHj5unT3gaVjb1twct3Qfpo6NT47SgEhbbPG7o07bMMnqitXfHPwxJJk+30Jf/CYslYlXeumf/cgqzV+9HjXbytAkoChDVNGM4GB3ksBx2GP+6+nQXbOX4yxZBo1NCFHB0JMYIBx/PDYus0tvQZyhfLTJtMbxsfCs+eW3gOBZdSNapNJjUCkLeG/Dh3gDxo1OJyywwHg/wPvRLRYxZt3AQEdEPDL5DmiGIYK8DeNHsrmzGYbPkF+/gpsNn7PweiLV7RD+ujq10V63Rd4jKRYM05MhLQo4Zi/ary53NaBI9+4MyphTkXIOmD4Gw/Eh7QUAgAQ9h6J2Xvk9bz++nPnb0udvy1988hfTxhRSgWXM4dy8XzL5JnO+YtlczyOi3ev2Rh957Zx6nhljrCvLJ4n22zAC4q8eWi1ms2UHvQa6dFTkGWARElbLMuuNZtc0xYAy34wJeqnEHiPSqXIn0dTosQvPtghRGk1mgrllPnzxg8c7tmyG1ss8qMnlo69nBu2+EyfwIQEf1a8EJMhHZMlk3j9pvjoiSJr5tdCk3/82DZuOviZdN07JWQ8wBhLkn3FWtecxSBKQFNs0YJcwfwJ1hdF98HDwslzoNciTomjYsHDu5auUZUuyRUpCFTCLbGZMylLFnOv2eQ+cVpVuuTf1hcF6+QZ0v3Hqs6tVSWKk0mNQKQt4b8O0miQWo0dTvlFBKRO9SOl7dMnclwc6HRMrrAvUwnCi5fxg0bIt+7/pE1NM6+jmXFUjK37QMfEWZo+XfVtW3x2AK4kJTYzmiQDgKJsMc+e/eD+O18YWygvANDBQYqKpfld+xM+VbCaVk3hve35XLnSruVrcWTM3wI4T07QqLmWjYUrN0AQXn+uyJcHqVVf2VDOk6fsY6bg2Pif0YpYBrUa4i1evSJduBZboQ6TPpV+zBB1ua+o5EfTAOA5e152OITbd8Hh/uzVnSgBgKZHR22rpp91nmX+b+4la97NdPH17SRJ1rXr3b+vBJf7ZzSjJCKlEgMCwOD2CLsPRJ4soe3bzdi3x2cYzcekH9rP3KiVe+/Bv6Wty2UbNwXMcZp+3ZV5cr8Wr+b+g92LV4MogVKhHtRD37G9t5a17PHEjRjrmrcE+RhNS+e51mxyLVoBAGC1mxu2pgP831xtynFxgHF8x95Wve7N30V+8hylTqnr3A4xRFQQiLQlEGmrViGtGkcDtll/7J2IN+7g6BhkNNE+X/KGV4yPN7fqKBw9nWTCPWVZfvbCPn66rmmDL9v8gVQqyvcj2ToVCsT+/YJV36yJtkZ17I27BQAAyqAHAIplfZf/hp2uhAsyNGUwvK+zVYULKi+dxG+E4dImI6JpXYsmmuqV39TYlE6Lvm77uefWrbgWnfHT50mmC7lc4tVb9sWrvkba0iYTlSWDZ/OOV+fO4TgrSJIiV/bERiO8fR02TarPPeVfUI7YsWqdrUtfb4XnpIHF5tm1Hz5H2iKK4ooWUjVr6NqyQ9etg1dWihFR7u17AcC5ap17956Evu5y48fPE2LWK5Q29ezuTasHAJ6TZ1zT54NKZVowQ1WoAH/w8BuLPJf0+OkHWjc6RoqOebeT1qzCJJHyKAQibQmEf1na6nWUXicDSBFRP/ZO+Os3QZTZYvlp7RfpPJZlQkMFfCpptT9bMPyjuWk/oRzcbhBEUCg/5t5GCHknTpnnsSwjhYL+YEgoQrRWC/8UZIlomv6QhqYYhvL/xkEslN7ApAkVkpC09doxY/qvXGH6bVntXLuRv3aT9jFxRQtx5Uon3T1kGIBKlRL5mfCLyCR023TygM9+XJVKfYc2Ueu2uE+dURUrIsbEWoaNAqsVZUpDGQwAADwv3bkPzoTwdCpVCtPUsd7lH8bYuWOXZeAo0KgNE0dyRQohmtb17KqqWQ27Pc6tO52zfwNeBAXLlC1m6Nfr/WzHWBTsS1a6F69mq5U39OpC/culoQkEIm0JSQNKqaT8fAFAfPocy/KPyjeEZVm4fBUAlIULwRcN0LRGY5o8RtW8gWyz/4TtLFutwpXr7pUb8F9LCCokiGtQU9+lA1J8trSVHz7FcZbE+HplixVkOQnFLrPBQb4rFvI3b8run/FFthQZxf953rN5J5gtAAA0xWTPpm7RUNuw7ldJW4QUqULZvj0wzwNNf5PEqz9ywYyQqnBB9sgf/J27+IM5N36w9Mbi0+eefYeEXfsTXvKoVWyeHLqh/b9k5EkRwmTK4Fi5Thme27Fhs2fTLjpnmN/G5ZRWi3nevmKNfdAY76MCGCiVmg0JSXiWoqKsIybg6Fj96IHapg29Tl/aYKBzZAcANl0a6eFjz679wAvi/mN8udK6ls3eUbeeK9c82/9AJqNxzDD6IznICAQibQn/ORBNK2pW4Q8d91y8iAUB/aAySJLNLt17BCyjzJHti11VlF6nLlzop5tGZZm/ecvSfwF/+jx4937ptLrBvTV1a9KBgV8YGyfLgDHQNFJyH2kLKkHOJsFsXEyAHxNQ7KdbnLjd7pOnbXMWSrfuAc8DAPLzNcyfqipSiDYavkkOZkTTSKX6ZQYWNmUK9md7RY6xGBfv3LLdMXoKjjV7OxFbtphhUD82axb6i8LEKaVCVbOytf8IS5pQ9+pNwCn1/XsywcGy02mZOM01bwlgDApW1asjv3nXmyfaFyyR7jzQ9umib9v6/cUn7evr89ss2++L7cPGAy/Y+o8QHzwyDh1A63SvBxbnhi04xqysW1OROhWZywg/DyQjN+HHo8yVAygkHD39AwPjZLMZ8zzSqCmDAX6VXJ4YY9njsa/bGF2+Nn/gGDicQFEQGuyzfrG+SwcmOPgr93wglkHch6UtYhhE3k5+IyNiSZLMZnPn3uaajaUrN4DngWGY8iX89m3WVKlIm4xAss8mCTuKovDkaWzDltZOfXBUNEgSKBWqji39Vizk8oXTGvUX21FdrTIoWMe46dL9h3SqEFWFMoCxY8Vq14wF4HQBTavaNDH07PrmQlSMi3MsXM41qm0Y0OdjL1Vog17XugVboRQgBG6Pa84i+6Jl+K9M1cLDR85N25DJqOvfjXR2ws/lniBNQPjhKNKmhuQB8DxCio2l3th4+z2RHj8FpwtUavhVqulgUbRMn+tcslJ+9sK7ZmDLl9T37KIIz01p1F8Z+PFOZtlPIJrNWJLIvukvRnj8xDJguHDmvBwR5XWBqzq00LZqqsiYAZRKUlIhqehaz+Wrlj6DhZu3IS4eAECv0Y8YoKpWhQkM+PreQQclV9Ws7FqxngoJ8l29CBAyDxnh+m0FiBJwCnXvzsZe3d4d8e4/QoAMQ/sj5aeCTyijwXf+DPvy1fah40CUbKOnihGRPmOGS2ZzXIce2BxvnDdFmTUrWVwRiLQlEN4CqdV0UJD0PEKKjmFTp/oh9yCb4zHP04H+3p37vwCWMZPsk2YlJMZSc9qh/XStmlF6/TcRQ2/mOvgnEez+ZSqEfX895Fi/yTZ2inTnQUIbBvobp45VV65AccqvFxP235c69+xN7M1IsnT3IfX5+5wIYmysdeps16r1+FVCmDudPYtp7hRlzhyIZb/JVyCKUjWq69q6G/n5UL6+1vkLXTN+A0EEAGXFssZ+vSiOk+1v7QGg/Hxl3sNfvPo69PbDV0aI8fPTd2zLX7rKb9gONptr3mJX+TLSi1fCibNs0YKaqpXJ+opApC2B8N7oyTBs1kzSuUvS0+eQL/zHTD+Pn4Dbg9QaSpu0vbZYkly79jq37XRv2QWCAMn91fVqa5rUZzOmp751HDOiGcR99JpUhjRw4Ah5vL8Mz/mLlvFThSMnsc3uFUOaDq25MiXY4KBv5QKn/fzZDBkT+1yJoicimtjls5BiYu2LV7i27BCv3gBRApZRlCiiaddCmT8vE+D/bT2dXKECmq7tHFNnx9ZvIdy4DYIIKo5r1VjfrSP1oaghJmUIV7WCZfAoiuNU5UrBp+WtSmWaMNKaPLlr0XJwuOzT58lRUcAp1U3rfyt1TiAQaUv4taQtTSvKlXCv3ihG/bC5U3r+HGSZ8velftA+tm8gajEWo6Icq9bbR08BhwMQYkoU8pkxkUmblmL/nZ7+ya30VIAveba/zI78nbtxPfqL5y4DAGjUmm5ttW1ascHJv60YUtWsrO/bPZEHyy5XTNsu4q07xECJXGG6z5y1jp0sHD7prVqCDHr95JHq6lVob06ubw3FcZoGtV0r1gon/0wQuw1q+owZRn1kXyCiaW2H1jFrNtlmzuPKlPh0hBJCiA0ONo0aDLzHNX8pv/cgYFDWrqyuXZ3YmkCkLYHwkVm2YAGbQiHff/ijboC/eRsAlFXLJ9GgMTE6xrXrD9v0efKd+yBjoGl159b6Ab0ZH59/ZeZ2J3bDnxQT880LTf3Cekh8+syxap1j8Ur8IgIUCmWlMtpOrZUFClDKpJGNy7X/oGyzfdYpnhOnfzE78s+eW8dNda/fAjY7AKCgZKqm9dR1aiizZvn3tlthnnefOC17y9RRFFu9gmFwP+qT+S4UWTIpypTgj5ywTJym79nlH1f1FMfp+/aQLFZ+3VYAmcmejeweIxBpSyB8/EFMlgx8TfgHZYQVzXHy9TsAoMyWNenpIYz5O3fMjdtJN24nRGT6Gw3jRmrq1foXs5PKiVWr2O4gsbaJaihRtC5fY/vfMLDaAWOUPMBn2QJlgbxIoUgasYw0BQDC4RPCkZOf+wSDUY/Uv8j2TdntjmvVWTiWULpFUaeKcfggNm0aQOhftaNtyQprnyHACwAALKPr3JYJDv70KYjjjNPHxdRrYR8xEYNs7N/nH++QCQ7ynTst+sFj8c+LjjFTkZIz9uxCOi+BSFsC4UODLEK0yUeKNb/zufDsmWPjFunWA8TQ6rbNuRxhX5z833Xxkmv1Rmy10mnTaNs0Y3x8Xjto3RfOy243HZaZTh2a9KZSpzO2emP58VMAYIrk07RsypUoxiQP/A4OFRQc+ImfUsmTkwf7M57P4ydtvQaCyw0AyjrV9P17KMKyJZUNOoiidH27q6pXSpBWn3u60cimT/Nr2NE6e55w4gywjLpzW3WV8mzO7LRW+2+/C3IePGIdNh54AVRKrl4N9869cfVbS2MGa5s1+sQ4gBBiU6b0mTImpkwNx4zfuBLFVQXy/cNo43LZZswT79wFhgZesE+cIVutpkH9SAoUApG2BMKHlJDJgO3ONz9x7D1gGThSvnPPu9XXtWsP16iOoXc35jPL3mBZju3e17NxO46zAMbAMM6lK3QD+mgb10c0jTHmt+0Fu4MODkqK6REojmNLFvZsNCtrVDQOG8AEB3+3im6fns8osr/ks8bilCnp4CApOkrbsa22W/s3l17fAdvqdWz6tMrwPF4xLcXEWiZNVVUsxxUrmqjHCSFar6PDcxM7KnLlQskD9b27qls1ob9L/QuZ5+0z5kFcPDCMuks7fe+uVr3OOWuhZeBIz5nzqoplmKyZAAA7nLLH804tXERRirx51AN7OifMsAwZyS77jfLzE548+eAXSS9eOlevd6/ewjWpix0Oz/ptYI53TpsHAKbB/UlwAoFIWwLhPSWUzF+6de/1Py3TZtsnzcLx8XSaVEya1LLdLly64prxm/wq0nfuNEqtTuRlxYiIuL6DPVt3AwCbLzft4yM8eSLdvGvtP4zNkokLzw2yLD59DgBsnuz0RwoQ/MwgivKZNEbu24MODPxu6R1kuyORR0pnL2GXG3Q68oR/GjZ1qP++LZjn6eCgf7vOLW0yAk17zpyT3R6KU7ovXbENGwdKhe/apcpsWSSHwzJhqnPOQteG7fqRg7QN6iCa9ly+yh85qSiQB/3V9ZBCAQBybNy3vTfJ7pAsFjAm1Rx8quJF2KO72eCg71NcWrbb7SvW8MdOAadUNW+o79GZMRoNA/uxObI7fl/mXrHOvX4L0mkBAGSMzXFUWOZ3B16l0tCrK3g8ztkLzZ36MBnSutZu+rCPwOUCXmDCc+k6tKZ8TBa9zr16IzjdznmLaH8/bfPG9K+SFJxApC2B8I2mW51BsFhknqcUClkQHItW4FizokYln+nj6YAA7PFYxk91TJntWb/NUbGstm6txDiTsCxbJs/wrN8GapVu/FBto/qURiM+fxnbsr148pxz1XouPDdIkvj4MQCwOXMAlQTr8yFE63T0d9aO3vDZTzeX14vj9pBY20QuUZjgoO/zXYqsWajQYM++w+6Ll2hfn/j+Q+SoGHB7bFNmUuNHeI6ccC5YCgyLX0RYB49iUgazWbPYZs6DeKuuW0f6r6IqitSpqdBg55YdXNmS36zjCIJ94VLx4hV122ZJ1Y4Mw6YI+U69UBAsM+Y4xs8AXlA2b2CaMNK7b4z2MemaNlRVqej585znwkXZYn1TeX9wANF16+TZuZc/cJg/dQasdqZUYSYsy3vLL0aVLx9Xopj3GfCZPDZOwbrmLoE4q63vUCkiwjj4f//2qoxAINKWkKSexSJ55Z27+adPGZPJeeiw/PwlCgo0DOpDJ0sm2+1IrTYM7CNbra55S2zDxikL5U+M41aKMfN/HAIA/aiButYtsCxLNhuTIth/48qYhi3Fuw/E2FjJHCc/fg4MrUibhljhs5Cev7JMnfNRlXL/vvcv1vlLKK/fKNGIkRHYagMPb1+8kvb57CRi4qtX2GonBvrooiNFMFetsnPGfHP9liAK4OYN08e6Dhx1r9viOXEWO53AMvpRg8Tnr5zzFsXWaU4lC5QfPVGULaF8I+00ZdCb5k+PrdsysmAZ+FYvowVBfvEK+ZjU9esQM31yaYkBY/vGzY4ZvwEvUOlSGYf97518CIzJyJQvqylfNjEXZJMFGsYMjfNWAGZZTa0aujbNP30KpVLpe3WTXrzit+0BUXLOWcSkS6Nt3JAikQkEIm0JBC/K/PlwvDUmTwkABJIEgqCsXF6RJTN/735smerKhrVMwwdrWjR2bdwuP3oala0gQCIiETEGngeEFDlzIIaJ6/E/56oNpiWz1JUrcuXL2AaPiUiTEzAGjwelTkkZDcQKnydtr1y3Xb/50R/LCc5ax4Rp8LlRoxh7s4E6p86FL4g49Z6u1wFNhrgPiRKFwjh8AFessG3ZClAqdM2aqEoV1zSsZytawLX3AJ08ma5da2W2rABYU6+mZfZ82Ryrbt9c17QxeiM/FKIormgR/cQRzs1bv53oplUtG2nr1GRSpyJm+uTqTYwbOdY5exE4XUBThgkjmaCvdfmrKleARZy5fnMQpMQKiJBg30VzrVlnOsZOB7vT2m2gHBNn7NWV2IdApC2BAADABiVnMqQTL119YwamAAC7XFiWZJcbyxLiOETTGADcns+4NELAMgCAZQkEAXv4hFfksgxut/cQRXguRALFEo0iPLdYqtiXbYf/fgIuYzpFEszm9j1AiFKpVBXLciWKAEJIqUQ0jShK37qFrkkjoCmK47yb2BTZs/nNnAKyjJSK9+tOIYrSNWmgrVPjW96aUkkKXH0amecdm7c5Zy8GpwsYmi1djCta6OuTaSCKUhYIVzWpz588SyULSNxzhGitVtu2FX/+inDwGLhczgVL2MwZ1OXLoqQY3EX4ZUY4/JlhcBGvXiUjOX0I/9KQ7XB41ZL7xo24hm3B49FPHKGqUAZoBmhKvHXXMmGacOiYsnpF05RxiSkbJtnt5g49hANHVc0baNo0Z0JDEYVknucvXLIOHctmy+Iza9JfLgsOKZWkGHoiwZIMAg8/eQwtTSES+Uf4lfqdILhOnLJNnCGcOAuSyGTPqhvYW1WmFKX+RqkYMMa8gEUBKZWJz+eFMcZuj/vIUevoyeLla8AwbNEChhGDFGFZSegt4bvxpjol0pbwk2LuO9g56zfAGHQaKkUIuFzyk+cgy4rK5fzXLkm8ZJFizdFV64sXLgMAShFMGfXS81cQFw8U5XdyD5c7F2lqAoGQFNaTUvz4yY4JM8HDA0Wpe3c0DuyX+Fwx38M34XTGDR7hmrMYAIBh1H07Gwf/jyIpbwnfXdrSw4cP/6yT7Xa7luTxIfz7KArmRYF+wu17EB2Lo2NxvAUMOq5aRcPw/kyyZIm/DlJxqhqVhcePpXsPIN6Co2LA7YZk/tqendQ1q5FcjAQCIUlg37TVPnwi2B1AIWXNKj4TR1Nq9U9VGBwxDJspI//ggXz/EciycO0WCk6mzB5GbEf4Hh3kDXVKllOEnxRap9N3aKOpV5u/fUe6cRv5+yrCczOBAegzU88ihGhfH99Fc6SISP7SVfnFKzosszJHGKXVkpA+AoGQZIZEjQYLAigV6q5tjf/rg34yXesdbZnQFH5L5lumzXJOmg2CQCk5YjjCD3gSSUACgUAgEAg/ObLDGT9klOx2+0wYSf3M704xFiKj4tp1Y0JTGsYOoz8z8R+B8GWQWFsCgUAgEJKaunW5QBSpnz4mEGMsWyxIofxm+9sIhM9RpyQggUAgEAiEJMA7RRl+WhBCtNFI7EX4YT2FNAGBQCAQCAQCgUhbAoFAIPy3kETB9XOX6iAQCETaEgjfBvvt3eFhGUJCQvIUKD5z1U43LwKAJNg3LppSq3KZrJkyV67VaOKcdQ6PKEvWhqVyhLzNgs272jZv9sKWMGtO6tchZZp8f5x74I57PGFQt5IFchYsWqZNt8Hnb78AgMire7JmSt9z0WEJ4Oj21Zlyljh999WtS8dzhRWY88edZ4fmZEufetmO0wAgOmPH9e+87I/TvIwBQHJFd6hWqsn4bU5BPrh9TUhIqjFL9oiSDAAAzhWDG4SEpOw7bb1HlADw9nl9s2TPf/1+NIDUtGaZll0XuiV5YKd6r++5dPPeHmJ4wn8IvG/l2CIVW5x5bidtQSAQiLQl/OLIgjMiwhaQKpOvBo/u33vP5SeS4PhjwaheAydF2CE0bWrrixvTR/9v3dFrMtBpM2bNmTNnzpw5s2RMZzHHmN3KbBnDggyKNYduyBjLfPyhY6d8shbJmEK1YFDnKUt2KH1DfDRwdONvQ8bOcUtY9LgiXr2Ktblk0bN7/+GSNeuHpfQTeHfEywirUwrMklvnsd68fU/GQLNKQ8SN3zYciXeJAGCLuHvu5v2wzGlYGj19fFeJ7PsPnRQSpC22x0VHxkRvX7/RbHMDgMMa9/JVpCDIABAdE2WOsWGAeLMjTeYw781nSJWClC8j/KekLUMrDEY1wqQpCATCTwrZRkb4toT0mbioVk5Tq6pFVqw5Hq5PPXTy75kqdF07q59OpXBbI+cOajN26MrqJSaNmL0cYwDAl/cuLN/0fr/5a/NkCLEWKdxlxLDmpdc/3z71ujP4tzG9/aXolfvOZCjSbv3SEWpG2rt4zMydUTYhYV7FWPpz0+zbkeKScS013N9JapnAPBWLZz9++UY8L5lYRbo0/pembr/ap3WZLH7Xj+9+ZvetUigtQ8HjB5HTR3Vu3X/nM+v/Mvgl9IXgCg0NN/f+vvdq/7r5P/I7Jp++ZEr2ZBoAAIR+6S6EBUfc3UcvZAwAlN7kGxjoz7E0AH72+GG8zQkAQCn8/P0D/Iw0RQFgkXebY2Oj4+06vSkwwFfJMgAAsufh/UcOjwCAOI0uMDBAp+YQQgDYHB3hFhVByX0BsMsS8/B5XNqM6ZRIfPDgEaZ1adIkpxEITsvjxy9YU/KUyXwQYN5pexUZRXO64OQBFEIAEB3xPCLelTI0lUHFAoDM2x8+fCpSmlRpUnAMWb22MejIAAAgAElEQVR/3Lqy/PLpI7PXjgAA4JcsJNDIPX7yQu0TlMxHDQBYEh4+fCQhdZrUyWJePo6Od/lkKj2iZwml+dG1eNAYg5BgCUoRqmRpACw44x88ifYLTumnU/JuR+SrCDuPff39fUwGhkIA2GaJfRZpTRGaUrRGPY+I9X4potkUKUMNWrKVnkAgfBvIuE/4xiCKVnBqrYrzuD3W6Og4qzNFtswGrZplWZ1vSM7cYY6Iew4PpmmGoWkh7t7s0bMyV+/VvmpujqUyZMhof3rh8aN7U+avK1GtSrEsydXGgALBgdcOrl2686TNg8u2Grpj8xw/LuG5tb6822vEjLAcBXy03NveU7ZymYKPHt97bHZJLsuqvZc9tovHbj4WZdv5Q0eVadKmMipBdj+Liy9UqnyI4umxW6+kv7LgudnUJYvmWDBn2QOz8yOeKdnt8rjdbrfbLYnyr23NyPPr8obnzp07d3h4eMFCRep0HfMkzo2x3K9Lsxw5c+XJEx4enr9w0VKzNp7kRdka+ahPi9pFCxcKz5u/UOGi7YfMfW5xYYzB+aRN1XK5cucODw8vULBQ8arNN5+4xYsyAGxcMmXclPXe77px4Le8+WvejXMJlud1alSq02CsQwRJFJaN7FSoaPnd5+7IWHp0bmfDCqUKFshfqGjp8SsOC7IMAMtmDM9Rut6BOzHe6zw/u6Fi8fz5ytU7dNdM+uMnkAR+TJcW4eHh4eHhuXPlypEz9+q95/noW63qNpy59pL3GNEe0bhe9eq1h1kclpkDm4WHhxcqUrR0qeJ5cufIGV5o5LrzPbt3uXIvEgBkWTy+dFTZ6q3OPo579eBy27oVCxUskDdf/qLFyg+ZuTHeJQDg03uXF6ja7OijuG2LJuTKncf71YVLVTx07jYxB4FAINKW8HPycu7I7g3r1dp4OqJhw2Iaxit2/5adFPr7kZM98YPbtj8UpZg9rJleQQFAaKasrYsHt2vRcOuZmEZVSqtpilYHjlm3a+HknmuGtAjPk79q7ZYHzt17fbmjK6dduvvS4Yh7/z7CqtT3jbm/48TtF5d27r0SEZouxe7Nex5cu7j26K18+YsoKRT3+KpNVpuShxXNn2navA1RTuEvac42b9vOfWXjnLlbPdIHxe2T0jlSBQYGBgYG9hy9/L9g1F6DZhw+fGDmiE63Nk/uNXimi5cAIH2uppv3HTp0YFe/xqVGdmly5u7TOaP6zz0U1XnU7AN7d88Z2+/M+skVqvYxuyUAAFDV7jX58OGDW9YuK6SLaVOt7KItxwAAJ/wHb/wfXn+OMb/99zH95x5vPnRas3LhcREPGrfocleRa8GK9WN6Np7So9nukzfesxC/fNGK0MxhyYSHR/cdIB3yU6M/w/aaOOfw4cOHDx8e0LlJzkq9G1Yu/P5hCS2s0LUfMs978Pp5w9P76mu0GzylU6kKeTIu23tSBBxz82DPcUsq1m1YMhVMGzHweITPvFUb9v6xvWv9IouHtR04cfHb381WG7Lo4OHDhw8f3rttQ7Fc6Yk5CATCt4IEJBC+LWJsxAtjaMiQSdOq50sXf/kmAGD5tfzAsiwBeKUpvnBo+7qzzyt1Hps5ha/3zTLD6Zv16jOvbJP0NQbnzpoKIZAkidL4Va7ftmS5KpvXr1q/cuXgIaPCd67wXs4nOOvvE/svXHcyxsn7qRVv3ofCJ2O6VKrjfxzx0xyP9yvVqbhy8u6DB3JQD18JtcJzUQhdP3fOYeOPn7rA6X3vrl9+vFvDugX8veI2Ra6SDQqnPLp3beqiug8t/lLuPL0wWzI1AKjUuv+CUdOmz1aoUGEhc9Cm3+ffuXNfkmQA0BqC8xYoGMhRIXT0kGm/R0ZGXrx6v0LTvq3qVtYqaCk86/EVi347uycy3uWrAwAqeZqshQoVxhiHhdBXytc7d+Fi+7rFP/GlssSf3Lpk6ORlzYdO6d+6mpZjY2IePHvh7jezX+XS6Vy50+zfc8jOv+tZd8c+2XHoRuVuAyMOLDl/9k8JGtCkU35M2tJ0uizZ0wEIjpjfp0RPmzI5mVHFuz58MKLY0Aw5QjOA4Iwbs2isWZmyU8t6Piq2aPmykzvNP1S24IMVa+47fMdUKSPEPb5y52mVNvMrlS5CIRQWqr9286ZKejupAkUFZshZsFAYsQ6BQCDSlvCTE9Jz/MK6BUJ1Wg1NUZK/v07DPb52S5BkmqIlT+zFMxeYwNxaDvFxdyaPm5K3Uf/RPWor6dd+WGRMmUOnVRcuXNSgVgJA1PXjDRq2zdlu9ITO9dp0658jADccvOFJnDsIAADy12lbvUGVE4ePLdx8vFeDkm9PxVyWrJnO7dkwR7TW6jy1bcn45Zu7bjiksJtCw3NnQUg+efTAkX37/zy5W3A7Jadn37aDVfPUSziV1Q+bMKxqrb5nbwZ/qIfQvv4BgYGa/45Red7tdDruXr5w5dGroDL+NEUBgN3y/NyZ0zoxbsPShR42bdpkPnaPlDYoWMlQAEAruBCDEmOLS5TeMgtCpnQ5cmcIuBcX++kMUpFx9/sN2vkSp+rUtIKfVgkAkssmSprQQCONkMY35czla5Ua3duBKPj6mVN3bb5DCpZTG6PaTTx6L47PZFKQbvlpTuzc8NCmLprej0rEpshrZ/Yt33u7Qa8pRXOEIgSpMub2l+4PHjGJuX28QtuRRXOl5R8/cwmyT4oAhBAA6IKyTJy3Emjl20tgz5peVQ8OVQCAf2jGeUtXZQ/WE0MQCAQibQk/IbTOYDLqE3yZuuDMTcsVnLRrxeiZIXnTB1w7tP73HTdqjRmkR/zyMUP3Xovu00h18cQh78E5chdIHmAEhAAhmkqYZNUmk4IRNi+cnyu50kjbNy3dyvmnSa5LmCZZTk2zXFj2nLOXLGtcId87t5IlTZrYp+s9mtARZXMFZhELpjds/fNcUKZGGVMYJcfDEycvjV6wuliWYMlj7tGowfUbp23OGq/PDchWpma5zGOX7afVAe/9js7TR/ZH+HAAoPULLhQe9suH9UwY3mnhTB3vdtp1aWvUrKpQ0ADw7M6e/3W7YIl4Fu1U9JmyOGOwEQAQoDdU7Meu59U8/7DH3vzqrC5VMBN9Z8WeC30bFtMq6L/ORQAAiNIbjIh6S4xhWbp69ZwmU65UqUMCjMWD2A07Tt1PXykzjUgei48iuMzbdu7OW7reP+tajF2WJxsWzg8qWKtbi/IKmgIAld5UJV/GUasXmYLzj2tfWc8xMe+YH9FavfG9pwGptEY/PzUA+PoYWfrX60NY4l1R0WaZUvr6+3IMhWUxMjIKKFVAgFHmXa+irX6BASoGW2NjLC4+YUBTcMkC/Rw2izne5n3INTq9QaelKQQAHqc1OtbyutsoVEZ/Xy2FEJblOHOMiBidVscpGIzlmKhICan8/Y0MhQDLLlt8jENMFuBnj4v2IFWAr54CkEQ+MsocEOjvtsXbeCrQ30i9YSOMZbfDHm+1I0ZhMOhVSgVgKT46iqc4fz8TlkSny6NSq2kKAWCP2xUdHW/0D9ByjMi7IyOjgWGTBQZ418CS6ImKiNH6J9MpaQDAsmwxR9tcvFbvYzJoALDgdkTGOQIC/BksxkZHu//ewID0Jl+yv5DwBZBYW8K3e5gU6sAgf43y73eMFOffdfqKVfNGRF3ZM2zA4Ft2v1G/rxndvKj53ulp28+r1WjuqAGt/uL8tccAQFNMYGCgQaf0aiR9SNiyTTsGNSu+YNygkVOW+hZsuGTRtGA9yyhVAYGBvjoOAdSuVVnx/MzC7edkWhmQLECnSViwlShTLHv6lJlLNCqTNYBSBjVoUCOZJqBWmwbJNNStnaseScG1K5cKDw/PV7BU98aVLC8fR9kcWqNvch8dBQCUplazDmlTBQcE+rMsDYD8fHxNvloEYDQJo/p08t7zkBlL/gvJ6+s07jxlyrTFK9YcPbSvfY38DIUAIE1YnUVr1w1vXZ5TGEsXzaVkKIZCLo9H9ma+kGUXLwMoaEDvTvnmp/fvm/11RhZAQTEy9jahzLtcwFLMXworJLTwlj8ODO9aa3qfDgt3XpAwRhSNgHfxIgbwWCO6Nau94ciFN/fxCY7n+7bucDz+s1PjGg06D7/7KmLW9IWRLpH0zY8ie7bOGbrvuqtts2p/CVGGpbCbT8jXLEkSliWkZCkEsuSa0a/TmnOW0YM6pvPhEvo4o2jVvX2e5Fy1ts0KpTIiAIqmaQSCiweMAYA3P+zfseGgMb+97VRR1Bi54vipU6dOndq+bkXmZNpfr2lj7hxuUqNsqYq1Vx+5CwCiPbpxw7qt2s+wizji5qGSJZv/+dwGfPySfh1L/EW7Lv8DEPdsmPf6k5KlK/aZsMrskTDA1YMrK7z+QYlSHftvtIsgeqwH10wrVbJUyZIlazVqfeVhhOCyzxravUT1VjdexAMAb4+e9b9WbfpPdwjuKYO7NBm11AWAZfHysU2d+o2VJNeW+aOb9Jrm4P/uSbIkHFg5s0KZUiVKlChRslSlum33XHouYX7rtF7Ne41wytgd97hu0/anHsV5F5QXj28tU63F2afxAHD3/MESJUqUqVb/qdnmvZrlxbX6ZWqsuRSV0Endrrn/61yiRIm+4xaIGAPIT85tKlWv7a1Ypz3qfp8mFf/+FUuUWbb1GOmjBOK1JfxINBkqnL1QnnrbAcPp/MrUaFK6WiMZY0RRFEIIIW2m4pdu3n1XGVM0APglT3X64jVE0V4XAqKY5Omyt+8T1rbXUIyQ93QEEBBW7trNO4iiEYAxRY5TN256L37hyimKor2+Q2PGEgfO3cCIomkKACp1m1i+ywSKoikE2eoNuVpnME3TAIAQXW/0sjojMU3TWUauaQjIGx+RPn+Fc1duAYD3sGWbDwAgikKjZq8dOQu/dj/+F1aHmbPmKV2q2JvyFACUKmOqNBmz9x6x5Y+yE+fvyDexSQo/1ZZdmwe2K5LGR+UwRx5+Ek1TqX20yrcdf3j7kuUnn0X3TJ2WAgj2MR24/QgAREfUoV1H1UH+/ioK3AAAel360JCQ4KYtxs1cs/r3uXVLzmNNISqVdduuU5WzVbe+eLh915HcDXq/ee2Iq0cOX35hEeQTkQ+8H9Endp2737969kDSPT/oWYy+fnDMzFV56w5KlywhHkCh90tuguOnD8d2LOGrpCKfP7OYLQHl0qoZFHHzwqx1R7P+n727jI/iaMAAPrvnl8vF3RVChCTECAQCBAvu7l4oFCmluEuhQClSKJTiHkJwSHB3D4GEhLjruey+H9JSihToiwT6/H/5cLc3Kze7l3tudna285RaNRyfb38VGkoNRTyJYWUbHpGY2FgY8q4cPq5t582nSFbSvcP7Dnq28/qvVa5OLct8mva4MDlhf2z/qAmE1WdmpIvkRQwherUsLTVTqWEJYUpzc0SO/l93bUIIMbdyIITIyoufKoSzJ3xlwmfPHIlZMec7qY3n9D7BanlZkVzQa9RQN1MBIZSlQ6CAZq/Fruk1bFqTHoOdRBWr1m3/dpFvzLKRAd7u89ctOXP1QU2HOtlPHq7cHN9uWg9DPinMz8kUlrCEKX5y5bvBY5pO38CnSUVxQUaO+vlzKPK8h6PHTC2Seo8a8RVTnLnml7W92udcvhrrXs0lJebc4yKtn6FJ3vWrZ64/iXAzZRlt1r0LMiJ1tpAQwj68dy9TrfPOTTzxuHiAuREhhNGpMtLSS5XPOiaxxXk5qampygMH7owcEmgr1KgqUtNz1AzL6jS5mU95pv6jB3av/E6o5Y/rCwHRFj4piqK53FdOpyjO3wIvRdHc1ww4SlEU9+9Lof7sokBet4TnZnl+XoqiOM8/pTl/zfHcY0JR9J+Lf347X9iSyoD7/AMghBKaenw3cXy7rxec6lS39/Cvj/UbGVX3oqOlUXlxQTnPYd5vs2ykfKIkhCj3LBl3e7uxTq1MTC1qM3xBz/YNCaFCozss3dg9ol6kqqwgLVc/dv6PxgI+q/rzsKEoE7fgXxeOHDp948qYM993Df1mcOc5iwbX279QJy/3bNa/cZg/TYhOp+PyuVxdyS8//8p1q3d3/3prYwkhJOniwcatB8Tt2t/Yq7+YhzNUL9KoZZOmzr+XWVFxcGPUjYOEUGNnrmxZ16PnwH5fjZtZO/iwrYm4IDvHuV6Pad/2JLLslXOn5sm0/HM7Wzc9Sgih+eI+c3/tVcv2hcXyTVz7Dx44bOyssNq7pCJuTka2kX+nEYN6/z33aeJmDUhcbUARIjA0nzhtTr1anl/gx0Ns3KV19VvHD9wtGF39tV2+aXvvsEGDBv35VE8IoY3tu/ftby/hR1S3P7u/86PLp9g+wYQQoZFd6279wh0rO/pTRFu2YdMBvaHPnDmzrMRUqJf1sHmHr2cNa9JtwOAjB2O37ekRHXQ6/lCFdcCQns04f54PSblxZlj33uVm9fu1jqCI/sXNYdR3j2zPMfKJidtVx9Oa1am8LLmdxvx84npKp/qtHJcfjTt+z6+dI0uK9+48PLhNoESWGb/jQFjHFXZSvl5ZdO3qlSZdpnYxP7t04e/RGyfbSHivfM9W7pGuhvKJM3/dumzECy/ZuHk9qw0KXYkA0RYA3i+JbY0B/QdW97B5YXpUszbe+uoiDkXRdFh0p9FXn3BZRXBUx+PxnhcvXr7wIN3NwyuqcRMvV1suTRGeccuuXZNySwjhWDp4TGvUILiml1QsIIRIrdwWLl66bdsuia1nRGRUoLcrl0PrBdLOHbvoRX48mtAcXuPeo6eXc5+UFCiIwZCJi+pFdzqWcFZsXb1j53ZWxmLCaJ6mZliaOFuJ+ebuwSMigl3sbcUCHiHEN7T+d18PFDoYMIwena9eQSuzc/MfMOiv9lQjqYhQnIbt+x+s5n/2/MW7aSV+gcHNmjSwMTOSZ98jJtUGDPwrgFI8saWBgBAiMLSK7tzTrobLH9M5/EYdBxyoVjP+aMLTEiZwZN36EbXtzI0IYezd/Pp31Tsbi0z9w1qm/jEWA9/A2NBA+EVWMEvxQlt20K5bvWzj6Z/7v67dmsm8f2Xt2rWEEEdXr2ZRYX/83qZpmqZy83OKKL7YyK4y4qnKsg5s//2BqYCi+XVadvQ01KZVKPg8G2OpAY9LNejyzbG6fW2tRQZ8l7Hfj2k++JcjZy6fPXk+qsvXnlaGhCgJIVxSHrNh5fUcg3XrF5gZCole/tJGM8VZeYbmttUdLblcDuGKPTydCNGWFiukdtWqOxqdOXumNLxuZlGp/taJ+1mjPMsTj95TzF0TJODQhWm3b1x91G7VMneF8PGKH6+mDGtd0/rVoV9kXL9O9aWb1sX1bP3CRRI5TxIra4MSGTVq3srVXIxPKiDaAsB7a3Uy9qj/88qXh+iiB4wY/+wJT2I9aeGSyscu3sEu3sHdXygusBwzY/6rV0BR3oHhswPD//ZfycB80sy5z55yhBZ9x818lr786zTxr9Pkj29hVrdv+aRTD0oHfPOtr6db2Oylzy/H0MJp6k+rsBdfhy+xmfbjsld8K/BF1QLqVAv42xi3hnY+s5f/8srliM3cRk5d+PwUnsDAO6i+d9ALRw5do1bU0lpRhBDSrGt4s67/hUqW2vu0bN9s3Ko5LcMWs6++cpLNe3Jn9+4yQkhIRHRltNVn3OjdsS2fVefkFbccOGbooOaVYyaqK/JPHIq9IeTQXLFFcHNPQ5oQQv15jZ5Yal5dal65TOfQtg28t04bPcLMyGbNiBbPfthlnNyxk88K1bLDew91CR7Ce90nn6L+HKXxr6ZTii/18qm+K+bE6dq0f0jDpHv3b1y4Ii88Xm5uW9/FiGK0Z2L3pHNsWvtbU5leXHnm1h3xzXx6vG4NjZq3PLZzT9zmDSEdLJ5/oSDjye7duwkhtLGdZ1gUoi38C2jJgP8udUXR0gVz9p26qWcY1MZnGb0JxzsoavW6dRP7NzHAPXWhCn7FcoQRjZrROVd/XrRJ8+qbF3KCWg8+duzYsWPHZk/55o+5TJ2HjhoRbMeTEbMxk8YEuZlWxktjh8Clm+OOHTt25FBs25pWlV/hLPvHvRTlJbm3byeWqfSEULTAuGObZtmJ9z3DGvpZ/XWVnkrD7TR2wcDGboc3L8krlb36Y0VTDKPXV45HzrJ6vZ78MeIF19vHpyzj+u+x19v271fTgXv3WkLCqTO29k4mfK5WUbbj2FUjc0tZ5pNShcaBp792YFtOmfp1NePoW3vswOhb546lyv7WKaJmZMvK2jiyc319DzMcQvAvoNUW/ruKCkvEzmGRoT40hVT0mWZbyj28qTvqAaowF786BzfO7jV8blFxhfErLmhk857cj4uLI4QYmVjWj6hFCKEMTMMjotpF1hZOGt2ueaef16xqH+5GCFFX5J87fqjQQkAIZWxZIyzIrnvD4Bt39/y67nc7Kbt/y6+p/PAtGxcYCQkhxNbc2oTwLC3+tkrnxn3GjejB79PIZe6E7+es/H3hcEJYWUHaoQP7xTya0Nxqfv6+zVqzy4Z9O2VBu0hvVlm+Y/1miXmNsEAXQkjNsLpNnOgrdzOWrW3pRxKHTl6vKSuvPWoqn8dJvn3pyuM836jaGzZsIITUb9toR9z5k5dut6xGWEb94MKxuApzkaVruJ/zH59drrj9mB/SSsYMHrNKz/wVvgsz0yprgxC6mm9gNRdbHELwrjjTp09/pxlkMpnE0BAVB2+HLUy+NHb4yJnz5i36cdn23XuvPcyqHRIk0GY39gu+lEM1jAjicWiiV6/r2272+eIalmxwSPiSJUuWLFmyftO2wwnnzV293WzNWEaxYfGM76ZMnzd3zvI1v+2NO1zMSANquF6N39a6+/hGbdrySh527d73dr5x/RBPDmFub57VqGNf42p1Pa0Ey+ZPmz5r9uzZc1as+W3/kfhslaG/txufQyVdPzn869Exu3bsjd17+U6Oq48P8yShZbteRt51qtubU0S5ZtY3Gy9p6teuzqMpwhR3iGpwvsAiKqw6Bxc2AMAb//fptRrKIDS8rr2luY2nv7+nlYGlc3jdeuGhXjSjU1OSRlHh5mKuWqXWsaq0tLS0tDSZkgkPC9SqNQZm9lF1Ag1EEl8/XwN1foVKHxLgo9eqtXptWX5GZWElsQ30d6sZHtmicZ37d27llKhrRbb9bnQ/B+M/BoLV6zQMTxwWGVnN1a5yi5RypaNXQERNd6FQ4htSJ+X+7Wp+tXiUjqa0WelP09LS0jKyLZw9/QPCohuFUvKi+/cf5pcpa0W2nj5zsr+rBU1RQomxp7O1tW9Yszr+Ns4eIi5j5d9k+MgelgbU0zuXJe5R06eNbdOsccOGDRo3bmQnpCtENjWrO6hVGkqRn5aWVsBKwwOqMWqljYdvvdr+hhJDVw9PeXlFSHidxvVqS3mUWstKjY3T/pBhbu/p7ojhTeDd0yn7jnKys1mAt8QoNk9oa2zru/PwqWtXLkwZ2NLYyvncgzRdWUoNsajTsNkytY5lWVanXNw0JLz/3GuXzxgYWW3ecfD8+fPbVkxzNRH3/m4pw7JZ1/dbGonbDhhzKP7Ugd0bGvs7Sp1qJ+WWPrp0zMHCPu5Kqk6e1cjVqk6zYSUKLaPXTuvUlEfbx19/knjlkK2ZsX/rIfuPJiQciW0VWUtg7nXgylOGUU/p16xdz5Fnz5yYP7afgCsaNm2DrDCpZ1D1/kv36xiGZZnNC0ZUr90nuVjFsozq6XE3y+o/H77HYJ8CAABUMc+nU3RIgA9KV5pbSBsZu7q5+7hYu02aync4YiwVE1Lxuhm4PIF/YLC3u0V4kNOpHVsSszN0hL164WK50nbk8BENAlwIq/dzIPUajryWWtzG2cnGmH58/5HWzaVCy+TnPCgpU0hMuFeycowCGznZWaQeWqflB65esTDITkJTFF2SmzNnbVFBPqtUXj5zc/imn+rW9gzydYuL23/7zgUFr02rNqHjdx8vGNjM2oCUl5c+Tbp69n6Wa7jTpZg9jGtgHV8HtNgCAABUZehiCB8SJYkeOsKk6HazqCbjpi+vMPD8fvJkbzuLfzqLxzJKhUIul99IOHQ6MdfJ2p5HSKFcxrK2ZkZGhBBCcayq+VoIVfkyldjCrpmXVUHGvfQbV9NkmsLcrILSEo1GmZmb37hFS2tTUUVpAUfg6mghqbwBRETHAWeunOneNJBSl5YVs9aWxoQQvsTcxspQWaFk9HzvRi1USXG30ksY+dOzh85pSp7sPHaZ0Ss3H74QXCfI3RJdcQAAABBt4T+cbZ2DO8TEbO/XMvj8np8jIhuPmr6suEL5DzPISvO6dGgSEhLcsOtkqX/L/t1b/dPiOcIGbRqqykuv3b3pF92vpYfxuccF2tLEwkJOw0g/EffFNlYOlysSibjPxi5/iYmFp1SguXfz8ePT+1N5dq39HB4dPlaYe/fmvTS/6s5iLhptAQAAEG3hP4vRFhcV2XrVnrVoZfzpMwsG1I9ZtSjuRiqhKJomekb/bKBHLcvwaJoQYmBk+dummEPbf7SScDxCW9aq4UwIoQlFiI75szSr1+kZQlOEEI5/ZCsdIz975mqrbr07da4XE3Pu/ulYmWd0fV97DkUoQhOiZZg/Zky/eXH2pGlnb6awhKYo9s/pDKNnKsdwNLOwsrY0vHzryq/rdxs5Bfbq347knz8fsy2xQF7NzQ0XkAEAACDawn8Xq8yd069jh37j04vlAgNDT083EaWXqTSUyNTL3fLu1fO3H6VVVJRfT9iz62Gav5cDl0PRNMfc3NLJp3G3FmEH1807fP4BIcTX04PDeRR/5lxhaUVBVsq6xT+nsjY17U0oQqR2NXhlGVfSSAM/Bze/ukVX96z+9XjHLo1spUJCKBt3P33F+VWbDuQXl5YV5W7duGb24lVPCpSsxKWaj8WJhDNyefm1hP03kwrsHF2FQh5fYtwl2P3eqYMHTj70iWhat1krJ6l+y28HNZJa7hiDBgAAoMrDZWTwAVEii8w8mMUAACAASURBVEZRAesnrY9uctlIxC3MTFOIHet6WFMc6fdTRnUfOb9b2xYWxuL89JQSRjqvfhCXLvhzTu5XIwcdT+i9eVtM63o+NaPaRAevmj9h2MZlNqy64nHy0zrdxta0NyGE0AIjVlvBWHrYSg0YOxdKnrzjcdnvU5xFPJoQ4hHYqKbLT/O+6RO70pnLatOz8kPaDW4U5kHxBJ369h488ZuYX63yMtOUYp+ePboYCrkUxWneuenU9WNK+AEN6weauwib+VpP2n7Jvl1vW3MpdigAAACiLfyH0cImQ2Zucwi5dvtuXrnW3qGvT0DtGo6WFEUFtBux3don4czFjLxSG+fBNYMjIvzcinM4/fv2NDESEkIsvRvNWzDr8H1loVxjJ7VfvWXX/sMJSclP9HwjNw+vqKZNpGJ+5Toate5eXWthIOJzbBz79x/4tKAiwMOl8nyEqY3bbxs3J5y9dD8phRab+PgFRTWOtJEKCCFNug6boxZdf5Du4OoSEdUqyMuepgghlF1Ai7Gjkkutw4PczCgep/WwUanGAaFt2xmJeNifAFB1qORlx2N2nL1xJ6tIHlKvWYf2Le1MDWSl2ZNHfZ1SpCaEMjS1cHXzatq6bR1/dw5FHd6wfMWuI4QQrlDi6Ow+YtQoTweLstwnY74alU8MJ8xdUKe6AyFEo1YunPrNxftZhBC+gbFnNa/geo2bRwTk3Dw4f/XhVsMntw5yuH1q75ylm6P7jOrbrh52BFQ1FPua21q/Tm5OjrWNDSoO3tqLh9izO5K/8AJF/XU0Vpb5qwBFUW+9nDeu5ZVb9sryFEVeVQQA4NO7HLeiedcJ9rUad6jvsmzx6pDOM/esG60uTm4cWEsZ3HdgpJuyKGvfnl2JRdy40xcjPc1/mTB09Oojfb7+ysNAc+7gDklQ302Lx945sTeg6WAfL6l3n8WbxrbhEKJSyro1DbqV4zJ8eDO9rHD75o13n5T9vP3YwCa2gzq0u2vY9MKuWTP6t1x1QrbzyJ7GXubYEVAVPJ9O0WoLH/zn0+sS4csvvDDl70/fYTlv+eorX3ppG7AHAaDq0Zef2rbVsUG/betmeZgJ1bmPt12KeZo/2JpLCIfjXKftVyMiOXp9iwbhnTv3id2fUG9MF0KIUGLVsvvg5h4GLSNDB8zbwTLapEf3rf2ixg3xmLNh771ejWtaiisXb20XOuSrEWJa36lFvcG9+uyN3d+79bSo5k12z9x97VbX+EuPu4xaWMfTDPsBqiBcRgYAAPC50VSk3Mv3q1u7urURlyeo4VtdpSiXlSv//IVO0zTN5fG8AoKbhrs9uJukqRwQhqJomuZwuAKRiGJZdXnW+eOH63ceEBIcpUy9EHP41vM/8mma5nD5Lj7h33Rrmv7oYYmCbdqqbV2bsj0r5urtwib2byrGqDGAaAsAAADvBcMQLuePdElzOIQQ8lLnLJrLE4uFWrm28hWtsvj80X3bt25Y+uMPHtVq5CRePX8tv1ObEFtrWzMD9dGjR+U65oUlUDRXYmCg06n1DGvm6DVkQMfD+481bN7C3liIXQCItgAAAPCeUOSv0b5fc9mMTquuKCsXGYkrb1SjKsvc9NPcn37ZQznUnvZNz0M79+WKzZyZrIyi8gB7o7SLsffSil8K0LrishKBQMLn0TRP0rTPGGs3j16dGyM9QJWFvrYAAACfG77Y0d344I276aWt7Ax5qY9TeUKxyFDwZ9BlGYbRs8yTB3dPXMloNsmdR1OEEENrv18OHYv2lBJCNIry+FsP8p4k1gsNIYSwjJ7lS+/ce1TTzq9yEQzDMDo269H132JOOgQMNhJyCCFiYysnNy9bMwyGCIi2AAAA8L5wjJsPGbqi67jGjc6FVbfcH3us4cAFblYSVUke0evvx/w0KmWnprzw0rlzxcbeAzo3e7lXrFxeev9R/qCpOxeMakAIURc9Htyp69Fz13s29SOEpCYfHDMqn1GUnTt9IrWI2rK8q4hGz1pAtAUAAIAPgvKt23bm92knrt7NzCvr992MEcO6C7m0liv0rhmYVJh760ae2NA4KKpL18HDathIKEKsHJxr+WuNRZzK+fXKcjf/+tFta0skEkKIgcizR5eW6x8UF+koTy+/HE363Zs3uEJJrchWo1r3bBHq8edwMbSrqysX3RGgKn82MK4tAADA54jRa5UKpVKjk0qlfB6XVHaNLSysvBiMyxOIDcQioaAylCoqyiqUOmNTEwGXJoTotKriUoWxqQn/j0vRWJW8vEyuNzEzVpQWqbR6QgjF4RlKJCKh4K9hEFm2tKxMamREY2REqEqeT6eItgAAAADwhURbnFQAAAAAgC8Eoi0AAAAAINoCAAAAACDaAgAAAAAg2gIAAAAAINoCAAAAAKItAAAAAACiLQAAAAAAoi0AAAAAAKItAAAAACDaAgAAAAAg2gIAAAAAINoCAAAAACDaAgAAAAAg2gIAAAAAoi0AAAAAAKItAAAAAACiLQAAAAAAoi0AAAAAINoCAAAAACDaAgAAAAAg2gIAAAAAINoCAAAAAKItAAAAAACiLQAAAAAAoi0AAAAAAKItAAAAAACiLQAAAAAg2gIAAAAAINoCAAAAACDaAgAAAAAg2gIAAAAAoi0AAAAAAKItAAAAAACiLQAAAAAAoi0AAAAAINqiCgAAAAAA0RYAAAAAANEWAAAAAADRFgAAAAAA0RYAAAAAEG0BAAAAABBtAQAAAAAQbQEAAAAAEG0BAAAAANEWAAAAAADRFgAAAAAA0RYAAAAAANEWAAAAAADRFgAAAAAQbQEAAAAAEG0BAAAAABBtAQAAAAAQbQEAAAAA0RYAAAAAANEWAAAAAADRFgAAAAAA0RYAAAAAEG0BAAAAABBtAQAAAAAQbQEAAAAAEG0BAAAAABBtAQAAAADRFgAAAAAA0RYAAAAAANEWAAAAAADRFgAAAAAQbQEAAAAAEG0BAAAAABBtAQAAAAAQbQEAAAAA0RYAAAAAANEWAAAAAADRFgAAAAAA0RYAAAAAANEWAAAAABBtAQAAAAAQbQEAAAAAEG0BAAAAABBtAQAAAADRFgAAAADg88RFFQAAAHxoJYoKtU77/BQxTyAVGbxxRpZlSxQyjV77wnSaUCYGhjwOvscBEG0BAAA+olJFhd/M3pkl+c9PNDGQ3p7yu4OJ1T/Pm5yf6T+7r0KjemE6Rcik6D6z2gxG9QIg2gIAAHw8T4tyXcxsEkb/9GzKzfTHXddOzSsvfmO0VWhUCo1qast+PUKaPL/AnutmlinlqFsARFsAAICPiiXEUCj2tHJ8NkWl077TEqwMTZ+fnaZoLoeDigVAtAUAgC9EXlHuxJiVBRUlc9sP83GuUZU31UhocPVposOEds+maPQ6Dk0LuHzsR4D3CyMkAADAZ2nx4Y3rr53Yn3RjYswqnU5XlTfVycy6hU84h6abeYc18w7zs3PLLy+e1qK/p5UD9iPA+4VWWwAA+Pxcenh1040TLGEJIQkpd7eeje3doGOV3Vqapr2snYrl5cu7jSGEnH5089C9iz1Cm7xNq+2drBRCyIKjmzdcPPRsolKrzq8ouZR6P+72uaY1QgQ8tP4CINoCAMDnSavVLD22PUdeUflUodMuPbm7VWADEyOzqrnBGp02pTD7wpN7LX8eRwgplpcTQnZePzGwbitzifE/zLjzesI3O34S8vhSoYFCo37+JXcL+zuZyd3WTvO2cRlSv23XWo0MhCIcGwAUy7LvNENuTo61jQ0qDgAAPpVd5+IGbF9SodWE2Lk6GJnteXCVS1ETItvP6jqmCm7tw5ynMw6uP3r/kou5DU390Q+woKI0oySvmrXT/HbDon1rc+kXrwljWfbog8td1kw1EAh/7zPZx871hQIMy6QV5m6+cvTwvYs5pUVhrt7r+0xys7TD4QH/Qc+nU0RbAAD4nCiUsgYLh17JSjXk8Tf2+s7Txrnlz+NSy0ssDQzPj1nubu9epbb2XPLtr7b8mFKYPaftoJ6hzTj0s2hbsu3q8Z8Sdml0uqWdR/ULj+b8fcSDYnl54Ox+5SrZnqHzIj0DKIp65fIZhnmUn/HL6diNFw+HunrvHjLbQIC2W/hPR1vO9OnT32lmmUwmMTREJQIAwMcnV8r6/DrtxJP7Bjz+vJb9u9ZpZWls7m3tdCLxaq68PCHxSguvEGND46qwqXqG+fHYttE7f4rw9P+lx7i2NesZCEQinqDyz0xiVN8joGtwlFavm3t4o47Rhbl6c/+8tRjLskvjd9zKfBz71fxwN1/677mWZdmcsqJrTxPTinK5HNrR1LqFb3inWg1vZjyadXA9j+ZWs3bicTivS8MAX57n0ylabQEA4LPRa/m4LXcvsoRMadR5SvuveFxe5fT91+LbrZ2uZ9lqphYP5sTQ9Kcf/+fwvUvtVk0YWLfV4o4j+TzeP5QcsGHubxcOHv76x2Y+YZVTVBp18LxBm/pP9nfwfLl8Uu7TBou/LpKV0TSt0+u7BTee0aq/i4WdVq+bHLtmcfz2pt5h2wdOlwjFOGDgP+L5dIrBvwAA4POQkvE45sE1lhAPI7Ohjbo8y7WEkEa+4Z29QwghScUF1x/fqgpbu+XKMT3LDKzb+p9zLSHk64YdRTz+gbsX9Iy+ckpORZFGr3llriWEPC3OLVXIhtRrG/vV/GY+YTuuxYcvHHYp5T6X5sxsM7BP7eaH7p6fceA3TdUeEA3gA0G0BQCAzwDLsh3WTFbotYSQyS372ZpZP/+qWCCe0nqQkOYQQvYnXn3XE5Ifwv2sJ/72Hi7mtm8s6e/g6WRq8zD36bMxEE4+vO76+hklfBGXwylVyJp4hcQOm7+qx3iVRh21dGRaUa6Ay1/ebWw9j4BFx7cdvHOeYRgcOYBoCwAAUOWcvXn6dn4mIaS+nUu7oMYvF/Cwc5/WqCMh5OC1BIb99JGuUFbmaWnP57zVIJvO5jb55cUqraby6ZW0h27mrx3roKaDh52xxclHN54W5XJoul949L7hC1jCLjy6hRAi5PF3DJphJpZ+H7uqWFGOIwcQbQEAAKoWjVYTvW5G5eO5nUZKRAYvl+FyeYMb9zTg8m4UZD3OTKkKDbd8Lv8te/3amVgUyMrUOg0hRK5WpRRk2Rqbv66wgUA0PLJ9VknBunMHWJalKKqeh/+RkYt3XIt/WpRLCLGUmk5r1e9xXubi+B1MFagHAERbAACAP7Asu2rfarlOQwgZGlAvyL3m6679NzY03j90LiGk2y/fKdWqT51rOekluRqd9m0KUy+9ZSOR5B/K9wxt5m3rsurM3psZjyqnRHj4N6oe3HnNFI1WQ1HU0PrtvWycN5w/mF1aiEMIEG0BAACqCplSNi5+R+XjiR1G8HmC136l0XRdryALgfBWUf7x22c+bU9TWyPzC8n3Ugqy3liyTCE7/uCqVCTmPdd74Z+be43FkhXdxio1qr6/zy6W/dHroFtI1LWniZuvHCeE8DjcMU265slK9948jUMIEG0BAACqimO3zuhYlhCytsNwO7M3jD7J5fB6hbckhAzc8kNeSd4n3Oyh9dvrGWblqT1a/RtGKliSsCO9OHdsVDfzdxmRt46734zWg+5mPem2dppaqyWENKkRYi01m7pvTYmighDSMaCBlaHJpktHZCoFjiJAtAUAAPj0WJY9nHSDECLhcLrUbf3GrqsURdV3qUEIKVSrVhzbqtFpPtWWdwuO8rVzPfXoZpGs7J9L3sp4bCoxahsQwaHe4UuZQ9PDI9sNiWhzPPFK65Xj1TqNmC8c3bhbdnlR/IOrLMtKRQYtfcOT8tMzSvJxIAGiLQAAwKdXoag4ev8STVHHhi0weNXVYy9rEdTIQiwhhCw9G3f7yf1P9v1K00IeX88wLHnDhVxCHl+uUlYole+6ChFf+EPH4X3DWxx7cKXZ0jFF8rLuwVHGIsnxxCuVK23uW1uhVt5IT8KBBIi2AAAAn5her4+9ciyzojTY0iHUO/Qt7xzL4XBnNe5OU5Rcr/vhyEaZQvZJNv5Cyt3bmcnBLl7G4jfcnb5pjVAdo99y5Zj+3TsHS4UGy7p8832zXudSbg/etOB+9hMuzSn58y1Xt3YyEhmeS76DYwkQbQEAAD6x7OKcGYc28Gl625DZ73Tv3AFNewTZuhBC9j24Fnc94ZMMBDbr4Hq1TtshMFKuVhbKSv/hL8or2NHUase1hGJ52b9YkUQont5qwNaBMy4+uddp9eRCWVmEhx9FKEKIrZG5AV94K/MxjiX47+CiCgAAoArSaDWrT+5+Ul4cYO3kYuf2bt9tHO78VgPbrJtRoVUvid9Z3yvEztzmI29/QUUpy7ITY1Zz3iKU51WUGArE6rcbKexlfC6vU62GTqbWxx5ccTCxbB8YWdnCLRUZSEWSEnmFQqMS84U4qADRFgAA4NO48zRx+dn9hJBOQY3+xewNAuq38graduf8tdy0tSd3T2o/jMv52F95xmLDalaOXA7njSVVGrX6TQMpvFGIS40QlxovTHQ0tXyY+1Sl1SDaAqItAADApyFXyhYf3VKmUfFoup5HzX+3kFlth55Le5BeXrL64qFWgQ0C3Xw+8rvwtXfbNmiGoVD8xpKDNy/Yf/s89jvA/w99bQEAoGphWfborTN77l4ghPhZOYR5BPy75bjauQ6q3ZxLUTny8sVHN6jUStQtAKItAADAR821CXfOfxOzSsOyflYOWwbN4rzFCf3X+bblgOF1W/Eoetfdy5N3//xp0y3DMmlFOTfSH32Sy9oAEG0BAAA+tseZyYO3LswoL7YWG27s9X21d7yA7AUCvnBhl9FtvYM1jH7JmX0/H9vyCd9aVklB8Jz+ofMGPM7LwI4GQLQFAIAvnJ7R/3R0c2ppIUXIoLCmfu5+//8yeTz+hGZ9rEUShpAlp2PTclI/yVtjWGbFqZhCeTmH5vT5fbZOr8fuBkC0BQCAL9n5exd33LlACPGysBvaqMtb3qPhjfzdfIeENyeE5FaUzDnwG8MyH/+tyVTKDRcPBTvXGNWo89W0xPTiPOxugA8BIyQAAECVoNPrFhzdXKRW0IQa3bCTrbnt+1oyTdMDIjvE3LlwtyBr553zvW6fq+df7yO/u4e5T4vkZXPbDgl18f7h6JbxMSt2D5nzNjMevntx2v51b7xb719vlqInR/dp6Vfnff0wAEC0BQD4ZFiW1TNMTnlRQUWph6WdmCekaRrf8Z+F307ujn/ygBAS5ebdJbTZ+124g6XDhCbde2xZWK5Rfxf364WaER/5qMgqLRDxBE28Q62kpkYig5vpj1RatZAneOOM/TfOzS0v5tJvdS0dS1g9w/RYN6N46REuxcFBBYi2AACfsTsZydMOrDv96FaJopwQQlOUi7ltl6BGk6P7ivgC1E9VJlfKFp/YpWH0xjz+pOZ9DQ0M3/sqWgU1an/jZEzitavZqcsOrh/Vsv/HfINWUlOZWjlw43wHE8sypTzc1VfA5b/NjHqWcTCxTJ+/920Kq7Sauj8MvZOVgiMK/rPQ1xYAPm8anTa1MPtJYfbPJ3bV/mFw7K0zlbmWEMKwbEpB1tzDG6fGrUVFVXEz9qxILsojhHQLqB9aLeBDrMJQbPhd8z5imqNn2YUnd6s16lcW0+l103b9LB3RYOKWH97j2v0dPNr5Rx65f+nXc3HVrZ1W9/wOJxMAPgS02gLA5+ppUe6Co5tibp6pUCkqM66O0fvbu49r0qOxV7CQx88tL9p2JX7l6Zg1Z2OHRbZzfX99N+H9Ss9JW3c1Xk9YR4nRyMbdBR/slrABrj7f1G839+TuLFnZsLVT1g1b8HK+LJeVHk+8VqHVHE28Ovf9rVrMF24eMGVKXt8SRXmwUw0DAW57C/BBoNUW/qOySwvH714xdPMPB+9cwCg8n52skoKDdy/UW/TVqtOxeeXFNEUJeXyGZTsERMaPXtY9pLGl1EQqMvC0cpzcou/BrxdRFD125zI9gx1dRQ3furBYpSCEfNOwk6e9+4dbEY/HH9qoi4OhMSFkx/0rmXnpL5fhcwUioYgQ8vZXbr0lIU9Q09490jMQuRbgw0GrLXwGHuVl7LyecDU1Uf/+hux5WpR7L/sJIWTDpcNre07oFtKYpvFL7zNQIq9YdSbml9OxxfJyuUZlLTX9vlmvFn51uByOWqu1NTIzEIieb4fj0HSgY7VmPqExN049ykv3snFBHVY1VxOvHU+5SwgJsnboEd7iQ38SbU2tZrUc0Hfbjwqdtv2qCRenbOJy//5VSBF0FQBAtAX4IFiWPfXoZu/1szJL8gkhEoHofS1ZoVG5mdvaGVucSb69/NSedoH1xXy0o1RpZUpZfnnJqB1Ljz64wuNwJAKRnYnllv5Tg5y9/nlGmqLCXXx2XE3Yd+ssom0V1HPjHLVeTxMysXkfcyPzD706DofTPqTxhrOxJzNTruemn753oeEHGy1BoVEl52e+TRttmUKGIwEA0Ra+fBkl+d3XTsuvKI32qT04oo21kdl7WSzDMH1+n7Vt4AwPS3u779oWK8pxQ/eqTKfX77yWsCRhR1ZpYU5ZoZgnXNljXKCDp4mB1N7E4m2WYGtsQQi5mfkYlVmlMCyz9fi2x8X5hJD21YOa+tf/OCdPJCLJ/M7f1F78NUNI999mJs3ZbWxo/CFWdP1pUsMlI98mNcvVKlMDKQ4JAERb+DLpGaZMKdPqdTuvncgtL/Z3cF/Zfdx7HLxJz+j5XB6H5sg1avRDqOJUWs26c/vH7Fqm0ev4HJ5EIPq2SfeeoU05777jtHod6rPqYFlWppAN2/crSwiXoie3HSIWij/OqimKCnT361+z7trb5/LVynXx20a3GfIh/hV4WtqPadRV+Bb/u9ae35+Um46jAgDRFr7ML7xNF49M2Lsqr6K4csqtjGTniR3e+4oCZvetfGAikugQeqrkkZBenPf19iWH713UMfoAB8+Jzft4WNp527q8a67NKy8mhAQ5eqFWqw6GZRbGrJDptISQbyNaezt6ftQvPw53bo/xG+5c0LLM5KNbejfobGH84kkhuVb7f67FysisS0iU4VtE9jPJt/4h2iq06v13zr/V7zedtgR9GwDRFqBKScpLH73rJ5VW7Whq/cHDE2Ezi/OeFufNObRhVutBAh4f9V91lClljZd+8zg/gxBiLTXd1H+qt+2/6SnLsuzFJ/doiu5QKxK1WlVyLcMkZz+Zfe4AIURE06Oj+3I5H/v7yMLIbHF0z68PblSx7MkHlzuHR79QIFelrAp1xefwskoLWq8Y//azmEmkuA4OEG0BqgQ9w8zcv95ILLk+Zr29scVHWOOuaye+2vbjomPbGlav1cw7DLug6nhSkP2kIItLcxZ2HNE/vIXhvz1bfTf7yaF7FxtWq4VxbasOjU4zYeuiysdbenxr9p660b+rQc36LDgVmykv33/vYqfazavmwAhnxq3Ycvn4O83S3CcMgzwAoi1AlZBSkBn/8OrIhh0/WgrpEda0UF42dtfPmy8dbVCtloDLw16oIkR8gYDH1+i0158+fJj7VKVVO5pYafS6+9mpTmZWpmJpUl5GckGGn62bvaklj8PNLSs+m3y7TCmL9AxwNLMWcPllStmjvIwTSdeDHKttHzzj47cLwispVIqpu5fFptyjCBkX2a5laPMP1+X9aX7G5stHdXp9A0//IDdfseBvP5D4PMH58asbLBkZd/fCqfsX69cIe49bwqHp1IKsMoXMUCjOKM4bvXNZm5oR3UMb0xR9+N6lb/csj/YJ/65ZT3OJkUytvJeVYmpgyOfwnkv/f3SHcLWwm9Ky779tLNArtWpCCHIuINoCfBpqnVbPMnF3zj/8iFdUZJTkMywrUyv1jJ4QRNuqorq1085BM4duWbjjWgKHogU8vlKjomnaUGBw6tENtU5jwBfZmVgcuHehXKnQs4yIx7c1MncytT5476JcrdIxej6XayyS9AxtsqD9V0YiCaq0KmAYZt2p3T+e3U8IaejoPr/LmA96KWdixuOFx7aWadQzDm/0NLWe1qxnm9AmYqFB5asURTlaO54Zu8J9evde62aeGLvC097tfa16QJ2WI7YvHrp1YaRnwNKEnYRl990+e/VpYn3PgK6/TrWUmiw+vm3Htfgdg2bOP7L5atrDtb2/tzA0JoSI+HxfO9ffzh+s617TSGTwrzdAq9dtvnzsXPKdDgH1jcWGOPbgP4Ji2Xcb9Sg3J8faxgYVBx9IbllR46XfJOWl6xmGYRmaojg050OsiGVZHaMnhHBpTuWZuzGNusxqM5jHxe+9KndIPCnMFnB5hkJxkbycR3Ntjc2LFeVlSrmloYmruU12WVF2aaFWrzUWG7qY2Qh5goySvIKKUoVGLRWKbY3NraSmqMaqo7iitPqULgVKmTFf+HjmNnMTyw+6Op1O99Oh3xac2F2glBNCOBRV18FzXtvBwdWDnm/FrzO774WMx4NCm/zcc4JWp2m7YnxC8h2p0KDsp2P/etUanbbDLxMP37/EMIyVkdnuQbO/j119/skdhmHsTSziRy/bc+PUnEMbFBoVl+b0CGmyovtYgz+H7s4tKw7/YUhqYfb/+fY5FO1n77Zz8Gx3S3sce/Alf1M8l04RbaHKySzJT8pNj394bf6RTU29Q8dFdfsQncZUWk2nNZNVWnXM0HmGQjFN02Eu3u9xfDF4VwzDvM3d5p79FIHP1IHrJ1utmUwR8k1ok8X9p32clabkpM6PW7v59lmVXk8IEdCcjr61F3cda2FiUXk4LTm8cUzsahGHe2jYvCA33/cSbQkhMrXyVNJNlVYV6Fjd1cK2QqU48/iWXK0Mc/VxNLViWOZ2RnJSXrqpWBpZLYD/995QiTlpNzP+35GYpUKDCHc/IzFOWcB/KNqigQqqHHsTS3sTy0J5GSFExBM09AqiP0CUkauVHJqmKCratzYf/Ws/teT8rDmHfk/MffrPxUQ8fs/Qpr3CmvPRuP7Zirt9lhDiuSt4cQAAIABJREFUamS+oNfEj7ZSNxuX1YNm9U+6Pj3u12NP7qsZ/Zbb5/bcuzSuQYep7YbyuPyG1WoJaI5Sr5u+f92WAdPf13olAlFLv/BnTw2F4ha+fz2lKTrA0TPgNaOeedk4e9k444ABeFf4eoAqytHUihBSKCtlWZZ8gGirY/QavY7H4SHXfnKlClnbVd/dz059m8KnHt0slJd917Qn6u1zVC4rP5V8m0fTk5p04/E+6kePpunaXsH73WvuvxY/PW7dveJclV43O37HmrP7FrQZ3DOyQyN330OPbp17+nDX5SPYUwCItgDvmYlISgiRq5WEfJCb4Or0eq1eF+jgiar+5JLy0u9np0oEohGRHfxfP26/Vqdbczb2XPKdDRcODY/sIPmzVyJ8RmKuHH1clBvpUqN3w06fZAP4PH77sOaNa0b8cnjTkjMxuSplvlo1YOeyJ0U5E5r0uPj0UYlaMe/EbiF+8QIg2gK8X6YGEpqiCmVl7AdJtkSr17Esa2Nk/mVUF8Mwlx5e23PxUNe6rQPda3I4nM9o41VaNSHE0dRqfNOeJgb/dB13Xnnx2eQ7Sq1Gp9fjM/LZySjIWnJyt5DDndWi3we6PPRtUBQlFRuOaze0d4MO3+9auvP2eYVeP+/EnpSCrGBrx2NPH+YrcTcvAERbgPd+aHK41lKzMpWc/TCttgWyUkKIk5nVl1FdFYqK5iu+Ldfp1tw41btmvdHRfVxtXT7omErvkbnEmM/hJuWl1/9xuLPZa69S1ei1V1ITCSF2xha44O9ztO/Ksbv5mQE2LuFV4N4oNE1bm1qtGzTn26yUr7b8cC4tceudCzR2EgCiLcAHwqFpUwNpXnmxjtHz3mKkfR2jT8xJM5cYW0tN3+YK+nKlghBSw8bly6guQ7Hh7Ga9vz+yUabTrryesDvx8si6bQY36mRuZF71xxPwsHToGdZs6+Vjd7NS7malvKmw/bx2Q3Fnjc+Rk5WjlMfvXCuy6vzoomm6hoPHkdE/T9ixZPmFg/oPdJIIABBtAbg0x0RsyBLypCDb2/bNAfRe5pOAOX3dzG0vTFhjaWjy5mirkhFCHEwtvozqomn6q+i+YdUCR25deC03I18hm3xsy8brCdOa9mwd0lhSte9WwOdyl3cdK+YLlp/c4+/g0Tus+ctlcsuLfjy2zVRsGDtsfg1bF3xAPkeN/erEf/NTjfd3T4T3RSgQzus8ytXUcv6JPbnyMsRbAERbgA9waHI4VlIzlrBZpQVvE213Xk8ghKQUZn+7e/m63hO5b+psWigrI4Q4mX45gzRzOJxgz4AzkzccuHFy/J6VT0oLHxXl9tq6qM7ZfdNa9a/vE16VbzMr4vMrN6+6ldPoqC4vF3iQk7Y0fodco5L+Hzdngk+cIPnCIHe/KnoECsUjWw5oHRS15Mim364lyLQaQojws+qzDgCV0LMIquqhSdFGIjFhSX558RsLq7WaI/cve1ra8zjcbVfir6Tef+MsZUoZh6JFvC+tyyaPy2sX0uTmtI0/RPe2EIoZQs5mPI5eNanXyglJ6Q/ZKny+tURe/sYyCq2awSlj+GCcrZ1+6jv55MjFbTwDOYTqGVAfdQKAaAvwfnBpjoWhMUvY5ILMNxbWMwwhZP+IhdNa9tMyur4b5pYp5W+KtnKaorhfaKuMRCwd3Xrg5QlrhoU0EXO4GpbZfu9i+KLhk7b9KFOUV+Utt37NTXGrWzvhJmTwcdTy8N/9zRLZ8hMLun/78deu0+mSkpJkMozSAIBoC18WiqIsJMaEkCJ5xRsLC3n8g18v8rB0GB7Z0cPK4XF+xq9n9rEsu/bs/q+2LlJqVC/PotZqOBzOl9dq+9dnm6JdbFyW9Zl05pufWlerxSVUsVo1//TeIb/PVakUVXazRQLha94O9bpom1tW9OvZ/XMPb7zx9KGOeYdBwbR63fmUO/MPb9p8+WhOWRE+dPDsnw+XwxXy+J/kp++dO3fq1Kn722/rsSMA/h30tYWqy1hsSAjJKMp95avpxbkana7ysZmBkY2RGSHEWCz5vc+kBj+OmBS3JqpG8OS41Rqd7vtmvR1MXwxMOkbPpTgCLv8L/4RzubU8/bcPX3Ds1unZRzZdy07bdvts4tz+C9p/1cAnnFuVbler1zNvU0yl1fz5QH0vO/XXs3Gxt84UykoZlp1/ZFOQY/Vh9dtFePhbSU1eF4VZls0sKTj+8MqqU3sf5KQpNCoORVtJTdsH1O8Z1qymvbuQx8enDz4VW1vb9u3bh4aGoCoAEG3hS2MtNSGElCkVOr3+heaTM49v9ft9jkytrHzqZGp9YswyiVBMCAl1qdEuoP6Oawk9100vKC8Nd/M1FIpfXrhap6Vp+j8yhpRIIGod0jTCK3TnxUMTDq6/mZfRavWkKFfv2e2H+zp7carG5WUZJflvUyy7tNDd0v5q6oOxu5ffyUquUCkIIfbGlgYC4ZPC7JOPbpx5fMvOxKJDQGSf8Oaelo7Pj4Cr0KjuZqb8fvHQ/jvns8sKWZYV8vhe1s4livLsssLlp/b8fvGQl43L1w06NKoeZGNkhi4Q8P+bOHHS4cOHKx/TND1mzBg3N7dhw4adPXtGIpEQQpYvX/Hbb7+dOXP61q1b48Z9q1arCSFXr161sLDw8HBPSUnZs2ePgYGBTqcbOHBgVlb2vn2xxcXF69b9duTIEb1eHxFRd8CAATVq1CCE9OzZa/PmTUOHDr18+cqzDRg/fny3bl2xIwDRFqAKtF4YWxBCipXlOlbPJX+Ltv72HtNa9j9879Ku6ycYli2Uld1If1TP079EXj41bq1ap+XRnPs5aRQh7QLqG73qmnqVVm1qYPjhRv5XqpTL47cpXtUX4kNTMjqF7tXn5VnCBjtWi398S80wB5PvJvw4PMDWtZlP+MiozsYS40+7uyv7EpiJpa8rYGZglFVasDRhx6TYX+5lP3E2s+0Y0KCWc7VQZ28PKwcBl5tVWngt7eGNjKTbGcmbLh9ZfTbWQmJSy6laLafqEoEwPvHa9adJxfJyI7FBiFONfuHRgU7VazlWs5KaKDTqx3kZl1Lv38lMvpH+aPDmBUIuv56Hf7Rv7Tpuft62Lv8u4yoUiqNHj2m1GkKIiYmJr6+vlZUVRVEnTpwsLCwghJiamkZERAgEAkKIRqO5f/9+amoqRVEuLi5eXl4CgUAulyckJKhUKkKIQCAICgqys7MjhJw/f768vLxx48aV7e7x8fEikahOnTq3b9/JysqMjo4mhJSVlcXHxwcGBjo6OiYnJyclJWm1Wnt7ey8vL6lUqtVq4+MTJBKDiIiIyq09depUfn5+VFSUqakp/vm8R127dm3YsCHLsj/++GP16tU7dGh//vyFu3fvMswfpyny8vIqn3p6Vps7dw7DsAUFBdOnT69Xr1779u2aNGk6fvz4JUuWbNiwce/e2O3bt2VkZERHt6hdu/b330/gcDgJCSfq14+Mi9tXu3btlJQUQkhqappMVrFixQqa5hBCPDzcsRcA0RagSnA2syWEFMpKdTr9C4eqVGQQ6uI9KXYNj8MZWLfN8lO7E3PT6nn6i/hCIY9PEdLSrw4hJMjZa2j9tq/MJQqturq184drlsstyJx08HctU6XvB6vS6y9mPE4pyOoZ1vSTR9tKRq8fglfIExBCDtw9725pv7n/tFY1675QwM3Czs3CrktwI0KIUqM5mXR925XjcXfO7r15miXEWCTpEtyoR0iTMFefF24CIuDyQ1xqhLjUIISwLJtdVrj7xqmFR7fE3TlnLJJcm/ibm6Xdv3gvRUVFAwcOrFGjhr29/e3bt/LzC/bu3RsRUXfmzJkPHz5s0KDB7du3/f1rbtiwgWXZQYMG7dixMyIiQq/XX7x4sVevnj/99FNhYeHQocNsbGw8PDxycrJzcnKuXr1qZGS0ePGSxMTE69evVUbbKVOm2tjY1KlTZ9u2bTExMc2bNy8pKYmKapybm/vgwf3Zs+csWLDAz8/P2tr63Llzbm5uMTExRkbScePGubq6VkZbrVbbu3fvgoLCdevWdu/eHf983iM/P19CSGJiolwuX7Ro4T/0ArK0tGjYsKFarR4yZIhCofjqq2GmpqZr1qzu0qVrdHSLyZMnT5kyuWnTprt3787JyZk2baqHhwchJCoqqlGjho6Ojs8vSiw2CA0Nrbzhtlgsxl4ARFuAqnF0cjgSgUil1bx8r12WZacfWJdZmt/Ov963TbodT7yi1esJIUIef2HHEW9cMsOyMpXS+0OO/O/i4LGkw/B8RUVVq9X76Ul77l549jTQ0u7HLqOdLR0+ccjWajR67duUHNe4+/RWA97YHVbE50f71o72rZ1Zkt/hl0lyjfLU2BXmEqM3Lp+iKDtji1ENOzXxCgqdN0TPMHKN8v95a2PHjmnbtm1JSYmfX80NGzZERNQlhPj6+m7btvXkyZO9e/eRy+VKpTIubv+MGTO++248IWT69BmrV68eP348j8cjhPTu3XvUqJEsy/bo0TMmZm+/fn3/eY1KpXLo0KHJyclnz54xNjbevHlTly5dfvlllUAg2LdvX+/efU6fPt26davnZ0lKSsrJyR0yZMidO3eRbN87nU43d+68evUi3qZ3e3x8fGzsvmnTplU2n0dGRrq6ug4ZMkSv1/fq1evlG7kJBIIWLVq8+DG/f9/MzJyiKA6Hc//+PTc3N+wFQLQF+PQ4FG1tZJacn/nyZe97bp6KvXnGWmo6o/VARzPr2K/mi/nCYnl5zM3TUV5BzmZ/3Yjh5MPrZUp5kxoh4r9fei9TK9/mpmX/j+GvuvXAJ6TX668l39564cAf4Vsi/b5x9z6NOvOrwDARCo1KqVW/TUl3S/t3uszL3sTS1ti8RFHxNrn2ebbGFmK+4H11KTE0NDQ0NJTL/zaiE4/HZ1mWZVmVSq1UKuvWrVM5PSwsdNGiRRUVMlNTk+czt6+v76FDh/452jIMs2zZsn374rZu3VKzZk1CSFZWdmhoaGW3h7p16y5atDAwMOCFuX744QeRSDRq1MiJEyfhP897d+jQ4UOHDh45cuSNJQsKCiZOnBQQEDB48KDKKWKxeP78eW3atJ03b66VldXLs6jV6oSEEz4+3s833Do7Oy9btozDoQkh1tbW2AWAaAtQJdA05WhqlZyfWaaUm4gNn00vUVRM2rtardOObtTVx9aVEFLd2kmuVkYuGn4tPWnvsHnPR9tfzsTuun5icedRIxt0fNbgwbJMblmRh5XDf6QmGZZJznqy4OD6DTdP61nWhC8YFNpkaoevxUJxlbpSisvhGolf2yHBztg85c9Bjs88vvXsFg+WUtNQlxo0ReeUFl5Je/CsvJFIEu7my3/uSkGFRnXy4Q0do3s2JcjJy9bYXKPXXXxyr+y5JnYXcztHU6v38qauXLlCUfTRo0dSU1PHj/9jnNS0tLQ5c+YcP348JCRYIpGUlpa9zaL4fJ5a/YaonZmZOWXKVJZlk5OTGYZ5oZHPzMxs0KBBhJDnh02Vy+XHj8d36NDBzc2ttLRULpcbGOCWb+9NaWnp7Nmz/f0DfH19K6eYmBgTQk6cONG2bVu9Xn/jxg0nJ8fKzgMrV67Kzs5etWrl87vA07OaUCgMDQ3944C3tORyuRcvXnJzc6Np+vbt2+3bt1+3bl2PHn+1t0ul0qZNm3BwNzVAtAWoUihCVfa8TC3Icjb7q+Fh+v51j/IzgpyqdwpqoNZpKrtgrjm771p6kp2xha+tW5nyr6/t+p4Be2+d+eHo5noeNQMdq/0ZbYlGr/W39/gvVGNWYfYvx7euuHi4RK0ihARYOx0cucTGzKoKbiqPpsWvb5F9lsLTCrPbrpxQ8mcSFfL4OT/EifiCLr9OO5t861l5Dk2v7zOpV1izZ1N2Xkvov2He8/1bWvtF7Bw880paYvSysc83G7ub21+YsPq9vKn163/fvn2HWCyePXt2165/XKheXFx86NDhvLy8uLi4yl4Hb0On0wuFwn8uo9fr+/Xrl5KSsmDBD507d3Zx+VuvG5VKlZaWZmVl9fxK8/PzS0pK2rRpU1ZWplAocnNzcf76PVq27Odbt25FRzefPHkKj8cbNGhgjRo1fHx8+vbt16NH/NOnT48fPz5lyhSBQHDx4qUVK1ZIJJLdu/fExOy1sbEZO3YMIeSFn58hISHe3t6jRo2Kjz/O5/P37z/g5OTUtGnTv33qs7K+/XZ85Q+bFi2iGzRogB0BiLYAnx6Hpitbzh7mZTSoXqtyYl558dpz+wkhiTlpdRcOq2bltG3gdEOhuHJisby83o9f/S0N6PU6vT6nrGjKvjX7hy+s/F/PErZIVsb70ps0KhQVO87umxu/I628mCWER9N1HTw2D55TBXNt5Xn5tymp1euKFTKlVu1sZi3g8pPy0lVaDcMSPcPkVxQTQuyNLSRCcWphjlqnySopeH7e7LJilrCGArGdiUWZUpZTVlQsL2MIW6FSKLVqLs1xNrfR6/WpRTkyrZKQ93NH3x9++KFlyxY8Hs/AwOBZOg8MDDxy5HCLFi3S0p76+fnyeFwej5uZmVX5amZmJp/PEwoFL1RRenp6vXr1CCG2tjYJCQkymVwkEhUWFpWXl/v4+FQWc3Bw+PnnZenp6UFBQSNHjoqN3WtkZJSe/lSv13M4nDt37rZv337+/Hlt27Z9tuSVK1fqdLphw4Zxudz/tXffcVEcDx/HZ69wRzk6iKIi2ECxo1GxFyxYsESNXZMYa2zRWBJbbLHEGmPXxN7Fgr0r9l6xoYKAhSb9uLt9/riEx9iiSX4G8fN++ce5tzt7O7vHfW9udiY2Nnbfvn1E239LbGzsgQMHChcufOvW7Vu3bmu12mbNgry8vPbs2TNu3NgDBw46ONjPmfNz+/btVSrV7t27XFxchBC7du0SQhQpUsQcbdVqdZEiRSwtLc1lWllZbdkSvGDBwk2bNhoMxm7dunXt2sXZ2UkI4eGR33wNREZGmgsRQpQpU5oTAaItkC0oJEV+B1chRELK/88Nm8vWMZ+Dy5PkRCFEeqY+LSPdaDSKP+baNZpMWUP6Z3Gw1gkh/Dx8sprrZFlOSEvJwYPa6jMzDl86NmDzvKuPI01CKCSpuFPuCU271SlVRauxzIYvODEtOfnt5kiLiHv0iWdxC5V6/VfjfPN4aXvXfOGamdt+cGCJyuXGdT33IOyVJdQtVmFD93HLTuzsuOSH55e76hxCB8+LeRZXckyHf/HQdDobB4dX9OpWKpW1atXq379/SMh2BwcHb2+fPn36XL58WaFQLFiwoGTJUrlz505MTBRCHDlyRKlU3r9/b8uWLd99950QokOHDosXL/n000+DgoJ27twZGRnZoMHvjdMqlUqj0RQqVKh//wHjx4+/d+9ejRrV58z5JSEhoUABz+XLl1tYqMuXL2/+LiFJUlpa2rJly0uUKDF//jwhxPr163fs2Nm+ffu/d1u9LMuybDKPOQUhhJOT04ED+19e7uLiPH369BcWjhw5cuTIkS+vnC9fvjNnTv95c5dhw4YOGzb0hTVXr14thFi4cAE1D6ItkB1JkmTubHA3Nur55SeHLjTHWSGERq2x1miFEF0qBw7Z9EseO6e9/Wc83zH396KE0FnZKP/4xDUYDZIQKmUOvP5NJtOdiFs9V009eO+aQZYlIXJb6UbW7/BZlUa21nbZ92XLskn+/Uy9jpVaI/5oSjWZTFei7qa+dOeZLJvCYu476+xTM14blONSE0/eu5bVbff/vw8YDOcehMWmJv6LF7CVldXL/R21Wq25P0CTJk0mTZq8c+fOpk2bbtq0cdSoUQsXLpAkRaNGgcOHD7e3t3/27JmVldWePXv27NljZ2c3ceKE3LndhBAVKlRYvnz55MmTRo8eXbRo0Xnz5jZu3FgIoVarzW17kiQNHDhg5coV69atnzNnzpQpU1euXJmcnFS9evWBAwcWKVLk1q1bERERgYENo6Ki9Hr9yJEjy5cvL4SIjY1dt259dHT0uzbcyrL8OOHxxOAFD1Oere4xgXQLgGgLvIKbraMQ4t6f59p95dCnPao3++3EjmvR9y5H3Q0qXe3NxcalJkuSpJQUOay64uKf9l49ZePl0AyjUQhhpVAOqNa0Z922bk5uH8TEWlqVhaut0+uedbD+/9kcMo2GzkvHvSJgCTFw/ew37+Vg2PmKE758efnTlIT6Mwf8i4fj7u7+4MH9l5fv2BFiflC0aNEnTx5nrbxgwYuNbfny5bt16+YrCw8KahoU1PT5GC2EGDNm9Jgxo81LbGxswsLCzE+NHfvD2LH/30QdFxfXokVLS0vLvn37ubvniY19mvVUvXr17ty5/a5Hmp6RNnf3iqkHN0YmJ0pCzNsyv0dQD/58ASDaAi+y1dpIQjxLSzbJsuKN4Uyntdrbb8ZvJ3aWyvvXU+88S0tWK5UWOajVVpbldQfWd9s4J/GP/hhdy9YcUK9t0XxFPqDGaUmS3hDBs54q7Jq3epEytx7/3uxa0CWPpdpCrVT1qtF8xr61pqyvQFrrwBKVny8hwMdvzalCSfr/b9DtWaO5RqkulbdgQLEKWQUKIRr6VlL+43bH1x1L1vLnV3jlym9TG69b+IbCraysBg4cWLJkibx53d9+j69z9f6NjotHX3gUYZJl87eL8/dv5Pg/TalpKVaWjCMBEG2Bd2RnZS1JUlJGmv6PkRDe8Emf29752/rt3+pjKTNdqVDmpA4JCUkJHdfPMjfWBhQqOax+h0+8y2lUFh9EY60QQm/IzHy7KRueJsfrtFabekww/jFPqUqh1KotJEnqVaNF58r/P3a9QlK8MJFyOQ/v0CFzTc/dr2ZloVUoFO4Orpt7THx++GQLlfotx9n9EGm12k6dOv4r18aJ66e/WDHl6ku9O3K2LSd2zTm8cU2vSXbZuJMPQLQFsiNnG3shpIxMfabRqP33bvqKTUlSKZSqHDRCgpWlVc+KDS5Ghfeu0jigXK3sNmDtX0rOSEvVZ6gUf91FJDEt1RxJX35KoVDotFZv/v5j/Zq76F4IwUKI9Jwbbf+Va+Nu1N2fdq1YdeFw3Nvd/5eT7Lx2cs+dq+uO7/iiThv+SgNEW+Ad6LRWkiTSMjMyjYZ/WJTBaAyLub837Oz5BzdvRN9TK5W3H0d6ubgrPqgI+DoatWZK+2/T0lOtLK2lD/aIlEqV7euzaa7/8exxeEvxibHLjwRPPrgpMilOFiK/zkEtxJ2k+I+nBtp/Unfpmf0zDm6s6+vv4ZaPSwIg2gJvy97SRiEpUjLS9YbMf1LO46T4cduXrjm7/9GzuKyFNab27uofODignY3WKgfUlUKhsH79VF4fBLVSaaO1fP2z/L36j6Xr0/dePDJy25ILMfdNQkhCeDu5fRfQrtf62UIIlSQZZPljqIdPfCr4uuU78/DuwkPrR3/aV6FQcG0A2ejTkCpAtiYJDye3DIP++X6Q7yomMbbr0vEzD6zXZ+rb+NVZ0XXkll6ThtbvEJ+S9MP2pe0Wjk5MTaam/1uyEPLbTZFgMplMJhM19p4ZDJnn7l5pMuuboEWjz8XcNwnhbGXzfa1Pd/WdlmoyJmZmaBTKVoVLfSS1oVQoGxSvKAsx/8Sus89NgAcgO6AVBNk82UpO1na3H0dmvDQRw1vKNBqGbpq7/Uqot5vH7DYDavv4mZc3KlHZv2DJTkvHbrl8dOb+dUMbdFDRKPjfSU5PTdWn696i+TwuNSktM8M6W048kSMZjcYHTyKn7Vw2/+SuDJNJCGGlUgd5+w0J7Fy8QDEhiV1rZwohangV/7xGi5U3P5ac16Bk5fF7Vj1OTZq0a8VKrxLqnDv/C0C0Bf7daCvK5i9yMvzq5ai7BV3z/o0S5hzctPLU7jo+fks6Dc9j53z+wc3NFw4/SU6oWaRsy3I1Tw9bFDj7mzHbl5TMW6hJqSpSjuh3+yEymIxGk0mlUNpoXptuXXX2CkmSxcfxm/d/fkaMhtvR4SGXQ3dfOxMafiUpU2+rtmhQtFRgSf9a3n4F3DwUCoUsy5tP7t4Zdraah/ecDkMePo74eOqnnKdv36pNZhzZEnzt9OBVU39sM8BCbcFlAxBtgb+KtpLk5eIuhLgUeecvJ2J4pWUndhpNpnFNu+d1cL0R86DalF7JGanWFtpFx7bV8vHzdM497dOvG876ZsWpXQHFKrx8mzzeJ7VS9YaGWxuNlUKiD9V7Mnvnb/23LDI/trfQDKrSeHSrvpZ/biy/cPdKt9U/aZSqxZ2Gebl5fFTRVq1ST2jV70HCk3WXQmcf2+auc/gm6CsuGyA74HMC2T3aFnZxF0LcfHT/75VwPy7awdrWwcpGCHHq3rXkjFQPR7ezw5YYTcY0fboQoqBLXkmSniQl/JPuvPiHMt76NsHUjLRMg4Ea+59KTk3aeOmYEMJSqWpVrPyV73+d1GHIC7nWZDKO3bLwaVryJ/mLFnQv+BHWklpt8V1gV0eNpUGWpxzcEBMbzZUDEG2Bv2apsZQkyTya6d+Q38HN3I9TCFHEJa9KoYyIf1R7+teSkCxUaiFEbGqiLJvUShV9Ef5DEfGP3zZ1ZaTpjZnU2P+UjZVubbdxP9ZqebTvtBW9p7i7vmJ8q/VHtuy4dUEIEViy8kdbUb75i/aq2kgI8SgtZei6mVw5ANEW+GvWao1SUtyIuff3NvfOnT/doD8Qdk4IUTJfoU6VGigkxcOEJxU9izvb2MmyvDR0u0mWy+X3tnzVLAB4n+zfOHhZXkdXlUJJLb0fbk5ug1v3L1u07Ctvr9Rn6ifsWZVmNKgkRf0S/h/vJ6hC0b1max8HFyHEqkuhV29f4soBiLbAX3Cw0ikVygxDZpr+78wO1bhkFQulav6R4AdxMVYW2p8/++bEkAVLO323vvt4haTIyNSvO7NfCBFQvIKSwSn/a05vnLbUQqESNK1nD+M2/nzpyUMhRKvS/h4u7h9zVeR2yvV9g45CiAyj4cuVU4xG+jUBRFvQRoefAAAgAElEQVTgjaw1lgpJMsny3+sL27RU1QoFil2Pud971bT41CSNWl02f5GOlernsnVI02dU/LFbbMqzoNLVKnn5UtXA23iWFD//xE6TEI5qi+ENuyg/7qZ0SVIE+tWt51lMCHHi4Z3dJ3dyhQD/LUZIQHZnZaFRKhRp+oyUjDTdu08bZmmh+bntN41nD9526WiVyT2+9G/S2q+Wm53TjsvHe66aei822setwIxWfTUMS/mfik54KoQ4dPN8/iHNX7dOemZGeqb+5qOIsmPfLU49SYqXhfyGkl/JJJseJ8fbWDCA7ou6LhoVk5oshPim1qdF8hR8eci83LaOH1WF6KxsRjb5YteMAbIQX26cE1a2pnWOmOAQINoC/xMO1rZKSRGX+qzw963/5rizskjRp8lCXIsKH7Rh9nfB8xUKSW/IzDBkNvSt9Eu7b/I55GJE2/9WIde8lmqLtEx9RPyjN69pMBmjEp/+jV38Zcmv5GJj76pz4ARluXb70vaw80KIEk5unao3V6le/BCRhPBwdPuo6kSSpHKFy/Sv3HBaaMjDpIQfN/8yps1ALhWAaAu85hpVKIc37DT7wIZ/MjjXy829xT09u/oHBpbw19G+kg20rVA3n6Pr06TE7PbCvHN75PrI2iDfINOQ2fbXcekmoxBieGDnXA4ur4t6H1vNqFXqr+u1X3ByV7LROP3o9i9rt8nrnIcvzADRFni1/nVat/skwPSvzkJla2ltq7WmbrMJC5W6trcf9ZDNbTq29fLjh0KIBl6+gWVrKhmw4rk0n98134RGXfsEL0jKzBi6auqSnj8y+y5AtAVec5kqVXnsXagH4L8iy3JCckKfTXNNQlZJ0g/Ne1jzzfDPFApFh+rNpuxffz8pftW1Uz1unq/sU56GW+A/eDNSBQCANzOZTDO2LnycliKE6P1JQEnP4oS2l9lZ2y1o941Skkyy3G/V1OS0ZOoEINoCALIXWZZvR92ZcDhYCGGtUg8J6v7Kn9p1ljpLpUqlULo75/lo66q6b+VK7l5CiDOPI9efCGGYW4BoCwDIXjL0GcPWz9LLshBiRuPPXV/TO8jXs/iKDt/+0rpfQOVGH21dWagtFnf+3kqlFkKM3Lb04dMorh/gPaOvLQDgtUwm08GrJzbeOCeEKGjn2LZmy9d1RVCpVM0qNaTGCroXbFeq6oKz+yNSni04sPb7Fn0s1Bb/5RmUTXpDptH0trfhKhSSRqlWMDsjiLYAgJwnISVx6IbZQgilJC1v/62lhjks/jIaKia3G7zl+ulHqUnTDwc3L1+3tFeJ/6RrsixEYmrypguHVp/eey82+i23ymPn3MqvdpvydRysdJxNfIgk+R0HVIqJjnbLnZuKA4AcLy4p/vNFIzdfP6tRKKe37N2tVkuFRGPeWzkTdq7Z/O8ikxOLuriv/2KMbwHv9/wCDEbj1D0rZ+xfZ6u1/rRcTWcb+6x4/WvojnMRYS3L1qxauNSLaViWE9OS157d/+RZ/IhGXb+q1lSlpAkMH4A/pVP5HUVHRcnAWxg2bLhOZ6vT2RYo4Ll161ZZlk0m0507dzp27KTT2Xp6es2cOSslJUWW5VWrVpnXzPpXvLhv585dzOU8ffo0d+48derUNRqNCxcu9PIqqNPZ1qhRc8+ePQaD4datW56eXgsXLsrMNHTp0sXFxfX8+QtJSck6ne2ePXunTp3q4uJ69+5dWZavXLnStGnQiRMnZVk2Go1t27aNjY01mUytW7fR6WxnzJhhMpnMe2zWrJmdnf3kyVNkWc7MzKxevYaPTzFZlsePn7B9e4gsy0WLeme91Hz58pvLBHIYfaa+19KxoltlqVvlXotGZr1B8Jb2n95j2bO66Fa57PetH8XGvM9dG43G4ZvniW6VOy7+QW8wvPDs5cg7Vr1r5fs2KCkt5dWn3pDZ4pdholvlJce2c97xQXg+nfL9G/8rer0+LS2tf//+derUGTRocEZGRlhYWLlyfnv37u3Ro3uFCuUHDRrUtGlQZmaml5dX/z94enoqFIp+/foFBwdfunTJZDIFB2+Ji4v78ceJS5f+2qNHzypVqvTv3z82NrZRo8ahocdlWaSlpRkMmcePhy5btnzcuHGlSpUUQqSmpppMxsqV/TMyMg4fPiKEsLGxuXz58tatW4UQRqPxypWrOp3OZDKdOHHcaDQGBwcnJ/8+Uk96ekZycvLSpUtNJpMQIj09PS0tTQiRmZlpMhmFEGlpaSVKlDC/4O7du7u4OHO6kfMcu3pq3vEdQogiDs7TOg5ntK93VdOvTrPiFYQQ5x5F/HZwg/yvTjrzZndjo6bsXpXHzmli8x5q5YszaxTP49mqXO2I+Mcnw6++cnO1UjWpeQ9JkkZvWxyX8oxTiQ8L0Rb/y8tLoRg1auT8+fN8fYs/fPgwODhYCHHgwP6JEyeuXLnyhx/GXLp0KSYmpnz58qNGjRw1amTTpk0iIiJ69uwZFNTUwsJiyZIl6enp48aN8/Pz8/X1PXHiuBBi7txfRo0auX37turVq4eHh2f9+DBz5sxvvx3ctWuX5z+A/fzKubi4hIaGCiEsLS3t7e1PnTolhIiNjbWyslKpVCdOnIiMfDho0KBTp07fv38/a8MCBQrExMTMmTPndYfm7+9vfs1Dhw7x9PTkXCOHSUxKmLjrN4MsWyiUowI6MLHW3zOmSTcHrbUQYvrRLbHP4t5Ts4LB0HvlTxkG/bim3XPpHF5eQZKkfnVa2Wgs990497pCPF3ch9TrcC82esLO37IWmkymmMRYTiuItvioSb9TKBSK6OgYCwuLwoULm//v5+eXnp6enp7+xzrSgAED3d3d+/Tp7ejo2LZt2zVr1m7eHPzw4cNp06ap1erWrVsLIWrWrLV8+Qo3N7ft27e1b9/OvJfTp89cv35j1KhRyj+3T6hUqmrVql28eDE2NvbWrdvXrl27fPlybGzszZs3fX19JUmaNm26vb1djx7dNRpNSEhI1obu7u4NGjRYuXLVXx3X7zjRyGE2ndq1984VIUSNAj4tqwVRIX+Pl3vBr6s2kYR4mJJ05Nb597PTNaf37L52qmGJSq3K13rdQAdHbl1MyUjfd+P0G/7EDQr4LJfOYeHRrdej7qXq00cELygwrOWPu1ZwWkG0xcfLZDL16dOnU6dOt2/fdnXNlZUIs/50Pr/y/PkLjh8/Pnr0KDc3N4VC0aNHd6PROGDAAH9//1KlSkqSVL169fXr16lUqm7duvn4FBszZoy5n4AQYtWqVREREbGxr2hOqFy5clhYWExMzP79+4sUKaLRaPbvP3Dq1CkvL8/U1NSTJ0+2aNHC2dm5TJkyu3fvSUxMNG+l0Wi++OLzixcv7ty585WHNmPGDDs7ezs7+9Kly3CikcOEx9ybsHeNUQg7jeWoRl1VKm4k+vvf7XvXaePt7CaE2Hnl+PvZ6cPEWFnIN2Me7L9x1tyr6gURcY/G7/jV1tLqRsyDa1F3X1eOg7XtpBa9UzLS2ywcUXxk+/E7fouIf+RsbctpBdEWHy9Zlq9fv/H0aeyoUSOtrN40ZtCTJ08mTpzYokWLBg0amCNvgQIF2rVrGxsb+8MPY9RqtRBCpVI1btx4x46QQ4cO1q9fb/r0GVmtqsWKFQsMbNirV2+DwfBCyZUqVbSwsDh48ODu3buDgoJ8fHz27dt78OAhBweHiIiIJ08eV6xY6cGDB97eRU+fPnXv3r2sDcuUKVO5cuWffpr2yhfcpEnjNWtWr1mzesaM6Zxo5DBz9q29FfdIEqJzuVoVvP2okH/C2d55WEA7jUK5+9qZ5JSk97DHL6s07l2jZUTck88Wjvzit4kR8Y9eWGH2gQ3RibF9a7WqVrjUpF0r39AJuEXZ6pW8fC89vJOYnpzLzlEIUblQCc4piLb4eCmVyg0bNqxevapRo0ZCiHz58qanp1+4cEEIYTQa9+3br9VqLS0tjUbjqFGjk5KSvv/+O0vL3xOwWq328fFRKBTlypUzh90hQ4YULlxEoVBUqFBh9OjROp3NtWu/3wPRoUOHrl27hoSE7N+//4XXULRoUS8vz23btsfFxdWtW7dixYoXLlw8d+5coUKFZ86caTAYBw8e7O/vv2zZ8pSU1B07dmRtqNPpvvqq28mTJx8/fvzyoXl6etWvX79+/frVq1fnRCMnOXHj9G+n98lCeNk796nTRvnSTUh4V0HlA+oWLhXxLHZN6Lb3sDsnG7vJLXtu6TWxmJvnbyd21Jr69cKjW9Mz9eZnr0Xf+/nghoLO7j1rNK/jU37NmX2nwq+9rihrjeWqL0ev/fKHTd0nKITkZG1bLr83JxREW3zU7OxsdTqdub9Xw4YNHRwc2rZt27dv344dO86ePatevQBXV9eTJ08uW7bM1dV1/vwFAwd+M3DgN3fu3BF/9FjI6itWsmSpyMjIVq1aDRgwsGPHjunpGf7+VcxPabWaihUr5s6du1+//vHx8c+/AJVKVbmy/6FDBzUaja9v8SpVqpi73vr4eAcHb6lUqdLBgwf27Nlz7NjRkiVLPN8nQZKk2rVrFyhQ4MGDBy8f14ED+80vdfjw78yvFsgBjEbDpJ0rHqclqyWpX40WBd29qJN/zsbKZlC99hYK5eT9ax+99dQJ/4RWrQko/snWPpOGN+yUmJ789eqf2swfcf7BTaPJOD7k11R9+vCGnVx0DjWLls0w6CfvWZlpNLyuKHd7lxZlaxy6dT4q8ekXVZrYWlpzQpHN0YMK/yuenp5Vq1Z5fknRokXXr1+3YsXK8+fP29hYjx49pkOH9gqFYvv2kHLlygkhzA26QoikpGQhhJubW5UqVbK65LZo0TwzUx8SEnL+/Pm8ed1nzZrZuHGjJ0+emEOttbX1rFkzf/pp2okTJ6pXr1G1alV7e3vzho0aBV68eLF27Vr29valS5eqWbOGlZW1nZ1dsWLFBgwYULx4cfNqXbt23bt3b0JCgq+vr9FoFELY2tqOHDnil1/murq6CiE8PPI7OjoKISpUqPD06dNz584JIXQ6XXp6OqcbOUPYwzu7b10QQlTy8P6sciAV8m+pVKRMidwFzkTemb5z+YR2g97PTl11DiMadQkoVuGH7UtDroSefXA9qHT1tWf3+3n4fOpXUyFJ3m4eVQuV2nLxyMGwc3WLVXhdOU+TE5ef3OVsbd+tahNOJbI/ZiMDAPxu1q7lX2/8xUZtsbrL94HlalEh/6JRG+eM3rXCUWt5dMBsH49/+Wd9kyyn6tP1hky9ITM1M8NkMumNhvyOuWw0lkKIpPTUpaHbp+1dEx4brVaqNvWYEFiisnnD7ZdCm875traP38buE6w12lcWPufgxq9XTxsU0HZC8x6cR2RPz6dTWm0BAL/bfPGYEKJZ8Yq1fStRG/+u+sUr/rBrRVx62rCNP2/oO+N1w3K9jVuPIkLvXH6Wkfo0KTHDkBHzLN5oMj5JTkhOT01KT4tLeZZpNCRlpPas3mxc0FcWKrVOa9WrZsva3n5T9qxysLKpX/yTrKLqFa9Qy8dv/42zu6+dbFbmFXcOPEmKn7Z3jb2VTYeK9TmJ+CAQbQEAQggR8Tji9IOwPNa2A+u102osP9p6yNBnGE1GK63Vv1tsSQ+finkLhkbe2Xrj3KGLR2uWqfa3ixq04efgi0eEEJIQlhZaC5VKCGGhVNtoLO2tdMXzeGpV6tP3b8w9tLlDxfol8xYSQigkqVgez8Wdhj1fjtFkuvzwbqbBYDAZT9y98spou/7cwbtPH35epXGxPMxNA6It8IFISUlVKhUajYbJF/DRkmV5wOppSZkZg2o29/X4SO+CNxgNYRG3FhzcEJPw9NsmX5bxKv4vFm6ltRzeoGPjhaOMstxz/axzxcpb/t3vD138A2/E3L/1OFKtVLb/pN7XtVpqVBaFXPM+fzbnHd7ca9VPC45umfZpX9WrhrmQZXnX1ZNtFoxI0af7FyzR+VVdq5PSUyfvWmFvqetfuzXvEXwolKNGjXqnDZKTk210OioOOUZGRkalSpUlSVGuXLl/8hMh8EG7ePvS4K0LHbXWiz8fpbO0+QiTfeSTyOkhv3ZdNfXIg7BrT6OsZWO90tX+3b3kc85z5971K08ePk1N8rTWlfHy/Xtfp73dPNp/Ui9Fn37l4d3j4VdiEmI7VKpv8dxkyJIklchbaGno9gsRt1r51XawesWndnqmvs70vrEpiQVd3D8rX1dvzIxOjE1IS8owZEpCUkiSSZY3nj/064kdbfxqf16lsbmWUjLS1UoVrQDIbp5Pp7Ta4n1/fmTduZg1M5l5vpysWGkymczLn7/H8flpzF4uxLxEoVCYH2St/Px/X7lrWZYPHz5Svnz5rl27mF/Ay5s8/zqZVhc5ktFobLN0bIbJVL1wKVc7p4/w79Kxqyebzh0Wl5khhJCEKJ0rf49an/7rO9JaaIcGdtlw/bRelr/dtrRJ+QAXe+e/V5S9lW5m635f+DdqPHvwlktHj92+VO+5HrRCCI1K3a92q2/W/7zk2PbRjT9/+Xu7JKSCLnnSMzMi4h8N3TRXiD/dVO5kbVvUzSP8aZRGqRpSv4Msy0aT8ejtS52W/HB40BwPJ+4mR/ZFGxXe6+fHpUuXq1atamGhKViw0KJFi82ThwUGNipdukzWhJDFi/tu2rRp4sQfLSw05n8NGwbeu3fPHEwNBsPq1Wt8fUtYWGjq1at/8uRJk8n0yy9zBw8eLISIjIysV6/+rVu3zEWNGTPG3t7hwYMHBoNhx44dfn5+Go22du3aR44cMb+ekJCQb78dvGTJknr16h8+fNhkMoWGHrezs1+9erUQIjExsU6duvPnLzCX1qtX771793IekfPemCHHt4c9jRJCNP747h7L0GccuXCkzs+DzbnWSWM1s2GnkyN+K5SvyP9id8W9fH+o10EIEZueMmLFj+86SNELnG3sZEk4WttWK1z65WfblK/rZGO34uSu6MTYV+VsiyODfombtjP954NRk4JDvv5pbNMvm5Wu5umcx1VnbzSZLkTcikt51qikv6dz7qiEp/VnDqj5U5+IhCeDN8wxvmr+XiCboNUW709kZGTt2rVbtGjx448/RkVFjRgx8tmzZwMG9H9tC4dWu3PnTpPJuG3btrJly50+fcrLyyswMDA2Nm7IkG/z5/c4e/ZMixYte/bs2alTxy+/7CbLso2N7tKlS/369Q8J2S6EWLdufVBQUK5cuQYNGrRhw8YhQ4b4+hY/f/58UFCzdevW7d27Z+bMWRMnTihduszp06eaN28xYsSILl06V6hQYcWKlZ999pmlpaWDg/2kST927dpFqVSePn36xx8nch6Rw2w9seOzVT8JIap5+AT51f5IjjoxKWHFqV3Xo8Lnh4boTUY3a9uOlRrWK1K6avGK6ud+2f/XKRSKfoGdzz++v/rcoYWXjxfYMn9Q4y//XleohNSk7ssnJ6Qkbe4x0dJC8/IKeeyd57cf3H7R6EHrZy/qPMxSrXldUW52TvXtnLJGTjAHblnI5x7c3HX1ZJXJPc4/uNm8TI2fWvbxcHJrs3DEgiPB3as3472D7Pt9/Z1ER0XJwN8SHx/v51fe1TVXr169nzx5ajAYjEajLMv16zcoUaKk+bEsy97ePhs2bBg/foKtrZ15ycGDh6ysrK9evWowGNzd806YMMFkMsmybDKZqlWr1qBBw8zMzMaNm5hMprCwMK3W0tLSKiIiYu/efVqtZXDwFlmWy5Yt17p1G3NpRqMxLCwsPj4+f34Pf/8qWS+vcuXKn37aSpblhQsXurq6XrhwISYmxsrKWqlUXb16NTU1tVmz5gaDgfOInOT+40hN96qiW2Vdj6qPYmPM76ycLTLmQdOpPbQ9qopulc3/Wk3pFRP3+H0ee4Y+veTQINGtsqJb5R1n9v29XY/cskD6yv+n3atet3lcyjO9wdBjxWRFN/9FR7e9U+Gn7l4tNaaD4it/dY9qo7YsepKcYN5LptFQ5odONn3qXIu6x9sH2cfz6ZQOCXh/7Ozs1q1b27lzpxUrVhQtWrRDhw7JyclvWD8tLS0goF7t2nVatWrl61s8f/785uVZHV6zHiiVSmtr6/Dw8K1bt7m6utjY2ISHh2/fvs3a2vqTTypkbZXValKkSBHzXGXPd5zNely+fPnMTMOJEycvXrzo4OBQrFixefPm37hxw80tF/eZISfRG/QdfxmaYTIKIea26uts75Kzu5LHPI3qtXh0qfFdtoRdTDcahRCVXPMc7TPl1z5TXe2d3+exW6g1izp/r1EoTUJ0XzU1/lncu5Zw72nUktCQXDqHFuVqvvKVrzm9t9DwVu7fNj12+7JJyLMOrEvLzHibkjMy9T1WTqk+tffFyDut/GqfHbb4u8BOztZ25r2oFMpRjT9PN+iHbJzDOwjZE5/TeH8kSfLw8Bg7duzFixdGjRq5ZcvWoUOHvmF9lUoVEBCg1+slSaxbt87a2voNJbu7u+/YsWPx4sU9evT08PAICdlx9uy5SpUq6l4a0MNgMKxfvz4sLOx1pbm7u/v4+ISGhu7bt69YMZ/PPmuzefPmVatW29nZcw8ZctJPdkeunTr88I4QopidY1DFBjn4m1tCUvzYDT9X/LH73JN7YtPTZCGKO7qs6zJ8z/BfKxevqLX4Dwb+K+VVom3xCkKI+0kJiw6sNxoN77T5ilO7I+Of9KjRPJ+D68vPpmakjdy2KN2QodNYXnp4Wwhx9WH4vhtn3qbkxLSU5Sd26o2G7X2mLO44zNfdS6n409hhtbz9irt5HL514eajB7yPQLTFR+3770eUKFEyNTU1f/783bt3L1q06JkzZ4QQPj7ed+/ejY6OFkLcvn0nMTHRzs5eCKFWqwcOHDBr1qyUlNR58+aZ7zNzcnIKDT2ekpIihAgPD4+Kis6XL58Qwtu76PLly6Ojo1u3bhUYGLh58+aYmJhq1apptVohhKdngRs3bsTGxgohHj6M6tev/9WrV4sXL3758uWEhAQhRGRk5L179wsU8BBCODg4VKz4ycWLFw8cONikSZN69eonJSVt2bKlWDEfTiJyjLhncX1WTJaFUCsUi7qM+NdnKMgmklOeLdi9otqPX43es/r+s1iTkAvYOc0M+mr/twtaVmxorbX6r76vqlXqkZ9+7aS1EkKM27v6dlT4O22+6dzhXDqH1uVqvfz6jSbTpD2rwmIedKkUeGzw3O29J39RpUlFr+KuNg5vU7KtpXW1wqWNJmNyeppWbfFy+TYay1Z+tZ+lpUTGP+F9hGyI28jw/pQtW2bGjBkNGjQoWbLU48ePbt++PWbMGCFE586dV65cFRjY6JNPPjl+PFStVvv4eJ86dUqYR2cs4du379fz5s3v0KFD0aJF27dvP2bMmKZNgwoUKHD27NmkpKRWrT4VQhQuXOTcufN58uRxcXFt167dxIkTZVn29/c3N0S1bdv2q6+6N2wYWKpUqfPnz+v1+ooVKzo7OwcGNqpTp66fn9+JEyeEEEFBQUIIhUJRqVKl2bN/trW1DQoK0mq16enpd+7cKVu2LCcROYPBaFh2dMv1hKdCCIWQlh7etPzY1mzU6CJJZb1Ktq3SyOL1dz69jVM3LwxcO/1sVHjaH22iFgqFj73z9YhbYx7e/s8P02SSLRUKIURipn7C9qVzu36vtdC+zYZPk+IfJcU72djlc8z18rMP4mLmHFif287pm4C2bnZODUtUru3tl6pPt3vV6LayLJ97EGartS6cK595iVZtMbrJFwdvnh+3Y2lD30o22lfMK+FkY28Sst6YyVsJRFt81Bo1arR06dI9e/ZERkY6ODhMmzatTZvWQghfX9+1a9esWbMmIiKyVq1arVq1cnNzK1jQKyAgQAihVCp79ep169bt3bv3eHt7f/11H09Pzx07Qh49elSzZo3mzZtXrFhRCFGkSOGAgIASJXytra08PPK3bNkyNTXV19c3a9fLli3bvHlTVFS0v3/lyZMn58mTx83Nbc2a1Vu2bHn48GH16tVatGhRocLvHXMrVarUuHHj3Lnd8ubNazQaW7duFRsb5+HhwUlEzpCakTZ132rz4wyTcd65Q9ntFea6crxYbo8K3n7/pJAxwfOORtx6foneZNpxP0zcD8tux7v64uHvnkYXervJbG00Vhq1Ot2gT8lIt/pzGs40Gr4PXvAkOXHap19nBV+N2kKjtnhlrt1340ynJeNK5yu0/quxln8UVTpf4Tbl6yw+tm3B0eC+tVq90FPFZDIdunlOo1I7WtnyVkI2JL3roHox0dFuuRmrGQA+YGn69H7LJm68eMT0z8ZV/d8p7Jxn+ecjC+Ut/E8KGb562pRDG/V/HoRVLUm6V+W8/5BCkirkL/rrlz84v/V8GZ/O+2775dB13cYGlqz8/PLjdy7Xnta3sGvew4Pm2P3VrHJRCU8rTvgyIuFxufxFD37zs81zE/+GP40uO7azraX1scHz8jq4PL/V+Qc360zva2dpc2boIkcb0i2yhefTKa22APDRsbTQzuo47PM7Fw2mbBpt3R1dPdwK/MNChjTu6mbrOPPw5rvxj7PirU5tMbxmy0+KlpWk7HK3iVIh+Xp4W1u+wyT2n/s32nHl+Pgdv1UtUspW+/sttnpD5sD1s40m0/hm3bMWvsHcQ5uin8UqX3X7oKdz7n61W4/etmjmvjUTmvfIupMs02gYvnleUlrKj817kmuRPRFtAeBjZKG2qOBdPmcfo87ark/DTg1K+k8MWbrhyomEjDQhRJw+Y+zBjd+oVD1rtbK3sf9AD61G0TKNS1XZcO7gb8d39q7ZwrzwWvS90/euB5aoXNenwl/eHhceG/3riR1f1/p07Zl9sSmJa87s06r+1Jhtb2WjUqqWHA8p4JwnqwH4aXLCnuunqxQq2aZ8Hd5EyJ7okAAAyOGMRuPucwfG7lp2+mF4psloXlglT4HZ7b8t4emrUEhCfHjj+l2KvBUwvb+VRnt44Jy8jq5CiIcn0PIAAA60SURBVB+2LRm5dWHbCgGFXPP+/8e8kBqX9C+Tv8jzYfdxUnzr+d8npqWEfjuv4ayBR29dfMsoYDQZ7ax0+/rPKJu/KNcVso/n0ynRFgDwUUhNS/l557LpR4KjU56ZP/mUkjSlabfOVZvY/TElwYdlRPCCsTt+7Ve71dSWfWQh6vzUJ/TulRcOJCNTXyy3Z+iQeVldFJ6lpXRcMmbLxaPLu45s+0nAg7hHG88dNMqmv9ydyWSaund1uwoBk1v2UkgMHgqiLQAA/7WHjx/2XjFx582L6X803/raOYQMmpvX2f2DS7ePk+KrTe4Z/jTq7PAlKqXSb1zXjT0m5P7zvWiNZn2jUqpOD1vkaG0rhEjTZ/RbO2P+keA63n5be0/WvvUddbIs34i57z+p+93x6+3/6gY14D+MtvS1BQB8RNxd3Tf2m3nm+ukWS8ZGPIsVQlxJjO+8eMzGXpNtrW0/rHTrqnMY2bhr24WjBm38WWdhVTZ/0YBiFV5Yx0JlYfqjRdZgNIzb8dv8I8G+eTxXfTlG+y4jReiNhsEbfq5aqBS5FtkcPygAAD4ukiSVL1bh3o+bf6rZQiVJQoj9d6+WHdH68t2rJpPpwzqWoFLV6niX23nlxLpz+4NKV33DmkaTccLOZeNClhZwdDs2eJ6zjd3b70WW5X03Tm+7HNr0jbsAiLYAAPxHn38KRb/W/RNn7KmTt5AQ4m5KUtnJ3b9Z+kOGPv0DOgpLC82UT/uYH7coW/MNa5pkcTUqXAjxU6uvde84r3JCavLgDb+oFMoAnwpcOSDaAgCQHUmSZGmh3Tl88cBqTYUQRlmefnJ3qe/bHLt87AM6Ct88Bc3jf4U/jXrDaiqFol/t1kKILr+Oj0qIfaddTN+35mrU3a+qNnX/8/QNQDakHDVq1DttkJycbKPTUXEA8OG6f//+kSNHbt68efPmzfj4eFdXV6VSKYQ4evToxYsXzcszMzNdXV1NJtPDhw9PnDhx/fr19PR0Z2dnhUKxb9++J0+euLm5KRSK8PDwS5cu5cmT5+DBQwkJCblz55Zl+c6dO8eOHdPpdDY2Njt37lIoJEdHR/Ouw8LCHj165OrqGhcXt3fv3vDwcC8vL0mSbt++HRoami9fPrVabTKZHjx4cOrUqevXb6SkpLi4uCgU/6uGGEmSFJKiZrEK9YuW0VlYJqcl3YiNOX/vehPfyjrrD2NKAoUkVStU6nLU3QsRN1uUrflCd+FZ+9fLQu5WtamVhdbd3iWgWIVjdy7N2r8+n4OrT+4Cf9m32GQyLTi6ZdTWxU1LVZ3Zpr82m03kBrwincrvKDoqSgYAfMgWLlyoVlvUq1c/ICDA0dHJx6dYQkKCLMvVqlWvUaNmvXr169WrP2vWLL1eP3v2z7a2dj4+xWrXrmNjo6tYsdKzZ8+++OILBwfHixcvybLcvXuPsWPHPX36tEiRoh06dDSZTFeuXLGzs2/UqHFiYqLJZHJ0dJo2bVrWrseM+WHgwG9kWQ4NPa5UqpRKVXR0tCzLU6ZM1Wi0Dx5EyLI8evRoZ2eXMmXKVq9ew9HRadq06e+tZlLSkq+FX3uc8MRkMn1Y5zQhJcl9UJPDNy+8sLzQ8FZew1rGJidmLYlJjC01poOmZ/Uz967/ZbF7rp226l3Lb1zXhJQk3jjItp5Pp3RIAICPkVqtXrdu7bp167ZsCQ4PD793754QwtraesGC+evWrV23bu3nn3/+7NmzuXPn+vv7Hz58aOPGDUuXLj179uzNm7eGDBmq0WiWL1+WkZFx9+7dtm3bZrWVRERENGjQ0MPDY/HiRTqd7s2NggqFwtbW9rvvvjcajVkLb968uWzZ8hYtWuzcuSM4ePPixYt27tz53qrFSmvtU8DHxc75gxsIzM7KpraPX5elY0/cvfLmNXPZOs5vN8RGa/Xr8ZA3r3ktOrz/2hlCyD80+dLOioER8GFg8C8A+BhJkqTT6YQQBQoUkCQpM9OQtVD3x+96cXFxt2/fbteunbOzsxAiMLDhkCFDXFyc8+fP37Rp040bN1WpUtXGxqZAAY+4uDghREJC/JdfdktMTDx69IiLy193ylSpVBMmjO/bt9/IkSOyFj569CguLq5+/Xqurq5CiFq1an2IU4X9JzpUrL/q9N6gOUOalq5WoYCPjdZKCJGUnmqt0b6wpp+n99QWvb8Lnv9tvQ6ykEPvXH55iPuzD8LWndkfGf/461ota3mXo3pBtAUAZF8Gg2H+/PlGo3H79hBLS8u8ed2FEMnJyYGBjdRqtUIhjR8/vlChQrIsq9Vq8yZarXbMmNHmx19/3Wfr1q3ff/99q1afZjVwHjlyNDk52dra2srqbW/Ab9++/bBhw9evX5/VcGueSEitVmdkZOzatSsmJsYcrPGXahQpO7/9tzP2rV0Sun3+keD/X567jIVS/fyaCknRpkLduYc391s7IzEtec/106/48iOEh1PuYQ06DgpoZ6FSU70g2gIAsi+j0bhw4aLo6Oi4uLgNG9abm0iVSmWVKlVsbGyEEE5OTi9vcvfuXXd3dysrq2LFigUFBc2fP79q1WrPrzNs2LCJEyf27Nlz1apV5lvT/uJDSKVq1qzZpEmTO3To8MJTer0+JGTH6dOn1Wp18+bNOWV/XZlKZadKDeoXr3gt+u792Jh0Q6YQQiGkWt7lbLSWL6ysUak7VmrQc+UUlUKZz8F1QN02GtWfbhHL55irSK58BZ3dlQr6LoJoCwDI3jQazcmTJw4dOhQY2OjJkyfmlldLS8uhQ4fkypXLvE5MTIxOp3v4MNL830ePHtWtG7B+/To/Pz8hRPXq1ZcuXerl5ZVVZo0aNUaM+D41NWXGjJlnz54tX7782/RYnTBh/MaNG48ePWpur7Ww0KhUqsePH+t0urlzf4mKimrevAXn6y1JkuRm5+hm5/g2K39aruaPO5ffj4tx1Tl8UaWJjcaSCgTRFgDwAccgf3//hg0bDBgwICAgwNXVVa/X79ixw97eQQjh4ZG/SJEitWvXWrt2naenV+7cuefPnx8XF5cVfJVKpUKheH5YLltbW5VKNWrUqN9+W/bZZ23PnDljb28nhLh06dLmzcFCCGtra4PB8MLLcHFxqVat2rZt28z/LVKksLe397Rp0w0Gg06nCwkJUamUnKz/BSdru+mt+nb+dSz9DZCT8CsDAHx0LCws7OxshRBqtXrmzJkajXb+/PmyLCsUioEDv/n8888///zzNWvWWltbjx8/vmLFipMmTerevXtqauqSJYvz5s1rLkStVtnZ2SoUkvjj/jMrK0tzfl22bFliYuLGjRtMJpOtrW1w8BZzmcOHDxdCaLVaczK2s/t9rtfvvhueK1cuOzs7SZIcHR2nTfspf/78o0aNGjJkqKWlZdGi3pyy/9F3myalq6z6YvSIwK6WDFiLHHNhm38Aensx0dFuuXNTcQAAAMgOnk+ntNoCAAAghyDaAgAAgGgLAAAAEG0BAAAAoi0AAABAtAUAAADRFgAAACDaAgAAAERbAAAAgGgLAAAAoi0AAABAtAUAAACItgAAAADRFgAAACDaAgAAgGgLAAAAEG0BAAAAoi0AAABAtAUAAADRFgAAACDaAgAAAERbAAAAgGgLAAAAoi0AAABAtAUAAACItgAAAADRFgAAACDaAgAAgGgLAAAAEG0BAAAAoi0AAABAtAUAAADRFgAAACDaAgAAAERbAAAAgGgLAAAAoi1VAAAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAiLYAAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAiLYAAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAiLYAAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAABEWwAAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAAKItAAAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAABBtAQAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAABBtAQAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAA0RYAAAAg2gIAAABEWwAAAIBoCwAAABBtAQAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAAiLYAAAAg2gIAAABEWwAAAIBoCwAAABBtAQAAQLQFAAAAiLYAAAAA0RYAAAAg2gIAAIBoCwAAABBtAQAAAKItAAAAQLQFAAAAiLYAAAAg2gIAAABEWwAAAIBoCwAAABBtAQAAQLQFAAAAiLYAAAAA0RYAAAD4W1R/Y5uY6GgqDgAAANnN/wHM6UdUqfQhYwAAAABJRU5ErkJggg=="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">84<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x28 hf y40 ff8 fs0 fc2 sc0 ls0 ws0">8.10.4.<span class="ffe"> <span class="_ _49"> </span><span class="ffa">Sposob<span class="_ _3"></span>y ogranic<span class="_ _1"></span>zenia negatywnego wpływu tworzyw sztucznych na środowisko<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Zarząd KGL S.A. zgadza się z potrzebą wprowadzenia zmian systemowych, które pozwolą ograniczyć zanieczyszczanie </div><div class="t m0 x2 he y1de ffc fs0 fc0 sc0 ls0 ws0">środowiska, <span class="_ _21"> </span>w <span class="_ _21"> </span>tym <span class="_ _1e"> </span>także <span class="_ _21"> </span>plastikowymi. <span class="_ _1e"> </span>Jednak <span class="_ _23"> </span><span class="ffa">wskazywanie <span class="_ _1e"> </span>tylko <span class="_ _21"> </span>negatywnych <span class="_ _21"> </span>skutków <span class="_ _1e"> </span>stosowan<span class="_ _3"></span>ia <span class="_ _1e"> </span>tworzyw </span></div><div class="t m0 x2 he y1df ffa fs0 fc0 sc0 ls0 ws0">sztucznych <span class="_ _25"> </span>w <span class="_ _25"> </span>gospodarce, <span class="_ _25"> </span>a <span class="_ _25"> </span>w <span class="_ _25"> </span>szczególności <span class="_ _24"> </span>w <span class="_ _25"> </span>op<span class="_ _3"></span>a<span class="_ _1"></span>kowaniach, <span class="_ _25"> </span>wydaje <span class="_ _25"> </span>się <span class="_ _25"> </span>niesprawiedliwie <span class="_ _24"> </span>znieksz<span class="_ _3"></span>tałcać<span class="_ _b"></span> </div><div class="t m0 x2 he y307 ff8 fs0 fc0 sc0 ls0 ws0">rzeczywisty <span class="_ _1e"> </span>obraz<span class="_ _3"></span> <span class="_ _1e"> </span>- <span class="_ _21"> </span><span class="ff1">wyzwaniem <span class="_ _21"> </span>nie <span class="_ _21"> </span>jest <span class="_ _21"> </span>eliminowanie <span class="_ _1e"> </span>tworzyw <span class="_ _21"> </span>sztucznych <span class="_ _21"> </span>w<span class="_ _3"></span> opakowaniach, <span class="_ _1e"> </span>lecz <span class="_ _21"> </span>opracowanie </span></div><div class="t m0 x2 h2 y324 ffc fs0 fc0 sc0 ls0 ws0">produktów <span class="_ _23"> </span>opakowaniowych <span class="_ _23"> </span>w <span class="_ _23"> </span>taki <span class="_ _23"> </span>sposób, <span class="_ _23"> </span>aby <span class="_ _21"> </span>do<span class="_ _3"></span> <span class="_ _21"> </span>produkcji<span class="_ _3"></span> <span class="_ _21"> </span>zużywać <span class="_ _23"> </span>jak <span class="_ _23"> </span>najmniej <span class="_ _23"> </span>zasobów <span class="_ _23"> </span>oraz <span class="_ _23"> </span>od<span class="_ _3"></span>zyskiwać <span class="ff1"> </span></div><div class="t m0 x2 h2 y3c3 ffc fs0 fc0 sc0 ls0 ws0">i w zamkniętym cyklu powtórnie wykorzystywać w gospodarce jak największą ich część. <span class="ff1"> </span></div><div class="t m0 x2 he y3f1 ffa fs0 fc0 sc0 ls0 ws0">W <span class="_ _26"> </span>opinii <span class="_ _26"> </span>Sp<span class="_ _3"></span>ółki<span class="ff8">, <span class="_ _26"> </span></span>problemem <span class="_ _26"> </span>niekorzystnego <span class="_ _26"> </span>od<span class="_ _3"></span>d<span class="_ _1"></span>ziaływania <span class="_ _26"> </span>na <span class="_ _24"> </span>środowisko <span class="_ _26"> </span>jest <span class="_ _26"> </span>nie <span class="_ _26"> </span>t<span class="_ _3"></span>yl<span class="_ _1"></span>e <span class="_ _26"> </span>stosowan<span class="_ _3"></span>ie <span class="_ _23"> </span>tworzyw </div><div class="t m0 x2 he y41f ff8 fs0 fc0 sc0 ls0 ws0">sztucznych <span class="_ _3"></span>w <span class="ffa">przemyśle, <span class="_ _3"></span>które jako <span class="_ _3"></span>materiały <span class="_ _3"></span>zdolne <span class="_ _3"></span>do ponownego <span class="_ _3"></span>użycia (t<span class="_ _3"></span>j. recyklingu, <span class="_ _3"></span>wielokrotnego <span class="_ _3"></span>użycia) <span class="_ _3"></span>są<span class="_ _1"></span> </span></div><div class="t m0 x2 he y346 ffa fs0 fc0 sc0 ls0 ws0">bezkonkurencyjne, lecz niewłaściwe gospodarowanie odpad<span class="ff8">ami z tworzyw. <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. wspiera transformację do modelu gospodarki, ukierunk<span class="_ _1"></span>owanej na:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y422 ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">zmniejszenie <span class="_ _3"></span>zużycia tworzyw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>w produktach <span class="_ _3"></span>opakowaniowych <span class="_ _3"></span>i dalsze <span class="_ _3"></span>zmniejszanie masy <span class="_ _3"></span>opakowań </span></span></div><div class="t m0 x6 h2 y3db ff1 fs0 fc0 sc0 ls0 ws0">(m.in. poprzez wykorzystanie ich formy spienionej), </div><div class="t m0 x2 h44 yb0d ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">projektowanie op<span class="_ _1"></span>akowań <span class="_ _b"></span>i <span class="_ _1"></span>nowych m<span class="_ _1"></span>ateriałów <span class="_ _b"></span>z myślą <span class="_ _b"></span>o <span class="_ _1"></span>efektywniejszym <span class="_ _b"></span>recyklingu <span class="_ _b"></span>(str<span class="_ _3"></span>uktury<span class="_ _b"></span> monomateriałowe, </span></span></div><div class="t m0 x6 h2 yb0e ffc fs0 fc0 sc0 ls0 ws0">odejście od struktur wielomateriałowych). <span class="ff1"> </span></div><div class="t m0 x2 h44 yb0f ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">zwiększenie <span class="_ _b"></span>udziału <span class="_ _1"></span>surowców <span class="_ _b"></span>pochodzących <span class="_ _b"></span>z <span class="_ _1"></span>recyklingu <span class="_ _b"></span>w <span class="_ _1"></span>produkcji <span class="_ _0"></span>opakowań (<span class="_ _1"></span>zmniejszanie <span class="_ _b"></span>udziału <span class="_ _1"></span>używanych </span></span></div><div class="t m0 x6 h2 yb10 ffc fs0 fc0 sc0 ls0 ws0">materiałów pierwotnych i zastąpienie ich recyklatami)<span class="ff1">, </span></div><div class="t m0 x2 h44 y34d ff18 fs0 fc3 sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">wspomaganie recyklingu tworzyw niekompatybilnych. </span></span></div><div class="t m0 x2 h2 y3df ffc fs0 fc0 sc0 ls0 ws0">Skuteczne <span class="_ _4"></span>wdrożenie <span class="_ _3"></span>podejścia, <span class="_ _4"></span>w <span class="_ _3"></span>którym <span class="_ _4"></span>obecne <span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _4"></span>rynku <span class="_ _3"></span>opakowania <span class="_ _4"></span>będą <span class="_ _3"></span>projektowane <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>sposób <span class="_ _4"></span>umożliwiający </div><div class="t m0 x2 h2 ya3b ffc fs0 fc0 sc0 ls0 ws0">ich <span class="_ _3"></span>proste, <span class="_ _3"></span>ponowne <span class="_ _4"></span>przetworzenie <span class="_ _3"></span>(m.in. <span class="_ _3"></span>unikanie <span class="_ _3"></span>opakowań <span class="_ _3"></span>wielomateriałowych) <span class="_ _3"></span>oraz <span class="_ _3"></span>model <span class="_ _3"></span>rynkowy, <span class="_ _3"></span>który <span class="_ _4"></span>będzie </div><div class="t m0 x2 h2 yb11 ffc fs0 fc0 sc0 ls0 ws0">wspierał <span class="_ _3"></span>posta<span class="_ _b"></span>w<span class="_ _3"></span>y konsumentów, tj. za<span class="_ _3"></span>chęcał ich do <span class="_ _3"></span>segregac<span class="_ _1"></span>ji, umożliwi zmni<span class="_ _3"></span>ejszenie do minimum wykorzystania su-</div><div class="t m0 x2 h2 yb12 ffc fs0 fc0 sc0 ls0 ws0">rowców <span class="_ _1"></span>pierwotnych <span class="_ _b"></span>i za<span class="_ _1"></span>stąpienie <span class="_ _b"></span>ich recyklatami. <span class="_ _b"></span>Będzie <span class="_ _b"></span>to oz<span class="_ _b"></span>nacz<span class="_ _3"></span>ało <span class="_ _b"></span>transformacje <span class="_ _b"></span>do <span class="_ _1"></span>gospodarki <span class="_ _1"></span>o <span class="_ _b"></span>obiegu <span class="_ _1"></span>zamknię-</div><div class="t m0 x2 h2 yb13 ff1 fs0 fc0 sc0 ls0 ws0">tym.  </div><div class="t m0 x2 h2 y5f3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yb14 we9 hfb"><div class="t m0 x6e hf2 yb15 ffa fs19 fc9 sc0 ls0 ws0">Gospodarka o obie<span class="_ _b"></span>gu zamkniętym<span class="ff8"> </span></div><div class="t m0 x6e h2 yb16 ffc fs0 fc0 sc0 ls0 ws0">Według <span class="_ _22"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _22"></span>idealnym <span class="_ _4"></span>rozwiązaniem, <span class="_ _4"></span>tj. <span class="_ _22"></span>ograniczającym <span class="_ _4"></span>negatywny <span class="_ _22"></span>wpływ <span class="_ _4"></span>odpadów <span class="_ _22"> </span>z <span class="_ _22"></span>tworzyw <span class="_ _4"></span>sztucznych </div><div class="t m0 x6e h2 yb17 ff1 fs0 fc0 sc0 ls30 ws0">na<span class="ls0"> <span class="ffc">środowisko, jest wprowadzenie zasad <span class="_ _3"></span>gospodarki o obiegu zamkniętym (Circular Economy). Stan<span class="_ _3"></span>ow<span class="_ _1"></span>i ona al<span class="_ _3"></span>ter-</span></span></div><div class="t m0 x6e h2 yb18 ff1 fs0 fc0 sc0 ls0 ws0">natywny <span class="_ _4"></span>model <span class="_ _4"></span>wobec <span class="_ _4"></span>tradycyjnej <span class="_ _4"></span>gospodarki <span class="_ _4"></span>lin<span class="_ _3"></span><span class="ffc">iowej, <span class="_ _4"></span>która <span class="_ _4"></span>funkcjonuje <span class="_ _4"></span>zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>ideą <span class="_ _4"></span>„wyprodukuj, <span class="_ _4"></span>użyj, <span class="_ _4"></span>wy-</span></div><div class="t m0 x6e h2 yb19 ffc fs0 fc0 sc0 ls0 ws0">rzuć”. <span class="_ _3"></span>Transformacja ku gos<span class="_ _3"></span>pod<span class="_ _b"></span>ar<span class="_ _3"></span>ce o <span class="_ _3"></span>obiegu zamkniętym <span class="_ _3"></span>jest jednym z <span class="_ _3"></span>celów środowiskowych <span class="_ _3"></span>Komisji Europej-</div><div class="t m0 x6e h2 yb1a ff1 fs0 fc0 sc0 ls0 ws0">skiej. </div><div class="t m0 x121 h37 yb1b ff8 fs6 fc3 sc0 ls0 ws0">Gospodarka liniowa </div><div class="t m0 x122 h2 yb1c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5f h2 yb1d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x123 h37 yb1e ffa fs6 fc8 sc0 ls0 ws0">Gospodarka o obiegu zamkniętym<span class="ff8"> </span></div><div class="t m0 xdd h2 yb1f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6e h2 yb20 ffc fs0 fc0 sc0 ls0 ws0">Wyjątkowe <span class="_ _4"></span>właściwości <span class="_ _4"></span>tw<span class="_ _3"></span>orzy<span class="_ _1"></span>w <span class="_ _4"></span>sztucznych <span class="_ _4"></span>spr<span class="_ _3"></span>awiają,<span class="_ _1"></span> <span class="_ _4"></span>że <span class="_ _22"></span>mogą <span class="_ _4"></span>one <span class="_ _22"></span>mieć <span class="_ _4"></span>znaczny <span class="_ _4"></span>wkład <span class="_ _4"></span>w <span class="_ _22"></span>osiągnięcie <span class="_ _4"></span>Europy </div><div class="t m0 x6e h2 yb21 ffc fs0 fc0 sc0 ls0 ws0">efektywnie <span class="_ _25"> </span>wykorzystujące<span class="_ _1"></span>j <span class="_ _25"> </span>zasob<span class="_ _1"></span>y <span class="_ _24"> </span>i <span class="_ _25"> </span>chroniącej <span class="_ _25"> </span>środowi<span class="_ _1"></span>sko <span class="_ _24"> </span>naturalne. <span class="_ _25"> </span>Lekkie, <span class="_ _24"> </span>wytrzymałe <span class="_ _25"> </span>i <span class="_ _24"> </span>możliwe <span class="_ _25"> </span>do<span class="_ _b"></span> </div><div class="t m0 x6e h2 yb22 ffc fs0 fc0 sc0 ls0 ws0">zastosowania <span class="_ _26"> </span>w <span class="_ _24"> </span>wielu <span class="_ _26"> </span>gałęziach <span class="_ _24"> </span>przemysłu <span class="_ _26"> </span>tworzywa <span class="_ _24"> </span>przyczyniają <span class="_ _26"> </span>się <span class="_ _24"> </span>do<span class="ff1"> </span>oszczędności <span class="_ _26"> </span>energii <span class="_ _24"> </span>i <span class="_ _26"> </span>zasobów </div><div class="t m0 x6e h2 yb23 ff1 fs0 fc0 sc0 ls0 ws0">naturalnych  w  strategicznych <span class="_ _5"> </span>sektorach<span class="_ _3"></span> <span class="_ _5"> </span>gospodarki,  takich  jak  m.<span class="_ _1"></span>in.  handel,  budownictwo, <span class="_ _33"> </span>ochrona  zdrowia,<span class="_ _1"></span> </div><div class="t m0 x6e h2 yb24 ff1 fs0 fc0 sc0 ls0 ws0">motoryzacja <span class="_ _12"> </span><span class="ffc">czy <span class="_ _12"> </span>produ<span class="_ _3"></span>kcja <span class="_ _f"> </span>energii <span class="_ _a"> </span>o<span class="_ _1"></span>dnawialnej. <span class="_ _12"> </span>Dodatkowo, <span class="_ _12"> </span>opakowania <span class="_ _12"> </span>z <span class="_ _12"> </span>tworz<span class="_ _3"></span>yw<span class="_ _1"></span> <span class="_ _12"> </span>przyczyniają <span class="_ _12"> </span>się<span class="_ _3"></span><span class="ff1"> </span></span></div><div class="t m0 x6e h2 yb25 ff1 fs0 fc0 sc0 ls2b ws0">do<span class="ls0"> z<span class="ffc">mniejszenia strat i m<span class="_ _1"></span>arnotrawienia żywności. <span class="ff1">Jednak, </span>aby urzeczywistnić te <span class="_ _1"></span>dążenia, należy <span class="_ _1"></span>zwiększyć poziom </span></span></div><div class="t m0 x6e h2 yb26 ff1 fs0 fc0 sc0 ls0 ws0">recyklingu i odzysku tworzyw <span class="ffc">–</span> <span class="ffc">odchodząc od składowania odpadów.</span> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">85<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 yb28 we9 hfd"><div class="t m0 x6e hf2 yb29 ff8 fs19 fc9 sc0 ls0 ws0">Ograniczenia rozw<span class="_ _b"></span>oju recyklingu </div><div class="t m0 x6e h73 yb2a ff8 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x6e h2 yb2b ff1 fs0 fc0 sc0 ls0 ws0">Istnieje <span class="_ _1e"> </span><span class="ffc">kilka  czynników <span class="_ _27"> </span>u<span class="_ _3"></span>t<span class="_ _1"></span>rudniających <span class="_ _27"> </span>dynamiczny <span class="_ _27"> </span>r<span class="_ _3"></span>ozwój </span></div><div class="t m0 x6e h2 yb2c ffc fs0 fc0 sc0 ls0 ws0">procesu <span class="_ _3"></span>recyklingu <span class="_ _3"></span>odpadów <span class="_ _3"></span>z <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych. <span class="_ _3"></span>Zaliczają<span class="_ _1"></span> </div><div class="t m0 x6e h2 yb2d ffc fs0 fc0 sc0 ls0 ws0">się do nich m.in.:<span class="ff1"> </span></div><div class="t m0 x6e hf yb2e ff18 fs0 fcb sc1 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffa fc0">Opakowania wielomateriałowe<span class="ff8"> </span></span></span></div><div class="t m0 x112 h2 yb2f ffc fs0 fc0 sc0 ls0 ws0">Poziom <span class="_ _5"> </span>rec<span class="_ _3"></span>yklingu <span class="_ _5"> </span>jest  bard<span class="_ _1"></span>zo <span class="_ _5"> </span>r<span class="_ _3"></span>óżny <span class="_ _5"> </span>w  p<span class="_ _1"></span>oszczególnych </div><div class="t m0 x112 h2 yb30 ffc fs0 fc0 sc0 ls0 ws0">krajach <span class="_ _4"></span>i <span class="_ _4"></span>wci<span class="_ _3"></span>ą<span class="_ _1"></span>ż <span class="_ _4"></span>odbiega <span class="_ _4"></span>od <span class="_ _22"></span>oczekiwanych <span class="_ _4"></span>wartości. <span class="_ _4"></span>Niski </div><div class="t m0 x112 h2 yb31 ff1 fs0 fc0 sc0 ls0 ws0">poziom recyklingu wynika <span class="_ _3"></span>z <span class="ffc">tego, że większość opakowań </span></div><div class="t m0 x112 h2 yb32 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _17"> </span>tworzyw <span class="_ _17"> </span>sztucznych <span class="_ _17"> </span>jest <span class="_ _17"> </span>wielomateriałowa <span class="_ _17"> </span>(różne </div><div class="t m0 x112 h2 y9c1 ffc fs0 fc0 sc0 ls0 ws0">rodzaje <span class="_ _3"></span>materiałów <span class="_ _3"></span>i <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>połączonych <span class="_ _3"></span>w </div><div class="t m0 x112 h2 yb33 ffc fs0 fc0 sc0 ls0 ws0">warstwy <span class="_ _26"> </span>w <span class="_ _24"> </span>celu <span class="_ _26"> </span>uzyskania <span class="_ _26"> </span>odpowiednich <span class="_ _26"> </span>parametrów </div><div class="t m0 x112 h2 yb34 ffc fs0 fc0 sc0 ls0 ws0">technicznych i jakościowych).<span class="ff1"> </span></div><div class="t m0 x112 h2 y53e ffc fs0 fc0 sc0 ls0 ws0">Opakowania <span class="_ _25"> </span>wielomateriałowe <span class="_ _25"> </span>wykonane <span class="_ _25"> </span>są <span class="_ _25"> </span>z <span class="_ _24"> </span>więcej </div><div class="t m0 x112 h2 y53f ffc fs0 fc0 sc0 ls30 ws0">niż<span class="ff1 ls0"> <span class="ffc">jednego  rodzaju <span class="_ _1e"> </span>materiału  w <span class="_ _1e"> </span>taki <span class="_ _27"> </span>sposób, <span class="_ _1e"> </span>iż <span class="_ _27"> </span>tr<span class="_ _3"></span>u<span class="_ _1"></span>dno </span></span></div><div class="t m0 x112 h2 yb35 ffc fs0 fc0 sc0 ls0 ws0">rozdzielić <span class="_ _23"> </span>jego <span class="_ _23"> </span>elementy <span class="_ _23"> </span>przy <span class="_ _23"> </span>użyciu <span class="_ _23"> </span>prostych <span class="_ _26"> </span>metod </div><div class="t m0 x112 h2 yb36 ffc fs0 fc0 sc0 ls0 ws0">mechanicznych. <span class="_ _5"> </span>Takie  opakowania <span class="_ _5"> </span>są  ba<span class="_ _1"></span>rdzo <span class="_ _5"> </span>popularne <span class="ff1"> </span></div><div class="t m0 x112 h2 yb37 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _22"> </span>przemyśle <span class="_ _22"> </span>spożywcz<span class="_ _3"></span>ym <span class="_ _4"></span>i<span class="ff1"> </span>n<span class="_ _3"></span>aj<span class="_ _1"></span>częściej <span class="_ _22"> </span>są <span class="_ _5"> </span>to <span class="_ _22"></span>kart<span class="ff1">ony <span class="_ _22"> </span>do </span></div><div class="t m0 x112 h2 yb38 ffc fs0 fc0 sc0 ls0 ws0">przechowywania <span class="_ _4"></span>soków <span class="_ _4"></span>i <span class="_ _4"></span>mleka, <span class="_ _4"></span>ale <span class="_ _4"></span>r<span class="_ _3"></span>ównież <span class="_ _3"></span>opakowani<span class="_ _3"></span>a<span class="_ _1"></span> </div><div class="t m0 x112 h2 yb39 ff1 fs0 fc0 sc0 ls38 ws0">po<span class="ls0"> <span class="ffc">chipsach, <span class="_ _3"></span>z<span class="_ _1"></span>upkach błyskawicznych <span class="_ _3"></span>oraz kosmetykach. </span></span></div><div class="t m0 x112 h2 yb3a ffc fs0 fc0 sc0 ls0 ws0">Popularność <span class="_ _1e"> </span>tych <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>wynika <span class="_ _1e"> </span>z <span class="_ _1e"> </span>ich <span class="_ _1e"> </span>właściwości, </div><div class="t m0 x112 h2 yb3b ffc fs0 fc0 sc0 ls0 ws0">ponieważ są<span class="ff1"> </span>hermetyczne, wytrzymałe i lekkie. <span class="ff1"> </span></div><div class="t m0 x112 h2 yb3c ffc fs0 fc0 sc0 ls0 ws0">W opakowaniach wielomateriałowych największym problemem dla<span class="ff1"> </span>recyklingu są:<span class="ff1"> </span></div><div class="t m0 x79 h44 yb3d ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ffc fc0">łączenie materiałów lub tworzyw sztucznych „niepasujących”<span class="_ _1"></span> do siebie w procesie recyklingu,<span class="ff1"> </span></span></span></div><div class="t m0 x79 h44 yb3e ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">wytwarzanie struktur wielowars<span class="_ _1"></span>twowych, </span></span></div><div class="t m0 x79 h44 yb3f ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">barwienie, klejenie, lakierowani<span class="_ _1"></span>e. </span></span></div><div class="t m0 x79 h44 yb40 ff18 fs0 fc3 sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">r<span class="ffc">ecykling tego typu odpadów jest technologicznie znacznie trudniejszy i w rez<span class="_ _1"></span>ultacie też droższy, niż </span></span></span></div><div class="t m0 x65 h2 yb41 ffc fs0 fc0 sc0 ls0 ws0">recykling szkła, papieru lub opakowań monomateriałowych z tworzyw sztucznych (np.<span class="_ _1"></span> butelki PET).<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x79 h44 y9cc ff18 fs0 fcb sc0 ls0 ws0">▪<span class="ff19"> <span class="_ _2a"> </span><span class="ff1 fc0">p<span class="ffc">onadto elementem opakowań spożywczych zazwyczaj są takż<span class="_ _1"></span>e różnego rodzaju kleje, barwniki, lakiery </span></span></span></div><div class="t m0 x65 h2 yb42 ff1 fs0 fc0 sc0 ls0 ws0">i inne elementy chemiczne. </div><div class="t m0 x6e hf yb43 ff18 fs0 fcb sc1 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffa fc0">Brak systemów i uregulowań prawnych dotyczących recykli<span class="_ _1"></span>ngu<span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x112 h2 yb44 ffc fs0 fc0 sc0 ls0 ws0">Dynamiczny <span class="_ _24"> </span>wzrost <span class="_ _25"> </span>produkcji <span class="_ _24"> </span>tworzyw <span class="_ _24"> </span>sztucznych <span class="_ _25"> </span>nie <span class="_ _24"> </span>został <span class="_ _24"> </span>skompensowany <span class="_ _24"> </span>r<span class="_ _3"></span>ozwo<span class="_ _1"></span>jem <span class="_ _24"> </span>technologii </div><div class="t m0 x112 h2 yb45 ffc fs0 fc0 sc0 ls0 ws0">gromadzenia odpadów i odzysku surowców. <span class="ff1"> </span></div><div class="t m0 x6e hf yb46 ff18 fs0 fcb sc1 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffa fc0">Wciąż niewystarczający poziom świadomości społeczeństwa <span class="ff8"> </span></span></span></div><div class="t m0 x112 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">Edukacja <span class="_ _4"></span>jest <span class="_ _22"></span>bardzo <span class="_ _22"></span>ważnym <span class="_ _4"></span>elementem <span class="_ _4"></span>ograniczenia <span class="_ _22"></span>wpływu <span class="_ _4"></span>na <span class="_ _22"></span>środowisko <span class="_ _4"></span>stosowania <span class="_ _4"></span>r<span class="_ _3"></span>óżnego <span class="_ _4"></span>rodzaju </div><div class="t m0 x112 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">tworzyw <span class="_ _4"></span>sztucznych. <span class="_ _3"></span>Istnieje <span class="_ _3"></span>zatem <span class="_ _3"></span>potrzeba <span class="_ _4"></span>uświadamiania <span class="_ _3"></span>powodów <span class="_ _3"></span>tak <span class="_ _4"></span>szerokiego <span class="_ _3"></span>stosowania <span class="_ _3"></span>tworzyw, <span class="ff1"> </span></div><div class="t m0 x112 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">o czym świadczy dynamiczny rozwój ich produkcji.<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yb47 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y124 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y211 wea hfe"><div class="t m0 x6e h37 yb48 ffa fs6 fc9 sc0 ls0 ws0">Polityka gospodarcza UE: działania regulacyjne na rzecz transformacji <span class="ff8"> </span></div><div class="t m0 x6e h2 yb49 ffc fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>poziomie <span class="_ _4"></span>europejskim <span class="_ _3"></span>podjęto <span class="_ _4"></span>działania <span class="_ _4"></span>zmierzające <span class="_ _3"></span>do <span class="_ _4"></span>ograniczenia <span class="_ _4"></span>generowania <span class="_ _4"></span>odpadów <span class="_ _3"></span>i <span class="_ _4"></span>maksymalizacji </div><div class="t m0 x6e h2 yb4a ffc fs0 fc0 sc0 ls0 ws0">odzysku <span class="_ _22"></span>materiałów <span class="_ _4"></span>z <span class="_ _4"></span>odpadów <span class="_ _22"></span>w <span class="_ _22"></span>europejskich <span class="_ _4"></span>gospodarkach. <span class="_ _4"></span>Strategia <span class="_ _22"></span>Gospodarki <span class="_ _4"></span>Obiegu <span class="_ _4"></span>Zamkni<span class="_ _3"></span>ętego<span class="_ _1"></span> <span class="_ _4"></span>(GOZ, <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 yb4b ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _29"> </span>Pol<span class="_ _3"></span>s<span class="_ _1"></span>ce <span class="_ _29"> </span>nazywana <span class="_ _17"> </span>też <span class="_ _29"> </span>gospodarką <span class="_ _17"> </span>cyrkularną), <span class="_ _29"> </span>która <span class="_ _17"> </span>zmierza <span class="_ _29"> </span>do <span class="_ _17"> </span>ograniczenia <span class="_ _29"> </span>generowania <span class="_ _29"> </span>odpadów <span class="ff1"> </span></div><div class="t m0 x6e h2 yb4c ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _3"></span>maksymalizowania <span class="_ _3"></span>odzysku <span class="_ _3"></span>materi<span class="_ _3"></span>ałów <span class="_ _3"></span>z<span class="ff1"> </span>odpadów <span class="_ _3"></span>w <span class="_ _3"></span>eu<span class="_ _3"></span>ropejskich <span class="_ _3"></span>gospodarkach. <span class="_ _3"></span>W <span class="_ _3"></span>komunikacie <span class="_ _3"></span>KE <span class="_ _4"></span>w <span class="_ _3"></span>sprawie </div><div class="t m0 x6e h2 yb4d ffc fs0 fc0 sc0 ls0 ws0">monitorowania <span class="_ _21"> </span>gospodarki <span class="_ _21"> </span>o <span class="_ _21"> </span>obiegu<span class="_ _3"></span> <span class="_ _21"> </span>zamkniętym <span class="_ _21"> </span>z<span class="ff1"> </span>16 <span class="_ _21"> </span>stycznia <span class="_ _21"> </span>20<span class="_ _3"></span>18<span class="_ _b"></span> <span class="_ _23"> </span>r. <span class="_ _21"> </span>wskazano, <span class="_ _21"> </span>że <span class="_ _21"> </span>gos<span class="_ _3"></span>podarka <span class="_ _21"> </span>o <span class="_ _21"> </span>obiegu<span class="ff1"> </span></div><div class="t m0 x6e h2 yb4e ffc fs0 fc0 sc0 ls0 ws0">zamkniętym <span class="_ _25"> </span>oznacza <span class="_ _25"> </span>gos<span class="_ _3"></span>pod<span class="_ _b"></span>ar<span class="_ _3"></span>kę, <span class="_ _25"> </span>„gdzie <span class="_ _25"> </span>wartość <span class="_ _25"> </span>produktów, <span class="_ _25"> </span>materiałów <span class="_ _25"> </span>i <span class="_ _25"> </span>zas<span class="_ _3"></span>obów<span class="_ _b"></span> <span class="_ _29"> </span>w <span class="_ _25"> </span>gospodarce <span class="_ _29"> </span>jest </div><div class="t m0 x6e h2 yb4f ffc fs0 fc0 sc0 ls0 ws0">utrzymywana tak długo, jak to możliwe, a wytwarzanie odpadów ograniczone do<span class="ff1"> </span>minimum”.<span class="ff1"> </span></div><div class="t m0 x6e h2 yb50 ffc fs0 fc0 sc0 ls0 ws0">W obszarze <span class="_ _b"></span>zainteresowania KG<span class="_ _b"></span>L<span class="_ _3"></span> <span class="_ _b"></span>znajduje się <span class="fff">Euro<span class="_ _1"></span>pejska St<span class="_ _1"></span>rategia <span class="_ _1"></span>na <span class="_ _1"></span>rzecz t<span class="_ _1"></span>worzyw <span class="_ _b"></span>sztucznych<span class="ffc">, która ma <span class="_ _b"></span>bardziej </span></span></div><div class="t m0 x6e h2 yb51 ffc fs0 fc0 sc0 ls0 ws0">szczegółowo <span class="_ _5"> </span>wpłynąć  na <span class="_ _5"> </span>sposób <span class="_ _5"> </span>projektow<span class="_ _3"></span>ania, <span class="_ _5"> </span>produkcji  i<span class="_ _b"></span>  zużycia <span class="_ _5"> </span>wyrobów  plast<span class="_ _1"></span>ikowych. <span class="_ _5"> </span>Strategia  ma <span class="_ _5"> </span>pięć </div><div class="t m0 x6e h2 y944 ffc fs0 fc0 sc0 ls0 ws0">celów: <span class="ff1"> </span></div></div><div class="c x43 yb52 web hff"><div class="t m0 x100 h2 yb53 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya7c ff13 fs1 fc0 sc0 ls0 ws0">Źródło: PlasticsE<span class="_ _b"></span>u<span class="_ _3"></span>rope<span class="fff"> 202<span class="_ _1"></span>2<span class="ff1 fs0"> </span></span></div></div></div><div class="pi"></div></div>
