<?xml version="1.0" encoding="UTF-8" standalone="yes"?><SkonsolidowanaJednostkaInna xmlns="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaWZlotych" xmlns:dtsf="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/DefinicjeTypySprawozdaniaFinansowe/" xmlns:edt="http://crd.gov.pl/xml/schematy/dziedzinowe/mf/2016/01/25/eD/DefinicjeTypy/" xmlns:jsin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaWZlotych https://www.gov.pl/documents/2034621/2182793/SkonsolidowanaJednostkaInnaWZlotych%281%29_v1-2.xsd">
  <Naglowek>
    <dtsf:OkresOd>2023-01-01</dtsf:OkresOd>
    <dtsf:OkresDo>2023-12-31</dtsf:OkresDo>
    <dtsf:DataSporzadzenia>2024-05-29</dtsf:DataSporzadzenia>
    <jsin:KodSprawozdania kodSystemowy="SFSINZ (1)" wersjaSchemy="1-2">SprFinSkonsolidowanaJednostkaInnaWZlotych</jsin:KodSprawozdania>
    <jsin:WariantSprawozdania>1</jsin:WariantSprawozdania>
  </Naglowek>
  <WprowadzenieDoSprawozdaniaFinansowego>
    <P_1>
      <P_1A>
        <dtsf:NazwaFirmy>Grupa Klepsydra Spółka Akcyjna</dtsf:NazwaFirmy>
        <dtsf:Siedziba>
          <dtsf:Wojewodztwo>łódzkie</dtsf:Wojewodztwo>
          <dtsf:Powiat>Łódź</dtsf:Powiat>
          <dtsf:Gmina>Łódź- Polesie</dtsf:Gmina>
          <dtsf:Miejscowosc>Łódź</dtsf:Miejscowosc>
        </dtsf:Siedziba>
      </P_1A>
      <P_1B>7022Z</P_1B>
      <P_1C>9482569794</P_1C>
      <P_1D>0000362881</P_1D>
    </P_1>
    <P_2>
      <P_2A>Przedsiębiorstwo Usług Komunalnych Sp. z o.o., Kraków</P_2A>
      <P_2B>9603Z</P_2B>
      <P_2C>67.60</P_2C>
      <P_2E>Grupa Klepsydra SA jest właścicielem spółki</P_2E>
    </P_2>
    <P_2>
      <P_2A>BONGO MIĘDZYNARODOWE USŁUGI POGRZEBOWE SPÓŁKA Z OGRANICZONĄ ODPOWIEDZIALNOŚCIĄ, WARSZAWA</P_2A>
      <P_2B>9603Z</P_2B>
      <P_2C>100.00</P_2C>
      <P_2E>GRUPA KLEPSYDRAN SA JEST WŁAŚCICIELEM SPÓŁKI</P_2E>
    </P_2>
    <P_2>
      <P_2A>CENTRUM POGRZEBOWE SPÓŁKA Z OGRANICZONĄ ODPOWIEDZIALNOŚCIĄ, ŁÓDŹ</P_2A>
      <P_2B>9603Z</P_2B>
      <P_2C>100.00</P_2C>
      <P_2E>GRUPA KLEPSYDRA SA JEST WŁAŚCICIELEM SPÓŁKI</P_2E>
    </P_2>
    <P_2>
      <P_2A>FIRMA POGRZEBOWA "KLEPSYDRA" SPÓŁKA Z OGRANICZONĄ ODPOWIEDZIALNOŚCIĄ, ŁÓDŹ</P_2A>
      <P_2B>9603Z</P_2B>
      <P_2C>100.00</P_2C>
      <P_2E>GRUPA KLEPSYDRA SA JEST WŁAŚCICIELEM SPÓŁKI</P_2E>
    </P_2>
    <P_3>kryterium istotności</P_3>
    <P_7>
      <dtsf:DataOd>2023-01-01</dtsf:DataOd>
      <dtsf:DataDo>2023-12-31</dtsf:DataDo>
    </P_7>
    <P_8>false</P_8>
    <P_9>
      <P_9A>true</P_9A>
      <P_9B>true</P_9B>
    </P_9>
    <P_11>
      <P_11A>Zasady rachunkowości przyjęte przy sporządzaniu skonsolidowanego sprawozdania finansowego są zgodne z Ustawą o Rachunkowości z 29
września 1994 roku oraz wydanymi na jej podstawie przepisami wykonawczymi.
Przyjęte przez jednostkę dominującą zasady rachunkowości stosowane były w sposób ciągły i są zgodne z zasadami rachunkowości
stosowanymi w poprzednim roku obrotowym.
Poszczególne składniki aktywów i pasywów wycenia się stosując rzeczywiście poniesione na ich nabyciec ceny, z zachowaniem zasady
ostrożności.
Rachunek zysków i strat sporządzany jest w wariancieporównawczym.
Rachunek przepływów pieniężnych sporządzany jestmetodą pośrednią</P_11A>
      <P_11B>Operacje gospodarcze grupowane są na podstawie dowodów księgowych, ksiąg rachunkowych, ujmujących zapisy zdarzeń w porządku
chronologicznym i systematycznym.</P_11B>
      <P_11C>Zasady rachunkowości przyjęte do stosowania zgodne są z Ustawą o Rachunkowości1.Odpisy amortyzacyjne od środków trwałych oraz wartości niematerialnych i prawnych dokonywane SA na podstawie planu amortyzacji. Środki trwałe oraz wartości niematerialne i prawne o wartości początkowej nieprzekraczającej 10.000 zł ujmowane są w ewidencji oraz amortyzowane jednorazowo w miesiącu przekazania do użytkowania.  2.Należności długoterminowe, krótkoterminowe i roszczenia wykazywane są w wartości netto (pomniejszonej o odpisy aktualizujące wartości należności). 3.Na należności zagrożone tworzy sie odpisy aktualizujące  w ciężar pozostałych kosztów operacyjnych lub finansowych.  W roku 2022 nie utworzono odpisów na należności zagrożone.4.Należności przedawnione spisywane są w ciężar pozostałych kosztów operacyjnych. W roku 2022 nie wystąpiły należności przedawnione. 5.Zobowiązania Długoterminowe i krótkoterminowe wykazywane są w kwocie wymagającej zapłaty. 6.Inwestycje krótkoterminowe wycenia się według cen zakupu. 7.Inwestycje krótkoterminowe w aktywa finansowe: akcje notowane na rynku giełdowym na dzień bilansowy wyceniane są wg wartości rynkowych, ustalanych na podstawie kursu akcji na ostatni dzień roku wg notowań giełdy papierów wartościowych. Udziały i akcje spółek nienotowanych na rynku papierów wartościowych wycenia się w cenie zakupu.  Inwestycje długoterminowe wycenia się wg cen nabycia, ich rozchód - wg metody FIFO. Spółka rozpoznaje podczas konsolidacji wartość firmy lub ujemną wartość firmy z konsolidacji. Wartości te stanowią różnicę pomiędzy ceną nabycia skonsolidowanej spółki a wartością jej aktywów netto. Tak powstała wartość firmy jest amortyzowana w okresie 20 lat.</P_11C>
      <P_11D>Środki trwałe amortyzowane są metodą liniową w oparciu o przewidywany okres ich użytkowania</P_11D>
      <P_11E>1. Przychody i koszty są rozpoznawane według zasady memoriałowej, tj. w okresach których dotyczą, niezależnie od daty otrzymania lub
dokonania płatności.
2. Spółka prowadzi ewidencję kosztów w układzie rodzajowym oraz sporządza rachunek zysków i strat w wariancie porównawczym.</P_11E>
      <P_11F>Spółki sporządzją sprawozdania zgodnie z Ustawa o rachunkowości, bez zastosowania zasad określonych w MSR. Rachunek przepływów pieniężnych jest sporządzony wg metody pośredniej</P_11F>
      <P_11G>nd</P_11G>
    </P_11>
    <P_12>nd</P_12>
    <P_13>kryterium istotności</P_13>
  </WprowadzenieDoSprawozdaniaFinansowego>
  <Bilans>
    <sin:Aktywa xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>67610219.73</dtsf:KwotaA>
      <dtsf:KwotaB>36421.12</dtsf:KwotaB>
      <sin:Aktywa_A>
        <dtsf:KwotaA>57846850.55</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:Aktywa_A_I>
          <dtsf:KwotaA>1806776.55</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_I_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_I_1>
          <sin:Aktywa_A_I_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_I_2>
          <sin:Aktywa_A_I_3>
            <dtsf:KwotaA>1806776.55</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_I_3>
          <sin:Aktywa_A_I_4>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_I_4>
        </sin:Aktywa_A_I>
        <sin:Aktywa_A_II>
          <dtsf:KwotaA>35447150.48</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_II_1>
            <dtsf:KwotaA>35447150.48</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_II_1>
          <sin:Aktywa_A_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_II_2>
        </sin:Aktywa_A_II>
        <sin:Aktywa_A_III>
          <dtsf:KwotaA>12085415.93</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_III_1>
            <dtsf:KwotaA>10986751.42</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Aktywa_A_III_1_A>
              <dtsf:KwotaA>1716409.27</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_A_III_1_A>
            <sin:Aktywa_A_III_1_B>
              <dtsf:KwotaA>7983091.03</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_A_III_1_B>
            <sin:Aktywa_A_III_1_C>
              <dtsf:KwotaA>800887.69</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_A_III_1_C>
            <sin:Aktywa_A_III_1_D>
              <dtsf:KwotaA>437031.41</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_A_III_1_D>
            <sin:Aktywa_A_III_1_E>
              <dtsf:KwotaA>49332.02</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_A_III_1_E>
          </sin:Aktywa_A_III_1>
          <sin:Aktywa_A_III_2>
            <dtsf:KwotaA>1098664.51</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_III_2>
          <sin:Aktywa_A_III_3>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_III_3>
        </sin:Aktywa_A_III>
        <sin:Aktywa_A_IV>
          <dtsf:KwotaA>12887.08</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_IV_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_IV_1>
          <sin:Aktywa_A_IV_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_IV_2>
          <sin:Aktywa_A_IV_3>
            <dtsf:KwotaA>12887.08</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_IV_3>
        </sin:Aktywa_A_IV>
        <sin:Aktywa_A_V>
          <dtsf:KwotaA>1597330.05</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_V_1>
            <dtsf:KwotaA>1228230.05</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_V_1>
          <sin:Aktywa_A_V_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_V_2>
          <sin:Aktywa_A_V_3>
            <dtsf:KwotaA>369100.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Aktywa_A_V_3_A>
              <dtsf:KwotaA>108000.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_A_V_3_A_1>
                <dtsf:KwotaA>100000.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_A_1>
              <sin:Aktywa_A_V_3_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_A_2>
              <sin:Aktywa_A_V_3_A_3>
                <dtsf:KwotaA>8000.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_A_3>
              <sin:Aktywa_A_V_3_A_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_A_4>
            </sin:Aktywa_A_V_3_A>
            <sin:Aktywa_A_V_3_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_A_V_3_B_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_B_1>
              <sin:Aktywa_A_V_3_B_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_B_2>
              <sin:Aktywa_A_V_3_B_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_B_3>
              <sin:Aktywa_A_V_3_B_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_B_4>
            </sin:Aktywa_A_V_3_B>
            <sin:Aktywa_A_V_3_C>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_A_V_3_C_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_C_1>
              <sin:Aktywa_A_V_3_C_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_C_2>
              <sin:Aktywa_A_V_3_C_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_C_3>
              <sin:Aktywa_A_V_3_C_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_C_4>
            </sin:Aktywa_A_V_3_C>
            <sin:Aktywa_A_V_3_D>
              <dtsf:KwotaA>261100.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_A_V_3_D_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_D_1>
              <sin:Aktywa_A_V_3_D_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_D_2>
              <sin:Aktywa_A_V_3_D_3>
                <dtsf:KwotaA>261100.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_D_3>
              <sin:Aktywa_A_V_3_D_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_A_V_3_D_4>
            </sin:Aktywa_A_V_3_D>
          </sin:Aktywa_A_V_3>
          <sin:Aktywa_A_V_4>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_V_4>
        </sin:Aktywa_A_V>
        <sin:Aktywa_A_VI>
          <dtsf:KwotaA>6897290.46</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_A_VI_1>
            <dtsf:KwotaA>282932.03</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_VI_1>
          <sin:Aktywa_A_VI_2>
            <dtsf:KwotaA>6614358.43</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_A_VI_2>
        </sin:Aktywa_A_VI>
      </sin:Aktywa_A>
      <sin:Aktywa_B>
        <dtsf:KwotaA>9763369.18</dtsf:KwotaA>
        <dtsf:KwotaB>36421.12</dtsf:KwotaB>
        <sin:Aktywa_B_I>
          <dtsf:KwotaA>1365502.63</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Aktywa_B_I_1>
            <dtsf:KwotaA>15272.75</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_I_1>
          <sin:Aktywa_B_I_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_I_2>
          <sin:Aktywa_B_I_3>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_I_3>
          <sin:Aktywa_B_I_4>
            <dtsf:KwotaA>1350229.88</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_I_4>
          <sin:Aktywa_B_I_5>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_I_5>
        </sin:Aktywa_B_I>
        <sin:Aktywa_B_II>
          <dtsf:KwotaA>4404854.19</dtsf:KwotaA>
          <dtsf:KwotaB>861.00</dtsf:KwotaB>
          <sin:Aktywa_B_II_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Aktywa_B_II_1_A>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_B_II_1_A_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_1_A_1>
              <sin:Aktywa_B_II_1_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_1_A_2>
            </sin:Aktywa_B_II_1_A>
            <sin:Aktywa_B_II_1_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_B_II_1_B>
          </sin:Aktywa_B_II_1>
          <sin:Aktywa_B_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Aktywa_B_II_2_A>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_B_II_2_A_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_2_A_1>
              <sin:Aktywa_B_II_2_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_2_A_2>
            </sin:Aktywa_B_II_2_A>
            <sin:Aktywa_B_II_2_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_B_II_2_B>
          </sin:Aktywa_B_II_2>
          <sin:Aktywa_B_II_3>
            <dtsf:KwotaA>4404854.19</dtsf:KwotaA>
            <dtsf:KwotaB>861.00</dtsf:KwotaB>
            <sin:Aktywa_B_II_3_A>
              <dtsf:KwotaA>1948429.42</dtsf:KwotaA>
              <dtsf:KwotaB>861.00</dtsf:KwotaB>
              <sin:Aktywa_B_II_3_A_1>
                <dtsf:KwotaA>1948429.42</dtsf:KwotaA>
                <dtsf:KwotaB>861.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_3_A_1>
              <sin:Aktywa_B_II_3_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_II_3_A_2>
            </sin:Aktywa_B_II_3_A>
            <sin:Aktywa_B_II_3_B>
              <dtsf:KwotaA>219847.47</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_B_II_3_B>
            <sin:Aktywa_B_II_3_C>
              <dtsf:KwotaA>2180255.48</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_B_II_3_C>
            <sin:Aktywa_B_II_3_D>
              <dtsf:KwotaA>56321.82</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Aktywa_B_II_3_D>
          </sin:Aktywa_B_II_3>
        </sin:Aktywa_B_II>
        <sin:Aktywa_B_III>
          <dtsf:KwotaA>3568485.82</dtsf:KwotaA>
          <dtsf:KwotaB>35560.12</dtsf:KwotaB>
          <sin:Aktywa_B_III_1>
            <dtsf:KwotaA>3568485.82</dtsf:KwotaA>
            <dtsf:KwotaB>35560.12</dtsf:KwotaB>
            <sin:Aktywa_B_III_1_A>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_B_III_1_A_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_A_1>
              <sin:Aktywa_B_III_1_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_A_2>
              <sin:Aktywa_B_III_1_A_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_A_3>
              <sin:Aktywa_B_III_1_A_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_A_4>
            </sin:Aktywa_B_III_1_A>
            <sin:Aktywa_B_III_1_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Aktywa_B_III_1_B_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_B_1>
              <sin:Aktywa_B_III_1_B_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_B_2>
              <sin:Aktywa_B_III_1_B_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_B_3>
              <sin:Aktywa_B_III_1_B_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_B_4>
            </sin:Aktywa_B_III_1_B>
            <sin:Aktywa_B_III_1_C>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>1000.00</dtsf:KwotaB>
              <sin:Aktywa_B_III_1_C_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>1000.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_C_1>
              <sin:Aktywa_B_III_1_C_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_C_2>
              <sin:Aktywa_B_III_1_C_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_C_3>
              <sin:Aktywa_B_III_1_C_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_C_4>
            </sin:Aktywa_B_III_1_C>
            <sin:Aktywa_B_III_1_D>
              <dtsf:KwotaA>3568485.82</dtsf:KwotaA>
              <dtsf:KwotaB>34560.12</dtsf:KwotaB>
              <sin:Aktywa_B_III_1_D_1>
                <dtsf:KwotaA>3409487.30</dtsf:KwotaA>
                <dtsf:KwotaB>34560.12</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_D_1>
              <sin:Aktywa_B_III_1_D_2>
                <dtsf:KwotaA>157998.52</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_D_2>
              <sin:Aktywa_B_III_1_D_3>
                <dtsf:KwotaA>1000.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Aktywa_B_III_1_D_3>
            </sin:Aktywa_B_III_1_D>
          </sin:Aktywa_B_III_1>
          <sin:Aktywa_B_III_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Aktywa_B_III_2>
        </sin:Aktywa_B_III>
        <sin:Aktywa_B_IV>
