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<title>Evaluación técnica en condiciones de explotación de la bomba solar LORENTZ para abasto de agua</title>
<meta content="energía solar, radiación solar, caudal, Solar Energy, Solar Radiation, Flow Rate" name="keywords">
<meta content="Enmanuel Ávila González" name="author">
<meta content="Julián Herrera Puebla" name="author">
<meta content="Bernardo Campos Cuní" name="author">
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<body>
<header>
  <div class="toctitle"> Ingeniería Agrícola Vol. 12, No. 3, Julio-Septiembre, 2022, ISSN:&nbsp;2227-8761</div>
  <div class="toctitle2"><img src="data:image/png;base64,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" id="codigo" alt="Código QR" height="85" width="85"><script>
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  <div class="toctitle2"> CU-ID:&nbsp;<a target="_blank" href="https://cu-id.com/2284/v12n3e06">https://cu-id.com/2284/v12n3e06</a></div>
  <div class="toctitle2">ARTÍCULO ORIGINAL</div>
  <h1>Evaluación técnica en condiciones de explotación de la bomba solar LORENTZ para abasto de agua</h1>
  <h2>Technical evaluation under operating conditions of the LORENTZ solar pump for water supply</h2>
  <div>
    <p><sup><a href="https://orcid.org/0000-0001-5566-585X" rel="license"><span class="orcid">iD</span></a></sup>Enmanuel Ávila González<a href="#aff1"></a><span class="tooltip"><a href="#c1"><sup>*</sup></a><span class="tooltip-content">✉:<a href="mailto:enmanuel.avila@iagric.minag.gob.cu">enmanuel.avila@iagric.minag.gob.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-1015-6661" rel="license"><span class="orcid">iD</span></a></sup>Julián Herrera Puebla<a href="#aff1"></a></p>
    <p><sup><a href="https://orcid.org/0000-0001-8266-6575" rel="license"><span class="orcid">iD</span></a></sup>Bernardo Campos Cuní<a href="#aff1"></a></p>
    <br>
    <p id="aff1"><span class="aff"><sup></sup>Instituto de Investigaciones de Ingeniería Agrícola, Boyeros, La Habana, Cuba.</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c1"> <sup><sup>*</sup></sup>Autor para correspondencia: Enmanuel Ávila González e-mail: <a href="mailto:enmanuel.avila@iagric.minag.gob.cu">enmanuel.avila@iagric.minag.gob.cu</a> </p>
  <div class="titleabstract | box">RESUMEN</div>
  <div class="box1">
    <p>El
      desarrollo económico del país establece entre sus prioridades, el logro
      del uso eficiente de la energía en el bombeo del agua, que constituye 
      uno de los eslabones fundamentales para la Agricultura. En los últimos 
      años se han introducido en Cuba diversas bombas solares en aras de 
      potenciar económicamente a varias empresas. Su evaluación permite 
      obtener información para la toma de decisiones con vista a su posible 
      introducción en el país para estos fines. El presente trabajo se 
      desarrolló en la Estación Experimental del Instituto de Investigaciones 
      de Ingeniería Agrícola con el objetivo de determinar las características
      técnicas y de explotación del sistema fotovoltaico y la Bomba Solar 
      Lorentz PS2-150∙C-SJ5-8. La metodología utilizada consistió en la 
      medición de las características eléctricas e hidráulicas del sistema en 
      el momento de su puesta en marcha, además del cálculo del volumen diario
      de bombeo de agua. Los resultados encontrados arrojaron que la potencia
      promedio obtenida de los paneles fue de 0,3 kW, la presión máxima 
      alcanzada por la bomba fue de 20 m.c.a. cuando la descarga fue 1,52 m<sup>3</sup>/h y el gasto máximo fue de 4,00 m<sup>3</sup>/h en 2 m.c.a. El volumen diario de agua en 7 horas de bombeo fue de 28,02; 18,20 y 10,64 m<sup>3</sup>/día
      para alturas de 2, 11 y 20 m.c.a. respectivamente. Se concluyó que el 
      comportamiento del equipo evaluado, es aceptable con respecto a las 
      características brindadas por el fabricante.</p>
    <div class="titlekwd"><b> <i>Palabras clave</i>:</b>&nbsp; </div>
    <div class="kwd">energía solar, radiación solar, caudal</div>
  </div>
  <div class="titleabstract | box">ABSTRACT</div>
  <div class="box1">
    <p>The
      economic development of the country establishes among its priorities, 
      the achievement of the efficient use of energy in the pumping of water, 
      which constitutes one of the fundamental links for Agriculture. In 
      recent years, various solar pumps have been introduced in Cuba in order 
      to economically empower various companies. Its evaluation allows 
      obtaining information for decision-making with a view to its possible 
      introduction into the country for these purposes. This work was 
      developed at the Experimental Station of the Agricultural Engineering 
      Research Institute with the aim of determining the technical and 
      operating characteristics of the photovoltaic system and the Lorentz 
      PS2-150∙C-SJ5-8 Solar Pump. The methodology used consisted of measuring 
      the electrical and hydraulic characteristics of the system at the time 
      of its start-up, in addition to calculating the daily volume of water 
      pumping. The results found showed that the average power obtained from 
      the panels was 0,3 kW, the maximum pressure reached by the pump was 20 
      m.c.a. when the discharge was 1,52 m<sup>3</sup>/h and the maximum flow rate was 4,00 m<sup>3</sup>/h in 2 m.c.a. The daily volume of water in 7 hours of pumping was 28,02; 18,20 and 10,64 m<sup>3</sup>/day
      for heights of 2, 11 and 20 m.c.a. respectively. It was concluded that 
      the behavior of the evaluated equipment is acceptable with respect to 
      the characteristics provided by the manufacturer.</p>
    <div class="titlekwd"><b> <i>Keywords</i>:</b>&nbsp; </div>
    <div class="kwd">Solar Energy, Solar Radiation, Flow Rate</div>
  </div>
  <div class="box2">
    <p class="history">Received: 18/12/2021; Accepted: 14/6/2022</p>
    <p><i>Enmanuel Avila González,</i> Inv., Instituto de Investigaciones de Ingeniería Agrícola, Carretera de
      Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La Habana, Cuba. 
      Teléf.: (53) (7) 645-1731; 645-1353.</p>
    <p><i>Julián Herrera-Puebla</i>, Inv. Titular, Instituto de Investigaciones de Ingeniería Agrícola (IAgric). Boyeros, La Habana, Cuba, e-mail: <a href="mailto:julian.herrera@boyeros.iagric.cu">julian.herrera@boyeros.iagric.cu</a>.</p>
    <p><i>Bernardo Campos Cuní</i>,
      Inv., Instituto de Investigaciones de Ingeniería Agrícola, Carretera de
      Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La Habana, Cuba. 
      Teléf.: (53) (7) 645-1731; 645-1353, e-mail: <a href="mailto:bernardo.wong@iagric.minag.gob.cu">bernardo.wong@iagric.minag.gob.cu</a> </p>
    <p>Los autores de este trabajo declaran no presentar conflicto de intereses.</p>
    <p><b>CONTRIBUCIONES DE AUTOR: Conceptualización:</b> E. Ávila. <b>Curación de datos:</b> E. Ávila, J. Herrera. <b>Análisis formal:</b> E. Ávila, J. Herrera, B. Campos. <b>Investigación:</b> E. Ávila, J. Herrera, B. Campos. <b>Metodología:</b> E. Ávila, J. Herrera, <b>Supervisión:</b> E. Ávila. <b>Validación:</b> E. Ávila, J. Herrera. <b>Papeles/Redacción, proyecto original:</b> E. Ávila, J. Herrera. <b>Redacción, revisión y edición:</b> J. Herrera, B. Campos.</p>
    <p class="copyright">Este artículo se encuentra bajo licencia <a target="_blank" href="https://creativecommons.org/licenses/by-nc/4.0/deed.es_ES">Creative Commons Reconocimiento-NoComercial 4.0 Internacional (CC BY-NC 4.0)</a></p>
  </div>
  <div class="titleabstract | box"><a id="content"></a>CONTENIDO</div>
  <div class="box1">
    <nav>
      <ul class="nav">
        <li><a href="#id0x5322c80"><span class="menulevel1">INTRODUCCIÓN</span></a></li>
        <li><a href="#id0x53fe200"><span class="menulevel1">MATERIALES Y MÉTODOS</span></a></li>
        <li><a href="#id0x5510200"><span class="menulevel2">Condiciones climáticas del área de evaluación</span></a></li>
        <li><a href="#id0x5511480"><span class="menulevel2">Características del equipo evaluado</span></a></li>
        <li><a href="#id0x2b6cd80"><span class="menulevel2">Desarrollo de la evaluación</span></a></li>
        <li><a href="#id0x49e2c80"><span class="menulevel2">Método de evaluación</span></a></li>
        <li><a href="#id0x49f3180"><span class="menulevel2">Método de cálculo del volumen diario de bombeo de agua</span></a></li>
        <li><a href="#id0x52c5700"><span class="menulevel1">RESULTADOS Y DISCUSIÓN</span></a></li>
        <li><a href="#id0x2dcac80"><span class="menulevel1">CONCLUSIONES</span></a></li>
        <li><a href="#ref"><span class="menulevel1">REFERENCIAS BIBLIOGRÁFICAS</span></a></li>
      </ul>
    </nav>
  </div>
</header>
<div id="article-front"></div>
<div class="box2" id="article-body">
  <section>
    <article class="section"><a id="id0x5322c80"><!-- named anchor --></a>
      <h3>INTRODUCCIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>El
        agua es imprescindible para la subsistencia de los seres vivos, su 
        escasez es un problema grave en el planeta, ya que, al aumentar su 
        demanda y su contaminación, ha mermado el volumen percápita disponible. 
        Ello obliga a la sociedad, a hacer un uso sustentable del agua para 
        conservarla; pues la mayor parte se destina al uso doméstico, la 
        irrigación de cultivos y al abasto a los animales (<span class="tooltip"><a href="#B5">Cruz, 2011</a><span class="tooltip-content">Cruz, B. D. (2011). <i>Estudio de ahorro mediante bombeo solar</i>. Universidad Internacional de Andalucía.</span></span>; <span class="tooltip"><a href="#B8">Fernández et al., 2011</a><span class="tooltip-content">Fernández, R., Martínez, M., Tavares, E., Castillo, V., &amp; Salas, M. (2011). <i>Estimación de las demandas de consumo de agua. Secretaría de Agricultura, Ganadería</i> (p. 4). Secretaría de agricultura, ganadería, desarrollo rural, pesca y
        alimentación. Subsecretaría de Desarrollo Rural Dirección General de 
        Apoyos para el Desarrollo Rural. Colegio de Postgraduados. <a href="http://www.sagarpa.gob.mx/desarrolloRural/noticias/2012/Documents/FICHAS%20TECNICAS%20E" target="xrefwindow">http://www. sagarpa. gob. mx/desarrolloRural/noticias/2012/Documents/FICHAS% 20TECNICAS% 20E</a> </span></span>; <span class="tooltip"><a href="#B21">Poonia et al., 2018</a><span class="tooltip-content">Poonia, S., Jain, D., Santra, P., &amp; Singh, A. K. (2018). Use of solar energy in agricultural production and processing. <i>Indian Farming</i>, <i>68</i>(9), 104-107. <a href="http://www.spc.tn.gov.in/sps-reports/SOLAR_POWER.pdf" target="xrefwindow">http://www.spc.tn.gov.in/sps-reports/SOLAR_POWER.pdf</a> </span></span>). Es así que, del agua dulce disponible en el mundo, 
        la agricultura utiliza el 70% y el 30% de esta se dirige a la producción
        ganadera (<span class="tooltip"><a href="#B7">FAO, 2018</a><span class="tooltip-content">FAO. (2018). <i>World Livestock: Transforming the livestock sector through the sustainable development goals</i>. FAO.</span></span>; <span class="tooltip"><a href="#B14">Licl, 2018</a><span class="tooltip-content">Licl. (2018). <i>Ganadería y manejo sustentable del agua, La Industria Cárnica Latinoamericana (LICL)</i>. <a href="https://www.publitec.com/wp-content/uploads/GANADERiA-Y-MANEJO-SUSTENTABLE.pdf" target="xrefwindow">https://www.publitec.com/wp-content/uploads/GANADERiA-Y-MANEJO-SUSTENTABLE.pdf</a> </span></span>; <span class="tooltip"><a href="#B15">Mossande et al., 2015</a><span class="tooltip-content">Mossande,
        A. R., Brown, M. O., Mujica, C. A., Mata, R., &amp; Osorio, L. I. 
        (2015). Riego por goteo con energía solar para el tomate en Cavaco, 
        Benguela, Angola. <i>Revista Ciencias Técnicas Agropecuarias</i>, <i>24</i>(2), 11-17.</span></span>). Según explican <span class="tooltip"><a href="#B18">Perea et al. (2017)</a><span class="tooltip-content">Perea,
        M. A., Hernández, E. Q., &amp; Aguilera, U. M. J. (2017). Seguridad en 
        el suministro del agua y energía limpia: Una propuesta de proyecto para 
        los regantes del río Torrox. <i>Tecnología y ciencias del agua</i>, <i>8</i>(3), 151-158.</span></span>,
        el agua y la energía están íntimamente relacionadas, pues en el 
        tratamiento y transporte del agua es necesaria la electricidad. Debido a
        esto, las Naciones Unidas consciente de la estrecha relación e 
        interdependencia del nexo agua y energía, alerta que el cambio 
        climático, derivado en gran medida del uso insostenible de la energía, 
        incrementará el estrés hídrico y la escasez de agua en muchas regiones (<span class="tooltip"><a href="#B9">Ferrer et al., 2017</a><span class="tooltip-content">Ferrer, J., Aguado, D., Barat, R., Serralta, J., &amp; Lapuente, E. (2017). <i>Huella energética en el ciclo integral del agua en la Comunidad de Madrid</i> (p. 6). Fundación Canal, Instituto de Ingeniería del Agua y Medio Ambiente (IIAMA), Universitat Politècnica de València.</span></span>; <span class="tooltip"><a href="#B13">Li et al., 2017</a><span class="tooltip-content">Li,
        G., Jin, Y., Akram, M. W., &amp; Chen, X. (2017). Research and current 
        status of the solar photovoltaic water pumping system-A review. <i>Renewable and Sustainable Energy Reviews</i>, <i>79</i>, 440-458.</span></span>).</p>
      <p>Las
        energías renovables a nivel mundial han crecido de manera importante en
        los últimos años; debido al aumento de los precios de los combustibles 
        convencionales, la lucha contra el cambio climático y la búsqueda de 
        nuevas oportunidades de negocio entre otros factores que han impulsado 
        este crecimiento. Se estima que, a fines de 2019, se alcanzó una 
        capacidad instalada para la generación de electricidad a partir de 
        energías renovables cercana a los 2 537 GW a nivel mundial, destacando 
        la solar como la más abundante en el mundo, además de ser amistosa con 
        el medioambiente (<span class="tooltip"><a href="#B12">International Renewable Energy Agency, (IRENA), 2020</a><span class="tooltip-content">International Renewable Energy Agency, (IRENA) (2020). <i>Renewable capacity statistics 2020</i>. IRENA. <a href="https://www.irena.org/-/media/Files/IRENA/Agency/Publication/2020/Mar/IRENA_RE_Capacity_Statistics_2020.pdf" target="xrefwindow">https://www.irena.org/-/media/Files/IRENA/Agency/Publication/2020/Mar/IRENA_RE_Capacity_Statistics_2020.pdf</a>.</span></span>; <span class="tooltip"><a href="#B22">Ren21, 2016</a><span class="tooltip-content">Ren21. (2016). <i>Energías Renovables 2016, Reporte de la situación mundial</i>. Renewable Energy Policy Network for the 21st Century.</span></span>; <span class="tooltip"><a href="#B23">Rodríguez et al., 2017</a><span class="tooltip-content">Rodríguez, J. S., Espinoza, E., Rosenbuch, J., Ortega, H. O., Martínez, M., Cedano, K. G., &amp; Armenta, M. M. (2017). <i>La industria solar fotovoltaica y fototérmica en México</i> (Primera). ProMéxico, Cooperación Alemana.</span></span>). Por lo que la generación energética fotovoltaica es un aprovechamiento eficiente para el uso de la energía solar (<span class="tooltip"><a href="#B2">Bravo, 2015</a><span class="tooltip-content">Bravo, H. D. (2015). Energía y desarrollo sostenible en Cuba. <i>Centro azúcar</i>, <i>42</i>(4), 14-25. <a href="http://centroazucar.qf.uclv.edu.cu/" target="xrefwindow">http://centroazucar.qf.uclv.edu.cu</a> </span></span>; <span class="tooltip"><a href="#B16">Nath et al., 2015</a><span class="tooltip-content">Nath,
        M. V., Ogubazghi, G., Prasad, M. B., Kumar, M. A., &amp; Kaur, B. D. J.
        (2015). Scope and review of photovoltaic solar water pumping system as a
        sustainable solution enhancing water use efficiency in irrigation. <i>American Journal of Biological and Environmental Statistics</i>, <i>1</i>(1), 1-8. <a href="https://doi.org/10.11648/j.ajbes.20150101.11" target="xrefwindow">https://doi.org/10.11648/j.ajbes.20150101.11</a> </span></span>). Por ello, en Cuba el sector ganadero ha utilizado 
        sistemas de bombeo solar fotovoltaico para el abasto de agua a los 
        animales, especialmente en las unidades ubicadas en áreas de difícil 
        acceso y fuera de la red eléctrica (<span class="tooltip"><a href="#B1">Baskar, 2014</a><span class="tooltip-content">Baskar,
        D. (2014). Efficiency improvement on photovoltaic water pumping system 
        by automatic water spraying over photovoltaic cells. <i>Middle-East Journal of Scientific Research</i>, <i>19</i>(8), 1127-1131. <a href="https://doi.org/10.5829/idosi.mejsr.2014.19.8.11232" target="xrefwindow">https://doi.org/10.5829/idosi.mejsr.2014.19.8.11232</a> </span></span>; <span class="tooltip"><a href="#B11">Hajj, 2015</a><span class="tooltip-content">Hajj, S. N. (2015). <i>Solar-powered pumping in Lebanon: A comprehensive guide on solar water pumping solutions</i>.