<div id="pf56" class="pf w0 h0"><div class="pc pc56 w0 h0"><img class="bi x8 ya6e w5 hec" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">86<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 yab0 wea h100"><div class="t m0 x6e h44 yb54 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">rozwinięcie <span class="_ _25"> </span>rynku <span class="_ _25"> </span>surowców <span class="_ _24"> </span>wtórnych, <span class="_ _25"> </span>czyli <span class="_ _25"> </span>dostarczenie <span class="_ _24"> </span>bodźców <span class="_ _25"> </span>do <span class="_ _25"> </span>zwiększenia <span class="_ _25"> </span>skali <span class="_ _25"> </span>recykling<span class="_ _b"></span>u <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x19 h2 yb55 ffc fs0 fc0 sc0 ls0 ws0">i wykorzystania recyklatów w produkcji;<span class="ff1"> </span></div><div class="t m0 x6e h44 yb56 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">ograniczenie zużycia wyrobów jednorazowych z tworzyw sztucznych, czyli m.in. jednorazowyc<span class="_ _b"></span>h<span class="_ _3"></span> torebek;<span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 yb57 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">ograniczenie zaśmiecenia mórz, które w 85 proc. składa się z odpadów z tworzyw sztuczny<span class="_ _1"></span>ch;<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 yb58 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wsparcie dla innowacji, bez których niemożliwe będzie zwiększ<span class="_ _1"></span>enie wykorzystania recyklatów w produkcji;<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 yb59 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">promocja analogicznych zmian w innych regionach świata.<span class="ff1"> </span></span></span></div><div class="t m0 x6e h2 yb5a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6e h2 yb5b ffc fs0 fc0 sc0 ls0 ws0">Najważniejszym <span class="_ _1e"> </span>instrumentem <span class="_ _1e"> </span>zwiększającym <span class="_ _21"> </span>środowiskową<span class="_ _1"></span> <span class="_ _1e"> </span>przyjazność <span class="_ _21"> </span>opakowań <span class="_ _1e"> </span>powinno <span class="_ _1e"> </span>być <span class="_ _1e"> </span>rozwijanie </div><div class="t m0 x6e h2 yb5c ff1 fs0 fc0 sc0 ls0 ws0">efektywnego rynku gospodarowania odpadami i ich ponownego wykorzystania. </div><div class="t m0 x6e ha yb5d ffa fs5 fc0 sc0 ls0 ws0">Dyrektywa w spraw<span class="_ _3"></span>ie ograniczenia wpływu wybranych p<span class="_ _3"></span>roduktów z tworzyw sztuc<span class="_ _3"></span>znych<span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x6e ha yb5e ff8 fs5 fc0 sc0 ls0 ws0"> <span class="ffa">na środowisko<span class="_ _3"></span></span> </div><div class="t m0 x6e h2 yb5f ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>marcu<span class="_ _3"></span> <span class="_ _3"></span>2019 <span class="_ _4"></span>r. <span class="_ _3"></span>Parlament <span class="_ _4"></span>Europejski <span class="_ _3"></span>zatwierdził <span class="_ _4"></span>dyrektywę <span class="_ _3"></span>dotyczącą <span class="_ _3"></span>wyrobów <span class="_ _4"></span>polimerowych <span class="_ _3"></span>jed<span class="_ _3"></span>norazo<span class="_ _1"></span>wego </div><div class="t m0 x6e h2 yb60 ffc fs0 fc0 sc0 ls0 ws0">użytku, która do 2021<span class="_ _3"></span><span class="ff1"> </span>r. powinn<span class="_ _1"></span>a zostać wdrożona we wszystkich państwach<span class="_ _3"></span> członkow<span class="_ _1"></span>skich. <span class="_ _3"></span>Dokument UE został </div><div class="t m0 x6e h2 yb61 ffc fs0 fc0 sc0 ls0 ws0">zaimplementowany <span class="_ _22"></span>do <span class="_ _22"></span>polskich <span class="_ _22"> </span>przepisów <span class="_ _22"> </span>Ustawą <span class="_ _22"> </span>z <span class="_ _22"> </span>dni<span class="_ _3"></span>a <span class="_ _4"></span>14 <span class="_ _22"></span>kwietnia <span class="_ _22"> </span>2023 <span class="_ _5"> </span>r. <span class="_ _4"></span>o <span class="_ _5"> </span>zmianie <span class="_ _4"></span>u<span class="_ _3"></span>stawy <span class="_ _4"></span>o <span class="_ _22"></span>obowiązkach </div><div class="t m0 x6e h2 yb62 ffc fs0 fc0 sc0 ls0 ws0">przedsiębiorców <span class="_ _22"> </span>w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>gospodarowania <span class="_ _22"> </span>ni<span class="_ _3"></span>ektó<span class="_ _1"></span>rymi <span class="_ _5"> </span>odpadami <span class="_ _22"></span>oraz <span class="_ _5"> </span>o <span class="_ _22"> </span>opłaci<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _5"> </span>produktowej <span class="_ _22"> </span>oraz <span class="_ _5"> </span>niektórych </div><div class="t m0 x6e h2 yb63 ff1 fs0 fc0 sc0 ls0 ws0">innych <span class="_ _4"></span>ust<span class="_ _3"></span>a<span class="_ _1"></span>w. <span class="_ _4"></span><span class="ffc">Pr<span class="_ _3"></span>z<span class="_ _1"></span>episy <span class="_ _4"></span>dotyczą <span class="_ _22"></span>dziesięciu <span class="_ _4"></span>produktów <span class="_ _22"></span>najczęściej <span class="_ _4"></span>znajdywanych <span class="_ _4"></span>na <span class="_ _22"></span>plażach <span class="_ _4"></span>kraj<span class="_ _3"></span>ów <span class="_ _4"></span>UE. <span class="_ _22"></span>Przyjęte<span class="_ _1"></span> </span></div><div class="t m0 x6e h2 yb64 ffc fs0 fc0 sc0 ls0 ws0">środki <span class="_ _5"> </span>obejmują <span class="_ _5"> </span>zakaz <span class="_ _5"> </span>stosowania <span class="_ _33"> </span>wybranych <span class="_ _5"> </span>produktów, <span class="_ _5"> </span>dla<span class="ff1"> </span>kt<span class="_ _3"></span>órych <span class="_ _5"> </span>dostępne <span class="_ _5"> </span>są <span class="_ _5"> </span>na <span class="_ _5"> </span>rynku <span class="_ _5"> </span>alternatywy, <span class="_ _5"> </span>m.in </div><div class="t m0 x6e h2 yb65 ffc fs0 fc0 sc0 ls0 ws0">sztućców, talerzy, słomek, kubków z <span class="_ _3"></span>EPS,<span class="_ _1"></span> czy <span class="_ _3"></span>pojemn<span class="_ _1"></span>ików na<span class="_ _3"></span><span class="ff1"> </span>żywność z EPS i wszystkich produktów wykonanych </div><div class="t m0 x6e h2 yb66 ffc fs0 fc0 sc0 ls0 ws0">z polimerów oksydegradowalny<span class="ff1 ls39">ch.<span class="ls0"> </span></span></div><div class="t m0 x6e h2 yb67 ffc fs0 fc0 sc0 ls0 ws0">Dyrektywa <span class="_ _4"></span>wyznacza <span class="_ _4"></span>również <span class="_ _4"></span>cele <span class="_ _3"></span>dotyczące<span class="_ _3"></span> <span class="_ _3"></span>selektywnej <span class="_ _4"></span>zbiórki <span class="_ _4"></span>plastikowych <span class="_ _3"></span>but<span class="_ _3"></span>e<span class="_ _1"></span>lek: <span class="_ _4"></span>77 <span class="_ _4"></span>proc. <span class="_ _3"></span>do <span class="_ _4"></span>2025 <span class="_ _4"></span>r. <span class="_ _4"></span>i <span class="_ _4"></span>90 </div><div class="t m0 x6e h2 yb68 ffc fs0 fc0 sc0 ls0 ws0">proc. <span class="_ _26"> </span>do <span class="_ _26"> </span>2029 <span class="_ _26"> </span>r. <span class="_ _24"> </span>oraz <span class="_ _26"> </span>wprowadza <span class="_ _26"> </span>wymagania <span class="_ _26"> </span>projektowe <span class="_ _26"> </span>dotyczące <span class="_ _26"> </span>ł<span class="_ _3"></span>ą<span class="_ _1"></span>czenia <span class="_ _26"> </span>nakrętek <span class="_ _26"> </span>z <span class="_ _26"> </span>butelkami <span class="_ _26"> </span>(jako </div><div class="t m0 x6e h2 yb69 ff1 fs0 fc0 sc0 ls0 ws0">skutecznego <span class="_ _3"></span>sposobu <span class="_ _4"></span>walki <span class="_ _3"></span>z <span class="ffc">zaśmiecaniem <span class="_ _4"></span>środowiska). <span class="_ _3"></span>Kolejny <span class="_ _3"></span>cel <span class="_ _4"></span>to <span class="_ _3"></span>zawartość <span class="_ _3"></span>2<span class="_ _3"></span>5 <span class="_ _3"></span>proc. <span class="_ _3"></span>tworzyw <span class="_ _4"></span>sztucznych<span class="_ _1"></span> </span></div><div class="t m0 x6e h2 yb6a ffc fs0 fc0 sc0 ls0 ws0">pochodzących z recyklingu w butelkach PET od<span class="ff1"> 2025 r. i 30 proc. we wszystkich butelkach poli<span class="_ _1"></span>merowych od 2030 </span></div><div class="t m0 x6e h2 yb6b ffc fs0 fc0 sc0 ls0 ws0">r. <span class="_ _3"></span>Dyrektywa <span class="_ _3"></span>powstała <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>nastę<span class="_ _1"></span>pstwie <span class="_ _3"></span>opublikowania <span class="_ _3"></span>przez <span class="_ _3"></span>Komisję <span class="_ _3"></span>Eur<span class="_ _3"></span>opejs<span class="_ _1"></span>ką <span class="_ _3"></span>na <span class="_ _3"></span>początku <span class="_ _3"></span>2<span class="_ _3"></span><span class="ff1">018 <span class="_ _3"></span></span>r.” <span class="_ _4"></span><span class="ff1">Europejskiej </span></div><div class="t m0 x6e h2 yb6c ffc fs0 fc0 sc0 ls0 ws0">strategii <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>rzecz <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych <span class="_ _3"></span>w <span class="_ _4"></span>gospodarce <span class="_ _4"></span>o <span class="_ _3"></span>obiegu <span class="_ _4"></span>zamkniętym”, <span class="_ _4"></span>która <span class="_ _3"></span>obejmuje <span class="_ _4"></span>plany <span class="_ _4"></span>ograniczenia </div><div class="t m0 x6e h2 yb6d ffc fs0 fc0 sc0 ls0 ws0">ilości <span class="_ _3"></span>odpadów, <span class="_ _3"></span>w<span class="_ _3"></span>alki <span class="_ _3"></span>z <span class="_ _3"></span>zaśmiecaniem <span class="_ _3"></span>mórz <span class="_ _3"></span>i <span class="_ _4"></span>uczynienia <span class="_ _3"></span>recyklingu <span class="_ _3"></span>tworzyw <span class="_ _4"></span>sztucznych <span class="_ _3"></span>bardziej <span class="_ _3"></span>opłacalnym <span class="_ _3"></span>dla </div><div class="t m0 x6e h2 yb6e ffc fs0 fc0 sc0 ls0 ws0">przedsiębiorstw działających w UE. Do 2030 r. wszystkie opakowania polimerowe funkcjonujące na rynku unijnym </div><div class="t m0 x6e h2 yb6f ffc fs0 fc0 sc0 ls0 ws0">będą musiały być przystosowane do recyklingu.<span class="ff1"> </span></div></div><div class="c x2e y147 w6c h101"><div class="t m0 x64 h4 yb70 ff8 fs1 fc0 sc0 ls0 ws0">Zakaz <span class="_ _12"> </span>wprowadzenia </div><div class="t m0 x64 h4 yb71 ffa fs1 fc0 sc0 ls0 ws0">na <span class="_ _29"> </span>rynek <span class="_ _25"> </span>niektórych </div><div class="t m0 x64 h4 yb72 ffa fs1 fc0 sc0 ls0 ws0">produktów <span class="_ _22"> </span>z  tworzyw </div><div class="t m0 x64 h4 y7e7 ff8 fs1 fc0 sc0 ls0 ws0">sztucznych od <span class="_ _1"></span>2021 r. </div></div><div class="c xac y147 wec h101"><div class="t m0 xf h4 yb70 ffa fs1 fc0 sc0 ls0 ws0">Redukcja w zu<span class="_ _1"></span>życiu </div><div class="t m0 x18 h4 yb71 ffa fs1 fc0 sc0 ls0 ws0">określonych <span class="ff8"> </span></div><div class="t m0 x2d h4 yb72 ffa fs1 fc0 sc0 ls0 ws0">produktów z t<span class="_ _1"></span>worzyw </div><div class="t m0 xea h4 y7e7 ff8 fs1 fc0 sc0 ls0 ws0">sztucznych </div></div><div class="c x124 y147 wed h101"><div class="t m0 x26 h4 yb70 ff8 fs1 fc0 sc0 ls0 ws0">Wprowadzenie<span class="_ _1"></span>  </div><div class="t m0 x2d h4 yb71 ff8 fs1 fc0 sc0 ls0 ws0">systemu rozszer<span class="_ _1"></span>zonej </div><div class="t m0 x46 h4 yb72 ffa fs1 fc0 sc0 ls0 ws0">odpowiedzialno<span class="_ _1"></span>ści </div><div class="t m0 xea h4 y7e7 ff8 fs1 fc0 sc0 ls0 ws0">producenta </div></div><div class="c x125 y147 wee h101"><div class="t m0 x53 h4 yb70 ff8 fs1 fc0 sc0 ls0 ws0">Nowe wymagania<span class="_ _b"></span>  </div><div class="t m0 x23 h4 yb71 ff8 fs1 fc0 sc0 ls0 ws0">w oznakowani<span class="_ _1"></span>u  </div><div class="t m0 x47 h4 yb72 ffa fs1 fc0 sc0 ls0 ws0">niektórych <span class="ff8"> </span></div><div class="t m0 x47 h4 y7e7 ffa fs1 fc0 sc0 ls0 ws0">produktów<span class="ff8"> </span></div></div><div class="c x126 y147 wef h101"><div class="t m0 xf5 h4 yb70 ff8 fs1 fc0 sc0 ls0 ws0">Nowe wymagania<span class="_ _b"></span>  </div><div class="t m0 x112 h4 yb71 ffa fs1 fc0 sc0 ls0 ws0">dotyczące <span class="ff8"> </span></div><div class="t m0 x26 h4 yb72 ff8 fs1 fc0 sc0 ls0 ws0">projektowani<span class="_ _1"></span>a  </div><div class="t m0 x47 h4 y7e7 ffa fs1 fc0 sc0 ls0 ws0">produktów<span class="ff8"> </span></div></div><div class="c x2e yb73 w6c h102"><div class="t m0 x2c h15 y9e3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xac yb73 wec h102"><div class="t m0 xd9 h15 yb74 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x124 yb73 wed h102"><div class="t m0 x11d h15 yb75 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x125 yb73 wee h102"><div class="t m0 x11d h15 ya1b ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 yb73 wef h102"><div class="t m0 x11d h15 y5 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y33e w6c h103"><div class="t m0 x64 h104 yb76 ff1 fs9 fc0 sc0 ls58 ws0">1.<span class="ff19 ls0"> <span class="_ _17"> </span><span class="ffc">Sztuć<span class="_ _3"></span>ce<span class="ff1"> </span></span></span></div><div class="t m0 x64 h104 yb77 ff1 fs9 fc0 sc0 ls59 ws0">2.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ff1">Styropia<span class="_ _3"></span>nowe  </span></span></div><div class="t m0 x23 h2b yb78 ff1 fs9 fc0 sc0 ls0 ws0">kubeczki </div><div class="t m0 x64 h104 yb79 ff1 fs9 fc0 sc0 ls5a ws0">3.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ff1">Styropianowe  </span></span></div><div class="t m0 x23 h2b yb7a ff1 fs9 fc0 sc0 ls0 ws0">pojemniki  </div><div class="t m0 x23 h2b yb7b ffc fs9 fc0 sc0 ls0 ws0">do żywności<span class="ff1"> </span></div><div class="t m0 x64 h104 yb7c ff1 fs9 fc0 sc0 ls5b ws0">4.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ff1">Ta<span class="_ _3"></span>lerze </span></span></div><div class="t m0 x64 h104 yb7d ff1 fs9 fc0 sc0 ls5c ws0">5.<span class="ff19 ls0"> <span class="_ _29"> </span><span class="ff1">Patyczki  </span></span></div><div class="t m0 x23 h2b yb7e ffc fs9 fc0 sc0 ls0 ws0">do balonów<span class="ff1"> </span></div><div class="t m0 x64 h104 yb7f ff1 fs9 fc0 sc0 ls5d ws0">6.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ff1">Patyczki  </span></span></div><div class="t m0 x23 h2b yb80 ff1 fs9 fc0 sc0 ls0 ws0">higieniczne </div><div class="t m0 x64 h104 yb81 ff1 fs9 fc0 sc0 ls5e ws0">7.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ffc">Słomki<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x64 h104 yb82 ff1 fs9 fc0 sc0 ls5f ws0">8.<span class="ff19 ls0"> <span class="_ _25"> </span><span class="ffc">Mieszadełka<span class="_ _3"></span> <span class="ff1"> </span></span></span></div><div class="t m0 x23 h2b y1ef ffc fs9 fc0 sc0 ls0 ws0">do napojów<span class="ff1"> </span></div></div><div class="c xac y33e wec h103"><div class="t m0 x19 h2b yb76 ff1 fs9 fc0 sc0 ls0 ws0">Plastikowe,  </div><div class="t m0 x6e h2b yb83 ff1 fs9 fc0 sc0 ls0 ws0">jednorazowe pojemnik<span class="_ _3"></span>i </div><div class="t m0 xf h2b yb84 ffc fs9 fc0 sc0 ls0 ws0">do żywności, z których<span class="_ _3"></span> </div><div class="t m0 x18 h2b yb85 ffc fs9 fc0 sc0 ls0 ws0">m. in. żywność <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x11 h2b yb86 ffc fs9 fc0 sc0 ls0 ws0">jest spożywana <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x15 h2b yb87 ffc fs9 fc0 sc0 ls0 ws0">bezpośrednio, <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x56 h2b yb88 ffc fs9 fc0 sc0 ls0 ws0">bez konieczności jej do<span class="_ _3"></span>-</div><div class="t m0 x16 h2b yb89 ff1 fs9 fc0 sc0 ls0 ws0">datkowego <span class="_ _3"></span> </div><div class="t m0 x18 h2b yb8a ff1 fs9 fc0 sc0 ls0 ws0">przygotowania<span class="_ _3"></span> </div><div class="t m0 x3a h2b yb8b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf5 h2b yb8c ff1 fs9 fc0 sc0 ls0 ws0">Plastikowe kubeczki<span class="_ _3"></span>, </div><div class="t m0 x6e h2b yb8d ffc fs9 fc0 sc0 ls0 ws0">włącznie z pokrywk<span class="_ _3"></span>ami i </div><div class="t m0 x46 h2b yb8e ffc fs9 fc0 sc0 ls0 ws0">innymi zamknięciami<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x3a h2b yb8f ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x124 y33e wed h103"><div class="t m0 x46 h2b yb76 ff1 fs9 fc0 sc0 ls0 ws0">Od 2021 r. producenci </div><div class="t m0 x18 h2b yb83 ffc fs9 fc0 sc0 ls0 ws0">produktów jak: <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x18 h2b yb84 ff1 fs9 fc0 sc0 ls0 ws0">opakowania na <span class="_ _3"></span> </div><div class="t m0 x5 h2b yb85 ffc fs9 fc0 sc0 ls0 ws0">żywność, pojemnik<span class="_ _3"></span>i <span class="ff1"> </span></div><div class="t m0 x25 h2b yb86 ff1 fs9 fc0 sc0 ls0 ws0">na napoje, kubki na <span class="_ _3"></span> </div><div class="t m0 x1a h2b yb87 ff1 fs9 fc0 sc0 ls0 ws0">napoje, chusteczki <span class="_ _3"></span> </div><div class="t m0 x6e h2b yb88 ffc fs9 fc0 sc0 ls0 ws0">nawilżane, owijki<span class="_ _3"></span> na ka-</div><div class="t m0 x56 h2b yb89 ff1 fs9 fc0 sc0 ls0 ws0">napki, lekkie torby na za<span class="_ _3"></span>-</div><div class="t m0 x79 h2b yb8a ffc fs9 fc0 sc0 ls0 ws0">kupy, będą <span class="ff1"> </span></div><div class="t m0 x18 h2b yb8b ffc fs9 fc0 sc0 ls0 ws0">ponosić koszty <span class="ff1"> </span></div><div class="t m0 x25 h2b yb8c ffc fs9 fc0 sc0 ls0 ws0">zbierania odpadów<span class="_ _3"></span>, <span class="ff1"> </span></div><div class="t m0 x18 h2b yb8d ff1 fs9 fc0 sc0 ls0 ws0">ich transportu,  </div><div class="t m0 x18 h2b yb8e ff1 fs9 fc0 sc0 ls0 ws0">przetworzenia, <span class="_ _3"></span> </div><div class="t m0 x64 h2b yb8f ffc fs9 fc0 sc0 ls0 ws0">uprzątnięcia <span class="ff1">i koszty <span class="_ _3"></span>upo-</span></div><div class="t m0 xea h2b yb90 ff1 fs9 fc0 sc0 ls0 ws0">wszechniania  </div><div class="t m0 x17 h2b y5e0 ff1 fs9 fc0 sc0 ls0 ws0">edukacji </div></div><div class="c x125 y33e wee h103"><div class="t m0 x23 h2b yb76 ff1 fs9 fc0 sc0 ls0 ws0">Od 2021 r. wyroby <span class="_ _3"></span> </div><div class="t m0 xec h2b yb83 ff1 fs9 fc0 sc0 ls0 ws0">z tworzyw sztucznych </div><div class="t m0 xf h2b yb84 ffc fs9 fc0 sc0 ls0 ws0">jednorazowego użytku<span class="_ _3"></span> </div><div class="t m0 x18 h2b yb85 ff1 fs9 fc0 sc0 ls0 ws0">(np. chusteczki <span class="_ _3"></span> </div><div class="t m0 x26 h2b yb86 ffc fs9 fc0 sc0 ls0 ws0">nawilżone) należy <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x5 h2b yb87 ffc fs9 fc0 sc0 ls0 ws0">opatrzyć czytelnym </div><div class="t m0 xea h2b yb88 ff1 fs9 fc0 sc0 ls0 ws0">oznaczeniem<span class="_ _3"></span> </div><div class="t m0 x46 h2b yb89 ff1 fs9 fc0 sc0 ls0 ws0"> nt. unieszkodliwi<span class="_ _3"></span>enia </div><div class="t m0 x16 h2b yb8a ffc fs9 fc0 sc0 ls0 ws0">produktów <span class="ff1"> </span></div><div class="t m0 x2d h2b yb8b ffc fs9 fc0 sc0 ls0 ws0">stanowiących odpad<span class="_ _3"></span>y lub </div><div class="t m0 xf h2b yb8c ff1 fs9 fc0 sc0 ls0 ws0">niewskazanych metod </div><div class="t m0 x56 h2b yb8d ff1 fs9 fc0 sc0 ls0 ws0">unieszkodliwienia, nega<span class="_ _3"></span>-</div><div class="t m0 x46 h2b yb8e ffc fs9 fc0 sc0 ls0 ws0">tywnych skutków za<span class="_ _3"></span>-</div><div class="t m0 xf h2b yb8f ffc fs9 fc0 sc0 ls0 ws0">śmiecania<span class="ff1"> </span>środow<span class="_ _3"></span>iska, </div><div class="t m0 xf h2b yb90 ffc fs9 fc0 sc0 ls0 ws0">dane o obecności two<span class="_ _3"></span>-</div><div class="t m0 x26 h2b y5e0 ff1 fs9 fc0 sc0 ls0 ws0">rzyw sztucznych <span class="_ _3"></span> </div><div class="t m0 x112 h2b y7df ff1 fs9 fc0 sc0 ls0 ws0">w produkcie </div></div><div class="c x126 y33e wef h103"><div class="t m0 x25 h2b yb76 ffc fs9 fc0 sc0 ls0 ws0">Od 2024 r. nakrętki <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x56 h2b yb83 ffc fs9 fc0 sc0 ls0 ws0">i plastikowe wieczk<span class="_ _3"></span>a bę-</div><div class="t m0 x19 h2b yb84 ffc fs9 fc0 sc0 ls0 ws0">dzie można <span class="ff1"> </span></div><div class="t m0 xf h2b yb85 ffc fs9 fc0 sc0 ls0 ws0">wprowadzi<span class="_ _3"></span>ć do obrotu </div><div class="t m0 x6e h2b yb86 ffc fs9 fc0 sc0 ls0 ws0">tylko jeśli będą na stałe </div><div class="t m0 x1a h2b yb87 ff1 fs9 fc0 sc0 ls0 ws0">przymocowane do <span class="_ _3"></span> </div><div class="t m0 x46 h2b yb88 ffc fs9 fc0 sc0 ls0 ws0">butelek i pojemników<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x2 yab0 wea h100"><div class="t m0 x6e h2 yb91 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6e h2 yb92 ffc fs0 fc0 sc0 ls0 ws0">Wpływ <span class="_ _4"></span>Dyrektywy <span class="_ _22"> </span>na <span class="_ _22"></span>działalność <span class="_ _4"></span>Spółki<span class="_ _3"></span> <span class="_ _4"></span>został <span class="_ _22"></span>opisany <span class="_ _4"></span>w <span class="_ _22"></span>sekcji <span class="_ _5"> </span>„Ryzyko <span class="_ _4"></span>związane <span class="_ _22"> </span>z <span class="_ _22"></span>możliwością <span class="_ _22"></span>wprowadzenia <span class="ff1"> </span></div><div class="t m0 x6e h2 yae2 ffc fs0 fc0 sc0 ls0 ws0">ograniczeń na wybrane kategorie produktów z tworzyw sztucznych”.<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf57" class="pf w0 h0"><div class="pc pc57 w0 h0"><img class="bi x8 yb93 w16 h105" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">87<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x28 hf y40 ff8 fs0 fc2 sc0 ls0 ws0">8.10.5.<span class="ffe"> <span class="_ _1f"> </span><span class="ffa">Podejście KGL S.A. do ograniczenia wpływu środowiskowego produktów Spółki</span></span> </div><div class="t m0 x2 h2 yff ffc fs0 fc0 sc0 ls0 ws0">Podejście zarządcze Spółk<span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _b"></span>na poziomie strategicznym,<span class="_ _1"></span> które z<span class="_ _b"></span>ostał<span class="_ _3"></span>o <span class="_ _1"></span>opisane w<span class="_ _1"></span> Strategii E<span class="_ _b"></span>S<span class="_ _3"></span>G „<span class="_ _b"></span>Tworzymy czyste jutro”, </div><div class="t m0 x2 h2 yb94 ffc fs0 fc0 sc0 ls0 ws0">zakłada:<span class="ff1"> </span></div><div class="t m0 x2 h44 y8d9 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">projektowanie i dobór surowców przyjaznych gospodarce o obiegu zamkniętym (GOZ)<span class="_ _1"></span>, <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y8da ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">optymalizację zużycia surowców, a także <span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yb95 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">wsparcie recyklingu.  </span></span></div><div class="t m0 x2 h2 yb96 ffc fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1">, </span>podlegając prawom podaży i popytu rynkowego, nie możne narzucać swoim Klientom rozwiązań. Jedn<span class="_ _3"></span>oc<span class="_ _1"></span>ześnie </div><div class="t m0 x2 h2 yb97 ffc fs0 fc0 sc0 ls0 ws0">jednak <span class="_ _27"> </span>od <span class="_ _1e"> </span>lat  postrze<span class="_ _3"></span>ga<span class="_ _1"></span> <span class="_ _27"> </span>swoją <span class="_ _1e"> </span>rolę  jako <span class="_ _1e"> </span>rolę  eksperta, <span class="_ _1e"> </span>który  d<span class="_ _3"></span>z<span class="_ _1"></span>ięki <span class="_ _27"> </span>wieloletniemu <span class="_ _1e"> </span>doświadczeniu  może <span class="_ _1e"> </span>wspierać </div><div class="t m0 x2 h2 ya91 ffc fs0 fc0 sc0 ls0 ws0">Klientów, <span class="_ _3"></span>pokazując <span class="_ _3"></span>spektr<span class="_ _3"></span>um<span class="_ _1"></span> <span class="_ _3"></span>możliwości, <span class="_ _3"></span>j<span class="_ _3"></span>akie <span class="_ _3"></span>dają <span class="_ _3"></span>tworzywa <span class="_ _3"></span>sz<span class="_ _3"></span>t<span class="_ _1"></span>uczne. <span class="_ _3"></span>Nie <span class="_ _4"></span>chce <span class="_ _3"></span>być <span class="_ _3"></span>wyłącznie <span class="_ _3"></span>wykonawcą <span class="_ _4"></span>zleceń,<span class="ff1"> </span></div><div class="t m0 x2 h2 yb98 ffc fs0 fc0 sc0 ls0 ws0">ale  doradcą,  który  oferuje  w<span class="_ _1"></span>sparcie  Klientów  &#34;od  p<span class="_ _1"></span>omysłu  do  realizacji&#34; <span class="_ _5"> </span>w<span class="_ _3"></span>  tra<span class="_ _b"></span>n<span class="_ _3"></span>sformacji <span class="_ _5"> </span>ku  gospodarce  o  obiegu </div><div class="t m0 x2 h2 yb99 ffc fs0 fc0 sc0 ls0 ws0">zamkniętym <span class="_ _3"></span>(GOZ). M<span class="_ _3"></span>a szan<span class="_ _3"></span>se<span class="_ _1"></span> <span class="_ _3"></span>budować <span class="_ _3"></span>wśród Klientów <span class="_ _3"></span>świadomość <span class="_ _3"></span>zmieniaj<span class="_ _3"></span>ącyc<span class="_ _1"></span>h <span class="_ _3"></span>się <span class="_ _3"></span>możliwości <span class="_ _3"></span>te<span class="_ _1"></span>chnologicznych <span class="ff1"> </span></div><div class="t m0 x2 h2 y4f ffc fs0 fc0 sc0 ls0 ws0">i materiałowych. Może być wsparciem w zakresie racjonalnego projektowania, tj.<span class="ff1">: </span></div><div class="t m0 x2 h44 yb9a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">unikania <span class="_ _b"></span>rozwiązań <span class="_ _1"></span>nieefektywnych <span class="_ _b"></span>(np. <span class="_ _b"></span>wytwarzania <span class="_ _1"></span>i <span class="_ _b"></span>wykorzystywania <span class="_ _b"></span>przez <span class="_ _b"></span>Klientów <span class="_ _1"></span>opakowań <span class="_ _b"></span>nadmiarowych),<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yb9b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">unikania opakowań trudnych do recyklingu (np. wielomateriało<span class="_ _1"></span>wych lub tzw. problematycznych),<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y899 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">promowanie <span class="_ _a"> </span>projektów <span class="_ _a"> </span>zachowujących <span class="_ _a"> </span>oczekiwa<span class="_ _1"></span>ne <span class="_ _a"> </span>właściwości <span class="_ _12"> </span>f<span class="_ _3"></span>izykochemiczne,<span class="_ _1"></span> <span class="_ _a"> </span>lżejszych <span class="_ _a"> </span>i <span class="_ _a"> </span>łatwych <span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 yb9c ffc fs0 fc0 sc0 ls0 ws0">w zagospodarowaniu (np. opakowania monomateriałowe, struktury z foli spienionej),<span class="ff1"> </span></div><div class="t m0 x2 h44 yb9d ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">promowanie <span class="_ _4"></span>wśr<span class="_ _3"></span>ód <span class="_ _4"></span>klientów <span class="_ _22"></span>projektowania <span class="_ _4"></span>opakowań <span class="_ _22"></span>zgodnego <span class="_ _4"></span>z <span class="_ _22"></span>9 <span class="_ _22"></span>Złotymi <span class="_ _4"></span>Zasad<span class="_ _3"></span>ami <span class="_ _4"></span>Projektowania <span class="_ _4"></span>Pol<span class="_ _3"></span>sk<span class="_ _1"></span>iego </span></span></div><div class="t m0 x6 h2 yb9e ff1 fs0 fc0 sc0 ls0 ws0">Paktu Plastikowego.  </div><div class="t m0 x2 h2 yb9f ffc fs0 fc0 sc0 ls0 ws0">Należy <span class="_ _4"></span>jednak <span class="_ _4"></span>mieć <span class="_ _4"></span>świadomość, <span class="_ _4"></span>że <span class="_ _4"></span>ostateczną <span class="_ _4"></span>decyzję <span class="_ _4"></span>dotyczącą <span class="_ _4"></span>wyboru <span class="_ _4"></span>projektu <span class="_ _4"></span>opakowania, <span class="_ _3"></span>włączając <span class="_ _4"></span>w <span class="_ _4"></span>to <span class="_ _4"></span>tak </div><div class="t m0 x2 h2 y92a ffc fs0 fc0 sc0 ls0 ws0">rozmiar, <span class="_ _4"></span>kształt, <span class="_ _4"></span>kolor <span class="_ _4"></span>czy <span class="_ _4"></span>skła<span class="_ _1"></span>d <span class="_ _4"></span>materiałowy, <span class="_ _4"></span>jest <span class="_ _4"></span>suwerenną <span class="_ _3"></span>decyzją <span class="_ _4"></span>Klienta. <span class="_ _4"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _3"></span>będzie <span class="_ _4"></span>zachęcać <span class="_ _4"></span>Klientów <span class="_ _4"></span>do </div><div class="t m0 x2 h2 yba0 ffc fs0 fc0 sc0 ls0 ws0">wyboru <span class="_ _1e"> </span>bardziej <span class="_ _1e"> </span>przyjaznych <span class="_ _1e"> </span>środowi<span class="_ _3"></span>sku  rozwiązań, <span class="_ _1e"> </span>a <span class="_ _21"> </span>także  być <span class="_ _21"> </span>w <span class="_ _1e"> </span>gotowości<span class="ff1"> <span class="_ _1e"> </span>od <span class="_ _21"> </span>strony  tec<span class="_ _3"></span>hnologicznej  d<span class="_ _3"></span>o  i<span class="_ _3"></span>c<span class="_ _1"></span>h </span></div><div class="t m0 x2 h2 yba1 ffc fs0 fc0 sc0 ls0 ws0">dostarczenia. <span class="_ _5"> </span>Jednocześnie<span class="ff1">, <span class="_ _5"> </span>Emitent <span class="_ _5"> </span></span>będzie <span class="_ _5"> </span>dążyć <span class="_ _5"> </span>do <span class="_ _5"> </span><span class="ff1">eliminowania <span class="_ _5"> </span></span>z <span class="_ _5"> </span>oferty <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>problematycznych, <span class="_ _22"> </span>poprzez </div><div class="t m0 x2 h2 y8e9 ffc fs0 fc0 sc0 ls0 ws0">uświadamianie <span class="_ _1e"> </span>Klien<span class="_ _3"></span>tom <span class="_ _27"> </span>problematyczności <span class="_ _21"> </span>wskazanych <span class="_ _1e"> </span>rozwiązań <span class="_ _21"> </span>i <span class="_ _1e"> </span>wskazy<span class="_ _3"></span>wanie <span class="_ _1e"> </span>rozwiązań <span class="_ _21"> </span>lepszych <span class="_ _1e"> </span>z <span class="_ _21"> </span>punktu </div><div class="t m0 x2 h2 yba2 ffc fs0 fc0 sc0 ls0 ws0">widzenia  zrównoważonego  rozwoju.  Spółka  zapewnia  i  zapewniać  będzie  też  alternatywne  produkty,  wytwarzane <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y264 ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o recyklaty. </div><div class="t m0 x2 h2 ya7d ffc fs0 fc0 sc0 ls0 ws0">Chcąc dążyć <span class="_ _1"></span>do optymalizacji z<span class="_ _b"></span>u<span class="_ _3"></span>życia s<span class="_ _1"></span>urowców, <span class="ff1">KGL </span>będzie <span class="_ _1"></span>promować p<span class="_ _1"></span>rojekty opakowań z <span class="_ _b"></span>wykorzystaniem struktur </div><div class="t m0 x2 h2 y8c9 ffc fs0 fc0 sc0 ls0 ws0">spienionych, czyli <span class="_ _b"></span>lżejsze. Ich <span class="_ _b"></span>wykorzystanie to <span class="_ _b"></span>zresztą nie <span class="_ _b"></span>tylko obniżenie <span class="_ _b"></span>zu<span class="_ _3"></span>życ<span class="_ _1"></span>ia surowców, <span class="_ _b"></span>ale poprzez <span class="_ _b"></span>zmniejszenie </div><div class="t m0 x2 h2 y538 ffc fs0 fc0 sc0 ls0 ws0">masy <span class="_ _25"> </span>opakowań, <span class="_ _25"> </span>przyczynianie <span class="_ _25"> </span>się <span class="_ _25"> </span>do<span class="_ _1"></span> <span class="_ _25"> </span>zmniejszania <span class="_ _25"> </span>śladu <span class="_ _25"> </span>węglowego <span class="_ _24"> </span>zw<span class="_ _3"></span>iązanego <span class="_ _25"> </span>z<span class="_ _1"></span> <span class="_ _25"> </span>trans<span class="_ _3"></span>portem <span class="_ _25"> </span>produktów </div><div class="t m0 x2 h2 yba3 ffc fs0 fc0 sc0 ls0 ws0">zapakowanych <span class="_ _24"> </span>w <span class="_ _26"> </span>lżejsze <span class="_ _24"> </span>opakowania. <span class="_ _26"> </span>To <span class="_ _24"> </span>również <span class="_ _26"> </span>dążenie <span class="_ _26"> </span>d<span class="_ _3"></span>o <span class="_ _26"> </span>efektywnego <span class="_ _26"> </span>materi<span class="_ _3"></span>a<span class="_ _1"></span>łowo <span class="_ _26"> </span>planowania <span class="_ _24"> </span>produkcji <span class="ff1"> </span></div><div class="t m0 x2 h2 yba4 ff1 fs0 fc0 sc0 ls0 ws0">i  skutecznego  nawracania  <span class="ffc">p<span class="_ _1"></span>otencjalnych  odpadów  z  p<span class="_ _1"></span>rodukcji  (tj. <span class="_ _5"> </span>wykorzystani<span class="_ _3"></span><span class="ff1">a  </span>produktów  ubocznyc<span class="_ _1"></span>h  w  dalsze<span class="_ _b"></span>j </span></div><div class="t m0 x2 h2 yba5 ffc fs0 fc0 sc0 ls0 ws0">produkcji, <span class="_ _21"> </span>a <span class="_ _1e"> </span>w <span class="_ _21"> </span>efekcie <span class="_ _21"> </span>zmniejszenie <span class="_ _21"> </span>masy <span class="_ _21"> </span>powstających <span class="_ _1e"> </span>odpadów <span class="_ _21"> </span>produkcyjnych). <span class="_ _21"> </span>Ambicją <span class="_ _1e"> </span>KGL <span class="_ _21"> </span>S.A. <span class="_ _21"> </span>jest <span class="_ _21"> </span>także </div><div class="t m0 x2 h2 y916 ffc fs0 fc0 sc0 ls0 ws0">zmniejszanie <span class="_ _26"> </span>udziału <span class="_ _26"> </span>wykorzystywanych <span class="_ _26"> </span>surowców <span class="_ _26"> </span>pierwotnych <span class="_ _26"> </span>i <span class="_ _26"> </span>zastępowan<span class="_ _3"></span>ie <span class="_ _23"> </span>ich <span class="_ _26"> </span>recyklatami. <span class="_ _26"> </span>Wiąże <span class="_ _26"> </span>się <span class="_ _26"> </span>to <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yba6 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _a"> </span>koniecznością <span class="_ _12"> </span>poszukiwania <span class="_ _a"> </span>stabilnych <span class="_ _a"> </span>ź<span class="_ _1"></span>ródeł <span class="_ _a"> </span>dostaw<span class="_ _1"></span> <span class="_ _a"> </span>wysokiej <span class="_ _12"> </span>jakości <span class="_ _a"> </span>recyklatów. <span class="_ _12"> </span>K<span class="_ _3"></span>olejnym <span class="_ _12"> </span>krokiem<span class="_ _3"></span><span class="ff1">, </span></div><div class="t m0 x2 h2 yba7 ffc fs0 fc0 sc0 ls0 ws0">umożliwiającym <span class="_ _b"></span>w dłuższym<span class="_ _1"></span> <span class="_ _b"></span>terminie odchodzenie <span class="_ _b"></span>od <span class="_ _b"></span>masowego <span class="_ _1"></span>wykorzystywania <span class="_ _b"></span>surowców <span class="_ _1"></span>pierwotnych<span class="_ _3"></span><span class="ff1">, <span class="_ _b"></span><span class="ffc">są <span class="_ _1"></span>surowce </span></span></div><div class="t m0 x2 h2 yba8 ffc fs0 fc0 sc0 ls0 ws0">odnawialne i biodegradowalne. Choć obecnie nie są one <span class="_ _3"></span>popularne ze w<span class="_ _3"></span>zg<span class="_ _1"></span>lędu na trudności z recyklin<span class="_ _3"></span>g<span class="_ _1"></span>iem, spółka <span class="_ _3"></span><span class="ff1">KGL </span></div><div class="t m0 x2 h2 yba9 ffc fs0 fc0 sc0 ls0 ws0">S.A. <span class="_ _5"> </span>jest <span class="_ _5"> </span>tech<span class="_ _3"></span>no<span class="_ _1"></span>logicznie <span class="_ _5"> </span>gotowa <span class="_ _5"> </span>do <span class="_ _33"> </span>produkcji <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>w <span class="_ _5"> </span>oparciu<span class="_ _3"></span> <span class="_ _22"> </span>o  nie <span class="_ _22"> </span>i <span class="_ _5"> </span>posiad<span class="_ _3"></span>a <span class="_ _22"> </span>j<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _5"> </span>w <span class="_ _5"> </span>swojej <span class="_ _33"> </span>ofercie. <span class="_ _5"> </span>Będzie <span class="_ _5"> </span>też </div><div class="t m0 x2 h2 y91a ffc fs0 fc0 sc0 ls0 ws0">wspierać <span class="_ _3"></span>prac <span class="_ _3"></span>branży <span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1"></span>d <span class="_ _3"></span>nimi, <span class="_ _3"></span>które <span class="_ _3"></span>będą <span class="_ _4"></span>ukierunkowane <span class="_ _3"></span>m.in. <span class="_ _3"></span>na <span class="_ _3"></span>umożliwienie <span class="_ _3"></span>efektywnego <span class="_ _3"></span>zagospodarow<span class="_ _3"></span><span class="ff1">ania <span class="_ _3"></span>lub </span></div><div class="t m0 x2 h2 ybaa ff1 fs0 fc0 sc0 ls0 ws0">samoczynnej biodegradacji. </div><div class="t m0 x2 h2 y364 ffc fs0 fc0 sc0 ls0 ws0">Obok <span class="_ _1"></span>działań z<span class="_ _1"></span>wiązanych bezpo<span class="_ _b"></span>śred<span class="_ _3"></span>nio <span class="_ _b"></span>z dz<span class="_ _1"></span>iałalnością ba<span class="_ _1"></span>dawczo<span class="ff1">-</span>rozwojową czy <span class="_ _1"></span>technologią, <span class="_ _b"></span>KGL S.A. <span class="_ _1"></span>będzie <span class="_ _b"></span>w sposób<span class="_ _1"></span> </div><div class="t m0 x2 h2 ybab ffc fs0 fc0 sc0 ls0 ws0">transparentny <span class="_ _25"> </span>angażować <span class="_ _29"> </span>się <span class="_ _25"> </span>w <span class="_ _25"> </span>działania <span class="_ _25"> </span>branży, <span class="_ _25"> </span>tak <span class="_ _25"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _25"> </span>rzecz <span class="_ _29"> </span>samoregulacji, <span class="_ _25"> </span>jak <span class="_ _25"> </span>i <span class="_ _25"> </span>promowania <span class="_ _25"> </span>zach<span class="_ _3"></span>owa<span class="_ _1"></span>ń </div><div class="t m0 x2 h2 y204 ff1 fs0 fc0 sc0 ls0 ws0">konsumenckich. Celem wszystkich tych <span class="_ _1"></span>dzi<span class="ffc">ałań jest uczynienie <span class="_ _1"></span>opakowań z tworzyw sztuczn<span class="_ _1"></span>ych pełnoprawną i ważną </span></div><div class="t m0 x2 h2 ybac ffc fs0 fc0 sc0 ls0 ws0">składową gospodarki o obiegu zamkniętym.<span class="ff1"> </span></div><div class="t m0 x2 he ybad ffa fs0 fc0 sc0 ls0 ws0">Już <span class="_ _24"> </span>teraz <span class="_ _24"> </span>KGL <span class="_ _24"> </span>S.A. <span class="_ _24"> </span>dysponuje <span class="_ _26"> </span>odp<span class="_ _3"></span>owiednimi <span class="_ _26"> </span>technologiami, <span class="_ _24"> </span>które <span class="_ _24"> </span>umożliwiają <span class="_ _26"> </span>p<span class="_ _3"></span>rodukcję <span class="_ _26"> </span>opak<span class="_ _3"></span>owań <span class="_ _26"> </span>z<span class="_ _3"></span>godni<span class="_ _1"></span>e <span class="ff8"> </span></div><div class="t m0 x2 he ybae ffa fs0 fc0 sc0 ls0 ws0">z <span class="_ _1e"> </span>koncepcją <span class="_ _1e"> </span>zrównoważonego <span class="_ _27"> </span>rozwoju<span class="_ _3"></span><span class="ffc">. <span class="_ _27"> </span>Pr<span class="_ _3"></span>odukuje  i <span class="_ _1e"> </span>będzie <span class="_ _1e"> </span>wprowadzać <span class="_ _21"> </span>do <span class="_ _27"> </span>oferty <span class="_ _1e"> </span>kolejne <span class="_ _1e"> </span>przyjazne <span class="_ _1e"> </span>środowisku </span></div><div class="t m0 x2 h2 ybaf ff1 fs0 fc0 sc0 ls0 ws0">opakowania. </div><div class="t m0 x2 h2 ybb0 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>tym <span class="_ _1e"> </span>zakresie, <span class="_ _1e"> </span><span class="ffc">Spółka <span class="_ _1e"> </span>podjęła <span class="_ _1e"> </span>liczne <span class="_ _27"> </span>d<span class="_ _3"></span>z<span class="_ _1"></span>iałania <span class="_ _1e"> </span>–<span class="ff1"> <span class="_ _1e"> </span></span>dokonała <span class="_ _1e"> </span>inwestycji <span class="_ _1e"> </span>w <span class="_ _1e"> </span>infrastrukturę <span class="_ _1e"> </span>produkcyjną <span class="_ _27"> </span>sprzyjającą </span></div><div class="t m0 x2 h2 ybb1 ffc fs0 fc0 sc0 ls0 ws0">modelowi <span class="_ _3"></span>Gospodarki <span class="_ _4"></span>o <span class="_ _3"></span>Obiegu <span class="_ _4"></span>Zamkniętym. <span class="_ _3"></span>Jako <span class="_ _4"></span>nieliczni <span class="_ _3"></span>w <span class="_ _3"></span>Polsce <span class="_ _4"></span>dokonaliśmy <span class="_ _3"></span>inwestycji <span class="_ _4"></span>w <span class="_ _3"></span>specjalną <span class="_ _3"></span>wi<span class="_ _3"></span>eżę<span class="_ _1"></span> <span class="_ _3"></span>(SS<span class="_ _3"></span>P),<span class="_ _b"></span> </div><div class="t m0 x2 h2 ybb2 ffc fs0 fc0 sc0 ls0 ws0">która <span class="_ _b"></span>umożliwia <span class="_ _1"></span>firmie <span class="_ _b"></span><span class="ff1">- <span class="_ _1"></span>w <span class="_ _b"></span>wyniku <span class="_ _b"></span>proces<span class="_ _3"></span>u <span class="_ _0"></span>dek<span class="_ _3"></span>ontami<span class="_ _1"></span>nacji<span class="_ _3"></span> <span class="_ _0"></span>- <span class="ffc">ocz<span class="_ _b"></span>yszcz<span class="_ _3"></span>anie <span class="_ _b"></span>płatka <span class="_ _b"></span>PET <span class="_ _1"></span>pochodzącego <span class="_ _b"></span>z <span class="_ _b"></span>recyklingu. <span class="_ _1"></span>Dzięki </span></span></div><div class="t m0 x2 h2 y529 ff1 fs0 fc0 sc0 ls0 ws0">temu <span class="_ _4"></span>procesowi, <span class="_ _3"></span><span class="ffc">surowiec <span class="_ _4"></span>jest <span class="_ _3"></span>d<span class="_ _3"></span>opuszczony <span class="_ _3"></span>do <span class="_ _4"></span>kontaktu <span class="_ _3"></span>z <span class="_ _4"></span>żywnością <span class="_ _4"></span>i <span class="_ _3"></span>tym <span class="_ _4"></span>samym <span class="_ _4"></span>produkowane <span class="_ _3"></span>opakowania <span class="_ _4"></span>mogą </span></div><div class="t m0 x2 h2 ybb3 ffc fs0 fc0 sc0 ls0 ws0">być w<span class="_ _3"></span>ytwarzane z<span class="ff1"> </span>surowców <span class="_ _3"></span>pochodzących <span class="_ _3"></span>z recyklingu <span class="_ _3"></span>nawet w <span class="_ _3"></span>100%.<span class="ff1"> <span class="_ _3"></span></span>Badania <span class="_ _3"></span>nad produkcją opakowań <span class="_ _3"></span>bez <span class="_ _3"></span>użycia </div><div class="t m0 x2 h2 ybb4 ffc fs0 fc0 sc0 ls0 ws0">pierwotnego <span class="_ _29"> </span>PET <span class="_ _17"> </span>były <span class="_ _17"> </span>przedm<span class="_ _1"></span>iotem <span class="_ _29"> </span>projektu <span class="_ _17"> </span>współfinansowanego <span class="_ _29"> </span>ze <span class="_ _17"> </span>środków <span class="_ _29"> </span>Unii <span class="_ _17"> </span>Europejskiej. <span class="_ _29"> </span>Możliwość </div><div class="t m0 x2 h2 ybb5 ffc fs0 fc0 sc0 ls0 ws0">przetwarzania <span class="_ _3"></span>surowców <span class="_ _4"></span>pochodzących <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu <span class="_ _4"></span>sprawia, <span class="_ _3"></span>że <span class="_ _4"></span>KGL <span class="_ _3"></span>nie <span class="_ _3"></span>tylko <span class="_ _4"></span>przetwarza <span class="_ _3"></span>surowce <span class="_ _4"></span>wtórne <span class="_ _3"></span>z <span class="_ _3"></span>wł<span class="_ _3"></span>as<span class="_ _1"></span>nej </div><div class="t m0 x2 h2 ybb6 ff1 fs0 fc0 sc0 ls0 ws0">p<span class="ffc">rodukcji <span class="_ _26"> </span>i <span class="_ _24"> </span>zakupione <span class="_ _23"> </span>z <span class="_ _24"> </span>rynku, <span class="_ _23"> </span>ale <span class="_ _24"> </span>również <span class="_ _26"> </span>ich <span class="_ _26"> </span>nie <span class="_ _26"> </span>wprowadza. <span class="_ _26"> </span>Umożliwia <span class="_ _24"> </span>to <span class="_ _23"> </span>r<span class="_ _3"></span>oz<span class="_ _1"></span>wiązanie <span class="_ _26"> </span>ważnego <span class="_ _26"> </span>problemu </span></div></div></div><div class="pi"></div></div>
<div id="pf58" class="pf w0 h0"><div class="pc pc58 w0 h0"><img class="bi x8 ybb7 w5 h106" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">88<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">środowiskowego <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>zagospodarowania <span class="_ _4"></span>odpadów <span class="_ _4"></span>z <span class="_ _22"></span>tworzyw <span class="_ _4"></span>sztucznych <span class="_ _4"></span>i <span class="_ _4"></span>wpisuje <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _4"></span>zał<span class="_ _3"></span>oże<span class="_ _1"></span>nia <span class="_ _4"></span>polityki <span class="_ _4"></span>UE <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>zakr<span class="_ _3"></span>es<span class="_ _1"></span>ie <span class="_ _22"></span>zmniejszenia <span class="_ _4"></span>ilości <span class="_ _4"></span>składowanych <span class="_ _22"></span>odpadów <span class="_ _22"></span>poprzez <span class="_ _4"></span>ich <span class="_ _4"></span>ponowne <span class="_ _22"></span>użycie. <span class="_ _22"></span>Dodatkowo, <span class="_ _4"></span>przy <span class="_ _4"></span>zastosow<span class="_ _3"></span>aniu<span class="_ _b"></span> </div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">wieży<span class="ff1">, <span class="_ _4"></span></span>możliwe <span class="_ _4"></span>jest <span class="_ _4"></span>w <span class="_ _4"></span>procesie <span class="_ _4"></span>polikondensacji <span class="_ _3"></span>w <span class="_ _4"></span>st<span class="_ _3"></span>an<span class="_ _1"></span>ie <span class="_ _4"></span>stałym <span class="_ _4"></span>(SSP)<span class="ff1">, <span class="_ _4"></span></span>podnoszenie <span class="_ _4"></span>lepkości <span class="_ _4"></span>surowca <span class="_ _4"></span>pochodzącego<span class="ff1"> </span></div><div class="t m0 x2 h2 y215 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"></span>re<span class="_ _b"></span>cyk<span class="_ _b"></span>li<span class="_ _1"></span>ng<span class="_ _b"></span>u, <span class="_ _b"></span>czy<span class="_ _b"></span>li<span class="_ _b"></span> po<span class="_ _1"></span>p<span class="_ _1"></span>ra<span class="_ _b"></span>wie<span class="_ _b"></span>nie<span class="_ _b"></span>/p<span class="_ _1"></span>rz<span class="_ _1"></span>y<span class="_ _1"></span>wr<span class="_ _b"></span>óce<span class="_ _b"></span>ni<span class="_ _1"></span>e<span class="_ _1"></span> j<span class="_ _b"></span>ego<span class="_ _b"></span> w<span class="_ _1"></span>ła<span class="_ _b"></span>ści<span class="_ _b"></span>wo<span class="_ _1"></span>śc<span class="_ _b"></span>i m<span class="_ _b"></span>ech<span class="_ _b"></span>ani<span class="_ _b"></span>cz<span class="_ _1"></span>ny<span class="_ _b"></span>ch <span class="_ _b"></span>i <span class="_ _1"></span>ty<span class="_ _b"></span>m <span class="_ _b"></span>sam<span class="_ _1"></span>ym<span class="_ _b"></span> r<span class="_ _1"></span>ez<span class="_ _b"></span>ygn<span class="_ _b"></span>ac<span class="_ _1"></span>ję<span class="_ _b"></span> z<span class="_ _1"></span> p<span class="_ _b"></span>ier<span class="_ _b"></span>wot<span class="_ _b"></span>ne<span class="_ _b"></span>go <span class="_ _b"></span>PET<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x2 h2 y216 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y217 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1e"> </span>opracowała <span class="_ _1e"> </span>technologię <span class="_ _27"> </span>wytwarzania <span class="_ _1e"> </span>poliestrowych <span class="_ _1e"> </span>i <span class="_ _1e"> </span>polipropylenowych <span class="_ _1e"> </span>struktur <span class="_ _27"> </span>spienionych <span class="_ _1e"> </span>o <span class="_ _1e"> </span>znacznie </div><div class="t m0 x2 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">zredukowanej <span class="_ _b"></span>gęst<span class="_ _3"></span>oś<span class="_ _1"></span>ci <span class="_ _b"></span>w p<span class="_ _1"></span>orównaniu <span class="_ _1"></span>do <span class="_ _b"></span>struktur <span class="_ _b"></span>litych<span class="_ _3"></span>.<span class="_ _b"></span> Spienia<span class="_ _1"></span>nie <span class="_ _b"></span>jes<span class="_ _3"></span>t<span class="_ _1"></span> <span class="_ _b"></span>realizowan<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _b"></span>na l<span class="_ _1"></span>inii <span class="_ _b"></span>do w<span class="_ _1"></span>ytłaczania <span class="_ _b"></span>wyposażonej </div><div class="t m0 x2 h2 y219 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">specjalne <span class="_ _22"></span>urządzenie, <span class="_ _4"></span>w <span class="_ _22"></span>którym <span class="_ _4"></span>następuj<span class="_ _3"></span>e <span class="_ _4"></span>efektywne <span class="_ _4"></span>zmieszanie <span class="_ _22"> </span>gazu <span class="_ _22"></span>(dwutlenku <span class="_ _4"></span>w<span class="_ _3"></span>ęg<span class="_ _1"></span>la <span class="_ _4"></span>lub <span class="_ _22"></span>azotu) <span class="_ _22"></span>ze <span class="_ _22"></span>stopionym </span></div><div class="t m0 x2 h2 y21a ffc fs0 fc0 sc0 ls0 ws0">tworzywem <span class="_ _3"></span>o <span class="_ _4"></span>stosunkowo <span class="_ _4"></span>dużej <span class="_ _3"></span>lepkości. <span class="_ _3"></span>Zmni<span class="_ _3"></span>e<span class="_ _1"></span>jszenie <span class="_ _3"></span>gę<span class="_ _3"></span>sto<span class="_ _1"></span>ści <span class="_ _4"></span>folii <span class="_ _3"></span>poprzez <span class="_ _4"></span>spienienie <span class="_ _3"></span>oznacza <span class="_ _3"></span>zmni<span class="_ _3"></span>ejszenie <span class="_ _3"></span>masy </div><div class="t m0 x2 h2 y21b ffc fs0 fc0 sc0 ls0 ws0">jednostkowej opakowania, a więc zmniejszenie ilości używanego t<span class="ff1">worzywa sztucznego. </span></div><div class="t m0 x2 h2 y133 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 ybb8 wf0 h107"><div class="t m0 x64 h2f ybb9 fff fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 hf ybba ff26 fs0 fc3 sc2 ls0 ws0">1.5.5.1<span class="ffe sc0"> <span class="_ _2e"> </span></span><span class="ff27">Wzrost udziału surowców pochodzących z recyklingu w produkcji opakowań KG<span class="_ _3"></span>L</span> </div><div class="t m0 x16 h2 ybbb fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 hf ybbc ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ff8 fc0">Opakowania i folie wytwarzane z rec<span class="_ _1"></span>yklatu </span></span></div><div class="t m0 xc h2 ybbd fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybbe ffc fs0 fc0 sc0 ls0 ws0">KGL dąży <span class="_ _b"></span>do tego <span class="_ _b"></span>by tworzywa sztuczne <span class="_ _b"></span>mogły być <span class="_ _1"></span>wielokrotnie p<span class="_ _1"></span>rzetwarzane, a <span class="_ _b"></span>tym samym </div><div class="t m0 xe7 h2 ybbf ffc fs0 fc0 sc0 ls0 ws0">wspiera ideę obiegu zamkniętego w pr<span class="_ _1"></span>zetwórstwie tworzyw sztucznych. Dlatego też<span class="ff1">, </span>Spółka </div><div class="t m0 xe7 h2 ybc0 ffc fs0 fc0 sc0 ls0 ws0">od <span class="_ _3"></span>wielu<span class="_ _1"></span> <span class="_ _3"></span>lat wykorzystuje surowce <span class="_ _3"></span>pochodzące z recyklingu <span class="_ _3"></span>(szczególnie PET). W <span class="_ _3"></span>przypadku </div><div class="t m0 xe7 h2 ybc1 ffc fs0 fc0 sc0 ls0 ws0">PET, średni udział surowców z recyklingu wykorzystywanych w<span class="_ _b"></span> <span class="_ _3"></span>produkcji wynosi ok. 50%.<span class="ff1"> </span></div><div class="t m0 xe7 h2 ybc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybc3 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _1e"> </span>j<span class="_ _3"></span>a<span class="_ _1"></span>ko <span class="_ _1e"> </span>jeden <span class="_ _1e"> </span>z <span class="_ _21"> </span>niewielu <span class="_ _1e"> </span>podmiotów <span class="_ _1e"> </span>w <span class="_ _21"> </span>Polsce, <span class="_ _1e"> </span>stosuje <span class="_ _1e"> </span>instalacje <span class="_ _1e"> </span>umożliwiające <span class="_ _1e"> </span>produkcję <span class="_ _21"> </span>opakowań <span class="ff1"> </span></div><div class="t m0 xe7 h2 ybc4 ffc fs0 fc0 sc0 ls0 ws0">w oparciu o <span class="_ _b"></span>surowiec pochodzący z re<span class="_ _1"></span>cyklingu (rPET). <span class="_ _1"></span>Płatek butelkowy, <span class="_ _b"></span>kt<span class="_ _3"></span>óry <span class="_ _1"></span>jest podsta<span class="_ _1"></span>wowym materiałem </div><div class="t m0 xe7 h2 ybc5 ff1 fs0 fc0 sc0 ls0 ws0">stosowanym <span class="_ _4"></span>do <span class="_ _3"></span>produ<span class="_ _3"></span>kcji <span class="_ _3"></span>folii <span class="_ _4"></span>(rPET) <span class="_ _3"></span>zakupywany <span class="_ _4"></span>jest<span class="_ _3"></span> <span class="_ _3"></span><span class="ls29">od</span> <span class="ffc">zewnętrznych <span class="_ _4"></span>firm <span class="_ _4"></span>(dostawców) <span class="_ _3"></span>specj<span class="_ _3"></span>alizujących<span class="_ _b"></span> </span></div><div class="t m0 xe7 h2 ybc6 ffc fs0 fc0 sc0 ls0 ws0">się w gromadzeniu, <span class="_ _1"></span>segregacji, <span class="_ _b"></span>myciu<span class="_ _3"></span> <span class="_ _1"></span>oraz<span class="ff1"> </span>mieleniu butelek PE<span class="_ _b"></span>T. KGL wykorzystuje też <span class="_ _b"></span>r<span class="_ _3"></span>ecykla<span class="_ _1"></span>ty pochodzące </div><div class="t m0 xe7 h2 ybc7 ffc fs0 fc0 sc0 ls0 ws0">z w<span class="_ _1"></span>łasnej prod<span class="_ _1"></span>ukcji, dz<span class="_ _b"></span>i<span class="_ _3"></span>ęki <span class="_ _b"></span>czemu ogranicza<span class="_ _1"></span>ny je<span class="_ _1"></span>st <span class="_ _1"></span>negatywny <span class="_ _1"></span>wpływ <span class="_ _1"></span>działalności <span class="_ _b"></span>produkcyjnej na <span class="_ _b"></span>śro<span class="_ _3"></span><span class="ff1">dowisko </span></div><div class="t m0 xe7 h2 y11f ff1 fs0 fc0 sc0 ls0 ws0">naturalne.  </div><div class="t m0 xe7 h2 y4a0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybc8 ffc fs0 fc0 sc0 ls0 ws0">Zamiarem <span class="_ _2b"> </span>Spółki <span class="_ _2b"> </span>jest <span class="_ _2b"> </span>systematyczne <span class="_ _1d"> </span>zwi<span class="_ _3"></span>ększanie <span class="_ _1d"> </span>udziału <span class="_ _2b"> </span>tworzyw <span class="_ _2b"> </span>sztucznych <span class="_ _1d"> </span>z <span class="_ _2b"> </span>recykl<span class="_ _3"></span>i<span class="_ _1"></span>ngu </div><div class="t m0 xe7 h2 y67 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">produkowanych <span class="_ _3"></span>opakowani<span class="_ _3"></span>a<span class="_ _1"></span>ch <span class="_ _3"></span>oraz <span class="_ _4"></span>edukacja <span class="_ _3"></span>odbiorców <span class="_ _4"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>wykorzystania <span class="_ _4"></span>tego <span class="_ _3"></span>rodzaju <span class="_ _4"></span>tworzyw <span class="ff1"> </span></span></div><div class="t m0 xe7 h2 ybc9 ff1 fs0 fc0 sc0 ls0 ws0">w  produktach. <span class="_ _5"> </span>Przeprowadzone  w  ostatnich <span class="_ _5"> </span>latach  inwestycje <span class="_ _5"> </span>w  infrastr<span class="_ _3"></span><span class="ffc">ukturę <span class="_ _33"> </span>produkcyjną <span class="_ _5"> </span>kład<span class="_ _3"></span>ły <span class="_ _5"> </span>silny </span></div><div class="t m0 xe7 h2 ybca ffc fs0 fc0 sc0 ls0 ws0">nacisk na umożliwienie zwiększenia skali wykorzystania surow<span class="_ _1"></span>ców z<span class="_ _3"></span><span class="ff1"> odzysku. </span></div><div class="t m0 x64 h2 ybcb fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 ybcc fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 hf ybcd ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ff1d fc0">Wieża do dekontaminacji<span class="ff1c"> </span></span></span></div><div class="t m0 xe7 h2 ybce fff fs0 fc0 sc0 ls0 ws0"> <span class="ff13">(zwiększenie efektywności wykorzystania surowców z recy<span class="_ _1"></span>klingu)<span class="_ _3"></span><span class="fff"> </span></span></div><div class="t m0 xc h2 ybcf fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybd0 ffc fs0 fc0 sc0 ls0 ws0">Ze <span class="_ _1e"> </span>względu <span class="_ _1e"> </span>na <span class="_ _21"> </span>obowiązujące  regul<span class="_ _3"></span>ac<span class="_ _1"></span>je, <span class="_ _1e"> </span>surowce <span class="_ _1e"> </span>wtórne <span class="_ _1e"> </span>nie <span class="_ _1e"> </span>spełniają </div><div class="t m0 xe7 h2 ybd1 ffc fs0 fc0 sc0 ls0 ws0">wymogów <span class="_ _24"> </span>umożliwiających <span class="_ _25"> </span>im <span class="_ _24"> </span>styczność <span class="_ _24"> </span>z <span class="_ _25"> </span>żywnością. <span class="_ _24"> </span>Dlatego <span class="_ _25"> </span>też </div><div class="t m0 xe7 h2 ybd2 ffc fs0 fc0 sc0 ls0 ws0">wykorzystanie <span class="_ _4"></span>surowców <span class="_ _4"></span>wtórnych <span class="_ _4"></span>w <span class="_ _22"></span>produkcji <span class="_ _4"></span>opakowań <span class="_ _4"></span>dla <span class="_ _4"></span>żywności </div><div class="t m0 xe7 h2 ybd3 ffc fs0 fc0 sc0 ls0 ws0">polega <span class="_ _29"> </span>na <span class="_ _17"> </span>wdrożeniu <span class="_ _17"> </span>odpowiednich <span class="_ _17"> </span>folii <span class="_ _29"> </span>w<span class="_ _3"></span>arstwowych, <span class="_ _29"> </span>w <span class="_ _29"> </span>których<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xe7 h2 ybd4 ffc fs0 fc0 sc0 ls0 ws0">surowiec <span class="_ _1f"> </span>z <span class="_ _1f"> </span>recyklingu <span class="_ _1f"> </span>stanowi <span class="_ _49"> </span>środkową <span class="_ _1f"> </span>warstwę <span class="_ _1f"> </span>w <span class="_ _1f"> </span>materiale </div><div class="t m0 xe7 h2 ybd5 ffc fs0 fc0 sc0 ls0 ws0">trójwarstwowym, <span class="_ _33"> </span>w  którym <span class="_ _5"> </span>zewnętr<span class="_ _3"></span>ze <span class="_ _5"> </span>warstwy  to <span class="_ _5"> </span>materiał  oryginalny </div><div class="t m0 xe7 h2 ybd6 ff1 fs0 fc0 sc0 ls0 ws0">(tzw. virgin).  </div><div class="t m0 xe7 h2 ybd7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybd8 ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _21"> </span>posiada <span class="_ _21"> </span>specjalistyczną <span class="_ _1e"> </span>w<span class="_ _3"></span>ieżę <span class="_ _1e"> </span>do <span class="_ _21"> </span>dek<span class="_ _3"></span>ontami<span class="_ _1"></span>nacji <span class="_ _21"> </span>(SSP) <span class="_ _21"> </span>surowca </div><div class="t m0 xe7 h2 ybd9 ffc fs0 fc0 sc0 ls0 ws0">pochodzącego <span class="_ _25"> </span>z <span class="_ _25"> </span>r<span class="_ _3"></span>ecyklingu <span class="_ _25"> </span>(rPET). <span class="_ _25"> </span>Dekontaminacja <span class="_ _29"> </span>ma <span class="_ _25"> </span>za <span class="_ _25"> </span>zadanie </div><div class="t m0 xe7 h2 ybda ffc fs0 fc0 sc0 ls0 ws0">usunięcie <span class="_ _23"> </span>(dez<span class="_ _3"></span>aktywac<span class="_ _1"></span>ję) <span class="_ _26"> </span>lotnych <span class="_ _23"> </span>su<span class="_ _3"></span>bstancji <span class="_ _23"> </span>z <span class="_ _26"> </span>tworzywa <span class="_ _23"> </span>sztucznego </div><div class="t m0 xe7 h2 y950 ffc fs0 fc0 sc0 ls0 ws0">pochodzącego <span class="_ _17"> </span>z <span class="_ _11"> </span>recyklingu. <span class="_ _17"> </span>Oczyszczony <span class="_ _11"> </span>surowiec <span class="_ _11"> </span>spełnia <span class="_ _17"> </span>normy<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xe7 h2 y951 ffc fs0 fc0 sc0 ls0 ws0">jakościowe <span class="_ _4"></span>i<span class="_ _3"></span><span class="ff1"> </span>może <span class="_ _4"></span>mieć <span class="_ _4"></span>kontakt <span class="_ _22"></span>z <span class="_ _4"></span>żywnością, <span class="_ _22"></span>dzięki <span class="_ _22"></span>czemu <span class="_ _4"></span>opakowania </div><div class="t m0 xe7 h2 y952 ffc fs0 fc0 sc0 ls0 ws0">mogą <span class="_ _4"></span>być <span class="_ _3"></span>produkowan<span class="_ _3"></span>e <span class="_ _3"></span>w <span class="_ _4"></span>100% <span class="_ _4"></span>z<span class="_ _3"></span><span class="ff1"> </span>tworzyw <span class="_ _3"></span>pochodzących <span class="_ _4"></span>z <span class="_ _4"></span>recyklingu. </div><div class="t m0 xe7 h2 y953 ffc fs0 fc0 sc0 ls0 ws0">Dzięki temu Spółka spełnia zasady gospodarki o obiegu zamkniętym<span class="_ _1"></span>.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xc h2 y954 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 y813 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 ybdb wf1 h108"><div class="t m0 xe4 h78 ybdc ffb fs1 fc0 sc0 ls60 ws0">Recycled (rP<span class="_ _3"></span>ET)<span class="ff17 fs0 ls0"> </span></div><div class="t m0 x54 h78 ybdd ffb fs1 fc0 sc0 ls3d ws0">100%<span class="ff17 fs0 ls0"> </span></div><div class="t m0 xdc h78 ybde ffb fs1 fc0 sc0 ls60 ws0">Recycled (rP<span class="_ _3"></span>ET)<span class="ff17 fs0 ls0"> </span></div></div><div class="c x127 ybdf wf2 h109"><div class="t m0 x18 h78 ybe0 ffb fs1 fc0 sc0 ls0 ws0">PET<span class="ff17 fs0"> </span></div></div><div class="c x127 ybe1 wf2 h10a"><div class="t m0 x18 h78 ybe2 ffb fs1 fc0 sc0 ls0 ws0">PET<span class="ff17 fs0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf59" class="pf w0 h0"><div class="pc pc59 w0 h0"><img class="bi x8 ybe3 w5 h10b" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls29 ws0">89<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x8 ybe4 wf0 h10c"><div class="t m0 xe7 h2 y81c ff1 fs0 fc0 sc0 ls3c ws0">W <span class="ffc ls0">wyniku <span class="_ _3"></span>zainstalowania przedstawionego <span class="_ _3"></span>wyżej urządzenia <span class="_ _3"></span>(<span class="_ _1"></span>wieża S<span class="_ _3"></span>SP), </span></div><div class="t m0 xe7 h2 ybe5 ffc fs0 fc0 sc0 ls0 ws0">udział <span class="_ _12"> </span>rec<span class="_ _3"></span>yklatów<span class="_ _1"></span> <span class="_ _a"> </span>w <span class="_ _12"> </span>produkcji <span class="_ _12"> </span>opakowań <span class="_ _a"> </span>może <span class="_ _12"> </span>być <span class="_ _a"> </span>wyższy <span class="_ _12"> </span>niż </div><div class="t m0 xe7 h2 ybe6 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">standardowych/porównywalnych <span class="_ _19"> </span>procesach <span class="_ _19"> </span>stosowanych <span class="_ _19"> </span>przez </span></div><div class="t m0 xe7 h2 y9de ffc fs0 fc0 sc0 ls0 ws0">bezpośrednich <span class="_ _22"></span>konkurentów, <span class="_ _22"></span>a<span class="ff1"> w </span>niektórych <span class="_ _22"> </span>aplikacjach <span class="_ _22"></span>stanowić <span class="_ _22"></span>może </div><div class="t m0 xe7 h2 ybe7 ff1 fs0 fc0 sc0 ls30 ws0">na<span class="ls0">wet 100% surowca stosowanego do ich wytworzenia.  </span></div><div class="t m0 xe7 h2 ybe8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybe9 ffc fs0 fc0 sc0 ls0 ws0">Istotnym <span class="_ _17"> </span>j<span class="_ _3"></span>est <span class="_ _17"> </span>również <span class="_ _11"> </span>to, <span class="_ _11"> </span>że <span class="_ _11"> </span>stosowane <span class="_ _11"> </span>technologie <span class="_ _11"> </span>wpisują <span class="_ _11"> </span>się <span class="ff1"> </span></div><div class="t m0 xe7 h2 ybea ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>zalecenia <span class="_ _5"> </span>europejskich <span class="_ _5"> </span>regulatorów <span class="_ _5"> </span>rynku <span class="_ _5"> </span>w <span class="_ _5"> </span>temacie <span class="_ _5"> </span>potrzeby <span class="_ _5"> </span>coraz </div><div class="t m0 xe7 h2 ybeb ffc fs0 fc0 sc0 ls0 ws0">większego <span class="_ _2c"> </span>używania <span class="_ _2c"> </span>materiałów <span class="_ _1a"> </span>pochodzących <span class="_ _2c"> </span>z <span class="_ _1a"> </span>recykl<span class="_ _3"></span>ingu<span class="_ _1"></span> <span class="ff1"> </span></div><div class="t m0 xe7 h2 y804 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _24"> </span>przemyśle <span class="_ _24"> </span>opakowaniowym. <span class="_ _24"> </span>W<span class="ff1"> <span class="_ _3"></span></span>ramach <span class="_ _24"> </span>projektu <span class="_ _26"> </span>„Pr<span class="_ _3"></span>ace<span class="_ _1"></span> <span class="_ _24"> </span>badawcze <span class="ff1"> </span></div><div class="t m0 xe7 h2 ybec ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>zakresie <span class="_ _22"> </span>opracowani<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _5"> </span>bezodpadowej <span class="_ _22"> </span>technologii <span class="_ _5"> </span>produkcji <span class="_ _22"> </span>spieni<span class="_ _3"></span>onej </div><div class="t m0 xe7 h2 ybed ff1 fs0 fc0 sc0 ls0 ws0">folii <span class="_ _5"> </span>poliestrowej <span class="_ _5"> </span>(PET) <span class="_ _5"> </span>w<span class="_ _3"></span>ykona<span class="_ _1"></span>nej <span class="_ _5"> </span>w <span class="_ _33"> </span>100% <span class="_ _5"> </span>z <span class="_ _5"> </span>recyklatu <span class="_ _5"> </span>do <span class="_ _5"> </span>wytwarzan<span class="_ _3"></span>ia </div><div class="t m0 xe7 h2 y856 ffc fs0 fc0 sc0 ls0 ws0">opakowań <span class="_ _21"> </span>termoodpornych <span class="_ _23"> </span>z <span class="_ _21"> </span>przezn<span class="_ _3"></span>aczeniem <span class="_ _21"> </span>dla <span class="_ _21"> </span>sektora <span class="_ _21"> </span>przemysłu </div><div class="t m0 xe7 h2 ybee ffc fs0 fc0 sc0 ls0 ws0">spożywczego”, <span class="_ _17"> </span>który <span class="_ _17"> </span>uzyskał <span class="_ _17"> </span>dofinansowanie <span class="_ _29"> </span>ze <span class="_ _17"> </span>środków <span class="_ _17"> </span>unijny<span class="_ _3"></span><span class="ff1">ch  </span></div><div class="t m0 xe7 h2 ya25 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _1e"> </span>wysokości <span class="_ _21"> </span>5,6 <span class="_ _1e"> </span>mln <span class="_ _1e"> </span>zł, <span class="_ _21"> </span>zrealizowano <span class="_ _1e"> </span>w <span class="_ _1e"> </span>KGL <span class="_ _1e"> </span>pomysł <span class="_ _21"> </span>przemysłowego </div><div class="t m0 xe7 h2 y6e ffc fs0 fc0 sc0 ls0 ws0">wykorzystania op<span class="_ _1"></span>akowań <span class="_ _b"></span>w<span class="_ _3"></span>ypro<span class="_ _b"></span>du<span class="_ _3"></span>kowanych <span class="_ _b"></span>w <span class="_ _1"></span>100% <span class="_ _b"></span>z recyklatów <span class="_ _b"></span>(płatka </div><div class="t m0 xe7 h2 ybef ff1 fs0 fc0 sc0 ls0 ws0">po butelkach PET).  </div><div class="t m0 xc h2 ya85 fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h69 ybf0 ff8 fs13 fc3 sc0 ls0 ws0"> </div><div class="t m0 xe7 h69 y85a ff8 fs13 fc3 sc0 ls0 ws0"> </div><div class="t m0 xe7 h69 ybf1 ff8 fs13 fc3 sc0 ls0 ws0"> </div><div class="t m0 x64 h69 y636 ff8 fs13 fc3 sc0 ls0 ws0">               <span class="ffa">Możliwość<span class="_ _1"></span> stosowa<span class="_ _1"></span>nia do 100% twor<span class="_ _1"></span>zywa z recy<span class="_ _1"></span>klingu<span class="ff8"> </span></span></div><div class="t m0 xe7 h2 y94c fff fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 y551 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu 24 <span class="_ _3"></span>października <span class="_ _3"></span>2019 r. <span class="_ _3"></span>na stronie <span class="_ _3"></span>EFSA <span class="_ _3"></span>opublikowany został <span class="_ _3"></span>komunikat <span class="_ _3"></span>i<span class="_ _1"></span>nformujący, że <span class="_ _3"></span>KGL <span class="_ _3"></span>stosuje </div><div class="t m0 xe7 h2 ybf2 ffc fs0 fc0 sc0 ls0 ws0">technologię <span class="_ _22"></span>firmy <span class="_ _22"></span>Starlinger <span class="_ _22"> </span>(proces <span class="_ _22"> </span>dek<span class="_ _3"></span>ontamina<span class="_ _1"></span>cji), <span class="_ _22"></span>która <span class="_ _22"> </span>umożliwia <span class="_ _22"> </span>stosowanie <span class="_ _22"> </span>rec<span class="_ _3"></span>yk<span class="_ _1"></span>latów <span class="_ _22"></span>(w <span class="_ _22"></span>ilości <span class="_ _5"> </span>do<span class="_ _1"></span> </div><div class="t m0 xe7 h2 ybf3 ff1 fs0 fc0 sc0 ls0 ws0">100% <span class="_ _22"> </span>masy) <span class="_ _5"> </span>do <span class="_ _22"> </span><span class="ffc">produkcji <span class="_ _22"> </span>jed<span class="_ _3"></span>nowarstwowych <span class="_ _4"></span>f<span class="_ _3"></span>ol<span class="_ _1"></span>ii <span class="_ _22"> </span>PET <span class="_ _5"> </span>przeznaczonych <span class="_ _22"></span>dla <span class="_ _22"> </span>branży <span class="_ _22"> </span>spożywczej. <span class="_ _5"> </span>Stosowny </span></div><div class="t m0 xe7 h2 ybf4 ffc fs0 fc0 sc0 ls0 ws0">komunikat znajduje się na stronie EFSA (www.efsa.europe.eu pod numerem 5828).<span class="ff1"> </span></div><div class="t m0 xe7 h2 ybf5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybf6 ffc fs0 fc0 sc0 ls0 ws0">Stosowanie <span class="_ _b"></span>tej <span class="_ _1"></span>technologii <span class="_ _b"></span>zostało <span class="_ _b"></span>oficjalnie <span class="_ _1"></span>prawnie <span class="_ _0"></span>uw<span class="_ _3"></span>zględ<span class="_ _1"></span>nione <span class="_ _b"></span>w Rozporządzeniu <span class="_ _b"></span><span class="ff1">Komisji <span class="_ _b"></span>(UE) <span class="_ _b"></span>2022/1616 </span></div><div class="t m0 xe7 h2 ybf7 ffc fs0 fc0 sc0 ls0 ws0">z dnia <span class="_ _b"></span>15 września 2022 <span class="_ _b"></span>r. w sprawie <span class="_ _b"></span>materiał<span class="_ _3"></span>ów <span class="_ _b"></span>i wyrobów <span class="_ _b"></span>z tworzyw sztucznych <span class="_ _1"></span>pochodzących <span class="_ _1"></span>z recyklingu<span class="_ _1"></span> </div><div class="t m0 xe7 h2 ybf8 ffc fs0 fc0 sc0 ls0 ws0">przeznaczonych do kontaktu z żywnością oraz uchylające rozp<span class="_ _1"></span>orządzenie (WE) nr 282/2008.<span class="ff1 fs1a"> </span></div><div class="t m0 xe7 h2 ybf9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe7 h2 ybfa ffc fs0 fc0 sc0 ls0 ws0">Tym <span class="_ _b"></span>samym <span class="_ _b"></span>EFSA <span class="_ _1"></span>potwierdza, <span class="_ _b"></span>że w <span class="_ _0"></span>wyniku przeprowa<span class="_ _b"></span>d<span class="_ _3"></span>zonego <span class="_ _0"></span>postępowania <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _0"></span>na <span class="_ _1"></span>podstawie <span class="_ _b"></span>przedstawionych </div><div class="t m0 xe7 h2 ybfb ffc fs0 fc0 sc0 ls0 ws0">przez <span class="_ _4"></span>Spółkę <span class="_ _3"></span>dokumentów, <span class="_ _4"></span>KGL <span class="_ _3"></span>może <span class="_ _4"></span>produkować <span class="_ _4"></span>i <span class="_ _3"></span>oferować <span class="_ _4"></span>dla <span class="_ _3"></span>branży <span class="_ _4"></span>spożywczej <span class="_ _4"></span>folie <span class="_ _3"></span>i <span class="_ _4"></span>opakowania <span class="_ _4"></span>do </div><div class="t m0 xe7 h2 yc6 ffc fs0 fc0 sc0 ls0 ws0">wytworzenia których zastosowane zostały surowce pochodzą<span class="ff1">ce z recyklingu.  </span></div></div><div class="c x10d ybfc wf3 h10d"><div class="t m0 x65 h4 ybfd ffa fs1 fc0 sc0 ls0 ws0">Wieża SSP<span class="ff1c"> </span></div><div class="t m0 x6e h15 ybfe ffc fs1 fc0 sc0 ls0 ws0">(do dekontamina<span class="_ _1"></span>cji płatków rPE<span class="_ _1"></span>T </div><div class="t m0 x51 h15 ybff ff1 fs1 fc0 sc0 ls0 ws0">i procesu SSP) </div><div class="t m0 x74 h2 yc00 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xef h2 yc01 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">90<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x8 ya1e wf0 h10f"><div class="t m0 x64 hf yc03 ff26 fs0 fc3 sc2 ls0 ws0">1.5.5.2<span class="ffe sc0"> <span class="_ _2e"> </span></span>Redukcja masy jednostkowego opakowania  </div><div class="t m0 x16 h69 yc04 ff8 fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2f ybc5 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 hf ybc6 ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffa fc0">Opracowywanie materiałów spienionych<span class="ff8"> </span></span></span></div><div class="t m0 xe7 h2 ybc7 ff1 fs0 fc0 sc0 ls3c ws0">W <span class="_ _1f"> </span><span class="ffc ls0">K<span class="_ _3"></span>GL <span class="_ _1f"> </span>wdrożono <span class="_ _31"> </span>proces <span class="_ _31"> </span>badawczo <span class="_ _31"> </span>–<span class="_ _3"></span><span class="ff1"> <span class="_ _1f"> </span>rozwojowy <span class="_ _31"> </span>w zakresie <span class="_ _31"> </span>opracowania  </span></span></div><div class="t m0 xe7 h2 y11f ffc fs0 fc0 sc0 ls0 ws0">materiałów spienionych. <span class="ff1"> </span></div><div class="t m0 xe7 h2 y4a0 ffc fs0 fc0 sc0 ls0 ws0">Materiały, które poddawane są procesowi spieniania to przede wszystkim <span class="ff1"> </span></div><div class="t m0 xe7 h2 ybc8 ff1 fs0 fc0 sc0 ls0 ws0">poliester (PET), polipropylen (PP) oraz tworzywa biodegradowalne (PLA).  </div><div class="t m0 xe7 h2 y67 ff1 fs0 fc0 sc0 ls0 ws0">Celem <span class="_ _24"> </span>prac <span class="_ _24"> </span>KGL <span class="_ _24"> </span>w <span class="_ _24"> </span>tym <span class="_ _26"> </span>zakresie <span class="_ _24"> </span>jest <span class="_ _24"> </span>wypracowanie <span class="_ _24"> </span>spienionych <span class="_ _24"> </span>struktur </div><div class="t m0 xe7 h2 ybc9 ffc fs0 fc0 sc0 ls0 ws0">materiałowych, <span class="_ _b"></span>które wy<span class="_ _1"></span>korzystywane <span class="_ _0"></span>są do <span class="_ _0"></span>produkcji <span class="_ _1"></span>opakowań <span class="_ _0"></span>o zredukowanej </div><div class="t m0 xe7 h2 ybca ff1 fs0 fc0 sc0 ls0 ws0">masie.  </div><div class="t m0 xe7 h2 ybcb ffc fs0 fc0 sc0 ls0 ws0">Zmniejszenie <span class="_ _21"> </span>masy <span class="_ _1e"> </span>jed<span class="_ _3"></span>nos<span class="_ _1"></span>tkowej <span class="_ _21"> </span>opakowania <span class="_ _1e"> </span>może <span class="_ _21"> </span>osiągnąć <span class="_ _21"> </span>poziom <span class="_ _1e"> </span>nawet <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 xe7 h2 ybcc ff1 fs0 fc0 sc0 ls26 ws0">15<span class="ls0">-20%. <span class="_ _b"></span>Do <span class="ffc">produkcji<span class="_ _3"></span> <span class="_ _0"></span>wdrożono <span class="_ _b"></span>już kil<span class="_ _1"></span>ka <span class="_ _b"></span>produktów <span class="_ _b"></span>z dużym <span class="_ _0"></span>udziałem <span class="_ _1"></span>surowców </span></span></div><div class="t m0 xe7 h2 ybcd ffc fs0 fc0 sc0 ls0 ws0">pochodzących <span class="_ _25"> </span>z <span class="_ _24"> </span>recyklingu <span class="_ _24"> </span>i <span class="_ _25"> </span>których <span class="_ _24"> </span>masa <span class="_ _25"> </span>została <span class="_ _24"> </span>zredukowana <span class="_ _25"> </span>poprzez </div><div class="t m0 xe7 h2 ybce ffc fs0 fc0 sc0 ls0 ws0">spienianie. <span class="_ _4"></span>Równolegle <span class="_ _4"></span>trwają <span class="_ _4"></span>prace <span class="_ _4"></span>rozwo<span class="ff1">jowe <span class="_ _4"></span>nad <span class="_ _4"></span>kolejnymi <span class="_ _4"></span>produktami <span class="_ _4"></span>z <span class="_ _4"></span>tej </span></div><div class="t m0 xe7 h2 ya84 ffc fs0 fc0 sc0 ls0 ws0">grupy opakowań.<span class="ff1"> </span></div><div class="t m0 xe7 h2 y6f ffc fs0 fc0 sc0 ls0 ws0">Istotną <span class="_ _4"></span>cechą <span class="_ _4"></span>wyróżniającą <span class="_ _4"></span>nowe <span class="_ _3"></span>opakowania <span class="_ _4"></span>jest <span class="_ _4"></span>ich <span class="_ _4"></span>zdolność <span class="_ _4"></span>do <span class="_ _4"></span>recyklingu. </div><div class="t m0 xe7 h2 yc05 ffc fs0 fc0 sc0 ls0 ws0">Zmniejszenie <span class="_ _23"> </span>gęstości <span class="_ _21"> </span>f<span class="_ _3"></span>olii <span class="_ _21"> </span>poprzez <span class="_ _21"> </span>spienieni<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _23"> </span>oznacza <span class="_ _21"> </span>zmni<span class="_ _3"></span>ejszenie <span class="_ _21"> </span>masy </div><div class="t m0 xe7 h2 yc06 ffc fs0 fc0 sc0 ls0 ws0">jednostkowej opakowania, <span class="_ _3"></span>a więc zmniejszenie <span class="_ _3"></span>masy odpadu opakowaniowego. </div><div class="t m0 xe7 h2 y793 ffc fs0 fc0 sc0 ls0 ws0">Zainicjowany  proces  wd<span class="_ _1"></span>rożenia  produkcji  opakowań  ze <span class="_ _5"> </span>str<span class="_ _3"></span>uktur <span class="_ _5"> </span>spieni<span class="_ _3"></span>onyc<span class="_ _1"></span>h </div><div class="t m0 xe7 h2 y949 ffc fs0 fc0 sc0 ls0 ws0">jest <span class="_ _4"></span>odpowiedzią <span class="_ _4"></span>na <span class="_ _22"></span>zapytania <span class="_ _4"></span>i <span class="_ _4"></span>oczekiwania, <span class="_ _4"></span>jakie <span class="_ _4"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>temacie <span class="_ _22"></span>już <span class="_ _4"></span>składają </div><div class="t m0 xe7 h2 y94a ff1 fs0 fc0 sc0 ls0 ws0">kluczowi  dla <span class="_ _5"> </span><span class="ffc">KGL<span class="_ _3"></span> <span class="_ _5"> </span>klienci.  Wpisuje <span class="_ _33"> </span>się  to <span class="_ _5"> </span>również  w  dz<span class="_ _b"></span>i<span class="_ _3"></span>ałania<span class="_ _b"></span>  mające  na <span class="_ _5"> </span>cel<span class="_ _3"></span>u </span></div><div class="t m0 xe7 h2 y94b ffc fs0 fc0 sc0 ls0 ws0">ograniczenie <span class="_ _24"> </span>śladu <span class="_ _24"> </span>środowisk<span class="_ _1"></span>owego <span class="_ _24"> </span>przez <span class="_ _26"> </span>K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _24"> </span>jako<span class="ff1"> </span>producenta <span class="_ _24"> </span>opakowań <span class="ff1"> </span></div><div class="t m0 xe7 h2 y94c ff1 fs0 fc0 sc0 ls0 ws0">z tworzyw sztucznych. </div><div class="t m0 x4a h2 y551 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 hf ybf2 ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ff8 fc0">Regulacje <span class="ffa">ogranic<span class="_ _1"></span>zające zużycie EPS szansą dla KGL<span class="ff8"> </span></span></span></span></div><div class="t m0 xe7 h2 ybf3 ffc fs0 fc0 sc0 ls0 ws0">Biorąc <span class="_ _1"></span>pod <span class="_ _b"></span>uwagę <span class="_ _b"></span>decyzje reg<span class="_ _1"></span>ulatorów <span class="_ _b"></span>r<span class="_ _3"></span>ynk<span class="_ _1"></span>u <span class="_ _b"></span>dotyczące <span class="_ _1"></span>zakazu <span class="_ _b"></span>stosowania <span class="_ _1"></span>opa-</div><div class="t m0 xe7 h2 ybf4 ffc fs0 fc0 sc0 ls0 ws0">kowań wykonanyc<span class="_ _1"></span>h z <span class="_ _b"></span>EPS (spieniony <span class="_ _b"></span>polistyren), Spółka <span class="_ _b"></span>zakłada wzrost <span class="_ _b"></span>zainteresowania nowymi <span class="_ _b"></span>typami opa-</div><div class="t m0 xe7 h2 ybf5 ffc fs0 fc0 sc0 ls0 ws0">kowań, które będą w stani<span class="_ _3"></span>e sku<span class="_ _1"></span>tecznie zastąpić opakowania wykonane z EPS. W obecnej<span class="_ _3"></span> oferc<span class="_ _1"></span>ie Emitent nie </div><div class="t m0 xe7 h2 ybf6 ffc fs0 fc0 sc0 ls0 ws0">posiada żadnych <span class="_ _b"></span>opakowań, które produkowane <span class="_ _b"></span>są z EPS, ale <span class="_ _b"></span>z uwagi na <span class="_ _b"></span>to, że <span class="_ _1"></span>zrealizowane prac<span class="_ _1"></span>e badawczo<span class="ff1">-</span></div><div class="t m0 xe7 h2 ybf7 ffc fs0 fc0 sc0 ls0 ws0">rozwojowe <span class="_ _3"></span>dały <span class="_ _3"></span>efekt <span class="_ _3"></span>w <span class="_ _3"></span>postaci wypracowania <span class="_ _3"></span>technologii<span class="_ _3"></span> produkcji <span class="_ _3"></span>spienionych <span class="_ _3"></span>folii <span class="_ _3"></span>PET <span class="_ _3"></span>i <span class="_ _3"></span>PP (w <span class="_ _3"></span>tym <span class="_ _3"></span>także </div><div class="t m0 xe7 h2 ybf8 ffc fs0 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>bazie <span class="_ _3"></span>materiałów <span class="_ _3"></span>pochodzących <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu), <span class="_ _3"></span>zamiarem <span class="_ _3"></span>Spółki <span class="_ _3"></span>jest <span class="_ _3"></span>zaoferowanie <span class="_ _3"></span>opakowań, <span class="_ _3"></span>któr<span class="_ _3"></span>e <span class="_ _3"></span>będą </div><div class="t m0 xe7 h2 ybf9 ffc fs0 fc0 sc0 ls0 ws0">alternatywą dla tych wykonanych z EPS. <span class="ff1"> </span></div><div class="t m0 xd5 h2 ybfa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 ybfb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 yc07 wf0 h110"><div class="t m0 x16 h2f yc08 ff1 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 hf yc09 ff26 fs0 fc3 sc2 ls0 ws0">1.5.5.3<span class="ffe sc0"> <span class="_ _2e"> </span></span><span class="ff27">Wprowadzenie do produkcji opakowań mono</span>-<span class="ff27">materiałow<span class="_ _3"></span>ych </span> </div><div class="t m0 xc h2 yc0a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h2 yc0b ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _23"> </span>opracowuje <span class="_ _23"> </span>rozwiązania, <span class="_ _23"> </span>które <span class="_ _26"> </span>są <span class="_ _23"> </span>odpowiedzią <span class="_ _23"> </span>na<span class="_ _3"></span><span class="ff1"> </span>problem <span class="_ _21"> </span>zw<span class="_ _3"></span>iązany <span class="_ _21"> </span>z <span class="_ _23"> </span>recyklingiem </div><div class="t m0 x15 h2 yc0c ffc fs0 fc0 sc0 ls0 ws0">opakowań <span class="_ _3"></span>wielowarstwowych. Pr<span class="_ _3"></span>odukcja opakowań <span class="_ _3"></span>wiąże <span class="_ _3"></span>się <span class="_ _3"></span>z <span class="_ _3"></span>koniecznością <span class="_ _3"></span>wyboru międ<span class="_ _3"></span>zy<span class="_ _b"></span> </div><div class="t m0 x15 h2 yc0d ff1 fs0 fc0 sc0 ls0 ws0">uzyskaniem <span class="_ _1d"> </span><span class="ffc">maksymalnych <span class="_ _31"> </span>parametrów <span class="_ _1d"> </span>jakości <span class="_ _31"> </span>lu<span class="_ _3"></span>b</span> <span class="ffc">uczynienia <span class="_ _31"> </span>produktów <span class="_ _1d"> </span>w <span class="_ _31"> </span>pełni </span></div><div class="t m0 x15 h2 yc0e ffc fs0 fc0 sc0 ls0 ws0">recyklingowalnymi. <span class="_ _3"></span>Uzyskani<span class="_ _3"></span>e <span class="_ _3"></span>wysokich <span class="_ _3"></span>parametrów <span class="_ _4"></span>wiąże <span class="_ _3"></span>się <span class="_ _3"></span>z <span class="_ _4"></span>koniecznością <span class="_ _4"></span>zastosowania<span class="_ _1"></span> </div><div class="t m0 x15 h2 yc0f ffc fs0 fc0 sc0 ls0 ws0">materiałów wielowarstwowych, <span class="_ _1"></span>których ponowne wprowadzenie do <span class="_ _b"></span>obiegu<span class="_ _3"></span> jest <span class="_ _1"></span>znacznie trudniejsze niż <span class="_ _1"></span>tworzyw </div><div class="t m0 x15 h2 yc10 ff1 fs0 fc0 sc0 ls0 ws0">mono-<span class="ffc">materiałowych.</span> </div><div class="t m0 x15 h2 yc11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h2 yc12 ffc fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _4"></span>opracowuje <span class="_ _3"></span>technologię <span class="_ _3"></span>produkcji <span class="_ _4"></span>folii <span class="_ _3"></span>mono<span class="_ _3"></span><span class="ff1">-</span>materiałowej <span class="_ _3"></span>z <span class="_ _4"></span>poliestrów <span class="_ _3"></span>–<span class="ff1"> </span></div><div class="t m0 x15 h2 yc13 ffc fs0 fc0 sc0 ls0 ws0">zdatną <span class="_ _1e"> </span>do<span class="ff1"> </span>pełnego <span class="_ _21"> </span>recyklingu,<span class="_ _1"></span> <span class="_ _1e"> </span>która <span class="_ _21"> </span>doskonale <span class="_ _27"> </span>nadaje <span class="_ _21"> </span>się <span class="_ _1e"> </span>na <span class="_ _1e"> </span>termoformowalne </div><div class="t m0 x15 h2 yc14 ff1 fs0 fc0 sc0 ls0 ws0">opakowania <span class="_ _27"> </span>M<span class="_ _3"></span>AP<span class="_ _1"></span> <span class="_ _27"> </span>i <span class="ls2b">do</span> <span class="ffc">pakowania <span class="_ _27"> </span>próżn<span class="_ _3"></span>iowego  (czyli  do <span class="_ _1e"> </span>procesów <span class="_ _27"> </span>w<span class="_ _3"></span>yd<span class="_ _1"></span>łużających </span></div><div class="t m0 x15 h2 yc15 ffc fs0 fc0 sc0 ls0 ws0">przydatność do spożycia żywności takiej jak świeże mięso).<span class="ff1"> </span></div><div class="t m0 x15 h2 yc16 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h2 yc17 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h2 yc18 ff1 fs0 fc0 sc0 ls0 ws0">Opakowania mono-mat<span class="ffc">eriałowe KGL mają następujące właściwości:</span> </div><div class="t m0 x15 hf yc19 ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffc fc0">Zachowują wszystkie funkcjonalności dotychczasowych kon<span class="_ _1"></span>strukcji wielomateriałowych;<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x15 hf yc1a ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffc fc0">Wykazują świetną zgrzewalność z foliami górnym<span class="_ _1"></span>i;<span class="ff1"> </span></span></span></div><div class="t m0 x15 hf yc1b ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffc fc0">Zapewniają <span class="_ _3"></span>właściwy <span class="_ _4"></span>poziom <span class="_ _3"></span>barierowości <span class="_ _4"></span>względem <span class="_ _3"></span>gazów <span class="_ _4"></span>(umożliwiając <span class="_ _3"></span>odpowiednią <span class="_ _3"></span>trwałość <span class="_ _4"></span>artykułów </span></span></div><div class="t m0 xe7 h2 yc1c ffc fs0 fc0 sc0 ls0 ws0">spożywczych w długim czasie);<span class="ff1"> </span></div><div class="t m0 x15 hf yc1d ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffc fc0">Przezroczystość –<span class="ff1"> </span>co jest czynnikiem pożądanym w przemyśle spożywczym<span class="_ _1"></span>;<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x15 hf ya2c ff18 fs0 fc3 sc2 ls0 ws0">◼<span class="ffe sc0"> <span class="_ _15"> </span><span class="ffc fc0">Podlegają pełnemu recyklingowi.<span class="ff1"> </span></span></span></div><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 he yc3 ff8 fs0 fc8 sc0 ls0 ws0"> </div></div><div class="c xed yc1e wf4 h111"><div class="t m0 x64 h78 yc1f ffb fs1 fc0 sc0 ls0 ws0">warstwa lit<span class="_ _1"></span>a<span class="ff17 fs0"> </span></div></div><div class="c xe9 yc20 wf4 h112"><div class="t m0 x64 h78 yc21 ffb fs1 fc0 sc0 ls0 ws0">warstwa lit<span class="_ _1"></span>a<span class="ff17 fs0"> </span></div></div><div class="c x128 yc22 wf5 h113"><div class="t m0 x69 h3e yc23 ff5 fs1 fc0 sc0 ls0 ws0">Warstwa spie-</div><div class="t m0 x26 h3e yc24 ff5 fs1 fc0 sc0 ls0 ws0">niona<span class="ff17 fs0"> </span></div></div><div class="c x128 y65b wf6 hce"><div class="t m0 x47 h78 yc25 ffb fs1 fc0 sc0 ls0 ws0">PET<span class="ff17 fs0"> </span></div></div></div><div class="pi"></div></div>
<div id="pf5b" class="pf w0 h0"><div class="pc pc5b w0 h0"><img class="bi x8 yc26 w5 h114" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">91<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x8 yc27 wf0 hd5"><div class="t m0 x15 he y793 ff8 fs0 fc3 sc0 ls0 ws0">Opakowania i <span class="ffa">folie PET o podwyższonej odporności termicznej</span> </div><div class="t m0 x15 h2 yc28 ffc fs0 fc0 sc0 ls0 ws0">Kolejną <span class="_ _4"></span>grupą <span class="_ _3"></span>inn<span class="_ _3"></span>owacyj<span class="_ _1"></span>nych <span class="_ _4"></span>produktów, <span class="_ _3"></span>nad <span class="_ _4"></span>którymi <span class="_ _4"></span>KGL <span class="_ _4"></span>prowadzi <span class="_ _3"></span>prace <span class="_ _4"></span>badawcze <span class="_ _4"></span>są <span class="_ _3"></span>folie <span class="_ _4"></span>i <span class="_ _4"></span>opakowania <span class="_ _4"></span>PET <span class="ff1"> </span></div><div class="t m0 x15 h2 yc29 ffc fs0 fc0 sc0 ls0 ws0">o p<span class="_ _1"></span>odwyższonej odporności ter<span class="_ _1"></span>micznej. Celem <span class="_ _b"></span>tych prac by<span class="_ _1"></span>ło m<span class="_ _1"></span>.in. wytworzenie <span class="_ _1"></span>narzędzi (form<span class="_ _1"></span>) do<span class="ff1"> </span>przetwórstwa </div><div class="t m0 x15 h2 yc2a ffc fs0 fc0 sc0 ls0 ws0">CPET. <span class="_ _1e"> </span>Uruchomienie <span class="_ _1e"> </span>produkcji <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>i <span class="_ _1e"> </span>folii <span class="_ _1e"> </span>o <span class="_ _27"> </span>podwyższonej <span class="_ _1e"> </span>odporn<span class="_ _3"></span>ośc<span class="_ _1"></span>i <span class="_ _1e"> </span>termicznej <span class="_ _1e"> </span>pozwoli <span class="_ _1e"> </span>Emitentowi </div><div class="t m0 x15 h2 yc2b ffc fs0 fc0 sc0 ls0 ws0">wdrożyć <span class="_ _4"></span>na <span class="_ _3"></span>r<span class="_ _3"></span>ynek<span class="_ _1"></span> <span class="_ _4"></span>innowacyjne <span class="_ _3"></span>opakowania <span class="_ _4"></span>do <span class="_ _4"></span>dań <span class="_ _4"></span>gotowych <span class="_ _4"></span>oraz <span class="_ _4"></span>folie/opakowania <span class="_ _3"></span>do <span class="_ _4"></span>produktów <span class="_ _4"></span>nalewanyc<span class="_ _1"></span>h </div><div class="t m0 x15 he y961 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _24"> </span>podgrzewanych, <span class="_ _24"> </span>których <span class="_ _26"> </span>podstawową <span class="_ _24"> </span><span class="ffa">cechą <span class="_ _24"> </span>wyróżniającą <span class="_ _24"> </span>jest <span class="_ _26"> </span>odp<span class="_ _3"></span>orność <span class="_ _26"> </span>na <span class="_ _24"> </span>wysokie <span class="_ _24"> </span>temperatur<span class="ff8 ls33">y.<span class="ff1 lsa">  </span></span></span></div><div class="t m0 x15 h2 yc2c ffc fs0 fc0 sc0 ls0 ws0">Opakowania <span class="_ _1e"> </span>CPET <span class="_ _1e"> </span>umożliwiają <span class="_ _1e"> </span>podgrzanie <span class="_ _1e"> </span>zapakowanych <span class="_ _1e"> </span>w <span class="_ _1e"> </span>nie <span class="_ _21"> </span>dań  gotowych<span class="_ _3"></span>  w <span class="_ _1e"> </span>kl<span class="_ _3"></span>asyczny<span class="_ _1"></span>ch <span class="_ _1e"> </span>piekarnikach <span class="ff1"> </span></div><div class="t m0 x15 h2 yc2d ffc fs0 fc0 sc0 ls0 ws0">i piecach kuchennych. Obecnie <span class="_ _b"></span>of<span class="_ _3"></span>erowane opakowania<span class="_ _1"></span> przeznaczone do dań gotowych, wykon<span class="_ _1"></span>ane są z materiał<span class="_ _1"></span>u </div><div class="t m0 x15 h2 yc2e ff1 fs0 fc0 sc0 ls0 ws0">typu PP (w <span class="ffc">tym też barierowego), przez</span> <span class="ls39">co</span> <span class="ffc">mogą być używane jedynie w kuchenkach mikrofalowych. </span> </div><div class="t m0 x15 h2 yc2f ffc fs0 fc0 sc0 ls0 ws0">Do <span class="_ _5"> </span>wytworzenia  op<span class="_ _1"></span>akowań <span class="_ _5"> </span>z <span class="_ _5"> </span>PET <span class="_ _5"> </span>o  p<span class="_ _1"></span>odwyższonej <span class="_ _5"> </span>odporności <span class="_ _5"> </span>ter<span class="_ _3"></span>micznej <span class="_ _5"> </span>(w <span class="_ _5"> </span>tym <span class="_ _5"> </span>spienionego)<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span></span>stosowane <span class="_ _5"> </span>są </div><div class="t m0 x15 h2 yc30 ffc fs0 fc0 sc0 ls0 ws0">materiały <span class="_ _4"></span>pochodzące<span class="_ _3"></span> <span class="_ _4"></span>w <span class="_ _4"></span>dużej <span class="_ _4"></span>częś<span class="_ _3"></span>ci <span class="_ _4"></span>z <span class="_ _4"></span>recyklingu, <span class="_ _22"></span>a <span class="_ _4"></span>po <span class="_ _22"></span>użyciu <span class="_ _22"></span>podlegać <span class="_ _4"></span>będą <span class="_ _22"> </span>pełnemu <span class="_ _22"></span>recyklingowi. <span class="_ _4"></span>Na<span class="_ _3"></span><span class="ff1"> </span>dzień </div><div class="t m0 x15 h2 yc31 ffc fs0 fc0 sc0 ls0 ws0">niniejszego <span class="_ _b"></span>raportu, Spółka <span class="_ _b"></span>wprowadziła <span class="_ _b"></span>j<span class="_ _3"></span>uż <span class="_ _b"></span>do sta<span class="_ _1"></span>łej <span class="_ _1"></span>oferty <span class="_ _b"></span>standardowe typy <span class="_ _0"></span>opakowań zdoln<span class="_ _1"></span>e <span class="_ _1"></span>do<span class="_ _3"></span><span class="ff1"> wykorzystania </span></div><div class="t m0 x15 h2 yc32 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>piekarnikach, <span class="_ _3"></span>jak <span class="_ _3"></span>i <span class="_ _3"></span>ku<span class="ffc">chenkach <span class="_ _3"></span>mikrofalowych. Równolegle <span class="_ _3"></span>realizowane <span class="_ _3"></span>są <span class="_ _3"></span>projekty <span class="_ _3"></span>folii <span class="_ _3"></span>i <span class="_ _3"></span>opakowań <span class="_ _3"></span>typu h<span class="_ _3"></span>ot<span class="_ _3"></span></span>-</div><div class="t m0 x15 h2 yc33 ff1 fs0 fc0 sc0 ls0 ws0">fill. </div><div class="t m0 x64 h98 yc34 ff1 fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h115 yc35 ff1 fs1b fc0 sc0 ls0 ws0"> </div></div><div class="c x8 yc36 wf0 h116"><div class="t m0 x64 hf yc37 ff26 fs0 fc3 sc2 ls0 ws0">1.5.5.4<span class="ffe sc0"> <span class="_ _2e"> </span></span>Bio-tworzywa (PLA) </div><div class="t m0 xc h2 yc38 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 h2 yc39 ffc fs0 fc0 sc0 ls0 ws0">Wykorzystywane <span class="_ _19"> </span>w<span class="_ _3"></span> <span class="_ _19"> </span>zakładach <span class="_ _32"> </span>produkcyjnych <span class="_ _19"> </span>Emitenta <span class="_ _32"> </span>linie <span class="_ _32"> </span>produkcyjne <span class="_ _19"> </span>(ekstrudery </div><div class="t m0 x15 h2 yc3a ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">termoformierki) nie posiadają żadnych ogran<span class="_ _1"></span>iczeń w przetwórstwie bio<span class="ff1">-</span>tworzyw. Aktualnie sp<span class="_ _1"></span>ółka </span></div><div class="t m0 x15 h2 yc3b ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _b"></span>wprowadziła <span class="_ _1"></span>już <span class="_ _b"></span>skutecznie <span class="_ _b"></span>do <span class="_ _b"></span>oferty p<span class="_ _1"></span>roduktowej <span class="_ _b"></span>opakowania <span class="_ _1"></span>z <span class="_ _b"></span>surowców <span class="_ _b"></span>biodegradowalnych </div><div class="t m0 x15 h2 y963 ffc fs0 fc0 sc0 ls0 ws0">(PLA). <span class="_ _3"></span>Są <span class="_ _3"></span>to <span class="_ _3"></span>przede <span class="_ _3"></span>wszystkim <span class="_ _3"></span>kubki <span class="_ _3"></span>do <span class="_ _3"></span>zimnych <span class="_ _3"></span>napojów <span class="_ _3"></span>oraz <span class="_ _3"></span>pojemniki <span class="_ _3"></span>na<span class="ff1"> <span class="_ _3"></span></span>sałaty. <span class="ff1">W<span class="_ _3"></span> ramach <span class="_ _3"></span>prac </span></div><div class="t m0 x15 h2 y964 ffc fs0 fc0 sc0 ls0 ws0">rozwojowych <span class="_ _4"></span>realizowanych <span class="_ _22"></span>w <span class="_ _4"></span>CBR <span class="_ _22"></span>prowadzone <span class="_ _4"></span>są <span class="_ _22"> </span>badania <span class="_ _22"></span>związane <span class="_ _4"></span>z <span class="_ _22"></span>opracowaniem <span class="_ _4"></span>technologii </div><div class="t m0 x15 h2 yc3c ffc fs0 fc0 sc0 ls0 ws0">produkcji  ku<span class="_ _3"></span>bka<span class="_ _1"></span>  do <span class="_ _27"> </span>gorących <span class="_ _27"> </span>napojów, <span class="_ _27"> </span>kt<span class="_ _3"></span>óry  wykonany  zostanie  z<span class="_ _3"></span><span class="ff1"> </span>surowców  biodegradowalnych </div><div class="t m0 x15 h2 yc3d ff1 fs0 fc0 sc0 ls0 ws0">(CPLA). </div><div class="t m0 x15 h2 yc3e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x64 h98 y817 ff1 fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 he yc3f ff8 fs0 fc0 sc0 ls0 ws0">Aktualny stan prac nad innowacyjnymi produktami </div><div class="t m0 x27 h2 ya40 ffc fs0 fc0 sc0 ls0 ws0">Prowadzenie <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"></span>wdrożenie <span class="_ _22"> </span>innowacyjnych <span class="_ _5"> </span>produktów <span class="_ _5"> </span>i <span class="_ _22"> </span>r<span class="_ _3"></span>oz<span class="_ _1"></span>wiązań <span class="_ _5"> </span>(w <span class="_ _22"> </span>tym <span class="_ _5"> </span>wskazanych <span class="_ _22"> </span>powyżej) <span class="_ _5"> </span>realizowane <span class="_ _5"> </span>jest </div><div class="t m0 x27 h2 yac3 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ffc">ramach  Centrum  Badań  i  R<span class="_ _b"></span>ozwoju.  CBR  zostało  oddane  do <span class="_ _33"> </span>użytkowania  w  II  połowie <span class="_ _33"> </span>2017  r.,  a <span class="_ _33"> </span>samo  CBR </span></div><div class="t m0 x27 h2 yac4 ff1 fs0 fc0 sc0 ls0 ws0">(jako <span class="ffc">struktura) <span class="_ _3"></span>zost<span class="_ _3"></span>ało <span class="_ _3"></span>powołane <span class="_ _3"></span>do <span class="_ _4"></span>działania <span class="_ _3"></span>z <span class="_ _4"></span>dn</span>iem <span class="_ _4"></span>1 <span class="_ _3"></span>maja <span class="_ _4"></span>2018 <span class="_ _4"></span>r. <span class="_ _3"></span>Obecnie <span class="_ _4"></span>w <span class="_ _3"></span>CBR <span class="_ _4"></span>realizowana <span class="_ _3"></span>jest <span class="_ _4"></span>produkcja<span class="_ _b"></span> </div><div class="t m0 x27 h2 y46a ffc fs0 fc0 sc0 ls0 ws0">narzędzi <span class="_ _26"> </span>produkcyjnych <span class="_ _23"> </span>(form), <span class="_ _23"> </span>które <span class="_ _26"> </span>wykorzystan<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _23"> </span>są <span class="_ _26"> </span>w <span class="_ _26"> </span>zakładach <span class="_ _26"> </span>Emitenta <span class="_ _23"> </span>do<span class="_ _3"></span><span class="ff1"> </span>produkcji <span class="_ _26"> </span>nowych <span class="_ _26"> </span>typów </div><div class="t m0 x27 h2 yc40 ffc fs0 fc0 sc0 ls0 ws0">opakowań. <span class="_ _21"> </span>Posiadanie <span class="_ _21"> </span>w<span class="_ _3"></span>ysoki<span class="_ _1"></span>ej <span class="_ _21"> </span>kl<span class="_ _3"></span>asy <span class="_ _21"> </span>maszyn <span class="_ _21"> </span>sprawia, <span class="_ _21"> </span>że <span class="_ _21"> </span>KGL <span class="_ _23"> </span>ma <span class="_ _21"> </span>tec<span class="_ _3"></span>hnologiczne <span class="_ _21"> </span>możliwości <span class="_ _21"> </span>wytwarza<span class="_ _3"></span><span class="ff1">nia<span class="_ _1"></span> </span></div><div class="t m0 x27 h2 ya5e ffc fs0 fc0 sc0 ls0 ws0">opakowań z tworzyw biodegradowalnych, typu polilaktyd. <span class="ff1"> </span></div><div class="t m0 x27 h2 yc41 ffc fs0 fc0 sc0 ls0 ws0">Aktualnie, w <span class="_ _1"></span>wyniku działania <span class="_ _b"></span>Centr<span class="_ _3"></span>um <span class="_ _1"></span>Badawczo <span class="_ _1"></span>Rozwojowego, w <span class="_ _1"></span>ofercie Spółk<span class="_ _1"></span>i znaleźć m<span class="_ _1"></span>ożna sze<span class="_ _1"></span>reg opakowań,<span class="_ _b"></span> </div><div class="t m0 x27 h2 yc42 ffc fs0 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>z <span class="_ _3"></span>uw<span class="_ _3"></span>agi <span class="_ _3"></span>na <span class="_ _3"></span>swoje <span class="_ _3"></span>własności <span class="_ _3"></span>zaliczyć <span class="_ _3"></span>możemy <span class="_ _3"></span>do <span class="_ _3"></span>gr<span class="_ _3"></span>upy <span class="_ _3"></span>innowacyjnych <span class="_ _3"></span>produktów. <span class="_ _3"></span>Są <span class="_ _3"></span>to <span class="_ _3"></span>przed<span class="_ _3"></span>e <span class="_ _3"></span>wszystkim<span class="_ _1"></span> </div><div class="t m0 x27 h2 yc43 ffc fs0 fc0 sc0 ls0 ws0">opakowania monom<span class="_ _1"></span>ateriałowe, <span class="_ _1"></span>opakowania, które <span class="_ _1"></span>mogą <span class="_ _1"></span>być <span class="_ _b"></span>stosowane w <span class="_ _1"></span>skrajnych <span class="_ _b"></span>w<span class="_ _3"></span>ar<span class="_ _1"></span>unkach temperaturo<span class="_ _1"></span>wych </div><div class="t m0 x27 h2 yc44 ff1 fs0 fc0 sc0 ls0 ws0">(od <span class="_ _b"></span>-<span class="ffc">30<span class="_ _3"></span>°C<span class="_ _1"></span> <span class="_ _b"></span>d<span class="_ _3"></span>o<span class="ff1"> <span class="_ _1"></span><span class="ffc">200°C), <span class="_ _b"></span>o zred<span class="_ _1"></span>ukowanej <span class="_ _b"></span>masie (do<span class="_ _b"></span> wyprodukowan<span class="_ _1"></span>ia <span class="_ _1"></span>których <span class="_ _b"></span>zużyto <span class="_ _1"></span>mniej <span class="_ _b"></span>tworzyw <span class="_ _1"></span>sztucznych) <span class="_ _b"></span>i <span class="_ _1"></span>które </span></span></span></div><div class="t m0 x27 h2 yc45 ffc fs0 fc0 sc0 ls0 ws0">po <span class="_ _3"></span>użyciu <span class="_ _3"></span>zd<span class="_ _3"></span>olne <span class="_ _3"></span>są <span class="_ _3"></span>do<span class="ff1"> </span>pełnego <span class="_ _3"></span>recyklingu. <span class="_ _3"></span>W <span class="_ _4"></span>CBR <span class="_ _3"></span>trwają <span class="_ _3"></span>prace <span class="_ _3"></span>rozwojowe <span class="_ _3"></span>nad <span class="_ _4"></span>kolejnymi<span class="ff1"> <span class="_ _3"></span>produktami <span class="_ _3"></span>z <span class="_ _4"></span>tej <span class="_ _3"></span>grupy </span></div><div class="t m0 x27 h2 yc46 ffc fs0 fc0 sc0 ls0 ws0">opakowań.<span class="ff1"> </span></div><div class="t m0 x2 h2 yc47 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc48 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 hf yc49 ff26 fs0 fc3 sc2 ls0 ws0">1.5.5.5<span class="ffe sc0"> <span class="_ _2e"> </span></span><span class="ff27">Zaangażowanie w działania branży na rzecz zrównoważonego rozwoju</span> </div><div class="t m0 x2 h2 yc4a ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _1e"> </span>S<span class="_ _3"></span>.A.