<?xml version="1.0" encoding="UTF-8"?><SkonsolidowanaJednostkaInna xmlns="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaWZlotych" xmlns:dfs="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/DefinicjeTypySprawozdaniaFinansowe/" xmlns:etd="http://crd.gov.pl/xml/schematy/dziedzinowe/mf/2016/01/25/eD/DefinicjeTypy/" xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
 <Naglowek>
  <dfs:OkresOd>2021-01-01</dfs:OkresOd>
  <dfs:OkresDo>2021-12-31</dfs:OkresDo>
  <dfs:DataSporzadzenia>2022-05-11</dfs:DataSporzadzenia>
  <sin:KodSprawozdania kodSystemowy="SFSINZ (1)" wersjaSchemy="1-2">SprFinSkonsolidowanaJednostkaInnaWZlotych</sin:KodSprawozdania>
  <sin:WariantSprawozdania>1</sin:WariantSprawozdania>
 </Naglowek>
 <WprowadzenieDoSprawozdaniaFinansowego>
  <P_1>
   <P_1A>
    <dfs:NazwaFirmy>MINUTOR ENERGIA SPÓŁKA AKCYJNA</dfs:NazwaFirmy>
    <dfs:Siedziba>
     <dfs:Wojewodztwo>Śląskie</dfs:Wojewodztwo>
     <dfs:Powiat>Katowice</dfs:Powiat>
     <dfs:Gmina>Katowice</dfs:Gmina>
     <dfs:Miejscowosc>Katowice</dfs:Miejscowosc>
    </dfs:Siedziba>
   </P_1A>
   <P_1B>43, 21, Z, WYKONYWANIE INSTALACJI ELEKTRYCZNYCH
33, 20, Z, INSTALOWANIE MASZYN PRZEMYSŁOWYCH, SPRZĘTU I WYPOSAŻENIA
43, 22, Z, WYKONYWANIE INSTALACJI WODNO-KANALIZACYJNYCH, CIEPLNYCH, GAZOWYCH I KLIMATYZACYJNYCH
64, 99, Z, POZOSTAŁA FINANSOWA DZIAŁALNOŚĆ USŁUGOWA, GDZIE INDZIEJ NIESKLASYFIKOWANA, Z WYŁĄCZENIEM UBEZPIECZEŃ I FUNDUSZÓW EMERYTALNYCH
66, 19, Z, POZOSTAŁA DZIAŁALNOŚĆ WSPOMAGAJĄCA USŁUGI FINANSOWE, Z WYŁĄCZENIEM UBEZPIECZEŃ I FUNDUSZÓW EMERYTALNYCH
27, 12, Z, PRODUKCJA APARATURY ROZDZIELCZEJ I STEROWNICZEJ ENERGII ELEKTRYCZNEJ
35, 11, Z, WYTWARZANIE ENERGII ELEKTRYCZNEJ
35, 14, Z, HANDEL ENERGIĄ ELEKTRYCZNĄ
42, 22, Z, ROBOTY ZWIĄZANE Z BUDOWĄ LINII TELEKOMUNIKACYJNYCH I ELEKTROENERGETYCZNYCH</P_1B>
   <P_1C>7792311244</P_1C>
   <P_1D>0000659423</P_1D>
  </P_1>
  <P_2>
   <P_2A>Minutor Cellarium Sp. z o.o.

Kraj siedziby:		Polska
Siedziba:			Pławowice
Adres:			32-120 Pławowice nr 51
KRS:			0000869862
REGON:			387531542 
NIP:			6821790443</P_2A>
   <P_2B>27, 20, Z, PRODUKCJA BATERII I AKUMULATORÓW
33, 13, Z, NAPRAWA I KONSERWACJA URZĄDZEŃ ELEKTRONICZNYCH I OPTYCZNYCH
33, 14, Z, NAPRAWA I KONSERWACJA URZĄDZEŃ ELEKTRYCZNYCH
62, , , DZIAŁALNOŚĆ ZWIĄZANA Z OPROGRAMOWANIEM I DORADZTWEM W ZAKRESIE INFORMATYKI ORAZ DZIAŁALNOŚĆ POWIĄZANA
64, 19, Z, POZOSTAŁE POŚREDNICTWO PIENIĘŻNE
64, 99, Z, POZOSTAŁA FINANSOWA DZIAŁALNOŚĆ USŁUGOWA, GDZIE INDZIEJ NIESKLASYFIKOWANA, Z WYŁĄCZENIEM UBEZPIECZEŃ I FUNDUSZÓW EMERYTALNYCH
66, 19, Z, POZOSTAŁA DZIAŁALNOŚĆ WSPOMAGAJĄCA USŁUGI FINANSOWE, Z WYŁĄCZENIEM UBEZPIECZEŃ I FUNDUSZÓW EMERYTALNYCH
27, 11, Z, PRODUKCJA ELEKTRYCZNYCH SILNIKÓW, PRĄDNIC I TRANSFORMATORÓW
27, 12, Z, PRODUKCJA APARATURY ROZDZIELCZEJ I STEROWNICZEJ ENERGII ELEKTRYCZNEJ
27, 31, Z, PRODUKCJA KABLI ŚWIATŁOWODOWYCH</P_2B>
   <P_2C>58</P_2C>
   <P_2D>58</P_2D>
   <P_2E>Minutor Energia S.A. posiada 174 udziałów o łącznej wartości 8.700 zł, co stanowi 58% udziału w kapitale podstawowym oraz 58% głosów w Walnym Zgromadzeniu Wspólników.

Jednostka zależna została objęta metodą konsolidacji pełnej.</P_2E>
  </P_2>
  <P_2>
   <P_2A>MTR FARM PV1 Sp. z o.o.

Kraj siedziby:		Polska
Siedziba:			Mysłowice
Adres:			ul. Mikołowska nr 26 lok. 1A, 41-400 Mysłowice
KRS:			0000871289
REGON:			387590190 
NIP:			2220918511</P_2A>
   <P_2B>35, 11, Z, WYTWARZANIE ENERGII ELEKTRYCZNEJ
35, 12, Z, PRZESYŁANIE ENERGII ELEKTRYCZNEJ
35, 13, Z, DYSTRYBUCJA ENERGII ELEKTRYCZNEJ
35, 14, Z, HANDEL ENERGIĄ ELEKTRYCZNĄ</P_2B>
   <P_2C>100</P_2C>
   <P_2D>100</P_2D>
   <P_2E>Minutor Energia S.A. posiada 100 udziałów o łącznej wartości 5.000 zł, co stanowi 100% udziału w kapitale podstawowym oraz 100% głosów w Walnym Zgromadzeniu Wspólników.
Jednostka zależna została objęta metodą konsolidacji pełnej.</P_2E>
  </P_2>
  <P_2>
   <P_2A>MTR FARM PV2 Sp. z o.o.

Kraj siedziby:		Polska
Siedziba:			Mysłowice
Adres:			ul. Mikołowska nr 26 lok. 1A, 41-400 Mysłowice
KRS:			0000871248
REGON:			387584449
NIP:			2220918497</P_2A>
   <P_2B>35, 11, Z, WYTWARZANIE ENERGII ELEKTRYCZNEJ
35, 12, Z, PRZESYŁANIE ENERGII ELEKTRYCZNEJ
35, 13, Z, DYSTRYBUCJA ENERGII ELEKTRYCZNEJ
35, 14, Z, HANDEL ENERGIĄ ELEKTRYCZNĄ</P_2B>
   <P_2C>100</P_2C>
   <P_2D>100</P_2D>
   <P_2E>Minutor Energia S.A. posiada 100 udziałów o łącznej wartości 5.000 zł, co stanowi 100% udziału w kapitale podstawowym oraz 100% głosów w Walnym Zgromadzeniu Wspólników.
Jednostka zależna została objęta metodą konsolidacji pełnej.</P_2E>
  </P_2>
  <P_2>
   <P_2A>MTR FARM PV4 Sp. z o.o.

Kraj siedziby:		Polska
Siedziba:			Mysłowice
Adres:			ul. Mikołowska nr 26 lok. 1A, 41-400 Mysłowice
KRS:			0000871297
REGON:			387590160
NIP:			2220918505</P_2A>
   <P_2B>35, 11, Z, WYTWARZANIE ENERGII ELEKTRYCZNEJ
35, 12, Z, PRZESYŁANIE ENERGII ELEKTRYCZNEJ
35, 13, Z, DYSTRYBUCJA ENERGII ELEKTRYCZNEJ
35, 14, Z, HANDEL ENERGIĄ ELEKTRYCZNĄ</P_2B>
   <P_2C>100</P_2C>
   <P_2D>100</P_2D>
   <P_2E>Minutor Energia S.A. posiada 100 udziałów o łącznej wartości 5.000 zł, co stanowi 100% udziału w kapitale podstawowym oraz 100% głosów w Walnym Zgromadzeniu Wspólników.
Jednostka zależna została objęta metodą konsolidacji pełnej.</P_2E>
  </P_2>
  <P_2>
   <P_2A>MTR FARM PV5 Sp. z o.o.

Kraj siedziby:		Polska
Siedziba:			Mysłowice
Adres:			ul. Mikołowska nr 26 lok. 1A, 41-400 Mysłowice
KRS:			0000871249
REGON:			387640840
NIP:			2220918540</P_2A>
   <P_2B>35, 11, Z, WYTWARZANIE ENERGII ELEKTRYCZNEJ
35, 13, Z, DYSTRYBUCJA ENERGII ELEKTRYCZNEJ
35, 12, Z, PRZESYŁANIE ENERGII ELEKTRYCZNEJ
35, 14, Z, HANDEL ENERGIĄ ELEKTRYCZNĄ</P_2B>
   <P_2C>100</P_2C>
   <P_2D>100</P_2D>
   <P_2E>Minutor Energia S.A. posiada 100 udziałów o łącznej wartości 5.000 zł, co stanowi 100% udziału w kapitale podstawowym oraz 100% głosów w Walnym Zgromadzeniu Wspólników.
Jednostka zależna została objęta metodą konsolidacji pełnej.</P_2E>
  </P_2>
  <P_2>
   <P_2A>Minutor Prime S.A.

Kraj siedziby:		Polska
Siedziba:			Mysłowice
Adres:			ul. Mikołowska nr 26 lok. 1A, 41-400 Mysłowice
KRS:			0000926541
REGON:			520252420
NIP:			2220920956</P_2A>
   <P_2B>46, 19, Z, DZIAŁALNOŚĆ AGENTÓW ZAJMUJĄCYCH SIĘ SPRZEDAŻĄ TOWARÓW RÓŻNEGO RODZAJU
47, 91, Z, SPRZEDAŻ DETALICZNA PROWADZONA PRZEZ DOMY SPRZEDAŻY WYSYŁKOWEJ LUB INTERNET
47, 99, Z, POZOSTAŁA SPRZEDAŻ DETALICZNA PROWADZONA POZA SIECIĄ SKLEPOWĄ, STRAGANAMI I TARGOWISKAMI
64, 19, Z, POZOSTAŁE POŚREDNICTWO PIENIĘŻNE
64, 20, Z, DZIAŁALNOŚĆ HOLDINGÓW FINANSOWYCH
64, 99, Z, POZOSTAŁA FINANSOWA DZIAŁALNOŚĆ USŁUGOWA, GDZIE INDZIEJ NIESKLASYFIKOWANA, Z WYŁĄCZENIEM UBEZPIECZEŃ I FUNDUSZÓW EMERYTALNYCH
68, 10, Z, KUPNO I SPRZEDAŻ NIERUCHOMOŚCI NA WŁASNY RACHUNEK
73, 12, C, POŚREDNICTWO W SPRZEDAŻY MIEJSCA NA CELE REKLAMOWE W MEDIACH ELEKTRONICZNYCH (INTERNET)
74, 90, Z, POZOSTAŁA DZIAŁALNOŚĆ PROFESJONALNA, NAUKOWA I TECHNICZNA, GDZIE INDZIEJ NIESKLASYFIKOWANA
82, 99, Z, POZOSTAŁA DZIAŁALNOŚĆ WSPOMAGAJĄCA PROWADZENIE DZIAŁALNOŚCI GOSPODARCZEJ, GDZIE INDZIEJ NIESKLASYFIKOWANA</P_2B>
   <P_2C>85</P_2C>
   <P_2D>85</P_2D>
   <P_2E>Minutor Energia S.A. posiada 850.000 akcji zwykłych udziałów o łącznej wartości 85.000 zł, co stanowi 85% udziału w kapitale podstawowym oraz 85% głosów w Walnym Zgromadzeniu Akcjonariuszy.
Umowa spółki została zawarta dnia 1.06.2021 r., jednak rejestracja w KRS nastąpiła dnia 20.10.2021 r., a wpis 
do KRS nastąpił dnia 22.10.2021 r..</P_2E>
  </P_2>
  <P_3>Konsolidacją objęto wszystkie Spółki zależne</P_3>
  <P_7>
   <dfs:DataOd>2021-01-01</dfs:DataOd>
   <dfs:DataDo>2021-12-31</dfs:DataDo>
   <P_7A>MINUTOR CELLARIUM SPÓŁKA Z OGRANICZONĄ ODPOWIEDZIALNOŚCIĄ</P_7A>
   <P_7B>
    <dfs:DataOd>2020-11-17</dfs:DataOd>
    <dfs:DataDo>2021-12-31</dfs:DataDo>
   </P_7B>
  </P_7>
  <P_8>false</P_8>
  <P_9>
   <P_9A>true</P_9A>
   <P_9B>true</P_9B>
  </P_9>
  <P_10>
   <P_10A>Minutor Energia S.A.</P_10A>
   <P_10B>true</P_10B>
   <P_10C>Połącznie Minutor Energia Sp z o.o. z Minutor Energia S.A, zostało rozliczone metodą nabycia</P_10C>
  </P_10>
  <P_11>
   <P_11A>Grupa Kapitałowa stosuje spójne zasady polityk rachunkowości.</P_11A>
   <P_11B>Nie dotyczy</P_11B>
   <P_11C>Wycenę składników majątkowych i źródeł ich pochodzenia dokonuje się wg zasad ostrożnej wyceny bilansowej, przy zachowaniu zasady  ciągłości. Grupa stosuje nadrzędne zasady wyceny składników majątkowych opartej na historycznej cenie nabyci lub zakupu albo  koszcie wytworzenia.
ktywa finanasowe przeznaczone do obroty wycenia się wg ceny nabycia, natomiast pożyczki wycenia się wg skorygowanej wartości  nabycia lub w kwocie wymagalnej zapłaty.
Udziały lub akcje wycenia się wg ceny nabycia, pomniejszonej o odpisy z tytułu trwałej utraty wartości.
Towary, materiały, półprodukty, produkty gotowe wyceniane są wg ich cen nabycia lub kosztu wytworzenia.
Należności i zobowiązania wycenia się nie rzadziej niż na dzień bilansowy w kwocie wymagającej zapłaty, z uwzględnieniem zasady  ostrożności wyceny.
Środki pieniężne wyceniane są wg wartości nominalnej.
Odpisy czynnych rozliczeń międzyokresowych kosztów nastepują stosownie do upływu czasu z zachowaniem zasady ostrożności.
Udziały (akcje) własne wycenia sięwg cen nabycia.
Kapitał oraz pozostałe aktywa i pasywa wycenia się wg wartości nominalnej.
Zgodnie z zasadami memoriału i współmierności w księgach rachunkowych jednostki ujmuje się wszystkie osiągnięte przychody nie  zależnie od terminu ich zapłaty, przy czym przychody dotyczące przyszłych okresów zalicza się do pasywów danego okresu sprawozdawczego.
Aktywa i pasywa wyrażone w walutach obcych wycenia się po kursie ogłoszonym dla danej waluty przez NBP, obowiązującym na dzień  bilansowy.</P_11C>
   <P_11D>Środki trwałe oraz wartości niematerialne i prawne amortyzowane są metodą liniową. Rozpoczęcie amortyzacji następuje w miesiącu następującym po miesiącu, w którym przyjęto środek trwały do używania.
Dla środków trwałych o niskiej jednostkowej wartości początkowej do 3.500 zł, odpisy amortyzacyjne ustalane są wsposób uproszczony w oparciu o przepisy ustawy o podatku dochodowym osób prawnych, tj. przez jednorazowy odpis wartości środka trwałego w momencie ich wydania do użytkowania.</P_11D>
   <P_11E>Wynik finansowy wyznaczany jest w wariancie porównawczym.</P_11E>
   <P_11F>Sprawozdanie finansowe zostało sporządzone zgodnie z Ustawą o rachunkowości z dnia 29 września 1994 roku (Dz. U. z 2021
r. poz.217 ze zm.) wg załącznika nr 1, na które składa się:
• Bilans sporządzony na dzień 31.12.2021r.
• Rachunek zysków i strat w wariancie porównawczym za okres od 01.01.2021r. do 31.12.2021r.
• Rachunek przepływów pieniężnych metodą pośrednią na dzień 31.12.2021r.
• Zestawienie zmian w kapitale własnym na dzień 31.12.2021r.
• Informacja dodatkowa, obejmująca wprowadzenie do sprawozdania finansowego oraz dodatkowe informacje i objaśnienia</P_11F>
   <P_11G>W związku zfaktem, że Grupa Kapitałowa powstała w roku 2021, to jako dane porównawcze zaprezentowano dane jednostkowej jednostki dominującej Minutor Energia S.A.</P_11G>
  </P_11>
  <P_12>Nie dotyczy</P_12>
  <P_13>Wszystkie spółki wchodzące w skład Grupy Kapitałowej zostały objęte konsolidacją.</P_13>
 </WprowadzenieDoSprawozdaniaFinansowego>
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      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_A_V_1>
     <sin:Aktywa_A_V_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_A_V_2>
     <sin:Aktywa_A_V_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>495000</dfs:KwotaB>
      <sin:Aktywa_A_V_3_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>495000</dfs:KwotaB>
       <sin:Aktywa_A_V_3_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>495000</dfs:KwotaB>
       </sin:Aktywa_A_V_3_A_1>
       <sin:Aktywa_A_V_3_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_A_2>
       <sin:Aktywa_A_V_3_A_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_A_3>
       <sin:Aktywa_A_V_3_A_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_A_4>
      </sin:Aktywa_A_V_3_A>
      <sin:Aktywa_A_V_3_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_A_V_3_B_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_B_1>
       <sin:Aktywa_A_V_3_B_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_B_2>
       <sin:Aktywa_A_V_3_B_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_B_3>
       <sin:Aktywa_A_V_3_B_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_B_4>
      </sin:Aktywa_A_V_3_B>
      <sin:Aktywa_A_V_3_C>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_A_V_3_C_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_C_1>
       <sin:Aktywa_A_V_3_C_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_C_2>
       <sin:Aktywa_A_V_3_C_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_C_3>
       <sin:Aktywa_A_V_3_C_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_C_4>
      </sin:Aktywa_A_V_3_C>
      <sin:Aktywa_A_V_3_D>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_A_V_3_D_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_D_1>
       <sin:Aktywa_A_V_3_D_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_D_2>
       <sin:Aktywa_A_V_3_D_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_D_3>
       <sin:Aktywa_A_V_3_D_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_A_V_3_D_4>
      </sin:Aktywa_A_V_3_D>
     </sin:Aktywa_A_V_3>
     <sin:Aktywa_A_V_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_A_V_4>
    </sin:Aktywa_A_V>
    <sin:Aktywa_A_VI>
     <dfs:KwotaA>101693</dfs:KwotaA>
     <dfs:KwotaB>1577</dfs:KwotaB>
     <sin:Aktywa_A_VI_1>
      <dfs:KwotaA>101693</dfs:KwotaA>
      <dfs:KwotaB>1577</dfs:KwotaB>
     </sin:Aktywa_A_VI_1>