        UNDP. Federal Department of Foreign Affairs FDFA, Swiss Agency for 
        Development and Cooperation SDC United Nations Development Programme.</span></span>). Además, <span class="tooltip"><a href="#B20">Pérez et al. (2016)</a><span class="tooltip-content">Pérez,
        T. D., Vázquez, P. A., Pérez, A. O. G., Pérez, P., &amp; Hernández, G. 
        A. (2016). Energy study of the pumping system from the Institute of 
        Animal Science, Cuba. <i>Revista Ciencias Técnicas Agropecuarias</i>, <i>25</i>(3), 65-71. <a href="http://dx.doi.org/10.13140/RG.2.2.15663.94886" target="xrefwindow">http://dx.doi.org/10.13140/RG.2.2.15663.94886</a> </span></span> plantean que el bombeo de agua es una de las 
        actividades que mayor demanda energética posee. Por lo que el bombeo 
        solar fotovoltaico constituye para los agricultores cubanos, un 
        suministro fácil de energía y un mejor acceso al agua (<span class="tooltip"><a href="#B24">The International Renewable Energy Agency (IRENA), 2016</a><span class="tooltip-content">International Renewable Energy Agency (IRENA). (2016). <i>Solar pumping for irrigation: Improving livelihoods and sustainability</i>. IRENA.</span></span>).</p>
      <p>En
        Cuba, se han introducido diversas bombas solares, las cuales son 
        empleadas en la agricultura tanto para riego como en el abasto de agua a
        los animales. Su evaluación es una necesidad que permite la toma de 
        decisiones para su posible introducción en el país. El objetivo del 
        presente trabajo fue realizar la evaluación técnica de la bomba solar 
        sumergible Marca LORENTZ modelo PS2-150 C-SJ5-8 en condiciones de 
        explotación y el cálculo del volumen diario de bombeo de agua.</p>
    </article>
    <article class="section"><a id="id0x53fe200"><!-- named anchor --></a>
      <h3>MATERIALES Y MÉTODOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>El
        trabajo fue realizado en el mes de mayo del 2020, en áreas de la 
        Estación Experimental del Instituto de Investigaciones de Ingeniería 
        Agrícola (IAgric), situado en el municipio de Alquízar, localizada en 
        los 22º∙46' 49,2" de Latitud Norte y los 82º 36' 06,69" de Longitud 
        Oeste (ver <span class="tooltip"><a href="#f1">Figura 1</a></span>), a 6 m.s.n.m en el suroeste de la provincia Artemisa.</p>
      <div id="f1" class="fig">
        <div class="zoom">
          <svg xml:space="preserve" enable-background="new 0 0 500 198.896" viewBox="0 0 500 198.896" height="198.896px" width="500px" y="0px" x="0px"  version="1.1">
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JdiPuord%20tkwAaRdW4e1NmBPAw/iIwAUhJIGwrx/Q1EYYS+AeBIR4/AOsqrdgItQaGG+bfM4AKgOysbJCJc9s%20qu+bJk1kxUdEWZMdwf5kDilogtuCdT4FVcA3aNf4r0fhaTBJamyslKG0l1SXgK7D8XQcB0PYYpwt%200mKh4TDdU5iHXUQe7tP/EwNsywJZIVMAhMcd0tIKZAhSivYj2K4XACDBhJVD8PfQgzj2Ko0jwAkq%20hPeVtJBAoJAkGZ8opPX1AA7xW34vxyeoUkuiSFaBbY2KnZ6dVhrifaNUBg3BhPQBwjpcX5Y23xpM%20mcPYfE4RWe7tea4ySC90oXfBx9foZtTdTXcGujPwxpqBIZiIu+++O9iNvUoApuCDH/xg+p7v+Z4X%20nYw+UhrrBNjzF6+l5Y21NHXwUDpAqSpr0mA5TCesWn2CtmKHIGgJaQ7Gel9shibC94yPDaeZqWNp%20g8qZBTQelnr2yZoAFBqUobpkXkW/sbyC7oOgVUNP0YHRaBt8eH0TnYUrXstNh6hk6bVaZnEdIelI%20WlxYTRcAE2Pjw7AAMBcEG2l4hac1fqRWtmBbRgBNIcGQnucXgYaMiNoTQYYrelMphkx1IgpgpewN%20XM31TbI2epfAdpCOMS2yzTh8zooTaQtTDCpH9AcJwgSR6zbBlLKS0DWoy6iAh+PoE1BEyI3q2SCU%20fEJgllkEWRQYG/avQ4nAS53EGuCpyXY7lBBvmbIwiFvNElth3zIepjAi2hZth//ymb39GOhzniXS%20Ix6POw3/j8KOZH+PPI6ScMuDNZsW+o+8ixg2QCEzK7k6JlI18eGsXwmNhgLkABgZl1TVNDkBk/8/%20BKsxOaSNZKpAlq3waFG4S4Gu6RtTX7xxFF3NCNf1GoJfy5uBiVkf4zgAYpHc0fuFmUEoUhEyL3it%20d8HHG+t+2D3a7gx0Z+BrMAM///M/n37qp34qve1tb0u/8Ru/kf7aX/tr6amnnkr33XdfMCIvZrzk%200BQnLiHgnOeGv0mgGwUUrKKb2FicT4OmJgiOrsaHhkZSnUAgU7HDSnsdT44GKQcD4fWrl2ARRtI0%20qY7FuZukTlIaxgdjGHZE6n2U96iduDk7l9abndSAAdnaJXCjF2kgMlV4Kc/uin8AoDBCWezc9dk0%200DuI9mM8Xb0xT7nsdhpD77CK4HRYYBHVOHhhAJAEFlbliEP8vWE1CoFJJmcApmSQIA4+CD+IOv8K%20mLZLumlwcAgNSScEsW1SPoa0XvUHBFtZHX1JHNcGAVCDsTr73aDqRh+RwbHBSDD0BeLIIGZbEWRJ%20Q8hkCCrCGC1IkHCoKCkKgAf7I9KGJmIXoKP/iIJSxaTxg/+Jnh2h2pCpUDIrw2KcBQDule6G5iMH%2098AOJQUUT5tR40XLizOQyGxF9e6K+ahSFpXrRqh9Mp2SX4pjVOeh+LQcY1AiWXwcHie+rRxjaEHU%20CcXTBeZYrVKNr6CaHQGTaSReaQFiocGifHmtCRO3thaAUn8XQXWzZXkyqRglPuV4e0zlaLRW4NOL%20fd264ONrcCPq7qI7A90ZeGPMwGc+85n0Iz/yIxEk/5v/5r9J3/Ed3xEHLhD5S3/pL6W/9bf+VtpP%20hchLPS7NXk+X8NYYm5lMh/HbMDWiUdQQ2oxpfoa58dfJw/cPDKG/WE1rmHwtki5ZxiBsYgIPDoDD%20AOLQgaFhmIb+dPAwBl/8Wyc1sQ3dbpWNq9bm5hqgpImegbTKAKJJglNDap2gFmJCRA7bvHcYX48R%20AvHo5ETaN4YvB6ihSUnr6NBoGhmZgLGAcWG7pjn8XCeEnqZsauwje47U6mEKEYctz9Fmid0JDUtf%20+H1Y3aJ5moGvCajog9HpZ5XdAawYZ92uPiZqUSzLdWtRlcExhf4BoNREC6K2ZM/ZE3Rxiw3Ipa2h%20+5AZKQAk9AkGZ0kFmAs9MPoBUCCctM6cr7OntqXO6E/07RCxBJtRAniYvRVhqLoOGQQZkdCPuBcZ%20Df8zzeHvJXUSbIFMSbwnp2wqAy/np6p4qUScWYQqkMhalUAthRHZM/0qYCPgSQE71XUWahErbcoT%20FduSYcitx55rq+MSXAEUNwB126RghoZIuZHmasO4jXJ+9BXpFYyxL1mr0IBEKTDzFYqSL9Yz3X7d%20d8HHG+Oe2D3K7gx0Z+BlnAGrVwQdjzzySPqLf/Evpv/iv/gvniMafO9735v+/b//9+kQ4sw/6tE3%202J/2Hz+cRqemzAewEG/il1FL+w8dCBZhB7ZgHgFoqqH3YJVpSechzLr2H9jHgpf0B6kSNRD6hKgL%202KGKdZVtEMmDnTBQbBHEVnEItYByCLfRbVIksgARvANAEAARW/YBJBqIAMaGB9KBwzP8O5k+94Wn%20qSbBRXR6kooUWZJe2BO2z/uNkA2AkehgC3GrQKEP35Am7MrWthUsqFZCUZpX6jI2G6yo1Rg0GZ9R%203bTLFqkeGZoajIk6gib7E0gEW+CqncBdL34gsiZjk2ORHupHJxIpArUOQW+USpC8LM/EgaWghQkR%20fFC4wZhy+mOA8mHnbA0ztxV0Gm1YoC1TOcyDpcHyBBHjg1ywNFcwkAFETu/osZFTLfG82xYoub8Q%20YipK5X2R5ckD8n2m5TJAKNqRAhMqEJK1IYVFid+LFZmgxcMMU7H8e0E0e1U8zxGvVgAlo6I8yBd4%20ZKYoH2jbc8MRNflzZAjDuvYuAJQrR10Np1o/FwGtFTXOkOZ38kv554W37y674OOPuhN0X+/OQHcG%20ujPwIjNgiaesxi/+4i+md73rXfHvlKDhBR7qP76UxwRC1JPYma+h67iBgLJnCyZA0ShMxhY25osI%20SRfxzagR2EenJhCRjsMeoNcgAGnwFY4MZWVtBYjuqDIGLQCIZZCmLWQAtG+vaYhlKaWB0H9Z7a+t%20UjGSoyv0Og6iBGRBQQNvjyW0IxcuXAxxaVMXVnQlVt70wRYoEFXImEtSc3WJ2pIOc+Q4+mFsQmzK%20zyqfjTSNTIssRNGtRGknH1an4rZkZToEuo7bIv1T53Xn3JAWzpzhSJqB1KB26vZ/2UarIgsheFFI%20mXFHxFktya2ykTUxuLpCVwzrlMkmCbrUp2w4f1ay8NOMipCcqukzjeM2S5C3d8weyxDpmJxGEdzE%20o2Io4hxkR9VIkVTeHCGRsHrkVi+ZiiG6HTTkUlxxU9luIT8qjUmVdnGXFRNTuZL63O1VNFVpcQVs%20Qu9RQEJV8puPSS2HGhCUHDA/LSbAOe2H7agpJtVin38HSckMYd3fAiDKrO3tKximF390wceXcjfo%20vqc7A90Z6M7A82bAKpb/4//4PyLo/e//+/+e3v72t39V5mh5aSmtAjAMkOMEvwE8OEbRb/QS4BvD%209TRZw5G0qU055aaIOSajIsOKFFalBIOW4kjSGNuUhYYuk+cdo9UnpjOsRGjRH2UQ4DGE5XmYesEa%203Lh+LazYh2f2hR5EGt1SU8tKN9jm3Mpamru2mOYXV2FXoN3RojRI15jjb1NmOwLTstsHuFB7gVdI%20jXGqU2hRamvZbA7YBC4Fo3pnsN3oh0Lw24St8D1bpGNMMdlwLoKtoCSMq/z8DvqTgXBbtfxVoNHP%20OFbX19L12Zvp8LHDaXCGShf3IYPg+/xXIFHOTAADtys+k0Hhd91h+b+s74A52mR8OwCdHVb1kU4o%20yIXZjHRKxRZUKYpY3QsGCsiJOTdQZ0okXgvBcVRP6/xpnUnhBCqjjgIQwk69lIg8v9z2ORdXeU/W%20t95K02S8k5HR8ytmvnh7VbVNFr7enurJWhJ1G7qUZvv2YMQAUHqD7MKuNaA9ejm3Cob30VdokHTL%20JoB5i+tuB2v9bK12e1LnuV+PLvj4qtwuuhvpzkB3Bt4oM6Bp2D/4B/8gXbp0Kf3X//V//ZKVK1/J%20nNiQzdTBFrT2zOhYmjk4E6mUGzcX0HbIeAzgjj4ME0AwpgR1AwAyOoSQE2aBuB0iTtMSpkQsufXR%20R5loL8FBXYXxrgEIiY62BMVhgE0PIsIRWQqChTn8HVa7m2hJcLzgfQR6guYi+9FQaxINSZSyokUZ%20GUVzQcqmjuW5qRPTKCyJQxcRqRy2P469ejS8A/AIJjQI6ze9ERoEgp5dY/lPg7PIgQgODHSwHZYK%20qyNQ7yDICcMxmYKcpAgh5zoiSMGKf8tiWNFiqWsEz6iyUQCZ2Y9s+SVDw3PhSUKqiWNvAWw2EJvK%20dLStaIk0CokDxqjCxGqO3RBSZjxRCVVlTHxf+HjkzEjsQwAUWZWIvWpK9HIVirmdzA7kHFDWfVQ+%20HpGSClbjxYN2RhZ5X7GZF7nIKoajernaR/V31or4V8XIZICRR+y2TTJhxR5gzbnIz21TxbLKXDT1%20iuF6cI7nAB3TaHQGMa3bsQpLF9iwzO2mXb6Se0D3M90Z6M5Adwb2ZuDmzZvpJ3/yJ9Nv/uZvpj/3%205/5c+qf/9J9GT5Gv9qOJX8X18+fT8eMnKJWdibTD4vwiaRg0EzpsGlQNnBplIR6o06kWNQeN4RCP%20Eo2a6BVkOMKanf+sStjc1GJ9Kw1rgQ5IGWelv06FiAzBDmzDICmd+cXZdOXGtTR1YIbo2R/VLDdn%20FzUIBWDYWyaXkNLtJS21ltN4czsd3p2w1Wzq1cldvw1TK+o1KgGpTqvoPUyvaESmNiG8PywH5vcO%20eg8Fo+o3wo48tBm6hLpqtnoGFiLYB9JEplLCzdRqFABCSbnsI811YHoiDQGeGsWJU02LFEd2/Mym%20XAZCjcIUhJKwAfzoQWI3W5gixtRk3zZ/M80SYMOfYmdu9YYhOXwsQjnq/57LGGTfjgxGDLs57eHY%208/sD9MQ2sz6jYk4CfBT2JCOWKvrn8lkflRldxV6UApfCwmSUE74a5WK8nf3YY2jKMZmWqdI3t7Md%20WXNSNhBsUQaF0WeXz1r4UjMtZqmxrBVPtCnD3UZMLNCsAU739fanCVizdf5T+xL46kUeXebjq33n%206G6vOwPdGXhdzYCujj/3cz8XKZaHHnoofj9x4sTLdowGp+PHj6c7Tt5BOmMHs7Bl7MdlM2wiS7AG%20Cdhvo7Pb5hafLcpNg9jafIxqmEi5sBqV6pf4GBoZ5/O0VgOAhKyRtEKHcl2D6CC5+g7gYWFxJV26%20eJWS1h5KdMfSEuWzm5TuXrt2JT4/QM+VXT630USLgfh1BC3IScYoUdEG7Nimfb21ihdGTpO4gm8D%20Ejrs1//suyIDsYpvia+Z1hBw6KCpENPYroZD8BHpGMahp0mkTMJzo5iUa3tuVQVakLpt6fmvxod7%20MWQbdg7Ub6hRQJcQHWpDyJljagYG2drdh0JVBaxrsDKYs6PxgAHhNTvPiisMxgE6DKKVMZljL0yI%20Y8vBvqRQBBq5JCWLaoOVyALZnAIpzEIRmQoVsoS0EBBVKsW/TXXcxhr4dzjDlvLcENSWtM7tJEk+%20tHx8VdpljwFxDHtzkccT7FBsNzNke6Al3idjk4FHxkAZVEXFULBP2clVLNbLedwkBcOlkMbQBnkN%209dud7yUYnC74eNluId0Nd2egOwOv9Rn4/d///fT3//7fj8P4e3/v76X3ve99L/shHThwKI2Mn0vz%20tKo3kA5xI9/GOXQVe3N1H8ZB/yV0RvDcQOg3MNzBJn2Cez3CUNIya3SelWHAbYw8/Fpao239OnT4%20wjKGYVSumMqQfZinPHeOdE4Ty/QRmIm77j4ZZaebgJpD06OU+d5PWqepFjWNjtNlliDTgFpfWJiN%20lE6LcdUbUPP814EJ0flyUF0GgbxJuXE/KYwIkpagVgZfATZscod6gyG2CVqmQcJunfTSXvlqhLvM%203Mic1AE226RmerWc11tiC22HzAWbV09ijxcRWm1P85AZg73yUcZhZ2DfbMpHEJLLafmsOhQQTsu+%20OKSYqvRKttLIFuRBDPCvcCGnXfJzmR3ICMJALkOjRiUqUCpAsZfiqEBBCfZuwuDuNiQw3EdFfghA%20ArTETm6BgGBNstV8AAT3GwxLeX9JtTmk7DJanhfUlfnIQMM35F8EFM9Py0RFUJWGiZRLGYspGMFK%20pNlgr3SkZT8DnJ8Vm/jBJAXTZSlMN+3yst8vujvozkB3Bl5HM3D27NkQkT7xxBNRNvuf/qf/aQ4C%20X4PH8spqunL1egR5+7WEs+gynWNJjwzRFdZAW2Nlb1phmDLZGmLTdatD0lwEhZzGsHV6b1rFqGt2%209gZgwmZg0uA96drNuehiWxcYGDBgOBZv3EzH8B9ZW1mMiLSDB0ijdyiNUUbZWkdnYZdTGJfopkok%20tuph/uYsXVEJtFbMyHAUd1KX1PZi6SMAKS6NqhWe6yWiD+FN0uD9phmq5mkGzahAIWUTAIKHrI3C%20VdNaMhS+d70F+OJzal5sqCeLsdlqpiXA1X7SLrqngkpynxY9R26rIMleGla5EEAVTwIwmlbJEEhb%20zMEWFRtNVvkdPxPdWB1D5iaC+fC/YC4yU+Ergi+DsyAvfnPOYXN0Hq28wCpx6u0MQMT8wpDEfgow%208eoKQFEus+c3nMvBP4MWUVAWtOb4rgFb3kdO61QbiW3E+zODVO07P58/HxAjfEYcmMg2KJEwiMvM%20jY+S2inXf+xJAAT1BSxEc0MHY8ejMIT5rwFIdLOJQpoXeXSZj6/BzaS7i+4MdGfgtTEDq5h22Qzu%20l3/5l9Of+lN/Kv3dv/t3X7QHy8t1RFYP9EBZ7xAEV7FL39nGvZOAOWDFCh4gCkFNf7hEJkTzvOkH%20XD4BIGHQxcAmSL9MUJ7bA4BRTjFOxUw9Klvq6aknnwEo8HFTEwSsxuBwOnj0EBU1Q2x7PRwsJ8dG%20o1X9KhbnVt0YvJYXb8ZzVjmYKmn4WUtf2a8eG3ayVUNi2WsdIaKxSBdSHVIjsJLqCXCUcxrRS0Qm%20RUDgStlHf1m1h4C0RGGBSQvH16biU4Jzf4OUC+BJt9R1xtdE7LiPkuPIjLjNEi6DibiNfQi3U/1B%20DMSEzHX70fD7FmyL6ZZtNRqFwrBxWjS5U2AZ28hxPliGwibk0tlqbR87y5qQwobsLfoLRZKDeBW9%20b0t3FEYhNDqCu4ADmQmJ7rW3BfD8egEMBRhkFuS2ahU+Eimh25iT20ttKyAWe5H1MD2n60YZd7Sh%20MXVkL5o8pfEIH5HbzdAkkSI1JuAFgPDungbv0S8FoFyNtQs+Xq47RXe73RnozsDrYgb06BB43HPP%20PaHvePjhh1+R4xpC/NnA9XMQAGCv84X5hagekenooG1QaGFVwbbljD1oOQASuzt6bRCUCfr6S7r6%201eNiWh8QgkYHBoOIDTjZTdMT02g6AAwt2AG277bH9o2nA/smqRRRWAKLAZhYnF8hoBBYGI84YGdr%20I42TmrHfiW07bGg3gLhwl0Zr2qDvaIhmfxCAgqyHYwhPDj5se/Zty2g5htYugErqnqBvczyjHocb%20egYdTX3k1vVYu6MVkfnw+fAEsWIHhkQGYBZr+DlKbAf7YS5YabdgSuoAt/4SLJ+f9ggjL8tc2fYa%206ZumbBBAa9tWNFayhIrTaKt3iMDD9b4MSk45RADmJ9IRbiccShGvRnohgxIDeQTp21IfL3QRZbWH%20Is6c7ggAEVE+514EZJUOY49xK6meihmp/EUqpiO7oKo5KamgW2/M4/a83abtiPQQz+cZLxU7BZDc%20nqrKYtiQneZ0k+RLpJUYO+e7horXzXbsiMu1GYLaDUW7VYHzC3+NuszHK3J76e60OwPdGXi1zMAX%20vvCF6Ldiq/a//tf/ejAer+iDAGtDNA2bBmEjDh0mtWJbOQKwzAyFKph/2fhN6p9gbzkpIGEU8Wjo%20O1aWYBkowQUo7BKoe/lADYCwRBfaxx9/Jl25NpfqpG90KA2rdUzMmriY1mr0aqFyZgcL7dXlVah0%200hAE0VU+p8DTSpZh0iDbgJPdsCFXhwE4IfgP2nWX9I9xqi0g0fnTCpnCaBjQTcEMRHVQEZOa3ogW%207ZTLMm7t2HVw9X0GXAFKk7SK6QJLdWVAwvJbEKK7Ka/rwyG10wSBDdTRHhRmoDp/e+WkET/ViNi9%20FS8PttfRvp1tWVAcslS3nXMUkcZwf7HyN5hW7EMEdsCCIk2ZhajOyZqP0EGEcVn2D8khfS9psXdJ%20ZZDhsHPvGf8O6/hgUTRoy0yTP7dSIzngZ2KmbLWAopx9KY3kbrtwo6Lm9r/LeKoRZSGs85nn8haH%20k4HR7aW6jqMSuwZDQ+7KclpFw3lUghLmy3Jofu/neTsXP2cAz/tSdcHHK3qX6e68OwPdGXilZsDS%20WUGH4MPS2f/8P//PYRwar9Rw9va7ZBfalfU0bhdVaG0pbTvd9uPAOTU5ic4Bv3SDMyvuNapSXIoO%20Y+o1jHdGexdGg7v+JuWt80vrgJCV1I/AdIgocOH85XT66WfxCBlJ/RNUn2AdboAZ6KFElUigx4dB%20WU+H6NRqKUtoA1jFWrkCu9LGP8MKFoGQzeGIMiE4jICE7XZVlaH7qiW9PVAaMgOu8N1OP2yHYGJ9%20dT3SOYNjMDiwFfbC8Zh6oe01sjLAei6COeljhS1zosV3m2PnteH+4XRgajr6v9TQa/QBamrMkVqU%200jItAl+4d4pPjN2mB/hdfYKN6ba1BbccFw2LWgsBnAFYq/VIn0Scz8BiD3sIEMr4gkWIgJvTMZEm%20Ke++XeqQUxe+IQOTGJfzy1xWgs4oww0QwX/FrUxtj8BCpiXmxHF4OJH2yVbzPiJRE0PPaZHcI7gy%20McsgJt7n07EZtSOcB94jO1EJgvc65Do+nXCr9FGGFnuMTBTfqtOxFNpeN3Fs+ZxxcoNKsUlhk5/b%20wc/zv1hd8PGK32q6A+jOQHcGvpYzIP3+j//xPw4rdHuu/Kt/9a/SYYyzXi0P6X9X+Jaq7qCT2CZI%209RJY9dHoYcVpoJmgyZssQRufjAZshWZcK4hLfYxT9VJFy01SIGCGNNI7GW3so539CNUpABIEG2kL%20DxFTJuOU0xoQW2xve4NkS2gWSZfAajT4UYOxzY+gI/QD7Gcd4BPpnUip2LvFktrB0GP4vBqUcPPs%20R1PgKl9fDz44TNM7TbgUog6Y9iAdM4bRmSZjGn1FwDJSsp9hBLeb9g0hsvcDYmQ8trTxZj4G0bo0%20iXR1dDBDHJv94CNdIHiIAJsdRU1XhfkYY9B9c9O/B2E8AFfYoMXqP9t4ZEFusCUG3qLBqKpN8vVR%20Kj34zaRCNh/LcxV8QcYIeY4izVHcVYuQVqYmSokjlZHBRv5AzMjeZ3OVTB6bT5et53RQbD8DnQAi%20ppNgtxTKxqYcpVjB6qKMIGLLuXqlemQTteqRhbXlw2VsGX3cDh9yZU1oRmJ7anzYL+cxqm2i5haA%20qrkc/7Wk6F7i0QUfLzk93Re7M9CdgdfTDHzoQx9KP/7jPx4i0h/+4R9OX//1X/+qOzzbz5tCUUqw%20QYksYg26x9Lyng60pl12CZ51mAVDyQhB2zDUqxslN/4BUi16ZBgeWopVCbYGsA426WNs88SJ42kV%200DI4Todb7v6tTX6XpaCCZBvg4areTMYGIs4+K1X4PJgiAqmluaZRNim9VdsgcHBP4Sdiv5iw+1Qo%206TZIbcBmaOXu+waCAVHjQaDkPVbHBMDgd9M3jl2fkmG2H2JTjsFeMDbI0xo+Ny4ztulg2husiAJR%20u/Gaymmod+G46gKI6K6a50BWxn3ItugHYkXLOp9rOhZBiO8S7AkiCuARgOw5mN6K1XtxOEzGfFRs%20RqRBMiiIUJ2Jh6x9KJCiYoR8U1TJVO8pSCHAS3nOF7M0o3S75bVIM8W85l0rBvW/6CMsKC1syd42%20br+qC/jIDEUGI/7fjqyPAMc5KyAjj8P9514zz3nEdm4DSG6jMEPhnSLQCmdbqp24tjb1COmCj1fd%20/aU7oO4MdGfgazgDp0+fjhTL1atX03/2n/1n6S/8hb/wNdz7l7crqzis7BhBOzE0PJx7pHCTNygL%20OoZHhtPE+FhaN1VhgN0ygGQ6fgPfjT4C9xCMgcDEgL+8vpJuXr+RJicm09HjR9L11eUwKFte3ozQ%20OAQ4gCePHwWd/XQurbOKNh2iGVlJQES1SpNyWlvXu78RRK92wQ2gAvMwwj6jSZ1UPtuVManB2ihQ%20lcHpIz1CviPYGsGL29cJtZdjjL9lB9SImG8ItmILYWiWQ3ZkXgi++ojUec/C0nJapKpmaGIU1gaL%20d1f/9rqxAkiwwd9hB6YIVH1G6DfoUUMaq2X5sM2CeV/WhWbfDP1DIhURK3+DfUxvHEuIS4NJqRrS%20iQAye1FpPjIjYbVHCdI8EWW/pcQ1p0Uyk1GlhuLjPiWqcHMhNM0MxV4pbUVd+FwFfCxfLpU9lhxH%20SqcIYG8JVE2JxKD2ql8qr5WY1MAL5RhiDopLqoDCsQb4yM+HhqfwJre8SzxV+XnB445j8Fg4z7uy%20apZ2d8HHl/fl7767OwPdGXh9zMAKVuX6dfzu7/5u+q7v+q6oZrGC4tX8qCoNogcKmooWqZFVvD+2%20qXSJ8MgNX01FX6tGB1o8TgEfuowKTEIjwk3fklsDlcFlld4nLZ63K6zVMnqE6HU6TD+WiSHSMYCO%209gpABoMoK0H04agDHAQWvT3oQvjP8t/sallMxa10gZkwaOZSTdgYInkTi+3op2Jsls2QoZFJ4H1t%20UkC6mLp6HhkcyloRPqvew+Zudtht8bvlue5HEzJTJb7PnzjmqNDAHIz3zS3OJ3r9Ap4Uw6L9wLEs%20ynhdyYdItKzTZQ5MDQleZAiKR4hbih/fF9Hej3qMWr2X6BwwITMb8T9BXrl4bv2bQ2w0ybv1sT02%20IV4VAFQVMJkk2LN+j6Ae9a2ZOwmdiTsKoJMDfyRoSrojAweOkfMcFT1FwKr2pBrTcxMsGRTF4Eo6%20zV2Jg6JeJ/aR00mV46l/B2sUu8r7fj4Tsnf8hf1wrLIo/jiLwYY8jzy5/XvXTbu8mu9C3bF1Z6A7%20A1/xDPzLf/kv08/8zM+kO++8M/3sz/7sy2qJ/hUP8gU+qIbCH5mOLYDFDlHFXi026gojKwKyr5nO%20aOL50cJ8S2GmAs8RWAS72cZKXbdT0jAGlV22o9tohwDdu7WOjweaEfZNgUjqobpFi/WWQsweUh5D%20pGNI01g5O8RnJAesEhGQGIAFHSEsFAoR/EZhPEzRbKv5QBTrQw1KGJ1xHAaxNmmTjqCAKh0D0qbs%20BIAm0ifqRSgbrkU3VLUdeT8CDVfzgpYwIdOwRGDArienJtMWtH59yNRMI/xBGmosotrEQ8/BLxIf%205XfLcd2O2pYe5lR2J+CHNqtsdltiJoJ/ZiKc68rTo2o7n2FG9vfYAyJmMoImuW2lL4tQ0jG6sIbj%20aUlaRIaiBOxgViLVUSpcHK8TBFjssVQ12IfCPNwGfOR19lI6WSebs1hx7PwZQCCPy39ldKJayJOq%20RbzVNbItgbMKuGCMfSXl4sFl0qRiPkxLVXAjX7SRfiqAqjf67HBcDDl7hxQB6kt8Mbrg46t51+hu%20qzsD3Rl4xWfgox/9aPqxH/ux0An8rb/1t9IHPvCBV3xMX84A1CuEZoH0icGnRipEm3QrEHboTutz%20ijBzpUsOKoM4nSo6HMZcTE2BTeRq/K1+RI3ISKQ1dAnFXotKESGFMWsLy/U2qRqDheJSSz63EH3q%20kiqdb5pjR291AlRuMwZgQcTZYftD6DGiwoQNqb3QcMpQqbC1DROh42l21bRzbH+kdOyOKxgyIAui%20BCDVilp2x8DomAPYBFuTfT58X4tjVkAqEBukumdsd5xjRJTK/npN38hcVNUuwZDAxkQANhBy/Ih1%20d/msZcyCp+xKWgKpgb3E+txtN6/gTW3k7Es+FwEFqrRKqb+NKpdojJdLbLN/hnyRbILOsNnKPQBB%20IQNkWCpfjyxs1fI9B/s8JHU8lhbL4riDmJI9BiNEnuWiinLjYFOybiR+AuH4dwYvFZAqrWoKs+LH%20rNjxmHKqKg5Q0Oc/t6VfKkFtvFAekQEqJbrBkTj2YD7ij4yEXuLRBR9fzl2h+97uDHRn4FU7A+fO%20nUv/8B/+wyid/eAHP5j+8l/+y6/asb7UwOqAhjounr34ZnTslaEfJ4SCrd81CdOAbIiKEdkFvUDG%20xkeiw6tsiOkUo2O704TJMBh20giARAbhqbOX0hOU207tn04Pj4+nQSpFNg14OqS6CFboSLfYYBxK%20VYWpl1Y0qdO0LKdAjG47WL5vbm8iVoW5MNrJ1hB8BBx2lJVl2XY1D4jqZ/ste7Kg9xjqp+i3pAqC%20gyBmW0Js+avxyvSRqkoZB8tzQ6MQq3rGADuDlDFElzVEqFb7TAyOUkaML8h2C2Ylr7bhfSL1ZIDu%2040eGY4uNbFPdsoMWYUeGhOOTRxFaWIETbdIInECiYEYqd9CdcNQqlSLapvNfrkYCFKoqMWgHi1Gq%20WopOwoPpiwoWqn1gnWJ7si7BPGRfFg3XAlAE1MgVMBG4ZRH4bDApzr2MQgCJ24Sojj/2JdjRhZX3%20VcjCTYgLAsi4AxmhDJqiSsUUC8/JWgUzxHFlv5KSCgqm5ZbPRwUOwwztNkThNoNpUmcjcWOaL8Yj%20wyJIzNU3L/bogo/X5O2pO+juDHRnoJqBdQSPP/VTP5V+/ud/Pn3bt31b+rVf+7U0Ooo76Gv00UJk%20uUGjt/42DICLdILEMAHcAGczObuF+tOwrTxljVumXhRm8t41NC6hweDmbxrGMtZOXxuWZDNduHwl%20OuSOUqarhqO5jYEXDEYfbdBjHa1Ik0hs2iaqWez9AvixxFVXVVfwddI69lwxxWHZrVoPg5NluKZc%20BnFD1Wm0vdEM5iGqLwUDbN6qFgFKE4BhANf/I1xHQw/BccF4hE4EwOPDNEmb8Qkq1INYTrsTz+X0%20067VLTpsKiatdAlOAoHZNvYyAX0AOW3pt9C6dABAAZQM/X5eECDQMaCaIooKj2wgVvVViYgcK3gD%20tASKAIAzEXqLosdQM1ICemxXwMTfCmP10bhl/yW4KBUglY4jwEdudOe4q5LXDCt4cAyCUf+NVEkw%20CkGBxE8FkoKwiOcFAfn9lQjZMVuqLFiIz8Sby+86sjofBSiEd0ls28+E20s+fP+vpHD2vlYxl+U1%209xcsTU5JyaDJer3Uows+XqM3qO6wuzPQnYEUQONHf/RH08GDB9NP//RPp/vuu+81Py0bWJ9vrrcA%20HPRiIRgMDNTjJxqtjZJiIIhb1WJ57QDt7dcJ9FuADwFXm3Jcg+wgDdws1w1nUVbbK2tzdLZtpjFM%20yoaGR0PfAWKIVEY/1R+NcCK1Iy4BnoC0RkkvYT5cKw1eLmmtnNFLwvX8MH1jTIVY3eIKPAtR1VHk%201Eq715RLdu2MFTAgSKagSS8Wm84pjjVIV5UgApBoRKfWRaOzCPDslGoZnU99Tc+SAUDI2DgaE7Y5%20gGHZAKmizABE1I0gnrWbuVTU+GfSyLSA9u86UOT0Qg7CUSJbNBPZ9yIHzyoGy2wEKxBsQAY9ATrK%2087IqBnYDrcOVVRC8yeqE1TqfEXA5jznFk0WZfZpzxb6zQDZnMG6Bnjikso9wQnWfgTfUZ2SAJJCq%20utF6PMFYVakQt1VwUxYeCyLysT3nEQCKn5yzCtARY+IRcyn4cD/BKu1Bong9/irjCmwSz+VzkXUk%20L/1V7IKP1/ytqnsA3Rl4482AqRVb3etS+t/+t/9t+vZv//bXzSR0CF56qNdgEjYI1opEm1igh+kY%20t3gDr91uFZzGAyBRRxsBFog0TA0AYYmuQcrA6PMbaD0I6QQWdCMEhujLUoK1QXMIDYXshL4cbcDL%20MJ+3VFdwsrq8AqDppP6x4WhSl0MLXh1oQ8Kvwy61RBpdONdgoWRK/JyraPUaBsUhLdcJuK7cw5yL%207W2hX7FPi2mYtmJQBY96cOhqGpUXOprSy4YgRh/b8BKR9Rhke/1oPfoAXh7NDoDLgB+xzsBpHiU0%20D/R8kfFgLE1TLgKpskLPGobiPBrsRo7KEdhBLwbd6N9i75XCBBQJZgToeLcAwsAeH+czoZuwNFnA%20xXGanilDyQ3nsidKMD3OhSXAHEdVcZIZoKw3UczpdkIzY/M2j4vzXrEQmLICbgQNReRq2W3GSKHf%208VeBUSYsyvEFOMnIyrk1KWKKRGYpK2RyJ1/1MSXXtSfYrVJxmW3JehWBokyOHwxL+BhcPq698uKX%20+FZ2wcfr5pbVPZDuDLz+Z+D69evpH/2jf5R+7/d+L9rc2+5euv719OiH5ehDm3B59hor+4FgQObo%2012JAkRXw5j/Mv7UNjcZ0DIUhIWBsAgZy0CbVYsBmXnZIW6ziNLoCU7KBv0Yf/VuCzSgahLopDn7f%20wLvDYOVc9mzhdAqo6CegNwAltrlvUlFTI9jnRmg9aQOAso5YVXGo/WcUoAosBBtqT9ZDHApDUlgR%207d87aFBCihnN18AIBr0IWjxnYzj9Q3L8jFAo8LD5XKzEq2BuoBOIBM6wsR0BHUbEoF/HD6UXwLFL%20yUXH9IhpA+Yv9CMAnW33ZS+aQpS4nzDrqlIRBvxINZTnAuhJqGQg4KNa4ecMR2YNfNJqm9Cn8HcN%20piZEriHGNH1hSienh+Ltpo3sHePOiti0KoUNzw4/4/mpAFKAoltXeDAkvEe7+WBCgp0yzZG1HNrW%20u2sJq2rgGWhl8e+tKhjPR9aB3KJEfGcFJG7tszoveXSliqjMh++K18V75Y+qNPmlvpdd8PF6umt1%20j6U7A6/TGZDeN61i6ayupP/X//V/paNHj74uj9aKltXNZfw5NtKBAwcx2tpI569eThMTE2nf9L4I%20bDfn50PsaKAbAwjUaRynRqON4HNxcZGutetpP8LSmh1fmTsFqf2UuY5MTkdlhj8yFwYtq1dkGzqC%20FYMZDINr5hbpEQOqQcX+MDs2sbOqhFlXgzE6ORaizxb7tGTW9IDv7wXQjE6MBchQW2Jvmiafa5NK%20crU+iH9JL59fa65HGa0h0UA8PDocoshNmsnp8aGvh8yDzECkNdi+QCtYH/CmvWR0DTHymXoJp1WY%20HdM0LY7NNE30n4kg7nEBCiLyGi0jDEcqxO1GcDblEM/lSO/cBBtT+XOUq833Ra8Wdy3jwQQZ8NXM%20hDeKephI7RSGRPajMAT5X8WuUT+TjytSKZntyGCB/4u0SdaAlOHG9oKkCSCRx+8jUiJChpJqyqCG%20tEypgsmW83nwt2dOQjhbbYPzpBg2muPFEHLlTMlI5e3nkeWXy7/P/ye0Mp4z2Y8vyvE8991d8PEi%20k9h9ujsD3Rl4dczAb//2b0eKxeDrv+9+97tfHQN7mUaxj7LZuw5MpPqxg6z86zAXzXR8ZirSIKMj%20NI+T/UD3UIkldwAnO5Tirm2uh0HXIu6fvQR4m8R5/5dhuL60kAbGSMcMClhIwQAGVhaWSGGoFeB9%207Edx6QB9WBoEYw3DopcKrw/0wSgABFZo6tYkjdEoZmYyJTIXbVMeUC19MCZNe81g4jYAWyMQMV3T%20oCRXLw/0sfyLbgNvDitgMPYgnZTFpwpLTchsGbgAM330a7FjagfNh6kkAU0YghmsTRlYocF//YzP%200NtPZZBgzNcbluMOmjIhXWFJK9ux5LVHFqWUwIYBmeAhhBo56IcuQp1FVKnkIB8iVP8rTEcIP8UZ%20vur+ymuVJbmpiCpQVzmXilkJNkNhKw6gNZuu8XlTVQEWqkdUGeU29e6jo0uoYlHG3W+Js+JRq3Vk%20TgQ48ciS1orByMSOrqMVU+PgswA36noCWGSWJGzbeTbAUhx1fm1P0OrWY3pyWibwRFS4CJBy2se9%20VH4iWUvDjyxPUEwv/uiCj5fpBtLdbHcGujPwx5uBM2fOpB/6oR9Kly9fTt///d+f/vyf//N/vA2+%20Rj7dT9QYVkw5jKLBYAoYmQZ4BL3uf6RlBChhV6EY0MBuTQlBubMzkdpH9tN9FtfSEHziCQKr0QaY%206BrWS0nqSH04SmIv3pwloKmR4HPMTT+GZKYGOjAPvXx2inLcUapXGvZ4USxaBJCjw4pKs9mXVuLD%20uJUKCHbsyYI+QRv2zpZVM1EjEj1jsgcFkUv2RFOvTtajNAAZMhatDqkTxpF71Miw8JnoZ1LSGHqU%20oH/ZgtWYss8NXXt3YXxqUCCCsRCRmr6hHDeYHVJEfbWcesn+XUZN5otUTXY+zQEzqjyi9DXLRao5%20DRcUm7W5LcmKUsUR1EyAkwwKcnlp0TkUEFClS4KxMHCXdI6wourJEt4e4h6TPAKckvrZcf5ktIRJ%20Ehjso48BGKjrpfzZcucAF7ILHl+AAlNLDDm2mOfdY4/jKumbGIvbDWGr7ER+T5A46lXcUtAbRTAq%20eMjII4OOAGj+7txV/W/yMVZpm6jaYc6qVFkXfLxGbjrdYXZnoDsDKZqnaYn+4Q9/OH3Hd3xHsB1j%20Y2NvmKlpE1SWSRmsEjqIxyGcNJ2QifqcDojqkNBuUM0BIzE8pJlV1hYIXNRa9MFY+JF2qz8doh+M%20nhUbAIMdqltWCdyTB6d5Tz8pF4Ss7M/+LFEmS3DVl2NzZS01AA6mE+zHYnx3pTw5ASiB3TA2DZKq%202VgVXKAx0badwKb/R2OAKo+ojGG8VLoM2FFXlYJun2zf9EvLg+PfLQJuBzpBO/l6zbLfWmzH1EtT%20PQfvM4Uj01AHIDX9HAyKDM0GZbtNe9vYi8Vg6ntsmGbKgffVGFhHYCNIgN3REwO7kQAfMhEeTwhD%20CcYqSZzXjoAuh/RgSqqgnOe/RGABQ0lt5HRJTu2YmuoRBQSYAcIoIA2ha0m9FKZEUWgGP1kEmoEK%20n/XzIawQODEToLsBQRAutDjtpzHA4Crna5OUWAwlGIniIcIhe04C4HjcoTtxDmCQSuVR+Iw4N86H%204yv4QjhlgktQEUcpsAqPk5LnKd++YIACrGTdTr4ib9PEuO0QyfJ6iE5e/NFlPt4wt7TugXZn4NU/%20A//8n//zsEK3ZFbvjnvvvffVP+iv8gg3WdkuWUVCZGhZjhoiUe22s7GUZbWWb4aZU6QOdtOa9aR7%20lQfQ+gYEY0wEGFbDAA4DSwNtiGkIg9zAvv3xHn9WAB0dm4O5mtZLA/AR4Iboomakh062WxiLbRH0%20Wj6HoHR9dS20DqZnZCoEC4IG+8sMDjWwcMcAjGqWActircxgTIpiB9GeuN3oP2NFTlSFwLhwCDau%2001jNMdQAIqZcXL/bb8YUlNUxz54/H1Uu9991BywNbAs+JXXATRY0kLJh3rYp3cnbBchESS9BOkSZ%20VmpIhZRKl0iFMB+u5gUvzEuuErFyJTMCEUIrhiH+zdUk/iZw6Q0juMwERGrDmF0+F8/5zkyBBKjw%20WHuxXnWuw+VVdajj8aP+X2xaFihgGBqZWpocGE9Tg2NplXLpJn1t2hzTtmBFJoe3BzDyeDPKiXH7%20+T2s5GYDJIkcBFrZgCwKcAuIMNUWAMoxljFkVBSHmo+3jDWAks9U+CLvqjwyYLn19wt/Qbrg46t8%204+hurjsD3Rn48mdAS/R/8A/+Qaz+/sbf+Buvq9LZL3c2bBXfJuBs8W+Lm/i27eqDos9r712YkFi9%20ViZOBjO0ETvoLkybZI/OzJDoO9GLxiPVABACFrQEQ+gN+vn4kGDEwAlzMEhgarOfXWgBq0J2KPMN%20f4lgKGBL8AyRPdBrpG51EZ8fIPUjKyHDsYh+ZJNQWcN9tdnaxMa9kxbnVkLwaShvUxmjV1aD7Qpq%20FIXaBXcvgIXOAF8R/tFPJBxKAVlWvCjS7BAw+62koay2aQrJBXykKCyFFQBlEzanhE1HUDZQCgZC%20iOmGBSFqQAJwZGGldSPZDj1XAFlluot+JhIPBnjfZKCNQF/SI8EGaDZWzofzHHihVJLo+1GidpTT%20BhjJQT0YEnvSyDwUpsPMjxgrxKjBfMjB5Koly3jrnKco44V92oIBUeQb2o1gPXLax4ELQ2RyBBHB%20/ESn2ZwmESSGGZwpl8AgfrKwOzFuxiklFOmp7AcSeKkce4FgAc7iEWm0UlHjtiqwEVOT0zZFuvqi%20l38XfHy5d4bu+7sz0J2Br9oMXLlyJXQdTz75ZPqP/+P/OP2X/+V/mT0N3sAPSYxNfgQhrXCelMXQ%20wjovvxVJyl6EiVes5LMvhQEhVsOxuiYQSdfzu5S7AoPoPBt6AX5IhfRJ5fPsEJ/p5+8WXiL2ctl1%205a9IM6pN9PkyfQB1ryC0qvxA4DkxOR4lnXUcRE8cPYS76kZU1ay3BqMU19W+pbcyJw49uth6NKYc%200JW4ivd4mgCTQbbRQ9+VNdxaB9FxTGAJv672hM/VjGwcZ51/xxDcHnjzA4hKAT/Mz8rmWjSJ24WR%20aXMMApI6bEdmbPTHyGxOuHvyExoUX5TxyWQBgKrqWlMCriHdeSzgLgy4JC1iHk1XOMcBdYrHRwUA%201HTkgJwJgeJtWjEJhnUjNpO2o7g1qk3ctufJVEUO8b7FChp3bzWTAG+zjZcJVVBbHo/oCrBR53NB%20lBSA4f4EdrknTJzyMooqMWKqKTMS/sgQhR7EieDQlPEE5xHsSQYXkX5xK7w3BL2RXhL4mfrL+4qt%20+xGPy0EHA5OP86UeXfDxBr7JdQ+9OwOv1AzoBWHzt1/5lV9J73vf+6J0dnp6+pUazqtqv6628Q3V%20lDxW0HXu59qqR9CKpX0Wl+bWcNkUywBtKiVEk66C+THQx5LU+AbbYYWIrqYoLKJp2xb9X7bQQHRM%20nRDghgkk9mVxF6YnFHHGyl/hJyZlEXbClIrVN6mWNc5hDaOz40cOxWp8BTFrU9t2PEqaHdI7BcTs%20bMOUTGC7LrBhX25Xr4sWQGPbdI8reZ638mUNwCHI6uG1NqW4dpydQmMyAYNSH8T4bGwIsS3ltszB%20JlbyqyWAaxNvRY1RULDjNrfsJwOAcswBepi/PqtiIi4WgKFNuvHS1w3cmQPJrIJMSEk5RPolorYV%20NRk4GIyjAV/GNeHYasM4GYswEzNtFWLTnOYJ5sT5LHNraslt1gBd4fMRgCOzEJBRgULUXfSTfrLb%20rOPcYketOL9qO3RVNYWWWQ3foN5DtktAkTvxZh2H4MFzGu6qJWWSQUhGSj2MO9xTKrDBk5GlKePP%20c2GaqDiehji4eJWUb88twzX2hdfKH7WI6IKPV9VtpzuY7gy8/mfgV3/1V9M/+Sf/JEpnf/zHfzy9%206U1vev0f9JdxhAaWXW7uVjkEfW2AsUw0lq3FHlwqvQIhserM1t/yG9vBtWvvfVvPDoMX29uJdIQx%20ye2xqiaAtAAgfSHSNMDklWykEViJ59w+7En0gLG0VfCgFqWT5leW0/jgdOpprqX1hXkTBbimMkZY%20CLvmZpFobqa2jQizhWKyh0CaSz05DrxDIvwdmAqh6w60/y6shdsWdK03+8OLZBuNyBqbGhUcEUA3%20mhuwOlS5IEatnDb7ACeWC1sBs0OJ7S49b+yJInMQnXk95AjGWaJpGiM3U8tAIi/25TLKir9iSPbS%20GtVcBM2QAYUshwHdz4T41/EFigGv6dzK785hIA8nNJujxfwKePg7+q4wNyE6DbSYEyodOvBqIden%20dwnnuQnrsUvKylJbU2ch6gyGwQ9kACH4EuDInPXqaRJnxIxPqe7hYwpuLYveE4wyB5ltYcyyG37W%20QyzAJJiPACT5J4BZUCIZuATL5jYqoIZjq3PSi+ZGJuWlHl3w8WXcFLpv7c5Adwa+8hl45JFHwp3U%200tkf/MEfTN/93d/9lW/sdfzJXgM9NHsPN3KNsfQOVYQZK0milrqEYMeNOQFIiuNkBK/MXBjY7AET%20gcEAGIFFHYDpBIMfwU02RDBR3h9VHwbGXG4RSYP4PQgPyycrIkU/DDQYsAqjVNF0HCsBX/FkXoVT%20LaNpFR+sUcFi47sdBLRh976zQWluFpwaKHVINfBF216OtYOeZQNGxQ6tnVHeJzCIig3EpoyqybZ6%20TOnU0YfYoM5KHJgY2YFaWLibelFoClvAWOw1o5V8XuALiPLvYSzmvIXYIl9MOQhn/YKTmz0/eDFK%20TiO5kIFTTH9ONeyVnCrUddPuO/QVt0BBBOoAHznXk/URuaOvDExHXYu6npKeqYCQaZ8Gx60//hYV%20O06AsxpsS4wjVzfFGP3LNFthNaJMV8Dp9mU/4jAELepacqou+3DkapncUC5XvwR9FmOOCyyugWB6%204vrIQCmuhUiH+Z7Cnri1Csw4H6apXuLRBR+v45tY99C6M/BqmIHZ2dkAHb/7u78buo6f/MmffN1Z%20on8153mIGDVCMG8SVF3xbuMQ2suPN/lIu8SqM+sEwmGzBMSAHkWnYOANgaH0fwkKOwQxb/j2cFF3%200W8HWV60OsWguOfFYSAL2t7VcMnrG6wimLnKV09B+SwgQq1Gc30NzYXN1KT0LZM1OGZ63nRRhwqW%20muLWCOgEVK3YTREANuo8Z/daO8Ducsxt/jadoCdJpJcUiZJ6GabKpSYY4/VNPD4ox0kNxqSpl2xA%20C91Iopldv+yP3WQxTotyZAW4mqEprA1mJ0OHXJKSHzl0Z+BRfilB2edKBcmLnODKsKua970+KhGT%2085wFgHIHsVXBAn+ECCXvOIJ/eUodj89ZgqtOWHwQjEMBSmo6wpbeVFgwSJUmQ52H5cbZRCxSd+Gy%206qktCTpFr6XEN9IpakYEJ5Rfx/bKmDKzIXj1nwJ0/CzbUbgayT51JZYtx1szOKuO13OSDepeWrvV%20BR9fzbtGd1vdGejOwN4MeDOybPb//D//z/S2t70t/cIv/EI6dOhQd4b+iBkYxRF0Gn3DMg6gqi5M%20QujQKTNhi/Ye+5d4tw8BYKm4uG2beSWsPUe2uVb0GQGIgGMJrhqSKIAxEAoo3JZBXifRIiitqhyy%207iMLMvNzsi9Ys1Mmu2VlBv/tkGYJwKB2wyAkmMiRK9JHOqcqjrQXSyNSLexO23VMwBRRhtCRNIPm%20ZH2migKAENjIH2jx7t8yOltuD3+RIeYnBKz4mwhQGqz4FY1GioZjVXTb2lHbgl5Cj5RQx2SgFmW4%20EfMLfxEMTMUeZBYgAnoc660UTIEKGaCURxVsb723fPa21wP4xanKDEI5NYUsyA6pMhkaxYU1uYDJ%20NJUMSjA4ADhSbmGBL5vAHAVmYbozs8HcYqHvebC6RygimSNACcbH7RXAlY3SPNuZ8QgzNn9zu0Kc%20okYNwiNOZNZ0VKmoOMV+OpBaAVGFNapAW4Af55nPRYXNS1zrXfDRvRV2Z6A7A1/1GfiDP/iD9MM/%20/MMR+DQMe+c73/lV38frdoMEnxHSGcOD9TSEnmKFVMMWQWe7WG3b9XbXVScTUPXzqEm587e9VKoA%20eXugNJwYaoL5IDr1RYVMFcWMQJaCqtHIQSVAhiE/AlZO28i2GNh0VZVP6UW86W+90Ta+VGYE+FBY%20yhNF8OhAXbEjA+VFgqcxUeDCT1uzrFi9mxJgh4CIaORu2kgAgIgiUjAE504EZlf91tIKymRS8ANB%20sDmC+ZieICF4taomGAP7m+SutC7qc0M6/UQU6+ZH0XU+hz0qXMJeCiNTIwKLTIzsxdvCbLidiimq%20AJ/lxyE4DbYn+2oEbissVTSeyxggP5yDABv5SVktbeUsA+71fOUZCjv2PFfZayR8UiKNIqjKolj3%20GaW+ZVuSKRnARXKm7DCDlCi9jQqezILEZ0q1WQhzCyDKF1u+xsK7ROFwiFQygI0Kl+qAPObwaskF%20xy/26IKPl5ic7kvdGejOwJc3A2fPng2/jqeeeip0Hd/3fd/35W2g+27ElfRpIShPY5x1pH80TfUO%20YjrWTks8Z3CR/YjeGa5WDRDOGQGoqoLdC2BlmV1VHUSAlN2QdZD9iOCdqxrCIMxwXdIrsfYtlHqA%20AAMpn9hCHLkFgNB3Y3TEUlsD+S40OykUUjCbmH4pMI328W5btgXPkqrJWA6UlgFLd6g/UACLXkTa%203xSNW9OxFBDiNm38rs8IRbw0mmukYTUQjDO7kKrdyKDJlfYInXN70IG06XWjBbrupoLfXUpEdmFC%20AkhFCcft6/EqNeJR5EfFHOU/MoOUPT2yUPa5n3/uZwRtOc2SA3QGb3l/HntobsIYLHuoRukuP7IE%20uyK4osmI3jocq+kqmYk87Fui114AV6TheC6YHCtl+E+2IwCS2guZFicpdC7B6eRrJuQd+VzLsIhl%20ApuE1XxO08R1Fa6oGWDkKpd8DLmU28EXd1avEz/o81EBxPOawv0RitMu+Oje7Loz0J2BP/YMaIlu%20Bcsv/dIvpe/6ru8K1mN4ePiPvd034ga2oNE3o/S0gwcHLAg26QPDQ6lO6ekSwsNdymWbBIZtUhOx%20wieQ5C6pQb7nSBLceH7NuBCrXwWUiktDSJmDdwQMA6xeF9LlgIIq+MbKuognjUGWsMouUCyBH8dG%20GuuZjBX5TunHYpWDAUstRzD4ml3xr2DEVXtYm0dghgkILaIOnopCcSdlO1tWfvC8/ia+f0eGI1bW%20BkoCsCWnABnTQD2yG1aCEOiii60pH3QeYV7q/m1bz+eHhkfDfbVnfZ0+dqShGMNWrNQzIKjIhz2W%20aC/43lqzx74D7BVA9ryLUk2JjwApBt4AcZnFyBVIubw4Hs63VS+Ch3hn5gtCRxHAJDMXUa5r+bCp%20Ed6gxqbtyeNYqwZ1ynvUdVQsk1zWNgyZwC+uhwAuGXhECa/4IICHFAzjZI7ceJjJlTLcYDYKAI0Z%200kMloFIGVLfG7KuCx/j/rKdxQAXMeG66gtM34t2re8zdGfgazoBajn/8j/9xWKL/i3/xL9Ldd9/9%20Ndz7629XTW7mG+T5N+j82oJp6G9upzGC7szASBqgYVvfRietEkg3CRxN/BSMKg0Cc2Q5FHsi0DTI%20RNt1Xos8vatXymvVZsQaGb2FJa3atOv/oQZDMaYrbrUAuctpTjNUFQ2Wrwp2VB2E1gAR7BZMh7Zl%20urGq14j3+jlXwDR3U8vQTxmsXWl3AC+KUw12DViMCFqCkxK8+6KqBS0pmKNpDxp9S2BBGkUwqfiy%20hrtYD8esCHXH8XC8W1GeqzGb/hhWhjhCjgsPkrYMjMdEiqiO8FV6qCl7kv3CIiDLGEWzNY+rHHOG%20BCXNYqpEFseKFIFPxOAC7kIXkhmJCoTk8l0ZHQFIZgWCPfJYBQHlP5voBYPg8464MAg8zRybXrKa%20JY81PDs43ijP5acta2GqLBik/B3weQW/4Vfi/jQtC4aIf8v14A5jl4IWfolqphhTnDTeme3uwxU1%20XisCZ0FIgJIMaEOT4n+BfmVZYpiZ1YmqpgqsvPj3s8t8vP7uXd0j6s7A12QGPv3pT4c7qTeqv/N3%20/k761m/91q/Jfl/vO9GRtEUA2DCd4I0ej64erMcHuKkrRu0n4Nykr8pCaBsUbRKwg9GXBs/mVrGi%20l64wMAkITLf4nFUmhR6PSBvRTyFkLp8MUsDAU1bDakhitWuANG3jeOyiSzWDqRrLbA2vQd+7K4OO%20IMF+L4INSmwbBkl+NzUSAsiqFFWAAEsR/holgEvNGMRrVs2o5+A1vTpk8GU1tGe3m+vWbrPYoucK%20jlBxCLYiXeC/vId9rsDIuXbvp6S3he27+os+xhZaB1f0QYJkhiKnJb74UZXXBjvwJVx8uXW9fe0E%20KjllEYCgyDzci/MlbpANyhmLPGYfPfioeDgxTyVVEmyUAb4wDIIJvUUCSMRJc2qdW1Ne/BEdCfMj%20f1YA5KnO6ZMARhmtZtM33xigJS6cvc88X0zrGyuhbaSMYvD5M7IdIYVWYBMMz0tPVhd8fAkXU/ct%203RnozsCtGbh27Vr6X//X/zU9+uij0eb+gx/8YJQ8dh9fnRnw/m9gbLK6j0TKANUbBPxBtAtj3N5H%20+ukoOwqLgbV4H2mYDZiALUWZEVRM3ZeW91E5UizABR8yCPytBbhiRtfxudqlVLMEiLhVIWOA9O/I%2090cUy46dUv0NWAVTNFtSDhmxBM0enWL1F4Gm2G5lj46oyhCU+F+kFDJIqEJ9xEZBg4t7QUERw+p+%20qllXjf0srC0BYHrT9PZUaExcudut1dW51H/lImosjIodGRFLetmen69sxz1mBbJZkJnZDsW7sXqP%20VMwXR0zPQYyeQWf9TKCF52pDbjv1OZDLdGRWIdJZoZnJ8+Tr4THi8QrsCkAIEBRzoyCYc1SOw/ep%20cemEZiWnxXK8z+8t0T+zHe67zG2QUPF6BiCVSNSn/D1nnnLaJZ/ffBB750aWbO/cel6cywwWM9tz%2060Oh/Qnhqh4yABqZtFL99GLfiu4d46tzv+hupTsDr/sZ0BJdXYdW6O9973vTv/7X/zodOHDgdX/c%20X/MDjOhAcPJGrvaDSKSqoCGbgNdUkwZjAoIZbMZ7qDbtoeSUDicBPsLZFPOw8NqIIG5TsSxKdBv9%20RIwBAliDZbhBwlVy1QTt9lW9oENX072VryvkAAdZINpfH879PYquoD+0GG6zYkByGWhlEubQNNPK%20wknFqGw/NBseZ2Ytou07Y42KDsWipnLUKLDddYDW7k6dtM1mGra0VOzANgUWbjtmyJ4u1rLoqhoG%20Wpn6jxJS/g6/D8GXKZ0SfD1+xxmlo7IUwQI9j98oY/Y6qLrUVt14q8C+xwZ4CgrDkJvXZT7FY61A%20RsYgdv91/m/ZlAerFOLQDBoVm8b2oxJF5kegIIDMjEiwPfyvAowVbMpaE8t1c+osdDuV+NXt+bos%20yh7wsRDZMuusXck9bDITk1kcJztfi5WnRwCQEPZkhiNGWvQqOb2k/XuVvHrhb1AXfHzN7yzdHXZn%204LU3A7/8y7+c/uk//adpamoq/eiP/mh6xzve8do7iNfKiA00sg5S44on+deAvGHQIMgvrq1SsdKh%20sdtYmkZQqch0hwqPFrbbkXoxSES8YMVPVLDqw1Jcy2ujzJagVC9Cze0AJrqmZofOWD1HYMnqh6rk%20NlIFvo/PaQo2ht9GIQ9C9GnwCUOzwjxkBwsDX9aPhKdEofVvZw/CKKvoAwQ1OyXwyxRY7RIAif0e%20PHQw9Y8PpwGYEOpuUwN2RRbDKpFcfCr4ER2hf7GTLsfcxgnVQB5lr7w0QDluB6FsI2zfSctw7DqL%20RjootuGY3d6tlEV1yVSAJHQq/ieKKhrSigmIwO1/EiMxOTkqR/iO/E42B4t0Sun6FrMcrJBMiCkk%20O9YCEn0e9kDGQ/dXdTuVuNgKodi8wT5GXoJ/YVWqMefjzuDBdI2ToCW/D7cV6begnTK+iOcrrYYs%20T2F4vA59056m5baPVLyLYKUqZw7DNIFvYV1e7GvXBR+vlRtSd5zdGXgFZkBLdEtnb968mb7/+78/%20/bk/9+degVG80XZpYLsVAKPDKZUtmJinNoFz046mBurVlXS4PpEOjk6k3vWdtLBBSSofa9vLRBAQ%20+X2rQjD3shS2TXgW0BAY6tGELmseIjVg9AmGoKx+C3CIgFotqfldIOHqfwDwUVU0DMgoxPsUZQIK%201IuUqKSmI9IgRErZjmhqVgCGFH6MkTfLemTL8xykwzeCz9Sjmy7DAnTpqDpAWA4LdfUTBaSFZsWS%202yKwtAus1uF1rN2jskY9h2NjewN2id1CpwIYs6+NAblKT5iOingbaY1bBx3gwjFXwXov4u7F7AxG%20iqYjhKtl0gROGQg6k5nJ8ONRaux2LTUGcLi/fJ5z0JbZygme3LlW7c2Ozd98LRBN9uV4UWHnbUDE%2098R2b9ViB3Pi/ivwEeCxvG/PJ6acU8craKlKh6tvY0zXbdeGzFFO/WQflRCsvsSjCz7eaPe17vF2%20Z+BLmIH5+fkwB/vYxz6WvvM7vzP9xE/8RBoaGvoSPtl9yx93BoIx4CZuX5JY1RJ9+lnxu8Jvkbpo%202njN4LLewp58LU3BCOwbmSKqbaTtdWpliAjWoGQxZc7NW+VSJxD3Alrq6hF4MhxTDXt7i/Rb1HpV%20wbGnKZBGj6Z19hhhFdwv7yBICD4EW/QYdAS4EJCGiDF7iPRVokrGL+BQQBoeEvytDbf27lGiS/mp%2077fvjIyGPU3soeYxDPK5EVkDUiZtjiE64UZAFaQYxmg3H6miXO47UIOZocLF4F0HuGy10MZswHoQ%209Af5aTI5g8yphqFbORcUQd40SGYtnPgMFnxk7FAFV//IUbdiHSLBEAxC0B6ZJaogTBAVAooM7HQf%20tRTYc+zchOYiGAd3UdxY9UORUdLtVJAhQNEFlnwGybBgbsKzo2gyQtNh4A/AmceW00niFPvBWIHi%20QPJPGWa8r8IP4d+xB27Ktq24ifROTv1UDzdtSq/XyirHU4Ssbr7P3kHsoCFDdGsKb324/NYFH180%20Jd0nujPwxp0Bb1zaof/cz/1cuv/++9PP/MzPpJMnT75xJ+QVOfIStgwSRbxnLA7NgkHN4Bs3/760%20SvDcWdxIR2pjad/QGBUeKS0DUAx/tqaPeBFGXAZrqkfYppDGVTS2W1SNVKzALeCRBY1ZzBiBix89%20J/IqGTtzzbysAN2Ai8FwrK27JuOMPmIOVBBgesfPsY0OFS9Wv2QowFtixV6ElrHSz1UTrpytcomj%201MfEOK5zKwyNaYhBDmaLctMtmYtAaJkVyQFO6/msMYlqH+bK9FD4c5TUTseKG97XoEpnu+V4e9Mg%20pazBPqi3oPzY6qEIwoWlqDQvkbYwUPN6KC7iPRkkBhMRrEf+VJAkRWOR81CZCcmMj3OYKZK8SdJC%20Ag5TUvydwRdzHiracu78lMdUNBxxXk3hhBut7E0+T8FwcMwhWA3DsJweyqCnXANxigQTmWUJl9IA%20PXnswVU4X54jfzLE2auWipfjLflcRsrPa6j0640LE2DVYE4Hy3tf7CvUBR+vyM2lu9PuDLz6ZsDG%20b/p1mLv/H/6H/yG9//3vf/UN8g0wIsNArs4oJaD87vpSEaKt58OfQedO3L6aMhpE6c3VzdRL87WZ%20UVxHlxbwx8h6AYNmD/4e+nUpYIxAGaDGPiE5lx9R8HlLVEFPVDeUlXQ4lvK5DXq