<span class="_ _1"></span> <span class="_ _1e"> </span>od <span class="_ _21"> </span>2020 <span class="_ _21"> </span>roku <span class="_ _1e"> </span>jest <span class="_ _1e"> </span>członki<span class="_ _3"></span>em <span class="_ _27"> </span>Pol<span class="_ _3"></span>skiego <span class="_ _1e"> </span>Paktu <span class="_ _1e"> </span>Plastikowego. <span class="_ _1e"> </span>S<span class="_ _3"></span>półka <span class="_ _1e"> </span>aktywnie <span class="_ _1e"> </span>uczestniczy <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yc4b ff1 fs0 fc0 sc0 ls0 ws0">w pracach kilku grup roboczych: </div><div class="t m0 x2 h44 yc4c ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">grupy roboczej ds. opakowań nadających się do recyklingu,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yc4d ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">grupy roboczej ds. opakowań nadmiernych i problematycznych,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yc4e ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">grupy roboczej ds. recyklatów.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 yc4f ffc fs0 fc0 sc0 ls0 ws0">Była też zaangażowana w opiniowanie różnych dokumentó<span class="_ _1"></span>w <span class="_ _3"></span>związanych z pracami<span class="_ _1"></span> Paktu, w tym min. w wypracowa<span class="_ _1"></span>nie </div><div class="t m0 x2 h2 yc50 ffc fs0 fc0 sc0 ls0 ws0">9 Złotych Zasad Projektowania.<span class="ff1"> </span></div><div class="t m0 x2 h2 yc51 ff1 fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _3"></span>przedstawiciel <span class="_ _3"></span>KGL S.A. <span class="_ _4"></span>- <span class="_ _3"></span><span class="ls2b">dr</span> <span class="ffc">inż. An<span class="_ _3"></span>it</span>a <span class="_ _3"></span><span class="ffc">Frydrych, Dyrektora <span class="_ _3"></span>Działu <span class="_ _3"></span>Rozwoju <span class="_ _3"></span>Technologii <span class="_ _3"></span>Tworzy<span class="_ _1"></span>w <span class="_ _3"></span>Sztucznych <span class="ff1"> </span></span></div><div class="t m0 x2 h2 yc52 ff1 fs0 fc0 sc0 ls0 ws0">i Funduszy Unijnych - <span class="ffc">zasiada w Komitecie Sterującym Paktu drugą kadencję. </span> </div><div class="t m0 x2 h2 yc53 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf5c" class="pf w0 h0"><div class="pc pc5c w0 h0"><img class="bi x8 yc54 w5 h117" alt="" 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ACiFgAAACBqAQAAAKIWAAAAIGoBAABA1AIAAABELQAAAEDUAgAAAEQtAAAAiFoAAACAqAUAAACIWgAAAICoBQAAAFELAAAAELUAAAAAUQsAAAAQtQAAACBqAQAAAKIWAAAAIGoBAAAAohYAAABELQAAAEDUAgAAAEQtAAAAQNQCAACAqAUAAACIWgAAAICoBQAAAIhaAAAAELUAAAAAUQsAAAAQtQAAAABRCwAAAKIWAAAAIGoBAAAAohYAAAAgagEAAEDUAgAAAEQtAAAAQNQCAAAARC0AAPjFtLS0rPt+saOpiV2BX4uJXQAAAI6Hqqprv5oZu+nlNZtPHXHtYyEhIV1dQl1dbVnh7ub6Gs3nFkIoZltwZExUXFJsfKLNZmMPg6gFAAA/uy3rlsdtfDlBVEdXzl71vn3kFfeHhIZ2/hLDMHw+X0N93Z4Ny927vu1WtyZB1CnSoQGaITyGNd+UUBvW29JzfNbAMdGxcWazWZKkE779hmFommYYhq7rQghJkmRZVhSl83WpqqqqqhBClmWTySTL8pEW7l+sLMtH3Xhd1zVN03Xdv8zDx+u6bhiGfwvbPq5pmv8HRVEOfzyQVf8PkAzD6NILKisqEhIT+QsMAACEEIUFu2s/uClD3eP/o8Ow70m/ctj0O8PCwzscr2laZUVZ0Y48947FifWro/Ras3SUFFF10SBHl0UOtfaalJIzKDklzWQ6YWflNE37bPb8vQWltfVNjmaXpmpWmyUuJqxPTsbgQX3T07sfXqtutzs/f/eceUt27i4ThoiPC+/ft8eIYQOys7PabZiu64u/WbphU77FbDpt7CmDBw3sZDP27StcsWr91h2FTU3OsNDgoYNzBg7onZGRbjab/WM8Hs9HMz+vq2sMDw8579xJsbGx/sfX5238fsV6Qzfsduv5U89ITEzwP15UVDx7zte6YfTJyZgyeeL/8EHor1PO1AIAgGNUVVlR9vE9OT8WrRAiVHJlFX6w9iPX8MvvCw0Lazfe2dz8w9ez5PwFKS1bwqQWIYQI4ASiSRaxoi624cuWFd+WbMzdkz6x7/gL4xNOzCk2l8v13Cvz6ho87R43K5t691p2y/VTx502pm3XejyeGe98PHvempIyh3Fw6ysXLdudOW/V5ReNu+ySaW0X4vP55i1csWjpLrNiMptNA/r3a3cmtdXateufeWnmzj01qnpwj3z17c6c7OX3/OGS4cNO8T/S3Nz88puLmxze8FDLoIG9/VG7f3/pk8+9v3l7jRBiUN+ECy84s3WZ27bnv/rO90KIMUOL/7ej1o8vigEAgGPh8/k2z3k5y5nX7vFQqSW37KO17z7Y7HC0fXzn1k0bX7yi+4a/93SuOVi0XRSkeLNceT13vFD4xtV5K789Ie/CMAxdF0IIoYuEuJCsjMjYKJssC5+mb95e9dqMeaWlZW3Hv/X2zFfeXlJc5jCEsFgkk2IYhqFrxu59B556/otPZs1tv3z//0u6IY54QlpV1WdenLl1Z7W/aC1mSUjCpxmVVQ6v19d2UzVdF0LouuH/14DL5Zrx3uztu6qFEDFR1huuPismJqbN+IM/aIZ+MhyQRC0AADiWFty4aklK2XxTRylhkbScijmrPvh744ED/vZaNvcD08dX5LjWh0otpuOoD0WSgiRPlndH4sJrF7/9RH193Ql4M5IQQtjtyusv3Llw9otLFr50z22TzYokhLxzT23+rr2tAzdu3PzSG994PLoQxtmn914467H5sx69947JUZFmwzBa3No/Xpq7a9furq5/fd7Grfm1QsjJcSHvvnLb4rlP/esf12Wkho8ZmTVoYL+ON1mSDMNY8OU3X3y5SVUlsyJNnTL41DEjToZrZ4+Eyw8AAECX1dXVOtd9lKbXHen8mE3RepXNWjfLnDP5up1LZqbveTdSOpETflllPWfvmxveK+lxzl3pPbJP4JJtNtvll06bNWf1vpJGt0ctLav0P66q6rsfzVM1IYTolhB6713X+a9e7ZGRHh8b/fiznzU0epqd6sIvl2ZlZR7pe2Mdqq8/4P8hOsYeFRURFRU56fRxpwwZIElSh1NJyLKkqupXi77956vzm5p9Qmjjx/S68bqLrFbryXxMErUAAKDL8td9l35gdefnXIMlV4/i/+z6pCyr4fvQY7reoHN22dunduG+meXe8x/v2bvv8S+w9TSnx+Nxu1UhhCEkq9Xif7CmpnbLdv+lCPr4U/vEx8e1vnDkiCH9clYtXV2oafq2/BKHwxF+hO/JdSi9e4rFJHlVY9uu2rvu/1d2j7jJE4dPPuOIV8Gqmv7RJ1+u/qGo/oBHMvSJp/V84C83RUdHn+THJJcfAACALlM2zAiVj96pJaFDBlzz5P6gnM6HHdBDtgeNyEu4NK/bNXndrtmQcMnWkNFlIsljHCVULJKe5cpzfHLb3l07jv9N+XyqEKKqqvqFf71XXu0QQkSFmbOz0v3PVlfXOF1eIYTVauqZldr2XGxkZGRG93jFJBuG1NDY0tjYtXPSPXtmnzE+Rwiha8aefQ0Lv95190Mf3H7Xo+0u523lbPEu/Ca//oBHCDF6WPeH778lISGeY5IztQAAoGuWL/i4t2db52NUXRTa+qSc/2B0dEzaZf/cMfPeTMc6i3zoG0uaYbiFvdqU1JA0NmvCVaf2yGq3BJfLVbQnv2zzd8GFi+O9hcFGc4cnhhVJSvEW7JzzqO2yJ7ulpB3zm2pxazf/4Xmr1dzocDc5PELIkmSMOCWjR0b3gxus6/4vXElCMpl+MomBJEmyIvt/0DSjq6uWZfnB+24OCX77u5X5Bxq9bo/m8WhfLcmvq3vxyUdvS01NOfwVrV8CKyptKCuvaHvamKgFAAA4uqbGRvOGGUcfJoWrQ25Mz+wphEjtnuE656E9X/ytT8ua1gGFlj7Nmedkjzp7SFp6h0uw2+05/Qbm9BtYX3/19tWLtW1zezautCgdfJHfpIisplXb578Wf8NfW2d17SpJEtV1biHc/moMDjKNGd7j1t9dFBUV5R8QGRlutSpCCJdbK9lf6b8Jgv8pp9NZUVlvqLohRGiINTg4qKtrj4yMfOC+26bn7960eeeOXYXLVu2prXdvy69auWp9Skq3w7/+lRwXrBlGZU3L/nLHg4/NeO6J3/fsmX2SH5lELQAA6IKdG1Ymu/YI5SjDCpPPGXPaWa2/o+/Zp5/N/uTOmffkuH5wG6adidMzJt0wOD0zkNsoREVFjz7z4qqBY3asXJC85eUYUX/4GJusZZV9umZR3zFnX3ps70uWpZFDUkNDbCaTkpwYPXBAr765Oa03OBBCJCcldU+JrqwulSSxZMW2m2502+12/1N7Cwq37CgzJEmWjJ6ZSRERER1Fc2fzErjdbrPZ3K9fbr9+uS6X66OZc558YaHL4yssKvf5fBaL5Se5b1PuvPWc0NCQPz/0bpPTt7ug/uHH3nj6iTtTUroRtQAAAEenqmrT9m/ShNr5sEoRP/TSP7c2n19aRmb07e9t+PfNvqShY6bf3KWv6kuSlJCUHD/9xs2pOWUL70nWSw8fEya1JK1+ZH/f4SlHOPXbOZtV/vNdV2ZnZ/lXd3iDWiyW884etSbvYyHEjl21n8z64uqrLhZClJaWPfLE2/vLHZIkmc3KxHHDO7zDgqqqmqb576wrhJBlufWkcktLy/U3P9K7V7ebb7w0NjbWbrcnxEcLISRDslg7uFmuSZHT0roN6N/3+isKX3xziaYZeVvL//Xvjx68//fBwcFELQAAwFGU7S8ObdhuVjqbzN9jKLVD/9gnIvLwpxSTKT/89JTo5GO7z60kSQOGjclTHy/+5q9p6r7DB0TIzo1fPB9741M2m62rCzd0YRhG51NxnXfulO+WbVi8fK+uiadfWrhg0Q+qqu8uqvV4DEmSLBb5qguHjRgxtKOi1d+duerTuev9f9QMLS4q5D/vPu6fsevlV99bv6Vi/ZaKuV9uzkiLDA2x7dxTJYSIiLD17Z3Z4QUV/k29cPpZuwvKFn670zDkr77bmZX5xTVXXXSkm5YRtQAAAAdV7y8I91Z2PqbImps7anKHT300c86Lby6LjbFLkjz5jAnHtg2DR01Y6/NVL/lznNHBnRcSa7/fuWntwOFjA21ZwxAB329LUZT7773RYnnnm2W7XB5t4/aq1sVEhVunnTvkjluv6WD5Qgght7i0FpfrUPp7mpzOFn/UKoocEqw0O7VGh3fjtoPLlGRxxrjeQ4YM6HCb/YuNjY39/c2XlFe8unF7lbNFfev9JXGxUeecfYZ/mK7rJ9XBKRlG176jV1lRkZCYyN9qAABONj6fb+nbj/UrmWGSjhgPDUZoxchHRk2+sN0pT5fL9eLL77z3yRqvTxdC2Gzy+NHZt998SWZmj2PYEsMw8rdtbppzT4Z3Z7szq6qQdoSNy7366di4gGa5UlV13vxFDQccdrv1zMnjA5lf1uVyFReXrF67cX9ZtSxJUZFh3dOSevfOTk5KandWVdf1vLyNxSXlh19PGxRkP33iaf4z1h6Pp6KiYteufaXlVfUNjaqqx0SHDz2lX3ZWZttLOLxe7/wFXx9obA4Otk0cP6Z1YtrKyqrVa9Z7PD5ZkWJjosaMHuFfbGlp2ZKlq1RV65GRMvbUUf/DR6a/TolaAAAQEGdz8+bnL+vp2XCkAZph5AcNzb7m5YSk5HZt9/Enc5966Qun89DFuClJoY8/eE2Hv6wP0OYfVsnz/5Ckl7ePTt1SfOozo86Yxkd2kvDXKTdfAAAAAXG7XSHeik4GaLriCe8RGR3T7vH6+vplKze3NB8qWotF/uOt5x5P0QohevTqWxk93Ku3jxm77G3J/47P62RD1AIAgIA4HY0hakNnUSuZldisw6c1qKys2p5fbrT5FfwZp/WaMnnicW5PSGhoSM4El2Q//Kno+g2t8wyAqAUAADikxdFoNTydDFCFYo9OPvzxrdt2VdU4D8VosHLV5Wcd2wQI7WT0Hdpk6mBS2ERtf9HeXXxkRC0AAMBhzepxKkLrZIAuyeExHXzxZkd+sdEmOXr1iE/r4NavxyIuPqEuvIP5ASySXrlvGx/ZSYUpvQAAQIBV6zXLRqdRK2zBIYc/XlJW3faPPbrHtrsvwzGTJEnE54r6BYc/5arcG+BCampqSkvLGw40NjY1qz6f3W6LjY3umZ3Z4Y3BhBCGYZSVlTc0HOjePTU0NLTDAaWlZY2NjfagoG7JSa3XY7S0tBQVFRuGYTabk5IS/fN5tbS01Nd3fFGHLMuRkREnal8RtQAAAP5Y0442QJalDn4JXN9w6NoDWZHi46NOyLUHfiEJPcTOjnrXURnIy10u13W3PFZa3qTphm4YhiEkSZhkOTLCetn0MVdcNu3wpizYV/jAX1/dva/2iukj77jt2sPfS21t3e/ufKqysjkqwvb3v94w9JTB/sf//foH789aLYSICLW98I/f9+uXK4T4fM7CF9/4UhHtJ/0yhFBMym03TLn4oqmd32IXRC0AAOiSY0wrn/fQXQAUybBYzCew0kKj4zUhDr+JlslTH8jLVVWtqnY2t6iGYZjNkiwkTRgej+p0qc+/8lV9fdPtv786KCjoUGsaxtatO3ftrW1uUdes3zW9vCL1sEspfD5fY6OnuUU1mzw+r8//qqXLVnz6xQ/NTlWWxVkTMzMzM/yD6+obG5t8mmZ0tLv1yqpaTdNO4L8BiFoAAEDTHu3+q5LQtA7mHLDZDt2SQNUMV4unq9Pkd0IxmTtclnTU88qtZCGEsJjki88fkhAX2eRwrs3bu2VblVcT8xdvmnT6yIED+reOdbvdy1dtaW7xCSHtKazL37U3tbPrgw+ety4qKn7j7QW1dS5DiP69E666YmprKKd3Tx7cL0nTNCFESemBmnq3YRjZ6VFhYVaTomRlpp60t70lagEAwM/TtCaLV5csR/6SuWRormbH4Y9HRQQLUev/WddFXUOTqqon6uyju8XR4YI0pWuXoppM8kXTJuXk9NJ1fceOndff/nx9g7uqpnnXrn1to7a6uuaHTYVCSJIQzfAbrK8AACAASURBVE7vshV5k04f1/mSW1panv7nu3nbyg1Jigg133bTtKw291EbP27MgP65/lPXz7347ryvd8pCXH35+FEjThFCREVFcu0BUQsAAE4kc1CoJpmE0I80QBGGo76DK1m7dYsW64oPhq8kFZZUu91um812Qraqqaa0w8e14LhjW6Asy3369E5OCKlvcBuG5Ghuafvs0u/XVFS1SJLUv0/Cpu2Vy1bv7uS9yIrkcrtvvv3R1XklQshmk/T0o9eOGT2ibacGBwcHBwcf/Dno4HIiI8K7dUvmkOvaB8cuAAAAgQgKCffInZWoydBc9R3cciw3J0NWDmXc7r3V5eUVJ2qr3JV7OnxcCjvGKPR6vXkbNu0rqRdCWExSYsKhG6R5PJ7PvlglSZLdJk8aP0AIUVXtmjP3qyMtyuH0Pvzkf9asLxVCDg8zP3D3eeNOG9PJmVf/dRSGZJzAyzOIWgAAgHZRG+pQojoZoEg+rbbA5/O1e7xXzx4J0Ye+a9XQ5Ptg5oITU7Rut7Uq7/DHVV2K6N6nS4tSffqnny9+/c0Pn33+jUeeeMfp9Akh0lOjevXKah2zZu36/II6IUS/3omnDO5rVmQhxEefLnW5XEfoY726psV/K7XuKVFjRg3lKCJqAQDAr8xqtTVZEzuLWqFZGwvr62rbPd6tW1KvrPgfT0QKIcT8r7d9t3T58W9SccHuWNe+wx93iNDu2X27tCivpn80e90Lry56e+aa/L11QighwaZLpo9pvU+Eruufz1tm6EJWpCEDMmNjY5ISgoUQ+Xtq8/I2HXX5O/fUvPfhHI4iohYAAPzKTGazJ7S7duTfjCuSFO4uqSorbvd4VFTU+LEDg6yHvsnjcmuP/uOjgn2Fx7lJpVuWh+pNhz9eEZQVE9vla2pVVXg1w9CFxSKy0iOffezaKy6bbjYfnLph796CdXlFQghD1d+fter8yx6qqGoWQhhC+mrxqg4XKOnGuFEZY4amGYbh9ervzFw78+M5XFrwcx2f7AIAABAIs9msxGX7KkyKcsTZsqK1qt17N2oDTmk3EdXYU0fMnrdiw9aq1kf2lzc/9uSbf/nT1T17Zh911U1NTRUVldnZWW0vSC0tKbLtW2SR2l/t4DMkb+qpXX13Voty2w0TEuKjrVZLt+TEXr2yLRZL67O6rq9cldfk9AohDElqcvxkpXlbiwsLi9LTu7dbZkSE5erLpvTqlXXTHY9v2VZjSOLJ5+aGR4RMmjiOibpOOM7UAgCAwKJBlsO7ZR/o9LJau6Sa9n3jamlp93hCQvxN150bbP9Jya1cX/LwY28c9TqE2traV1778I/3vfzZ7HltK3P3mq9SXDsPb8N6KTo2Z2RX353JJI0/bfj555115pTT+/XLbVu0QogDBw6s3bDL69ZkRRo2KHnqGX3OmdR7yoSeUZE2wzCqqhwbNm3r6BSsLElSdHT03Xdcmp4WLoRodvtefm3eps1bOJyIWgAA8KuJT+nRZEnofExm8/rt6zvo1LGnjrrluglymwnBDF3kbS2/96G3P/6k41/Ke73erxd/d/OdT77/8eo9+xoef/bzDz/61P9U4d5dsdveCpY6+IZWZVhuUvfMrr41Qxe6fsTZyopL9ufnVxiSCAs23fuHKx558La/PnjbYw/fMX50thDC4fSu/WG70+nsYLGGIYQ4ZcigG685IzzUIknS7n31L/3707q6Og6nE4vLDwAAQKASk1N2xPT37t9uUY7Yf1ZZEyte9IycYLVa2z6uKMp111xSWFz5+cKtut6asPKBJt/f/vH54iUbTh2Vm5GeEhkZrutGRWX11u17lny/dU/BAePHKw6aW9TnXv3SZreNHTOs9uM7M40O5gU7oAcp2WfExMQG2rKGYZJkRZEsZkUcYbItwzDW/bClpt5pMonBA1L79cttfWrShOFzF27RhLxtZ1ltbV1ISEjrm1UUSVEkSZb9f7zg/LMLCkrfm7Xa0MQPG/Y/88+3//7Y3e1WJAlJloUiKbLMaUeiFgAA/GwURYnoPd5XNssiPJ0My/RuW/7pv8dedGvrt6z8zGbznb+/UlXf+fKbHV710KlZr6ovW1O4dPU+WZGsZskQktutHyzMn3ZmY6Nn4VcrTRV5Iz3bO2zQcnuvnqeMD/wdBQUF3XL96XX1jUHB9oT4jr9bJknS4EG5d9wkVE0fO/qUtk8NHzbk3jvKm50t8XHRkZER/gcjIyNuue706ur60NDg9O6prQv5/S1XpqTEu91eWRaREeE+n6/d/jlr8ujw8GCL2dQzuwcHW1dJXf0KXmVFRUJiIjsOAICTU3Nz85Z/XtjTu7XzYWVSkn72cwOGjj78qaqq6g/+M+f9WaucTq2rax/cL+GOm6cnxkcVzn2qf0P7ux54hVw09uURE8/lYzqp+OtUeeSRR7p6KIeEhrL7AAA4OVkslhJ3UEzJl50PC9Id+yuq7D1GHp4NISHBQwb1HdQvNX/33to6Z/uTsUdar8m44sLhD//fLdnZmZFR0ZE5Yzbs2h/r3CO3efXmpEtHXXAzv7s/Cf+hFRIaStQCAICuSenRa9OKb2L06k7GyJKI9JRuq/Il9xlpMrW/3FFRlJRuyZMnDgsP0Ssra5xun6rqHd0/VreY5PBwy/BBqY8+eO2lF08NCgryD7PZ7EFpA7fv2RflKVaE4TOkfPuQYTe9aLPZ+ICIWqIWAAAcnSRJxU6Ldf9y62FzxP6kXCUjvHHnxkojLqOv5adfGvOz2+1DBveffPrQ8FChCF9wsCnYZrLblbBga2x0UGq3iAF9kidP7H/D1Wddc+W0tLTUdi8PCQ0zJfffXbg/pmXffktW8OQHU7pzKerJG7VcUwsAALrM6XSu+uTF7IIZIR1NqtWW11D2Bg00D71+4JhJ1o7SVghhGIbL5XK73T6fqmmaEMJkMlmtFpvNdqSXHCqT8rI97/7BFZk9/NJ7w8LD+WhOQv46JWoBAMCxcLvdy996YFDlzEAG+wx5R+TE9PP+0i01vd1X/o+Zy+XasnaZZckjqUapT5O3xZzZ/4q/xsbFd2khuq4v+vrbXbuLa2obDzQ5fT7VbrckJUQP6Jvdt2/vhIT4tlfolpTsn79wiabpOb0yJow/VZI6uxrY4XAsWPhtbV2DxWKecsZpKSndOo5+r7eoqHjFqvU784sdTrfNZslIi590+pheP95orbi4ZPWaDbJ8xHUNGzqw9TR2/q7d3y9fJ4Tom5s9YvjQtv8ImTtvUVNT8+iRg3Nz+/gfXLtu/eYt+YZhBAfZz5wyPioqqu2+LSwsWrEqb/O2fXX1DrNJSU+LHz40d9DAfgkJP9nDBw4cWL5iTcn+yrTUxLPPOqPt4aGqqqIoNputdUfV1NR88ukCWZa7JcdNGH9qUFBQXV3dkqUryytqZUkMGZw79JTBrfdaczqdsz6dd6Cp+eYbr7TZrEetU6b0AgAAx8Jms+Wcc1vBO5t6+PKPOtgs6f0PfF30wd7CnMv7nHpufMLxniAr3V+885sPk/bNijWqhSSZFT23dsGW97xZ0x9I7Z7RpTJ+9B8f19S3n6HMrKwe1D/p5uvPGzliaGvXbti09Z///kYIcerwgrGnjuy8zletWvfos597vboQoqa28b57bzn8G2xut/vT2fNnfLCktOKAYbTeHG37N0u3znzviaCgICHEosXfP/3yl8YRbpglG8Z9d7muvfpg1H6/fN3TLy8SQkw9Y3/bqK2uqXnmpfkOp8/l9vqjtrCo6IG/vV1U2iSEGDM07ZyzTz80uLrmg4/mzF2YV1596HYSazaUfbZw06A+STdcc/bYU0e1Pl5eXvHy6/P3lTQOHZA8ZfJEf5KWlOx//8O5dQ2OyIjgSy48Myvr4L0w8jZsef61b4UQOdnRgwb2CwoK8np9Xy5au2JtiSHpA1ftePqJhNZAn/35wieem2dI8rVXXdx51B7cFfydBAAAx6Zbavewac9WyIGeHE3xFaRveXbXO7ev+nqOqqrHttKmxsals98pffv6XnvfTBA1yo9nAc2KkdvwdcHM/ysp2hf40nRdVzVDCCF0kRAXlJUeGRtll2Th04x1eWWvvD6nvPzQLR669OvtuQtX+ItWCLF63e62y2m1ecu2GR98W1LWZBiKokhWqyLrQgi5orqptZg1TRdCloTo8D/jp2eLW2+K1ub2Fv5NP/g//4CmpqZHHn+tqLRRCJGSFPLIAzeF/3jlhsvleu3NmTP+s6KsqlkIIRmG1SopsiSE8Hr0NRtKH37s/aXLVrQuOC4uNiLcbhhGU7Pb6/UefL9r8j6es37e1zs+/Gz90u/XtG5VYVGZ/4fUpKiQkGAhREJC/EUXjLfZFCHkbfnVXy5a6h+wt2DfzNkrDEm2KJLVaglkh3OmFgAAHLteuf2Xl9wbvOrBYOFUpKNMzqVIUpho6eNcI5avWb/2FW3ozf1HTQoODpako8/qZRiG1+td980cW97rOd7dJqmDc5cmWfR2LN8+6xH71U934ToESRJC2O3K6y/8MSenl9frffvdj5999WtDF1vyK/N37e3WLbmru6W4uGTl2kLx41WelTWODRu3tluOqqpr123ZX9YsSVLv7NhH7rs6ISG+pqb283lLGhocrVF7zlkToqPCFUW2WMyzv1i+Yl2JEOK0kennnT3a7fYIIYYNHRT4hklCUlX15VfeW72u1BAiJEi55/ZpqakprQPWr984c84PXq8hhEhLDr3zlnMHD+rf4nK99+EXsxdscLv1sqrmf781t1fPLP91CNHR0d1TYzduqXC6vM3NzXa73ev1btm21+XRhBCaZmzcUuDz+fzXRu8pKBNCSLLI6J4YHBwshJAkafIZE77+Zt0XX2/3aWLmpysvvXhqcHDw/IXfFRY3GIbRPS3KYgnoehWiFgAAHJdBp561qmJ3z8J3gju9zVg7Wd4dnu/v3L06rTZ2RHifCXEpGcEhYWazxWw2S7Js6LqqqR63u8XpcDY11pft9RStj69ekaWWmxWjk5ltTbLo3fjd5g8eyr304YTEpGN4OxaL5aorpn/2xdrC/Y0ej1qyv/wYFvL5nK9b3JrZLEWG2WrqXI1NvjU/bJswfoy/5Px0XW9yOIVkCCFlpMUkJMTHxcUmJibk5vZuaWlpHdatW/JFFx6s4e079/mjNjsz+awzJx3Dhmm6PuOdmZ/OyzMkYbUql00fNnbsqLabNOP9Bf6iTUkKee3Fu3v0OHgtx3333BQa8t47H63wqmJvYf2GjVvOnHK6v0pzeqbOXrDV6fQ2NzfHxsZWVlbtKahsXeb2nRUOh8NqtdbV1ZWU1QkhQoNMWZkpbSd6u+vOqzZufay0srmsuuWZf7514bRJXy3Z7NMMs1lMnzoiwImHiVoAAHBcgkNCBk69ecMsV7+yD8ySHvgLrbKRphWlVRY1VM6rsqS6LdG6KUg3BxmSIumarLoU1Wn11oWodRlavUX4FEkI5eiLNUtGbt2C/A+aXdMeTu+RHfj2tJ4w9nq9Pk0TQhhCslq6/LW2urq6r77bJISIjAy6+Lzh/56xxKeJTVtLqqtr0tMPRa3JZEqIjzYrsk8zvv1+d139i7k5qT2z0wYP6nekc8Oq+uPVBZp+bB/Wpq2FuwuqHU5VCHH+lP7XXjXdf+WuX2Vl1cZtZUIIydCvvHhsa9EKIex2+9RzJiz8emNppbPR4d2xc9/pEw/e5rd/vxyTstDp8tXU1qenp5eVVZRWNAohIsLMB5q8lXUteRu2nDFpfHl5ZV2DUwgRGW5P757Sdqu6dUv+3bWTHn/uc4/HmP/11voDzYUlB4QQ/XsnTj0n0HbnmloAAHC8YmJiR1z+ly3db/Bo0jG8PFI0Z3l39G1entuwqG/V5/0qPu1b/Xluw1e5zcuzvDsS9Sq75FO6smCzLHo1LiuY+5zH04WTxx6PV1XVysqqV1//sLzKKYSIDDVnZnbv6ttZszavssophEhLiph69oSM7lFCiMKS+ryNP7m3sCzLI4YNSE0JE0K4PNqq9SUz/rPqr099csNtT61es+5n+qTyNpcfaPIJIc6bknvPH6+PjY1t+2x5RWWzUxVCmC2moUP6tXttWmpKYnyY/+eqmgP+ydeEEL16ZndLDPV6tD17Cg3D2Lp9d21DixBiyoTckGCzrhmLvlkjhCgqLm1qchuGkZQQfvisw5Mmnjp8UJoQwuH0fbt8r64ZwXblvj9d1XZOBqIWAAD87ELDwk676i/bM292GHatixOGtlIkYZKFSREmWSjSsW+MqotGOSJy+MVHnea2lcul3XrXS6efe/uUC+5768OVumZIhhg0ILVHRtei1uPxfL9yk9OlmhRj8MAeKSndpp0zwjAMVZO+/nZ9u8F9+vR+4uEbc7JjLBZZloWq6g6nWlDU8MK/PjWOdR92TvvxC2Q7d5f7fO3vnaGqqv90tUmRDt91JpPJZjX/OFJr3UK73T5yaLYhpLxNe1RV3bipwDDkkGDlsovP6pYYJoRYtX6f0+ksLC5rcauSZPTvmxF62J28oqOjL5k+ITrSKoTQNEMyxAXnDO7fv2/gb42oBQAAJ4bFYhlx4R0Ffe6sVn7NKe09hrIraIh+4fuDR47rwstkUV3nKi1vbnb6JCGCrMroYam333RRTExMl9ZeVFS8bed+IYRskl0u77z5i7xer6JIQogfNhUXFhW1Gz9oYP+P333ipaeuv/6yUaOGpsVF2yShb9tVVVZW/nPsnJBgU0iwSQixq6D+kcdeqa6uaftsZGSE/0pXl1crLNrf7rX19fUVNQ4hhBB6RERI64SyQogzJ4+SJGnbzrK6uvqduyuEEAP6JKelpfbumSyEXlfvWb5i9Z6CMlUVkiSPGNa/w20bMfyUUwZ0lyRDCNE9NfzCC87o0lvjmloAAHDimik0dPS0G7eu65X//Ys9nHnm4zndekycum1X4jmZU27p0tW0QghJFqf0TQ4OtphMSlxMRG5uxsjhQ5KSulbnhmFs2rxjf7lDCOH1aP/5bN1/PlsrhNB1TQil2al9PGvhX+65tXW8ruter9dut48fd+q408Y0NDTs2LHrsX98VFByYMfO3ccw68JRjRuVnRAf+d4nqz0e/btVBcnvzLr91qtCQkL8z6alpqQmRewrOWDo4j+ffDtm9HC73d762lWr11dVNwshrFalZ2Zq22l6+/fLjQizlFU7Pvv8y5p6pyHEuDH9bTZbv9weC77Z5vEYi75ZV1BUI4RISQ7r369Ph9sWHBzcK6vboiW7DElkdI+Jj4vt0lvjTC0AADiRrFbrkDETM655ZUu3y5269ZdcdZNhLxh0/4hrHu1q0QohbGb57j9e+syTdz/1+F1/ufemC84/u5OiVTXN6/U6ftQ6D6vX612xZmuLyz8Fr+xVDa8qvKpo/YLb/MWb6+rqWpez7oe8m2776+dzFrhcLkmSoqKiRo8eERJqFULYbT/LrktJjr3myguGDUgRQvd69Y8//+HLRUsO7QSb7dwpg/0/r/yh6PEnX62vr/f/ccXKNa+9/aXD6RFCpCZFDOif03YiNpvNlpIU7nFrb324zOMzYiJtI0cOkSQpK7N7bGSwEOK7FXv3FdcLIaZM6N92Coj2/7T4cZGyLAcy0VtbnKkFAAAnXmJyt9jfPbH22+H2Vc/FqeUWyfvznbTVdOGUg4pDh6ZOe3BcZs9jXYxks1rDwsICGbp+Q+mEc+70X1PqcasP3HPB9GnnCCGqq2vWbSyRJCkyzPLEw1cGBwcZuiGEaHI4Xvj3F3sLG2rqXMuXrz3vvDOFEE6n84P/fLlqfemq9TOf+dfcHqnRdpt1T2H1/nJHcJApNzfn59hXuqHHxcXed8+1e299urza6XSpT78wNzszvfXq1csumbp81fYNWyoMSfpkzsbvVuWnp0S1tHh27anzaoYQst2qnH/2sF692u/nrIz4LTurHc2qJEk9e8TEREcJIbqnpSbEhe6vcDhdPiEku1W+4LzTO/0QWn8yunpVMWdqAQDAz8JkMo06Y1ryLbPyc24vsOW6DPPPsZYmPSg/ZGTJkIcG3fSvjGMr2sBnx/oxs7yaqKv31Dd46hs8TpdWU9Pgf3z23K/rG9xCiPGn9po44bQRw4eOHDls5Mhhp40dPXxQD0kydE379vsN/mlo/ed3LYokhKiuca3OK12yssB/6cKIwWmRkZEdrd9o90PAG27o4tBLMjN7PPW36+PjgoQQDU3eex7496ZNW/xPRURE/PH2i4cMSJaEYUiiusa1dkPZ1vxar2YIYcRG2a69bPTll55/+CqyMg/O0iXLon9uuv90bExMdN/eqfKPqTp0UGp6enoAO/iYjjf+ygEAgJ9PfEJi9CW37y8+a8/G5Zb8ud1bNtkU/fgXqwnRYtj3hQ+z5E7N7Ds8MblbV39b3Vreub3iyyoPhIXZ287Y2qG4uJjB/RJMpp9Mlqv6tKzMgxNUNTU5e2VFB9lMF5w3oe0Ym802buyQnXvKm53usFCb0+kMCgoKCQn5051XDui3esWa7QVFNc1O1TD0IJslJzvu1t9d2OEGpKXEp6eES5KUnNTx9abJSfFZ6ZFCiLS0hLaP2+323pnxdQ3O5MSDLxw+/JR7b6/7dM4yl8dnNiubNu/o3buXxWKRJOmUIYMefTj6q0XLlq3cXrS/3ulWTUJERwcPGZB61uTRI4YPtVg6uG/tkEG5/fvkuVy+6OiQUSMH+a+4lWV53NihW7YXNzu9QUHmi6aN73wPJyfFZWZE6kKkpcS3vWY3EFJXS7+yoiIhMZG/ogAAoEt0XXe73bu2rK9f/VH32u8iZOcxL6pORBbHT0wec0VGzz5Wq/XYcraV2+3WdV2SJJvN1vmidF33eDyHj7H4Z+QSwuv1+mfFOnxR/tcahmEymcxmc+uz/u+Keb3epiaHruuhoSFBQUFHmolMVVX/BlgslrZ35DrU+prmn5rXbDa3jULDMNxut2EYbV/oX7VhGJIkKYrSLiL9G9zU5GhyOEwmJToqym63dxKarauQZbl1h7R945IkWa3Wzm8Ppqqq1+v1/2Ojw3TupE6JWgAA8EurrCjfk7fMvW91SEN+qFofpDvsokXWNUU+lCW6ELouGbLiE2aPZPdI9mZLlCMyNyhrdM9Bo2Ni49iNIGoBAMCvT9O0hvq66rKS2pJ8T02R8DTJmkcydEkyhCFpkmIoFmENU0Ki7VFJEfEpccmpUVHRx3leFv+rUcs1tQAA4NehKEpMbFxMbJwYMMT/e2dVVVtvvqooiv930B3+nh1oh6MEAAD8BorEZCJecTyY0gsAAABELQAAAEDUAgAAAEQtAAAAiFoAAACAqAUAAACIWgAAAICoBQAAAFELAAAAELUAAAAAUQsAAAAQtQAAACBqAQAAAKIWAAAAIGoBAAAAohYAAABELQAAAEDUAgAAAEQtAAAAQNQCAACAqAUAAACIWgAAAICoBQAAAIhaAAAAELUAAAAAUQsAAAAQtQAAAABRCwAAAKIWAAAAIGoBAAAAohYAAAAgagEAAEDUAgAAAEQtAAAAQNQCAAAARC0AAACIWgAAAICoBQAAAIhaAAAAgKgFAAAAUQsAAAAQtQAAAABRCwAAABC1AAAAIGoBAAAAohYAAAAgagEAAACiFgAAAEQtAAAAQNQCAAAARC0AAABA1AIAAICoBQAAAIhaAAAAgKgFAAAAiFoAAAAQtQAAAABRCwAAABC1AAAAAFELAAAAohYAAAAgagEAAACiFgAAACBqAQAAQNQCAAAARC0AAABA1AIAAABELQAAAIhaAAAAgKgFAAAAiFoAAACAqAUAAABRCwAAABC1AAAAAFELAAAAELUAAAAgagEAAACiFgAAACBqAQAAAKIWAAAARC0AAABA1AIAAABELQAAAEDUAgAAgKgFAAAAiFoAAACAqAUAAACIWgAAABC1AAAAAFELAAAAELUAAAAAUQsAAACiFgAAACBqAQAAAKIWAAAAIGoBAABA1AIAAABELQAAAEDUAgAAAEQtAAAAiFoAAACAqAUAAACIWgAAAICoBQAAAFELAAAAELUAAAAAUQsAAAAQtQAAACBqAQAAAKIWAAAAIGoBAAAAohYAAABELQAAAEDUAgAAAEQtAAAAQNQCAACAqAUAAACIWgAAAICoBQAAAIhaAAAAELUAAAAAUQsAAAAQtQAAAABRCwAAAKIWAAAAIGoBAAAAohYAAAAgagEAAEDUAgAAAEQtAAAAQNQCAACAqGUXAAAAgKgFAAAAiFoAAACAqAUAAABRCwAAABC1AAAAAFELAAAAELUAAAAgagEAAACiFgAAACBqAQAAAKIWAAAARC0AAABA1AIAAABELQDg/9m79/iqygPR3ytkEyCRgMRNwQIqUprUMmoJtVKYzqClth0NxF6OWvkl6OiZCsrFS2kLKnRKrXITPHPasZDGVmfGNkLtbTJKL0RoJSgzVElRrEI0SAxChHDbOfv3x6K7aUhCgJ0rz/PXm52VvfZl8fl8Xb7rXQCIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUALqLwfAAAIABJREFUACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAABErY8AAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAHQJkVP4m11VVT44AAA6j5R4PO5TAACgSzP9AAAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNSe6XZVVfkQAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAdJSIjyDhaP3R7Xv+lPSnzezV99zMwT5eAABR2x5Fu+mtzUfqj7TFk58biFoAgDZk+kGbFy0AAKJW0QIAIGpbVHu4dsPO5ztz0a5evXr69Glr1651sAIANOeMnlP7Vm3Vq3te67QvLxaLzZw5Y82a1UEQrFmzetas2TNmzHTIAgAc7ww9U1sfr9/y9kuduWhramo++9lPh0UbWrx4UXn5RocsAICoDYIgqD1cu7HyhXcP7u20r7C8fOPEiVdu3bo1/DEajYaD/PzJlZU7HbUAAGd01NbH6yuqt22u2tKZJ9EWFa3Kz59cXV0d/jh//oLS0mcSXZuXd01dXZ0DFwDgTIzaeDy++0D1xsoXdh+o7rQvMhaLTZ8+bd68ueGP0Wi0pOSpgoLCrKysH/7wifDB6urqm2++KRaLOXYBAM6gqA1z9veV5RXV2zrzCdpGk2hzcnJKS5/JzR0T/pidnV1UVByOy8rWrVix3LELAHBGRG1XydkgCCoqKhpOos3Lm/Szn/0iKyur4TYTJkyYNWt2OF68eNHq1asdvgAAoZR4PN793tWh2OG39+9+Y++ONt1LddXuN1+vrNtft792/yt/+GMQBB/48AfPyjwr/az0958/JAiCAdGs1EjqwIxodnRkC8+zevXq22+flvixhaW7YrHYlCk3lpWtC38sLX0mOzv7dN7CrqqqQYPdwhcAELWdydH6o9UH3qna//aBIwfadEfbtlSsWvS9na+1KprPzjr7b8d9IgiC0aNH9+9/dmZm5siRHwiCYNCgwUEQLFgwf9WqlYmNS0qeSkw5aK5rL7tsTHgZWTQaLS19ptEJXVELAIjaricej9cdPfhOXc07dTVt3bJBENTurX1s2aoNz65P+jO3vlBramouvfTicJyTk/Ozn/0iEjnFm2iIWgBA1HaYo/VH3zuy/92D7+49VNsOIZuwbUvF/NvubfjIRaNHffDi7EHvH5R45NWXX3lvb23t3vde2rSl9c88btz44uLHWt+m5eUb8/Mnh+O8vEnLl68QtQDAmaxL3iZ3+54/tf/KXI2K9vIrxn7hluuigwc22mzsJ8c1/LF2b+1ZKRmDeg2sqKgIguDFF1/Ys2dPTU1NYl7sqcnNHTNr1uzFixcFQbBmzerRo0cXFBQ6mgGAM1aXPFNbUb2tnaO2dm/tl6/5x3Dcb0C/+/7lG8fnbHNauFCs4QnXwsKp998//6Re1fTp0xJLgJ1wMm6TnKkFALqHHj6C1lg4Y0GiaBcWPdT6om1ZeMI1HK9atbKoaNVJ/fmSJUtzcnLCcX7+5JqaGt8UACBqadq2LRWJhQ7uWDArs39mEp98xoyZ48aND8fz5s0tL9/Y+r+NRCKPP/5viTvoTpx4pTuNAQCilibUx+qXzV18rBqvvWrkqOyk76K4+LFEmN566y0ndcK10R10p0y50VcGAIhaGtu+9ZV9e/aF4y/ccl1b7CISiZSWPhN2bXV19fXX/6+TOuGanZ09f/6x2RFlZesqK3f61gAAUctf+fHKH4WD/Kmf792ndxvtJSsr6zvf+W443rp160mdcK2s3Ll8+cOJH/v0SfetAQCilr84dPBQYrnZ8Z/62zbdV27umIYnXJcuXdKav1q7du3YsZeHNxgLgmDWrNmnc4MxAABR2w399ue/DgdDhw9L1ooHLSgoKCwsnBqOFy9e1PJFY7FYbOnSJQUFUxKPFBUVz5gx07cGAIha/sqvnn42HFx9Q1777HHu3HmJxRDy8yc3N0G2rq5uypQbw5svBEEQjUbXr98wYcIEXxkAIGr5Kzu370is5PWRcbnts9NIJLJ8+YrEYgh5edfU1dU12qaycuf48R9P3JNs3Ljx69Y9N2TIUF8ZACBqaWzjuufDweVXjG27S8SO12iVrptvvqnhYgjHT6ItLn4sPd3FYQCAqOU49bH6kpVPhuNP5n+qnfeenZ1dVFQcjsvK1q1YsTwcNzmJNhKJ+L4AgDOcHvpLxb71xps1u98ZnjMis3/m9q2vhI/3G9DvwpwPtP/rmTBhwqxZs8NZs4sXL+rfv39paWliykE0Gl2z5iemHAAAiNpjNm944X+e/+/SH/8y8cjEa696b29tOL5i0sTUSGqHvLBp06Y///zzYcjOmzc38fi4ceOXL19h6S4AAFF7TOmPf1m8bNXxDybGY8Z/tMO+m0jk0Ue/N378xxMzaIMgKCycOnfuPFMOAAAaOqPn1G7e8ELDou03oN/Q4cMabtBvQL+hFw7rwFeYnp6euGgsCIKHH15x//3zFS0AQCNnbh7Vx+r/9YH/G44vv2LsNV+aHPbrti0VqxZ9L1zMa9+efSVFP8ov+FwHvs6zzsoIB9FodNKkSQ5ZAIDjnblnan//qw379uwLxzfdfWvijOzIUdnfePRbl18xNvyxZOWT27ZUdODr3L//QDgYO/bjjlcAAFH7V57+4ZpwMOWOwkbL0KZGUv/316YlpiLMv+3e2j9fN9b+KioqHKYAAKL2Lw4dPBTOoy1etqp277HTtAPPHXj8lqmR1DlL5/Yb0C/8cU7BnfWx+o598aNHj3a8AgA06UyZU1tdtfvRb3/3pU1bjv/VL/7j55dc/pHjH8/sn/mVRV+fU3hXEAT79uz79l0L735wTvsv7/Xss8+Eg/79z3a8AgA06Yw4U7ttS8XML05vsmiDIHhp05bmzsIOvXDYl+dOT2y25gdPdeC7GDLk/Y5XAIAmdbcztWmpaf179wuCILNX30hqJKNnRmqP1H++9b6/dOrwYX9/9RWv/OGPG55dn3jw6NGjzZ2CHfvJcbve3BXeMrdk5ZPDPzi8ydO6bWf9+ufCwaBBgxyvAABNSonH4130pR+KHQ4HvSO9Wths7dq1BQVTwnFp6TO7e9eE4+qq3f/x3Sc2PLv+8ivG/u+vTWthXkF9rP7bdy1MnOhduOrBk1q8dmBGNDs68pTf5rBhQ8LBiy/+d9LvIrarqmrQ4MH+GQAAorazGz360vCOXLNmzZ4xY+ZvX3/u+GY94UzZQwcPzb7u9nAJsH4D+i0seiizf2Y7RG1dXV129rG/3bGjMukfjqgFALqH7jynNhaL1dTUJO4xe8sttza5WWuu/erdp/d9//KNcLxvz75H7n+4fRZD2LOnxjEKAHAmRm1NTU1R0arrr79u+PDzL7304sTjO3bsOJ2njQ4eOO+R+8PxS5u2/PCR4nZ4L4k7L+TluZcYAMCZEbV1dXX33jvv0ksvnjdvblnZuka//d3vNpzm848clZ0/9fPhuPTHvyz98S/b+h258wIAwBkXtZMn561atbK53z7xxOOxWOw0d5Ff8LmLRo8Kx8XLVrXbHXTdeQEA4IyI2vLyjVu3bg3H48aNLyoqXr9+w6xZsxMbbN26dcWK5Sd8nuqq3dVVu1u4L+7dD85J3Gls2dzFbXoHXXdeAAA4g6I2Fot97WtfDcd5eZMef/yJCRMmDBkydMaMmRUV2woLp4a/Wrx40eYNL7T8VP/x3SdmfnH6l6/5x+ZqNTWSurDoobBr9+3Zt3DGgna4aMydFwAAun/Ubt78YuI07X333d/wV+np6XPnzhs3bnz440P3PLBze6uuGJtTcGdztZrZP/OOBbPC8c7Xdnz7roVt9L7ceQEA4IyI2pqamrVr15aVlYU/5uVNOv4OBZFI5NFHvxeNRsMfvzX7Gy3MGbjmS5PDwb49+75918LmunbkqOwpdxSG45c2bSkp+lFbvLvEemR9+qQ7WAEAulvUVlRULF26ZPToSy+99OKCgimLFy8KH1+zZnWTV4Olp6evWfOTRK22sNDs0AuHfXnu9EStrvnBU829honXXjXx2qvCccnKJ5N+0VjDpQ+Sfi8xAABR28FWr149ceKVixcvSpzIbOjVV19t8q+GDBlaUvJUolZbWGh27CfHJZbuKln5ZAvTcG+4bUpiMYT5t91bXbU7iW/zl7/8RThIzAkGAKCbRG1FRcXtt09r+EhiXkGohfVoc3PHtHKh2bwvTU7UagvTcFMjqbfde3tiMYT7/unrSXynjz12LLuvvvpqRyoAQLeK2jvuODY3YNy48SUlT7322uubNr348MMrEmk7bNh5Lfx5KxeaTY2kzvzmnYlabWEabmb/zK8s+nrS32Z5+cbEeegPfegiRyoAQAtS4vF4F3q55eUb8/OPXci1fv2GIUOGJn4Vi8U2b34xCILc3DEtPMNvX3+uPlb/9Zu/svO1HUEQ9BvQb2HRQ5n9M5vcuLpq98wvHmvoi0aPuvvBOamR1Ca33Ll9x87Xduyv3Z+YZZswMCOaHR15Um+zsnLn2LGXh+NZs2bPmDGzjT7PXVVVgwYP9s8AAOjqutiZ2u9///vhoLBwasOiDYIgEonk5o5puWhDqZHUOUvntmah2ejggfMeObZAWMvTcIdeOGzsJ8cdX7SnoKamJi/vmmMvIBq98cYpDlMAgG4VtQkXXHDB6fx56xeaHTkqu5XTcJNi7dq1EydemZh4sGbNT6x7AADQ3aL2iiuuPNaXpaWn+VStX2i2ldNwT0csFisv33j99dcVFExJFG1JyVONzkYDANAdojYz89jk17KydXV1daf5bK1faPbuB+ckLhpbNndxC/duaH3FVlbuLC/fuHr16uuvv2748PPz8yeXla0LfxuNRouKilszlQIAgKBLXChWV1f38ssvPf300z/96dMNF6YtLJx6//3zT/bZfvv6cw1/rI/Vf/uuhS9t2hL+uOTfl0cHD2zyD2v31s4puHPfnn1BEAwdPuwbj36ruYvGGsnqfXa/WN9du3ZVVr754osv7NmzZ82a1S1sX1g49Z57vpKe3h63EHOhGAAgattWZeXOZ555prS0NHH+8ngPP7xi0qRJLT/J2LGXjxs3ft68e7Ozs4+P2ka12m9Av0VPPNy7T+8mn23blor5t90bji8aPWrOkhOs5NVw8YQTCq8J+9znPteeUw5ELQAgapOvrq7ud7/73W9+8+tVq1Y2t01e3qSamppE6ZaUPNXC/6ZPLAEWjUZLS5/Jyso6PmqDINi5fcecwrsStdrC0l2lP/5l8bJV4Th/6ufzCz7XwtuZU3BXuHBYcxU7duzHL7zwwvPPv2D8+PEdckGYqAUARG3SVFRU/O53G5544vGtW7c2uUFOTs6nP/2Zq6769IgRIyKRSCwWu+yyMeFUhEStNvmHDRd8HTdufHHxY+srf9/klps3vPDQPQ+0plaLl61KrIEw75H7R47Kbm7L2ybdEp4ADls87Nfs7OyzzsroJFeAiVoAQNServLyjU8//XTLJ2UnT86/+OKLj2/WmpqaSy+9OJG8P/vZLyKRSHN7SdyvobBw6hWFn2pudyVFPypZ+WQ4/vLc6WM/Oa7JzVo/DTeRv216AwVRCwDQMasfVFbu/NSnPpmfP/n4os3JyZk/f0Fp6TM7dlQuX75iwoQJTZ6FzcrKKil5Khxv3bp15swZze0rN3fMrFmzw/GqVStbWGg270uTE0t3/Z8Fy3dub3rmQGok9bZ7b08shnDfP3390MFDTW75sQnHThL/4hc/d6gBAHSrqC0qWjV27OWNZhoUFk4tKiquqNj2n//5XwUFheFFXS3LzR0zf/6CcLxmzeqlS5c0t+WMGTPHjRsfjltYaDY1ktpw6a5vzf5Gc7Wa2T/zK4uOXSW2b8++JV99qMl7kvX58woGzU2rAACg60VtLBabPn3avHlzE4/MmjU7PCl7//3zJ0yYcLLrWBUUFOblHVv9YPHiReXlG5vbsrj4sZycnHDcwkKzqZHUhUUPJWr1vebXox164bA7H7gnHL+0acuaHzx1/DY/+fODiV0DANC1o7ampuazn/10YonWnJyc9es3zJgxszUnZVuwZMnSxFnY/PzJNTU1TW4WiUQef/zfotFoWKtzCu5s8txqEASZ/TPnPXJ/a3Z9yeUfSdxBt2Tlk4/cv6xhK2/e8MKGZ9cfy+hlyx1qAABtp50uFCsv33jrrbckbp2QlzdpyZKlzV3adQq5PHHilYnFENate665M74NLxprzUKzJ9ToorEgCMLMfXZ1aWLdg7/71N8X/+tjnfPrd6EYACBqW6vhulpBEMyfv6CgoDC5u6ioqJg48cpwHC7d1Vwxf33R3NYvNNsatXtrv3zNPzb3234D+i3//r/83cV/K2oBANpOe0w/uOmmqeEgGo2WlDyV9KINgiA7O/vhh1eE47KydStWNPu/+ydee9XEa68KxyUrn2zuorHWy+yfmbi2rJGLRo9a9MTDg84d5DgDAGhTqffdd1+b7mD16tWPPVYcjp97bsOIESPaaEfZ2dkpKSkbNmwIgmDDhg0XX3zJBRdccPxmb+zd+eHcv3nlD9uqq3YHQfCbn/96/FWfyOibcTq7Pnzo8NYXXw6CoN+Afp/4zN9f+KERN0y7ceqdt/ztZ/4u0jOSkZZxTkZW5/z69+/ff1bfvv4ZAABdXdueqY3FYgsWHLvoatas2W19J9hp06YnLhorKJhSUdHs0l2tXGi2lareeDMcXPb3l0+5o3DKHYUjR2U3d6NdAAC6WNRu3vxi4uKwW265ta3fTCQSefTR74VLHARBcMMN1zW3GEIrF5ptZNuWivD8bkPVVbsTqxwk7rYAAED3idqzzjr2v7aj0ejJrkF7atLT09es+cmx3Kyunj59WiwWa3LL1iw0+1eBvuGF+bfdO/OL0+cU3BXOxK2P1e/cvuPRb3833OCi0aNGjsp2SAEAdLeoHTZsWKIvmztpmnRDhgxN3EG3rGzdggXzm9uy0UKz6/+rrIWnfe2Pr4WDna/tmH/bvQtnfuP/m3D9nMK7Eut53Xz3LY4nAIBuGLXp6emJSa7r1q1rt3eVmztm1qzZ4XjVqpVFRaua2zLvS5MvGj0qHP+fBct3bt/R3JYfHv3hhj82XJs2CIIvz50eHTzQ8QQA0A2jNgiCL3zhi+FgwYL72+1kbRAEM2bMTPT0vHlzm7uDbmok9e4H5yQuGvvW7G80dwfdYSPOP/7BfgP6Tbz2qoWrHhz7yXEOJgCAjtLmN1+IxWKXXTYmvFys5dsitMWuP/vZT2/dujUIgmg0Wlr6TFZW1m9ff+74LRveQGHo8GHfePRbTa5dsHDmN8ITtPlTPz/8g8OzBp4z9MJhJ3wZAzOi2dGRnfPrd/MFAKB7aPMztZFI5DvfOXYpVcszXNti148//m/hYgjV1dX33Xdvc1tm9s+c98ixpcd2vrbj//7ziibDNzHlYMz4j15y+UdaU7QAAHSHqA1OZoZr0mVlZSWS+sILL2xhy5GjshMXjW14dn1J0Y8aLfL12J9vrjt0+DA5CwDQqbT59IOE66+/rqzs2LViJSVP5eaOabc3WVNT86c/vTZo0KAhQ4Y2Of0g4ZH7lyUWne03oN8Nt0358Ji/eW3rq//z/H+X/viX4ePzHrn/pJbuMv0AAKD7RG2TM1zb/w23HLX1sfrbP/dP+/bsa26Di0aPmrPk6ye1R1ELANDWerTbnhrNcJ048crmbovQgVIjqVdMmtjcbydee9XMb97poAEAOHOjNvjrGa7V1dVTptzYCT+RhuvRhkt9DR0+bModhQtXPTjljsLefXo7aAAAOptIO+8vN3fM/PkL5s2bGwRBWdm6pUuXzJgxs1N9IoOGnpsYL3ri4SOHj2T2z3SgAAB0Zj3af5cFBYWFhVPD8eLFi5q7LUJHWf39H4eDfgP69e7TW9ECAIjaps2dOy9xu6/8/MmVlTvb+QUcOniopOhHcwruKl626tDBQ4nHq6t2J1Y5+Md7/rfjAwCgS2i/1Q8aqampmTjxyvBOY9FodN2659LT09thv+HqB8XLViXiNQiC/KmfP6vvWZvKyhO3Vxg6fNjCogeTskerHwAAtLUeHbXjrKysH/7wiXBcXV198803tdtiCA1Px4ZKVj5ZvGxVomiDICicfZODAwBA1J5YdnZ2UVFxOC4rW7dixfL22e9/fPdYTA8dPmzo8Mb3Bhs6fNiSf19+UrdXAACgY0U6dvcTJkyYNWv24sWLgiBYvHjR+edfMGnSpDbdY3XV7sQ9wwpn33Rhzgd+/6sNT/9wzZALhnx84vjhOSNcGQYA0OV02JzahFgsNmXKjYk76JaWPpOd3YZnST89+dPhNIPLrxh72713tMMbNKcWAKCt9ejwVxCJRB599HvhncaCILjhhutqamraaF/l5RsTE2e/cMt1vn4AAFGbNOnp6aWlz4Tj6urq6dOntdFFY1/72lfDweVXjI0OHuiM+ihUAAAbK0lEQVTrBwAQtcmUlZVVUvJUOC4rWzdz5oyk76K8fOPWrVvDsdO0AACitk3k5o6ZNWt2OF6zZnVR0aokPnksFrv11lvCcf7UzztNCwAgatvKjBkz8/KOrX4wb97cJN5B96c//Wl4o4cgCD7zxX/wxQMAiNo2tGTJ0pycnHB86623JOWisVgstmDB/eE4f+rne/fp7YsHABC1bSgSiTz++L+FiyFUV1dPnHjl6V80ljhNG41GnaYFABC17SErK+s73/luOK6urp4y5cbTeba6urrbb58WjufOvddpWgAAUdtOcnPHPPzwinBcVrZu6dIlp/xU3/3ud8JBNBr9h39wmhYAQNS2o0mTJhUWTg3HixcvWrt27Sk8SV1dXXgP3iAI5s69NxKJ+MoBAERtu5o7d964cePDcUHBlMrKnSf7DA888K1wkJOT4zQtAICo7QCRSGT58hWJO+jm5V1TV1fX+j+vrNy5atXKcPzP//xNp2kBAERtx8jKylqz5ifhuLq6+uabb2rlYgg1NTV5edeE45ycnNzcMb5sAABR22GGDBlaVFQcjsvK1i1YMP+Ef1JZuXPixCsTd1v43vdW+qYBAERtB5swYULiDrqrVq1cvXp1CxuvXbt27NjLE0VbUvLUkCFDfdMAAKK2402bNj1x0djtt0+rqKg4fptYLLZ06ZKCgimJR0pKnjLxAABA1HYWkUikuPixxEVjN9xwXXn5xoYb1NXVTZlyY2IBr2g0un79BkULACBqO13XlpY+E46rq6vz8yd/6lOfLC/fuHbt2uuvvy47e2RZ2brwt+PGjV+37jmzDgAAzhAp8Xi8a73iioqKG264LjFl9nizZs2eNm16cwt4/fb159r5BQ/MiGZHR3bOD3NXVdWgwYP9MwAAuroeXe4VZ2dnr1v3XOJmYw1Fo9GiouIZM2ZakhYA4IzS9c7UJlRW7vzXf/3Xn/706Q9+MHvixIlXX31NVlbWCf/KmdqGnKkFAERtlyRqRS0A0P308BEAACBqAQCgg51xF1QNzIi28x4ze/V1nAEAiNpk6rTTWwEAOGWmHwAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAApyQlHo/7FAAA6NKcqQUAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1nJxdVVU+BABA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAMCZK3Imv/mj9Ufr4/+v/v/VHzh6IPHgwaOHDh49GI779OzTp2fvhn+S0TMjtUdqEAS9I70cPQAAora9HYodrjtad+joodrD7+09tO9I/ZHTf86BGdEwfDN6ZvTu2Ss1JdUhBQAgapMpHo/XHT2479C+moN73j24ty12sftAdcMf01LTohlZZ/c5u2/aWT1Tezq8AABE7Smqj9fX1O15e//uNgrZFhypP/JmbdWbtVVh4A7uO+ic9KyMtHTHGQBAm0qJx+Pd453E4/F3D+19s/at9m/ZloV1+76zBnbCabi7qqoGDR7snwEAIGo7Xn28vnLfW2/s3dHJX+fZffqf139o37S+KSkpohYAIIm69vSDQ7HDb9a+Gf7v/s7v3YN73z24Ny01bfiA86Pp53SetAUA6Oq66pna+nj9K+9sb3SdVheSlpo28pwRA/qc3bEvw5laAKB76HpnauPxeHXdOxXV27r0536k/sgf3n45Iy3jooE5lrwFADhNXexM7aHY4Zd2bz1w5EB3+g5GDBg+uO+gDpmN4EwtANA9dKUztbsPVHf1E7RNenXPa1X73/6b911kaVsAgFPTo0u8yng8XlG9rVsWbejAkQMbdj5fe7jWEQkA0D2j9mj90d9Xlnfda8Jab3PVlre6yEoOAACi9uSKdtNbm4/UHzlDvo9X97z2xt6djksAgO4TtWda0Ybe2LtD1wIAdJOoPTOLVtcCAHSfqK2P15+xRZvo2j0H33WAAgB01aiNx+Mv7644k4s29Ie3Xz5af9QxCgDQJaP2tXf/9O7Bvb6bIAj+5+2Xuuh9jAEAzuiorT1c+6Zlrf7swJEDO/ZV+hwAALpS1NbH61/e/UffSkNv7N1xKHbY5wAA0GWi9pV3tptKe7zX333DhwAA0DWi9lDs8Jlw27BTsPtAtTvoAgB0jah9afdW30dzLFsLANAForb2cO2BIwd8H8159+BeM2sBADp71L5S85ovo2Vv79/tQwAAaFKkM7yIQ7HDHXua9uw+/bP6DIikRjJ7ZTZ8vO5o3XuH99ceru0M6+a+sXfHef2HOmQBADpp1L5Z+2aH7DctNW3kOSP69c5MTUltcoPekV4D+pwdBEE8Hq+ue2fnvjc7Nr4PHKnLSEt31AIAdLqorY/Xd8jdFkYMGD6476CUlJTWbJySkjIwIzowI/pWbdWrezpspsQ7dTWiFgDgeB0/p3bfoQ5YrOqSwaPOzRzcyqJt6NzMwaPPvbQDo9YhCwDQGaN29/72Xpv2ksGjGs2dPSkZaekjBgzvkM/qwJED8XjcUQsA0LmiNh6Pt/MNF0YMGH46RRsa3HdQRlpGh3xih91xDQCgs0Xte0fea8/dZaRlDO476PSfJyUl5aKBOR3yidUdrXPUAgB0rqjdf7hdFxP4QNbwU5hH26TekV5n9+nf/p/YoaOHHLUAAJ0ramsPt9+Z2rTUtNOfeNBQzx49u/cnBgAgalulPSfUDus3JLlPOCD9bAcQAMCZHrVH64+25+4GpA9I7hP2jvRyAAEAnOlRe6QdozYtNS3pDZqWKmoBAM74qD1wtP2uEotmZPmyAQBEbdfWt1dfXzYAgKhNvj1177bbvjJ6Jv9eCbWHax1AAACdQaQD931u5qB2W0Cgd8/kz399e/9uBxAAwJketZm9MjO77KVWR+uPvntwb/vvt2dqxFELANBIDx/Bqdm+508dsl+TgwEAjue036nYc/DdJN424tDBQ7/9+a9/9fSzQRBcfUPeR8bl9u7T24cMANB6KfF43KdwUmoP126u2pKsZyv98S+Ll61q+MjQ4cMKZ980clR2k9t/dEhuEhfc3VVVNWjwYN8pANDVdZbpB7FY7Aws2pKiHzUq2iAIdr62Y/5t927bUtHkn/RKTXPUAgB0uqitqam5/vrrpky5sahoVSf/sN6qrUpu0ZasfDIcDx0+7M4H7vny3On9BvQLH2myazPSMlJSUhy1AACNdPD0g5qamokTr6yuPjY/ddas2TNmzOyEH1M8Hv/jO68kcR5tw6K9aPSoux+ckxpJDYKgdm/tnII79+3ZF/5q3iP3N5yHMGLA8HMzkzlbwPQDAKB76MgztY2KNgiCxYsXLV26pLN9RgeO1P2+srwdijYIgsz+mQuLHmrufG2/3v0csgAAnShqGxVtTk5OJ+zaeDy+fc9rm9568Uj9kXYo2pa7NiMtIyMt3SELANBZorZR0ZaUPPWzn/1i3Ljxnapraw/X/r6y/M3aqiQ+5wmLtoWuHdrv/Y5XAIDOErXHF21u7phIJFJc/Fgn6dr6eH1F9bbNVVuSeIK29UXbXNe+8fLrjlcAgE4RtU0WbTjuDF0bj8d3H6h+7o3fJXEG7SkUbZNde+21k8vLNzpkAQA6OGq3b3/1yisnNFm0naFrw/kGFdXbkv7Mp1C0TXZtfr6uBQBoQvst6VVTU/Oxj3308OHDzRVtQiwWmzLlxrKydeGP7bDO19H6o9v3/CnpZ2dPs2gT3pcavX7SF1v4j4FTZkkvAKB7aKczteGsg0TRtqw9z9fG4/E39u7csPP5Tlu0Z/fp/8GhI0tLn4lGo+EjztcCAHRA1B6/Hu0Jy6x9unb3gerfV5a/sXdHG73x0y/aIAiyzxkZBEFWVpauBQDosKhtVLTf/ObCztC1h2KHN721uaJ6W3LXN0h60V4yeFTP1J7hWNcCAHRM1B6/1sGXvnRjSclTHdi14XJdz1eWHzhyoO3eeFKK9rz+wzJ7ZTZ8RNcCALR31Da3eldu7piO6to2Wq6rjYr2vP5Dj39c1wIAtF/UtrAebdi1rS+zpHRtYr5BW3+gbVq0uhYAoEltsqRXy0V7spuFTnmdr3g8vmNfZdtdDdbORXtqn15zLOkFAHQPyT9T2/rYOqkzjqd2vvbAkbo2Xd8gWUVbH6sPB9nRka0p2sD5WgCABpJ8pra8fOOtt95yUqcP2+h8bTwef+3dP71ZW9U+n+MpF23t3trHlq2q3fveRz9x2d1fvjsjLb2N/hOiSc7UAgCitomizc+f/JfOa3VgJb1rD8UOb676n7ZbriuJRTun4M59e/adsNHbqGtFLQDQPSRt+sEpF22Q7HkIb9VWPV9Z3uWKNjjVa+DMQwAASE7U1tXV3XrrLadWtEns2vp4/Za3X3p1z2vt9vElq2gTb1zXAgB0WNTec8/dp3kZ/ul37QMPfWtj5QvvHtzb5Yq2pOSphm9c1wIAdEDUlpdvXLNmdTguKio+taI9/a595OEV//a9x7tE0X614K6GRZubO6bRG9e1AADtHbWLFy8OB3l5kyZMmHCaz3ayXfv94uLRl+UeC8SVT5YU/aiTF+3cqV/Zu2dvw6Jt8o0nq2tramoc5QCAqD2BWCyWWIjggQe+nZTX1PquPVp/tKJm2+0LZ100elS7de0pF23akZ7zpn615p2a44u27bp2+vRpjnIAQNSewK5df1kINj09PVkvqzVde7T+6Ka3Nr97cG9qJPXuB+e0T9eeWtFmpGVc0Pu826679Z13TjDzOFldu2bNT8JxWdm6ysqdDnQAQNS2ZNu2V8JBXt6k5L6ylru29nDthp3PJ9btap+uPYWiTUtNu2TwqPN7DZ302atbeS1dUrp2yJChOTk5jb4jAABR27TMzL7hoC3mbjbXtbWHazdXbWm0cVt37ckWbVpqWnZ05GVDco/uP3qyN0c4vmtP9uOtq6vbunVrOB458gMOdABA1LbkgguGh4PEzNq27tpfr//N8UXb1l17skU7YsDwy4bkDsyI7tmz59Ru95WVlTV37r2JH9etO4mPNxaL3XzzTeE4JydnyJChDnQAQNSeoL0S4zZaQKpR1075Xzds21LR3MbHd219rL49i/a8/sM+ft7Hzs0cnJKScjo3sC0v33j77ceu8YpGoxMnTmx90Ta8jfCyZcsd5QCAqD2x+fMXhINbb70lFou1Xdeec845x/Z4270td+0HL85O/PjWG2+2T9G+P3Pwx8/72Hn9h6ampAZBcJpFm7jncDQaLS19ppUX4TUq2lmzZmdnZzvKAQBRe2JXX31NOKiurl6wYH4bvdCeZ/Wcv3JhvwH9Tti1jTJ06IXD2rpoB2ZEPzok98IBw8OcTXrRNjwdflJFO2PGTIc4AHAmSL3vvvtO8ynS09MvuGD4L37x8yAINm9+MSUl5WMfuzy5rzK8MqxX717jr/pE2X/+9vDBw0EQ/Obnv/5w7qis953Tcob26HGK4d6aos1Iy7h08MWD+r4v0iOSeLALFe3+/fvP6tvXPwMAQNQGQRBkZ2dv3Lhxx44dQRBs2LAhuV17tP7o/+x6qT5eHwRBy117yrdFOIWiTUtNGzXoQxecfV7DnA262jlaUQsAdA89kvVExcWPjRs3Phyf2tKqTYrH45ve2pxYjzYIgsz+mQuLHjp+HkJ7Fm24Vldmr8xGf9ghRVtXV2fWAQBwhkuJx+PJeq6kz+mMx+N/2P3yuwf3Hv+r2r21cwru3LdnX/jjJz7797/52a/aoWgHZkQ/cM6FibmzHV60jXZ6sp/5rqqqQYMH+2cAAIjaNuzaN/bufGPvjuZ+26hr27poM9Iyss8ZmZGW3pq47BJFK2oBgG6jR3KfLhKJJGsewoEjdS0UbfDneQi9+vRuh6IdMWD4RwZf3M2KFgBA1LZt19bH67e8/dIJN3tmdenhg4fC8fsvGNoWRXt2n/4fHZIb3kyhub+dPn2aogUA6FZRm5SufeWd7Q0vDmtNhn7zew8kvWhHDBj+4YEf6h3p1cLf1tXV/fGPx1bMzcnJueSSSxUtAEB3iNrT7Nraw7W7D1SfWoYmq2jTUtNGn3tpyydoQ+np6dOn3x6Ot27dOmXKja25rZqiBQBIouSsU9t0L/fokZc3adOmTSe1fm08Ht9ctSVclbajivbsPv0vGTyqV4snaBu65JJLU1JSNmzYEATBjh07Nm3alJc3qYWbPnSeorVOLQAgatuka6ve21Vd904HFu15/Yd9IOvCHikndw77Yx+7vJVd26nO0YpaAEDUJr9r6+P1/71rS/sU7fr/Kitetur4oj2v/9ATTjk45a7tbLMORC0AIGqT37U7972579C+dija+lj91266p8miPZ132nLXdsJ5tKIWAOgeerTPblpz3Vh9vL6FhWmTWLRBEPz+VxvCQb8B/RLzaE+zaEMzZsycNWt2OC4rW5e4bsyVYQAAbSfJdxRrWcv3G2vh/mHJLdogCIqXrSr98S+DIJhyR+HEa69K+jtt9II//YXPPHTPA4mMXlj0UGb/zNY8T6O7puVP/Xx+wecabvDh931oQJ+zT/l1uqMYANA99GjPnbVwvjYej7db0QZBcFa/Y//P/VdPP9sW7zS/4HP5Uz8fjl/atKWNijYIgvSe6Q5iAID2mFP7VxHd1Pza3Nwx+440sTZtfax+dXFJ0os2CIL3nz/kZ088HQRB7bv7gpSUnEs+lPR3mnPJh4KUlK0vvpx4JOlFGwTB8LPPP7XL2kLm1AIAojZpXVta+p9D/2ZYWvpfrQu7c/uOr918z+b1LyS9aIMg6NW7V6I4t774cs3umtHjctu0a9uiaNNS04b2e//pvEJRCwB0D+06p7ahRvNrw2z94MXZg94/aNebu/743xUvbdrS8FdJLNrQkcNHpuf/04H39rccjqdv5/YdWze//Lef+bvefXonsWiDIBiYEc2Ojjyd12ZOLQAgapPQtT/4wWPz5s1tebMpdxRekffJ5BZtfaz+23ctbNjNbdq1rdf6og2CYMSA4edmnlaSiloAoHvo0YH7jkQiBQWF69dv+JsxFze5wUWjRy359+UTr72qTYs2OnhgOChZ+WRJ0Y+6StEGQdC7Z29HMABAEASRDn8F7xs86O5FX63dW7tr51uvb3v9lT/88QMf/uD5I88fNPTcVs5APVlrfvBUomjzp34+70uTE40bXpTWIedrT7ZoA0sfAAD8WUdOP/j/27u32KbqOIDjv5629jLaVbaiKOBwjjB1iQnTcGnVRAO+dZIZY5Bp56IP3CYmRiVcE4NEMHPiA5LIMh4MPpiRGBLmUJSxJa7LTGbosongQEZgJTpmt7I28+EktbSDmF5Ou/b7eTqn57T/tfkv+ebkXFRXxkZ+u/G7ZsNNTkw2rHktLhzjjt1qfx5CEkUrIu6HVqZy6wPh9AMAAJAvlKz/BWOhm1oOd+LYt+rCwocXRcNRb9C/+/H7jy2rUlc1Pg8huaIVkRSLFgAAgKhNm8Tb02ZOJBw51dauLr/81iuxm7LVtUkX7bwiJ9MXAAAgJ6J2MhzScrgb1wPRfKxKuDpN+65NumhFxGK0MH0BAAByImqDU0Eth7PFXHl23j+UuIOWXZtK0YqIhVsfAAAA5EjU3gyNazmc2WJeW/+SuvzdNydn3Eebrk2xaEXEbrIzfQEAAHIiaiemJjQe0b3maXWh+1TXYP9AVro29aIVEaPewPQFAADIiaj9a/JvjUd0zp+34rmV6vKeDTu179q0FK2I6HV6pi8AAEBORO2tyC3tB12/xVs8tzjatX1dvZp1bVzR1m3xJle03PoAAADgtnLbtWtXtsaeDIf+HLui/bgms+mBRQ92d5xVV7s7zj5eXVVyX+kMya8oK59fNfTr4PWRayLi7zsnOl3lE4+mpWh3fL77qWeXJ/dRpUWlDnNx6j/F+Pj4HJuNfwMAADDbKQX4nQf7Bw68ty/2FQ3OQ0gs2iVVS5P+Ctz6AAAAoKCjdrB/YM+Gneqy3WG3OWwadG16i1ZEioxFzF0AAICciNqx0FgWi7Z4bvFHrQf2tX4Se35tJro27UUrIvfojcxdAACAnIja7Bbt3pb9dofd7rDvbdmfua7NRNGKiJGoBQAAKMConbFo1dXMdW2GivZei4OJCwAAUHBRe+n88J2KNnNdm6GiFRGr0cLEBQAAKLio7Tnzc3Q5sWgz0bWZK1oRsZm4CRcAAEDhRe0c25zockdb+512S1fXZrRohVsfAAAAJOZZFh++8M9UcDQY0GCgsiWL/+cDFExmk/uFZzpP/hSaCInIjydO3+W5DNeuXB34xa+u+vvOjY+NL15a/sfQhQ+37M5c0YpImWORXknPM3J5+AIAAMgPuunp6WyNHZmOTEXCGo0VDr/xurerq0td3dzYuHHzpjvtfPr7H95saIiufvX1sWXV1XH7HGz+rLmp6e6DzvjG1JkNpnR91NWRkfvnz+ffAAAAELWzRjgcrqtb39l5Rl3duvWdxsa3E3fz+XrWrn0x7sXm5oOrV6+2Wq0icvnypcOHDx858qW6adUqV0VFRUvLkdj9nU7noUNfVFc/meO/CVELAACI2jzs2tiiLSkpFZFAYDS61eutHxoair5dRFwud2vrUYPB4PP1bNv2gd/vVz+2trZ2wYKFuf+DELUAAICozbeujS1ap9PZ3t4hIps2bYyt2Fheb/327TsMBkP0lWAwqB7NnS2IWgAAkB+yeaFYViiK4vHU9Pb2Dg8Pi0h3d7dOp1u+fEVi0ZaUlFitVo+nprz8kYsXL4yO/nfI1uVyNzV9um7dq4py2+0jjMZZ9qAvLhQDAAD5oeCO1Krijtd6PDXHj7fFFW3cW3y+ns7OzrKyxW63O3HrLMWRWgAAQNTmVdfevWjzFVELAADyg1Kw39xgMLS2HnW53AVbtAAAAERt/nStx1MjIpWVlRQtAADALFW4px/ECgQChZmznH4AAADyg8JPICIcoAUAACBqAQAAAKIWAAAAIGoBAABA1AIAAABELQAAAEDUAgAAAEQtAAAAiFoAAACAqAUAAACIWgAAAICoBQAAAFELAAAAELUAAAAAUQsAAAAk5V+x8J3s9V8VfwAAAABJRU5ErkJggg=="/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">92<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yc55 we9 h118"><div class="t m0 x6e h37 yc56 ff8 fs6 fc9 sc0 ls0 ws0">Uczestnictwo w pracach Polskiego Paktu Plastikowego </div><div class="t m0 x6e h2 yc57 ffc fs0 fc0 sc0 ls0 ws0">Pakt <span class="_ _3"></span>ł<span class="_ _3"></span>ąc<span class="_ _1"></span>zy <span class="_ _3"></span>firmy <span class="_ _4"></span>i <span class="_ _3"></span>organizacje <span class="_ _3"></span>związane <span class="_ _4"></span>z <span class="_ _3"></span>łańcuchem <span class="_ _3"></span>wartości <span class="_ _3"></span>tworzyw <span class="_ _4"></span>sztucznych, </div><div class="t m0 x6e h2 yc58 ffc fs0 fc0 sc0 ls0 ws0">aby <span class="_ _3"></span>wspólnie pracow<span class="_ _3"></span>a<span class="_ _1"></span>ć <span class="_ _3"></span>nad zamknięciem <span class="_ _3"></span>obiegu <span class="_ _3"></span>plast<span class="_ _1"></span>iku <span class="_ _3"></span>w Polsce. <span class="_ _3"></span>Wśród <span class="_ _3"></span>członków </div><div class="t m0 x6e h2 yc59 ffc fs0 fc0 sc0 ls0 ws0">są <span class="_ _1e"> </span>zarówno <span class="_ _1e"> </span>producenci <span class="_ _21"> </span>opako<span class="_ _1"></span>wań <span class="_ _1e"> </span>i <span class="_ _1e"> </span>ich <span class="_ _1e"> </span>elementów<span class="_ _3"></span>,  jak <span class="_ _1e"> </span>i <span class="_ _21"> </span>producenci  produ<span class="_ _3"></span>któw<span class="_ _1"></span> <span class="ff1"> </span></div><div class="t m0 x6e h2 yc5a ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>opakowania<span class="_ _1"></span>ch, <span class="_ _3"></span>sieci handlu detalicznego, <span class="_ _3"></span>jak<span class="_ _1"></span> i <span class="_ _3"></span>przedsiębiorstwa zajmujące si<span class="_ _3"></span>ę gospodarką odpadową. <span class="_ _3"></span>Członko-</div><div class="t m0 x6e h2 yc5b ffc fs0 fc0 sc0 ls0 ws0">wie <span class="_ _1"></span>Paktu <span class="_ _b"></span>w Polsce <span class="_ _b"></span>postawili <span class="_ _1"></span>sobie <span class="_ _1"></span>sześć <span class="_ _1"></span>celów <span class="_ _b"></span>str<span class="_ _3"></span>ate<span class="_ _1"></span>gicznych <span class="_ _b"></span>do osiągniecia <span class="_ _b"></span>do końca <span class="_ _0"></span>2<span class="_ _3"></span>025 <span class="_ _b"></span>roku, <span class="_ _1"></span>których <span class="_ _1"></span>kierunki<span class="_ _1"></span> </div><div class="t m0 x6e h2 yc5c ffc fs0 fc0 sc0 ls0 ws0">są spójne z tymi, które od lat wsk<span class="ff1">azuje KGL S.A. Ambic</span>ją członków Paktu jest:<span class="ff1"> </span></div><div class="t m0 x6e hf yc5d ff8 fs0 fc3 sc0 ls9 ws0">1.<span class="ffe ls0"> <span class="_ _32"> </span><span class="ffc fc0">Identyfikacja <span class="_ _5"> </span>i <span class="_ _5"> </span>eliminacja <span class="_ _22"> </span>w<span class="_ _3"></span>skazanych <span class="_ _22"></span>opakowań <span class="_ _5"> </span>nadmiernych <span class="_ _22"> </span>i<span class="_ _3"></span> <span class="_ _22"></span>problematycznych <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _22"> </span>sztu<span class="_ _3"></span>cznych<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x19 h2 yc5e ff1 fs0 fc0 sc0 ls0 ws0">poprzez przeprojektowanie, innowacje i alternatywne modele dostawy.<span class="_ _1"></span> <span class="_ _3"></span> </div><div class="t m0 x6e hf yc5f ff8 fs0 fc3 sc0 lsc ws0">2.<span class="ffe ls0"> <span class="_ _2e"> </span><span class="ffc fc0">Dążenie <span class="_ _4"></span>do <span class="_ _3"></span>zmniejszenia <span class="_ _4"></span>o <span class="_ _3"></span>30% <span class="_ _4"></span>użycia <span class="_ _3"></span>pierwotnych <span class="_ _4"></span>tworzyw <span class="_ _3"></span>sztucznych <span class="_ _4"></span>w <span class="_ _3"></span>opakowaniach <span class="_ _3"></span>wprowadzonych </span></span></div><div class="t m0 x19 h2 yc60 ff1 fs0 fc0 sc0 ls0 ws0">na rynek. </div><div class="t m0 x6e hf yc61 ff8 fs0 fc3 sc0 ls10 ws0">3.<span class="ffe ls0"> <span class="_ _15"> </span><span class="ffc fc0">10<span class="_ _3"></span>0%  opakowań <span class="_ _1e"> </span>z <span class="_ _1e"> </span>tworzyw <span class="_ _1e"> </span>sztucznych <span class="_ _1e"> </span>na <span class="_ _1e"> </span>polskim <span class="_ _27"> </span>rynku <span class="_ _1e"> </span>nadaje <span class="_ _1e"> </span>się <span class="_ _1e"> </span>do <span class="_ _1e"> </span>ponownego <span class="_ _1e"> </span>wykorzystania <span class="_ _1e"> </span>lub <span class="ff1"> </span></span></span></div><div class="t m0 x19 h2 y640 ff1 fs0 fc0 sc0 ls0 ws0">recyklingu.  </div><div class="t m0 x6e hf yc62 ff8 fs0 fc3 sc0 lsa ws0">4.<span class="ffe ls0"> <span class="_ _15"> </span><span class="ffc fc0">Dążenie do <span class="_ _b"></span>zwiększenia <span class="_ _b"></span>udziału <span class="_ _1"></span>surowców <span class="_ _b"></span>w<span class="_ _3"></span>tórnych <span class="_ _b"></span>w <span class="_ _1"></span>opakowaniach <span class="_ _1"></span>z <span class="_ _b"></span>tworzyw sztucz<span class="_ _1"></span>nych <span class="_ _1"></span>do <span class="_ _b"></span>poziomu 25%.<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6e hf yc63 ff8 fs0 fc3 sc0 ls16 ws0">5.<span class="ffe ls0"> <span class="_ _2e"> </span><span class="ffc fc0">Efektywne <span class="_ _3"></span>wsparcie<span class="_ _1"></span> <span class="_ _3"></span>systemu<span class="_ _1"></span> <span class="_ _3"></span>zbiórki<span class="_ _1"></span> <span class="_ _3"></span>i recyklingu <span class="_ _3"></span>opakowań,<span class="_ _b"></span> <span class="_ _3"></span>aby osi<span class="_ _3"></span>ągnąć poziom recyklingu <span class="_ _3"></span>w wysokości co </span></span></div><div class="t m0 x19 h2 yc64 ff1 fs0 fc0 sc0 ls0 ws0">najmniej 55% na polskim rynku.  </div><div class="t m0 x6e hf yc65 ff8 fs0 fc3 sc0 ls18 ws0">6.<span class="ffe ls0"> <span class="_ _15"> </span><span class="ffc fc0">Podniesienie <span class="_ _5"> </span>jakości <span class="_ _5"> </span>i <span class="_ _5"> </span>efektywności <span class="_ _33"> </span>edukacji <span class="_ _5"> </span>konsumentów <span class="_ _5"> </span>w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>segregacji, <span class="_ _5"> </span>recyklingu, <span class="_ _5"> </span>ponownego <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x19 h2 yc66 ffc fs0 fc0 sc0 ls0 ws0">wykorzystania i ograniczenia zużycia opakowań.<span class="ff1"> </span></div><div class="t m0 x6e h2 yc67 ffc fs0 fc0 sc0 ls0 ws0">Polski Pakt <span class="_ _1"></span>Plastikowy jest<span class="_ _1"></span> częścią glob<span class="_ _1"></span>alnej sieci <span class="_ _1"></span>Plastics Pact.<span class="_ _1"></span> Jest <span class="_ _1"></span>pierwszą taką<span class="_ _b"></span> inicjatywą w <span class="_ _1"></span>Europie Środkowo<span class="_ _3"></span><span class="ff1">-</span></div><div class="t m0 x6e h2 yc68 ffc fs0 fc0 sc0 ls0 ws0">Wschodniej <span class="_ _22"> </span>i <span class="_ _5"> </span>ósmym <span class="_ _22"></span>Paktem <span class="_ _22"> </span>krajowym <span class="_ _22"> </span>na <span class="_ _22"> </span>św<span class="_ _3"></span>iecie. <span class="_ _4"></span>Wraz <span class="_ _5"> </span>z <span class="_ _22"></span>nim <span class="_ _22"></span>sieć <span class="_ _22"> </span>tę <span class="_ _5"> </span>tworzą <span class="_ _22"></span>Europejski <span class="_ _22"> </span>Pakt <span class="_ _22"> </span>Pl<span class="_ _3"></span>a<span class="_ _1"></span>stikowy <span class="_ _22"> </span>oraz <span class="ff1"> </span></div><div class="t m0 x6e h2 yc69 ff1 fs0 fc0 sc0 ls0 ws0">lokalne <span class="_ _3"></span>Pakty Plastikowe <span class="_ _3"></span>w Chile, <span class="_ _3"></span>Francji, H<span class="_ _3"></span>o<span class="_ _b"></span>l<span class="_ _3"></span>andii, Portugalii, RPA, <span class="_ _3"></span>Wielkiej <span class="_ _3"></span>Brytanii i <span class="_ _3"></span>USA. Wszystkie <span class="_ _3"></span>te <span class="_ _3"></span>inicjatywy<span class="_ _b"></span> </div><div class="t m0 x6e h2 yae2 ffc fs0 fc0 sc0 ls0 ws0">łączy wspólna wizja nowej gospodarki, w której tworzywa sztuczne cały czas pozostają w obieg<span class="_ _1"></span>u zamkniętym.<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yc6a ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y2f3 w8b h5e"><div class="t m0 x5 h119 y7e7 ff9 fs19 fc6 sc0 ls0 ws0">9 Złotych zas<span class="_ _1"></span>ad projektowani<span class="_ _b"></span>a<span class="_ _3"></span><span class="ffd"> </span></div></div><div class="c x2 yc6b wf7 h11a"><div class="t m0 xbd h2b y0 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc6b wf8 h11a"><div class="t m0 x6e ha yc6c ffa fs5 fc6 sc0 ls0 ws0">Zwiększenie przydatno<span class="_ _3"></span>ści do recyklingu butelek PET. <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x6e h2 yc6d ffc fs0 fc0 sc0 ls0 ws0">Zalecane <span class="_ _5"> </span>jest <span class="_ _22"> </span>stosowanie <span class="_ _5"> </span>materiału <span class="_ _22"> </span>PET <span class="_ _5"> </span>transparentnego, <span class="_ _22"> </span>niebarwioneg<span class="_ _3"></span>o<span class="_ _b"></span> <span class="_ _5"> </span>l<span class="_ _3"></span>ub<span class="_ _1"></span> <span class="_ _5"> </span>przeźroczy-</div><div class="t m0 x6e h2 yc6e ff1 fs0 fc0 sc0 ls0 ws0">stego barwionego <span class="_ _b"></span>w kolorze <span class="_ _b"></span>zielonym lub <span class="_ _b"></span>n<span class="_ _3"></span>iebieskim <span class="_ _b"></span>we wszystkich <span class="_ _1"></span>butelkach <span class="_ _1"></span>PET. <span class="_ _1"></span>Przy sto<span class="_ _1"></span>-</div><div class="t m0 x6e h2 yc6f ffc fs0 fc0 sc0 ls0 ws0">sowaniu <span class="_ _3"></span>etykiet dla <span class="_ _3"></span>butelek PET <span class="_ _3"></span>należy upewnić <span class="_ _3"></span>się, że <span class="_ _3"></span>wybrany materiał<span class="_ _3"></span>, klej <span class="_ _3"></span>i rozm<span class="_ _3"></span><span class="ff1">iar <span class="_ _3"></span>ety-</span></div><div class="t m0 x6e he yc70 ffc fs0 fc0 sc0 ls0 ws0">kiety nie są problematyczne w procesie recyklingu.<span class="ff8"> </span></div></div><div class="c x2 yc71 wf9 h11b"><div class="t m0 x1e h115 yc72 ff1 fs1b fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc71 wfa h11b"><div class="t m0 x6e he yc73 ff8 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 yc74 wf7 h11c"><div class="t m0 xbd h2b yc75 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc74 wf8 h11c"><div class="t m0 x6e ha yc76 ffa fs5 fc6 sc0 ls0 ws0">Eliminacja problematycz<span class="_ _3"></span>nych opakowań i elementów op<span class="_ _3"></span>akowań.<span class="ff1"> <span class="_ _3"></span> </span></div><div class="t m0 x6e h2 yc77 ffc fs0 fc0 sc0 ls0 ws0">Zaleca <span class="_ _5"> </span>się  e<span class="_ _1"></span>liminację <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>z <span class="_ _5"> </span>zawartością  n<span class="_ _b"></span>i<span class="_ _3"></span>ewykrywaln<span class="_ _1"></span>ego <span class="_ _5"> </span>barwnika <span class="_ _5"> </span>na  <span class="ff1">bazie <span class="_ _33"> </span>sadzy </span></div><div class="t m0 x6e h2 yc78 ff1 fs0 fc0 sc0 ls0 ws0">technicznej, PVC <span class="_ _b"></span>oraz PVDC, <span class="_ _b"></span>EPS oraz <span class="_ _1"></span>XPS, <span class="_ _1"></span>PETG <span class="_ _1"></span>w opakowan<span class="_ _b"></span>i<span class="_ _3"></span>ach <span class="_ _b"></span>sz<span class="_ _3"></span>tyw<span class="_ _1"></span>nych oraz <span class="_ _b"></span>substancji </div><div class="t m0 x6e he yc79 ff1 fs0 fc0 sc0 ls0 ws0">oksydegradowalnych.<span class="ff8"> </span></div></div><div class="c x2 yc7a wf9 h11d"><div class="t m0 x1e h2 yc73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc7a wfa h11d"><div class="t m0 x6e ha yc7b ff8 fs5 fc6 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">93<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 yc7c wf7 h11e"><div class="t m0 xbd h2b yc7d ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc7c wf8 h11e"><div class="t m0 x6e ha yc7e ffa fs5 fc6 sc0 ls0 ws0">Eliminacja pustej prze<span class="_ _3"></span>strzeni w opakowaniach <span class="_ _3"></span>o nadmiernej objętości w stos<span class="_ _3"></span>unku </div><div class="t m0 x6e ha yc7f ffa fs5 fc6 sc0 ls0 ws0">do zawartości.<span class="_ _3"></span><span class="ff1">  </span></div><div class="t m0 x6e h2 y981 ff1 fs0 fc0 sc0 ls0 ws0">Eliminacja <span class="_ _3"></span>nadmiernej <span class="_ _3"></span>puste<span class="_ _1"></span>j <span class="_ _3"></span><span class="ffc">przestrzeni <span class="_ _3"></span>we <span class="_ _3"></span>wszystkich typach <span class="_ _3"></span>opakowań <span class="_ _3"></span>giętkich, <span class="_ _3"></span>tak aby </span></div><div class="t m0 x6e h2 y97a ffc fs0 fc0 sc0 ls0 ws0">wypełnienie <span class="_ _3"></span>wynosiło <span class="_ _3"></span>minimum <span class="_ _3"></span>70% <span class="_ _3"></span>we <span class="_ _4"></span>wszystkich <span class="_ _3"></span>kategoriach <span class="_ _3"></span>produktów <span class="_ _3"></span>wymienionych </div><div class="t m0 x6e h2 y97b ffc fs0 fc0 sc0 ls0 ws0">w tej <span class="_ _b"></span>zas<span class="_ _3"></span>ad<span class="_ _1"></span>zie. Eliminując <span class="_ _b"></span>nadmierną pustą <span class="_ _1"></span>objętość <span class="_ _1"></span>w op<span class="_ _1"></span>akowaniach giętkich, <span class="_ _b"></span>firmy zmniej-</div><div class="t m0 x6e h2 y90e ffc fs0 fc0 sc0 ls0 ws0">szają <span class="_ _1"></span>zapotrzebowanie <span class="_ _b"></span>na <span class="_ _1"></span>pierwotne <span class="_ _b"></span>tworzywa <span class="_ _b"></span>sztuczne i<span class="_ _1"></span> <span class="_ _b"></span>redukują <span class="_ _b"></span>i<span class="_ _3"></span>lość <span class="_ _b"></span>tworzyw <span class="_ _b"></span>sztucznych </div><div class="t m0 x6e he y1f1 ff1 fs0 fc0 sc0 ls0 ws0">wprowadzanych na rynek.<span class="ff8"> </span></div></div><div class="c x2 y309 wf9 h11b"><div class="t m0 x1e h2 yc73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y309 wfa h11b"><div class="t m0 x6e ha yc7b ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 yc80 wf7 h11f"><div class="t m0 xbd h2b yc75 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc80 wf8 h11f"><div class="t m0 x6e ha yc81 ff8 fs5 fc6 sc0 ls0 ws0">Redukcja nadmiernych owi<span class="_ _3"></span>jek z tworzyw sztucznych.<span class="_ _3"></span><span class="ff1">  </span></div><div class="t m0 x6e h2 yb8e ffc fs0 fc0 sc0 ls0 ws0">Stosowanie  w  op<span class="_ _1"></span>akowaniach  jednostkowych  dodatkowyc<span class="_ _1"></span>h  opakowań  (<span class="_ _1"></span>owijek)  wyłącznie,<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 y857 ffc fs0 fc0 sc0 ls0 ws0">jeśli jest to konieczne. <span class="_ _1"></span>Zasada dotyczy <span class="_ _1"></span>redukcji nadmiernych owijek, tj. <span class="_ _b"></span>opakowań niepełnią-</div><div class="t m0 x6e h2 yc79 ffc fs0 fc0 sc0 ls0 ws0">cych funkcji barierowej, stosowanych jako opakowania zbiorcz<span class="_ _1"></span>e wielopaków (multi<span class="_ _3"></span><span class="ff1">-</span>paków).<span class="ff1"> </span></div></div><div class="c x2 yc82 wf9 h120"><div class="t m0 x1e h2 yc83 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc82 wfa h120"><div class="t m0 x6e ha yc84 ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 yc85 wf7 h121"><div class="t m0 xbd h2b yc86 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc85 wf8 h121"><div class="t m0 x6e ha yc87 ffa fs5 fc6 sc0 ls0 ws0">Zwiększenie <span class="_ _22"></span>przy<span class="_ _3"></span>datności <span class="_ _4"></span>do <span class="_ _22"></span>recy<span class="_ _3"></span>klingu <span class="_ _4"></span>tac<span class="_ _3"></span>ek <span class="_ _4"></span>termofo<span class="_ _3"></span>rmowanych <span class="_ _22"></span>PET <span class="_ _22"></span>i <span class="_ _22"></span>innych </div><div class="t m0 x6e ha yc88 ffa fs5 fc6 sc0 ls0 ws0">opakowań termoform<span class="_ _3"></span>owanych PET. <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x6e h2 yc89 ffc fs0 fc0 sc0 ls0 ws0">Dla  tacek  i  innych  termoformowanych  opakowań  z  materiału  PET:  regionalne  wytyczne <span class="ff1"> </span></div><div class="t m0 x6e h2 yc8a ffc fs0 fc0 sc0 ls0 ws0">dotyczące <span class="_ _5"> </span>projektowania <span class="_ _5"> </span>opakowań  p<span class="_ _1"></span>owinny <span class="_ _5"> </span>w  m<span class="_ _1"></span>iarę <span class="_ _5"> </span>możliwości <span class="_ _5"> </span>zostać  dop<span class="_ _1"></span>asowane <span class="_ _5"> </span>do <span class="ff1"> </span></div><div class="t m0 x6e h2 yc8b ffc fs0 fc0 sc0 ls0 ws0">istniejących <span class="_ _5"> </span>systemów <span class="_ _5"> </span>zagospodarowani<span class="_ _3"></span>a <span class="_ _22"> </span>odpadów <span class="_ _5"> </span>i  recyklin<span class="_ _1"></span>gu; <span class="_ _5"> </span>w  przyp<span class="_ _1"></span>adku <span class="_ _5"> </span>opakowań, </div><div class="t m0 x6e h2 yc8c ffc fs0 fc0 sc0 ls0 ws0">które nie <span class="_ _3"></span>są akceptowane przez istniejące zakłady recyklingu, a d<span class="_ _3"></span>la<span class="_ _1"></span> których i<span class="_ _3"></span>stnie<span class="_ _1"></span>je wyraźna </div><div class="t m0 x6e h2 y97e ffc fs0 fc0 sc0 ls0 ws0">możliwość <span class="_ _1"></span>rozwoju <span class="_ _b"></span>systemu zagospodarowania <span class="_ _b"></span>i recyk<span class="_ _1"></span>lingu <span class="_ _1"></span>do <span class="_ _b"></span>202<span class="_ _3"></span>5 <span class="_ _b"></span>roku, <span class="_ _b"></span>obowiązuj<span class="_ _3"></span>ą<span class="ff1"> </span>nastę-</div><div class="t m0 x6e h2 y97f ffc fs0 fc0 sc0 ls0 ws0">pujące wymagania: <span class="_ _3"></span>(a) stosowa<span class="_ _1"></span>nie materiału <span class="_ _3"></span>PET przezroczystego i niebarwionego (prefe<span class="_ _3"></span><span class="ff1">ro-</span></div><div class="t m0 x6e h2 y980 ffc fs0 fc0 sc0 ls0 ws0">wany) <span class="_ _22"></span>lub <span class="_ _22"></span>przezroczystego <span class="_ _22"></span>niebieskiego <span class="_ _4"></span>l<span class="_ _3"></span>ub <span class="_ _4"></span>zielonego; <span class="_ _22"> </span>(b) <span class="_ _22"> </span>należy <span class="_ _22"></span>upewnić <span class="_ _22"></span>się, <span class="_ _22"> </span>że <span class="_ _22"></span>wybrany </div><div class="t m0 x6e h2 y981 ffc fs0 fc0 sc0 ls0 ws0">materiał, <span class="_ _3"></span>klej i <span class="_ _3"></span>rozmiar etyki<span class="_ _3"></span>ety nie <span class="_ _3"></span>będzie problematyczny <span class="_ _3"></span>w procesi<span class="_ _3"></span>e recyklingu; <span class="_ _3"></span>(c) zaleca </div><div class="t m0 x6e h2 y97a ffc fs0 fc0 sc0 ls0 ws0">się stosowanie <span class="_ _3"></span>wyłącznie opakowań monomateriałowych <span class="_ _3"></span>PET<span class="_ _1"></span>; (d) <span class="_ _3"></span>rekomendow<span class="ff1">ane j<span class="_ _3"></span>est sto-</span></div><div class="t m0 x6e h2 y97b ffc fs0 fc0 sc0 ls0 ws0">sowanie  nadruku <span class="_ _27"> </span>bezpośredniego  n<span class="_ _3"></span>a<span class="_ _1"></span>  opakowaniu  w <span class="_ _1e"> </span>minimalnej  lub  umiarkowanej  ilości; <span class="ff1"> </span></div><div class="t m0 x6e h2 y90e ffc fs0 fc0 sc0 ls0 ws0">(e) <span class="_ _4"></span>należy <span class="_ _4"></span>upewnić <span class="_ _4"></span>się, <span class="_ _3"></span>że <span class="_ _4"></span>wybrane <span class="_ _4"></span>kleje <span class="_ _4"></span>i <span class="_ _4"></span>materiały <span class="_ _4"></span>folii <span class="_ _4"></span>górnych, <span class="_ _3"></span>absorbery, <span class="_ _4"></span>wkładki <span class="_ _4"></span>i <span class="_ _4"></span>inne </div><div class="t m0 x6e he y1f1 ffc fs0 fc0 sc0 ls0 ws0">elementy oraz składniki opakowania nie będą problematyczne w recyk<span class="ff1">lingu.<span class="ff8"> </span></span></div></div><div class="c x2 yc8d wf9 h11b"><div class="t m0 x1e h2 yc73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc8d wfa h11b"><div class="t m0 x6e ha yc7b ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 yc8e wf7 h122"><div class="t m0 xbd h2b yc8f ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc8e wf8 h122"><div class="t m0 x6e ha yc88 ffa fs5 fc6 sc0 ls0 ws0">Zwiększenie przydatno<span class="_ _3"></span>ści do recyklingu opakowań gięt<span class="_ _3"></span>kich. <span class="ff8"> </span></div><div class="t m0 x6e h2 yc89 ffc fs0 fc0 sc0 ls0 ws0">Dla jednostkowych opakowań giętki<span class="_ _3"></span>c<span class="_ _1"></span>h wykonanych z <span class="_ _3"></span>przewagą<span class="_ _1"></span> tworzyw sz<span class="_ _3"></span>t<span class="_ _1"></span>ucznych: regio-</div><div class="t m0 x6e h2 yc8a ffc fs0 fc0 sc0 ls0 ws0">nalne <span class="_ _5"> </span>wytyczne <span class="_ _5"> </span>dotyczące <span class="_ _5"> </span>projektowania <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>powi<span class="_ _3"></span>n<span class="_ _1"></span>ny <span class="_ _5"> </span>w <span class="_ _5"> </span>miarę  możl<span class="_ _b"></span>i<span class="_ _3"></span>wości <span class="_ _22"> </span>zostać <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 yc8b ffc fs0 fc0 sc0 ls0 ws0">dopasowane <span class="_ _5"> </span>do <span class="_ _5"> </span>istniejących <span class="_ _22"> </span>systemów <span class="_ _5"> </span>zagospodarowania <span class="_ _5"> </span>odpadów <span class="_ _5"> </span>i <span class="_ _5"> </span>recyklingu; <span class="_ _22"> </span>w <span class="_ _5"> </span>przy-</div><div class="t m0 x6e h2 yc8c ffc fs0 fc0 sc0 ls0 ws0">padku  opakowań, <span class="_ _5"> </span>które  nie <span class="_ _5"> </span>są  akceptowane <span class="_ _5"> </span>przez  istniejące<span class="_ _1"></span>  systemy <span class="_ _5"> </span>zagospodarowania <span class="ff1"> </span></div><div class="t m0 x6e h2 y97e ffc fs0 fc0 sc0 ls0 ws0">odpadów, <span class="_ _4"></span>ale <span class="_ _4"></span>istnieje <span class="_ _22"></span>wytyczona <span class="_ _3"></span>śc<span class="_ _3"></span>ieżka <span class="_ _3"></span>d<span class="_ _3"></span>la <span class="_ _4"></span>przyszłego <span class="_ _4"></span>systemu <span class="_ _4"></span>recyklingu <span class="_ _4"></span>do <span class="_ _4"></span>2025 <span class="_ _4"></span>roku, </div><div class="t m0 x6e h2 y97f ffc fs0 fc0 sc0 ls0 ws0">obowiązują <span class="_ _23"> </span>nast<span class="_ _3"></span>ępu<span class="_ _1"></span>jące <span class="_ _23"> </span>wymagania: <span class="_ _26"> </span>(a) <span class="_ _26"> </span>maksymalna <span class="_ _23"> </span>zawartość <span class="_ _23"> </span>poli<span class="_ _3"></span>o<span class="_ _b"></span>l<span class="_ _3"></span>efin: <span class="_ _23"> </span>peferowane <span class="ff1"> </span></div><div class="t m0 x6e h2 y980 ff1 fs0 fc0 sc0 ls0 ws0">stosowanie <span class="_ _3"></span><span class="ffc">opakowań o <span class="_ _3"></span>min. <span class="_ _3"></span>90% udziale <span class="_ _3"></span>materiału PE <span class="_ _3"></span>lub <span class="_ _3"></span>min.<span class="_ _1"></span> <span class="_ _3"></span>90% materiału <span class="_ _3"></span>PP; <span class="_ _3"></span>jeśli za-</span></div><div class="t m0 x6e h2 y981 ffc fs0 fc0 sc0 ls0 ws0">wartość <span class="_ _3"></span>na <span class="_ _3"></span>poziomie <span class="_ _3"></span>min <span class="_ _3"></span>90% <span class="_ _3"></span>nie <span class="_ _4"></span>jest <span class="_ _3"></span>możliwa, <span class="_ _3"></span>dopuszczalne <span class="_ _3"></span>jest <span class="_ _3"></span>użycie <span class="_ _3"></span>min. <span class="_ _3"></span>80% <span class="_ _3"></span>mate-</div><div class="t m0 x6e h2 y97a ffc fs0 fc0 sc0 ls0 ws0">riału <span class="_ _3"></span>PE, <span class="_ _4"></span>min. <span class="_ _3"></span>80% <span class="_ _4"></span>materiału <span class="_ _3"></span>PP <span class="_ _4"></span>lub <span class="_ _3"></span>min. <span class="_ _4"></span>80% <span class="_ _4"></span>mieszanych <span class="_ _3"></span>poliolefin; <span class="_ _3"></span>(b) <span class="_ _4"></span>gęstość <span class="_ _3"></span>materiału </div><div class="t m0 x6e h2 y97b ff1 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _3"></span>p<span class="ffc">owinna przekraczać <span class="_ _3"></span>1 g/cm</span></div><div class="t m0 xb1 h6d yc90 ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 xc9 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">; <span class="_ _3"></span>(c) użyta <span class="_ _3"></span>warstwa barier<span class="_ _3"></span>ow<span class="_ _1"></span>a <span class="_ _3"></span>nie powinna <span class="_ _3"></span>przekraczać 5% </div><div class="t m0 x6e h2 y90e ffc fs0 fc0 sc0 ls0 ws0">całkowitej <span class="_ _22"> </span>masy <span class="_ _5"> </span>opakowania; <span class="_ _22"></span>(d) <span class="_ _22"> </span>zabrania <span class="_ _22"> </span>się <span class="_ _5"> </span>stosowania <span class="_ _22"></span>następujących <span class="_ _22"></span>materiałów: <span class="_ _22"> </span>PVC, </div><div class="t m0 x6e he y1f1 ff1 fs0 fc0 sc0 ls0 ws0">PVDC, folii aluminiowej, PET.<span class="ff8"> </span></div></div><div class="c x2 yc91 wf9 h123"><div class="t m0 x1e h2 yc73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc91 wfa h123"><div class="t m0 x6e ha yc7b ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 yc92 wf7 h124"><div class="t m0 xbd h2b ya2d ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc92 wf8 h124"><div class="t m0 x6e ha yc93 ffa fs5 fc6 sc0 ls0 ws0">Zwiększenie przydatno<span class="_ _3"></span>ści do recyklingu opakowań szty<span class="_ _3"></span>wnych HDPE i PP. <span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x6e h2 yc94 ffc fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _3"></span>wszystkich <span class="_ _3"></span>opakowań sz<span class="_ _3"></span>ty<span class="_ _b"></span>w<span class="_ _3"></span>nych <span class="_ _3"></span>HDPE i <span class="_ _3"></span>PP: <span class="_ _3"></span>(a) n<span class="_ _3"></span>ależy u<span class="_ _3"></span>p<span class="_ _b"></span>ew<span class="_ _3"></span>nić si<span class="_ _3"></span>ę, że <span class="_ _3"></span>wybór <span class="_ _3"></span>materiału, </div><div class="t m0 x6e h2 yc95 ffc fs0 fc0 sc0 ls0 ws0">kleju,  barw<span class="_ _3"></span>ników,  lakieru  i <span class="_ _1e"> </span>wielkości <span class="_ _27"> </span>opakowania <span class="_ _1e"> </span>nie <span class="_ _27"> </span>będzie  problematyczny <span class="_ _1e"> </span>w <span class="_ _27"> </span>procesi<span class="_ _3"></span>e<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 yc96 ffc fs0 fc0 sc0 ls0 ws0">recyklingu; <span class="_ _22"></span>należy <span class="_ _22"></span>stosować <span class="_ _22"></span>druk <span class="_ _22"></span>bezpośredni <span class="_ _4"></span>w <span class="_ _5"> </span>minimalnym <span class="_ _4"></span>lub <span class="_ _22"> </span>umiarkowanym <span class="_ _22"> </span>stopniu; <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 y970 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>przypadku <span class="_ _3"></span>zamknięć, <span class="_ _4"></span>należy <span class="_ _3"></span>upewni<span class="_ _3"></span>ć <span class="_ _3"></span>się, <span class="_ _4"></span>że <span class="_ _3"></span>wybór <span class="_ _4"></span>materiału, <span class="_ _3"></span>absorbera <span class="_ _4"></span>i <span class="_ _4"></span>folii <span class="_ _3"></span>górnej <span class="_ _4"></span>nie </div><div class="t m0 x6e h2 y971 ffc fs0 fc0 sc0 ls0 ws0">będzie <span class="_ _22"></span>problematyczny <span class="_ _4"></span>w <span class="_ _4"></span>procesie <span class="_ _22"></span>recyklingu; <span class="_ _4"></span>nie <span class="_ _22"></span>należy <span class="_ _4"></span>używać <span class="_ _22"></span>napełniaczy <span class="_ _4"></span>zwiększają-</div><div class="t m0 x6e h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">cych gęstość materiałów opakowaniowych powyżej 1 g/cm</div><div class="t m0 x129 h6d yc ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 xbf he y1f1 ff1 fs0 fc0 sc0 ls0 ws0">.<span class="ff8"> </span></div></div></div><div class="pi"></div></div>
<div id="pf5e" class="pf w0 h0"><div class="pc pc5e w0 h0"><img class="bi x8 yc97 w16 h125" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">94<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 yc98 wf9 h11b"><div class="t m0 x1e h2b yc99 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc98 wfa h11b"><div class="t m0 x6e ha yc9a ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 y3c4 wf7 h11a"><div class="t m0 xbd h2b y0 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y3c4 wf8 h11a"><div class="t m0 x6e ha yc6c ff8 fs5 fc6 sc0 ls0 ws0">Redukcja pierwotnych tw<span class="_ _3"></span>orzyw sztucznych w opakowa<span class="_ _3"></span>niach B2B.<span class="_ _3"></span><span class="ff1">  </span></div><div class="t m0 x6e h2 yc6d ff1 fs0 fc0 sc0 ls0 ws0">Zmniejszenie <span class="_ _25"> </span>w<span class="_ _3"></span>ykorzystan<span class="_ _1"></span>ia <span class="_ _25"> </span>pierw<span class="_ _3"></span>otnych <span class="_ _25"> </span>tworzyw <span class="_ _29"> </span>sztucznych <span class="_ _25"> </span>w <span class="_ _29"> </span>opakowaniach <span class="_ _29"> </span>B2B  </div><div class="t m0 x6e h2 yc6e ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>sposób, <span class="_ _22"> </span>który <span class="_ _5"> </span>jest <span class="_ _5"> </span>korzystny <span class="_ _5"> </span>dla <span class="_ _5"> </span>środowiska <span class="_ _5"> </span>poprzez: <span class="_ _5"> </span>eliminację <span class="_ _22"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span>dmiernych <span class="_ _5"> </span>tworzyw </div><div class="t m0 x6e h2 yc6f ffc fs0 fc0 sc0 ls0 ws0">sztucznych; <span class="_ _23"> </span>stosowan<span class="_ _3"></span>ie <span class="_ _23"> </span>surowców <span class="_ _26"> </span>wtórnych <span class="_ _23"> </span>(PCR) <span class="_ _26"> </span>tam, <span class="_ _23"> </span>gd<span class="_ _3"></span>zie <span class="_ _23"> </span>tworzywa <span class="_ _26"> </span>sztuczne <span class="_ _23"> </span>są <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e he yc70 ffc fs0 fc0 sc0 ls0 ws0">niezbędne; prze<span class="_ _1"></span>jście na <span class="_ _b"></span>modele wielokrotnego <span class="_ _b"></span>użytku lub <span class="_ _b"></span>zamiana na <span class="_ _1"></span>surowce <span class="_ _b"></span>alternatywne.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c x2 yc9b wf9 h120"><div class="t m0 x1e h2 yc83 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yc9b wfa h120"><div class="t m0 x6e ha yc84 ff8 fs5 fc6 sc0 ls0 ws0"> </div></div><div class="c x2 y51 wf7 h11f"><div class="t m0 xbd h2b yc75 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y51 wf8 h11f"><div class="t m0 x6e ha yc9c ffa fs5 fc6 sc0 ls0 ws0">Umieszczenie <span class="_ _4"></span>instrukcji <span class="_ _4"></span>dotyczącej <span class="_ _4"></span>poprawnego <span class="_ _4"></span>sortowania <span class="_ _4"></span>odpadów <span class="_ _4"></span>na <span class="_ _3"></span>opak<span class="_ _3"></span>o-</div><div class="t m0 x6e ha yc9d ff8 fs5 fc6 sc0 ls0 ws0">waniu.<span class="ff1">  </span></div><div class="t m0 x6e h2 yc9e ffc fs0 fc0 sc0 ls0 ws0">Rekomenduje  się  umieszczanie  na  opakowaniach  jednostkowych  z  tworzyw  sztucznych<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x6e h2 ya82 ffc fs0 fc0 sc0 ls0 ws0">instrukcji mówiącej o właściwym sortowaniu odpadów lub ponownym<span class="_ _1"></span> użyciu.<span class="_ _3"></span><span class="ff1 fs9"> </span></div></div><div class="c x2 yc9f w8b h126"><div class="t m0 x5 h2b yb0b ffc fs9 fc0 sc0 ls0 ws0">Źródło: Polski P<span class="_ _3"></span>akt Plastikowy<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y676 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d yca0 ff8 fs5 fc2 sc0 ls0 ws0">8.11.<span class="ffe"> <span class="_ _27"> </span><span class="ffa">Bieżące oddziaływanie <span class="_ _3"></span>środowiskowe<span class="_ _3"></span></span></span> </div><div class="t m0 x28 hf yca1 ff8 fs0 fc2 sc0 ls0 ws0">8.11.1.<span class="ffe"> <span class="_ _18"> </span></span>Charakter <span class="ffa">oddziaływania: bieżąc<span class="_ _1"></span>a działalność operacyjna. <span class="ff8"> </span></span></div><div class="t m0 x2 h2 yca2 ffc fs0 fc0 sc0 ls0 ws0">Przyjęta <span class="_ _b"></span>przez <span class="_ _b"></span>Spółkę Strategia <span class="_ _0"></span>ESG <span class="_ _b"></span>„Tworzymy <span class="_ _1"></span>czyste <span class="_ _b"></span>jutro” za<span class="_ _b"></span>kł<span class="_ _3"></span>ada <span class="_ _0"></span>kontynu<span class="_ _3"></span>a<span class="_ _1"></span>cję <span class="_ _b"></span>większości <span class="_ _b"></span>wcześn<span class="_ _3"></span>iej <span class="_ _0"></span>deklarowanych </div><div class="t m0 x2 h2 y17f ffc fs0 fc0 sc0 ls0 ws0">celów ukierunkowanych przede wszystkim na:<span class="ff1"> </span></div><div class="t m0 x2 h44 yca3 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">poprawę efektywności energetycznej produkcji i pozyskanie energii o zwiększonym<span class="_ _1"></span> udziale OZE<span class="_ _3"></span><span class="ff1">, </span></span></span></div><div class="t m0 x2 h44 y8c5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">zmniejszenie śladu węglowego działalności,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y118 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">zapobieganie <span class="ffc">zanieczyszczeniom i nieprawidłowościom</span>, </span></span></div><div class="t m0 x2 h44 yca4 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">prewencję przeciwpożarową, a w konsekwencji zapobiegani<span class="ff1">e niekontrolowanej emisji toksycznych zanieczysz-</span></span></span></div><div class="t m0 x6 h2 yca5 ffc fs0 fc0 sc0 ls0 ws0">czeń.<span class="ff1"> </span></div><div class="t m0 x2 h2 y6d1 ffc fs0 fc0 sc0 ls0 ws0">Kompleksowe <span class="_ _26"> </span>spojrzenie <span class="_ _26"> </span>na <span class="_ _26"> </span>wpływ <span class="_ _26"> </span>środowiskowy <span class="_ _26"> </span>Spółki <span class="_ _26"> </span>i <span class="_ _26"> </span>jej <span class="_ _26"> </span>podejście <span class="_ _26"> </span>zarządcze <span class="_ _26"> </span>zostało <span class="_ _26"> </span>opisane <span class="_ _26"> </span>w <span class="_ _24"> </span><span class="fff">Polityce </span></div><div class="t m0 x2 h2 y6d2 ff13 fs0 fc0 sc0 ls0 ws0">Środowiskowej, <span class="ffc">której treść jest publicznie dostępna na stronie internetowej Spółki<span class="ff1">: </span></span></div><div class="t m0 x2 h2 y6d3 ff1 fs0 fc0 sc0 ls0 ws0">(https://kgl.pl/kgl/images/2023/polityka_srodowiskowa/KGL_polityka_srodowiskowa_04012022.pdf<span class="_ _3"></span><span class="ls1d">).</span> </div><div class="t m0 x2 h2 y6d4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6d5 ffc fs0 fc0 sc0 ls0 ws0">Podejście zarządcze zak<span class="_ _3"></span>łada<span class="_ _1"></span> dążenie do <span class="_ _3"></span>tego, aby osiąganie celów biz<span class="_ _3"></span>nesowy<span class="_ _1"></span>ch realizować <span class="_ _3"></span>w op<span class="_ _1"></span>arciu <span class="_ _3"></span>o respektowanie<span class="_ _1"></span> </div><div class="t m0 x2 h2 y6d6 ffc fs0 fc0 sc0 ls0 ws0">wszystkich <span class="_ _5"> </span>norm <span class="_ _5"> </span>związanych <span class="_ _5"> </span>z <span class="_ _5"> </span>ochroną <span class="_ _5"> </span>środowiska, <span class="_ _5"> </span>w <span class="_ _5"> </span>efekcie <span class="_ _5"> </span>czego <span class="_ _5"> </span>możliwy <span class="_ _5"> </span>będzie <span class="_ _22"> </span>d<span class="_ _3"></span>yna<span class="_ _1"></span>miczny <span class="_ _5"> </span>rozwój <span class="_ _5"> </span>KGL <span class="_ _5"> </span>S.A. </div><div class="t m0 x2 h2 y6d7 ffc fs0 fc0 sc0 ls0 ws0">Prowadzone <span class="_ _3"></span>dz<span class="_ _1"></span>iałania zmierzaj<span class="_ _3"></span>ą<span class="_ _1"></span> <span class="_ _3"></span>do<span class="_ _1"></span> c<span class="_ _3"></span>iągłego doskonalenia <span class="_ _3"></span>i rozwoju strategii <span class="_ _3"></span>czystej produkcji we <span class="_ _3"></span>wszystkich formach </div><div class="t m0 x2 h2 yca6 ffc fs0 fc0 sc0 ls0 ws0">prowadzonej działa<span class="_ _1"></span>lności, jak <span class="_ _b"></span>również Emitentowi <span class="_ _b"></span>zależy na k<span class="_ _1"></span>ształtowaniu <span class="_ _1"></span>proekologicznych po<span class="_ _b"></span>st<span class="_ _3"></span>aw <span class="_ _b"></span>w społeczeństwie. </div><div class="t m0 x2 h2 yca7 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1e"> </span>poziomie <span class="_ _21"> </span>operacyjnym, <span class="_ _1e"> </span><span class="ffc">zarządzanie <span class="_ _1e"> </span>śr<span class="_ _3"></span>odow<span class="_ _1"></span>iskowe <span class="_ _21"> </span>określone <span class="_ _1e"> </span>jest <span class="_ _21"> </span>przez <span class="_ _1e"> </span>system <span class="_ _1e"> </span>zarządzania <span class="_ _21"> </span>środowiskowego<span class="ff1"> </span></span></div><div class="t m0 x2 h2 yca8 ff1 fs0 fc0 sc0 ls0 ws0">zgodny z ISO 14001:2015.  </div></div><div class="c x2 y88e we9 h127"><div class="t m0 x6e h37 yca9 ffa fs6 fc9 sc0 ls0 ws0">Podstawowe cele zapisane w Polityce Środowiskowej:<span class="ff8"> </span></div><div class="t m0 x6e h44 ycaa ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Zapobieganie zanieczyszczaniu środowiska poprzez procesy produkcyjne realizowane w zakład<span class="_ _1"></span>ach KGL S.A.,<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 ycab ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Obniżenie śladu węglowego poprzez maksymalne wykorzystanie odpadów produkcyjnych i naddatków </span></span></div><div class="t m0 x19 h2 ycac ff1 fs0 fc0 sc0 ls0 ws0">technologicznych (regranulaty), </div><div class="t m0 x6e h44 ycad ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Stałe podnoszenie świadomości ekologicznej pracowników,<span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 ycae ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Ograniczanie zużycia wody i energii elektrycznej,<span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 ycaf ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Działania nad poszerzaniem strumienia materiałów do recyklingu o produkowane w KGL S.A. opakowania,<span class="ff1"> </span></span></span></div><div class="t m0 x6e h44 ycb0 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Spełnianie i regularna ocena zgodności w zakresie obowiązujących wymagań prawnych oraz pr<span class="_ _1"></span>zyjętych </span></span></div><div class="t m0 x19 h2 ycb1 ffc fs0 fc0 sc0 ls0 ws0">regulacji odnoszących się do ochrony środowiska,<span class="ff1"> </span></div><div class="t m0 x6e h44 ycb2 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Stałe doskonalenie systemu zarządzania, celem poprawy efektów działalności w obszarze środ<span class="_ _1"></span>owiska.<span class="_ _3"></span><span class="ff1"> </span></span></span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ycb3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf5f" class="pf w0 h0"><div class="pc pc5f w0 h0"><img class="bi x8 y922 w16 hd0" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">95<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Poszczególne aspekty wpływu środowiskowego zostały przedstawione w punktach poniżej.<span class="ff1"> </span></div><div class="t m0 x28 hf yff ff8 fs0 fc2 sc0 ls0 ws0">8.11.2.<span class="ffe"> <span class="_ _2b"> </span><span class="ffa">Zapotrzebowanie na energię i ślad węglowy działalności </span></span> </div><div class="t m0 x2 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">Założona  w<span class="_ _3"></span>  Strategii  ESG  „Tworzymy  czyste <span class="_ _1e"> </span>jutro” <span class="_ _27"> </span>optymalizacja <span class="_ _27"> </span>ef<span class="_ _3"></span>e<span class="_ _1"></span>ktywności  energetycznej <span class="_ _27"> </span>K<span class="_ _3"></span>G<span class="_ _1"></span>L  S.A., <span class="_ _27"> </span>oznacz<span class="_ _3"></span>a<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3a0 ffc fs0 fc0 sc0 ls0 ws0">poszukiwanie rozwiązań <span class="_ _b"></span>umożliwiających ograniczenie <span class="_ _b"></span>zużycia energii, <span class="_ _b"></span>cz<span class="_ _3"></span>yli <span class="_ _b"></span>w praktyce <span class="_ _b"></span>kluczowej dla <span class="_ _b"></span>śladu węglowego </div><div class="t m0 x2 h2 y1e0 ffc fs0 fc0 sc0 ls0 ws0">Spółki, <span class="_ _22"></span>energii <span class="_ _4"></span>el<span class="_ _3"></span>ekt<span class="_ _1"></span>rycznej. <span class="_ _4"></span>To<span class="_ _3"></span><span class="ff1"> <span class="_ _4"></span></span>m.in. <span class="_ _22"> </span>właściwe <span class="_ _22"> </span>planowanie <span class="_ _22"></span>produkcji <span class="_ _4"></span>i <span class="_ _5"> </span>przezbrajanie<span class="_ _1"></span> <span class="_ _22"></span>maszyn, <span class="_ _4"></span>uni<span class="_ _3"></span>kanie<span class="_ _1"></span> <span class="_ _22"></span>zbędnej <span class="_ _22"></span>pracy </div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">nieużywanych <span class="_ _11"> </span>maszyn <span class="_ _17"> </span>i <span class="_ _11"> </span>urządzeń, <span class="_ _11"> </span>stopniowe <span class="_ _17"> </span>zastępowanie <span class="_ _17"> </span>zamortyzowanych <span class="_ _11"> </span>maszyn <span class="_ _11"> </span>nowymi, <span class="_ _11"> </span>o <span class="_ _17"> </span>wyższej </div><div class="t m0 x2 h2 y25e ffc fs0 fc0 sc0 ls0 ws0">efektywności energetycznej. W ograniczenie zużycia energii wpisuje się równi<span class="_ _3"></span>eż wykorzystanie ciepła odpadowego do </div><div class="t m0 x2 he y3f1 ffc fs0 fc0 sc0 ls0 ws0">celów <span class="_ _4"></span>grzewczych <span class="_ _3"></span>(i <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>konsekwencji <span class="_ _3"></span>zmniejszanie <span class="_ _3"></span>zapotrze<span class="_ _3"></span>b<span class="_ _1"></span>owania <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>olej <span class="_ _3"></span>opałowy <span class="_ _4"></span>i <span class="_ _3"></span>gaz <span class="_ _3"></span>ziemny). <span class="_ _22"></span><span class="ff8">Systemy <span class="_ _3"></span>odzysku </span></div><div class="t m0 x2 he y41f ffa fs0 fc0 sc0 ls0 ws0">ciepła odpadowego funkcjonują już w dwóch zakładach produkcyjnych. Pozwalają one odzyskiwać ciepło wydzielane </div><div class="t m0 x2 he y346 ffa fs0 fc0 sc0 ls0 ws0">przez masz<span class="_ _3"></span>yny<span class="_ _1"></span> w ha<span class="_ _3"></span>lach produkcyjnych i wykorzystywać<span class="_ _3"></span> je do <span class="_ _3"></span>celów grzewczych w <span class="_ _3"></span>innych pomieszczeniach<span class="_ _3"></span><span class="ff1">, w<span class="_ _3"></span> tym </span></div><div class="t m0 x2 h2 y83 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>pomieszczen<span class="_ _3"></span>ia<span class="_ _1"></span>ch <span class="_ _22"></span>biurowych, <span class="_ _4"></span>magazynowych <span class="_ _22"></span>i <span class="_ _22"></span>Centrum <span class="_ _4"></span>Badawcz<span class="_ _3"></span>o-<span class="ffc">Rozwojowego. <span class="_ _22"></span>W <span class="_ _22"></span>zakładzie <span class="_ _4"></span>w <span class="_ _22"></span>Rzakcie</span>, <span class="_ _22"></span>system </div><div class="t m0 x2 h2 y420 ffc fs0 fc0 sc0 ls0 ws0">składa się z 4 sprężarek o mocy 58,6kW. Analogiczna instalacja pracuje w zakładzie w Klaudynie. <span class="ff1"> </span></div><div class="t m0 x2 h2 y6e9 ffc fs0 fc0 sc0 ls0 ws0">Równocześnie, <span class="ff1">S</span>trategia zakład<span class="_ _1"></span>a dążenie do <span class="_ _1"></span>zmniejszenia emis<span class="_ _b"></span>yjności<span class="_ _3"></span> z<span class="_ _b"></span>u<span class="_ _3"></span>żywanej <span class="_ _b"></span>en<span class="_ _3"></span>e<span class="_ _1"></span>rgii elektrycznej, tj. <span class="_ _b"></span>pozyskiwania </div><div class="t m0 x2 h2 y423 ffc fs0 fc0 sc0 ls0 ws0">energii <span class="_ _5"> </span>elektrycznej <span class="_ _5"> </span>o  n<span class="_ _b"></span>i<span class="_ _3"></span>ższym<span class="_ _1"></span> <span class="_ _5"> </span>śladzie <span class="_ _5"> </span>węglowym <span class="_ _5"> </span>i  ze <span class="_ _22"></span>znaczącym <span class="_ _5"> </span>udział<span class="_ _3"></span>em <span class="_ _22"> </span>OZE. <span class="_ _5"> </span>W <span class="_ _33"> </span>dalszym <span class="_ _5"> </span>kroku<span class="_ _3"></span><span class="ff1">, <span class="_ _5"> </span></span>Spółka <span class="_ _5"> </span>zakłada </div><div class="t m0 x2 h2 y424 ffc fs0 fc0 sc0 ls0 ws0">kompensowanie śladu <span class="_ _b"></span>węglowego Zakresu <span class="_ _b"></span>1 i <span class="_ _b"></span>2<span class="_ _3"></span>, <span class="_ _b"></span>którego nie u<span class="_ _b"></span>d<span class="_ _3"></span>a<span class="_ _1"></span>ło się <span class="_ _b"></span>zredukować<span class="_ _3"></span><span class="ff1">, <span class="_ _b"></span><span class="ffc">d<span class="_ _3"></span>zięki <span class="_ _b"></span>działaniom <span class="_ _1"></span>optymalizacyjnym, </span></span></div><div class="t m0 x2 h2 y3dd ffc fs0 fc0 sc0 ls0 ws0">do założonego wcześniej poziomu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y139 ffc fs0 fc0 sc0 ls0 ws0">Dodatkowo, <span class="_ _1e"> </span>w<span class="_ _3"></span> <span class="_ _1e"> </span>odniesieniu <span class="_ _21"> </span>do <span class="_ _1e"> </span>Zakr<span class="_ _3"></span>esu <span class="_ _1e"> </span>3, <span class="_ _21"> </span>KGL <span class="_ _1e"> </span>S.A. <span class="_ _21"> </span>będzie <span class="_ _1e"> </span>cyklicznie <span class="_ _21"> </span>analizować <span class="_ _21"> </span>możliwość <span class="_ _1e"> </span>korzystania <span class="_ _21"> </span>z <span class="_ _1e"> </span>mni<span class="_ _3"></span>ej<span class="_ _b"></span> </div><div class="t m0 x2 h2 y54 ffc fs0 fc0 sc0 ls0 ws0">emisyjnych <span class="_ _22"></span>środków <span class="_ _22"></span>transportu. <span class="_ _4"></span>Jed<span class="_ _3"></span>nocześnie <span class="_ _4"></span>jednak <span class="_ _22"></span>ma <span class="_ _22"></span>świadomość <span class="_ _4"></span>ogran<span class="_ _3"></span>iczonych <span class="_ _4"></span>możliwości <span class="_ _22"></span>krótkoterminowej </div><div class="t m0 x2 h2 y34d ffc fs0 fc0 sc0 ls0 ws0">optymalizacji. Już <span class="_ _b"></span>dziś<span class="_ _3"></span><span class="ff1">, <span class="_ _b"></span><span class="ffc">większość transportów <span class="_ _1"></span>surowca <span class="_ _b"></span>real<span class="_ _3"></span>izow<span class="_ _b"></span>an<span class="_ _3"></span>ych <span class="_ _b"></span>na duże odle<span class="_ _1"></span>głości, odby<span class="_ _b"></span>w<span class="_ _3"></span>a <span class="_ _b"></span>się drogą m<span class="_ _1"></span>orską. Ta </span></span></div><div class="t m0 x2 h2 y34e ffc fs0 fc0 sc0 ls0 ws0">charakteryzuje <span class="_ _23"> </span>stosunkowo <span class="_ _23"> </span>niskim <span class="_ _26"> </span>śladem <span class="_ _23"> </span>węglowym. <span class="_ _23"> </span>Z <span class="_ _23"> </span>kolei, <span class="_ _26"> </span>biorąc <span class="_ _23"> </span>pod <span class="_ _23"> </span>uw<span class="_ _3"></span>agę<span class="_ _1"></span> <span class="_ _23"> </span>ograniczoną <span class="_ _23"> </span>li<span class="_ _3"></span>czbę <span class="_ _21"> </span>terminali </div><div class="t m0 x2 h2 y34f ffc fs0 fc0 sc0 ls0 ws0">intermodalnych <span class="_ _26"> </span>i <span class="_ _26"> </span>lokalizację <span class="_ _23"> </span>zakł<span class="_ _3"></span>adów <span class="_ _23"> </span>Spółki <span class="_ _26"> </span>względem <span class="_ _26"> </span>krajowych<span class="_ _3"></span> <span class="_ _23"> </span>portów <span class="_ _26"> </span>morsk<span class="ff1">ich, <span class="_ _26"> </span>korzystanie <span class="_ _26"> </span>z <span class="_ _26"> </span>transportu </span></div><div class="t m0 x2 h2 y350 ffc fs0 fc0 sc0 ls0 ws0">drogowego <span class="_ _3"></span>w <span class="_ _3"></span>drodze z <span class="_ _3"></span>portu <span class="_ _3"></span>do <span class="_ _3"></span>zakładu, w<span class="_ _3"></span>ydaje się <span class="_ _3"></span>jedynym <span class="_ _3"></span>racjonalnym <span class="_ _3"></span>rozwiązan<span class="_ _1"></span>iem. <span class="_ _3"></span>Z <span class="_ _3"></span>kolei w<span class="_ _3"></span> przypadku <span class="_ _3"></span>importu </div><div class="t m0 x2 h2 ye0 ffc fs0 fc0 sc0 ls0 ws0">surowca z krajów położonych bliżej Polski (np. z Turcji), już<span class="_ _1"></span> dziś wykorzystuje się transport kolejowy. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y758 ffc fs0 fc0 sc0 ls0 ws0">Znaczące <span class="_ _3"></span>obniżenie <span class="_ _3"></span>śladu <span class="_ _3"></span>w<span class="_ _3"></span>ę<span class="_ _1"></span>glowego <span class="_ _3"></span>transportu <span class="_ _3"></span>surowców <span class="_ _3"></span>mogłoby <span class="_ _3"></span>nastąpić, <span class="_ _3"></span>gdyby <span class="_ _3"></span>mogły <span class="_ _3"></span>one <span class="_ _4"></span>być <span class="_ _3"></span>transportowane </div><div class="t m0 x2 h2 y759 ffc fs0 fc0 sc0 ls0 ws0">na istotnie mniejsze odległości. Spółka zakłada również analizowanie alternatywnych, ale atrak<span class="_ _b"></span>cyj<span class="_ _3"></span>nych cenowo, źródeł </div><div class="t m0 x2 h2 y725 ffc fs0 fc0 sc0 ls0 ws0">dostaw <span class="_ _26"> </span>surowców, <span class="_ _26"> </span>tj. <span class="_ _26"> </span>optymalnie<span class="ff1"> <span class="_ _26"> </span></span>surowców <span class="_ _26"> </span>produkowanych <span class="_ _26"> </span>w <span class="_ _26"> </span>zakładach <span class="_ _26"> </span>zlokalizowanych <span class="_ _23"> </span>na <span class="_ _24"> </span>terenie <span class="_ _23"> </span>UE <span class="_ _26"> </span>(lub <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y75a ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _22"></span>podobnej <span class="_ _22"></span>odległości). <span class="_ _22"></span>Skracanie <span class="_ _22"> </span>łańcuchów <span class="_ _22"> </span>dostaw <span class="_ _5"> </span>ma <span class="_ _4"></span>r<span class="_ _3"></span>ów<span class="_ _1"></span>nież <span class="_ _22"> </span>istotne <span class="_ _22"> </span>znaczenie <span class="_ _22"></span>z <span class="_ _22"> </span>punktu <span class="_ _22"> </span>wi<span class="_ _3"></span>dzenia <span class="_ _4"></span>zarządzania </div><div class="t m0 x2 h2 y141 ffc fs0 fc0 sc0 ls0 ws0">ryzykiem <span class="_ _4"></span>i <span class="_ _4"></span>ma <span class="_ _3"></span>znaczenie <span class="_ _4"></span>z <span class="_ _4"></span>punktu <span class="_ _3"></span>widzenia <span class="_ _4"></span>ich <span class="_ _4"></span>ciągłości. <span class="_ _3"></span>Najlepszym <span class="_ _4"></span>przykł<span class="_ _3"></span>adem <span class="_ _3"></span>r<span class="_ _3"></span>eal<span class="_ _1"></span>izacji <span class="_ _4"></span>się <span class="_ _4"></span>tego <span class="_ _3"></span>typu <span class="_ _4"></span>ryzyka <span class="_ _4"></span>były<span class="_ _1"></span> </div><div class="t m0 x2 h2 y142 ffc fs0 fc0 sc0 ls0 ws0">zawirowania <span class="_ _1"></span>w <span class="_ _1"></span>handlu <span class="_ _b"></span>międzynarodowym <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _b"></span>skutek pandemi<span class="_ _1"></span>i <span class="_ _1"></span>COVID<span class="ff1">-</span>19. Przemawiają <span class="_ _b"></span>za <span class="_ _1"></span>tym <span class="_ _b"></span>równi<span class="_ _3"></span>eż <span class="_ _0"></span>i<span class="_ _3"></span>nne <span class="_ _b"></span>czynniki, <span class="_ _b"></span>n<span class="_ _3"></span>p.<span class="_ _b"></span> </div><div class="t m0 x2 h2 y3f4 ffc fs0 fc0 sc0 ls0 ws0">związane <span class="_ _3"></span>ze <span class="_ _3"></span>zmianami <span class="_ _3"></span>klimatycznymi, <span class="_ _3"></span>które <span class="_ _3"></span>w <span class="_ _3"></span>przypadku <span class="_ _3"></span>ryzyk <span class="_ _3"></span>ostrych <span class="_ _3"></span>mogą <span class="_ _3"></span>wpływać <span class="_ _3"></span>na <span class="_ _3"></span>zakłócenia <span class="_ _3"></span>w <span class="_ _3"></span>trans<span class="_ _3"></span><span class="ff1">portach </span></div><div class="t m0 x2 h2 y357 ffc fs0 fc0 sc0 ls0 ws0">(np. realizowanych drogą morską). Jednocześnie jednak należy <span class="_ _1"></span>mieć świadomość, że zmiany strategicznych kierunków </div><div class="t m0 x2 h2 y358 ffc fs0 fc0 sc0 ls0 ws0">dostaw <span class="_ _5"> </span>surowców, <span class="_ _5"> </span>które <span class="_ _5"> </span>dziś <span class="_ _22"> </span>zaspokajane <span class="_ _5"> </span>są <span class="_ _5"> </span>przez <span class="_ _5"> </span>kraje <span class="_ _5"> </span>Dalekiego <span class="_ _5"> </span>Wschodu, <span class="_ _5"> </span>będą <span class="_ _5"> </span>zmianami <span class="_ _22"> </span>powolnymi. <span class="_ _5"> </span>Ostatnie </div><div class="t m0 x2 h2 y267 ffc fs0 fc0 sc0 ls0 ws0">dziesięciolecia <span class="_ _22"></span>charakteryzowało <span class="_ _22"></span>przenoszenie <span class="_ _22"></span>produkcji <span class="_ _4"></span>globalnych, <span class="_ _22"> </span>w <span class="_ _22"></span>tym <span class="_ _22"></span>europejskich, <span class="_ _22"> </span>koncernów, <span class="_ _22"></span>do <span class="_ _22"></span>Azji. <span class="_ _22"></span>Choć </div><div class="t m0 x2 h2 ye9 ffc fs0 fc0 sc0 ls0 ws0">dostawcami K<span class="_ _3"></span>GL<span class="_ _1"></span> <span class="_ _3"></span>S.A. są w<span class="_ _3"></span>łaśni<span class="_ _1"></span>e <span class="_ _3"></span>koncerny europejskie, to <span class="_ _3"></span>ich zakłady <span class="_ _3"></span>produkcyjne znajdują się <span class="_ _3"></span>na Dalekim Wschodzi<span class="_ _3"></span>e.<span class="_ _b"></span> </div><div class="t m0 x2 h2 y268 ffc fs0 fc0 sc0 ls0 ws0">Spółka nie <span class="_ _3"></span>ma wpływu na ich decyzje, a <span class="_ _3"></span>możl<span class="_ _1"></span>iwości zakup<span class="_ _3"></span>u surowca bezpośrednio w Europie, są <span class="_ _3"></span>ograniczone. Niemnie<span class="_ _1"></span>j </div><div class="t m0 x2 h2 y8a4 ffc fs0 fc0 sc0 ls0 ws0">będą brane pod uwagę. <span class="ff1"> </span></div><div class="t m0 x2 h2 y35e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y35f ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Konsumpcja paliw i energii<span class="ff1"> <span class="fc3">[GRI: 302-1] [E1-<span class="ls10">5]</span> </span></span></div><div class="t m0 x2 h2 y360 ff1 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c x2 ycb4 wfb hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">Nazwa<span class="ff1"> </span></div></div><div class="c x5f ycb4 wa1 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">j.m.<span class="ff1"> </span></div></div><div class="c x6b ycb4 wfc hd2"><div class="t m0 x59 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">2023<span class="ff1"> </span></div></div><div class="c xf4 ycb4 wfd hd2"><div class="t m0 x59 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">2022<span class="ff1"> </span></div></div><div class="c xed ycb4 wfe hd2"><div class="t m0 x59 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">2021<span class="ff1"> </span></div></div><div class="c x2 y363 w98 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Zużycie paliw<span class="ff1"> </span></div></div><div class="c x2 ycb5 wfb hd2"><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">Olej opałowy</div><div class="t m0 xca h6d y944 ff1 fs14 fc0 sc0 ls61 ws0">10</div><div class="t m0 xf0 h2 yc3 ff1 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c x5f ycb5 wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">litry<span class="fc3"> </span></div></div><div class="c x6b ycb5 wfc hd2"><div class="t m0 x72 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">10 121<span class="fc3"> </span></div></div><div class="c xf4 ycb5 wfd hd2"><div class="t m0 x21 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">11 787<span class="fc3"> </span></div></div><div class="c xed ycb5 wfe hd2"><div class="t m0 xe3 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">29 087<span class="fc3"> </span></div></div><div class="c x2 y3bb wfb hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Gaz ziemny  </div></div><div class="c x5f y3bb wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 lsb ws0">m3<span class="ls0"> </span></div></div><div class="c x6b y3bb wfc hd2"><div class="t m0 xfb h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">28583,52 </div></div><div class="c xf4 y3bb wfd hd2"><div class="t m0 xe3 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">21 996 </div></div><div class="c xed y3bb wfe hd2"><div class="t m0 xe3 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">26 190 </div></div><div class="c x2 ycb6 wfb hd2"><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">Gaz do wózków (LPG)<span class="ff1"> </span></div></div><div class="c x5f ycb6 wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c x6b ycb6 wfc hd2"><div class="t m0 xf0 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">27,06 </div></div><div class="c xf4 ycb6 wfd hd2"><div class="t m0 x4b h2 yc3 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ls0"> </span></div></div><div class="c xed ycb6 wfe hd2"><div class="t m0 x4b h2 yc3 ff1 fs0 fc0 sc0 ls25 ws0">26<span class="ls0"> </span></div></div><div class="c x2 ya27 wfb hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Benzyna  </div></div><div class="c x5f ya27 wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">litry </div></div><div class="c x6b ya27 wfc hd2"><div class="t m0 x4f h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">105207,72 </div></div><div class="c xf4 ya27 wfd hd2"><div class="t m0 xc h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">103 990 </div></div><div class="c xed ya27 wfe hd2"><div class="t m0 x20 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">102 731 </div></div><div class="c x2 yc06 wfb h14"><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">Olej napędowy (ON) <span class="ff1"> </span></div></div><div class="c x5f yc06 wa1 h14"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">litry </div></div><div class="c x6b yc06 wfc h14"><div class="t m0 x3a h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">76 000,52 </div></div><div class="c xf4 yc06 wfd h14"><div class="t m0 xe3 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">86 130 </div></div><div class="c xed yc06 wfe h14"><div class="t m0 x20 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">106 416 </div></div><div class="c x2 ycb7 wfb hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Gaz LPG (inne) </div></div><div class="c x5f ycb7 wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">litry </div></div><div class="c x6b ycb7 wfc hd2"><div class="t m0 x5c h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c xf4 ycb7 wfd hd2"><div class="t m0 x78 h2 yc3 ff1 fs0 fc0 sc0 ls26 ws0">16<span class="ls0"> </span></div></div><div class="c xed ycb7 wfe hd2"><div class="t m0 x5c h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 ycb8 wfb hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Zużycie zakupionej energii<span class="ff1"> </span></div></div><div class="c x5f ycb8 wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x6b ycb8 wfc hd2"><div class="t m0 x12a h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xf4 ycb8 wfd hd2"><div class="t m0 x12a h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xed ycb8 wfe hd2"><div class="t m0 x12a h2 yc3 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x2 y77c wfb hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Energia elektryczna  </div></div><div class="c x5f y77c wa1 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> kWh </div></div><div class="c x6b y77c wfc hd2"><div class="t m0 x1e h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">45 830 378 </div></div><div class="c xf4 y77c wfd hd2"><div class="t m0 x1e h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">43 953 062 </div></div><div class="c xed y77c wfe hd2"><div class="t m0 x1e h2 yc3 ff1 fs0 fc0 sc0 ls16 ws0">42<span class="ls0"> 594 634 </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y9ab ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x7f h2 y616 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y304 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w4b h0"><div class="t m0 x2 h2f y23f ff1 fsa fc0 sc0 ls62 ws0">10</div></div><div class="c x1 y0 w2 h0"><div class="t m0 x7a h15 y435 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="ffc">Skokowy <span class="_ _3"></span>wzrost<span class="_ _1"></span> zużycia <span class="_ _3"></span>o<span class="_ _1"></span>leju opałowego jest konsekwencją oddania do użytku w <span class="_ _3"></span>2021 r<span class="ff1">, <span class="_ _3"></span></span>nowej instalacji<span class="_ _b"></span> <span class="_ _3"></span>w <span class="_ _3"></span>za<span class="_ _b"></span>kł<span class="_ _3"></span>adzi<span class="_ _b"></span>e<span class="_ _3"></span> w Czosnowie </span></div><div class="t m0 x2 h15 y437 ffc fs1 fc0 sc0 ls0 ws0">(zużycie ok<span class="ff1">, </span>23 tys. <span class="_ _1"></span>litrów). W 2<span class="_ _1"></span>020 r<span class="ff1">, </span>olej opałowy by<span class="_ _1"></span>ł używany wyłączn<span class="_ _1"></span>ie w zakładz<span class="_ _1"></span>ie w Rzakcie.<span class="ff1"> </span></div></div><a class="l" href="#pf5f"><span class="d m1" style="border-style:none;position:absolute;left:159.302000px;bottom:329.641000px;width:10.180000px;height:10.800000px;background-color:rgba(255,255,255,0.000001);">&#160;</span></a></div><div class="pi"></div></div>