     <sin:Aktywa_A_VI_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_A_VI_2>
    </sin:Aktywa_A_VI>
   </sin:Aktywa_A>
   <sin:Aktywa_B>
    <dfs:KwotaA>6029107.34</dfs:KwotaA>
    <dfs:KwotaB>2276859.99</dfs:KwotaB>
    <sin:Aktywa_B_I>
     <dfs:KwotaA>1430103.52</dfs:KwotaA>
     <dfs:KwotaB>852957.04</dfs:KwotaB>
     <sin:Aktywa_B_I_1>
      <dfs:KwotaA>299075.76</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_B_I_1>
     <sin:Aktywa_B_I_2>
      <dfs:KwotaA>1097185.5</dfs:KwotaA>
      <dfs:KwotaB>848957.04</dfs:KwotaB>
     </sin:Aktywa_B_I_2>
     <sin:Aktywa_B_I_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_B_I_3>
     <sin:Aktywa_B_I_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_B_I_4>
     <sin:Aktywa_B_I_5>
      <dfs:KwotaA>33842.26</dfs:KwotaA>
      <dfs:KwotaB>4000</dfs:KwotaB>
     </sin:Aktywa_B_I_5>
    </sin:Aktywa_B_I>
    <sin:Aktywa_B_II>
     <dfs:KwotaA>4270866.22</dfs:KwotaA>
     <dfs:KwotaB>524027.48</dfs:KwotaB>
     <sin:Aktywa_B_II_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Aktywa_B_II_1_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_B_II_1_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_II_1_A_1>
       <sin:Aktywa_B_II_1_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_II_1_A_2>
      </sin:Aktywa_B_II_1_A>
      <sin:Aktywa_B_II_1_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Aktywa_B_II_1_B>
     </sin:Aktywa_B_II_1>
     <sin:Aktywa_B_II_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Aktywa_B_II_2_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_B_II_2_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_II_2_A_1>
       <sin:Aktywa_B_II_2_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_II_2_A_2>
      </sin:Aktywa_B_II_2_A>
      <sin:Aktywa_B_II_2_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Aktywa_B_II_2_B>
     </sin:Aktywa_B_II_2>
     <sin:Aktywa_B_II_3>
      <dfs:KwotaA>4270866.22</dfs:KwotaA>
      <dfs:KwotaB>524027.48</dfs:KwotaB>
      <sin:Aktywa_B_II_3_A>
       <dfs:KwotaA>3726053.64</dfs:KwotaA>
       <dfs:KwotaB>107935.39</dfs:KwotaB>
       <sin:Aktywa_B_II_3_A_1>
        <dfs:KwotaA>3726053.64</dfs:KwotaA>
        <dfs:KwotaB>107935.39</dfs:KwotaB>
       </sin:Aktywa_B_II_3_A_1>
       <sin:Aktywa_B_II_3_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_II_3_A_2>
      </sin:Aktywa_B_II_3_A>
      <sin:Aktywa_B_II_3_B>
       <dfs:KwotaA>183408</dfs:KwotaA>
       <dfs:KwotaB>194751.47</dfs:KwotaB>
      </sin:Aktywa_B_II_3_B>
      <sin:Aktywa_B_II_3_C>
       <dfs:KwotaA>361404.58</dfs:KwotaA>
       <dfs:KwotaB>221340.62</dfs:KwotaB>
      </sin:Aktywa_B_II_3_C>
      <sin:Aktywa_B_II_3_D>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Aktywa_B_II_3_D>
     </sin:Aktywa_B_II_3>
    </sin:Aktywa_B_II>
    <sin:Aktywa_B_III>
     <dfs:KwotaA>281048.75</dfs:KwotaA>
     <dfs:KwotaB>898968.31</dfs:KwotaB>
     <sin:Aktywa_B_III_1>
      <dfs:KwotaA>281048.75</dfs:KwotaA>
      <dfs:KwotaB>898968.31</dfs:KwotaB>
      <sin:Aktywa_B_III_1_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_B_III_1_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_A_1>
       <sin:Aktywa_B_III_1_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_A_2>
       <sin:Aktywa_B_III_1_A_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_A_3>
       <sin:Aktywa_B_III_1_A_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_A_4>
      </sin:Aktywa_B_III_1_A>
      <sin:Aktywa_B_III_1_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_B_III_1_B_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_B_1>
       <sin:Aktywa_B_III_1_B_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_B_2>
       <sin:Aktywa_B_III_1_B_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_B_3>
       <sin:Aktywa_B_III_1_B_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_B_4>
      </sin:Aktywa_B_III_1_B>
      <sin:Aktywa_B_III_1_C>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Aktywa_B_III_1_C_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_C_1>
       <sin:Aktywa_B_III_1_C_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_C_2>
       <sin:Aktywa_B_III_1_C_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_C_3>
       <sin:Aktywa_B_III_1_C_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_C_4>
      </sin:Aktywa_B_III_1_C>
      <sin:Aktywa_B_III_1_D>
       <dfs:KwotaA>281048.75</dfs:KwotaA>
       <dfs:KwotaB>898968.31</dfs:KwotaB>
       <sin:Aktywa_B_III_1_D_1>
        <dfs:KwotaA>281048.75</dfs:KwotaA>
        <dfs:KwotaB>898968.31</dfs:KwotaB>
       </sin:Aktywa_B_III_1_D_1>
       <sin:Aktywa_B_III_1_D_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_D_2>
       <sin:Aktywa_B_III_1_D_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Aktywa_B_III_1_D_3>
      </sin:Aktywa_B_III_1_D>
     </sin:Aktywa_B_III_1>
     <sin:Aktywa_B_III_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Aktywa_B_III_2>
    </sin:Aktywa_B_III>
    <sin:Aktywa_B_IV>
     <dfs:KwotaA>47088.85</dfs:KwotaA>
     <dfs:KwotaB>907.16</dfs:KwotaB>
    </sin:Aktywa_B_IV>
   </sin:Aktywa_B>
   <sin:Aktywa_C>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:Aktywa_C>
   <sin:Aktywa_D>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:Aktywa_D>
  </sin:Aktywa>
  <sin:Pasywa>
   <dfs:KwotaA>41973880.11</dfs:KwotaA>
   <dfs:KwotaB>2844244.03</dfs:KwotaB>
   <sin:Pasywa_A>
    <dfs:KwotaA>35568780.76</dfs:KwotaA>
    <dfs:KwotaB>1816825.34</dfs:KwotaB>
    <sin:Pasywa_A_I>
     <dfs:KwotaA>10000000</dfs:KwotaA>
     <dfs:KwotaB>1350000</dfs:KwotaB>
    </sin:Pasywa_A_I>
    <sin:Pasywa_A_II>
     <dfs:KwotaA>28161534.63</dfs:KwotaA>
     <dfs:KwotaB>3066442.63</dfs:KwotaB>
     <sin:Pasywa_A_II_1>
      <dfs:KwotaA>26902400</dfs:KwotaA>
      <dfs:KwotaB>1800000</dfs:KwotaB>
     </sin:Pasywa_A_II_1>
    </sin:Pasywa_A_II>
    <sin:Pasywa_A_III>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:Pasywa_A_III_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_A_III_1>
    </sin:Pasywa_A_III>
    <sin:Pasywa_A_IV>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:Pasywa_A_IV_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_A_IV_1>
    </sin:Pasywa_A_IV>
    <sin:Pasywa_A_V>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:Pasywa_A_V>
    <sin:Pasywa_A_VI>
     <dfs:KwotaA>-2599617.29</dfs:KwotaA>
     <dfs:KwotaB>-1233092.69</dfs:KwotaB>
    </sin:Pasywa_A_VI>
    <sin:Pasywa_A_VII>
     <dfs:KwotaA>6863.42</dfs:KwotaA>
     <dfs:KwotaB>-1366524.6</dfs:KwotaB>
    </sin:Pasywa_A_VII>
    <sin:Pasywa_A_VIII>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:Pasywa_A_VIII>
   </sin:Pasywa_A>
   <sin:Pasywa_B>
    <dfs:KwotaA>23040.87</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:Pasywa_B>
   <sin:Pasywa_C>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
    <sin:Pasywa_C_I>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:Pasywa_C_I>
    <sin:Pasywa_C_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:Pasywa_C_II>
   </sin:Pasywa_C>
   <sin:Pasywa_D>
    <dfs:KwotaA>6382058.48</dfs:KwotaA>
    <dfs:KwotaB>1027418.69</dfs:KwotaB>
    <sin:Pasywa_D_I>
     <dfs:KwotaA>26954</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:Pasywa_D_I_1>
      <dfs:KwotaA>26954</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_D_I_1>
     <sin:Pasywa_D_I_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Pasywa_D_I_2_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_I_2_1>
      <sin:Pasywa_D_I_2_2>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_I_2_2>
     </sin:Pasywa_D_I_2>
     <sin:Pasywa_D_I_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Pasywa_D_I_3_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_I_3_1>
      <sin:Pasywa_D_I_3_2>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_I_3_2>
     </sin:Pasywa_D_I_3>
    </sin:Pasywa_D_I>
    <sin:Pasywa_D_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:Pasywa_D_II_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_D_II_1>
     <sin:Pasywa_D_II_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_D_II_2>
     <sin:Pasywa_D_II_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Pasywa_D_II_3_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_II_3_A>
      <sin:Pasywa_D_II_3_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_II_3_B>
      <sin:Pasywa_D_II_3_C>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_II_3_C>
      <sin:Pasywa_D_II_3_D>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_II_3_D>
      <sin:Pasywa_D_II_3_E>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_II_3_E>
     </sin:Pasywa_D_II_3>
    </sin:Pasywa_D_II>
    <sin:Pasywa_D_III>
     <dfs:KwotaA>6354661.68</dfs:KwotaA>
     <dfs:KwotaB>1020918.69</dfs:KwotaB>
     <sin:Pasywa_D_III_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Pasywa_D_III_1_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Pasywa_D_III_1_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Pasywa_D_III_1_A_1>
       <sin:Pasywa_D_III_1_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Pasywa_D_III_1_A_2>
      </sin:Pasywa_D_III_1_A>
      <sin:Pasywa_D_III_1_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_1_B>
     </sin:Pasywa_D_III_1>
     <sin:Pasywa_D_III_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:Pasywa_D_III_2_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <sin:Pasywa_D_III_2_A_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Pasywa_D_III_2_A_1>
       <sin:Pasywa_D_III_2_A_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Pasywa_D_III_2_A_2>
      </sin:Pasywa_D_III_2_A>
      <sin:Pasywa_D_III_2_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_2_B>
     </sin:Pasywa_D_III_2>
     <sin:Pasywa_D_III_3>
      <dfs:KwotaA>6354661.68</dfs:KwotaA>
      <dfs:KwotaB>1020918.69</dfs:KwotaB>
      <sin:Pasywa_D_III_3_A>
       <dfs:KwotaA>747995.94</dfs:KwotaA>
       <dfs:KwotaB>143.65</dfs:KwotaB>
      </sin:Pasywa_D_III_3_A>
      <sin:Pasywa_D_III_3_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_3_B>
      <sin:Pasywa_D_III_3_C>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_3_C>
      <sin:Pasywa_D_III_3_D>
       <dfs:KwotaA>3697559.09</dfs:KwotaA>
       <dfs:KwotaB>790831.65</dfs:KwotaB>
       <sin:Pasywa_D_III_3_D_1>
        <dfs:KwotaA>3697559.09</dfs:KwotaA>
        <dfs:KwotaB>790831.65</dfs:KwotaB>
       </sin:Pasywa_D_III_3_D_1>
       <sin:Pasywa_D_III_3_D_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:Pasywa_D_III_3_D_2>
      </sin:Pasywa_D_III_3_D>
      <sin:Pasywa_D_III_3_E>
       <dfs:KwotaA>217118.52</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_3_E>
      <sin:Pasywa_D_III_3_F>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_III_3_F>
      <sin:Pasywa_D_III_3_G>
       <dfs:KwotaA>771750.22</dfs:KwotaA>
       <dfs:KwotaB>136270</dfs:KwotaB>
      </sin:Pasywa_D_III_3_G>
      <sin:Pasywa_D_III_3_H>
       <dfs:KwotaA>160148.04</dfs:KwotaA>
       <dfs:KwotaB>9085</dfs:KwotaB>
      </sin:Pasywa_D_III_3_H>
      <sin:Pasywa_D_III_3_I>
       <dfs:KwotaA>760089.87</dfs:KwotaA>
       <dfs:KwotaB>84588.39</dfs:KwotaB>
      </sin:Pasywa_D_III_3_I>
     </sin:Pasywa_D_III_3>
     <sin:Pasywa_D_III_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_D_III_4>
    </sin:Pasywa_D_III>
    <sin:Pasywa_D_IV>
     <dfs:KwotaA>442.8</dfs:KwotaA>
     <dfs:KwotaB>6500</dfs:KwotaB>
     <sin:Pasywa_D_IV_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:Pasywa_D_IV_1>
     <sin:Pasywa_D_IV_2>
      <dfs:KwotaA>442.8</dfs:KwotaA>
      <dfs:KwotaB>6500</dfs:KwotaB>
      <sin:Pasywa_D_IV_2_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:Pasywa_D_IV_2_1>
      <sin:Pasywa_D_IV_2_2>
       <dfs:KwotaA>442.8</dfs:KwotaA>
       <dfs:KwotaB>6500</dfs:KwotaB>
      </sin:Pasywa_D_IV_2_2>
     </sin:Pasywa_D_IV_2>
    </sin:Pasywa_D_IV>
   </sin:Pasywa_D>
  </sin:Pasywa>
 </Bilans>
 <RZiS>
  <sin:RZiSPor>
   <sin:A>
    <dfs:KwotaA>6240437.13</dfs:KwotaA>
    <dfs:KwotaB>531423.93</dfs:KwotaB>
    <sin:A_J>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:A_J>
    <sin:A_I>
     <dfs:KwotaA>2977491.51</dfs:KwotaA>
     <dfs:KwotaB>514404.21</dfs:KwotaB>
    </sin:A_I>
    <sin:A_II>
     <dfs:KwotaA>21228.46</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:A_II>
    <sin:A_III>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:A_III>
    <sin:A_IV>
     <dfs:KwotaA>3241717.16</dfs:KwotaA>
     <dfs:KwotaB>17019.72</dfs:KwotaB>
    </sin:A_IV>
   </sin:A>
   <sin:B>
    <dfs:KwotaA>5840445.48</dfs:KwotaA>
    <dfs:KwotaB>1273158.66</dfs:KwotaB>
    <sin:B_I>
     <dfs:KwotaA>19839.43</dfs:KwotaA>
     <dfs:KwotaB>112089.38</dfs:KwotaB>
    </sin:B_I>
    <sin:B_II>
     <dfs:KwotaA>1209040.6</dfs:KwotaA>
     <dfs:KwotaB>6004.47</dfs:KwotaB>
    </sin:B_II>
    <sin:B_III>
     <dfs:KwotaA>1190338.17</dfs:KwotaA>
     <dfs:KwotaB>616780.69</dfs:KwotaB>
    </sin:B_III>
    <sin:B_IV>
     <dfs:KwotaA>31505.38</dfs:KwotaA>
     <dfs:KwotaB>15189.21</dfs:KwotaB>
     <sin:B_IV_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_IV_1>
    </sin:B_IV>
    <sin:B_V>
     <dfs:KwotaA>591318.03</dfs:KwotaA>
     <dfs:KwotaB>509490.6</dfs:KwotaB>
    </sin:B_V>
    <sin:B_VI>
     <dfs:KwotaA>110469.26</dfs:KwotaA>
     <dfs:KwotaB>2976.16</dfs:KwotaB>
     <sin:B_VI_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_VI_1>
    </sin:B_VI>
    <sin:B_VII>
     <dfs:KwotaA>116451.63</dfs:KwotaA>
     <dfs:KwotaB>2412.15</dfs:KwotaB>
    </sin:B_VII>
    <sin:B_VIII>
     <dfs:KwotaA>2571482.98</dfs:KwotaA>
     <dfs:KwotaB>8216</dfs:KwotaB>
    </sin:B_VIII>
   </sin:B>