6DO4bj0ZwmwQZ%20m9Mp7rQ5mYAiN77LJlt5kZ2ZlWheF5UsVKEE+MiVE6ZisqYga0Zc7fucDE+9YT8b2ZocZMNLwuCq%20nsD5EdzwWedJGYTbDIAWFTCasMGgFFahavxmFcZOdPuVtLGUF2akBPCKMah0LlWgDSIhjqMkY0qg%20LlRH5jduYwXic4VNqi7XAF2BSqpn8rnNPhtuP4OAmLNgqzKAivkRg8j6yH0JPMQvBbBU3WYVeEY1%20UzTjy4ZxmQUpZbW3nd9bQ8hwqUrdhJeIqR+vDa8bgUvFaBSmqkqvueGqRipAjmwVOpY6x9HP54cE%20qRnKvOijCz7eADez7iF2Z+ClZuDZZ58NEeljjz2W/vJf/svx0328cjMQK8oQDuRAFJLLEszUNfTY%20dC3WnDpc4oLpa6ukU7BfH58aTyOjQ6mzyqu6fEbVC8DD0s1SzRFFn0agWGVn5iFWu7cdcoQlg4qB%20nWC2ZaqHYNRkH2MAHwcUVtrRNRYRKuW+GnlF8FensU2TNwWooJ6o4hAklABc7ScDgpwmyGketgNL%20IitjHBQ4GHw53NB8ZGv2DDbcT9h3q+NoDOAn0oYVyToRH9HgzCNSWIoRWrihuuLnqVbblBQpH1iP%20TeYvOur61piTWwEzp1JusRzBPhTgEcwA23bu89tuAxblPfH5MtGZ86jSEIxbgsgePc5heZ/7D4sM%20T72YhA9t8WSbMW5x7KGL2baMORuBRTVRYahCK1PYDNmbAARlXDFEf4+S2vJfzFU+tjAP8xorMqNb%20Ph7ZNTecV3Xw8Bx5PB6MnxMgiWo9R5ZFc8n1U3I1yPZGSCfVC2h7sW9SF3y8cveY7p67M/CKzsA6%20ltO2t/+VX/mV9C3f8i1hjT4+Pv6Kjqm78xzIwnDKAKeIMlb6enfQL4PVZScARW6wFiZgBKMlgwsm%20WtutepqYoCkdWoitZcpTQ2RoczICF4HBlEcwA9kXGyZB+l79JamIKpCVAGNwr8SK4pOWLAQpi4FB%20tD+l+6xln4Yo6XuDuaBAoOH4wvslXDwdnIAqB65cBGIEy2xFmJeFbTh/mzeKv4svRnlfA5OwELLq%20H+GxCIAYp8zFBNfsxuZmaqPrCDvwTFUEIxP7tnJIjUVU9GQGR9akzy67pp8U5aqJYF9bznsE3CxG%20rViZXFVzy9tjz/MjYr6gJLM8mUGSTcpgKwOtikVwbB50Bb9y6sMn9xipAvp6KSfuw+VW5NjE4db3%20hAQ1QFqez6iL8XnZDn4VzMS8ylbEnvN+fXMWwGZDsarXT6Za8vVWAZGqPDdGGNdfLhGukGlmb8rz%20AebYPzuvcR01OK4BXh9i3vvZgNU0Gam88KMLPrp3u+4MvAFnwNJZUyxHjhxJP/VTP5XuvffeN+As%20vEoP2YDm/d4cv1UGBLc+lsIGwBo6hQ4/IdhEoxD0PCBkw3b0oSVQ7LebxtFlaPyxstqK9/TFqjkb%20jEmpVCvgCPyGiNsCUCU29Z15Rc9+GIedZV096+mxQwM3+7IY/AUECiJ7EHlGWTDvi8qIEryteBFA%20WbmS9STFx0MAYdAsJboKa0OMWrw3qkAps2GDOAO6wMX3hIknKRiD7tLCUug7IpAKSHhvSGkJ3CND%20w1FqvNBEJ+JnBCAKVAVcgKl+GQZTG8ogwuuD+dbj3VkqICrTBnnbuTdNZqTivMT5ESNUgCLrNtSj%20PMf7ozAM+YrL1uuVIDRYF/6O+YnsS9ZibMACuZ3MrmQWxn/0Uokq30KsFMKi4J4c7KtxZtCQx5yf%20z1qOSqBaMTgVg1Kdc7cSMCzAVE4Z7aWl/Nu0l5CJ1J/AVpajnzE3eHujjtQUK/vncml5/7c/uuDj%20i+ek+0x3Bl63M6Arqe6kc3Nz6W/+zb8ZjEf38SqbgWA69MXIzprh16Goc7OdthVvyliEe2a20zZA%20+PoA/V1qNoij4sWAv38ABmSnH4OuFjS+QlM1HEYs3hM6g7wuDXJdEMImZVIMVHnhXwUyg22u0hgE%201Jim2LZ7rTQ+b1aHEpUUsZ286g72I6pqLKXV6rzoK6zeCDHqrdV2lbKIVAmrZj1H4piyw1iqwwL4%20aOLbEYyPQy+aBIFWC2BRGWZ5UKZrmuGOmnUVpnJkBGJMkeZR12DFEKkq+s9EDQpATZGoqaNgCUpE%20r9JPbjcgW+xXwFelpfI83oIe+Vp6/t8+V+lO/D3jmQwmovxY8BP1IzJahWWJ8J3/C+fQfKYC1BVy%20KhuaVT+BkAIlcTxeO85Tnstq/1Upr89kv5DMiOQx5fdVQDQfsy8XV9rCUlWpmkjG2C+Ia0/wMcD5%20GtIa32P1M7GxPB8v9OiCjxefm+4r3Rl43czAjRs30j/8h/8wffzjHw9Nx1/6S38prya7j1fdDBjk%20pOYtw4wgQVAgMRCrWVMfLo8Ntv0Gfz0tIj7o8cmN37Jc6l5raCAGOb2jNHBbB1CsN7Phlhihw/ZM%20M4RIMwQhBlPjRKbw7S5rgK4cL6NaRity3j/KNVNTA4KrqjhG6j8qZnAf3SGASyrAe0Q5cKyNxUiK%20ZBUUaGjmGCKcOujM1NgMLlba/F+wJaZI+Du64PJugdQ2CMH0iOyDIdjKlcjiFG+QEJ3ymW3KUVvb%20G6GPGAV8dXCDXVteYZ7UNGSNSDAGbMXuvJF94t8Bgzt6Fud3mTJiC4v7AXjanFt2s+t+FP6qR+E4%20wuG0BObK4TN3sM1Bf89OPidCqiPeA2dVcM56U851VIwIynRthVPi+GSb7JzDmSspF7edfwLqORdO%20oYdUPq+vS+wtni/lt4UhiQSc7EqkYQCEamismgktS2Y3gkmL48ppk6hM8m+vmfx0HGMALq8TRbu8%20MsT+RzlfQ16Fgk3nJyiiF/96dcHHq+7W0x1Qdwa+ejMgNf3TP/3TUTL7vve9L/3iL/5impmZ+ert%20oLulr/oMZFGjkVhBoytygzriyFYzbdDLpa4fhiJODb8M1NFvAzBCELGgFYViLndtsvrvxw3UKhSD%20jYHE300JsP0cdKyhUNiYA76Uh9uKVW+kBnL8kG9owTz07I4QyAn8do7VfZXnd0xVqDNgQ/psmNow%20oFcrXwOeK+OcIjJw5RV6BiC3jLIMtqGlkLFQaAmAqql9ABypUYn6ihhncXI1feAmqtU1A1D34IZ1%20dPXzzsGOAC2Qivss+odgC2RZsi6iwft1VPW46rAzPXiZGNgjzrKf3F4vonAc57YgpDANEbg9Y1Ws%20rZiGqCZSmJnJiPLx+CeEpQUU+HekQmKy3W8GFXqOhKV9uR4skY5xBEvl+wRyjsdjK9U0MaWZxVK0%20WolJK41Nnu9sFBf276FXyYCjcmHNnEycnAJzhEX5nMVxuj+OzWvNyhZLoAWljRCeqp/Jk1VdOy/2%20BemCj6/6raO7we4MvDpm4Ld/+7fDKGxycjL9+I//eHrrW9/66hhYdxQvOQO5GVv2rYieILv1cCSN%20brIadln54PPFlEvdhc9rxFWTZgdwhnW24bqkR/r8vJHstsdeL48IkmpKSlWKAS/yMiUglYCt4HMQ%20l9E228xhPwtjo5KElI8poPDqdDUtW1MZjbEa1m00GtQVsLFnuOVYQyAJAFI8a4AzzUTwNzUiExPO%20p4IEmRSPUZhktYsgwO2V4Hy7PiFSFwIh0lABCvZW4SWFEVRLZo3iV4Mp2x4yjneygLPNB1v8bOtG%20Ktth6M10R/6c8Tj/WQSd+bmsr6iQiOO+Ne951vwv+3qEE62zKdPAa/4IMuxc3BGB4GsSr5uK4j3q%20UsIKPwBOZkuqx54mw3LcGIJjKAjKcXm8RfxR+Z/EmXf+TEWFYVgBUrGNnELL3Ef+yxRL+I0E6NhN%20owDPYc67AMTnq3JkU3S5SPjW+J5z8cVxdh/dGejOwOtqBp555pn0P//P/3My1fJX/spfSd/zPd/z%20ujq+1/3BRNDIwStXXfC/yEkUH4vQV2TzrzCUMmgRkGwap5eHmpB6UOYun+2Oau92AzhsSO6AEoZg%20lReH+5Luj/cp1dwqreNjsVuCKJ8dHhxOY2Njqbm2nMdnYJblMCipl5AxUGuhzoMoHWkjxiRYUela%20qytILZ1v3VMJhh5N1hHk4KjgsxemZ5cGeSG4Zdu6mmaxqcmlLGY1/spW2P/G1XsDfYuMRBOGyP4u%20TEhqrm5khBA6lwwE/DN7g2Tw5BgVzLZ5T4O8UT/qU+WSG6St4E0Qo2a3UefYR5GD5M2WYB7PlzH5%20jmyiloWdsf2KpfF5Pmjyo6qGqbQfpjgEHs6bmpgd9S+mlwKA8iG1MlEuKzArotWi6bhd25GrXfLY%20qiqWGE+cz0qrkn1TwhukIKaqTDl69QhW2M+2niNRhpQbEeb+QLrlwnbw+jjjHJCp0n8llLF8zoZC%20e5qh5wLe27+7XfDxur+TdQ/wjTIDKysr6e///b+fPvzhD6fv/u7vTj/wAz+QhoeH3yiH/7o5zspA%20yggQQShyGLlcNNa6ggVtuflvi6qCqKyQ8jaQxn9F0BnmXLkvhwEzi03zijnod0HG3tI/B8ss5oSN%20IPj7kJqXIWm3ttP4xFj0V9lYWcqiSFM4ajlKoAtDrBLwLAPOKgG2GuUfpYdJYUX2WAq3ExUkuXwz%20u7jK0nSi7HVwZCjo++bGZrA5lh47/NwoLR9XMAKCEtM7A4huqcaRhWluqJbIj1teIhX8qABebkvn%20CDUwc74azG2UIPPcIPqPXvbZ6SHN5PsUAgfTERst1IeDuK0axPPmTsMfIwffPAM55RHGYp7SMq54%203XkzfVVM0TZhIbbZTiv8PTIgyQBGwOlPnjOP+RbAKLCoACL7+MQ1VKW7ChiqgImvxegKOxIgJHIl%20+XO5n01OETlDsmr9vFRnPgZ43ziXyIDsRpTjaooGnIjzyzbdd2h5uszH3kXY/aU7A6/HGfjZn/3Z%200HZYMvsv/sW/6Fqiv4ZPcoQEAxz/p0upKRUrNtp4WeTeH4ghawRoy10NSgSoABZ+jEgRpawRjGUN%20DFqAAktx+Uyf/UzCudvAkKsmfPRZOmo2w+AiDVL8IYL40C1Ua3LesIWOQmBQGZWF9sBgWsJsDrAy%20BVmTEsHaVEkApKyviNW3oMpVuyv90v69XzGr3iUhqDXoUo2Ca6uls0ONwbRFR9qwUCf4hUYlAjUi%20UN7Xj/+I22vRe8b37wIkthCQBsiy34sBdG+Vb3DMjJGMRqzYPVDBVE8ntQzolhTzd41UlWxSkzG1%20YG90Te1hnxG0M5VQtBs5ORFVQ7I3BZRlDU01R+ow8vHnwJ61KEVREedbgLEJoBRYdDi3LfYf1S2e%20M8Cibq8ojXMfGgFK+OwXkCN7VK57x5f9R7IWpQy4gNPMamTpRpavVh4ie+mpQKH5szIf2vL3M4YG%20AHiET4xSTmuv3e1dqp70iNFfRbAb281sWdUt+MW+il3m4zV8k+oOvTsDH/nIR9I/+kf/KG5W//1/%20/9+nD3zgA91Jea3PQI5p2U2yPOzZEb1PTI0QBAwWbVMYBAkZkUFKWypthPl8S2uzc2n2wzAQ27hN%20JsWlbGgOzOu7yI1AlVesPZSa9tYGIzhuoZcwrWKZ7MrqaqpNTaYG9uoKSg0cjjF8Mxyn24zSjTzm%20SLWUagudVneLbiLSKqZN/JxsjqvjqIzIFuK+XuO9BvI+GsgMkD6pOtuqdahHk7rilsp7BCOxwmci%20WohxoyKGgTWo8ql6kziiqulaZiiK/XiAgsxM+MjpIqpLdD1lBAPM1w5uqAHs2K3goO3cFjOv7Bha%20yILqXAUbkgFJZg3yfAQg9BcBjvob//IJjjVwXlSe8H5TTmy3xTlbXt+MDsZ+UnO5XoCGFua9uHr1%20mAoqINXr4naGJec8MjFTgdgwhQvgk8cQTJCsltcAzwVQdD8CNM8BtrLuWeBqqsUKJ4XLOpeOMgeD%206m28/oonS+wwDtDKnXzMYdd+a3r35rn6pQs+vmhKuk90Z+DVPwPnzp1LP/IjP5JOnz6d/vyf//Pp%20gx/8YNx0u4/XwQzEabRUwQayrj4J0gTEMNeymEOmm2Bv9UoDnwqXweoepObrmn0ZX/h4R77cjRgM%20/IwggKAlG+HTmpbZnTbev4PKgZW9YMQVq9S+gKCOkFQNiKW6IwSdNQCJJasyFAYw0z49aCsUAej3%20sWVgN+hYvksgk7GxJDh7duS0Q46ZuQrEktjQSETagX8BOnUtu3mtgUjV3jGtdUpn2b/6y37SKjIw%20/aEtsUqnQ38bXTs15MI0THBi6iaYF3QIHlOsxHMfGOUIBlT3FzqVADzObxbJumPnRYGnLW/7FfMK%20ooRrlhgDzmRG1Idke/OswchwjuCtlkbmhsEGsyJg9F8DvJ/xtLpPj1Gc4h5Dj+HAcnVTMCi4n22v%20cy75gNvuyGJY8sxrfZzHLOjMOo6oUhLUCS5im9nB1fPp2GsV4PLaYCB2OA7Qhr5F0kd2LYSnHgG/%20yPbUBRykmnZhNvptEsc2htgmSprcWZgx9AGc+nrptqwWJXacAYzj6FjHXDWbe5GvZBd8vA7uVd1D%20eOPMgJbotrf/0Ic+lN773vemf/Nv/k2anp5+40zAG+BIczqkNH7jxl5Hf2HaI3syqKXIVSnqMVx9%20mluv4y4aq+wShEIMynvCEEwavxQ9qNOIlbbBP1aoud9HFnvkSgrdO3Ng5dWwSO9Jg2iHhjAY2wFM%205OZtvp8Aa2AW+AQjIGDRcIz9kvoIJsFSYPM55ZG9JPKPv1sF4yPW8YCoSgchOBiC9fAYLfGV+dFu%20fFtQI1sACNByfYBUUr2NyRi7GB1spPHRCXw91tIGgMXqoE5J9ZScSER7QYdC2tycTvaHcYZ3R06H%20hP6Ef7OoMwtVTXUNsu+aQdkKHN7TFqB4DvjdIC6QcT4qMFIcWDLyCPxXGBHPoEAhWs/nExOxOwzj%20MvjTsbWFXXwv57UmA+MkVWkU3ryr90icv5yWyQAzn/8AmZIOaDIEW6E/EdyFK6tzLytmH5aslalz%20XOF5wvMd0G14rZBSGeC6GeZzAxzjIGOrebyUIsuSOAd+Vj2SrFmU7ca1xdz4ec/vbef9hb62XfDx%20BriZdQ/x9TEDv/ALvxC6jgMHDkSq5U1vetPr48C6R/GcGQhRaeTiI+KUIMPqkqDb3jQNoMU5K05X%202Ab6KLXNK1x5jBAYVstq4wV0va6iRpwMN3IPkNBnFGIk15CWwBX8v2CCio/tZjAo0zNTBPq+tEH/%20GNMW2V/CBm2u/QnABLxty1ozeRAPq19qaDE00MoIowS/WJ3nUtxMzZfgyf5ld7KzK1bdA6yzZWcA%20X4pRpfitemm3mAPTTwTojmkRBKaTk+OpATgaqDVgSuiI24cOpC7dgyZBQCEIiUHIvrD3Yunu7t1u%20NQzfFFbrHh/GZAHynCPBj7Uojl2RL9vRV0XmhsrcMCGL8mSZiDgPGXA5x9p+xXwLxgLgeSpymiUG%20FdtXbMuxF/OPJq6tgos682dVTgR6UzYhyrVCRe+RDOC8LgSNcTK9DgBmZsC2BRKmV1ToZCKtAKps%20HjYg+2U1C/Pkf9Gnj9LeKPdlH8OMcwImyfRTpM7UnAhWI1WTOwlHt+KSagttSeynun5vpYNe6Cve%20BR/dG193Bl7lM/DZz342wMbs7Gz6q3/1r6Y//af/9Kt8xN3h/XFmoBL9CSIMJiExVXxI4FVcaTDe%201GZdHYV6B/PyJgBkIkqJazSmk42I2JADRQQ5npcN6Iu0iRbobkNgUyoV1GNE+3TfS1rFQEJqZpSq%20k36iSxZDGj0Rhqp9COAQJEhu5c7nwu+DYG3gs4JE344oQ7VckzGF4FIvE7UjVki4L3UIhakJUzV1%20B/aQESyIDGA9OtqkAzZCAEmaZ2eL8QGGetR3UMa7sbGV5nE0lTUQDCk0NbYbSEOTEkgDMAAjonFZ%20tKkvOpN2NLTLrEhbPCSDJAPUVhQqAOFv2Ibcuh62JWdJSDPxYyD2d/6VOQh2wbmXPVGPIegw8LuD%20PLF7/4bPR4hf1VqYonHnbIvx1Kw4igCvDatMVUmxyK1UAFMQV8pcY4yyOSVlF0394rhNLblN5s5j%209rphbE3nWwaGNIqAqs55HQPkTDTq4dthczh1Hr285rmKqpc4riJ4rVDm7Rd7HFoBtXGwL/7ogo8/%20zl2i+9mvwgw8/wItq6Svwpb/+Jt4sbFVS5bn76F6PkjSvAzIt1Z+vvzjunbtWvqxH/uxsET/vu/7%20vvRf/Vf/Far+TFN3H6/fGXB1a4VJRSKYcmlS6WJlgytOV+rR2kXwQOCpE6QNhj1WYhiADFSxOi2i%20Qa9DI4dgxtdcQccKXe0HFL/VLNLy/KegM1rPG0gRb+ow2hHcKES1YsbfSXX08tPBSTWYi7i63bar%20+eJXbkAuIsa99zAEj6EGmMnsTAYIkdooKaMoK3a4jqGIIfsYQ/9gf2qbSlknKJvqAQjY58ZGeXar%20XZtfDk+KFtvRqyzYDqGLosiSjlC0GemeEhQrJ1fHZ+rBoxCE5f62GYCYPghwJsNgWkRAZsVPVPRQ%20egps2OKj+oGYctnSQp7XBHihAxF4hIYlm6dld48MAt2HrFAGl2ox8mmS7VFk2wQsRHM9z2M5P7fY%20m1xqq2g0Zj/SRwqE5VmsMMr7ivfAWLg/S2VDcCxzFWM0RYZPB/scBeiMI7OdIE8zbK8WrzWPPzQ5%20jFBSxznVUt1jEKs6NzEvJZXGO70mQyjNj0zNrfqbL/6+dsHH6/ce9ho5sj8qKN8CAPm3W+//oz75%20x5mA5++r2lbeZ0mg7yH7WyPJt/DbQYvvDZnYc8b+UmNz1fPP/tk/Sz/3cz8XrqT/6l/9q+g+2328%20MWYg580JlHEZuVJHyEnA2yWJ7+q9D7ARlL2pCCtABnIzLwNX1Zo9ApIlulLiIo3CogS3zmu5s2nW%20K+TftRYXOCDahI3Im7eqgrSJJbAAgF1KXcNQXeGrASda1mcTsChnDV8JGQHdVxXCyjDYIE9vjCjC%20jO+GgTZa2vvNkAGpnE15j6kkPcVrlNg26GbbGBiIAwu2YXw0bRMpe0iHKP7cpoKnRxFl+Jjk6o/e%20HcBDlM1WAE4AIi7KFTIRL325aFoigWSap6RlKrYkN9pTvJpZDP+uc0yWA3easjCWHMvs5CohUyG6%20yGo5bh8alBHMfWZGLB22cif0ODGK7E8SS5LQfsRERIoq0huF5XDDzlP04ClaE48jG4wWkW6AmkpH%20kwFbaHfEmqVUVvBUj/SV4EFGCsDKebML7QDAaJjraZAxDTAiBcuCmKhiKqP07hZiVsccqR2vM8Wq%201SLrRb6Xf8QNugs+3hj3s9fYUd4evJ8LNl6ayPvqHGZVdx/fsmqHMYyKwQgde9lZ9Vy1AqzGcDsg%20yc99KWBJS/Qf/dEfDYbjf/vf/rf0zne+86tzUN2tvGZmwCsqVpABIAxOOQ2RUxaKPXPfkn7/5jqx%20rDSLVKXY88q615JMntMPwxV6dQFGeqPQ8woMq54nWfKZJZKuiGOlbUAlAA8MD6UB9rO2upaBjPIC%20gIVN7foImHqNtPlMrIlZsedKisxe5OZ4+cqXEegn0Plom5aRPahAjKkB9Qz+zSE0CPKOYZXj3CFw%20yxCYdjQQh9laaT5n2sAj1vY996oR3lhRQyBFF6MtfU8R5eapoQJHYofnwofCQB2pqzioLOQMBoTx%20hPBWzJA7/XZ4fUv2INgfRa+8T62G4ymeJsR3NCMwF4hYN0xncDCOIUSolfA0lxRlq3RTQwUQRZWN%20gMWUUdxeHLCgyZRM0XT4QhBT6j5krgp45H2ml+KQgnHymtHDJMqcQtsBXAA0UDLLIIdgskZBSYNs%20I1v2Z9ChsFfxaWBUBbFeOowrmLRy1wtvF31mymUVC664Debr1RdyU7uX/sp1wcdr5pb02hxoZfH7%20/NFXSm2v2r24vheey1Uby7uMtKubp6un2Ga+xeaf513kz8EL5aO3j+OlxpTLVUu5W2yoIP68lMj5%20Wp+L973AtyuGnG9ceangezO9HaAmPpcft4/DkllLZ0+dOhW6jj/7Z//sa/OEd0f9x58BA0iOMVaP%20BvgwSPVavqn4LzQbRTIaIMV8fP4eGHZqBD5jRy+lj9uYbu1S/9lHeWxeUVOpYLCrvncGmgiN0PW1%207PbpX5VRmJ8ZpNw2OsyyXQ2lwvSMIOVH+gcABiWVINXfCxiJgFe+OVbqWBliw7Gqh4tBXKGirWYM%20UppTqV+xPFUKp2J9NvnM7Oo6fhet1NncTnM3Z1PvIAxM2I5zbHiJDFIREyW5fc1cEUP07my1orx3%20fHQoDWtSxhzZOG6IahirhbZxUuvtyYAt3ErtIGuVT/HCCPAkaFE/EcG9OIpyTC3YFg23bH4XDd5M%20QfHdbnAwpk3sBzM4MBi27+ubzbRKibBTFaZpwsFIh+R0RtweZGQEAO7LtJbYjm30UeViXxfTUB2b%20+PnuinCV39L11O1x2usKTO06rB5HPxdBIGNu9FApI3BhnKhiUgNwYuWK4MMSYk3U3OcOZvJxN5Vl%208VwWsjbucHHby4A2g0WBCeeTa6tKsYWQ1vfGAZX7Yy6xecnvQhd8/PFvFd0tvMAMPD/YP+ctXtDe%20dEpuMF+k5QKPcsKilbgtUMfFH/FcsZQ30YryExCU63wvrhvwc3C//XH73y/0WrUi9Mvml7rCFpkJ%20KWCj7MM14hZKejuNSsHKVLhKVEBX48YRKz/hhvcM1fW3ESTV3AhE1tbWounbr//6r6fv/d7vDQAy%20OjravabewDOQKX81FHkSmjiZCjpMd5jjj8BP8NJTw9VlQ02E6RizJgoqXZmTRjF9Z5v7nHLJr+Xy%20UkWl1bK1+EMoygxdY/aO8IrXwvwmuqNdxJ5TkxMhfIyUCvtq6x5aALjjCccLAr7AwucNqgKMNmWy%20enX4tcnN5AqDo9+EQdSOtY7RIO8+w8ME2+6h0bSw1kpPXLgA2wBwwPhsG+ADTIjSUwPy5jbAytU5%20gKIFGFlfowE9LFBv/5g2I+naQpM0SAsw0B+deOt99HkhoPu36SqZjrpjK2kJgdI0FvIjeIiHfoZB%20WzIsGFJbE9UsLCwsKW6FuDZXvJhy0XFWNkVmpiEAAwwMjgykEbbXAkStb7bjPAZjJBjzaD3PNtsr%20zEuAOF5rAVg2WwABjis8V5gQ3+dJzE3lBKRW3wBKIq3mtMJo8Ium+AKLYcZgwzcZM/rNcpx8JkAW%20n2O+BZsKVX1UGp8slAUEemyOke1G6ilusaLhvDCrbrdRxCQDE4uxDDZyZ9x86/yjfIe64OMNfJN7%20OQ+9uvCysr0ozasdRkD2i5wvUI2CohU2z6twX91cSNdnr6a1jZU0MT4FVTuI2n48Vl6aHkk7W2pY%20eI+81dtJiPh2fDHLEG9zPM97rXreAXnD3WxvcGNvpRuLN1Gwk/9krA1sqQcZh/vZ3F5Ls4uX07OX%20nubmyWe48R09dCdlfmPp0PjRdHDmeFpcnEuL8zfTffc8RI08JYNxf72dNUnR3l5B6UMPPRSW6Hfc%20ccfLeUq6236NzEC2Hy/NwRiz6QqWwhFg+6lEsMw0Vt3BgBDMTSEoWizBxsCWLdW93gyWuWLDwBXb%20LaDc/eR+IRkcVykZjbB6CfBt3EwXVpbT2NaB1E/ppyBDxkSgEfl+tRJGvoLLs4gx+3o45qr3i/qP%20KjgZ6Azm2wYtjkMAZVVHNE/zeZcXfY20CPA4ff0GpmYwCWOj7JHxIHBVgyKY957RweBqi58NFgtr%20iFFNa2xHmkdAoSC0Pw3DQuwSeVc3l9JuE+8KgNrgdj0tLS3GOBV2mtKJxnSNvnRjbhE/i9VolKaP%20yPDAUBohpbMwNwcD1EhTU1ORFrHaqI4IdmwQXYoCWoM6QGuE7Qs+LFFWIzI8BABh+xMjucOu4tdt%20Kna2eG8IV51P11Omo8R/pqY4p+MYt3XKvSp7iJT7h+katSUAk36OS4Y1tLmcx35ZKsCRbe77ZFS2%20KYvWk0NvGOZRj5ZIicR9MHucRBYtgIb3y8xYVY+4TgqoCE2M7+cp2ZlyJ3vejbewuwFd/+hHF3z8%200XPUfUfMQKVbrjK4+bm8pCpTdNsV50Xq6qQvqGIvs760TlncjflL6eqN86zKdtL+maPR6bKOS+PN%202RusDDap159IC/PX07OnH+fetpnGufE0WWXt9A5y/x1LR4+eiJXS9OTBtH///uhG6Ze6ppiK54ca%20o5gNDWWG5LZHBYbCZIkvkWWCOjLqFNjcamIYpJlTf7pw7mxaaF5On3jqD1L/8GB673u+KX3+6c/B%20SEOa4ji4wE1rYe1aurl8gfHtpH0zY5CWzfTJ03VMe8bTe9/8nenBrXelpdXF9LFP/376zJnPpXc9%208N5038m7oTxzpcqnP/OZ9MM/9EOxKvwf/7//Y/rmb/rm515jZT4re4TbSJMy53ll6mNvym8nefae%20zDztS90KnnOTeC5R9FxA96LfgufteO9aqEbd/fp8uTNw+4rRVWiLoLFD0M0rzqD0Ir9v6WSsvA00%20pgJCL+HrBudccRHVIyE8dLlc0ikFfBh8KyAelQliHEB2VNQ4aF7fd+BgGqaT7eoGLqM860o8lCHs%20R5avyBhCn2HVTLCExXbcVMrePviIxxJVEqVEN0p5CcBWmFQiS7fRA1i/fPM630PSKhjoqWtp8btb%20F2D18reAvxdLeagJ0ih92JATeAEJVtLo7GmUdJy7vbAvHExYhfP/Lb6DyC3TGmkX0zV+1hV/J3Qb%20MC6mlzoDaXN9LY0iXq3x4b6VjbS+vAVwoQx1B6Zzc437RQstzEAaBQzeuW8mHRkZpcPraACJLfbf%202z+cx+pJUyzKv4MarzXgCQZNGw3G/TGKk4nmeoVswng0SRk1xgbZD0DMpnLFo0XQp85EJiYYE9NU%20AdYUqpJK8lrgOMc4f9AsNP9b5hqwsZ5+KrjBmjpyGzinetKiWidu4VkzUrPUOv7MizYvkZi/fLmF%20M2tULXnq9RzxvZkIyfchAXO+1GI+o9dLvmBf9NEFH1/uneEN+/6cY84cX74gqxbMuuGZC213NmOF%20cZUVi7nhmenDdIUcwSgnpbPnn0gXr19Ko2Pj3Fxo0rS1mi7dbMXKzerRGzdvpGcvPpOW1haBDfV0%20aGo6DUD3XrpwjS9zJz179RLA44G0vLYU/RZmpifThctD6ezFM2z7SYDNYmqyUju47+707d/8Z9PR%20g3emm9dn09jwSJqbu5YuXbmWDh05niahQTf5cl69fjUtLM7Haufg0cNpeOJAOn7yLmrOvH120vlL%20p9Nd992VnjzzyfT5Jz6a7j14Mj1w+B5WCuvcFNfT1cvn076pQ+lG+2bqHdpMN2/Mpd6toWg3/oVH%20fz+tUhI4u34zNR9dSp/87G+k/+R7fjDdM3N/+pEf+pH02BOPpQ9+//env/gX/kJ8kTOwuwUxqmxT%20TtU8D9lFEHn+RVitUOI2cNuLBaBU6acXXY5Ud5CS7vqSrvEXAqPVeNleyRPnO9OtDT5HzPsl7eeN%20+aYcjHN6UQYj7NNLWWUEcVkP5rVuQDLlIviIlasBKT9k7HIr9bxivbXNHMSjtwoBrq/Yqmup7ufz%20+7f5zlxNuwTXfSeOB6NRVX1UQMO299nZg9QQQLpOs7F+NBaxklZ/oQCSHytCqlRSUPuR0uGuoT9F%20uTayYyspC4WebHKVLraNEdInQ8Ph89HaWI/PVBUyClYHMCFTHxHpJwMw95I+y4MtTTUtEcHR5mdW%20CAFUDI7MYdtKGS9LA7nH4FhKMA6WpneE52BHGEike/QNGZpIbT7bhDyo2ZyP++AC5c+T7H+Ce9++%200ODswHbORc8dK5Iqw7Q4Yo67n33VZa4KQxUpEUWmMBN1nVqHSJVQd+JAw5K9VJ14vtX4CBCiDw5j%20bfOzBBt1z71349exnc7TbqFOymmAn+WllTjvvWHN7tZMp+TPedzBtjhXwXiVe0R10ynXTmiCgtnK%20gCJjqJJGdpsCkWgml89/9h3JFU96x+RjfgnkwWe64OONeW/7Co/aC7W6WF1NbKeF5bm0SsBdXptL%20F67AGixfTzcRhr3/G7+dC3xfuj53PS1t3kz/9ld/Jr3tnV+fRnoPpCariimC/dzcBQL776S5hZtQ%20iGMwIJgELc+mtZXNNL84kob6BtLkwGTqG+xL126cYTX0bDpx9C3pve/8lnT+4tk0gqAMJjRN7R9N%20rRvzqbU2n2aXm+k3fm8FsRXpGm4idxy/Pz319DOsymppYHI67Q7spGvXr6Svf9t70zpU7YWrZ+At%201gAbZ9Mj1z6SLl07lxZuXkljfInnnj3DWK4iJqulpx5/PF3j+I7cc3ea25xP+/aN0jn2SJpbX4YN%202QRU7U9D/aPp5tKldO7Ck2mZcYxMj7HSaaaz5M3/zn93IXWW+9P73v8N6Z//7E+nY4eOAXGiYj4b%20QFleuXdWqpxwdkTM94VK41IxHmXZEZ+9bQlyOw1V3dlf9Gw/n53IN4vnwooXRizVouaLXy2vFMfM%20PU5+D1x9hZfeG+hj6hGizNX7u9MZOg//zhUoYV8u9a4nBe/Rg6NmSsQzZ4CIaJDLaCudRw4Q8f8R%203KXuoxJDg5DCjUUJrG8ieGyT4lheW09TXNdurw3DWHdVHCtlU6ZZG+Jnq74ojkeWc8vqCo2scgiK%20a9ePGHh93c/7qoyHYtBgWtwe95PxseG0TjlKBGZ1VPxEtQ6f7QHgBGsCSBpEPOr+BTgyCAIX7ddD%20V+J8hRBXPYKMEeCF+an1URGDFibcOynjjfJT3m4gD+EmY7Oqp8