<div id="pf60" class="pf w0 h0"><div class="pc pc60 w0 h0"><img class="bi x8 yb27 w5b hfc" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">96<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y41 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Zużycie energii z paliw i zakupionych<span class="ff1"> <span class="fc3">[GRI: 302-<span class="ls26">1]</span></span><span class="ff8"> </span></span></div></div><div class="c x2 ycb9 wff h128"><div class="t m0 x64 he y784 ff8 fs0 fc1 sc0 ls0 ws0">Nazwa </div></div><div class="c x12b ycb9 w43 h128"><div class="t m0 xf he y784 ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c xfc ycb9 w67 h128"><div class="t m0 xf0 he y784 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x6d ycb9 w100 h128"><div class="t m0 xf0 he y784 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x70 ycb9 w101 h128"><div class="t m0 xf0 he y784 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ycba wff h129"><div class="t m0 x64 h2 ycbb ffc fs0 fc0 sc0 ls0 ws0">Olej opałowy <span class="ff1"> </span></div></div><div class="c x12b ycba w43 h129"><div class="t m0 xf5 h87 ycbc ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycba w67 h129"><div class="t m0 xca h2 ycbb ff1 fs0 fc0 sc0 ls0 ws0">356,57 </div></div><div class="c x6d ycba w100 h129"><div class="t m0 x94 h87 ycbb ff1 fs0 fc0 sc0 ls0 ws0">414,25<span class="ffb fs5"> </span></div></div><div class="c x70 ycba w101 h129"><div class="t m0 x65 h87 ycbb ff1 fs0 fc0 sc0 ls0 ws0">1 022,26<span class="ffb fs5"> </span></div></div><div class="c x2 ycbd wff h12a"><div class="t m0 x64 h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">Gaz ziemny  </div></div><div class="c x12b ycbd w43 h12a"><div class="t m0 xf5 h87 y846 ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycbd w67 h12a"><div class="t m0 x3f h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">1 035,01 </div></div><div class="c x6d ycbd w100 h12a"><div class="t m0 xca h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">789,16<span class="ffb fs5"> </span></div></div><div class="c x70 ycbd w101 h12a"><div class="t m0 x20 h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">939,63<span class="ffb fs5"> </span></div></div><div class="c x2 y483 wff h12a"><div class="t m0 x64 h2 y2d0 ffc fs0 fc0 sc0 ls0 ws0">Gaz do wózków (LPG)<span class="ff1"> </span></div></div><div class="c x12b y483 w43 h12a"><div class="t m0 xf5 h87 y846 ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc y483 w67 h12a"><div class="t m0 x3f h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">1 243,57 </div></div><div class="c x6d y483 w100 h12a"><div class="t m0 x4a h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">1 216,58<span class="ffb fs5"> </span></div></div><div class="c x70 y483 w101 h12a"><div class="t m0 x4a h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">1 195,64<span class="ffb fs5"> </span></div></div><div class="c x2 ycbe wff h12a"><div class="t m0 x64 h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">Benzyna  </div></div><div class="c x12b ycbe w43 h12a"><div class="t m0 xf5 h87 ycbc ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycbe w67 h12a"><div class="t m0 xfb h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">3 395,40 </div></div><div class="c x6d ycbe w100 h12a"><div class="t m0 xfb h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">3 377,60<span class="ffb fs5"> </span></div></div><div class="c x70 ycbe w101 h12a"><div class="t m0 xfb h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">3 336,69<span class="ffb fs5"> </span></div></div><div class="c x2 ycbf wff h12a"><div class="t m0 x64 h2 y2d0 ffc fs0 fc0 sc0 ls0 ws0">Olej napędowy (ON) <span class="ff1"> </span></div></div><div class="c x12b ycbf w43 h12a"><div class="t m0 xf5 h87 ycbc ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycbf w67 h12a"><div class="t m0 xfb h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">2 704,64 </div></div><div class="c x6d ycbf w100 h12a"><div class="t m0 xfb h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">3 094,42<span class="ffb fs5"> </span></div></div><div class="c x70 ycbf w101 h12a"><div class="t m0 xfb h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">3 823,26 </div></div><div class="c x2 ycc0 wff h12a"><div class="t m0 x64 h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">Gaz LPG (inne) </div></div><div class="c x12b ycc0 w43 h12a"><div class="t m0 xf5 h87 ycbc ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycc0 w67 h12a"><div class="t m0 x7a h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d ycc0 w100 h12a"><div class="t m0 x59 h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">0,38 </div></div><div class="c x70 ycc0 w101 h12a"><div class="t m0 x7a h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 ycc1 wff h12a"><div class="t m0 x64 h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">Energia elektryczna  </div></div><div class="c x12b ycc1 w43 h12a"><div class="t m0 xf5 h87 ycbc ffb fs5 fc0 sc0 ls63 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycc1 w67 h12a"><div class="t m0 x1b h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">164 989,36 </div></div><div class="c x6d ycc1 w100 h12a"><div class="t m0 x11b h87 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">158 231,02<span class="ffb fs5"> </span></div></div><div class="c x70 ycc1 w101 h12a"><div class="t m0 x1b h2 y2d0 ff1 fs0 fc0 sc0 ls0 ws0">153 340,68 </div></div><div class="c x2 ycc2 wff h12a"><div class="t m0 x12c h79 ycbc ff5 fs5 fc0 sc0 ls0 ws0">Suma: </div></div><div class="c x12b ycc2 w43 h12a"><div class="t m0 xf5 h79 ycbc ff5 fs5 fc0 sc0 ls64 ws0">GJ<span class="ls0"> </span></div></div><div class="c xfc ycc2 w67 h12a"><div class="t m0 x1b he y2d0 ff8 fs0 fc0 sc0 ls0 ws0">173 724,55 </div></div><div class="c x6d ycc2 w100 h12a"><div class="t m0 x1b h79 y2d0 ff8 fs0 fc0 sc0 ls0 ws0">167 123,42<span class="ff5 fs5"> </span></div></div><div class="c x70 ycc2 w101 h12a"><div class="t m0 x1b he y2d0 ff8 fs0 fc0 sc0 ls0 ws0">163 658,16 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y83c ff1 fs1 fc0 sc0 ls0 ws0">Komentarz<span class="ffc">: <span class="_ _5"> </span>dla  ujednoliceni<span class="_ _b"></span>a  metodologii  do <span class="_ _5"> </span>przeliczeń <span class="_ _5"> </span>kaloryczności <span class="_ _5"> </span>wykorzystano <span class="_ _5"> </span>dokładniejsze  i <span class="_ _5"> </span>przewidz<span class="_ _1"></span>iane  dla <span class="_ _5"> </span>szerszego<span class="_ _1"></span> </span></div><div class="t m0 x2 h15 ycc3 ffc fs1 fc0 sc0 ls0 ws0">spektrum paliw<span class="_ _1"></span>, przeliczniki po<span class="_ _1"></span>chodzące z U<span class="_ _1"></span>K Government <span class="_ _1"></span>GHG Conver<span class="_ _b"></span>sio<span class="_ _3"></span>n Fa<span class="_ _1"></span>ctors for Com<span class="_ _1"></span>pany Reportin<span class="_ _1"></span>g 2022 i 2023<span class="_ _1"></span>. <span class="ff1"> </span></div><div class="t m0 x2 h15 ycc4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he ycc5 ffa fs0 fc0 sc0 ls0 ws0">Tabela:  Szacowana  oszczędnoś<span class="_ _1"></span>ć  zużycia  energii  w  procesi<span class="_ _1"></span>e  ogrzewania  budynków  (w  kWh)  i  wynikając<span class="_ _1"></span>a  z  tego </div><div class="t m0 x2 he ycc6 ffa fs0 fc0 sc0 ls0 ws0">uniknięta emisja eCO2 <span class="ff1 fc3">[GRI: 302-4, 305-<span class="ls10">5]</span><span class="fc0"> </span></span></div></div><div class="c x2 ycc7 w102 h3c"><div class="t m0 x69 he y5 ff8 fs0 fc1 sc0 ls0 ws0">Lokalizacja </div></div><div class="c x6b ycc8 w103 h12a"><div class="t m0 xe3 he ycf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x37 ycc8 w104 h12a"><div class="t m0 x21 he ycf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x6b ycc7 w105 he2"><div class="t m0 xfb he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">kWh </div></div><div class="c x12d ycc7 w106 he2"><div class="t m0 x17 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">kg eCO</div><div class="t m0 xf0 h12b yd6 ff8 fs14 fc1 sc0 ls0 ws0">2</div><div class="t m0 x8 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x37 ycc7 w107 he2"><div class="t m0 xfb he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">kWh </div></div><div class="c x12e ycc7 wda he2"><div class="t m0 x17 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">kg eCO</div><div class="t m0 xf0 h12b yd6 ff8 fs14 fc1 sc0 ls0 ws0">2</div><div class="t m0 x59 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x2 y2e7 w108 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Rzakta </div></div><div class="c x6b y2e7 w105 he2"><div class="t m0 x66 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1103 </div></div><div class="c x12d y2e7 w106 he2"><div class="t m0 x19 h2 yc3 ff1 fs0 fc0 sc0 lsa ws0">    <span class="ls0"> 286,50  </span></div></div><div class="c x37 y2e7 w107 he2"><div class="t m0 x66 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1013 </div></div><div class="c x12e y2e7 wdd he2"><div class="t m0 x11b h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">263,13 </div></div><div class="c x2 y491 w108 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Klaudyn </div></div><div class="c x6b y491 w105 he2"><div class="t m0 x3a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1448 </div></div><div class="c x12d y491 w106 he2"><div class="t m0 x16 h2 yc3 ff1 fs0 fc0 sc0 lsa ws0">    <span class="ls0"> 376,12  </span></div></div><div class="c x37 y491 w107 he2"><div class="t m0 x66 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1325 </div></div><div class="c x12e y491 wdd he2"><div class="t m0 x11b h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">344,17 </div></div><div class="c x2 y8a3 w108 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Czosnów<span class="ff1"> </span></div></div><div class="c x6b y8a3 w105 he2"><div class="t m0 x3a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1203 </div></div><div class="c x12d y8a3 w106 he2"><div class="t m0 x16 h2 yc3 ff1 fs0 fc0 sc0 lsa ws0">    <span class="ls0"> 312,48  </span></div></div><div class="c x37 y8a3 w107 he2"><div class="t m0 xfb h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1154 </div></div><div class="c x12e y8a3 wdd he2"><div class="t m0 x1b h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">299,75 </div></div><div class="c x2 y116 w108 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Niepruszewo </div></div><div class="c x6b y116 w105 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12d y116 w106 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x37 y116 w107 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12e y116 wdd he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x2 ycc9 w108 he2"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Mościska<span class="ff1"> </span></div></div><div class="c x6b ycc9 w105 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12d ycc9 w106 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x37 ycc9 w107 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12e ycc9 wdd he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x2 ycca w108 he2"><div class="t m0 x14 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Panattoni Klaudyn </div></div><div class="c x6b ycca w105 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12d ycca w106 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x37 ycca w107 he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12e ycca wdd he2"><div class="t m0 xca h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x2 ya7d w108 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Panattoni Cząstków<span class="ff1"> </span></div></div><div class="c x6b ya7d w105 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12d ya7d w106 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x37 ya7d w107 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12e ya7d wdd he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x2 yccb w108 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Biuro Sprzedaży Września<span class="ff1"> </span></div></div><div class="c x6b yccb w105 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12d yccb w106 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x37 yccb w107 he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x12e yccb wdd he2"><div class="t m0 xca h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- * </div></div><div class="c x2 y49a w108 he3"><div class="t m0 x12f he yccc ff8 fs0 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6b y49a w105 he3"><div class="t m0 x3d he yccc ff8 fs0 fc0 sc0 ls0 ws0">3754 </div></div><div class="c x12d y49a w106 he3"><div class="t m0 x1b he yccc ff8 fs0 fc0 sc0 ls0 ws0">975,10 </div></div><div class="c x37 y49a w107 he3"><div class="t m0 x3d he yccc ff8 fs0 fc0 sc0 ls0 ws0">3492 </div></div><div class="c x12e y49a wdd he3"><div class="t m0 x30 he yccc ff8 fs0 fc0 sc0 ls0 ws0">907,05 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yccd ff1 fs0 fc0 sc0 ls26 ws0">* <span class="fs1 ls0">Brak <span class="ffc">możliwości wyko<span class="_ _b"></span>rzystania odzysku ciepła z proc<span class="_ _1"></span>esów technolo<span class="_ _b"></span>g<span class="_ _3"></span>iczn<span class="_ _1"></span>ych<span class="ff1"> </span></span></span></div><div class="t m0 x2 h15 ycce ff1 fs1 fc0 sc0 ls0 ws0">Uwaga<span class="ffc">: <span class="_ _1e"> </span>szacunki <span class="_ _1e"> </span>odnoszą <span class="_ _1e"> </span>się <span class="_ _1e"> </span>do <span class="_ _1e"> </span>sezonu <span class="_ _1e"> </span>grzewczego <span class="_ _1e"> </span>i <span class="_ _1e"> </span>zostały <span class="_ _1e"> </span>wykonane <span class="_ _1e"> </span>w <span class="_ _1e"> </span>oparciu <span class="_ _1e"> </span>o <span class="_ _1e"> </span>założenia <span class="_ _1e"> </span>co <span class="_ _1e"> </span>do <span class="_ _1e"> </span>wystandaryzowanego </span></div><div class="t m0 x2 h15 y64d ffc fs1 fc0 sc0 ls0 ws0">zapotrzebowania poszczeg<span class="_ _1"></span>ólnych części budynków na ci<span class="_ _3"></span>e<span class="_ _1"></span>pło<span class="ff1">, <span class="_ _3"></span></span>przy założeniu temperatury w pomieszczeni<span class="_ _1"></span>u na <span class="_ _3"></span>poziomie<span class="_ _1"></span> 20<span class="_ _3"></span><span class="ff1">-<span class="lsf">21</span> st. C. </span></div><div class="t m0 x2 h15 yccf ffc fs1 fc0 sc0 ls0 ws0">Emisję <span class="_ _4"></span>unikniętą <span class="_ _4"></span>oszacowano <span class="_ _4"></span>na <span class="_ _4"></span>podstawie <span class="_ _4"></span>przeliczników <span class="_ _4"></span>UK <span class="_ _4"></span>Government <span class="_ _4"></span>GHG <span class="_ _4"></span>Conversion <span class="_ _4"></span>Factors <span class="_ _4"></span>for <span class="_ _4"></span>Company <span class="_ _4"></span>Reporting <span class="_ _4"></span>2022 <span class="ff1"> </span></div><div class="t m0 x2 h15 ycd0 ff1 fs1 fc0 sc0 ls0 ws0">i 2023. </div><div class="t m0 x2 he y9e1 ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Szacowana emisja eCO</div><div class="t m0 xe1 h12b ycd1 ff8 fs14 fc0 sc0 ls0 ws0">2</div><div class="t m0 x130 h2 y9e1 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="fc3">[GRI: 305-1, 305-<span class="ls25">2]</span></span> </div></div><div class="c x2 y9fd w109 h12c"><div class="t m0 x60 he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">Nazwa </div></div><div class="c x6c y9fd wb1 h12c"><div class="t m0 xf he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c xb3 y9fd w10a h12c"><div class="t m0 xc3 he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x39 y9fd w10b h12c"><div class="t m0 xc3 he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x42 y9fd w10c h12c"><div class="t m0 x1f he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 ycd3 w10d he2"><div class="t m0 xa8 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">Zakres 1 </div></div><div class="c x2 ybcc w10e hb6"><div class="t m0 x64 h1a y9d6 ffc fs0 fc0 sc0 ls0 ws0">Olej opałowy <span class="ffb"> </span></div></div><div class="c x6c ybcc wb1 hb6"><div class="t m0 x6e h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ybcc w10a hb6"><div class="t m0 x17 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">25,58 </div></div><div class="c x39 ybcc w10b hb6"><div class="t m0 x1c h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">29,94<span class="ffb"> </span></div></div><div class="c x42 ybcc w10f hb6"><div class="t m0 x17 h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">73,88<span class="ffb"> </span></div></div><div class="c x2 ycd4 w10e hb6"><div class="t m0 x64 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Gaz ziemny <span class="ffb"> </span></div></div><div class="c x6c ycd4 wb1 hb6"><div class="t m0 x6e h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ycd4 w10a hb6"><div class="t m0 xc3 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">58,15 </div></div><div class="c x39 ycd4 w10b hb6"><div class="t m0 x17 h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">44,34<span class="ffb"> </span></div></div><div class="c x42 ycd4 w10f hb6"><div class="t m0 x17 h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">52,79<span class="ffb"> </span></div></div><div class="c x2 y3bc w10e hb6"><div class="t m0 x64 h1a y9d6 ffc fs0 fc0 sc0 ls0 ws0">Gaz do wózków (LPG)<span class="ffb"> </span></div></div><div class="c x6c y3bc wb1 hb6"><div class="t m0 x6e h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 y3bc w10a hb6"><div class="t m0 x17 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">79,43 </div></div><div class="c x39 y3bc w10b hb6"><div class="t m0 x17 h1a ycd ff1 fs0 fc0 sc0 ls0 ws0">77,83<span class="ffb"> </span></div></div><div class="c x42 y3bc w10f hb6"><div class="t m0 x17 h1a ycd ff1 fs0 fc0 sc0 ls0 ws0">76,49<span class="ffb"> </span></div></div><div class="c x2 y8f5 w10e hb6"><div class="t m0 x64 h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">Benzyna <span class="ffb"> </span></div></div><div class="c x6c y8f5 wb1 hb6"><div class="t m0 x6e h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 y8f5 w10a hb6"><div class="t m0 x16 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">219,20 </div></div><div class="c x39 y8f5 w10b hb6"><div class="t m0 x16 h1a ycd ff1 fs0 fc0 sc0 ls0 ws0">224,81<span class="ffb"> </span></div></div><div class="c x42 y8f5 w10f hb6"><div class="t m0 x19 h1a ycd ff1 fs0 fc0 sc0 ls0 ws0">222,09<span class="ffb"> </span></div></div><div class="c x2 ycd5 w10e h1f"><div class="t m0 x64 h1a y259 ffc fs0 fc0 sc0 ls0 ws0">Olej napędowy (ON) <span class="ffb"> </span></div></div><div class="c x6c ycd5 wb1 h1f"><div class="t m0 x6e h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ycd5 w10a h1f"><div class="t m0 x16 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">188,40 </div></div><div class="c x39 ycd5 w10b h1f"><div class="t m0 x16 h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">220,31<span class="ffb"> </span></div></div><div class="c x42 ycd5 w10f h1f"><div class="t m0 x16 h1a y7e7 ff1 fs0 fc0 sc0 ls0 ws0">272,20<span class="ffb"> </span></div></div><div class="c x2 y6df w10e hb7"><div class="t m0 x64 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0">Gaz LPG (inne) </div></div><div class="c x6c y6df wb1 hb7"><div class="t m0 x26 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y6df w10a hb7"><div class="t m0 xc h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y6df w10b hb7"><div class="t m0 x1b h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x42 y6df w10f hb7"><div class="t m0 xc h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 yc74 w10e he2"><div class="t m0 x64 h17 y36f ff8 fs0 fc0 sc0 ls0 ws0">Emisja eCO2 (Zakres 1)<span class="ff5">  </span></div></div><div class="c x6c yc74 wb1 he2"><div class="t m0 x6e he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 yc74 w10a he2"><div class="t m0 x112 h17 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">570,76<span class="ff5"> </span></div></div><div class="c x39 yc74 w10b he2"><div class="t m0 x79 h17 y782 ff5 fs0 fc0 sc0 ls0 ws0">597,25 </div></div><div class="c x42 yc74 w10f he2"><div class="t m0 x79 h17 y782 ff5 fs0 fc0 sc0 ls0 ws0">697,45 </div></div><div class="c x2 y93b we9 he2"><div class="t m0 xa8 h79 y36f ff8 fs0 fc1 sc0 ls0 ws0">Zakres 2<span class="ff5 fs5"> </span></div></div><div class="c x2 ycd6 w10e he2"><div class="t m0 x64 h2 y36f ffc fs0 fc0 sc0 ls0 ws0">Zużycie zakupionej energii elektrycznej <span class="fff">(market-based)<span class="ff1"> </span></span></div></div><div class="c x6c ycd6 wb1 he2"><div class="t m0 x6e h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ycd6 w10a he2"><div class="t m0 x25 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">36 931,95 </div></div><div class="c x39 ycd6 w10b he2"><div class="t m0 x5 h87 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">37 000,79<span class="ffb fs5"> </span></div></div><div class="c x42 ycd6 w10f he2"><div class="t m0 x1a h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">35 623,17 </div></div><div class="c x2 y2c9 w10e he2"><div class="t m0 x64 h2 y36f ffc fs0 fc0 sc0 ls0 ws0">Zużycie zakupionej energii elektrycznej <span class="fff">(location-based)<span class="ff1"> </span></span></div></div><div class="c x6c y2c9 wb1 he2"><div class="t m0 x6e h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 y2c9 w10a he2"><div class="t m0 x5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">36 028,64 </div></div><div class="c x39 y2c9 w10b he2"><div class="t m0 x25 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">34 552,82 </div></div><div class="c x42 y2c9 w10f he2"><div class="t m0 x5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">32 969,52 </div></div><div class="c x2 ya0c w10e he2"><div class="t m0 x64 he y36f ff8 fs0 fc0 sc0 ls0 ws0">Emisja eCO</div><div class="t m0 xc h12b y785 ff8 fs14 fc0 sc0 ls0 ws0">2</div><div class="t m0 x20 he y36f ff8 fs0 fc0 sc0 ls0 ws0"> (Zakres 2) <span class="fff">(market-based)</span> </div></div><div class="c x6c ya0c wb1 he2"><div class="t m0 x6e he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ya0c w10a he2"><div class="t m0 x25 he y9d2 ff1 fs0 fc0 sc0 ls0 ws0">36 931,95<span class="ff8"> </span></div></div><div class="c x39 ya0c w10b he2"><div class="t m0 x5 he y9d2 ff1 fs0 fc0 sc0 ls0 ws0">37 000,79<span class="ff8"> </span></div></div><div class="c x42 ya0c w10f he2"><div class="t m0 x1a he y9d2 ff1 fs0 fc0 sc0 ls0 ws0">35 623,17<span class="ff8"> </span></div></div><div class="c x2 ycd7 w10e he2"><div class="t m0 x64 he y36f ff8 fs0 fc0 sc0 ls0 ws0">Emisja eCO</div><div class="t m0 xc h12b y785 ff8 fs14 fc0 sc0 ls0 ws0">2</div><div class="t m0 x20 he y36f ff8 fs0 fc0 sc0 ls0 ws0"> (Zakres 2) <span class="fff">(location-based)</span> </div></div><div class="c x6c ycd7 wb1 he2"><div class="t m0 x6e he y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ff8"> </span></div></div><div class="c xb3 ycd7 w10a he2"><div class="t m0 x5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">36 028,64 </div></div><div class="c x39 ycd7 w10b he2"><div class="t m0 x25 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">34 552,82 </div></div><div class="c x42 ycd7 w10f he2"><div class="t m0 x5 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">32 969,52 </div></div><div class="c x2 ycd8 w10e he2"><div class="t m0 x64 he y36f ff8 fs0 fc0 sc0 ls0 ws0">Suma (Zakres 1+2) <span class="fff">(market-based)</span> </div></div><div class="c x6c ycd8 wb1 he2"><div class="t m0 x6e he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ycd8 w10a he2"><div class="t m0 x5 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">37 502,71 </div></div><div class="c x39 ycd8 w10b he2"><div class="t m0 x53 h79 y9d6 ff8 fs0 fc0 sc0 ls0 ws0">37 598,04<span class="ff5 fs5"> </span></div></div><div class="c x42 ycd8 w10f he2"><div class="t m0 x53 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">36 320,62 </div></div></div><div class="pi"></div></div>
<div id="pf61" class="pf w0 h0"><div class="pc pc61 w0 h0"><img class="bi x8 ycd9 w5 h12d" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">97<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 ya89 w10e he3"><div class="t m0 x64 he y9fa ff8 fs0 fc0 sc0 ls0 ws0">Suma (Zakres 1+2) <span class="fff">(location-based)</span> </div></div><div class="c x6c ya89 wb1 he3"><div class="t m0 x6e he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">tony </div></div><div class="c xb3 ya89 w10a he3"><div class="t m0 xf5 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">36 599,39 </div></div><div class="c x39 ya89 w10b he3"><div class="t m0 x5 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">35 150,07 </div></div><div class="c x42 ya89 w10f he3"><div class="t m0 xf5 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">33 666,98 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 ycda ffc fs1 fc0 sc0 ls0 ws0">Metodyka obliczeń:<span class="ff1"> <span class="_ _3"></span></span>(a) emisja Zakresu 1: <span class="_ _3"></span>(wersja 2): <span class="_ _3"></span>podane wolumeny (masa <span class="_ _3"></span>lub objętość) przeliczono wykorzystując przeliczniki UK </div><div class="t m0 x2 h15 y42 ffc fs1 fc0 sc0 ls0 ws0">Government <span class="_ _3"></span>GH<span class="_ _1"></span>G <span class="_ _3"></span>Conversion Factors <span class="_ _3"></span>for <span class="_ _3"></span>Company Reporting <span class="_ _3"></span>2022 <span class="_ _3"></span>i <span class="_ _3"></span>2023, <span class="_ _3"></span>uzy<span class="_ _1"></span>skując <span class="_ _3"></span>dane w <span class="_ _4"></span>kg, kt<span class="_ _3"></span>ó<span class="_ _1"></span>re <span class="_ _3"></span>przeliczono<span class="_ _b"></span> <span class="_ _4"></span>na <span class="_ _3"></span>nast<span class="_ _1"></span>ępnie <span class="_ _3"></span>na </div><div class="t m0 x2 h15 ycdb ff1 fs1 fc0 sc0 ls0 ws0">tony; (b) <span class="_ _3"></span>emisja<span class="_ _1"></span> Za<span class="ffc">kresu <span class="_ _3"></span>2: zużycia fizyczne przemnożono w zależności od <span class="_ _3"></span>metody,<span class="_ _1"></span> przez <span class="_ _3"></span>wskaźn<span class="_ _1"></span>iki emisji publikowane przez <span class="_ _3"></span>KOB<span class="_ _1"></span>iZE </span></div><div class="t m0 x2 h15 ycdc ff1 fs1 fc0 sc0 ls0 ws0">dla Polski <span class="_ _1"></span>w raporcie <span class="_ _1"></span>z grudnia <span class="_ _b"></span>2021, 2022 i <span class="_ _b"></span>2023<span class="_ _3"></span> <span class="ls65">r.</span> <span class="_ _1"></span>(metoda mark<span class="_ _1"></span>et-<span class="ffc">based) <span class="_ _b"></span>lub wskaźniki emisyjn<span class="_ _1"></span>ości opublikowan<span class="_ _1"></span>e przez <span class="_ _b"></span>dostawców </span></div><div class="t m0 x2 h15 ycdd ff1 fs1 fc0 sc0 ls0 ws0">energii w 2022 i 202<span class="_ _1"></span>3 r.<span class="ffc">, z których </span>S<span class="_ _b"></span><span class="ffc">pół<span class="_ _3"></span>ka k<span class="_ _1"></span>orzysta w posz<span class="_ _1"></span>czególnych lo<span class="_ _1"></span>kalizacjach (m<span class="_ _1"></span>etoda location<span class="ff1">-based).<span class="_ _b"></span> </span></span></div><div class="t m0 x2 he ycde ffa fs0 fc0 sc0 ls0 ws0">Tabela: Szacowana <span class="_ _b"></span>p<span class="_ _3"></span>o<span class="_ _1"></span>została pośrednia <span class="_ _b"></span>emisja eCO</div><div class="t m0 x131 h12b ycdf ff8 fs14 fc0 sc0 ls0 ws0">2</div><div class="t m0 xb9 he ycde ff1 fs0 fc0 sc0 ls0 ws0"> (<span class="ffa">emi<span class="_ _1"></span>sja osób trzec<span class="_ _1"></span>ich, pośrednio <span class="_ _b"></span>związana z dzielności<span class="_ _1"></span>ą KGL S.A<span class="_ _1"></span>) </span></div><div class="t m0 x2 h2 yce0 ff1 fs0 fc3 sc0 ls0 ws0">[GRI: 305-<span class="ls1a">3]</span><span class="fc0"> </span></div></div><div class="c x2 y1e3 w110 h12c"><div class="t m0 x14 he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">Kategoria emisji </div></div><div class="c x132 y1e3 w111 h12c"><div class="t m0 xec he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c x62 y1e3 w8c h12c"><div class="t m0 x3f he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x11c y1e3 w112 h12c"><div class="t m0 x3f he ycd2 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x2 yce1 w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 1<span class="ffc">: Zakupione produkty i usługi<span class="ff1"> </span></span></div></div><div class="c x132 yce1 w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce1 w8c he2"><div class="t m0 x79 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">63 967,37 </div></div><div class="c x11c yce1 w112 he2"><div class="t m0 xe2 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">66 619,12 </div></div><div class="c x2 y8dd w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 2<span class="ffc">: Środki trwałe<span class="ff1"> </span></span></div></div><div class="c x132 y8dd w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 y8dd w8c he2"><div class="t m0 xc3 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">3 055,80 </div></div><div class="c x11c y8dd w112 he2"><div class="t m0 x4f h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">993,11 </div></div><div class="c x2 y4e1 w110 hee"><div class="t m0 x14 he yce2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 3:<span class="ff1"> <span class="ffc">Działalność związana z paliwami i energią (nieuwzg<span class="_ _1"></span>lęd-</span></span></div><div class="t m0 x14 h2 y36f ff1 fs0 fc0 sc0 ls0 ws0">niona w zakresie 1 lub zakresie 2) </div></div><div class="c x132 y4e1 w111 hee"><div class="t m0 xf h68 y850 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 y4e1 w8c hee"><div class="t m0 x51 h2 y850 ff1 fs0 fc0 sc0 ls0 ws0">132,00 </div></div><div class="c x11c y4e1 w112 hee"><div class="t m0 x4f h2 y850 ff1 fs0 fc0 sc0 ls0 ws0">139,27 </div></div><div class="c x2 yce3 w110 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 4:<span class="ff1"> Transport i dystrybucja (<span class="fff">upstream</span>), w tym: </span></div></div><div class="c x132 yce3 w111 he2"><div class="t m0 xf h68 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce3 w8c he2"><div class="t m0 xc3 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 050,28 </div></div><div class="c x11c yce3 w112 he2"><div class="t m0 x30 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1 554,65 </div></div><div class="c x2 yc9f w110 he3"><div class="t m0 x11 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">transport morski zakupionych surowców do portu w Polsce<span class="ff1"> </span></div></div><div class="c x132 yc9f w111 he3"><div class="t m0 xf h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb"> </span></div></div><div class="c x62 yc9f w8c he3"><div class="t m0 xc3 h2 y9d2 ff1 fs0 fc0 sc0 ls26 ws0">1 <span class="ls0">009,86<span class="fs9"> </span></span></div></div><div class="c x11c yc9f w112 he3"><div class="t m0 x1f h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">1 381,90<span class="fs9"> </span></div></div><div class="c x2 y1ed w110 hbd"><div class="t m0 x11 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">transport drogowy zakupionych surowców z portu w Polsce do </div><div class="t m0 x11 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">zakładów spółki<span class="ff1"> </span></div></div><div class="c x132 y1ed w111 hbd"><div class="t m0 xf h1a y818 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb"> </span></div></div><div class="c x62 y1ed w8c hbd"><div class="t m0 x1f h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">1 040,42<span class="fs9"> </span></div></div><div class="c x11c y1ed w112 hbd"><div class="t m0 x3d h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">172,75<span class="fs9"> </span></div></div><div class="c x2 y3df w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 5: <span class="ffc">Odpady powstające w trakcie operacji<span class="ff1"> </span></span></div></div><div class="c x132 y3df w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 y3df w8c he2"><div class="t m0 xfb h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">19,88 </div></div><div class="c x11c y3df w112 he2"><div class="t m0 xfb h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">24,97 </div></div><div class="c x2 y58 w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 6: <span class="ffc">Podróże służbowe, w tym:<span class="ff1"> </span></span></div></div><div class="c x132 y58 w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 y58 w8c he2"><div class="t m0 x65 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">14,53 </div></div><div class="c x11c y58 w112 he2"><div class="t m0 x4a h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">11,41 </div></div><div class="c x2 yce4 w110 he2"><div class="t m0 x11 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">przeloty samolotem </div></div><div class="c x132 yce4 w111 he2"><div class="t m0 xf h1a y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb"> </span></div></div><div class="c x62 yce4 w8c he2"><div class="t m0 x3f h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">14,18<span class="fff fs9"> </span></div></div><div class="c x11c yce4 w112 he2"><div class="t m0 x65 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">10,75<span class="fff fs9"> </span></div></div><div class="c x2 yce5 w110 he2"><div class="t m0 x11 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">noclegi w hotelach </div></div><div class="c x132 yce5 w111 he2"><div class="t m0 xf h1a y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb"> </span></div></div><div class="c x62 yce5 w8c he2"><div class="t m0 xc h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0,36<span class="fff fs9"> </span></div></div><div class="c x11c yce5 w112 he2"><div class="t m0 xc h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0,66<span class="fff fs9"> </span></div></div><div class="c x2 yce6 w110 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 7:<span class="ff1"> <span class="ffc">Dojazdy pracowników</span> </span></div></div><div class="c x132 yce6 w111 he2"><div class="t m0 xf h68 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce6 w8c he2"><div class="t m0 xe7 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">632,08 </div></div><div class="c x11c yce6 w112 he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">543,48 </div></div><div class="c x2 y1b9 w110 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 8:<span class="ff1"> Aktywa leasingowane (<span class="fff">upstream</span>) </span></div></div><div class="c x132 y1b9 w111 he2"><div class="t m0 xf h68 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 y1b9 w8c he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y1b9 w112 he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 yce7 w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 9: <span class="ff1">Transport i dystrybucja (<span class="fff">downstream</span>) </span></div></div><div class="c x132 yce7 w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce7 w8c he2"><div class="t m0 x3c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">1,50 </div></div><div class="c x11c yce7 w112 he2"><div class="t m0 x4f h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">474,52 </div></div><div class="c x2 yce8 w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 10:<span class="ff1"> <span class="ffc">Przetwarzanie sprzedanych produktów</span> </span></div></div><div class="c x132 yce8 w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce8 w8c he2"><div class="t m0 x66 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">94,02 </div></div><div class="c x11c yce8 w112 he2"><div class="t m0 xfb h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">26,34 </div></div><div class="c x2 yce9 w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 11: <span class="ffc">Użytkowanie sprzedanych produktów<span class="ff1"> </span></span></div></div><div class="c x132 yce9 w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yce9 w8c he2"><div class="t m0 x59 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c yce9 w112 he2"><div class="t m0 x59 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 ycea w110 h12e"><div class="t m0 x14 he y54d ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 12:<span class="ff1"> <span class="ffc">Zagospodarowanie pozostałości po sprzedanych pro-</span></span></div><div class="t m0 x14 h2 y36f ffc fs0 fc0 sc0 ls0 ws0">duktach na koniec ich życia<span class="ff1"> </span></div></div><div class="c x132 ycea w111 h12e"><div class="t m0 xf h68 yceb ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 ycea w8c h12e"><div class="t m0 x30 h2 yceb ff1 fs0 fc0 sc0 ls0 ws0">1 109,19 </div></div><div class="c x11c ycea w112 h12e"><div class="t m0 x1b h2 yceb ff1 fs0 fc0 sc0 ls0 ws0">1 152,81 </div></div><div class="c x2 ycec w110 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 13: <span class="ff1">Aktywa leasingowane (<span class="fff">downstream</span>) </span></div></div><div class="c x132 ycec w111 he2"><div class="t m0 xf h68 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 ycec w8c he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c ycec w112 he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 yced w110 he2"><div class="t m0 x14 he y9d2 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 14:<span class="ff1"> Franszyza </span></div></div><div class="c x132 yced w111 he2"><div class="t m0 xf h68 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 yced w8c he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c yced w112 he2"><div class="t m0 x59 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 ycee w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Kategoria 15:<span class="ff1"> <span class="ffc">Inwestycje kapitałowe</span> </span></div></div><div class="c x132 ycee w111 he2"><div class="t m0 xf h68 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">tony<span class="ffb fs13"> </span></div></div><div class="c x62 ycee w8c he2"><div class="t m0 x59 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c ycee w112 he2"><div class="t m0 x59 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 ycef w110 he2"><div class="t m0 x14 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x132 ycef w111 he2"><div class="t m0 x6e h12f y9d6 ff8 fs0 fc0 sc0 ls0 ws0">tony<span class="ff5 fs13"> </span></div></div><div class="c x62 ycef w8c he2"><div class="t m0 x16 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">71 076,66 </div></div><div class="c x11c ycef w112 he2"><div class="t m0 x79 he y9d6 ff8 fs0 fc0 sc0 ls0 ws0">71 539,67 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y8cc ffc fs1 fc0 sc0 ls0 ws0">Metodyka <span class="_ _4"></span>obliczeń:<span class="ff1"> <span class="_ _4"></span></span>w <span class="_ _22"> </span>przypadku <span class="_ _4"></span>większości <span class="_ _4"></span>kategorii<span class="ff1">, <span class="_ _4"></span>wykorzystywano <span class="_ _4"></span>odpowiedne <span class="_ _4"></span>przeliczniki <span class="_ _4"></span>UK <span class="_ _4"></span>Government <span class="_ _4"></span>GHG <span class="_ _4"></span>Conversion </span></div><div class="t m0 x2 h15 y9fd ffc fs1 fc0 sc0 ls0 ws0">Factors <span class="_ _27"> </span>for <span class="_ _27"> </span>Company  Reporting <span class="_ _27"> </span>2023  (ver. <span class="_ _27"> </span>1.1) <span class="_ _27"> </span>oraz <span class="_ _27"> </span>informacje <span class="_ _27"> </span>o <span class="_ _27"> </span>ich <span class="_ _27"> </span>fizycznym <span class="_ _27"> </span>zużyciu  paliw <span class="_ _27"> </span>(Kategoria  3<span class="_ _3"></span>),  tonokilometrach<span class="_ _b"></span> </div><div class="t m0 x2 h15 ycf0 ffc fs1 fc0 sc0 ls0 ws0">przetransportowany<span class="_ _b"></span>ch <span class="_ _21"> </span>surowców <span class="_ _1e"> </span>(iloczyn <span class="_ _1e"> </span>m<span class="_ _3"></span>asy <span class="_ _1e"> </span>produktów <span class="_ _1e"> </span>i <span class="_ _21"> </span>odleg<span class="_ _1"></span>łości <span class="_ _21"> </span>dla <span class="_ _1e"> </span>poszczególnych <span class="_ _1e"> </span>destynacji <span class="_ _1e"> </span>i <span class="_ _21"> </span>środków <span class="_ _1e"> </span>transportu)<span class="ff1"> </span></div><div class="t m0 x2 h15 ybed ffc fs1 fc0 sc0 ls0 ws0">(Kategoria <span class="_ _b"></span>4), masy <span class="_ _b"></span>odpadów (Kat<span class="_ _b"></span>e<span class="_ _3"></span>g<span class="_ _1"></span>oria 5), <span class="_ _b"></span>osobokilometrów <span class="_ _b"></span>i liczby <span class="_ _b"></span>dób <span class="_ _1"></span>hotelowych <span class="_ _b"></span>(Kategoria <span class="_ _1"></span>6)<span class="ff1"> </span>(uśredni<span class="_ _1"></span>ając war<span class="_ _b"></span>t<span class="_ _3"></span>ośc<span class="_ _1"></span>i prz<span class="_ _b"></span>e<span class="_ _3"></span>licznik<span class="_ _b"></span>ów </div><div class="t m0 x2 h15 ybcc ffc fs1 fc0 sc0 ls0 ws0">dla noclegów w krajach<span class="ff1">, </span>dla których<span class="_ _b"></span> brak j<span class="_ _3"></span>est przeli<span class="_ _b"></span>c<span class="_ _3"></span>znika)<span class="_ _1"></span>, liczby zatrudnionych deklar<span class="_ _1"></span>owanych w badaniu<span class="_ _b"></span> ankiet<span class="_ _3"></span>owy<span class="_ _b"></span>m<span class="_ _3"></span> odle<span class="_ _1"></span>głości do </div><div class="t m0 x2 h15 ycf1 ffc fs1 fc0 sc0 ls0 ws0">pracy, <span class="_ _22"> </span>liczby <span class="_ _22"> </span>przyjazdów <span class="_ _4"></span>do <span class="_ _22"> </span>pracy <span class="_ _22"> </span>w <span class="_ _22"> </span>ciągu <span class="_ _22"> </span>tygodnia <span class="_ _22"> </span>oraz <span class="_ _22"> </span>środka <span class="_ _22"> </span>transportu <span class="_ _22"> </span>(Kategoria <span class="_ _4"></span>9), <span class="_ _22"> </span>tonokilometrów <span class="_ _4"></span>przetransportowanych<span class="_ _b"></span> </div><div class="t m0 x2 h15 ycf2 ffc fs1 fc0 sc0 ls0 ws0">produktów <span class="_ _3"></span>(Kategoria<span class="ff1"> <span class="_ _4"></span></span>7). <span class="_ _3"></span>Kategorie <span class="_ _3"></span>11, <span class="_ _4"></span>13, <span class="_ _4"></span>14 <span class="_ _3"></span>i <span class="_ _4"></span>15 <span class="_ _4"></span>nie <span class="_ _3"></span>występowały. <span class="_ _3"></span>W <span class="_ _4"></span>Kategorii <span class="_ _3"></span>10 <span class="_ _4"></span>wykazano <span class="_ _3"></span>wielkość <span class="_ _3"></span>wylic<span class="_ _3"></span>z<span class="_ _1"></span>oną <span class="_ _3"></span>jako<span class="_ _3"></span> <span class="_ _3"></span>iloczyn <span class="_ _3"></span>masy </div><div class="t m0 x2 h15 ycf3 ff1 fs1 fc0 sc0 ls0 ws0">sprzedanego <span class="_ _4"></span>w <span class="_ _4"></span>2022 <span class="_ _4"></span>r. <span class="_ _22"> </span><span class="ffc">granulatu <span class="_ _4"></span>oraz <span class="_ _4"></span>przelicznika <span class="_ _4"></span>uzyskanego <span class="_ _4"></span>w <span class="_ _4"></span>oparciu <span class="_ _4"></span>o <span class="_ _4"></span>dane <span class="_ _4"></span>wewnętrzne <span class="_ _4"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _22"> </span>(oszacowano <span class="_ _4"></span>jednostko<span class="_ _b"></span>we </span></div><div class="t m0 x2 h15 ycf4 ffc fs1 fc0 sc0 ls0 ws0">zużycie <span class="_ _22"> </span>energii <span class="_ _5"> </span>elektryczn<span class="_ _1"></span>ej, <span class="_ _5"> </span>a <span class="_ _5"> </span>w <span class="_ _22"> </span>konsekwencji <span class="_ _22"> </span>emisję, <span class="_ _5"> </span>potrzebną<span class="ff1"> <span class="_ _5"> </span>do <span class="_ _22"> </span>uform</span>owania <span class="_ _5"> </span>produktów <span class="_ _22"> </span>z <span class="_ _5"> </span>tony <span class="_ _22"> </span>granulatów; <span class="_ _22"> </span>ze  wz<span class="_ _1"></span>ględu <span class="_ _22"> </span>na </div><div class="t m0 x2 h15 y791 ffc fs1 fc0 sc0 ls0 ws0">szerokie zastosowanie regranulatu, w zależności od <span class="_ _3"></span>rodzaju i <span class="_ _3"></span>jakości<span class="_ _1"></span> produktu, <span class="_ _3"></span>anal<span class="_ _1"></span>izę ograniczono do <span class="_ _3"></span>pro<span class="_ _1"></span>dukcji foli <span class="_ _3"></span>PET, fol<span class="_ _3"></span><span class="ff1">i PP <span class="_ _3"></span>oraz </span></div><div class="t m0 x2 h15 ycf5 ffc fs1 fc0 sc0 ls0 ws0">produktów metodą <span class="_ _b"></span>wtrysku; dalej, do wyli<span class="_ _1"></span>czenia zastosowano<span class="_ _b"></span> następujące podejście: na <span class="_ _b"></span>bazie własnych zamów<span class="_ _1"></span>ień określono ud<span class="_ _1"></span>ział 1 </div><div class="t m0 x2 h15 ycf6 ff1 fs1 fc0 sc0 ls0 ws0">kg  re<span class="_ _1"></span>granulatu <span class="_ _5"> </span>w  kg <span class="_ _22"> </span>w  produk<span class="_ _1"></span>cji <span class="_ _5"> </span>produktu <span class="_ _5"> </span>typu <span class="_ _5"> </span>folia <span class="_ _5"> </span>PET,  P<span class="_ _1"></span>P  i <span class="_ _22"> </span>opakowani<span class="_ _3"></span>a <span class="_ _5"> </span><span class="ffc">metodą <span class="_ _5"> </span>wtrysku; <span class="_ _22"> </span>na  bazie <span class="_ _22"> </span>średniego  zuży<span class="_ _1"></span>cia  ene<span class="_ _b"></span>rgii </span></div><div class="t m0 x2 h15 ycf7 ffc fs1 fc0 sc0 ls0 ws0">elektrycznej <span class="_ _3"></span>i <span class="_ _3"></span>średniej <span class="_ _3"></span>wydajn<span class="_ _b"></span>ości<span class="_ _3"></span> maszyny<span class="_ _3"></span><span class="ff1">, <span class="_ _3"></span></span>określono zużycie <span class="_ _3"></span>energii <span class="_ _3"></span>potrzebnej <span class="_ _3"></span>do <span class="_ _3"></span>produkcji <span class="_ _3"></span>1 <span class="_ _3"></span>kg <span class="_ _3"></span>produ<span class="_ _1"></span>ktu <span class="_ _3"></span>finalnego, <span class="_ _3"></span>a <span class="_ _3"></span>następnie<span class="_ _1"></span> </div><div class="t m0 x2 h15 y949 ffc fs1 fc0 sc0 ls0 ws0">przeliczono  prz<span class="_ _1"></span>ez  wielkość  s<span class="_ _1"></span>przedaży  z <span class="_ _5"> </span>2022  r.  W  przypad<span class="_ _1"></span>ku  oszac<span class="_ _1"></span>owań  emisji  dla  Ka<span class="_ _b"></span>tegorii  1  i  2<span class="ff1">,  w  2023  r.  </span>nastąpiła  zmiana<span class="_ _b"></span> </div><div class="t m0 x2 h15 y74 ffc fs1 fc0 sc0 ls0 ws0">metodologii <span class="_ _3"></span>oszacowań<span class="_ _1"></span>, <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>dokonano <span class="_ _3"></span>przeszacowan<span class="_ _b"></span>ia <span class="_ _4"></span>wyników z <span class="_ _4"></span>roku 2022. <span class="_ _4"></span>Wcześn<span class="_ _1"></span>iej, <span class="_ _3"></span>tj. <span class="_ _3"></span>w <span class="_ _3"></span>2022 <span class="_ _3"></span>r<span class="ff1">.<span class="_ _3"></span>, dla <span class="_ _3"></span>Kat<span class="_ _3"></span>e<span class="_ _1"></span>gorii <span class="_ _3"></span>2 <span class="_ _3"></span>stosowano </span></div><div class="t m0 x2 h15 y75 ff1 fs1 fc0 sc0 ls0 ws0">GHG Protocol Scope 3 Evaluato<span class="_ _b"></span>r <span class="_ _3"></span><span class="ffc">–</span> <span class="ffc">narzędzie </span><span class="ls66">to</span> <span class="ffc">jako prze<span class="_ _b"></span>starzałe i niedokładne, zostało wyłącz<span class="_ _1"></span>one. Z kolei dla Kategorii 1, a d<span class="_ _1"></span>okładnie </span></div><div class="t m0 x2 h15 y76 ffc fs1 fc0 sc0 ls0 ws0">dla kluczowej wielkości jaką jest emisja związana z wytworzenie<span class="_ _1"></span>m surowc<span class="_ _3"></span><span class="ff1">a nabywan<span class="_ _b"></span>e<span class="_ _3"></span>go przez KGL S.A., korzystano z przelicznika dla<span class="_ _1"></span> </span></div><div class="t m0 x2 h15 ycf8 ff1 fs1 fc0 sc0 ls0 ws0">tworzywa <span class="_ _3"></span>sztucznego <span class="_ _3"></span>wraz <span class="_ _3"></span>z <span class="_ _3"></span>jego <span class="_ _3"></span>uformowaniem <span class="_ _3"></span>z <span class="_ _4"></span>UK <span class="_ _3"></span>Government <span class="_ _3"></span>GHG <span class="_ _3"></span>Conversion <span class="_ _3"></span>Factors <span class="_ _3"></span>for <span class="_ _3"></span>Company, <span class="_ _4"></span><span class="ffc">pomniejszonego <span class="_ _3"></span>o <span class="_ _3"></span>ślad </span></div><div class="t m0 x2 h15 ycf9 ffc fs1 fc0 sc0 ls0 ws0">węglowy, <span class="_ _4"></span>związany <span class="_ _4"></span>z <span class="_ _4"></span>działalnością <span class="_ _4"></span>operacyjną <span class="_ _4"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>Metoda <span class="_ _4"></span>taka, <span class="_ _4"></span>choć <span class="_ _4"></span>bardzo <span class="_ _4"></span>upraszczająca <span class="_ _4"></span>i <span class="_ _4"></span>niedokładna, <span class="_ _4"></span>stosowana <span class="_ _4"></span>była <span class="_ _4"></span>ze<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h15 ycfa ffc fs1 fc0 sc0 ls0 ws0">względu <span class="_ _4"></span>na <span class="_ _4"></span>brak <span class="_ _22"> </span>dostępności <span class="_ _4"></span>jakichkolwiek <span class="_ _4"></span>wiarygodnych <span class="_ _4"></span>przeliczni<span class="_ _1"></span>ków. <span class="_ _4"></span>Przy <span class="_ _4"></span>opracowaniu <span class="_ _4"></span>niniejszego <span class="_ _4"></span>raportu<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span>dla <span class="_ _4"></span>Kat<span class="_ _3"></span>e<span class="_ _1"></span>gorii <span class="_ _4"></span>1 <span class="_ _22"></span>i <span class="_ _4"></span>2 </span></div><div class="t m0 x2 h15 y7a8 ffc fs1 fc0 sc0 ls0 ws0">wykorzystano <span class="_ _5"> </span>metodę  Env<span class="_ _b"></span>ironmentally  Extend<span class="_ _1"></span>ed  Input<span class="ff1">-</span>Output <span class="_ _5"> </span>(EEIO), <span class="_ _5"> </span>tj.  wewnętrzne<span class="ff1">  </span>d<span class="_ _1"></span>ane <span class="_ _5"> </span>finansowe <span class="_ _5"> </span>dotyczące <span class="_ _5"> </span>zakupów <span class="_ _5"> </span>oraz </div><div class="t m0 x2 h15 ycfb ffc fs1 fc0 sc0 ls0 ws0">przeliczniki dla <span class="_ _3"></span>najbliższych kategorii <span class="_ _3"></span>zakup<span class="_ _1"></span>owych, <span class="_ _3"></span>po<span class="_ _1"></span>chodzą<span class="ff1 ls67">ce<span class="ls0"> <span class="_ _3"></span>z <span class="_ _3"></span>&#34;<span class="_ _1"></span>Supply Chain <span class="_ _3"></span>Greenhous<span class="_ _1"></span>e <span class="_ _3"></span>Gas Emission <span class="_ _3"></span>Factors v1.2 <span class="_ _3"></span>by <span class="_ _3"></span>NAICS-6&#34; </span></span></div></div></div><div class="pi"></div></div>
<div id="pf62" class="pf w0 h0"><div class="pc pc62 w0 h0"><img class="bi x8 ycfc w16 h130" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">98<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y861 ffc fs1 fc0 sc0 ls0 ws0">(źródło: United States Environmental Protection Agency; tabele A kursów <span class="_ _3"></span>średn<span class="_ _1"></span>ich walut <span class="_ _3"></span>o<span class="_ _1"></span>bcych NBP z <span class="_ _3"></span>30.12.2022<span class="ff1"> <span class="_ _3"></span><span class="ls65">r.</span> i 29.12.2023 <span class="ls50">r.<span class="_ _3"></span></span>).<span class="_ _1"></span> </span></div><div class="t m0 x2 h2 y862 ffc fs1 fc0 sc0 ls0 ws0">W praktyce dopro<span class="_ _b"></span>wadziło to do znaczącego obniż<span class="_ _b"></span>enia szacunków emis<span class="_ _1"></span>ji z roku 2022.<span class="ff1 fs0"> </span></div><div class="t m0 x28 hf ycfd ff8 fs0 fc2 sc0 ls0 ws0">8.11.3.<span class="ffe"> <span class="_ _2b"> </span><span class="ffa">Podejście zarządcze w zakresie bezpośredniego oddziaływania na najbliższe otocznie </span></span> </div><div class="t m0 x29 he ycfe ff8 fs0 fc2 sc0 ls0 ws0">przyrodnicze </div><div class="t m0 x2 h2 y130 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y131 ffc fs0 fc0 sc0 ls0 ws0">Najważniejsze cele środowiskowe Spółki, które zdefiniowane zostały w <span class="ff13">Polityce Środowiskowej,<span class="ff1"> </span></span>osiągane są poprzez:<span class="ff1"> </span></div><div class="t m0 x2 h44 y132 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">identyfikację znaczących aspektów środowiskowych oraz minimalizację<span class="ff1"> </span>ich negatywnego wpływu na środowisko,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y21b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">określenie metod <span class="_ _1"></span>eliminacji lub <span class="_ _b"></span>ograni<span class="_ _3"></span>czenia<span class="_ _1"></span> generowanych zanieczyszczeń <span class="_ _1"></span>i odpadów <span class="_ _1"></span>poprzez odpowied<span class="_ _1"></span>nią kon-</span></span></div><div class="t m0 x6 h2 y133 ffc fs0 fc0 sc0 ls0 ws0">trolę, nadzór oraz monitoring,<span class="ff1"> </span></div><div class="t m0 x2 h44 y3c8 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">ciągłe monitorowanie oddziaływania procesów technologicznych na środowisko,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y422 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">zapewnienie środków technicznych i finansowych gwarantujących realizację przyjęte<span class="_ _1"></span>j polityki,<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y423 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">stały  przegląd <span class="_ _5"> </span>przyjętych  stan<span class="_ _1"></span>dardów  i <span class="_ _5"> </span>procedur  związanych<span class="_ _1"></span>  z <span class="_ _5"> </span>ochroną  środowiska, <span class="_ _5"> </span>z  uwzględnieniem <span class="_ _5"> </span>zmian <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 y424 ff1 fs0 fc0 sc0 ls0 ws0">w procesach i technologii produkcji, </div><div class="t m0 x2 h44 y34c ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">publiczne propagowanie zasad selektywnej zbiórki odpadów.<span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y6ea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y6c4 ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. <span class="_ _b"></span>bierze pod uwagę <span class="_ _b"></span>zagadnienia środowiskowe podczas <span class="_ _b"></span>planowania procesów <span class="_ _1"></span>technologicznych, <span class="_ _b"></span>a także decyzji<span class="_ _1"></span> </div><div class="t m0 x2 h2 ycff ffc fs0 fc0 sc0 ls0 ws0">odnoszących się do wyboru atestowanych środków ochronnych i czyszczących. Ponadto, Spół<span class="_ _1"></span>ka zapewnia odbiorcom </div><div class="t m0 x2 h2 y8b ffc fs0 fc0 sc0 ls0 ws0">możliwości zwrotu opakowań poprzez<span class="ff1"> </span>współpracę z firmami zajmującymi się recyklingiem i uty<span class="_ _1"></span>lizacją odpadów.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y6fb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf y1b5 ff26 fs0 fc3 sc2 ls0 ws0">8.11.3.1.<span class="ffe sc0"> <span class="_ _52"> </span></span><span class="ff27">Postępowanie z odpadami</span> </div><div class="t m0 x2 h2 yd00 ffc fs0 fc0 sc0 ls0 ws0">Odpady <span class="_ _21"> </span>powstaj<span class="_ _3"></span>ące <span class="_ _21"> </span>w <span class="_ _23"> </span>KGL <span class="_ _23"> </span>można <span class="_ _23"> </span>skl<span class="_ _3"></span>asyf<span class="_ _1"></span>ikować <span class="_ _23"> </span>w <span class="_ _23"> </span>trzech <span class="_ _23"> </span>grupach <span class="_ _23"> </span>w <span class="_ _23"> </span>zależności <span class="_ _23"> </span>od <span class="_ _23"> </span>stopnia <span class="_ _23"> </span>zanieczyszczania </div><div class="t m0 x2 h2 yd01 ffc fs0 fc0 sc0 ls0 ws0">środowiska:<span class="ff1"> </span></div><div class="t m0 x2 h44 yd02 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa I <span class="ffc">–</span> odpady <span class="ffc">niestanowiące</span> <span class="ffc">zagrożenia (odpady komunalne),</span> </span></span></div><div class="t m0 x2 h44 y848 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa II <span class="ffc">–</span> odpady folii, tektura, papier, </span></span></div><div class="t m0 x2 h44 y9f9 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa III <span class="ffc">–</span> odpady niebezpieczne (lampy, przepracowane oleje). </span></span></div><div class="t m0 x2 h2 yd03 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd04 ffc fs0 fc0 sc0 ls0 ws0">Postępowanie z powstałymi odpadami uzależnione jest od zali<span class="_ _1"></span>czenia ich do danej grupy:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 yd05 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa I <span class="ffc">–</span> <span class="ffc">Składowanie w kontenerach i wywóz przez wyspecjalizowane przedsięb<span class="_ _1"></span>iorstwo,<span class="_ _3"></span><span class="ff1"> </span></span></span></span></div><div class="t m0 x2 h44 yced ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa II <span class="ffc">–</span> <span class="ffc">Skład<span class="_ _3"></span>owa<span class="_ _1"></span>nie na paletach w wyznaczonych miejscach i przekaz<span class="_ _3"></span>an<span class="_ _1"></span>ie do przedsiębiorstw zajmujących się </span></span></span></div><div class="t m0 x6 h2 yd06 ff1 fs0 fc0 sc0 ls0 ws0">recyklingiem, </div><div class="t m0 x2 h44 yd07 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Grupa <span class="_ _12"> </span>III <span class="_ _12"> </span><span class="ffc">—</span> <span class="_ _12"> </span><span class="ffc">Przech<span class="_ _3"></span>owywani<span class="_ _1"></span>e <span class="_ _12"> </span>w <span class="_ _12"> </span>wyznaczonym <span class="_ _12"> </span>zamkniętym <span class="_ _12"> </span>miejscu, <span class="_ _12"> </span>odbiór <span class="_ _a"> </span>przez<span class="_ _1"></span> <span class="_ _12"> </span>wyspecjalizowane,<span class="_ _3"></span><span class="ff1"> </span></span></span></span></div><div class="t m0 x6 h2 yd08 ffc fs0 fc0 sc0 ls0 ws0">przedsiębiorstwo, zajmujące się utylizacją.<span class="ff1"> </span></div><div class="t m0 x27 h2 yd09 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd0a ff1 fs0 fc0 sc0 ls0 ws0">Ochrona <span class="ffc">środowiska to obowiąz<span class="_ _1"></span>ek każdego z pracow<span class="_ _1"></span>ników, zaś zadaniem Zarzą<span class="_ _1"></span>du i Kierownict<span class="_ _b"></span>wa firmy jest wyrobienie </span></div><div class="t m0 x2 h2 yd0b ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">rozwijanie poczucia <span class="_ _1"></span>odpowiedzialności za<span class="_ _b"></span> ochronę środowiska <span class="_ _b"></span>u wszystkich pracowników. <span class="_ _1"></span>Zgodnie z<span class="_ _b"></span> procedurami ob-</span></div><div class="t m0 x2 h2 y6c ffc fs0 fc0 sc0 ls0 ws0">owiązującymi <span class="_ _3"></span>w <span class="_ _3"></span>Spółce<span class="ff1 ls33">, <span class="_ _4"></span></span>wszyscy <span class="_ _3"></span>pracownicy <span class="_ _3"></span>zatrudnieni <span class="_ _3"></span>przez <span class="_ _3"></span>Emitenta <span class="_ _3"></span>zobowiązują <span class="_ _3"></span>się <span class="_ _3"></span>do<span class="ff1"> </span>ograniczania <span class="_ _3"></span>ilości <span class="_ _3"></span>szko-</div><div class="t m0 x2 h2 yd0c ffc fs0 fc0 sc0 ls0 ws0">dliwych odpadów powstających w procesie produkcyjnym i mo<span class="_ _1"></span>gących przedostawać się do<span class="_ _3"></span><span class="ff1"> </span>środowiska naturalnego.<span class="ff1"> </span></div><div class="t m0 x2 h2 yd0d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf yd0e ff26 fs0 fc3 sc2 ls0 ws0">8.11.3.2.<span class="ffe sc0"> <span class="_ _52"> </span></span><span class="ff27">Ryzyko związane z wpływem na środowisko naturalne </span> </div><div class="t m0 x2 h2 yd0f ffc fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _26"> </span>prowadzona <span class="_ _26"> </span>w <span class="_ _26"> </span>poszczególnych <span class="_ _23"> </span>zakładach <span class="_ _26"> </span>produkcyjnych <span class="_ _26"> </span>wymaga <span class="_ _23"> </span>przestr<span class="_ _3"></span>zegania <span class="_ _23"> </span>szeregu <span class="_ _26"> </span>regulacji <span class="ff1"> </span></div><div class="t m0 x2 h2 yd10 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>obszarach <span class="_ _b"></span>dotyczących <span class="_ _b"></span>środowiska natu<span class="_ _1"></span>ralnego <span class="_ _b"></span>w tym<span class="_ _1"></span> <span class="_ _b"></span>m.in. <span class="_ _b"></span>w zak<span class="_ _1"></span>resie <span class="_ _b"></span>emisji <span class="_ _1"></span>zanieczyszczeń <span class="_ _b"></span>powietrza, <span class="_ _1"></span>zarządzania </div><div class="t m0 x2 h2 yd11 ffc fs0 fc0 sc0 ls0 ws0">odpadami, <span class="_ _23"> </span>wpływu <span class="_ _23"> </span>n<span class="_ _3"></span>a <span class="_ _21"> </span>wody <span class="_ _26"> </span>gruntowe, <span class="_ _26"> </span>czy <span class="_ _26"> </span>też <span class="_ _23"> </span>ochrony <span class="_ _26"> </span>flory <span class="_ _21"> </span>i<span class="_ _3"></span> <span class="_ _21"> </span>f<span class="_ _3"></span>auny <span class="_ _21"> </span>w<span class="_ _3"></span> <span class="_ _21"> </span>sąsiedztwie <span class="_ _26"> </span>prowadzonej <span class="_ _23"> </span>działalności </div><div class="t m0 x2 h2 yd12 ffc fs0 fc0 sc0 ls0 ws0">produkcyjnej. Spółka<span class="_ _b"></span> podejmuje <span class="_ _1"></span>działania <span class="_ _1"></span>mające <span class="_ _b"></span>n<span class="_ _3"></span>a<span class="_ _1"></span> cel<span class="_ _1"></span>u zacho<span class="_ _b"></span>wan<span class="_ _3"></span>ie <span class="_ _b"></span>pełnej zgodności <span class="_ _b"></span>z poszc<span class="_ _1"></span>zególnymi <span class="_ _1"></span>wymaganiami </div><div class="t m0 x2 h2 yd13 ffc fs0 fc0 sc0 ls0 ws0">wyrażone m.in. w stosowaniu wewnętrznych instrukcji i procedur dedykowanych<span class="ff1"> </span>obszarowi środowiskowemu.<span class="ff1"> </span></div><div class="t m0 x2 h2 y44b ff1 fs0 fc0 sc0 ls0 ws0">Mimo, <span class="ffc">że rodzaj wykorzystywanych przez KGL S.A. tworzyw sztucznych <span class="_ _3"></span></span>sprawia, <span class="ffc">że istotne zagrożenia związane z <span class="_ _3"></span>t<span class="_ _1"></span>zw. </span></div><div class="t m0 x2 h2 y52a ffc fs0 fc0 sc0 ls0 ws0">zanieczyszczeniem <span class="_ _22"> </span>mikroplastikami <span class="_ _5"> </span>w <span class="_ _22"> </span>zasadzie <span class="_ _5"> </span>nie <span class="_ _22"> </span>występują, <span class="_ _22"> </span>ambicją <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>jest <span class="_ _22"> </span>wypełnienie <span class="_ _22"> </span>wymagań <span class="_ _5"> </span>Operation </div><div class="t m0 x2 h2 yd14 ffc fs0 fc0 sc0 ls0 ws0">Clean <span class="_ _5"> </span>Sweep® <span class="_ _33"> </span>(bez <span class="_ _22"> </span>d<span class="_ _3"></span>okonywa<span class="_ _1"></span>nia <span class="_ _5"> </span>certyfikacji). <span class="_ _5"> </span>Planowane <span class="_ _5"> </span>j<span class="_ _3"></span>e<span class="_ _1"></span>st <span class="_ _5"> </span>to <span class="_ _5"> </span>jeszcze <span class="_ _5"> </span>w <span class="_ _5"> </span>2<span class="_ _3"></span>024 <span class="_ _22"> </span>roku. <span class="_ _5"> </span>K<span class="_ _3"></span>lu<span class="_ _b"></span>cz<span class="_ _3"></span>owe <span class="_ _5"> </span>znaczenie <span class="_ _5"> </span>ma <span class="_ _5"> </span>t<span class="_ _3"></span><span class="ff1 ls16">u </span></div><div class="t m0 x2 h2 yd15 ffc fs0 fc0 sc0 ls0 ws0">właściwa organizacja pracy, w tym transportu i logistyki na terenie zak<span class="_ _3"></span>ła<span class="_ _1"></span>du, która będzie eliminować lub ograniczać do </div><div class="t m0 x2 h2 yd16 ffc fs0 fc0 sc0 ls0 ws0">minimum <span class="_ _3"></span>prawdopodobieństwo rozsypania <span class="_ _3"></span>granulatu, a <span class="_ _3"></span>w <span class="_ _3"></span>konsekwencji <span class="_ _3"></span>ryzyko przed<span class="_ _3"></span>ostawa<span class="_ _1"></span>nia si<span class="_ _3"></span>ę drobin <span class="_ _3"></span>plastiku <span class="_ _3"></span>do<span class="_ _1"></span> </div></div></div><div class="pi"></div></div>
<div id="pf63" class="pf w0 h0"><div class="pc pc63 w0 h0"><img class="bi x8 yd17 w5 h131" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4d h2 y2 ff1 fs0 fc0 sc0 ls25 ws0">99<span class="ls0"> </span></div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">gleby, a dalej potencjalnie do wód.<span class="_ _1"></span> Konieczne jest ciągłe uwrażliwianie pracowników i budowanie uważności przy pra<span class="_ _1"></span>cy </div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">z granulatami.  </div><div class="t m0 x2 h2 y15a ffc fs0 fc0 sc0 ls0 ws0">Warto w <span class="_ _b"></span>tym miejscu<span class="_ _1"></span> wspom<span class="_ _1"></span>nieć jes<span class="_ _1"></span>zcze o <span class="_ _b"></span>inwestycjach, ja<span class="_ _1"></span>kie <span class="_ _1"></span>Spółka <span class="_ _1"></span>poniosła, w<span class="_ _1"></span> ce<span class="_ _1"></span>lu <span class="_ _1"></span>zapewnienia <span class="_ _1"></span>wysokiego <span class="_ _1"></span>poziomu </div><div class="t m0 x2 h2 yd18 ff1 fs0 fc0 sc0 ls0 ws0">prewencji przeciw<span class="ffc">pożarowej. Oczywiście ryzyko pożaru ozn<span class="_ _3"></span>acza ryzyko strat materialnych</span> - <span class="ffc">zniszczenia mienia S<span class="_ _3"></span>półki<span class="_ _b"></span> <span class="ff1"> </span></span></div><div class="t m0 x2 h2 yd19 ffc fs0 fc0 sc0 ls0 ws0">i zagrożenia <span class="_ _b"></span>dl<span class="_ _3"></span>a <span class="_ _b"></span>ciągłości jej <span class="_ _b"></span>działania. Niemniej<span class="ff1">, </span>zagwarantowan<span class="_ _1"></span>ie skutecznej <span class="_ _b"></span>instalacji przeciwpożarowej <span class="_ _b"></span>w budynkach </div><div class="t m0 x2 h2 yd1a ffc fs0 fc0 sc0 ls0 ws0">minimalizuje <span class="_ _1e"> </span>prawdopodobieństwo  powstania <span class="_ _1e"> </span>pożaru  znacznych <span class="_ _1e"> </span>rozmiarów,  który <span class="_ _1e"> </span>mógłby  sku<span class="_ _3"></span>tkować,  obok <span class="_ _27"> </span>strat </div><div class="t m0 x2 h2 yd1b ffc fs0 fc0 sc0 ls0 ws0">materialnych, <span class="_ _29"> </span>również <span class="_ _17"> </span>emisją <span class="_ _29"> </span>do <span class="_ _29"> </span>atmosfery <span class="_ _17"> </span>znacznych <span class="_ _29"> </span>ilości<span class="_ _3"></span><span class="ff1"> <span class="_ _29"> </span></span>toksycznego <span class="_ _29"> </span>d<span class="_ _3"></span>ym<span class="_ _1"></span>u, <span class="_ _29"> </span>powstałego <span class="_ _29"> </span>w <span class="_ _17"> </span>przypadku </div><div class="t m0 x2 h2 yd1c ff1 fs0 fc0 sc0 ls0 ws0">niekontrolowanego spalania tworzyw sztucznych. </div><div class="t m0 x2 h2 yd1d ff1 fs0 fc0 sc0 ls0 ws0">W 2023 r. <span class="ffc">nie wystąpiły naruszenia przepisów w obszarze<span class="_ _1"></span> środowiska naturalnego, jak również <span class="_ _1"></span>z powyższego tytułu nie </span></div><div class="t m0 x2 h2 yd1e ffc fs0 fc0 sc0 ls0 ws0">zostały nałożone na Spółkę jakiekolwiek sankcje finansowe. <span class="ff1"> </span></div><div class="t m0 x2 h2 y7d6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yd1f w98 h5e"><div class="t m0 x14 h12f y1f1 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Brak zgodności z przepisami dotyczącymi ochr<span class="_ _1"></span>ony środowiska <span class="_ _3"></span><span class="ff1 fc3 ls1d">[2<span class="ls0">-27]<span class="ff5 fs13"> <span class="fc0"> </span></span></span></span></div></div><div class="c x2 y86f w113 h132"><div class="t m0 x28 h2 y2cf ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x90 y86f w63 h132"><div class="t m0 x21 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xe4 y86f w114 h132"><div class="t m0 x21 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x22 y86f w115 h132"><div class="t m0 x21 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y2e2 w113 h133"><div class="t m0 x14 h68 yd20 ff1 fs0 fc0 sc0 ls0 ws0">L<span class="ffc">iczba kar nałożonych na Spółkę<span class="ffb fs13"> </span>w związku </span> </div><div class="t m0 x14 h68 y784 ffc fs0 fc0 sc0 ls0 ws0">z naruszaniem przepisów ochrony środowiska<span class="ffb fs13"> </span></div></div><div class="c x90 y2e2 w63 h133"><div class="t m0 x2 h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xe4 y2e2 w114 h133"><div class="t m0 x4b h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x22 y2e2 w115 h133"><div class="t m0 x2 h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 yd21 w113 h134"><div class="t m0 x14 h2 y84f ffc fs0 fc0 sc0 ls0 ws0">Łączna kwota kar nałożonych na Spółkę w związku <span class="ff1"> </span></div><div class="t m0 x14 h2 y784 ffc fs0 fc0 sc0 ls0 ws0">z naruszaniem przepisów ochrony środowiska<span class="ff1"> </span></div></div><div class="c x90 yd21 w63 h134"><div class="t m0 x2 h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xe4 yd21 w114 h134"><div class="t m0 x4b h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x22 yd21 w115 h134"><div class="t m0 x2 h2 yc ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y7ff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd22 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y43f ff8 fs0 fc3 sc0 ls0 ws0">Podstawowe dane <span class="ffa">środowiskow</span>e </div><div class="t m0 x2 he yd23 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Surowce odnawialne i pochodzące z recyklingu <span class="ff1 fc3">[301-1, 301-2] [E5-<span class="ls16">4]</span></span><span class="ff8"> </span></div></div><div class="c x2 yd24 w116 h132"><div class="t m0 xc2 h2 y818 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x6b yd24 wa8 h132"><div class="t m0 x5 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c xf9 yd24 w117 h132"><div class="t m0 xc he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c xfe yd24 w118 h132"><div class="t m0 xc he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xf3 yd24 w117 h132"><div class="t m0 xc he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd25 w116 hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Całkowita masa zużytych surowców / <span class="ff1"> </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">wytworzonych produktów opakowaniowych, <span class="ff1"> </span></div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">w tym: </div></div><div class="c x6b yd25 wa8 hd4"><div class="t m0 xf5 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c xf9 yd25 w117 hd4"><div class="t m0 xea h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">34 249,058 </div></div><div class="c xfe yd25 w118 hd4"><div class="t m0 x47 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">31 240,244 </div></div><div class="c xf3 yd25 w117 hd4"><div class="t m0 x47 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">28 457,129 </div></div><div class="c x2 yaa2 w116 h135"><div class="t m0 x64 h2 yd26 ffc fs0 fc0 sc0 ls0 ws0">a. masa surowców <span class="ff1">odnawialnych* </span></div></div><div class="c x6b yaa2 wa8 h135"><div class="t m0 xf5 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c xf9 yaa2 w117 h135"><div class="t m0 x59 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xfe yaa2 w118 h135"><div class="t m0 x59 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xf3 yaa2 w117 h135"><div class="t m0 x59 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y285 w116 hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">b. udział % surowców odnawialnych <span class="ff1"> </span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">w całkowitej masie surowca* <span class="ff1"> </span></div></div><div class="c x6b y285 wa8 hbd"><div class="t m0 x23 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c xf9 y285 w117 hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c xfe y285 w118 hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c xf3 y285 w117 hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">0%<span class="ls0"> </span></div></div><div class="c x2 yd27 w116 h132"><div class="t m0 x64 h2 y784 ffc fs0 fc0 sc0 ls0 ws0">c. masa surowców z recyklingu (PCR PET)<span class="ff1"> </span></div></div><div class="c x6b yd27 wa8 h132"><div class="t m0 xf5 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c xf9 yd27 w117 h132"><div class="t m0 xfb h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">9 778 </div></div><div class="c xfe yd27 w118 h132"><div class="t m0 x4f h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">10 590 </div></div><div class="c xf3 yd27 w117 h132"><div class="t m0 x3a h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">11 461 </div></div><div class="c x2 y1ff w116 hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">d. udział % surowców z recyklingu (PCR PET) <span class="ff1"> </span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">w całkowitej masie surowca<span class="ff1"> </span></div></div><div class="c x6b y1ff wa8 hbd"><div class="t m0 x23 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c xf9 y1ff w117 hbd"><div class="t m0 x4a h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">29%<span class="ls0"> </span></div></div><div class="c xfe y1ff w118 hbd"><div class="t m0 xc h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">34% </div></div><div class="c xf3 y1ff w117 hbd"><div class="t m0 x4a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">40% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y395 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3ba ff1 fs0 fc0 sc0 ls0 ws0">*jeszcze  w <span class="_ _22"> </span>2<span class="_ _3"></span>020 <span class="_ _5"> </span>r<span class="ls2a">.,</span>  <span class="ffc">spółka <span class="_ _5"> </span>KGL  realizował</span>a <span class="_ _5"> </span><span class="ffc">zamówienia  na <span class="_ _5"> </span>produkcję  opakowań <span class="_ _5"> </span>opakowania <span class="_ _5"> </span>z  biodegradowalnego<span class="_ _1"></span> <span class="ff1"> </span></span></div><div class="t m0 x2 h2 y3bb ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>odn<span class="_ _3"></span>aw<span class="_ _1"></span>ialnego <span class="_ _4"></span>(pochodzenia <span class="_ _4"></span>roślinn<span class="_ _3"></span>e<span class="_ _1"></span>go) <span class="_ _4"></span>tworzywa <span class="_ _22"></span>PLA <span class="_ _4"></span>i <span class="_ _4"></span>d<span class="_ _3"></span>ys<span class="_ _1"></span>ponuje <span class="_ _4"></span>możliwościami <span class="_ _22"></span>technicznymi<span class="_ _3"></span><span class="ff1">, <span class="_ _4"></span>by <span class="_ _4"></span>takie <span class="_ _22"> </span>produkty </span></div><div class="t m0 x2 h2 yd28 ffc fs0 fc0 sc0 ls0 ws0">dostarczać.  Już  w  2020  r<span class="ff1">.  </span>popyt  na  nie  był  niewielki  (84  ton<span class="_ _1"></span>y),  by  następnie  całkowicie  zaniknąć.  Przedsiębiorcy <span class="ff1"> </span></div><div class="t m0 x2 h2 y397 ffc fs0 fc0 sc0 ls0 ws0">rezygnują <span class="_ _5"> </span>z  n<span class="_ _1"></span>ich <span class="_ _5"> </span>ze  względ<span class="_ _1"></span>u <span class="_ _5"> </span>na <span class="_ _33"> </span>praktyczne <span class="_ _5"> </span>problemy  z<span class="_ _b"></span>  wydz<span class="_ _1"></span>ielaniem <span class="_ _5"> </span>ich <span class="_ _33"> </span>ze <span class="_ _5"> </span>strumienia <span class="_ _33"> </span>odpadów <span class="_ _5"> </span>i <span class="_ _5"> </span>zak<span class="_ _3"></span>łóc<span class="_ _1"></span>eń, <span class="_ _5"> </span>j<span class="_ _3"></span>a<span class="_ _1"></span>kie </div><div class="t m0 x2 h2 y398 ffc fs0 fc0 sc0 ls0 ws0">powodują w procesie recyklingu innych materiałów.<span class="ff1"> </span></div><div class="t m0 x2 h2 y3be ffc fs0 fc0 sc0 ls0 ws0">Jedynym <span class="_ _22"></span>masowo <span class="_ _22"></span>wykorzystywanym <span class="_ _4"></span>recyklatem <span class="_ _22"> </span>w<span class="_ _3"></span> <span class="_ _4"></span>przemyśle <span class="_ _4"></span>opakowaniowym<span class="_ _3"></span><span class="ff1"> <span class="_ _22"></span>jest <span class="_ _22"></span>recyklat <span class="_ _4"></span>PET <span class="_ _22"> </span>(PC<span class="_ _3"></span>R <span class="_ _4"></span>PET). <span class="_ _22"></span>Wzrost </span></div><div class="t m0 x2 h2 y3bf ffc fs0 fc0 sc0 ls0 ws0">świadomości <span class="_ _3"></span>konsumentów <span class="_ _3"></span>sprawił, <span class="_ _3"></span>że <span class="_ _3"></span>z surowca, <span class="_ _3"></span>który <span class="_ _3"></span>dodawano <span class="_ _3"></span>do <span class="_ _3"></span>produkcji <span class="_ _3"></span>w <span class="_ _3"></span>celu obni<span class="_ _3"></span>że<span class="_ _1"></span>nia <span class="_ _3"></span>jej <span class="_ _3"></span>kosztów, <span class="_ _3"></span>stał <span class="_ _3"></span>się<span class="_ _1"></span> </div><div class="t m0 x2 h2 y39b ffc fs0 fc0 sc0 ls0 ws0">tworzywem niez<span class="_ _3"></span>mie<span class="_ _1"></span>rnie pożądanym przez <span class="_ _3"></span>klientów, a <span class="_ _3"></span>jego obecność w <span class="_ _3"></span>opakowaniach stała się <span class="_ _3"></span>przedmiotem komun<span class="_ _3"></span><span class="ff1 ls1e">i-</span></div><div class="t m0 x2 h2 y39c ffc fs0 fc0 sc0 ls0 ws0">katów <span class="_ _4"></span>marketingowych <span class="_ _4"></span>kierowanych <span class="_ _4"></span>do <span class="_ _4"></span>konsumentów. <span class="_ _4"></span>Jednocześnie <span class="_ _4"></span>jednak <span class="_ _4"></span>jego <span class="_ _4"></span>podaż, <span class="_ _4"></span>co <span class="_ _4"></span>jest <span class="_ _22"></span>konsekwencją <span class="_ _4"></span>m.in. </div><div class="t m0 x2 h2 y39d ffc fs0 fc0 sc0 ls0 ws0">niewystarczającego <span class="_ _3"></span>odzysku (w <span class="_ _3"></span>praktyce <span class="_ _3"></span>recyklerzy <span class="_ _3"></span>od<span class="_ _1"></span>zyskują w<span class="_ _3"></span>yłącznie butelki <span class="_ _3"></span>P<span class="_ _3"></span>ET), <span class="_ _3"></span>ale też <span class="_ _3"></span>wykorzystywania d<span class="_ _3"></span>o in-</div><div class="t m0 x2 h2 y155 ffc fs0 fc0 sc0 ls0 ws0">nych <span class="_ _3"></span>celów <span class="_ _3"></span>niż <span class="_ _3"></span>tylko <span class="_ _3"></span>produkcja <span class="_ _3"></span>opakowań <span class="_ _3"></span>(np. <span class="_ _3"></span>produkcja <span class="_ _3"></span>odzieży <span class="_ _3"></span>z <span class="_ _3"></span>polaru), <span class="_ _3"></span>nie <span class="_ _3"></span>nadąża <span class="_ _3"></span>za <span class="_ _3"></span>popytem. <span class="_ _3"></span>Sam <span class="_ _3"></span>PCR <span class="_ _3"></span>PET <span class="_ _3"></span>stał </div><div class="t m0 x2 h2 y39e ffc fs0 fc0 sc0 ls0 ws0">się surowcem droższym <span class="_ _b"></span>od surowca pierwotnego. Innymi słowy, <span class="_ _1"></span>podaż recyklatów, nie nadąża <span class="_ _b"></span>za wysokim popytem na </div><div class="t m0 x2 h2 y36a ff1 fs0 fc0 sc0 ls0 ws0">opakowania z tworzyw sztu<span class="_ _3"></span>c<span class="_ _1"></span>znych. <span class="ffc">Jedn<span class="_ _3"></span>oc<span class="_ _1"></span>ześnie na rynku, na którego <span class="_ _3"></span>potrzeby KGL S.A. stara się odpowiadać, a który </span></div><div class="t m0 x2 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">poniekąd <span class="_ _b"></span>zaczyna <span class="_ _b"></span>uci<span class="_ _3"></span>eka<span class="_ _1"></span>ć <span class="_ _b"></span>od <span class="_ _1"></span>PCR <span class="_ _b"></span>PET, <span class="_ _b"></span>zaobserwować <span class="_ _1"></span>można <span class="_ _b"></span>wyraźn<span class="_ _3"></span><span class="ff1">y <span class="_ _0"></span>w<span class="_ _3"></span>zrost <span class="_ _0"></span>zainteresowania <span class="_ _b"></span>polipropylenem <span class="_ _1"></span>(PP, <span class="_ _b"></span>folia </span></div><div class="t m0 x2 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">PP). Co więcej<span class="ff1">, </span>niższa gęstość P<span class="_ _b"></span>P a tym samym masa op<span class="_ _1"></span>akowań, pozwala klientom wykazać niższe wykorzystanie t<span class="_ _1"></span>wo-</div><div class="t m0 x2 h2 y36d ffc fs0 fc0 sc0 ls0 ws0">rzyw <span class="_ _3"></span>sztucznych <span class="_ _4"></span>i <span class="_ _3"></span>zredukować <span class="_ _3"></span>masę <span class="_ _3"></span>opakowań <span class="_ _3"></span>w<span class="_ _3"></span>prowadzany<span class="_ _1"></span>ch <span class="_ _3"></span>na <span class="_ _4"></span>rynek. <span class="_ _3"></span>Polipropylen <span class="_ _3"></span>(PP) <span class="_ _3"></span>z <span class="_ _4"></span>kolei <span class="_ _3"></span>produkowany <span class="_ _3"></span>jest <span class="_ _3"></span><span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf64" class="pf w0 h0"><div class="pc pc64 w0 h0"><img class="bi x8 y3f0 w5 h6b" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">100 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>su<span class="_ _3"></span>rowca <span class="_ _3"></span>pierwotnego, <span class="_ _3"></span>co <span class="_ _4"></span>wobec <span class="_ _3"></span>rosnących <span class="_ _3"></span>zamówień, <span class="_ _4"></span>prowadzi <span class="_ _3"></span>do <span class="_ _4"></span>pogorszenia <span class="_ _3"></span>wskaźnika <span class="_ _3"></span>wykorzystania <span class="_ _3"></span>surowca <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">z recyklingu. </div><div class="t m0 x2 h2 y1de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y3a0 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Masa wytworzonych produktów<span class="ff1 fc3"> [E5-<span class="ls10">5]</span></span><span class="ff8"> </span></div></div><div class="c x2 yd29 w116 h132"><div class="t m0 xc2 he y818 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x6b yd29 w119 h132"><div class="t m0 x56 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c x133 yd29 w11a h132"><div class="t m0 x94 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x61 yd29 w66 h132"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x134 yd29 w11a h132"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd2a w116 hbd"><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Całkowita masa wytworzonych <span class="ff1"> </span></div><div class="t m0 x69 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">produktów opakowaniowych<span class="ff1"> </span></div></div><div class="c x6b yd2a w119 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd2a w11a hbd"><div class="t m0 x4a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">34 249 </div></div><div class="c x61 yd2a w66 hbd"><div class="t m0 xc h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">31 240 </div></div><div class="c x134 yd2a w11a hbd"><div class="t m0 x4a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">28 457 </div></div><div class="c x2 yd2b w116 hbd"><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">% produktów nadających się do recyklingu </div><div class="t m0 x69 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(kryterium projektowe) </div></div><div class="c x6b yd2b w119 hbd"><div class="t m0 xf h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c x133 yd2b w11a hbd"><div class="t m0 x21 h2 y818 ff1 fs0 fc0 sc0 ls3f ws0">68<span class="ls0">% </span></div></div><div class="c x61 yd2b w66 hbd"><div class="t m0 x72 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">71% </div></div><div class="c x134 yd2b w11a hbd"><div class="t m0 x21 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">72% </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y6a5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd2c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yd2d ffa fs0 fc0 sc0 ls0 ws0">Tabela: Masa wprowadzonych opakowań na rynek <span class="ff1 fc3">[E5-<span class="ls10">5]</span></span><span class="ff8"> </span></div></div><div class="c x2 y57f w116 h135"><div class="t m0 xc2 he yd2e ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x6b y57f w119 h135"><div class="t m0 x56 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c x133 y57f w11a h135"><div class="t m0 x94 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x61 y57f w66 h135"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x134 y57f w11a h135"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd2f w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z tworzyw sztucznych </div></div><div class="c x6b yd2f w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd2f w11a h132"><div class="t m0 x4a h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">461,68 </div></div><div class="c x61 yd2f w66 h132"><div class="t m0 x4a h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">409,48 </div></div><div class="c x134 yd2f w11a h132"><div class="t m0 x3f h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">289,98 </div></div><div class="c x2 y110 w116 h132"><div class="t m0 x69 h2 y2cf ffc fs0 fc0 sc0 ls0 ws0">% materiałów nadających się do recyklingu<span class="ff1"> </span></div></div><div class="c x6b y110 w119 h132"><div class="t m0 xf h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c x133 y110 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x61 y110 w66 h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x134 y110 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x2 y3cc w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z papieru i tektury </div></div><div class="c x6b y3cc w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 y3cc w11a h132"><div class="t m0 x3d h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">1 494,83 </div></div><div class="c x61 y3cc w66 h132"><div class="t m0 xc h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">933,71 </div></div><div class="c x134 y3cc w11a h132"><div class="t m0 x4a h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">827,62 </div></div><div class="c x2 yd30 w116 h132"><div class="t m0 x69 h2 y2cf ffc fs0 fc0 sc0 ls0 ws0">% materiałów nadających się do recyklingu<span class="ff1"> </span></div></div><div class="c x6b yd30 w119 h132"><div class="t m0 xf h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c x133 yd30 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x61 yd30 w66 h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x134 yd30 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x2 yd31 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z drewna </div></div><div class="c x6b yd31 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd31 w11a h132"><div class="t m0 x1e h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">2 898, 07 </div></div><div class="c x61 yd31 w66 h132"><div class="t m0 x4f h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">2 649,47 </div></div><div class="c x134 yd31 w11a h132"><div class="t m0 x3d h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">2 159,87 </div></div><div class="c x2 yd32 w116 h132"><div class="t m0 x69 h2 y2cf ffc fs0 fc0 sc0 ls0 ws0">% materiałów nadających się do recyklingu<span class="ff1"> </span></div></div><div class="c x6b yd32 w119 h132"><div class="t m0 xf h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c x133 yd32 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x61 yd32 w66 h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x134 yd32 w11a h132"><div class="t m0 x20 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">100% </div></div><div class="c x2 yd33 w116 h132"><div class="t m0 x69 h2 y2cf ffc fs0 fc0 sc0 ls0 ws0">Opakowania ze szkła<span class="ff1"> </span></div></div><div class="c x6b yd33 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd33 w11a h132"><div class="t m0 xd2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x61 yd33 w66 h132"><div class="t m0 xd2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x134 yd33 w11a h132"><div class="t m0 x2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y185 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls16 ws0">% <span class="ffc ls0">materiałów nadających się do recyklingu<span class="ff1"> </span></span></div></div><div class="c x6b y185 w119 h132"><div class="t m0 xf h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">% </div></div><div class="c x133 y185 w11a h132"><div class="t m0 xd2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x61 y185 w66 h132"><div class="t m0 xd2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x134 y185 w11a h132"><div class="t m0 x2 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y22a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y447 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y448 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Gospodarka odpadowa: masa wytworzonych odpadów<span class="ff1"> <span class="fc3">[306-3] [E5-<span class="ls10">5]</span></span> </span></div></div><div class="c x2 y470 w116 h132"><div class="t m0 xc2 he y818 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x6b y470 w119 h132"><div class="t m0 x56 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">j.m. </div></div><div class="c x133 y470 w11a h132"><div class="t m0 x94 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x61 y470 w66 h132"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x134 y470 w11a h132"><div class="t m0 xe3 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd34 w11b h132"><div class="t m0 x135 he y2cf ffa fs0 fc1 sc0 ls0 ws0">Odpady inne niż niebezpieczne<span class="ff8"> </span></div></div><div class="c x2 yd35 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Odpady tworzyw sztucznych  </div></div><div class="c x6b yd35 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd35 w11a h132"><div class="t m0 x3d h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">234,808 </div></div><div class="c x61 yd35 w66 h132"><div class="t m0 xc h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">213,45 </div></div><div class="c x134 yd35 w11a h132"><div class="t m0 xc h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">581,25 </div></div><div class="c x2 y9c3 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z tworzyw sztucznych  </div></div><div class="c x6b y9c3 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 y9c3 w11a h132"><div class="t m0 x66 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">148,244 </div></div><div class="c x61 y9c3 w66 h132"><div class="t m0 xc h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">126,91 </div></div><div class="c x134 y9c3 w11a h132"><div class="t m0 xc h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">134,43 </div></div><div class="c x2 yd36 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z papieru i tektury  </div></div><div class="c x6b yd36 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd36 w11a h132"><div class="t m0 xca h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">95,59 </div></div><div class="c x61 yd36 w66 h132"><div class="t m0 x94 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">91,18 </div></div><div class="c x134 yd36 w11a h132"><div class="t m0 xca h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">79,48 </div></div><div class="c x2 ycf3 w116 h132"><div class="t m0 x69 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">Opakowania z drewna  </div></div><div class="c x6b ycf3 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 ycf3 w11a h132"><div class="t m0 xca h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">70,34 </div></div><div class="c x61 ycf3 w66 h132"><div class="t m0 xca h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">60,59 </div></div><div class="c x134 ycf3 w11a h132"><div class="t m0 xca h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">32,84 </div></div><div class="c x2 yd37 w116 hbd"><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Pozostałe odpady sklasyfikowane jako inne niż </div><div class="t m0 x69 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">niebezpieczne </div></div><div class="c x6b yd37 w119 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd37 w11a hbd"><div class="t m0 x4a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">15,389 </div></div><div class="c x61 yd37 w66 hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">26,85 </div></div><div class="c x134 yd37 w11a hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">37,64 </div></div><div class="c x2 yd38 w116 h132"><div class="t m0 x69 he yc3 ffa fs0 fc0 sc0 ls0 ws0">Łącznie<span class="ff8"> </span></div></div><div class="c x6b yd38 w119 h132"><div class="t m0 x64 he y2cf ff8 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd38 w11a h132"><div class="t m0 x3a he y2cf ff8 fs0 fc0 sc0 ls0 ws0">564,371 </div></div><div class="c x61 yd38 w66 h132"><div class="t m0 x4a he y2cf ff8 fs0 fc0 sc0 ls0 ws0">518,97 </div></div><div class="c x134 yd38 w11a h132"><div class="t m0 x3f he y2cf ff8 fs0 fc0 sc0 ls0 ws0">865,64 </div></div><div class="c x2 y94a w11b h132"><div class="t m0 x136 h12f y784 ff8 fs0 fc1 sc0 ls0 ws0">Odpady niebezpieczne<span class="ff5 fs13 fc0"> </span></div></div><div class="c x2 yd39 w116 hbd"><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Odpadowe emulsje i roztwory z obróbki metali </div><div class="t m0 x69 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">nie zawierające chlorowców<span class="ff1"> </span></div></div><div class="c x6b yd39 w119 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd39 w11a hbd"><div class="t m0 xd2 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x61 yd39 w66 hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">4,723 </div></div><div class="c x134 yd39 w11a hbd"><div class="t m0 x72 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">3,20 </div></div><div class="c x2 ya87 w116 h132"><div class="t m0 x69 h2 y2cf ffc fs0 fc0 sc0 ls0 ws0">Inne oleje silnikowe, przekładniowe i smarowe <span class="ff1"> </span></div></div><div class="c x6b ya87 w119 h132"><div class="t m0 x64 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 ya87 w11a h132"><div class="t m0 x72 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">0,34 </div></div><div class="c x61 ya87 w66 h132"><div class="t m0 x72 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">2,10 </div></div><div class="c x134 ya87 w11a h132"><div class="t m0 x72 h2 y2cf ff1 fs0 fc0 sc0 ls0 ws0">1,46 </div></div><div class="c x2 yd3a w116 hbd"><div class="t m0 x69 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Pozostałe odpady <span class="ff1">sklasyfikowane jako niebez-</span></div><div class="t m0 x69 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">pieczne </div></div><div class="c x6b yd3a w119 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd3a w11a hbd"><div class="t m0 xca h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,021 </div></div><div class="c x61 yd3a w66 hbd"><div class="t m0 x72 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0,23 </div></div><div class="c x134 yd3a w11a hbd"><div class="t m0 x2 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div></div><div class="pi"></div></div>