   <sin:C>
    <dfs:KwotaA>399991.65</dfs:KwotaA>
    <dfs:KwotaB>-741734.73</dfs:KwotaB>
   </sin:C>
   <sin:D>
    <dfs:KwotaA>140777.36</dfs:KwotaA>
    <dfs:KwotaB>23916.16</dfs:KwotaB>
    <sin:D_I>
     <dfs:KwotaA>4230.83</dfs:KwotaA>
     <dfs:KwotaB>11045.12</dfs:KwotaB>
    </sin:D_I>
    <sin:D_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:D_II>
    <sin:D_III>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:D_III>
    <sin:D_IV>
     <dfs:KwotaA>136546.53</dfs:KwotaA>
     <dfs:KwotaB>12871.04</dfs:KwotaB>
    </sin:D_IV>
   </sin:D>
   <sin:E>
    <dfs:KwotaA>586073.44</dfs:KwotaA>
    <dfs:KwotaB>671188.33</dfs:KwotaB>
    <sin:E_I>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:E_I>
    <sin:E_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>643486.54</dfs:KwotaB>
    </sin:E_II>
    <sin:E_III>
     <dfs:KwotaA>586073.44</dfs:KwotaA>
     <dfs:KwotaB>27701.79</dfs:KwotaB>
    </sin:E_III>
   </sin:E>
   <sin:F>
    <dfs:KwotaA>-45304.43</dfs:KwotaA>
    <dfs:KwotaB>-1389006.9</dfs:KwotaB>
   </sin:F>
   <sin:G>
    <dfs:KwotaA>258.72</dfs:KwotaA>
    <dfs:KwotaB>39993.2</dfs:KwotaB>
    <sin:G_I>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:G_I_A>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:G_I_A_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:G_I_A_1>
     </sin:G_I_A>
     <sin:G_I_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:G_I_B_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:G_I_B_1>
     </sin:G_I_B>
    </sin:G_I>
    <sin:G_II>
     <dfs:KwotaA>258.72</dfs:KwotaA>
     <dfs:KwotaB>3993.2</dfs:KwotaB>
     <sin:G_II_J>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:G_II_J>
    </sin:G_II>
    <sin:G_III>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>36000</dfs:KwotaB>
     <sin:G_III_J>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:G_III_J>
    </sin:G_III>
    <sin:G_IV>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:G_IV>
    <sin:G_V>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:G_V>
   </sin:G>
   <sin:H>
    <dfs:KwotaA>25698.93</dfs:KwotaA>
    <dfs:KwotaB>11154.9</dfs:KwotaB>
    <sin:H_I>
     <dfs:KwotaA>15052.58</dfs:KwotaA>
     <dfs:KwotaB>11154.9</dfs:KwotaB>
     <sin:H_I_J>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:H_I_J>
    </sin:H_I>
    <sin:H_II>
     <dfs:KwotaA>10644.83</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:H_II_J>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:H_II_J>
    </sin:H_II>
    <sin:H_III>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:H_III>
    <sin:H_IV>
     <dfs:KwotaA>1.52</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:H_IV>
   </sin:H>
   <sin:I>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:I>
   <sin:J>
    <dfs:KwotaA>-70744.64</dfs:KwotaA>
    <dfs:KwotaB>-1360168.6</dfs:KwotaB>
   </sin:J>
   <sin:K>
    <dfs:KwotaA>1121.07</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
    <sin:K_I>
     <dfs:KwotaA>1121.07</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:K_I>
    <sin:K_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:K_II>
   </sin:K>
   <sin:L>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
    <sin:L_I>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:L_I>
    <sin:L_II>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:L_II>
   </sin:L>
   <sin:M>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:M>
   <sin:N>
    <dfs:KwotaA>-71865.71</dfs:KwotaA>
    <dfs:KwotaB>-1360168.6</dfs:KwotaB>
   </sin:N>
   <sin:O>
    <dfs:KwotaA>-73162</dfs:KwotaA>
    <dfs:KwotaB>6356</dfs:KwotaB>
   </sin:O>
   <sin:P>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:P>
   <sin:R>
    <dfs:KwotaA>-5567.13</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:R>
   <sin:S>
    <dfs:KwotaA>6863.42</dfs:KwotaA>
    <dfs:KwotaB>-1366524.6</dfs:KwotaB>
   </sin:S>
  </sin:RZiSPor>
 </RZiS>
 <RachPrzeplywow>
  <sin:PrzeplywyPosr>
   <sin:A>
    <sin:A_I>
     <dfs:KwotaA>6863.42</dfs:KwotaA>
     <dfs:KwotaB>-1366524.6</dfs:KwotaB>
    </sin:A_I>
    <sin:A_II>
     <dfs:KwotaA>-769127.1</dfs:KwotaA>
     <dfs:KwotaB>-143049.48</dfs:KwotaB>
     <sin:A_II_1>
      <dfs:KwotaA>5567.13</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_1>
     <sin:A_II_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_2>
     <sin:A_II_3>
      <dfs:KwotaA>565054.27</dfs:KwotaA>
      <dfs:KwotaB>112089.38</dfs:KwotaB>
     </sin:A_II_3>
     <sin:A_II_4>
      <dfs:KwotaA>1121.07</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_4>
     <sin:A_II_5>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_5>
     <sin:A_II_6>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_6>
     <sin:A_II_7>
      <dfs:KwotaA>14793.86</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:A_II_7>
     <sin:A_II_8>
      <dfs:KwotaA>14875.66</dfs:KwotaA>
      <dfs:KwotaB>15000</dfs:KwotaB>
     </sin:A_II_8>
     <sin:A_II_9>
      <dfs:KwotaA>26954</dfs:KwotaA>
      <dfs:KwotaB>-11601</dfs:KwotaB>
     </sin:A_II_9>
     <sin:A_II_10>
      <dfs:KwotaA>175819.68</dfs:KwotaA>
      <dfs:KwotaB>-836397.82</dfs:KwotaB>
     </sin:A_II_10>
     <sin:A_II_11>
      <dfs:KwotaA>-3423306.56</dfs:KwotaA>
      <dfs:KwotaB>224260.71</dfs:KwotaB>
     </sin:A_II_11>
     <sin:A_II_12>
      <dfs:KwotaA>2397507.19</dfs:KwotaA>
      <dfs:KwotaB>-25746.22</dfs:KwotaB>
     </sin:A_II_12>
     <sin:A_II_13>
      <dfs:KwotaA>-525684.74</dfs:KwotaA>
      <dfs:KwotaB>9912.29</dfs:KwotaB>
     </sin:A_II_13>
     <sin:A_II_14>
      <dfs:KwotaA>-21828.66</dfs:KwotaA>
      <dfs:KwotaB>69433.18</dfs:KwotaB>
     </sin:A_II_14>
    </sin:A_II>
    <sin:A_III>
     <dfs:KwotaA>-762263.68</dfs:KwotaA>
     <dfs:KwotaB>-1509574.08</dfs:KwotaB>
    </sin:A_III>
   </sin:A>
   <sin:B>
    <sin:B_I>
     <dfs:KwotaA>14097.04</dfs:KwotaA>
     <dfs:KwotaB>100800</dfs:KwotaB>
     <sin:B_I_1>
      <dfs:KwotaA>14097.04</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_I_1>
     <sin:B_I_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_I_2>
     <sin:B_I_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>100800</dfs:KwotaB>
      <sin:B_I_3_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:B_I_3_A>
      <sin:B_I_3_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>100800</dfs:KwotaB>
       <sin:B_I_3_B_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:B_I_3_B_1>
       <sin:B_I_3_B_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:B_I_3_B_2>
       <sin:B_I_3_B_3>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>100800</dfs:KwotaB>
       </sin:B_I_3_B_3>
       <sin:B_I_3_B_4>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:B_I_3_B_4>
       <sin:B_I_3_B_5>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:B_I_3_B_5>
      </sin:B_I_3_B>
     </sin:B_I_3>
     <sin:B_I_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_I_4>
    </sin:B_I>
    <sin:B_II>
     <dfs:KwotaA>21950</dfs:KwotaA>
     <dfs:KwotaB>533202.46</dfs:KwotaB>
     <sin:B_II_1>
      <dfs:KwotaA>8780</dfs:KwotaA>
      <dfs:KwotaB>10962.46</dfs:KwotaB>
     </sin:B_II_1>
     <sin:B_II_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_II_2>
     <sin:B_II_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>522240</dfs:KwotaB>
      <sin:B_II_3_A>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>510000</dfs:KwotaB>
      </sin:B_II_3_A>
      <sin:B_II_3_B>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>12240</dfs:KwotaB>
       <sin:B_II_3_B_1>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>12240</dfs:KwotaB>
       </sin:B_II_3_B_1>
       <sin:B_II_3_B_2>
        <dfs:KwotaA>0</dfs:KwotaA>
        <dfs:KwotaB>0</dfs:KwotaB>
       </sin:B_II_3_B_2>
      </sin:B_II_3_B>
     </sin:B_II_3>
     <sin:B_II_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_II_4>
     <sin:B_II_5>
      <dfs:KwotaA>13170</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:B_II_5>
    </sin:B_II>
    <sin:B_III>
     <dfs:KwotaA>-7852.96</dfs:KwotaA>
     <dfs:KwotaB>-432402.46</dfs:KwotaB>
    </sin:B_III>
   </sin:B>
   <sin:C>
    <sin:C_I>
     <dfs:KwotaA>156986.71</dfs:KwotaA>
     <dfs:KwotaB>2705143.65</dfs:KwotaB>
     <sin:C_I_1>
      <dfs:KwotaA>21300</dfs:KwotaA>
      <dfs:KwotaB>2700000</dfs:KwotaB>
     </sin:C_I_1>
     <sin:C_I_2>
      <dfs:KwotaA>101116.36</dfs:KwotaA>
      <dfs:KwotaB>5143.65</dfs:KwotaB>
     </sin:C_I_2>
     <sin:C_I_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_I_3>
     <sin:C_I_4>
      <dfs:KwotaA>34570.35</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_I_4>
    </sin:C_I>
    <sin:C_II>
     <dfs:KwotaA>4789.63</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:C_II_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_1>
     <sin:C_II_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_2>
     <sin:C_II_3>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_3>
     <sin:C_II_4>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_4>
     <sin:C_II_5>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_5>
     <sin:C_II_6>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_6>
     <sin:C_II_7>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_7>
     <sin:C_II_8>
      <dfs:KwotaA>4789.63</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_8>
     <sin:C_II_9>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:C_II_9>
    </sin:C_II>
    <sin:C_III>
     <dfs:KwotaA>152197.08</dfs:KwotaA>
     <dfs:KwotaB>2705143.65</dfs:KwotaB>
    </sin:C_III>
   </sin:C>
   <sin:D>
    <dfs:KwotaA>-617919.56</dfs:KwotaA>
    <dfs:KwotaB>763167.11</dfs:KwotaB>
   </sin:D>
   <sin:E>
    <dfs:KwotaA>-617919.56</dfs:KwotaA>
    <dfs:KwotaB>763167.11</dfs:KwotaB>
    <sin:E_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:E_1>
   </sin:E>
   <sin:F>
    <dfs:KwotaA>898968.31</dfs:KwotaA>
    <dfs:KwotaB>135801.2</dfs:KwotaB>
   </sin:F>
   <sin:G>
    <dfs:KwotaA>281048.75</dfs:KwotaA>
    <dfs:KwotaB>898968.31</dfs:KwotaB>
    <sin:G_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:G_1>
   </sin:G>
  </sin:PrzeplywyPosr>
 </RachPrzeplywow>
 <ZestZmianWKapitale>
  <sin:I>
   <dfs:KwotaA>1816825.34</dfs:KwotaA>
   <dfs:KwotaB>483349.94</dfs:KwotaB>
   <sin:I_1>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:I_1>
  </sin:I>
  <sin:IA>
   <dfs:KwotaA>1816825.34</dfs:KwotaA>
   <dfs:KwotaB>483349.94</dfs:KwotaB>
   <sin:IA_1>
    <dfs:KwotaA>1350000</dfs:KwotaA>
    <dfs:KwotaB>450000</dfs:KwotaB>
    <sin:IA_1_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:IA_1_1_A>
      <dfs:KwotaA>8650000</dfs:KwotaA>
      <dfs:KwotaB>900000</dfs:KwotaB>
      <sin:IA_1_1_A_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>900000</dfs:KwotaB>
       <dfs:PozycjaUszczegolawiajaca>
        <dfs:NazwaPozycji>- połączenie Minutor Energia Sp. z o.o. z Minutor Energia S.A.</dfs:NazwaPozycji>
        <dfs:KwotyPozycji>
         <dfs:KwotaA>8650000</dfs:KwotaA>
         <dfs:KwotaB>0</dfs:KwotaB>
        </dfs:KwotyPozycji>
       </dfs:PozycjaUszczegolawiajaca>
      </sin:IA_1_1_A_1>
     </sin:IA_1_1_A>
     <sin:IA_1_1_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:IA_1_1_B_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:IA_1_1_B_1>
     </sin:IA_1_1_B>
    </sin:IA_1_1>
    <sin:IA_1_2>
     <dfs:KwotaA>10000000</dfs:KwotaA>
     <dfs:KwotaB>1350000</dfs:KwotaB>
    </sin:IA_1_2>
   </sin:IA_1>
   <sin:IA_4>
    <dfs:KwotaA>3066442.63</dfs:KwotaA>
    <dfs:KwotaB>1266442.63</dfs:KwotaB>
    <sin:IA_4_1>
     <dfs:KwotaA>25095092</dfs:KwotaA>
     <dfs:KwotaB>1800000</dfs:KwotaB>
     <sin:IA_4_1_A>
      <dfs:KwotaA>25102400</dfs:KwotaA>
      <dfs:KwotaB>1800000</dfs:KwotaB>
      <sin:IA_4_1_A_1>
       <dfs:KwotaA>17400</dfs:KwotaA>
       <dfs:KwotaB>1800000</dfs:KwotaB>
      </sin:IA_4_1_A_1>
      <sin:IA_4_1_A_2>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:IA_4_1_A_2>
      <sin:IA_4_1_A_3>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <dfs:PozycjaUszczegolawiajaca>
        <dfs:NazwaPozycji>- połączenie Minutor Energia Sp. z o.o. z Minutor Energia S.A.</dfs:NazwaPozycji>
        <dfs:KwotyPozycji>
         <dfs:KwotaA>25085000</dfs:KwotaA>
         <dfs:KwotaB>0</dfs:KwotaB>
        </dfs:KwotyPozycji>
       </dfs:PozycjaUszczegolawiajaca>
      </sin:IA_4_1_A_3>
     </sin:IA_4_1_A>
     <sin:IA_4_1_B>
      <dfs:KwotaA>7308</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:IA_4_1_B_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
       <dfs:PozycjaUszczegolawiajaca>
        <dfs:NazwaPozycji>-kapitał mniejszości</dfs:NazwaPozycji>
        <dfs:KwotyPozycji>
         <dfs:KwotaA>7308</dfs:KwotaA>
         <dfs:KwotaB>0</dfs:KwotaB>
        </dfs:KwotyPozycji>
       </dfs:PozycjaUszczegolawiajaca>
      </sin:IA_4_1_B_1>
     </sin:IA_4_1_B>
    </sin:IA_4_1>
    <sin:IA_4_2>
     <dfs:KwotaA>28161534.63</dfs:KwotaA>
     <dfs:KwotaB>3066442.63</dfs:KwotaB>
    </sin:IA_4_2>
   </sin:IA_4>
   <sin:IA_5>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
    <sin:IA_5_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:IA_5_1_A>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_5_1_A>
     <sin:IA_5_1_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:IA_5_1_B_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:IA_5_1_B_1>
     </sin:IA_5_1_B>
    </sin:IA_5_1>
    <sin:IA_5_2>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:IA_5_2>
   </sin:IA_5>
   <sin:IA_6>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
    <sin:IA_6_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:IA_6_1_A>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_6_1_A>