          <dtsf:KwotaA>424526.54</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:Aktywa_B_IV>
      </sin:Aktywa_B>
      <sin:Aktywa_C>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:Aktywa_C>
      <sin:Aktywa_D>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:Aktywa_D>
    </sin:Aktywa>
    <sin:Pasywa xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>67610219.73</dtsf:KwotaA>
      <dtsf:KwotaB>36421.12</dtsf:KwotaB>
      <sin:Pasywa_A>
        <dtsf:KwotaA>54066369.85</dtsf:KwotaA>
        <dtsf:KwotaB>11551.86</dtsf:KwotaB>
        <sin:Pasywa_A_I>
          <dtsf:KwotaA>2024999.90</dtsf:KwotaA>
          <dtsf:KwotaB>300000.00</dtsf:KwotaB>
        </sin:Pasywa_A_I>
        <sin:Pasywa_A_II>
          <dtsf:KwotaA>53077925.15</dtsf:KwotaA>
          <dtsf:KwotaB>596490.73</dtsf:KwotaB>
          <sin:Pasywa_A_II_1>
            <dtsf:KwotaA>50405997.07</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_A_II_1>
        </sin:Pasywa_A_II>
        <sin:Pasywa_A_III>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Pasywa_A_III_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_A_III_1>
        </sin:Pasywa_A_III>
        <sin:Pasywa_A_IV>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Pasywa_A_IV_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_A_IV_1>
        </sin:Pasywa_A_IV>
        <sin:Pasywa_A_V>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:Pasywa_A_V>
        <sin:Pasywa_A_VI>
          <dtsf:KwotaA>-1079896.98</dtsf:KwotaA>
          <dtsf:KwotaB>-650712.71</dtsf:KwotaB>
        </sin:Pasywa_A_VI>
        <sin:Pasywa_A_VII>
          <dtsf:KwotaA>43341.78</dtsf:KwotaA>
          <dtsf:KwotaB>-234226.16</dtsf:KwotaB>
        </sin:Pasywa_A_VII>
        <sin:Pasywa_A_VIII>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:Pasywa_A_VIII>
      </sin:Pasywa_A>
      <sin:Pasywa_B>
        <dtsf:KwotaA>1779635.65</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:Pasywa_B>
      <sin:Pasywa_C>
        <dtsf:KwotaA>435462.65</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:Pasywa_C_I>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:Pasywa_C_I>
        <sin:Pasywa_C_II>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:Pasywa_C_II>
      </sin:Pasywa_C>
      <sin:Pasywa_D>
        <dtsf:KwotaA>11328751.59</dtsf:KwotaA>
        <dtsf:KwotaB>24869.26</dtsf:KwotaB>
        <sin:Pasywa_D_I>
          <dtsf:KwotaA>435930.43</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Pasywa_D_I_1>
            <dtsf:KwotaA>281.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_D_I_1>
          <sin:Pasywa_D_I_2>
            <dtsf:KwotaA>397649.43</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_I_2_1>
              <dtsf:KwotaA>121089.61</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_I_2_1>
            <sin:Pasywa_D_I_2_2>
              <dtsf:KwotaA>276559.82</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_I_2_2>
          </sin:Pasywa_D_I_2>
          <sin:Pasywa_D_I_3>
            <dtsf:KwotaA>38000.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_I_3_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_I_3_1>
            <sin:Pasywa_D_I_3_2>
              <dtsf:KwotaA>38000.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_I_3_2>
          </sin:Pasywa_D_I_3>
        </sin:Pasywa_D_I>
        <sin:Pasywa_D_II>
          <dtsf:KwotaA>4919841.42</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Pasywa_D_II_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_D_II_1>
          <sin:Pasywa_D_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_D_II_2>
          <sin:Pasywa_D_II_3>
            <dtsf:KwotaA>4919841.42</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_II_3_A>
              <dtsf:KwotaA>4903236.42</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_II_3_A>
            <sin:Pasywa_D_II_3_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_II_3_B>
            <sin:Pasywa_D_II_3_C>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_II_3_C>
            <sin:Pasywa_D_II_3_D>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_II_3_D>
            <sin:Pasywa_D_II_3_E>
              <dtsf:KwotaA>16605.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_II_3_E>
          </sin:Pasywa_D_II_3>
        </sin:Pasywa_D_II>
        <sin:Pasywa_D_III>
          <dtsf:KwotaA>5913158.06</dtsf:KwotaA>
          <dtsf:KwotaB>24869.26</dtsf:KwotaB>
          <sin:Pasywa_D_III_1>
            <dtsf:KwotaA>123776.01</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_III_1_A>
              <dtsf:KwotaA>123776.01</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Pasywa_D_III_1_A_1>
                <dtsf:KwotaA>123776.01</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_1_A_1>
              <sin:Pasywa_D_III_1_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_1_A_2>
            </sin:Pasywa_D_III_1_A>
            <sin:Pasywa_D_III_1_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_1_B>
          </sin:Pasywa_D_III_1>
          <sin:Pasywa_D_III_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_III_2_A>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
              <sin:Pasywa_D_III_2_A_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_2_A_1>
              <sin:Pasywa_D_III_2_A_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_2_A_2>
            </sin:Pasywa_D_III_2_A>
            <sin:Pasywa_D_III_2_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_2_B>
          </sin:Pasywa_D_III_2>
          <sin:Pasywa_D_III_3>
            <dtsf:KwotaA>5737934.84</dtsf:KwotaA>
            <dtsf:KwotaB>24869.26</dtsf:KwotaB>
            <sin:Pasywa_D_III_3_A>
              <dtsf:KwotaA>1555634.54</dtsf:KwotaA>
              <dtsf:KwotaB>20393.26</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_A>
            <sin:Pasywa_D_III_3_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_B>
            <sin:Pasywa_D_III_3_C>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_C>
            <sin:Pasywa_D_III_3_D>
              <dtsf:KwotaA>3436428.76</dtsf:KwotaA>
              <dtsf:KwotaB>4305.00</dtsf:KwotaB>
              <sin:Pasywa_D_III_3_D_1>
                <dtsf:KwotaA>3436428.76</dtsf:KwotaA>
                <dtsf:KwotaB>4305.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_3_D_1>
              <sin:Pasywa_D_III_3_D_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:Pasywa_D_III_3_D_2>
            </sin:Pasywa_D_III_3_D>
            <sin:Pasywa_D_III_3_E>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_E>
            <sin:Pasywa_D_III_3_F>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_F>
            <sin:Pasywa_D_III_3_G>
              <dtsf:KwotaA>355954.60</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_G>
            <sin:Pasywa_D_III_3_H>
              <dtsf:KwotaA>260101.82</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_H>
            <sin:Pasywa_D_III_3_I>
              <dtsf:KwotaA>129815.12</dtsf:KwotaA>
              <dtsf:KwotaB>171.00</dtsf:KwotaB>
            </sin:Pasywa_D_III_3_I>
          </sin:Pasywa_D_III_3>
          <sin:Pasywa_D_III_4>
            <dtsf:KwotaA>51447.21</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_D_III_4>
        </sin:Pasywa_D_III>
        <sin:Pasywa_D_IV>
          <dtsf:KwotaA>59821.68</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:Pasywa_D_IV_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:Pasywa_D_IV_1>
          <sin:Pasywa_D_IV_2>
            <dtsf:KwotaA>59821.68</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:Pasywa_D_IV_2_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_IV_2_1>
            <sin:Pasywa_D_IV_2_2>
              <dtsf:KwotaA>59821.68</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:Pasywa_D_IV_2_2>
          </sin:Pasywa_D_IV_2>
        </sin:Pasywa_D_IV>
      </sin:Pasywa_D>
    </sin:Pasywa>
  </Bilans>
  <RZiS>
    <jsin:RZiSPor>
      <sin:A xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>16558942.84</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:A_J>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:A_J>
        <sin:A_I>
          <dtsf:KwotaA>16132888.23</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:A_I>
        <sin:A_II>
          <dtsf:KwotaA>-362649.74</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:A_II>
        <sin:A_III>
          <dtsf:KwotaA>575.10</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:A_III>
        <sin:A_IV>
          <dtsf:KwotaA>788129.25</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:A_IV>
      </sin:A>
      <sin:B xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>15067684.87</dtsf:KwotaA>
        <dtsf:KwotaB>121645.70</dtsf:KwotaB>
        <sin:B_I>
          <dtsf:KwotaA>616944.69</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:B_I>
        <sin:B_II>
          <dtsf:KwotaA>2120122.99</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:B_II>
        <sin:B_III>
          <dtsf:KwotaA>5849058.30</dtsf:KwotaA>
          <dtsf:KwotaB>101999.01</dtsf:KwotaB>
        </sin:B_III>
        <sin:B_IV>
          <dtsf:KwotaA>229902.49</dtsf:KwotaA>
          <dtsf:KwotaB>19646.69</dtsf:KwotaB>
          <sin:B_IV_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_IV_1>
        </sin:B_IV>
        <sin:B_V>
          <dtsf:KwotaA>3329244.44</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:B_V>
        <sin:B_VI>
          <dtsf:KwotaA>604152.44</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:B_VI_1>
            <dtsf:KwotaA>3900.46</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_VI_1>
        </sin:B_VI>
        <sin:B_VII>
          <dtsf:KwotaA>1026648.95</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:B_VII>
        <sin:B_VIII>
          <dtsf:KwotaA>1291610.57</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:B_VIII>
      </sin:B>
      <sin:C xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>1491257.97</dtsf:KwotaA>
        <dtsf:KwotaB>-121645.70</dtsf:KwotaB>
      </sin:C>
      <sin:D xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>155403.54</dtsf:KwotaA>
        <dtsf:KwotaB>53.05</dtsf:KwotaB>
        <sin:D_I>
          <dtsf:KwotaA>57682.93</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:D_I>
        <sin:D_II>
          <dtsf:KwotaA>8141.39</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:D_II>
        <sin:D_III>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:D_III>
        <sin:D_IV>
          <dtsf:KwotaA>89579.22</dtsf:KwotaA>
          <dtsf:KwotaB>53.05</dtsf:KwotaB>
        </sin:D_IV>
      </sin:D>
      <sin:E xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>258877.35</dtsf:KwotaA>
        <dtsf:KwotaB>35000.00</dtsf:KwotaB>
        <sin:E_I>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:E_I>
        <sin:E_II>
          <dtsf:KwotaA>1648.18</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:E_II>
        <sin:E_III>
          <dtsf:KwotaA>257229.17</dtsf:KwotaA>
          <dtsf:KwotaB>35000.00</dtsf:KwotaB>
        </sin:E_III>
      </sin:E>
      <sin:F xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>1387784.16</dtsf:KwotaA>
        <dtsf:KwotaB>-156592.65</dtsf:KwotaB>
      </sin:F>
      <sin:G xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>65960.27</dtsf:KwotaA>
        <dtsf:KwotaB>696974.09</dtsf:KwotaB>
        <sin:G_I>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:G_I_A>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:G_I_A_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:G_I_A_1>
          </sin:G_I_A>
          <sin:G_I_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:G_I_B_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:G_I_B_1>
          </sin:G_I_B>
        </sin:G_I>
        <sin:G_II>
          <dtsf:KwotaA>19630.94</dtsf:KwotaA>
          <dtsf:KwotaB>7714.04</dtsf:KwotaB>
          <sin:G_II_J>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>1274.40</dtsf:KwotaB>
          </sin:G_II_J>
        </sin:G_II>
        <sin:G_III>
          <dtsf:KwotaA>34000.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:G_III_J>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:G_III_J>
        </sin:G_III>
        <sin:G_IV>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>689260.05</dtsf:KwotaB>
        </sin:G_IV>
        <sin:G_V>
          <dtsf:KwotaA>12329.33</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:G_V>
      </sin:G>
      <sin:H xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>222930.89</dtsf:KwotaA>
        <dtsf:KwotaB>774607.60</dtsf:KwotaB>
        <sin:H_I>
          <dtsf:KwotaA>178679.68</dtsf:KwotaA>
          <dtsf:KwotaB>6548.05</dtsf:KwotaB>
          <sin:H_I_J>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:H_I_J>
        </sin:H_I>
        <sin:H_II>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>745290.09</dtsf:KwotaB>
          <sin:H_II_J>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:H_II_J>
        </sin:H_II>
        <sin:H_III>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>20845.95</dtsf:KwotaB>
        </sin:H_III>
        <sin:H_IV>
          <dtsf:KwotaA>44251.21</dtsf:KwotaA>
          <dtsf:KwotaB>1923.51</dtsf:KwotaB>
        </sin:H_IV>
      </sin:H>
      <sin:I xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:I>
      <sin:J xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>1230813.54</dtsf:KwotaA>
        <dtsf:KwotaB>-234226.16</dtsf:KwotaB>
      </sin:J>
      <sin:K xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>1064935.85</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:K_I>
          <dtsf:KwotaA>1064935.85</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:K_I>
        <sin:K_II>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:K_II>
      </sin:K>
      <sin:L xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>8635.24</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:L_I>
          <dtsf:KwotaA>8635.24</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:L_I>
        <sin:L_II>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:L_II>
      </sin:L>
      <sin:M xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>-234226.16</dtsf:KwotaB>
      </sin:M>
      <sin:N xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>174512.93</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:N>
      <sin:O xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>206612.97</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:O>
      <sin:P xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:P>
      <sin:R xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>-75441.82</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:R>
      <sin:S xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>43341.78</dtsf:KwotaA>
        <dtsf:KwotaB>-234226.16</dtsf:KwotaB>
      </sin:S>
    </jsin:RZiSPor>
  </RZiS>
  <RachPrzeplywow>
    <jsin:PrzeplywyPosr>
      <sin:A xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <sin:A_I>
          <dtsf:KwotaA>43341.78</dtsf:KwotaA>
          <dtsf:KwotaB>-234226.16</dtsf:KwotaB>
        </sin:A_I>
        <sin:A_II>
          <dtsf:KwotaA>-6920114.01</dtsf:KwotaA>
          <dtsf:KwotaB>152677.87</dtsf:KwotaB>
          <sin:A_II_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_1>
          <sin:A_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_2>
          <sin:A_II_3>
            <dtsf:KwotaA>616944.69</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_3>
          <sin:A_II_4>
            <dtsf:KwotaA>1064935.85</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_4>
          <sin:A_II_5>
            <dtsf:KwotaA>-8635.24</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_5>
          <sin:A_II_6>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_6>
          <sin:A_II_7>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_7>
          <sin:A_II_8>
            <dtsf:KwotaA>-260444.43</dtsf:KwotaA>
            <dtsf:KwotaB>745290.09</dtsf:KwotaB>
          </sin:A_II_8>
          <sin:A_II_9>
            <dtsf:KwotaA>435649.43</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_9>
          <sin:A_II_10>
            <dtsf:KwotaA>-1365502.63</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_10>
          <sin:A_II_11>
            <dtsf:KwotaA>-4403993.19</dtsf:KwotaA>
            <dtsf:KwotaB>44646.00</dtsf:KwotaB>
          </sin:A_II_11>
          <sin:A_II_12>
            <dtsf:KwotaA>4332654.26</dtsf:KwotaA>
            <dtsf:KwotaB>1473.18</dtsf:KwotaB>
          </sin:A_II_12>
          <sin:A_II_13>
            <dtsf:KwotaA>-10147284.13</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:A_II_13>
          <sin:A_II_14>
            <dtsf:KwotaA>2815561.38</dtsf:KwotaA>
            <dtsf:KwotaB>-638731.40</dtsf:KwotaB>
          </sin:A_II_14>
        </sin:A_II>
        <sin:A_III>
          <dtsf:KwotaA>-6876772.23</dtsf:KwotaA>
          <dtsf:KwotaB>-81548.29</dtsf:KwotaB>