<div id="pf65" class="pf w0 h0"><div class="pc pc65 w0 h0"><img class="bi x8 yd3b w16 h136" alt="" 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IDNl9mcg+LY4LaBEEzeK2WrYEdhU8EIO+pvvGsLAMAEIW0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAANK6MEcAEFIIZYEdhUyFtgQkhjs0g0U9WgzIogzIrg5pYvym5IAEAgAlC2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQ1AgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA20wcQjAFAAAmgMxm9XBscAAANITnvVHrggQAACYIaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQCgcWU256AQDA4AgEbjXVsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAdiCZWg9Y19VlajCGjs5O3yYAUOcfvsM34hCCcQAAMAG4IAEAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAgK0sU+sB67q6TA3G0NHZ6dsEAOr8w3f4RhxCMA4AACYAFyQAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAaFyZWg9Y19VlajCGjs5O3yYAUOcfvsM34hCCcQAAMAG4IAEAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAABJZGo9YF1Xl6nBGDo6O32bAECdf/gO34hDCMYBAMAE4IIEAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtkYAAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAADUR6bWA9Z1dZkajKGjs9O3CQDU+Yfv8I04hGAcAABMAC5IAABA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaWsEAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgBAfWRqWr2uq8vIAABoKB2dncM34hCCcQAAMAG4IAEAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKStEQAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpawQAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAA7FgytR5QLBZNDQCAxlEoFIZvxCGE2g6NY+MDAKCB/C1oXZAAAMAEIW0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAAAmpEytBxR7ekwNAIDGUfjbjTiEYBwAAEwALkgAAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpawQAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAEB9ZGo9oFgsmhoAAI2jUCgM34hDCMYBAMAE4IIEAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtkYAAIC0BQAAaQsAANIWAABGlKn1gGKxaGoAADSOQqEwfCMOIRgHAAATgAsSAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2hoBAADSFgAApC0AAEhbAACQtgAASFsAAJC2AABQH5laDygWi6YGAEDjKBQKwzfiEPXV01sAAAC+SURBVIJxAAAwAbggAQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApK0RAAAgbQEAQNoCAIC0BQCAEWWSLy0Wi+YFAECjKRQKwzf+F1YqMoApxjyEAAAAAElFTkSuQmCC"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">101 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x2 yd3c w116 h135"><div class="t m0 x69 he y2cf ffa fs0 fc0 sc0 ls0 ws0">Łącznie<span class="ff8"> </span></div></div><div class="c x6b yd3c w119 h135"><div class="t m0 x64 he y2cf ff8 fs0 fc0 sc0 ls0 ws0">tona </div></div><div class="c x133 yd3c w11a h135"><div class="t m0 xca he y2cf ff8 fs0 fc0 sc0 ls0 ws0">0,361 </div></div><div class="c x61 yd3c w66 h135"><div class="t m0 x20 he y2cf ff8 fs0 fc0 sc0 ls0 ws0">7,058 </div></div><div class="c x134 yd3c w11a h135"><div class="t m0 x21 he y2cf ff8 fs0 fc0 sc0 ls0 ws0">4,66 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he yd3d ffa fs0 fc0 sc0 ls0 ws0">Tabela: Zużycie wody <span class="ff1 fc3">[303-<span class="ls10">5]</span></span><span class="ff8"> </span></div></div><div class="c x2 yd3e w11c h137"><div class="t m0 x6e he yd3f ff8 fs0 fc1 sc0 ls0 ws0"> Lokalizacja </div></div><div class="c x77 yd3e w11d h137"><div class="t m0 x56 he yd40 ff8 fs0 fc1 sc0 ls0 ws0">Poziom stresu </div><div class="t m0 xec he yd41 ff8 fs0 fc1 sc0 ls0 ws0">wodnego wg </div><div class="t m0 x69 he yd42 ff8 fs0 fc1 sc0 ls0 ws0">Aqueduct Water </div><div class="t m0 x1a he yd3f ff8 fs0 fc1 sc0 ls0 ws0">Risk Atlas </div><div class="t m0 x53 he yd43 ff8 fs0 fc1 sc0 ls0 ws0">(World Re-</div><div class="t m0 xf5 he yd44 ff8 fs0 fc1 sc0 ls0 ws0">sources In-</div><div class="t m0 x18 he yd45 ff8 fs0 fc1 sc0 ls0 ws0">stitue) </div></div><div class="c x44 yd3e w11e h137"><div class="t m0 x14 he yd46 ff8 fs0 fc1 sc0 ls0 ws0">j.m</div><div class="t m0 x6e he yd47 ff8 fs0 fc1 sc0 ls0 ws0">. </div></div><div class="c x5f y3a0 w11f he2"><div class="t m0 xe7 he y36f ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x43 y3a0 w120 he2"><div class="t m0 xe7 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x127 y3a0 w121 he2"><div class="t m0 xe7 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x5f yd3e w122 h138"><div class="t m0 x46 h4 yd48 ffa fs1 fc1 sc0 ls0 ws0">ogółem<span class="ff8"> </span></div></div><div class="c x114 yd3e w123 h138"><div class="t m0 x2d h4 yd49 ff8 fs1 fc1 sc0 ls0 ws0">w tym ob-</div><div class="t m0 x69 h4 yd4a ff8 fs1 fc1 sc0 ls0 ws0">szary wyso-</div><div class="t m0 x6e h4 yd4b ff8 fs1 fc1 sc0 ls0 ws0">kiego lub </div><div class="t m0 xf h4 yd4c ff8 fs1 fc1 sc0 lsf ws0">b.<span class="ls0"> wyso-</span></div><div class="t m0 x25 h4 y670 ff8 fs1 fc1 sc0 ls0 ws0">kiego </div><div class="t m0 x69 h4 y824 ff8 fs1 fc1 sc0 ls0 ws0">stresu wod-</div><div class="t m0 x1a h4 y5 ff8 fs1 fc1 sc0 ls0 ws0">nego </div><div class="t m0 x6e h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">(&#62;80%) * </div></div><div class="c x43 yd3e w124 h138"><div class="t m0 x46 h4 yd48 ffa fs1 fc1 sc0 ls0 ws0">ogółem<span class="ff8"> </span></div></div><div class="c x110 yd3e w122 h138"><div class="t m0 x2d h4 yd49 ff8 fs1 fc1 sc0 ls0 ws0">w tym ob-</div><div class="t m0 x69 h4 yd4a ff8 fs1 fc1 sc0 ls0 ws0">szary wyso-</div><div class="t m0 x6e h4 yd4b ff8 fs1 fc1 sc0 ls0 ws0">kiego lub </div><div class="t m0 xf h4 yd4c ff8 fs1 fc1 sc0 lsf ws0">b.<span class="ls0"> wyso-</span></div><div class="t m0 x25 h4 y670 ff8 fs1 fc1 sc0 ls0 ws0">kiego </div><div class="t m0 x69 h4 y824 ff8 fs1 fc1 sc0 ls0 ws0">stresu wod-</div><div class="t m0 x1a h4 y5 ff8 fs1 fc1 sc0 ls0 ws0">nego </div><div class="t m0 x6e h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">(&#62;80%) * </div></div><div class="c x127 yd3e w125 h138"><div class="t m0 x46 h4 yd48 ffa fs1 fc1 sc0 ls0 ws0">ogółem<span class="ff8"> </span></div></div><div class="c x137 yd3e w122 h138"><div class="t m0 x2d h4 yd49 ff8 fs1 fc1 sc0 ls0 ws0">w tym ob-</div><div class="t m0 x69 h4 yd4a ff8 fs1 fc1 sc0 ls0 ws0">szary wyso-</div><div class="t m0 x6e h4 yd4b ff8 fs1 fc1 sc0 ls0 ws0">kiego lub </div><div class="t m0 xf h4 yd4c ff8 fs1 fc1 sc0 lsf ws0">b.<span class="ls0"> wyso-</span></div><div class="t m0 x25 h4 y670 ff8 fs1 fc1 sc0 ls0 ws0">kiego </div><div class="t m0 x69 h4 y824 ff8 fs1 fc1 sc0 ls0 ws0">stresu wod-</div><div class="t m0 x1a h4 y5 ff8 fs1 fc1 sc0 ls0 ws0">nego </div><div class="t m0 x6e h4 y6 ff8 fs1 fc1 sc0 ls0 ws0">(&#62;80%) * </div></div><div class="c x2 yd4d wea he2"><div class="t m0 x86 he y9d6 ff8 fs0 fc1 sc0 ls0 ws0">Woda odprowadzona wg miejsca docelowego (lokalizacji obiektu) </div></div><div class="c x2 yd4e w126 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Rzakta </div></div><div class="c x77 yd4e w127 he2"><div class="t m0 x46 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">niski (&#60;10%) </div></div><div class="c x44 yd4e w128 he2"><div class="t m0 x64 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d yd4f ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f yd4e w3f he2"><div class="t m0 x112 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">3 170 </div></div><div class="c x114 yd4e w41 he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 yd4e w44 he2"><div class="t m0 x47 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 494 </div></div><div class="c x110 yd4e w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 yd4e w129 he2"><div class="t m0 x47 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 662 </div></div><div class="c x137 yd4e w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y86 w126 he2"><div class="t m0 x14 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">Klaudyn </div></div><div class="c x77 y86 w127 he2"><div class="t m0 x46 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">niski (&#60;10%) </div></div><div class="c x44 y86 w128 he2"><div class="t m0 x64 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d yd4f ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y86 w3f he2"><div class="t m0 x47 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 559 </div></div><div class="c x114 y86 w41 he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 y86 w44 he2"><div class="t m0 x47 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 526 </div></div><div class="c x110 y86 w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 y86 w129 he2"><div class="t m0 xea h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">2 904 </div></div><div class="c x137 y86 w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y48a w126 he2"><div class="t m0 x14 h2 y9d2 ffc fs0 fc0 sc0 ls0 ws0">Mościska<span class="ff1"> </span></div></div><div class="c x77 y48a w127 he2"><div class="t m0 x46 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">niski (&#60;10%) </div></div><div class="c x44 y48a w128 he2"><div class="t m0 x64 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d yd4f ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y48a w3f he2"><div class="t m0 x17 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">127 </div></div><div class="c x114 y48a w41 he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 y48a w44 he2"><div class="t m0 x17 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">147 </div></div><div class="c x110 y48a w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 y48a w129 he2"><div class="t m0 x17 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">214 </div></div><div class="c x137 y48a w3f he2"><div class="t m0 x51 h2 y9d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 y166 w126 he3"><div class="t m0 x14 h2 y9d6 ffc fs0 fc0 sc0 ls0 ws0">Czosnów<span class="ff1"> </span></div></div><div class="c x77 y166 w127 he3"><div class="t m0 x46 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">niski (&#60;10%) </div></div><div class="c x44 y166 w128 he3"><div class="t m0 x64 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d yd50 ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y166 w3f he3"><div class="t m0 x17 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">795 </div></div><div class="c x114 y166 w41 he3"><div class="t m0 x51 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 y166 w44 he3"><div class="t m0 x1c h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">846 </div></div><div class="c x110 y166 w3f he3"><div class="t m0 x51 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 y166 w129 he3"><div class="t m0 x112 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">1 047 </div></div><div class="c x137 y166 w3f he3"><div class="t m0 x51 h2 y9d6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 yd51 w126 hbd"><div class="t m0 x14 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">Niepruszewo </div></div><div class="c x77 yd51 w127 hbd"><div class="t m0 x56 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">średnio wysoki </div><div class="t m0 x1a h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(20-40%) </div></div><div class="c x44 yd51 w128 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d ya7c ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f yd51 w3f hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">228<span class="ls0"> </span></div></div><div class="c x114 yd51 w41 hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 yd51 w44 hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls25 ws0">292<span class="ls0"> </span></div></div><div class="c x110 yd51 w3f hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 yd51 w129 hbd"><div class="t m0 x1c h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">246 </div></div><div class="c x137 yd51 w3f hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 ya56 w126 hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Całkowite <span class="ff1"> </span></div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">zużycie wody<span class="ff1"> </span></div></div><div class="c x77 ya56 w127 hbd"><div class="t m0 x30 h1a yc ffb fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x44 ya56 w128 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">m</div><div class="t m0 xf5 h6d ya7c ff1 fs14 fc0 sc0 ls0 ws0">3</div><div class="t m0 x1a h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f ya56 w3f hbd"><div class="t m0 xea h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">6 879 </div></div><div class="c x114 ya56 w41 hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x43 ya56 w44 hbd"><div class="t m0 x47 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">6 305 </div></div><div class="c x110 ya56 w3f hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x127 ya56 w129 hbd"><div class="t m0 x47 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">7 073 </div></div><div class="c x137 ya56 w3f hbd"><div class="t m0 x51 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h15 y6ec ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye0 ffc fs1 fc0 sc0 ls0 ws0">*analizę przepro<span class="_ _1"></span>wadzono z wykorzy<span class="_ _b"></span>staniem <span class="fff">Aqueduct Water Ri<span class="_ _1"></span>sk Atlas<span class="ff1"> (World Res<span class="_ _1"></span>ources Institue)<span class="_ _b"></span>.<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h2 y569 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yac0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d yd52 ff8 fs5 fc2 sc0 ls0 ws0">8.12.<span class="ffe"> <span class="_ _22"></span><span class="ffa">Pozostał<span class="_ _3"></span>e aspekty ryzyka związanego z <span class="_ _3"></span>zagadnieniami niefinansowy<span class="_ _3"></span>mi  <span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 yd53 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf yd54 ff26 fs0 fc3 sc2 ls0 ws0">8.12.1.1.<span class="ffe sc0"> <span class="_ _52"> </span></span><span class="ff27">Przeciwdziałanie korupcji</span> </div><div class="t m0 x2 h2 yd55 ffc fs0 fc0 sc0 ls0 ws0">Obszarami <span class="_ _1e"> </span>szczególnie <span class="_ _1e"> </span>narażonymi <span class="_ _1e"> </span>na <span class="_ _1e"> </span>możliwość <span class="_ _1e"> </span>wystąpienia <span class="_ _1e"> </span>incydentów <span class="_ _1e"> </span>korupcyjnych <span class="_ _1e"> </span>są <span class="_ _1e"> </span>dział<span class="_ _3"></span>y  zakupów <span class="_ _1e"> </span>oraz <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yd56 ffc fs0 fc0 sc0 ls0 ws0">sprzedaży. <span class="_ _4"></span>Jednocześnie<span class="ff1">, <span class="_ _4"></span></span>znaczna <span class="_ _3"></span>cz<span class="_ _3"></span>ęść <span class="_ _3"></span>przychodów <span class="_ _4"></span>generowanych <span class="_ _4"></span>przez <span class="_ _3"></span>KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>pochodzi <span class="_ _4"></span>od <span class="_ _4"></span>międzynarodowych<span class="ff1"> </span></div><div class="t m0 x2 h2 y787 ff1 fs0 fc0 sc0 ls0 ws0">firm <span class="_ _4"></span><span class="ffc">oraz <span class="_ _3"></span>koncernów <span class="_ _3"></span>spożywczych <span class="_ _3"></span>i <span class="_ _4"></span>tym <span class="_ _3"></span>samym <span class="_ _3"></span>wymagana <span class="_ _4"></span>jest <span class="_ _3"></span>szczególna <span class="_ _3"></span>uwaga <span class="_ _4"></span>oraz <span class="_ _3"></span>transparentność <span class="_ _3"></span>w <span class="_ _3"></span>działaniu <span class="_ _3"></span></span> </div><div class="t m0 x2 h2 yd57 ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. w relacjach z głównymi klientami. <span class="ff1"> </span></div><div class="t m0 x2 h2 y906 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>celu <span class="_ _4"></span>ograniczenia <span class="_ _3"></span>ryzyka <span class="_ _3"></span>w <span class="_ _3"></span>ww. <span class="_ _4"></span>obszarze <span class="_ _3"></span>przyjęty <span class="_ _3"></span>został <span class="_ _3"></span>wspomniany <span class="_ _3"></span>w<span class="_ _3"></span>cześniej <span class="_ _3"></span>Kodeks <span class="_ _3"></span>Postępowania <span class="_ _3"></span>określający </div><div class="t m0 x2 h2 y64 ff1 fs0 fc0 sc0 ls0 ws0">zasady prowadzenia relacji z kontrahentami.  </div><div class="t m0 x2 h2 yd58 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yaa6 w12a h5e"><div class="t m0 x14 h12f y1f1 ff8 fs0 fc0 sc0 ls0 ws0">Tabela: <span class="ffa">Przeciwdziałanie korupcji<span class="ff5 fc3"> <span class="ff8">[205-1, 205-<span class="ls10">3]</span></span><span class="fs13 fc0"> </span></span></span></div></div><div class="c xdf yaa6 w12b h5e"><div class="t m0 x14 h12f y111 ff5 fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 yaa6 w12c h5e"><div class="t m0 x14 h12f y0 ff5 fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 yaa6 wf4 h5e"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yd59 w12a h132"><div class="t m0 xba h2 y2cf ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xdf yd59 w12d h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x70 yd59 w12e h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x117 yd59 w46 h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd5a w12a hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">liczba i procent jednostek biznesowych, które zostały przeanali<span class="_ _1"></span>zowane pod kątem </div><div class="t m0 x14 h68 yc3 ff1 fs0 fc0 sc0 ls0 ws0">ryzyka korupcji<span class="ffb fs13"> </span></div></div><div class="c xdf yd5a w12d hbd"><div class="t m0 x14 h2 y5 ff1 fs0 fc0 sc0 ls0 ws0">4 (100%) </div></div><div class="c x70 yd5a w12e hbd"><div class="t m0 x14 h2 y5 ff1 fs0 fc0 sc0 ls0 ws0">4 (100%) </div></div><div class="c x117 yd5a w46 hbd"><div class="t m0 x14 h2 y5 ff1 fs0 fc0 sc0 ls0 ws0">4 (100%) </div></div><div class="c x2 yd5b w12a h9f"><div class="t m0 x14 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0">liczba <span class="ffc">potwierdzonych incydentów korupcyjnych</span> </div></div><div class="c xdf yd5b w12d h9f"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 yd5b w12e h9f"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 yd5b w46 h9f"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 yd5c w12a hbd"><div class="t m0 x14 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">liczba incydentów korupcyjnych, w przypadku których doszło do zwolnienia <span class="ff1"> </span></div><div class="t m0 x14 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">pracowników<span class="ff1"> </span></div></div><div class="c xdf yd5c w12d hbd"><div class="t m0 x26 h2 yd5d ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 yd5c w12e hbd"><div class="t m0 x26 h2 yd5d ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 yd5c w46 hbd"><div class="t m0 x26 h2 yd5d ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2 yd5e w12a h29"><div class="t m0 x14 h2 y10f ffc fs0 fc0 sc0 ls0 ws0">liczba nieprzedłużenia lub rozwiązania umowy ze względu na ryzyko korupcji<span class="ff1"> </span></div></div><div class="c xdf yd5e w12d h29"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 yd5e w12e h29"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 yd5e w46 h29"><div class="t m0 x26 h2 y2d2 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yd5f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd60 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf yd61 ff26 fs0 fc3 sc2 ls0 ws0">8.12.1.2.<span class="ffe sc0"> <span class="_ _52"> </span></span>Rz<span class="_ _3"></span>etelna i etyczna komunikacja </div><div class="t m0 x2 h2 y764 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd62 ffc fs0 fc0 sc0 ls0 ws0">Produkcja i sprzeda<span class="_ _1"></span>ż wyrobów o<span class="_ _1"></span>pakowaniowych, które m<span class="_ _1"></span>ają kontakt z <span class="_ _b"></span>żywnością, lub granulató<span class="_ _1"></span>w służących do <span class="_ _b"></span>ich pro-</div><div class="t m0 x2 h2 yd63 ffc fs0 fc0 sc0 ls0 ws0">dukcji, <span class="_ _3"></span>wymaga szczególnej <span class="_ _3"></span>uwagi i <span class="_ _3"></span><span class="ff1">troski, <span class="_ _3"></span></span>jeśli chodzi <span class="_ _3"></span>o <span class="_ _3"></span>zapewnienie odbiorcom <span class="_ _3"></span>pełnej i <span class="_ _3"></span>rzetelnej informacji <span class="_ _3"></span>na temat </div><div class="t m0 x2 h2 yd64 ffc fs0 fc0 sc0 ls0 ws0">składu i <span class="_ _0"></span>wł<span class="_ _3"></span>aśc<span class="_ _1"></span>iwości <span class="_ _1"></span>poszczególnych <span class="_ _b"></span>z nich. <span class="_ _b"></span>Źr<span class="_ _3"></span>ód<span class="_ _1"></span>łem <span class="_ _b"></span>profes<span class="_ _3"></span>jona<span class="_ _1"></span>lnej in<span class="_ _1"></span>formacji <span class="_ _b"></span>n<span class="_ _3"></span>a <span class="_ _b"></span>ten tema<span class="_ _1"></span>t <span class="_ _1"></span>są <span class="_ _b"></span>z reguły <span class="_ _b"></span>sf<span class="_ _3"></span>ormalizowane<span class="_ _b"></span> </div><div class="t m0 x2 h2 yd65 ffc fs0 fc0 sc0 ls0 ws0">deklaracje <span class="_ _3"></span>zgodności <span class="_ _3"></span>i <span class="_ _3"></span>karty <span class="_ _3"></span>charakterystyki. <span class="_ _3"></span>KGL <span class="_ _3"></span>przykłada <span class="_ _3"></span>szczeg<span class="_ _3"></span>ólną <span class="_ _3"></span>wagę <span class="_ _3"></span>do zapewn<span class="_ _3"></span>ia<span class="_ _1"></span>nia <span class="_ _3"></span>rzetelnych <span class="_ _3"></span>i <span class="_ _3"></span>aktualnych </div></div></div><div class="pi"></div></div>
<div id="pf66" class="pf w0 h0"><div class="pc pc66 w0 h0"><img class="bi x8 yd66 w5 h139" alt="" 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Io8fgAAQL8nagEAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAADZCqqsbFBoazBoAAH1HPgjCKIpMBAAA/ZrHDwAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQCgj0rFH1ooFMwXAAB9TT6fD6MoMhEAAPRrHj8AAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAEDUmgIAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAADa1VJe3CEOzBgBAHxJF7tQCANDviVoAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAICNkOryFlFk1gAA6FPcqQUAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACbh1T8oYVCwXwBANDX5PP5MIoiEwEAQL/m8QMAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAAEStKQAAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAAELUAACBqAQAQtQAAIGoBAEDUAgCAqAUAQNQCAICoBQAAUQsAAKIWAABRCwAAohYAAEQtAACIWgAARC0AAIhaAAAQtQAAIGoBABC1AAAgagEAQNQCAICoBQBA1AIAQB+R6vIWYWjWAADoQ6LInVoAAPo9UQsAgKgFAABRCwAAohYAAFELAACiFgAARC0AAIhaAABELQAAiFoAABC1AAAgagEAELUAACBqAQBA1AIAgKgFAEDUAgCAqAUAAFELAACiFgAAUQsAAKIWAABELQAAiFoAAEQtAACIWgAA6A2pLm8RRWYNAIA+xZ1aAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAEDUAgCAqAUAAFELAICoBQAAUQsAAKIWAABELQAAohYAAEQtAACIWgAAELUAAIhaAAAQtQAAIGoBAEDUAgAgagEAQNQCAICoBQAAUQsAgKgFAABRCwAAohYAAEQtAACiFgAARC0AAIhaAAAQtQAAiFoAABC1AAAgagEAQNQCACBqAQBA1AIAgKgFAABRCwCAqAUAAFELAACiFgAARC0AAKIWAABELQAAiFoAABC1AACIWgAAELUAACBqAQBA1AIAIGoBAKBfSMUfWigUzBcAAH1NPp//H+HUzAPIJvpNAAAAAElFTkSuQmCC"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">102 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">informacji, <span class="_ _3"></span>a <span class="_ _3"></span>wszelkie wątpliwości<span class="_ _3"></span> lub <span class="_ _3"></span>przypadki <span class="_ _3"></span>niedostarczenia <span class="_ _3"></span>w <span class="_ _3"></span>terminie <span class="_ _3"></span>pe<span class="_ _1"></span>łnej <span class="_ _3"></span>dokumentacji <span class="_ _3"></span>odbiorcy,<span class="_ _1"></span> <span class="_ _3"></span>mają <span class="_ _3"></span>cha-</div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">rakter incydentalny i są bezzwłocznie korygowane i analizowane. <span class="ff1"> </span></div></div><div class="c x2 yd67 w98 h132"><div class="t m0 x14 h12f y2cf ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Rzetelna informacja na temat produktu <span class="ff1 fc3">[417-<span class="ls25">2]</span><span class="ff5 fs13"> </span></span><span class="ff12 fs5"> </span></div></div><div class="c x2 yd68 w12a h132"><div class="t m0 xba h2 y2cf ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xdf yd68 w12d h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x70 yd68 w12e h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x117 yd68 w46 h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y25f w12a hba"><div class="t m0 x14 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">liczba przypadków braku zgodności z wymogami dotyczącymi właściwego <span class="ff1"> </span></div><div class="t m0 x14 h68 yc2 ffc fs0 fc0 sc0 ls0 ws0">oznaczenia / etykietowania produktu lub właściwej informacji na temat produktu<span class="ffb fs13"> </span></div></div><div class="c xdf y25f w12d hba"><div class="t m0 x26 h2 y2a6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x70 y25f w12e hba"><div class="t m0 x26 h2 y2a6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 y25f w46 hba"><div class="t m0 x26 h2 y2a6 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yd69 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h13a yd6a ff28 fs0 fc3 sc2 ls0 ws0">8.12.1.3.<span class="ff29 sc0"> <span class="_ _52"> </span></span>Przetwarzanie danych osobowych </div><div class="t m0 x2 h2 yd6b ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>dokłada <span class="_ _4"></span>szczególnej <span class="_ _3"></span>staranności <span class="_ _3"></span>do <span class="_ _3"></span>poszanowania <span class="_ _4"></span>prywatności <span class="_ _3"></span>ochrony <span class="_ _3"></span>osób <span class="_ _3"></span>fizycznych, <span class="_ _3"></span>w <span class="_ _3"></span>których <span class="_ _4"></span>danych </div><div class="t m0 x2 h2 yd6c ffc fs0 fc0 sc0 ls0 ws0">osobowych jest posiadaniu i <span class="_ _1"></span>które przetwarza <span class="_ _1"></span>w związku z prow<span class="_ _1"></span>adzoną działalnością gospodarczą.<span class="_ _1"></span> Są to dane <span class="_ _1"></span>osobowe </div><div class="t m0 x2 h2 yd6d ffc fs0 fc0 sc0 ls0 ws0">pracowników, <span class="_ _3"></span>akcjonariuszy, <span class="_ _3"></span>kandydatów <span class="_ _3"></span>na <span class="_ _3"></span>pracowników, klientów, <span class="_ _3"></span>zleceniobiorców <span class="_ _3"></span>oraz <span class="_ _3"></span>po<span class="_ _3"></span><span class="ff1">t<span class="_ _1"></span>encjalnych <span class="_ _3"></span>kontrahen-</span></div><div class="t m0 x2 h2 yd6e ffc fs0 fc0 sc0 ls0 ws0">tów, <span class="_ _3"></span>osób <span class="_ _4"></span>korzystających <span class="_ _3"></span>z <span class="_ _3"></span>f<span class="_ _3"></span>or<span class="_ _1"></span>mularza <span class="_ _4"></span>kontaktowego <span class="_ _3"></span>oraz <span class="_ _3"></span>osób, <span class="_ _3"></span>z <span class="_ _4"></span>którymi <span class="_ _3"></span>Spółka <span class="_ _4"></span>prowadzi <span class="_ _3"></span>korespondencję <span class="_ _4"></span>lub <span class="_ _3"></span>pra-</div><div class="t m0 x2 h2 yd6f ffc fs0 fc0 sc0 ls0 ws0">cowników i wspó<span class="_ _1"></span>łpracowników kontrahentów lub<span class="_ _1"></span> dostawców K<span class="_ _1"></span>GL. Spółka przet<span class="_ _1"></span>warza dane w <span class="_ _b"></span>zgodzie z obowiązującym </div><div class="t m0 x2 h2 yd70 ff1 fs0 fc0 sc0 ls0 ws0">stanem prawnym,<span class="_ _1"></span> <span class="ffc">w <span class="_ _b"></span>szcz<span class="_ _3"></span>ególności <span class="_ _b"></span>z przepisami Rozporządzeni<span class="_ _1"></span>a Parlamentu <span class="_ _b"></span>Eur<span class="_ _3"></span>opejs<span class="_ _1"></span>kiego i <span class="_ _b"></span>Rady (UE) <span class="_ _b"></span>2016<span class="_ _3"></span>/679 <span class="_ _b"></span>z dnia </span></div><div class="t m0 x2 h2 yd71 ffc fs0 fc0 sc0 ls0 ws0">27 <span class="_ _4"></span>kwietnia <span class="_ _3"></span>2016 <span class="_ _3"></span>r<span class="_ _3"></span>. <span class="_ _3"></span>w <span class="_ _3"></span>sprawi<span class="_ _3"></span>e <span class="_ _3"></span>ochrony <span class="_ _3"></span>osób <span class="_ _4"></span>fizycznych <span class="_ _3"></span>w <span class="_ _4"></span>związku <span class="_ _3"></span>z <span class="_ _4"></span>przetwarzaniem <span class="_ _3"></span>danych <span class="_ _3"></span>osobowych <span class="_ _4"></span>i <span class="_ _4"></span>w <span class="_ _3"></span>sprawie </div><div class="t m0 x2 h2 yd72 ffc fs0 fc0 sc0 ls0 ws0">swobodnego <span class="_ _1"></span>przepływu <span class="_ _1"></span>takich <span class="_ _b"></span>danych oraz <span class="_ _b"></span>uchylenia<span class="_ _3"></span><span class="ff1"> <span class="_ _b"></span><span class="ffc">dyrektywy <span class="_ _b"></span>95/46/W<span class="_ _3"></span>E <span class="_ _b"></span>(ogólne <span class="_ _b"></span>r<span class="_ _3"></span>ozporządz<span class="_ _1"></span>enie o <span class="_ _0"></span>och<span class="_ _3"></span>ronie <span class="_ _b"></span>danych), </span></span></div><div class="t m0 x2 h2 yd73 ffc fs0 fc0 sc0 ls0 ws0">zapewniając tym samym wszystkie rozwiązania, które wymagane są przez prawo.<span class="ff1"> </span></div></div><div class="c x2 yd74 w12a h5e"><div class="t m0 x14 h12f y1f1 ff8 fs0 fc0 sc0 ls0 ws0">Tabela: Ochrona danych osobowych <span class="ff1 fc3">[418-<span class="ls26">1]</span><span class="ff5 fs13"> <span class="fc0"> </span></span></span></div></div><div class="c xdf yd74 w12b h5e"><div class="t m0 x14 h12f y111 ff5 fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 yd74 w12c h5e"><div class="t m0 x14 h12f y0 ff5 fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 yd74 wf4 h5e"><div class="t m0 x14 h1d y0 ff12 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yd75 w12a h132"><div class="t m0 xba h2 y2cf ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xdf yd75 w12d h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x70 yd75 w12e h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c x117 yd75 w46 h132"><div class="t m0 xec he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd76 w12a h134"><div class="t m0 x14 h2 y84f ffc fs0 fc0 sc0 ls0 ws0">liczba znaczących incydentów dotyczących naruszenia prywatności i utraty <span class="ff1"> </span></div><div class="t m0 x14 h68 y784 ff1 fs0 fc0 sc0 ls0 ws0">danych osobowych<span class="ffb fs13 ls68">  <span class="ls0"> </span></span></div></div><div class="c xdf yd76 w12d h134"><div class="t m0 x1a h2 yd77 ff1 fs0 fc0 sc0 ls25 ws0">0*<span class="ls0"> </span></div></div><div class="c x70 yd76 w12e h134"><div class="t m0 x26 h2 yd77 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x117 yd76 w46 h134"><div class="t m0 x26 h2 yd77 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yd78 fff fs0 fc0 sc0 ls0 ws0">*<span class="ff1"> </span>W <span class="_ _3"></span>listopadzie 202<span class="_ _3"></span>3 r. <span class="_ _3"></span>S<span class="ff13">półka zarejestrowała <span class="_ _3"></span>incydent wewnętrzny <span class="_ _3"></span>dotyczący zbyt <span class="_ _3"></span>szerokiego <span class="_ _3"></span>zakresu dostępu <span class="_ _3"></span>do da-</span></div><div class="t m0 x2 h2 yd79 fff fs0 fc0 sc0 ls0 ws0">nych w <span class="_ _3"></span>testowej wersji <span class="_ _3"></span><span class="ff13">wdrażanego systemu. Po <span class="_ _3"></span>dokonaniu oceny <span class="_ _3"></span>zagrożenia metodą <span class="_ _3"></span>ENISA, poziom zagrożenia <span class="_ _3"></span>został </span></div><div class="t m0 x2 h2 y848 ff13 fs0 fc0 sc0 ls0 ws0">oceniony j<span class="_ _1"></span>ako średni. <span class="_ _1"></span>Jednak<span class="fff">, </span>ze względu na<span class="_ _1"></span> dobro <span class="_ _b"></span>osób, których dane znajdowały<span class="_ _1"></span> się w <span class="_ _b"></span>systemie, <span class="fff">S</span>półka podjęła decyzję </div><div class="t m0 x2 h2 yd7a fff fs0 fc0 sc0 ls0 ws0">o powiadomieniu Prezesa UODO. </div><div class="t m0 x2 h2 y913 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf yd7b ff26 fs0 fc3 sc2 ls0 ws0">8.12.1.4.<span class="ffe sc0"> <span class="_ _52"> </span></span>Posz<span class="_ _3"></span>anowanie zasad wolnego rynku </div><div class="t m0 x2 h2 yaa2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y51a ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _b"></span>dba <span class="_ _1"></span>o <span class="_ _b"></span>transparentne <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _0"></span>etyczne <span class="_ _b"></span>r<span class="_ _3"></span>elacje <span class="_ _0"></span>z kontrah<span class="_ _1"></span>entami, <span class="_ _b"></span>odbiorcami <span class="_ _b"></span>i <span class="_ _1"></span>konkurentami. <span class="_ _b"></span>Angażując <span class="_ _b"></span>się we <span class="_ _0"></span>wspólne <span class="_ _b"></span>bran<span class="_ _3"></span>-</div><div class="t m0 x2 h2 y51b ffc fs0 fc0 sc0 ls0 ws0">żowe <span class="_ _4"></span>inicj<span class="_ _3"></span>a<span class="_ _1"></span>tywy, <span class="_ _4"></span>podejmując <span class="_ _4"></span>współpracę <span class="_ _22"></span>poprzez <span class="_ _4"></span>np. <span class="_ _22"></span>Polski <span class="_ _4"></span>Związek <span class="_ _4"></span>Pr<span class="_ _3"></span>zetwórców<span class="_ _1"></span> <span class="_ _4"></span>Tworzyw <span class="_ _4"></span>Szt<span class="_ _3"></span>ucznych, <span class="_ _4"></span>Polski <span class="_ _4"></span>Pakt </div><div class="t m0 x2 h2 y51c ff1 fs0 fc0 sc0 ls0 ws0">Plastikowy, <span class="_ _b"></span>Stowarzysz<span class="_ _3"></span>e<span class="_ _1"></span>nie <span class="_ _b"></span>NATU<span class="ffc">REEF czy <span class="_ _b"></span>Bydgoski <span class="_ _b"></span>K<span class="_ _3"></span>laster <span class="_ _b"></span>Przemysłowy, <span class="_ _b"></span>włącza <span class="_ _b"></span>si<span class="_ _3"></span>ę <span class="_ _0"></span>w rozwiązywanie <span class="_ _b"></span>problemów <span class="_ _b"></span>sek-</span></div><div class="t m0 x2 h2 y51d ffc fs0 fc0 sc0 ls0 ws0">tora, <span class="_ _3"></span>zwracając <span class="_ _3"></span>jednak szczególną <span class="_ _3"></span>uwagę <span class="_ _3"></span>na unikani<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _3"></span>zachowań, które <span class="_ _3"></span>mogłyby <span class="_ _3"></span>być <span class="_ _3"></span>uznane za <span class="_ _3"></span>czyn <span class="_ _3"></span>nieuczciwej kon-</div><div class="t m0 x2 h2 y51e ffc fs0 fc0 sc0 ls0 ws0">kurencji. Je<span class="_ _1"></span>dnocześnie, pra<span class="_ _1"></span>wnicy <span class="_ _b"></span>Spółki analizują <span class="_ _b"></span>zapisy projektów umów <span class="_ _b"></span>z kontrahentam<span class="_ _1"></span>i pod <span class="_ _b"></span>kątem eliminacji <span class="_ _b"></span>klauzul, </div><div class="t m0 x2 h2 y51f ffc fs0 fc0 sc0 ls0 ws0">które mogłyby zosta<span class="_ _b"></span>ć uznane za nie<span class="_ _1"></span>dozwolone lub <span class="_ _1"></span>wręcz j<span class="_ _1"></span>uż dziś <span class="_ _1"></span>znajdują <span class="_ _1"></span>się w <span class="_ _b"></span>r<span class="_ _3"></span>e<span class="_ _1"></span>jestrze klauzul <span class="_ _b"></span>ni<span class="_ _3"></span>edozwolonych,<span class="_ _b"></span> upu-</div><div class="t m0 x2 h2 y18e ff1 fs0 fc0 sc0 ls0 ws0">blicznianym przez UOKiK. </div><div class="t m0 x2 h2 yd7c ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yd7d w98 h5e"><div class="t m0 x14 h12f y1f1 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Postępowania administracyjne związane z naruszeniem przepisów o ochronie konkurencji<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1 fc3">[206-<span class="ls26">1]</span><span class="ff5 fs13"> <span class="fc0"> </span></span></span></div></div><div class="c x2 yd7e w12f h132"><div class="t m0 x9f h2 y2cf ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xd3 yd7e w130 h132"><div class="t m0 xf5 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x138 yd7e w131 h132"><div class="t m0 xf5 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xb7 yd7e w132 h132"><div class="t m0 xf5 he y2cf ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 yd7f w12f h134"><div class="t m0 x14 h2 y84f ffc fs0 fc0 sc0 ls0 ws0">liczba postępowań administracyjnych związanych z naruszeniem<span class="_ _1"></span> przepisów <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x14 h68 y784 ff1 fs0 fc0 sc0 ls0 ws0">o ochronie konkurencji<span class="ffb fs13">  </span></div></div><div class="c xd3 yd7f w130 h134"><div class="t m0 x11 h2 yd77 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x138 yd7f w131 h134"><div class="t m0 x11 h2 yd77 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 yd7f w132 h134"><div class="t m0 x11 h2 yd77 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yd80 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h13a y38 ff28 fs0 fc3 sc2 ls0 ws0">8.12.1.5.<span class="ff29 sc0"> <span class="_ _52"> </span></span><span class="ff2a">Ry<span class="_ _3"></span>zyko związane z aspektami społecznymi oraz prawami człowieka </span> </div><div class="t m0 x2 h2 ya29 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"></span>relacjach <span class="_ _22"> </span>ze <span class="_ _22"> </span>społeczeństwem <span class="_ _22"></span>(w <span class="_ _22"></span>szczególności <span class="_ _22"> </span>ze <span class="_ _5"> </span>społecznościami <span class="_ _22"></span>lokalnymi) <span class="_ _4"></span>ni<span class="_ _3"></span>e <span class="_ _4"></span>można <span class="_ _22"></span>wykluczyć <span class="_ _22"> </span>wystąpienia </div><div class="t m0 x2 h2 y47c ffc fs0 fc0 sc0 ls0 ws0">sporu wynikającego z negatywnego wpływu będąceg<span class="_ _3"></span>o efektem działań Emitenta lub ich produktów, czy też w zakresie </div><div class="t m0 x2 h2 yc4f ffc fs0 fc0 sc0 ls0 ws0">naruszenia <span class="_ _4"></span>przepisów <span class="_ _3"></span>odnoszących <span class="_ _4"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>respektowania <span class="_ _4"></span>praw <span class="_ _3"></span>człowieka <span class="_ _4"></span>w <span class="_ _3"></span>łańcuchu <span class="_ _4"></span>dostaw, <span class="_ _4"></span>w <span class="_ _4"></span>którym <span class="_ _3"></span>uczestniczy </div><div class="t m0 x2 h2 yc50 ffc fs0 fc0 sc0 ls0 ws0">Emitent. <span class="_ _22"> </span>Poza <span class="_ _5"> </span>ewentualnymi <span class="_ _22"> </span>konse<span class="_ _3"></span>kwencjami <span class="_ _22"></span>finansowymi, <span class="_ _22"> </span>skutki<span class="_ _3"></span>em <span class="_ _4"></span>taki<span class="_ _3"></span>e<span class="_ _1"></span>go <span class="_ _22"> </span>sporu <span class="_ _5"> </span>może <span class="_ _22"> </span>b<span class="_ _3"></span>yć <span class="_ _22"></span>istotne <span class="_ _22"> </span>pogorsze<span class="_ _3"></span>ni<span class="_ _b"></span>e </div><div class="t m0 x2 h2 yd81 ffc fs0 fc0 sc0 ls0 ws0">wizerunku Emitenta, co mogłoby wpłynąć na przyszłe relacje z poszczególnymi<span class="ff1"> grupami interesariuszy.  </span></div></div></div><div class="pi"></div></div>
<div id="pf67" class="pf w0 h0"><div class="pc pc67 w0 h0"><img class="bi x8 yd82 w16 h13b" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">103 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">W konsekwencji, w obszarze <span class="_ _1"></span>relacji <span class="ls5">z </span><span class="ffc">otoczeniem, w <span class="_ _1"></span>tym w szczególności ze <span class="_ _1"></span>społecznościami lokalnymi<span class="ff1 ls2a">, <span class="ls0">podejmowane </span></span></span></div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">są <span class="_ _b"></span>działania <span class="_ _1"></span>mające<span class="ff1"> <span class="_ _b"></span><span class="ls30">na<span class="ls0"> <span class="_ _b"></span><span class="ffc">celu <span class="_ _b"></span>eliminację, <span class="_ _b"></span>rozsądne <span class="_ _1"></span>ograniczenie <span class="_ _b"></span>lub <span class="_ _b"></span>niezwłoczne <span class="_ _b"></span>usuwanie <span class="_ _1"></span>skutków <span class="_ _0"></span>n<span class="_ _3"></span>egatywnego <span class="_ _0"></span>wpływu, </span></span></span></span></div><div class="t m0 x2 h2 y214 ffc fs0 fc0 sc0 ls0 ws0">jak również prowadzeni<span class="ff1">a </span>działalności z poszanowaniem praw człowieka.<span class="ff1"> </span></div></div><div class="c x2 yd83 w98 h5e"><div class="t m0 x14 h12f y1f1 ffa fs0 fc0 sc0 ls0 ws0">Tabela: Brak zgodności w zakresie praw człowieka <span class="ff5 fs13"> </span></div></div><div class="c x2 yd84 w12f h5e"><div class="t m0 x9f h2 y1f1 ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c xd3 yd84 w130 h5e"><div class="t m0 xf5 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2023 </div></div><div class="c x138 yd84 w131 h5e"><div class="t m0 xf5 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2022 </div></div><div class="c xb7 yd84 w132 h5e"><div class="t m0 xf5 he y1f1 ff8 fs0 fc1 sc0 ls0 ws0">2021 </div></div><div class="c x2 y868 w12f h29"><div class="t m0 x14 h68 yc34 ffc fs0 fc0 sc0 ls0 ws0">liczba incydentów naruszenia przez Spółkę praw człowieka<span class="ffb fs13"> </span></div></div><div class="c xd3 y868 w130 h29"><div class="t m0 x11 h2 yc34 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x138 y868 w131 h29"><div class="t m0 x11 h2 yc34 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c xb7 y868 w132 h29"><div class="t m0 x11 h2 yc34 ff1 fs0 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x27 h2d yd85 ff8 fs5 fc2 sc0 ls0 ws0">8.13.<span class="ffe"> <span class="_ _22"></span></span>Indeks GRI<span class="_ _3"></span> </div></div><div class="c xd2 y1cd w133 hd4"><div class="t m0 x64 he y812 ffa fs0 fc0 sc0 ls0 ws0">Oświadczenie dotyczące <span class="ff8"> </span></div><div class="t m0 x64 h17 y818 ff8 fs0 fc0 sc0 ls0 ws0">wykorzystania standardu<span class="ff5"> </span></div></div><div class="c x58 y1cd w134 hd4"><div class="t m0 x64 he yc1 ffc fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff8"> KGL S.A.<span class="ff1"> </span></span>zaraportowała poniższe<span class="ff1"> informacje za <span class="ff8">rok 2022</span>  </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">w odniesieniu („with reference”) do standardów GRI (GRI Standards </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">2021).  </div></div><div class="c xd2 yd86 w133 h13c"><div class="t m0 x64 he yd87 ff8 fs0 fc0 sc0 ls0 ws0">Wykorzystany standard GRI 1<span class="ff1"> </span></div></div><div class="c x58 yd86 w134 h13c"><div class="t m0 x64 h2 yd87 ff1 fs0 fc0 sc0 ls0 ws0">GRI 1: Foundation 2021 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h68 yd88 ffb fs13 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd89 w133 h29"><div class="t m0 x64 he y111 ff8 fs0 fc1 sc0 ls0 ws0">Standard </div></div><div class="c x58 yd89 w135 h29"><div class="t m0 x64 he y111 ff8 fs0 fc1 sc0 ls0 ws0">Ujawnienie </div></div><div class="c x137 yd89 w3f h29"><div class="t m0 x64 he y111 ff8 fs0 fc1 sc0 ls0 ws0">Strona </div></div><div class="c xd2 yd8a w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 2: General Disclosures 2021 </div></div><div class="c x58 yd8a w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">2-7: Pracownicy </div></div><div class="c x137 yd8a w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y946 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 2: General Disclosures 2021 </div></div><div class="c x58 y946 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">2-<span class="ffc">8: Współpracujący, nie będący pracownikami </span> </div></div><div class="c x137 y946 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd8b w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 2: General Disclosures 2021 </div></div><div class="c x58 yd8b w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">2-<span class="ffc">27: Zgodność z prawem i regulacjami</span> </div></div><div class="c x137 yd8b w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd8c w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 205: Anti-corruption 2016 </div></div><div class="c x58 yd8c w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls25 ws0">205<span class="ls0">-<span class="ffc">1: Zakłady ocenione pod ką<span class="_ _1"></span>tem ryzyka <span class="ff1"> </span></span></span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">wystąpienia korupcji<span class="ff1"> </span></div></div><div class="c x137 yd8c w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y3e1 w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 205: Anti-corruption 2016 </div></div><div class="c x58 y3e1 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls25 ws0">205<span class="ls0">-<span class="ffc">3: Działania podjęte w odpowiedzi </span> </span></div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">na przypadki korupcji. </div></div><div class="c x137 y3e1 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y24 w133 hd4"><div class="t m0 x64 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">GRI 206: Anti-competitive Behavior </div><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2016 </div></div><div class="c x58 y24 w135 hd4"><div class="t m0 x64 h2 yc1 ff1 fs0 fc0 sc0 ls25 ws0">206<span class="ls0">-<span class="ffc">1: Kroki prawne podjęte <span class="_ _1"></span>wobec organizacji w związku <span class="ff1"> </span></span></span></div><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">z naruszeniami zasad wolnej konkurencji, praktykami mo-</div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">nopolistycznymi </div></div><div class="c x137 y24 w3f hd4"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd8d w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 301: Materials 2016 </div></div><div class="c x58 yd8d w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">301-<span class="ffc">1: Wykorzystywane materiały/surowce wg masy </span> </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">lub objętości<span class="ff1"> </span></div></div><div class="c x137 yd8d w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y22a w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 301: Materials 2016 </div></div><div class="c x58 y22a w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">301-<span class="ffc">2: Wykorzystanie materiałów pochodzących </span> </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">z recyclingu </div></div><div class="c x137 y22a w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd8e w133 he6"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 301: Materials 2016 </div></div><div class="c x58 yd8e w135 he6"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">301-<span class="ffc">3: Odzyskane materiały ze sprzedawanych produktów </span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">i ich opakowań<span class="ff1"> </span></div></div><div class="c x137 yd8e w3f he6"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd8f w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 302: Energy 2016 </div></div><div class="c x58 yd8f w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">302-<span class="ffc">1: Bezpośrednie i pośrednie zużycie energii </span> </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">według pierwotnych<span class="ff1"> </span></div></div><div class="c x137 yd8f w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd90 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 302: Energy 2016 </div></div><div class="c x58 yd90 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">302-4: Redukcja <span class="ffc">zużycia energii</span> </div></div><div class="c x137 yd90 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y7c9 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 303: Water and Effluents 2018 </div></div><div class="c x58 y7c9 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">303-<span class="ffc">5: Zużycie wody</span> </div></div><div class="c x137 y7c9 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd91 w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 305: Emissions 2016 </div></div><div class="c x58 yd91 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">305-<span class="ffc">1: Bezpośrednie emisje gazów cieplarnianych</span> </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(zakres 1) </div></div><div class="c x137 yd91 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd92 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 305: Emissions 2016 </div></div><div class="c x58 yd92 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">305-<span class="ffc">2: Pośrednie emisje gazów cieplarnianych (zakres 2)</span> </div></div><div class="c x137 yd92 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y886 w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 305: Emissions 2016 </div></div><div class="c x58 y886 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">305-<span class="ffc">3: Pozostałe pośrednie emisje gazów cieplarnianych </span></div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">(zakres 3) </div></div><div class="c x137 y886 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd93 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 305: Emissions 2016 </div></div><div class="c x58 yd93 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">305-<span class="ffc">5: Redukcja emisji gazów cieplarnianych</span> </div></div><div class="c x137 yd93 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y365 w133 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">GRI 306: Waste 2020 </div></div><div class="c x58 y365 w135 hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">306-3: Wytworzone odpady </div></div><div class="c x137 y365 w3f hd2"><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y8a7 w133 hd4"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">GRI 401: Employment 2016 </div></div><div class="c x58 y8a7 w135 hd4"><div class="t m0 x64 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">401-<span class="ffc">1: Całkowita liczba i wskaźniki zatrudnienia nowych </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">pracowników oraz rotacji pracowników w podziale na grupy </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">wiekowe, płeć i region<span class="ff1"> </span></div></div><div class="c x137 y8a7 w3f hd4"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd94 w133 he6"><div class="t m0 x64 h2 ya05 ff1 fs0 fc0 sc0 ls0 ws0">GRI 403: Occupational Health and </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Safety 2018 </div></div><div class="c x58 yd94 w135 he6"><div class="t m0 x64 h2 yd2e ff1 fs0 fc0 sc0 ls0 ws0">403-9: Wypadki przy pracy </div></div><div class="c x137 yd94 w3f he6"><div class="t m0 x64 h2 yd2e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y556 w133 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">GRI 403: Occupational Health and </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Safety 2018 </div></div><div class="c x58 y556 w135 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">403-10: Choroby zawodowe </div></div><div class="c x137 y556 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd95 w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 404: Training and Education 2016 </div></div><div class="c x58 yd95 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">404-<span class="ls26">1:</span> <span class="ffc">Średnia liczba godzin szkoleniowych w roku </span> </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">przypadająca na pracownika<span class="ff1"> </span></div></div><div class="c x137 yd95 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd96 w133 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">GRI 405: Diversity and Equal Oppor-</div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">tunity 2016 </div></div><div class="c x58 yd96 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">405-2: Stosunek pensji podstawowej i wynagrodzenia  </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">kobiet i mężczyzn<span class="ff1"> </span></div></div><div class="c x137 yd96 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd97 w133 hbd"><div class="t m0 x64 h2 yd98 ff1 fs0 fc0 sc0 ls0 ws0">GRI 406: Non-discrimination 2016 </div></div><div class="c x58 yd97 w135 hbd"><div class="t m0 x64 h2 yd99 ff1 fs0 fc0 sc0 ls0 ws0">406-<span class="ffc">1: Incydenty dyskryminacji i podjęte </span> </div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">działania naprawcze<span class="ff1"> </span></div></div><div class="c x137 yd97 w3f hbd"><div class="t m0 x64 h2 yd98 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf68" class="pf w0 h0"><div class="pc pc68 w0 h0"><img class="bi x8 yd9a w5 h13d" alt="" src="data:image/png;base64,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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">104 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c xd2 yd9b w133 h13e"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">GRI 413: Local Communities 2016 </div></div><div class="c x58 yd9b w135 h13e"><div class="t m0 x64 h2 ybfa ff1 fs0 fc0 sc0 ls0 ws0">413-<span class="ffc">1: Zakłady z wdrożonymi programami zaangażowania </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">lokalnej społeczności, ocenami oddziaływania i progra-</div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">mami rozwoju </div></div><div class="c x137 yd9b w3f h13e"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd9c w133 hd4"><div class="t m0 x64 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0">GRI 416: Customer Health and Safety </div><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">2016 </div></div><div class="c x58 yd9c w135 hd4"><div class="t m0 x64 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">416-<span class="ffc">2: Liczba potwierdzonych incydentów niezgodności </span></div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">związanych z wpływem produktów na zdrowie <span class="ff1"> </span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">i bezpieczeństwo użytkowników końcowych <span class="ff1"> </span></div></div><div class="c x137 yd9c w3f hd4"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y11 w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 417: Marketing and Labeling 2016 </div></div><div class="c x58 y11 w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">417-<span class="ffc">2: Przypadki niezgodności produktów</span> <span class="ffc">i usług </span> </div><div class="t m0 x64 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">w zakresie informacji i etykietowania </div></div><div class="c x137 y11 w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yd9d w133 hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">GRI 418: Customer Privacy 2016 </div></div><div class="c x58 yd9d w135 hbd"><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">418-<span class="ffc">1: Istotne skargi dotyczące naruszenia prywatności </span></div><div class="t m0 x64 h2 yc3 ffc fs0 fc0 sc0 ls0 ws0">klientów i utraty danych klienckich<span class="ff1"> </span></div></div><div class="c x137 yd9d w3f hbd"><div class="t m0 x64 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h68 yd9e ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yd9f ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda0 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y16 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda1 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y566 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 ya9a ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y800 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda2 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y2ec ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yac3 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda3 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y49a ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y46e ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda4 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda5 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yd7c ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 y282 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda6 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda7 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda8 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 yda9 ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 ydaa ffb fs13 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h68 ydab ffb fs13 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf69" class="pf w0 h0"><div class="pc pc69 w0 h0"><img class="bi x8 ydac w16 h13f" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">105 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y8c ffd fs2 fc2 sc0 ls18 ws0">9.<span class="ffe ls0"> <span class="_ _0"></span><span class="ff9">Informacj<span class="_ _1"></span>e <span class="_ _27"></span>nt. <span class="_ _33"></span>dzi<span class="_ _3"></span>ałalności <span class="_ _33"></span>gospodarczej <span class="_ _27"></span>ujętej <span class="_ _33"></span>w <span class="_ _27"> </span>tzw. <span class="_ _27"></span>systema-</span></span></div><div class="t m0 x27 hb ydad ff9 fs2 fc2 sc0 ls0 ws0">tyce („taksonomii”)<span class="ffd"> </span></div><div class="t m0 x2 h2 ycfe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y722 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="ffc">Art. 8 ust. <span class="_ _b"></span>1 Rozporządzenia (UE) 2020/852, na przedsiębiorstwa <span class="_ _1"></span>podlegające art. 19a <span class="ff1">lub 29a dyrektywy Par-</span></span></div><div class="t m0 x2 h2 y15e ff1 fs0 fc0 sc0 ls0 ws0">lamentu Europejskiego i<span class="_ _1"></span> Rady 2<span class="_ _b"></span>0<span class="_ _3"></span>13/34/UE (<span class="ffc">2) <span class="_ _b"></span>n<span class="_ _3"></span>akłada <span class="_ _b"></span>si<span class="_ _3"></span>ę <span class="_ _b"></span>obowiązek ujawniania informacji <span class="_ _b"></span>na temat tego, w <span class="_ _1"></span>jaki sposób<span class="_ _b"></span> </span></div><div class="t m0 x2 h2 y132 ffc fs0 fc0 sc0 ls0 ws0">i w <span class="_ _3"></span>jakim stopniu ich dzi<span class="_ _3"></span>ała<span class="_ _1"></span>lność związana <span class="_ _3"></span>jest ze zrównoważoną środowiskowo <span class="_ _3"></span>działalnością gospodarczą. Obowiązek </div><div class="t m0 x2 h2 y105 ffc fs0 fc0 sc0 ls0 ws0">ten <span class="_ _3"></span>dotyczy spółek <span class="_ _3"></span>zobligowany<span class="_ _1"></span>ch <span class="_ _3"></span>do ujawniania <span class="_ _3"></span>oświadczeń nt. info<span class="_ _3"></span>rmacji ni<span class="_ _3"></span>e<span class="_ _1"></span>finansowych. Mając <span class="_ _3"></span>powyższe na <span class="_ _3"></span>uwa-</div><div class="t m0 x2 h2 y15f ffc fs0 fc0 sc0 ls0 ws0">dze, <span class="_ _b"></span>spółka <span class="_ _b"></span>K<span class="_ _3"></span>GL <span class="_ _0"></span>S.A., <span class="_ _b"></span>będąc <span class="_ _1"></span>zobowiązaną <span class="_ _b"></span>do <span class="_ _b"></span>publikowania <span class="_ _b"></span>ośw<span class="_ _3"></span>ia<span class="_ _1"></span>dczeń <span class="_ _b"></span>na <span class="_ _b"></span>temat <span class="_ _b"></span>in<span class="_ _3"></span>formacji <span class="_ _0"></span>niefinansowych, <span class="_ _b"></span>zobligowana </div><div class="t m0 x2 h2 y160 ffc fs0 fc0 sc0 ls0 ws0">jest również d<span class="_ _3"></span>o<span class="_ _1"></span> zaprezentowania inf<span class="_ _3"></span>ormacji na temat tego, w jaki <span class="_ _3"></span>sposób i w jakim stopniu działalność Spółki związana </div><div class="t m0 x2 h2 y161 ffc fs0 fc0 sc0 ls0 ws0">jest ze zrów<span class="_ _1"></span>noważoną środowiskowo <span class="_ _b"></span>d<span class="_ _3"></span>ziałalnością <span class="_ _1"></span>gospodarczą. <span class="_ _b"></span>Ozn<span class="_ _3"></span>acza to <span class="_ _b"></span>obowiązkowe ujawnianie informacji <span class="_ _b"></span>n<span class="_ _3"></span>a<span class="_ _1"></span> te-</div><div class="t m0 x2 h2 y162 ffc fs0 fc0 sc0 ls0 ws0">mat udziałów proce<span class="_ _1"></span>ntowych obrotu, <span class="_ _1"></span>nakładów kapitałowych <span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _b"></span>wyda<span class="_ _3"></span>tków op<span class="_ _1"></span>eracyjnych związanych <span class="_ _1"></span>z aktywami l<span class="_ _b"></span>u<span class="_ _3"></span>b <span class="_ _1"></span>pro-</div><div class="t m0 x2 h68 y4e ffc fs0 fc0 sc0 ls0 ws0">cesami powiązanymi z działalnością gospodarczą zrównoważoną środowiskowo. <span class="ffb fs13"> </span></div><div class="t m0 x2 h2 y138 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>niniejszej <span class="_ _3"></span>informacji <span class="_ _4"></span>uwzględniono<span class="ff1 ls2a">, <span class="_ _4"></span><span class="ls0">w <span class="_ _4"></span>wymaganym <span class="_ _3"></span>zakresie<span class="ls33">, <span class="_ _22"></span></span></span></span>nowe <span class="_ _4"></span>działalności <span class="_ _3"></span>i <span class="_ _4"></span>zaktualizowaną <span class="_ _3"></span>formę <span class="_ _4"></span>prezentacji </div><div class="t m0 x2 h2 y3a7 ffc fs0 fc0 sc0 ls0 ws0">wyników<span class="ff1">, <span class="_ _3"></span></span>opisane w <span class="_ _3"></span>Rozporządzeniu Delegowanym K<span class="_ _3"></span>omisji (UE) 2<span class="_ _3"></span>023/2486 z <span class="_ _3"></span>dnia 27 cz<span class="_ _3"></span>erwc<span class="_ _1"></span>a <span class="_ _3"></span>2023 r. <span class="_ _3"></span>uzupełniającym </div><div class="t m0 x2 h2 y3a8 ffc fs0 fc0 sc0 ls0 ws0">rozporządzenie Parlamentu <span class="_ _3"></span>Eur<span class="_ _1"></span>opejskiego i <span class="_ _3"></span>Rady (UE) 2020/852<span class="ff1">, <span class="_ _3"></span></span>poprzez ustanowienie technicznych kryteriów <span class="_ _3"></span>kwali-</div><div class="t m0 x2 h2 y3a9 ffc fs0 fc0 sc0 ls0 ws0">fikacji <span class="_ _4"></span>służących <span class="_ _3"></span>określeniu <span class="_ _4"></span>warunków, <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>jakich <span class="_ _4"></span>dana <span class="_ _3"></span>działalność <span class="_ _4"></span>gospodarcza <span class="_ _3"></span>kw<span class="_ _3"></span>a<span class="_ _1"></span>lifikuje <span class="_ _3"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _4"></span>jako <span class="_ _3"></span>wnosząc<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _4"></span>istotny<span class="_ _1"></span> </div><div class="t m0 x2 h2 y384 ffc fs0 fc0 sc0 ls0 ws0">wkład w <span class="_ _3"></span>zrównoważone wykorzystywanie i ochronę zasobów <span class="_ _3"></span>wodnych<span class="ff1"> <span class="_ _3"></span></span>i morskich, w przejście na <span class="_ _3"></span>gospodarkę o obiegu </div><div class="t m0 x2 h2 y385 ffc fs0 fc0 sc0 ls0 ws0">zamkniętym, w zapobieganie zanieczyszczeniu i jego kontrolę <span class="_ _1"></span>lub w ochronę i odbudowę bioróżnorodności i ekosyste-</div><div class="t m0 x2 h2 y386 ffc fs0 fc0 sc0 ls0 ws0">mów, <span class="_ _4"></span>a <span class="_ _5"> </span>także <span class="_ _22"></span>określeniu, <span class="_ _22"> </span>czy <span class="_ _22"> </span>ta <span class="_ _22"></span>działalność <span class="_ _22"> </span>gospodarcza <span class="_ _22"> </span>nie <span class="_ _22"></span>wyrządza <span class="_ _22"> </span>poważnych <span class="_ _22"> </span>szkód <span class="_ _22"> </span>względem <span class="_ _22"> </span>kt<span class="_ _3"></span>óregokolwiek <span class="ff1"> </span></div><div class="t m0 x2 h2 y13c ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _4"></span>innych <span class="_ _4"></span>celów <span class="_ _4"></span>środowiskowych, <span class="_ _3"></span>i <span class="_ _4"></span>zmieniające<span class="_ _3"></span> <span class="_ _3"></span>rozporządzenie <span class="_ _3"></span>d<span class="_ _3"></span>elegowane <span class="_ _3"></span>Komisji <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2178 <span class="_ _4"></span>w <span class="_ _4"></span>odniesieniu <span class="_ _4"></span>do </div><div class="t m0 x2 h2 y3aa ffc fs0 fc0 sc0 ls0 ws0">publicznego ujawniania <span class="_ _b"></span>szczególnych informacji <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>odni<span class="_ _3"></span>es<span class="_ _1"></span>ieniu <span class="_ _1"></span>do tych <span class="_ _b"></span>rodzajów działalności g<span class="_ _1"></span>ospodarczej. Odniesiono<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3ab ffc fs0 fc0 sc0 ls0 ws0">się w niej również do Rozporządzenia Delegowanego Komisji (UE) 2022/1214 z dnia <span class="_ _1"></span>9 marca 2022 r. zmieniającego roz-</div><div class="t m0 x2 h2 y3ac ffc fs0 fc0 sc0 ls0 ws0">porządzenie <span class="_ _3"></span>delegowane <span class="_ _3"></span>(UE) <span class="_ _3"></span>2021/2139 <span class="_ _3"></span>w <span class="_ _3"></span>odniesieniu d<span class="_ _3"></span>o działalności <span class="_ _3"></span>gospodarczej <span class="_ _3"></span>w <span class="_ _3"></span>niektórych <span class="_ _3"></span>sektorach <span class="_ _3"></span>energe-</div><div class="t m0 x2 h2 y8a3 ffc fs0 fc0 sc0 ls0 ws0">tycznych <span class="_ _3"></span>oraz rozporządzenie <span class="_ _3"></span>delegowane <span class="_ _3"></span>(UE) 202<span class="_ _3"></span>1/2178 w <span class="_ _3"></span>odniesieniu do <span class="_ _3"></span>publicznego <span class="_ _3"></span>ujawniania szczególnych <span class="_ _3"></span>in-</div><div class="t m0 x2 h2 y262 ffc fs0 fc0 sc0 ls0 ws0">formacji w odniesieniu do tych rodzajów działalności gospodarczej.<span class="ff1"> </span></div><div class="t m0 x2 h2 y38c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y5a5 ff8 fs5 fc2 sc0 ls0 ws0">9.1.<span class="ffe"> <span class="_ _31"> </span><span class="ffa">Rozpoznanie <span class="_ _3"></span>dzi<span class="_ _1"></span>ałalności ja<span class="_ _3"></span>ko zrównoważonych środo<span class="_ _3"></span>wiskowo<span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 y174 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>Art. <span class="_ _3"></span>3 Rozporządzenia <span class="_ _3"></span>Parlamentu <span class="_ _3"></span>Europejskiego i <span class="_ _3"></span>Rady <span class="_ _3"></span>(UE) <span class="_ _3"></span>2020/852 <span class="_ _3"></span>z dnia <span class="_ _3"></span>18 <span class="_ _3"></span>czerwca <span class="_ _3"></span>2020 r. <span class="_ _3"></span>w <span class="_ _3"></span>sprawie </div><div class="t m0 x2 h2 y175 ffc fs0 fc0 sc0 ls0 ws0">ustanowienia <span class="_ _4"></span>ram <span class="_ _3"></span>ułatwiających <span class="_ _3"></span>zrównoważone <span class="_ _4"></span>inwestycje, <span class="_ _3"></span>zmieniające <span class="_ _3"></span>rozporządze<span class="_ _3"></span>n<span class="_ _1"></span>ie <span class="_ _4"></span>(UE) <span class="_ _3"></span>2019/2088, <span class="_ _3"></span>dział<span class="_ _3"></span>alność<span class="_ _1"></span> </div><div class="t m0 x2 h68 y145 ffc fs0 fc0 sc0 ls0 ws0">gospodarcza kwalifikuje się jako zrównoważona środowiskowo, jeśli: <span class="ffb fs13"> </span></div><div class="t m0 x6 h44 y406 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">wnosi istotny wkład w realizację co najmniej jednego z celów środowiskowych, <span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 y392 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">nie wyrządza poważnych szkód dla żadnego z celów środowiskowych,<span class="ff1"> </span></span></span></div><div class="t m0 x6 h44 ydae ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">jest prowadzona zgodnie z minimalnymi gwarancjami,  </span></span></div><div class="t m0 x6 h44 y3d5 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">spełnia techniczne kryteria kwalifikacji, które zostały ustanowione przez Komisję. <span class="ff1"> </span></span></span></div><div class="t m0 x2 h2 y14b ffc fs0 fc0 sc0 ls0 ws0">Celem <span class="_ _4"></span>było <span class="_ _4"></span>zbadanie <span class="_ _3"></span>poszczególnych <span class="_ _4"></span>aktywności <span class="_ _3"></span>gospodarczych <span class="_ _4"></span>pod <span class="_ _4"></span>kątem <span class="_ _4"></span>spełniania <span class="_ _3"></span>powyższych <span class="_ _4"></span>czterech <span class="_ _4"></span>kryte-</div><div class="t m0 x2 h2 y3e8 ffc fs0 fc0 sc0 ls0 ws0">riów. Realizując obowiązek sprawozdawczy związany z Art. 8 ust. 1 rozporządzenia (UE) 2020/852, spółka KGL S.A.:<span class="ff1"> </span></div><div class="t m0 xa2 h44 y14d ff1 fs0 fc0 sc0 ls26 ws0">1.<span class="ff19 ls0"> <span class="_ _1b"> </span><span class="ffc">dokonała analizy<span class="_ _1"></span> prowadzonej <span class="_ _b"></span>działalności gospodarczej, <span class="ffa">identyfikując te <span class="_ _b"></span>asp<span class="_ _3"></span>ekty <span class="_ _b"></span>prowadzonej działalności, </span></span></span></div><div class="t m0 x49 he yf3 ffa fs0 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>zgodne <span class="_ _3"></span>są z <span class="_ _3"></span>systematyką<span class="ff1"> <span class="_ _3"></span><span class="ffc">(tzw. <span class="_ _3"></span>„taksonomią”) w <span class="_ _3"></span>rozumieniu <span class="_ _3"></span>art. 1 <span class="_ _3"></span>Rozporządzenia <span class="_ _3"></span>Delegowanego K<span class="_ _3"></span>o-</span></span></div><div class="t m0 x49 h2 y14e ffc fs0 fc0 sc0 ls0 ws0">misji <span class="_ _3"></span>(UE) 2021/2178 <span class="_ _3"></span>z dnia <span class="_ _3"></span>6 lipca <span class="_ _3"></span>2021 r<span class="_ _3"></span>. Przegląd ten<span class="_ _3"></span> objął kategorie <span class="_ _3"></span>przychodów, realizowane <span class="_ _3"></span>nakłady in<span class="_ _3"></span>-</div><div class="t m0 x49 h2 y14f ffc fs0 fc0 sc0 ls0 ws0">westycyjne <span class="_ _3"></span>(CapEx) <span class="_ _3"></span>oraz ponoszone <span class="_ _3"></span>wydatki <span class="_ _3"></span>operacyjne <span class="_ _3"></span>(OpEx).<span class="_ _1"></span> <span class="_ _3"></span>Etap <span class="_ _3"></span>wstępnej <span class="_ _3"></span>ana<span class="ff1">lizy <span class="_ _3"></span>i <span class="_ _3"></span>identyfikacji <span class="_ _3"></span>wyklu-</span></div><div class="t m0 x49 h2 y150 ffc fs0 fc0 sc0 ls0 ws0">czał <span class="_ _4"></span>dokonywanie <span class="_ _3"></span>jakichkolwiek <span class="_ _3"></span>wyłączeń<span class="_ _3"></span> <span class="_ _3"></span>ze <span class="_ _3"></span>w<span class="_ _3"></span>z<span class="_ _1"></span>ględu <span class="_ _3"></span>n<span class="_ _3"></span>a <span class="_ _3"></span>niską <span class="_ _3"></span>istotn<span class="_ _3"></span>ość <span class="_ _3"></span>określonych <span class="_ _3"></span>aktywności <span class="_ _4"></span>d<span class="_ _3"></span>la <span class="_ _4"></span>cało-</div><div class="t m0 x49 h2 y151 ffc fs0 fc0 sc0 ls0 ws0">kształtu działalności i rzetelnego obrazu KGL S.A. <span class="ff1"> </span></div><div class="t m0 x49 h2 y39b ffc fs0 fc0 sc0 ls0 ws0">Spółka, <span class="_ _4"></span>opracowując <span class="_ _4"></span>oświadczenie <span class="_ _4"></span>za <span class="_ _4"></span>rok <span class="_ _4"></span>2023, <span class="_ _4"></span>ponownie <span class="_ _22"></span>zweryfikowała <span class="_ _4"></span>zidentyfikowane <span class="_ _3"></span>aspekty <span class="_ _4"></span>prowa-</div><div class="t m0 x49 h2 y39c ffc fs0 fc0 sc0 ls0 ws0">dzonej działalności, kwalifikujących się jako<span class="_ _1"></span> wnoszące istotny wkład w <span class="_ _1"></span>łagodzenie zmian klimatu lub w adap-</div><div class="t m0 x49 h2 y39d ffc fs0 fc0 sc0 ls0 ws0">tację do zmian klimatu, dokonując również uzupełniające<span class="_ _3"></span>go przeglądu o działalnośc<span class="_ _1"></span>i istotne z punktu widze-</div><div class="t m0 x49 h2 y155 ffc fs0 fc0 sc0 ls0 ws0">nia zrównoważonego rozwoju, które zostały ogłoszone <span class="_ _3"></span>w formie załączników do stosownego rozporządzania <span class="ff1"> </span></div><div class="t m0 x49 h2 y39e ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>ciągu<span class="_ _1"></span> <span class="_ _3"></span>roku.<span class="_ _1"></span> <span class="_ _3"></span>W szczególności chodzi <span class="_ _3"></span>tu o u<span class="_ _3"></span>z<span class="_ _1"></span>upełnienie przez <span class="_ _3"></span>Komisję (UE) l<span class="_ _3"></span>isty<span class="_ _1"></span> <span class="_ _3"></span>działalności<span class="_ _1"></span> <span class="_ _3"></span>gosp<span class="_ _1"></span>oda<span class="_ _3"></span><span class="ff1">rczych, </span></div><div class="t m0 x49 h2 y36a ffc fs0 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>kwalifikują <span class="_ _3"></span>się jako <span class="_ _3"></span>wnoszące <span class="_ _3"></span>istotny <span class="_ _3"></span>wkład w<span class="_ _3"></span> łagodzenie <span class="_ _3"></span>zmian <span class="_ _3"></span>klimatu lu<span class="_ _3"></span>b w <span class="_ _3"></span>adaptację <span class="_ _3"></span>do <span class="_ _3"></span>zmian <span class="_ _3"></span>kli-</div><div class="t m0 x49 h2 y36b ffc fs0 fc0 sc0 ls0 ws0">matu, <span class="_ _b"></span>a <span class="_ _b"></span>także op<span class="_ _1"></span>ublikowaniu <span class="_ _1"></span>przez <span class="_ _b"></span>Komisję <span class="_ _b"></span>(UE) <span class="_ _b"></span>tec<span class="_ _3"></span>hnicznych <span class="_ _b"></span>kryteriów <span class="_ _b"></span>kwalifikacji <span class="_ _b"></span>słu<span class="_ _3"></span>żących <span class="_ _0"></span>określeniu wa<span class="_ _1"></span>-</div><div class="t m0 x49 h2 y36c ffc fs0 fc0 sc0 ls0 ws0">runków, <span class="_ _1"></span>na <span class="_ _1"></span>jakich <span class="_ _b"></span>d<span class="_ _3"></span>ana <span class="_ _b"></span>działalność gospodarcza <span class="_ _1"></span>kwalifikuje <span class="_ _b"></span>się jako <span class="_ _b"></span>wnosząca istotny <span class="_ _b"></span>wkład w <span class="_ _b"></span>zrównoważone </div></div></div><div class="pi"></div></div>