     <sin:IA_6_1_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_6_1_B>
    </sin:IA_6_1>
    <sin:IA_6_2>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:IA_6_2>
   </sin:IA_6>
   <sin:IA_7>
    <dfs:KwotaA>0</dfs:KwotaA>
    <dfs:KwotaB>0</dfs:KwotaB>
   </sin:IA_7>
   <sin:IA_8>
    <dfs:KwotaA>-2599617.29</dfs:KwotaA>
    <dfs:KwotaB>-1233092.69</dfs:KwotaB>
    <sin:IA_8_1>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:IA_8_1_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_1_1>
     <sin:IA_8_1_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_1_2>
    </sin:IA_8_1>
    <sin:IA_8_2>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
     <sin:IA_8_2_A>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:IA_8_2_A_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:IA_8_2_A_1>
     </sin:IA_8_2_A>
     <sin:IA_8_2_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_2_B>
    </sin:IA_8_2>
    <sin:IA_8_3>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:IA_8_3>
    <sin:IA_8_4>
     <dfs:KwotaA>2599617.29</dfs:KwotaA>
     <dfs:KwotaB>1233092.69</dfs:KwotaB>
     <sin:IA_8_4_1>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_4_1>
     <sin:IA_8_4_2>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_4_2>
    </sin:IA_8_4>
    <sin:IA_8_5>
     <dfs:KwotaA>2599617.29</dfs:KwotaA>
     <dfs:KwotaB>1233092.69</dfs:KwotaB>
     <sin:IA_8_5_A>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
      <sin:IA_8_5_A_1>
       <dfs:KwotaA>0</dfs:KwotaA>
       <dfs:KwotaB>0</dfs:KwotaB>
      </sin:IA_8_5_A_1>
     </sin:IA_8_5_A>
     <sin:IA_8_5_B>
      <dfs:KwotaA>0</dfs:KwotaA>
      <dfs:KwotaB>0</dfs:KwotaB>
     </sin:IA_8_5_B>
    </sin:IA_8_5>
    <sin:IA_8_6>
     <dfs:KwotaA>2599617.29</dfs:KwotaA>
     <dfs:KwotaB>1233092.69</dfs:KwotaB>
    </sin:IA_8_6>
    <sin:IA_8_7>
     <dfs:KwotaA>-2599617.29</dfs:KwotaA>
     <dfs:KwotaB>-1233092.69</dfs:KwotaB>
    </sin:IA_8_7>
   </sin:IA_8>
   <sin:IA_9>
    <dfs:KwotaA>6863.42</dfs:KwotaA>
    <dfs:KwotaB>-1366524.6</dfs:KwotaB>
    <sin:IA_9_A>
     <dfs:KwotaA>6863.42</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:IA_9_A>
    <sin:IA_9_B>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>1366524.6</dfs:KwotaB>
    </sin:IA_9_B>
    <sin:IA_9_C>
     <dfs:KwotaA>0</dfs:KwotaA>
     <dfs:KwotaB>0</dfs:KwotaB>
    </sin:IA_9_C>
   </sin:IA_9>
  </sin:IA>
  <sin:II>
   <dfs:KwotaA>35568780.76</dfs:KwotaA>
   <dfs:KwotaB>1816825.34</dfs:KwotaB>
  </sin:II>
  <sin:III>
   <dfs:KwotaA>35568780.76</dfs:KwotaA>
   <dfs:KwotaB>1816825.34</dfs:KwotaB>
  </sin:III>
 </ZestZmianWKapitale>
 <DodatkoweInformacjeIObjasnieniaJednostkaInna>
  <NazwaJednostki>Grupa Kapitałowa Minutor Energia S.A.</NazwaJednostki>
  <DodatkoweInformacjeIObjasnienia>
   <dfs:Opis>Informacja dodatkowa</dfs:Opis>
   <dfs:Plik>
    <dfs:Nazwa>Minutor_SA_Informacja_dodatkowa_j.inna.docx</dfs:Nazwa>
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MlWc7f61AKeIOSESGCNUjMimfCLoRMHz0bD8008TXrrkWgOxZ2LD3u8r8tZDpCTQOZZGYcYz0HiOOM5C7S7gZoDKA2MqO8JsU1qixuoqbd6+EeRNPvpX62rwVhLgclOu8naOhoeJdetzKTX7uNm7zaUsxKdZ+M/bwG7tUjjkeIhp1beHPdCxJWZm/Vs5jlvxlmL1hl+9UUauABgDyTtNgLjkLQOSYCCkAaBRQ9RjyBOwmVKmEPS2SJpt1ETh6R1SGKBDJHMA/VyyEiFYBAv5yU4JNUfSYi0ABAXhOxjmHYa4HBwWgcnIgkEiFuGCSskIk8uYeLg1AA43d95HF8Avg+cdhqYcHBaByfsAyG4TWgCIjkmnvPzmgSnPf283cYQng1JJxkceAqSKMSQU24jKSASR57z8xplmJi2TAJe0FVzNWd4MofidvPKLbu2PNAbAgQlkVVxcSMBDTWw240EICGAlEBt7vSj6Ygnou3QCmDlt9Wlngb3P0/ST79fD/M8tz0sq2P1D8SgaB815MpMai6hBpLQD2RB9zbOstbQlp7aD3XM/YEIkpAiFWLLxlDBQhnK6gpUT0cLFhDBwjNxaHlOtDh2/kDjXDiQSCg73xIg6qE8lnO2pU5ogQLf31EKLrzqIkBbmhjHwR8ENDz0IJGh5ZCRwFNBRJ4zSdmBZivQePd3jKAL5Ij2E7plnoKRL61xK+ZxgFXRxA4zdcKMtjOY0wu6z1ivo9QPFPiDSHIIZ8zpki4TJonajfUeBUFHqGCOJ840oCi+wBsAZQ7F/eadW/ZtJdE6CghXD+TFceqNtKXbceqc+Bxz4Tj1vBorv60u9TS4/7nXT5MPjlM/dd4HDn2mqIUaQDkHPnW8h6lGnVDjOPXTsoSEBIzkqqdsYxTkqBjNdWg5A7Q4Tv1AaIEyUgGyUltQ6IeRBIY0dGipE1oQub9zae2n9scgCLwHK/6DgCKkoEGSw0ytMONS108OGSIjRIJ8A4RyWlCg/AAwx6jXDTIuPf20XDqTgHmQVtGChG7fEOQf3zi0XBV/XXr6CjyZQ3G7eeWWXVv24SkIOHhsGxpHpTfEiG6Znh56iGFlureBVPpx1cHKL61nrY1OWLVQzXXWT5O2W6Xm5KaYQGjWkavCDCPKFKbNjPWOi736wszx8idFEvR5gJE9nwoqFIEwX0P1kEgiAkjlOSTVCkmOsz8QZ888DxX7i5fTEwMZSgjzDeacTWoIklyOfB0AhX3p+V5gSi47ecT3AVTOyWsUoFz+/OnxxD3CI4is3E7mAwWEdPxlo/DkcutPjydKPcZAYNIxynjSZyEP3MJPTcITgkw7fExccLweUOZQ3G/euWXfVvwZQUNJLdLKDQg01M5uNyBAPOz5QZ4P7AYELH2w8kvrWWujE/7eywYm6T5xS9bXK4uFKT8Qvj19BUMlcECPDjFnh09OYbrBgAMhieRLMFoRIlKYRTBfPMoh6cyR5AYDDsW1RIRgacWGhADFozzf0iGpKUgyXAuB0CX3n9QyUUAx962xAM485YvifQ5PDcGTS/yvgXkimKEwstZsIzTwmFLOPDUJTm5SwGkHAULhQxzag2pB6DMcuqyPJiHJjAFgQS7IBstkDsXt5pVbdm05PzxgQmg9WxUXNwbQUAO73RgA9CCVwntk4OdoOuKJaDu0Alj5bXWpp8H9nOePW1dp8vk/n35rJ60vWq2pW8q+DgaXRQpEWBmhL2eFYYhwGDVzg9oamthTu6eO0T8MWpBkXEhi8SaQQkVAQ7fOdGhxrP2xbAtESgBMq2ihikAuyBIaDi31QAslLY7ohfD2MTCOmD8Mk8goI75nDXRx5CPuE5P15CBTJ8ig+zvugQvPke8ntDLcU4F4kGUBPcRZYKaPOcjUDDKC0Qu4ITN4LWQcy34gK8NDHwFgalqCDCCChqihjtlV8ffFsewMGJYdXngbvDZzKG43r9yya8uEq4DAQ5E1Fdex7A21pFtm2gMpPRQ4lj2vxspvq0s9De7dKvb1cEZlEOIoT5MvE4SeCCVuaCaIIwgdnX4ktNAoChUD1rrcAGDIotANPp0JWhydfijbAojvh1aWIWORp8LQcYN1Q4tLdK+DhUGSIY4szECfAO3xGpbdYaZOmHHJ7KeHDPExj0JhbfwAoQx8XzUzBdc5ZY5KPxJasC+BIL6NFil4hHxDAzgq/eDYOUIFDX6eI2EdAEQptfkhR6U31IhuSaVHoQqJZ+mIplDpx1UHK7+0nrU2OqGyaI1bvv5ZwbYWX9yP/CDI94wpZ4AIGHgcHR9fzgaf3Jt1hPxhkASVivwoMiWXkIQxRSTym0nIOyTthCRH1h8GSUBGIVHKypkBmEKk6BI2Dkn1RxIl93cuMf7UrGSIzA4qFp40whADYTOzfF8qnlzS/OnhxFUA2QNKAvqeZAFw5qlhcHIJ9aceBfCw9vaklVCPZIiZIm7ZmibB6TkS6nkklAc9S1zcKMC5WVmMqYBR3qPHJ/4DyoXwy2rBaYC9NMByp9qsc5MO//xj0oqvR+O4m07HHz791r5tv3fr1dcoxYt5VCA7iRhy4oPAP3Ra5EOQOdt7cs7Ssf8H4ljMlC/CjVoqmyuIMH7Ei3WgaRxoHNF/GNAwH4S+yOd2lYlJoUM/FDjQnJmlcWz+YUbHBA9BwO0AGAjI6OZ11Bxomgcax9kfyD2j2OcPNnBGCiLKNw6BOdA0DjSOmT+Qe8b8EGJAq6DhoQSQ8vx9DjRNA405FDeal23J7pRkAimifXPq6PfdsN+80IyEEMHcZd+LfseIeaHhFU9Cv9cQ7QfD989u8fdaeJRURZBAi7vASkmi47OjA8RN9dy+So9bxbVocfT4YdCCFSVBkE/qLKGFUl9RBrZI8nBoaQJaHC9+ILRgHEFob5WAFKQE0S2GZR1aGmFbHCF+mFBFISEgMzUt25bQUwwQY3EcWs4BLY4JPwhauFLC94WR6hJagC+xgpFyaDkPtDgK/DBoAYQA7NvLd1OfUi/aZt1Ah5YaocUcihvNyzZ33CrumwVRhH1mlKTjvs85/EJQ+TiysmId910D7tut1F4Lq0gJDSm2AEJJYBboclaxbqhx3Pdp+QkMYUgiw3KX2TxBCYPbTL93aHHc9wtyviIE5YOkI8JwCKJtpgM7tDju++WgBfmcB4pZWQhIUS+Q3Hli54IWx30fBi0R9X0QWXPKkZARQNEWS/Q5tDju+wVx35EXMSCtcVWIoEclX0LDoaUJaDGH4kbzss0dt3LxdYgl8Hy3j+luoG8etSeZVOix5XW2kJ2TcN9Xxd+XNuej9WuvO5erm0EyTAa/JK9WrcVS0Q/6wwZZ9jYamCoU+BreJN3ujyP94EyWa/vJX8+XlYnn68ps9W1Rv1P3L1vdmdUF86sduZ1b5AY/DqMhCY48oMiDhalUyAOc1/+oGtJNlTt9OO4GRg6CJBopP6L2NulEYE/6+eDiWiQ50DQONG585EAOOpCS+/lISJnDQr4nQbg0Kw40Z2Fp3DDJYYhfTgT0o7AKGsJoEHrArZlzZqBxoyUHAQ0kjECYb7hSAg1jOEJA5R6wA83ZgMYNmhwopgmV1AVZMQ2WIkIoXzXFgaZxoDGH4kbzsi3ZnTJjBCKKpZ0AuPfYCS6+Mq/VHMXFXwvTpx872fXpRhjMyVYb1yLpoUDZLqcbSDGVWvml9ay10QnLgZTrYfrp93fZJG71Ey0Oe9jZ47HwZ4m1DXYWKx4+TKom+n+cN/FR4eWM7+nDvKOx8C8LSYwHEaCYVpHEOJOSoY3ciEOSo+YdkkpIolL6FBu1VEISFSpQIHBIahKSIBL3dwLRC7DP1oDHo+1fGKCAYlr2LUBBHpn9bJfocYBqAKCYxhOFF7hejP4LC5okxIxCK3WJohCIAObvc3hqCp7A/R2F4ILAPfB0PLL/SXhq3ta1FHrKV9aCMEB4ofLRxlwMh6e64YlqAwUFu+BkPaDMoTg3uuquFAcoSWRNxoTQx6FA1anLKoBRvu3ig56vXsl73qeIKV7ueQMLbXz0Td20r/GBWS7d5sebcTcpIyztG1jkAvL61RemHocQk336v2jKB43mc4Eiam9BSbHCATWkxLLRBKVRtBx43gyXM2m0w4DmwPMJPv97kHWuzYSC0WASf/5odnU9zeSCXWF+Ne5kk3Srmh50qsBh5gBMks7nj+N3reEo7o9b/bjVmabJ53+2MPwSoi8RQKA1+NL6OPNVCwQBzpR29OrzQbf9bJi2DG/Vmn7++KDudanoRSsuNXctW/jrhRBALQSmZdNs+Plj3IL4S8h1Cz9s4NUKGfoSAwDN4gGPDVxaCrlwaijBCJthzwdaunr7+Zs2ACKF5WN75RQtqSgky/SQx1pS+lAGi9vPzN6tbIS6aIKry43wZ4zhfN32WnzC19NeGvc31pcwn69B8Anqe6vdiHeD8U2aNKeR15k27eds+ggeAiaX6y2fuuW1Y9dOW/006VUXVrRqjSMUyaVKOnWtR4l5tm/8z7R1M4gn5p+b6q+QjtBqI+9rRGelkZ5FnPowe/iqOx++I0VioU3nXHW/j2+zsaFXiktv01+TmU+rLwbax/1rnJc1I3YMM5TDqri982s8MwMzkmb1dVPZSmnmxVl2Pf9qQOSMehkMR28yXUje/t149mt5Mci6416/dH1+Ir+ln33rx31jVotfPxW/4LIOi4b5ZpB2zD/f6aMuo6g6ItgrvqdyGlKw8jQHaOXdlK88zWa8g13IIlVvWSsrixBQzpYrNW3IIuSegsi3MkvXZBEWhRZvmzWLlUXI8ZYrMEDI8jB8S7ZwVwbQLdSQ//NpyYbcC0MJgpnELLKhAh9DiqxU/Y3y9pBZqdxeeJpL4WpAsuGVVkU93Xw58aBvThcaJO7p3v2/33avPaqx5dHZaxbobEh24v3dCnuRS8oGUPNCKp4B02czleZpCCWMRRJDi+YEgYoiUYLjsRC6HCpoJ33tNc0atca4raliMUj772w4HY1b0/g6+/zP9jTL/U/tfbZbg2w6yT5kE9sL3Q6UAuarATtQPhcoYcixQsrK0ccMCug5UDYLlMvRCR1L9G73sYkkF1oHv6fDby3iAEDI58wyg4hLDsMizFiHOAeuE4Lrh0H2bhD3blvXWe9mrFszm1QZum0R9lyR5K5Qetl2EBAcSmrvckUA4h4U1lw1ZwfrDdXv+v0kJ59LjO6MJk3mJOk+2BX5VudNtY4nSS17IqfDIPJ9YCWXIYKJQHZymQOlqdTK768vUt/E06S3HonmUNy5+LDH+7qS7EuIj+zEqr354q1X7N2RL3Yr9v7lgEQwDryQRr6dvBFxRai09hp6YURw09TDMqC9Goy1FJgEpJusPf302yi5nq0Du48PvhPz++JXR9rSVgeER0pYY3PEM+uLydxveiZb7RLBnwq7PefQ7sbdOlhtBSsW+YFHgQFQedDEk1AAZu0F5mB1jrDajZPdFSqOky1CgoALwe2tPQDEIfOOxMk6QJ0MUE8Ozl4at3owc0ax1Iiy54dxRRGIkLXeuTNntUYfur/DFNzf6QL29Rd3oVNf/HqbW4ZhNPBCgM1rKmGY4n6xwJED2LkBzByKR8xrt+zecl4W9TmXDwgzx5KesyGGgvsw8K2JWYCEVIWByQaqNUt6aCWw8tvqUk+D+58n6affr4fTpJ9WJ6ds6fI6xvPwECIMeEiE1tJM3EMQYHp8CLnNQbevkgGMYzVrxGoKpiSh1mABCgBRHlnOCHTQqQd0MLu/I8S7vxMMXZANq8OsN0COxNwVbLvvykiJJ5BnZcvAiHi+D/NKrwOVw89x8QPv76hAF94+C2k6tvJ0ZgpGAEATz1pBkschzc86M1UjmK2eSp4vrLOX3+fYycPnZnlR4CnfGmeDKkSsmIPk2MmDw+sIFTRgyn1CCo1jSC8wX48wcyieMe/dsn/LSlh53OOOnnxRlhfJKMDMs8YJWcACCb3jjxPWzMiu/La61NPg/udeP00+OHqyVvQkUowg+mBGE/GRxEu8OOe1HhBy9GSdcpmpT0S+9G6F2fclL1aYcdA5A+g4TnJnhO2xgbKHaeBZRghzwjREIoekc0GS4yhPZasoUUhBbkVKBHke8nEzJwi8uPDJJVDWiHmIGAoibu2qCgLlM5ZPw3EU5cHt1xEq+DiszKG4caEgHu/UcnwtsESCWTtJOV7yrK0tpJJ4FNikCpaepPD4Axi1VgQrv7SetTY6YdXk8uusnyZtN7O8XsliVFEKAssia2T4Ps+HEp1FPg+LvBZWjuQ8AqyAQiLiduCIZehzjzeTmnmpsHL5mU3gQjFTQsJ8Y8Ny0nMYQRB6x1+h3gHucIBzCZ3NtHlI6VDNz3cZK7uSVIYgiPKXOwg2BIJu+nktAQZkGHLfMCFlgEUIEObWd2iWUym0PwmeIcGTYQAQzRdZdkTqi0mxkUhb3NDqdAaRYNEL365pgaKGEKl/72UDk/mZuOU5a2yYmS8FD8xrygMXAQ+kaOhkdQfCEggds1qjlJxAMS+0NzqjvtRiJJfAclg72wELR6fujL6d6VRGMAmFspZfgSyAEkcbxy8coBoIKEeansqccV/RwM8XBSsDLQRB4OWjGc6cNQV9jjStI8CYtlgBYxbACPIAC3jeEg5gZwYwcygeMa/dsnvLIUYIiY4nHGe6m55oePIpl4FH8w4oc6ba3eVBPqZZa860KQTNwXTBnBeNW1dp8vk/n35rJ60vWq2pW8qzdsiiKAoAA/ZSnhGSHgia6eK+OLg5BrQ+eCJYKkR8a7SBwiCSIXfre5pq1Ak6AmmXVQh4Ab19LJIjO3cF2u7z6EOsOIM22ckZQhDkHvk6QDnsHBc73IMXZEN2zAbYOErzVPYJQ6hIseJg2T5JThXdPHbg7FOTXDtHVh5hvQlJoU+swW3ImJAQu9l4RwHSESpowCQQvL9jHF0wth5d5lDcb965Zd+WPRcKCPbyINoxlS9myFBhyLlvql3udOBJ6amN7qpjKk9gX93ynfWDEOKBxJJbFArwQx8z0czZgi8OV46SrNHgGcHAR/bOs8jDgkSymX6rC/kcF3kCLhKoUAg/ny5bRhKASoVFxO2QdA5IcvTkqWwV8omPsWcPn7EwZBFoZkKY8/229f0cZ3l4308RzpWyfb+IMB26LnHSJDxdFX/d/IEKrMyhuHGhIB7v1HLegk+JD5VXFRRHVp61taUR8qQX2tZWCo+QaNHpR9MOtVYEK7+0nrU2OqEyFd0t5llDsHHFtAw92BACgQAFz7Dug5uHflL7vBZrjvI8AtaIxBgRYWMNgIBJ7tzeh1irL6xchuYzg3BnVpRGXkQ8e69oSMOIk2cY8nZgOxzYXEpnI8fLQeAxYC3tSQjDYSSbOSrxUvHnZqnXEWDMp0pIz5pyDEQkgconIjuANQVg+P4O8mfI/QSBUOrBwgZ706m4+N68VnPEF38t/J+eTt316XOaW6HNbSi4PZdWUsBZePyo05E5h9MTyy2Srofpp9/fZZO41U+0OOzjGx+NTX3BWAOCMhwEttMrMPW428OlUTa5dsTpC4YV004LwnNvZjnHyYdQFu3tYNUUV5dqNxeJ+ztPwAtE9zFcpyZPmwfEnclTjmHApbAmiWEimFSFK78OcA5bp8NWzpNuCB83QOrEPOlLDs8CDiHO81rK2S5egCISmMQnZ9uagr/asaNPglWz2VEsmRcFwBprp4gT5hMHqybBqnAZvfs7ztEFh+sRZg75M1dZdt3TAhL1jRCmJjCfy+hVd4WsMMaDAFtDxdrVCTzIqkNVEYZaM68Si+qVQiwoYoqXxcIASFsrfVM37SfmzTkOzI83425SxmKa1z2XntevvhBo1lRP7KJ9hKNo4weNhnT7UGons8jIVyGsUh0R5jjfguxBo3HFQqZWt1D8dpQMzDymRROZQcVcD61qrxM0zGFQsyMcWr/2unNFfDNIhsngl+TV1z8MpsnNIJvEnWnWz1qjZDi6NTmX49EgHn36vTUpmMN22qrAR3/IIMveRgMD1MIADW+SbvfHkb5/1q7P/4lznrOdblVZjfKTVXV1b7TepoPebSttmczX4WiSJoOiX4oU2Gm/6IrxaDJfkTTr3KTDP/+YtOLr0TjuptPxh0+/tW/b779coe5sKBIQEQCEwcmGYZ0cijPAOSgeoPOvlnJ4E79L5hfX9RJnDFGtC6u9BCSVSMnqGoyAMwXztrZ7qXrlnKzMKXqwGw9Hb5K+9lmTzg+6C/1BEhuvci2w25etaS+N+7eNUKOTaWxy7dOkqWq0EY08t1Vv097tLg091xIzl1QfZkVedWeBIQWF9rYiw2Vs0U76WjEXZ/VjqwPG0fu0ff2392n/+3jwLvkmvjFFmpAO7caGPqWcalj6lJIqIepTCkq1FHSSb+dF7cpfFY//tN/jRkqq3XXVDbRk6KC21OqGmMufLvq/82tcbYLV14uyS6XpX9/reGheU0DkLPYeaOWXmewM8zNXhebX8mKQdce9fun6/ER+Sz/71o/7eWiV//qp+AWXdViI8zeDtGP++U4fdRlF1RHCs3iwchrqWGyH05ygFaeRDjiW9Zi/vpo0wwGTpbnbRdS/MK9lu+0hKhm37PbqpBkPAsS93BavS5qhHlsPY1Ph+XPrUmnoKrZoA92SC13ep4ZsWUpwlV8pq5KtJul5HAMMH0klWuXNWC29jYszO5XXoqjMah14UP5iaQjQgrhYGoLi3AonZuVnnrRyxiT9n3g6iVsfkk4/G46uq3FVYYjynt4geIKtyhd5drlDAfGpQoZgKNMOSJl8/6U8vTi5exbf6GkyOI/qd/RGy106Y5JO/Snbuaunb/G45f9Pc6HOkFAYR9bkfwB0tExkdXudl2ViTi5XPy+3zKnGltvJl1fwSCc3JTLgjOdsWJn2RwATxKubzDj5el75Wq5/uo98QYRy9XBqAcNRyEPKzVhheQxSBoyH0XLAcQ8Bq46oOAHb0xX59C8zRuL/vF7GzKF4ZlDurq2DR0KRJzi13NW9g0dDuuefd+rg8XDj9IQpDqTY3EBl5+8JGCm5j4eZnXAsX33lNz5zfQ0k/pr2dZcPKvjY3mM/ce0PRSrXpTN+GKS9naj87azlwbz9w+kERKCnpJWPQRgPAM/nMZ2hTmgWaJ67nczLH2TXuUZ7vNGmnz9WatFUlQClxwgKrCxZ5EcSYFlN53Mq4XmkW/9HWwDBC+y1tJhVpX07OTsYEXA4OYMiEDKfFluSM8gDGIWgmqRxPnL2/CLVQGW+p4jDg3ERh1tfk/s84tDiVXWkqi/4y6DW6dI66lJzKIpafNLjHVXufMU4Ecyaobw/IUFnX302hASj2NctZwUfjpBwhMSTa39uhIRJMooH6bi3S3dsZzbrF4EgLEIdglh6ASHJo2LqiLOaJwbOc7eTebnxY43FtqvSoIZrKiABItwT9hx1KH1fqNAB8iRuLOQtki8SeD6MAFA+lh61oiXmUeQRUM0ScGL2TGJWE8XfLKV/PgQGl5ywAFmJOzBAkoX5XjEOkrXV/OZQlLT4osf7qeyGRyDwQrzVjkDH5y8oWGmvzGSEH2/ihYDnuw4dCzNrYUKU1NFJYOe3Sch9RKv5k8eAyVHSj5rDcC+2vjkeFkjAMYiU1cEuuWipLJiIYChnzXZkLk95NPTQyQ2F4/Icl7dHZ7yc5CIKMRXgefj9muiEZoHmudvJvNwlF+3RaOeSXEQQIsJTlpuAIaNKKOcoH1mKEIUXoLq7jwPfscBXQ341CgLPyzcseTn2+ATy4gjLE2ZcScgpz0cLyjLue1CKfCq7k/EDmpIH47EVuTGH4vaF+O9EuvAoBNzzD0ZANoh0Wa/DEYRAUmsSl249FjBV3WLG5Uw9Oyocz1KjzjiTnKm1qoChgIliheWyKgiigEl2pqqgWVh57nYyL3dpUs+JQU5DMxJujQsBP/S0y7nE1rEw+ML5DMFXSvt28vOc8fla+aHclyEPrXUrACYhJP7GkNyp66drHUeHnytZsBZwmCoeKGhv5Rv5AAlYXSimkYA7gQRvo4XNobh9IdyP28Syr6tkIAU52Fyqp1EBtc5FolBAHmJrE1pGIqpYsRHpoST8hXsfK7aIPSIABCaSYcNAOS5s7nxDAgHn9mAikYBHsvnOk6O9HO21R2ecQXrRWsQzFnCs7O2jQIC4CK0d/Bzl9aIoL7sartEeabT6ZxSt1QKAhCDgdjAAvBBEBC8h39gYrt6y27DFiNZKERXc48RORYNMemZhojO1Jc8vRS7p7Dn1M6wFyUaY4Aooi9VGgYCYBhvnizsFfRAFXQP5Jfd3OjS/wMgh/5DIN4fivkVD7sQj6T7xJUMWNF82j8QkFDgkpNomkCgkxblOcnbkkiOX9uiMc8+pwpHCBOTDJGVKOSAelNY+Eo5gelEEk8upei4MasMLIOfWUBfmkHEeuDXpTxJSNGq1qbWSRb1A63ZpOXpUQB5gf+PsQ8furFGNT0rBg/VICZKhDn1yzVdmKwiJEAMbiUAnFWukArL7O4rPzWyaQ3FutpG4pV2UwhENrKlnKPI4ing1jIQcMLQ8VZKj6pVcjnyKmOJlOTKVTvvv9E3dtK9rj1muXM2PN+NuUgZG2jdYyvexfv3