        </sin:A_III>
      </sin:A>
      <sin:B xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <sin:B_I>
          <dtsf:KwotaA>46329.33</dtsf:KwotaA>
          <dtsf:KwotaB>1152319.55</dtsf:KwotaB>
          <sin:B_I_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_I_1>
          <sin:B_I_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_I_2>
          <sin:B_I_3>
            <dtsf:KwotaA>34000.00</dtsf:KwotaA>
            <dtsf:KwotaB>1152319.55</dtsf:KwotaB>
            <sin:B_I_3_A>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>95872.30</dtsf:KwotaB>
            </sin:B_I_3_A>
            <sin:B_I_3_B>
              <dtsf:KwotaA>34000.00</dtsf:KwotaA>
              <dtsf:KwotaB>1056447.25</dtsf:KwotaB>
              <sin:B_I_3_B_1>
                <dtsf:KwotaA>34000.00</dtsf:KwotaA>
                <dtsf:KwotaB>1056447.25</dtsf:KwotaB>
              </sin:B_I_3_B_1>
              <sin:B_I_3_B_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:B_I_3_B_2>
              <sin:B_I_3_B_3>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:B_I_3_B_3>
              <sin:B_I_3_B_4>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:B_I_3_B_4>
              <sin:B_I_3_B_5>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:B_I_3_B_5>
            </sin:B_I_3_B>
          </sin:B_I_3>
          <sin:B_I_4>
            <dtsf:KwotaA>12329.33</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_I_4>
        </sin:B_I>
        <sin:B_II>
          <dtsf:KwotaA>3805727.52</dtsf:KwotaA>
          <dtsf:KwotaB>14455.60</dtsf:KwotaB>
          <sin:B_II_1>
            <dtsf:KwotaA>411227.52</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_II_1>
          <sin:B_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_II_2>
          <sin:B_II_3>
            <dtsf:KwotaA>3394500.00</dtsf:KwotaA>
            <dtsf:KwotaB>14455.60</dtsf:KwotaB>
            <sin:B_II_3_A>
              <dtsf:KwotaA>3394500.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:B_II_3_A>
            <sin:B_II_3_B>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>14455.60</dtsf:KwotaB>
              <sin:B_II_3_B_1>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>14455.60</dtsf:KwotaB>
              </sin:B_II_3_B_1>
              <sin:B_II_3_B_2>
                <dtsf:KwotaA>0.00</dtsf:KwotaA>
                <dtsf:KwotaB>0.00</dtsf:KwotaB>
              </sin:B_II_3_B_2>
            </sin:B_II_3_B>
          </sin:B_II_3>
          <sin:B_II_4>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_II_4>
          <sin:B_II_5>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:B_II_5>
        </sin:B_II>
        <sin:B_III>
          <dtsf:KwotaA>-3759398.19</dtsf:KwotaA>
          <dtsf:KwotaB>1137863.95</dtsf:KwotaB>
        </sin:B_III>
      </sin:B>
      <sin:C xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <sin:C_I>
          <dtsf:KwotaA>14233028.49</dtsf:KwotaA>
          <dtsf:KwotaB>45000.00</dtsf:KwotaB>
          <sin:C_I_1>
            <dtsf:KwotaA>7754526.59</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_I_1>
          <sin:C_I_2>
            <dtsf:KwotaA>6458870.96</dtsf:KwotaA>
            <dtsf:KwotaB>45000.00</dtsf:KwotaB>
          </sin:C_I_2>
          <sin:C_I_3>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_I_3>
          <sin:C_I_4>
            <dtsf:KwotaA>19630.94</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_I_4>
        </sin:C_I>
        <sin:C_II>
          <dtsf:KwotaA>222930.89</dtsf:KwotaA>
          <dtsf:KwotaB>1067225.04</dtsf:KwotaB>
          <sin:C_II_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_1>
          <sin:C_II_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_2>
          <sin:C_II_3>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_3>
          <sin:C_II_4>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>1065000.00</dtsf:KwotaB>
          </sin:C_II_4>
          <sin:C_II_5>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_5>
          <sin:C_II_6>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_6>
          <sin:C_II_7>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:C_II_7>
          <sin:C_II_8>
            <dtsf:KwotaA>178679.68</dtsf:KwotaA>
            <dtsf:KwotaB>225.04</dtsf:KwotaB>
          </sin:C_II_8>
          <sin:C_II_9>
            <dtsf:KwotaA>44251.21</dtsf:KwotaA>
            <dtsf:KwotaB>2000.00</dtsf:KwotaB>
          </sin:C_II_9>
        </sin:C_II>
        <sin:C_III>
          <dtsf:KwotaA>14010097.60</dtsf:KwotaA>
          <dtsf:KwotaB>-1022225.04</dtsf:KwotaB>
        </sin:C_III>
      </sin:C>
      <sin:D xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>3373927.18</dtsf:KwotaA>
        <dtsf:KwotaB>34090.62</dtsf:KwotaB>
      </sin:D>
      <sin:E xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>3373927.18</dtsf:KwotaA>
        <dtsf:KwotaB>34090.62</dtsf:KwotaB>
        <sin:E_1>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:E_1>
      </sin:E>
      <sin:F xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>35560.12</dtsf:KwotaA>
        <dtsf:KwotaB>1469.50</dtsf:KwotaB>
      </sin:F>
      <sin:G xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
        <dtsf:KwotaA>3409487.30</dtsf:KwotaA>
        <dtsf:KwotaB>35560.12</dtsf:KwotaB>
        <sin:G_1>
          <dtsf:KwotaA>1840.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:G_1>
      </sin:G>
    </jsin:PrzeplywyPosr>
  </RachPrzeplywow>
  <ZestZmianWKapitale>
    <sin:I xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>11551.96</dtsf:KwotaA>
      <dtsf:KwotaB>157723.85</dtsf:KwotaB>
      <sin:I_1>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:I_1>
    </sin:I>
    <sin:IA xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>11551.96</dtsf:KwotaA>
      <dtsf:KwotaB>157723.85</dtsf:KwotaB>
      <sin:IA_1>
        <dtsf:KwotaA>300000.00</dtsf:KwotaA>
        <dtsf:KwotaB>300000.00</dtsf:KwotaB>
        <sin:IA_1_1>
          <dtsf:KwotaA>1724999.90</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_1_1_A>
            <dtsf:KwotaA>1724999.90</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_1_1_A_1>
              <dtsf:KwotaA>1724999.90</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_1_1_A_1>
          </sin:IA_1_1_A>
          <sin:IA_1_1_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_1_1_B_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_1_1_B_1>
          </sin:IA_1_1_B>
        </sin:IA_1_1>
        <sin:IA_1_2>
          <dtsf:KwotaA>2024999.90</dtsf:KwotaA>
          <dtsf:KwotaB>300000.00</dtsf:KwotaB>
        </sin:IA_1_2>
      </sin:IA_1>
      <sin:IA_4>
        <dtsf:KwotaA>596490.73</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:IA_4_1>
          <dtsf:KwotaA>52481434.42</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_4_1_A>
            <dtsf:KwotaA>52481434.42</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_4_1_A_1>
              <dtsf:KwotaA>52481434.42</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_4_1_A_1>
            <sin:IA_4_1_A_2>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_4_1_A_2>
            <sin:IA_4_1_A_3>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_4_1_A_3>
          </sin:IA_4_1_A>
          <sin:IA_4_1_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_4_1_B_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_4_1_B_1>
          </sin:IA_4_1_B>
        </sin:IA_4_1>
        <sin:IA_4_2>
          <dtsf:KwotaA>53077925.15</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:IA_4_2>
      </sin:IA_4>
      <sin:IA_5>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:IA_5_1>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_5_1_A>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_5_1_A>
          <sin:IA_5_1_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_5_1_B_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_5_1_B_1>
          </sin:IA_5_1_B>
        </sin:IA_5_1>
        <sin:IA_5_2>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:IA_5_2>
      </sin:IA_5>
      <sin:IA_6>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>596490.73</dtsf:KwotaB>
        <sin:IA_6_1>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_6_1_A>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_6_1_A>
          <sin:IA_6_1_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_6_1_B>
        </sin:IA_6_1>
        <sin:IA_6_2>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>596490.73</dtsf:KwotaB>
        </sin:IA_6_2>
      </sin:IA_6>
      <sin:IA_7>
        <dtsf:KwotaA>0.00</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
      </sin:IA_7>
      <sin:IA_8>
        <dtsf:KwotaA>-650712.71</dtsf:KwotaA>
        <dtsf:KwotaB>0.00</dtsf:KwotaB>
        <sin:IA_8_1>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_8_1_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_1_1>
          <sin:IA_8_1_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_1_2>
        </sin:IA_8_1>
        <sin:IA_8_2>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
          <sin:IA_8_2_A>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_8_2_A_1>
              <dtsf:KwotaA>0.00</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_8_2_A_1>
          </sin:IA_8_2_A>
          <sin:IA_8_2_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_2_B>
        </sin:IA_8_2>
        <sin:IA_8_3>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:IA_8_3>
        <sin:IA_8_4>
          <dtsf:KwotaA>-650712.71</dtsf:KwotaA>
          <dtsf:KwotaB>-650712.71</dtsf:KwotaB>
          <sin:IA_8_4_1>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_4_1>
          <sin:IA_8_4_2>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_4_2>
        </sin:IA_8_4>
        <sin:IA_8_5>
          <dtsf:KwotaA>-650712.71</dtsf:KwotaA>
          <dtsf:KwotaB>-650712.71</dtsf:KwotaB>
          <sin:IA_8_5_A>
            <dtsf:KwotaA>-429184.27</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
            <sin:IA_8_5_A_1>
              <dtsf:KwotaA>-429184.27</dtsf:KwotaA>
              <dtsf:KwotaB>0.00</dtsf:KwotaB>
            </sin:IA_8_5_A_1>
          </sin:IA_8_5_A>
          <sin:IA_8_5_B>
            <dtsf:KwotaA>0.00</dtsf:KwotaA>
            <dtsf:KwotaB>0.00</dtsf:KwotaB>
          </sin:IA_8_5_B>
        </sin:IA_8_5>
        <sin:IA_8_6>
          <dtsf:KwotaA>-1079896.98</dtsf:KwotaA>
          <dtsf:KwotaB>-650712.71</dtsf:KwotaB>
        </sin:IA_8_6>
        <sin:IA_8_7>
          <dtsf:KwotaA>-1079896.98</dtsf:KwotaA>
          <dtsf:KwotaB>-650712.71</dtsf:KwotaB>
        </sin:IA_8_7>
      </sin:IA_8>
      <sin:IA_9>
        <dtsf:KwotaA>43341.78</dtsf:KwotaA>
        <dtsf:KwotaB>-234226.06</dtsf:KwotaB>
        <sin:IA_9_A>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:IA_9_A>
        <sin:IA_9_B>
          <dtsf:KwotaA>43341.78</dtsf:KwotaA>
          <dtsf:KwotaB>-234226.06</dtsf:KwotaB>
        </sin:IA_9_B>
        <sin:IA_9_C>
          <dtsf:KwotaA>0.00</dtsf:KwotaA>
          <dtsf:KwotaB>0.00</dtsf:KwotaB>
        </sin:IA_9_C>
      </sin:IA_9>
    </sin:IA>
    <sin:II xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>54066369.85</dtsf:KwotaA>
      <dtsf:KwotaB>11551.96</dtsf:KwotaB>
    </sin:II>
    <sin:III xmlns:sin="http://www.mf.gov.pl/schematy/SF/DefinicjeTypySprawozdaniaFinansowe/2018/07/09/SkonsolidowanaJednostkaInnaStruktury">
      <dtsf:KwotaA>54066369.85</dtsf:KwotaA>
      <dtsf:KwotaB>11551.96</dtsf:KwotaB>
    </sin:III>
  </ZestZmianWKapitale>
  <DodatkoweInformacjeIObjasnieniaJednostkaInna>
    <NazwaJednostki>Grupa Klepsydra Spółka Akcyjna</NazwaJednostki>
    <DodatkoweInformacjeIObjasnienia>
      <dtsf:Opis>Informacja dodatkowa</dtsf:Opis>
      <dtsf:Plik>
        <dtsf:Nazwa>INFORMACJA_DODATKOWA_2023_Merit_29_05_3.docx</dtsf:Nazwa>
        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I1JLXvQxSnv9d8lQvPiEhEnyb7ODTtIedMScKZPjkx3ylDj5yg5i8Z5t9u3v2TcpvbN7mD77l2nUFH9e8K0jB1wNs6Hm2fMUdqt0ksP32a1naWf3Mfn5fiEmLZVh3y/Bfbpzfpgi9igjipntXTVM8f389dmv5c+ffhXmGSbtrypsem+TUxrZ5+Rb7ivSQkt8pWEnaTNMe/JL0p0k3OPh0A7FBb3xF8/k2LjchWUqMpKKMZT72R2vPk/6/aRz9+snbnyny4X15u3Qu2xOkmq0wyCdu0gOsUPCp9vt+QF3cfIhDbryzx+tdnQRTxLIHiw76TJqhjyOWpOfzLKoOJZR81wDO26VcazrnS7bOTeWsXhEjmWc87B8iN2MhBsGH2K65cGHIWeC1YuCL569jzphD52GQ/Qu6QSxOFgB7ufZp9OT21aYTrNgyu7JjtvRvHBvU8CL3OH5HPASnd+s+CYviZM4nOe/gHj+6Evz6ZBtI8o6q9W4SuIgjQa98ZLST4aJPHM51SSy0SNRLY7aAKsCrHSNuKZLxE3vP6waYcyvA1wBrlbj6pvsXZ7F5lrA1cPh6n6MItShrq4Bo4BRh8GoD1nj9PV/TxunA3QVNmPRrjRojiPR2gTs2gt26Z7B/3M0YBew68DYlZPqz9+Gd2GVaLJDwKrHZBXxfNP1HEElYBWwqv6s+i4jFPoLGubdeO1wMmlCMhx1VnNLbLJEppbdHBZzoab4umv5mngvfRudCCIi8sienLGVPoQpGKFrYCutbcxhmGDdWJ/te0LYx+waAKLuojWGq7rG3/OH4Xd0FrR7rag4FOJBqqpLOQWN/Qv4MTRdtWhpOjfVtnXX82dj2/YDPzJXgD8Hzp9XKingZfJxUDb449eyDcA5pGGIrh28d9xpaOfBeoxJdZArOyJXFE3TsWEv9Pv52NB1kCsgV/aQL8qRCnpFAcTuCGKJZ6oYe1Um+AbEAmL3o0aICNGRZtIj/U6guV3PI4Cm2qB4xaeqyWwADYCmLqDRtCNF+8tqxIhNdurUYpv9e75wNhTPo6ZwyDUxA52EdUMlsX2DULY+2/cEldBJCKTsv+IuH7aQEzUuw2HUeITXhECVVUINZartqVq5+ucyRVU8MUoBVBmwZt+qfwW6TD4OyQTQ43MrFa8Xe3zAY8BjNhBGo6BgdmVIk2lhQv1SuxL2KPVMVVShQMGAgoE+wj00AiB2Z/oIXV1zXGi6B8TWSMLpSFe1Iwo9hDvT7G3qumeoMBQBMFMbzBhH2HjADkLs2raty2rOmpCp3kGoT6EwOQM6CHeQlNjTCMU+TDAIoKwLKK2Un4RsMa1y1IKa367U/FTFpVgr1fxU5rg+dqB7EEizh6TBBbpMPg7JBNDZc6t2SAU8BjzmVi+dUuge3JlGJWqbLqOlqhKmlmfYVOgaUDCgYKB7cA+NAIjdlTGkBjF0xazHnFaAWECsqCQqCsKEQvfgDrVFGZRSbJqAGcBMXTBjHhnmA3YPapS4qqZv6CeC9wdrRkqVabbmO/UYSAHdgwDK/qu3yTjp9fndyXV7JquNhVAH3JVR+MyyVXUBORaxqDK3YjKIM2DO3jAH5hWFeUVXGUY1wTugU/A2HsOgU3B3Kkiey7Bml4Y1MR1jw7FhWBOolT3kC3QKQqfgDiFWx8Q2sQ8v8wBia0MXopqIMOgU3CnMGCqlngaYAczUpm2BHen6Q84qahlMYWTD6/zQK1gzVKqaSbHui5vef1Q+Zq/gefYJS7vujW0EOd9ZP3jfQnVwV8aIOo5rmKpXhI9iM+I4trtn8HlUnQb02Uf64GIVcfJxuBbZ/c6iHXYmaoI3gTdtyZtMs+hNIIueThYpVMWqZpNn0HwFsugA2PMcyLMrFTLqu7qpi6oXkAfIU38NjRRMEdc+Ryb03u0MhGxsGa7hAIQAQocAIVVRjhRlc9ee2Jy3F+OFuSr2dLvUilolXtaHhoep6ZP50BhGzWTo8CxKk3bJesL3zwRhXG/lkdOyxatGGtG23PlTwV8k7aY3PMfZan5yyeO+PU/kUdhuJ8NVTrQkXDIXWMhsW2EOUaooNF/RDEd4xUJmF49AZu9sZlvMdEyryjgWyOx9z2wFm4pBiVnMbOrx3VppVk1qaro7e38uL001nZGlHlA8XXpAvutAPeB8gx9M710eeq7exj0qecCiFMoyb/+fcLiqGR4fo9cf3ry30Afr3fs3N/90TpB/8u7b75H7jYW+9tzTN2fvvdfojf319f95/73zFTp7/eb07M03J+6bD9bp98636OztO+vDmx9c6/TE+3Zlq/5hWHNTp0aNDPDKPzm1uCd8+H7ZwI0yRTXf0n3XrjLCPC8FJ7vmgFk8AsB80Px/qPKUeKqlK2pJKTNTI1j31IIn+ISqmlBZi0Un1VxaFE+Gjhk2dtwTtpPreWX5aQvKOjyOwNaX6aAbrCu1Sl6YkTzfWRMj3LIwE3fmmMzNwVtbA8QBaiVxFDbWWgJc4QBcASuYoDRpDVByHl51kmFw8ylA3aTZiZL+aK15GFGpZ9bbPDxMeklblLdBHKJO2E+a17+gbnjzKb7+5Rh9QONhdP3LmJtvjOLgfNSIwg4iE/v9+dtwwYI1Mdfm4uUQ3INHzribjGMZNOuMQXyN6Wq9jTEM0n5y86/r/0Yfo7Qz4hExiZ6gcRUdF+2zXENz9WvZTIqSTbUp3aHUncnqOQ1dPAIa+rE19PKsZa7uEsvL3wKbZq2ncY3hFZsb82BZkrVQPXrarD2k8qvkhVn16BA4LtTL1fVnUaQ1w8ZozP9GCQo6SdofjYUQigYoZ30jWsp61E3H4RglLdEXjRXUDvrHyJVpBagftIJcNgW8IjJGjUuOiBaPJi6d0lHMtdTHQRymQTsOL5IjdNEcRyEaBy1+Q01xxVXY66Nhr/vnbzefumnQCNBw1OLbcXB1/Qv/NhZ3LRUbv46XzgFi4g5QgHr8yXhiUsu1knQ8kk/Qvfk04mquEeYaTlwY5I+Q/UqLWyBOhqPG5byy47eS3W6SBmPUSZphG51H4zjs8VOnN8wfNU36POkoHvIbHwnzDIv32Lz5NLj5vTcedVAc3fye3+4fv14mKTd4zDUl4g8nUu0IyZk0QnHVD0E6vv6lOai1whxBhC6L0F4r/fO3zA1kkA0m4Smjr5nkLiSOn49uPiXnIzTk3ijcfcjdPETD8UX7+jN3HhlPF4k4tZl0hZNlLplMEm6Mw7QrI2IxYkRAjHlI9Pg541CcI/MMvQ66UZ9r4mQYXnF08NARgZhVKQ9dJaMIjbmFW72xsFBDWOl8fT17TuHU1iq9YkV7OIqjVjTxpnbY7Y2aaVCqQhyi86wzgKURg9B6G0Cqtsq1bu4QRt1dghcEQ84TLhvWWYJZhBnZCJzaWmJwFXZ4cbbYDNEf9QdcYqGgNYzGUoCtM5Vqq6ZTm2bvV295ydzsRdefz6Mk7fWHAfqux41xgV4nnUHMRbYoxP/673/8v7ffvf73P/7vf6wzjecQx6h5gzgX58NRL2lltZt11qBEwTarjaPQ0tSwpafNW9Vqnfd//KqY+pFhoDFXZbyqdlmt0dKwdNsxqwwBgUbLXfMFkaWT7ZKspdQwbFblzVjI2v3KWlV1PWrbVSaigqzdr6zVNey4xCpFLWNY1U26NmsLTUhL8ttRKWHFkc2Q34+Y3xNhUgO59WFtb6lolxNN1Tc/I6Kii3TQFK1rcrCGaJhu9vrBMEqmjeGoH5yH7Qh1E9GAHF69XCpb8re5+Ca/ifP2WX/UDif3+V4kEjw/i4J+K8geg5/yAcl3T03CZEiU3z09b3+TJK2p/aglnZA/U6//LhHvrEqfDPJvs4NO0h504rnjkx3ylDj5yg5i8ZZC9u3v2TeZBeLR5h7hyzRqij8v+NaRETcUmkxl2Q0WdmOsGWt2ZylPEixObLn0HQibKQ7Je6tnBYtuuLaMxTUFSzaxZX599mv5E5UntjSmtzY5Y/nLwfKRyxkkLlv60ivzNMUwKq3Otv7JFxi55O2Puces+NKrzCOYaHFViSezdY0vSIeu7AvE0GxNN0vlpcJ8xswsnV3yhUYY8wPgDfmjL82KQ7aNKPhEQflcxc9JcTWKhwgexdZVorulYf/EtYlH9VlQQPBA8OxP8OBNwSPliDx9asNbiSTq2KZvy1M3iiTmK0zL+i62In00alDLpaWZx7FvuNg07xWxuqt6xrTA3D/pAxG6i9YQMWi/Of3yTSEc52wjLWOI9zWWe+rBmWtFz85Z95hXs5Pj5PjBVQFTfMNXLXHFvCrwsaaYnoz3uzLG1jCdjZfdR1UAlNlVymjIUHREGTvStAcPEd1ktmWV1+ZSfZcX5rQ4GfstQ8TyiW4X5xaCEIEQ2UqIrJk79L6amJieZ3tKpRVxtq2JVeb7tiI7PeZ+W3EVneUTn4ImhlDcA5Hnv52NF107egcE8zzWHlEaKy5WTIYF0OZQo3muYvr6bK7AO6AGpDHA5qECBBOkqwwRTI8U9uAxQjRFszEp9SFSxTVM3xECAbQxxMjOxcgDamOdKAZ1XKFoH18ba7xOqrPSS+kKU7BHszERdy6wChoEtDGE4rZC0eFITgcd9Da5SMfhuXgB7xElnqoT11bL0arqDmVYLjMDxRfEzM7FDEOmYSKiaEcafniFR13bY3apUGGO6SqWNYsHCBEIkb1WeMXmvzUKj9me6zBjw3j86sMmCZ7E3+SMrQybpDZVVLJBh1Z48oWwhXZSCNqHCdo3zW7UW5ixZTbA/DziPypmF3l4XWiYPnbtUtMf9g2VULnExE5FDxR6ED8iIP5aiIs5uwirqLxE8KEbITdVccRgyVTUwIoLpspN9cev4FZVbaVoa19NB8eaM9YdJo4BZ5t3NpOwI6PYxTNnrwM3TnF6kIfQiNi1TMOwSyNRNF3zHUU2l9xZIxbdHDQiaMTtxcVDdn0xw1Q9Wp4491G6vrCiG7rvlF7ToK6FDc+411uijkoUczqwDN4SrVNg7qZtRHy+C8ZhZ50UKq3RBMabGW+FsPz3P/5nbsq1SVtScWblh9AJ1HRs4pWn5qGmaeqmJgaV3xlNxeoEvHcJcHocOBGGKNWRypQjajx4/KgMY9dVS6PNVRerrm3d6/ULiB+In6eIn80aXGyWrWhONNvQHfnS0Xyd08c+/1csS8Tyxqa5zO2LR6Tb667i5vNl5jm3g3NDRXFTHOHameeO7H99eckzhyebfS9FYt2Wxs38ZMEjDOprrlZa417RNE43+YbOXCsEY6o5GwaYhWSpSXK+p6pwOrjJnrjJAnTzHN7/J5TS43hVpah+DxtkP95/dXLqv3n3reV87aE36OTs/Zv3p2Id6B9c690P3umJ5Xx1hL62Xp946NQ6e3/989uTm//6Hr19g9zTk++QffJNvkpwceVo78s38ytHW2iynLBXeoF/OXh0pjLbd0rNn0sHmNyqKNqLaQofDh+7OlUltqit6eUFz6jnU5WR4stQpezOAvNWPpDvmvOBLQZzlH3uxByRS21Ut+dd2SRzmq1DiQbNcRTcfFq2COW8X+VrqtXQPOtXEDpM5yi7QjdNko9eKm4vazfodcN2+6wfpBP+Hoq9Xp0l/SStZB4vbh6YcTbOqFNlonzdw57tGKW3GolCLaI7zrrC7rblGkzBvHUneLzidQcd/QNqilUPsYHaUa+fdMW6frOVs71O1A/jPhoHwyC9+SS6QwZxKxle/4IGHb75nC8NHcwXycN8bcFGuHNIBgzvvkfOo3eMelHIPeucO9wQvU+490WDY3Qq13GXM4WH0hFHU08V/sgdVVWUv4BPgk9uyyfHAWqEMeedqiB+I/L/8c2nY+SMrz/L/mF+eJR1GaPWMBG1FDx/plhZMujHgVy1MuAnBa3GVdC4nDhucISEU4+Tnlg8kf/aJN2roJWgm38No6DZECtRhqgb8Q0/+nscHqMPkshR2FlG4uy3xoH8bfkEo+IiUEbxYWRiYQvld8FjJrz5FEeJvCwrJxgSK72O8zn7qSwmik1syxWS5vu25ymlaQPv3/oDCukR4mKikJZnLXY0ajBSnmQdm8xUjOIsAktbejDDvj0dMDWf38UjMr/zXXP5Xaf6yEopOvfYdaucvk04WcKegFqIWvn6uoMKSMG6YVmWL9xpvtJluY7i0OLk/g/RwgiceTz3P6CamGosKWEXKmLjcLqA+y/oy3ZyHrRB2Baw4nMlkwZtkLYbq1t8GzXCHjo7/qZc47KDtBG2E0HmaX0fdZLG6Ai1+n/+loZXaDC+EABP4nAiG0d5M4Fc6onL14ir3Cgehj1e00BNLj357uy7XLF2OJXAx+iMw5SLzTxNntQRuvk9RCeTq5Pz8KrDb4YcE6weU2xIGR2h8XDU4mfzH+JpJ61gHHEB3g4Qf8YoQl89bi/B4fUM7KJbdxNR3+G+Enai3ugq5q46HMVJb3z9S4P/rR8pqqyX8ZpdK7j5vcn9XfjS9ecjzt8gToaROBHdfOIbsaw9UsmRif8yUyj8Su5zARcB4UUCHnZ4HhahRFSseTX6KkRD6Qu8Gj6rnY86nG25/0jvm1a7MTnGBv9fVY6wXJK3Sg1acR3Xo0aVdc1A7oLc3fXw+TpsxkljHN78S8B1nCnbhmjIyhp0xxNZEHaOZgJgon9zNTJGF7Kli8daJPHNtUUaDXrjgH+fyArUvzpG75NO0Bvz1M+Cdq8VdXj0fhuksuEMdPM83R0u18Jh1Fh8nQi0c9mHcxUcoDS8GLQHvBgQWnc4Dq7CDtfD3ZR7qygmzqWaGHNFLFtz5x112nMRVOpoxp5DfM8WXcpQCGRuB4XAPgTQq9PprEzdwXk7amVrAUcc/lecy1xB90S4JONmIFo+Ju0dSRqMZ/QfjmQc8afitVSJ/2loie6OpJXy4oRXV0VFcCK9Mrkv4lKUGbKokSsOL21nOZ5raOEFD/9BXnvoJ0PRGcJrluk4bMxuJ5CBHIqOm1kFNVOE/HShCVGDX5hJvkGH36HoSeksl4pVFCBRVAXbXvnFJlVVGMViQD8EPwT//pSeH1AadEQXqKihcxhAY82hesKMs3GCUqHneUHxe4ZXlMxN8IeP+W2K/2XTTbMdoCFnqTgk2vsmEwCCoJ/3MRjhUckFe7NRR0Mk6o9BLNoG89EUK4O0hlCqIkWoy3xHXXi7g2Gd6h5IkT3M+cOQIucz5HWDi+mL1qvcXPF8nxrehhmKpJszh3hzQ70z2xmq6hpL3bx4OrzIVjF7L6OLy/b8bNgjXm4lw1v49/KM1pnBM2thhULqYBXrclqp9Rm9es4IYqpEvhgwy+j8RekDzejzHSDc/j+MKKHXTh269OX9W82nseuPf4w+WO/ev7n5p3OCTk+8b6333rsT65tTD50g8ZryqVdByOg29ajml6a911zDpqoym+ZA8tkkjjLTNpsC3zAZwcWJuw888HdQ3Gw9IJ5Wur8PzsWwl7Gsvcyqzbw63Qm4C0RBW7aNRrJrIm8mxQrGsvFzHU1Kbl5L471ciot8Wh2+yc87b39AclYqzgPJ18KsVPKEb4JRMhASJTv0MfopzGvW/KDDFcu3gUxLBFiWli7DsZRSmgud5cfFzRZSEz+cJK2p4aglL/oYpb3+u4QnIu+2HeTfZgedpD3oxHPHJzvkKXHylR3EQgxn3/6efZO2z+5hapgv06gp/rzgW0cCTfwqNYzseQq7sblsryr4uLibmWzJXp4BlfcyU1v+c7l3VLk3yqX89KEnz1qc+3RpGaEomOB8+ZfpciuG42iaU5qGp1yzyOY+9X2F4Hzu04m3lhaFMTX5HOLWJmcsn0pN5sYSp23YSdoM0578knQn6cZRO4+ezFWLO8+Tfj/pLOye+O38XnFn87/RuxST7sgzGu0wSCUQRNxPI156Z5sfF1NV+X6WdJx8SIOu/PNHi1cEplN0zU+jdhk1Q9G5P/nZzASlmh1TmGrbVUbTrM/TJeX+/Omy3J/LwIqTxKFJQY1phYJ6Z+eQU/M4mufxZN8ijwv3NkW0yJ/7zCGX59Qh20YUa6VVGbLiTYaHPL6SFrL1okQLgUUuQKfPJhek2h+I3I8cRFEopqw0czSQA8hRU3K8Tnrj/kgMd05ufm6Ms+EVvALR4LWG8TC5SoZ8x93gskyKHDRcsOkT5sjKOcAF4FJ/uHyYTrAu++5Bo2wFI7qBbZN4VeZaBIwARvYfIydxHK5o8AwnzZ0haJTtVIAsl2GrPL8+wAXgUlO4/MBvsyHe3oiDB2LMMgFzGDBRPdvFarn/FWACMKkpTBYX6ipQQmyyM6fm2+z7c/HEfMVkqrutfiWc9d3Ju5pgK/ssQ0w3ZPdwvYTSyu6m7FaqY45QU3Ecox6Y29HVCAFyO9iq003EK3j91t0WzgOqrKcKVrCHtSrDk3efKtLgj4UVAMkuWkPw4W791MCJtZwgNjN0+YowcAI4AZwATizlBNMU36ZOPVp2gRPAiXtwQro7cGKFnjB127arTOYOnABO7D0nxCY7bWqtzb49Fy+6p1tE8zeUqw/QKHu7wf49HlTtUFzQG3/xTManCLVJfBUJUxVst090HwioEFMzbPn+D7TnQntu3dtzz4J2M0FJX07ReaeG3K0M0gNAVQYUVTXNcOREKiDRgFB1J9SKSZ1W/HvO/78bxLYwGBAgVhliqoYdm8j5VwBiADGA2HYgBkrsUZWY7bnMIeXKv8J04lCAGEDsgCBW4NWcAYX5bIepmnPo5nulU+OPXw3DPFpnK89SdSObKvCQbUWMVUaCiNwYkVAB2n3toNm+oboUKkCgHaAC9LAVIKDV3+5LK2wYumuopZlxmKbpus8Ew4BWQCuo6Sg61h2XHbx6n9Z0SjK+gHGxyc4vmDCvAC11yyKTbJUqvpHv3dmhF/UdKqaaDnHt0kIRSxXs+jxdKBOKp8syYa5aDAMloEh4Aqb9MIyuP7d64zCOgiM0RP1RZ9m0wnfUqDD+NB+nrvoGwY7Ax/5DBYQmUGU3qsU1nOloezrGdBR3YZ0IQA4gB5DztEMR6oscTSFUM8vNaQ42FHtuUTFADiCn1sgpkGXyccB1zOdlg4A37X6nd41LKdtglInOGRDGUEqBMH44YXx47XyGYWqOXmILsxW+n82WYAW2AFtAAYMCBm+6lwIWm+zSqT03k3WO1oqhMM1yNiypB13tD1VaEtuiiqVvGOqwJ6XlY3a1Q/G4i9aQoEdxcD5qRFucVh/q7fm7tT5RXULrQQuYwwlwAf3k0tJPXWVnBrYsJsgLWAGsAFZArWxFrSiO6/tmaRix6mnYJYroIQesAFZqgpUCPSYfh1XtK5sAPGaNx4CI3fqULaaLXcfY0JIJpQ2UNiBiS1hZJmIPcLC4honulkZuaoxSyyIzWAA/gB+gVkGtglqVBYrYZJdOLSjsV3mWfY0p2PR2fpb9+jb9YtelvlWP1YOg/xkQJvqfeSCJyXq2J4ahjp2PFvKpRkSydaAFaGTABfQ/S0s/dUcRU1XHqsnCPIAVwAr0P0tLP/VErJqhGYaMWcAKYAWwAmplO00mmLm+J0wEWAGsAFbup1YOr7aDFdtyKQF+AD+AH1vvUaKa61oOhh6lpxpHoZimTwxYZRnoVp8epW46DjtR2Bs3xCzB8Gbj9kWRq/rMktENogiwAaKoOlagrWY1VpjmeKbtQFsNYAWwAmpla++a+MQmpiFmMwOsAFYAK6BWtrIWn6fahksBK4AVwMr91crB8UPHiqER3QV+AD+AH1vvWcLUU31ibejZgJ6lh8IbVWyTYVIPeQQ9S0A30bMUxTF0J22/JqWY1FJxlRVsQQkBK6AmBQ00ld5/VHzNN0yoYAFWACugVrY3+MVyqE/rMQkDYAWwAmpFWvqpm4M1zbKwW2VGRMAKYAWwAt1JRX4Qn1HPgzG5wA/gxyI/xCZLdWpcYVod647LVoXCXHhp2HA8xqA76akac2zqYKxUeQ9zfZ4u4K14usRbvkvexUPg7TG7k86zT1indG9sIxD2QyeOwqueeH8pOEJD1B91Xm5PHEGdK4cKdlTdrjTnzO5DBTQTaCZoypGWfur3mIil+swQAAGsAFYAK6BWtqJWdMawq5daeJhtEoqdGUNWYkVzdarOFsI4IKycZ5/7UgfKM+qQbbMZOTo1/vjVMMwjYoCE2f5snKbtub4icHwnCQOsAdbUhzUPKm8Or3pk6T4zcenNAJXaWHV10f8NbAG2gI4pQEVssuSmNl4ZH8u6r4jp+czTxKlrynPovnoo5umqZ/meU6V3HrqvoEVoD1qEXj1HzSBNhtE4DrYnhqD+lWskn3iK5pXWN4UmZAAGNCFDs849mnVMh2isHjIEsAJYgZ4paemnfoHbcD3TNqq8aQlYAawAVkCtVGo08bnzueWGYsAKYAWwAh1NFd7UJr5q+XaVN7WBH8CPQ+OH2GSpTo27ORTm2yh1pvuaKXx3TXhBn9JD4Q37ClOsSsslQJ8S0G0P6PbqOQq6SdrfnuaBqlTe8OvrNtPUKrNLgBQCWEBVClpoqvUnWaqP2QYJCFgBrABWSlgBtbIaKwp1TVf3oeEXsAJYAbWytcWuKfEN3YFKEGAFsHJ/tXKAsoTqPjHrMQcV8AP4sWP9Sb7vOlQXqFkTXtCf9FB406hpuaZfj8Yc6E8Cuon+pHbUGkbNoHEFLyltvwOaWLrlKdBMA8QAPXQ7rEAzzWqs6NhxbE+DTiXACmAF1MrWWn+JrTBmldSK5pmG4jH/PljxXOrJYXiAlcfCymE9uEDB3DwxIDm23rLruYRrC5AcIDlActxfchxe06lqmpbviTif44diEJeDRfQXgbYAbbHn2kJssvOnhN3sz/NlrGWZjOj5XujeeWxGYabpxNdLjILuHZA4e9y9E8VxuD3dAtWhyUAX3yI2DJQDVkB16JZYgVaWNVjhlSFMZH0IsAJYAayAWtnKXLlcrXDFopWwYqueaVJofIHGlx2vxIDQ2PrET5rpEgemuQWhAUJjC0Lj8JpKTaxatDytATWIYttyDhVQFCsi5jz73N0Vig7ZDItqYw6vm5z5wA23gr+rISs22aWVTVxkkIcNx9M2zKn95N1lPQ6qdigu6I05IuUfmZUkmorUzvJmc2Fx+0T3QpU6PiFWTebgeswOuJ0vVJbm0yHbRkDxLGg3EzQOOq04uv7ciJ7uBSxgVGVGEUvRDV+vx5yioHwBUrtRq95CYx1ArDLEqK/qtmXVY6QTQAwgtrtNgwCxh4IYczSFEKe0Aig2VE1nvmgVuDPEmK8wbdovChB7nECdg9ghm0GA5+l6PIE/lfmjq5bvTFslQUSBiKo1lHaxfxVoVZ1WnusRo/xyC7MV7FMqNBTQCmh1ALQqQGnOeMJ0ue4/cNOt7gEHB9voYKvLPLHJLi34XOXubpUZhko9UTyukZvwduhDFaCaZxBfVeoxZHIv3g4dTHbkiuwhInk3itGdNpEA2h+/bk/MwxjsvP1Sc4jhSRNB+wGMwd57a6xT3VtuI4BXO1ZjBeuEJ2pDsyRgBbACamVrasWlKvNhzmHACmAF1Mr21IrvU8czNrzEAVgBrABWSlhZplYOUJZY1NENG/gB3Zp1t82W2SI2WapTU28Ok7nQ02xTtX0MHVJPJZ0UU/MtVo/JwuBtSSDf+i6o7zpJOg7jCGYz3b6IshWPRzj0REElDCpht8MKtO2sxgqlhJnUK087CFgBrABWMiJkn6BWbjduxvQU34ZJkgErgBVQK1ube91wXNUnsKQDYAWwcn+1cni1HYVg3dJLq+cCP6A9Fnqi7tYTxZiq09lEHqt7onTXMxxtU40AZgLdH5gylfm6qVaB6XovWYBp8XQJ03yXvIuHgCn0bQFL1/dtncmZQJP+MEgbMA3ofjRC2ZqKbbUWgAK1B4SqTQMVQKwyxLDqGwohVV5pB4gBxABioMR2D2IUWyp2F5YBUUyqasp0IaHVECvtBIjtKsTmbA8QWwUxnRp//GoY5hExQILtAb2Iwwz+r9R0iU3f9nW5DjTQC+gFEmwbEgxo9bf70grbuulhUnrbjqoUm543qwgCrYBWoLVyTIlNltzUxivjY1nnJiWaa2DbL8bcznVu1nZch6aptp0tKLH/jWTQFbkSedBGJgL61Q/D6PpzqyfetAuO0BD1R52X29NgMNg07z5UsGqaZo56aHkHqtSaKjC+fQdamqjiWrpeZeFSQA4gB5ADKue+yFEs1zNYublI9VxNY5b8cUAOIAeQAypna8hRmWV6ti2oPIccrDPfMl0BIkAOIAeQsw2Vc3g1KOxQV5FjiuZrULZhMM0EOQNsAbasYovYZKlOTb05TOZCT3MN12TOhtctoBPsodDHbOJyYbWhE3JP0LcXi5/B3AgPS7dXz1HQSdL+aBw0rp7ulbv6dpvrlquajmADNDcDMuqADGjfeXqs6JqDHceHXizACmAF1MrWBjZbxCPYLKkVyqjpq7LWCVgBrABWQK3cEis+1i1GS9MYMc9jzDQswApgZb+s8cRq5fB6sz3fVVVamqBD0w2m2fpsAkngB/DjEPkhNlmqU+NuDoVCeHmGZTn5XuhVemy8abatK9SuMuU29CoB3faAbq+eo246DjtR2Bs3YLWyB+pZIo4KTcCADRBFt8UKtNWsxopiEIW4WPwMYAWwAlgBtbKVQcOuxUzPLs9kr9mu4soVVwErgBXACqiV277n5OiaTwVA5rBCVGK6lECHNWAFsJJ9VlMrh8cPX2GK5os+pDl+qLpvqsyrMGsy8AP4UWN+iE2W6tS4m0NhLrwwM4jOFlQ/9Cw9Et6Y59mu4cD6YUC3+vQsRXEM3UnbV0KGZyqqo9UCFaCEgBXQQCMt/eTtvj6zfV0M8gWsAFYAK6BWtqJWdNs3PFx+UYky19N8+eOAFcAKYAXUyi3ff7RdYigi/OfVCvGI5s8xBLACWAGsbFYrh1fbMVRHUf3SSH7NEvsIyBLgx2HzQ2yyVKfGFabVXJ2qs87Wdd1JimI4Wr4XupMeHW8+NXRDL63SubQxZ32eLuCteLrEW75L3sVD4A3WgNoN1u2mbQTCfujEUXgFa0Chh+2jtqhq001jBPYEKqCZQDNBU4609FM35TDb12xHkBewAlgBrIBa2UoVyP7/7J3bbhtZlqZfhahr52CfD4VsA/tY3ehDDdLVXRjf0bJ6immJTEgy1NbdFKZQz5BTN/kOc1tXOfZ7DXeQokIhkkFJQYkR/KsAR5qkg+RirC/+vU7bqpBNYy8n7ZVLit1vOABW+oWVWjztiFc9nWz2DdHyNLow7kRkuRFgIVplp/X9bZtAF9BlcHTZq4Q5vlEOkkfjQnmbulYR2Wvq72ejQBPQ5Ei1SjksTreycc3CGzyi5mWUJ8ucataMICn1QpRTJmuhXHNFti7Qgx4nxHl6EOfB9Lz9U0NTmVJ+oI36SQ1oI2ADWafK0q8tRhgjJlh0UQIrwArUSndjrnwSOTQ2QJBcZhNkqTYGVoAVYAVq5XFYEZQYYXij9I4rzklg2FcFWAFWFn/uplaOL4gig86uSiXVVztCUG1UWQOBH+AH2p2e3O7EdDSMNIZTIrP0YnjjJIpES1VfWzAH7U6gWw/o9va70dnk0/Xk4/jkx3F3wgfrqWX0l2iTRKV8+g8M6CEQA2GaytKvPpozZkrtLvtDAivACrACtbJT9Jd4GllsNBsw4lhyVQYbWOkPVo7rixcU1Kp7ITk6bx0gmXoTGqEPlhSlmpZhvmADJAckBzJDG/ghhbA6icaShdnEBTF3aSDwA9qit9qiHBavXxG2XI07Nw5JKg1NpDHDGumdF1v/8EyDZcPYmgDpHUgcbI60L1Sw6DPXIQ8CFVgOgRVI7FSWfu3Ejg8hetqiAIEVYAVYaWAFamULVkKOgeqGWqFZKy/IXaQFWAFWgBWolfLMTvGSmEXyvBnTzVHkbO7nhIAVYAVYQU7oPj90yp64Jj9iLoNY7g+3BD/Aj2PjRzkszroybjHtzt1CVHqltGzpVnn1dNLl3AfPTss/uLyZM6H6j4UBK6+7D6RdOfj4k/YBmDwYEUle/s6Pr/ttPIjtlg6UnjXTH6ttChTfjc8+zkY34/NP08nXn08mr9egBEbtzCiRJMlSPbk34aAY9aKiDpDqIaR6FIcCxHaGGGWJWc92ycMBYoAYIAYldoAQc0olmZp7x7iYla9miABigBggBiV2yBDTxsTkeGOCBqMsUCKr+wkgBogBYh0oMdDq+2fTSstM5YMBbUFw4VIZ1gxagVag1TpalcPirCtTb3STtc1z0hLmTWO1c3DZzuHWmM6Xm4J75CZBviMg39tff+lOeKGedFnewAwhVpe6LUTdwRCop93V02PlCZCzXLCJbAK3jX10gBwgB8hBM95ekEOUlobmUt9eQ46gPvG5AAJygBwgByqn/LPuxtBLYni6jZitdgu0MkXW2C0QyAFygBw08e3MFmKESLS5gmLOWe1kmTgAtoAtYMs6tpTD4qwrU290k3UpL+K9kbTZf78+5WWCTFlVv96mlBeX4hYwt69Aymsb+qhKbG6LlpRjT9CHlBfItz3l9fuPP00uv4zGn64+zz/wzecfv/7lBKMluw9JO26djcVECEkDKxBUuwuqxyoWIOe2dofLKBN6doEcIKc75EDlbEaOtNKlnBrDaSSNLDmxw15jQA6QA+RA5TxG5RBPVaKNhRVxRNlUgQjIAXKAnC5UzvFlwWi0ipNGhp0aJVRWWEGBLWDLJraUw+KsK1NvdJO1Yy4jdyLJlq4BjLnsD0y5JdkGvsvmSsirgaV9tk2B4rtqzOXs6np8cYIZl30AFFPJJoUZlyAU1N4j1d5j5RQgti+IacUNySoAYoAYINYZxKDEXjSNmP3c5Ka5VOTRGUsxcAkQA8SgxA5+ORlIorlqlqlBjFAVkieluhwQA8QAsS6UGGj1/XNpxUVUkuXGulFQKZXP1ZuDVqAVaLWGVuWwOOvK1BvdZF2qU3GXrOXN8bKHluocbJWHIjHkGJ8843LzhqUDT0wePOuOdb/St++vJ19//nR5czp9xdTjcEtOLWHOsvI2/QfGi2olEONAiYFK9gPAiqIpiwisACvACtRKd9uLO2aSaOx6SVxwkrAdRjkBK8DKIVkDauUgsCI4t1SkYqIaVngm2XBWxuACK8AKsILeug380DnxGKs5tTV+qGCsUnaHfWzBD/BjwPwoh8VZV8Ztd4Wae8kcI8vVjXhLMAFJpX3hjQduDG3rX+wJ3pBUAt2u3r4/n05Of0RSaU81zyloO188DQIY0EMgBsI0laVfuwrZUioze3I/GLACrBySNV4QK1Arm7FCnQ5ZUXcfK0qE4AnZYeoasAKsHJI1oFYOI6mkss2MlbepYYWwaCMzO8yPBVaAlUOyxiurleNLKsXgygjq+/zQ0nKb/Q5bIoIf4MeA+VEOi7OujNvuCvVgApU269gSo8RQxv4AU3ClFRVPHsp4tGmqD4s/+9L1+aL0PEzbFCi+q4Yy3ozPP00nX38+wVzGXog6QkKidhiMQms6IDWYOBQgtjPEuOXGRNlcmQJigBgghrmM/YCYsFYw75pKTFjPKd9hpBkgBogBYlBit694nUJLIYNPqVGZTYlNQmg0rgFigFhXSgy0+v65tCKSSmVsqX2o0Up4F6RLlc1BK9AKtFpDq3JYnHVl6nY3qbmeooEEGcu6ZkvIBi10+0If5UZGW91Y+h8yQwvda7HukPKPv/7SnbhCzejtBuBZUx8b6zmlVDSOohS9R5zY2R1QQr3ZHTTLwibTUC2US+USR3gDt82eWeP6sYuCrWsC3GSfRhUWNU1JNWfU5/ldlrLSBXb4VAFAAJD9AgSyZDNA5k7NpRANWcKU5oIIqHRQBVTZQJXHJFaGu6oRUkgqm/hIWgTfE/0BfAAfe8JHOSxOurJtuyfUb85RBUpZI4SGTMdL0Y17zZhSjWkayHQgxzvEHO/bP44vrmbf/vb1r6Pp6dxRupNFWGwtozWSG6NMY8sHSR1LgmC2MtRSz6zRrVp6rBwBVZYqUZjoiW2oFGljTDr1Y7gGAAKA7AYQiJLOm4ecD8HK5dJztWEMpdKniAgwmDJ4pkCU7IEq2ggdcqMlUSaehFFl6jGoAqoMmyrdSZXjowfxgRnTWNJQpSKPvoTDQQ/QA2mlp+5B5blirBkwOLi0EroRd+YlkdFbTsvbbPlFe8JLtOQAl7cjAWdX1+OLE8wD7MUAB+6kca6EjPoPIbREHwiTDtM2jxZ0mELTD4hREgRVvjHXARADxAAxzAMsV0kfwmfR6RxToyqbEJu1ttVPAYgBYoAYlNghQ4wEHixpFEsykngO+Q5OgBggBog9T4mBVt8/l1acEZ4cKdat0UoZbYVgd2gCrUAr0Oo+rcphcdaVqdvdpOZ6LDolRWy43sGlMx9TrDFQRaeiEyKgnQ5ZymFlKQ9h4zLghScTA2kOHEToHhIMEux1o15gk8wshKEUaIFNYNPhBrPApkfXbQnBWHPKiSAy84xWHbAJbIJuei02aZ0sY6TYsq6bjNYsKSQBwSawqSvdBAhtglDZmNDSuEw7rMqpPPM009LhDAgBQoDQOgiVw+Kxqw9nDz2LW0tozI3UHVVzZyOx7Mle8yzPs7jzrJoTGSv5XYq9ciItJbW07kTXk4+z6zD/MS9mZw07Fy95V75uTBuf+bfmb7OrT3LVcS5p5yurIuTqY9eQe/fZq6e+o83Lja0uwLvL7faxP83xcVZn9pfTs7PZ9aZrcRevM5TG+R1p4F9/s2Ot8Z6mnzDlXeK5UQu3NnzoJQm8tC888JP7z8BPDtxPNlwJ1DudOK6Eo78SuDVzsWJLgK4ettOMeFpN87q7EiTjSd2N8mpTpfdfXl0ey4eO9fJYirT9XCBPu2s+Sqse9ncst78/jD+cno1HN+eT8fTeDbH2xcvnEUYycce5IdpiF5nQsAo1ksZhW+Xt9WI69clkNJ2cno/nXJiMz6ZfTv40mox+uhhfl//cZKMjukyuR2z+NUcXs0+fj/2K+e1aZb1ciM4Py9d9OFsGxozl1V2vGRj7cPYv4y+zz+UGvnjqPyf/dfpx9WSY38//dVydaxkim59LV3epxplug13rn18skmtnK288m31aGU64ZaTr4vLqh1mJ5FV3wvHyb3dPhtnZ5/Np7fnbB6qXTGf/6MfTEsFa/O0/Fn+rbL/4DCvD/O5i8rH8Z8lbhOo+f5vbqL7PvYeZXfcoLary4cPSyjWPzn+AnR+VVq1/u+XVsctnK4HQ1Ze+/a73q5AbKmlzFbLiKVIlS9BiizBfVCHX/GxTFbJV1fcoH+32FS9ehbx6+DWCtCen0zniFy/aJUirDBNc812q/7b/pg/k8P1nKjlc+wH3EqStf/l2EiNKe4RRWuxZfgeR55FDEmVIbO7KAXKAHAMlxz/PLm+uvoxuxp9m3/73yc2sWkTNl1An81XDzfXsx9l1cym1M1xeuOjl8OEiWPSJQ5YALkcCl7tNxOZL0fMv0CidYIQYZ+crTA+MACNHgZF/mk5PR+tDvqe3Ad9TaJRO4KKkcplUJTSAC+AyfLi8n3/Mk5tPc6yM98SYdQLmSKIpzATqAhY8gMlxwOSH8c3p+WZKlMPilSvztV/7dX+KlklbVb5u8aed80q7T7fRpqoQw/5mazFHrSGE27K9av8xh63hAbldozo/zU5uvv7l6tPs+kmzbkCVbVSRmUqX5S7T5w+fKtj37NVA0v88NTixlRMxC8mas5HBCXACnCjPgxPLtBHJPvC8y5Zc4AQ4MWhOVJc7OLFeT0hrXDYSnAAnjoET5bB42cpa7dd2zV+UztoL0lWxP3ZQfn0CMm1ITMOIvCCeexg4PEzbFCi+w+7KPQOUYt7RwHfZPAESDYTqO6Gwp98gd1c20Xptkd8CxACx7iAGJfaSENNcCW8ZIAaIHT3EtCIjwdUbKqG/+oAuR3PSzUnGQBfQBf2FPZUPjVZckugMK28DWoFWEFptQqscFudaGbjdOeoxZu2Cs6plZfPqac3BlmEwEbgWVUVb/4GHJCR4tz0J+f568vXnT5c3p9PJ+M3oenT15XzdyM4nCjDUdi3XfFY6QlzZpwYqClTBmq+bNd8Ap4h0V3YeomUmoJwUyAFyukMOVM4W5NAco5IcyAFyjhk5dGQIGc2t9GZ+gLLpHDOM8pTzMMZ+ADPAzOEqm+NrwqPJeKVRVwS2QMK0S5hyWJxpZd5216i7m9CeaYdk12s1tMjkTQjDWLG9ZLILfDtEaxRMfTeajj98OZl0ODQWC6/bzhEjiIQ4Ai4Ggwtkqg4AKz4yPpQxrsAKsIJsVGXp117bOEqZqXwWWAFWBo0VZJz2WxOcBaPMLYNXQAlQAoWCrNLu/KAi0hRSy6g68AP8OBopUg6LM60M2n7511xKGuOF5wUvW1wKmaO9IY27kBTH3jsg2nAyR3NHKl3c3SkdLKCWsRhPdAgiDoIWEEDABTJHlaVfOy4jubRMoccJWAFWoFa6W9vwRAiHWgFWgBWola6wIoL1yWMjMGAFWOlArRxhFslrqWLLLvTgB/hxlPwoh8VZV8Ztd4V6jDIGal30290LGaV94U2zSD3xLfbvCd6QUQLdSkbpp4ub0/PJ6eXNSZmwh56k7qlBtUwhLFkOUQRsQBQhVvNsrEhBLE0eWAFWgBWolc7USkjek4gOamAFWIFa6QwrJvkUsKUnsAKsdKBWjo4fJCbCtS22AD/AD/DjPj/KYXHWlXHbXaHmXsqIIJmL290LmaV94Y1rmXzmwyi8QWYJdCuZpY/ji9n15GY67k73YDm1LNQz0RprWngNOQRgYDnVwAqiNJuxIoNOPijklIAVYAVqpbPgjSSJxohdl4AVYAVqpTOsWOuSCAFYAVaAFeSUHt2tpIRhNA+jnB/8AD8OK6fEBbHZ2ZZgAnJK+8IbTzZLw9wg8IacEuhWckqT6RQtSnvYr5YoGjjivmAFlNDjsIIAzRYFkrWwXmCoOLACrECtdNZLoLVKPJa3AVaAFWAFaqWTUb2aJGddIS+wAqwAK89TK0fY4miyzgTpaPAD/HjIj3JYnHVl3HZXqN+eJbU+5eJIW9wL6aS94S3GFBTNg8DbS6aTPiz+DJdgXU9sUxD2/nw6Of3xsszEG78ZXY+uvpz/tjtxhDXXsu9UKW6YHUaOGpoJmgmhnMrSr13Zx6wSnrVoRWAFWAFWGliBWtmMFebCfBHkgBVg5UiwwuxIC7N9n2yIlKfRhKvElacYiQeaQKQ8X6Qc3wyYaHJyHO1L4AfUyAob5bA42cqm7R5Qj0ja5GNgLXdlpJn2RTWlfQ40xUFQDV1LgFrpWrosmyx9HH/7e3dyB6uopQpiOhseEJMBMLCKehxWEJzZjBVOUhYeiWlgBViBWulwdcMFZQobZAMrwArUSmdze7nn1HEsgoAVYOX5auX46uUsoYYxDGoAP8CPh/woh8VZV8Ztd4W6e2nhKKMt7oWc0t7wZpS1PhXU9x9vyCmBbiWnVFJK55PTy5uT0qOEoXjdV/sqk4khchDUgCgCNhCrqSz92rEaw7mhZhhbPQIrwAoyS5WlX7sOxuVAfUY3AbACrECtdIYVEaxJ1dsAK8AKsPI8tXJ0/CBcWsU1mpTAD/DjIT/KYXHWlXHbXaHmXlwZpVTb7RmZpb3hLTsZtcceS6DbcDJLH8cXs+vJzXTcne7BcmpZ/2sk9VSiUA/AgBx6HFYQpdmMFUZJFEmirQBYAVagVrrbINtwwXUEVoAVYAVqpbucEgkuMGAFWAFWkFN69GwGzjJPHjkl8AP8eMiPclicdWXcdleouZcmxnrOW4IJyCntC2/MOu717a+CnBLoNoCc0mQ6RYtS9+ln46WnGVOqwAooocdhBQGaLQusqK3xAS1KwAqwArXS2Q6yLnMWcjERsAKsHAFWsH3SHvuoE6U8e2SRQBOIlOeLlOPjhwpSa4tS3Ed7zIfFn9jQvje26UaplMPiZCsLt3tHzeMoFTmyNv3/6omly7lbnp2Wf3B58w+/qb7Y0m6VI95n1K5ofPxJe9HOEF1UfCC7JLxkqgoI7SFC374bn32cjW7G55+mk68/n0xer0EKjNqZUay650gEswEp6Lzu1pAdhKYAsZ0hJrznikrMIgXEALHuIAYl9qJlBd7ZYLGnHiB23BBjI8nJSBnzhkqorz4ULninMwoXAC6or32rL9Dq+2fTSjkSLIXMAq0gs9plVjkszrQyb7tr1OPL3snI5aFnNYdbrJ5klCENoxu4F+1yn28fWN4/hwu9gzZRAdqvv3QnvVBYuixTSYEZ6lBYisLSQVhjm0bqeEWHevXNWGEq8+QcgkjACrACtdJdtEcnRiPUCrACrECtdNYdk5OQ1rZsWQ+sACvASgMrj0lrDZcfSqQkHKqukYQavG06Zks5LM66MnW7m9y7ddtgTdtmEEhI7Qt9lDsbpRlGYzGa4kC+7Smofz+fXdycTicY79h9bEdqKrQpbwMRhUUYFmG7YwWxnS0CRUaSSFzKRmAFWAFWoFaejRViRUyeAivACrACtdIZVqIgxCssgoAVYOX5auXo+KEioYx58APx2GOIxx5SJoo6Tp1gfLvrYeBjf2BKpYmKD2SNh9wWWLo9t/WuGvg4u7oeX5xg2mMv1F6gyTvdcsuB2gOhoPYeATHMG3rRvD9N3LOICR6AGCDWHcSgxF4SYkJLKpXPgBggduwQ01yNBH/djeCArp3RRZW23mroL6AL+mu/+gu0+v65tJIqRG5jAK1AKwitHYRWOSzOtTJwu3PUHc57Q6wrV/MWh0OD3b6Ap6NmRsYW+/cEeEhCgnfbk5Dvrydff/50WXrsxm9G16OrL+e/7U6Aocx0OZ4tGqENRbgKVMGar7s1HyrbNyNHJEKJyC2DGoAcIAfIgcrpJrJtmNFUDWNYPpAD5DwLOZSPmJRv2Ctm5YbbdsMsDwbpf5AGpNmzuDk6tkhnLEsE+XmwBWzZScWUw+JkKwu3e0f9bu6NpVYuH0XK66WJx5NUnHjMlMQMhCFYo2Dqu9H4fHZx9eVmfPLj67XWDZYYxFsdhComgkYCMoaADOSsDmDpZaRylElgBVgBVqBWulIrSVNCfMv6ElgBVoaDFTESlLxqS9hgccIIF4FKTAEBTqBSnq9Sjo8fLFmRCeQI+AE50l0WiQmrhG7bAh1ZpH1hjUgb7VwZDQJryCKBaiWL9NPFzen55PTy5gS7kO2HGpYZFQO2cgU2sJh6HFYQo9mMFZWJ5jmiFQFYAVagVjpTK4JZG3MEVoAVYAVqpatebW+TlWkYBbjACrCCjNLLNl7HZC2j4Af4AX485Ec5LM66Mm67K9TcS+scHVMtmQ1klvaFNy6ETioNY9WFzBLoVjJLk+kU6aTuV1JSsyQlpl6BFVBCj8MKAjSbsaJ4lJxzxH2BFWAFaqW7kjnqrczlbYAVYOUosGJGRmAq3n5wkiQPEtsTAydQKR2olOOLs6bgtGSYfAd+QI50ON4up6BibBlWi/TRvrAmjYjzlRbG2z3Wjz8s/sQ8z97YpiDs/fl0cvojdnQa7bnkJlimELqBVsJa65FYQQhnM1aESdoYooAVYAVYgVrpalNbKR0zCZEdYOVIsMLkSBv6RiHPtIe1T0rEaqx9QBOIlA5EytHxg1lOHXHLMDn4AX5AjSwOi5OtbNruAXWvUopSY1omKSHNtC+qycBzsgOZDYEuJUCtdCldlgF4H8ff/t6d3MEqarmK8oRoktMgeAEVBGAgg1RZ+rVDvS57SzkGagIrwArUSmdqJedEvC0mAlaAFWAFaqUTtUJI9tEjMQ2sACvPVyvHl0pSKemYIEvAD/DjIT/KYXHWlXHbXaHmXkR7x6lD69Kr1e1lmTgm34FuQ6Eb9lR6CWpwmWPEEDxgA6LocVhBrGYzVjiXRijsew2sACtQKx3WzZnkpGlZYwIrwAqw0sAK1MpmrCitGQ+BASvACrCCzNKjM0vC0mD4MiAOfoAf4EeXeypR4aVAt9Jr4Y1ESgITLXta9QRvyCyBbiWzdDb5dD35OD75cdyd8MF6ahmmUdkZw/wggAE9BGIgTFNZ+rXDNEIo78gwKlyAFWAFSaXK0q+9vDEy6MCKiYAVYAVYgVrpZBGUKc8mYTwvsAKsPF+tHF8XdRBEp1DeBvwAP8CP+/woh8VZV8Ztd4WaezHhQ1ChRfUjqbQvvGmaZaBkGBXCSCqBbiWpNJlO0aPUPSp8djoYlOeBFVBCj8MKAjSbsSK50YYyYAVYAVagVjqL2xBNE7dofQRWjgQr2D9pj2ufwAW3AqV0oAlEyvNFyvHxwxmVrAU/wA+okRU2ymFxspVN2z2grvF90EEf/Ky7y7nrnZ2Wf3B58w+/qb7Y0m6Vs93n0K74e/xJe8FJy1hCOurxYPiw+DNcApo9sU2B4rvx2cfZ6GZ8/mk6+frzyeT1mqDAqJ0ZJRzNjDrsAgVIHQOkepQjA8R2hhjT0mfDEB4HxACx7iAGJfaiLWNJ+PlyEb0dgNjRQ0wzPrL0ddN/QNfO6NKScxcN0AV0QX/tV3+BVt8/l1bSWRF9LtYFrUArCK02oVUOi3OtDNzuHDWHU1QwI1O5mrc4HNri9gc8ISTVyEOiXGMg5Rpvf/2lO0mFstBlAMpmaQk2wgAnjqWsq7OVGqrNN2OFBa8VJUtNCKwAK8AK1MqzsUIZpZ5YbDIKrAArUCud1UN6T3RSSGUBK8DK89XK8fEjpJgTNilGcmn4tumYLeWwOOvK1O1uUnM9rSxlKcjtroc0077QJwlVQali6f6jD+1uIN/2FNTvP/40ufwyGn+6+jz/wDeff/z6lxMMauw+ziOCEo62bNQIQYUFGRZkDawgzrMFK4oKTjiwAqwAK1ArnWElG6uDAFaAFWAFaqWzBiujiWEByW5gBVh5vlo5vtLeLBXjHDV4iM0eQ2z2kLJSinvnhG/ZEQJjHfsDU+58GaA9DJgizwWWbs9zvavGOs6urscXJ5jp2AdAKcq85gPp94TaA6EGE6ACxHaGmHTZJCFbqrkAMUAMEIMSO9R0oJVBx4B0ICAGiHUHMSixF00eBEmJdAEQA8QAsc4g9pjEJGi1M62ol5xnbJULWoFWj6RVOSzOujJ1u5vUXI9xq6J3Lb3zaMDbF/qIE5EpN4yQGeY8vhbrDin5+P568vXnT5c3p9NXTD0OFhgiRCK4RYwdxBgKMVCt/vpYUcFH63VLyRuwAqwAKw2sQK1sUSuUzC2U0QQDrAArUCudqRUrLWO5vA2wAqwAK89TK8fX8u9tKgly8AP8AD86TypxpoJisqBmi3shqbQvvKmoJVdpGLsCIakEul29fX8+nZz+iKTSnsI0IlhFjRsEMKCHQAyEaSpLv/YIpOByMBatFMAKsAK10hlWkksiJw+sACvACtRKV6W4hIckREvUClgBVoCVBlaQVCpRb0+SUgRdTOAH+PGQH+WwOOvKuO2uUI9RRqIF4YeeVELb587AJJzIkP0wigMxlPEw6HmYtilQfFcNZbwZn3+aTr7+fIK5jL2oFCI5GUaHsUEiWtMBqcHEoQCxnSFGUqSKypYmf0AMEAPEoMQOVYlRk6PQaCUDxACx7iAGJfaSEJMyquDagpiAGCAGiD1TiYFW3z+XVixQE3iFAtAKtAKtdqdVOSzOujJ1u5vUhYKPkXHeMsAZLXR7Q5/j2lo7jAHaaKF7LdYdUv7x11+6E1eoGb3tdCbBc4XGOXBiKJxAKfohLLyE9yqglBRYAVagVjqbC5JdpsJDrQArwArUSnexEu+ZpMMYNwSsACtonHtZWWKMz63j4sAP8OMo+VEOi7OujNvuCvUYpTPZsYhU0msNV4s2ukCGsbUG2twOg3WHaZuCsD+OL65m3/729a+j6encUbrTRVhuLXkuYnCMY6oa5BLk0uOwgijOZqyQLDRRGVEcYAVYgVrprkImCRYEttoAVoAVqJXOZsAqw2lG4R2wAqx0oFaOjh80S8tsW38F+AF+HCU/ymFx1pVx212hHkwgThMiWibOYFhjf4DJudJeq/I2/QcmGqLAy9uBjLOr6/HFCaYx9qMvIjMvNWYAIZc+eNt0rOgeK5kAsX1BTCtmdCQYKQuIAWLdQQxK7EWrBZykOkZADBADxEaMj6w1b6iEAOuDAONSKsGQOwS7wK79CjDQ6vvn0orFTExKUFqgFWi1k9Iqh8XJVhZu946ax/HsjeIubve4XjXMDRSNNDAuVBoEGpGTfC0WHl5O8hA2iQNeOFOM5oRGOygvKK/u1okvXNY+0BiWVdFrtVSuYBPYBDZ1wCbopg7YRCijSsbyNmAT2HS0bKIjQ9RIa/VGvmJiEDzSVngbAra/BY+glfarlQChTRBSIjjh5TCmwAFCgNB+RVE5LB67+nD20JuIldIY01hiiCiZCL4k7u68iTulVcWqpuPcf6ZyHOV5FqbuONeTj7PrMP8BL2ZnDdsWz3hXvmJMG5/5t+bvsasf8qrVrsOc0S5X0/I6qri4+uA10N59+uqp72jzImOry+7uIrt97E9zaJzVSf3l9Oxsdr3pClzja4sr5EEWULHkZG6E6QkJ3ip5R8zaz3vfYVVSRPsdLxBuKZ9fdrULZPsvStXy2+/vR9vjT7bTr1I578CvwPknKx9noXZ+Gv/PFe6qr1y/xGoXSL9/3kJmeQ/QjW+6zZmG8fX/2+iH9ym8//0f08j98x/+xx/d6A8//NF9+19pzX2rSSVpXLRENAZMkKSdkrk8WjPkRgDdf2Zxh7oz8DHeoQ6SDhu1oCMy+C69Ya94bPWHP4w/nJ6NRzfnk/F0dHFzenIzu/5y8qfR+NPVl+v/93+vR1cX1+Nvfy4PXY8YYU16DMUOD77YkH/1DUr+Yvbp81B/39+u5ftyITI/LF/34awWqC179T2Ihnw4+6dpCTvMX/OdVNUq/+FL/mX8Zfa5QGfx1H9O/uv04+rJMGfQv46r91uGTubn0hV4G2e6DYKsf36xkKqdrbzxbPZpZVzhlhGQi8urH2blS1VwHy//dvdkmJ19Pp/Wnr99oHrJdPaPfjwtd7rF3/5j8bfq91l8hpXxfncx+Vj+s8SzQ3Xrqkx5uya99zCb2/fho1QsY9/3H6V83YsZ12sfVWsetUKuO7Gxax6Vt5fVvUc1Wfc1qFj3yQxZ96jQ676cXfvBiNn9u4l1L6WSrjWllOu+csvDi9/59ue9X4Tb0Dr3gHl/VZeNCVK3zA1dFOF6w4W5X4RbPpgrkuX2Al+a+Pr2wWIJtThR0yUb9bt68QOXb3VLiA0xUSPWUaCZr1l+kt6PXDs5nc5NuXjRTiPXpJGW+rKebouAbr9KdpHJORPOeF0mdxsBrX/5wwrzLX3+Xphv+dhLhUAfJYCGaZuiH5624Tpfe3ffY9K3VxARhAua6S51b4AIINJ/iPzu4vP06svo+tufx5fT0/0BpWeq5HkUYc5aqnIjfQSKgCIDpYj//PHL9NNkNBl9+Pxxdn32RJBUa36ApCZHEqWeVZEdgAQgGT5I/v3i5utfPt6cTifj0dXpyZ+mk5Ob6emcK+fjy5sv0y8QKJ1wheqsCLO7bMYFroAr/efKt/9zMfs4FyhXF+Pp5U+zi6v7ySWQZJ0z7UISyUMWjJXANEgCkgyfJP99djO7vBp/+/Pp6NvfbqFSyhKetOYpebHRA6IcCToos5RWJV5AB9AxfHT8ML45Pd9MiXJYvHJlvvZrvx511N7myJaPvmZKe/eRVJrsEvM51l0IWSQ+Bb7LJNHDJ+RLDqACH/vIxz+OL65m3/729a+jn2YnN1//cvVpdv2kAVV6UTfeQhVxpFThUTMuUsv8wZ5Q5UVbBQGSQ7RG4cPTamGW/VtHUlD36JbiYh8rh6E+wAlwApzYCyeI9D5bMoxkEjgBToATe+HEfFmWtNRYd4ATR84JbUvfETixIT6hcyJWghPgxFFwohwWL1tZq7pYHdW1SQ7bWhm1joS15FEPK+9T2nDXnG8D6h4/su149yyRvGwqsNNibOsF9hCe916+GBayeKj6FPuAJ1JGh0HSw7RN4em7aj+T2dX1+OLkaZuZSLlLrqhFix0VoHaKCaWcg86N2LEkJnCf7/ACDAFDA8DQ40biPns07lrtBGI9k1jSaSN1Y6CaUN67ZKu5Gz0i1sEO0AWyDsE2r4CsdctHIOuZyFLeWNdM0HNtbPRVmL1LZDHBWbw3uhjIArIOC1n30FSzYuV1lEa9uH6PecHMyK+/EKrecLvJWLjkdrjkoNsP5SaoOVHUNqtZFadWen83PrqbmyB0O26CB0qkrf9DqOGQkCUCjZYmdh9ZWpJIs6z6oaDbgaxjQ9Y28V67iI9ZvNO5dif2jVbQ7i+s3cvo6VHrjbClTxU3wgfFCprJqBvDQ1QkNAnS2MQE2h03wj7bZscbIe6C7SGschtk6g3duH0ULrpn3QbLYfGP711+OxckUsl0VKllJlSfCxIHW3vNmLYykZ1m8qBuBzfknt9K3l9Pvv786bKaN/pmdD26+nK+bnOmHZYHHcTJDhgqu4l5aplpooNG5b2gfSugATqAjqHF4XvOF0kZNdE0En3M8BAM7TpqDr6AL0fFlw7q83rOF5IFmduhUU2nypx0mxv7vIMv4Av4Av3yqPVRpsEJqe7zRWcptPMJfAFfwBfw5RmFkCZaoWNzbEbO0RPwBXwBX57Ol07KP3rOF8GcioI3dkznjkVhTFk1gS/gC/iyx7w6MfPHlWnWDSOv3oOZZkJ5k3MJU2/56QDPB4AALg/RGoVw342m4w9fTiZP2/cKCfPf0Khj4pWyrDGBcpWldliwgQn9ssaeRNNjpcWRJa2o0TawBkO4N3OnFX3TFZiVCogg8/0KkR2nk9FuudpcVdZIRqzVZbUJiAAigAiUyDaIaM60DrqsW+oQ0SxKz+/gAIgAIoAIILJpMkbMMdIGRIghMbDFnp6ACCACiGyECBLVc4hwzmyqSl7uLWe8TZL0rREJEAFEDjMbLaxSlmVko1+Dg8/ciS8QYrRrlPIgGw1A9jgbPXekMgvpaaoJSy/pFTGCNVQTF3zOioj2bTChX9bYk2h6rLQ4shYn4r1PvMEQRWJUaoFYrLwAEUBkC0SQjZZRJ2Kq0e11iGRirHfVWwAigAggAiWyBSJCMyqjaTRb00yUiLYKkQMigAggAohsgYiar1x8rpy9HhJRUSuq+zZxChABRJCNfnmIcGM8CaqcrAYRkSkhxqBCHxABRDrpjeYyG9bccB7Z6B5ko3VmhBHaaD9ANhqA7HE2+qeLm9PzyenlzUkZLo4e6af2NyYdvMwNNpQKv5jMHQjABrABKzCEcdaHcahMJJt8nyEqUmVsLBFirMAAEUBkG0SQldbE6ChdAyLMC0U969v0O0AEEIESeYX6OEWjda4xBY4p4nzQpRofEAFEABFAZBtEpAk0KtHIShPljbQRRbaACCCCrHRrB2AWmjje3IyEakNyLIscQAQQAUTKYXH2lZHbXaIu+LnwhFd35bqbISt9+FlpwjiR0bHtP11PCInMEwBZstIfxxez68nNdPw03YTFF50j2ovQzEdLo43noAKo0C9r7Ek2PVZcHFlvEqPGmmo6d40hKjubnUc+GhABRJCPboWIsCoo0hAijDjtycJvARFABBCBEtkCEaW5kZHz+xAhNBPHKPLRgAggAoi07zstg7S0URknpaeGE6SSABFABPno1myLjTwL1ihqEcwrRas5tYAIIAKIlMPi7Csjt7tEPWrAtTUxNEKPyEf3IR+dY+ZENmZrIh8NQPY4Hz3+aXZx9TTNhIUXIWJOhFDEY40IKlPlpb5zfxABRMC6C8Gb9cEbS7IkpLlXkjM6SIIRd4AIIIJcdPvWITrToJqrSm6zk74U0AIigAggAiWyDSJcaaqZaOSiqc+EcIkIMCACiAAirRCx8//72GjaoU4r4hyG7QIigAhy0a1VcdybEGhjSotWnBOrIiACiPTLGnuCSDkszr4ycrtL1NyMlNpTzUXDzZCLPvxcNLOC5MWusFt+up4QEpknALLkoifTKcZ0P3Xd5RU3KjZS0YQI5hnr20wqAAFAQOzm5VPRglsqTSN2M39UCE9LghrLLkAEENkGEaSiRcieiVTyRTWIyPlyxfBqlhMgAogAIlAi2yAibShz+xoQYYkKywIGtAAigAgg0hoSEYxGlpr1LCTlHNQdHAARQAQQWQcRpKILLpxgxDV2teU2MMWhRAARQKTCRzkszr4y8kaXCISy2/jASvBr6j11LflMpKL3wsHnpaIFsdFq0VirIRXdioQPiz/DJXDZE9sU+r0/n05Of7wse0qP34yuR1dfzn/7NHGFFZo2gRKiy8lq6CDCUMl89RZAB9AxFHQgAvTii7fMXTD+wcQWa1RkpewRizcABoBBsvupgGGR8ySqLexrgGFpLmq8BWAAGADmHlpqdi1WXUWC1oSHjtzUbxn59RdC1RtuN1kQV+YOVyak89PubNzF5HRedgytpDPTc0ldPYo7G+5skM4AzFMBQ1zMlJoGYCh3XnMNwAAwRwyYbZqZCc6q7Yxh4yfaeAfrHrkh39L52oPYN1rhStzjcgSofJobP0VyoZatDJX1xCXRSIco7pNQGQPeILmwpoM42CEyWdQBU2+ohDp4qWBlOSz+8T0jb8d0Df0qJK55brZ2o77y8OsrZdDOWdqMxKK+EgXoPS1Af/vd6PKni5vTj+Nvf3+alkf4VBmvlFPNvhQWHWOhb3t+ggqgAlIwL5/jtTTKyJqjOpgUnlfb3CEeAIgAItsgghJIPlci1MSGEJFe6xSq+aSACCAyfIjcw0fNksWOL1rReFDrvE1WwfX1yPgfhOztydfdg/4/e+e221iSpedX4QOogDgfGnABcRwbsA1jyu0B+o6plLtVSkkFSQk5ddnAYJ6hpm/qHXw7V+Ws9/KOTUraDPEkHsS9yV9AiVkkxUPs+L9Ysf6IFZQKyVV96AjLmhGZsJYIY9BpjEGYDW/ljutm3ptcOV6kAxHBtPXOYS8PIAKIYInN6tOcGQ+WVHVspLfC5zi0tDwgAoj08+QiEYNnzpWndmSG5QwDWM5QVqKkpN/UZMByBgBysMsZymqG68uL+6fzUhcKhxhtGj1l0WCS1HvCmEostveCDWADZmBI4yxhCJGqmWzVixq0SJk4/QqMYTAEMzBABIsaDrCogWuhs60OoFZKMJsIIAKIACKIRFa60k3Q4TKvcsHaiMx4e7Y9IAKIACKAyDKICOIEYXUdLu5ZyEYP7VxnQAQQgSt9gM1imZadYVWZWu5DooFgowcgAojswpXW2inr2rrP3YAfrnT/XWmiOIne4hAjAPJ4XOnP47vbx8unm/FmcRMmX9Qr4Sb671CBOZNc0z6gAqiAsGkZQ5DAKWtatBXNRGuWIZRLpqQqO5Yw9wJEAJFlEIEfrbzRIuRC0w5EFHPJS+xNAkQAEUQi61hJJDBVZYGJdpJS2r4FIAKIACKAyLLpDBPJOVrluHmIRrt2kgOIACKAyGKIwI9uIpEUsze0qhlGmI1aaUAEEAFEduFHc09CaB6YlRn86AH40SIaSbUpb7Pk0g2EkHCeAMjiR49/ub172CxmwsSLyMRVNFUKmDObRdQo+A4iDKs19hQyvTewODGGkBQD8ZUXrZ1nLjJUpwJEABF40Sv3RgeiiJHV1IQnKwinZbMjIAKIACKIRJZBRCRtfU4VRJQxiUeCBS2ACCACiKys2J0Di1lVECGBUqkVtjUCIoAIvOiVS2sZIcyQ0hAzORHipTJt8wAigAi86MctvWhlmHJ1aVd40QPworVwKeMAcgDymLzoL5dXj5efx+c/Y3P0piuBtdWa0SpwEsHTYAe3nQBYABaQwfl4Q9oQSn29zI0xnrkUSAMDIoAIDOmVaeBojM9tyNGBiLRBaWa2gsj04ObpI4DIB0Dk5HjxIyO//0YoP+N2BgAdoK7quSfXZjhAe+e7OqlyhFVn3zIabc7tYZaIwxCHIQ4DRJZBRFnio7JVnlhZGhVr790YIkzwJsgDRACRfkJkUeA2aTwmBGXq9BrvR9oEtsSeabW8fdC5lkWxnebCPGCjFlxzCMdimP9UymCLpFzZCtRNpQTaTAP0VvMADOEfo4qFQ/jJjkKsDENMnVGJYWhHEC03kz9ee2yaxUyiTPp213IHM1gMNITCFIK5TEKVbMdiIMzxBrwY6PLm5mKzkBFZH54UizHVZyQkx7NyJaEMIAAIyBwjc7yEIZom7UIsE8wOQ5Q3JkSBuhSACCCCZUCrICJzTESZIvYORAg3ToiMoqKACCCCSGSlh81dokZUsxnJrXdcAiKACCACiKxckGyS4lZXZyRIFhPNCrsaABFABFb8SohwrjJLpYxNByJCSio8DloBRACRFh/lZvLqL428WhJdmSWWJVWFNx2ZHZMVfd/I+MtF+YP7p+bDtP+YXINWuLPkWheY73/RQVS6oCJEVp9LA3N7JWQ+TX6HewB4IG1TePrT+Mvn29HT+Prq5vL7r+eXhyuFcVKMWiv686yZL4baVaeOcJ/a4BgkAokQCn5gUgqMqpcCBmmTkZXhJnRmTNhXIA2DUR86QwWkAKn9ePiAVL08kXCegi8v1s3FC+odpVstLZpuqJg+0kJqWi+k/RSA1L4h9THN0KuVyjNc6XC60/nmdt9T7jHLQL6sPZfh4OS6Xv8qrmCkq9e/ceKjMZVhxBWxKpit9m4iHEc43mcGLf1BzqBPkCJGZ6tVdYot9cTJxNg2kJoTjk/3nLefApDaN6ROuRneBudrUmYnK11Amdo9oYnQHKr9RNRFRSfu7i4pg1AIlPmYZnhLmU5s2Bnw5nbmE2+4HVa5SIroVzgsXlokTbIi1MfTocrFABYCKSNZiqI+KH3uQqCl3eHtXHrm6e0AUkqsMr6/AWQQm9q/Pt8xjTv2gYGBz6g/ookKC3//bbNI9rg3fmwHFEmU8MKXYB9AAVAAlNVAOfadZFvW4WJa5qCPI0LB9hDk97fgxHHXvtiSE1wxkX2VcAcnwInT4wTiicWcYNFaZlV1Agw4AU6AE+VxcGKaGdVR5aiqVUbgBDhxapw49iIV23GCxyCVqg/lBCfAiePkRLmZPO2ltVb37Y5eJAsyETG9F2bxgFBHbDmv3Ky4dANBHfZq94N7/WybQr8/X9/ePV3cXOLEhD0kawULOoIkIMkpkAT5md0jRPNsk1hVzwzzLsy7jj+PC194MSek8MHqUNUoBifACfg95XFwYur3MKqJb1Pd4AQ4AU6AE/PXj1jqhXNVMThwApyAL1wehy884UQTTQQVOQMnwIkT9oWnFu6Cvt0dV7OIhLJqns6tVdb5l0IEC31hHDLQOwKSwJ2h7REuqwi4vJe8IeDs01sCdroETJ4jxmE/26ZA8af2kIHbh8fx3TlOGOhPjRzurRSKVF6zyFx7l18GFmAIGBpmVIZqgcNnlDIuRK+qU1B0YNRzP1u8u/+MQh0vQOrQkMIJA7uHlHDKxmZONwspEXkUWb4SCZACpI5hQrcaWTNoev51wjNgRn7/jVB1xm3dMuhf7+hfCMv7MuJJx5lRoUodUBVdEmK2vC5GPIx4R0ukpT/IJPQKWVnZnFLJa3aQxQRXlvHWrweygKxTQxYi9dlInTaBOrFnWiFQ/+BAHedg7GPUI0QJm121eEQ0oxN3fmhLDTDqYdTbftTDkFclp8qYx9QZlRjzejDmLUS5ot4R155U1M25GJZKLubAKKdqel3esSJjTs9Yp9vMeaR0n/ru1R2Hvdzz2nGe7wO2+4bttz+b5lfepTpuhWiUVwVQPEtJXDj0AgSoDqrbu+oQLyFFMMBwiWQlm//KX3TBHUxQ2b2ekAdwA9yY5WKWix62JbbLzeSPX1p0NVs7vBbWMB3qQLveFIXyp9NP1qf9bNxwqkN7KPKSSzeQJDM2kmD0XT6U/OXx8vuvV/elAur4bPQ4evh2/afNwlmUE1kMFRm1sFFUJ7jLTIlkpJ0HACpzhQOM9LE11gzb3/4cdBXZEdMl0BxStWWDB+N8VthXBrwALx+wk+xo8aIVJVq0y0o7eCGOJxtiBF6Al2G1BqKXfuGFCG0tqXbFU8MzYwTRC/ACvAAvW9Qnk0FZw6roRdMgIuVYNAy8AC8fsJfhaPHCUtA5+fI2HbyIILkjE0UDL8DLyeOl3Exe/aWRV0uiI7NSk4YyvqIeOwz1PhIyZpWCkMsv3UAICe8LgHz48YfR+Pr27uHb0/j858PVgD3ejJCILEpb+VkqNOr2emgFWUAMEAMJoT655Vpa6VgVSgqveMwWdhbwArzALd/iRCCbJOe0gGQ230wdZWUSBLwAL8ALopfN8EJMUiZkNosXFm2katJwwAvwArwAL5vhJXsbFU8VXmwy1uVyL/ACvAAvi/ECt3wZXpRu+iChlRckSRO6UAq3HHgBXnbillOSsmjX5ndzEHDLB7D93HmhhKjmd3DLAcgBu+W/3D1dXF9e3D+dl33mF5vFVZi2LaGG1Jo2sdUsNZhs5mzUwDEHNYbVGnsKq94bfIAuU7qIYIiud2ixqKWTHkkh4AV4gWO+xXI/E5hmic7ihfImdJEClhbwArwgetlivZ/yiXhf3qaLF2F9ym5oOWfMjUAX0KVPdOGRcxZKE3XpQiSNxLdWIIIX4AV4WYgXGObL8KKMLKfelTI4HbyQYD3LCXgBXoCXXRjmWgjlTK4ynDDMh7DfQkbhM7aXA5DHAsgffxhd3tzAJd89KqJ3KrgKFdzZ7LIbmo8FVAAVyAT1iS48lRIVZVLWoYvggsp08MM1MVUDXuCSDxovSgeuZXWEjBDc0sjKvcAL8AK8IHrZDC9cKc5FqvYdEN1MjBTwArwAL8DLVtFLJpaGao2fzN5kZeFjAS/AC2zyLWoMKypEjuVtOnihUvPAEg55AF6Al13Y5Fww612sCvPOt8kjpz6z9rrBJj88IaUMIfPnCwqbfG0kfJr8xrHmg2mbQr+/XN9cXvyMY81H+00aMZeZr9fecBeIn5zVAagg6sKkDjmjjehCJPWBx8pQ55TKJpApmSRM6oAX4GUZXo7bUF9veTAXOYZqZTehNNKI0x4AkcFPdTZBygxM3rRrIJQleert+iMjv/9GqDrjdnlzoRsu7YaIizcbuFjIRltXrfeSzttoBBxTDFynOHBhqr0NUiSXmTpdVYmkkhkfDVaoAymniZTnnzrMO/HG/JE28S+xZ1oh/t1N19tk3Dr2dT9rJYKZ0Zn4KhTmUTMVBHI4GLdOctzCcFXla8p4xdQZlRiv9pKvKTeTP35p0dXI7WCcZkocywXYHYyjyMoQFnrkTHMkJRRZcukGMgJjoQec2FJk5b4cS/J5/Md/bBaXY+nGYl402JTMxmo3oczeycSGVtIbvAAvkK3u026f4Bg3rDqkVnoljfdlMSryAcAL8LIML6i0shgvSkmaQ73ulFgVPAFegBfgBdHLNscdMRlzbLXbwYuQwpOcUWkFeAFegJctKq24YLVrrvVs9OKM9tLALAVegBdUWtnCCUoyypSrLb/SMB9sfmUJ8AK8nDJeys3k1V8aebUkuqM4C4zRVC3VhVc+hEorQVhLFLxyAPJ4vPJilV9fXtw/nZeSKjibZPfFDiKXWevKMWdMeqoIziYBNYbVGnsKq94bfIAuU0vLqSaOo29mbVrp7Ns3x6wNeAFeluAFjvkSvNBG9EHUy/2UJDaxUi0UeAFegBdEL5vhhXJKrAlV9CJSzs2dQ1tNDLwAL8BLrxbkpEC1U6WJugnbZKKwCpMj4AV4gWO+hR+UDY3ClLfpTo5s0ipSrPcDXoCXXTjmnPCsRVrrbBIdpYyT6wbH/PCE5MEGykgdgMExByCH65h/ubx6vPw8Pv95vFlIhRnbYmAIp4I17RkA3YSQkES5tkwUgAFgYMKGfNBmdOHMOe8rN6sBgSTUwM0CXoCX0zbL18r6aGJdyKWqcndOQ5QgTegCiAwKIifHi+nhF7xfh18MAagIxzbjJbM8GWenSb2XLDmPJNIIXiLoOiJG7CnoAkRkloZaXtzIDkRoiI4kgr3vgMjRQmR5lMaEoEydXuP18giLgXSuTcYgHFbRjEE0BMtVfSY6tcYxWnKKGIOGOgadLEZ7ebTCsLMB5Wbyxy9tuBoJHcwIkQynscIMCkQMYqu3liTQcpWXXLqBjBBwr8G/stzl8uYGVSF2v3Y4yUipqBc1ihRoYEAFUDGs1lgWKi39QVJ0H3ThXEU6OUGxQxfps8hBwHMBXoAXVIXYYl+lT1wrWWfCFKWRsVdsAC/AC/CC6OXdRWcIzzbwOo3iDcmsrb4JvAAvwAvwshleCJdGTTDQwQv1UvPAS11m4AV4AV4W4wVVIZbhRVMqgtTVMS2Ceh8dK7sGgBfgBXgpN5NXf2nk1ZLoThKEsTKv8lqHbJPfNzL+clH+4P6p+TDtPybXoBXuLNPWRen7X3QQdQRdCDbEFYdqDIS5H+mmfZr8DvdrIKft5RVypvcdJYD72TaFpz+Nv3y+HT2Nr69uLr//en55uEIUJ8WotZw35ZyKrjCnQyKZdRZ5cItEQSKEghV7BpjIAqPelMHgUWVZFdlh3mrKNI5BB6QAqfdBagdrBQCpetu4SkJyXS1hYip7I1z7FoAUIAVIIZI6JKSI4i7EKpLi0gaXJHL9gBQgBUgdHFIuWZNtBSkSpRDSDC05DkgBUkew+gGQqvfDRS6VdNWSciKd5ylgxwogBUi9hVS5mbz6SyOvFkhHdISLFC2vS5mi1MAAFrFKSjXJ5W2WXLqB8LI/+4cByMO0RiHc779tFo5hrfsSTFimlDQ4gAeYOG1MYEvMMkwwSmlwLh0FJnq0Zh2cGB4nsPF/MScEs5YbvWLCCE6AE4gnTpkTxFPLkywH9oET4AQ4AU7M5YRi2niZq0V+4AQ4cXppzB24ysc77/DJORrL/ilwApw4ek6Um8nTXlprdd/u6IVGr4lk5alL9AJjt4eoI4TmYFBDHutgjr5tCv3+ZXz3cPvHP77/2+jmohHKZqETpliLeSKT8IqJ40jZgifgCbI0H40QEokW2SGbi9nXiWdp4A4v44QKRiVdH5AIToATcH3K4+DENJ5ISueQqxpZ4AQ4AU6Ux8GJqeujFOGW1WfkgRPgBNzhOZw42YrrQsfkRVXgAJwAJ+AOz3WHTdTO1QVBar2gdPpplE6nImRjpl0E/hDYOXh2/tSWR799eBzfnaM2+iBMapK0E6pe9CKkyYSUXYkbQ4gJQVk5i+cVQtO72k8x+Aju0+R3f13qU26GAp4fNuEPCuF9sHNFrdOx3tfIcwqeka2CoDn8OaoZJPhznPxBSfMPzWClEBVP1flVPBjDI3nlCvgD/iD+AX92X//F6Cyzquq/cJ5ZdmmrOubgD/hzsGYAf8pVHwB/uNXBu1jlf5TyimZddn2CP+DPMfDn8TVJv6ozn3jDLaiXvAnNUbH9Y2lOKDVcpvp8QUkCSbKs5gLNQXPQHDTfY2n7FhScrljWcCoVEI40ayG8FsmUt1lyjTcZZ7B05aMHlrlX5rRao6Dwp3bpytP4+urm8vuv5wdcvQK8MC28JPU2JdX0TSblrk1hLEpBGPsxzfA2jF0TKx++WelIZ8dZxWRkXWufxNyEMlhrAqxgdozZ8ca5zg+vUHGkkFbaEOErQ4o0gLYmlgIXQ5paAtI9mWkODUCTn2VQ70xbMPDNaSN0sj2NcpiKtP/cssCClJbmOkmubHYkttupMRXBVAQZDmDlncGzJp5ZGWexIpVwipOtgmdgBVg5WDMsDfRWdeYTb7i+reYCpCXjyZhQ2rKbho5CKq5LqV9kOJDhOIkMxzKkI79RGg/5jX2ucSs3n76Ul6gq8zRxdJK+TEm6hJ63vEklRfRcGM8+0sJ4elf7hpOP/nj5+fYxNFfs7vZL1ZiFtj+V7xTTwkf+e30B1mU7V2uw/T0Lo9buPu1I+/KxO0P362dvH/qB1n2KvfSy1z71fN/fmmHoS3fs/3bx5cvt46IO1+k+z/Se9I83PSFRZaRZp8AdC4x01lh3504zj7Q9ITjpkzvZnjBFyH76whaXu5k9S+tr4XOTHUmizVC8XG4hVBSvBXJwuXt9uZ9Hz4F/nebN76b/u6gLq0CYo36dEt+Lu/D0kU5/Xd7BqJp+evShQfSh0fMs/pfxX1+CqUU9ilPvmzlkXaKHNUizse0FLz1q8dR0SsDpI4Biz6Ohx60mGn0XwMOP/3P86eLLePR0fTm+Gd09XZw/3T5+O//baHz18O3x//3fx9HD3eP4j7+Xux5HjDA+uru9+rpsvnpkDfSnOZOnl9lSczN93qcvz8lBonWbear30Hz68l9uSr6tec4PmsxLIDZP+a/jb7dfS2+dPPS/L//PxeeXB0PTef/buH2/ac7wsazanPNKz9m/+Y9PZnudVytvfHt79dK4wk1Tf3f3D/98W75US4Xx9P9eHwy3X75e33Qef76jfcrN7X/245sSTU7+739N/q+9PpPP8NJ4/3R3+bn8s+RQQ8u8Ns/6PJrO3C2YnHMv5ULNuZuJeXfqefdSYue9gp33bnLuvcrM+7yMTu26mXuNnXcvU/M+GefTXHL1ebmdd7ecCmD2he006TD7XGHal5hcjeeLMLvfLWiW8jr73YhilDK13n43QrgPLSRetqRVm9b0RKJthmL6jAXpeGtaR+9EStOfX9w0w/bkSWvtIQnZMG9KCYtVcXAVtazKss8+0oYyHfjvJcve/fL9yvNN0TGT55ved/Jp9o9rmzJUb3a+BZ87kAIi02Va2tmk/Drn4AAigMjwIfJPd19vHr6NHv/4+/j+5gJAmQJlO4rIQKQ0sd53BoqAIsdJEf/187ebq8vR5ejT18+3j1/2CJKBndC3JUgEy9S5KhMLkAAkRwqSP989ff/Xz08XN5fj0cPF+d9uLs+fbi4arlyP75++3XwDV3bCFZZoNjyu4xmCK+DK8Lnyx7/f3X5uApSHu/HN/S+3dw+z1s7aJGkNAEx1OslwR6nTqWwUAUlAkuMnyf+4fbq9fxj/8feL0R//eIZKsY43mvNYfoSnkm9HFMUUi1kVqwtEAVGOnyj/PH66uF4Mj3IzeeZL85XG8xNneUHf7+pJc+ETLfuMluhpbbt6/RqrZVXD6A3bhgKx3R24EEPgUldbdOfybPk1fcOz2adPdn+9XsC98OwjS6eCZkOk2b+M7x5u//jH938b/XJ7/vT9Xx+ubh83Ka3KiLJz8FGHRtNlRCdHFZlYiJxWRrWygTkqX2kxDKp86J7SHoJkvS++xndbZz9eR6xLa1Et/Pmh3si55lxHm7acxHHNdXZ3LqVxXoV2G1FH0DxLxdWk4SBoCHrngoaY9yHmolkn6z1ZRBCd/aRiPMQMMe9UzPsV8qmG2YI4J1g7E+kImVHFNOdDm7xDyMct5HXKUR/Lwu73z5cDM1yyWSEL4jlRDvNlCPmjhVxuJq96N9P5skr8tSbY4rQ+lURon1Ys4Tl4Wv/9Fd1Otkyciir4xNcxPpf3kreImnn6BFGTu/aGKBgFHV7NvU6n3DYFij+156/dPjyO7843O3xN72I5FgC1NqB0DjbbVv3dyRChLMlJLQAAapiAWq8Z3v1Ndx1e0ZGlZKSkOZN0s8MMzA48RRBjbWIQpgJlrD7X0VtJGxYMjBi9rXwLZMxDBqUjrc2IEHbGNqXFDhZnghbr00ITShSt4gsZbbI2VBYoaAFa7I4WbCSsHAmtz7jcY2ABVOzMl4mSCd2Wvu8arF6qENTQciVAxYBQQUeMspEW6kwzRBVDSKsak5RjVYlnSZUyyr2W7wYqgIo9pC04kyNF1BnXO4wrQIWtqcCd8YamusZx9NHTSZlFUAFU6H7THWYm9EizMuWgZ1RtYBGvu/OLNOAxofc7v0CtZaCSJggmRLV9jIlkZLJVChXbx46PU6diAI9+vvh8c3v/cHE1ehpfff3l8vZmUoz94W58dX558bYe+5ohFFzivTNKa980c65WrlDaxFiyLQ2ykFHDwdFe44UOFZ5bZkLvTgsc6CPOk/6skFfatjOqXRt8hwnQYDH3HzcqSZ51Lu3cxQ2RKqlQZXT6hJt3TdM+ijd9FiN83KFIkikZCcv1AZokEWNdG39BksciSZil/dejtEJ7zip/VFMSIguvJwBCj0egRziSAxgfkycy0cpuoKKJaqyrlk5Dj8PWI2y/XkmPZ6otEVVySknhuFxeiwHSG+Bs8YO8NZ6DD57UARa8tSGhgcpADG3j4c5FJNQwoZcnkuCtddTb+x2XVAkjsOPyp1nD7f7q9u7bX28fx5ud+wVf7QP4JIghslrAwY0jxvZ5Ft9HX60Hn2Z55DL5gf/Uf1kqZbQTbRw2EzZErjhfWksGM4oBzijgP/Vfkjp4m3SsV8lJy7RkS1fJQZJDkyT8p/7rkfCylZezWT3q5GTK7VpW6PFo9Aj/qf96lFZqqWPhXncmmaKTWiEJDv+pViT8p50NhSrSLH3lPzWCNISz9v0gveOR3rb+07y9hiFRH6b956UAgtbBGtp3/+lF3EdX4d9QRtyzK4hinSjWebRtUxD2l8fL779e3bcHs5+VTVnfrv+0SWCxE9PoaKFCNWeOtdvPu0tVjGchqKGVqsDRp0ObNCz82fRIgp14UUerdhIsNYxWxTGZFkKH9CrtYagdJSgGKXYmRoaQM0IOl7g7Wn0LyY2iplpdJgUhVlnoG/p+8013qW8q6IgLfaY2lfYOPLLjDdQz4TK+yb5QEXmOKD8Jab/5pruUNuPNqC2aUdtg1N79QWGZKpNt5ZSxIERWoVpJAmlD2ruOyilp9G3PjPgA4+5oRayzyV6rIteuiBnj0sWyCXNdxwUihog3EPFoJCgdMabP5LIlMeVm8np3K7vkvE1ozCqdGK9mmDABP2waQBOn4c0qN5iAq7QH26+PrVEw9cPoZvzp2/nl4baEHe/MgviotawPw2omHDb5NYIS0KI/tFjvi6/x3eDfDde/y9Ywmiq3XpNmhqFxXBUEDY9uAGOyk5ZoVrTW1XAwMth2XgUNQ8NbaRg+3B7ly4TmTspqFa6gmZmAZD3kC6+t1/Il3HoR66PZuLPEkogIGvKFn9YTP00n752vyisIk0uF71efDEKFULeY6n6MZ0ZsDETDMzuYZyab6FxXKIFnBs9swJ5ZI6SyX32TCAOe2TJaEOdIirwEYR1aUOGjl+0BQKAF4o5t4465P/DM9pNv91Y1U/5ZPYukmeW8OicIEwkIekeC3lzMSN8tCeWljI7wkqjritmJILkd2oIWiHkIYt7vqHyyO1V51NmnMv52hEyM44z7odWdgJCPW8gYkZcIOSflQr3vRWrDZERJCQi59yPy6U2Is6aG1Qku4bwznL4qEYqFYj9uQlxuJq98t34H7HRqHnOUKlTLsuCxfVjWnBiTXK6ybPDY4LEN2GO7vDngOWXHm8PLzmbZ7onvoIIJTblkQ5v6w2AbSPixOgRZrGcYbMv0LJVwzNaVqQi1iREBgw2ChsE2HDFrRZtZFKkrxBoXbUQFSYgZBttAhKy41j6yakKumOeKGtSLhJBhsA1DyITbZsIsqh1rLAWpjMaONQgZBlvPFEszi4mwymAjLkZKMmJoKHaIBpvI3Hqa69JDMNg+CCrcZa2pW7GJEFnzN7r7NPmN098G0zYFYX+5vrm8+Bmnv432u3iPRpIYLeLvQoXmZFOozkzvPVRw+tt+ApfZb7qfMIbRkbTmTFr4c7tPIEgdfQ5VAkGyRox+ncr0OF4CGt9O47SRNyf6TFDkB3c/hgvOaaRVop/rLAmTkDfk/eabws0bnMi1TpmIXNnyotEu5Rwih8jffNNdipxxOeKcnRGJ8Xv3BWW1TdrwUEnbRmISCspC2m+/Kby//qq5mWxrGUm1uF3YFJUTWHYDNe9dzVybZsA2ywfrcjN5vbv1u2Snm0tDvLFyRUlFuIH7wozmKmSZq5we3EBstxvwdrv7X+6eLj6P//iPTeIPGH3LeMEVkySb8jZdD8BRyxgbmtGHPXe7iUOw5264SX8ViRKiMu4J54pTgyWGEPQhlhguEzMygEvEzB3njFYZQKmpCNnhqAuIGS7dMISsVFDcxGmu5PVwqSgJSUjlQ8hw4vosXxkNoTEWwnXkS7kmlLUlpyFfyHcr+e55HD45xVJNZBJ16RmtGGOuLXAJxUKxWyt2rUG33Exe7279btfN0AYpYmzXcsFRO8QkPDpqBatidzhqcNQG7KgVQ+368uL+6bxspEMty91Tw/lEDS9VK7vUEJprTXCMBQKQHU4ZsEduj+tprBdCqGo9DYnBGCdRwxI6hp82HDFT7ikvE6TZQdlKw3RHuRAzxNzPPB6EPBUyoU6Reue6FlSV5ccQMoTcIyFjRF4sZJlytrI+HYZHqkLuCBRChpD7OSKfnGJJYkZKWh+0rKn0PmHohWJ3pNh1klrlZvKCd+v3u05fVpLrRGTRNay1Q4TxyRvLYu3Sw1qDtTZca+3z+O728fLpZrxJkAFTbRkvmE3S2rb2RYcXKlBLrRtaMh6b1QYwWXj+wWa1fehZGdEouj5wmphm7q8YamJA0DDXhiNmLZN3vh6ceW4QaAyccogZ5tpARuXInNO0OlBCOVFKWJW5OoQMIfdFyBiRFwuZGulYVHWq3hLJ4+DSaxDy6Y3Ip2eHKxM0r6sxcWdYSK6Y5FAsFLtbxa5WbbmZvPLd+h2wm7V1RKTkcUDcoSbmxiVj9IoNhMiaw2UbRGsUTP0wury5wa613ccfzmsVc2miLiootyK0B00DFQg/dh5+rA5BFusZBtsyPQtHqMm6SuXJqBP17RI+zCcg6K0FjVPc9lmg2SRns6kK6hPCiNUEEoaEYasNQ8jUZx2Mrxa7CiUSj65tOAgZQu6JkDEiLxYy8dErz6okPY3UBxpRlRlChq3WM8Vq76zk7e60blqLZZkjgWKh2I+bBpebyevdrd/tulEkdc28z9YZ2r6ZafdNf/9yUf7g/qmk38o/Jk3Xvsqs+NdlzvtfdBDzAieUIgL23HvZ9Gnyu7/nQs69TqfcNgWKP42/fL4dPY2vr24uv/96fnm4bXJg1PqMMska1R5T253y6GYiRPjQAigwah/R1Ow33XlsNTLGjoi0Z5YdzicEMdYmhqSREmqqtcdS65CtKHuEMOUCMvaEDEpHytCRsOLMkMMlQEGL9WnhuBCE196IpSo4hr2DoMWbb7orWrCR4mpkmDizm56ctQPTE6hYGxWMmpyZqVaTEyKTF/YVAUAFULFjVNARo2zEpDjTBzxkD6hYHxVOastjeZtuVJFIiJa01AYqgIruN91l2oJzOTJCnbFNV0W+x7oFFdamgg4hiWSruQY3mRKXiwsDKoAKe6IC1SMt5UgYcqb4+11ikgkzr4dHLXaJpeDeyNB3l/hoF5ywIAkVorBglae7/Jq+Yczs01vGTO9qP8U+GDOIfVRfn++YDlp7Js3cy4UmKvL+8fffNol3sDFzGVCoZoqRVB8nCKAAKADK5Pd6EyjsDH2OUIJVLlU7QwcKlFNfEjv30pxWa2zDCWx2WcwJoahO2RaUghPgxElzYp144mR3t2aRLWm3v4ET4ATiCXBifjzhtCBcV+tCwQlwAvHESQJBZi+tdMeR2QQQAIQVQCg3k6e9tNbqvt3Ri+beW+2rrVi1XmDt7otXxBnNpFvnzEo4MV2Bfpr8xnbdwbRNQdifr2/vni5uLlFsd/cL0aL3QeXjmAqBJCAJXNyPRgjTIQTblgHF5AmTJ2RdkXWdH2ooYbxiWO0BTpw8J+DiLuaETIbmQOtCieAEOIF4Apx4PZTAe0qMPo79LeAEOAEXd8vlX9TGLAwmGADCSQCh3Eye9tJapa38xHBd0Le7erGRCy7LU5foBWWch0NAnbwRmq0zdVreS94QcPbpk7ICr10Cbs4R47CfbVOg+FNbxvn24XF8d44azsMAlEles8orokaIEDkDoIYLqPWaYY1vurtCJ0t+DnrSK3ixNi+EoJJxWk3peCSGGdFeigHxAnWShgmMg55gB1isDQttMyXGTGe5L6UWWXAst7YzYAFY7BMWBz2zFqBYGxQsJep4KG/TAQUzlAhtq5NkAAqAokegQETxoaCgknufqoiCEWcV1a/2EUABUAwhogARtieCkCEmW1KVXSJQTZpJRvslQQQQ4eVDHyIhUW4mr3zX7Y5UCSNee96kO77c2c258cis0ivOgj1lW/hVS4dF1kJKCU9d4Ln2gTOPTrL2/ZZ3i8WUmn16S6npXe2n2AelYLO8G1KnYvmOfr74fHN7/3BxNXoaX3395fL25tv530aPo4e78dX55cXo7vbq6ybx09B94d4TqomiQrSqGmRU5DQYN5uCWT5wDY1Q71bfOtHEPKnN58fcVuzvJ18zPJqR+NqU3MsXWvnJqVAjU87v2uWRPMNxoHtPJppNkppWS1SYTV4a1abfBkSmd83wDoymPot2yhk2arrASBBxRtVJJnB7r17OXLa5rkwlhPPCTN4P6j1F9ZbTuNVICnumN1XuOuMulLv5uKtMyorXNeVsVkSTkm+Fck923DXKjrhVZ4Rg1O2jdok0RtE2Z9KdzSetfYyzPim0u1oWxxUzaztiQp81gfPuxl2IdJOUG0kpsWq/PGHeC8ExsT1pkcqRkWQkJDvjy9JS5Wbyanfd7uLnOd3zrEWehPCEHceO09dueUIDfQMLausTVqhiSuW2HPG6neINQ2afjv1blZr3bizOvU6n3DaFgT/Nuo33V7d33/56+zi+OVwlYrBpEZuoFjloUh3iQIgSQtE1FmsOlk2wFN/zyVeFQtOfGYE//+ppEDccS/EUuaSc5cbSaqkDo4kRmdr3GxCXMO/abXJkQIbiKWqXW0KkenuiJDE0t1YFtAs7cX9jLnS7aa4zUkJcKG3cnQtEx3Sg0O3J6rb8DMdMPEXlCq+dze1Wqm60HHUWzCYo95SV20Mr8SSDYic1ZyHOSpQo5lVs181CojASNzISaeAulX7V7S7zDyDNOsa2VseJGYkvdw9ht7Q0wccgK1LMrUe7/NK/IcXs0ydLDiZ3tZ9iH6SAXdhB0dzrdMptU0j3l8fL779e3ZejSsdnZRfit+s/bRKo9NUoHBR7aI40UFuzhxsiU6jWJII9Q2LPes1w0DDo9YfpkbX0TB2XNTcoEoiQozZ0GkK+kCBySQJtSTsgEqBmywBRYAQfUUHPGDuqlOOgKMBZllq1O4m6iUVrohSiLIoGBUCBvVGACjviRp/JTU2HftqFgyIAiT4k82b1uWXKKvYqdxAABNgLAeiISnvGLWKAQxGAccYtrfORSjBqMmIAEODtN931TECPmFJncpfZAIh9gdiVCcqz0mTd4Z5xZZgv0wCIHWLfm9ibwV6ZkRXqjPE9GqHMOkXCm6oZfTNCX8BxdHMKlYPRvM4twuFcpTx4mn1sjYKpH0bj69u7h29P4/OfD3eo5tESg5EYbPQlHusQQzS9Tb6pfApi9JsY633xNb7b0XqPRytj4awLOZYVyd1UgnKUyFRVU8HsAjreTMd9MA6PVsKcMCmcrhxBQWnOFgkCSPg4XL/jDaSpk0HxagSWNlrt4uw2BMgX8t1Ivoe37I5Wvip7lvJzhbiX0dcoz3woxTIgX8h3K/mWnw/02443Tk6WE50rpZKYdAhtHgtKhVK3UuoHmWWUWM2S7/uuweMd8hnLirQLbWCWwSw7DrPsl7uni+vLi/un87Lv73CFQY83055MiKw+0ofGwDlTQ1u2C8Osn/OEuT+7PX0dztlzDXEdLBXVMnwSvFXOwjmDoPcj6M3FjCzeksFZxBRsqE4a55yS3DwAMUPMOxfzfkflkzXDacpBt75Zd1Q2lJf4e2BC/sgou71Iz288vVRHL/CFX7qnyscQvlj5UkXGcq18nmL2IrZvjiEcQ3iPh/DTU6wxjGRd3qajWMkdc8lBsVDsIWbQ5Wbyynfrd8BOp2aKyshUNQzBnPsoqFCWtGGi2pcCcw7m3IDNucubAx7Vd8QzBh2pY9XCeaKMoZIjV4DwY84XgSPXXz1To4jist7L5iNNcZI6wXwCgv7g+cQyMSOdt1jMQkQSU6oWOSrKI9EE1W4hZjhyAxmVA+FRmyK47oQ8eWeUbBsOQoaQeyJkjMiLhSydpkTJatk7iTl74ZGuh5BhsPVMsU2sHCxpqzF1DTab3P9n71uW2ziybX+l4o5pRb4fN+51RL7K1rGbcohyK6wZRKItiBTAAMlgkLNWtM/5gJ5cd0/0Dz3sHsnkf92qAghUJfEmAKIKWwOBLDyIzNpr5dqP3BkshqUXEFvLBFvgUjEctz+HBNuWSIUEynnK5+w+hKj5I9y9H/wPh+HVZm5yCnv3qdtpf9yRw/Ca61sgLbFgEakw5onTRWscIJWakspi07D0SDclYkiCNT8QEtJz64/opzTQtJAIZW/EKMI4gvQceCNrAjIe9JpcuV0sxABniH+CuUoLR6i8TuOQgdhAszrAMGTl6gFkiojBJO77jDxGwuG8eBaADEB+EpAJ5Qml5ABxWIfX7y9rQgxJ85BCCb5UseCyywBfgO9T4bvhdXj/lHO2tvpgog4T0mhnqALEAmLXgljCUSKEPqCb7D9JMc1UYoi0I2TgtkUlIkiapiinVcjAwRa3Zmxxu8gbUJ607v+zisaA5NosvpAU2SCKKSrxBZZc2UFxEPAFKI+1+goP/2Cf20ZcCaOZ4NZU8Uy4ZZZT2BoDgIZ9bvUBMzYoFSiNxbwJVHhKAMwA5rWDGTJqGwnJWyQDiuuSKcISSQ8ZNQDyk4GMBUswEgdqVnAP1uEV4auIVxlYq/DFLHCHBcTnAb6QUdsxxAqmpQ84coO5Ntx5P4YnIBYQ+wTELrTo5g+Dz+svbnblCC3nTAcLTSOfK6KmXWpE8WcgowYZNTjRLYG82gKhu0AQ0SgSIMhTzn3t+ldDXq0GHsPDP8irbSQEQDylJD5XF1NuCId2GQBoyKvVCMzIMk98Gkl6GpxyTsJONQAz5NXqAWRigkwDivNqVnElJQTmAci7BGRYkWcAGSPtXHzcAlVp6mWABDkAGTJsO4ZYlAYVtIo3iRNEScBQmwaIfQ6HOH8YfHJ/cQMsL0PUEU7l8Crk2rZNKiRYrm3IlTvk2iDXBge0JY84ARJsQ/2hiPUpi6iaWaaEEHBAG8iPCQNZWX5A58fNJcoFwcGn8VlOqWNEuDE+wY8AID8JyBg6P25SthNpfdy9lWqBJatbh2bA8I4vxsU/yKdtZDFGjBsWn8dGEbaBUmjDDEBeA5AlTgjhB4TAQryBY9hc5v3qnOLKCzEWRhloow74hTTariEWKW5SFB+ciJFF1jBIowFi14RYJRIuyAFHG8yeISuFsemu9368yAz+rJ2/4eI2j7vlPwzmrviUKvoXJZ3lP7QO7CQx0lyLOflQCLI/AvD7wf8LHb00FeENzc7t5tzkpHjUOjvpJbetT6fdzt3vx53WKsJmLWk74KiFOQoFq2iqotJBorxjmAFH1ZijFpuGpUe6AXcIS5IIjg7EqudZrCFDCJSxMGUwLzTiItqci22wJnWw/wc449FI18kZNBFaJQzRA7lqQcEaYqBAFwvTBccIK//oAFokPBYc0ptAF49Gui66wImiPNFUHhDxfOlOoIqFqYJRzRWO9zFJ5zBLQ92qEoEqaqYspOQJIfSAMtAVddAVWklPfLR7mQnuPAq5cwJkAWSxMbIgeUoIswOst5C/BVZYmBWYsZgKEmWEUWpCEA5O8ABW2CgriEQKlUiiD8isSun8YfBp/bJBohQRNV65ZqSKU4GZMXM2+sFGy02RjCAWBS3npOoXuKePSKb68oJkhpeKb7EJktmd3VPPwioT78x+zUZOU1+/rCJjYJPlLJqgMjWZO5IrPaAJoIn9pQnYwzmLJrDDqUobQhM7VMQKPFE/noDtKdN5AmFvvdVR3QXwBPAE6In8eeCJYXTCKCaYyakUeAJ4AvQE8MTk7SkMCyF4VJgFPAE8AXpiLwkBG4E8DlEjGiAEIIRmEkL+MHjZaLbm23YZL8wKGsgcoQ1p2E3xFSHSBD5v/mvCV7B3bTfIazfnJqewVyfnnYubpHV6eZV94durj3e/Ha/SGpcgAemY6azCU8tTTJtR3AEqCFTQ6tUdqtjNCeGTyWFWnDLrfFRpCjwBPAE8kT8PPDFM27LUeWPyynHgCeAJ4AnwOyanYyj3DpPcNQOeAJ7Ya54ozB2qyif7HcEppmX+Z4AngCcgSzPJtkt4YVxp5iiZjRfoq1ofBiRBWo5stPO/pgwIeZ/doMPdnJucFI+Kvqq9y+tW/xiaqtaiCYH1GT9ZSEwDQe0BQS1/DHX+b7NHUEG317VxmSSpQhzC10BmQGbrJTLoF7fdPBx3TCio6wEiAyJbH4ktosaAxNYW/KfISoEhSQgkBiS2PhIDJbZVl1LboHg6zNMAiQGJAYmtgcQmKTFgq//zVLYinghP4+OOgK2ArYCtFmCs/GHwyaPpng+VEvxkwCyVfk78GTbZbor+aEpdEGkzmgJAE9Pn4rtdKqh4d925+/304rbdfcZyisYSBg6SywGwgTCAMKCrEGx3mUgTxsrAbf5nwK0CnthrnoAuhTN4wqaUMQ5NyYAnQE8AT0zlCR40VorNORMLeAJ4AvTEPvMERkRiR0FPAE+AnpjAE3tHCExKgrGE4xKAEJpCCLuWw2XOU0RcXhEyA2KQw90UxSEueUAUNswDwzUmh/up22l/hBzuhpwkQRQWqhlHwwBhAGFADnczOdyUWYpgbzjwxN7zBMRcp/MEVYrblEBuBngC9ATwxFSekAExihpyoBPwBPAE6InNxDOxVVIYaOUCPAF6YgJP7F8gwhlvBM+PlwBCAEKAHO5jDskfBp88muD5cChBjKgUUVSAaQbEoI16fUiTC+xTa6BLMfQ1aPrc5KR4VLRRv219Ou127n4/hk7qteAoyRxL3XAtAo4Cjmrs3Kyk+ebrvulcBp3Ut8tlhOuAM45pBJdBIykgs+06sLOIDPp3bjWdb1OnDSFAZEBkQGRrI7E1VAYAiS1MYoJZHCRuxp4IIDEgsd0gMVBiW817ytRhJaCwEkgMSGx9JLZMTQWw1cJsRT0jSOBm7CoDtgK22m4ALH8YfPJouudDpQQ/qSxSzM2pmoRd+JuiP4IVIhhDvQXUqDWkRm3FolXYez+LJphVRFA4PB5oYs9pAvbez6IJwagSEvbeA08AT8BeuRk8QbzgTgBPAE+AngCemMoTnBlmMG9GpTXwBPAE6InNhCeMC2lK5vRyBZ4AnthPPbF3hIAIDikn0IwDCGEvCCF/GLxsNFvzbbuEF2xYMGQeXiANuym+IiJQa1l+q+rPV7CldDfIazfnJqewt63+Ze/+n3f/k3TbGVBWETqQr53FJ0hr5pVoxm4o4BPgE8jlbptCSKDeGwUuFLhQex9TgdjrdJ7APBUMeeiPDDyx9zwBudwZeoISIgIHngCeAD0BPDGVJ6QJaYp1Ht0BngCeAD2x77kRQTDlpAj3AiEAIexrLtemIlA6zbZLeMmuIMP0nNg/NEWvDwNybpFweJFQ7GwrecSA1ZcXDDi8VHyLTTAg7L4DAnxofN67vG71j6HreS1kmKNISx01SqGaYiVN4dACCU2E3fvB/7ubUl5sGpYe6SLDKlHC3M4kOJGCJgrRA4Wgt3gdMkMpZYSKqJsl8xylQudipk6MAa2VakYZKtFIJ1yrA8Shb2Q9Ck5SLXC0KVgIJKUy+VWgC6CLzdEFygiDyAOuoVN2HUIiSgRL0qjJrOCOEOzyq0AWQBYbIwvKaEI5OpAElEUdlIX23CEUncTLubZBizEzAFkAWWwkdsFExhbqQKxTWgAtPJkWkKJMkLgLEXWUaFmQBdAC0MKGaAHjRGXqAVF1oGaFJ/KHwYf1F7fHko1LlDpN6JwTZWq1sbeZZCRTI3hIFzn6B9IrZYRCjncXZyPns6OdOdwa6IU4nUFeD1eHsdbxhmE/pg2gF5A6G8veYpEwpA+IfL7sLRABpUYoiaNOI0RZwwXEQoAJHo90nUwgE61ogjQ+QPT5QqfAAlho7XThV5RYgBGMrXAQ+gAWeDTS9eZaUaKUXG9AFDhgWZeAeaJ4UYhV4gDEaEq0KWYYOAA4oDzSdXIAozJBFB8wDDrg+TiA2gzDSkRF3UTzNNjaRR2BA2rGARkL6IRScoBWraNYJjMKaBcpNo65KAiIUye9oHXbwgForxXaMcpcf5FIni35s9CePwyuXb4/e2zCBHlF3LzNrYUJT7fW6jOFtTrDbajs+77unPSuXTaV/d5ZdLNzczzKR+nD1GcOYwNZ1PjpIHG6vgj4wje9oKLR1y5x2/i7F099g2ObJyMUjI3j4dqHDKdnZXK8aZ+d9a6nAWKCeQ/s41HC1ErD0vhISmSp01TladSxJQhLUzbmtwGZccrcgHFj86AaUzV6pjCP4SeAeazdPBaygPUT3DMMJmc8USG+63GqeJ6ZNmP4L5L7f7x+5X94mbx5/dbc/zUkbxP7s3/19mWYsCI8ki9MZB5jusgpL0sivvryAvGS87wJUfEtAPFbR/wUzg9Mp0RFVf8yaK0wqSavJKFCjDcCzOV8Tyga7UkECxgpwOdl/Ym3rwljzMnusFoQE60GTlBr415GzZqBKe7Caa/baR8nCUGEJv3e6VXVXYjmiTHhWWiMUXzXvzqfaRcpY2mIPfO9sIvzXuYln7TuP0+bnkayBBjDRGO4/2e/d3K6V5bQAUuYZAmX/et944Q2WMIkS7hO3l9lCr0zdXr2aC56yfXgkKXjToJnmUvkEzUSL1+/IK2+fhGCHXCc3N5/7l3eHH+YNSsCU2x5s23kReLzebi9+y3pddtJp3vdvsh+/9gZwOhmpuwmFNNUNHuCjj+1u5et/m0rY5afeie//vGv/mnr+EPy5iZ3UE472Y/XyQ/91mnOOS8mJTUe1d3RwFJnc3aGEFbxGfsWwuLBOi1YtOmUuKA859XGFZC2gLTF8w8m5zQ5c6ncg7TFofnh/q/G/5L9kBy+DOnLQ3N49OptSMwPb355ax7SGQusAIj6ECjP0bD5FQDwv4MrAFaOUmni2nsqDAtPs4BhKBQsYAdE5UbWAAhN76i3PWtWOCVWNXwCrkvJmvNet9O7uP/cSrqt0+zh5Cb7YRiv7QyjdZm3WYpPZN7Up1bGF53WWe6HJuf91nX2w3VyfXPROx28ZtYMK09SRpo9wwzjr19I3qCQjAIYi7mcLDCJ8CLHpzjBzaD0soRfhbEf1NnGy0315eBy1rOMTqrUEhHtB0ZKMCHGBRFr8kfBPMAfXQNDfqv23R995X96efRL7n3+bH58+e7n/7r7mwvJW/P6zav7f9z997DM7o+/vx16pr+47xdYKjjVTgQa7Qhk2DkVcLVJyMSlYjoXwFKxk57JhjGygzLqXav/x7+uu71MXM6tLOKIWD/Fxhs9Se877fv/3P12fPPpIPnYOp05SZZQbMcycn8mqZNcZfP06/3nm08DU+q97/cue9fZr7Pma9/K1fbWPnKvNjnJ3NfuTe7xtpLeyXnnIiOfpHV6eZV9+9urjznGjj/MqWXKR6II9zLf9LR/KBsGDBbydRHxmruwyA6BWWUPDxdLAqb6DAiYXQ2ui9SnktB4i6tK02Cinr7gzoI7uxv+nJ5F/fvgzo4d1+9e/3z4Jvdbf77/9y9vfnj11hxmvmvy9mVw7365/4dbaKOYdM5gjqIaC4yDMLg4jmw8u1RxWSRjFySByssLEhheKr4F+LHPQwMbBkcN/NjYZQPvZK53smeuyGj3TGumBWhNGC9aLu/ZJP3av+pe5u7Z1f1/bi5Pe9etbu6bXXfax7c3eQpyMReEB0k9kitXeE5Pt0GF5xZFy6bSbVRQFwY9zcvSJBijvR7f9qnmkRo+EDZgHnXwTybevPqPMGfBmZtKhs5yM0aKZiuIRt3VvNT1x3D/78NXubOV+Pu//vzdqzfh9Z9eHr56u4jvRai0OpCoLQ9JCZe0KEIZGwn2RNq89WB5No0Tlo1fVyK4YZXP8BkgOKhuXKvlH7bOMheqO6g2O7n/fPVrL7vJnzrd3vXM7ZaOYU1iK147J9Sh6LEpltA7gfs96X5/bJ90exeX7dkJYaJxIHHCr1nz8+1577Z3MWsSIpm+P0Zy2br/nLvNsybHUurNuLRwfyan23robTNrejjCaHDoVXMBVA5Jtn/tJdc33VlTIixhZh85tyikn70Re2+pBpOvX/JTJJBafn6GXkaj52epXQISa+6Viko/KTOOY1Et/ZwYl5rutlXpDNy2nUyZ7QMeFiogYtpbURhyCQbCB48xW2B3/nQYQHg2NpHmg+AZIbBH4dmpI23gXX2RvDx8G47e/OL+K6wQnM3oBuM0RFvPOQkGo7BAdZzhLHvtJHrTmIhxt1Kgt9EK2Bn8v4tr/uBmNm/EUxWAr0Z1Z7sNjhPpmjk7345afc3plLd/JpJcP4Q5i05f573rzt1vt0UpyER+HR5Skj0MP/b92dHlzVn74S+/ab1vn7W+Oeq0sg8cfLHsJW+T4gCjgpUGpxeNGSl7esr5RfnpL0k+2OE7h1+++LmYw/LHVA45Wuqd1ZOQlntv9RSkpd7ayaznpP39U97851XenN/V6pS/P/ux1zsdGSQzxdv+0ulfXL7u5edO5b+etYa/jZ90vbOrT93S8w8Xipd0e9/bVjf3MQa//XnwW2HTg+8wsqDv+p2T/Mf8ODtXLJXZ36HowbLjy0NYTLw8+OSHD7wc4btYoK0UpZZjD5EjNAi1lYMDliplfRQciGua3sSUMeXYrmIgyYPhzz2266KzyFFc08x3uXfnszX+GsVvgy8fFfE4TJmIz9CmFkvJzHiXzvw5fiSjqi8vZJT31GWTXHwL8BK3tkI8yKYB0RemMNumC9TX16aZkRynLq+OL9s00d5x9SSb1pQIPXIu6mjTx+1u9r4mWfUjpTe8ffUfYa7RXmerd96PaIJiaz6QsxUYWyJ1BGSdZv68HvvuAGQAcl2ATKYDOX8YvHg0D/Mtu7zsBcGNmnee5E5I20UXcsqNwyqK8WEvHLK2WoC5d/jfgwrzBqH/qHV20kvOe3mH+nxDTjVYtQPr+aIrsrUplSFKKlIcpHOlQp8VECmMpOPsPKzIgMlNY/KbmmKQYZdKIqIt4ZRyz40p/gZgEDBYeww+VQ4TEpymJoLJWuXwVIgSnyGH0xiiQQaqdbUEbWmIinRAQSBcAaCbB+i7687d76cXt+1up3WQXCeXN5/+97rWzanwwQxhRosajDJ0XZp66qtnIxOZ+dTjPijz4MMdH1DCGD7DT6gLfGCFqxeAMJrZ4TeqsmzeBCx5ykADLSD7MxtnTJRqhKjL+aNc7GudkNZX20SRwImZYnEPF2f7BIbSICgwJjDmRvCyQZ8AC8OwJM/iEwgVDHIuEjWcKamZHW8hnD8e8AnquC1l7RB93rLLb5Ju6/3NcXQ+8SaWNslTbaiIQs7IktQ5Wl3alsTNBGfApdyldo+XNkDOXjgEdejB0WgrQNtwCljqncCRU5Cn7xSVTyqfgUQBMOf2MbNRx0CngvCo1dd2HAOKsPaKRJ3+EeOCIleNdoJjACDdecfg4UyQ1vHH1vhkzI2vdsIorpWLjkvgBkuLxr321uQnwGoHQHq+1W5NiCGEUW2RriKGBEy8KkWIV1p4QB8CYnYIMU/Vh9RnzpRII6hsRx9Kq5xkcSELtsbq1FQbuSwJU8eoL/okgT4cGnDzIfqcAH33qdtpf9xyMQkXgqUpjRuF2GyVUnzcTG0F+IAuBADtzAq3JrTIbFHxiOYgKMcMcaqpC0/KtoAmBLTsDFqeqgeZEyqVJlpUtqMHEVFUE5nrtnK8kLvUW/6kQAfoQXDatg7S5HY7dQTIaamsnbM9dhXY1L/TSROjHZuwIeK8CIOG7+WIGWcICwEZVYiY1Y18N6eQJLYqI9w5hwduKGKGU2zS2InhVAVK7JO2X4FCApBuHaRTMqrJqPXl5pOrPPUeaR8lV5mhVIjihPqVETUhiIY8SlWl2+48CEQ2vtxS1G5dXJqLTuv//q83nU/ti+SwfZ287n1qdRc0j+lmUSMbf9Igpi8ppe+df+ys3Xo7N5TFW++vF2s0gxoKOHJUiLfMWQUiE0Rm40VmtW5tlsjkIg3K54azdZHJLckUbhh+o1Gk3PPs69tqG47Z43kEU8SIsbXOK4HIrJ/IPO/df7777ThPzraTi/M//nX/uX26+cUOcZ6yeHcPJ5hIR8foWAVFAxVZYxTBYgdVe48RI5xyweMosEI99UKXjqJcATEgDwExO4WYp8pDnBpHXRGf2JQ8zJ8v9X7bQlNkgRnlUkepZyZ0qiSq5rFAdwL6dz/9+6nT6raS8347k56XreOPnST7dXysz8wD7J+wwD4DclPFiNLRyi00p4Gg6kYv0LqA3f3RutuHInWYy2CjDCFCQVtXtG0EEQ1Q3D8RPUrGlaHCFNGO5YmHLYno3T6UhHiVChPifaZYKUQKVb4ydQx5YvgM6G+oj94saRwVhxL80Lv/2/EOnkiwFTBLgriUTkfkRl02MvYkHTChrsFiqfjAeGC7A8B53XCGTrPQaXZtTaVqxeJceExTHW9aU1xhhcYHv09l8SpXz/HmpMmgRIDFgcU3guH5nlz+MDiqO96cQLkicUyDZyZsZNFdaoyCiXVjMjCUjqFRPi1NUDo+3WmAAs6xrtRoQmLgeVEwvH1NGGMOgMNWclH4J9Xw/83xh1Ld84wj7pOL0/vPrZPWLEkkJKckbcqUTdY/H+9+Sy46d78nVye3ndb955tszo6K6p7jdqyNzvu93l9CP//qAzFwcd4+Ozu6bPUfwFOePY8R0aoxBtc+PWufX9yc9GOTmTwroXvS+DlZUlHn38wKYtEgAtjYCbhOrm8ueqeDTRgYoa9fsm9zgFBye/+5d5lzT6/fus0L6v5zc3x72srzmafXvcsMhOrRa1/MnM59YKhJFfWP8jVcGUxsVGw7cfNuJObnKfwJcZo91zbPZSAPymayBXCkMdY0n49yxk6bwKwTFQsgjIeiD2TZAoapiQkWUH354EyowaV9tYAhSXQG/++g1i3lmZo14qkk6atFMDMXDeVJygYRisbNzrfjwqBpU7CvJpIJ+/PebeYL5So/EyElz2jiCjsMImQPw499n0n9m7P2w19+03rfPmt9c9RpZZ8x+GLZS94mRdCwlMQdM1L29OSYYbfXHcX8incOv/zkiGFOZ6u9sxprXO69/c6vH1b8s53Mek7a3z/lzX9e5c35Xa1O+fuzH3u905FBMlO87S+d/sXl615224ogzllr+Nv4Sdc7u/rULT3/cKF4Sbf3vW118+V28NufB78VNj34DiML+q7fOcl//DV7dMVS+ZD0LwYbXx7CYuLlwSc/fGC1emHiEq8pDg8ScZTgc0ZKQfK6eKheKKoNFcLGRfORh8mNtQvIqNEcP5JR1AvlRsH2gYwSSKQIhHRuuutdIa4iI5m/bEzVUsM72tBh5+veT0NHvNomIRJNs6y9uXOz4T3utaJGSTSmIczp6bcKNU7yMOtFjbXKIgI5LkGOrzO5SBChewl5ponEXs+pbQXIA+QbCHkyHfL5w+DFo8mZj4ESrhBJPUNuk+1x18UzCzIFTYV3qY2YgsiAUWqjA7b3jSkaX/VdJ0pYsOr7vHd8e/fb5ekOFn4vLNedCKKIWZT3QXOlBRNPWrvrH8nYg6K/RmFyUzspN41BTpX39KHtwgiDmKaYFzFGwCBgsP4YfLIcFsIr7YYbK7fbpo4pYzxO5/RAAeEKAN11gL677tz9frrt08NcJiYp0VX4CKeD58XVleFTfQZWOADQpgFEBM7LVTeOGcytc6qIisCSA5ipNWY2qAoxwlIpnhvN1lUhpcwRjgGiW1CFO1g/u3aIPncTuW5rS4eIWaoUElELN05wqpF9UsAD5CAgZ/vI2ZokxIYgmUZnWsB6A7ip6YqzOVlIsmuSxce7bkcWSuw59kXcHWAawRRkYf1k4eSD0za/2snARHD5O8oqMbgMRGSMmRVgBCoRgPQMQNo4YiiW2si4NTYsPIAY0IeRPuSKSZTyORptM/pQECEdptHCBjDNPxSSyXUZYY7Md5+6nfbHLSeTGRaWIwo7jCAxVnsAbV4TMpdirJSuokWkTqngn1RyD8WFgJadQctT9aCg2FhdnP6z/TSyJkxqPCeFDXpwHeYLTtvGQZrcbieLzCTjRPNo6wrAZjMrGwCnAVqQstSkfk5SDBADiKk9Yp6qB7NLRHGav3RTejB/frvn9WHKrHA0Pq9POYl9qa/rXuIfhGbN0D+56dI3M3t6Ms6JHS90jSTF4UnAp2eti5u/dE6Lo4DHvf7XpTG2T14sVUxSDsVvIF5A7j8vFIlkKqDikPsSFDHXTFj+pMociCkDFLc7xjlQfKofwbwPQYlN1hlE+N/xQ+YMDkgVGgxW8Yg6oPahLiPM2eIIzv1lnmHq464YNE0tDjKvQlwZzFChC3DeLpzXvIerZotySrUQUV6AqhCsUuMDLlfAMeh5wPF2cbz6ya/SKmG8zjG1BWk6uFQXFOzH6WhCasN43HKFE2wYtVU9ozERRR/bRzebU4ZwTqXjmw3H/D7z7S64oAnshivsVmLy4kukksoBpzRAj8UjbcawXiT+/q8/f/fqTXj9p5eHr96G5PWrdz++dO/C4UuT/Onl3f/z73559cPrcJQ9N+tmc4Y0W+eZps83K+/7w18fDVIISuxIPg7X2eHF9Y38eYOP8ZmE/d7tWee42FKRfOrc/X5ye9M77bcv8ue6reTkttO+/1tCcfJr/+okf1F+7kT2rtOrWebSrElb4Ujl1HEiXWOs5vTiNj+h8LJ3nf1/s/d3vjibvdu6uLz7/fzq491vx71J+5BGwh9Oaxy8F05r3NhpjYxTMRhs5TLRmSv5+DLmTI8/efJpjRMXw9RkA45r1yySSImozGtyzkkHJrAs2GFKeKsYSPJg+HUMb1FGXCB8TuPoBeb4ka9XfXnh6wnKGALHfmeCW8ObV/8R5qvZz5n6y9f7pJO0TuPDmwdrXIGCGXAuCCipNZxVyrwjixSC7R2c9yBa3ShAP+HcwEIyJHUGMmEmPw1sTo09ABmAXBsgL38a4MKqnkvJghML7VBeUdVPRSoPPhjP4tSY90IoNP7ye4nUPdg4snak1m7jCJcEOdaUGfjWnF7eXM8ab4lAmjDe1v7c2ykB0tvk8ubyRdI76feOb3vd9q+9mfbesPt/3jt5kZz0jj/0soUkG/sKcnui3zx1wcSp0an00UG3yGCHUjoqDlhlwSSc2vEzIG2f17hKS2ZDsDKFP5LZ+yozBk2bQxdEka9fNCUHs8bsU5Ja0Zgxo7XFIKaSIhdaYIPn5CXA3wc/oh6QWX7b2MLOPiZSa2OiiuztOPvUak9c7OyTIBVG6knaBZx9AOmWQbqKs+8Vd3idpXXPS1Mvu92ZVWUrrPtLOkPSytSTiMyI5Ug6VOiHVQllqMGGzxSEUpJlu0so4PbUxu0p/ZvFGUO3vOGzEc9A42+++PpFYPb1C+XqgG3eQ0JKKsUWamkJHlIz+HPiDWwIrtblIXHHadGfruyleCx1Ou8UgP0pckQpRoyyOR4jeG3rAFXzaeM5SePoqY016l/iKDMvxiqXK4cSmKkPJHAx3nW6ApgneExQGfX8cG4GcjO1rLSMnYSyta7dTXrO4X79Eg+1GeMiutoGpcn38ICJFVaY+tfeCmpktsZEK8zicnEkycHTBMH4zBheveULd5hrq3ObWBIFsw0eGn48s8EPjOBxIoIYrlAcXmPMO+NHori43cMcUBU1022g+nKwAUhOrJXhDlsf37f6eeuHj0nn4rJ32Z0l0DhmFg/6yDZh8He/Jee925vjj9kPnW735vjDKJt5/7comZk/eXHZ6lYrPKP5wZqRTLs0ZH4mJy+uO8lJpbFIKzm+vfv9/p93/5NcfcomanY2yzNHmhOGPu11j9sXHzt5/5R+L1PXN8n7q4yLsze2k+vk+uaid9q7/+dxZ5DvwV+/SKQOtEhu7z9nLz7+sD9oWyjzN3l1ZYjJgPkix1pXe6RB97Rd9h0m32zpHLaUL+I/DjtVPVya1yyx+nKwgJ21AMmJ13pYuDg6BCIoxAmrHiwsLE1ZHEGYbgHVl4MFQMvYzcqD/WmqWK1gafZdfZHkbRWtSV69Nu+St+b1m1f3/7j77+SnV0cvjTeHv7jvk5/MTy/D6z/+/vbheffy1dvsiQXUTiZ1JJIhor/JC6DmnI3DC+W1rvIMMN2urnVcEqOpjUviU4UR8kX/sJLaEc7lvWnKwIouVtRO+RmwgJ2syhrepCaMsYgmddrJSe7X3lYbR062feFSm5r4kI8pMXIu/VjpV2Lk5WfAzHeV6HCqjRYs73Veutks6NRqEon66s2eK+rBAnZP1Nd/MPul31k80mYM68W+3MAF+1Y3466+Mz+Zo18WUBjZMqCEwVEWniJHuWRVhcGI9GHxg1eyT8VkVKUCi85Oqut9OJb8cNS4/30n+4Q8UzkzATdUS42ek9vWeeti9jQwJjwLTZmGb7/rX53P7NWfMqJtw297ct6/bZ9cXLauB62Md7B1/0WnXHGJi/DMcBzFBz0q2FxX9/6l/zA08N9YA//irOVisPHlIUgmXh588uQG/sRzpMfRwsHq51NqihBwOZPOGU0tmbMNdLC3rVRbu4lDoxewwSeZcD5fi5xQiYP3qY5OZqOCKxHQOLA6f5YfScTqy2F3265EpgpTmG3Vq5+6uiNWTbxRnItFQqt7Z9V7UIQ/vH31H2Gu1ih+gcmLFXvZNwPMARuDotA5gBnAXGMwL9/PfmGRy71TROpaiNxFVapDwrKHgY5UKqZIS1ps3Js9TSQIgcfnDJcowKUkaF1nCoD9JTscmPpTK7unRThm5xbvBaGHFA1OxQ6i0ExzYRZwEKdDj2NB0IiPYPUF8K07fc2/fiGSHEheV/AJa4hDNurFxAX1nJRAtQL4pJJejfJ9AD4A35rBt3yHssUFLjKB+cV6OK8ocKcjkhiqEY6OPMVecKVttY5rSWcUlCjgcYN4/OmPf91/Pu/3Tq5OL/NjTkc/XieXc464n2XIDZmeReqHnqAbptIJld7lUrpKJ9Qrrzgfl+OsQCegroFQnmuBXxM4CKMupPGxJkgrojR7Um4S1C+AY9fUb9VVm65+MaaGcjpnf9xm1G+2UvmQ/f3q385wij1j40LR+eMB9Qt43CYef3pQu7/2LlfrfbukrsNaMP4oB6MZtpaOu/utABTQdQCVmus64VIlLI8S+iL1SmBcPfR6SXCArgNw7JiuqwqbGbpOYsltkPFR8NuJajrEiSxaw5QRiTw2pGjiueh4QNcBHreJxze961Z/bbn1qfjAzqEQirWpkgTPd1CSMRhWwAfIOUDIRhGC8zO2UEKIPlBq40ChSBqnXBQg4BZjL101nr0kUEDaAVB2LWS3cMLaeEc0WehIrfVUZG6jLpvpIIKyUXieIytSUWpKOH+mQDQC0reJ9HetvMf1adG1+LIQkEknubrIuzp31rVCPgMeqZHWeRuVpnAsmUdR31DIJQMia7L21gB2GhlD4nyctxoLMW7jtQLsQPIC7GoreZnOLCRu7Lmbm5C2JJctoYbqKIYUz8gqPAE77WNY7QBHTLx59R9hzhdHTz1Htgm7kilmMlAT7YuSwkotitP/VoYz1tn8VBt6wq7k5wd0M7Cbh4MFTziqbkAuEdY8i23GPBzEw2/GsMT+NolIBeY40puUek2ogyYRzaPjibevESBesJdt2aSHkYJGDP8pp85q4aksQiZLuliz8Q791J8V7QMTiG82IlqLjPOXv9kDypje3BgsoB4WgPNG1sTn81GygPyMTclKh8IUKzYclNawFR8OSqvlSKutOBp9VyfruBfJofkx3P/7sDgUbaaqs1SmpZ4CDbT7H17/8fc3P7x6E17/6eXhq7dhgvJ7FEb3yDBqogqzicu+pkgM/MvS/CmMvRrH50qkX305kP5GTeND59cPZ+Ue2zfts7Pe9QJ2M1sT0EwR+kftqghNQ6qjsKxHXJlxTeLAPAxnJOTG9cg8qi8vzGN4aV/NY5i87Az+34nM7MSb2bwR5yx52Dpr3/+nOzhevXeSnPduexeXeau54w/Jx/ZJN/utfTqRUTfS8X8XW81zqsjgC1YuY8XoxMtUjj95cqv5iaTBHcFk2I5o5JxQKiSed4zpIAGOMJNIF3Y6JURbDGQ070uGaIsGmUMhMjlCWzlmoXM2tPYZYdv5H1k9QGHwmfnElr/xxYeTh1ccn7Vb/fiDCiM5O4uCwYOpqdK+TAk1cqGG3xPv4PAOPFycTftEIJEiUAVbJr3qwl+YwgzEFBhPADHTEJPJJGORWKQcZe8QswcJk9KSU3838kkt8otVPwGimEYUCJtAOc4FGhAFEEUziGL59vsLC39JDHaqqDlohPAfXZ5PO1M5hBjrMPb5SFbiEJYy6sbpG5Dn82MUu8Qhw9vXhDHmrPEuuby5vLr/fJWc5BGX69HusaSX9E777YtOO7k4v//curzJXpFgknyq1jRk89Tv9f4S+vmXHyD74rx9dnZ02eo/2EKjZ/A4Pqxz8nyE7snwnbVw+NbBlMghJjNKqzIlCoEjnhbfbFWmpCni0SY+g4nSg1NgYTfRdlGwL1yJv36JoD4abyGgPJFyneryeUerWbXFRtPv7tcvjOgDNkNNz6Dr53a71yJsCfZ5eUaVrrGmjnpU3XO9JF2PXAtwjoGutwbo5XeELp4Q45xlEmShHaFr94tHWN+WjLNUY2qjFpeIYUyQfBIv4Lwr+ugTwOEFVtjsGHM6eDdLwmlCpJ1ivw2ZgCk7Mh6iAOe9k9bl6R//uj7I3P3L1vHHzkFy3L7/fJBcvW/fnnfax7ft+78lF+e9+8/Zz92b4w8rCaal/NttM15mBFx6HykhQShnYkDVqzLe0EsdPgNK6HnhsCecNwXy2b9ZXFiNsTRzMSBYT5uChvq4+37HFZN7dccPovEuuj4vFdDY9vosldGC8nh9ZsilJq2eSAGRihob8J6szytEKgyjJIzsdDgrkyIVSFnreCE59yBSQTGyadGbuTRY5qTVOOKFiRM4Q7dXXj5IOA0uFd+iBrwAkYq6scLLbneVhlQ77ltTpo10LirBo1Y7adB4s9JeYhTW7hq6kF+/YIW+fiGcH0QZ00ZobcJttqb6KPovPSJWimosDPAKeK1rLEwJfIDQ0jp88UpapQS18nm20C3DGcsWJzzFjReaSSqiOREac2dLcaip8zyjkhYTOu6ABolF6DW9Tg751veOP/RObnvddn7swkk/+7mdXNz9ltlT++NuSfYtwpkqbAOJiyJEUJp6OsbuXsIZmsfvNKC5+PqFEnygtlD9t6PoJcgJ+ajpKKdcpQKtO6Y+vFR8C0Dvc6F34g1swhivp+v8Cr5Lc1DMgBOpHKwpTSC1DdY/sky3o9TGR8LXdl/gFnmWI0MDK1hnpe2DVTaF7YOz8LdzHFta9+o9wpxYji5b3cz/KXVu6rYzUG3e/6k3AVAjPfI+ysgy7lORinFj3xUIABdHONeZAPagB0GjKIB9/cJQ9p/i7CAqpduI71Rv5AujtKc4WvpFaiQzZozoFZBfdb4A+c+JixLy6z+Y6ydnTPKHSecbEJsqQeLmphN1cOAyFAnIxcBQfTn0vt3dQw9SSnzRXHOeBWS2xtXUcrdHFlB9OVjAzlqA4lRiHjWIYJYpxWy1Fmhi//DpFlB9OVgACOHNCuH9OfRATBtpA+/qi1l3lVjB9Trj5c840iWP6WrgrX55+DYcvfnF/VdIVjnIgdKUcj8nHl6YTZqp0//P3tktN24kifpVEHt1ToTsqP+fuXAEClVl9/RMt0Pdng731VISp01LLXaopdBKd6dj/AR7s7N7o3eYy/WV3HqvgwIoCSjxB6RECgDT4TAtEJRYhfwqszKzMiuNesqpnN3IoX47KLJONnKQWcpUlkYlA3FupHBD72UhjEQLzv1dw9yJeMxu5FC/vRCPyaVtFY9JzA0aOTzLMvry5I9/nR6Oc0n4ODoenw+TweHpxfkg+fvoeHD8OVw4n9rc4XAQ1RGIlK3NGENx17tez+SfpqqdtXS7aOJrbdAat+ZsHR/ffbS4e+4nH9VU9zxyyS71l0e5UBwMf3jMh/+2yofDs61PfDubjlB0K7Dx5Ym0T71c/ubpTUe054TMtH+qNpXGyOPCelqYYzBZHoq/Nj3QUAwkuRX/bvaFplmabzsKQ6CaoiWUsoLV4wdTZ3l2X+j67ZA6AF2h16vcfjq4HAUDIDk628tNhP1fVzno2IdW7wLrTAsWLPhFG8fHI51KokQpQhASBKifGupHdS7pA8zMU8+obtKGCGAGmLsB8/LdRZpb+BwTS+Xkarst/IZLAElRRplq0mAITHRYAFq8ALwZHB2Mk0/j/cuvv50ejs/bZ6E3RJJiJrwtoKo63wX2Urp71FZA0ihEWZExCFoZoNwElPj6Kv9Lc9Pu2g0jMiJ/Hig4q6ourNRa61g94wdgBBjbDiPG+vpKCbkj2PrMZIGZY16FW9dlJs/kVTomtceb8U9BiY7e89rCM8Hvz0df/3n4+XJ4PBrUM54eoVdnAoUzgwTbEFBbrwCfH6l1yBDl3hohozKn2GTKZPhROxqQodbL0GOtCWYlTblr1LroaZxum3C9Y5aPK0Ngp4Cd0n075bv3H49Hw19Lk+SpLJJngFIanXmbRp43zrg2XNRLCi0JpaXEiHqpC9BTgOWasfw/NRYro50irL2cgOnux74/9v/b4SWYI2OM9VFKQr6BwBlFd97SVZZg8LfCErzZMU5WIIzV+n2ukqVak4JhSD4uvdAq9S5NF6Rjww7rKRjr/yrynGvImyKz4eX45h/7bUxr2AzO1Gfa8SwKxCKUES6Lxmqr781q74BhAECvGejZ7U3DP63MltgU4wo7XBwwrqpsSqUyhasUjH9gvPuMN0iKmmwHwsu0WmRIBWVIo/P5zW3b2eUbpti2W34+f41CtK7yDYxgbIRtUt0jEg+QhH5JAsbKeuyanPCRhEkXF/KYvVDUbwfx6KR4iPyRWZVGB7RBPEA8Sj2CGNWGRHk7LHPeGHOvNCoPty4ec8oASUmzunhseZUoKAP0XCMONvjNf5+MDw5HyafR8Hj09Z83vx+Hwj+Hg8+jYTIKPdNOBvu/nB0/qPpzyw2UuZnycShz06EyN85KzItvU2HeKancpOL13d5TZ8pTsaAOdtfy8YhHlHAaG8rGEJqy+7r2i2fqgaqr3w7RorbUdp54WuZJZisyIogwUousia9n6yRzC5yik8fX/REGq2ntFVc2kliQYc+1a5JYAEACkN0AcvmqKY0NRomENrjIn+5catKS/eEt8dTKaKRMyszpwhu/8sqgHbGu+PJgRJaPqYUekidfGZ7XJ7JbujxGyd5oePP719/22596tByuWHFh04fHPUTmcNngdWVFXnsHFDkAuwlgaWhuqPP/KLlD259DtGQbYplD6OJCLMQj71JcL8QCsAKs7YeVXV9xgXbwGi1vgrmyjC84ZNypeoVCUKNZFm2+MUOUq6x+RBNMbNh6t3jrPSXkuJOcDC6HH1unuZva0yKTGtu4O6IkjFKiH8MmqGigc8Pqud22dEMiEaYUexsl1DPMMSP+vjsREAlEtp/I5gZzeJmWNs85Q4rbRsWuawlqi41HyGdrGQylXDyQAIYNyYqTQBUJQEJogVV9+5CmVFeKvlQe9uSdypOd/yiwmHzxXpvq3R9M/qfDXyw19qfBh+Htm7OkCVOLCBONinjBetLH9YQQkukUR2ljRDFFtAlX7yVgakP42RIADeHBvNrcwrdNDeHlrJH28Kl+m7z8affNz8m79C8/vU1+3P35z1//661L7Ovk3c+ZexXe2H37+ua/sxf5hd305n9fv/o5+yF5V34gzf/3tcnyK1NM7ngpZCS3i4huogxtxqW7N60WLYX122EpbI8yhGMPUz4Oxx46dOwBp5iZ+9VpdiyNZZwqXUSaF8bSKp6wlh97EJhhofCC4soNZurBol2/HcJpcOxhOckknBHjVJTvAZIZfim4rjvmuu7DsQeUaY5kqgFIALI3QC6ffNXYYMRZaJ2jFxTheUqD8blSM6kxXqs4rMaFtgLzepkIMCIhMbPliZnup901aenn4pMhLjiJTxALS71Cab2m+pJ8Gk3NfYEX0NxA6CYIZTuUqb6db2CpwSmnUa0lbrH0WtQjiUtCar0kxZlEgBQg3SCkQmm9PvMaCeNTyhu1hUuF0BktpvZpzOsJ2o8jHtPUUyTiOgJpahSOTgsvSfxkvJN3wGwG3tfP+09v7Po18pNwx4jLzV4frRxEYSpddJJwee64q3cSAE0L5K2ZPLqjKd+AOfwk8FFPmLMm2ouizGoqZPAtb7GvCODrHHwzyvzXYKxMQfhm9e1YX41/hrBan/GPkXUoWxQcbrPxjxAzypO43qTT1uJ70x2Mf1gFu8D79+bHjtgfwhqfShbFqqgT+XpSKVW+Gndg/AN5G9e0Wut6RnuL4ctUUHvRcWRMjFIcPQo+8HEDfJsdYwCO7xDN58A3w8ytW2hzzFyJjE6djGJCz2vmLhkUa6yW09SRuKg8VohbmdXdAvNnD8xhWBeefV3IfvDPppHXwyfzxlLiI82NCNeIFj15V+bTUITuT96D5gZCN0FoiE6TOQ6qTkJKFFeZoJESFS61Vom6T2lJSMG8Bkg3O8YSUink4hSS8DKt2g+znlCHgnDMsZ5X2W1OCTXBgeRnRaGUiwdOdoswTrNoQZQ8Q4SxemI6VOeAAystHWFY/ranOkfdKOv3U/02ebn7x3++ffn6rdv964tXr9+5ZPf1+7+8yN67Vy/S5K8vvv6Xff/z65e77k3+3hRFGC942AtMpQ0Ok0Uqb14Y+vbifAsQFrxWqDyowTHl41CDY201OJiQqhxs7TLBmsy5XP7m6TU4shRrd+9EKpeiu9biVS8xRxm1tFnax3274hlb+WIgyfyt/BNu2/Nbfzm4/U37R8PBSfyR4vkdHUW/YNpOX3InCE2bFEeYOrnCM1epyF1Z5+u3g7u8K2U7Cs66KcxYeWqRjHdpIMxhavtfWGDy+Lo/wmCdP6rSR4cZ5pnGzpgmdaSAYWC4GwwvXxyksSXLiEmNxgt0XmnJVib3EZbsms81P+Vikq+DQiAceTGwptQwXD8YueRiIjSyRdY4WLeTJ9vCKNaTLybPfDDy4/h8kByOj/eHn38dJceD5GScA3WR7J3lcpZ/fJW2qk1MhS4RjzzmaRFZrxBPMmO8kPXE0GXNB0VD+4XJO2A+APObYJ5SdH3FFU922CpJJj2jWwhseKaiyuCMpxxJX3zbe7pruK5C9+RSu+kGjjvB8YzTnZN/amBXZmKKyG7f5CyapC2akS2Xk+++ma0Bw0t5V21WGm+jufUUy6JR0ua30csciXpKdYoRzyhzQblUt8cp8SquFLaksew0NeROIcP2GFTsescYloWf9oaXn0bD/cvh8Wiwflv5uaClmeBUFEmjFWi5s0Q4cp9xswK0ub2bpXfYww4XsN0AtjONP6qvrwhmO7yesdgrljH2KMuKnWtVARudw6ii/eyS/unaO8AysPycLOf/fFPfvTyt8c4tsZSEpNLWGO+tCagjI3GmijKgVXvBC+SQf5RHvPv2Ahj5XTPyfxxfjj+fDm6+bCDW1XayiaREGhFZDyKjHFNZP6W5JNmcIsOLpF+wHoDtTbHN2fWVJGKHc2Cbi5ChUgypujOgSDspHpe5AjsDYHvTbM/dGaxvY0BELtqkG8lxa1xLsOPM8uiMB+UkzTL2ODshv93Xo+ZwxqPn60jrVpGXJ3/86/RwnD/+j6Pj8fkwORlfHo3KMEDycfT1nweXF+PD/PbwXm2tqUzWIuHvxfx9t5OcDC6HH9dvXrVm7RPMCoSLNaqqAZi1qUaPCnFKQ20a4sVgR8HqtxF6Gck3SDxskNgWEYww5lTFpV4FUcw49agDQbATAoI3SvCcXdDiTVB4mVacinDKfP5vnQ/kMiSVvPPhFXw4i1nF4I/2TQ/4qN8OlTrWKju/jD78clStNXExPDoany+BTik0D0LMjqcSFwVX5myBC/GYWshl9vIJhVzatnhOlwDEqMalO7/mSsw8K88N3kuAcVLrqQ+7/g487FZoyu4PJui87alIVq9A2ZsH+G2y69673Xc/T7Fh4sWIpphwKaLFaKo6opYwFpfSjC7CCjVHJloY1Zg8vj6McaY9//3J2adB8nLwaRTyFMKR3bPT8/HJ5cXNl0FynoSSHsnJ+PBs/rmfedLf6+k7Hnw+/frPT2e/fv1tf7a/to/z8d3J8HJ4cr7lUvHdxZ+m6hGoTjjl41CdsEPVCTnlWeWExuywNUbKGU8bdaQXlDFUGsg9rE7IjLao+AKLrMWpkzsvw616e2EtVmYS9rObW/JvbcVynS9EYY4wd7k6oZSIChc3agVhDlMLgYxObfm3tTohE15ivUgzA8PAcIcYXr46YXNLlnCsJYtSD9dpyXaomhHzTDtKwhmsal6mEFxqUs/xBuu2D77QPgwnrBS7hZ9qECoQjg9OxvuX4+OL5NP4YHA6PEwOxvu/jHPJuliTZdClcmVIZymOSzUQL1LKohbxSwJOMJGs3iJ+660FQPwJEScK7yAECEvqmaWoSfrMlujoHsE69VH1hOBmRfXu/ln+EFbjPYBwiDpSdEnc/B7guSq7cE9Ebt+b+qCRUCozsmBr1XVDKEF5veoC2PbPxFm/bfub/zkfDQ4mB6mGH4cnF6eDo+NhMgq2/nhvE+XGnw1fYzInsshXT7MsRTnA240vWO6tBphqeX0lmN5h6/LNt4BPqZwTLi7zD374HvM59QH2BNonLpzW3D1vKVNaLsiv2Kxp3ppYHxEoy+2AeI3JUoO5vD9luMIaYzKGWL28Epjwz0Rfv034vcHB4HgEtdL+jVEiuEHxKUnkiKPoUQYD9pIXjYTBYACc14EzVddX+Z/aiDu+7RhTrBDJxMSMAbsf7P7+2v3rM/uRssZr3qzZyTNn5axvLUFUaY18FJ2HtST8UiiL1pURhjViqQpo21cDjHllMKKRl4Pn24F8Mx/CkmD79wv1flDNKL++0hRtxJHfHq8b85o6sPC3Btapj68XBK+l3BfDyCMlo8QSzBU2zBQydMcHVPMBrdUSma+JewX6yrrc4+FPDeE9cG1lPs24DrK/SPEB2N0Be8bDttRbZhaci4KH3YuHzRBBmS3SxioPW3idkpRGKptKb5qbtJPqaCABoMef/ABIPdoU6ex5ctqP8X+bvH9tXr978fUf79NXL9LE3vy/n75//dbt/vXFq9fvXPIiebn7x3++fXl/qYGOZ0zITGRNTpNojry+zzKpQF9/p4B+cqn4gwB9W5Z9jrmlKlBSedhEUJEhcV9mN3xZrgnOQlGBKk7OYVT0tHzoyajdXkjA5NK2SsAkijcq/9vCuOXkYfZvxGHNez/eG5+Pvv52OYg7rz+pOmzRkGdscw9uvpx9qMRhZqnQ/svErNqOycHlaHjzj4Ti5MPJ2UEIUN0VxPzT9G3yowr/acqLY9KxGxxK/0Hpv5ml/8Lp+nKw9YqAmk65iomeMNHw8oSz+uVQwHPaZVzUICy/9IyqgtNsB5ph4iYbzrszE1nGXGlmPkHWRzFHyUOw1nPO+1HhqeKn8utHp0iwwCLN6PwZaTDLTSw0yABpgY1eiMIcqQ6Id1yoGWbaINeoYsG2CfUWBFAnj6/7IwyW4L9PMQgXIVwo3qTjDFPMuWp2vBEYBobbzLAdJ7jY3m0py4Q5YlBRrAtYBpY7zTL+hiZHg9O6j68xysVmvdMoS42JL5oqAsqAcqdRpt/wgPIqJE860HSZZCQtt5ltkn8DJAPJrSb5x/H5xc3vw1+T1YHGGyyrvR6gKVHCaRud8QGgAejuAb07/3xeeCnvvJuE8O2MkVLcS3A5L9wgaibnfO/70BBGMt2JOFBTw1x5ZPSDUj06/+6m/HoNp+kB/fXbC/onl7pC/xMHctpE/eSxdXlsAfKXJ8ODi9OLoq7mze8X+5eHoxW0+FpDV021sMBIetPE17V1HD65Fm59MHW93tvGhmGwDkwcDlU+0xhpEMm+iGRflcOck6LtBo85IpyND3IT6bWR+K744UrgCQAPwFs3ePj6SnJ5fcUw2UFiNQrXGPFoSqEQLjU8/IYKhaHAQpqSeu2TJSnUnhsCFAKFa6VQEVVDrzLOYpQZNTo+h9aToV9fzRp5v54w3tonvFpJz/XG3xrqFexS57GKSwhijCWt1ORZQa/UHzjolecRz77rFXJ9RXFu3SEkduhK1t1ag2YNKaRKcqNw7Mp3acZlkT26MoUCIeXqJeqBQqDwiSlk11ca0YRQscNW6EI9LZA7LeLFBBcM06jR8pNGvGYiKnDmOecL/naD8TxUlHDGCABdM6Avjlfq8jYtFjWbkBSllLuVUzf6TAgEjebLDmEZwZLB6goG0HZHd2YSwjhilNiokyVnUnuh7vcDKxAiMmII9KAHQtZKCBbXVwLxFV1l00Iws1Gx2Mv8P6BMAJWtUSbTnMmzCUktZqQoXgaEACFbQsgUR+9MQrhyjqYuRNZrmcjYUssKKVqVEOmY93cReyAECFkHIbgeC6kMM3wL7QnBerrIdn3ki83M8FLeXJuUxgW4aBqycdDkKhTgyscuMCaCx6tlY3sCCnA1pmqvdStmn85sTS93WauLWrZdm9PMfSbpPShKhlKvVFrk2wPoEej9O57Z0LDuQXEfaSyjijxIg8poluEG5j7INch1G+UaS5lxUchfNW3cZjrfhxbb4VXlur6FALlug1wXtkgPrLDizIZk11cIyzae2dgQuwprQYojVhV2GUtTy/xdvA7YBXZbxa4i6vpKYdXGpPjNgEuQpVbEiVDISyaJBKUL4C4YzG3/j2cCuOUp9RvaEGonOcHRhjAH1jti7j3nwDAw3EaGQ0I+1jV2z+shIGGQymQhc/0Z9sOjlv0an2J4655pkxMl4WVak3WaesUzHrXua+6uVhhbdb/aQ+u+51nDfxl9+OWo2ibrYnh0ND5vIEC3C3wpNLF4MJxhT9gK4jFfEqCN57Nq8+kPWxiniI3dKc3Xgtndm0ECuiEBPGOhbFGYj4oECK5N/gzD0ZN7CYi69pYSMLuRK7TyjSUAGrk+14iDqTS3kWtVziUTXj+lxdj+3q7zpiNNqRZb1cn18OSPf50eQqvbmRN0Pt4b7ie/Dg+Ox59Ph4fJp1uwLvZ/SaAP7lO55c6hDy70wZ1tek1Nw5XMOVRI1sI0XJ5KjvufhusI0/lOZf6MNJjlJgYuEfmWCMEWJwjvBhVVfYtTiMIcqe5Byik3RtDg1gSh3o5IzNTH1/0RBktwW/vgSpVabGiT8yHAMDDcaoa3vg8u9TrXyE386MAysNzuPOPt7oNLbeZZtuggK6AMKLcf5e3ug8tZyrGTYGADyZ0nGfrgBqCtcsy64L0DoAHoTgO9Wh9cyWkqmsSBSGotIjY64xqj0o44UEP6hfTCWRd+wyL650/TA/rrtxf0Ty51hf61BHKeMcd5w2vAM2dzv09OL07Pbr6cJQfjz6eD82SUnH3Of/ywgp5vQ6dcJDHSjC9YfLaT1DXp6Raw2tAObUP7TkKwRNLqSEC5Nh6pe2lcRUDL3MGqgHIkuMQtF9DeqY3+DCqoAEzot1LOL1+YSetLMevPuHdQ/WxXh9YYoTRzXEXnaJgxSJjSt7bqGlN/B5RgG4R1uwzWFTs7PH/HYEqpJIxFLmGKsE0ZKf4GWKYA5RZB2YZ2q7l5LBlyUVkJlhnFUn5fLhygBCi3BMoWdF8lBhGPsghKLjzWKS1+76pQTjYqk3cAypZB2S/+JhvnufvI8FLefrciLRbrmv5y2DrZqAPrirGWmZhKkxGqRYAeXK0RphAU6TK5G+nOygniOPbRAD39VnINrbDlerVSxxmPWyMJ45lSWYgzgLevh5K0HSvx+vu4EmskTR9maoqUI3W3VYB1GOjZGnqWaO0qNEslZfGJhYw46VBgCugBerbdqT2bHkW5kzJKKsappTYrUpiAHqBn273PM+mRwltMZeQmplwb5fGj6IF9D9DTWnrCS3nX3USEb1YPbcQiXsEGM5G59EEC4lO6jMP7XTpBzwlyRjWqaDN3lh8sJFPiTZVcua11ZPd/+XieZQO6pS4oe5N6JbB64OsB0KGrZLcVWEaokFGdQSoF4obWLWGQ6z6osCceTAcSJfrNrzAIZSRubkUyZUWUrw/8ggkKefotZpml4fB7XFoRSYLVZKsMLAPLW8ByHxrHekEJM1GGIxPUcqzuGQWWgWU4FdBylpFWVNq49SDHqaJlT3dguV8s9wvbJQ4ThJepzTexl8LHXqKp3k+Osa10VS4JmNN8s3Y7tFtbq/yvq/kmlZpRbiNjp4l4gCT0SxK4yXhadlZcJAmRVly0UExJrADx6Jp4yDTFRNgFZ85KS2paKczZ4gFtO/ugR4jJhPGxM1s4rVElByuMhGGe76Qj8cgQQ6SY6lg86rcX4jG5tNXi0d6erpNH2bfxBvu7nlRRNqX8NL4MNRRvvoRWlHcdKqfY6w/8TEYYiX2T4sJTLfPZyEyxx5TL/5SGFXU1oSn7JdaF5vbaIxZNTDhXhEVNXLhIrcmtsZoETJ5fUwmo3w4S8PwSsKFl8hlGeN4sBa22IlZmo1iw7jNOezoXS3Z47r9wlMpznlCEivhuxpLX44mp2RPbIyXf3Tf3ntXPe+4KMsdC6sf80G1fMaCb+9J/uC/d3AcX47MwjvIJ/X30H8ODu2fUylbviJLyC9YuCzHBpHZV8WlXb5u0R5fl9G7xGPHpl8W0y7RsIl+OZHr/96nK1zuef/bf6m7j/Otzny2oaFMeLDIGIaeKNWrWwaIwcXcPuqPnDbgkKdUhdr5oXz9/lh/s6uq3F7u6yc3Ft4Bd3caUVH1fX4jCHKkO3HdcqKnJvPQ8/AYQ6kioW5dIsSGxDoqr42LNtE+d91F2hCC5UFpc98CBWHderB9smipPpPsbxH+fsjNahHAfcvxoaplCqEnzJ2AYGG41w3ac4MLPsQLLYWuYdBtlxGmujBsd1QaUAeVWo4y/oaFz8mAVrRzcOUnHUcYOeRRn3gPKgHIHQy/frNwEPXhgk26TTKzExqAotQ9IBpK7R/KP4/OLm9+HvyYrAx1iJ0m3gZaeEJRlEKAAoDsP9G4obDab4/BS3nk3CVMkeHZ0U1iOpSvaT3Uuunk8OlpiUWDMMp8WnSMWLQrzZ+/BolB/B6KWj0CF3N74ZMn6T70YPMPYAvsvT4YHF6cXySj5NL75/WL/8nC0gnLfaJx2OTyFMJjxtMnxq63D88l19jMC2kxQNxp5XU5QqU65tSqOxlDqFbX1qoQgqL0X1M3GF5eTVGKId0ZEwQYqc0HFIhyDBknthaT21ebB11ec80RQtsPZCtbORuOFS1o7Sgjq4iajOEPYEgZoApotR3OlclsbDfotadRxyTAT0VFljjgxnherCPAIPPaOxw2G7pZ01mHqnIndkhgrkonCoAUegce+8bjRyNuSW0lusRAP7FVDFTfGAY/AY7t5bLiVDC/lJ+6mYbFIV9WWVNgpH0rBbT6atuQONBXESRbYBX97RDSEw9rO8/vk9OL07OZLchBKSZwno+Ts882Xsw8rqN3lYmLLQSaxEUpkkRkLkPVNbTaTtOWCWksu554jmcVRKcTTlHlZaBGQtO2RtCWjUksuajbjGeNRdh2mmaOUg+8a9gLtth2m196hCaOCEbUjxSpdRJcLNS2595YoLOKRpY4yZzUpDoUCb8DbdseKlgOKY61EmQFRAYoRQZh1YCsBUP0Eaplgz5JAWesEl5FFKHDIZsAhoxOAAqC2O1qzZDqCdFKROB1BSiExQ5COAED1d4sVXsrfcjc1i8W8ultCzhCNJ1dbHYLJ1SY1wsUhGGSIV7Zem2vrKIcQTNuV5m0I5iz5ND4YnB7+8a/znRrWt//p2zq2oGZ5n5fw/eHNlxBr2xtefhoN9y9DCfPPn8Y3X75NklXcZuuMvQmEVGppk/osYEN1eH1tJmnrjL1hh22q4haTLDUIMw4OWoi9PZ2ocS6J5CZMfDVPHXssfRrSjkDUeiFqW2VV5LYD5TzRnO0INMWKiCGQxBGWiijXgWpHdCruhRsg2Ir1dp2hV+FYZpGN+tdhjKQQtFjlQdL6IGk9XW7bF3rF1FOLTFRqjyOPrFDg2Aag+gnU+kKvyGjjyyM4VQ1lncCewsEcAKqPQK0z9MqUlCkWUIcKgNriHXaKOfeFHViFQPmMMgP7nn7usMNLKUR3ZCx+wLXNsjAYZQvKaLci8i6VZpyzJhW/t06+IfLedpvpPvJ+fnE8+HAyPgiB2BUMqXWGXzmliFoHiIGTdt1HH63W2qkoJkaZ81hg2AJvmaStNfxKtSBSiGhRo5QJnRKwi2Fz2HLLgQh0fYUR3lFkBXNhnZE2jIVgNM54F9Rp7Iv6CUAWkAWRtiWAMpR6QWNVxTCxmBbxCAAKgIJIW3Pbj8pUGxy2rhWgCGKaYSjZDED1Eqh1RtoQ1plGWRD8ClDIZqGyBZh8AFQfNlPhpbz/bhIWC3RV6yjFeY5EHZInDarMNiEziSzhTZqVbx2gECVpO54vjo+HK6i8aTGRmYRw7ZAkGpJFwPU8I8gxU3SIZ9iSOD7GvLeOQMcJiFrMkx1kWG4TFNJWTfqUuXpPoQIjWM5tV82Y6OsrhfkOfqowxGwblhBsdKGLq5tMLKnjsliuARVAZQviCjMJocQyo10UeaMp9ZpCricQ0lNCHgYKZpvq3GWo/ESVEM5T5yDrAwjpJSHTPP8zCRHaI6SKT1T9IF6JTJX+FCAECOn4hiS8lPffTcJiga6qEaZ8amlUdvpJXfnh/emhuc+jR3WLW/LjxYw1yNz1IsNpCgGG9QcY9nq/dDzbCM9nnbp7P94bn4++/nY5OB4NkpPB5fDj+ovktRJ0whCn6MF5QgB9HfbBs6PeTKyXOxLSTrHGTBIbd0Kihigjoe79dor1kudPWinXjKSUy+LsVEWu870cSjEUFembXPfaMvuOX19JKq+vNGU7ak7r35lAL3fqpZU8I88J4ijaeXJBeSY1xIuB5w7xvIGDNq1kmCuthJXRFkooKlPFYAsFDPef4WXO9rTT35mmGSIoKhQvM+GpLQ6VA8PAcJ8ZXu44UTsZzlFFnES5l0IS4pmEvF1guId74/BSXjvdO3qIBBWeZ4LHfcymefeVk9g3R6J+O4Tx2uIEfeAwZMxYl0VZtiABWyQBlqUZMeFJLZIAhIhwsQQogWl2rz4rElC/HSSgrRLAiWM6w5FhxEzmmNX1HDCGuS2jf40koH57IQGTm0ECVpIArB5KwO211cyiyvPo9gjPmyVznI/3hvszG0EuWuV6PE2fxpfjz6eDmy8X+78saJTZp8n47tfhwXE+8OFhcjxIDi5HoTMmxcmHk7ODIC8E1RMLI2GZahT1an5mDn9bwEhOxodnf5qW/3W3q8pfJr9i7+jN6cXR8PavvB3sDY8G37wZDU4Pb30me0cTp0rFo3KvevK3n8inElTX7YePx8d3Hy3uXp83Jp+f0YdfVvzLo1w+DoY/PObDf1vlw+UGuTrxe0d/GY8P70SQpcXH/j46+Xy6Ow4esfDj0WDy0/2b2fjo7ONx5f3bC8Utx+MfzOA4BHbLn/5W/lRIcfkd7uTo+5PRQfjfD/lrVlhGIXcYE1kOtnaZaTrlKiZ6Qk3DyxOYlrm7/NK337WeXz3fWKxuQQTLMmujtoDxFqTMr04V1wwX682s/OowR8ktWR3NT5Msn7348OvUTRmY5B03yUtdUojCHKkOiHdcqKX2iqZpdF4VhDr80tY54GGnOXOEwQ789ynm4CKEC1WadJthRpyTmgLDwHDnGbbjBBebuy1lmeM0E2UKGrAMLHeaZfwNTY4Gp4PVUO78eSbuSL4r9lGhC0AZUO4eyvQbHlDeUqUsvGXM2wVlg4FkILn9JP84Pr+4+X34a/IIoDuvmqlHSjmxoHgIAA1Atx/o3VAJYzbH4aW8824SpkjwnDiQlNZrGp3Kj1FpZxxoyQ4aRmGcuTgXnSnBSXHac8HsIYW4v69TUE27rN0O8Z1HoEJub3yyHPTJY+vy2AL7L0+GBxenF8ko+TS++f1i//JwtIJy32hEa8ku45RazR9UxZums7cOzy0s8b7RbeWSzQIz7VMbt1AmNqMyI1uuSHpdv7EnqoSg6yuq6Q4RK2iQNoNJWeYzFWfwEOqtSHX9xDCACWC2DsyVTglv1F2zHI+EsJRRGvGIU4QZs6E2B/AIPPaPx/YargJhgWUU5yDcS8aoAR6Bx17y2Fr9yBziWvhAXu0QqM8l1hZ/DngEHru9kQwv5e13czBTnqfFJwiVhHATV4GaGp8gAgmPiml9mvjEkjhbrK0ywbCtBhioIpbaUO9ji3GGAEPbYX6fnF6cnt18SQ7CkeTzZJScfb75cvZhBZ27XJRh2TCBNlKpqBMshAn6pjMbW3fL7LaWdF84kXltoywSIiSVoiJXIGqwordxRZ9xsj5hudGG+A5CK6zs6+WNm1RYEv5AdWknqZEOwXYIeAP3xJK2kvGaChb5F6g1KVdRxxUACoDqC1Br1FAkZdYUuqiqoZAOFamDWx2AAqBAQy0BlJaEWxYn6jOlsSMAFADV2y1WeCl/yd3MzJTyaX5xrpkxhEXZ7K30iwuLM8dV5BeXHkks0i1PywK/eCcRv3WWnyWfxgeD08M//nW+k+wPb74Et/ne8PLTaLh/Gapafv40vvnybZKs0sp2nW50pLRDSC8o/waKt+tUNrbx1rdpokgpm/9bFzViMFHGBwEEUQMFAF6IJdbuzCmh6MQgvHPrKWRN6mHtBqDAC7Fk4k7qCc3FPAIKWZIysuWJOwAUaKjlgVJcmpQFJKqJrTZLdSqLnFoACoACDdUYKKE0yTdRcRZsLnDCVvqmAFAAVNeACi/lXXdDnynGUx3h+VVqs2CmLXSEP3kBm2XzMZhm3sYbN0Py7Zzd8o0bOMLbzvC9z/v84njw4WR8EDzcK2jKdfq1mVCKkSxKeQK/dt8UZWObbH2bHMmkZCmPTiIga1nKHOQugE0GXoMlj6f7kCmgorUb4SzlDkG6KgAFXoMlI6/SZZlC0dYIG48pZNcBUKChltZQOKNKyOBwq2oor2imKaQyAFCgoZYEiqNUGRyloVGU8pR4iLwCUFvs186cEYgEQVlXgvdMLJnI/zjWUUIEeNHCLwVHdduhfHF8PFxB0U1zS88kBBGVC26jZtGguDrMyCM2HbONHmkoQzgOAwrtnSnayYHswPravUNvCZb4CauKzMSHk9RazyJ8mFFCUB+25oAP4LMNm/CZhEjKU2d5lC2GkUtdqXaAECBkG/y+c8x35rnIoq5n2KbEMw6EACFbr0OoypDHKNrgCiaI1ASsLCCkp5uU8FL+irt5mSnj09y22HEhMFnQFX5NdTk+j1rYjJdllqZIRfu15q6y6CI4k2eztte61aTyPLo9wplryvvx3vh89PW3y8HxaJCchG696y/20UrQhc1wquN2TwD6WkyGZ0f9Eduyjsk11YorZiOVThyzWvMGeakg16DCWqLCviPs+koJ3YXen+uBmRPGnWIRzFzIDDke/EEAM8DcEZjb3w9tTQw7l2mdZXWGCZKOZqpBAB0YBoY7znD3jWpuOeZFdaUqw9wxrYqylMAwMAx6+PbvttOzm+qUaxRHUSlCHhU5/cAwMNyjjXF4Ka+d7h09xEESq1OPm/g/GQ7qrzEO9dsh0NEW7+eDBdEJ4pkPT6oiAYgwpbwJ25V7CTBUVi+VEhAaQqNiNmMJQF5SedeivZAAyTnWZTEjkIBnWQ67P5hi5cO1Fa+yzC+S036M/9vk/Wvz+t2Lr/94n756kSbvU+Pe//jCZe9fv3LJqzT5a/rnr/94+/Kn5M/Ovnr95u3LF1NUxAMfRUY1dSqAsVAZSGHY/WHHRUtB/XZYCtqqDIrqCx5Fde8pVTZfyuthI46xNbq5MpDYZncyBBLwp73s83PLQGXZXNMa+XxjPJ+Z+zA4+eNf58fjesJDpEG8YOm96bJFs3M8SA7Hx6Ph/szp2Z65SAgiICRTJoaCcHyX/Do4TEYgIrktDsKQnIwPz+YqFMaEzQ3gvjzz70/OPg3guSe5pkw+jT+PBgeDmy+D+RIwZ8fUF7G4vMsrvflHcjm4bSo3Pr7Y/yXJTYvP5+PRx+Tj4Nevv50entVmK9ik4ZdEzimrRGayBZnpq+xH6rfDfqStO1IuNWGWRDtSLJUmujjps7J7khjB9V32FEgAuCfXbxIVX6J0i2/BSLfPD/su3f3p1cvX79xO8i55+/Nfk90//vPdqxfu5n+Tn+z7F+4vwT374+579/7OMfv1v5Lv84+lr7I/u+RFxZPr8l/YQEUSJjWn9MGxYEmNKKphNTNBbi+C07ZzKpIY75iPz7AwrqySRcJhs/3oFAmo3w4SAE7b9Y5xsdP23j9JEKH3ThgCW/DtlIxiCz7vsTuMcOVQfy/33RUXxM3vg4Niu13bi58PTs6OD8fn+RvfNrApqKaGKRa3bmsQCAbzoXPmAzU8o4JH9Yw5cR55VT9dtOQOu347SEAL8yF7tRvbnm033bDif86xfpu8ebv708u3P+2myVu3+/Pb17sv0r+8SpM3YSNt05v//bmBSpMKu0yIBS0XS08y5aluvkmq3w6rXFv1HA5pTExGia6SGBxqqC2WAOlRteMlSECX9Nzk4XV/hGGhe3N6cnZ4enYySE4uQ3jtfJB8OrnMbfvxQb5LTi6Hyef852G+Ifj9Yp5K5ALjioOohzP1p6maYXISIn+Z3Ld39Ob04mh4+6veDvaGR4Nv3owGp4eD8i/lt7xLikNQBU3lCah7kvK3n+gMVCDx9sPH4+O7jxZ3z/3ko05P5fMz+vDLin95lAvBwfCHx3z4b6t8ODzb+sTvHf1lPD68kzOWFh/7++jk8+nuOJxgCz8eDSY/3b+ZjY/OPh5X3r+9UNxyPP7BDI7DqYjyp7+VPxWiWn6HOzn6/mR0EP73Q/6aFQt9qJMkpCoHW7tMsCZzLpe/+fYX1ku7SS+Jnamgar5hmzrswxefY/Y0Le1WDCS5Ff/pBwA3cYiPEG6QitMChDUy/4Z1j/f8mXqgyvMV0dm606IyLaDKQZU/rYLaHR9cDn5NDi5HwXt3dDy++Z/90RSlVaAwh8xi0Uien0ysRb7LSh+cJ/SpQkUT+ZXJrN/eRTK34Hhtr9gMEaYOoyhcmtqytkw1LMwE98jde+wBRUCxCyjWnbs1FMNLeePdHCyW6qrSslYREqfQTDeScz3meBlFfoSR/HRVMpbrXYkkThXncYX0lCsh+P1UrbAmgOEc89LCVJEnXxOeN+z948TpdVF3eSWn4/MiXyQZJWefb76cfViTFn8uirGXKXqQ8kel4Cnh/lEUc17WgQfNDhxvjGNcr19TGW4hgB6laZzA07MZuL7SBCcIyx2merZYEWFThlAUeGXWWYrd40wO9//Zu7beNo4l/VeIfeYR+n7ZBwPd090bJweREWVPYL/REuPQUkhDoiFIbyc4B/sbsnnRD9knwfpfOzOkRE6Ll+FlSM6wkMC0SYpid9dX9VV1XUigGpQVKKtdQnX18dml/RCGuDSjZMXd+yFjVO8mNoGk4TLRUVWXpFpyOfrW6yoF7ZBFxZwzCOBDZGIHPki/m+Km6Im0R7NVqrfoOwWvJMYwxqPAYnqmnNFRk98X8FKCEslLg7dI9XLwjj+hLuCFwGK94IvFbqn3bq2sRoniKMrsljphzPrNrsmBegNQdwrU5bQ7e5jV4pZKJgRlMQpmZf5ufg8GeZ97xcBILl4RFskt1S7yq7CyAks26WicfdnAiDOTcRzLJKD4dpAA0IKVasHZJZCTdOBUAu6Gg+te56q/uBlRooWd2O8m2gtIiIaEaEiIPpqE6EUKrcAFOOZeCF0qxjr+0Py3HUKuRzVeolBCIIsyHju1I4RI7njUYWvxLr9iRxRx5IsTUSAWC+yoMuN2+vHmvnN91LxnTpOMneSXH7qiIy4hBuctKZYFAlZUdMW3QzhsnyA4DlVXYW76ocMYe0u88/HdMcAYYHwcee2lfR3MNDOWxB0PauHrrJZkJpVJMMGRV8eIVd6pjXSCdsjl0yLBhxkfE6SYVa0Vzp6Dla2Lq05rcPGxN7g+zwKZl9edz3kTt4M3/SvCN6FB0ngKJSJOI5nnmawNX7ioBgDvdo0ZMDF9fJCcPz5wKtq0cRndOsVUwFHAUGhrMTUZLQe0AlprhNbVM7pLM3CGudCEl6os3ToDn5NrtiLYnaaIvirfIEmiRqE0YNYA9foz6/vOp+tOv3d+n/VOrt5ebwWa0noVKMnSq6cv7mxwTOeuMNhhAGd9wDnn6qq1MJHJac7z4VANVlqpM4EFn7cLjVzy4wNTuI1RTTQxJQlLCI4rYgxzxEQTWEATgyY+Zo8ICcEwiuf5zfaIttOQcl/VNxRTjSWP6BncU2YfCnlVdVlhpgeOscZVMORkEl0oIseldtFQFLDoAN861Lg+PjSyyJUiQ7lnWZrxdBREEOcVKhZ3AVIBqQ0tcsUJY0TizNdcRjaZ41ZMnNLpiW2FV6Ca8VDrWbHhIUlCFG6gXOEk0cXDtl5glW9cfNjFV+CwD0K31X8xmf46njlsLF5pI5Y1OxJ/sjgQHwhRTbHDP5yeffj5fct9eGue/mn+/uPp0/8mb1un7/xPJnn//Y/++xl2OlbSLDGOj9qxLrPIJGFW5XQ4VtLFV0BJH0Lwd/ZxS5uVF4Uo2oeNlx6FydkutsmMcGxffBY47oOM9WtPsBudSN3XOFfX/zC4uR/eRWWDrcGX7nXn/O5zv/t5oS0Y71CTt+3N7WgAfT51/jLdrHSfsrbjT3/ctW563/4ssT2NFqCjl49+52b47c8vXz9/+/f5ALpulP7F0HWjsq4bFD1Lb/z0WPRnPj365NldN2YC2QVq2Dg2MVWz6b0iUcr47FvfrFcbGjmIc8LR+UJaz+Jf02J0nXAtSXTBRNJdckmUV7t4l1+RyOLbcxI5taUQ2NmdHSh6DLkoLJbq/NRqXZudMBaWjhs9Tqk+gsuY8fHVf4UZW6P4BJOTNRstNAPMiDBNo5tVADOAucZgXr3dQnmSq1mQLs+UOHiSW1oFOJcS0iiqibwlLrj8cxdvE/FC4MnYX2Cphx7qbMJyMnyb3wfXw7v7zvnnzsFZ75LYk0YziXmUKY08ShjXehPsBYPoZAIwmF9A344quRZGhTFlWCdb5Bv71UACi5ZmrC10XRUQsYlHxJUpYDg64w8K6KDBt3oBU2mWL6VWFMsqWf58Oq41xtZFlEB45Ak3xTpDCBoDHg8Hjx++Pv3f3Xmv2/q9kx5ullQwGs/d7XevP/WKDYlvKw9EHPx9+QYkYa7uEN4L42mUj0YkMli7jS6cxsRt/ApY8/2KWAO1B3l8wARlf5C23hqdns97iZWa0jK1FBD3BqQcCe9lyNhE53p+57yXMOOczQetTf1u5rjmJOqvAbwX8Hg4ePzvm6c/vn7qtQYfz7uV2y2aOMR4zPAoMg7LyVTldVCCVGoTszgQ2C3ASRU44Y8PiukW4qpN12n6tBpQcBKceOlM8xJGkdagaVSsAZRgMKVZliMABYBSBVAwwo8PWus2wtVRPU61ocwtmZhcVYhTECaSqGMu9SYwbjcKUyAqTb2NGFC9A0bmu8FFZ3jZa2VlUk9/dIbFQbNVmDFhGCHaRmZMksAZywdcrg0VF4jFus5QATN20GBJ5TY1Y4i0WfXhPCSZZDiegkQdoXzDcN6M6myACcBkezDBKUoEEwtzSDYle8RqyQLZS1wPaScdpjE0reCcLIYm8DrA4G4w+Mtdv/PpenBx3+33tpZLOhcRVCoUEhvVXNBAFfOTwMISRDgktcm8N7BLgIkqMEEfHyjRLcJYmxVbIFWBCWGEJXydPES4ej1wTGyVyTAvhZNiiZxUw2RYcIghFs9Ew8QjSYr9goHJgNbez2Xkx+79l173PGcyrZsvg6c/TlpvW09/3fY6F6NnK9fliNLAvI2yZzHGnqe8pyROoH4FkFIlUtarX0kUMqI5M0AEYo8PmJNdMDzirUkkifJ7gOE1QCtsleFR561neYvjnTM8zg1R4tUoT8a9Sd3tkjIKDA/sVqV3kPeDm6wVYbd1OergmAWuspnx1WefcYmUtfFUaJ4g67Epq8PHNrTG+ABmd9AIyaagLGxPPs7gasp6RbzWpiwsuxhT7UUnKbkUYTRPuwkL1sUJoFWocMSCTxJSpmU50PAjpuE8EYFgU2U3z/k0wxJMCYuujJlAwfNJ6/QlMqqYZOolpQNoOJCMrarqXzrXw8HTX9/+53lMYjZUPit9Pmn1WsPB7UnlmpxQjZ3Nx59Nh1kV48rLSUuOxSgZG9AaowTI+KGTcaKLeey3MRvPI/1NWfDjQ1PpuIhmtTf7HNtcVq/CnbKKvcruBjIOZDzKekAJZWjJ3ckxtdaXkmiOnvcJ+jc0fGbizMOr/woz83LWuboYtH4YPP3rfIsh/JrBGaVOiNQ2rkYkzkrlX9yTdeAMjYsOEtDNwC7mjw9IyMcHoVhbbY0v1gy8xFpvGco+YQq8lFmsnMn6GB6xLYYZArVC9BqD7sYFgo1Y/htMcHbpxttyQYeOsTeTPcwaU08Fdc7ILHdzGTUvzkIdy5MMaNS345U6gNGph6YMRnLxyiB4mv5PI4MwUwIUlX5qyMRIAhTGTk1Y3/SlTuHtIAGVSsBvvU+/XU2ParzrXl0NbjcWD+YNZrJU1AumZtddF2AaUhcuifsw+cQJrl7qF5ccNk3duChlDA4bXLhNF5MRnIWJYihIKreZKLbPlRZzixpzgCetd6cfTs9+Nk//9K13P314n3x36t4vOlWHiE790kYsf47D8rb1w+nZh5/ft07f+Z9M8v77H/0MPv/6OkpLbTgY5mMwzEgJIXTcAI4by0PCJic7BZgZh80Vd/mYjMlhT6ELkqz2cdxb1ewHU+vw5fr+7vy3wUWx5Vqk2VOiqFzYomY/xBLF++rs+CEu9+I+GyXSueoPnv4677UGX7rXnfO7z/3u5xI2/vmpUVxhHE5u9n5lw4xb14PLr63Lm/sMO8PBbfrnXeum9+3PndKiQ9ydI5eZN/3OzfDbn1++fv727/PBf87khOOgbvow/qGPV2fDu6vu8+f+3PnYver87azXGV4+X1d9vPqlld9n5RZ3dJk1sbbpy1u6zsqs9fMP9wf9lx/N373wJze6CEv3ZzoOttpv7qUycdH9bpMf/sc6P5ydbXHjP179fTC4fBE6ZvIf+7V3fTP8aZAeXh5av+qM/zV5MRlcff29P/X68xP5W/qD72ynnzHK0b/+MfpXLrej7/AiR/913bvI/vopfUxyMvicjpQvNn56LPoznx598vMHFvOqZgJ59py3gL3H2ReHvKpx6UUQhqIs+L7MBVy8y69cheLbIa/qUPzCXBQWS3XtMxRwcFoSH5VKgFRnHwoZCvWKd1J8gslJxvJnsLdjALNkWDlhy6T+ApgBzPUAc/EaqgDm7GH09pedWC7b08aPkQRhbhbj5TBIbll7LplwIq6H4FRqh2Qx43DmNs2fWi45UbLWbXUhoF23oNSHu5vL1n1reDf8+vTH19b14D4LdH9dHKvSTGO+RS2437BUsSllcw78zeXw5HiOsVzM9cv1YPCrv86+3siI3HzpXl2dDTvXz3qrwYI+vL4ttR2+f9H8zXgFjSPCQYHiLWJbFfprZdkWTf2t1Of6jwLbwsFSEcTCTIFlbAscLuBbewDikia/mHIvm6NleV6fRtr68AJGJRUQxZ4hZaKG4uUjPqCAQAHtCXx/m4+57GH0roL2KR3XYYmTyObV0VXFdeYiUkqaqMTEYzi0DImIJriuGoMdUdzxKxCAATxuFY9uMOycfy62WbgtkQa09ahzkx2UuWpDKJ8oqqLmo4QFElBSnAyyotoYc7bxK2DI9ytix+RJtFrq8QEz3KbVj7nlTIZgWTQ5EK4+AT/HTISJl8h5WWV3tPlEGKWWS/soNoYCTb8+f7FH6yDSeOZorcckABGumz0zl8Ov6Xe8Tylyp3U76nB83mt1Locnq9/iNGSn3vR73V97/U6/1AZM7m0aLSiROFTiKyAZJNHRLCZhPfFuqoXUGpoVfAXQrfviOlsCB2Y8ITIel8yR8saTjWiHNMiGlyHkAA4AR30cAWqZ1DjsZXQgtdnIklfzUgTjzOMJ0tZAJDgCgMcK8fi235+qrp+qr66e4SlJpEqiqhzKAjcIQTQYjFjNnKJxNFg/PnCp24tS+rcEIGRUEInJ0tWnE7OUS4jyuZABCwQA1QpAnLbRgiGImzJEzgkxAVXJELPX61QaqzkJLO/ECFdKkQ6BQRp1WWGmL85gkEb6OV5a4kIUNaVOE0rFRolZ495a41eAEhwIoBuB3bl0AHP++MAQbXN2pICWQgcqVVS9S1ziqNssZQo4PgB6P/x+weXhmOBnD7NmSxBvsE7FvIiG8mx1/myJGWx1/FRd0HAkbWsTnUhFo1oQRGlgnBRjHkXGsoTLTLUOhZB67VXffkPqU21rLwc398O7NZqYQsfS2R1Lm70VxyQN0It0zV8MvUhr1Is0IiHzQ9PCE8t8siQQe0yhaaGtdZhFsayZZH/xLjcwlgW9SGsr1Zwro+IaOJDq7EOhfWG9rlyOvhcp5kzyoJf0VgQwA5hrBObVe5GWJrkEKc/R87ON6EWKvNTaiigkTTzTlrvs2SXbNL85DbBUiFLuOgJ1NrzuDDuzupEedxHg6n0bm7Lyk4OjdiUVszDMWs5fZccKSXA+j3htxezy0Yl1VsyQHXvQmNtaAeGuMSe5VNTKtUN2TSZDgLm6Yi57GL0r+14TCSZETVrVLfB6qA4ME7ekbU81dYnIG8NpXCMigw0Chwn8lq/nNSILbx8lUYyeqgsiwT2pm3sCDUpm3aNDg5JXgrKDBiU0JTuS6/giB2kSeN6r+Ig1K3Cd+kFmVL4aKZHsy72I8djvbcguvMGPD4KpNlbVqwrMFKW2TANzUBWgKo7ELUKYuiDpkmBBNW6RoIoEEQ/FwzRBQejMWQK3CPB4iHjM27WMs8p32KuFEooTIuKL20R64nSxG9+KeJkRTAcLBojZGmLmkl3CZYsQ3cayevToYBWPmyxwa512bCNrI53w5gV/gB5Az7azgvjjQ/qr2gitTgTLZgVxE7hFebIMpL6P8qSMoYraqDVa+Xs0SH0vj68DUBYzD6/+K8z0xRl0ZUkVnAvBpzArwpnxQIx3+eceL5yhicOhYncucy6geEp9Zd9tTEgbsQFvCFePD0rKNl3Qk67Rmos6EpgPcZwsCTJo/NI8BjQXaK4aaK5Feit4ZLRsiN6a47Qd0/EWVHT2MHpuZlchbqXRFJXxtqKuQosbCEnOsR7ZQnCsdq/NRiLw6ubHqERhXKZkjyTMqkkmx9RhF1+Bwz7Uw6beW0NVNJ6NI8Y0VcVrC88xpjORXXwlP+zxU3DY+znsphiyN8VSy9siJUFBUjmiw/VfqWgkE4mqo6IDpFracQPBY6HUzTjVdz99eJ98d+ret962fjg9+/Dz+1Z4+6P58ez0Fz+DZb6yOkp6jEg8C2gWxQCrU14i9n+vN/u4pU65v+DRUAEqqdaJKZZYzD/usa6A4z6g496qPttzS8pFdmpK0Bqw1tmW6mXA1aKNkFpKnzR7I/JSkZvBbbd1uziSH+mqRragXKn16LFB5uilAxqUrveLoUFpjRqUzgTyrCwtxqlnVldZxZy9XqPLUYa5TZTJpnCs6Octuxyd4fxBltYBuH65KCyW6vpPnNHEswSXuQ07OqmGnob1CuQdfYNShIgmlEcXYABmAHONwbx6g9LSJBcTnNo/siQ7oF4NSrEXRMYqgCOW/ocWhqeX9eQKnAqdfzNgqSN4QMx6i3h3d6nsdPsXdwW4T+m4KZFtyJpXzmzbE3kp60pwhZxn0UUokZYFhiZFjmuoHpZInDdUA/YByqcK5VPbFpzCusQJHlfql2b88zEHjB8wty/Mbcrrsxacxi7rwFRNrxnimA9eRVYQG4+RzucAre2DAwEHPFaIx9OLm+7wsrctSzgXIMwoGWQ8EgvxhEmmJqZoDYAATQSIVAoRrB8fBEVtzSpHCXcUBRq3LCOOGGX9RPrXQIlThORzEgAlgJIKUDK/32gBNLfFyI621InmJBPJxweJWRstUBSbklzkk5BYtJeGitIIa3TeUX6a5CrHiAhZhgSQ3AYIcgMt+Ie7m8t5864WqScIPG+D1KAguAr5OKZpUmO0Tnd3o/tpoP6gOCpVHJQt74y3CCX/DwAA///sXcty2zizfhWUV+dUeTwkeE/94yoQJB3FtuSS7F9l7WiJcWjJpIuiRiPtkkrOPMBs5rLJO8xyZpVY73UAUheSkSjGsR2JQmrGEgGQIhrdH7objQa/B4YvwtGd89Ne5xd778fD//xIrttnweF/hi/uwJAXX9zZgV3p/LQnyqKmGpjbi0pD55cwKuUEC4u6QZ8T9N1O/ac9jjMlnhcWRWcBLTQsAYnyvNBwXtuDXkhrRENUTX5Wc0aLZEEUOX0veov4ZYZuxx9i3wsDv0da/mz3SDv6wsMX9iD0G3d22zHMlTXVTE2flLreNSm9cl77gUMryIX9OnTo29LvPdcjxYI8v6gPeqSAPjN+xk179tC245H74tIgft/AIu/ap4/st133pz1s99yrwKXPeoO8frqk3V9cRg+5wv3os+33/GD+6tG/7PtHVT/w0+LxrATOGo4xfYtUWc9e3HnX++HsZDrw0av/OCd5/GfLu0PY+VBWtU8focztc1LE33Ft3NUpx8cfcXv6hgV5OSEf0DQ4zRCFtHwo03+zB5xH9yfYm/70QuTCdpM0HBK242DEd8VkUxIRRrxppX8bqiYHLXMhcw+QTUuBUDC3WTZ7zuuQSeZmSib45bYX/QIZu7vA6TvBz87eIeqGA/KOY7t9Y4OhHYT+5K+2C+xueABS8kvoEfj+azOgbx5LSv/O6fUaIblpOuYlodSh5Xq21y/UfdPrlKzzB6thOw9BI52iGIIqBjYEVVDTCCoIom5hg+Lqw7UbrPAGnRWYdsMw9CmE44cnFw5RtKCuGVpaOCARDSwb8FuEI92cCQcTjudQMABI6xFF7IC0IpxjByiGImqySTX+Z7cDRBmJgspTgUoJqqwqkjH/7WX9KdWExVT+DZ6uKp7nPPmMBSVOUzUzIwiEt2VLVaiStxuCwCanjRYFHn76KEBtXxCeXCAUzTJ4RaLKWs6stEYgtt8ZVEaBKKK9FPZiKpYFMS9lVP1H1V5ove4HHSfoRxf+3ayLfUKonkNv6I9/2uMjy2KqvEWPiYicHNgrPwz92wfeHlFs/iIrJYcXoWGaml5AcnbO+HlsRet7ixK5XDp4299DOr007F7HB8f+5H3bHz6aDrZl4izyUJFxVjPkdWRAHBltDxZnDDmVn7sK2ey4IQJdDtmVpU8fNZnbh8qOyi0RLqQpJkrLrcKJiq7zaYuO+SCZ3G6I3BbzPybUjohVVQglsSRKh6zJBLkUcZ/Tsn0u8wivRmn6EZeFVz36iIy5YVqcbIliGucgB02R09ILkVCXJW0BfQlIS9dEkDZFuegHmWXx7IAWs8CXkxpEkLPWWNvRYEsCNK2l81e6hg32pg42p5qaqFiZhSFOFyyk4twQg+Rg6xxU50uu0WBPixKDnT86vDztC1sw2XB+olPIcZ6mkJDzbR+4lVOp3x+Ho+fVlzaQCq+j8C9/6ORSQtAUHZWGHw6HBXh/VhRbeZoJeYMvNysAojUIIPC7A9AlsmFP3oX+kPwdgb57/8euw0WufOwAzxx6dj+8/+NucHP/oe2/SFFjppdMDQ/yMb3pqtcIRz1n9txz+8rp2T80XDvsznxFV70miJxJiQWdhS5Hqh/Jl0RVkdnNnu/Nb41a5975TV4oQh/3+s0Df9klPNFxXn7Lzf99yM2xDZkk/FXvxPe7c6YTUXTbazfoh3WfDF7kBuzZ06tFJfZ7g1svUT8riJp4/kvd9qiyGl/9N76K+DZ+hzkfHQVuh369Jp84MjVmy4BRZ7PFU9ZfWhw/efbAB65nSpJsQAs/ZTQWrd8iR6qiKkgT5SI2J1vPLIUhGrFCPldv/fIAz2tYMVTaD8bVGa4u5fLA0uHb/h5SbU3gD3h4QLX8JdrbLgizoKuKjC0aacaEmQlzOYQZrhZm+hE3n1NiPW8nlxE0C2qGlV0b30gltyAESCo2saJOOzrvkowNUZAK7GiGpizz89jt1NqYpvASJRXTUqfiwWK6H1Hea52+E3bdjZu5C8odZ2FNMNVMtKukaAhJUenD5e7LNWkWPM4k7/Ekj1fUTx9lRduX1W2VPkFWeA5LmRwiPBYUqKnzOesh0icbMkRbPesx6dtk6VsZ6AbkTx8lUX3S1Duiphscp0lpsXlU/Xe1oqojQeRwJnEEjzHm0SIa/CG2KlNUmcA+4XTZCAM7tMEYhKNwMHk3AIE/br/xO4Mo0c5jzaAr5YaGvUGJyzhsIZQwJ8qLKewBcsN8PExyvs9Ulx/WPTWASkKFZ0g7w/OcIQtGxg0sKYIgWhyd7B8MEUwbZhDxpMKhiNKnj1Djsrseiqi9hsHzWFvFywn5kHVDNCxrzZ7+p1F7oYEMFSsZ/6ys8XRDFk7JZqY/CTFM1zANlwnhYwrhMySXTLK5pnMIlyeM8HVWlSlLxx6SR7PE4/z0lp4iWcSqw1mnJi9YhsSll/JWTxVs9YBNFt/JqPshZzPnI4mIbBgGQjArIjqSeI1Pr7qtFpEpMDERYSLynCKS1ROSzIpFmefLsx8Jcp8+qqK0rz3hWoYkCgLE0WLfsxt1CiTTNIQUXZI+WdNCEInftJax/djELL0NFsxnySnKm8gQDTW7f1vSBYWPtFu2YsHkY7uU27y5u2TLFaL46SOU+H3IPzlQKJoqmLKWWbcgypBoiUWieNi6BQOKTbOC85CiZB4x/tNHDQr7Ug5QfKuSrxg6VESUUbQ3M2B/+DxpOZHIqWbWSZilyG4qVyzL7rb0kOJFg2XZJdTSdB7JUaKqpAqkaAJnqcxWemQVaAMEuhSyuxl20vcELwgh0X4Ebl/NiVspNXLxlmhoHMooIpKlWaoV+X4YcjHk2hbkysOtqS+hFN0/VBTx00eZU/ZlLtvnnRnfFEbTj7hsaZZhqKmKIeAHZFjIBzRFoivWWwNou5F4VpQVTRXNImc/scHe9sHmREFQNSymB5uzLBnjKNH0YrB1QbESsbqx/mIpkizPEwwnOSDdnHHABjpSpoO3/T2MbJE87YV0VVBizbkE2suqnpZwVA9ApWrV6qcIv0KgBpqNs8+/nVQv8UtwVm+ZRrNRuf+9Rf7HFYRf7oPj88+/1U1wVjNOzCP06v49OK5VG7WTikEeUFmi/2TxUOIEztTFIpOfwMk8R4GzGB6mmzM83ISluBVzIq8rIpQzm1UEzHMIc1QHXvCApElSwnxfxwOiKBvi/AmMB9hy7KOC5VEwuLPzpkELCTBxdsQTzRebuCbtuQ648zvOzW2U/NwGd8HY6dAM6MMx+XP/6z7ohp//DpxZy55zbd/cfwBd3+v7Pbdjt2/SWZoypFUUKHCL03XKSNqlmz++AE9TUi2tUGbVPG6cFSaPE041Z+C5qSalgExoSXI2J5iqi4qszYN6H6JCMZOSmZTPiXe7Y1KmU6CVe1QPQBPVz2uTP+//D1QrJjqt1c8vW7UmmpuVLfDKNKq1xvnx/e9g8me9Zhx//q0JzutNNHmLL4mdeTH553J6QxVRc7NxjpoVE1yc1pqXpOjV6cU+MFoVsz75B5GSCjFjo9YXp59/y9XQykTp5g5x1T4gDHJ5Clrk7/nF5O3FlBdOTNSoVI8u8gY9z4osA3WugunlKpVBQZQICp3ak15oThOgKEbT6pxWX+mFZhb35pgQCaWhDN0pZHFzWFJl5RGleBON6yEYD937D+PuAIyJYU0s7M7Y94jx3Bm71NjueVHWDFKQRyrFgrrKlYVUh3f+dTB2rvxh5EQIxqN+lD6vb9/6NG/e57/zaKHJkNceU7n8vrTIPZmvXOO+QkT6d077hgjCqP0GzDmDXrigSybBoe19/nsIPJu6ngijDF0HDG5pUR7ldIGzjMeMydlAyvUcu09+cgD8Oyew26Mbz7n2gd8hCvVRpFyZoIEOQNUGAg+ug0HHc+3EkYe5QsYLqlTy0x+nKYvufyWM1R7ffwi7BJ3BsE/hqOsS/ou5bDjy/L5L/aJ5BIOGLGCh3AQTVY6mYtP2eQ2MJ+/8kAhpJtXTch1WVASizxmZSIqljs88X/GsMKHDppszHXZjA6cg4i2kURd10ooRZVNQF4dwP8SKYY7PTeOABDIyx+cW9zS9b6Hco5qIpTFpLM1lFR3Va0bLrMbBM5O39+9xq1oxQStVaVKvVuuycXyxT8rPJm8RrkXOzJMLHVTRiTn5J7qsNWp67RQ08UtyH3nUJfkOGsekvQFq9SNUpU7UFqqTOqNFg3MwvatCHmG0avWLaUGBqVbgeVPXdAo766ZabEiQW6TEWge06eYMaDcpSGfJMdRNEG0k0uSYMtmNRFc97PR6p3bUfHpSNGmuLGs8O895eT3lydTTNvXoZFmdkjZVzIuz4fqWYiV+dvweyw9azkhWRtyScXYqQhBmPb5ZEY63tCdAOJyBWfDSSR7ALcdvTF9t1mLFnjNKoCWsUmjPWbRSPbUYoqdEUlF0y9m6u+nLJ1+j/6Yze1CbWMFB9paIo3q95M97fjOw76KvP6Oee+3NHhC/V9zojdtxCBd3Zz8ZUygbFq6IUFRoAP/aKI7cIf8CYdM1EcImxneKsIUhEcarA8X3ofmDkDY++TmL3OvR0iHCivqu/dPeuXvr9EHVGYK6f2t7tLLw3D8D1K4TzEdnjpCzgq/DzNS7zWGUDhxhATscENs2GsbolujA+CUo+22qTzlpQxURjj8g/0UOpR/ANx21G8EqKCv0pPEmKXJF8EaRkapaVsZ0ZnjD8GbX8KYWXNveCIztYHz/oTOmMajth6QFYWizGm0EHWl8wRhVhjaAoU3Z0cbu3Lqe2w+DwW7DjRX9WwDO9PoRIEfmRVHUI9cSg5wnEauVHiqGRVtMtARIeTSq6BsQirqvAFOIlqETL1iWIclF1q4ZOj1I0BgIbYdCVEct83Q1utCPuOWcfOuFIun2xiLHc2iNn6Ow25vKw1SuZy2+g9v7EeDr0RzXPG9pJm+Vw3G9WMv7jjjGkGsTqTFcGfA38uzrwO+MHRoIGR3XfQDu/KE/eWfTkk2z7TYJPAQkWQo06GtuP3hEC9oMPRh6LEePQ6gCCNV9TmaIsBoRFIRF2VI0hgjMLtppu+jTRwYTq2FCwpakCFYmYxSDCQYTO0Sbh8PEU3pmNwkmREs2FU1nMMFgYrdhooDtQT/i1nMSrpeLhKzJEoextC6R5/fxtJYlShgSElsix5ytzF1SampQjMr6VcejfnfwRDZRWfBB4XVdNCMkYPoO03d2V995Mu9JWZBC0HRTKJY8gSHFNksDQwqGFN+EFBIni5yG19h1DCkYUjCkWIIUBVytpfFOqIYiQo5ZHwwpdhspuH0ufcxlCivoR9xwTr31IpEQM96yZEMzaX6yjXO0skwOe4JkqRLHMxRkKLjbKLgmsn+1ylTqjdSPF3gPoSQpMsMZhjO7jTMbG1dbIp3G0GQs8uVYd2ZYw7DmaSw7BjPf6GrWTVPmYTnSxDCYYTDz3DBTwNnMYGZPFnie0zWNwQyDGWY5FYoKph9xNuiMKImciQWziBOCi7PYL5GadE0kNdOiwlLDy1Mq7doRGBJCoirgTFpnkeegLECKcIsB+MojMNioFBmVSGK2vTNU+IW0wpGAzHW8U47+H4Cz2uSfS9w6roAKPWC2pldNMPmzWUEGjk5sAMYJArg1eVurRqfTTg9WuCDN68igh9DSUxVI21dL4PQLjwpSoY4sqQBw5h1WOitMyG26OTtRYVORm+csAfFCZm+aKFk80hDliwUHfOWZGpLBiTLjgAQHrEu+9yzzxNLhK0Mfh6tS4zTjIwH9q8AP/eHoNvesO5GT4p0Lu0alsd31J+/bY98jFPrqMxWn5y2XhELrz/fdWTYBHj2itDN2nV50bqTf96+oN4aebTu+/9AmzDME/S6p6uQfwmlJerRLs7wEPPRpAlN6zGYqqzs9/RW4ybSmtGTyr92ZnhI7+XfUHjvdPOpZUFAjrW3n2M/2XDD5a+jaHUKjyXvg05Nz/SsKWu03RKfpkpl+7BwU0H0lycAclAr533LIPStM+t9SzZnms6m6L8eZmoCzed9kVaeRcwtThzZcankSwwlZS31JaXRjHLARHpKlg7f9PVyNlXkzSMKJtvXdPxT4vK7myW45+n+QPrcT6BXzaPLWPKqButmsGGb1HC1O8DTn53e2yPcWAvXaMajp9dp5rXlZZN40dajyambe5AXBoEdhp1Bz6bwJdajxi1OwE6gpqJJksQOvN0IDW4mb0+ErQx9XImfV7jmTfz0HJLM/OODKda4n75xrHwQOYUPHC22i2ufCrKlBk0fLJaDUJLyyOzalWR5xeCQZnFxuOoAbp+P5/bDrDynjuIxbllGp63t9v0eR3fYomfp3gT30x5SFbPDa9WxSHdFvFfV2h1SB3527MkHssqMuBNB37/9I+u0Yny0hXjFnpqHJghWFEu0Yech05/r9yTsf7BBuH07eEQEa08lKTZ/vmul2xtzfHbYA4ajv7hBDfHHSFGOEKSOMCTaE1EvtOWHoHyw7VSJrLkJBwJaGM5s2IAFZS462ja0x1DVRELiFDclCDHJY5nsxDB35pcbidPC2v4fkp4PpZaqbseTLkvaYkv8d5f4wdwYsldMQ5vU0D4rK0f0DUKlatfopwq9MUAOtKsKt+/f4Er8ELQPVo1gz8t2onV/OK07QObiInYv08uKVeU4/m6BxVkfNGrmvWrkAVqWKqo1a8/KUuhYvZr5F86hWYLoQTF3mBbXIifBL1fTV00W6OZsuNjYiTeZUGcnUk5xUGEyeR0YicptxwCNwwAb6lx8dZL+vLVElZuXYdvuh59qTd6M4zoMUdewgTincoQo1deE4oGeHYBA7mYmOnTc9iZjDuvbU09MGWiD7oBt+/jtw6NF2rueNwNXo/lcwuLn/I3Ro4NHCbziY+w1Ht9RLT+g6+TfylAV+t5DlIlhIwDousqskbzxmhQkgSjdnQLSpU5GiyoosaJnweBlqyCLmfooDvtJ2ndoMjAM2yXbd/s7slgWX29NdsOBapxVUvQQt1EAG+J+z2knl/PK48r+gTiy3i+pxrVmb/IkrxD5L2mGXy7JhfYF8GOtQzm7oY3NfGZFvOQdAzdQMDWXNMIk3OQWlgyO/kgMMLAjKPFCIcQAzw562jxTsmgv9/za7HYiu/HX8ru+Nhrbng/Gta3uABu337Y7dfgMC8mfgdelZ2n+13YMC6EldGIIhUQ1xrRMrJQxMdkqCnjJGFkZGZluloJjI4OW0E4tZDsxyYJbD8/ZU3HXLIbX2g1+iOjo+N+stE1QANk8uwFGtcVYzUB23Lk+JfdFE9Wil54w0aYFXplGtNc6P738HF6c0B0G1Yl40W0cn978b1UqtGq8J6ZUTVG1UzALzJWdKGApSkYxrbL4s5XwpmropQ8HMcIAGTYjM9HzJieT/bPRNjr0Z70xmHLBZ1kYZukNxbe1O8Tx2LQkRcnaKj+2h6wQ23Sk+uP3893C+fkMr+/cfFks3Vy75mb7r7AM7bkPDzIZ3k3ejYW4wqqrIUF6xBlxq+no28NuOd/8H6I/Cgd2+ccEt3WAebTW42V+Ezd/Q7eY0tLe7WBKbb0twwdVo8u5qlEtjrEvaTi43jj07Dq8vtGDIYUvQLZkSiqkx0TPKPIkt5wHJ1ARVtrKLxjzWiOk+V0OY4V8GVXYGlczw35qeSnk93QXD/7jWaJ1fglazcv++hegGcGLUI4xOK0BHBmpSg5+m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