<div id="pf6a" class="pf w0 h0"><div class="pc pc6a w0 h0"><img class="bi x8 ydaf w16 h140" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">106 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x49 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">wykorzystywanie <span class="_ _3"></span>i ochronę <span class="_ _3"></span>zasobów <span class="_ _3"></span>wodnych i <span class="_ _3"></span>morskich, <span class="_ _3"></span>w<span class="_ _1"></span> <span class="_ _3"></span>przejście <span class="_ _3"></span>na<span class="_ _1"></span> <span class="_ _3"></span>gospodarkę <span class="_ _3"></span>o<span class="_ _b"></span> <span class="_ _3"></span>obiegu <span class="_ _3"></span>zamkniętym, <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x49 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">w zapobieganie <span class="_ _b"></span>zanieczyszczeniu i <span class="_ _b"></span>jego kontrolę <span class="_ _b"></span>lub w <span class="_ _b"></span>ochronę i <span class="_ _b"></span>odbud<span class="_ _3"></span>owę <span class="_ _b"></span>bioróżnorodności i <span class="_ _b"></span>ekosystemów.<span class="ff1"> </span></div><div class="t m0 x49 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa2 h44 y215 ff1 fs0 fc0 sc0 ls25 ws0">2.<span class="ff19 ls0"> <span class="_ _19"> </span><span class="ffc">dla <span class="_ _22"></span>działalności <span class="_ _4"></span>wnoszących <span class="_ _22"></span>istotny <span class="_ _4"></span>wkład <span class="_ _22"></span>w <span class="_ _22"></span>łagodzenie <span class="_ _4"></span>zmian <span class="_ _4"></span>kl<span class="_ _3"></span>imatu <span class="_ _4"></span>lub <span class="_ _4"></span>w <span class="_ _22"></span>adaptację <span class="_ _4"></span>do <span class="_ _22"></span>zmian <span class="_ _4"></span>klimatu, </span></span></div><div class="t m0 x49 he y216 ffc fs0 fc0 sc0 ls0 ws0">zweryfikowała <span class="_ _4"></span>czy <span class="_ _4"></span>poszczególne <span class="_ _4"></span>aktywności <span class="_ _4"></span>wpisujące <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _4"></span>działania, <span class="_ _4"></span>o <span class="_ _4"></span>których <span class="_ _4"></span>mowa <span class="_ _22"></span>w <span class="_ _4"></span>pkt. <span class="_ _4"></span>1, <span class="_ _22"> </span><span class="ffa">spełniają </span></div><div class="t m0 x49 he y217 ff8 fs0 fc0 sc0 ls0 ws0">tzw. <span class="_ _3"></span>kryteria <span class="_ _3"></span>techniczne <span class="_ _3"></span>systematyki<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span><span class="ffc">dla <span class="_ _3"></span>dwóch <span class="_ _3"></span>pierwszych <span class="_ _3"></span>celów <span class="_ _3"></span>środowiskowych <span class="_ _4"></span>(tj. <span class="_ _3"></span>kryteria <span class="_ _3"></span>dotyczące </span></span></div><div class="t m0 x49 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">istotnego wkładu). W ana<span class="_ _1"></span>lizie tej, <span class="_ _1"></span>zgodnie z obowiązującymi re<span class="_ _1"></span>gulacjami, pominięto dz<span class="_ _1"></span>iałalności gospodarcze </div><div class="t m0 x49 h2 y219 ffc fs0 fc0 sc0 ls0 ws0">kwalifikujące <span class="_ _4"></span>się <span class="_ _3"></span>jako <span class="_ _3"></span>wnoszące <span class="_ _4"></span>istotny <span class="_ _3"></span>wkład <span class="_ _4"></span>w <span class="_ _3"></span>zrównoważone <span class="_ _4"></span>wykorzystywanie <span class="_ _3"></span>i <span class="_ _4"></span>och<span class="_ _3"></span>ronę <span class="_ _3"></span>zasobów<span class="ff1"> <span class="_ _3"></span>wod-</span></div><div class="t m0 x49 h2 y21a ffc fs0 fc0 sc0 ls0 ws0">nych <span class="_ _4"></span>i <span class="_ _3"></span>morski<span class="_ _3"></span>c<span class="_ _1"></span>h, <span class="_ _4"></span>w <span class="_ _4"></span>przejście <span class="_ _3"></span>na <span class="_ _3"></span>gos<span class="_ _3"></span>podarkę <span class="_ _3"></span>o <span class="_ _4"></span>obiegu <span class="_ _3"></span>zamkniętym, <span class="_ _4"></span>w <span class="_ _4"></span>zapobieganie <span class="_ _3"></span>zan<span class="_ _3"></span>ieczyszczeniu <span class="_ _3"></span>i <span class="_ _4"></span>jego </div><div class="t m0 x49 h2 y21b ffc fs0 fc0 sc0 ls0 ws0">kontrolę lub w ochronę i odbudowę bioróżnorodności i ekosystemów<span class="ff1">. </span></div><div class="t m0 xa2 h44 y83 ff1 fs0 fc0 sc0 ls1a ws0">3.<span class="ff19 ls0"> <span class="_ _19"> </span><span class="ffc">zweryfikowała, w przypadku spe<span class="_ _1"></span>łniania przez daną <span class="_ _1"></span>aktywność kry<span class="_ _1"></span>teriów technicznych, dla mini<span class="_ _1"></span>mum jednego </span></span></div><div class="t m0 x49 he y420 ff1 fs0 fc0 sc0 ls0 ws0">celu, <span class="ffa">czy <span class="_ _3"></span>aktywność<span class="_ _1"></span> ta <span class="_ _3"></span>nie szkodzi realizacji pozostałych celów środowiskowych<span class="_ _3"></span><span class="ff1"> <span class="ffc">(tj. kr<span class="_ _3"></span>yter<span class="_ _1"></span>ia dotyczące za-</span></span></span></div><div class="t m0 x49 h2 y422 ffc fs0 fc0 sc0 ls0 ws0">sady &#34;nie wyrządzaj poważnych szkód&#34;)<span class="ff1">. </span></div><div class="t m0 xa2 h44 y50 ff1 fs0 fc0 sc0 ls16 ws0">4.<span class="ff19 ls0"> <span class="_ _19"> </span><span class="ffc">dla wszystkich akt<span class="_ _3"></span>ywnoś<span class="_ _1"></span>ci, tak spełniających kryteri<span class="_ _3"></span>a<span class="_ _1"></span> techniczne, jak i ich <span class="_ _3"></span>niespełnia<span class="_ _1"></span>jących, dokonała <span class="_ _4"></span><span class="ff8">oceny<span class="_ _b"></span> </span></span></span></div><div class="t m0 x49 he y34b ffa fs0 fc0 sc0 ls0 ws0">spełnienia tzw. minimalnych gwarancji<span class="ff1">. </span></div><div class="t m0 xa2 h44 y53 ff1 fs0 fc0 sc0 ls10 ws0">5.<span class="ff19 ls0"> <span class="_ _32"> </span><span class="ffc">podsumowała <span class="_ _3"></span>swoje przychody (obroty), <span class="_ _3"></span>nakłady (CapEx) <span class="_ _3"></span>i koszty operacyjn<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _3"></span>(Op<span class="_ _1"></span>Ex), zw<span class="_ _3"></span>iązane z w<span class="_ _3"></span>w<span class="ff1">. <span class="_ _3"></span></span>działal-</span></span></div><div class="t m0 x49 h2 y13a ffc fs0 fc0 sc0 ls0 ws0">nościami <span class="_ _3"></span>kwalifikującymi <span class="_ _3"></span>się <span class="_ _3"></span>do <span class="_ _3"></span>systematyki <span class="_ _3"></span>(„taksonomii”), <span class="_ _3"></span>w <span class="_ _3"></span>podziale <span class="_ _3"></span>na <span class="_ _3"></span>te, <span class="_ _3"></span>które <span class="_ _3"></span>spełniają <span class="_ _3"></span>kryteria <span class="_ _3"></span>tech-</div><div class="t m0 x49 h2 y6c4 ffc fs0 fc0 sc0 ls0 ws0">niczne oraz <span class="_ _b"></span>na te, <span class="_ _b"></span>które ich <span class="_ _b"></span>n<span class="_ _3"></span>ie <span class="_ _b"></span>spełniają lub <span class="_ _b"></span>szkodzą pozostałym<span class="_ _1"></span> celom,<span class="_ _1"></span> nie <span class="_ _b"></span>spełniając zasady <span class="_ _b"></span>niewyrządzania </div><div class="t m0 x49 h2 ycff ffc fs0 fc0 sc0 ls0 ws0">poważnych <span class="_ _3"></span>szkód <span class="_ _3"></span>l<span class="_ _3"></span>ub<span class="_ _1"></span> <span class="_ _3"></span>też <span class="_ _4"></span>takich,<span class="ff1"> <span class="_ _3"></span></span>które <span class="_ _3"></span>nie <span class="_ _4"></span>spełniłby <span class="_ _3"></span>zasady <span class="_ _3"></span>minimalnych <span class="_ _3"></span>gw<span class="_ _3"></span>a<span class="_ _1"></span>rancji. <span class="_ _3"></span>Spółka <span class="_ _4"></span>zi<span class="_ _1"></span>dentyfikowała </div><div class="t m0 x49 h2 y8b ffc fs0 fc0 sc0 ls0 ws0">również <span class="_ _22"></span>działalności, <span class="_ _22"></span>które <span class="_ _22"> </span>kwalifikują <span class="_ _4"></span>si<span class="_ _3"></span>ę <span class="_ _4"></span>do <span class="_ _22"></span>kategorii <span class="_ _22"> </span>działalności <span class="_ _22"></span>przejścia <span class="_ _22"> </span>(ang. <span class="_ _33"> </span><span class="fff">transitional <span class="_ _4"></span>activity<span class="ff1">) <span class="_ _22"></span>lub </span></span></div><div class="t m0 x49 h2 y6ec ffc fs0 fc0 sc0 ls0 ws0">działalności wspomagającej (ang. <span class="fff">enabling activity<span class="ff1 ls1d">).<span class="ls0"> </span></span></span></div><div class="t m0 x49 h2 y16d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y262 ff8 fs0 fc2 sc0 ls0 ws0">9.1.1.<span class="ffe"> <span class="_ _16"> </span><span class="ffa">Etap 1: Identyfikacji działalności kwalifikujących się do systematyki</span></span> </div><div class="t m0 x2 h2 y38c ffc fs0 fc0 sc0 ls0 ws0">KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>po r<span class="_ _3"></span>az pier<span class="_ _3"></span>ws<span class="_ _1"></span>zy <span class="_ _3"></span>dokonała <span class="_ _3"></span>przeglądu <span class="_ _3"></span>swojego modelu <span class="_ _3"></span>biznesowego <span class="_ _3"></span>i <span class="_ _3"></span>związanych <span class="_ _3"></span>z nim <span class="_ _3"></span>typów <span class="_ _3"></span>aktywności <span class="_ _3"></span>go-</div><div class="t m0 x2 h2 y264 ffc fs0 fc0 sc0 ls0 ws0">spodarczych <span class="_ _22"></span>pod <span class="_ _4"></span>kątem <span class="_ _4"></span>zi<span class="_ _3"></span>dent<span class="_ _b"></span>yfi<span class="_ _3"></span>kowania <span class="_ _4"></span>działalności <span class="_ _4"></span>zgodnych <span class="_ _4"></span>z <span class="_ _22"> </span>systematyką <span class="_ _4"></span>w <span class="_ _22"> </span>rozumieniu <span class="_ _5"> </span><span class="ff13">Art. <span class="_ _4"></span>1 <span class="_ _22"></span>Rozporządzenia </span></div><div class="t m0 x2 h2 y265 fff fs0 fc0 sc0 ls0 ws0">Delegowanego <span class="_ _3"></span>Komisj<span class="_ _1"></span>i (UE) <span class="_ _3"></span>2021/2178 z <span class="_ _3"></span>dnia 6<span class="_ _3"></span> lipca <span class="_ _3"></span>2021 r<span class="_ _3"></span><span class="ff1">. jeszcze <span class="_ _3"></span>w 2022 <span class="_ _3"></span>r.<span class="ffc">, <span class="_ _3"></span>podsumowując wyniki <span class="_ _3"></span>p<span class="_ _1"></span>rzedsiębiorstwa </span></span></div><div class="t m0 x2 h2 y266 ffc fs0 fc0 sc0 ls0 ws0">za <span class="_ _3"></span>rok<span class="_ _1"></span> <span class="_ _3"></span>2021. Na <span class="_ _3"></span>etapie opracowywania sprawozdań <span class="_ _3"></span>za rok 2<span class="_ _3"></span>022,<span class="_ _1"></span> <span class="_ _3"></span>zweryfikowano i zaktu<span class="_ _3"></span>a<span class="_ _1"></span>lizowano wyniki <span class="_ _3"></span>wcześniejszej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y38d ffc fs0 fc0 sc0 ls0 ws0">analizy. Podobnie jak w rok<span class="_ _1"></span>u ubiegłym, <span class="_ _1"></span>na etapie identyfikacji działalności zgodnych z systema<span class="_ _1"></span>tyką, dokonano p<span class="_ _1"></span>rzeglą-</div><div class="t m0 x2 h2 ydb0 ffc fs0 fc0 sc0 ls0 ws0">dów <span class="_ _3"></span>przychodów (obrotów), nakładów <span class="_ _3"></span>inwestycyjnych (CapEx) oraz <span class="_ _3"></span>wydatków operacyjnych <span class="_ _3"></span>(Op<span class="_ _1"></span>Ex). C<span class="_ _3"></span>hcąc ograniczyć </div><div class="t m0 x2 h2 y89e ffc fs0 fc0 sc0 ls0 ws0">ryzyko p<span class="_ _1"></span>ominięcia i<span class="_ _1"></span> w<span class="_ _b"></span> konsekwencji <span class="_ _1"></span>nieuwzględnienia <span class="_ _b"></span>jakiejkolwiek działalności, <span class="_ _b"></span>która ma <span class="_ _b"></span>wpływ na zrównoważony <span class="_ _b"></span>roz-</div><div class="t m0 x2 h2 y89f ffc fs0 fc0 sc0 ls0 ws0">wój, na etapie tym nie ustanowiono jakiegokolwiek progu istotności i nie stosowano jakichkolwiek wykluczeń.<span class="ff1"> </span></div><div class="t m0 x2 h2 y916 ffc fs0 fc0 sc0 ls0 ws0">Ponieważ <span class="_ _3"></span>nie <span class="_ _3"></span>istniały w<span class="_ _3"></span>ówczas jeszcze <span class="_ _3"></span>kryteria <span class="_ _3"></span>służące <span class="_ _3"></span>określeniu w<span class="_ _3"></span>a<span class="_ _1"></span>runków, <span class="_ _3"></span>na <span class="_ _3"></span>jakich <span class="_ _3"></span>dana<span class="_ _1"></span> <span class="_ _3"></span>działalność <span class="_ _3"></span>gospodarcza </div><div class="t m0 x2 h2 y3e7 ffc fs0 fc0 sc0 ls0 ws0">kwalifikuje s<span class="_ _1"></span>ię jako <span class="_ _b"></span>wnosząca ist<span class="_ _1"></span>otny wkład <span class="_ _b"></span>w zrównoważone <span class="_ _b"></span>wykorzystywanie i <span class="_ _b"></span>ochronę zasobów <span class="_ _b"></span>wodnych i <span class="_ _b"></span>morskich, </div><div class="t m0 x2 h2 y3b6 ffc fs0 fc0 sc0 ls0 ws0">w przejście <span class="_ _3"></span>na gospodarkę o <span class="_ _3"></span>obiegu zamkniętym, w<span class="_ _3"></span> zapobieganie zanieczyszczeniu i <span class="_ _3"></span>jego kontrolę lu<span class="_ _3"></span>b w ochronę i<span class="_ _3"></span> od-</div><div class="t m0 x2 h2 y149 ffc fs0 fc0 sc0 ls0 ws0">budowę <span class="_ _22"></span>bioróżnorodności <span class="_ _4"></span>i<span class="_ _3"></span> <span class="_ _4"></span>ekosystemów, <span class="_ _22"></span>analizę <span class="_ _22"></span>ograniczono <span class="_ _4"></span>w<span class="_ _3"></span>yłącznie <span class="_ _4"></span>do <span class="_ _22"></span>działalności <span class="_ _4"></span>w<span class="_ _3"></span>noszących <span class="_ _4"></span>istotny <span class="_ _22"></span>wkład <span class="ff1"> </span></div><div class="t m0 x2 h2 y3b7 ffc fs0 fc0 sc0 ls0 ws0">w <span class="_ _3"></span>łagodzenie <span class="_ _3"></span>zmian <span class="_ _3"></span>klimatu <span class="_ _4"></span>lub<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>adaptację <span class="_ _3"></span>do <span class="_ _3"></span>zmian<span class="_ _3"></span> <span class="_ _3"></span>klimatu.<span class="ff1"> <span class="_ _3"></span></span>W <span class="_ _3"></span>efekcie <span class="_ _3"></span>znaczna <span class="_ _3"></span>część, <span class="_ _3"></span>zw<span class="_ _3"></span>ła<span class="_ _1"></span>szcza <span class="_ _3"></span>przychodów, <span class="_ _3"></span>po-</div><div class="t m0 x2 h2 y3b8 ffc fs0 fc0 sc0 ls0 ws0">tencjalnie  istotnych  z  p<span class="_ _1"></span>unktu  widzenia  gospodarki <span class="_ _5"> </span>o  obiegu  zamkniętym  (GOZ),  nie  m<span class="_ _1"></span>ogła  być  ujęta  jako  istotna<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3d7 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _4"></span>punktu <span class="_ _4"></span>zrównoważonego <span class="_ _4"></span>rozwoju. <span class="_ _4"></span>Po <span class="_ _4"></span>2023 <span class="_ _4"></span>r<span class="_ _3"></span><span class="ff1">. <span class="_ _3"></span></span>sytuacj<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _4"></span>uległa <span class="_ _4"></span>diametralnej <span class="_ _4"></span>zmianie, <span class="_ _4"></span>tj. <span class="_ _4"></span>znacząca <span class="_ _4"></span>część <span class="_ _4"></span>całkowitych </div><div class="t m0 x2 h2 ydb1 ffc fs0 fc0 sc0 ls0 ws0">przychodów KGL S.A. <span class="_ _b"></span>mogła zostać sklasyfikowana jako <span class="_ _1"></span>wpisująca się w<span class="_ _1"></span> działalność CE1.1.<span class="_ _1"></span> „Produkcja opakowań <span class="_ _1"></span>z two-</div><div class="t m0 x2 h2 y4f9 ffc fs0 fc0 sc0 ls0 ws0">rzyw <span class="_ _3"></span>sztucznych”. <span class="_ _3"></span>Jednocześn<span class="_ _1"></span>ie <span class="_ _3"></span>jednak, w <span class="_ _3"></span>pozycji <span class="_ _3"></span>tej <span class="_ _3"></span>mieszczą <span class="_ _3"></span>się <span class="_ _3"></span>mn<span class="_ _1"></span>iejsz<span class="_ _3"></span>e <span class="_ _3"></span>pozycje, uwzględniane <span class="_ _3"></span>wcześniej <span class="_ _3"></span>w <span class="_ _3"></span>dzia-</div><div class="t m0 x2 h2 y816 ffc fs0 fc0 sc0 ls0 ws0">łalności CCM/CCA <span class="_ _3"></span>5.9. „Odzysk materiałów z odpadów innych niż <span class="_ _3"></span>niebezpieczne” (dotyczy to wydatków operacyjnych, </div><div class="t m0 x2 h2 y6ff ffc fs0 fc0 sc0 ls0 ws0">związanych z kosztami naprawy i<span class="_ _1"></span> części zamiennych młynów, w<span class="_ _1"></span>ieży SSP i innych maszyn wykor<span class="_ _1"></span>zystywanych w proce-</div><div class="t m0 x2 h2 y700 ffc fs0 fc0 sc0 ls0 ws0">sie <span class="_ _3"></span>regranulacji). <span class="_ _3"></span>Stanowi <span class="_ _3"></span>to bowiem <span class="_ _3"></span>część <span class="_ _3"></span>proce<span class="_ _3"></span>su <span class="_ _3"></span>produkcyjnego, który <span class="_ _3"></span>w <span class="_ _3"></span>bieżącym <span class="_ _3"></span>roku <span class="_ _3"></span>kompleksowo <span class="_ _3"></span>został <span class="_ _3"></span>ujęty <span class="ff1"> </span></div><div class="t m0 x2 h2 y701 ffc fs0 fc0 sc0 ls0 ws0">w pozycji CE1.1. „Produkcja opakowań z tworzyw sztucznych”. <span class="ff1"> </span></div><div class="t m0 x2 h2 y3ec ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>związku z <span class="_ _3"></span>rozszerzeniem <span class="_ _3"></span>listy<span class="_ _1"></span> <span class="_ _3"></span>działalności i<span class="_ _3"></span>stotnych z <span class="_ _3"></span>punktu <span class="_ _3"></span>widze<span class="_ _1"></span>nia <span class="_ _3"></span>zrównoważonego rozwoju, <span class="_ _3"></span>przeprowadzona </div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">weryfikacja działalności wpisujących się w systematykę przynio<span class="_ _1"></span>sła pewne zmiany w stosunku do roku poprzedniego.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y154 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8a0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y80a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y2cd ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf6b" class="pf w0 h0"><div class="pc pc6b w0 h0"><img class="bi x8 ydb2 w136 h141" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">107 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">Wyniki analizy działalności zgodnych z systematyką („taksonomią”) zaprezentowano w tabeli <span class="_ _1"></span>poniżej:<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x2 y9cd w137 h142"><div class="t m0 x64 he ydb3 ffa fs0 fc1 sc0 ls0 ws0">Działalność gospodarcza <span class="ff8"> </span></div><div class="t m0 x64 he ydb4 ffa fs0 fc1 sc0 ls0 ws0">zgodna z systematyką<span class="ff8"> </span></div></div><div class="c x139 y9cd w138 h142"><div class="t m0 x64 he ydb3 ff8 fs0 fc1 sc0 ls0 ws0">Specyfika <span class="ffa">działalności zgodnej z systematyką w </span></div><div class="t m0 x64 he ydb4 ff8 fs0 fc1 sc0 ls0 ws0">przypadku Grupy KGL </div></div><div class="c x13a ydb5 w139 h5e"><div class="t m0 x26 he y1f1 ffa fs0 fc1 sc0 ls0 ws0">Oddziaływanie na:<span class="ff8"> </span></div></div><div class="c x13a y9cd w9f h143"><div class="t m5 x5 he ydb6 ff8 fs0 fc1 sc0 ls0 ws0">Przychody</div><div class="t m5 x5 he yb46 ff8 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m5 x112 he ydb6 ff8 fs0 fc1 sc0 ls0 ws0">(obroty)</div><div class="t m5 x112 he yb8e ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x11c y9cd w13a h143"><div class="t m5 x5 he ydb6 ffa fs0 fc1 sc0 ls0 ws0">Nakłady inwesty-</div><div class="t m5 x112 he ydb6 ff8 fs0 fc1 sc0 ls0 ws0">cyjne (CapEx)</div><div class="t m5 x112 he ydb7 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x71 y9cd w43 h143"><div class="t m5 x5 he ydb6 ff8 fs0 fc1 sc0 ls0 ws0">Wydatki operacyjne</div><div class="t m5 x5 he ydb8 ff8 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m5 x112 he ydb6 ff8 fs0 fc1 sc0 ls0 ws0">(OpEx)</div><div class="t m5 x112 he ydb9 ff8 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x2 ydba w13b h144"><div class="t m0 x64 h2 ydbb ff1 fs0 fc0 sc0 ls0 ws0">CCM CCA 4.25. </div></div><div class="c x13b ydba w13c h144"><div class="t m0 x64 h2 ydbb ff1 fs0 fc0 sc0 ls0 ws0">Wytwarzanie </div><div class="t m0 x64 h2 ydbc ff1 fs0 fc0 sc0 ls0 ws0">energii ciepl-</div><div class="t m0 x64 h2 ydbd ffc fs0 fc0 sc0 ls0 ws0">nej/chłodniczej <span class="ff1"> </span></div><div class="t m0 x64 h2 ydbe ffc fs0 fc0 sc0 ls0 ws0">z ciepła odpado-</div><div class="t m0 x64 h2 ydbf ff1 fs0 fc0 sc0 ls0 ws0">wego </div></div><div class="c x139 ydba w138 h144"><div class="t m0 x64 h2 ydbb ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _23"> </span>Spółce <span class="_ _26"> </span>funkcjonuje <span class="_ _26"> </span>system <span class="_ _23"> </span>odzysku <span class="_ _23"> </span>ci<span class="_ _3"></span>epła<span class="_ _1"></span> </div><div class="t m0 x64 h2 ydbc ffc fs0 fc0 sc0 ls0 ws0">Volcano, <span class="_ _3"></span>który <span class="_ _4"></span>odprowadza <span class="_ _3"></span>ciepło <span class="_ _3"></span>powstałe <span class="_ _4"></span>przy </div><div class="t m0 x64 h2 ydbd ffc fs0 fc0 sc0 ls0 ws0">pracy produkcyjnej maszyn, które z kolei rozpro-</div><div class="t m0 x64 h2 ydbe ff1 fs0 fc0 sc0 ls0 ws0">wadzane <span class="_ _4"></span>jest <span class="_ _3"></span>w <span class="_ _4"></span>biurze <span class="_ _3"></span>i <span class="_ _4"></span>wykorzystywane <span class="_ _3"></span>jest <span class="_ _4"></span>do </div><div class="t m0 x64 h2 ydbf ffc fs0 fc0 sc0 ls0 ws0">ogrzewania pomieszczeń w okresie zimowym.<span class="ff1"> </span></div><div class="t m0 x64 h2 yc8b ffc fs0 fc0 sc0 ls0 ws0">Instalacje <span class="_ _5"> </span>takie <span class="_ _33"> </span>zamontowane <span class="_ _5"> </span>zostały <span class="_ _5"> </span>w <span class="_ _5"> </span>obiek<span class="_ _3"></span>-</div><div class="t m0 x64 h2 yc8c ffc fs0 fc0 sc0 ls0 ws0">tach <span class="_ _b"></span>w <span class="_ _1"></span>Klaudynie <span class="_ _b"></span>oraz <span class="_ _b"></span>w R<span class="_ _1"></span>zakcie <span class="_ _b"></span>i <span class="_ _b"></span>odz<span class="_ _3"></span>yskując <span class="_ _b"></span>cie-</div><div class="t m0 x64 h2 y97e ffc fs0 fc0 sc0 ls0 ws0">pło, pozwala <span class="_ _3"></span>zaoszczędzić <span class="_ _3"></span>coro<span class="_ _1"></span>cznie <span class="_ _3"></span>ok 3,5 <span class="_ _3"></span>MWh </div><div class="t m0 x64 h2 y97f ffc fs0 fc0 sc0 ls0 ws0">energii. Nakłady inwestycyjne zostały j<span class="_ _3"></span>ed<span class="_ _1"></span>nak po-</div><div class="t m0 x64 h2 y980 ffc fs0 fc0 sc0 ls0 ws0">niesione <span class="_ _4"></span>we <span class="_ _22"> </span>wcześniejszych <span class="_ _22"> </span>okresach <span class="_ _22"></span>sprawoz-</div><div class="t m0 x64 h2 y981 ffc fs0 fc0 sc0 ls0 ws0">dawczych, <span class="_ _1"></span>a <span class="_ _b"></span>skala kos<span class="_ _1"></span>ztów <span class="_ _1"></span>bieżącego <span class="_ _b"></span>utrzymania </div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">systemu <span class="_ _23"> </span>niewielka <span class="_ _23"> </span>i <span class="_ _21"> </span>trudna <span class="_ _23"> </span>do <span class="_ _23"> </span>wyodrębnienia <span class="ff1"> </span></div><div class="t m0 x64 h2 y97b ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>systemie <span class="_ _b"></span>finansowo-<span class="ffc">księgowym. <span class="_ _b"></span>W końcowym<span class="ff1"> </span></span></div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">zestawieniu, <span class="_ _26"> </span>pozycja <span class="_ _26"> </span>ta <span class="_ _26"> </span>została <span class="_ _26"> </span>w<span class="_ _3"></span> <span class="_ _23"> </span>wydatkach </div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">operacyjnych <span class="ffc">pominięta</span> jako nieistotna. </div></div><div class="c x13a ydba w9f h144"><div class="t m0 x64 h2 ydbb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c ydba w13a h144"><div class="t m0 x64 h2 ydbb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 ydba w9f h144"><div class="t m0 x64 h2 ydc0 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x2 ydc1 w13b h145"><div class="t m0 x64 h2 y503 ff1 fs0 fc0 sc0 ls0 ws0">CCM CCA 5.9. </div></div><div class="c x13b ydc1 w13c h145"><div class="t m0 x64 h2 y503 ff1 fs0 fc0 sc0 ls0 ws0">Odzysk materia-</div><div class="t m0 x64 h2 ydc2 ffc fs0 fc0 sc0 ls0 ws0">łów z odpadów </div><div class="t m0 x64 h2 ydc3 ffc fs0 fc0 sc0 ls0 ws0">innych niż nie-</div><div class="t m0 x64 h2 y5ac ff1 fs0 fc0 sc0 ls0 ws0">bezpieczne </div><div class="t m0 x64 h2 ydc4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 ydc1 w138 h145"><div class="t m0 x64 h2 y503 ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>poniosła <span class="_ _1"></span>lub <span class="_ _1"></span>ponosi <span class="_ _b"></span>nakłady <span class="_ _1"></span>i <span class="_ _b"></span>w<span class="_ _3"></span>ydatki <span class="_ _b"></span>ope-</div><div class="t m0 x64 h2 ydc2 ffc fs0 fc0 sc0 ls0 ws0">racyjne  związane  z  uruchomieniem  wieży  SSP, </div><div class="t m0 x64 h2 ydc3 ffc fs0 fc0 sc0 ls0 ws0">służącej <span class="_ _22"> </span>do <span class="_ _5"> </span>dekontaminacji <span class="_ _22"></span>surowca <span class="_ _22"></span>pochodzą-</div><div class="t m0 x64 h2 y5ac ffc fs0 fc0 sc0 ls0 ws0">cego z <span class="_ _b"></span>recycl<span class="_ _3"></span>ingu <span class="_ _b"></span>(rPET), linią <span class="_ _1"></span>do <span class="_ _b"></span>r<span class="_ _3"></span>egranulacji <span class="_ _b"></span>oraz </div><div class="t m0 x64 h2 ydc5 ffc fs0 fc0 sc0 ls0 ws0">inną  infrastrukturą  i  urządzeniam<span class="_ _1"></span>i,  które  wiążą </div><div class="t m0 x64 h2 ydc6 ffc fs0 fc0 sc0 ls0 ws0">się z przetwarzaniem<span class="ff1"> </span>surowca wtórnego.<span class="ff1"> </span></div><div class="t m0 x64 h2 y97a ff1 fs0 fc0 sc0 ls0 ws0">(uwaga: <span class="_ _3"></span>obecnie <span class="_ _3"></span>wydatki<span class="_ _3"></span> <span class="_ _3"></span>operacyjne <span class="_ _3"></span>z <span class="_ _3"></span>CCM/CCA </div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">5.9  włącz<span class="_ _3"></span>one<span class="_ _1"></span>  zostały <span class="_ _27"> </span>w <span class="_ _1e"> </span>wydatki  operacyjne  w: </div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">CE1.1. <span class="_ _5"> </span>„Produkcja <span class="_ _5"> </span>opakowań <span class="_ _5"> </span>z <span class="_ _5"> </span>tworzyw <span class="_ _33"> </span>sztucz-</div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">nych”.)<span class="ff1"> </span></div></div><div class="c x13a ydc1 w9f h145"><div class="t m0 x64 h2 ydc7 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x11c ydc1 w13a h145"><div class="t m0 x64 h2 y503 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 ydc1 w9f h145"><div class="t m0 x64 h2 y503 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y7f1 w13b h146"><div class="t m0 x64 h2 y97f ff1 fs0 fc0 sc0 ls0 ws0">CCM CCA 6.5. </div></div><div class="c x13b y7f1 w13c h146"><div class="t m0 x64 h2 y97f ff1 fs0 fc0 sc0 ls0 ws0">Transport moto-</div><div class="t m0 x64 h2 y980 ff1 fs0 fc0 sc0 ls0 ws0">cyklami, samo-</div><div class="t m0 x64 h2 y981 ff1 fs0 fc0 sc0 ls0 ws0">chodami osobo-</div><div class="t m0 x64 h2 y97a ff1 fs0 fc0 sc0 ls0 ws0">wymi i lekkimi </div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">pojazdami użyt-</div><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0">kowymi </div></div><div class="c x139 y7f1 w138 h146"><div class="t m0 x64 h2 y97f ffc fs0 fc0 sc0 ls0 ws0">Spółka  posiada  niewielką <span class="_ _27"> </span>fl<span class="_ _3"></span>otę<span class="_ _1"></span>  służbowych  sa-</div><div class="t m0 x64 h2 y980 ffc fs0 fc0 sc0 ls0 ws0">mochodów <span class="_ _29"> </span>(osobowych). <span class="_ _29"> </span>Okres<span class="_ _3"></span>owe <span class="_ _25"> </span>w<span class="_ _3"></span>ym<span class="_ _1"></span>iany, </div><div class="t m0 x64 h2 y981 ffc fs0 fc0 sc0 ls0 ws0">amortyzujących się <span class="_ _3"></span>pojazdów lub pojazdów, kt<span class="_ _3"></span>ó-</div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">rych <span class="_ _4"></span>l<span class="_ _3"></span>easing <span class="_ _4"></span>dobiega <span class="_ _22"></span>końca, <span class="_ _22"></span>wiąże <span class="_ _4"></span>si<span class="_ _3"></span>ę<span class="_ _1"></span> <span class="_ _22"></span>ponosze-</div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">niem nakładów <span class="_ _1"></span>inwestycyjnych. KGL <span class="_ _b"></span>ponosi rów-</div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">nież <span class="_ _1e"> </span>wydatki <span class="_ _1e"> </span>operacyjne <span class="_ _1e"> </span>z <span class="_ _1e"> </span>bieżącym <span class="_ _1e"> </span>utrzyma-</div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">niem pojazdów.<span class="ff1"> </span></div></div><div class="c x13a y7f1 w9f h146"><div class="t m0 x64 h2 y97f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y7f1 w13a h146"><div class="t m0 x64 h2 ydc8 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x71 y7f1 w9f h146"><div class="t m0 x64 h2 ydc8 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x2 ycf4 w13b hdb"><div class="t m0 x64 h2 y97b ff1 fs0 fc0 sc0 ls0 ws0">CCM CCA 7.2. / </div><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0">CE 3.2 </div></div><div class="c x13b ycf4 w13c hdb"><div class="t m0 x64 h2 y97b ff1 fs0 fc0 sc0 ls0 ws0">Renowacja ist-</div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">niejących bu-</div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">dynków<span class="ff1"> </span></div></div><div class="c x139 ycf4 w138 hdb"><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _5"> </span>d<span class="_ _3"></span>okon<span class="_ _1"></span>uje <span class="_ _5"> </span>inwestycji  m<span class="_ _b"></span>oder<span class="_ _3"></span>nizacyjnych <span class="_ _5"> </span>i </div><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0">remontuje <span class="_ _4"></span>posiadane <span class="_ _3"></span>budynki <span class="_ _4"></span>(biurowe, <span class="_ _4"></span>produk-</div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">cyjne, magazynowe). </div></div><div class="c x13a ycf4 w9f hdb"><div class="t m0 x64 h2 y97b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c ycf4 w13a hdb"><div class="t m0 x64 h2 y670 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x71 ycf4 w9f hdb"><div class="t m0 x64 h2 y670 ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x2 yaac w13b h147"><div class="t m0 x64 h2 ydc9 ff1 fs0 fc0 sc0 ls0 ws0">CCM CCA 9.1. </div></div><div class="c x13b yaac w13c h147"><div class="t m0 x64 h2 ydc9 ff1 fs0 fc0 sc0 ls0 ws0">Pomoc <span class="_ _24"> </span>przezna-</div><div class="t m0 x64 h2 ydca ff1 fs0 fc0 sc0 ls0 ws0">czona <span class="_ _3"></span>na <span class="_ _3"></span>badania </div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">rynkowe, <span class="_ _17"> </span>rozwój </div><div class="t m0 x64 h2 y97b ff1 fs0 fc0 sc0 ls0 ws0">oraz innowacje </div></div><div class="c x139 yaac w138 h147"><div class="t m0 x64 h2 ydc9 ffc fs0 fc0 sc0 ls0 ws0">Działanie <span class="_ _1"></span>to <span class="_ _b"></span>stanowi<span class="_ _3"></span> <span class="_ _b"></span>element <span class="_ _1"></span>procesu <span class="_ _b"></span>produkcyj-</div><div class="t m0 x64 h2 ydca ffc fs0 fc0 sc0 ls0 ws0">nego, <span class="_ _b"></span>wpisu<span class="_ _3"></span>jącego <span class="_ _b"></span>się w <span class="_ _0"></span>działanie CE1.1.<span class="_ _1"></span> <span class="_ _b"></span>„Pr<span class="_ _3"></span>oduk-</div><div class="t m0 x64 h2 y97a ffc fs0 fc0 sc0 ls0 ws0">cja <span class="_ _1e"> </span>opakowań <span class="_ _1e"> </span>z <span class="_ _1e"> </span>tworzyw <span class="_ _27"> </span>sz<span class="_ _3"></span>tucznych”,  dlatego </div><div class="t m0 x64 h2 y97b ffc fs0 fc0 sc0 ls0 ws0">też <span class="_ _3"></span>wszystkie pozycje <span class="_ _3"></span>finansowe z <span class="_ _3"></span>nim <span class="_ _3"></span>związane </div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">zostały <span class="_ _27"> </span>obecnie <span class="_ _1e"> </span>wykazane  w <span class="_ _1e"> </span>CE1.1. <span class="_ _27"> </span>„Produ<span class="_ _3"></span>kcja<span class="_ _b"></span> </div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">opakowań z tworzyw sztucznych”.<span class="ff1"> </span></div></div><div class="c x13a yaac w9f h147"><div class="t m0 x26 h2 ydc9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c yaac w13a h147"><div class="t m0 x64 h2 ydc9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 yaac w9f h147"><div class="t m0 x64 h2 ydcb ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x2 y377 w13b hce"><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0">CCA 14.1. </div></div><div class="c x13b y377 w13c hce"><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">Służby ratun-</div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">kowe </div></div><div class="c x139 y377 w138 hce"><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">Spółka  rozbudowała  i  użytkuje  instal<span class="_ _3"></span>a<span class="_ _1"></span>cję  prze-</div><div class="t m0 x64 h2 y1f1 ffc fs0 fc0 sc0 ls0 ws0">ciwpożarową.<span class="ff1"> </span></div></div><div class="c x13a y377 w9f hce"><div class="t m0 x26 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y377 w13a hce"><div class="t m0 x64 h2 ydcc ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x71 y377 w9f hce"><div class="t m0 x64 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yfd w13b hdb"><div class="t m0 x64 h2 y970 ff1 fs0 fc0 sc0 ls0 ws0">CE 1.1. </div></div><div class="c x13b yfd w13c hdb"><div class="t m0 x64 h2 y970 ff1 fs0 fc0 sc0 ls0 ws0">Produkcja opa-</div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">kowań z tworzyw </div><div class="t m0 x64 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0">sztucznych </div></div><div class="c x139 yfd w138 hdb"><div class="t m0 x64 h2 y970 ffc fs0 fc0 sc0 ls0 ws0">Produkcja <span class="_ _3"></span>opakowań <span class="_ _3"></span>z <span class="_ _3"></span>tworzyw <span class="_ _3"></span>sztucznych <span class="_ _3"></span>sta-</div><div class="t m0 x64 h2 y90e ffc fs0 fc0 sc0 ls0 ws0">nowi kluczową działalność operacyjną Spółki.<span class="ff1"> </span></div></div><div class="c x13a yfd w9f hdb"><div class="t m0 x53 h2 ydcd ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div><div class="c x11c yfd w13a hdb"><div class="t m0 x64 h2 y970 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 yfd w9f hdb"><div class="t m0 x64 h2 ydcd ff18 fs0 fc0 sc0 ls0 ws0">✓<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf6c" class="pf w0 h0"><div class="pc pc6c w0 h0"><img class="bi x8 ydce w16 h148" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">108 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x28 hf y40 ff8 fs0 fc2 sc0 ls0 ws0">9.1.2.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">E<span class="_ _3"></span>tap 2: Alokacj<span class="_ _1"></span>a wielkości finansowych związanych ze zidentyfikowaną działalnością zgodną <span class="ff8"> </span></span></span></div><div class="t m0 x29 he y41 ffa fs0 fc2 sc0 ls0 ws0">z systematyką <span class="ff8"> </span></div><div class="t m0 x2 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">W oparciu <span class="_ _1"></span>o <span class="_ _1"></span>prowadzoną <span class="_ _1"></span>ewidencję <span class="_ _b"></span>fi<span class="_ _3"></span>nansowo<span class="ff1">-</span>księgową spó<span class="_ _1"></span>łki <span class="_ _b"></span>K<span class="_ _3"></span>GL <span class="_ _b"></span>S.A., poszczególnym <span class="_ _1"></span>ze <span class="_ _b"></span>zi<span class="_ _3"></span>dentyfikowanych <span class="_ _b"></span>działal-</div><div class="t m0 x2 h2 y3a0 ffc fs0 fc0 sc0 ls0 ws0">ności <span class="_ _3"></span>przypisano <span class="_ _3"></span>wielkości <span class="_ _3"></span>obrotów, nakł<span class="_ _3"></span>adów <span class="_ _3"></span>(CapEx) i <span class="_ _3"></span>wydatków <span class="_ _3"></span>operacyjnych <span class="_ _3"></span>(OpEx), <span class="_ _3"></span>dla <span class="_ _3"></span>odpowiednich <span class="_ _3"></span>z <span class="_ _3"></span>wyżej <span class="_ _3"></span>zi-</div><div class="t m0 x2 h2 y1e0 ffc fs0 fc0 sc0 ls0 ws0">dentyfikowanych działalności <span class="_ _b"></span>zgod<span class="_ _3"></span>nych <span class="_ _b"></span>z systematyką. Krok <span class="_ _b"></span>ten został zreal<span class="_ _1"></span>izowany zgodnie <span class="_ _b"></span>z zasadami <span class="_ _1"></span>rachunkowo-</div><div class="t m0 x2 h2 y25d ffc fs0 fc0 sc0 ls0 ws0">ści <span class="_ _3"></span>określonymi w <span class="_ _3"></span><span class="ff13">Załączniku I Rozporządzenia <span class="_ _3"></span>Delegowanego Komisji (<span class="_ _3"></span>UE) 2021/2178 <span class="_ _3"></span>z dnia <span class="_ _3"></span>6 lipca <span class="_ _3"></span>2021 r., <span class="_ _3"></span>uzupełnia-</span></div><div class="t m0 x2 h2 y25e ff13 fs0 fc0 sc0 ls0 ws0">jącego <span class="_ _3"></span>rozporządzenie <span class="_ _3"></span>Parlamentu <span class="_ _3"></span>Europejskiego <span class="_ _3"></span>i <span class="_ _3"></span>Rady <span class="_ _3"></span>(UE) <span class="_ _3"></span>202<span class="_ _3"></span>0/852 <span class="_ _3"></span>przez <span class="_ _3"></span>sprecyzowanie <span class="_ _3"></span>treści <span class="_ _3"></span>i <span class="_ _3"></span>prezentacji <span class="_ _3"></span>infor-</div><div class="t m0 x2 h2 y3f1 ff13 fs0 fc0 sc0 ls0 ws0">macji dotyczących zrównoważonej <span class="_ _3"></span>środowisko<span class="_ _1"></span>wo działalności g<span class="_ _3"></span>ospodarczej, które mają b<span class="_ _3"></span>yć ujawniane przez przedsię-</div><div class="t m0 x2 h2 y41f ff13 fs0 fc0 sc0 ls0 ws0">biorstwa podlegające <span class="_ _3"></span>art. 19a <span class="_ _3"></span>lub<span class="_ _1"></span> <span class="_ _3"></span>29a dyrektywy 2013/34/UE, <span class="_ _3"></span>oraz określenie <span class="_ _3"></span>metody spełnienia <span class="_ _3"></span>tego <span class="_ _3"></span>obowi<span class="_ _1"></span>ązku <span class="_ _3"></span>ujaw-</div><div class="t m0 x2 h2 y346 fff fs0 fc0 sc0 ls0 ws0">niania informacji.  </div><div class="t m0 x2 h2 y7d6 ffc fs0 fc0 sc0 ls0 ws0">Zidentyfikowane <span class="_ _4"></span>w <span class="_ _22"></span>oparciu <span class="_ _4"></span>o <span class="_ _22"></span>ewidencję <span class="_ _4"></span>finansowo<span class="_ _3"></span><span class="ff1">-</span>księgową <span class="_ _3"></span>w<span class="_ _3"></span>ielkości <span class="_ _4"></span>stanowią <span class="_ _4"></span>mianowniki <span class="_ _22"></span>wskaźników, <span class="_ _22"></span>o <span class="_ _4"></span>których </div><div class="t m0 x2 h2 y349 ff1 fs0 fc0 sc0 ls0 ws0">mowa <span class="_ _4"></span>w <span class="_ _4"></span><span class="ff13">Art. <span class="_ _4"></span>8 <span class="_ _4"></span>Rozporządzenia <span class="_ _4"></span>Parlamentu <span class="_ _4"></span>Europejskiego <span class="_ _4"></span>i <span class="_ _4"></span>Rady <span class="_ _4"></span>(UE) <span class="_ _4"></span>2020/852 <span class="_ _22"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>18 <span class="_ _4"></span>czerwca <span class="_ _4"></span>2020 <span class="_ _4"></span>r. <span class="_ _4"></span>w <span class="_ _4"></span>sprawie </span></div><div class="t m0 x2 h2 y34a ff13 fs0 fc0 sc0 ls0 ws0">ustanowienia ram ułatwiających zrównoważo<span class="_ _1"></span>ne inwestycje, zmieniające rozporządzenie (UE) 2019/2088<span class="_ _3"></span><span class="ff1 ls2a">. <span class="ls0"> </span></span></div><div class="t m0 x2 h2 y926 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y311 ff8 fs0 fc2 sc0 ls0 ws0">9.1.3.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Etap 3: Weryfikacja kryteriów technicznych kwalifikacji<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 y10e ffc fs0 fc0 sc0 ls0 ws0">Przedstawiciele <span class="_ _1"></span>jednostek b<span class="_ _b"></span>i<span class="_ _3"></span>znesowych <span class="_ _b"></span>odpowiedzialnych mer<span class="_ _1"></span>ytorycznie <span class="_ _1"></span>za poszcze<span class="_ _1"></span>gólne ze<span class="_ _b"></span> zidentyfikowanych <span class="_ _1"></span>dzia-</div><div class="t m0 x2 h2 y221 ffc fs0 fc0 sc0 ls0 ws0">łalności <span class="_ _3"></span>zgodnych <span class="_ _3"></span>z <span class="_ _3"></span>systematyką, <span class="_ _3"></span>zostali <span class="_ _3"></span>zaproszeni <span class="_ _3"></span>do <span class="_ _3"></span>oceny <span class="_ _3"></span>zgodności <span class="_ _3"></span>tych <span class="_ _3"></span>aktywności <span class="_ _3"></span>z <span class="_ _3"></span>kryteriami <span class="_ _3"></span>technicznymi,<span class="_ _1"></span> </div><div class="t m0 x2 h2 y222 ffc fs0 fc0 sc0 ls0 ws0">tak <span class="_ _3"></span>dotyczącymi <span class="_ _3"></span>tzw. ist<span class="_ _3"></span>otne<span class="_ _1"></span>go <span class="_ _3"></span>wkładu, <span class="_ _3"></span>jak <span class="_ _3"></span>również <span class="_ _3"></span>kryteriami dotyczącymi <span class="_ _3"></span>zasady <span class="_ _3"></span>&#34;<span class="ff13">nie <span class="_ _3"></span>wyrządzaj <span class="_ _3"></span>poważnych <span class="_ _3"></span>szkód</span><span class="ls24">” </span></div><div class="t m0 x2 h2 y223 ffc fs0 fc0 sc0 ls1d ws0">(„<span class="ff13 ls0">Do No Significant Harm” <span class="fff">- DNSH</span></span><span class="ff1">).<span class="ls0"> </span></span></div><div class="t m0 x2 h2 y13e ffc fs0 fc0 sc0 ls0 ws0">Z uwagi na obowiązujące wy<span class="_ _1"></span>łączenia w zakresie sprawozda<span class="_ _1"></span>wczości za rok 2023, anal<span class="_ _1"></span>iza ta została ogra<span class="_ _1"></span>niczona wyłącz-</div><div class="t m0 x2 h68 y13f ffc fs0 fc0 sc0 ls0 ws0">nie do dwóch pierwszych celów środowiskowych, czyli celów:<span class="ffb fs13"> </span></div><div class="t m0 x2 h44 y140 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">łagodzenie zmian klimatycznych,<span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 y141 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">adaptacja do zmian klimatu. </span></span></div><div class="t m0 x2 h2 y3e4 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>analizie <span class="_ _3"></span>tej <span class="_ _3"></span>uwzględniono <span class="_ _3"></span>jednak <span class="_ _3"></span>nowe <span class="_ _3"></span>działalności, <span class="_ _3"></span>istotne z <span class="_ _4"></span>punktu <span class="_ _3"></span>widzenia <span class="_ _3"></span>łagodzenia <span class="_ _3"></span>zm<span class="_ _1"></span>ian <span class="_ _3"></span>klimatu <span class="_ _3"></span>i <span class="_ _3"></span>adaptacji </div><div class="t m0 x2 h2 y143 ffc fs0 fc0 sc0 ls0 ws0">do <span class="_ _3"></span>zmian klimatu, <span class="_ _3"></span>dodane przez <span class="_ _3"></span>Komisję <span class="_ _3"></span>w ciągu <span class="_ _3"></span>2023 r. <span class="_ _3"></span>(sekcje 3.18<span class="_ _3"></span>–<span class="ff1">3.21 <span class="_ _3"></span>i 6.18</span>–6.2<span class="_ _3"></span>0 załącznika <span class="_ _3"></span>I do <span class="_ _3"></span>rozporządzenia </div><div class="t m0 x2 h2 y144 ff1 fs0 fc0 sc0 ls0 ws0">delegowanego <span class="_ _3"></span>(UE) <span class="_ _3"></span>2021/<span class="ffc">2139 <span class="_ _3"></span>oraz <span class="_ _3"></span>sekcje <span class="_ _3"></span>5.13,<span class="_ _1"></span> <span class="_ _3"></span>7.8, <span class="_ _3"></span>8.4,<span class="_ _1"></span> <span class="_ _3"></span>9.3, <span class="_ _3"></span>14.1 <span class="_ _3"></span>i <span class="_ _3"></span>14.2 <span class="_ _3"></span>załącznika <span class="_ _3"></span>II <span class="_ _3"></span>do <span class="_ _3"></span>rozporządzenia delegowanego </span></div><div class="t m0 x2 h68 ydcf ff1 fs0 fc0 sc0 ls0 ws0">(UE) 2021/2139). <span class="ffb fs13"> </span></div><div class="t m0 x2 h2 y146 ffc fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _22"></span>tych <span class="_ _22"></span>aktywności, <span class="_ _22"></span>które <span class="_ _4"></span>spełnił<span class="_ _3"></span>y<span class="_ _b"></span> <span class="_ _5"> </span>techniczne <span class="_ _4"></span>kryteria <span class="_ _22"> </span>kwalifikacji, <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>oparciu <span class="_ _22"></span>o <span class="_ _22"></span>prowadzoną <span class="_ _22"></span>ewidencję <span class="_ _4"></span>fin<span class="_ _3"></span>an<span class="_ _1"></span>sowo<span class="_ _3"></span><span class="ff1">-</span></div><div class="t m0 x2 h2 ydd0 ffc fs0 fc0 sc0 ls0 ws0">księgową, <span class="_ _3"></span>alokowano odpowiednio <span class="_ _3"></span>obroty,<span class="_ _1"></span> <span class="_ _3"></span>nakłady inwestycyjne <span class="_ _3"></span>(CapEx) oraz <span class="_ _3"></span>wydatki operacyjne <span class="_ _3"></span>(OpEx). Tym samym<span class="_ _3"></span> </div><div class="t m0 x2 h2 ydd1 ffc fs0 fc0 sc0 ls0 ws0">określono je dla poszczególnych działalności w zakresie, w którym spełniają one techniczne kryteria kwalifikacji.<span class="ff1"> </span></div><div class="t m0 x2 h2 y409 ffc fs0 fc0 sc0 ls0 ws0">Wielkości <span class="_ _3"></span>te <span class="_ _3"></span>były <span class="_ _3"></span>ustalane <span class="_ _3"></span>zgo<span class="_ _1"></span>dnie <span class="_ _3"></span>z <span class="_ _3"></span>zasadami r<span class="_ _3"></span>achunkowości określonymi <span class="_ _3"></span>w <span class="_ _3"></span>Załączniku <span class="_ _3"></span>I <span class="_ _3"></span>Rozporządzenia <span class="_ _3"></span>Delegowa-</div><div class="t m0 x2 h2 y40a ffc fs0 fc0 sc0 ls0 ws0">nego <span class="_ _3"></span>Komisji <span class="_ _3"></span>(UE) <span class="_ _3"></span>2021/2178 <span class="_ _3"></span>z <span class="_ _3"></span>dnia <span class="_ _3"></span>6 <span class="_ _3"></span>lipca <span class="_ _3"></span>2021 <span class="_ _3"></span>r., <span class="_ _3"></span>uzupełniającego <span class="_ _3"></span>Rozporządzenie Par<span class="_ _3"></span>lamen<span class="_ _1"></span>tu <span class="_ _3"></span>Europejskiego <span class="_ _3"></span>i <span class="_ _3"></span>Rady </div><div class="t m0 x2 h2 y40b ff1 fs0 fc0 sc0 ls0 ws0">(UE) 2020/852 przez sprecyzowan<span class="ffc">ie treści i prezentac<span class="_ _1"></span>ji informacji dotyczących zrównoważonej<span class="_ _1"></span> środowiskowo działal-</span></div><div class="t m0 x2 h2 y40c ffc fs0 fc0 sc0 ls0 ws0">ności <span class="_ _21"> </span>gospodarczej, <span class="_ _21"> </span>które <span class="_ _21"> </span>mają <span class="_ _21"> </span>być <span class="_ _21"> </span>ujawni<span class="_ _3"></span>ane <span class="_ _21"> </span>przez <span class="_ _1e"> </span>przedsiębiors<span class="_ _3"></span>t<span class="_ _1"></span>wa <span class="_ _21"> </span>podlegające <span class="_ _21"> </span>art. <span class="_ _21"> </span>19a <span class="_ _21"> </span>lub <span class="_ _21"> </span>29a <span class="_ _21"> </span>dyrektywy </div><div class="t m0 x2 h2 y6f0 ffc fs0 fc0 sc0 ls0 ws0">2013/34/UE,  oraz  określenie <span class="_ _5"> </span>metody  spełnienia  tego  obowiązku  ujawniania  informacji.  Kwoty <span class="_ _5"> </span>te  stanowią <span class="_ _27"> </span><span class="ff1">liczniki </span></div><div class="t m0 x2 h2 y26e ffc fs0 fc0 sc0 ls0 ws0">wskaźników, <span class="_ _1"></span>o <span class="_ _b"></span>których<span class="_ _3"></span> <span class="_ _b"></span>mowa <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span><span class="ff13">Art. <span class="_ _1"></span>8 <span class="_ _b"></span>R<span class="_ _3"></span>ozporządzenia <span class="_ _b"></span>Parlamentu <span class="_ _1"></span>Europejskiego <span class="_ _1"></span>i <span class="_ _b"></span>Rady (UE) <span class="_ _b"></span>2020/852 z <span class="_ _b"></span>dnia 18<span class="_ _1"></span> <span class="_ _b"></span>czer<span class="_ _3"></span>wca </span></div><div class="t m0 x2 h2 y26f ff13 fs0 fc0 sc0 ls0 ws0">2020 <span class="_ _23"> </span>r. <span class="_ _21"> </span>w <span class="_ _21"> </span>sprawie <span class="_ _23"> </span>ustanowienia <span class="_ _21"> </span>ram <span class="_ _23"> </span>ułatwiających <span class="_ _21"> </span>zrównoważone <span class="_ _23"> </span>inwestycje, <span class="_ _21"> </span>zmieniające <span class="_ _21"> </span>rozporządzenie <span class="_ _23"> </span>(UE) </div><div class="t m0 x2 h2 y270 fff fs0 fc0 sc0 ls0 ws0">2019/2088.<span class="ff1"> </span></div><div class="t m0 x2 h2 y806 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf y702 ff8 fs0 fc2 sc0 ls0 ws0">9.1.4.<span class="ffe"> <span class="_ _2a"> </span><span class="ffa">Etap 4: Weryfikacja spełnienia minimalnych gwarancji</span></span> </div><div class="t m0 x2 h2 y3a ffc fs0 fc0 sc0 ls0 ws0">Niezależnie <span class="_ _3"></span>od <span class="_ _3"></span>tego <span class="_ _3"></span>czy <span class="_ _3"></span>dana <span class="_ _3"></span>d<span class="_ _1"></span>ziałalność <span class="_ _3"></span>spełnia <span class="_ _3"></span>w/w <span class="_ _3"></span>kryteria tech<span class="_ _3"></span>niczne kwalifikacji, <span class="_ _3"></span>KGL <span class="_ _3"></span>S.A. <span class="_ _3"></span>oceniła <span class="_ _3"></span>czy <span class="_ _3"></span>jej <span class="_ _3"></span>działal-</div><div class="t m0 x2 h2 y81f ffc fs0 fc0 sc0 ls0 ws0">ność prowadzona jest w sposób zapewniający spełnienie tzw. m<span class="_ _b"></span>i<span class="_ _3"></span>nimalnych gwa<span class="_ _1"></span>rancji. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y368 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _3"></span>z <span class="_ _4"></span>art. <span class="_ _3"></span>18 <span class="_ _4"></span>Rozporządzenia <span class="_ _3"></span>2020/852 <span class="_ _3"></span>„Mini<span class="_ _3"></span>mal<span class="_ _1"></span>nymi <span class="_ _3"></span>gwarancjami, <span class="_ _4"></span>o <span class="_ _3"></span>których <span class="_ _3"></span>mowa <span class="_ _4"></span>w <span class="_ _3"></span>art. <span class="_ _3"></span>3 <span class="_ _4"></span>lit. <span class="_ _3"></span>c), <span class="_ _4"></span>są <span class="_ _3"></span>procedury </div><div class="t m0 x2 h2 y369 ffc fs0 fc0 sc0 ls0 ws0">stosowane przez <span class="_ _1"></span>przedsiębiorstwo <span class="_ _b"></span>prowadzące działalność <span class="_ _1"></span>gospodarczą, <span class="_ _1"></span>które mają <span class="_ _b"></span>zapewnić przestrzeganie <span class="_ _b"></span>W<span class="_ _3"></span>ytycz-</div><div class="t m0 x2 h2 y3ef ffc fs0 fc0 sc0 ls0 ws0">nych OECD dla <span class="_ _3"></span>przeds<span class="_ _1"></span>iębiorstw wi<span class="_ _3"></span>elonarodowych<span class="_ _1"></span> oraz Wytycznych <span class="_ _3"></span>ONZ dotyczących biznesu i praw człowieka, w tym </div><div class="t m0 x2 h2 ydd2 ffc fs0 fc0 sc0 ls0 ws0">zasad i praw <span class="_ _1"></span>określonych w <span class="_ _1"></span>ośmiu podstawowych konw<span class="_ _1"></span>encjach wskazanych w <span class="_ _b"></span>Deklaracji Międzynarodowej Organizacji<span class="_ _b"></span> </div><div class="t m0 x2 h2 ydd3 ffc fs0 fc0 sc0 ls0 ws0">Pracy <span class="_ _3"></span>dotyczącej podstawowych <span class="_ _3"></span>zasad <span class="_ _3"></span>i <span class="_ _3"></span>pra<span class="_ _1"></span>w <span class="_ _3"></span>w pracy <span class="_ _3"></span>oraz <span class="_ _3"></span>zasad i <span class="_ _3"></span>praw<span class="_ _3"></span><span class="ff1"> <span class="_ _3"></span></span>określonych<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>M<span class="_ _1"></span>iędzynarodowej <span class="_ _3"></span>Karcie Praw </div><div class="t m0 x2 h2 y321 ffc fs0 fc0 sc0 ls0 ws0">Człowieka”. <span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf6d" class="pf w0 h0"><div class="pc pc6d w0 h0"><img class="bi x8 ydd4 w16 h149" alt="" 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class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x133 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">109 </div><div class="t m0 x2 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 y40 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>chwili <span class="_ _4"></span>publikowania <span class="_ _3"></span>niniejszego <span class="_ _4"></span>oświadczenia, <span class="_ _4"></span>Spółce <span class="_ _3"></span>nie <span class="_ _4"></span>było <span class="_ _4"></span>wiadomo <span class="_ _4"></span>by <span class="_ _3"></span>istniały <span class="_ _4"></span>żadne <span class="_ _4"></span>wiążące <span class="_ _4"></span>regulacje, <span class="_ _3"></span>które </div><div class="t m0 x2 h2 y41 ffc fs0 fc0 sc0 ls0 ws0">doprecyzowałyby powyższą definicję oraz definiowałyby sposób i proces oceny spełniania mini<span class="_ _1"></span>malnych gwarancji.<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y4dc ffc fs0 fc0 sc0 ls0 ws0">Dochowując <span class="_ _3"></span>najwyższej staranności <span class="_ _3"></span>KGL S.A. <span class="_ _3"></span>w procesi<span class="_ _3"></span>e oceny wykorzystała <span class="_ _3"></span>raport<span class="_ _3"></span><span class="fff"> <span class="_ _3"></span>Final Report on <span class="_ _3"></span>Minimum <span class="_ _3"></span>Safegu-</span></div><div class="t m0 x2 h2 y3a0 fff fs0 fc0 sc0 ls0 ws0">ards<span class="ffc">, <span class="_ _b"></span>przygotowany <span class="_ _b"></span>przez Platform <span class="_ _0"></span>On Sustainable <span class="_ _b"></span>Finance, <span class="_ _b"></span>który <span class="_ _b"></span>nie <span class="_ _1"></span>stanowi <span class="_ _b"></span>jednak reg<span class="_ _1"></span>ulacji <span class="_ _b"></span>i <span class="_ _1"></span>nie <span class="_ _b"></span>jest <span class="_ _1"></span>wiążący <span class="_ _b"></span>prawnie. </span></div><div class="t m0 x2 h2 y1e0 ffc fs0 fc0 sc0 ls0 ws0">Zgodnie z rekomendacjami w/w raportu, niespełnieniem minimalnych gwarancji jest <span class="_ _1"></span>jedna z czterech przesłanek:<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y4de ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">nieodpowiednie <span class="_ _28"> </span>lub <span class="_ _28"> </span>n<span class="_ _3"></span>ieistn<span class="_ _1"></span>iejące <span class="_ _28"> </span>procesy <span class="_ _1a"> </span>należytej<span class="_ _1"></span> <span class="_ _28"> </span>staranności <span class="_ _28"> </span>w<span class="_ _3"></span> <span class="_ _1b"> </span>zakr<span class="_ _3"></span>es<span class="_ _1"></span>ie <span class="_ _28"> </span>praw <span class="_ _28"> </span>człowi<span class="_ _3"></span>eka,<span class="_ _b"></span> <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 h2 y1e2 ff1 fs0 fc0 sc0 ls0 ws0">w tym praw pracowniczych, korupcji, opodatkowania i uczciwej konkurencj<span class="_ _1"></span>i,<span class="_ _3"></span> </div><div class="t m0 x2 h44 y1e3 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">spółka <span class="_ _4"></span>został<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _4"></span>ostatecznie <span class="_ _22"></span>pociągnięta <span class="_ _4"></span>do <span class="_ _22"></span>odpowiedzialności <span class="_ _4"></span>lub <span class="_ _4"></span>uzn<span class="_ _3"></span>a<span class="_ _1"></span>na <span class="_ _4"></span>za <span class="_ _22"></span>naruszającą <span class="_ _4"></span>prawo <span class="_ _4"></span>pracy <span class="_ _22"></span>lub <span class="_ _4"></span>prawa </span></span></div><div class="t m0 x6 h2 y1e4 ffc fs0 fc0 sc0 ls0 ws0">człowieka w niektórych rodzajach spraw sądowych z zakresu prawa pracy lub praw człowieka,<span class="ff1"> </span></div><div class="t m0 x2 h44 y30c ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">brak <span class="_ _b"></span>w<span class="_ _3"></span>spółpracy <span class="_ _b"></span>z <span class="_ _b"></span>Krajowym <span class="_ _1"></span>Punktem <span class="_ _b"></span>Kontakt<span class="_ _3"></span>o<span class="_ _b"></span>w<span class="_ _3"></span>ym <span class="_ _0"></span>OEC<span class="_ _3"></span>D <span class="_ _b"></span>(dalej <span class="_ _b"></span>K<span class="_ _3"></span>P<span class="_ _1"></span>K <span class="_ _1"></span>OECD) <span class="_ _b"></span>w spraw<span class="_ _1"></span>ie <span class="_ _1"></span>zgłoszenia <span class="_ _b"></span>przyjętego <span class="_ _1"></span>przez </span></span></div><div class="t m0 x6 h2 y4df ff1 fs0 fc0 sc0 ls0 ws0">KPK OECD, </div><div class="t m0 x2 h44 y30f ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Business <span class="_ _3"></span>and <span class="_ _3"></span>H<span class="_ _3"></span>uman <span class="_ _3"></span>Rights <span class="_ _3"></span>Resource <span class="_ _3"></span>Centre <span class="_ _3"></span>(BH<span class="_ _3"></span>RRC) <span class="_ _3"></span>podjęło <span class="_ _3"></span>zarzut <span class="_ _3"></span>wobec <span class="_ _3"></span>firmy, <span class="_ _4"></span>a <span class="_ _3"></span>firma <span class="_ _3"></span>nie <span class="_ _3"></span>odpowiedziała <span class="_ _3"></span>n<span class="_ _3"></span>a<span class="_ _1"></span> </span></span></div><div class="t m0 x6 h2 y310 ffc fs0 fc0 sc0 ls0 ws0">nie w ciągu 3 miesięcy.<span class="ff1"> </span></div><div class="t m0 x2 h2 y21f ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>ocenie K<span class="_ _1"></span>GL <span class="_ _b"></span>S.A. <span class="_ _b"></span>wdr<span class="_ _3"></span>ożone <span class="_ _0"></span>przez <span class="_ _b"></span>n<span class="_ _3"></span>ią <span class="_ _0"></span>procesy <span class="_ _1"></span>i <span class="_ _b"></span>regulacje <span class="_ _b"></span>są wys<span class="_ _b"></span>tar<span class="_ _3"></span>czające <span class="_ _b"></span>dla <span class="_ _b"></span>spełnienia <span class="_ _b"></span>dwóch <span class="_ _b"></span>pierwsz<span class="_ _3"></span>ych <span class="_ _0"></span>przesłanek. </div><div class="t m0 x2 h2 y220 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ocenie KGL S.A. <span class="_ _3"></span>wewnętrzne regulacje i <span class="_ _3"></span>procedury, jak <span class="_ _3"></span>Kodeks Postępowania, Pol<span class="_ _3"></span>ityka<span class="_ _1"></span> <span class="_ _3"></span>Różno<span class="_ _1"></span>rodności, Kodek<span class="_ _3"></span>s<span class="_ _1"></span> <span class="_ _3"></span>Etyki <span class="ff1"> </span></div><div class="t m0 x2 h2 y10e ffc fs0 fc0 sc0 ls0 ws0">i <span class="_ _3"></span>Postępowania w <span class="_ _3"></span>Biznesie, <span class="_ _3"></span>zap<span class="_ _1"></span>ewniają <span class="_ _3"></span>zachowanie należytej <span class="_ _3"></span>staranności w<span class="_ _3"></span> zakresie <span class="_ _3"></span>praw pracowni<span class="_ _3"></span>czych i <span class="_ _3"></span>praw czł<span class="_ _3"></span>o-</div><div class="t m0 x2 h2 y221 ffc fs0 fc0 sc0 ls0 ws0">wieka, przeciwdziałania korupcji i łapownictwu, uczciwej konkurencji oraz zgodn<span class="_ _3"></span>ośc<span class="_ _1"></span>i z regulacjami podatkowymi w za-</div><div class="t m0 x2 h2 y222 ff1 fs0 fc0 sc0 ls0 ws0">kresie <span class="_ _3"></span>opisanym <span class="_ _3"></span>przepisami <span class="_ _3"></span>pra<span class="ffc">wa <span class="_ _3"></span>krajowego. <span class="_ _3"></span>W <span class="_ _3"></span>szczególności, obowiązu<span class="_ _3"></span>jące w<span class="_ _3"></span> S<span class="_ _3"></span>półce regulacje <span class="_ _3"></span>wewnętrzne, <span class="_ _3"></span>odno-</span></div><div class="t m0 x2 h2 y223 ffc fs0 fc0 sc0 ls0 ws0">szące się do zatrudnienia pracowników, są zg<span class="_ _3"></span>odne z obowiązującymi przepisami prawa pracy i innymi regulacjami kra-</div><div class="t m0 x2 h2 y224 ffc fs0 fc0 sc0 ls0 ws0">jowymi, implementującymi do <span class="_ _3"></span>p<span class="_ _1"></span>olskiego prawa ratyfikowane przez <span class="_ _3"></span>Rzeczpospolitą Polską standardy <span class="_ _3"></span>Międzynarodowej<span class="_ _1"></span> </div><div class="t m0 x2 h2 y225 ff1 fs0 fc0 sc0 ls0 ws0">Organizacji Pracy.  </div><div class="t m0 x2 h2 y3ad ffc fs0 fc0 sc0 ls0 ws0">Spółce nie jest również wiadom<span class="_ _1"></span>e by w okresie sprawozdawczym<span class="_ _1"></span> doszło w niej do rażących na<span class="_ _1"></span>ruszeń prawa pracy, praw<span class="_ _1"></span> </div><div class="t m0 x2 h2 y3ae ffc fs0 fc0 sc0 ls0 ws0">człowieka, <span class="_ _3"></span>przeciwdziałania <span class="_ _3"></span>korupcji, <span class="_ _3"></span>jak <span class="_ _3"></span>również <span class="_ _3"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>odnoszącym <span class="_ _3"></span>się <span class="_ _3"></span>do <span class="_ _3"></span>ochrony <span class="_ _3"></span>konsumentów <span class="_ _3"></span>i <span class="_ _3"></span>konkurencji, <span class="ff1"> </span></div><div class="t m0 x2 h2 y3af ffc fs0 fc0 sc0 ls0 ws0">a także w <span class="_ _b"></span>r<span class="_ _3"></span>ozumieniu<span class="_ _1"></span> prawa pod<span class="_ _1"></span>atkowego. Nie były <span class="_ _1"></span>też prowad<span class="_ _1"></span>zone przeciwko Spółce<span class="ff1"> </span>ani <span class="_ _1"></span>członkom <span class="_ _1"></span>jej władz, postępo<span class="_ _1"></span>-</div><div class="t m0 x2 h2 y89a ffc fs0 fc0 sc0 ls0 ws0">wania <span class="_ _3"></span>administracyjne związane <span class="_ _3"></span>z tego <span class="_ _3"></span>typu n<span class="_ _3"></span>aruszen<span class="_ _1"></span>iami. W<span class="_ _3"></span> okresie <span class="_ _3"></span>sprawozdawczym nie <span class="_ _3"></span>nałożono też <span class="_ _3"></span>na członków </div><div class="t m0 x2 h2 y89b ffc fs0 fc0 sc0 ls0 ws0">władz S<span class="_ _3"></span>pół<span class="_ _1"></span>ki <span class="_ _3"></span><span class="ff1">kar </span>ani nie zostali oni<span class="_ _3"></span> z tego <span class="_ _3"></span>tytułu skazani prawomocnymi wyrokami, ani <span class="_ _3"></span>w inny sposób <span class="_ _3"></span>pociągani do od-</div><div class="t m0 x2 h2 y89c ffc fs0 fc0 sc0 ls0 ws0">powiedzialności w związku z rażącym naruszaniem prawa w zakresie, o którym mowa w pr<span class="_ _1"></span>zesłance drugiej. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 y3b0 ffc fs0 fc0 sc0 ls0 ws0">KGL S.A. nie została <span class="ff1">odnotowana </span>jako podmiot naruszający obowiązujące zasady przez:<span class="ff1"> </span></div><div class="t m0 x2 h44 y35b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Business and Human Rights Resource Centre (BHRRC) (https:/<span class="_ _1"></span>/www.business<span class="_ _3"></span>-humanrights.org/en/companies/).   </span></span></div><div class="t m0 x2 h44 y906 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ff1 fc0">Krajowy Punkt Kontaktowy OECD (http://mneguidelines.oecd.org/database/).  </span></span></div><div class="t m0 x2 h2 y802 ffc fs0 fc0 sc0 ls0 ws0">Spółce <span class="_ _3"></span>nie jest <span class="_ _3"></span>też wiadome, <span class="_ _3"></span>by w <span class="_ _3"></span>jakikolwiek inny <span class="_ _3"></span>sposób została <span class="_ _3"></span>ona uzn<span class="_ _3"></span>a<span class="_ _b"></span>n<span class="_ _3"></span>a za <span class="_ _3"></span>podmiot naruszający <span class="_ _3"></span>prawa pracow-</div><div class="t m0 x2 h2 y803 ffc fs0 fc0 sc0 ls0 ws0">nicze, prawa <span class="_ _b"></span>cz<span class="_ _3"></span>ło<span class="_ _1"></span>wieka oraz <span class="_ _b"></span>obowiązu<span class="_ _3"></span>jące <span class="_ _b"></span>regulacje odnoszące <span class="_ _b"></span>się do przeciwdziałania <span class="_ _b"></span>korupcji i <span class="_ _1"></span>łapownictwu, unikania<span class="_ _b"></span> </div><div class="t m0 x2 h2 y26a ff1 fs0 fc0 sc0 ls0 ws0">opodatkowania, czy uczciwej konkurencji.  </div><div class="t m0 x2 h2 y40c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hf ydd5 ff8 fs0 fc2 sc0 ls0 ws0">9.1.5.<span class="ffe"> <span class="_ _6"> </span><span class="ffa">Krok 4: Podsumowanie i prezentacja wyników</span></span> </div><div class="t m0 x2 h2 y4fa ffc fs0 fc0 sc0 ls0 ws0">Wyniki <span class="_ _4"></span>uzyskane <span class="_ _4"></span>w <span class="_ _4"></span>poprzednich <span class="_ _4"></span>krokach<span class="_ _3"></span>, <span class="_ _3"></span>zost<span class="_ _3"></span>a<span class="_ _1"></span>ły <span class="_ _4"></span>podsumowanie <span class="_ _4"></span>w <span class="_ _22"></span>tabelach <span class="_ _4"></span>zgodnych <span class="_ _4"></span>ze <span class="_ _4"></span>zaktualizowanym <span class="_ _4"></span>wzorem </div><div class="t m0 x2 h2 y4fb ffc fs0 fc0 sc0 ls0 ws0">(Rozporządzenie <span class="_ _3"></span>Delegowane <span class="_ _4"></span>Komisji <span class="_ _3"></span>(UE) <span class="_ _3"></span>202<span class="_ _3"></span>3/<span class="_ _1"></span>2486 <span class="_ _3"></span>z <span class="_ _4"></span>dnia <span class="_ _3"></span>27 <span class="_ _3"></span>czerwca <span class="_ _4"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>uzupełniające <span class="_ _3"></span>r<span class="_ _3"></span>ozporządzenie<span class="_ _1"></span> <span class="_ _3"></span>Parla-</div><div class="t m0 x2 h2 y4fc ff1 fs0 fc0 sc0 ls0 ws0">mentu Europejskiego i <span class="_ _3"></span>Rady (UE)<span class="_ _1"></span> 2020<span class="_ _3"></span>/85<span class="_ _b"></span>2<span class="_ _3"></span> <span class="ffc">poprzez ustanowienie <span class="_ _3"></span>technicznych kryteriów kwalifikacji służących okre-</span></div><div class="t m0 x2 h2 yf5 ffc fs0 fc0 sc0 ls0 ws0">śleniu warunków, na jakich <span class="_ _1"></span>dana działalność gospodarcza kwa<span class="_ _1"></span>lifikuje się jako w<span class="_ _1"></span>nosząca istotny wkład w zrów<span class="_ _1"></span>noważone </div><div class="t m0 x2 h2 yd5e ffc fs0 fc0 sc0 ls0 ws0">wykorzystywanie i oc<span class="_ _1"></span>hronę zasob<span class="_ _1"></span>ów wodnych i m<span class="_ _1"></span>orskich, w <span class="_ _b"></span>przejści<span class="_ _3"></span>e<span class="_ _1"></span> na gospodarkę o <span class="_ _b"></span>obiegu zamkniętym, w zapo<span class="_ _1"></span>bie-</div><div class="t m0 x2 h2 ydd6 ffc fs0 fc0 sc0 ls0 ws0">ganie zanieczyszczeniu i jego kontrolę lub w ochronę i odb<span class="_ _1"></span>udowę bioróżnorodności i ekosystemów,<span class="_ _1"></span> a także określeniu, </div><div class="t m0 x2 h2 y2c6 ffc fs0 fc0 sc0 ls0 ws0">czy ta <span class="_ _3"></span>działalność gospodarcza nie wyrządza <span class="_ _3"></span>poważnyc<span class="_ _1"></span>h szkód względem <span class="_ _3"></span>któregokolwiek z innych celów <span class="_ _3"></span>śr<span class="_ _3"></span>odowisko-</div><div class="t m0 x2 h2 y705 ffc fs0 fc0 sc0 ls0 ws0">wych,  i  zmien<span class="_ _1"></span>iające  rozporządzenie <span class="_ _33"> </span>delegowane  Komisji <span class="_ _33"> </span>(UE)  2021/<span class="_ _1"></span>2178  w  od<span class="_ _1"></span>niesieniu  do <span class="_ _5"> </span>publicz<span class="_ _3"></span>nego <span class="_ _5"> </span>ujawniania </div><div class="t m0 x2 h2 y706 ffc fs0 fc0 sc0 ls0 ws0">szczególnych informacji w odniesieniu do tych rodzajów działalności gospodarczej). <span class="ff1"> </span></div><div class="t m0 x2 h2 y821 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ydd2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y36c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ydd7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf6e" class="pf w13d h14a"><div class="pc pc6e w13d h14a"><img class="bi x8 ydd8 w13e h14b" alt="" 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"/><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x10 h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">110<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x60 h2 yddd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x60 h2 ydde ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x60 h2 yddf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h55 yde0 ff1 fs1 fc12 sc0 ls69 ws0">a.<span class="ff19 ls0"> <span class="_ _1a"> </span><span class="ff1">Obroty (przy<span class="_ _1"></span>chody) </span></span></div></div><div class="c x2 yde1 w140 ha1"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c xe1 yde1 w141 ha1"><div class="t m0 x20 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0">Rok </div></div><div class="c x13c yde1 w142 ha1"><div class="t m0 x1c h15 y111 ffc fs1 fc12 sc0 ls0 ws0">Kryteria dotycząc<span class="_ _b"></span>e<span class="_ _3"></span> ist<span class="_ _1"></span>otnego wkład<span class="_ _1"></span>u<span class="ff1"> </span></div></div><div class="c x24 yde1 w143 ha1"><div class="t m0 x56 h15 y5 ffc fs1 fc12 sc0 ls0 ws0">Kryteria dotycząc<span class="_ _b"></span>e<span class="_ _3"></span> zasad<span class="_ _1"></span>y DNSH </div><div class="t m0 x14 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">(&#34;nie wyrządzaj pow<span class="_ _1"></span>ażnych szkód<span class="_ _1"></span>&#34;)<span class="ff1"> </span></div></div><div class="c x13d yde1 w144 ha1"><div class="t m0 x53 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e yde1 w145 ha1"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f yde1 w146 ha1"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 yde1 w146 ha1"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x141 yde1 w147 ha1"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 yde2 w148 h14c"><div class="t m0 xf5 h15 yde3 ffc fs1 fc12 sc0 ls0 ws0">Działalność gosp<span class="_ _1"></span>odarcza (1)<span class="ff1"> </span></div></div><div class="c xe1 yde2 w149 h14c"><div class="t m5 x11 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Kod(y) (2)</div><div class="t m5 x11 h15 yde4 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c xc0 yde2 wf2 h14c"><div class="t m5 x1c h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Obrót (wartość b<span class="_ _1"></span>ezwzględna) (<span class="_ _1"></span>3)</div><div class="t m5 x1c h15 yde5 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c xb9 yde2 w14a h14c"><div class="t m5 x11 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Część<span class="ff1"> obrotu,</span></div><div class="t m5 x11 h15 yde6 ff1 fs1 fc12 sc0 ls0 ws0"> rok N (4)</div><div class="t m5 x11 h15 yde7 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13c yde2 w14b h14c"><div class="t m5 x53 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Łagodzenie zmian </div><div class="t m5 x53 h15 yde8 ff1 fs1 fc12 sc0 ls0 ws0">klimatyczn<span class="_ _1"></span>ych </div><div class="t m5 xea h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">(5) </div></div><div class="c x142 yde2 w14c h14c"><div class="t m5 x26 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Adaptacja do zmian k<span class="_ _b"></span>limatu (6)</div><div class="t m5 x26 h15 yde9 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x143 yde2 w14b h14c"><div class="t m5 x26 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Zasoby wodne i <span class="_ _1"></span>morskie (7)</div><div class="t m5 x26 h15 ydea ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x82 yde2 w14b h14c"><div class="t m5 x53 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Gospodarka o obie<span class="_ _1"></span>gu zamknię-</div><div class="t m5 xea h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">tym (8)</div><div class="t m5 xea h15 ydeb ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x126 yde2 w14b h14c"><div class="t m5 x26 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Zanieczyszczeni<span class="_ _1"></span>e (9)</div><div class="t m5 x26 h15 ydec ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x144 yde2 w14b h14c"><div class="t m5 x26 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 x26 h15 yded ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x24 yde2 w14d h14c"><div class="t m5 x46 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Łagodzenie zmian k<span class="_ _b"></span>l<span class="_ _3"></span>i<span class="_ _1"></span>matycznych </div><div class="t m5 x18 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">(17) </div></div><div class="c x145 yde2 w14e h14c"><div class="t m5 x53 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Adaptacja do zmian k<span class="_ _b"></span>limatu (12)</div><div class="t m5 x53 h15 ydee ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x73 yde2 w14e h14c"><div class="t m5 x53 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Zasoby wodne i <span class="_ _1"></span>morskie (13)</div><div class="t m5 x53 h15 ydef ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x146 yde2 w14e h14c"><div class="t m5 x46 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Gospodarka o obie<span class="_ _1"></span>gu zamknię-</div><div class="t m5 x18 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">tym (14)</div><div class="t m5 x18 h15 ydf0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x147 yde2 w14e h14c"><div class="t m5 x53 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Zanieczyszczeni<span class="_ _1"></span>e (15)</div><div class="t m5 x53 h15 ydf1 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x148 yde2 w14e h14c"><div class="t m5 x53 h15 y0 ffc fs1 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 x53 h15 yded ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13d yde2 w14f h14c"><div class="t m5 x23 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0">Minimalne gwaranc<span class="_ _b"></span>je<span class="_ _3"></span> (17<span class="_ _1"></span>)</div><div class="t m5 x23 h15 ydf2 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e yde2 w150 h14c"><div class="t m0 x46 h15 ydf3 ffc fs1 fc12 sc0 ls0 ws0">Udział </div><div class="t m0 x64 h15 ydf4 ffc fs1 fc12 sc0 ls0 ws0">działalno-</div><div class="t m0 x2d h15 ydf5 ffc fs1 fc12 sc0 ls0 ws0">ści zgod-</div><div class="t m0 x64 h15 ydf6 ff1 fs1 fc12 sc0 ls0 ws0">nej z sys-</div><div class="t m0 x64 h15 ydf7 ffc fs1 fc12 sc0 ls0 ws0">tematyką </div><div class="t m0 x6e h15 ydf8 ff1 fs1 fc12 sc0 ls0 ws0">(A.1.) lub </div><div class="t m0 x64 h15 ydf9 ff1 fs1 fc12 sc0 ls0 ws0">kwalifiku-</div><div class="t m0 x69 h15 ydfa ffc fs1 fc12 sc0 ls0 ws0">jącej się do </div><div class="t m0 x64 h15 ydfb ff1 fs1 fc12 sc0 ls0 ws0">systema-</div><div class="t m0 x2d h15 y824 ff1 fs1 fc12 sc0 ls0 ws0">tyki (A.2.) </div><div class="t m0 x64 h15 y5 ffc fs1 fc12 sc0 ls0 ws0">Obrót, rok </div><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N-1 (18) </div></div><div class="c x13f yde2 w151 h14c"><div class="t m0 x64 h15 ydf9 ff1 fs1 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x6e h15 ydfa ffc fs1 fc12 sc0 ls0 ws0">Działal-</div><div class="t m0 x53 h15 ydfb ffc fs1 fc12 sc0 ls0 ws0">ność </div><div class="t m0 x64 h4 y824 ff8 fs1 fc12 sc0 ls0 ws0">wspoma-</div><div class="t m0 xec h4 y5 ffa fs1 fc12 sc0 ls0 ws0">gająca<span class="ff1">  </span></div><div class="t m0 x1a h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">(19) </div></div><div class="c x140 yde2 w151 h14c"><div class="t m0 x64 h15 ydf9 ff1 fs1 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x6e h15 ydfa ffc fs1 fc12 sc0 ls0 ws0">Działal-</div><div class="t m0 x6e h15 ydfb ffc fs1 fc12 sc0 ls0 ws0">ność na </div><div class="t m0 xf5 h15 y824 ff1 fs1 fc12 sc0 ls0 ws0">rzecz </div><div class="t m0 x2d h4 y5 ffa fs1 fc12 sc0 ls0 ws0">przejścia<span class="ff1"> </span></div><div class="t m0 x25 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">(20) </div></div><div class="c x2 ydfc w148 ha1"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c xe1 ydfc w149 ha1"><div class="t m0 x46 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c xc0 ydfc wf2 ha1"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">PLN </div></div><div class="c xb9 ydfc w14a ha1"><div class="t m0 x53 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">% </div></div><div class="c x13c ydfc w14b ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x142 ydfc w14c ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x143 ydfc w14b ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x82 ydfc w14b ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x126 ydfc w14b ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x144 ydfc w14b ha1"><div class="t m0 x6e h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x24 ydfc w14d ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x145 ydfc w14e ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x73 ydfc w14e ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x146 ydfc w14e ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x147 ydfc w14e ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x148 ydfc w14e ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x13d ydfc w14f ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls6a ws0">T/N<span class="ls0"> </span></div></div><div class="c x13e ydfc w150 ha1"><div class="t m0 x26 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">% </div></div><div class="c x13f ydfc w151 ha1"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">E </div></div><div class="c x140 ydfc w151 ha1"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x2 ydfd w152 hbb"><div class="t m0 x69 h4 yd3 ffa fs1 fc12 sc0 ls0 ws0">A. Działalność <span class="_ _1"></span>kwalifikująca <span class="_ _1"></span>się do systematy<span class="_ _b"></span>k<span class="_ _3"></span>i<span class="ff1">  </span></div></div><div class="c x2 ydfe w152 hbc"><div class="t m0 x69 h4 yd3 ff8 fs1 fc12 sc0 ls0 ws0">A.1. Rodzaje <span class="ffa">działaln<span class="_ _1"></span>ości zrówno<span class="_ _b"></span>w<span class="_ _3"></span>a<span class="_ _1"></span>żonej środowis<span class="_ _1"></span>kowo (zgodna <span class="_ _1"></span>z systematyk<span class="_ _1"></span>ą)<span class="ff8"> </span></span></div></div><div class="c x2 ydff w148 h134"><div class="t m0 x69 h15 ye00 ff13 fs1 fc12 sc0 ls0 ws0">Odzysk <span class="_ _b"></span>m<span class="_ _3"></span>at<span class="_ _1"></span>eriałów <span class="_ _b"></span>z<span class="_ _3"></span> <span class="_ _b"></span>odpadów <span class="_ _b"></span>in-</div><div class="t m0 x69 h15 y111 ff13 fs1 fc12 sc0 ls0 ws0">nych niż niebe<span class="_ _1"></span>zpieczne<span class="fff"> </span></div></div><div class="c xe1 ydff w149 h134"><div class="t m0 x2d h15 y824 ff1 fs1 fc12 sc0 ls6b ws0">CCM</div><div class="t m0 x64 h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">/CCA </div><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">5.9. </div></div><div class="c xc0 ydff wf2 h134"><div class="t m0 x7 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">3 227 277 </div></div><div class="c xb9 ydff w14a h134"><div class="t m0 x2d h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,57% </div></div><div class="c x13c ydff w14b h134"><div class="t m0 xf5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">T<span class="ff1"> </span></div></div><div class="c x142 ydff w14c h134"><div class="t m0 xf5 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x143 ydff w14b h134"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x82 ydff w14b h134"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x126 ydff w14b h134"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x144 ydff w14b h134"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x24 ydff w14d h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x145 ydff w14e h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x73 ydff w14e h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x146 ydff w14e h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x147 ydff w14e h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x148 ydff w14e h134"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x13d ydff w14f h134"><div class="t m0 x46 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">T </div></div><div class="c x13e ydff w150 h134"><div class="t m0 xec h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,07% </div></div><div class="c x13f ydff w151 h134"><div class="t m0 x18 h15 ya82 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ydff w151 h134"><div class="t m0 x18 h15 ya82 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye01 w148 h134"><div class="t m0 x69 h4 y824 ffa fs1 fc12 sc0 ls0 ws0">Obrót <span class="_ _27"> </span>ze <span class="_ _27"> </span>zrówno<span class="_ _b"></span>wa<span class="_ _3"></span>żon<span class="_ _b"></span>ej<span class="_ _3"></span>  dziel-</div><div class="t m0 x69 h4 y5 ffa fs1 fc12 sc0 ls0 ws0">ności <span class="_ _23"> </span>(zgodnej <span class="_ _23"> </span>z <span class="_ _23"> </span>systematyką) </div><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">(A.1.)<span class="ff1c"> </span></div></div><div class="c xe1 ye01 w153 h134"><div class="t m0 x66 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">3 227 277 </div></div><div class="c xb9 ye01 w14a h134"><div class="t m0 x64 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,57% </div></div><div class="c x13c ye01 w14b h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,57% </div></div><div class="c x142 ye01 w14c h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x143 ye01 w14b h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x82 ye01 w14b h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x126 ye01 w14b h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x144 ye01 w14b h134"><div class="t m0 x14 h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x24 ye01 w14d h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x145 ye01 w14e h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x73 ye01 w14e h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x146 ye01 w14e h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x147 ye01 w14e h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x148 ye01 w14e h134"><div class="t m0 x6e h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x13d ye01 w14f h134"><div class="t m0 x46 h4 y5 ff1 fs1 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x13e ye01 w150 h134"><div class="t m0 xf h4 y5 ff8 fs1 fc12 sc0 ls0 ws0">0,07% </div></div><div class="c x13f ye01 w151 h134"><div class="t m0 x18 h4 ya82 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye01 w151 h134"><div class="t m0 x18 h4 ya82 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 y6b7 w148 h14d"><div class="t m0 x1c h4 y259 ffa fs1 fc12 sc0 ls0 ws0">W tym wspomaga<span class="_ _1"></span>jąca (E)<span class="ff8"> </span></div></div><div class="c xe1 y6b7 w153 h14d"><div class="t m0 x7a h4 y7ad ff8 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c xb9 y6b7 w14a h14d"><div class="t m0 x64 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13c y6b7 w14b h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x142 y6b7 w14c h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x143 y6b7 w14b h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x82 y6b7 w14b h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x126 y6b7 w14b h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x144 y6b7 w14b h14d"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x24 y6b7 w14d h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x145 y6b7 w14e h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x73 y6b7 w14e h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x146 y6b7 w14e h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x147 y6b7 w14e h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x148 y6b7 w14e h14d"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x13d y6b7 w14f h14d"><div class="t m0 x46 h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x13e y6b7 w150 h14d"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13f y6b7 w151 h14d"><div class="t m0 x18 h4 y7ad ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 y6b7 w151 h14d"><div class="t m0 x18 h4 y7ad ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye02 w148 h1b"><div class="t m0 x11 h4 y784 ffa fs1 fc12 sc0 ls0 ws0">W tym na rzecz<span class="_ _1"></span> przejścia (T)<span class="ff8"> </span></div></div><div class="c xe1 ye02 w153 h1b"><div class="t m0 x7a h4 ycf ff8 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c xb9 ye02 w14a h1b"><div class="t m0 x64 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13c ye02 w14b h1b"><div class="t m0 x14 h4 y6 ff8 fs1 fc13 sc0 ls0 ws0">0,00% </div></div><div class="c x142 ye02 w14c h1b"><div class="t m0 x5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x143 ye02 w14b h1b"><div class="t m0 x5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x82 ye02 w14b h1b"><div class="t m0 x5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x126 ye02 w14b h1b"><div class="t m0 x5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x144 ye02 w14b h1b"><div class="t m0 x5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x24 ye02 w14d h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x145 ye02 w14e h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x73 ye02 w14e h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x146 ye02 w14e h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x147 ye02 w14e h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x148 ye02 w14e h1b"><div class="t m0 x6e h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x13d ye02 w14f h1b"><div class="t m0 x46 h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x13e ye02 w150 h1b"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13f ye02 w151 h1b"><div class="t m0 x18 h4 ycf ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye02 w151 h1b"><div class="t m0 x18 h4 ycf ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye03 w154 h132"><div class="t m0 x69 h4 y6 ffa fs1 fc12 sc0 ls0 ws0">A.2. Działalność<span class="_ _1"></span> kwalifikująca<span class="_ _1"></span> się do sys<span class="_ _1"></span>tematyki, ale ni<span class="_ _1"></span>ezrównoważo<span class="_ _b"></span>na ś<span class="_ _3"></span>ro<span class="_ _1"></span>dowiskowo<span class="_ _1"></span> (działalność<span class="_ _1"></span> niezgodna z sys<span class="_ _1"></span>tematyką)<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x13e ye03 w150 h132"><div class="t m0 x18 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f ye03 w151 h132"><div class="t m0 x18 h15 y818 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye03 w151 h132"><div class="t m0 x18 h15 y818 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 y2fe w155 ha1"><div class="t m0 x76 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13c y2fe w14b ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x142 y2fe w14c ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x143 y2fe w14b ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x82 y2fe w14b ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x126 y2fe w14b ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x144 y2fe w14b ha1"><div class="t m0 xec h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">EL </div><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x24 y2fe w14d ha1"><div class="t m0 xf h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x145 y2fe w156 ha1"><div class="t m0 xf h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x73 y2fe w157 ha1"><div class="t m0 xec h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x146 y2fe w157 ha1"><div class="t m0 xec h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x147 y2fe w157 ha1"><div class="t m0 xec h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x148 y2fe w157 ha1"><div class="t m0 xec h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13d y2fe w144 ha1"><div class="t m0 x5 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e y2fe w150 ha1"><div class="t m0 x18 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f y2fe w151 ha1"><div class="t m0 x18 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 y2fe w151 ha1"><div class="t m0 x18 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye04 w148 ha1"><div class="t m0 x69 h15 y5 ff13 fs1 fc12 sc0 ls0 ws0">Produkcja <span class="_ _27"> </span>opakowań <span class="_ _1e"> </span>z <span class="_ _1e"> </span>tworzyw </div><div class="t m0 x69 h15 y6 fff fs1 fc12 sc0 ls0 ws0">sztucznych* </div></div><div class="c xe1 ye04 w149 ha1"><div class="t m0 x69 h15 y5 ff1 fs1 fc12 sc0 ls0 ws0">CE </div><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">1.1. </div></div><div class="c xc0 ye04 wf2 ha1"><div class="t m0 x6e h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">436 095 403 </div></div><div class="c xb9 ye04 w14a ha1"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">77,48% </div></div><div class="c x13c ye04 w14b ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x142 ye04 w14c ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x143 ye04 w14b ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x82 ye04 w14b ha1"><div class="t m0 x46 h15 y6 ff1 fs1 fc12 sc0 ls6c ws0">EL<span class="ls0"> </span></div></div><div class="c x126 ye04 w14b ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x144 ye04 w14b ha1"><div class="t m0 x56 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x24 ye04 w14d ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x145 ye04 w156 ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x73 ye04 w157 ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x146 ye04 w157 ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x147 ye04 w157 ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x148 ye04 w157 ha1"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13d ye04 w144 ha1"><div class="t m0 x53 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13e ye04 w150 ha1"><div class="t m0 x18 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13f ye04 w151 ha1"><div class="t m0 x18 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye04 w151 ha1"><div class="t m0 x18 h15 y111 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye05 w148 h14e"><div class="t m0 x69 hc7 yd4c ff1d fs1 fc12 sc0 ls0 ws0">Obrót <span class="_ _22"> </span>z <span class="_ _22"> </span>działalności <span class="_ _4"></span>kwalifikują-</div><div class="t m0 x69 hc7 y670 ff1d fs1 fc12 sc0 ls0 ws0">cej <span class="_ _6"> </span>się <span class="_ _6"> </span>do <span class="_ _6"> </span>systematyki,<span class="_ _1"></span> <span class="ff1c"> </span></div><div class="t m0 x69 hc7 y824 ff1d fs1 fc12 sc0 ls0 ws0">ale <span class="_ _1e"> </span>niezrównow<span class="_ _1"></span>ażonej <span class="_ _1e"> </span>środowi-</div><div class="t m0 x69 hc7 y5 ff1c fs1 fc12 sc0 ls0 ws0">skowo <span class="_ _26"> </span>(niezgodnej <span class="_ _23"> </span>z <span class="_ _24"> </span>systema-</div><div class="t m0 x69 hc7 y6 ff1d fs1 fc12 sc0 ls0 ws0">tyką) (A.2.)<span class="ff1c"> </span></div></div><div class="c xe1 ye05 w153 h14e"><div class="t m0 x1f h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">436 095 403<span class="ff1"> </span></div></div><div class="c xb9 ye05 w14a h14e"><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">77,48% </div></div><div class="c x13c ye05 w14b h14e"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x142 ye05 w14c h14e"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x143 ye05 w14b h14e"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x82 ye05 w14b h14e"><div class="t m0 x0 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">77,48% </div></div><div class="c x126 ye05 w14b h14e"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x144 ye05 w14b h14e"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x24 ye05 w14d h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x145 ye05 w156 h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x73 ye05 w157 h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x146 ye05 w157 h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x147 ye05 w157 h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x148 ye05 w157 h14e"><div class="t m0 xf h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13d ye05 w144 h14e"><div class="t m0 x53 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13e ye05 w150 h14e"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00%<span class="ff1"> </span></div></div><div class="c x13f ye05 w151 h14e"><div class="t m0 x18 h15 ye06 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye05 w151 h14e"><div class="t m0 x18 h15 ye06 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye07 w148 h133"><div class="t m0 x69 h4 ye08 ffa fs1 fc12 sc0 ls0 ws0">A. <span class="_ _24"> </span>Obrót <span class="_ _24"> </span>z <span class="_ _24"> </span>tytułu <span class="_ _24"> </span>działalno<span class="_ _1"></span>ści </div><div class="t m0 x69 h4 y5 ffa fs1 fc12 sc0 ls0 ws0">kwalifikujące<span class="_ _1"></span>j <span class="_ _b"></span>się do<span class="_ _b"></span> systema<span class="_ _1"></span>tyki </div><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">(A.1 + A.2) </div></div><div class="c xe1 ye07 w153 h133"><div class="t m0 x30 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">439 322 681<span class="_ _1"></span> </div></div><div class="c xb9 ye07 w14a h133"><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">78,05% </div></div><div class="c x13c ye07 w14b h133"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,57% </div></div><div class="c x142 ye07 w14c h133"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x143 ye07 w14b h133"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x82 ye07 w14b h133"><div class="t m0 x0 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">77,48% </div></div><div class="c x126 ye07 w14b h133"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x144 ye07 w14b h133"><div class="t m0 x14 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x24 ye07 w14d h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x145 ye07 w14e h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x73 ye07 w14e h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x146 ye07 w14e h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x147 ye07 w14e h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x148 ye07 w14e h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13d ye07 w14f h133"><div class="t m0 xf5 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c x13e ye07 w150 h133"><div class="t m0 xf h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">0,07% </div></div><div class="c x13f ye07 w151 h133"><div class="t m0 x18 h4 ya82 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye07 w151 h133"><div class="t m0 x18 h4 ya82 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ya0d w155 h132"><div class="t m0 x69 h4 y6 ffa fs1 fc12 sc0 ls0 ws0">B. Działalność ni<span class="_ _1"></span>ekwalifikując<span class="_ _1"></span>a się do sy<span class="_ _1"></span>stematyki<span class="ff8"> </span></div></div><div class="c x13c ya0d w14b h132"><div class="t m0 x25 h4 yd98 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x142 ya0d w14c h132"><div class="t m0 x25 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x143 ya0d w14b h132"><div class="t m0 x25 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x82 ya0d w14b h132"><div class="t m0 x25 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x126 ya0d w14b h132"><div class="t m0 x25 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x144 ya0d w14b h132"><div class="t m0 x25 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x24 ya0d w14d h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x145 ya0d w14e h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x73 ya0d w14e h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x146 ya0d w14e h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x147 ya0d w14e h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x148 ya0d w14e h132"><div class="t m0 xf h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13d ya0d w14f h132"><div class="t m0 x53 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e ya0d w150 h132"><div class="t m0 x18 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f ya0d w151 h132"><div class="t m0 x18 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ya0d w151 h132"><div class="t m0 x18 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x141 ya0d w158 h132"><div class="t m0 x14 h15 yd98 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ydd7 w148 h14f"><div class="t m0 x69 hc7 y5 ff1d fs1 fc12 sc0 ls0 ws0">Obrót <span class="_ _1"></span>z <span class="_ _b"></span>dzia<span class="_ _3"></span>ł<span class="_ _b"></span>a<span class="_ _3"></span>ln<span class="_ _1"></span>ości <span class="_ _b"></span>niekwalifiku-</div><div class="t m0 x69 hc7 y6 ff1d fs1 fc12 sc0 ls0 ws0">jącej się do syst<span class="_ _b"></span>e<span class="_ _3"></span>mat<span class="_ _1"></span>yki (B)<span class="ff1c"> </span></div></div><div class="c xe1 ydd7 w149 h14f"><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c xc0 ydd7 wf2 h14f"><div class="t m0 x6e h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">123 560 369 </div></div><div class="c xb9 ydd7 w14a h14f"><div class="t m0 x14 h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">21,95%<span class="ff8"> </span></div></div><div class="c x13c ydd7 w14b h14f"><div class="t m0 x25 h4 y850 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x142 ydd7 w14c h14f"><div class="t m0 x25 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x143 ydd7 w14b h14f"><div class="t m0 x25 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x82 ydd7 w14b h14f"><div class="t m0 x25 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x126 ydd7 w14b h14f"><div class="t m0 x25 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x144 ydd7 w14b h14f"><div class="t m0 x25 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x24 ydd7 w14d h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x145 ydd7 w14e h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x73 ydd7 w14e h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x146 ydd7 w14e h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x147 ydd7 w14e h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x148 ydd7 w14e h14f"><div class="t m0 xf h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13d ydd7 w14f h14f"><div class="t m0 x53 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e ydd7 w150 h14f"><div class="t m0 x18 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f ydd7 w151 h14f"><div class="t m0 x18 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ydd7 w151 h14f"><div class="t m0 x18 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x141 ydd7 w158 h14f"><div class="t m0 x14 h15 y850 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye09 w148 ha2"><div class="t m0 x69 h4 y6 ffa fs1 fc12 sc0 ls0 ws0">OGÓŁEM (A+B)<span class="ff8"> </span></div></div><div class="c xe1 ye09 w149 ha2"><div class="t m0 x69 h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">  </div></div><div class="c xc0 ye09 wf2 ha2"><div class="t m0 x6e h4 y6 ff8 fs1 fc12 sc0 ls0 ws0">562 883 050<span class="_ _1"></span> </div></div><div class="c xb9 ye09 w14a ha2"><div class="t m0 x0 h4 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00%<span class="ff8"> </span></div></div><div class="c x13c ye09 w14b ha2"><div class="t m0 x25 h4 y944 ff8 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x142 ye09 w14c ha2"><div class="t m0 x25 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x143 ye09 w14b ha2"><div class="t m0 x25 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x82 ye09 w14b ha2"><div class="t m0 x25 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x126 ye09 w14b ha2"><div class="t m0 x25 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x144 ye09 w14b ha2"><div class="t m0 x25 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x24 ye09 w14d ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x145 ye09 w14e ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x73 ye09 w14e ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x146 ye09 w14e ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x147 ye09 w14e ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x148 ye09 w14e ha2"><div class="t m0 xf h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13d ye09 w14f ha2"><div class="t m0 x53 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13e ye09 w150 ha2"><div class="t m0 x18 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x13f ye09 w151 ha2"><div class="t m0 x18 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x140 ye09 w151 ha2"><div class="t m0 x18 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x141 ye09 w158 ha2"><div class="t m0 x14 h15 y944 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0a ff13 fs1 fc12 sc0 ls0 ws0">*działalności wyłą<span class="_ _1"></span>czone w rok<span class="_ _1"></span>u 2023 z wer<span class="_ _1"></span>yfikacji zgodnośc<span class="_ _1"></span>i z taksonomią <span class="fff"> </span></div></div></div><div class="pi"></div></div>
<div id="pf6f" class="pf w13d h14a"><div class="pc pc6f w13d h14a"><img class="bi x8 ye0b w5 h150" alt="" src="data:image/png;base64,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"/><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfa h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">111<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye0d ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye0e ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye0f w135 h151"><div class="t m0 x69 h15 ye10 ffc fs1 fc12 sc0 ls0 ws0">Odzysk materiałów z <span class="_ _b"></span>odpadów innych niż niebezp<span class="_ _b"></span>i<span class="_ _3"></span>e<span class="_ _1"></span>czne <span class="ff1"> </span></div><div class="t m0 x69 h4 yc32 ff8 fs1 fc12 sc0 ls0 ws0">(CCM/CCA 5.9)<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xf8 ye11 w159 h152"><div class="t m0 x94 h15 y850 ffc fs1 fc12 sc0 ls0 ws0">Część obrotu / cał<span class="_ _b"></span>kow<span class="_ _3"></span>i<span class="_ _1"></span>ty obrót<span class="ff1"> </span></div></div><div class="c xf8 ye0f w15a h153"><div class="t m0 x56 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką w </div><div class="t m0 x19 h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">podziale na cele<span class="_ _1"></span> </div></div><div class="c x13a ye0f w15b h153"><div class="t m0 x64 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę do <span class="ff1">syste-</span></div><div class="t m0 xf h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">matyki w podziale na <span class="_ _b"></span>cele </div></div><div class="c x2 ye12 w15c h135"><div class="t m0 x69 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c x8d ye12 w15d h135"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c xf8 ye12 w15a h135"><div class="t m0 x11b h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x13a ye12 w15b h135"><div class="t m0 x11b h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye13 w15c h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c x8d ye13 w15d h132"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c xf8 ye13 w15a h132"><div class="t m0 x11b h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x13a ye13 w15b h132"><div class="t m0 x11b h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye14 w15c h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c x8d ye14 w15d h132"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c xf8 ye14 w15a h132"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                                    <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x13a ye14 w15b h132"><div class="t m0 x16 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                            <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x2 ye15 w15c h132"><div class="t m0 x69 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">gospodarka o obie<span class="_ _1"></span>gu zamkniętym<span class="ff1"> </span></div></div><div class="c x8d ye15 w15d h132"><div class="t m0 x2d h15 y6 ff1 fs1 fc12 sc0 ls0 ws0"> <span class="ls6b">CE</span> </div></div><div class="c xf8 ye15 w15a h132"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                                    <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x13a ye15 w15b h132"><div class="t m0 x16 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                            <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x2 ye16 w15c h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c x8d ye16 w15d h132"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c xf8 ye16 w15a h132"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                                    <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x13a ye16 w15b h132"><div class="t m0 x16 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                            <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x2 y26e w15c h135"><div class="t m0 x69 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c x8d y26e w15d h135"><div class="t m0 x2d h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c xf8 y26e w15a h135"><div class="t m0 x11 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                                    <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x13a y26e w15b h135"><div class="t m0 x16 h15 y6 ff1 fs1 fc12 sc0 ls48 ws0">                            <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye17 ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h55 ya48 ff12 fs1 fc12 sc0 ls0 ws0"> <span class="_ _20"> </span><span class="ffb"> </span></div></div></div><div class="pi"></div></div>