qC4FmG60frKUf37l9LolFU9qNxikKCIUW+GgUCgKj6i4AXLEw30LwQaNVr+SNNju1stHit6NkYARi0WqvcyJjTROeoK0OjdrH37wWDz8MpomO7iZxZ5r1s9YoGY5uzVZu49EgHn36vTWZbTWb7h7UPv8nLjbGrW7L/DidUJfeaL1NB73b+e7SyXXrJuvcZIPpp98617qP+rft96201U+T1nA0SZNB0WnXmT7TnvaLfhqPJsV6WXFLP5wO//xj0oqvR+O4m07HHz791taFfLlCCz6ArggjGYpHcjJz6ApKo2jpuheKnxKMSsO1JTxXbz9/JYhkgJmPrX3vseRRyD1r+90IY285j/mxlmSI0KXtyVsSMOor2viWPI3+6KzzZR7rmxPU9bI17aVaJbQmrXeD8Y21PJ5VdwER5OIE1Tw0Q3rSj/m6H3eTz//JFe2OFqbOndH5/HH8LtNOUy/tZxNtHpqDgmOIV81w/ljvbMHNLyIafZgVe9WdT3YgxQqmVpCub/CzQScZDPNf2c28gp1sfNVNzBPD6etX+aOz9s+tSjmQzwvqJm8Xw4m7PltE9/s+nZuxfR9OdR92km/njw+1AV0+bhimbR7/ab/HTf9Wm/+qa0Zm/hrnfTdrUd13eW78rOc6v8bVz159vSi7VJr+9X2WXc9rCojMH9KO6HD0JjMsjvnZjWe/lheDrDvu9UvX5yfyW/rZt37c7yx+/VT8gss6LATxm0HaMf8082t0GUXVEQf5vdZpyPDK04LMKAHrbjGbpFMtm8E5WVB6fXXEHXtAKlsJeIIwb7aj3YLOVohjYG+xunrEnRebXRdvm32/NeLOcV5jU7X5HevItWIC8vbkGsj/K/rP0Gsq/6947HDb/jEJmQ+2iRo2N/EDX7d6+3EW6Lkq/s72Qs/bbQGMovV2VuElh3bll9az1sbC3N9VLE1hSvKO3yCWvAhHDiOVT1yM0POwkNiePxTywAdhlbA7higeZfrccQW0vrL4P50KKTJJP/02zemQPURU1EdEcYC0jOY7cZe1pYyCCKHja0snoocV0ZtsqiU0/vzR8HRLeZ20rkd//jEonbyO9b3DNO7ErWkc99/Fn/9j6L00MffGN+lIx5n7SHa+GPORJXu96SeMwwc0F/cRZCrKfd51wuzkto5yu4cAQkRyrVUL3aqIJOSBOD6XJ9pAGV35/fUV3DfxNKkmKlaE1ByKOxcf9nhfl8c/FPECHm01JX+LwA4VoWheqzlq1mColoEdDgVUJLD2cz8SnGanSnByyn0vjPw4ivtmOPcma08//Wackex6kAzHe+j2g0Z2BxRLTyjfXjiDUCkhz7eYPa5YLrV8Trs1QMnXV1YfzPPeTi4PGs4dTi6BSQwKnocHc3JZR7k8aTAGWGSWhLJoaahgGMpoo150onY6UWPg/g7BPQXusMHX4UYEsAiAiiwaloJIeB6tzrlxmrD54mkOxe3mlZu7VnjEEzMVtVBcCnpc+fYODy817CKBYDCwl/trStjVFIbiYAj5eZJ++v16mKdf7qHC6xljEaUIDe15NY32ZWuos10ctUr2WOB7KMKP7MzrZK/hsnfagSuOAWK2foOUIAxkdaeNGsZKTpwaEwkpQLwwn4lUTkghHAJmzSDb7C474Tu98JlDcaN52e5xDsdBGEa+RdC82DiHAUL9B9h4qXFOjWCwdhWyL1r9+Oq2ncaX4840Tbo65NknZ6WeIQ+LBCIKP8JCOLez2X5CPUMeKBAjfl41J3vnK3unDXkAkiiMnIy5OOj5FRznRAtfnoK/l/C5OOiM4iDMpRSBtHY8toXh5aTZ+RGVKrA2MNseG4wAhUzOq4uDDguD9XHQdTZIrke31UU2kvnKKZ/+tYfirmdQxKlHiUbhiWTT6e2dBPa8giLuBSYoesRMONlruOydNCgixi9VbG8Zc36pC4r2V3BBFFIsnPC5oEhHMZSLANgb4dnC8GKCIkQiFOJ8NRMXFNUJBuuDopvBNOmlyXDaNrlwOhpKJv1Pv48G0/75DBKhIGQY0r3z4pxP6uKhfWUPA6Sgz82qkE72Vsveyg8+B4E87ciRxBEV9qo6zk9dK3izDz4Dwatp5IQR8SP52IwRFzk1QvjMobhxAaPHO64cRgsYRlH4SB7ZC4qcOOJEmGl2pxjnr7ViruP0oZ6OlT6c2fQhSqPQB9TeAwJEAZQlF/RYMuj0824yeF65dNKDypOnmj7pZO95ZO+kERELEWIMPEhnwtKLcgrX+Z91kjHM7+8oO7MQyPeUVMISwf/P3rftRm5j7b6KMMAG9gY6bp4pYmMGICUqnUk6aXQn6fnnTnapHbXLJaMO47guG/9gP8Pgv5l3mNtczcTvtUmpjnSVq1yugyQzCFoulaQSyW8trvVxcS0KAQEaegg2EYL2UF1uf3IHRwiaK9GmYJ0WOEJrhQIlDISA2M7yq0Z1wv/aVaMlabhtAIP7VTC2W6AelN6p0zu+Htzcf0mHTfAn14syQUzHsUtjCM1JQreY3/xKm3chnwA3QHgikbs7BkMAKF+oDOTh1my4ndRrRIkQLHxgssdYSyjmxf4223weY95r3B51WMeKuWkhqYKJUPFyMWyPuhfiKAoFtEYbIkna7ChSIkkckYbm2Duv/q1vMsqDu41t2IG1HpxYIgHL8r+nYDG8xn4SRhvv+kAtpcKlZezh1l64nTaEkEoUok0xOi/aCF3Z4BYArz6eEOQAwJDsPK96ELY9lJDFKAwl3rC9o82OEcRSY5mcKvmud4ye6xg1exfWelxqKIGKd4749kaq94meADcWEkoV2Ln0nYeb94k2556IUETlzlOtN0e9T/R8RYeA4mG8s6LzIGyTT7SqKC5IBEGJ3le2Ply1snyrqVSskZF6VmfiRMY8tHO7d5D2bxIc4AWtYEyL4l4Vxie6aFtFXBhjKUO1IfD3YJg8hBJ/qUBtVyUnzTiK4Kl0pcflC/ewAIcoioQT5YFVKDnh9uxa/C1AbWLTeKgdC2oI/fufjLZstxZVSciYG/qJgDEoyLM2RHt41hCe9lCdG553H6IBKSoiISaLT1M0IJAoLpjlg+ZoCCnVeq6qFgZ++Zty4AEzMKt800k/2iWCvHdpLurmPSMQmJVItx/ej7rmRDoaFlWr854VkRIff/zDVyGadMYzB2GX4a+68oExIZkmim0TQuA7bdZpXOgQhM6CJpFSCVpWY5h3WgwJwfNTi50GESzTMLeu0/ajaJ6qQR7sHVsxDCd4rdfB+DpPe3fBbXDZH93kWdC5/zK6LIZZ/zrvFbd3F7/YcMu72//86zb4lPfS3qA8uUINzvSeOUwef96dzNCUUCvD7gxtLlBFv5P1B+Wn4mb6op1idN7N7B2DsQF0+Ue18FkCbDKLz9HVzT7NyKan3ltN67veXSJ615tzM5ad7M309oGRpfnt5fy+xe0/73Z7NU8tdv9597v0rhjZ1lTj9Cn/NevMRirKul1j8ix0t+VGFui6zq/pcp+s/r764YWn2R8uiqtpMwCRE8usPxi+L6x9VyqVdPJp/mVUdEfXvYXvpyfKS3rFG5X2rEdQffq5+gTn7zBD6df9vGP/vDRH84zq1ZEVybI9S6chBStPc4BWXk35qtPMyMOq08aqm73e9K2WOVxnnlvP4SLGE6iZtSo3crgIIB6jUgGt43A53jauxTRuhayfnJcAWBvDeRte4vEu3sa+WOjPJnC4K1taz7e2086//7neCl8LS47KITosK7HlcgITScySbRIKHwKKc8fwIuuZiX6itOsM0Ppi8afOOE/vv9wF3dG5sZQuPu8ScRWWdGktsMljwHAY22d7bDYcm9/0ellwkxqrvn833SV1kRe3OwUFktKgPBGpy5HSLELblBJ8Eg/gAXhw5Zh1C4vC4v63u4vxVb4L9EoyvxbaEWgSGvt/g03ttWNjtOMy25FVXEc6Yzp20pQlXVkPuHIimCQ7qM2XCteV7a8vht+n4+x6PUbtobpy1rDNY7047YYsjDDcKsv2FhTC9ltj6kkhcKoSxOiptL/X8zvJyDQM7Ka4GP/+92F29YxIsH1yCPuLToQoiTVCJ4KlX2feH1aJoP/+p7l7x8CbfdII+yNeDbrCGJ7eCPHwfC48d8TlabkDAihLSJlr7WjcgYfaqaC2T65gfyoQJdhgaJtYba8C24nLfZIC+9tDkLAQ6nAH1ehx2UTL0R6q6+1vPj62q6tukUiHm/ikF8MHMAYhCvEO0Yl14AOaQp3tTUT+epv//o+r3atu1dL5x4oAoanj/GMU85izOeB2wCBDhFY7jI6swmuotE9tPtTTs8cCsDAJt9lH3hTzwWOvbt67UnEUJRYLCxijmEYiLoP5tvHevSqrEZxq6aETxSLEpLM7x6uyemJvdSY0C8jl2kJbIrKWvjlIIOY4coJEqaKYRXq5cMTj/pvXhqfXhvZQXWh/7OmONxQRVFSqx9XTi3G8seAhAVI+3h0vxfGukRisT1EZ9FJbQi19PSpjAm2ayl1UdS19cGr+ExQ7Sd0oBSAJlfXMvQ9eI4y2ywcniTFdMduQqcsbrs3G3ml9cCgx5Fo40y0IkcYxsme9fmsDxmrpmHMDhlBulZT3peq3lQ1uAyBr6ZczDFicKGcNlCERYaTKF/Z+eWOwZw/VhTMp2jxwi2AIQx1rulWe1Jfgl3OGEeU7s6jrM6h7v/xZYnDcmnq1dNI5NFYEQzvH4D0Tm15vPwmwLVsoT2KtEuax5530gznpNGFQhnRnR2m9XeoxViOM1XP1HIREhWXyP4+99mKvlv441hIBUoY6euw1HXv2UF1of+zp/jgGCQ+x2GBovRh/nKjE/M92TjTm/fGj++N7LuVYS1cccJoQnTjrSUeDpVfZT8Jqu1xxphnlSO68Xv4CsLeywS0A5IkD2YmOwijeOUvHC7BTVza4DcCrp9MONYYR94D0TvsJCKOIwxDtnEnLY69FTjtUiUiQ8IvoVXcgxJNElq+2k2z4XeVHlY2/Xhs3/XPLdpUjpKjC4TZlyl9q1F2dMNjGtHEoUQxzaV/NQ7D+EGykT84jg326e00Y75N7n9zetj9mHMdKqVImPCBfGCBrmiFOqojpnZ0R76jXzxC0h+r6mTBtHr/FRXYSERSHG2bNFvjra6WC6jjiSu8ca+fX1Y+9rr4kDbcNWOP6Khjb/fIPysbW6R1fD27uv6TDJtAea0WZqFBq6e7dP5oo+/XgY816a6F4bPpjLRSRIoIAtXM2Xh8W4xmPTRjDhFAG9c7qzjuYnvGwtz1HzzESSa13T1niMehJjudikIYo1DKSHoOe15iHJcchoLj9mwfWa2YKUUSQ2lUqfIG707IcbdjNvxacUCVRGKudF+u8e9QEC6E23jhBsbFTE79RwHvjh4s/CLmiVHlv3HvjJ9NzSAvKEuYx6L3xk2EQUw0UIDv7HR6DdcegPVQXzlqyeTQXPdNQRImgG+JQ2uybA0qiSOkN7IT3zWvrmzd7Z/9aXDKNOcAlfryfVHt4Nt8tT0SkRLJzzU0PN++Wb8SYFEyL0O+M9m75yfQclKEAWOys5zwGvVv+bAxSqnDCdg5I8xhsqFu+XIlg0riZA7kYRkEN0DiVjyNka7ccV60s32oqFCtFpK4F4QVkKJHbpLV4vIsfCMyK2hCTUwsC80zMnVf/1tdHP8ALWsH4MEx7QS8Nrgrjll8ExZVx20e76O1abuWHGANEueOfI5iEKEHL9UoOgclDKPGXCtR25cQXUCAcb2NceFy2EpcnLmpHQih46DhYRieSEOA5rlbgz0OteVCrZwY+KbQSwCklhhBLGHHqxnoV2E5c1jM7H0Mxg67JiBlQgpU1yD0u24FLe6jODc+7D3HAiIwkZ05YBgYJlmG5dWKOgxgSgldOkcvflEMOGFVJRZNMetAumOa9S3NRN+9lJdbsHfbD+1HXnEhHw6Jqb96zwlEi449/+CpEk254ZvfvMvBVV7qdBrRIIILbxI3CGEJhyYIHnbb8Tfs7DcVUhLDULZs6jQMmQWk4up02+WZlD6WfhpnRTajSnVV/IV4q31X9dYKO2Y8aeZp+6KaD4fus18n6WeddepmpfpbamcEoIqt9JtOS+WJ627rxo1Ecx4A6eYsAxSpiZL7a+rimCCVO8DIp3BLQ12tsh3/6tDQl3M5p7AXdc/QXHv7pdZD3PhX96/Ticxp0ik46vCpu7V/BTTHI007au7v4JRh1xnl6/+U//7pdMbE9YBl0gmP+YL8zNpaMjuZaZCvF4oG5n3FeHSL156zTKwbDKzve13mv3LmUunlbbvpF8Un358ppcJN1ux+GaX9qJp4Atm/N2w6L/lavqnudk73omtA03cv6l3kafDiTZ1NBmwrZXRDkQXp18TkLbu+u86yXFz3zp7msl9//Nhhnn4Nhep5181fm1NgMn7knCz5PhjIPxmk3u//N3GID3ibPNgNrzqe9y/T+NyPePfPTV+lNbm8tbrPLwjw+75WS/uHmP/+6/3KVXvxytlLUJ0arOUxaeN6d+FWEklL6HMfKXPBNKXuWFQ0X2KfOr+nsClX0jdIclJ+Km2lvdorReTezdwzG5vnlH1VXlj80cc/mMt7NPs2WtZ56b+Wv7Xp3qVd2vTk3gOtkb6a3D4xGe/rtP+92ux3i5e4/736X3hUj25pqnD7lv2YTATJfRkagjC+70N3WpV4Y+NmwTvtk9ffVDy88zf5wUVxNmwGInLjcfTOnFnb90X4sZ1j7af5lVHRH172F76cnykt6xRuV9qxhVH36ufoE5+8ww/HX/bxj/7w0R/OM6tURxWXYsnMa4pWnEUH8kdPVD05/Z3n9lycsLneErPTqF+12omGC+Vbrv5OHVr82aaiz/surhthXm16xZv2X0DquabBEg4iQbbIlPt7FD02QpcubGKO9sqX1fGs71fz7n66NXN93fVd0rvNiuGKOLJFaSU71ryNHfJ9hFM9cp45iZvC8zT60Q8jOnHS8yHrDrD+ZN+osUfUF5Mc8616VCQemhuQu8RQQ72/VZi3sCIXQaG0nZAcIJiMulrluB3YeYSdE2E8VrBZcjbnXaJyS24lL0TXOyv2XdNC7uz4xAJ9tWqgwJgZVyziFIYylhPPAS68em6Aep+lYDE4vyr1gvdQme30kkao9VHfbN3h8qFUCQTxRaLPZFYSChyUVuw9Dffv9k/U01IEijCbxzsbGrItPYqjvWVKOQqrtTXhOxrbtqwVraLitGlTXQbHcSdrPR8uzbBuG5cPNWTAOirPibAcDYq/u1f4qK9E4lKo0bk+h/PwWyqfJFuRkB+gdxXlCsaBEuMnTGYqhDBdgswJJHjSHBQ0N/9eJQbNPa43gCIbSiUejmkRYhcuhul5hnR57iAVwt1StW7szREGkENmw0erluDMk5pS5gXov1J2plSy8/fF9kMj3b4N3P8MdFHI9DUhKoAJYOFyUNyBrikG4U2j6UQxITLTg3I0b5CjEXJSryt6APB1oWmRBIsWIMSCdnTYUI65QtWvXa6wagW/3ZP9bW5AshhjGmwrhvBgLEnGSYEC22bXwfAFZ6E9vQT7BgkQ7KOSaUpA4UYncKvH1IeDm9fHTMFhjC5LxSMWyzOi3GL+BUJKEaHkP7ZMsyGaCZllKBOM4lGUbvFl5CDUGSZRg+aA6thJY0NLY9GqsTuA7glnJEwQkTCZh0i/erISQA4LLvRjerKyVLCyYlbssL9bTrIQyBqoK2/RmZf0xWGOzkkgmQjPGy0gClOhYaWffqDcrvVlpb9vj+goCYejuqoKIRyzS5Y97NVYj8B2DrdSaG0xYf9ablWX2SowSN0GRNytrZVbSHRRyPc1KM+MlMSXbpKr0+tiblY+ZlZopGGMHSTimjKoqFZw3K+uFpDYtgiPKBNOOEUEiBqkmjwZbeDXWTrMShkoqrPfFVm6fvv/YZuVamcA45pBiq3oPP7X7jWD7lA+/EayGg/Kun18vlzNsw5DY1Fg72AHH9mbWajkaUxpyuiFc/mBazs/8TxOikIIA1NeJAUiShAoneIeJhIShthFkOzoxHjjPB04j3JW1yMLGEks4dXk9TWIRVynYvJ6qEdwEMC4Kgq+wWI86e6jOrUwxDkUUqSRydMnKmclny551GotpjME2fKSTbbkSE0owKjmoBz350pK1I2omLb5Vwj6gMV6A36aeXL68/T2JQcJgrLZxpCHjEm2PyeXLK3KJIpyEiz1582F4Z5M9VS8uy+xP424+mCjx3ui6ui7v/s3mwaxU3+y7b2YzHZ60eHbDE4ZoPn2Yqe6XvYzPefXvUVIyTkagnm9tp5ePd4NiklUuD27vPqf3/9OzKYmz4KY/vrsY3/WConOTD/7zr9sgvRqO0m4+LhOC2VzCt7OcS+aru1t7zbB/a1McX/yyYvZy4c2iWAsBHe7UGBwaRaj08naFt8ZmDpwFKq9RFBvg/WQ9YtPlzgTgALg9nXHzVFB9b+DTKYYWPlvAgCPEWRw7AWaIEoQUXY42pxBN0ga7I778TUtG/ICaas1QsJAI7a5mrDaCQqwW4mY2GkFLl/vx2dEgCOOE0dKz3MkgwBiyaL4183kGweTuqkWnNgaWh2Ivc/eks/byI7fraNBvb4uhrZI7GA/t9DlOzWT83xfjoszVf9NPL4J+Mb4tPhe39kTRT8fBVXnLZO69yINPef/6bpnhXuPiSKlV6KZlJSCJEQ3nbv8KoGxCzwrpXui9Y0j3aebWTYA50oS7GlrzjJgVQm6K27KWhMGOsfR6+dXInLr/Ymy5sTH4RkHHGHAWdFXia4PGV8FkOWixnEXwv28KYxpmHVtjopeOb9NgUJWUyIM3PymSfPP9jzp6U9L7/6cC7IOnzNK/vXIXZmY9ugmEdenk4jz7fF0axL//3bT2Mu3l4/Ti7rO1oK1o9tLeoLgtgkF6XXTGedbt3QXjrOqxYHBlRsN05JUV/et0mNmXKyU/t8U9Fs+8MoM2vLsOxsV5cZv//vexrfHxyhrp2biXWoVhft8W9ekXt2nHDmgaVOl8zf2Vnii1i3lx82ZOr29eDqvvsPzpUzE0HdwdpvlVvlW75otkTQPbFAS3d1dmgqjKvLRpKK/zq36R94yW6qYXn9s+msEcuRfjSsavz4K8d1Z501ZN39jqP0Z0r4rrm2427JWVfO7M2fT+t1LEzZ9jo74v//OvSm+Yy3tGPwyuStvh7pXR0P3x7/+wmsDolJH5++8T5WD0y/jcfNOzrppVG53RlenzV8Hn9CroG4VkLrj/ba6r7POK24mumlcdKnkA+3rZMOvZkkZtwuO0j566+N44JBoEfBr1zPgXvUn1qHKKH+S//+M8L/qDoUFjOZX3qtpT1YQyDkbXFg2/pL1OtzRQz7awQllMQkLdzeUUESB1ZfLt6sMsf+Ot0Fpg693c6nTs0VvryVwYawSTMy7oWcjIK4yC8f2XV4GxqP5hnJxJ9TOrCjvWRAXizPyPAIJBSUcaLWnUz4xzDKb17vKzRw3LldxFzfotzi7uxras27t+ZpSwtZorK7s0+u6q/nG71Nju3ewyDYyx2R/eje0kGhjo5sVt9tkKeTcdBggYpR7cji+7RrONjESXsn6bd6xBcRcU1kQMMmNgFNd2XjI3Pkul16uv/zS6/+1umFl7udRhz1DsTQDRWbANLwBCAYkizjITDWNARLycccHRyI8TSJ7ge0Rvrx4KImSso3BDSQlPwJ5ufAAMiWu8rBwfxliVpGG78Vm+3K/I7mkYF5R2M1ZkN3F5l/1Rr6SKHzNwOOEimUcNNmQtupybbXXq0pW9zc00fWcn6WX3a7VgQo0VlMAJOmFaUkTFXODWKs4IMlrOgA8Ec8Va8uTi8i2aqThbu5YsKCOwHN1FUyZiCNByWXOtfvaq+FCi3VhVvKB1e3k28amm6qk7OrdnR9dpf1ydKbn4WfG83/8R3P9Pv+iUfNnMQzWerVFyk0dY16voGA/XqLoJldJLP1+PXlnmPuvf/5be3gX5tHC3veAxnZ9Qo5jmUTMN6eLb2cKG+Xc4uv8ymvREN0ttpetVNS5docc8DCWXTiJiCATRCC/nlXF0/+P28eRU+YPePnakec1QSMUE2yr20w/FYYeCgJAxSN19qEiRkIc22GphKCjmZaGLRdXhnFwcn6VvqvGpTjV4fNq8pyB9bZRqYSaTB9PLSu062VRgDpMHnHcnu1roRJ86u1rMBd+Ug2Qu+YqQkgWqLun8ms4uUUW/k/UH5afiZvq2nWJ03s3sHYOxMdjLPyrvpwTEZHPMHA0WB7veW+2W2fXuMk5815tzM9Kd7M30dju1zW8v+3SL23/e7XY7xsvdf979Lr0rRrY11Th9yn/NJiSn+dJWHnyblmM/6W678bJ8tDOs0z5Z/X31wwtPsz9cFFfTZoBJyOanvD8Yvi/stqlSCaSTT/Mvo6I7uu4tfD89UV7SK96otGeZzOrTz9UnOH+HGZC/7ucd++elOZpnVK+OABBVe9zTE/Haw+nqPaY/v5xbIJQ4we4a4ay48KKXy6PQqHUn/o9xGWEOZzNmlVtg8tDq1ybtd3ILcLxtyiqremaje6iizfY9Vm5hYzGCnEonLBVFMpQJXSaoV3YlCRlY7eotX15OZQv9NtHlvk7zHuei6RLdI3WZjwTDveWAwQSCCIdOXCWMmaCsysmxR3hOLm42PFe2v76YfVeFRFZG1Mlx+8y8awhJrUtfbAGsWKM4BuWWUQ/WhoPVRu60Bq6EAJkA7tTQoWGCBStLnXi4Nhuu34+us37NoboWnZREgiDlzPw0jLlO8HIRXY/OJqJzvgJwnWc2HPJi3EuD4ub+Szp8BK/2UD1h1uC1GFjl5yGuTN9Amz9wcadOCBGN6Ezrbe3nbZ+aeI/itFZokJBxiJCz35MpkCBNlonJlR2GOENsvrj9uNBMVm8XhOaZQHsWtCx3UZKe5bms99VPH1bLSf0TlG1oipWMZiaT29ywtuSY22IIJ1u2XsoQ7piT7ui8xFrdypKEEUgcpgxzKWVU8mcbdKuT2qZZuvUXM+d1F+e9O4PK4nYLRKw1UCZzTQMk9duil1+kdq+l3VEUqNEg72WDQfCh6I6GedEbBO+K7uDK7tac7r5sNNIpxSgE2qHCeRxyBPgWVsSTkC4EV5ovIv0gpvfh8N8UoG9U0T/NtrBlNkKwW5T7lu4+97JgIgFPnobr3hHWjrIy/ZRJuGnSDIzcQpw4Dg8VVGmJtqB5vDTXHcTfJd++hpBR8Ppb+RrBE88964GImRawBMwiEGGMjPO9XEziEAZU7bJltg6HiCwn1pz+U5PX26U0wda0Euc8SpIyUGORVsIRkTqaLVQ2lFaCKsTxg1VYIpNIR2yeY3Jthz2JVnoYJFAHAM3l8KlWjzCtJ1Uhipr7ObuRSg1t7b6YpqYO9m70U7sGu/GcFAaR1MTd0woA4xzON1Y9YlKtDRSvvWJunfX09XXeM652ZLyk/ug6+NYMxKhvUzl8W1ynNmvMRRa8KzrddHCVZ58bDVuOZExh4uwqwZEm3AB6C9g+xRM4UtChB/NGfftdcZV2y11adivqXZlsIxh1HyQUaQGvZF52ML543uzalGEN2KsAwa8whDNVdZVOVVUjYlHXKyqNtIqws55OsJYRCPdNWXhFdQJBtdFRNtnm5+tRMLaZkNIAwDPAy0xIJ8buWlgyxSGOtWP2EZGEDPEtgvb3BkvPpB1Rz0IEXwkarMw7NIGlPVSPmLVxLQhWsVhMQUlYWXhoceXP2WPaUBaLxhTJJHFyMTECjNEJljfQehbLs1iexWrAYHsWqwUsFsVCxGpa7Hm2B1FRLhVZLtDoWaya29NT+upNlbi2+Oqnwf2X0WVxm7UmOgoIonTixAEyJCKWhFtsTPA+Yc0xvC7Zrt2mYDOC2/io6/QyHd/1LKwLW/3hLBCIBNfo/5oPi9cNiovPtkrAV4O0l5v5tje7HvGHVzvTWN17qkwmkPU6WT/rvEsvM9XPUrvjzDbiqujfDW3+pll7aWj6p9GSzynTiLuSz6MYK+6k1/aS30DJfwzPK3giJM4gsDzRTpWv94jqtYCFsXF343JSWoy4UgLRKhGu54nayBPBAGH6CoCDUkWEUiJpGbfXPqqIYCRiEbsJvmJGGYRbEKyeKvJUkaeKPFVUt8Fu/iY8CWIA3RQrJMSUYeSpoiYZL3+Sl7asVRp8a/NXpvdfLFtkxPG6sHuO0uCb90q2hTMCSaIhi22y9EXOCDLJ2ELNgvWw9Z5jzcHcXRfb9Da/Kiy2y6g94zO+Ct7eDeyJ/GJV8v3mYBpBlUSxcFSxzZWtAN1iOdVjuu6YhuB1ndkNM+VrDYkb/AxVzAXcxhbw7EYT2Y0AErBPcmPmqy8SZ5LGusrZt+j/IwZgEs4e0NQ4GIgIk6W1vBh9TYkCbCFj1uYOa6INvbckQct94jkPz3l4zsNzHocwtCFkgCNsn7yor7ngMoHLNVjap69fdOIh/Zd37/WHD8GHd2fBX4Mfzn44s39+22w44wgI4yM6C0cYyigSeItFyWfCuWF+Y/tB/iFLh8E35/k4DT5+wyBJ3jca3iRiElPxsIwpjSia1xDz8H4h8H774/vX5pkQI1ayKUHwOnj/8e1rJjAgANaaYWGRpCFmbqgjxsAA/PB5P5rFsLQeyuv4GIr5wfmY0FZRINbYbV+wCVNYCaXlcuOgNGejpN3ZdTwf4/kYz8d4PqZh25UAUFK6kY+xcWujuN37SD0f0z4+hmpACS2jWpeWgxKo4wWYHgrO3mGtGch/LrpXg9v0MusF79LBIB0GH/8iECO40SgHCocRJS7rqAhSiB+eRPcoryktwzmuaJmKleEQEiwqpubEeF8LZagSEtGyWvRi3EscipBvswHVszKtQjJiWLyi4Xq02kN17ayNm7GxqDoFTbhW7SRfOIYR09CJYuQRQKGUh6fra4ytuWh48sWTL5588eTLflTxM6POCVWEl2G7i0tSYSyI1G0nyz350jryJYpCoIGzMYiGOkqMy31wOHu3tGYgj/Jhv8h6wZ9H1zdZP/j4HeMYv200xAGMkkRQJ9wchJzhBNhFTw/xl8i8IMTFUkAMh5giWm/qBSER01C6eSFkSJFQW+zj9NRLq6CMEVvOET39p96vvbdCWCtDdQjjMUJOtHpb8sIkiqoYOvIPwjCOVbJFLUXPFj0Ud88WebbIs0WeLToIW5SEEY+Bs48XERXSCNuwZs8WPa7MHUB7tui0W6eUZEwr1/yImYxi6F3pFwfycuvUd1nRCz5+wxlLfmw0urlMkCbESQMPaCJhRI8Z1+DRXQ9ze0IUkenOqRlPJBivN09EMYpD6tblxJhilZSBw54nej6Sw5iwiDUByZCTZahO/6n3ax+UJ+KJirWUallEWsIT4VhBBJSz5kEojkPB2+53eJ7I80SeJ/I80VFNsWcmbQgTRahweCIgEVE8KX/P80SeJ2oMnJk0hpXUTlQRiWOtQ3r48gXek64ZyFds6fomFDT5qdEoNz42gjCxQfqLTrZIQIRiHzv34lA+5YtoOAksmvJFhBitV2u+iADAJSzTQy1BWWuelFloPV/kt3TtkXzBYUJjKNsZpAMiFlIi3KxVJNIRBodPMFhjbM1Fw5Mvnnzx5IsnX/ajip+5QSCGONTCxi8seqsJgYAkPp/OZmXuANqTL6flEhFFVHNn7YdHxiJRJci9W+qzZiZ5OnzuNN0cOY9HF+mweNYs3fDxDj68oYID2WjNxqIkASF0NBsWiQxj4GnlFzd9Twg3DNkkh9KMcaOCsLDWjBvQmrHYZdzMizOiyjqNx8KyZ9xqq7RhYH7m0KmtiVaQC+ZuKW0JFRdqrDVy4iCZghEWkU9tXfWYp+I8FeepuDYMdvPjoATnUmvHwocihFCGh+cuvAF0OvFtIxUHEh7HxK3FBLigkVDHrF/TaocVcAY4aALIH8ZBffue/RcCvNEoZ7ac3oN6voRKFdEyD4dH+YtC+ZSWwQ9oGUZDXO+KY1QYOPLQ2QPKEkIpOULshqdlXlggFBNQKaYcGrAl7AvTChElndzWmGgUxnSLqMKJyttVmGqMrbloePbFsy+effHsy35U8TPdVRFGALq5rZEylpwShzfkvcleL0B/m+Zj46km3SwbBoObs2AcFGfF2XOVWnMcGdPmq2dptOY0tdmKiyrIpbE1lxUXSQSCQHqe7aWpsz/9WNwVwzSIin7R7aZB/N1PiBuENBrjmIGYA+xwyYTpGLN4jl2P8ReCcYogrC2NhiPBMOLOBnBOlGY4OebW2DbTaM3BKgKYv1pe5Jj+U+8XP2D+KRBxirmbI6ElzB8MGZQ0dktUI8oISLbIP+eZv4fi7pk/z/zVcLA989cC5o9xHEMpbYTVonMhQGxU9uGj0b1pVi9Ae+bPM3/NUFxIYxJp4S4xc66B0WkHV1yeFakZmt/cjXqdNA9yDIL4Y/j2PWeNxjeW2rhMbsUFDjXWMjx8eXCP77oxKRhxemJEP6KMiSZCO4mPKNURjpnPOv/SsAoFYK+WwTr9p94vfkDWD4UKK0EcEWkJ68cpUUlU5iteYv0Ah3Kbalee9Xso7p7186xfDQfbs35tiPfjOkFYO2EznCKsIDh8wStvmtUL0J7186xfMxQXjwgQEVPLigvAEIuE27OeFXnR8X4f8fdfE9hoiFOqYsWUE4sPtUqAFJ74e3EQR4RzcWJErwUrk5DLMHJimaDSgiahLx+wH6yGDCZCNgGrFfF3yNqNgEIGSTtzlnEUkyiSDzIDhkRD6XfNVj3mWTTPonkWrQ2D3XgWDcKYaUWdjTk8wZhF/PCWurfJ6wVoz6J5Fq0hLFoMtJChEztHKWc6wZ5Fe2nqbMWuWUGNddFojGNCFEJuQlEquA7DxGP8xWHc0miPpPM6CqLXgpXAkOm4XMBYACvDAEtw1IKynkZ7ETQawJHRhCVX1D4aDQiKaFVtfKFxiMZIQexptKrHPI3maTRPo7VhsBtPo1lvNMTuThcWKhXzSG7W155GW+4PT6OtEnNPo9Wwqc1WXBhoECVuriOGueaQzLXUoRSXpxhqSqOl1/27QP+aXYyG+d+yIP6Ivv8OnzqE55lQVyGJkJsdH0EmJdhmg4+HerugbnejohMjei1YWYJCISOH3YAxjiN41CBhz6a9CDaNSiEwF27Os5YkdCNcSCDdCE+tGRfbrKN4Nu2h7Hg2zbNpNRxsz6a1gE3DWAPJqbPujTnEiWSHX0r0Nnm9AO3ZNM+mNUNxkSgEChO7QLsYsBMlmrFoZkV7iuGFBqVFxfWnoj8M4o/k+695s7d4AsDs4pbjMLKYCYWR3+L54qBuY9NOHW25Xi8DCiBwE20yigkhysem7Qernk2bE04JA0kM21kegTNIklDYflhoHJAa0aQUsQ0d5tm0h7Lj2TTPptVwsD2b1gI2jaDEeJ+l+7m4+iEgjUPsY9M2K3MH0J5NWyXmnk2rYVObrbgAUlxr5ewookTFkYTHTMzjKYZaoNll07rpYJBfBPFHmvwFNHunJ6NEIybdZKZxzATmh09m6qFew9g0fGJEP6KXUUySshLqUiAljsTkUUcCq2fTXgSbRkIulWTWVWkfm0YZVRHVjneGBBeRoFtEJXs27aHseDbNs2k1HGzPprWh2CiLFYDYTW0cCxCFyLNpm5W5A2jPpq0Sc8+m1bCpzVZcXEZSc+lsfwMhBLEEvtjoS1Nn62PT0NvvWLPZNEoRB7wM7FkkjsMoEhAdk6DwUK8F1BFGsLblByilCZPY2ewAUIwTSvxOz5eGVSgAf/XYaoY9VNfO2rgZG4sODKGIAuTEqLdlpycSmFLgxKYRI00Iltl5NnSYZ9Meyo5n0zybVsPB9mxaC9g0xIkmTLnlYkREIEO+iOdmZe4A2rNpq8Tcs2k1bGqzFRcAiSIKO3VTjNICChC7Kc5TDC+ZTbtYYtNoo6FOcAgEcasQQK2lUMTnTXtxULdsWm13emIWx5RJN3E6VKEi4Jhg9Wxa69i0GTm0qBxlEiXoQf20lrBpEVRAqUmT55qfE8BAu6sQPJQBT5t52szTZp4224/OfaZJTmKZxMhNkCYwUFBuscDd6GWORwyaplguiwIpf/rxh0h+eBN8eHcW/DX44eyHZmMTAaRVWNaOXcQmT2IV6i0CJJ+JzYa5iw1E7Gql+i4bXWbFsCVU7aKAquLX7HnGUVPGMIg/ip84J43WP1gxDqVwPTKdcC6iLXI9ef1Td4H86sT4XAs9HnNMJHfIJ6yQIERukRNvb9BrAvnURORhAvEr9Aidbw/VtbPGbB7tReNJcgUocxDUEjoJYIkpiN1aQwQKgmi7E4c9BLunkzyd5OkkTyftR+c+M5hBC0ZR6ChmSkQEJZpr4TYqZk8n1RybmGshYeTQSTROIA8XMHcobHp37tCI9XRSa+mkjwmgEL1vtP6BoU40ZU6ee6wwQ0xusT3L65+6C2Rt6STCCCBYOzu1UGxgYua/I0LP00mHQd62dJI9nHcfAoQjHGv4YLeb1PbsMt+oMRTRPP5tE0CWLy8BAjhnCVkEyM2H4V03mzZPXqU3+XDczQdTYTDzQV46VN28l9nQvPKn7If3o645kY6GRXVp3rNy080+2R/fDmhZOhjKQZ7++Et2bZ51nfeK/hs7blsM4JO8wekPPRIgV43ZbJDMYTLC513z/aRlSb+4/tEMkfmBSWFtC+QHZ/+W9Yeyd/GL1Rl2RMvmFP3x9Nx1avztXql7zNP/8sc/fEWIpQvLj/9l1INx2MrXN58nyooiXK57OMrKXKCKfifrD8pPxc20AzrF6Lyb2TsG4z/+oQxmn8zt5QBOFNp89Gzrdr23moF3vbvswl1vzg1GOtmb6e0Dg9X57WWHbXH7z7vdXkn0YvefdyOjy96mJXAmPWrGrhLPauQ6v6bLzV79ffXshaeZT98VxdX0TQGpQkQ+5f3B8H1hZ7NSLtPJp/mXUdEdXfcWvp+eKC/pFW9U2rP0QfXp5+pTCb/qHWZS8HU/79g/L83RPKN6dYjgBKrLpwVHK04jQMWqqzFeedo8ZdXpNT8JaPmT1VtPX9ah8AlRwu5IW/RNbc5LqpwwnJ3Zeo63ZOtZla/Fkee/vc36lzN1bKzwuVe0o9389BwzcaLjiDlrr5jGKhahswA27c+6G8vn1b/RoDzuZe5fsFHq+YLWHvlz1ukVg+HVMre7nXkswtJ2ODhAt3DsrNHYyYwmvHoMuJhSIZNwQxj3euDyhMiF6xaBu3R5e4C7sv31RfO7/jjrXOfFMBhdF7d3O2Aagqqs3cm07nZIJpHUSVxGG3gktxHJ34+us/7OKGasHNuag5gDQkMgNoRBeBA3FsQ/XBmQBaP73+6GV8Vt2nNWkLfDMhWlk1c/MxhThllS5hvy8G0jfD8aSBX3//P7/wtupnbFKDCIsiTAaBfbAqJVatk6qR9u0hn0Jn7xsWBMUIRINWF4GLdSC9/cf0mHd1PkFrfZeuzaQ3XbrJVLI7kYxAiBSnC512MvQYyCTGE6veLptMhRBQcrQRLu7pvdXnCck20XnO105GOcwnNG91mJZiOtE+3WlfYa8lkD/aijfVQ5plyKmANn7d8P77OG9zEP9Kiji4SUMY+8lb7P0X3MJzvq6EKJaMjAhhLsfnSfJrsrLayjCWwkCFOhE+7gh7Q1/kinCGDQL652caEpWhXjcDRLgegogckGl8dDs7HQhF/RoJsO1wPTHqprZ01bO9oQ4URNZqZ5LBelEXf3YLgI2v/Ov9OqdIaEQFw6ERRMSh2hMonbhp58xFNuZ8DA5gD4PbTgWe98sB2C9W/YvjYDNmAId9v319gh3HGL32rO6hRJeUKBMYVupBoRicb/n70v23HcSNd8FWKAAU4D2TWxB+MMpgCu3T5tdxdcp9to3zEluooppShosVq6mqlx4TzAufL0Tb6DL8dX6coXmScZRpCSSCYlUVuKVEY3YFVykWL5v+9f4o8/lI9UV2M949mi5dKaXQwVFklTmiSl7G9xvzeeBR/CgfEuGI+3GR4bhW9DHO0Se/gQMy2iTt7KSR8wMfK5KgdwsHV8eulzgn50O8pnkeeuyOle/ll3wtFy1S434em1/WTwAg2TIie4AASy30OE4O8BS4jkAFGsjvldQBI5Zi6Cqmp1ThIxdBm1yltqNA9engcJN+6jcBx9+blzSLZTdTTyxZYBHQt6iVwVhY1zJrhnrmtMa9prIO2ZAgJxA81DyO6yQVLhE8+2ZRPyHrXtW67AL2npNWTTYMMJDuHHB2qKG/OQonuXjXliAjCA5Bm9Ccs0yXoTh5a0ZkgahY8PEMIbDDdLmvxIH5c/uX8QE2MPMnPXNoozlC+j6e6iM+bPbYQBZQwQIkomZf3QvyAMuEpjPAthvorQf9b/ZrZaAuXbYBHeH8DOzfG/CcOYU+/gTActog0X0UNKWDTGJ0/Exbex2v2upVNLZyqdl/XcgXAcYZEddowWyddFmBf16+WYWlCdupQTSeo6nrBSJj9UJC/mbZ1XIpsrfC32+TmVCdGw5OxQyFwrPcVZS2FbpHCPeID8qKo/hZDrEe6WpAE6luNhbz3Lsp2l+lP5UlOCO9grTLwuNbXtLMa2NFkK1e1/S3eqb9sc+SygQpngfnnzNyPExALaBanKBKVCqop3mihVJ5iFsnBUjyeBDha2KFkOlcasb2LmPC8juGmQi4+/7kG2KfD9XembapBdH+dzbtJBpgSj3PJMbpCLj6tB5hRh39w8yNnbaY8G0/v0maj/o6x3lSqO1b2vVoYDznq7emGPqVkr5sSI+FiYm6L6Ool7kQ3WSX5E0tHXUWdxGxjxKFg8PszWe7vjhNi6wWDe+WgME7ENR7/9MjOy+50oobXkRn96awxHwezGmD0+TOb3xtM/Z8lbYWcyM6bdRRQ8fVIP3hiL4D4KB+rbuk+fpk+/bv3iG/n3KBhM5K3o8SEedu6i5EuSSR73gkUwiML77Ifvgl4Uyp3o88UguPvyuQbHcpeZwmNlThCW7wBRXCXcU1ypRVxeFFfAqO3TmuJ6IqE7TtyO/KbZpjzCP4ymw8D4k6RAJReBMZAzl8pZOU+0LPTpwB7ftLfNkOVyb8815kbyk2lLh7Gq1BAk/5TDHt/effl5Im/04sE47kfdoJOg500N+DDPt0zTr7Mx1CIEqwWxevApPt5G+GwYMRdyYfI6Qd4ig1RwS24k1t0NfpiEI1kmctXf5A+ugohVnddO4wEIu5XfkUUegg/h8uamOYcOowQ5JZuIMe5iocz7l7SJnhmel7aL2hDHfW5oNUoeVcnacNANR2H3XSKQ9igMZF0xyd9uMEgo3oi7w2gsGT/oTaZBP1pME4rvSNJf23mDoB8mGkzpq7KFNZ4Eg2nyRKI8OosvnydhT21QTJTHKJ7Es/BDnLwxi7783BsvwkEUKGU378WJMSZfjaY3yfPygc/yC6dGtP7GROtEYaf8dXWMNwY5h8+CcBwkLjIt4qqkffZVNJeV9GO0T0Up7iyASihWuZelCGrywFfKv5SP5Ksxraou16yXrTzlA+tl7343jdEe+vaWetm7X25aveyvg3k8lb1J5+mH6B9hts/oFRbTRlwoPVWubG2y6hrblcW0EQSqanb6g9V1sLENLazMqpyeECZhKtafX7AyMTChWsbdmQuWfWn6a1lHDy2ODZk6EOHlEhtmtUpaAodyRw77bgN4+xA/Y/Li44rJEUAyLK9akXFwe4yOrKfNbLVUzo8PFUpaTfw2sQSnzLc5Thah5xLAXLnocglZ1GXaTyiMf84Zr0Zv9Nsvk16cjKlc8dlWzm+znEJ0yTQHwqGJLSHtgT1FU0vhBaXw+2AYjOfG//uf/2kMR3F32uvcBcbMmBxWywUiUGWiX4QrATcdxP06q2daIJsjkJuStsvTi5jHgan8Pa0K67rXGX7lRzrc8vu3jxOizPQlQPNjDwRzXLojLb22h1B/t0gzPQTCPe5b5gFMUxriq/cQsp42s9WSct5PgkExaBjLgvcH6cKT+g0nE1aUEB+04MG8eaSw6kTA0wkrE/jxAQFwIw7JR720v2B7wrLNg8MqWg4bI4cyHxXzxwfBwA0Ah4jiSd2Gk1El9RhL+qRF9CpE1MRSTtl2tpQf6SvyZ7dPr+1DsAzFrVjNS2YcWzu066uxjCmhEABYWkqAPnAAhavU8RpD/AxBCHA7bf75LOMGwuNkgFgUMDBbG+olyWxKe3Mr9YcomGba4iQRWGxadXYr7gmPiymYa8bModbNZQ1tavrIcmsddXKyOKiWp3PKUzOtZQ58ixKrTiV1TWZNFz75kT4of2x/Oxgj5jEP7Kit83rsYN90gEfKnqQrPEGxRIy2gy9lVxYwMGu8HZzLUD0oSaCZhjC0geOBcsoZsxkXGK23NR6ADwcRR1W607rjhNEUEzw+CMy2bkHfLIOXtochEJb9ookqWqzqiNV12cMwoSXXc0o6HxLOEPGLNRY0p7WE0+RH+rz8zQPMYtskyLd25G++HrMYch88O28YWIB40D7KZdRm8XFoKB/xUyXuTWrveqfWNVnFwGEAeSWrWEdUmqpBUKJBOCM3HB8ig5e1iiFnwod2nWLI2irWVvHhKp8lcubbB+dUaE5rHqfJj/R5+Zvb568qnZg4FhMc7igxUdsqxmlnVauWoKiGyEtbxZtRIRD16p1Xf45MoyOl7Tb9r84glgBZZhBnRQLakz682TTwoGP55QVkDE2XIlVp+WDhvFgg47wS21zhxAI+PhAhbkQLExmIawpglstLvhhJajk8oVmhMoaN9iQMbyZHF9oOQCW/CdvM8bi5rr2pybEFQmlQJAxCt7Oj/EivVVZWpi5x/GcnpnLHQoRsD2lu56NrKvFTyhsyMUYuk/WBd9G6ibjIHTy2q9hY8fFrH0aHCgc9q9ri+MLjanDXw4g84vD1pV3DyBjD62PhdM2203Fh5Qw0s9WzTVU6s3Jt48lo2ptMR7II29OnYLysa5FVTJ3KGp7jSTBTpdI2FkxVw/CsXGobhuEu7A7i8aQXGd34PhqoYnXh3a7KsA2f8beysLLRl0WWo9CI1sVhjYHsZNAfJF0cT2/HvdH8Np6pgsvbplYQxNOQS+vF3gh6qqzz1vwx6DPkbCgh29xJf3woHlp/DZP4dn5vTGWh7VnUD++qRHWDVnWpSbG5o9KBGhfGCHHXRRwLCjR/RylQE1DP43kFeo0VGylJXaDnFRv3LwEI1XBsLgFYcT+10beUAJTSZORLAKZDvrkE4Op+4cKGEoCrKPSuEoCYkOyA02KtP0xJ1WVAVdZH+TKjqgTg8y/JJrT89Cp1ZFPBwJX5nI/BQBN4gknne2eo3uTIQqmMH10bMGEXBaByZc9OncKeypOqqFGZ55PNpT3rvF0s7lmvQmb+/UJ5z31fl6OXH4ctURDFIcaOGMiks4SLGtAlEEpDv6M452pENry+u3jnshV7h2SYY0MusDzUak+HcrvvmJPnNqybNLOBM2VgvM+8haCGs1ChpdXUp6Ka/rfEFhDxnN45M1vsj/b2s0XrKcI3sYvUeXZnpghdG+6ExJEd96NcrwNoQYjc8pVmBc0K5dJYPrYdS61xalZoDys44SAwwvtoPL8bHFQcgqZnL2heOBMv7A9E7DAm3VwNxDYB8bv1wSxZePggOCKeW9vXcLw8HIHDLGqadbITNRybA8dlJmJ3EYVPPxkYvoHoDQLooD27lOayEa8blPs2XtvO0qNmiT/NrDr7RzRHNJ8j9i8NU5mbw03E/Cxhc7WkZgGHOrsOiqi9hFB7D+yeSwj7k4heQriaJQQgTA5sXmfZd7vcX2RdoYH0dSrCqk7GsHqdu9BYzOa9p0+hpLO4FyyiThT2AyN5JIoMq5iJU9sT2WcZ4TjGeI2eyBUxBnRcgAWuU2XxHIyh9zXWb5LkAfKGAvAGHLT5YL9lBM0K+7JC26mA28i3LHXKtaaC5lMBuIEHbUHab9VA08C+NLB/CMITtgX9A1SwhtiZtS0Fjw/J24du9ttrQUAj7fxIwxbkVq269RppbULaflH+ViPtIlH+K3J4CfEsy2X+/hygrdymEoP8SJ+Xv/l8/vLTL2xIED7VRgAdxa+gKB2TO5KiODEFRPJbm70R4JqJZ3ds3j7MJ1B40D6BpoGdNEB9wgCsczCN9lZelBuEjMDrKHwjCaD1qJebAAXNzFaN+uagXgfcm4n4A8KAyf/9XZvBNcQuoFiBDrhfE9K4aVOXvOx+VY20F0CaDrhrN7YuByAbWUBVXtIc0D4OkB/p8/I3n09VPpeQEkFMb0dFTB1b10G1y7ERBoQR6L2Ae62JZyPx7I6tO4eZ/woP2vzXNLAz7R1R28PLA120UdIcbjCZTnFvLAO0frevRQhC5gHJPxr254W9Dq43E/H7HwmGPM9hntasjYOY+fjAdEL7VYENuRRwAnSKyBWCTYfYtTdbkwYAMgFn9ICyD5oGzm3Wnii2zk2fCGuXWVU7tl77rNlWxdb3f18H1U4ZW+fchxah22X0FDR0JLxv0/++2qpZR5/x26ZIuyaFi5ICQtA3LfsFSEGfKXo6pvj9AazQpuB7G0mh/WXqoekLu6XBCs0EVxqVbyMVHHC2FIYI0ZamvGvsXWmQ/lVgD2Pf56Ylm6ex1xrswTR4/1oi+EciUUfwj7ONmeVgT/ie5ohWccTjA96jPo38SM8cLqVMUB/6jleafOoxRClVWFpNPmTYAgrd5ckv3lGTDxi1fZqffInJqJWHNRdHjLscCOuQUxvSIk7ElKXgamLoeocxGUNgwvKiEmQEQ8spCh61iMsrWYcxhonq/2rEsodzIzZ8P5n3w2UbLXVi6qIfjTP+GUzv0+ei/o/ypOcUmat7X62UA846t3rhslNxXuIryixC3DdTKm/26sIw7iy+fJ6EPWMU96ZGfDuKJ+pE3BtjMYu+/NwbL8JBFBiRMZv34tFiPk5ejEIjHgULQ/7b6MVPP3Xi2Xx1su5vv8yMf/lhOihQbG6EZMMFQVztMmvVoHWn48X8d8YiGAbjpMedj8mwjMJFOJqpv7Z1GEEOfOXrtajD1QchpHO/PkdZzrUcmWkyMkbQm0yDfrQIOndSZDrhYL5tWHLk06YRqLAengVQOWMuLB8vCCzseYBKXViHrot3DqPrPUg3Gkjulob3itAP4eEwGE+scRT8+8fwPvn++2gQj/4oZ6/GNNaZn6SJgerQ8of+x38JB7//6/tazLyHxDWhH1LO/jCaDgPjTxng4llgjIcJFX/53F0ExiKUh5hHoSTlxX2UEPJshc0gYaj07POEnd7UEVqBAQVunehHSWgLg6sl+QySXD1jkDlUCLFjG+9mnWsBjs21XtpuKnKKcKLE6s+YNhV3E1I2A81stWSMd6N4GC/mchdoJza6sWSfcXw7TWzH7iJSJkBiFibGY396m1zrjeadaJrYhqNgMk9sJWlYLu3Koi1QLdGYc8J9u1SGBCLmQ1NIdbqWaOwT6Fc62B5jvitTLHOeoQ1MZu0hvFLC3kvV73ol0V3f+XP5TvduOp58K4M1XykKyt88jr9arXWz+WhLPzZaft9/iLtK0xrDxBf6IGU6GHz5LP8KF8b3gdLKxvvhb788fepFRTsxNyjtNESqh8SVxzBP77587oR3GzvcVil4O1yS35fP2yZzDxJv9GSuOf1GkbqxiDOHX0n4IOgs4sE8DRwoog8Tot82MJ6bGB6sVVM+uq6Jfls8H73987NV3q4GiAujH0wSlEncJSqn7L+Vup0zbtrd7RoGIrApdixW56T4bFiWl1ItVLqYsxqLd7TV2AgPF5mmyZFTLktIOQEuXMca1GQh6Odia+l0M4sAr9JJ0B7uy3i42Qw0s9WSbtxgEBqxWs5IDJo0om/Mwm5iBn0wOmF/aiT8a0wns3iUrobUXzjpfLwprJwUd3CUWLwyQtP40btJRkB2+fNC9s+IluO4XBi6r8PpAJmQKjjnQI5cLAgUxcXNLXgu3FF4zg1eI5aDTzgFyW8lCqOfT+yZh/1+PNtGrVlKQ/KRzd5tP0uAIlSds5OlyQw7Gb8lD6QqST6CKlOkbvvVOVLFNKNNWU7r4d68uXD3u9vyo3a/vSU7avfLUTLh3fCPy9fr5XaVX//bYa9LYBWH/7b/dTCPp7I36Tz9EP0j7K5mykkkJEt72pFftTt/qvBt8ofjuLfsBiCWeumHaJQYNrFMsFMoC7K/1jeduD+9H+TuLy+oRwbxH+1gIAki/etv6V9w3YaVHP9hFHXlPz8kn8l3pE1HXCjFW7oMTaa+onxZUFFxGUHA1z+4/J3iNuASK6XULUzCRLbRexWwx5agZjm8WbZe073BtsNNihV7bdobzHHNupuQpZqlhO8tuXwZIamJ2pLNtyl9TvJTN0zEo5e1rzKXjps+8LnatrzLmN8+xHW0QW4827A3tbKnzWy1VPCPDxWKXk38NrEELKdUjhXL42SR+EQQCkqJasTmJoZmceXhHLK4Njc64WASjjIebrKENlcY/9IdxWmschh3A2mmd+POx7hbvQa1U0ohym2XPJeUbhRMhi2L+bU24+1lHWsZPKcMVke43sUqpC5r6aaO5rxOzIuYniCeX6rLDoTn+I6zPuBUzbPA0F1FNQoSULhzJRJQE8AIVHk3F1EzWJiM+uq7NZrbo1G+DRZhnVAGR748ErRORo62Ikr4lR/pcMvv3z5OiDJzWRN6FSuG2PF9tsObqO1c1T7UoKHOFUNJJz1cJ51v+xBfvXOV9bSZrZaU8zxf//CCQCd1uU4XCSAEMReUQsDA9F3C6VoITyOsz+PCeqvd6YT10D24l/WyMKYep6KkPJjLgEXSEOjBArif4a0F8GgBLEhfju1L2G9m6w8t+HxKF+dktE6Ei7DNSkE1ZrnEcnMbojSq2k7r8iN9sAptxUm1fQjcbAv1SlAIptivdyDZK7DdsQN95Nh1dk1vH+KL2O4NBMXJYJBP7ziEp5tpfkMMkIlYua6BxYWHcnJ0gLw5NhX2KofjBXn6moUQMUNQ8jJmzqUNmwsvviCKTGCVF18YRcBRSagbgdEEW+WaMfBCVr626yv1BYKey8v1w5HDXeT70ojT+qJJsnd9+kJ+pM9VdWODsOV5nWHuCGfHUdevxt8gwoOesEp41v7G5VFQKLxziAJpaLzfclzsq7yqfGCIuNgVXiml4QwCpxXIflLYzpg+8oHlMnsHye8y3rU8NUeeGhrldl0bEFjK6UE2cxBY27KazFohfPIjfVD+2P6WJeWYAlLOI361liWgJFHp+AAO1pbleWGQ27d3RYYlZJ7v2XYpks0sSzDXP7+8aS7eTwjbaVgCF2MLWiUhg5AJz4Jbw186KnxmeSoI00xHhV+Ue4HjUdMrR4UptR3bWic1H8K9GisaKycz26uSxxmkjsweL8ruwWZ77VN7X9xs34hexD1uQ+hvH4Eao3oRS/02/a/OF5cAOdnpsS9t428UTu6ZyOaslB9GoGX7LjhKOC+24HheiW2ucL7kYuSZutBKp4VzB3PmlPidEcopOnKLhc7FfVn50xnuFzWUgA1dKkreP2G+JyzzKCBpXfTiuujxIVFGxxwJBkxBPUjckjQILBJzuobTu9fKYw7b2eC2raIZq5iW7NoBFc2KU0EJc1wHlUu4eI7FmVk0EjcXjy/eSTFIEfMLR/Ndy7FixMTQt6yy8CZyZjpUGSurESMmA+t6mfkRK9658hGjSDDo+aUKXowgD/pwXVdWj9h6xEzmACokpHbFFUojlhIkJRhhKaGvexiZT6hnK3tm1zAmkmjmLu0aRl0J92XCRtkMNLPVWXnGcNANR2H3XfAhtEdhIMP90i56lx0MYCzi2zhdNX76qWAy5XqbiiBLqza3aABqVSUv9ZMmQEHlor1N7+dbVds4noQjWfF72+GFrZ63ZQ3n9AiPyLiN+sFgPDVieSUtwzW/N+Ku0ZVVnZO7VyfQb5P+ZmWp5UkCs6g7nwWDpNPT+3i2/UyTdgr2TRrrlgeTDJ8+BZPqI6c210Gm8peNZ0GGV1g7F+NsCgpXKUaVNXIBRhWXoQC536suncttbNlln3h1MW//cGjZ0N5h/6QLdMjjACIlp0eXzkUiDY6WREJ29P1QHriYfl/W/x+/CUcfVmZSIoqTYLQUok6dStkq+nNgpezd7xYrZe9brbpQKXv/WtX5/l+k9h4zKaWC1inOtl0sn5nQxTupCZ1eUq1IG9PCgnyV/W9mqyXPv3/nOX/3v/qT5fybZXz/F/sv33315afvraf/XaEGlJRswT1MfNYK3J8DxYMoG5a2Awy5FHqiVqlaDbA2AuxPs3gSbHYC6yFLiKqMl5cD1n7f2AhgYcsExFXxRQ2s1w4sZbOq11a93D3x+aC/bQFourUOoeACu0KogdtkSROzZqrbIZb02aihtZZzkUjyeKy1HYdB36Jix9yfjUiaSxlnMQpX+qdSKb1uZwxw6NuOW9oYlpAJ8wmQSUpapbVbpc0MtDVPSVicMdjgDqBtrW98lhXc1Pp2iM+GmL48bnGzZbSRt/dzOV6MtlvoiTAubGKjcvIbBzYFdrGiq6btFuJuJ203nvg2N/+KmU9+pK8XJqu2T0iFYxKCaq2u1PAJa1ct0D7hIS+XNcFxPiHlHkWOW6fYsPYJtU94RuMCuD4lQh1pdn5JFD4z/ZTGtHFxSdU225phlZumZtob777+82a9vJE1tEdyKtKADDoMopdZG9GkoUnjBH3aThrHGvPcZBRAXquWwSmNecilDXkUp722hKbTFVRFnkU9rnObtmOvtSz4Fr45wMpAnFdtmn2dvsnJsIYITmhTbabRDvMV2hbd2IAq3lZ1OPcuyOlwwOnCARia1C3X1eWMExM6xTJ7e+KsYqP9Np2mN9ofq73Y4wOm5PGBMXjDzANgpf3lU6GKmjZzASslXmBhQ4yV/XgwqrJtF9kdjarz24SPDwCBxwcBzRsmNqNKfqSvyJ/d36EE2HE4BrKahXYoX4mRS6nPZGht+5xrh7K1DmXwuwPUsHYoz4I1x7aBp6rOXAJr0UB2X20q/ToahM7HYDSWjkzW7eyylKFM1I4U6LYA72RQWxiT+WT69Glq9EZhdz757ZeZERnD+OnXeWcR9g7AofYyT+dl+lgID5cip9j3gE/JUeC7mJfZQAv4ZFjihCcGr6A3olhDtB5utBt5KthgwLnngpLOgrZreg5cw+EA2FzMjbxm2ECCbxjdjBj5kT4qf25/FxED6LjMl8ahdhFfjYvIGGaq5Kl2Ea/RRbzVLmJTsEZcQi1XXGp9X7uIZ9bP0WAQ5vZ/y4pkP0SDQNXvOgCE2j88nX9IEfQd270Q8tpg6FZ2uEnoOvCYOe0tngxE2BMmFFSD6FpBJD/SB1c92T2bOQlh2MKurcq0awfytTiQLvNtbpZiSNqBvBoHsqMdyMYkrUIPYMhfZm+ddiBfXDuv1xi7sra1XGCcjp8+FfCX64f8MeEBAq1G9WL64QDC0M7uCVd1XObQcgVP5HmuXJUpsIRrAYzLFcI3s0TFYmj2DaoV7bHTmwQX/PjABH98oFTcgC0JgBuhoz3ckyHHYg6GsLTpDiLhe5bTzrTaa0YOF+DxwcTwkEXR7cyXt7lMiwC3fFKg9mnbaWdvhr5JLcsiJehjATwCsQx5Haw0i49fjxvbzAZKGuhqj/WCSAKC4OSLS0hCCQhcp3SY5jmQ1HYntSlNkgBaBP2os+hFRjwZLeb3wSCUJ9Knvuk8c06nH6ID0KbdvRpG60aIMYsRU1BpIOQgRi3MPMdcWZlVENMm6XkRg2DiyUFo3tBi5dl6qNCe3BGgQK5PPN8r6R3mmCwx4I4AhY5wHAuK8y46JsYGdcxdlRy0g3ZVCyEACcsve2tUMIhcfNRCiPbWXtpbK6bGzYrLG9tmr7ld0v5nU4iCW5i6GO5QDocQhV4xvXQ7Z5tq/6yXUYdxN5j0fvtldmN0wqdPN8b0NlwMo7CzCJ9+ShzYaDCYdz4aT/+cRUE3vXgAdLUze7IVGO76wEd2ybOFroMswI46mkC7u2ew7DmHjw+cghuk3d1Lwgb6whauV0oMSqxZRqG/dnQ1bJoBG4jZ4wPiZ07G9X3sU6WZtF/8SsxdZrq+ZTpyvTKvPqlDiO0V1160X3wqWjhDAyUn/FCghpn2i7VxfUKi4NTilleys7VfXJM1KgejKe2UEFu7wLP5IPgwirvSuT0Aftq3PZ2RTpHAwC0pZ24LHzGkjXTZjCZBCDLw+ACJeQN0kaJLwoaZBEMIS+nsAAvkIC4Duxo2TYKNeHwAJj2rZ8uTybcsKhOytWf7WhZyXGgSzyyxABSugNQ8KjVfe7Yv7QYW94fNtGerTesTpoaYpgUIeJmj5LRn++L2hSqyNItvw45xF3YH8XgS9ozhsuTSvPPxACRqJ/dk1jqFjrCEWTqZgkNhM9s5ylrXlXjPgCYunVxgihuTH4Ab7eSeCjYEcNOy7HJs6KW0lq6tdAIsnXc5lwiL+MLVxXl3vX1NTq/jcB9YO+ppvQAr6NpKp2+1JAr05gCtq/3Gc2ANuswkBOELYU2j6mSoqk4KTlzE+dOv4d3yWNBubGCjH0x0wu9lDV8CLAs7pVg+QRxxl6pfPBR2e8Z1T2f4nheLjYWdLtB78ZVSji1ui9Jxf9gDDvVLO2A1ltqMJfmRPih/7ABfUm6LAt4OW0f7kldVp1dAaDuwHJjVvuS1+JL4zQHKV/uSZ/ElTWY6vFyKQvuSLUTVym1MncXEa6TyHwdATTuNJzN0AXME86l3IXy1z9Ct7H5zQac9yQsDjJsOAl65EC5xPYJN9yXrq2hP8rxYkh/pgyuO2D2pBU+SY0gdfeLLrrevyZP0GfJ4A3IVtCd5Hsogbw5QvtqTPAfWOGAAYKZXJduPqpUnqR3Ii9u3yGOey5+dB+pDH9j0qDJD2r7VvuIrW3V0KSeQlndmmdh3TSyvaixdB5bkR/qg/LHVpBbz8rf4ipB7wjbRjqhdbV8Rp71UrVqCO/1v2TIVaSJJCesfRlH3/TBYyT3aTgH7wvp0rua+b7deOVPICaV1sl63y94zQqnYQpJdUq1oK6FUdr+ZrZbc8q31vffNvzbLAH5tGAOmY/uAl5Q2Ni1b+KUC2hpjslHNhRN7fMCUPD4wBm+Y2ShT+ChUtbEMJ3IpTgtu5lDFuAMpt4sVfjSqmo0q+PgAEHh8ENC8YVtO5cyMYvlx238uEdwhNucws4S32jLIIrYpA33PJr94R02+TRHzeX7yJTYSPZQ81FcbzDFTIi7/+HbaD/MwW8tJIuAfTygmh0hBOprPxo0hgrg6eG/XuNkCIVXxMo8kSjBSR4I8G8zi469iMBkBEAGrTjqS4wHbU33NDSazkYWraanweOqhU4R9Mz+Yw/eTeT9cNtzqBcNosuhH44ygBtP79Lmo/2N/Bd3Vva9WPI6zHq9eaMIsvYxNn81AM1s927Tl5rt5L1gYH0bTobGIb7MSDU8/GYtgWYU/VuX3B4FxH9x9+TzpTZc1HXpR1b6csmDTZGCIz8sJ7yaxHYLWyrVCsHMyzEjCFTIokVOt6cM5Gb6sqF1Ou+6rNv8chUY3nsw7i3mN+SOuDSyx6+gmNX/FWcpg4THmu+uyxtc/qdXDiH2XIo7qFHOFAEOwHrFdw1h8/MqHkfkkEUdYx+ZgjGFSVpO2hZDioufDyLAFSmutWk1etwPxXYH/ZmWNnolEc9svdffjQyJ+8UQp6WG8mHfuIiNh9vTQnOjx4TYKR+rfo3ghT4qV5+fcR19+7i7mcS8xA+JZcvPGmD0+TOb3Rm8WT778vP6CbS8ZvXi8mPz2y8wYT4KBMh066p3ffnn6dRB1ku/J3jFmwWgSP/2zkzyyOqdWPvpDNAgG2beNe0+fgu4gkkcBGUFvMp+pfzw+rO2SQRTeJ5bJMHlwMk/+YSQXaqgw5DiejXnZwUMi8fz8YsX9kqNS8EkAF8VCpMyiNvXbTbPPhD7zyl64ORvt0/fDRJo+9YKiqZlrtWyzSWhC7CWqv1hH3g7jcRR0A3UO8yKS2MFQmtiJcAcGKq7elXoifGT59BKNLh4OVGpWVoX3As2C2ym6YdKqyhZsG8iMXy4wkFWLOc+sKwCp7XK/RJTVRirz3LWtX7BH83fS4M261/UMqaux+l2ILcRKy+kIQiKoVayIu1nzWBaja3Y7bEBrW6Yi61xDLNP2eNXdp0/TD/EkHN1HiS209cDUi5HARtJKjTypnopWXphagolcScuwU7K2St3KgN+Ybm1ra25h5qUVGoAGE7jcuAu0pJxI1PDpXDx9KuqwhqOqhr5FQJimBZ8VyU/kk5cck6IS2KEeskvqB69U314GMr9PHdOtYggx9S7idsSX55RN0F2ddBR3R7FcUgg/xNnBv7LKV+dj3E2UTXJNc/ZOzpZE+N/rkAtnwrdB6WxJnFCLA/k6Lnp+ctG250VQ1xv99sukt7ZI9zHzGopDwh8fgGnemLSpVCeNlDqaHydjCJiC4S5PuwTObB1jH2/xFZgDG0aZEhshtaqTG2XqmTYXdjlDJR/ezQ9oFpLLD+j5Foa4psATonEYJ1MwN6bLVIaE+iTZbSO3HFaa0IOE8CAUN5hubfTFXDXJd3VsEegxYpNnSZeOwxlSu5LWfdm80K2B2Fogxuslu258Hw7mN0ZiioSDzl14U5bs4SiOf/BGUsDTdOfxMOz330+C0TJb9gJyPp7ejnuj+W3S4FrN9QbdizV2gxNWPCGzxCAXo723jw9CmBWhqMaMW6uJF5uQ+JYo1SYgnCBhWutE5r2dQE28bbGAFvF4Ejx9CtNsjfkOceauI1f/8q5GdvECMl7cKFPd1qYMdJvGFQF+Q56pg8aMZE1qo8g1gUdLi9XIt4ljolJWTxqTXV7KZ/UU7mhqa2bYfThazGWMWBqQPwS9yXQUzwIVrlLHRCCA0L8aMjZExY2oHSAlEFqWS8qZ6cDjPlNHWecAbBNhrpPV87rRRlydpLcWoOxhLUCNEaBNurEbyIMp/2b9u6wZmw+PbiPzy5nKUDw+cEBuIGs7d2POk46gZwufVeHPAsB2QC+7VB961xLpZMxEwvFKiz0AUyxsr1gsybG55VQGWJKhN+3iTrHcaqZe7GmGMuxtJac1AJrAB/ssQalE9e3BWcqwZ16EeglBN+bWdJmLrfvXTZepJg5oYwdafp2Uz5IVnS1E7WNa780me3BCeqi3LHggKzIqdmk4ZwMXApep4lm7ht6jxIHlLWGb90+bAkGy8jf1XqZl60+95fd02ednaLWE/vttjLVNqJrbpeUuoU09a0k3ovUWp/701hgGY/XHjdGb/PbLKIGl3Ns1V17u+Mvnq5vGDUpr9vgwS8yCls9tJ7wzBtHTr2qjfPLv5ba826gfDMbF/SHVqoEKn7rYL226Zgy70BFFc35P1eDZGK2DG0o1ZN+gWnFOrZyNpub8U9p5cjP/NnYAGHrgEg7B2z1KDDAXmdwvOa+nMISKjzeykMzp7ElIbZ70rUQaGJpQ0FxZBjkIlg3Ys73xroWJt16lyFdqKGylf1325ElIIxvaEzTnDFS3kVu+z228DuQe7umgl3jqN8bMkHvFE+d+NojCRM9N5TbXfpzYKsPRIlxsJyTI/WzTdDO19x9G0+EuE6Sd87l1XgRBHKzjrO3o59sPiVQGMo3o1c0X8DlVhz+1ar6ix4frE8JhPPrycxrVvDEmQe/p10QNhr1xv7wPdIPe9hIdDcqbhDlBLkZWsSKlTzEF633DORWd0Wp2R6no7GH1g+3VpI1MB/wmGiQjNSqJcmtSAb1BOPqQqPT3b6w32+DIqDwl9RTIO027UzsjevoU5OrTqcWETA/M79TOsl7SyFHwMRxMEvvF+Kv9jeGGPyYGyvA+uWS8i/vjXtL54RtjYcRv4jeJPVNrJvNC14hhejubx+Ne/OU/oj0lscmTTP/rVr13Om1wkubKgkkyLUVWOJKit+iHHSmRb2rt/+W27QBRZ/Gl5JztcnyLj1+NOqgeRuZA0/FpnWyCkgLdNYzFx1/jQkoj10n2Q24/GE++DQfdcBR23wUfQnsUBrJEuITn++VyQi4en/i0t19+7n753AmNaDCejKZSbQT30bpcWfLv2VzhXGahhar2x7rImfEhThTVLLyrQQFAnnHFSKmgIRKuBSxRrBCDTex5lQnaFWL6HO1tC+rqaO0LNnePaC0g3MSwVkHY7ISgyimpEOPi469YjKsHHiJAhV8raW5PNYcwtdfHgGk1V2+WlgB+eY02efv0f7bRSElTNEEJT96O4m6iZROXbRB9+fnp10RxLj6M4vugK8uBGIPg8WEUdD5OB72pzMitQUTcdahlOaXd3QhjinxeXO/AHrFIZXV8biGqtO9a9LO61DnR17nTZUW2Ksu5rnGZrm4nxtH27OlLJSguq3Im9t4FoXP+uPDpihbvzUn/TCFehLWxEdVNkYxNuSiJiT+Oe6lFv1VkUnJpSsPh4wMB9AayhuJw8fTpTQ12JxxzTHGdgvmV5w6ULm4/d6CxlF89NtI88wDZcUpnGjfyAaHlFZUtcaPC4+lhAi6l4kx7Ki6eHuRh5gBl+U4+hvehkx1Y1kl8+4laXFOX338Mukm77ewAstNNJKHIsnxQZyIrl8aEjdIKX8+F/BWnbGyZ70OX+XImWOUMNLPVm823yWgqt1Em2nkhj/iZBca/JMp7EdyF0pyTRlJ/oDTf74zImISj+SSWLU3U+b/0RsHdjRH2xsN4NPmdzPhQezNV5CycTGJjERpjmQeS2Fq/bjcGt8l0Y0f07TAZqalM053dGJNk6GQeTDJK90EyTnLokj8r9Vt2+FzykX3Tbf87Q53uSGVbkn+Wj3e87X8dzOOpPG4xvfVD9I8wW8NJbjphv/9NoL4rO+hxJvc+rL+p+48gA1R2aGP1fdnYwrfJH47j3mqwiKVe+iEajSffxvKUV4VmGVeVf61vJvw5vR/k7i8vqEcG8R/tYCD1V/rX39K/4LoNq4H5wyjqyn/KA6CT70ibjlk2P8WrlJGKy5BAttflDV+iLqetWzaqeLZ2iYOXm/uzQ3nySb0cUpOpHYtbyD49W9sHGOB0lWvT2dqcrJq2fGLDkbxpXbOScP34TTj6sOL+hBnWi5ubjhXd96jQ0x2vPY72O9j78kf/DuLvRsEwHenjziuFpiVMKH9mp4mwVRKfmQjFx9Ot6+nDqhVlO1iaROEoG9/2KOhcl5qpTkoZUam2UOKwDdMmVdsALgvqfWGpQb104BzfpKhcD0+D+mpA/f6d5/zd/+pPlvNvlvHu2+//7vzxL+5v/1k8cKwm1AlPPdEi1KWd8n4YrEQQnQ/mq5PDL4/ATbDbrD6B7XGP1jlX93ik5aw2jbQXQtp3adbFl//Ie6KV/lcp98oVSCB1XnteMJgJoOsUt9hpwWijYMwqjlprbmvRjoPOmj7cGxZRqs5Da1sfdvxvZrz7+s+H6XWlNC+n148ywPf74Uupf0wcDGxQ57xgzfKqUZX9byxkD1b/zIYY2qLkgWHMHRvCdaaIFgyt/l9E/W+sLaXV/4X7cJT2lx/pt68mdDel5L0U3xXUtHcsENdeM0AmzTp9xJqB+qdeI8j1v2iW5Bm9TjCQu64PTbVCfolgYHOVTk07elso/Gyy2trQ95GyimwOqCIHLav7yyrHVaK6ST5XcdfKYOwJJSr7zrKovJSTRk2XEk9FuXNCxaBDPYKLh1RUCpXtUJH60q/EFq+/PbkwQM3sVtKHt3dvhstKM3udr9Nq1LV7CZMj6loUlKtNEcvipql+/FDQZgjN7lyrA90CTMrChdnpMZs9nC2oU/aA1nXFgCR3mIvK6TwYcpv6uR17GjZa1x2o6xqJuousFpwuXccV0HXLR2kzzyUOsopHDWnQthOTtXSd/EjfWHXw+SSWPd28o2NTCnxVta0B0by9SEHn7x7IHQQgjzhe6QTGyojJdjl6pdzR+IUm+OYA43hD0FL7pMdhzSYm8xSqLoE1jaqToap6LW6ZSPv3Z7vKGtuRt997xvuk3Z5rPf3fvxt/ff/0v/76hwMIQ0eOqwDPXOGZ3C8ZVNS0keWy4hGOJcAfrkdV/7OhaDLgmwsJUD7uu9UQaLfKxNKFNXkpDwpYyPctLNPmXso81bA6Flbo8UEI/vhABLyhxXTiugDTEdvnCOHENRlUQ5OP2FLHZv+fvW/bcdzIEvwVYoAFbCCdzbjx0oMpgFfbM3Z3oey1Z/plQUmsLKYkUqCklsWn2UIX5gP2qWDsIv/Br35KZ/7IfMlGBCmJDFESpWSmSCULBSnFa8SJc49zsUExUaCTMY0hhpNlTOc+rV3GQMPClqsIQdgKUImmKi/pAunI6qlkRQBm5aXwlZCvUqAu9pVez95ZcW0LblJdN0xFaMzeuUnbqYfuZAuKjmTdAZ1ndD/ZtYIveF+eIGw7J2hNlCTr0IYWf3IL/Z4NpJLa6IIVyyrvAnRYE+0cftuYTgybaJYlyAwia6Yj61zcNtkYu2RM75x6ZxUBELu2BcQYaqzYqmHyzijts7EumVo6X92ziAcFWtgxXSE9hWiQyIpbDNTqxEM7xEPnj6tDPCDiIs122TTz4kHVoKzz7dNOPDSJWl7GzQZ0jRBXcMt2brYL0wwRIBDqhqAZVnEOdB61M3rUep1H7ZxEowGsUYuqSDSyqcmyou9VJDuP2vOKxsS7ib0w6CdC9kxVfbLzqm1jO1QMF2FN3HADFjZcoRZiZzZ1XrVXtLGi2q5p8HTmvNlka8SFZG98aWc2dU6GdgsFquxY7lbcG3A13VG0YlWOTih0aP56fGnQlqEqI7apkg8IVXVLM1xnH2F0QqFx1MK+0gvZyyouXB4ZHINqyaiupj6dE+2sNF81ntV2gGyf4FHrUnpz82/mqBmjgNcniNfO9/YstIaRZkDzwCZFUx1xHVVtqOpSU3p//OvPxrs//s/P0rfS98aPzrtvjcf/fVqnn845WcYBVBdr0HGYYp3nAAhZLja6/KuG0kjnuGyQDDUtxXRNu0hB0FBdw4F7PTld/lXDyArd30EM7u9UoF4B5SQC63yd2xSiuorm6o4QHiVrxHJVu/G+ztdKDJ0ftDkyRoamokHI9sTyTlFddnRsdDKmTWQF1Ps7GehXKtxNXOwrvZy9suLSFoLSbKI7tfVC79ymZ2URuzVPqmQC1T5XQbYuILFGttCl+J6TklQXG8SShcyWtvhBG0gltdFFl+Jbry2GgappUBMwXbGQQ2S78TX9LhnTO5/eWUWAAk3NcGz25LyTwkW2QvhmdEcYZyKMziv3PJLAcixbdYVAKxXoFgByh/BnRPjO83ZmSQBUTHTRrNaxaqhkQwXPZQx01FJ9SIxGXsKhpiJHVQ0o7pJ3DrVW6oDVfO6KCR3Vshl6dN61lnvXunTfxpAV1eJ1VYMCWQFHNW1D5pN5VrLqBOlOIulyf+s3soCtY81yxI1bQgDQeNhtZ2R17rYLlgk7CYNYMjY0lwEzRxhYRUh1LKZnd0bWRVBL53nbxn0ITKDrihgPZ2LiEpe/pBMKHZo/Hc3bV0dPtxGEJhtpQVuCioaVdoa5vV5qYV/phexlFReuEPMIbYCgsCF3ss8NpbPko1qRbykxn93nduzdjVIEK2VMyIbras6BlW2qC6CXfnZZh4zw7+9OEJfP6FhrNe08zbEGdMdU7QY0fGlLjHjp9BtLauUJvu+Mvznf/7mY3VtVZ20kDZ7ZNFNsrBIopsNizTYtR2OhEo02zZ6XXhpLGs3z5b1iMaQaUHcBFnJPFMVxjLR1QCeG2kJWyv0dBDr9kLUrRT2JwJ7LL9JmGYMtE1myGGkKiKuZJm68+++1EkPjXINPIoF2p8MiBegY8SDV4q6qQnT1+euHd2RVH1kRBO7vMERXOtpNXewrPTbrjbbRASgYsY3DIjpgBBxX4dWFN+hAdIJyenxu5Ytn+MqbBCquml95RiNUO6MXjYLQZ4jIH89+vJuP/Dy5bZCEYveHWnDklMVP4bgFMeIgVVaq5LthTZFzUiklIIIRRKziyRYYi5dfOBgRNlTLUYXSL6VgVBQFHQHG4uUcjNQuRa6WB+Pkh9ly5K8Gbgy9STBLRsE040jhfJxeF4z+PlrT6vrct2sejrIZr2847/o8LyssXYFmjpqxw5+X02gYPf768F9SIC2Wt97jr2Hg0//SJE6W/WQZStFgEkz/+K3APnMT5dO0kWpsoiraMfdyj9dC8oazuTcKkvntw6f+sv9hq7ZdfuZAYQZpy2b+ZuHFM77o+6YGCSA8kbP9iyo9/hpHg+Efvy2kWbzwHj/SZS1RB0T+C7GhK4gvb9HXYNgqL8iVA5bOmrRV5r+WTYjOfBiXJcZyGFQ3utSCB3+hfG0fyiuYjtc5w3DfDKIZ47YVkBIAbNtErHZVqhRYBEPCja9qSFm4/MJ1KxUCatBtFabsdKumMfXW6lblLCincGWK1ZEahw4UV9lB1I2FxUbjkBJv4rFZV2B1TAVxAKeyQzRq2xhqm/SOHDkWz6QuFx0TixxBjkcQVRAy2mT+tTXBNkY4T+Ioeu/EbEFTh+F04o9GP8zo2mSjeuGhMQz4Pggp8GIB5cuH6oSDsw10h2bphH58E3jSD9fGdQWURkA1bNcVEjYIVCHCSnEDOFNGOpTeKxMagwj7eHZudV6Yut7uN9wtTJWgWqJSjh3Y48dGAqx8cSk3GsyHs6UUSOmf/VtPorZkNJzvXffzgZfrFpKUSDEbI2QJ7NJaBgNJlgFW2JaTlDx+rMK3FNtSsKwLWyIyBsiljyrwrWzSq0OpgrKbmRUv75hZE/D9bRzd+sOZ9N//+f/eRqPp0JNCiu9//JYM5//9n/9XSjXXvZifiaimTOg5+lPUMrA1gUI5R6ASQMr9HZHXFFoWgbdl0WJXtiAQUt5KtWVXRSBHjYcs2uLlnEQzB9YrI9FywBNEkEwUtq3buRI6V0Ldo2aE/234PorHXv/Wl6J0Z+ZDNPD6H66kYTRNZvQvvn0TBkP25yAJvMeP3iikzKQfUIs7DPz+By/0b6Wi2S0wbUxUomwQsSWwEXIEWre45YKBi4WoF0ezaLEcS6N5j627vwjY4rKV3LeQ7fQRDaINqgZMv+YwCL3p7OHzJFyOK8hASAzTwrzr+UFWXNRID6mpxTOcFed2C16XmloKsxceDkMFtp1TfeMEq7opu6awm9fpR8+uH7GUW9fVxUqQnX7UNCbcXv3o35gWRBWg2SKKk32SkbgImTv26Zs7PZ/Jw5IYBioje/NBtAiKFZXEOTsQ2mZzp7fDZM/k/1oHqsDiVcWGLnazTO81p7EMh7hC4K6hIw1vmE+OqRTPvGJuvsKlJgt1oNuUonGVSFNhxQ/Jlg4N9gp1VTYNS1NYjbGDYSiFYKeDgC+JjXo1Qr2R0vpYCv7rYOrPhoEUxV4ixX/89vh7GPR9aTiPp9HCv5KGsz9+i31pQuXWw+fhNFlSWSb1/fDhMzX2ess+lXWU4XsxE3XM7uUujpVw56Iw249hF5wgJbBmKKZmCZnshMi6DoV4/qej7qsVHc+Fk7UoFxUDAYtzaEN0IHJlw8FI0IAIICZQhfRYrMvY2DiJ8kkWhTMXHggIHRNqria4jABCOnTUTWQ3h0sxV+W1pqUAZGq6BgUcg6YJdVsultHqIJYqSw5ysCnuECHFkR03J0k6iG3iDRxMbTkk6PXQdg3T4p6kDmJisKQKIcbcYjmkkHc5d7vBSLCjEBtUMSgPxpyWgsd7P/NjVqRsDR/6Q+XStgxYtWjwry3vt8eekeXEezf+6uROgeY60IRie0ZgIEPXBIGmEeg6nS+680XvQr2RN52988OBH/uDtxT3zNj3WLEBprm/jcLAnwZRSDFAiqYzbxYG49R+DaTJyAup1UvPhSzcKtv0ZGfpr+HjR29QUP9zcOFQaaVfe8nnGvjvg9ALmXOApUIsF17m4S7rE7BY5ejTr+wxvRHFFIbs1BB242j8IyVg+jZeIygtS7F19O9+PDPC/gdWUoLROwdBFCerY2MvvglCdpQ9/d9/mPj9daOU7OB/0IcRmM6S/s7qcRAGC3aFUJCjNyqvyHFslY2GlAE99uaAYtfA/2Z1+7Flh9PbfzrtdoZDRfD3Rt95y2jOZpOu0/vgFz/LLKAnLX80+t5LqTkFNyu0klvWwS9eESbl59MX557GXhxRel5RDjb4Te+DmPKMiFWuZD85B2G/NietaDQfh7nzqwP8kjD6xvRCpgKmv35Kf4HNGNaE8nUcDNifN/SbPiMdOlEzYi0cxay2xfZhCKiuUnaYrKg795piaV4NY1MXA4N1DSv8YF6VtSA2VB7AskcHS0vzKiY0UKpq7SrNq6KK7bCQzAEs0O5L1W0iSHGJqwuOCOiYzHlTdEQIkMxpIcUzXAvJDvEXpu/tCszUJ8K+m1yXSCm+yHswDWLEV7QeVKuvxqspuxohQqSGDCzkKNrGVXiYmKvgZbbBVoqXXU+yJyPmj8vZXEiyqYabACAuUp+XDVZDSGSrpqUoVeL5OoTkgyrOHyoKtmvJo3omLC2YRL3Af/ydpUCPpWgY08O+NJ3E3iJKBt6in5Ru7h3GZsj2qI/AZq43rnF5o4Q+DZOJrKrYFWuJdJhcFZNzel5DMXltvw8iaZKiNd+sXtzfDaORfxuegNbsK33+Ghw7MQRA5PKqNIUoDd2wMRSq5ZZr0qpLle4UaZ7cWPa8mrQCiOG4mlgjWCauC1NusB+Sr069Lp1+c0kNXJDKrVKzT7fEar0qNBGyHV4/vCLVnyYXnrjADVSn68KyHYEjqSuWOy4LSLh4meoatdHQyuvqMbdrpZnUWnzjeVcpi5UO9viRD+uNdVpBT+lahqnmY8u8a1Q+eMB1NR3Ze/1ChzhESR2RfZpj17WsCmFp93eqdmI17+ONlWdDOqzLRCNC6SWgQsPBvDD2yUiXKfId0tWJdIB1UZDv72ReMmA35rGv9Bb22uPtCWjIlq3hAxW5Ls2egJiip7FVD95SdNu0N9HBOyHZ2RPNtie8L0/g1U21JxxLczRbKDCmagYCVhoT0tkT5+HRX7GKUcvxn5npEPU/xBFLeOCKarQIpkPvJH2hKUqqaum67eiiGYugbJu8E/XJaJe5sPejXacvHIeLrddPEXEtTCzBxQcJtC1HqEfW4VvT8Y19pReylx2vlWIXmMDi3VUOaqU5ZaRJWuluxqohCC1ZlOfV942wItubwMDT941aoXs2VHXbubpYt6FtiwnrdNEMWVM2+Wfd6pZbFtn0mzlqxu3eeYk//nOrNTuk64aj8eoJeRR1qTVhChWLj0TRs7kfnxdFm4uNl+GalBWbmFAWKg8oskLx1K3gD9+NkGdzTb5WhDzSbcm+yhr0qRZyDMqQihhRqiMVl/joxb/YNJsU3CJgFaKbmg7FLEzNdZGtF62s0uoqu6FdifefF9oXbI+V75p+Hc8nW7va7HW7qKfuyKza+ArLpZrf+lLiDeeTYH+bM6AiC4odXJs3px0b3coFLNeOqU29ccTK3LIqL8IsD4datBFrBywlkAUE9itNdxOPcTlr/kGKpGni9Xkg5e2qIHo/kG79QUjBM4wW/u3lUjMgRSWopYi8uyJzi5bojSxopJdEaFlfgbREV2GWTGFhN4pVEVzbdRSxBbZBXNMximWF9i3v6mC71O6aFcHqwquxpDH03ntxtGBl3U4UVS1jzGnJurVAYs373vsxq1InRZPAX/AGKcNFNHv4fLnSCe1miJ0oOpcoaqfcqSByANSg5W5FFJQ5dZ5erl3Hsq2lGwkrLv1qK7siVwGaK/pXSwGfga0q4IuXd5Vdj97vOndl17dZ55nlpi7rklps4f7aNKoBCa4xCfXYUSeLZT/xbosGJZ9AWoh2Z0+cZgC9WPazYbCdNht2s4dPk4CVFw7C/nLghzNvFArF8suZoExsYNm8/meeCVo2wCqvSphngoX9pHTilg40XBrya1L2CtaJXWmN4PRiPoqjedVZ+FLXSfgJAz22k7BA8gJqFfCtMZNJesvHj540Z92qKkzmDNiyvwFts4D8ZilNomngDVh6+WLlDO370tuY+YylrwP/8eOAos7kWkqk6Dq6lsqCTrY0PRU6DpCF0A5guKaMYDHJZx88VgfzhdALZ1rK5NYIce7V/yrnd1g1/5tLWCernXNmU/1zhQWHhok1g6es5BdcJqZj5aoHdmt7nrXlCjVdWA3lF7YoDHZQMtAxpmtYXNhSm+3plJyLuqsn66M+21UBri1ruEq0LLSQ7ohwqNV2ze5OZ3Ruu/WZ7M8ef9QqJKUe3aHQ7HTd3zRZBA+fEi9kba8Syga9vjcOpJ6X1VAJeG/29GAcJYvolnUDCdbdRqjaLyVMWDJrIPGGC28UvA+G64otG8uQXjn2Zj5DT/4y/twF/7MCJWKEkKvzlJccBhJHV2yTt2XIGw4F78l+ZHudHqoKGHhWPfdQH5H6ApSPlStHtAwxXYQNlTlED8oOFSNlE2KZFxOFM51PVYxQdFXbQKrAFarAOJPPxwA+O1Qd8JdRdrweRXADu7MNjlHsz2ul8PH35SJr5M0aQA+9hIfGRPGNFwYJlZLRmBqHiRcnD58GTOZV0RcBcLGu6mLLemDaspHVzd6Lj3taYNWAj5ciul74zRctpRRXoQirH6g8cYpmX7w8bW8CkKWlXvVuO9BSTEUV839KAd91bz5ROjxvllzzuzfP4+mSe7ZuHz7PUnNsKwi2wLHa2sa5CqdTkaYjRxP0ccXWoYyMomwu3XraI5u3fTmqg4EBXxunW6HUywq74zoby4auEksTVbQyvmsiOfXiV0OD4uUcDaADACmEXL5egaeYlqI7PPv6JMCbJgFp3uOWppFCOQ/4VybwapFnGYDPMihGtn/t3XqPv4asurMvTWfxfDibx8us5iTLVpmwUw+fH3/nTsOVXGN/D6L7u9