<div id="pf70" class="pf w13d h14a"><div class="pc pc70 w13d h14a"><img class="bi x8 ye18 w15e h154" alt="" 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class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfa h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">112<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye19 ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x6 h55 ye1a ff1 fs1 fc12 sc0 ls2 ws0">b.<span class="ff19 ls0"> <span class="_ _1b"> </span><span class="ffc">nakłady inwes<span class="_ _1"></span>tycyjne (CapEx)<span class="ff1"> </span></span></span></div></div><div class="c x2 ye1b w15f h5e"><div class="t m0 x14 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xe1 ye1b w160 h5e"><div class="t m0 x94 h2b ydb6 ff1 fs9 fc12 sc0 ls6e ws0">Rok<span class="ls0"> </span></div></div><div class="c x6c ye1b w161 h5e"><div class="t m0 x1e h2b ydb6 ffc fs9 fc12 sc0 ls0 ws0">Kryteria dotyczące i<span class="_ _3"></span>stotnego wkładu<span class="ff1"> </span></div></div><div class="c x149 ye1b w162 h5e"><div class="t m0 x56 h2b yb26 ffc fs9 fc12 sc0 ls0 ws0">Kryteria dotyczące zasa<span class="_ _3"></span>dy DNSH (&#34;nie </div><div class="t m0 x26 h2b yb0b ffc fs9 fc12 sc0 ls0 ws0">wyrządza<span class="_ _3"></span>j poważnych szkód&#34;)<span class="ff1"> </span></div></div><div class="c x14a ye1b w163 h5e"><div class="t m0 x53 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye1b w164 h5e"><div class="t m0 x14 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye1b wa0 h5e"><div class="t m0 x14 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye1b w165 h5e"><div class="t m0 x14 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14e ye1b w147 h5e"><div class="t m0 x14 h155 y0 ff1 fs1c fc12 sc0 ls0 ws0"> </div></div><div class="c x2 yce9 w160 h156"><div class="t m0 x26 h2b ye1c ffc fs9 fc12 sc0 ls0 ws0">Działalność gospodarcza<span class="_ _3"></span> (1)<span class="ff1"> </span></div></div><div class="c xe1 yce9 wa2 h156"><div class="t m5 xe2 h2b ye1d ff1 fs9 fc12 sc0 ls0 ws0">Kod(y) (2)</div><div class="t m5 xe2 h2b ye1e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x5f yce9 w166 h156"><div class="t m5 x18 h2b ye1f ffc fs9 fc12 sc0 ls0 ws0">Nakłady inwestycyj<span class="_ _3"></span>ne (wartość </div><div class="t m5 x1c h2b ye20 ffc fs9 fc12 sc0 ls0 ws0">bezwzględna) (3)</div><div class="t m5 x1c h2b ye21 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb9 yce9 w167 h156"><div class="t m5 x18 h2b ye22 ffc fs9 fc12 sc0 ls0 ws0">Część <span class="ff1">obrotu, rok <span class="_ _3"></span>N (4)</span></div><div class="t m5 x18 h2b ye23 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x6c yce9 w14c h156"><div class="t m5 x53 h2b ye24 ffc fs9 fc12 sc0 ls0 ws0">Łagodzenie zmian klima<span class="_ _3"></span>tycznych </div><div class="t m5 x15 h2b ye25 ff1 fs9 fc12 sc0 ls0 ws0">(5) </div></div><div class="c x14f yce9 w14c h156"><div class="t m5 x26 h2b ye26 ff1 fs9 fc12 sc0 ls0 ws0">Adaptacja do zmian </div><div class="t m5 x26 h2b ye1e ff1 fs9 fc12 sc0 ls0 ws0">klimatu (6)</div><div class="t m5 x26 h2b ye27 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 yce9 w14b h156"><div class="t m5 x26 h2b ye28 ff1 fs9 fc12 sc0 ls0 ws0">Zasoby wodne i mor<span class="_ _3"></span>skie (7)</div><div class="t m5 x26 h2b ye29 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 yce9 w14b h156"><div class="t m5 x53 h2b ye1f ffc fs9 fc12 sc0 ls0 ws0">Gospodarka o obieg<span class="_ _3"></span>u zamknię-</div><div class="t m5 x15 h2b ye2a ff1 fs9 fc12 sc0 ls0 ws0">tym (8) </div></div><div class="c x151 yce9 w168 h156"><div class="t m5 x26 h2b ye2b ff1 fs9 fc12 sc0 ls0 ws0">Zanieczyszczenie (9<span class="_ _3"></span>)</div><div class="t m5 x26 h2b ye2c ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 yce9 w14b h156"><div class="t m5 x26 h2b ye2d ffc fs9 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 x26 h2b ye2e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 yce9 w14e h156"><div class="t m5 xf h2b ye24 ffc fs9 fc12 sc0 ls0 ws0">Łagodzenie zmian klima<span class="_ _3"></span>tycznych </div><div class="t m5 x7 h2b y954 ff1 fs9 fc12 sc0 ls0 ws0">(17) </div></div><div class="c x152 yce9 w14e h156"><div class="t m5 xf5 h2b yd0 ff1 fs9 fc12 sc0 ls0 ws0">Adaptacja do zmian klima<span class="_ _3"></span>tu (12)</div><div class="t m5 xf5 h2b ye2f ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 yce9 w11e h156"><div class="t m5 xf5 h2b ye30 ff1 fs9 fc12 sc0 ls0 ws0">Zasoby wodne i mor<span class="_ _3"></span>skie (13)</div><div class="t m5 xf5 h2b ye31 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 yce9 w14e h156"><div class="t m5 xf h2b ye1f ffc fs9 fc12 sc0 ls0 ws0">Gospodarka o obieg<span class="_ _3"></span>u zamknię-</div><div class="t m5 x26 h2b ye32 ff1 fs9 fc12 sc0 ls0 ws0">tym (14)</div><div class="t m5 x26 h2b ye33 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 yce9 w14e h156"><div class="t m5 xf5 h2b ye34 ff1 fs9 fc12 sc0 ls0 ws0">Zanieczyszczenie (15)</div><div class="t m5 xf5 h2b ye35 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 yce9 w14e h156"><div class="t m5 xf5 h2b ye2d ffc fs9 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 xf5 h2b ye2e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a yce9 w169 h156"><div class="t m5 x23 h2b ya05 ff1 fs9 fc12 sc0 ls0 ws0">Minimalne gwarancj<span class="_ _3"></span>e (17)</div><div class="t m5 x23 h2b y950 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b yce9 w16a h156"><div class="t m0 x64 h2b ye36 ffc fs9 fc12 sc0 ls0 ws0">Udział dzia<span class="_ _3"></span>-</div><div class="t m0 x46 h2b ye37 ffc fs9 fc12 sc0 ls0 ws0">łalności </div><div class="t m0 x6e h2b ye38 ff1 fs9 fc12 sc0 ls0 ws0">zgodnej z </div><div class="t m0 x14 h2b ye39 ffc fs9 fc12 sc0 ls0 ws0">systematyką </div><div class="t m0 xec h2b ye3a ff1 fs9 fc12 sc0 ls0 ws0">(A.1.) lub </div><div class="t m0 x64 h2b ye3b ffc fs9 fc12 sc0 ls0 ws0">kwalifikują-</div><div class="t m0 x6e h2b ye3c ffc fs9 fc12 sc0 ls0 ws0">cej się do </div><div class="t m0 x64 h2b ye3d ff1 fs9 fc12 sc0 ls0 ws0">systematyki </div><div class="t m0 x6e h2b ye3e ff1 fs9 fc12 sc0 ls0 ws0">(A.2.) Na-</div><div class="t m0 x64 h2b ye3f ffc fs9 fc12 sc0 ls0 ws0">kłady inwe-</div><div class="t m0 x14 h2b ye40 ff1 fs9 fc12 sc0 ls0 ws0">stycyjne, rok </div><div class="t m0 xec h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N-1 (18) </div></div><div class="c x157 yce9 w16b h156"><div class="t m0 x6e h2b ye3e ff1 fs9 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x2d h2b ye3f ffc fs9 fc12 sc0 ls0 ws0">Działalność </div><div class="t m0 x64 h157 ye40 ff8 fs9 fc12 sc0 ls0 ws0">wspomaga-</div><div class="t m0 xf h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">jąca<span class="ff1"> (19) </span></div></div><div class="c x158 yce9 w16b h156"><div class="t m0 x6e h2b ye3d ff1 fs9 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x2d h2b ye3e ffc fs9 fc12 sc0 ls0 ws0">Działalność </div><div class="t m0 xf h2b ye3f ff1 fs9 fc12 sc0 ls0 ws0">na rzecz </div><div class="t m0 xf h157 ye40 ffa fs9 fc12 sc0 ls0 ws0">przejścia<span class="ff1"> </span></div><div class="t m0 x23 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">(20) </div></div><div class="c x2 ye41 w160 h5e"><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c xe1 ye41 wa2 h5e"><div class="t m0 x23 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x5f ye41 w166 h5e"><div class="t m0 x23 h2b yb0b ff1 fs9 fc12 sc0 ls6f ws0">PLN<span class="ls0"> </span></div></div><div class="c xb9 ye41 w167 h5e"><div class="t m0 x25 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">% </div></div><div class="c x6c ye41 w14c h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x14f ye41 w14c h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x150 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 ye41 w168 h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c xb6 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye41 w14e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x152 ye41 w14e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x153 ye41 w11e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x154 ye41 w14e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x155 ye41 w14e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x156 ye41 w14e h5e"><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x14a ye41 w169 h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x14b ye41 w16a h5e"><div class="t m0 x7 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">% </div></div><div class="c x157 ye41 w16b h5e"><div class="t m0 x11 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">E </div></div><div class="c x158 ye41 w16b h5e"><div class="t m0 x11 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x2 ye42 w16c hbb"><div class="t m0 x69 h157 ycd ffa fs9 fc12 sc0 ls0 ws0">A. Działalność kwalifiku<span class="_ _3"></span>jąca się do systematyki<span class="_ _3"></span><span class="ff1">  </span></div></div><div class="c x2 ye43 w16c hbc"><div class="t m0 x69 h157 ycd ffa fs9 fc12 sc0 ls0 ws0">A.1. Rodzaje działalności <span class="_ _3"></span>zrównoważonej <span class="_ _3"></span>środowiskowo (zgodna z sy<span class="_ _3"></span>stematyką)<span class="ff8"> </span></div></div><div class="c x2 ye44 w160 h5e"><div class="t m0 x69 h2b yb26 ff13 fs9 fc12 sc0 ls0 ws0">Odzysk <span class="_ _3"></span>materiałów <span class="_ _4"></span>z <span class="_ _3"></span>odpadów <span class="_ _3"></span>inn<span class="_ _3"></span>ych </div><div class="t m0 x69 h2b yb0b ff13 fs9 fc12 sc0 ls0 ws0">niż niebezpieczne<span class="_ _3"></span><span class="fff"> </span></div></div><div class="c xe1 ye44 wa2 h5e"><div class="t m0 x2d h2b ydb6 ff1 fs9 fc12 sc0 ls0 ws0">CCM5.9. </div></div><div class="c x5f ye44 w166 h5e"><div class="t m0 x3a h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">                          </div><div class="t m0 xe7 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">-<span class="lsf">   </span> </div></div><div class="c xb9 ye44 w167 h5e"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00%<span class="ff1"> </span></div></div><div class="c x6c ye44 w14c h5e"><div class="t m0 x53 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">T<span class="ff1"> </span></div></div><div class="c x14f ye44 w14c h5e"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x150 ye44 w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye44 w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 ye44 w168 h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c xb6 ye44 w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye44 w14e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x152 ye44 w14e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x153 ye44 w11e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x154 ye44 w14e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x155 ye44 w14e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x156 ye44 w14e h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x14a ye44 w169 h5e"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x14b ye44 w16d h5e"><div class="t m0 xec h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">14,17% </div></div><div class="c x14c ye44 w16e h5e"><div class="t m0 x15 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x159 ye44 w16f h5e"><div class="t m0 x15 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x2 ye45 w160 h134"><div class="t m0 x69 h157 ye46 ffa fs9 fc12 sc0 ls0 ws0">Nakłady <span class="_ _4"></span>inwestycyjne <span class="_ _4"></span>ze <span class="_ _4"></span>zrównowa-</div><div class="t m0 x69 h157 yd2 ffa fs9 fc12 sc0 ls0 ws0">żonej <span class="_ _3"></span>dzielności <span class="_ _4"></span>(zgodnej <span class="_ _3"></span>z <span class="_ _3"></span><span class="ff8">sy<span class="_ _3"></span>stema-</span></div><div class="t m0 x69 h157 ycbb ffa fs9 fc12 sc0 ls0 ws0">tyką) (A.1.)<span class="ff1c"> </span></div></div><div class="c xe1 ye45 w170 h134"><div class="t m0 x7a h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c xb9 ye45 w167 h134"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye45 w14c h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14f ye45 w14c h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye45 w14b h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye45 w14b h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 ye45 w168 h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c xb6 ye45 w14b h134"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye45 w14e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x152 ye45 w14e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x153 ye45 w11e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x154 ye45 w14e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x155 ye45 w14e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x156 ye45 w14e h134"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14a ye45 w169 h134"><div class="t m0 x46 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14b ye45 w16d h134"><div class="t m0 xec h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">14,17% </div></div><div class="c x14c ye45 w16e h134"><div class="t m0 x15 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0"> <span class="ff8"> </span></div></div><div class="c x159 ye45 w16f h134"><div class="t m0 x15 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0"> <span class="ff8"> </span></div></div><div class="c x2 ye47 w160 h112"><div class="t m0 x4f h157 y7df ffa fs9 fc12 sc0 ls0 ws0">W tym wspomagająca (<span class="_ _3"></span>E)<span class="ff8"> </span></div></div><div class="c xe1 ye47 w170 h112"><div class="t m0 x7a h157 y7df ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c xb9 ye47 w167 h112"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye47 w14c h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14f ye47 w14c h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye47 w14b h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye47 w14b h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 ye47 w168 h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c xb6 ye47 w14b h112"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye47 w14e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x152 ye47 w14e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x153 ye47 w11e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x154 ye47 w14e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x155 ye47 w14e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x156 ye47 w14e h112"><div class="t m0 x6e h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14a ye47 w169 h112"><div class="t m0 x46 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14b ye47 w16d h112"><div class="t m0 x46 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14c ye47 w16e h112"><div class="t m0 x15 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0"> <span class="ff8"> </span></div></div><div class="c x159 ye47 w16f h112"><div class="t m0 x15 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0"> <span class="ff8"> </span></div></div><div class="c x2 ye48 w160 h1b"><div class="t m0 x17 h157 y9d2 ffa fs9 fc12 sc0 ls0 ws0">W tym na rzecz przejści<span class="_ _3"></span>a (T)<span class="ff8"> </span></div></div><div class="c xe1 ye48 w170 h1b"><div class="t m0 xe7 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c xb9 ye48 w167 h1b"><div class="t m0 x6e h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye48 w14c h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye48 w14c h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye48 w14b h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye48 w14b h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye48 w168 h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye48 w14b h1b"><div class="t m0 x25 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye48 w14e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x152 ye48 w14e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x153 ye48 w11e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x154 ye48 w14e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x155 ye48 w14e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x156 ye48 w14e h1b"><div class="t m0 x6e h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14a ye48 w169 h1b"><div class="t m0 x46 h157 y9d2 ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14b ye48 w16d h1b"><div class="t m0 x46 h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14c ye48 w16e h1b"><div class="t m0 xea h157 y9d2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x159 ye48 w16f h1b"><div class="t m0 x15 h157 yb0b ff1 fs9 fc12 sc0 ls0 ws0"> <span class="ff8"> </span></div></div><div class="c x2 ye49 w171 hbb"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">A.2. Działalność kwalif<span class="_ _3"></span>ikująca się do systematyki, a<span class="_ _3"></span>le niezrównoważona środowi<span class="_ _3"></span>skowo (działalność niezgod<span class="_ _3"></span>na z systematyką)<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x14b ye49 w172 hbb"><div class="t m0 x15 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x157 ye49 w173 hbb"><div class="t m0 x15 h2b ydb6 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x158 ye49 w172 hbb"><div class="t m0 x15 h2b ydb6 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 y192 w174 h158"><div class="t m0 x74 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x6c y192 w14c h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x14f y192 w14c h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x150 y192 w14b h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x39 y192 w14b h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x151 y192 w168 h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c xb6 y192 w14b h158"><div class="t m0 x14 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x149 y192 w14e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 y192 w14e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 y192 w11e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 y192 w14e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 y192 w14e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 y192 w14e h158"><div class="t m0 xf h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a y192 w169 h158"><div class="t m0 x53 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b y192 w16d h158"><div class="t m0 x18 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c y192 w151 h158"><div class="t m0 x15 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d y192 w175 h158"><div class="t m0 x47 h2b ycd ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 yc4a w160 haa"><div class="t m0 x69 h2b ye4a fff fs9 fc12 sc0 ls0 ws0">Transport <span class="_ _11"> </span>mot<span class="_ _3"></span>ocyklami, <span class="_ _11"> </span>samocho-</div><div class="t m0 x69 h2b yb26 fff fs9 fc12 sc0 ls0 ws0">dami  osobowymi  i  lekkimi  poja<span class="_ _3"></span>zdami </div><div class="t m0 x69 h2b yb0b ff13 fs9 fc12 sc0 ls0 ws0">użytkowymi<span class="fff"> </span></div></div><div class="c xe1 yc4a wa2 haa"><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">CCM CCA </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">6.5. </div></div><div class="c x5f yc4a w166 haa"><div class="t m0 x26 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">164 984 </div></div><div class="c xb9 yc4a w167 haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">0,37% </div></div><div class="c x6c yc4a w14c haa"><div class="t m0 x46 h157 yb0b ff8 fs9 fc12 sc0 ls59 ws0">EL<span class="ff1 ls0"> </span></div></div><div class="c x14f yc4a w14c haa"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 yc4a w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 yc4a w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 yc4a w168 haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c xb6 yc4a w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 yc4a w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x152 yc4a w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x153 yc4a w11e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x154 yc4a w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x155 yc4a w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x156 yc4a w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14a yc4a w169 haa"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14b yc4a w16a haa"><div class="t m0 xf5 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">3,69% </div></div><div class="c x157 yc4a w16b haa"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x158 yc4a w16b haa"><div class="t m0 x11 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x2 ye4b w160 haa"><div class="t m0 x69 h2b yb26 ff13 fs9 fc12 sc0 ls0 ws0">Renowacja istniejącyc<span class="_ _3"></span>h budynków<span class="fff"> </span></div></div><div class="c xe1 ye4b wa2 haa"><div class="t m0 x69 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0">CCM CCA </div><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">7.2 <span class="_ _21"> </span>/ <span class="_ _21"> </span>CE<span class="_ _3"></span> </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">3.2. </div></div><div class="c x5f ye4b w166 haa"><div class="t m0 x7 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">499 187 </div></div><div class="c xb9 ye4b w167 haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">1,12% </div></div><div class="c x6c ye4b w14c haa"><div class="t m0 x46 h157 yb0b ff8 fs9 fc12 sc0 ls59 ws0">EL<span class="ff1 ls0"> </span></div></div><div class="c x14f ye4b w14c haa"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 ye4b w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye4b w14b haa"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x151 ye4b w168 haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c xb6 ye4b w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye4b w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x152 ye4b w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x153 ye4b w11e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x154 ye4b w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x155 ye4b w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x156 ye4b w14e haa"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14a ye4b w169 haa"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14b ye4b w16a haa"><div class="t m0 xf5 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">0,32% </div></div><div class="c x157 ye4b w16b haa"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x158 ye4b w16b haa"><div class="t m0 x11 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x2 ye4c w160 h132"><div class="t m0 x69 h2b ya03 ff13 fs9 fc12 sc0 ls0 ws0">Służby ratunkowe*<span class="_ _3"></span><span class="fff"> </span></div></div><div class="c xe1 ye4c wa2 h132"><div class="t m0 x0 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">CCA 14.1. </div></div><div class="c x5f ye4c w166 h132"><div class="t m0 x7 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">965 135 </div></div><div class="c xb9 ye4c w167 h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">2,17% </div></div><div class="c x6c ye4c w14c h132"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x14f ye4c w14c h132"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 ye4c w14b h132"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye4c w14b h132"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 ye4c w168 h132"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c xb6 ye4c w14b h132"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye4c w14e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x152 ye4c w14e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x153 ye4c w11e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x154 ye4c w14e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x155 ye4c w14e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x156 ye4c w14e h132"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14a ye4c w169 h132"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14b ye4c w16a h132"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x157 ye4c w16b h132"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x158 ye4c w16b h132"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x2 ye4d w160 h159"><div class="t m0 x69 h15a ye4e ff1d fs9 fc12 sc0 ls0 ws0">Nakłady <span class="_ _27"> </span>Inwestycyjne <span class="_ _27"> </span>z <span class="_ _27"> </span>działalności </div><div class="t m0 x69 h15a ye4a ff1d fs9 fc12 sc0 ls0 ws0">kwalifikującej <span class="_ _3"></span>się <span class="_ _3"></span>do <span class="_ _4"></span>systematyki, <span class="_ _3"></span>ale<span class="_ _3"></span> </div><div class="t m0 x69 h15a yb26 ff1d fs9 fc12 sc0 ls0 ws0">niezrównoważonej <span class="_ _10"> </span>środowiskowo </div><div class="t m0 x69 h15a yb0b ff1d fs9 fc12 sc0 ls0 ws0">(niezgodnej z syst<span class="_ _3"></span>ematyką) (A.2.)<span class="ff1c"> </span></div></div><div class="c xe1 ye4d wa2 h159"><div class="t m0 x69 h2b ye4f ff1 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x5f ye4d w166 h159"><div class="t m0 xf5 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">1 629 306<span class="ff1"> </span></div></div><div class="c xb9 ye4d w167 h159"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">3,66% </div></div><div class="c x6c ye4d w14c h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">1,49% </div></div><div class="c x14f ye4d w14c h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">2,17% </div></div><div class="c x150 ye4d w14b h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye4d w14b h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 ye4d w168 h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c xb6 ye4d w14b h159"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye4d w14e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x152 ye4d w14e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x153 ye4d w11e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x154 ye4d w14e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x155 ye4d w14e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x156 ye4d w14e h159"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14a ye4d w169 h159"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14b ye4d w16a h159"><div class="t m0 xf5 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">4,01%<span class="ff1"> </span></div></div><div class="c x157 ye4d w16b h159"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x158 ye4d w16b h159"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x2 y795 w160 h15b"><div class="t m0 x69 h157 ye3f ffa fs9 fc12 sc0 ls0 ws0">A. <span class="_ _24"> </span>Nakłady <span class="_ _25"> </span>inwestycyjne <span class="_ _24"> </span>z <span class="_ _24"> </span>ty<span class="_ _3"></span>tułu </div><div class="t m0 x69 h157 yb26 ffa fs9 fc12 sc0 ls0 ws0">działalności kwalifikującej <span class="_ _3"></span>się do sys-</div><div class="t m0 x69 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">tematyki (A.1 + A.2)<span class="_ _3"></span> </div></div><div class="c xe1 y795 wa2 h15b"><div class="t m0 x69 h157 ye3f ff1 fs9 fc12 sc0 ls0 ws0">-<span class="ff8"> </span></div></div><div class="c x5f y795 w166 h15b"><div class="t m0 xf5 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">1 629 306 </div></div><div class="c xb9 y795 w167 h15b"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">3,66% </div></div><div class="c x6c y795 w14c h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">1,49% </div></div><div class="c x14f y795 w14c h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">2,17% </div></div><div class="c x150 y795 w14b h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 y795 w14b h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 y795 w168 h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c xb6 y795 w14b h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 y795 w14e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x152 y795 w14e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x153 y795 w11e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x154 y795 w14e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x155 y795 w14e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x156 y795 w14e h15b"><div class="t m0 xf h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14a y795 w169 h15b"><div class="t m0 x53 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x14b y795 w16a h15b"><div class="t m0 xec h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">18,18% </div></div><div class="c x157 y795 w16b h15b"><div class="t m0 x18 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x158 y795 w16b h15b"><div class="t m0 x18 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x2 y920 w174 hbc"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">B. Działalność niekw<span class="_ _3"></span>ali<span class="_ _1"></span>fikując<span class="_ _3"></span>a się do systematyki<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c x6c y920 w176 hbc"><div class="t m0 x25 h157 ye50 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f y920 w177 hbc"><div class="t m0 x25 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 y920 w178 hbc"><div class="t m0 x25 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 y920 w179 hbc"><div class="t m0 x25 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 y920 w17a hbc"><div class="t m0 x25 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 y920 w179 hbc"><div class="t m0 x25 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 y920 w157 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 y920 w157 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 y920 w128 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 y920 w157 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 y920 w157 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 y920 w157 hbc"><div class="t m0 xec h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a y920 w17b hbc"><div class="t m0 x5 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b y920 w164 hbc"><div class="t m0 x15 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c y920 wa0 hbc"><div class="t m0 x15 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d y920 w165 hbc"><div class="t m0 x47 h2b ye50 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14e y920 w147 hbc"><div class="t m0 x14 h155 ye50 ff1 fs1c fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye51 w160 he8"><div class="t m0 x69 h157 ye4a ffa fs9 fc12 sc0 ls0 ws0">Nakłady <span class="_ _33"> </span>inwestycyj<span class="_ _3"></span>ne  <span class="ff1d">z <span class="_ _27"> </span>działalności </span></div><div class="t m0 x69 h15a yb26 ff1d fs9 fc12 sc0 ls0 ws0">niekwalifikującej <span class="_ _33"> </span>się <span class="_ _27"> </span>do <span class="_ _33"> </span>systematyki<span class="_ _3"></span> </div><div class="t m0 x69 h15a yb0b ff1c fs9 fc12 sc0 ls0 ws0">(B) </div></div><div class="c xe1 ye51 wa2 he8"><div class="t m0 x69 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x5f ye51 w166 he8"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">42 898 485 </div></div><div class="c xb9 ye51 w167 he8"><div class="t m0 x2d h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">96,34% </div></div><div class="c x6c ye51 w176 he8"><div class="t m0 x25 h157 ye52 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye51 w177 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye51 w178 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye51 w179 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye51 w17a he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye51 w179 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye51 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye51 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye51 w128 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye51 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye51 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye51 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye51 w17b he8"><div class="t m0 x5 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye51 w164 he8"><div class="t m0 x15 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye51 wa0 he8"><div class="t m0 x15 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye51 w165 he8"><div class="t m0 x47 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14e ye51 w147 he8"><div class="t m0 x14 h155 ye52 ff1 fs1c fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye53 w160 h132"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">OGÓŁEM (A+B)<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xe1 ye53 wa2 h132"><div class="t m0 x69 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c x5f ye53 w166 h132"><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">44 527 790 </div></div><div class="c xb9 ye53 w167 h132"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x6c ye53 w176 h132"><div class="t m0 x25 h157 y818 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye53 w177 h132"><div class="t m0 x25 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye53 w178 h132"><div class="t m0 x25 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye53 w179 h132"><div class="t m0 x25 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye53 w17a h132"><div class="t m0 x25 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye53 w179 h132"><div class="t m0 x25 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye53 w157 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye53 w157 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye53 w128 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye53 w157 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye53 w157 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye53 w157 h132"><div class="t m0 xec h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye53 w17b h132"><div class="t m0 x5 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye53 w164 h132"><div class="t m0 x15 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye53 wa0 h132"><div class="t m0 x15 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye53 w165 h132"><div class="t m0 x47 h2b y818 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14e ye53 w147 h132"><div class="t m0 x14 h155 y818 ff1 fs1c fc12 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye54 ff13 fs1 fc12 sc0 ls0 ws0">*działalności wyłą<span class="_ _1"></span>czone w rok<span class="_ _1"></span>u 2023 z wer<span class="_ _1"></span>yfikacji zgodnośc<span class="_ _1"></span>i z taksonomią <span class="fff"> </span></div></div></div><div class="pi"></div></div>
<div id="pf71" class="pf w13d h14a"><div class="pc pc71 w13d h14a"><img class="bi x8 ye55 w5 h15c" alt="" 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"/><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfa h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">113<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye0d ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye56 w17c h15d"><div class="t m0 x69 h15 ye57 ff1 fs1 fc12 sc0 ls0 ws0">Transport moto<span class="_ _1"></span>cyklami, samoch<span class="_ _1"></span>odami osobowymi  </div><div class="t m0 x69 h4 ye58 ffc fs1 fc12 sc0 ls0 ws0">i lekkimi pojazdam<span class="_ _1"></span>i użytkowymi <span class="ff8">(CC<span class="_ _1"></span>M CCA 6.5)<span class="ff1"> </span></span></div></div><div class="c x15a ye59 w17d h2"><div class="t m0 x64 h15 ya1a ffc fs1 fc12 sc0 ls0 ws0">Część nakładów inw<span class="_ _b"></span>e<span class="_ _3"></span>sty<span class="_ _b"></span>c<span class="_ _3"></span>yjnych / ł<span class="_ _b"></span>ącznie nakłady inwestycyjn<span class="_ _b"></span>e<span class="ff1"> </span></div></div><div class="c x15a ye56 we5 h153"><div class="t m0 x53 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x112 h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">w podziale na cele<span class="_ _1"></span> </div></div><div class="c x11f ye56 w80 h153"><div class="t m0 x112 h15 y2bf ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę <span class="ff1"> </span></div><div class="t m0 x46 h15 y2c0 ff1 fs1 fc12 sc0 ls0 ws0">do systematyki w pod<span class="_ _1"></span>ziale  </div><div class="t m0 x66 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">na cele </div></div><div class="c x2 ye5a w17e h132"><div class="t m0 x69 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c xb9 ye5a w17f h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c x15a ye5a we5 h132"><div class="t m0 xfb h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye5a w80 h132"><div class="t m0 x4f h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye5b w17e h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c xb9 ye5b w17f h132"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c x15a ye5b we5 h132"><div class="t m0 xfb h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye5b w80 h132"><div class="t m0 x4f h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye5c w17e h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c xb9 ye5c w17f h132"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c x15a ye5c we5 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye5c w80 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x2 ye13 w17e h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">gospodarka o obie<span class="_ _1"></span>gu <span class="ffc">zamkniętym</span> </div></div><div class="c xb9 ye13 w17f h132"><div class="t m0 x2d h15 y6 ff1 fs1 fc12 sc0 ls0 ws0"> <span class="ls6b">CE</span> </div></div><div class="c x15a ye13 we5 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye13 w80 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x2 ye5d w17e h132"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c xb9 ye5d w17f h132"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c x15a ye5d we5 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye5d w80 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x2 ye5e w17e h132"><div class="t m0 x69 h15 y6 ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c xb9 ye5e w17f h132"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c x15a ye5e we5 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye5e w80 h132"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye5f ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye60 w17c h15e"><div class="t m0 x69 h15 ye61 ffc fs1 fc12 sc0 ls0 ws0">Renowacja istn<span class="_ _1"></span>iejących budynkó<span class="_ _b"></span>w<span class="ff1"> </span></div><div class="t m0 x69 h4 ye62 ff1 fs1 fc12 sc0 ls0 ws0"> <span class="ff8">(CCM CCA 7.2 / CE<span class="_ _1"></span> 3.2.)<span class="ff1"> </span></span></div></div><div class="c x15a ye63 w17d hee"><div class="t m0 x64 h15 ye64 ffc fs1 fc12 sc0 ls0 ws0">Część nakładów inw<span class="_ _b"></span>e<span class="_ _3"></span>sty<span class="_ _b"></span>c<span class="_ _3"></span>yjnych / ł<span class="_ _b"></span>ącznie nakłady <span class="ff1">inwestycyjn<span class="_ _1"></span>e </span></div></div><div class="c x15a ye60 we5 h153"><div class="t m0 x53 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x112 h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">w podziale na cele<span class="_ _1"></span> </div></div><div class="c x11f ye60 w80 h153"><div class="t m0 x112 h15 y2bf ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę <span class="ff1"> </span></div><div class="t m0 x46 h15 y2c0 ff1 fs1 fc12 sc0 ls0 ws0">do systematyki w pod<span class="_ _1"></span>ziale </div><div class="t m0 x3a h15 yee ff1 fs1 fc12 sc0 ls0 ws0"> na cele </div></div><div class="c x2 ye65 w17e h115"><div class="t m0 x69 h15 yee ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c xb9 ye65 w17f h115"><div class="t m0 x69 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c x15a ye65 we5 h115"><div class="t m0 xfb h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye65 w80 h115"><div class="t m0 x4f h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye66 w17e h115"><div class="t m0 x69 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c xb9 ye66 w17f h115"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c x15a ye66 we5 h115"><div class="t m0 xfb h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye66 w80 h115"><div class="t m0 x4f h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye67 w17e h115"><div class="t m0 x69 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c xb9 ye67 w17f h115"><div class="t m0 x14 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c x15a ye67 we5 h115"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye67 w80 h115"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x2 ye68 w17e h115"><div class="t m0 x69 h15 yee ffc fs1 fc12 sc0 ls0 ws0">gospodarka o obie<span class="_ _1"></span>gu zamkniętym<span class="ff1"> </span></div></div><div class="c xb9 ye68 w17f h115"><div class="t m0 x2d h15 y6 ff1 fs1 fc12 sc0 ls0 ws0"> <span class="ls6b">CE</span> </div></div><div class="c x15a ye68 we5 h115"><div class="t m0 xfb h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye68 w80 h115"><div class="t m0 x4f h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye69 w17e h115"><div class="t m0 x69 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c xb9 ye69 w17f h115"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c x15a ye69 we5 h115"><div class="t m0 xca h15 y6 ff1 fs1 fc12 sc0 ls0 ws0"> -<span class="ls48">   </span> </div></div><div class="c x11f ye69 w80 h115"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x2 ye6a w17e h115"><div class="t m0 x69 h15 yee ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c xb9 ye6a w17f h115"><div class="t m0 x64 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c x15a ye6a we5 h115"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x11f ye6a w80 h115"><div class="t m0 x94 h15 y6 ff1 fs1 fc12 sc0 ls0 ws0">-<span class="ls48">   </span> </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye6b ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye6c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h55 ye6d ff12 fs1 fc12 sc0 ls0 ws0"> <span class="_ _20"> </span><span class="ffb"> </span></div></div></div><div class="pi"></div></div>
<div id="pf72" class="pf w13d h14a"><div class="pc pc72 w13d h14a"><img class="bi x8 ye6e w180 h15f" alt="" 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class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfa h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">114<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x6 h55 ye0d ff1 fs1 fc12 sc0 ls67 ws0">c.<span class="ff19 ls0"> <span class="_ _28"> </span><span class="ff1">wydatki operacyjne (Op<span class="_ _b"></span>Ex<span class="_ _3"></span>)<span class="_ _1"></span> </span></span></div><div class="t m0 x60 h15 ye6f ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye1b w140 h5e"><div class="t m0 x14 h2b y0 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xe1 ye1b w148 h5e"><div class="t m0 x94 h2b ydb6 ff1 fs9 fc12 sc0 ls6e ws0">Rok<span class="ls0"> </span></div></div><div class="c x6c ye1b w142 h5e"><div class="t m0 x1e h2b ydb6 ffc fs9 fc12 sc0 ls0 ws0">Kryteria dotyczące isto<span class="_ _3"></span>tnego wkładu<span class="ff1"> </span></div></div><div class="c x149 ye1b w143 h5e"><div class="t m0 x53 h2b yb26 ffc fs9 fc12 sc0 ls0 ws0">Kryteria dotyczące zasa<span class="_ _3"></span>dy DNSH <span class="ff1"> </span></div><div class="t m0 xec h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">(<span class="ffc">„nie wyrządzaj powa<span class="_ _3"></span>żnych szkód&#34;)</span> </div></div><div class="c x14a ye1b w181 h5e"><div class="t m0 x53 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye1b w146 h5e"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye1b w146 h5e"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye1b w146 h5e"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x15b ye1b w147 h5e"><div class="t m0 x14 h15 y0 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 yce9 w148 h156"><div class="t m0 x26 h2b ye1c ffc fs9 fc12 sc0 ls0 ws0">Działalność gospodarcza<span class="_ _3"></span> (1)<span class="ff1"> </span></div></div><div class="c xe1 yce9 w149 h156"><div class="t m5 x11 h2b ye1d ff1 fs9 fc12 sc0 ls0 ws0">Kod(y) (2)</div><div class="t m5 x11 h2b ye1e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xc0 yce9 wf2 h156"><div class="t m5 x19 h2b ye70 ffc fs9 fc12 sc0 ls0 ws0">Wydatki operacyjne (wa<span class="_ _3"></span>rtość </div><div class="t m5 x30 h2b ye20 ffc fs9 fc12 sc0 ls0 ws0">bezwzględna) (3)</div><div class="t m5 x30 h2b ye21 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb9 yce9 w182 h156"><div class="t m5 x18 h2b ye22 ffc fs9 fc12 sc0 ls0 ws0">Część <span class="ff1">obrotu, rok <span class="_ _3"></span>N (4)</span></div><div class="t m5 x18 h2b ye23 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x6c yce9 w14b h156"><div class="t m5 x53 h2b ye24 ffc fs9 fc12 sc0 ls0 ws0">Łagodzenie zmian klima<span class="_ _3"></span>tycznych </div><div class="t m5 x15 h2b ye25 ff1 fs9 fc12 sc0 ls0 ws0">(5) </div></div><div class="c x14f yce9 w14c h156"><div class="t m5 x26 h2b ye26 ff1 fs9 fc12 sc0 ls0 ws0">Adaptacja do zmian klima<span class="_ _3"></span>tu (6)</div><div class="t m5 x26 h2b ye27 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 yce9 w14b h156"><div class="t m5 x26 h2b ye28 ff1 fs9 fc12 sc0 ls0 ws0">Zasoby wodne i mor<span class="_ _3"></span>skie (7)</div><div class="t m5 x26 h2b ye29 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 yce9 w14b h156"><div class="t m5 x53 h2b ye1f ffc fs9 fc12 sc0 ls0 ws0">Gospodarka o obieg<span class="_ _3"></span>u zamknię-</div><div class="t m5 x15 h2b ye2a ff1 fs9 fc12 sc0 ls0 ws0">tym (8) </div></div><div class="c x151 yce9 w168 h156"><div class="t m5 x26 h2b ye2b ff1 fs9 fc12 sc0 ls0 ws0">Zanieczyszczenie (9<span class="_ _3"></span>)</div><div class="t m5 x26 h2b ye2c ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x13 yce9 w14b h156"><div class="t m5 x26 h2b ye2d ffc fs9 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 x26 h2b ye2e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 yce9 w14d h156"><div class="t m5 xf h2b ye24 ffc fs9 fc12 sc0 ls0 ws0">Łagodzenie zmian klima<span class="_ _3"></span>tycznych </div><div class="t m5 x26 h2b y954 ff1 fs9 fc12 sc0 ls0 ws0">(17) </div></div><div class="c x152 yce9 w14e h156"><div class="t m5 xf h2b yd0 ff1 fs9 fc12 sc0 ls0 ws0">Adaptacja do zmian klima<span class="_ _3"></span>tu (12)</div><div class="t m5 xf h2b ye2f ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 yce9 w14e h156"><div class="t m5 xf h2b ye30 ff1 fs9 fc12 sc0 ls0 ws0">Zasoby wodne i mor<span class="_ _3"></span>skie (13)</div><div class="t m5 xf h2b ye31 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 yce9 w14e h156"><div class="t m5 xf h2b ye1f ffc fs9 fc12 sc0 ls0 ws0">Gospodarka o obieg<span class="_ _3"></span>u zamknię-</div><div class="t m5 x7 h2b ye32 ff1 fs9 fc12 sc0 ls0 ws0">tym (14)</div><div class="t m5 x7 h2b ye33 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 yce9 w14e h156"><div class="t m5 xf h2b ye34 ff1 fs9 fc12 sc0 ls0 ws0">Zanieczyszczenie (15)</div><div class="t m5 xf h2b ye35 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 yce9 w14e h156"><div class="t m5 xf h2b ye2d ffc fs9 fc12 sc0 ls0 ws0">Bioróżnorodność (10)</div><div class="t m5 xf h2b ye2e ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a yce9 w183 h156"><div class="t m5 x23 h2b ya05 ff1 fs9 fc12 sc0 ls0 ws0">Minimalne gwarancj<span class="_ _3"></span>e (17)</div><div class="t m5 x23 h2b y950 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b yce9 w16d h156"><div class="t m0 x64 h2b ye36 ffc fs9 fc12 sc0 ls0 ws0">Udział dzia<span class="_ _3"></span>-</div><div class="t m0 xec h2b ye37 ffc fs9 fc12 sc0 ls0 ws0">łalności </div><div class="t m0 x6e h2b ye38 ff1 fs9 fc12 sc0 ls0 ws0">zgodnej z </div><div class="t m0 x56 h2b ye39 ff1 fs9 fc12 sc0 ls0 ws0">systema-</div><div class="t m0 x6e h2b ye3a ffc fs9 fc12 sc0 ls0 ws0">tyką (A.1.) </div><div class="t m0 x64 h2b ye3b ff1 fs9 fc12 sc0 ls0 ws0">lub kwalifi-</div><div class="t m0 x2d h2b ye3c ffc fs9 fc12 sc0 ls0 ws0">kującej się </div><div class="t m0 x6e h2b ye3d ff1 fs9 fc12 sc0 ls0 ws0">do syste-</div><div class="t m0 x14 h2b ye3e ff1 fs9 fc12 sc0 ls0 ws0">matyki (A.2.) </div><div class="t m0 xf h2b ye3f ff1 fs9 fc12 sc0 ls0 ws0">Wydatki </div><div class="t m0 x64 h2b ye40 ff1 fs9 fc12 sc0 ls0 ws0">operacyjne, </div><div class="t m0 x64 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">rok N-1 (18) </div></div><div class="c x15c yce9 w151 h156"><div class="t m0 x6e h2b ye71 ff1 fs9 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x64 h2b y93a ffc fs9 fc12 sc0 ls0 ws0">Działalność </div><div class="t m0 x14 h157 ye72 ff8 fs9 fc12 sc0 ls0 ws0">wspomaga-</div><div class="t m0 xf h157 ye73 ffa fs9 fc12 sc0 ls0 ws0">jąca<span class="ff1"> (19) </span></div></div><div class="c x14d yce9 w151 h156"><div class="t m0 x6e h2b y939 ff1 fs9 fc12 sc0 ls0 ws0">Kategoria </div><div class="t m0 x64 h2b ye71 ffc fs9 fc12 sc0 ls0 ws0">Działalność </div><div class="t m0 xf h2b y93a ff1 fs9 fc12 sc0 ls0 ws0">na rzecz </div><div class="t m0 x6e h157 ye72 ffa fs9 fc12 sc0 ls0 ws0">przejścia<span class="ff1"> </span></div><div class="t m0 x1a h2b ye73 ff1 fs9 fc12 sc0 ls0 ws0">(20) </div></div><div class="c x2 ye41 w148 h5e"><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c xe1 ye41 w149 h5e"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">  </div></div><div class="c xc0 ye41 wf2 h5e"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls6f ws0">PLN<span class="ls0"> </span></div></div><div class="c xb9 ye41 w182 h5e"><div class="t m0 x25 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">% </div></div><div class="c x6c ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x14f ye41 w14c h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x150 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 ye41 w168 h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x13 ye41 w14b h5e"><div class="t m0 x6e h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">T; N; </div><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye41 w14d h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x152 ye41 w14e h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x153 ye41 w14e h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x154 ye41 w14e h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x155 ye41 w14e h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x156 ye41 w14e h5e"><div class="t m0 x64 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x14a ye41 w183 h5e"><div class="t m0 x6e h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T/N </div></div><div class="c x14b ye41 w16d h5e"><div class="t m0 x26 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">% </div></div><div class="c x15c ye41 w151 h5e"><div class="t m0 x11 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">E </div></div><div class="c x14d ye41 w151 h5e"><div class="t m0 x11 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">T </div></div><div class="c x2 ye74 w184 h160"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">A. Działalność kwalifiku<span class="_ _3"></span>jąca się do systematyki<span class="_ _3"></span><span class="ff1">  </span></div></div><div class="c x2 ye75 w184 h161"><div class="t m0 x69 h157 y7af ffa fs9 fc12 sc0 ls0 ws0">A.1. Rodzaje działalności <span class="_ _3"></span>zrównoważone<span class="_ _3"></span>j środowiskowo (zgodna z system<span class="_ _3"></span>atyką)<span class="ff8"> </span></div></div><div class="c x2 ye76 w148 h134"><div class="t m0 x69 h157 ye46 ffa fs9 fc12 sc0 ls0 ws0">Wydatki <span class="_ _3"></span>operacyjne <span class="_ _3"></span>ze <span class="_ _3"></span>zrów<span class="_ _3"></span>noważo-</div><div class="t m0 x69 h157 yd2 ffa fs9 fc12 sc0 ls0 ws0">nej <span class="_ _1e"> </span>dzielności <span class="_ _1e"> </span>(z<span class="_ _3"></span>godnej <span class="_ _27"> </span>z <span class="_ _21"> </span>systema-</div><div class="t m0 x69 h157 ycbb ffa fs9 fc12 sc0 ls0 ws0">tyką) (A.1.)<span class="ff1c"> </span></div></div><div class="c xe1 ye76 w149 h134"><div class="t m0 x15 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xc0 ye76 wf2 h134"><div class="t m0 x4a h157 ye46 ff8 fs9 fc12 sc0 ls0 ws0"> -<span class="ls71">   </span> </div></div><div class="c xb9 ye76 w182 h134"><div class="t m0 x6e h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye76 w14b h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14f ye76 w14c h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye76 w14b h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye76 w14b h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 ye76 w168 h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13 ye76 w14b h134"><div class="t m0 x64 h157 y2ca ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye76 w14d h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x152 ye76 w14e h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x153 ye76 w14e h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x154 ye76 w14e h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x155 ye76 w14e h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x156 ye76 w14e h134"><div class="t m0 x6e h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14a ye76 w183 h134"><div class="t m0 x46 h157 y27e ff1 fs9 fc12 sc0 ls0 ws0">T<span class="ff8"> </span></div></div><div class="c x14b ye76 w16d h134"><div class="t m0 x46 h157 ye46 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x15c ye76 w151 h134"><div class="t m0 x18 h157 ya82 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye76 w151 h134"><div class="t m0 x18 h157 ya82 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye77 w148 h132"><div class="t m0 x4f h157 y743 ffa fs9 fc12 sc0 ls0 ws0">W tym wspomagająca (<span class="_ _3"></span>E)<span class="ff8"> </span></div></div><div class="c xe1 ye77 w149 h132"><div class="t m0 x15 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xc0 ye77 wf2 h132"><div class="t m0 x4a h157 y743 ff8 fs9 fc12 sc0 ls0 ws0"> -<span class="ls71">   </span> </div></div><div class="c xb9 ye77 w182 h132"><div class="t m0 x6e h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye77 w14b h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x14f ye77 w14c h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye77 w14b h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye77 w14b h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x151 ye77 w168 h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13 ye77 w14b h132"><div class="t m0 x64 h157 ya03 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye77 w14d h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x152 ye77 w14e h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x153 ye77 w14e h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x154 ye77 w14e h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x155 ye77 w14e h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x156 ye77 w14e h132"><div class="t m0 x6e h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x14a ye77 w183 h132"><div class="t m0 xf5 h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x14b ye77 w16d h132"><div class="t m0 x46 h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x15c ye77 w151 h132"><div class="t m0 x18 h157 y743 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye77 w151 h132"><div class="t m0 x18 h157 y743 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye78 w148 h5e"><div class="t m0 x17 h157 yb26 ffa fs9 fc12 sc0 ls0 ws0">W tym na rzecz przejści<span class="_ _3"></span>a (T)<span class="ff8"> </span></div></div><div class="c xe1 ye78 w149 h5e"><div class="t m0 x15 h157 ydb6 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xc0 ye78 wf2 h5e"><div class="t m0 x4a h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0"> -<span class="ls71">   </span> </div></div><div class="c xb9 ye78 w182 h5e"><div class="t m0 x26 h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0"> </div><div class="t m0 x6e h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x6c ye78 w14b h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye78 w14c h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye78 w14b h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye78 w14b h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye78 w168 h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x13 ye78 w14b h5e"><div class="t m0 x25 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye78 w14d h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x152 ye78 w14e h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x153 ye78 w14e h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x154 ye78 w14e h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x155 ye78 w14e h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x156 ye78 w14e h5e"><div class="t m0 x6e h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x14a ye78 w183 h5e"><div class="t m0 xf5 h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">- </div></div><div class="c x14b ye78 w16d h5e"><div class="t m0 x46 h157 yb26 ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x15c ye78 w151 h5e"><div class="t m0 x18 h157 ye79 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye78 w151 h5e"><div class="t m0 x18 h157 ye79 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye7a w184 h162"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">A.2. Działalność kwalif<span class="_ _3"></span>ikująca się do systematyki, a<span class="_ _3"></span>le niezrównoważona środowi<span class="_ _3"></span>skowo (działalność niezgod<span class="_ _3"></span>na z systematyką)<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x2 ye7b w185 h160"><div class="t m0 x74 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x6c ye7b w14b h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x14f ye7b w14c h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x150 ye7b w14b h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x39 ye7b w14b h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x151 ye7b w168 h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x13 ye7b w14b h160"><div class="t m0 x14 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">EL N/EL </div></div><div class="c x149 ye7b w14d h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye7b w14e h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye7b w14e h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye7b w14e h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye7b w14e h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye7b w14e h160"><div class="t m0 xf h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye7b w183 h160"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye7b w16d h160"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x15c ye7b w151 h160"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye7b w151 h160"><div class="t m0 x18 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 y544 w148 h15b"><div class="t m0 x69 h2b ye7c ff1 fs9 fc12 sc0 ls0 ws0">Transport <span class="_ _17"> </span>motocyklami, <span class="_ _17"> </span>samo<span class="_ _3"></span>cho-</div><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">dami  osobowymi <span class="_ _22"> </span>i  lekkimi <span class="_ _22"> </span>pojazdami </div><div class="t m0 x69 h2b yb0b ffc fs9 fc12 sc0 ls0 ws0">użytkowymi<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c xe1 y544 w149 h15b"><div class="t m0 x69 h2b ye7c ff1 fs9 fc12 sc0 ls0 ws0">CCM </div><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">CCA </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">6.5. </div></div><div class="c xc0 y544 wf2 h15b"><div class="t m0 x16 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0"> 325 813  </div></div><div class="c xb9 y544 w182 h15b"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">1,69% </div></div><div class="c x6c y544 w14b h15b"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x14f y544 w14c h15b"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 y544 w14b h15b"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 y544 w14b h15b"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 y544 w168 h15b"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x13 y544 w14b h15b"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 y544 w14d h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 y544 w14e h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 y544 w14e h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 y544 w14e h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 y544 w14e h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 y544 w14e h15b"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a y544 w183 h15b"><div class="t m0 x53 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b y544 w16d h15b"><div class="t m0 xf5 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">1,94% </div></div><div class="c x15c y544 w151 h15b"><div class="t m0 x18 h2b ye7c ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d y544 w151 h15b"><div class="t m0 x11 h2b ye7c ff1 fs9 fc13 sc0 ls0 ws0">T<span class="fc12"> </span></div></div><div class="c x2 y47a w148 hb0"><div class="t m0 x69 h2b ye7d ffc fs9 fc12 sc0 ls0 ws0">Renowacja istniejącyc<span class="_ _3"></span>h budynków<span class="ff1"> </span></div></div><div class="c xe1 y47a w149 hb0"><div class="t m0 x69 h2b ye7d ff1 fs9 fc12 sc0 ls0 ws0">CCM </div><div class="t m0 x69 h2b ye4e ff1 fs9 fc12 sc0 ls0 ws0">CCA </div><div class="t m0 x69 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0">7.2 <span class="_ _a"> </span>/ </div><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">CE </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">3.2. </div></div><div class="c xc0 y47a wf2 hb0"><div class="t m0 x53 h2b yb0b ff1 fs9 fc12 sc0 ls58 ws0">1 <span class="ls0">010 878,87<span class="_ _3"></span> </span></div></div><div class="c xb9 y47a w182 hb0"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">5,23% </div></div><div class="c x6c y47a w14b hb0"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x14f y47a w14c hb0"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 y47a w14b hb0"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 y47a w14b hb0"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x151 y47a w168 hb0"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x13 y47a w14b hb0"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 y47a w14d hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 y47a w14e hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 y47a w14e hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 y47a w14e hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 y47a w14e hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 y47a w14e hb0"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a y47a w183 hb0"><div class="t m0 x53 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b y47a w16d hb0"><div class="t m0 x46 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">5,98% </div></div><div class="c x15c y47a w151 hb0"><div class="t m0 x18 h2b ye7d ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d y47a w151 hb0"><div class="t m0 x18 h2b ye7d ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye7e w148 haa"><div class="t m0 x69 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0">Pomoc pr<span class="_ _3"></span>zeznaczona <span class="_ _3"></span>na bad<span class="_ _3"></span>ania ryn-</div><div class="t m0 x69 h2b yb26 ffc fs9 fc12 sc0 ls0 ws0">kowe, rozwój oraz in<span class="_ _3"></span>nowacje<span class="ff1"> </span></div></div><div class="c xe1 ye7e w149 haa"><div class="t m0 x69 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0">CCM </div><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">CCA </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">9.1. </div></div><div class="c xc0 ye7e wf2 haa"><div class="t m0 x25 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">1 037 114,05 </div></div><div class="c xb9 ye7e w182 haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">5,37% </div></div><div class="c x6c ye7e w14b haa"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x14f ye7e w14c haa"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x150 ye7e w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye7e w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x151 ye7e w168 haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x13 ye7e w14b haa"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye7e w14d haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye7e w14e haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye7e w14e haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye7e w14e haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye7e w14e haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye7e w14e haa"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye7e w183 haa"><div class="t m0 x53 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye7e w16d haa"><div class="t m0 xec h2b y743 ff1 fs9 fc12 sc0 ls0 ws0">12,28% </div></div><div class="c x15c ye7e w151 haa"><div class="t m0 x18 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye7e w151 haa"><div class="t m0 x18 h2b ye4a ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye7f w148 h5e"><div class="t m0 x69 h2b yb26 ffc fs9 fc12 sc0 ls0 ws0">Produkcja opakow<span class="_ _3"></span>ań z tworzyw </div><div class="t m0 x69 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">sztucznych*<span class="_ _3"></span> </div></div><div class="c xe1 ye7f w149 h5e"><div class="t m0 x69 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0">CE 1.1. </div></div><div class="c xc0 ye7f wf2 h5e"><div class="t m0 xec h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">14 548 310,97<span class="_ _3"></span> </div></div><div class="c xb9 ye7f w182 h5e"><div class="t m0 x56 h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">75,30% </div></div><div class="c x6c ye7f w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x14f ye7f w14c h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x150 ye7f w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x39 ye7f w14b h5e"><div class="t m0 x46 h2b yb0b ff1 fs9 fc12 sc0 ls70 ws0">EL<span class="ls0"> </span></div></div><div class="c x151 ye7f w168 h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x13 ye7f w14b h5e"><div class="t m0 x6e h2b yb0b ff1 fs9 fc12 sc0 ls0 ws0">N/EL </div></div><div class="c x149 ye7f w14d h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye7f w14e h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye7f w14e h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye7f w14e h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye7f w14e h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye7f w14e h5e"><div class="t m0 xf h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye7f w183 h5e"><div class="t m0 x53 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye7f w16d h5e"><div class="t m0 x18 h2b y743 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x15c ye7f w151 h5e"><div class="t m0 x18 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye7f w151 h5e"><div class="t m0 x18 h2b yb26 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye80 w148 h163"><div class="t m0 x69 h15a ye4e ff1d fs9 fc12 sc0 ls0 ws0">Wydatki <span class="_ _25"> </span>operacyjne <span class="_ _29"> </span>z <span class="_ _25"> </span>działalności<span class="_ _3"></span> </div><div class="t m0 x69 h15a ye4a ff1d fs9 fc12 sc0 ls0 ws0">kwalifikującej <span class="_ _29"> </span>się <span class="_ _29"> </span>do <span class="_ _29"> </span>systematyki,<span class="_ _3"></span> <span class="ff1c"> </span></div><div class="t m0 x69 h15a yb26 ff1d fs9 fc12 sc0 ls0 ws0">ale <span class="_ _22"> </span>niezrównowa<span class="_ _3"></span>żonej <span class="_ _4"> </span>śro<span class="_ _3"></span>dowiskowo </div><div class="t m0 x69 h15a yb0b ff1d fs9 fc12 sc0 ls0 ws0">(niezgodnej z syst<span class="_ _3"></span>ematyką) (A.2.)<span class="ff1c"> </span></div></div><div class="c xe1 ye80 w153 h163"><div class="t m0 x30 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> 16 922 116,61  </div></div><div class="c xb9 ye80 w182 h163"><div class="t m0 x2d h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">87,59% </div></div><div class="c x6c ye80 w14b h163"><div class="t m0 x14 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">12,29% </div></div><div class="c x14f ye80 w14c h163"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye80 w14b h163"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye80 w14b h163"><div class="t m0 x69 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">75,30% </div></div><div class="c x151 ye80 w168 h163"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13 ye80 w14b h163"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye80 w14d h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye80 w14e h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye80 w14e h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye80 w14e h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye80 w14e h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye80 w14e h163"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye80 w183 h163"><div class="t m0 x53 h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye80 w16d h163"><div class="t m0 xf h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">20,20% </div></div><div class="c x15c ye80 w151 h163"><div class="t m0 x18 h2b ye81 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye80 w151 h163"><div class="t m0 x18 h2b ye81 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye82 w148 h15b"><div class="t m0 x56 h157 ye4a ffa fs9 fc12 sc0 ls0 ws0">A. Wydatki operacyjne z tytu<span class="_ _3"></span>łu dzia-</div><div class="t m0 xf h157 yb26 ffa fs9 fc12 sc0 ls0 ws0">łalności kwalifikującej <span class="_ _3"></span>się do syste-</div><div class="t m0 xef h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">matyki (A.1 + A.2)<span class="_ _3"></span> </div></div><div class="c xe1 ye82 w153 h15b"><div class="t m0 x30 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> 16 922 116,61  </div></div><div class="c xb9 ye82 w182 h15b"><div class="t m0 x2d h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">87,59% </div></div><div class="c x6c ye82 w14b h15b"><div class="t m0 x14 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">12,29% </div></div><div class="c x14f ye82 w14c h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x150 ye82 w14b h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x39 ye82 w14b h15b"><div class="t m0 x69 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">75,30% </div></div><div class="c x151 ye82 w168 h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x13 ye82 w14b h15b"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x149 ye82 w14d h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye82 w14e h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye82 w14e h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye82 w14e h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye82 w14e h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye82 w14e h15b"><div class="t m0 xf h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye82 w183 h15b"><div class="t m0 x53 h157 y0 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye82 w16d h15b"><div class="t m0 xf h157 y743 ff8 fs9 fc12 sc0 ls0 ws0">20,20% </div></div><div class="c x15c ye82 w151 h15b"><div class="t m0 x18 h157 yc2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye82 w151 h15b"><div class="t m0 x18 h157 yc2 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye83 w185 h160"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">B. Działalność niekw<span class="_ _3"></span>ali<span class="_ _1"></span>fikując<span class="_ _3"></span>a się do systematyki<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c x6c ye83 w186 h160"><div class="t m0 x25 h157 ye84 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye83 w177 h160"><div class="t m0 x25 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye83 w178 h160"><div class="t m0 x25 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye83 w179 h160"><div class="t m0 x25 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye83 w17a h160"><div class="t m0 x25 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye83 w179 h160"><div class="t m0 x25 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye83 w157 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye83 w128 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye83 w157 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye83 w157 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye83 w157 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye83 w157 h160"><div class="t m0 xec h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye83 w187 h160"><div class="t m0 x5 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye83 w146 h160"><div class="t m0 x15 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye83 w146 h160"><div class="t m0 x15 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye83 w146 h160"><div class="t m0 x15 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x15b ye83 w147 h160"><div class="t m0 x14 h2b ye84 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye85 w148 he8"><div class="t m0 x69 h15a ye4a ff1c fs9 fc12 sc0 ls0 ws0">Wydatki <span class="_ _25"> </span><span class="ff1d">operacyjn<span class="_ _3"></span>e <span class="_ _25"> </span>z <span class="_ _25"> </span>działalności<span class="_ _3"></span> </span></div><div class="t m0 x69 h15a yb26 ff1d fs9 fc12 sc0 ls0 ws0">niekwalifikującej <span class="_ _27"> </span>się <span class="_ _33"> </span>do <span class="_ _27"> </span>systematyki </div><div class="t m0 x69 h15a yb0b ff1c fs9 fc12 sc0 ls0 ws0">(B) </div></div><div class="c xe1 ye85 w153 he8"><div class="t m0 x11b h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> 2 398 470,75    <span class="_ _3"></span> </div></div><div class="c xb9 ye85 w182 he8"><div class="t m0 x56 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">12,41% </div></div><div class="c x6c ye85 w186 he8"><div class="t m0 x25 h157 ye52 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye85 w177 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye85 w178 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye85 w179 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye85 w17a he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye85 w179 he8"><div class="t m0 x25 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye85 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye85 w128 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye85 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye85 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye85 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye85 w157 he8"><div class="t m0 xec h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye85 w187 he8"><div class="t m0 x5 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye85 w146 he8"><div class="t m0 x15 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye85 w146 he8"><div class="t m0 x15 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye85 w146 he8"><div class="t m0 x15 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x15b ye85 w147 he8"><div class="t m0 x14 h2b ye52 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye86 w148 h162"><div class="t m0 x69 h157 yb0b ffa fs9 fc12 sc0 ls0 ws0">OGÓŁEM (A+B)<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xe1 ye86 w153 h162"><div class="t m0 x1f h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0"> 19 320 587,36    <span class="_ _3"></span> </div></div><div class="c xb9 ye86 w182 h162"><div class="t m0 x64 h157 yb0b ff8 fs9 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x6c ye86 w186 h162"><div class="t m0 x25 h157 y782 ff8 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14f ye86 w177 h162"><div class="t m0 x25 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x150 ye86 w178 h162"><div class="t m0 x25 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x39 ye86 w179 h162"><div class="t m0 x25 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x151 ye86 w17a h162"><div class="t m0 x25 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c xb6 ye86 w179 h162"><div class="t m0 x25 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x149 ye86 w157 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x152 ye86 w128 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x153 ye86 w157 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x154 ye86 w157 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x155 ye86 w157 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x156 ye86 w157 h162"><div class="t m0 xec h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14a ye86 w187 h162"><div class="t m0 x5 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14b ye86 w146 h162"><div class="t m0 x15 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14c ye86 w146 h162"><div class="t m0 x15 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x14d ye86 w146 h162"><div class="t m0 x15 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x15b ye86 w147 h162"><div class="t m0 x14 h2b y782 ff1 fs9 fc12 sc0 ls0 ws0"> </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye87 ff13 fs1 fc12 sc0 ls0 ws0">*działalności wyłą<span class="_ _1"></span>czone w rok<span class="_ _1"></span>u 2023 z wer<span class="_ _1"></span>yfikacji zgodnośc<span class="_ _1"></span>i z taksonomią <span class="fff"> </span></div></div></div><div class="pi"></div></div>
<div id="pf73" class="pf w13d h14a"><div class="pc pc73 w13d h14a"><img class="bi x8 ye88 w5 h164" alt="" src="data:image/png;base64,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class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 ydd9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfa h2 ydda ff1 fs0 fc0 sc0 ls26 ws0">115<span class="ls0"> </span></div><div class="t m0 x2 h2 yddb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yddc w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE<span class="_ _1"></span> ZARZĄDU Z DZIA<span class="_ _b"></span>ŁALNOŚCI SPÓŁKI <span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK <span class="_ _1"></span>2023 </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye0c ff1 fs1 fc12 sc0 ls0 ws0"> </div><div class="t m0 x2 h15 ye19 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye89 w17c h165"><div class="t m0 x69 h15 yb82 ff1 fs1 fc12 sc0 ls0 ws0">Transport moto<span class="_ _1"></span>cyklami, samoch<span class="_ _1"></span>odami osobowymi  </div><div class="t m0 x69 h4 yc7d ffc fs1 fc12 sc0 ls0 ws0">i lekkimi pojazdam<span class="_ _1"></span>i użytkowymi <span class="ff8">(CC<span class="_ _1"></span>M CCA 6.5)<span class="ff1"> </span></span></div></div><div class="c x15a ye8a w17d h14f"><div class="t m0 x46 h15 ye8b ffc fs1 fc12 sc0 ls0 ws0">Część wydatków op<span class="_ _1"></span>eracyjnych / <span class="_ _1"></span>łącznie wydatki op<span class="_ _b"></span>erac<span class="_ _3"></span>y<span class="_ _b"></span>jne<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x15a ye89 we5 h22"><div class="t m0 x53 h15 ye8c ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x112 h15 y9e5 ff1 fs1 fc12 sc0 ls0 ws0">w podziale na cele<span class="_ _1"></span> </div></div><div class="c x11f ye89 w80 h22"><div class="t m0 x112 h15 ye8d ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę <span class="ff1"> </span></div><div class="t m0 x46 h15 ye8e ff1 fs1 fc12 sc0 ls0 ws0">do systematyki w pod<span class="_ _1"></span>ziale  </div><div class="t m0 x66 h15 y7e7 ff1 fs1 fc12 sc0 ls0 ws0">na cele </div></div><div class="c x2 ye8f w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c xb9 ye8f w17f h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c x15a ye8f we5 h132"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye8f w80 h132"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye90 w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c xb9 ye90 w17f h132"><div class="t m0 x14 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c x15a ye90 we5 h132"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye90 w80 h132"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye91 w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c xb9 ye91 w17f h132"><div class="t m0 x14 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c x15a ye91 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ye91 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 ye92 w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">gospodarka o obie<span class="_ _1"></span>gu <span class="ffc">zamkniętym</span> </div></div><div class="c xb9 ye92 w17f h132"><div class="t m0 x56 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CE<span class="ls0"> </span></div></div><div class="c x15a ye92 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ye92 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 y4ef w17e h135"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c xb9 y4ef w17f h135"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c x15a y4ef we5 h135"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f y4ef w80 h135"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 ye93 w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c xb9 ye93 w17f h132"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c x15a ye93 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ye93 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 ye94 ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye95 w17c h166"><div class="t m0 x69 h15 yb82 ffc fs1 fc12 sc0 ls0 ws0">Renowacja istn<span class="_ _1"></span>iejących budynkó<span class="_ _b"></span>w <span class="ff1"> </span></div><div class="t m0 x69 h4 yc7d ff8 fs1 fc12 sc0 ls0 ws0">(CCM CCA 7.2 / CE<span class="_ _1"></span> 3.2.)<span class="ff1"> </span></div></div><div class="c x15a ye96 w17d h14f"><div class="t m0 x46 h15 ye97 ffc fs1 fc12 sc0 ls0 ws0">Część wydatków op<span class="_ _1"></span>eracyjnych / <span class="_ _1"></span>łącznie wydatki op<span class="_ _b"></span>erac<span class="_ _3"></span>y<span class="_ _b"></span>jne<span class="_ _3"></span><span class="ff1"> </span></div></div><div class="c x15a ye95 we5 h22"><div class="t m0 x53 h15 y2c0 ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x112 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">w podziale na cele<span class="_ _1"></span> </div></div><div class="c x11f ye95 w80 h22"><div class="t m0 x112 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę <span class="ff1"> </span></div><div class="t m0 x46 h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">do systematyki w pod<span class="_ _1"></span>ziale  </div><div class="t m0 x66 h15 y7e7 ff1 fs1 fc12 sc0 ls0 ws0">na cele </div></div><div class="c x2 ye98 w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c xb9 ye98 w17f h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c x15a ye98 we5 h132"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye98 w80 h132"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye99 w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c xb9 ye99 w17f h132"><div class="t m0 x14 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c x15a ye99 we5 h132"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye99 w80 h132"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye9a w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c xb9 ye9a w17f h132"><div class="t m0 x14 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c x15a ye9a we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ye9a w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 ye9b w17e h135"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">gospodarka o obie<span class="_ _1"></span>gu <span class="ffc">zamkniętym</span> </div></div><div class="c xb9 ye9b w17f h135"><div class="t m0 x56 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CE<span class="ls0"> </span></div></div><div class="c x15a ye9b we5 h135"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye9b w80 h135"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 y40f w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c xb9 y40f w17f h132"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c x15a y40f we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f y40f w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 y204 w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c xb9 y204 w17f h132"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c x15a y204 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f y204 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h15 y6e ff1 fs1 fc12 sc0 ls0 ws0"> </div></div><div class="c x2 ye9c w17c h165"><div class="t m0 x69 h15 yb82 ffc fs1 fc12 sc0 ls0 ws0">Pomoc przeznaczona n<span class="_ _1"></span>a badania ry<span class="_ _b"></span>nkowe, rozwój <span class="ff1"> </span></div><div class="t m0 x69 h4 yc7d ff1 fs1 fc12 sc0 ls0 ws0">oraz innowacje <span class="ff8">(CC<span class="_ _1"></span>M CCA 9.1)<span class="ff1"> </span></span></div></div><div class="c x15a ye4c w17d h47"><div class="t m0 x46 h15 ye97 ffc fs1 fc12 sc0 ls0 ws0">Część wydatków op<span class="_ _1"></span>eracyjnych / <span class="_ _1"></span>łącznie wydatki <span class="ff1">operacy<span class="_ _b"></span>jne </span></div></div><div class="c x15a ye9c we5 h22"><div class="t m0 x53 h15 y2c0 ffc fs1 fc12 sc0 ls0 ws0">Zgodność z syste<span class="_ _b"></span>m<span class="_ _3"></span>atyką <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x112 h15 yee ff1 fs1 fc12 sc0 ls0 ws0">w podziale na cele<span class="_ _1"></span> </div></div><div class="c x11f ye9c w80 h22"><div class="t m0 x112 h15 y2a6 ffc fs1 fc12 sc0 ls0 ws0">Kwalifikowanie si<span class="_ _1"></span>ę <span class="ff1"> </span></div><div class="t m0 x46 h15 y79e ff1 fs1 fc12 sc0 ls0 ws0">do systematyki w pod<span class="_ _1"></span>ziale  </div><div class="t m0 x66 h15 y7e7 ff1 fs1 fc12 sc0 ls0 ws0">na cele </div></div><div class="c x2 ye9d w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">łagodzenie zmian k<span class="_ _1"></span>limatu<span class="ff1"> </span></div></div><div class="c xb9 ye9d w17f h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CCM<span class="ls0"> </span></div></div><div class="c x15a ye9d we5 h132"><div class="t m0 xfb h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye9d w80 h132"><div class="t m0 x4f h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 ye9e w17e h135"><div class="t m0 x69 h15 ye1f ff1 fs1 fc12 sc0 ls0 ws0">adaptacja do zm<span class="_ _1"></span>ian klimatu </div></div><div class="c xb9 ye9e w17f h135"><div class="t m0 x14 h15 ye1f ff1 fs1 fc12 sc0 ls6b ws0">CCA<span class="ls0"> </span></div></div><div class="c x15a ye9e we5 h135"><div class="t m0 xfb h15 ye1f ff1 fs1 fc12 sc0 ls0 ws0">0,00% </div></div><div class="c x11f ye9e w80 h135"><div class="t m0 x4f h15 ye1f ff1 fs1 fc12 sc0 ls0 ws0">100,00% </div></div><div class="c x2 y579 w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zasoby wodne i m<span class="_ _1"></span>orskie </div></div><div class="c xb9 y579 w17f h132"><div class="t m0 x14 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">WTR </div></div><div class="c x15a y579 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f y579 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 ye9f w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">gospodarka o <span class="ffc">obie<span class="_ _1"></span>gu zamkniętym<span class="ff1"> </span></span></div></div><div class="c xb9 ye9f w17f h132"><div class="t m0 x56 h15 y9d2 ff1 fs1 fc12 sc0 ls6b ws0">CE<span class="ls0"> </span></div></div><div class="c x15a ye9f we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ye9f w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 ya0e w17e h132"><div class="t m0 x69 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">zapobieganie zani<span class="_ _1"></span>eczyszczeniu <span class="_ _1"></span>i jego kontrola </div></div><div class="c xb9 ya0e w17f h132"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls6d ws0">PPC<span class="ls0"> </span></div></div><div class="c x15a ya0e we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f ya0e w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x2 yea0 w17e h132"><div class="t m0 x69 h15 y9d2 ffc fs1 fc12 sc0 ls0 ws0">bioróżnorodnoś<span class="_ _1"></span>ć i ekosystemy<span class="ff1"> </span></div></div><div class="c xb9 yea0 w17f h132"><div class="t m0 x64 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">BIO </div></div><div class="c x15a yea0 we5 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x11f yea0 w80 h132"><div class="t m0 x94 h15 y9d2 ff1 fs1 fc12 sc0 ls0 ws0">- </div></div><div class="c x1 y0 w13f h14a"><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf74" class="pf w0 h0"><div class="pc pc74 w0 h0"><img class="bi x8 yea2 w188 h167" alt="" 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"/><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2b h2 yea4 ff1 fs0 fc0 sc0 ls26 ws0">116<span class="ls0"> </span></div><div class="t m0 x2 h2 yea5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yea6 w3 h3"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ffc fs0 fc0 sc0 ls0 ws0">Uwzględnione <span class="_ _22"></span>w <span class="_ _4"></span>kalkulacji <span class="_ _22"></span>przychody <span class="_ _4"></span>zostały <span class="_ _22"></span>ujęte <span class="_ _4"></span>zg<span class="_ _3"></span>od<span class="_ _1"></span>nie <span class="_ _22"></span>z <span class="_ _4"></span>rachunkiem <span class="_ _4"></span>zysków <span class="_ _22"></span>i <span class="_ _22"></span>strat <span class="_ _4"></span>sporządzanym <span class="_ _22"></span>zgodnie <span class="_ _4"></span>z <span class="_ _22"></span>MSR. <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yea9 ffc fs0 fc0 sc0 ls0 ws0">W nakładach uwzględniono nakłady na środki trwałe, wartośc<span class="_ _1"></span>i niematerialne i prawne oraz leasing długoterminowy. W wy-</div><div class="t m0 x2 h2 yeaa ffc fs0 fc0 sc0 ls0 ws0">datkach  operacyjnych  uwzględniono  natomiast: <span class="_ _33"> </span>prace  badawczo<span class="ff1">-rozwojowe,  </span>spłaty  leasingowe  (leasing  krótkote<span class="_ _b"></span>r<span class="_ _3"></span>mi-</div><div class="t m0 x2 h2 ycdb ffc fs0 fc0 sc0 ls0 ws0">nowy), <span class="_ _b"></span>remonty i <span class="_ _b"></span>naprawy <span class="_ _1"></span>budynków, bieżącą <span class="_ _b"></span>obsługę ś<span class="_ _1"></span>rodków <span class="_ _b"></span>trwał<span class="_ _3"></span>ych, <span class="_ _b"></span>a <span class="_ _1"></span>także <span class="_ _b"></span>w<span class="_ _3"></span>ynag<span class="_ _1"></span>rodzenia <span class="_ _b"></span>pracowników<span class="_ _3"></span> <span class="_ _b"></span>zajmujących </div><div class="t m0 x2 h2 yeab ffc fs0 fc0 sc0 ls0 ws0">się remontami i konserwacją środków trwałych. Jednocześ<span class="_ _1"></span>ni<span class="_ _3"></span>e, <span class="_ _1"></span>w żadnym<span class="ff1"> </span>przypadku te same pozycje księgowe, nawet jeśli </div><div class="t m0 x2 h2 y452 ffc fs0 fc0 sc0 ls0 ws0">wpisywałyby się w realizację więcej niż jednego celu, nie został<span class="_ _b"></span>y przypisan<span class="_ _3"></span>e podwójnie.<span class="ff1"> </span></div><div class="t m0 x2 h2 yeac ff1 fs0 fc0 sc0 ls0 ws0">KGL S.A. <span class="ffc">nie <span class="_ _1"></span>posiada inwestycji <span class="_ _b"></span>w kapitał własny rozliczanyc<span class="_ _1"></span>h we wspólnych<span class="_ _1"></span> przedsięwzięciach,<span class="_ _1"></span> zgodnie z M<span class="_ _1"></span>SSF 11 lub<span class="_ _b"></span> MSR </span></div><div class="t m0 x2 h2 yead ff1 fs0 fc0 sc0 ls0 ws0">28. <span class="_ _3"></span><span class="ffc">Emitent <span class="_ _3"></span>nie <span class="_ _3"></span>w<span class="_ _3"></span>yemitowa<span class="_ _b"></span>ł<span class="_ _3"></span> <span class="_ _3"></span>ekologicznych <span class="_ _3"></span>obligacji <span class="_ _3"></span>lub <span class="_ _3"></span>dłużnych <span class="_ _3"></span>papierów <span class="_ _3"></span>wartościowych <span class="_ _3"></span>w <span class="_ _3"></span>celu <span class="_ _3"></span>finansowania <span class="_ _3"></span>określo-</span></div><div class="t m0 x2 h2 yeae ffc fs0 fc0 sc0 ls0 ws0">nych <span class="_ _3"></span>zidenty<span class="_ _1"></span>fikowanych rodzajów <span class="_ _3"></span>działalności zgodnych <span class="_ _3"></span>z systematyką<span class="_ _3"></span>, jak <span class="_ _3"></span>również nie <span class="_ _3"></span>emitował obligacji <span class="_ _3"></span>ekologicz<span class="_ _1"></span>nych </div><div class="t m0 x2 h2 yeaf ffc fs0 fc0 sc0 ls0 ws0">lub innych papieró<span class="_ _1"></span>w wartościowych w <span class="_ _b"></span>celu finansowania okre<span class="_ _1"></span>ślonych zidentyfikowanych na<span class="_ _1"></span>kładów inwestycyjnych <span class="_ _1"></span>kwali-</div><div class="t m0 x2 h2 yeb0 ffc fs0 fc0 sc0 ls0 ws0">fikujących się <span class="_ _3"></span>do systematyki.