jrf5iHwzk35yaPH5eLrXsqsAdkm5oDHcHTDS0XG7LQLaSIdnmEdCBwBD/j6+QEZxEI5cba38aBF3oUr7xwLiXexJtS9LiSQm/kU+TgjoArKYl6rHv2p8R7/MdZ6tAeSzPD+I/fZsNo5rc2PIM+hJLxp9kw8MfSJHr8fW9cVhblcwZI9xN/KI6sMUAMpGHsD5a8c3vaHj5KRs2EY0AB+fiPxkJyTIXFQFAkmwK78iHz3gfRYmsfrUlQzXYIKfsdRnFDCfzm/NB7w7ZNPSm/a7pYcs+0x9u4jLyQdbnIAvI2kW2b8CR64SAJKIExVvrx4RMltnB/pFjDsFkS8uaqyN1m4M9pYZJNXop85KT0RUuXZeAtuEUhpje3eWG+mfewG4Qzn/J8tjjFOrurjwaM9LpKaAc0DYiQKTgGZMPSVcQL9G0WomhYdSZXbg0YbLO3nYHKsn3VZkr27UIlTaGPzLnRTLBRY6KxcGNunWZCrdzZ1CTYrWp+BK3wcLQ8+6QNIHZCpua1FcI562dBzaUwYC7gnPFDjw4XUZ/aTQjf3xFMrhDhydKZaUWtLRbos+zfBpJ1/e01loKQpYNwF/JSYt2cmslpthjgGcbAulxJ14WB/Kl89wforgl5YdN8ioSiQxM6m1IBJUreoW23TvPbzLKJ3OXb8Ax90OphLcMo9oezpTR9+JRyFuajZq5V5sRkrCXHZ+Z73DKN5B+d/6XpS7FCpJYuyA/Xnoj57aH8NLtlHHiPHyP65d9O+/uDPc8F516c/TwTAN8spAHjfrJ+Tf9DGYK4ij4AdSBDzOOuDoY/atA0qkdKFy9P404JVNxTK5+dQZLvUKFMYsiQCOWYFc3WST5ajU0YKBDy7tR5kNkGwjlVKwey4uVdxOhq9HVHjGYr0MxR72SGhbzB/geKjcOZHye+FEh9fzSXbqLpJBp4MUsXlBKP7V1l8Tl+snY2PHyW5mO2PR0G/nyR3IwePlO2EW2n/7UNaJz/pnxwvUG3YJmQMe9IT6eb9NhcKWwGkRT1/XApBXTSqX05Zzt20+VsTsFLQTT2eChEtHj4dMUtz3Ca/s21z/WR5caHU4HVqsh1TJkXEc+HNBGkAR0UA18FFnGIbxTPcL6RW62Wml6vrj75X9Z7xpSOebpTatxMWX5ulAw89uNoHbRB036z6ch9E728RvrM5SOPXhkpR/BIwwSYdTDX2hbr6XZc8yb1SpbOosP14mA+fg2Lt9u90/yx3/rTGWubSlU55hjv+1Rlex8MPeYDp4s1i+gyzak2cuMly3Au+dwRUdQ1hGVrYHXXVY2Km0gaLKezeNmb9289rpdSo/5AoGlWwrb5SzkN9tdGbk0ZZBbjxrXcJ3HFBuLhWvsQEe4YttiaZfzXUsukrdSVGrEb9kFttGQ5ZdkoF0Fzi+UN4+0s7HRjsk8nf/z2+JFZ7EmaHPHw6RLWUohFW320R0H8U6l1L2NLNaBapTRXqVdwtyO1xCuYHeKjSEfeNuu+l36+XK83VTdlC/Juic+/Pq/Ua1uLc/a50txr4QQ/xl44pcr6rS99sWAJPgl3IrLWGN44+DJzu/rbTleqVQUhZ+70gnk4ZCXfwuDxdylehqzrk5TwXMsoZAXeJlnyW8jqvlXhPTZUHOII5ZcQAES3cLHQ6XPwnjOjYEORr060u4QKN0TTIMFi5FEpA7ZsSLTqSFq8/IJ2GmWENNtwWDX1QyDL3DUl0Mk5crZA4b2f+RS4MM3nTwEDVc4xngEwRX5cs3+/F0XDsRcPuUFKLw5YWBsbBOWodBL/65vRUGF9t4iSPTSdSuNmxHaypJUhOvFu/NXJXUgCDMdWkC7u4GOoqAZvL5Ozh7oCRo3AVfaoF9B4asLHkTedvfPDgR/7g7cUIc3Y94b8LhZUmNuTZkpPP3j4PBPqAOUmzKfbyuJGbEt9Fs8HvC7GXFpIcTScS1GPeWkXy6KnfUWoWTdv+pU9pTeiGMCQmFpXbhyNf6TUSl+WlSRk/da3jv7dj2dG2P/AWs4z4uYQiOJkdYzyvJsgZEfZ0//9h4nf/5d/6vshZeyrg/9BH0ZgOkn6O+t4Txgo2BXFjvf0AjOK6WJP+a9osgLJIJr3Rj67Y5r8yz9xGZHpKfwxHNB5omRzPPVeSsazaHzq3RyQp94cUOQa+N+sbp9SFrS5nTdyrHD7T6fdznCoCP7e6DtvGc3ZbNJ1eh/84md+SXqSbfR876VUmoKbLqyaW9bBL14RJuXn0xfnnsZeTAXqahoyNvhN74OY8oJokYlWzhnYr81JKxrNx2Hu/OoAvySMvjG9kGk26a+f0l9gM4Y1oXwdBwP25w39ps9Ih07UjFYLR7GiZURdOAwB1WTKDpMVcedeM4ulHIvSMDa5qyDPonQNKyv/wTp8ztJN27QPaGg/8vvpAc1M6/rMVmwl/sbPIyvS1qBYXdFPP1e/MuJFMgewQLvTD2tx2h/5HmcAGYplrI8v04ied/m/9La/G6PgJlzdmdLeahjZi1falcOdQ6luxe8VdHygEuCIDRiQCxDBVjE0rhTEwsGcLlI8w3WR7BAfRTrKjR6QMcAU9dujCeSm1Ewp+N3kukTScUTZg60QIx4IWg+6htHPsTfZi7kUPJQLU17G9JQcGgsuQRk7xHaFQE6EKaEbRjHhuRRbVRcbOTNsP7bmqP9SsDWbf3Ox9cflbC70QaqGsACkPZufl79Ww1JZp5hjQfbsfNigYmBNdYuV0DosbSOWyuCa/ocy3Gc0aRDb2saV25KpgV1Tasn4v0LgGsDXsDZV+SJkfXMbwRexgVWcZpzm+CLWbQRdWHSOdnyxgLMt44uXR3q759Q2vnjxa1Pgi+wrvaw40TL2AiByzaydw6bmtQNV0zoQg5B6C3Km4C5vAdRINvqGeQsEp4DuKrbGtxjyCqwFFKzaxZIDnVOgQEUtcQqA6xNUiab6BCjTsjRDSNICBFpQ1YuNsZ9Dq3jiArdFY6gN9d7GXj9ahEF/Kc3Hy+njx2hRlop3CBnrtfdrQ0ZoA9UEshAyAXVXNx3CFfFTkbF45qCKy3cPamGcrw5DAbiC5ze1akNJWXZcy3EFbxSxFFlW3A3+PRd/7FCyBpRUrgr4mBsyX4fnVdvrMw+fUVFXXINojn2gn+WlKeoYIrYdIrTkUWSCtGxgnaK+j9Qbr6jD6xMEUUMVdWibyEW2oKgrtg114HaKeoMV9fdBsuwn4QXp6YqpO8hymb6W30iWsU4wb4rc6emNR1D9StdOwshGqulI1oliixkhogLTqemNVnCvKqi47CuNMhWcrio2kUwEpyvQLVvGqBiJJUSF7w8AZ5tuMsmv9XnjtE9Z/BSOW9ov0FVL2+oZXkYyR/YlLV7eSDD20s8XTMc0NBNjQ9i9RVjDKpCL+FmesuYghbBWFVWQ9tVkLdTCCjPQNhOrFpWq4xXYZm6Ch9CpsXN+s1iG3k0cpSXB+h+upLTgMWvRmdzf5c/6Y3aEVUeYs3p1k8ePVPPmmaejeW/VZ5H9jKZRjwXZ9z/QG+nDlvTv+7vpkN4wkKL4xgtZncDES0uRsYp4/SV7c+gNkiieZ78lb9SLJG8wDsKANQtdHU6rF/hD6YMXDkZpX7QvBiNPGnqPvw/8W+kmnk+WfBBhxBJnWULFOp+Cd8+j85om/mjIMmw3HSH5/NMSJasxsQn7Yz9ezuaxFNzfPf66CLwBb3AnRfd3k2hAX0Knly+ayIbSWz5+ZLf3k8ePUch7m/KSievJM4iJb04ogT98umHdTPnFFGYJPz+cs3HMWM7uajDemDWzpHxmykvcs7VhqcJ0ejccOmM+jBVEht7Mv4niIEgHMN+HxQL/awkWX5foM2sFpkuT6dJkKt2e6rxdmsyeNBk1nU4x8UUFXF0RDiOgcO/01mHEH5K+rzxNppQJlaXJIMdmoXoHdOv2p8kILkpD1xzCHUCHLIpSSO72pxcvv9QIxQvNhqESq4lOTKwYKjYcwSJTVVc3CO/DXpXut11GGlC0YiX4i8DW5iLm6YkvCinTds4S4A0MV7aIKbBPDF1g6bk+BB1CtgAhj8lxae4sttJZmjvUozJX2gLxqjwMNSZJBQLbRhqvdpGP4HNtR9bNYmWujofxQTUXF4/IR2nuJLaH39yxHpNl0hqIF3gY+0ovK8yplBWUxakBS5UNjVQqP5ExjPRt2eAEu5oQPkc+qhVTTT8FFnteu1rWbEc1zSqlVju7ukAwl5xQ0lCzmhjIpjYLi0jLb8Sb9CDgYdRVyf40DeCJC9xA6V4blv2c3zSTEmnGjea5NPEfP/IqX570fh4OWS+GzTZYUGyiWhE1a7WqK6DmTmxUTeQARaxSrdjANmSjgj66BxsLYeMtjgtqEopidH9HrZm9gUB7sK5OO+gpWAdUFyDDFYKRVBMAWcbFWN0O686PdUiW7+/o3VXiz9hn9fXLy0VgQKIqtamuKt+55aNa0UEpVZxZdZWxouAVLFazlg3gmnmw7YTk61NdmzlARhUnZVO8uJa6ExWhqiMFmUJyKcGGRTBvbrsTFTsdtDYcspcLakOEgzTgiTV6CfrJMODtAlgjmKif+LOTZH9TNE5iKcQEtpAbAaDqIl0tJpXtQbNOzNePe/vl+x7UaopaibGCoW4KUSVQIYa9ihXrUKuBqMW+0gvZy9ZrVJQle1RHRJCmKofiaiqrjpWzc4EKyjCfhU39MPHWmJuFEL5YlJFqWariiA4ml9CJQyERsgzCGbaXkca2cM+B8xlJo5d+vkwZtA2xN1PNfOclfll5+faoAIru6pqtMkzKB3I4iqVTVfNJGHou5v28GNpcZLwQhxQkJkGOmDyuusQlTi43pMPI5mPkMc4q9lWWLImALasydwydtKG4W7ss8crkkjQy6F5MBqWqOqauscEfAuPT29A9qcNXo8GoIN3FuiIypzIwqgY2lU1s7iEwsuRf3qsix5xeMDVyN5/nKyOVcfmjG5dyjkqvQ9mYut5Qz8p/n5iMuQ+BGzvnN7zdJ08FZO46f3glDWN/sJz98dviSpqwlvbsaNVMxDnbVR6lKZo15WTSN29nZK66kW6lJDJP483jR/rkXINSPpfFchoNo8df+4EUTeKIbRqwHtWBt5WfyUAiTTfJpldSNJgE07SfNUujnI+jOMlOefd3M2/4+LufS66kACrJrGSPDsZpy610f56O94aO0AvZvnzAQBo/fE4BnI3Gv4kktq3v3c4rJ1/SW3juZi75s0SbEDm1Kluu5YqOCMWSLZk1GaqK6KuD+bovhctTTp0e4qOoxKlfht+uGkWzob4A620b030RdnuoPaysIoRT1GnYfI7oH6u4hBpiepVsOqgj4lavz1G8/OnaZWM0SYQ1B8rmVuyZ5tiKVeRPQv/YFGS7m8qWFNnY7jPb9TyvynBysDvb4BgBFvS2fFGJvbUIHAU6udqvjZpSOcOU3gfxeCl5c6q0RfGU6gy3uybYrAXKV/QYFwp6sP6krITGvoUq2n+tWKhVQZAKAgJg1XJNKAgIAKClq3JxI+Rgt+zszMV4GlbY8HJvZstVjLClxs84iGZzaT6JvUUYRCFTuweR1PMG3KaYsuNRkv54H4ReOI0W7BrKiaJp8OcKOKAqhm7bjtDSj7InxQZqsaxUhwMvggNfScq1LPhmRbaEZZeAOjjQ0ex0e2AvP4odnC95/LgxeVckIoyW2uTReydm0Ew3VaYTfzT6YebFq02FMwA18zNw0q00XifMSrU0B/gFVtQGoH8fhJTfxG2FtxP68Q0F9Q/XxvWVtHIKDTP2T/WaZJ55gZrISHpx9vNcq09R71qC0nxKv4D0P6czj5VQk8zAv0krnL3zeZwh81oWi/+Xi1Gkao5l8/iBvBgFBDt2rvDlaxWjq8mmCvTZxFc5LX1VhUQaMoM3XDcokcKNhjATzVc1yOamLMJ0GFFNexQMuG//eKnd7MUqiPKvedHJf2OeKO/xIxUvt+1dttNEfrMXq6gHDGd//Bb7EjMeb/3prKAXFLWCYwTgdRUBSGyiGHCrGFbpHjzMR7Ed3tnJX37hoQxEJUTXHDHJC6vYhrwoygaMwMiywSqCUYOQCGXoX0uV597Jq7RF/3VvtR/tcN6nq+xDiXONuJxvbdzm++ZjW8jajh1r4nwiaRInSxaEwMIcAmkYTZM04mGdJd97/PjwecCiESZRmjGfRjAspJHHL23byr6Z91bSYtfQG7xirUO8NxHzEqURIVIx2EIYvesoFq5xg+LYgd7ftQ62cTScr7dOxiybkMs+qvJKX7yfh4P5NPlSWjx+9KbhktL0JGLacRYJxCN5glUETQVdSdZt1XK4pZ8P76e6JbCMYjA1AFi1S50FxJWNTTmUVJ6nIp6/sK1q0QpjXlS35vEg1QMrkCobBrSEPZNSXTcLJClF9pJFLV5+MYtaDkboAIRNXin3EBg1iGS8gVgKRsWERtrdTARj8fJO161MeqUAPsugDuq6DoBuLuu+GSPORYPc31FUimZMWu+bRqlid+Zp7HLiDbx43U3l1htSnhl609nDp0lAlUAqE6UB8yz0gpHH9qGXYx63SsXkfJHcjKjuK3QwFCBhIplavg1b0Ezbur+bbpxi8/VW+7KYZtgCDN0VNMKDkyOuziwmdDUXfHHptKnxQvH54bM0ZrHTs2G0ePh0tQbAw6dVXDPrLrOByyZ0uoo4JYQqPprY2UqTXSSDos/jSDlg0+MOy3bfyIHsCXwUleTAyfG9z8XgnzeSNwNZU8a5E2X/4kksC+DxH9J0EqXB/bwAXY5On7zB0DxYvOEU5qVRPpVmt8uP3ZZ1vjp9Edlo6nPX17aET9uFaOakKmxO7JKU7UJHia7TwqOch+2ljJmko1JsRqfJQmKlRBrSQcfeB1YrbLzlYWoSFrKcqCGdFjd8090fyjqTh8+zuZR2Z/N4tGEixb43ChKmBHzap+3Up9g88womI7/PRMW+yQAVWfDyuWPzpvmG4mA/2dKrj+GObVk7iaqY1DiitmK8TJZDSmp+nKYKzjljSfdyb1l24Sx6/PXhv6RoEvgLjzknL4IQwf2doij3dwhrVypiMSJFIfGnUmsBKK6FHEcoj1bqNXJ0xeJlfvKSZrdHtXj5hVgL9bnrVMOwXIebU4cArzjA1TeWWz4NKj2TA+gGYt77mU+XCKb1S1L4QZUb0M+QNNY7GTwronvp97OwSWnFACfejb86uWvFoGy6rmUKwQSyrumqzesLHjCsd/upOwdrLcb2eXe9eJdNPxz4sT94S9HJpJoeq8zPWPDbOPEHTC1k0UJMRaSKbZqavri/EzbLknHghVSdnHoD6YtJNApmy2HwpRR7/Q/zcBgteDr8FbtxRq8e+7OILu2S6mCrGp78fmrGT6PefGPO781wuZJu/cff/VFAn0THGDPnlBSFPhOqzOmaebGYrCxxYe0Vnxq09TS26AxrMnsjuNeCEt/aruE3Yyt1UzSBF2RlYRHJkq5IwJyoFBt40CSdGV92bxzw/VO6OnyaG98qMz5y6EGxJ92RpRxltSM7X2/JlpV7E7mhLGPHlnkwdn7XFVqKbOsbheAEbliya7etOHRbsdXQ57itWMUwbEeTs+65e5USG8mGUT1ernh5Ixf1dEm0Q1+wDNNFqpD9XgrMI4MPO33hAvSFFgYf5jZkWeGhHhUr+6ZACII527AZU6CaExeDVEDeeo+/8kY7/riYlNSCpdjljfMm/oIqd6zmEst4jnlRpYU3ClOfxyDVOnfpgVkOPwupZBprVuCJFTFid+yDUel287nXOpuiv6pNcEw2PzENFQHtQH+QVMctFCM5yL2LoLok/ea5Vv/Ydf9hH6buW60zjHVDif6GEnfQIU9CyRM1vXAvA3YRyqU5nHuqKRepRpTCTACEDkkdXS886OtKvIKoAFlV1GZqD5u55uGHeEXx8jRbJ2UfreYV5WBEiu4SBQh1ukvBuE+1KAFjSdJTpzA32DN7QDdupGJZCFZcTCd//Dbiuhbn4NPg4fMioR/9NN4vl1k4iQYj/4Z73FZ5sPQpVSK9gG4qlqwJezfQ0Cxd483uTqaX4uWdilLvcI73ywAKezXt3HVSbPdRroRLWOlyMELLIbZhs+nmCQYi1ZCNYvc7AYyd8+XpsqSIknU3gT5awBT49Symirc37N/yJMP7u1XALXOoT7IKweFyXIUrYxOYjmMJ5dOxZkCA9GJfOywTMxeSu7+NQ3ZxdSRr3OZ5rSUrMwidaVjHs3DZshW6/sJ+CQAKxrJT3C/BmiLnLNQcWhTPdGixA9ZEI4ZNxN6usiojw+Xt2nL22M7YCtnErl6MX+n4/PF0qhCgKSnMzsHny/2kPy+HXiIxHf3xIyufX6Df3BRyGHKuCbzZ1OLn2e1ZLf7tQjJVeJBCbEvhTdkKdAFtZBrFesymRXReWL6wlocCkfLEkj2hOrFctryqEY3qLHD7l7Qm0cPnHC5RSzTFMk9idus6+8ij4m4chLyhw5OzQc4Oj1rqFzV0VQupAmncxzqFjDkcsqCgIYsd8a+k5CYaMFdEkjkrWKASL/Cc+OugpfF1KYPJ+lnRr2xAvVHWbQ1rhEtPodsaveA7bxnNWfvL9NT74Bc/gy49aVFof+/xZzH6Tp8FOCdILx/84mVLkTXRLD/PBlt4GntxFA1XkJSxwW96H8TT2buIPYRzGxbFxX5tTlrRaD4Oc+dXB/glYfSN6YWMjaa/fkp/gc0Y1oD5Og4G7E/WsJM+Ix06VHWczqdwmApN/gjxsE70ksNQBZwNpi9cvafY3nTN0fN+BUsjWINC6QTRr5B2MqV3q2qqcO/qZKqiip1MoYLKVnTWN6N44MdT/iOarJ47iOa9kc9umCYUsfgfKcrzpxSb9fEnZahz4t093sFvdf+UCqXj7l9h5km3M+jl4XBSG5Vcc8JZf0UAHKAr1BZAv6E1tez0GiI7bs/RYsn9fErZKI7vlYgcgxo+gtOm1PclKC35PdfCmbQP3gafM4m9USFYoyE/zqZWh9L3+voi/sVLFt665nqJ7OALniJo+inwCKCmdUJfhEccT+Pt5xFtZwwKMm0FGVV2XTvG0BzG8DfPC2+8x9/TYq/Uol0FIp/CIzTMjc6OR3Q8opRHqMgguiP2ZOl4BB9UMwfImMDP6yTNVd24eZabIBZqqMYnIMn3or9sPnHs4Ds+QTkCQqZsApntAXd8okV8QsjlCn260iyukNVgmIWsrMTeoN+Mb7Cv9IlsVPt94JauGFpWZG8T/2fKjgsO5PJWdqNA7XncKMczls6NcjFuFCxDh2LuAVdfBbw/je09kX/UzNJepIVSbVzubL2V6ppBtZLR7VoUtrPgxcH82NoqzV+WHybXUiJF19H1P0tvvQXbEQz6J1nnx3nwniaeXqN1fkniyTUNpDgnKOC1iKeNVs7nmE23UTKrUdyPaP/jFIZwnLuuYwjHMoTWm+HENoCuVckA6rjA+bkAlO/vdIyviH4CMzjSJ9dqZnAWn9wFaQeyCaCCxZj6ji80lC988dWXANzfYUKuMNjNGthXegd7a8UVzOuM0EKs+tp+rOjcbp1dc8boJduGiqpUKQJ0+W63RjGp7398J7nGu++ltz+Bgs/j++W083l0vOH5eYNq2ti2xJSwTqtpKMMAstw5PTqnR/1ODxmohsPT8/OZoboONQCL2YpHsoEs9y4707GBWtgAur8jEF/J8gm8oPN5dNpBVbYAVA0D1yICWwA2sGW4IfeOLTSDLXzx1ZesBQNWlb2sgX2ld7C3VlzBPFYowCJQOdDls/N5dHbN+TiXgi1gQkXgXJ3Po1E+D9j5PDrecAafB3GIodlVulR3Po/O59FxhHKO0PoNXUUzdZvXPsuzAZuYsq1saP4ENtAZN53P42y8oPN5PI0tIAKIphFhR5/ouqyrkOuYHVtoEFuoyeeR3y5Humr/f/bOIIdBEIiiF3IBMwPIEkXO2bP0ZA02jXRhSrRKa/7KFermP52XgeH4YeoC9AZKmHaQMs6TC6pmcufOvaJAzyp6CpMhMBnAwPkYIG+1HXhDTyqkBaQFpMX/JV57EyY35LsWiVdWghL3foT3euJRiBzhJ7Tp2G7IPOQEPvi18ZfknCKdpzIU8efE5MfiuH7Ev4mHkPvN9tJZWadAvjxX5KdWmqSy8NNMYz/33kBOHAQpVCU7/1Eo2CjzkAv0XvwUpApjYWAswIYGxsLwaKLfcGAuei+gMUCEq2gMF9NE83COAgPkdRy0XUYTb8AAipsj3AZ6L6pYAL2xDwuKUiDuW1UOwEL9K2UOnLTfhKP4aNy3GjJ4yd6FnMdr/QMAAP//7F3ZbuM4Fv0VIkAD3YA7pV1yeiqAvPXU9DJBMoN6piXGoS2LhpZSS49BB/0NhX7J23xAvQ3ylLL/a3gpeZEjO3Yq1bYzCVAVm4tE3st77iF5ySQnYfb2SDtCyUk4wg55eyTBZ4d5LOCfxc/Rm9O/JScB7V1FPOsD9t4ehdTveUTU2qj6m+QkchoscEkQwsPCK3f6KMcjOFiohOOIwddL6vHcjvjJW+Cz9wEeiY+R8wsOxAc24mWT4r1ROuJNcH/DeQWPXEKLea5Zld1lUcSGq6tPe1xdX3SpaMUH26M9f9qj/LmzMmeiCG+mrJ2McIDfuW+PFE3VWw3dOBKpEfktglSz+IF3BSF1z0GEjaZeN4WERdKZkKtqSFpTniW2yCWOvehh8TNI4gmmaRyJVuSNCYpfHeZHIS+KQ4fSt0d2QLEHVa9sP1z87oTTL0IwQlPT3i6OkTCbpsrWNKUJL1hIe1O8/s2sNaOAsct2AE/MJRyOiOddRDiICkVUdn5fOsJbffoL9fmwDYTC85zVHWv77oF0C/029KZ2PQpISIIP5OgUbdTLg1LfWUCH5P9DeRfH9vEPyyrcG1DYeNAdACSk4eSaJfTgRO2QsrABqAtXJmoV/xfPcN4j4SFlUxf+aMmHlrx+7qyfRCBmzvyJtWe+XtR3Wdzdrv4r+3lG9qPJSlOzlM7RE9lPs27Ylj1L3Jb99J1pW0Ufi+7uFSXaJ5Q4tYxvngIIlqa+AsJXBIRDRwHdbtmyLS3NgeR2w2opcv1LUMDQZcuwXlHgWVGgrt3f1g2pVteeAAaKrleNrhcJBttWf2UHZVwwm4quWVKjjAtKR9dM3VJecWHPcOHb779D+v2tpNZrkrEaGuBXnhZ1vQqlWx3VtsWS1oLSjbok6406EMW50jVNbelz/7Cg33KO0K/WMG1ef0G/YIscIHghj/p8yPKpI9SAL+exRwojEx2fDwU+bK+eZSQ8ReG5HB+QaEUxzZaA1QWJ6c2m2pYscKpziRltuVMXZGzBTOyWKUtz21k0k1JxIcYiaUGMo4so9ci04fYAj2iUeTQsDGYLKVMf8A7wCKDmawm+2wy/xOIqZbejZoGJ/RjEI4x+AqljWGbAyKcEjVhIsYtRhrHfw5M7nu5TjBIk1IO5vry4ixTpG57Eep8/eT7pI486WZdX7vHnhJ8/JSi5v2VBD8MDL0afP02ul5fGZtKoGEf7IqDBqjbvSQNXLHNxoSfpkBKfMj91rlCSTu5I/7gCVx8gqKZoTUtvlfGgclJdiQe6pioq1N4ED14urKpG27brWnMDMeq6qrSApmwmRp5n2TNeIsRo6orasbaAVT8e5uWo98GblipAk+e9mzFHtejxrMJu9dN9PuwtBLyTRoERvlsHhlJD69SV3TXOv2TBEDt9glwWpU42vnEICte1eN0g3lk3hNcZUEDDcMQC3g03w33oTB+FA+aHzKMuODfSYygcBThhmStc3SX1Mc9OeEYNDXjVNIxETZQRlCXM8wFbsfCDHFuveU5GJr9vgK+GarTqahNwcHFaYnGCalqzSUU+CkqWXshUljVzQdALwFBWgQCGorBoxaHi61e03G3H0690ahDpJp601bQtqbk0Aa10AZWa3soF2B2u6pILeCJ1hmL7B9/VEtabjUa7VQereUzChXzKEm7YfPIDLvrVyX4dJ1sIeCeNetTJrhsSu2pxNZ2fu2OG+sT1WRiBP17v0hYdGpk7NOTzOR7uw4QgzNLhyg1xISFLUQV+7Y+EukHx9SDUeUpB1j4tZB1mnCV0vRj1+LQ7LWbTMO0m/QNTQ3RaexmmBasUg+jzp0DYz+Qac1R2rpibUW4/gj5i1MeDmd0NYFXEI5M7H9cQC3B2f8un2f3QiWuzR4GmF20vgtphxKlDGI0/jvzyOki1a1OlutGylHbZtal2065b6jxib6WwV5OHTttoamWaWAww0YoDpol/8Zu3Z4SK3pGUjgKbD4/xFUXWbWme9JhSy8UPhxE+HxeUbK3ZaTVgBfFJXHC1bMvw+8oFN7bHSgHvpFHCVLd2WLtuMc4S7mSwy50VCinhPqmbcu8jSF8slh5mqWGEIz4OOJGYOSpauCfBHRH4I878Bnhy5/JCPL0oRwY1lHst5wpxf4UXPJ3wWgn4Qc+nA0qGaMR4FiwHcR/HXRvrBdzDORnzxzeIuSOWiAZhz2eTP8d/oCFQ02jAkvHNBvCoGXbLMsXO6oIJS3W1ZRgLO3XCiZmSbsz38xastaVKtl3enLVtSbNKm7Ov7u1ruDezbbWN+vJWYiUEt+tGsz3fhC82U3I9VSi1XPzFKHWFGchWm/9ssgNTlyXFrNzDLnIqxYMvI8IFrkgz+fAvphB8lbB26UJ28n6YZfKcPBRlhHtkmrly4Hd0SatroJvFEDRDM+XOglcBvRi60ahecirnvNKMjcfIVJb74LQ9HEbnxHdJQNwzPnIaAcEDUSs6fTdbxlnHRCA+Sd4zJrLlWQposWxL8kKU1X4QqtImTzxbExPz9WItjfnp8IWoJ8OIDfjXGkqQQ8c3vTgnerDZ5fNxOr4Z0ck145yu2L/ihG4DL68brY5aV5dXJixNlfUFXwRyWYqrWx9gXySJFx42Jq1wEqraaXPeUpabYTZMw1TKgVaKYWgtvUpu5Zz9lNuXRUjtqAUrzej99ucUd9eFU95ubsckgh2AB0D22FHEfRM9CtggnkN2wmchwxrKl1sJ/w1L53xim5H++KMjwtbcIWVR/Mghv8KGdqil4pgvavsk6FGMLkbHKEPsmB0vt/w5GvmMCvkazXvOEZNNV0TGN7AaPz076WDnCv367uwE6YqsWnXTUM0a+un84gTBVq+lWYpsHqOzfChF6XQk8bFHnD72aMbtaXLNHz7+yJ3p5M+EYlc4zBjF/BVx77BAgnmk3xO7hqlzdegg4WOxsYIDJxOsjqIhbxae3PGPPk/3OOOm6JJxTGRehKmTQUTkKohYmjvvU09r0x0pPrgF6g1jUCFG3XRyjZ9+nH4vuvyFVx/ssdrmKH9sl/H9TSVPNExZ0qXmJhsZkqk3pEqeaNuqOifjrzzx66v5bGEWhTIAJGAnX2SUhXp3aJQByyCs32dLe9bbGebO+7HCMIecJ7scTH3cTR2KawJVeccSDOsAhHv6KEjhSANXzzHS6gpC9/+R0WgQIfnQNfvTxd8fRHDssDkPiO9+SSt5gaM/w3wG5cMq0YEPZZ8TuyQlQypmvS8RqPAAYv+yJB1MrkUAHxvgjPIpr4cRL0Mpah6jn+H81QtT5vbTk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