<span class="ff1"> Emitent <span class="_ _3"></span>dotychcz</span>as nie opracował<span class="_ _3"></span><span class="ff1"> </span>ani nie wdrożył <span class="_ _3"></span>planu, o którym mowa w <span class="_ _3"></span>pkt. 1.1.2.2. za-</div><div class="t m0 x2 h2 yeb1 ffc fs0 fc0 sc0 ls0 ws0">łącznika nr <span class="_ _b"></span>1 do rozporządzenia <span class="_ _b"></span>deleg<span class="_ _3"></span>owanego <span class="_ _b"></span>Komisji UE 20<span class="_ _1"></span>21/2178 z <span class="_ _b"></span>dni<span class="_ _3"></span>a <span class="_ _b"></span>6 lipca <span class="_ _1"></span>2021 r., <span class="_ _b"></span>uzupełniającego rozporządzenie </div><div class="t m0 x2 h2 yeb2 ffc fs0 fc0 sc0 ls0 ws0">2020/852 <span class="_ _3"></span>przez sprecyzowanie <span class="_ _3"></span>treści prez<span class="_ _3"></span>e<span class="_ _1"></span>ntacji <span class="_ _3"></span>informacji dotyczących <span class="_ _3"></span>zrównoważonej<span class="_ _3"></span> środowiskowo <span class="_ _3"></span>działalności go-</div><div class="t m0 x2 h2 y3fc ffc fs0 fc0 sc0 ls0 ws0">spodarczej, <span class="_ _22"></span>które <span class="_ _22"> </span>mają <span class="_ _22"> </span>być <span class="_ _22"> </span>uj<span class="_ _3"></span>a<span class="_ _b"></span>w<span class="_ _3"></span>niane <span class="_ _4"></span>przez <span class="_ _22"> </span>przedsiębiorstwa <span class="_ _22"></span>podlegające <span class="_ _22"> </span>art.19a <span class="_ _22"> </span>lub <span class="_ _22"> </span>29a <span class="_ _22"> </span>dyrektywy <span class="_ _22"> </span>20<span class="_ _3"></span>13/34/UE, <span class="_ _4"></span>oraz </div><div class="t m0 x2 h2 yeb3 ffc fs0 fc0 sc0 ls0 ws0">określenie metody spełnienia tego obowiązku ujawniania inform<span class="_ _1"></span>acji<span class="_ _3"></span><span class="ff1">. </span></div><div class="t m0 x2 h2 yeb4 ffc fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ocenie S<span class="_ _3"></span>półk<span class="_ _1"></span>i, d<span class="_ _3"></span>okonanie szczegółowej <span class="_ _3"></span>desegregacji <span class="_ _3"></span>kluczo<span class="_ _1"></span>wych <span class="_ _3"></span>wskaźników ef<span class="_ _3"></span>e<span class="_ _1"></span>ktywności <span class="_ _3"></span>pom<span class="_ _1"></span>iędzy <span class="_ _3"></span>jednostki <span class="_ _3"></span>opera-</div><div class="t m0 x2 h2 yeb5 ffc fs0 fc0 sc0 ls0 ws0">cyjne KGL S.A., tj. poszczególne zakłady produkcyjne, o której mowa w pkt. 1.2.2.3. załącznika I d<span class="_ _3"></span>o Rozporządzenia delego-</div><div class="t m0 x2 h2 yeb6 ff1 fs0 fc0 sc0 ls0 ws0">wanego <span class="_ _1"></span>Komisji (U<span class="_ _1"></span>E) 2<span class="_ _1"></span>02<span class="ffc">1/2178, <span class="_ _1"></span>nie <span class="_ _1"></span>było <span class="_ _b"></span>koni<span class="_ _3"></span>eczne<span class="_ _1"></span> dla<span class="_ _1"></span> rze<span class="_ _1"></span>telnej <span class="_ _b"></span>ocen<span class="_ _3"></span>y <span class="_ _b"></span>wyników Spółki <span class="_ _1"></span>–<span class="ff1"> </span>z<span class="_ _b"></span> tego <span class="_ _1"></span>też <span class="_ _b"></span>w<span class="_ _3"></span>z<span class="_ _1"></span>ględu <span class="_ _1"></span>jej <span class="_ _1"></span>zaniechano. </span></div><div class="t m0 x2 h2 y439 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _22"> </span>202<span class="_ _3"></span>3<span class="_ _1"></span> <span class="_ _22"> </span><span class="ffc">roku <span class="_ _5"> </span>nie <span class="_ _22"></span>miał</span>o <span class="_ _5"> </span><span class="ffc">miejsca <span class="_ _22"></span>połączenie <span class="_ _22"> </span>jednostek <span class="_ _22"> </span>z <span class="_ _5"> </span>udziałem <span class="_ _22"></span>KGL <span class="_ _22"> </span>S.A. <span class="_ _5"> </span>KGL <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>ni<span class="_ _3"></span>e <span class="_ _22"></span>prowadzi <span class="_ _22"></span>działalności <span class="_ _22"> </span>związanej <span class="_ _3"></span></span> </div><div class="t m0 x2 h2 y8e3 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>energią <span class="_ _3"></span>jądrową, ani <span class="_ _3"></span>istotnej <span class="_ _3"></span>z punkt<span class="_ _3"></span>u<span class="ff1"> <span class="_ _3"></span></span>widzenia <span class="_ _3"></span>obraz<span class="_ _1"></span>u <span class="_ _3"></span>wyników d<span class="_ _3"></span>ziałalnoś<span class="_ _1"></span>ci <span class="_ _3"></span>Spółki, <span class="_ _3"></span>związa<span class="_ _1"></span>nej <span class="_ _3"></span>energią z <span class="_ _3"></span>gazowych <span class="_ _3"></span>paliw </div><div class="t m0 x2 h2 y8e4 ffc fs0 fc0 sc0 ls0 ws0">kopalnych <span class="_ _3"></span>tj<span class="_ _3"></span>. <span class="_ _3"></span>w <span class="_ _3"></span>szczególności <span class="_ _3"></span>dział<span class="_ _3"></span>al<span class="_ _1"></span>ności <span class="_ _3"></span>wsk<span class="_ _3"></span>aza<span class="_ _1"></span>nych <span class="_ _3"></span>w <span class="_ _4"></span>Rozporządzeniu <span class="_ _3"></span>dele<span class="_ _3"></span><span class="ff1">gowanym <span class="_ _3"></span>Komisji <span class="_ _3"></span>(UE) <span class="_ _4"></span>2022/1214 <span class="_ _3"></span>z <span class="_ _3"></span>dni<span class="_ _3"></span>a <span class="_ _3"></span>9 </span></div><div class="t m0 x2 h2 y7ff ffc fs0 fc0 sc0 ls0 ws0">marca <span class="_ _3"></span>2022 r. <span class="_ _3"></span>zmieniające rozporządzenie <span class="_ _3"></span>delegowane (UE) <span class="_ _3"></span>2021/2139 w <span class="_ _3"></span>odniesieniu do <span class="_ _3"></span>działalności gospodarczej <span class="_ _3"></span>w nie-</div><div class="t m0 x2 h2 y1d ffc fs0 fc0 sc0 ls0 ws0">których <span class="_ _3"></span>sektorach <span class="_ _3"></span>energetycznych <span class="_ _3"></span>oraz r<span class="_ _3"></span>ozporządzenie delegowane <span class="_ _3"></span>(UE) <span class="_ _3"></span>2021/2178 <span class="_ _3"></span>w <span class="_ _3"></span>odniesieniu <span class="_ _3"></span>do <span class="_ _3"></span>public<span class="_ _3"></span><span class="ff1">znego uj<span class="_ _3"></span>aw<span class="_ _1"></span>-</span></div><div class="t m0 x2 h2 yeb7 ffc fs0 fc0 sc0 ls0 ws0">niania sz<span class="_ _1"></span>czególnych <span class="_ _b"></span>i<span class="_ _3"></span>nformacji<span class="_ _1"></span> <span class="_ _b"></span>w<span class="_ _3"></span> <span class="_ _b"></span>odniesieniu do <span class="_ _b"></span>tych rodzajów<span class="_ _b"></span> działalności <span class="_ _1"></span>gospodarczej. <span class="_ _1"></span>Emitent <span class="_ _b"></span>nie prowadz<span class="_ _1"></span>i oczyw<span class="_ _1"></span>iście </div><div class="t m0 x2 h2 yeb8 ffc fs0 fc0 sc0 ls0 ws0">działalności, w której czerpa<span class="_ _1"></span>łby przychody z <span class="_ _1"></span>produkcji energii w <span class="_ _1"></span>oparciu o gaz, ale <span class="_ _1"></span>to, że surowiec ten <span class="_ _1"></span>zużywa w niewielkic<span class="_ _1"></span>h </div><div class="t m0 x2 h2 yeb9 ffc fs0 fc0 sc0 ls0 ws0">ilościach <span class="_ _3"></span>zostało zaprezentowane w <span class="_ _3"></span>odpowiedniej tabeli <span class="_ _3"></span>w <span class="_ _3"></span>Ośw<span class="_ _b"></span>i<span class="_ _3"></span>adczeniu nt. <span class="_ _3"></span>informacji niefinansowych <span class="_ _3"></span>niniejszego Spra-</div><div class="t m0 x2 h2 y21 ffc fs0 fc0 sc0 ls0 ws0">wozdania (dane dot. zużycia gazu ziemnego). <span class="ff1"> </span></div><div class="t m0 x2 h2 y466 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yce7 ff8 fs0 fc0 sc0 ls0 ws0">Tabela. <span class="ffa">Działalność związana z energią jądrową i gazem ziemnym (KPI obrotu)</span> </div></div><div class="c x2 y8c8 w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z energią jądrową<span class="ff8"> </span></div></div><div class="c xcf y8c8 w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie </div></div><div class="c x2 yeba w156 h13e"><div class="t m0 x64 he ybfa ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 yeba w18a h13e"><div class="t m0 x64 h2 ybfa ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _4"></span>prowadzi <span class="_ _22"></span>badania, <span class="_ _4"></span>rozwój, <span class="_ _4"></span>demonstr<span class="_ _3"></span>ację <span class="_ _4"></span>i <span class="_ _4"></span>rozmieszczenie <span class="_ _4"></span>innowacyjnych <span class="_ _4"></span>instalacji </div><div class="t m0 x64 h2 ybfb ffc fs0 fc0 sc0 ls0 ws0">wytwarzania <span class="_ _4"></span>energii <span class="_ _4"></span>elektrycznej <span class="_ _4"></span>wytwarzających <span class="_ _4"></span>en<span class="_ _3"></span>e<span class="_ _1"></span>rgię <span class="_ _4"></span>w <span class="_ _4"></span>ramach <span class="_ _4"></span>procesów <span class="_ _4"></span>j<span class="_ _3"></span>ądrowych <span class="_ _3"></span>przy <span class="_ _4"></span>mini-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">malnej ilości odpadów z cyklu<span class="ff1"> </span>paliwowego, finansuje tę działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yeba w48 h13e"><div class="t m0 x64 he ybfa ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yebb w156 h33"><div class="t m0 x64 he y941 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 yebb w18a h33"><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę i <span class="_ _3"></span>bezpieczną eksploatację nowych obiektów<span class="_ _3"></span> jądrowych w celu <span class="_ _3"></span><span class="ff1">w<span class="_ _3"></span>y-</span></div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">twarzania <span class="_ _b"></span>energii <span class="_ _1"></span>elektrycznej <span class="_ _b"></span>lub <span class="_ _b"></span>ciepła techno<span class="_ _1"></span>logicznego, <span class="_ _b"></span>w t<span class="_ _b"></span>ym na <span class="_ _b"></span>potrzeby <span class="_ _b"></span>systemu <span class="_ _b"></span>ci<span class="_ _3"></span>epło<span class="_ _1"></span>wniczego </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _3"></span>procesów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak <span class="_ _3"></span>produkcja <span class="_ _3"></span>wodoru, <span class="_ _3"></span>a także <span class="_ _3"></span>ich <span class="_ _3"></span>modernizację <span class="_ _3"></span>pod <span class="_ _3"></span>kątem bez-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">pieczeństwa, <span class="_ _b"></span>z wykorzystaniem <span class="_ _b"></span>najlepszych dostępnych <span class="_ _b"></span>technologii, finansuje <span class="_ _b"></span>tę <span class="_ _1"></span>działalność <span class="_ _b"></span>lub ma <span class="_ _0"></span>n<span class="_ _3"></span>a </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yebb w48 h33"><div class="t m0 x64 he y941 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yebc w156 hba"><div class="t m0 x64 he y813 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yebc w18a hba"><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi bezpieczną <span class="_ _3"></span>eksploatację istniejących obiektów jądrowych wytwarzających </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">energię elektryczną <span class="_ _3"></span>lub ciepło technologiczne, <span class="_ _3"></span>w tym na potrzeby systemu <span class="_ _3"></span>ciepłowniczego lub proce-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">sów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak<span class="_ _1"></span> produkcj<span class="_ _3"></span>a wodoru z <span class="_ _3"></span>energii jądro<span class="_ _3"></span>wej, a <span class="_ _3"></span>także ich <span class="_ _3"></span>modernizację pod <span class="_ _3"></span>ką-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">tem bezpieczeństwa, finansuje tę działalność lub ma na nią ekspozy<span class="_ _1"></span>cję.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf yebc w48 hba"><div class="t m0 x64 he y813 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yebd w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z gazem ziemnym<span class="ff8 fc0"> </span></div></div><div class="c xcf yebd w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie<span class="fc0"> </span></div></div><div class="c x2 y272 w156 hbd"><div class="t m0 x64 he yc2 ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 y272 w18a hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo  prowadzi  bu<span class="_ _1"></span>dowę  lub  eksploatację <span class="_ _5"> </span>i<span class="_ _3"></span>nstala<span class="_ _1"></span>cji  do  wytwarzania  ene<span class="_ _b"></span>r<span class="_ _3"></span>gii  ele<span class="_ _b"></span>kt<span class="_ _3"></span>rycznej<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">z wykorzystaniem gazowych paliw kopalnych, finansuje tę działalność lub ma na nią ekspozycj<span class="_ _1"></span>ę.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf y272 w48 hbd"><div class="t m0 x64 he yc2 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yebe w156 h13e"><div class="t m0 x64 he ya11 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 yebe w18a h13e"><div class="t m0 x64 h2 ya11 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę, <span class="_ _3"></span>modernizację i eksploatację <span class="_ _3"></span>instalacji do skojarzonego w<span class="_ _3"></span>y<span class="_ _b"></span>tw<span class="_ _3"></span>arza-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">nia <span class="_ _3"></span>energii cieplnej/chłodniczej i <span class="_ _3"></span>energii elektrycznej <span class="_ _3"></span>z wykorzystaniem <span class="_ _3"></span>gazo<span class="_ _1"></span>wych <span class="_ _3"></span>paliw kopalnych, fi-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nansuje tę działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yebe w48 h13e"><div class="t m0 x64 he ya11 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yebf w156 hd4"><div class="t m0 x64 he yc1 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yebf w18a hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _3"></span>prowadzi <span class="_ _3"></span>budowę, <span class="_ _4"></span>modernizację <span class="_ _3"></span>i <span class="_ _3"></span>eksploatację <span class="_ _4"></span>instalacji <span class="_ _3"></span>do <span class="_ _3"></span>wytwarzania <span class="_ _3"></span>ciepła <span class="_ _4"></span>wy-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">twarzających <span class="_ _22"> </span>energię <span class="_ _5"> </span>cieplną/chłodniczą <span class="_ _22"></span>z <span class="_ _22"> </span>wykorzystaniem <span class="_ _5"> </span>gazowych <span class="_ _22"></span>paliw <span class="_ _22"> </span>kopalnych, <span class="_ _22"> </span>finansuje <span class="_ _22"> </span>tę </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yebf w48 hd4"><div class="t m0 x64 he yc1 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he yec0 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yec1 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yd64 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yec2 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2d yec3 ffe fs5 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
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"/><div class="c x14f yec5 w18c h169"><div class="t m0 x76 h115 y824 ffc fs1b fc0 sc0 ls0 ws0">Copyright © 202<span class="ff1">4 KGL S.A. </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb2 h15 yec6 ff1 fs1 fc0 sc0 ls8 ws0">117<span class="ls0"> </span></div><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 yec9 w18d h16a"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he yeca ff8 fs0 fc0 sc0 ls0 ws0">Tabela. <span class="ffa">Działalność związana z energią jądrową i gazem ziemnym (KPI CAPEX)</span> </div></div><div class="c x2 y72e w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z energią jądrową<span class="ff8"> </span></div></div><div class="c xcf y72e w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie </div></div><div class="c x2 yecb w156 hd4"><div class="t m0 x64 he yc1 ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 yecb w18a hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _4"></span>prowadzi <span class="_ _22"></span>badania, <span class="_ _4"></span>rozwój, <span class="_ _4"></span>demonstr<span class="_ _3"></span>ację <span class="_ _4"></span>i <span class="_ _4"></span>rozmieszczenie <span class="_ _4"></span>innowacyjnych <span class="_ _4"></span>instalacji </div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">wytwarzania <span class="_ _4"></span>energii <span class="_ _4"></span>elektrycznej <span class="_ _4"></span>wytwarzających <span class="_ _4"></span>en<span class="_ _3"></span>e<span class="_ _1"></span>rgię <span class="_ _4"></span>w <span class="_ _4"></span>ramach <span class="_ _22"> </span>procesów <span class="_ _4"></span>j<span class="_ _3"></span>ądrowych <span class="_ _3"></span>przy <span class="_ _4"></span>mini-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">malnej ilości odpadów z cyklupaliwowego, finansuje tę działa<span class="_ _1"></span>lność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yecb w48 hd4"><div class="t m0 x64 he yc1 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 y9ce w156 h33"><div class="t m0 x64 he y941 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 y9ce w18a h33"><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę i <span class="_ _3"></span>bezpieczną eksploatację nowych obiektów<span class="_ _3"></span> jądrowych w celu <span class="_ _3"></span>wy-</div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">twarzania <span class="_ _b"></span>energii <span class="_ _1"></span>elektrycznej <span class="_ _b"></span>lub <span class="_ _b"></span>ciepła techno<span class="_ _1"></span>logicznego, <span class="_ _b"></span>w t<span class="_ _b"></span>ym na <span class="_ _b"></span>potrzeby <span class="_ _b"></span>systemu <span class="_ _b"></span>ci<span class="_ _3"></span>epło<span class="_ _1"></span>wniczego </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _3"></span>procesów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak <span class="_ _3"></span>produkcja <span class="_ _3"></span>wodoru, <span class="_ _3"></span>a ta<span class="_ _3"></span>kże <span class="_ _3"></span>ich <span class="_ _3"></span>modernizację <span class="_ _3"></span>pod kątem <span class="_ _3"></span>bez-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">pieczeństwa, <span class="_ _b"></span>z wykorzystaniem <span class="_ _b"></span>najlepszych dostępnych <span class="_ _b"></span>technologii, <span class="_ _b"></span>fi<span class="_ _3"></span>na<span class="_ _1"></span>nsuje <span class="_ _b"></span>tę działalność <span class="_ _b"></span>lub <span class="_ _1"></span>ma <span class="_ _b"></span>na<span class="_ _3"></span> </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf y9ce w48 h33"><div class="t m0 x64 he y941 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yecc w156 hba"><div class="t m0 x64 he y813 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yecc w18a hba"><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi bezpieczną <span class="_ _3"></span>eksploatację istniejących obiektów jądrowych wytwarzających </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">energię elektryczną <span class="_ _3"></span>lub ciepło technologiczne, <span class="_ _3"></span>w tym na potrzeby systemu <span class="_ _3"></span>ciepłowniczego lub proce-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">sów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak<span class="_ _1"></span> <span class="_ _3"></span>produkcja wodoru <span class="_ _3"></span>z energii <span class="_ _3"></span>jądrowej, a <span class="_ _3"></span>także ich <span class="_ _3"></span>modernizację pod ką-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">tem bezpieczeństwa, finansuje tę działalność lub ma na nią ekspozy<span class="_ _1"></span>cję.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf yecc w48 hba"><div class="t m0 x64 he y813 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 y7dd w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z gazem ziemnym<span class="ff8 fc0"> </span></div></div><div class="c xcf y7dd w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie<span class="fc0"> </span></div></div><div class="c x2 y169 w156 hbd"><div class="t m0 x64 he yc2 ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 y169 w18a hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo  prowadzi  bu<span class="_ _1"></span>dowę  lub  eksploatację <span class="_ _5"> </span>i<span class="_ _3"></span>nstala<span class="_ _1"></span>cji  do  wytwarzania  ene<span class="_ _b"></span>r<span class="_ _3"></span>gii  ele<span class="_ _b"></span>kt<span class="_ _3"></span>rycznej<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">z wykorzystaniem gazowych paliw kopalnych, finansuje tę działalność lub ma na nią ekspozycj<span class="_ _1"></span>ę.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf y169 w48 hbd"><div class="t m0 x64 he yc2 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yb12 w156 hd4"><div class="t m0 x64 he yc1 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 yb12 w18a hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę, <span class="_ _3"></span>modernizację i eksploatację <span class="_ _3"></span>instalacji do skojarzonego w<span class="_ _3"></span>y<span class="_ _b"></span>tw<span class="_ _3"></span>arza-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">nia <span class="_ _3"></span>energii cieplnej/chłodniczej i <span class="_ _3"></span>energii elektrycznej <span class="_ _3"></span>z wykorzystaniem <span class="_ _3"></span>gazo<span class="_ _1"></span>wych <span class="_ _3"></span>paliw kopalnych, fi-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nansuje tę działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yb12 w48 hd4"><div class="t m0 x64 he yc1 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yecd w156 hd4"><div class="t m0 x64 he yc1 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yecd w18a hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _3"></span>prowadzi <span class="_ _4"></span>budowę, <span class="_ _3"></span>modernizację <span class="_ _3"></span>i <span class="_ _4"></span>eksploatację <span class="_ _3"></span>instalacji <span class="_ _3"></span>do <span class="_ _3"></span>wytwar<span class="_ _3"></span>za<span class="_ _1"></span>nia <span class="_ _3"></span>ciepła <span class="_ _4"></span>wy-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">twarzających <span class="_ _22"> </span>energię <span class="_ _5"> </span>cieplną/chłodniczą <span class="_ _22"></span>z <span class="_ _22"> </span>wykorzystaniem <span class="_ _5"> </span>gazowych <span class="_ _22"></span>paliw <span class="_ _22"> </span>kopalnych, <span class="_ _22"> </span>finansuje <span class="_ _22"> </span>tę </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yecd w48 hd4"><div class="t m0 x64 he yc1 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he yece ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he yecf ff8 fs0 fc0 sc0 ls0 ws0">Tabela. <span class="ffa">Działalność związana z energią jądrową i gazem ziemnym (KPI OPEX)</span> </div></div><div class="c x2 ya1c w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z energią jądrową<span class="ff8"> </span></div></div><div class="c xcf ya1c w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie </div></div><div class="c x2 yed0 w156 h13e"><div class="t m0 x64 he ybfa ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 yed0 w18a h13e"><div class="t m0 x64 h2 ybfa ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _4"></span>prowadzi <span class="_ _22"></span>badania, <span class="_ _4"></span>rozwój, <span class="_ _4"></span>demonstr<span class="_ _3"></span>ację <span class="_ _4"></span>i <span class="_ _4"></span>rozmieszczenie <span class="_ _4"></span>innowacyjnych <span class="_ _4"></span>instalacji </div><div class="t m0 x64 h2 yc2 ff1 fs0 fc0 sc0 ls0 ws0">wytwarzania <span class="_ _4"></span>energii <span class="_ _22"></span><span class="ffc">elektrycznej <span class="_ _4"></span>wytwarzających <span class="_ _4"></span>energię <span class="_ _4"></span>w <span class="_ _4"></span>ramach <span class="_ _4"></span>procesów <span class="_ _4"></span>jądr<span class="_ _3"></span>owyc<span class="_ _1"></span>h <span class="_ _4"></span>przy <span class="_ _4"></span>mini-</span></div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">malnej ilości odpadów z cyklupaliwowego, finansuje tę działa<span class="_ _1"></span>lność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yed0 w48 h13e"><div class="t m0 x64 he ybfa ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yed1 w156 h33"><div class="t m0 x64 he y941 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 yed1 w18a h33"><div class="t m0 x64 h2 y941 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę i <span class="_ _3"></span>bezpieczną eksploatację nowych obiektów<span class="_ _3"></span> jądrowych w celu <span class="_ _3"></span>wy-</div><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">twarzania <span class="_ _b"></span>energii <span class="_ _1"></span>elektrycznej <span class="_ _b"></span>lub <span class="_ _b"></span>ciepła techno<span class="_ _1"></span>logicznego, <span class="_ _b"></span>w t<span class="_ _b"></span>ym na <span class="_ _b"></span>potrzeby <span class="_ _b"></span>systemu <span class="_ _b"></span>ci<span class="_ _3"></span>epło<span class="_ _1"></span>wniczego </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">lub <span class="_ _3"></span>procesów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak <span class="_ _3"></span>produkcja <span class="_ _3"></span>wodoru, <span class="_ _3"></span>a ta<span class="_ _3"></span>kże <span class="_ _3"></span>ich <span class="_ _3"></span>modernizację <span class="_ _3"></span>pod kątem <span class="_ _3"></span>bez-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">pieczeństwa, <span class="_ _b"></span>z wykorzystaniem <span class="_ _b"></span>najlepszych dostępnych <span class="_ _b"></span>technologii, <span class="_ _b"></span>fi<span class="_ _3"></span>na<span class="_ _1"></span>nsuje <span class="_ _b"></span>tę działalność <span class="_ _b"></span>lub <span class="_ _1"></span>ma <span class="_ _b"></span>na<span class="_ _3"></span> </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yed1 w48 h33"><div class="t m0 x64 he y941 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yed2 w156 hba"><div class="t m0 x64 he y813 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yed2 w18a hba"><div class="t m0 x64 h2 y813 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi bezpieczną <span class="_ _3"></span>eksploatację istniejących obiektów jądrowych wytwarzających </div><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">energię elektryczną <span class="_ _3"></span>lub ciepło technologiczne, <span class="_ _3"></span>w tym na potrzeby systemu <span class="_ _4"></span>ciepłowniczego lub proce-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">sów <span class="_ _3"></span>przemysłowych, takich <span class="_ _3"></span>jak<span class="_ _1"></span> produkcj<span class="_ _3"></span>a wodoru z <span class="_ _3"></span>energii jądrowej, <span class="_ _3"></span>a także <span class="_ _3"></span>ich modernizację pod <span class="_ _3"></span>ką-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">tem bezpieczeństwa, finansuje tę działalność lub ma na nią ekspozy<span class="_ _1"></span>cję.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf yed2 w48 hba"><div class="t m0 x64 he y813 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yed3 w189 hd2"><div class="t m0 x64 he yc3 ffa fs0 fc1 sc0 ls0 ws0">Działalność związana z gazem ziemnym<span class="ff8 fc0"> </span></div></div><div class="c xcf yed3 w48 hd2"><div class="t m0 x64 he yc3 ff8 fs0 fc1 sc0 ls0 ws0">tak/nie<span class="fc0"> </span></div></div><div class="c x2 yed4 w156 hbd"><div class="t m0 x64 he yc2 ff8 fs0 fc0 sc0 ls0 ws0">1 </div></div><div class="c x88 yed4 w18a hbd"><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo  prowadzi  bu<span class="_ _1"></span>dowę  lub  eksploatację <span class="_ _5"> </span>i<span class="_ _3"></span>nstala<span class="_ _1"></span>cji  do  wytwarzania  ene<span class="_ _b"></span>r<span class="_ _3"></span>gii  ele<span class="_ _b"></span>kt<span class="_ _3"></span>rycznej<span class="_ _1"></span> <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">z wykorzystaniem gazowych paliw kopalnych, finansuje tę działalność lub ma na nią ekspozycj<span class="_ _1"></span>ę.<span class="_ _3"></span><span class="ff8"> </span></div></div><div class="c xcf yed4 w48 hbd"><div class="t m0 x64 he yc2 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yed5 w156 h13e"><div class="t m0 x64 he ya11 ff8 fs0 fc0 sc0 ls0 ws0">2 </div></div><div class="c x88 yed5 w18a h13e"><div class="t m0 x64 h2 ya11 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo prowadzi <span class="_ _3"></span>bud<span class="_ _1"></span>owę, <span class="_ _3"></span>modernizację i eksploatację <span class="_ _3"></span>instalacji do skojarzonego w<span class="_ _3"></span>y<span class="_ _b"></span>tw<span class="_ _3"></span>arza-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">nia <span class="_ _3"></span>energii cieplnej/chłodniczej i <span class="_ _3"></span>energii elektrycznej <span class="_ _3"></span>z wykorzystaniem <span class="_ _3"></span>gazo<span class="_ _1"></span>wych <span class="_ _3"></span>paliw kopalnych, fi-</div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">nansuje tę działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yed5 w48 h13e"><div class="t m0 x64 he ya11 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x2 yed6 w156 hd4"><div class="t m0 x64 he yc1 ff8 fs0 fc0 sc0 ls0 ws0">3 </div></div><div class="c x88 yed6 w18a hd4"><div class="t m0 x64 h2 yc1 ffc fs0 fc0 sc0 ls0 ws0">Przedsiębiorstwo <span class="_ _3"></span>prowadzi <span class="_ _3"></span>budowę, <span class="_ _4"></span>modernizację <span class="_ _3"></span>i <span class="_ _3"></span>eksploatację <span class="_ _4"></span>instalacji <span class="_ _3"></span>do <span class="_ _3"></span>wytwarzania <span class="_ _3"></span>ciepła <span class="_ _4"></span>wy-</div><div class="t m0 x64 h2 yc2 ffc fs0 fc0 sc0 ls0 ws0">twarzających <span class="_ _22"> </span>energię <span class="_ _5"> </span>cieplną/chłodniczą <span class="_ _22"></span>z <span class="_ _22"> </span>wykorzystaniem <span class="_ _5"> </span>gazowych <span class="_ _22"></span>paliw <span class="_ _22"> </span>kopalnych, <span class="_ _22"> </span>finansuje <span class="_ _22"> </span>tę </div><div class="t m0 x64 he yc3 ffc fs0 fc0 sc0 ls0 ws0">działalność lub ma na nią ekspozycję.<span class="ff8"> </span></div></div><div class="c xcf yed6 w48 hd4"><div class="t m0 x64 he yc1 ff1 fs0 fc0 sc0 ls30 ws0">nie<span class="ff8 ls0"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 he y6f6 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 he y921 ff8 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi"></div></div>
<div id="pf76" class="pf w0 h0"><div class="pc pc76 w0 h0"><img class="bi x11d yec4 w18e h168" alt="" 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"/><div class="c x14f yec5 w18c h169"><div class="t m0 x76 h115 y824 ffc fs1b fc0 sc0 ls0 ws0">Copyright © 202<span class="ff1">4 KGL S.A. </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb2 h15 yec6 ff1 fs1 fc0 sc0 ls8 ws0">118<span class="ls0"> </span></div><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 yec9 w18d h16a"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y42 ffd fs2 fc2 sc0 ls0 ws0">10.<span class="ffe"> <span class="_ _28"> </span><span class="ff9">Definicje i objaśnienia skrótów<span class="_ _3"></span></span></span> </div><div class="t m0 x2 h2 ycb9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yed7 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">B+R </div></div><div class="c x116 yed7 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Badania i <span class="ffc">rozwój<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x2 yed8 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls6b ws0">CBR<span class="ls0"> </span></div></div><div class="c x116 yed8 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Centrum Badaw<span class="_ _1"></span>czo <span class="ffc">–</span> Rozwojowe<span class="_ _b"></span> </div></div><div class="c x2 y9ef w18f h14e"><div class="t m0 x1 h15 y824 ff1 fs1 fc0 sc0 ls6b ws0">CNC<span class="ls0"> </span></div></div><div class="c x116 y9ef w190 h14e"><div class="t m0 x1 h15 yd4c ff1 fs1 fc0 sc0 ls0 ws0">(ang. Computeriz<span class="_ _1"></span>ed Numeri<span class="_ _1"></span>cal Control, C<span class="_ _1"></span>NC <span class="ffc">–</span> <span class="ffc">pol. komput<span class="_ _1"></span>erowe stero<span class="_ _1"></span>wanie urządzeń n<span class="_ _1"></span>umerycz-</span></div><div class="t m0 x1 h15 y670 ff1 fs1 fc0 sc0 ls0 ws0">nych) <span class="_ _3"></span><span class="ffc">–<span class="_ _3"></span></span> <span class="_ _3"></span><span class="ffc">układ <span class="_ _4"></span>sterowania <span class="_ _3"></span>numerycznego<span class="_ _1"></span>, <span class="_ _4"></span>wyposażony <span class="_ _3"></span>w <span class="_ _4"></span>mikroko<span class="_ _1"></span>mputer, <span class="_ _3"></span>który <span class="_ _4"></span>można <span class="_ _3"></span>dowolnie </span></div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">interaktywnie <span class="_ _b"></span>zaprogramować. Ter<span class="_ _1"></span>min ten zwy<span class="_ _1"></span>kle uży<span class="_ _1"></span>wany jest w <span class="_ _b"></span>odniesieniu do <span class="_ _1"></span>ob<span class="_ _3"></span>róbk<span class="_ _b"></span>i<span class="_ _3"></span> <span class="_ _1"></span>materia-</div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">łów <span class="_ _4"></span>za <span class="_ _3"></span>pomocą <span class="_ _4"></span>komputerowo <span class="_ _3"></span>sterowanych <span class="_ _3"></span>urządzeń <span class="_ _4"></span>takich <span class="_ _3"></span>jak <span class="_ _4"></span>frezarki, <span class="_ _3"></span>tokarki, <span class="_ _3"></span>elektrodrążarki. </div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Obr<span class="_ _b"></span>óbka <span class="_ _b"></span>CNC<span class="_ _b"></span> pozw<span class="_ _b"></span>ala <span class="_ _1"></span>na <span class="_ _1"></span>sz<span class="_ _1"></span>yb<span class="_ _1"></span>kie<span class="_ _1"></span>, p<span class="_ _1"></span>rec<span class="_ _1"></span>yz<span class="_ _1"></span>yj<span class="_ _1"></span>ne <span class="_ _b"></span>i wy<span class="_ _1"></span>so<span class="_ _1"></span>ce <span class="_ _1"></span>pow<span class="_ _b"></span>tarz<span class="_ _1"></span>aln<span class="_ _b"></span>e wy<span class="_ _1"></span>kon<span class="_ _b"></span>anie<span class="_ _1"></span> z<span class="_ _1"></span>łoż<span class="_ _b"></span>onych<span class="_ _b"></span> ksz<span class="_ _b"></span>tałtó<span class="_ _1"></span>w.<span class="ff1"> </span></div></div><div class="c x2 yed9 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">CPET </div></div><div class="c x116 yed9 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">PET z wysokim udzia<span class="_ _b"></span>łem fazy krystalicznej –<span class="ff1"> odporny na wys<span class="_ _b"></span>okie temperatury </span></div></div><div class="c x2 y34a w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Ekstruder </div></div><div class="c x116 y34a w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Maszyna do produ<span class="_ _1"></span>kcji folii, inacze<span class="_ _1"></span>j wytłaczarka d<span class="_ _1"></span>o folii<span class="ff1"> </span></div></div><div class="c x2 yeda w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Ekstruzja </div></div><div class="c x116 yeda w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">Wyciskanie, <span class="_ _b"></span>wytłaczanie<span class="_ _1"></span>, <span class="_ _b"></span>t<span class="_ _3"></span>ł<span class="_ _1"></span>oczenie, <span class="_ _0"></span>ekstruzja –<span class="ff1"> <span class="_ _b"></span><span class="ffc">rodzaj <span class="_ _b"></span>obróbki <span class="_ _b"></span>plastycznej <span class="_ _b"></span>metali <span class="_ _b"></span>i <span class="_ _b"></span>t<span class="_ _3"></span>wo<span class="_ _1"></span>rzyw <span class="_ _b"></span>sztucz-</span></span></div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">nych. <span class="_ _22"></span>Materiał <span class="_ _22"> </span>pod <span class="_ _4"></span>naciskiem <span class="_ _22"> </span>stempla <span class="_ _4"></span>wypływa <span class="_ _22"> </span>przez <span class="_ _22"> </span>otwór <span class="_ _22"> </span>lub <span class="_ _22"> </span>otwory <span class="_ _22"> </span>w <span class="_ _22"> </span>narzędziu <span class="_ _4"></span>albo <span class="_ _22"> </span>przez </div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">szczeliny utworzone p<span class="_ _b"></span>rzez narzędzia.<span class="ff1"> </span></div></div><div class="c x2 yedb w18f ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Emitent, Spółka<span class="ff1"> </span></div></div><div class="c x116 yedb w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">KGL S.A. </div></div><div class="c x2 yedc w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">FMCG </div></div><div class="c x116 yedc w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">Produkty <span class="_ _1"></span>szybko <span class="_ _b"></span>zbywalne, produk<span class="_ _b"></span>ty szybko <span class="_ _b"></span>rotujące (ang<span class="_ _b"></span>.<span class="_ _3"></span> <span class="_ _b"></span>FMCG, fast<span class="ff1">-moving <span class="_ _b"></span>consumer g<span class="_ _1"></span>oods) <span class="ffc">–<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">produkty sprzedawane często i<span class="_ _3"></span> po względnie <span class="_ _3"></span>niski<span class="_ _1"></span>ch <span class="_ _3"></span>cena<span class="_ _1"></span>ch. Przykładami dóbr <span class="_ _3"></span>z tej branży <span class="_ _3"></span>są ar-</div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">tykuły spożywcze<span class="_ _1"></span>, czy środki czy<span class="_ _1"></span>stości.<span class="ff1"> </span></div></div><div class="c x2 y2e8 w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Formy spienione </div></div><div class="c x116 y2e8 w190 h134"><div class="t m0 x1 h15 y824 ff1 fs1 fc0 sc0 ls0 ws0">Syntetyczne <span class="_ _3"></span>tworzy<span class="_ _1"></span>wo <span class="_ _3"></span>sztuczne <span class="_ _3"></span><span class="ffc">–</span> <span class="ffc">por<span class="_ _3"></span>owa<span class="_ _1"></span>te <span class="_ _3"></span>o <span class="_ _3"></span>strukturze komórkowej <span class="_ _3"></span>i <span class="_ _3"></span>małej <span class="_ _3"></span>gęstoś<span class="_ _1"></span>ci <span class="_ _3"></span>pozornej. </span></div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">Porowate <span class="_ _4"></span>tworzywo <span class="_ _3"></span>zależnie <span class="_ _4"></span>od <span class="_ _4"></span>zastosowan<span class="_ _1"></span>ej <span class="_ _4"></span>metody, <span class="_ _4"></span>można <span class="_ _4"></span>otrzymywać <span class="_ _3"></span>w <span class="_ _4"></span>postaci <span class="_ _4"></span>piankowej<span class="_ _b"></span> </div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">lub <span class="ffc">gąbczastej.<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x2 yedd w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Granulat </div></div><div class="c x116 yedd w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ramach niniejszego <span class="_ _3"></span>rapor<span class="_ _1"></span>tu <span class="_ _3"></span>odno<span class="_ _1"></span>si <span class="_ _3"></span>się <span class="_ _3"></span>do granulatu <span class="_ _3"></span>tworzy<span class="_ _1"></span>w <span class="_ _3"></span>sztuczny<span class="_ _1"></span>ch, <span class="_ _3"></span>które <span class="_ _3"></span>wy<span class="_ _b"></span>t<span class="_ _3"></span>warzan<span class="_ _b"></span>e <span class="_ _3"></span>są </div><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">z <span class="ffc">surowców <span class="_ _b"></span>produkcyjnych <span class="_ _0"></span>pochodzących <span class="_ _0"></span>be<span class="_ _3"></span>zp<span class="_ _1"></span>ośrednio <span class="_ _b"></span>z <span class="_ _b"></span>petrochemii <span class="_ _0"></span>oraz <span class="_ _b"></span>m<span class="_ _3"></span>at<span class="_ _1"></span>eriałów <span class="_ _b"></span>pochodzą-</span></div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">cych z firm prz<span class="_ _1"></span>etwarzających tw<span class="_ _1"></span>orzywa<span class="ff1"> </span></div></div><div class="c x2 y171 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">GRI </div></div><div class="c x116 y171 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">GRI Reporting S<span class="_ _1"></span>tandards 2021 </div></div><div class="c x2 yede w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">GUS </div></div><div class="c x116 yede w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Główny Urząd Statys<span class="_ _b"></span>tyczny<span class="ff1"> </span></div></div><div class="c x2 yedf w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls72 ws0">I <span class="ffc ls0">–<span class="ff1"> </span></span>III Q<span class="ls0"> </span></div></div><div class="c x116 yedf w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">skrót. od 1 styczn<span class="_ _1"></span>ia do 30 września <span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x2 y1f5 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls72 ws0">I H<span class="ls0"> </span></div></div><div class="c x116 y1f5 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">skrót. Pierwsze p<span class="_ _1"></span>ółrocze<span class="ff1"> </span></div></div><div class="c x2 ye41 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls72 ws0">I Q<span class="ls0"> </span></div></div><div class="c x116 ye41 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">skrót. Pierwsze k<span class="_ _1"></span>wartał roku<span class="ff1"> </span></div></div><div class="c x2 yee0 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">KGL </div></div><div class="c x116 yee0 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">KGL S.A. z siedzibą <span class="_ _b"></span>w <span class="_ _3"></span>Mości<span class="_ _1"></span>skach, Emitent<span class="ff1"> </span></div></div><div class="c x2 y406 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">KIMSF </div></div><div class="c x116 y406 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Komitet ds. Int<span class="_ _1"></span>erpretacji Międ<span class="_ _1"></span>zynarodowej S<span class="_ _1"></span>prawozdawczo<span class="_ _1"></span>ści Finansowej<span class="ff1"> </span></div></div><div class="c x2 yee1 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">KSH </div></div><div class="c x116 yee1 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Ustawa z dnia 15 w<span class="_ _b"></span>rze<span class="_ _3"></span>śnia 2<span class="_ _b"></span>000 r. Kodeks spółek handlowych (D<span class="_ _b"></span>z.U. 2000 nr 94 poz. 10<span class="_ _1"></span>37)<span class="ff1"> </span></div></div><div class="c x2 ya80 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">MAP </div></div><div class="c x116 ya80 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">MAP <span class="ffc">–</span> Modified <span class="_ _1"></span>Atmosphere Pac<span class="_ _1"></span>kaging <span class="ffc">–</span> tj. techn<span class="_ _1"></span>ologii pakowan<span class="_ _1"></span>ia w atmosferze o<span class="_ _b"></span>c<span class="_ _3"></span>hronn<span class="_ _b"></span>ej<span class="_ _3"></span> </div></div><div class="c x2 yee2 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">MSR </div></div><div class="c x116 yee2 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Międzynarodowe <span class="_ _1"></span>Standardy Rachu<span class="_ _b"></span>nkowości<span class="ff1"> </span></div></div><div class="c x2 y651 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">MSSF </div></div><div class="c x116 y651 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Międzynarodowe <span class="_ _1"></span>Standardy Spra<span class="_ _1"></span>wozdawczoś<span class="_ _1"></span>ci Finansowej<span class="ff1"> </span></div></div><div class="c x2 yee3 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">NCBiR </div></div><div class="c x116 yee3 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Narodowe Centrum B<span class="_ _1"></span>adań i Rozwoj<span class="_ _b"></span>u z siedzibą w Warszawie<span class="ff1"> </span></div></div><div class="c x2 yee4 w18f ha1"><div class="t m0 x1 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">PET </div></div><div class="c x116 yee4 w190 ha1"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Poli(tereftalan <span class="_ _4"></span>etylenu) <span class="_ _3"></span><span class="ffc">–</span> <span class="_ _4"></span><span class="ffc">te<span class="_ _3"></span>r<span class="_ _1"></span>moplastyczny <span class="_ _3"></span>polimer <span class="_ _4"></span>z <span class="_ _4"></span>grupy <span class="_ _4"></span>poliestrów <span class="_ _3"></span>stosowany <span class="_ _4"></span>na <span class="_ _4"></span>dużą <span class="_ _4"></span>skalę </span></div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls60 ws0">do<span class="ls0"> <span class="ffc">produkcji włókien sy<span class="_ _1"></span>ntetycznych<span class="_ _1"></span> i butelek do napojów <span class="_ _b"></span>be<span class="_ _3"></span>za<span class="_ _b"></span>l<span class="_ _3"></span>koho<span class="_ _1"></span>lowych<span class="ff1"> </span></span></span></div></div><div class="c x2 yee5 w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">PLA </div></div><div class="c x116 yee5 w190 h134"><div class="t m0 x1 h15 y824 ff1 fs1 fc0 sc0 ls0 ws0">Polilaktyd (pol<span class="_ _1"></span>i(kwas mlekowy<span class="_ _1"></span>), z an<span class="_ _1"></span>g. polylactic a<span class="_ _1"></span>cid, polylactid<span class="_ _1"></span>e) <span class="ffc">–</span> <span class="ffc">polimer należący do <span class="_ _b"></span>grupy po-</span></div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">liestrów alifatycznych. <span class="_ _3"></span>Jest on <span class="_ _3"></span>w pełni <span class="_ _3"></span>biodegradowalny<span class="_ _b"></span>.<span class="_ _3"></span> Otrzymuje <span class="_ _3"></span>się z <span class="_ _3"></span>odnawialny<span class="_ _1"></span>ch <span class="_ _3"></span>surowcó<span class="_ _1"></span>w </div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">naturalnych taki<span class="_ _1"></span>ch jak np.: mą<span class="_ _1"></span>czka kukurydziana.<span class="ff1"> </span></div></div><div class="c x2 yee6 w18f h16b"><div class="t m0 x1 h15 yee7 ff1 fs1 fc0 sc0 ls0 ws0">PO IR </div></div><div class="c x116 yee6 w190 h16b"><div class="t m0 x1 h15 ydfb ffc fs1 fc0 sc0 ls0 ws0">skrót. „program <span class="_ _3"></span>operacyjny inteligen<span class="_ _1"></span>tny rozwój”. <span class="_ _3"></span>Program Operacyjny Inteligentny Rozwój <span class="_ _3"></span>to<span class="ff1"> naj-</span></div><div class="t m0 x1 h15 ye08 ffc fs1 fc0 sc0 ls0 ws0">większy w Unii <span class="_ _3"></span>Europe<span class="_ _b"></span>jskiej <span class="_ _3"></span>progra<span class="_ _1"></span>m na rzecz <span class="_ _3"></span>rozwoju badań i tworzenia innowacji. Dziedziny oraz </div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">rodzaje <span class="_ _1"></span>projektów w<span class="_ _b"></span>spieranych z <span class="_ _1"></span>niego <span class="_ _b"></span>w latach <span class="_ _1"></span>2014<span class="ff1">-</span>2020 zosta<span class="_ _1"></span>ły okr<span class="_ _b"></span>eślo<span class="_ _3"></span>ne<span class="_ _1"></span> w <span class="_ _1"></span>samym <span class="_ _b"></span>Programie </div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">oraz szczegółowy<span class="_ _1"></span>m opisie jego pr<span class="_ _1"></span>iorytetów.<span class="ff1"> </span></div></div><div class="c x2 y5f8 w18f h16c"><div class="t m0 x1 h15 y670 ff1 fs1 fc0 sc0 ls0 ws0">Poliolefiny </div></div><div class="c x116 y5f8 w190 h16c"><div class="t m0 x1 h15 yd4a ffc fs1 fc0 sc0 ls0 ws0">Są <span class="_ _4"></span>to <span class="_ _4"></span>polimery <span class="_ _3"></span>zawierające <span class="_ _4"></span>tylko <span class="_ _4"></span>węgiel <span class="_ _3"></span>i <span class="_ _4"></span>wodór, <span class="_ _4"></span>w <span class="_ _4"></span>których <span class="_ _3"></span>występują <span class="_ _4"></span>długie <span class="_ _4"></span>łańcuchy<span class="_ _1"></span> <span class="_ _4"></span>węglowe,<span class="_ _1"></span> </div><div class="t m0 x1 h15 yd4b ffc fs1 fc0 sc0 ls0 ws0">stanowiące <span class="_ _b"></span>podstawowy <span class="_ _1"></span>szkielet <span class="_ _b"></span>łańcuchów sa<span class="_ _b"></span>mych polim<span class="_ _1"></span>erów. <span class="_ _b"></span>Można je <span class="_ _b"></span>uważać <span class="_ _1"></span>za <span class="_ _1"></span>polimeryczne<span class="_ _b"></span> </div><div class="t m0 x1 h15 yd4c ffc fs1 fc0 sc0 ls0 ws0">węglowodory. Poliolefiny stanowią bardzo ważną przemysłowo grupę polime<span class="_ _3"></span>rów.<span class="_ _1"></span> Produkcja <span class="_ _3"></span>po<span class="_ _1"></span>lie-</div><div class="t m0 x1 h15 y670 ffc fs1 fc0 sc0 ls0 ws0">tylenu, <span class="_ _4"></span>polipropylenu <span class="_ _4"></span>stanowi <span class="_ _4"></span>ok. <span class="_ _4"></span>80% <span class="_ _4"></span>masy <span class="_ _22"> </span>wszystkich <span class="_ _4"></span>produkowan<span class="_ _1"></span>ych <span class="_ _4"></span>polimerów <span class="_ _4"></span>syntetycz-</div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">nych. P<span class="_ _3"></span>ol<span class="_ _1"></span>imery te <span class="_ _3"></span>posiadają bardzo <span class="_ _3"></span>dobre cechy <span class="_ _3"></span>użytk<span class="_ _1"></span>owe, monomery <span class="_ _3"></span>do ich <span class="_ _3"></span>produkcji<span class="_ _1"></span> <span class="_ _3"></span>pozyskuje<span class="_ _b"></span> </div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">się <span class="_ _3"></span>bezpośredn<span class="_ _1"></span>io <span class="_ _3"></span>z <span class="_ _3"></span>ropy naftowej, <span class="_ _3"></span>a ich <span class="_ _3"></span>polimeryzacja ni<span class="_ _3"></span>e <span class="_ _3"></span>stanowi większego <span class="_ _3"></span>problemu technicz-</div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">nego. </div></div><div class="c x2 yee8 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls6d ws0">PP<span class="ls0"> </span></div></div><div class="c x116 yee8 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Skrót od polipropy<span class="_ _b"></span>l<span class="_ _3"></span>en<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf77" class="pf w0 h0"><div class="pc pc77 w0 h0"><img class="bi x11d yec4 w18e h168" alt="" 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"/><div class="c x14f yec5 w18c h169"><div class="t m0 x76 h115 y824 ffc fs1b fc0 sc0 ls0 ws0">Copyright © 202<span class="ff1">4 KGL S.A. </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb2 h15 yec6 ff1 fs1 fc0 sc0 ls8 ws0">119<span class="ls0"> </span></div><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 yec9 w18d h16a"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yee9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yeea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h44 y6f1 ff12 fs0 fc0 sc0 ls0 ws0"> <span class="_ _20"> </span><span class="ffb"> </span></div></div><div class="c x2 yeeb w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">proc. </div></div><div class="c x116 yeeb w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Punkty procentow<span class="_ _1"></span>e </div></div><div class="c x2 yeec w18f h14e"><div class="t m0 x1 h15 y824 ff1 fs1 fc0 sc0 ls6d ws0">PS<span class="ls0"> </span></div></div><div class="c x116 yeec w190 h14e"><div class="t m0 x1 h15 yd4c ffc fs1 fc0 sc0 ls0 ws0">Organiczny zw<span class="_ _1"></span>iązek chemiczny<span class="_ _b"></span>, polimer z grupy p<span class="_ _1"></span>oliolefin, Ot<span class="_ _1"></span>rzymuje si<span class="_ _b"></span>ę go w wyniku nisko<span class="_ _1"></span>ciśnie-</div><div class="t m0 x1 h15 y670 ffc fs1 fc0 sc0 ls0 ws0">niowej po<span class="_ _1"></span>limeryzacj<span class="_ _1"></span>i propenu<span class="_ _b"></span>.<span class="_ _3"></span> <span class="_ _b"></span>Polipropylen jes<span class="_ _b"></span>t jednym <span class="_ _1"></span>z <span class="_ _1"></span>dwóch, <span class="_ _b"></span>obok polietylenu<span class="_ _b"></span>,<span class="_ _3"></span> najczęściej <span class="_ _b"></span>sto-</div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">sowanych <span class="_ _22"> </span>tworzyw <span class="_ _22"> </span>sztucznych<span class="_ _1"></span>. <span class="_ _22"> </span>Polipropylen <span class="_ _22"> </span>jest <span class="_ _22"> </span>węglowodorowym <span class="_ _4"></span>polimerem <span class="_ _22"> </span>termoplastycz-</div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">nym, to <span class="_ _3"></span>znaczy daje się wprowadzić w stan <span class="_ _3"></span>wyso<span class="_ _1"></span>ko elastyczny pod <span class="_ _3"></span>wp<span class="_ _1"></span>ływem zwiększenia tempe-</div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">ratury oraz z powr<span class="_ _1"></span>otem zestalić p<span class="_ _1"></span>o jej obniżeniu<span class="_ _b"></span>,<span class="_ _3"></span> bez z<span class="_ _1"></span>mian własnoś<span class="ff1">ci ch<span class="_ _1"></span>emicznych. </span></div></div><div class="c x2 yeed w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Q </div></div><div class="c x116 yeed w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">skrót. kwartał <span class="ff1"> </span></div></div><div class="c x2 yeee w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">rdr </div></div><div class="c x116 yeee w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Skrót –<span class="ff1"> rok do roku </span></div></div><div class="c x2 y7fe w18f h134"><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">Rozporządzenie <span class="_ _b"></span>M<span class="_ _3"></span>AR<span class="ff1"> </span></div></div><div class="c x116 y7fe w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">Rozporządzenie <span class="_ _4"></span>Parl<span class="_ _3"></span>a<span class="_ _1"></span>mentu <span class="_ _22"> </span>Europejskiego <span class="_ _22"> </span>i <span class="_ _22"> </span>Rady <span class="_ _5"> </span>(UE) <span class="_ _22"> </span>NR <span class="_ _5"> </span>596/2014 <span class="_ _22"> </span>z <span class="_ _5"> </span>dnia <span class="_ _22"> </span>16 <span class="_ _5"> </span>kwietnia <span class="_ _22"> </span>2014 <span class="_ _5"> </span>r. </div><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">w <span class="ffc">sprawie <span class="_ _3"></span>nadużyć <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>oraz <span class="_ _3"></span>uchylające<span class="_ _1"></span>go <span class="_ _3"></span>dyrektywę <span class="_ _3"></span>2003/6/WE<span class="_ _1"></span> <span class="_ _3"></span>Parlamentu <span class="_ _4"></span><span class="ff1">Europejskie<span class="_ _b"></span>g<span class="_ _3"></span>o<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">i <span class="ffc">Rady i dyrektyw<span class="_ _1"></span>ę Komisji 2003/12<span class="_ _b"></span>4/WE, 2003/125/WE i 2004/7<span class="_ _1"></span>2/WE<span class="ff1"> </span></span></div></div><div class="c x2 yeef w18f hdb"><div class="t m0 x1 h15 yef0 ffc fs1 fc0 sc0 ls0 ws0">Rozporządzenie w sp<span class="_ _b"></span>rawie in-</div><div class="t m0 x1 h15 ye00 ffc fs1 fc0 sc0 ls0 ws0">formacji bieżą<span class="_ _1"></span>cych i okreso-</div><div class="t m0 x1 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">wych </div></div><div class="c x116 yeef w190 hdb"><div class="t m0 x1 h15 y670 ffc fs1 fc0 sc0 ls0 ws0">Rozporządzenie Ministra Finansów z dnia 29 marca 2018 <span class="_ _3"></span>r. w sprawie informacji bieżących i<span class="_ _3"></span><span class="ff1"> okre-</span></div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">sowych przekazywanych przez emitentów papierów wartościowych oraz warunków uznawania za </div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">równoważne <span class="_ _3"></span>i<span class="_ _3"></span>nfo<span class="_ _1"></span>rmacji <span class="_ _4"></span>wymaganych <span class="_ _3"></span>przepisami <span class="_ _4"></span>prawa <span class="_ _4"></span>państwa <span class="_ _4"></span>niebędącego <span class="_ _3"></span>pańs<span class="_ _3"></span>twem <span class="_ _3"></span>c<span class="_ _3"></span>złon<span class="_ _1"></span>-</div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">kowskim (Dz.U<span class="_ _1"></span>. z 2018 r. poz. 757)<span class="_ _1"></span> </div></div><div class="c x2 yef1 w18f h16d"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">rPET </div></div><div class="c x116 yef1 w190 h16d"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Skrót od „recycled<span class="_ _1"></span> PET”<span class="ff1"> </span></div></div><div class="c x2 yef2 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">SUP </div></div><div class="c x116 yef2 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Dyrektywa Sin<span class="_ _1"></span>gle Use Platic </div></div><div class="c x2 yef3 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Tacki MAP </div></div><div class="c x116 yef3 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">(ang. Modified <span class="_ _1"></span>Atmosphere Pa<span class="_ _1"></span>ckaging) Te<span class="_ _1"></span>chnologia pakowan<span class="_ _b"></span>i<span class="_ _3"></span>a w at<span class="_ _1"></span>mosferze o<span class="_ _1"></span>chronnej) </div></div><div class="c x2 yabc w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Termoformierka<span class="_ _1"></span> </div></div><div class="c x116 yabc w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Maszyna, elem<span class="_ _1"></span>ent linii techno<span class="_ _1"></span>logicznej w proc<span class="_ _1"></span>esie termofor<span class="_ _1"></span>mowania </div></div><div class="c x2 y3d0 w18f h16c"><div class="t m0 x1 h15 y670 ff1 fs1 fc0 sc0 ls0 ws0">Termoformowan<span class="_ _1"></span>ie </div></div><div class="c x116 y3d0 w190 h16c"><div class="t m0 x1 h15 yd4a ffc fs1 fc0 sc0 ls0 ws0">Termoformowan<span class="_ _1"></span>ie to nazwa p<span class="_ _b"></span>rocesu technologi<span class="_ _1"></span>cznego, w <span class="_ _1"></span>którym ze sztywn<span class="_ _1"></span>ych folii <span class="_ _1"></span>lub płyt, pod-</div><div class="t m0 x1 h15 yd4b ffc fs1 fc0 sc0 ls0 ws0">grzanych <span class="_ _b"></span>wstępnie <span class="_ _b"></span>do <span class="_ _1"></span>określonej <span class="_ _0"></span>temperatury <span class="_ _b"></span>bliskiej <span class="_ _1"></span>temperatu<span class="_ _1"></span>ry <span class="_ _b"></span>mięknienia <span class="_ _1"></span>(charak<span class="_ _1"></span>terystycznej<span class="_ _b"></span> </div><div class="t m0 x1 h15 yd4c ffc fs1 fc0 sc0 ls0 ws0">dla <span class="_ _3"></span>danego <span class="_ _3"></span>tworzywa), <span class="_ _3"></span>formuje <span class="_ _3"></span>się <span class="_ _3"></span>produkty <span class="_ _4"></span>o <span class="_ _3"></span>określonych <span class="_ _3"></span>kształtach<span class="_ _b"></span>. <span class="_ _4"></span>Stosunkowo <span class="_ _3"></span>proste, <span class="_ _3"></span>tanie </div><div class="t m0 x1 h15 y670 ff1 fs1 fc0 sc0 ls0 ws0">i <span class="ffc">wysokowydajne <span class="_ _b"></span>przetwórs<span class="_ _1"></span>two <span class="_ _b"></span>sprawia,<span class="ff1"> <span class="_ _b"></span><span class="ffc">że <span class="_ _1"></span>termoformowan<span class="_ _b"></span>i<span class="_ _3"></span>e <span class="_ _0"></span>jest <span class="_ _1"></span>szeroko <span class="_ _b"></span>wykorzystyw<span class="_ _1"></span>ane <span class="_ _b"></span>w<span class="_ _3"></span><span class="ff1"> <span class="_ _1"></span>pro-</span></span></span></span></div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">dukcji wyrobów wielkogabarytowych<span class="_ _1"></span>. <span class="_ _3"></span>W zależności od oferowanych rozwiązań <span class="_ _3"></span>techni<span class="_ _b"></span>c<span class="_ _3"></span>znych i<span class="ff1"> <span class="ls73">za-</span></span></div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">kresu oprzyrządowania istnieje możliwość prowadzenia zarówno produkcji jednostkowej jak <span class="_ _3"></span>i<span class="ff1"> ma-</span></div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">sowej. </div></div><div class="c x2 yef4 w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Tworzywa styren<span class="_ _1"></span>owe </div></div><div class="c x116 yef4 w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">Określenie  doty<span class="_ _b"></span>czące  tworzywa  p<span class="_ _1"></span>od  nazwą  s<span class="_ _1"></span>tyren  (winyl<span class="_ _1"></span>obenzen)  –<span class="ff1">  </span>organiczny <span class="_ _5"> </span>związek <span class="_ _5"> </span>che-</div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">miczny, węglowodór aro<span class="_ _b"></span>m<span class="_ _3"></span>aty<span class="_ _1"></span>czny z alkenowym łańcuch<span class="_ _1"></span>em bocznym. Jest związk<span class="_ _b"></span>i<span class="_ _3"></span>e<span class="_ _1"></span>m wyjściowym<span class="_ _1"></span> </div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">do produkcji polisty<span class="_ _b"></span>re<span class="_ _3"></span>nu<span class="_ _1"></span> </div></div><div class="c x2 y4ef w18f ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">UoR, Ustawa o Rachu<span class="_ _1"></span>nkowości<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x116 y4ef w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Ustawa z dnia 29 <span class="_ _1"></span>września 1994 r<span class="_ _1"></span>. o rachunkow<span class="_ _1"></span>ości (Dz.U. 1994 nr 121<span class="_ _b"></span> poz. 591)<span class="ff1"> </span></div></div><div class="c x2 yef5 w18f h133"><div class="t m0 x1 h15 y84c ffc fs1 fc0 sc0 ls0 ws0">Ustawa o biegłych <span class="_ _b"></span>re<span class="_ _3"></span>w<span class="_ _1"></span>identach </div><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">firmach audytorski<span class="_ _1"></span>ch oraz </div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">nadzorze publiczny<span class="_ _b"></span>m </div></div><div class="c x116 yef5 w190 h133"><div class="t m0 x1 h15 y7e5 ffc fs1 fc0 sc0 ls0 ws0">Ustawa <span class="_ _1"></span>z <span class="_ _1"></span>dnia <span class="_ _1"></span>11 <span class="_ _b"></span>maja 2017 <span class="_ _b"></span>r.<span class="_ _3"></span> <span class="_ _b"></span>o bieg<span class="_ _1"></span>łych <span class="_ _b"></span>rewi<span class="_ _3"></span>d<span class="_ _b"></span>entac<span class="_ _3"></span>h<span class="_ _b"></span>,<span class="_ _3"></span> <span class="_ _b"></span>firmach au<span class="_ _1"></span>dytorskich <span class="_ _b"></span>oraz nad<span class="_ _1"></span>zorze pub<span class="_ _b"></span>li<span class="_ _3"></span>c<span class="_ _1"></span>z-</div><div class="t m0 x1 h15 y111 ff1 fs1 fc0 sc0 ls0 ws0">nym (Dz.U. 2017 poz<span class="_ _b"></span>.<span class="_ _3"></span> 108<span class="_ _1"></span>9) </div></div><div class="c x2 yef6 w18f h134"><div class="t m0 x1 h15 y5 ff1 fs1 fc0 sc0 ls0 ws0">Ustawa o Oferci<span class="_ _1"></span>e </div></div><div class="c x116 yef6 w190 h134"><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">Ustawa <span class="_ _1"></span>z <span class="_ _1"></span>dnia <span class="_ _1"></span>29 <span class="_ _b"></span>lipca 2005 <span class="_ _b"></span>r. o <span class="_ _b"></span>ofercie pu<span class="_ _b"></span>blicznej i <span class="_ _b"></span>warunkach <span class="_ _b"></span>wprowadzania <span class="_ _b"></span>i<span class="_ _3"></span>nstru<span class="_ _b"></span>m<span class="_ _3"></span>en<span class="_ _b"></span>t<span class="_ _3"></span>ów <span class="_ _b"></span>finan-</div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">sowych do zorganizowanego systemu obrotu oraz o spółkach publicznych (Dz.U. 2005 nr <span class="_ _3"></span>184 poz.<span class="_ _1"></span> </div><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">1539) </div></div><div class="c x2 yef7 w18f hdb"><div class="t m0 x1 h15 ye00 ffc fs1 fc0 sc0 ls0 ws0">Wieża SSP<span class="ff1"> </span></div></div><div class="c x116 yef7 w190 hdb"><div class="t m0 x1 h15 y670 ff1 fs1 fc0 sc0 ls0 ws0">(z <span class="_ _b"></span>ang. <span class="_ _1"></span>solid-state <span class="_ _0"></span>polycondensation) <span class="_ _b"></span><span class="ffc">–<span class="ff1"> <span class="_ _1"></span>syste<span class="_ _1"></span>m <span class="_ _b"></span>do <span class="_ _1"></span>dekontaminac<span class="_ _b"></span>ji<span class="_ _3"></span> <span class="_ _b"></span>(tj. <span class="_ _b"></span>usuwania <span class="_ _b"></span>i <span class="_ _b"></span>dezaktywacji <span class="_ _b"></span>sub-</span></span></div><div class="t m0 x1 h15 y824 ffc fs1 fc0 sc0 ls0 ws0">stancji <span class="_ _3"></span>szkodliwych) <span class="_ _3"></span>umożliwiają<span class="_ _b"></span>c<span class="_ _3"></span>ą <span class="_ _3"></span>pozyskiwan<span class="_ _b"></span>i<span class="_ _3"></span>e <span class="_ _3"></span>surowca <span class="_ _3"></span>z <span class="_ _3"></span>recyklingu <span class="_ _3"></span>(rPET). <span class="_ _3"></span>Wieża <span class="_ _3"></span>SSP <span class="_ _3"></span>ulepsza </div><div class="t m0 x1 h15 y5 ffc fs1 fc0 sc0 ls0 ws0">tzw. <span class="_ _3"></span>płatek<span class="_ _b"></span> <span class="_ _3"></span>butelkowy <span class="_ _3"></span>w wyniku c<span class="_ _3"></span>z<span class="_ _1"></span>ego <span class="_ _3"></span>może on <span class="_ _3"></span>być używany <span class="_ _3"></span>do<span class="_ _1"></span> <span class="_ _3"></span>produkcji<span class="_ _1"></span> <span class="_ _3"></span>folii na <span class="_ _3"></span>opako<span class="ff1">wania <span class="_ _3"></span>dla<span class="_ _1"></span> </span></div><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">art. spożywczych.<span class="ff1"> </span></div></div><div class="c x2 y8fc w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls74 ws0">WZ<span class="ls0"> </span></div></div><div class="c x116 y8fc w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Walne Zgromadzeni<span class="_ _b"></span>e </div></div><div class="c x2 yef8 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Y </div></div><div class="c x116 yef8 w190 ha2"><div class="t m0 x1 h15 y6 ffc fs1 fc0 sc0 ls0 ws0">Skrót z ang. year<span class="_ _b"></span>,<span class="_ _3"></span> pl. skró<span class="_ _1"></span>t. rok<span class="ff1"> </span></div></div><div class="c x2 yf2 w18f ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">ZWZ </div></div><div class="c x116 yf2 w190 ha2"><div class="t m0 x1 h15 y6 ff1 fs1 fc0 sc0 ls0 ws0">Zwyczajne Walne <span class="_ _1"></span>Zgromadzeni<span class="_ _1"></span>e </div></div></div><div class="pi"></div></div>
<div id="pf78" class="pf w0 h0"><div class="pc pc78 w0 h0"><img class="bi x11d yec4 w191 h168" alt="" 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"/><div class="c x14f yec5 w18c h169"><div class="t m0 x76 h115 y824 ffc fs1b fc0 sc0 ls0 ws0">Copyright © 202<span class="ff1">4 KGL S.A. </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb2 h15 yec6 ff1 fs1 fc0 sc0 ls0 ws0">120 </div><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 yec9 w18d h16a"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y42 ffd fs2 fc2 sc0 ls21 ws0">11.<span class="ffe ls0"> <span class="_ _5"></span><span class="ff9">Oświadczenia Rady Nadzorczej Emitenta<span class="ffd"> </span></span></span></div><div class="t m0 x2 h2 ycb9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d yef9 ff8 fs5 fc2 sc0 ls1 ws0">11.1.<span class="ffe ls0">  <span class="ffa">Oświadcz<span class="_ _3"></span>enie Rady Nadzorczej Emitenta d<span class="_ _3"></span>otyczące funkcjonowania Komitet<span class="_ _3"></span>u Audytu<span class="_ _3"></span><span class="ff8"> </span></span></span></div><div class="t m0 x2 h2 yed8 ffc fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _3"></span>Nadzorcza <span class="_ _3"></span>KGL S.A. <span class="_ _3"></span>(„Spółka”), <span class="_ _3"></span>działając <span class="_ _3"></span>na<span class="_ _1"></span> <span class="_ _3"></span>podstawie <span class="_ _3"></span>§ 70 <span class="_ _3"></span>ust. <span class="_ _3"></span>1 <span class="_ _3"></span>pkt<span class="_ _1"></span> <span class="_ _3"></span>8) <span class="_ _3"></span>Rozporządzenia Ministra <span class="_ _3"></span>Finansów <span class="_ _3"></span>z dnia <span class="_ _3"></span>29 </div><div class="t m0 x2 h2 yefa ffc fs0 fc0 sc0 ls0 ws0">marca <span class="_ _4"></span>2018 <span class="_ _3"></span>r. <span class="_ _4"></span>w <span class="_ _3"></span>spr<span class="_ _3"></span>awie <span class="_ _3"></span>informacji <span class="_ _4"></span>bieżących <span class="_ _3"></span>i <span class="_ _4"></span>okresowych <span class="_ _3"></span>przekazywanych <span class="_ _4"></span>przez <span class="_ _4"></span>emitentów <span class="_ _3"></span>papierów <span class="_ _4"></span>wartościowych </div><div class="t m0 x2 h2 yefb ffc fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _22"> </span>warunków <span class="_ _22"> </span>u<span class="_ _3"></span>znawania<span class="ff1"> <span class="_ _22"></span></span>za <span class="_ _22"> </span>równoważne <span class="_ _22"> </span>i<span class="_ _3"></span>n<span class="_ _1"></span>formacji <span class="_ _22"> </span>wymaganych <span class="_ _5"> </span>przepisami <span class="_ _22"></span>prawa <span class="_ _5"> </span>państwa <span class="_ _4"></span>ni<span class="_ _3"></span>ebę<span class="_ _1"></span>dącego <span class="_ _22"> </span>państwem </div><div class="t m0 x2 h2 yefc ffc fs0 fc0 sc0 ls0 ws0">członkowskim <span class="_ _3"></span>(Dz.U. <span class="_ _4"></span>z <span class="_ _3"></span>2022 <span class="_ _3"></span>r. <span class="_ _3"></span>poz. <span class="_ _4"></span>740), <span class="_ _3"></span>w <span class="_ _4"></span>związku <span class="_ _3"></span>z <span class="_ _4"></span>art. <span class="_ _3"></span>60 <span class="_ _3"></span>ust. <span class="_ _3"></span>2<span class="_ _3"></span> <span class="_ _3"></span>ustawy <span class="_ _3"></span>z <span class="_ _4"></span>dnia <span class="_ _3"></span>29 <span class="_ _3"></span>lipca <span class="_ _3"></span>2005 <span class="_ _4"></span>roku <span class="_ _3"></span>o<span class="_ _3"></span><span class="ff1"> ofercie <span class="_ _4"></span>publicznej<span class="_ _1"></span>  </span></div><div class="t m0 x2 h2 yefd ffc fs0 fc0 sc0 ls0 ws0">i warunkach <span class="_ _3"></span>wprowadzania instrumentów finansowych <span class="_ _3"></span><span class="ff1">do zorganizowanego systemu obrotu <span class="_ _3"></span>oraz o </span>spółkach <span class="_ _3"></span>publicznych </div><div class="t m0 x2 h2 yefe ffc fs0 fc0 sc0 ls0 ws0">(Dz.U. z 2022 r. poz. 2554), oświadcza, że:<span class="ff1"> </span></div><div class="t m0 x2 h44 yeff ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">KGL <span class="_ _4"></span>S.A. <span class="_ _4"></span>i <span class="_ _4"></span>jej <span class="_ _4"></span>organy <span class="_ _4"></span>statutowe <span class="_ _4"></span>przestr<span class="_ _3"></span>z<span class="_ _1"></span>egają <span class="_ _4"></span>przepisów <span class="_ _4"></span>dotyczących <span class="_ _4"></span>powołania, <span class="_ _4"></span>składu <span class="_ _4"></span>i <span class="_ _4"></span>funkcjonowania <span class="_ _4"></span>Komitetu </span></span></div><div class="t m0 x6 h2 y30e ffc fs0 fc0 sc0 ls0 ws0">Audytu, <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>dotyczące <span class="_ _3"></span>spełnienia <span class="_ _3"></span>przez <span class="_ _3"></span>jego cz<span class="_ _3"></span>łonków <span class="_ _3"></span>kryte<span class="_ _b"></span>ri<span class="_ _3"></span>ów n<span class="_ _3"></span>iezależności oraz <span class="_ _3"></span>wymagań <span class="_ _3"></span>odnośnie <span class="_ _3"></span>do <span class="_ _3"></span>posia-</div><div class="t m0 x6 h2 y30f ffc fs0 fc0 sc0 ls0 ws0">dania <span class="_ _1"></span>wiedzy <span class="_ _b"></span>i umiejętności <span class="_ _0"></span>z zakresu <span class="_ _1"></span>branży, <span class="_ _b"></span>w której<span class="_ _1"></span> <span class="_ _1"></span>działa <span class="_ _b"></span>Emitent, oraz <span class="_ _b"></span>w <span class="_ _1"></span>zakresie <span class="_ _b"></span>rachunkowości lub <span class="_ _b"></span>badania <span class="_ _b"></span>spra-</div><div class="t m0 x6 h2 y310 ffc fs0 fc0 sc0 ls0 ws0">wozdań finansowych,<span class="ff1"> </span></div><div class="t m0 x2 h44 yf00 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _32"> </span><span class="ffc fc0">Komitet Audytu wykonywał i wykonuje zadania komitetu audytu przewidziane w<span class="_ _1"></span> obowiązujących przepisach.<span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x27 h2 y8e2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d yf01 ff8 fs5 fc2 sc0 ls0 ws0">11.2.<span class="ffe"> <span class="_ _1e"> </span><span class="ffa">Ocena <span class="_ _a"> </span>Rady <span class="_ _49"> </span>Nadzorczej <span class="_ _49"> </span>Emitenta <span class="_ _a"> </span>dotyc<span class="_ _3"></span>ząca <span class="_ _a"> </span>sprawozdania <span class="_ _a"> </span>finans<span class="_ _3"></span>owego <span class="_ _a"> </span>i <span class="_ _a"> </span>sprawozdan<span class="_ _3"></span>ia <span class="_ _3"></span></span></span> </div><div class="t m0 x7d ha yf02 ffa fs5 fc2 sc0 ls0 ws0">z działalności w<span class="ff8"> </span>zak<span class="_ _3"></span>resie ich zgodności z księgam<span class="_ _3"></span>i, dokumentami oraz ze stanem fa<span class="_ _3"></span>ktycznym<span class="_ _3"></span><span class="ff8"> </span></div><div class="t m0 x2 h2 yf03 ffc fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _25"> </span>N<span class="_ _3"></span>adzorcza <span class="_ _25"> </span>KGL <span class="_ _25"> </span>S.A., <span class="_ _29"> </span>działając <span class="_ _25"> </span>n<span class="_ _3"></span>a<span class="_ _1"></span> <span class="_ _29"> </span>podstawie <span class="_ _25"> </span>art. <span class="_ _29"> </span>382 <span class="_ _29"> </span>§ <span class="_ _29"> </span>3 <span class="_ _25"> </span>Kodeksu <span class="_ _29"> </span>spółek <span class="_ _25"> </span>handlowych <span class="_ _29"> </span>oraz <span class="_ _25"> </span>w <span class="_ _29"> </span>związku <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yf04 ffc fs0 fc0 sc0 ls0 ws0">z <span class="_ _21"> </span>§ <span class="_ _1e"> </span>70 <span class="_ _21"> </span>ust. <span class="_ _1e"> </span>1 <span class="_ _21"> </span>pkt <span class="_ _1e"> </span>14) <span class="_ _21"> </span>Rozporządzenia <span class="_ _1e"> </span>Ministra <span class="_ _21"> </span>Finansów <span class="_ _1e"> </span>z <span class="_ _21"> </span>dnia <span class="_ _1e"> </span>29 <span class="_ _21"> </span>marca <span class="_ _1e"> </span>2018 <span class="_ _21"> </span>r. <span class="_ _1e"> </span>w <span class="_ _21"> </span>sprawie <span class="_ _1e"> </span>informacji <span class="_ _21"> </span>bieżących <span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h2 yf05 ffc fs0 fc0 sc0 ls0 ws0">i  okresowych  przekazywanych  przez  emiten<span class="_ _3"></span>tów  papierów  wartościowych  oraz  warunków  uznawania  za  równoważne </div><div class="t m0 x2 h2 y97c ffc fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _4"></span>w<span class="_ _3"></span>ym<span class="_ _1"></span>aganych <span class="_ _22"></span>przepisami <span class="_ _4"></span>prawa <span class="_ _22"></span>państwa <span class="_ _22"></span>niebędącego <span class="_ _4"></span>państwem <span class="_ _4"></span>cz<span class="_ _3"></span>łonkowskim, <span class="_ _4"></span>po <span class="_ _4"></span>zapoznaniu <span class="_ _22"> </span>się <span class="_ _22"></span>z <span class="_ _22"></span>danymi </div><div class="t m0 x2 h2 yf06 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">informacjami <span class="_ _22"></span>wchodzącymi <span class="_ _22"> </span>w <span class="_ _5"> </span>zakres <span class="_ _22"> </span>Sprawozdania <span class="_ _22"> </span>Finansowego <span class="_ _22"> </span>K<span class="_ _3"></span>G<span class="_ _1"></span>L <span class="_ _22"> </span>S.A. <span class="_ _5"> </span>za <span class="_ _22"></span>rok <span class="_ _22"> </span>zakończ<span class="_ _3"></span><span class="ff1">ony <span class="_ _22"> </span>31 <span class="_ _5"> </span>grudnia <span class="_ _22"></span>2022 <span class="_ _22"> </span>r<span class="_ _3"></span>.<span class="_ _b"></span> <span class="_ _5"> </span>oraz </span></span></div><div class="t m0 x2 h2 yf07 ffc fs0 fc0 sc0 ls0 ws0">Sprawozdania <span class="_ _22"></span>Zarządu <span class="_ _4"></span>z <span class="_ _5"> </span>działalności <span class="_ _4"></span>Spółki<span class="_ _3"></span> <span class="_ _4"></span>KGL <span class="_ _22"></span>S.A. <span class="_ _4"></span>za <span class="_ _5"> </span>2022 <span class="_ _4"></span>r. <span class="_ _22"> </span>stwi<span class="_ _3"></span>e<span class="_ _1"></span>rdza, <span class="_ _22"></span>że <span class="_ _22"></span>są <span class="_ _22"></span>zgodne <span class="_ _4"></span>z <span class="_ _5"> </span>księgami, <span class="_ _4"></span>d<span class="_ _3"></span>okumentami<span class="_ _1"></span> <span class="_ _22"></span>oraz </div><div class="t m0 x2 h2 yf08 ff1 fs0 fc0 sc0 ls0 ws0">stanem faktycznym. </div><div class="t m0 x2 h2 yf09 ffc fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza dokonała oceny w szczególności w oparciu o:<span class="ff1"> </span></div><div class="t m0 x2 h44 y3e4 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">informacje przekazane Komitetowi Audytu Spółki przez firmę audytorską –<span class="ff1"> </span>BDO Spółka z o. o. Sp. k. <span class="ff1"> </span></span></span></div><div class="t m0 x27 h2 yf0a ffc fs0 fc0 sc0 ls0 ws0">(ul. Postępu 12, 02<span class="ff1">-676 Warszawa) </span>badającą sprawozdania, <span class="ff1"> </span></div><div class="t m0 x2 h44 y714 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">informacje i dane przekazywane Radzie Nadzorczej i Komitetowi Audytu przez Zarzą<span class="_ _1"></span>d Spółki, <span class="_ _3"></span><span class="ff1"> </span></span></span></div><div class="t m0 x2 h44 yf0b ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">informacje <span class="_ _22"> </span>przekazane <span class="_ _22"> </span>Radzi<span class="_ _3"></span>e<span class="_ _1"></span> <span class="_ _22"></span>Nadzorczej <span class="_ _22"> </span>przez <span class="_ _22"> </span>K<span class="_ _3"></span>om<span class="_ _1"></span>itet <span class="_ _22"> </span>Audytu <span class="_ _5"> </span>wynikające <span class="_ _22"></span>z <span class="_ _22"></span>wykonywania <span class="_ _22"></span>przez <span class="_ _22"> </span>Komitet <span class="_ _22"> </span>Audytu </span></span></div><div class="t m0 x27 h2 y6d3 ffc fs0 fc0 sc0 ls0 ws0">zadań przewidzianych w przepisach i wewnętrznych regulacjach. <span class="ff1"> </span></div><div class="t m0 x2 h2 y64d ffc fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _3"></span>Nadzorcza <span class="_ _4"></span>uznała, <span class="_ _3"></span>że <span class="_ _3"></span>poprawność <span class="_ _4"></span>sporządzenia <span class="_ _3"></span>sprawozdań <span class="_ _3"></span>finansowych <span class="_ _3"></span>i <span class="_ _4"></span>Sprawozdania <span class="_ _3"></span>Zarządu <span class="_ _3"></span>z <span class="_ _4"></span>Działalności <span class="_ _3"></span>za </div><div class="t m0 x2 h2 yf0c ffc fs0 fc0 sc0 ls0 ws0">2023 r. nie budzi zastrzeżeń.<span class="ff1"> </span></div><div class="t m0 x2 h2 yd27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x7a yf0d w192 h16e"><div class="t m0 x72 h2 ycbc ff1 fs0 fc1 sc0 ls0 ws0">Data </div></div><div class="c xc0 yf0d w193 h16e"><div class="t m0 xc h2 ycbc ffc fs0 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="ff1"> </span></div></div><div class="c x54 yf0d w81 h16e"><div class="t m0 x17 h2 ycbc ff1 fs0 fc1 sc0 ls0 ws0">Stanowisko / Funkcja </div></div><div class="c x7a y98b w192 he8"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 y98b w193 he8"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Lech Skibiński<span class="ff1 fs1"> </span></div></div><div class="c x54 y98b w81 he8"><div class="t m0 x1b h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Przewodniczący RN<span class="ff1"> </span></div></div><div class="c x7a yf0e w192 he8"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 yf0e w193 he8"><div class="t m0 x4a h2 y855 ff1 fs0 fc0 sc0 ls0 ws0">Tomasz Dziekan </div></div><div class="c x54 yf0e w81 he8"><div class="t m0 x19 h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Wiceprzewodniczący RN<span class="ff1"> </span></div></div><div class="c x7a yf0f w192 he8"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 yf0f w193 he8"><div class="t m0 x66 h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Artur Lebiedziński<span class="ff1"> </span></div></div><div class="c x54 yf0f w81 he8"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c x7a yf10 w192 h16f"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 yf10 w193 h16f"><div class="t m0 x1e h2 y855 ff1 fs0 fc0 sc0 ls0 ws0">Lilianna Gromkowska </div></div><div class="c x54 yf10 w81 h16f"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c x7a yf11 w192 he8"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 yf11 w193 he8"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Bożena Okulus<span class="ff1"> </span></div></div><div class="c x54 yf11 w81 he8"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c x7a y8d5 w192 h3f"><div class="t m0 x17 h2 yae2 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 y8d5 w193 h3f"><div class="t m0 x94 h2 yae2 ff1 fs0 fc0 sc0 ls0 ws0">Bianka Grzyb </div></div><div class="c x54 y8d5 w81 h3f"><div class="t m0 x3c h2 yae2 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c x7a yf12 w192 he8"><div class="t m0 x17 h2 y855 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 r. </span></div></div><div class="c xc0 yf12 w193 he8"><div class="t m0 x20 h2 y855 ff1 fs0 fc0 sc0 ls0 ws0">Piotr Nadolski </div></div><div class="c x54 yf12 w81 he8"><div class="t m0 x3c h2 y855 ffc fs0 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div></div><div class="pi"></div></div>
<div id="pf79" class="pf w0 h0"><div class="pc pc79 w0 h0"><img class="bi x11d yec4 w194 h168" alt="" 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"/><div class="c x14f yec5 w18c h169"><div class="t m0 x76 h115 y824 ffc fs1b fc0 sc0 ls0 ws0">Copyright © 202<span class="ff1">4 KGL S.A. </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 yea3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yea8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb2 h15 yec6 ff1 fs1 fc0 sc0 ls0 ws0">121 </div><div class="t m0 x2 h2 yea1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yec8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 yec9 w18d h16a"><div class="t m0 x5 h4 y5 ff2 fs1 fc1 sc0 ls0 ws0">SPRAWOZDANIE ZARZĄDU Z DZIAŁALNOŚCI SPÓŁKI <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5 h4 y6 ff3 fs1 fc1 sc0 ls0 ws0">KGL S.A. ZA ROK 202<span class="_ _1"></span>3 </div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h5 y42 ffd fs2 fc2 sc0 ls0 ws0">12.<span class="ffe"> <span class="_ _3"></span><span class="ff9">Ośw<span class="_ _3"></span>iadczenia Zarządu Emitenta</span></span> </div><div class="t m0 x2 h2 ycb9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d yef9 ff8 fs5 fc2 sc0 ls0 ws0">12.1.<span class="ffe"> <span class="_ _1e"> </span><span class="ffa">Informacja Zar<span class="_ _3"></span>ządu dotycząca </span></span>w<span class="_ _3"></span>yboru i procedury wyboru firmy audytor<span class="_ _3"></span>skiej </div><div class="t m0 x2 h2 yed8 ffc fs0 fc0 sc0 ls0 ws0">Na podstawie oświadczenia Rady Nadzorczej Zarząd KGL S.A. („Spółka”) informuje, że:<span class="ff1"> </span></div><div class="t m0 x2 h44 yf13 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">firma au<span class="_ _b"></span>d<span class="_ _3"></span>ytorska <span class="_ _b"></span>przeprowadzająca <span class="_ _b"></span>badania Sprawoz<span class="_ _1"></span>dania <span class="_ _b"></span>Fin<span class="_ _3"></span>a<span class="_ _1"></span>nsowego <span class="_ _1"></span>KGL <span class="_ _b"></span>S.A. <span class="_ _b"></span>za rok <span class="_ _b"></span>zakończony <span class="_ _b"></span>31<span class="_ _3"></span><span class="ff1"> grudnia <span class="_ _1"></span>2023 r. </span></span></span></div><div class="t m0 x27 h2 yab6 ffc fs0 fc0 sc0 ls0 ws0">została wybrana zgodnie z przepisami prawa, w tym dotyczącym<span class="_ _1"></span>i wyboru i procedury wyboru firmy audytorskiej,<span class="_ _3"></span><span class="ff1"> </span></div><div class="t m0 x2 h44 y383 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">firma <span class="_ _5"> </span>audytorska <span class="_ _5"> </span>oraz <span class="_ _22"> </span>członkowie <span class="_ _5"> </span>zespołu <span class="_ _5"> </span>wykonującego <span class="_ _22"> </span>badanie <span class="_ _5"> </span>spełniali <span class="_ _5"> </span>warunki <span class="_ _22"> </span>do <span class="_ _5"> </span>sporządzenia <span class="_ _5"> </span>bezstronnego </span></span></div><div class="t m0 x27 h2 yf14 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ffc">niezależnego  sprawozdania <span class="_ _5"> </span>z  badania  rocznych  spra<span class="_ _b"></span>wozd<span class="_ _3"></span>ań <span class="_ _5"> </span>finansowych  zgodnie  z <span class="_ _5"> </span>obowiązującymi  przepisami, </span></div><div class="t m0 x27 h2 yf15 ff1 fs0 fc0 sc0 ls0 ws0">standardami wykonywania zawodu i zasadami etyki zawodowej, </div><div class="t m0 x2 h44 y6a7 ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">w  KGL <span class="_ _5"> </span>S.A.  są <span class="_ _33"> </span>przestrzegane <span class="_ _33"> </span>obowiązujące  przepisy <span class="_ _5"> </span>związane  z <span class="_ _5"> </span>rotacją  firmy <span class="_ _5"> </span>aud<span class="_ _3"></span>ytorskie<span class="_ _b"></span>j<span class="_ _3"></span> <span class="_ _5"> </span>i  kluczowego <span class="_ _33"> </span>biegłego </span></span></div><div class="t m0 x27 h2 yf16 ffc fs0 fc0 sc0 ls0 ws0">rewidenta oraz obowiązkowymi okresami karencji,<span class="ff1"> </span></div><div class="t m0 x2 h44 yecc ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">KGL S.A.<span class="_ _1"></span> posiada <span class="_ _b"></span>politykę w <span class="_ _b"></span>zakresie wyboru <span class="_ _b"></span>firmy audytorskiej <span class="_ _b"></span>oraz politykę<span class="_ _1"></span> w <span class="_ _b"></span>zakresie <span class="_ _1"></span>świadczenia <span class="_ _b"></span>n<span class="_ _3"></span>a<span class="ff1"> rzecz emitenta<span class="_ _b"></span> </span></span></span></div><div class="t m0 x27 h2 yf17 ffc fs0 fc0 sc0 ls0 ws0">przez firmę a<span class="_ _b"></span>u<span class="_ _3"></span>dytorską, <span class="_ _1"></span>podmiot p<span class="_ _1"></span>owiązany z <span class="_ _b"></span>f<span class="_ _3"></span>irm<span class="_ _1"></span>ą audytorską <span class="_ _b"></span>l<span class="_ _3"></span>ub <span class="_ _1"></span>członka jego<span class="_ _1"></span> sieci <span class="_ _1"></span>dodatkowych usług <span class="_ _1"></span>niebędących </div><div class="t m0 x27 h2 y384 ffc fs0 fc0 sc0 ls0 ws0">badaniem, w tym usług warunkowo zwolnionych z zakazu świadczenia przez firmę audytorską.<span class="ff1"> </span></div><div class="t m0 x2 h2 yf18 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h2d y8e5 ff8 fs5 fc2 sc0 ls0 ws0">12.2.<span class="ffe"> <span class="_ _33"></span><span class="ffa">Oświadczenie <span class="_ _29"> </span>Zarzą<span class="_ _3"></span>du <span class="_ _25"> </span>Em<span class="_ _3"></span>itenta <span class="_ _25"> </span>doty<span class="_ _3"></span>czące <span class="_ _29"> </span>rzetelności <span class="_ _29"> </span>i <span class="_ _29"> </span>zgodnośc<span class="_ _3"></span>i <span class="_ _25"> </span>z <span class="_ _29"> </span>prawe<span class="_ _3"></span>m <span class="_ _25"> </span>sprawo<span class="_ _3"></span>zdań <span class="_ _3"></span></span></span> </div><div class="t m0 x7d ha yb11 ff8 fs5 fc2 sc0 ls0 ws0">finansowych<span class="_ _3"></span> </div><div class="t m0 x2 h2 y4e8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yf19 ffc fs0 fc0 sc0 ls0 ws0">Zarząd KGL S.A. („Spółka”) oświadcza wedle swojej najlepszej wiedzy, że:<span class="ff1"> </span></div><div class="t m0 x2 h44 yf1a ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">Sprawozdanie Finansowe Spółki <span class="_ _b"></span>K<span class="_ _3"></span>GL S.A.<span class="_ _1"></span> za rok za<span class="_ _b"></span>koń<span class="_ _3"></span>czony d<span class="_ _b"></span>n<span class="_ _3"></span>ia <span class="_ _b"></span>31 grudnia 2023 r. i <span class="_ _1"></span>dane porównywalne <span class="_ _1"></span>sporządzone </span></span></div><div class="t m0 x27 h2 yf1b ffc fs0 fc0 sc0 ls0 ws0">zostały zgodnie <span class="_ _b"></span>z obowiązującymi <span class="_ _b"></span>zasadami rachunkowości, <span class="_ _1"></span>oraz odzwierciedlają <span class="_ _b"></span>w sposób p<span class="_ _1"></span>rawdziwy, rzet<span class="_ _1"></span>elny i <span class="_ _b"></span>jasny </div><div class="t m0 x27 h2 y9bf ffc fs0 fc0 sc0 ls0 ws0">sytuację majątkową i finansową Spółki oraz jej wynik finansowy,<span class="ff1"> </span></div><div class="t m0 x2 h44 yd8d ff18 fs0 fcb sc0 ls0 ws0">◼<span class="ff19"> <span class="_ _15"> </span><span class="ffc fc0">Sprawozdanie <span class="_ _5"> </span>Zarządu <span class="_ _5"> </span>z <span class="_ _5"> </span>dział<span class="_ _3"></span>a<span class="_ _1"></span>lności <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>KGL <span class="_ _5"> </span>S.A. <span class="_ _5"> </span>za <span class="_ _5"> </span>2023<span class="_ _3"></span><span class="ff1"> </span>r. <span class="_ _5"> </span>zawiera <span class="_ _5"> </span>prawdziwy <span class="_ _5"> </span>obraz <span class="_ _5"> </span>rozwoju <span class="_ _5"> </span>i  os<span class="_ _b"></span>i<span class="_ _3"></span>ągnięć <span class="_ _22"> </span>oraz </span></span></div><div class="t m0 x27 h2 y1f5 ffc fs0 fc0 sc0 ls0 ws0">sytuacji Spółki, w tym opis podstawowych zagrożeń i ryzyka.<span class="ff1"> </span></div><div class="t m0 x2 h2 y46c ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 yf1c w195 h170"><div class="t m0 xef h2 ydb6 ff1 fs0 fc1 sc0 ls0 ws0">Data </div></div><div class="c xc0 yf1c w196 h170"><div class="t m0 xe3 h2 ydb6 ffc fs0 fc1 sc0 ls0 ws0">Imię i nazwisko<span class="ff1"> </span></div></div><div class="c xd3 yf1c w197 h170"><div class="t m0 x1e h2 ydb6 ff1 fs0 fc1 sc0 ls0 ws0">Stanowisko / Funkcja </div></div><div class="c x2 y67 w195 h171"><div class="t m0 x1b h2 yf1d ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 y67 w196 h171"><div class="t m0 x4f h2 yf1d ff1 fs0 fc0 sc0 ls0 ws0">Krzysztof Gromkowski </div></div><div class="c xd3 y67 w197 h171"><div class="t m0 xc h2 yf1d ffc fs0 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x2 yf1e w195 h172"><div class="t m0 x1b h2 yf1f ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 yf1e w196 h172"><div class="t m0 x3f h2 yf1f ff1 fs0 fc0 sc0 ls0 ws0">Ireneusz Strzelczak </div></div><div class="c xd3 yf1e w197 h172"><div class="t m0 x51 h2 yf1f ffc fs0 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="ff1"> </span></div></div><div class="c x2 ya4b w195 h173"><div class="t m0 x1b h2 yf20 ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 ya4b w196 h173"><div class="t m0 xc h2 yf20 ff1 fs0 fc0 sc0 ls0 ws0">Piotr Mierzejewski </div></div><div class="c xd3 ya4b w197 h173"><div class="t m0 x51 h2 yf20 ffc fs0 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="ff1"> </span></div></div><div class="c x2 y20d w195 h171"><div class="t m0 x1b h2 yf1d ff1 fs0 fc0 sc0 ls25 ws0">29<span class="ls0"> kwietnia 2024 <span class="ls30">r.</span> </span></div></div><div class="c xc0 y20d w196 h171"><div class="t m0 x20 h2 yf1d ff1 fs0 fc0 sc0 ls0 ws0">Andrzej Kifonidis </div></div><div class="c xd3 y20d w197 h171"><div class="t m0 x51 h2 yf1d ffc fs0 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="ff1"> </span></div></div><div class="c x1 y0 w2 h0"><div class="t m0 x2 h2 ya6c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yf21 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _53"> </span> </div></div></div><div class="pi"></div></div>
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