l9weoSO+rqddKmYZ2HEakPAB48%20AsJSPgjY6jg+3ofcNS0tzCGCxfSM791OE0DTA2Ob+YMsXjVAh+amzHOcJv4GqIS/iExR9MHRUK5U%20O9ldV91J0erEuQuMuMO5aYSrbYt9WnVUpyw5tC+wSXbibZBeysINFyy5YiauqXIXz+cmlzG/0CMA%20hsCjrG08R6EBcff2dfHMxrWQ0+gZsGRNUXTsqcphXuS72wUfb6Cb2gsd6i2abY8/y1db3KzyRZlz%20xLcQ7vLqCkH7mXQJQHD1xo10+PDxdPni6bihvetd70lXrl6Li/HZ86cQY+6EPmJ5dS7NwojsNvvT%20gX2TaWHhRvrCkx9PZ698Ph07+WAaGzpE58yb6eK1G/SRqAE8YEUUSg1OQWVuE9xH0vzqfFpYvZI2%20YFj2HT7MDXEZ3cUp0jXQoKx+opFWA+HVBCkdhWN9B9Ohw4fSm978tjQxNZMGRvrTR//wP6Sr80+n%20j3we5Tx57cWNBQDE1XR1+Sw3LOhKbjz9aZR698NpEwHbiaP7UnsOcMTN7iY6jtWnNxGRDaXV2U6a%20X1tIa3xm5uhMiLram6RxFhTZkaIJ0dxgunZmPZ35+PW072Az/Ud/8TvSu77ujvS7n/q/yaVvpvvu%20fWt664PvIIgMR07f9YKCsUFvRtwsTA2xNCt54NDmfzHr8Rwlq+vQvMr0dO2lZm4LOpWgMIchH1Ul%20ToVhiri2uukEb/zFN6cqrOwxYbG0zgEtB798o8vBUJBVaNi4c73wze4N/lXcO3xX4qHzYKW8Qbqh%20GXiAm729OOx/4jwX5qJOGiGEm55tK6oMFJ6KSMXkb23lfBmtSALQCAay2NHgLdDZMoDzX58t2skd%20rG+00hor6/2kMKv+JjIYUZArG+O248f0j+JTGAuBB8FPoavnvR82Igyn2KcakRagpAFAiC645Tox%20ZToIEBgggJvqEFi0QguBcJKg2yYVYeWJHzHtY6ozetQxgK0o9bVqxb8ZmWJJ/uoHFDR04RTExdXL%20DJnepTJmF8GpAVljtijNLXOlt0kETRvWBcugimYXO3lgBfPTr028TE5cz/akYdXDCVEzMsRrHZiZ%20Hdgaha4BGE1zxD3UKz//bWO5XcCMX4wI7OVL2INONr83C43jO6RI3bSNQEWBMO+Q+RhAw6IfSA3G%20tp+5XFqCCea16fHxSO1sk0IeJh1l6qu2C9AL8Wh2SI20iddFhkMxN9X6JAT2+YTGe+L9VlZZsl0A%20Z+iGvL84RuY/PEtirHDFkUrjknUC1PLwhx4nJaq84Fe7Cz7e4He85whDmQtvLBU1Gt+ZcoF6obW4%20QZ06+2Q6h9Dy8s2n06lnH0/jaC/MXJ698iRirIOpw+pipzGenjp7Jq0QnK9cvZrmZlGsdxCPTgyj%2085hO8zAeV649nUYnRtLDo++Lm0+HG9gWJkZTU/vSxIFJBKbkcRc306WleYDHWNp/6GQ6ccebEFWN%20pxX0If2s2M6fP5Pm5/md964uL6Tpqf3cZPoBMeQ/+9fS0L52urlyPp2/8ih56xFK9pZIhyzHF/ej%20H/8tqN05bl4sYBCFTR6c5PUmwrHdtB9w9PV3vz89eM8706m5L6RrN5+B5XgTN+FaunrlmbSI34Cr%20ncF902mYm9Qgv5tYXmxeJ8+qFwKmUMt96clHb0a1wdd/x8Np8kQjPXXpk+mp05+AVRlGiDaWPvnY%20v0//4Q+OpwMzh7lZcMMkb3xg4mDaN7wvveOhdyFmmwwtysUrl9JHP/Hv0wE0LieO3hHBYJhGX+Mj%20U6SVJuOGpvZF4V6skjhnrnrDzfC2hzeHF1zk+PzzMUbcNapbR3mxWgJVYCSjDK+aDDagj11VeVOz%20xC9ezYun6j4baYS44xVgkt/TBSO3n6c4bZwQccAmDIRdR/Vp8LyGzoK/rWhRFNnXM8Q1WyohytmI%20M+Iq17nOkW8v/16WEBE0ZCzyukL7dbQDBsqIRn7X2fbQEGLPkahasdts9I6RuQjrb627M5DIuFNt%20AdtQ3Bio0/17bhWn2oiMYOj3hADe3lSLkC8OheMGVQFLpHzYpvuWFRwQHLGNhiDMdEj82LzOPiT4%20jwAmFIgLqvrQawV7wPs3N9djJjQpE1hFN1sCdWaSeIOMRxF3RnD1uGVfrCAq5bb6oziGfsBN6FxM%20WdhHJlb2YYIe3hgjiNDrfGYLlqgeJEAOynvSzQDkGapHFZ2hXwBTvDBuLRIySJdpiSEGXCfdE6en%206Gx4fr1vLf7W0nZoaiQNjI5EWsqMWbBljHtsaoJSY9JffAujQaEmbjI/sTMFMNsskLZIVYN6rBx0%203Dyn7Xy+R+RrwHlS3Cvk9Dkt6aPqhg+0/WzgyijqLvA3X08yUdrVm5p6KfjRBR+3f+vfYL/HKrjc%20BLxwN8hhenFFSR0X7BA3HxXffnEUsC3xBVtFbNXPamj//nv4vZ5GuDkp6urtH+D1ufTbH/k1AMad%20aebAHXwxxkiDXEUpz3dlZzwtb6AwB3gcJti+7c3vCiV9c2sznX7mU+niuc8Q/BfTxPAoX+QNhKmb%20GOBgbtQYpPztEMF2moZR3gTXufDnyWvCUiytp5mRGT43mzqrrQAtic9ssgK5uno2XT53Ks2MHyBA%20D2NQtJWu3LjOjalJVcnD6YEH3wLYWUytlQVuWACJ3nHyu0NpC9ZkDNHqBXQkNW5yG1S9DNX2pwuX%20rqLxmEmHp0+iRRlNyz0bCWY17QMwdGhk1duGRbm6ka6dbqW5p1bT5nJPOvrAdLrj7fvTseOHsrLc%20hlijfTgK9nNMo4Ciy+lTjz2TxikrvOPo3Wl86kC6fu1x9CjX0seffCCdPPIwz78lQMZ8ez4tXptN%20y7umuRbStWsX04kjd6Y7jt2XVhZJY5FS2jfNfnaxSR6eSIfZ1nprPd2YvZ5WWqvk4htpYmwCodsu%20JYlr4Zi6rogQr4R9iPqkU8k830IngQ+eBwqeDxL2Xs4VBgsr87A6v00quA27dYiU1VqI+u4+cS/j%20259GB8ZuMSOFXXuDfeW+tMPVtdQbukyFFS5lBdwgeHtODFB6Obgar7sazzXoz3n43S7p+Lj/V6Xp%20BtEw/+Kn6r8SoQYw4YJXweQOEX9pfTXSAQ1EnDqsuuK11De3qgdM8FoO2DkdGKJNFhAab6k38IrI%206RWboXkguRNu9I1hbKFb4SFYXker5T5kIwRV6ke8XqNaRk2HYMQeMeZIeM4yX9NQQ+i5BBaKUQ3I%200a2WAKkBW7A4xak1GBCRHP1gHGcWRBJATU8odlUbw1iiW6+rdo3NIrWVm9w5fzZ6857Y4J4WY2eb%20ljgPcU7UhCj+LXA7mIjbH5EIK09VTGCYuPlTvlNhj+5cKfyN70Z2XMnhOwMm/7FaJqqNEOyHwwvV%20LZsyUWhGthQmW4VjOg3WwuMP0Mdn9T1RH6Q1vR4kmAFA3GiCllklG9vJYDlXsf8Q7OZ+MJYpq+ER%20dOQUWWFA4nx6PRV2xjLiAsDqGNSgz33+ZfmceemCjy/tdvDaeld17b/AgjLf873o/RHZ4iKIc2ET%20EWULZN/kZ2VtJS7AgyjdG4CKFgF7A/pzgy/gwX3H0v7pg2lpZSkdmgFgwBo0SYOsL69TXnopGj+N%20DJK2oNZ+mEB4eN/xtG9sKt1195vSjWtXI0Vy9x33EeiG0iIAYn11Nl1HbCrFNzw0mXYUZVHZAndB%20eRjq7cGRCKjDgxNpZekyzMUcWpGrAAxK2RC1jhDcBvoH01sfeHu6+943pyuzK9Er+tylR0NQOjMG%20e9Cqp8tXnyVls4zgdBJV+TLbBCRQeVPjRjLemErri8vp6P4D5HdJE82hH9ldSaeaa2l4fF/qW6Xk%20jptqe26NqhdYkjTDF3s9rW8jPJ29RN+NJYSmrfTob11IN05vpLe//y1p7Nh2OnbXfnQpU+nRRz/F%20l34nHYS5OABAmBnbh95kOR06dBiQdiwdmTqcju0/mOhckT576vPp+sITaXbpyfT0hcfS+76uncZ6%20J9K12cuwLdwshpln5uELZz+bzsLKjDyFKA9fkQkaf40wV80VIMTuZDpx/EQ6yxw88dTnwghJi6MG%208xTlfgjR7jh+J+dinRtcLd15531xDWyurwN0RgEN7fTAPQ+nNz301nTm9FPp6tzFyM60eP8cKShF%20xO9/37eineG8kQMfGR7n2E6mX/+tX0pPnP/DNDY5ChWNQA913hce/US677570/HD96bddl/6xvd8%20S/qmd38be4UC9xbbZT2+6N6iK2iYQ8VKFgtsA6RUv54Y2onzvdZ2vEZlhEHBMs2KuMpfb4NYptrz%20oyovz+ExgEnk6HPADl8HYyy0wQ76Eb8n19FhDe6figqLDoxg6AL8XHw+l2uaqsmr3xJ82IgsSWgw%20DOTBiBDzCdIO2sZwkU4qnzGIGdTdfwRUWJ5dO+e2Wa24wi6aA0GClWEyLwbtNp/pEITbGIuZ/ojq%20tWJL7nsdQz/3rfg9LOMzIKoEm9mvJIMmQY2gI4tvMzCS1WlEiib7oggufN7FmK95DiKtyrwPmfZR%20EBx+I6Z9ikHhc9FHAIhK8BtnJPIc+dxkEFfYqZjZ/JOXhnkSo8VKxkH5U+yv05KN4Q8733I4K4A4%20AZKf3KHCJeaLY+pV1K9FfrBdgjz9iEzWyeJkUJIZKK30MzB1Tkx3UZwTQKQCIPbREajItHo9+Lux%20JBoWbmUBqkysxmnPZ15vnxJ/74KP58/I6+HvF1gFVYcVtGpB2a4w1jfa6Bwogb1xja6QG1GNsrSy%20Gje3HqjMJmmDNVIKK6uImuIGQUkbbMjdlLyOjKBEZ3uzi4tp9shb0t3f+GcoPd2frswvpsumQ6hV%20H6jznk4TEdcigGGZfS2nX/h3P8nF20Mq495A9B1vLChHVZ5rfdwH27Fv6kiUvi0vUebWwnQHIWhz%20CxV3D/XxbG+EMtgIhCONdPTEnXwBaukcTMIGX8DN9gLpkQsY9WymE4dP4hlC1UnkhPmy9rZhSuZT%20H6Vu/n1t8Uaa3Z1H37GWppf3E5Qf5DhrqclcXMHn42BtJB09dhealZW0ghj24tVzfGX709Sdx9gn%206ZOp4TT3SDN97jdOpxm8Pr7t77097TuKT8HNm3wZOTxEsTMnEe1xc1hYhjVank8n9x9K60tbaRwm%204CDjG2lMBP25TWqqB6B1x/H7SEs9y0pmJV25/nR6/Iqr0OwQ+bkvfDIA2w4rizXmc2RkJM0uXEHk%2024ThGU2XL8+l5vJuOnnnPal/aCcdODaS3vaWt6ennnk8ffqzn1BaglhvOH38s08BUO7l5/40B2Oh%20Uv7c9dPp85//CCzTEOmq96d/88s/iXj2UdJaO0m3yQHAzaisyoG7UuvTm+npZx9J5wFISlPuOPYW%20ctGNEO++5d53RFvzS5fOp4MnDqTNnuX0icd/NV149kL62Gd+jfz0P09vvf992VwpbsQvgJJfD9/D%20r/AYcrlsZgdkBBQTWo2xzQUVLewJFq7+dbOsE2SD/TCgxhI2g4H8q+HrVjltbvCWwUZVcl5pvsq6%20O4KIKRg1TpPTiLaDEdH3UiaheIawFX+Pfbh6DwElPhkEMDUGJlCqQBu9Z2RJjJoyIhlxkk7MQkx/%20j4Dqv14HBMMN7ge9A6NRMbLhal7g4CpeNq5cM7JA2srH0fK6lSRSN1G+qvU6UTPKfGVKYBwVr/q3%208yZD4/j9Cb1LsC5wTb7OvlsylKaV1DMIuBjrAPdDK0mCBSqeRHtdaAWAkgXOe5iBOQHP5Q0rcFhd%20Es8RefpinoSM1gpQ8dzlc5m/J74cGhU5FsGjoIf3D8NEOyaZLu/XBn17yUQ6Ri0On9MzxCoc01Q1%203rNb2J3c2de5onFhsDcAjmheqbjZ1BXprACpYJwCKAOs4G/iObdyRzbFayTv1z4/GMCtraYBdChZ%20HfvCjy74+ApvEK+5j3mniC838gS+QJcRis4ukHKAPfCqXkUsOcBFPEDzpn5sehcWFtMYP0eOUJXB%201asifIsUyQDBVJe8fgRc6wSYhdXV+NJNjk+SxsCdb4NABVDpQIWuADT6qDip15rpscc/EwLUhiVo%20jGWCdMib3vw+fD32p0s8v0Zp6tTUJDeNgbRC2mSDFIvGXv2s1r2FisprW4jSmiswJOMAIG48HM4Q%20wbcXDcfVq1fQksymwzAI+8dn0mzfLAKzJuMcTiPjdMRk5b8OeFlaoZQXZmWX8W1ALe+0cBndWuOG%20vpvmlljJwyLIJCigGztwIo3zM3fzKqzLPOxHI81Q039t6TrbWmWOttLTnziTtpc76eu+7T1p/4P7%20U41e1BswB1Njx9PxQ/ewGVTpsC2OrXF0MC3PX06feeoz0Q78/YC1JY7z0uUbMAeIVmtT6R0PfHua%20PDCQHnvmo+n6dYyNtIc+hq4D5gnJSeqQgjkwOY7PyE0A0WJaBvgN10egwWEsmJsT9x1Lh2CbOhgH%20PPH0Z0n/LATAeN/Xfy//vj1dvnYmPX3qc8wJbdJJ1SSOdYH01d13nUzf+q33pvthkHpghaSpL924%20nHYGetLgxER6CHZk3/QJdDWHERdfRu9zCuDD9YIJUw9pq1GOcWpiPx4tc+n6pQVU9ytRXn33Xfel%20h970JkDTRyOQ1bYH0jKprhxvMuioLs3X3HfqZRqwfgw9do01HcDXNvxBI02RKW8iMQAcV12eidJU%20V+wvMJasvah8GzLb4SMH3lJ66cqY9+mTEzcHgog25PsAHmOA0AA1fFcMQDIHpmZzCWkBIoKhqDAx%207YLgurhm1k0J8f42LEakaUr5pSxCb6mKiRU6n9drx38b7NdyWe9PPUN2280JjEgHCEhgUGSFosFb%20EZrKcpgmkekwIDs2GYpYiZtqYdybLEhM4+yBJWeS8UZ6JgSTeV4qNshjcO5Mq/geXxdY+XwwMEyT%20qQwXYTJUil2zxXzWZkQK53nnI/tgZAYqp16eH5SrFHjFe9wqg81flufClyCFWJ3JalhSbIffDg6q%20CoVcYAT0Mf1iR934jgkSFeGSxopLiLFz38xy2NiYd9kAhDvh0pyPvbOZWR41HlV1zBDAY2S4h8Uq%20DJS2/3xGYDYkG8d2/J5vc9/dJX39UguLLvh4mW4gr+Rmn591yTnDfJGtQq1fovTz7IWLlLMupRMn%20TxJQ0CYQtC1ruw6bsMkFdfTEiagwsWJuFDMdcX2LklOV6BavBf3pqoGLLVTs6AmW0IPMU7J65cbN%20NL3vMMHXYHQ9bgj7Z0gfjM6QIx1M87NX0hJB8fOPfZxqlMPRlbOfyDq3hGeGlR9ewHzZF5eXoJwz%20BdhLvrZfJI4wUwDkDeqOE4eibHd5di4NkEoY5ws1iS9Ak0B9/Ni96cCBQ2mRCpqBwd60eQMRmtRo%20zwjbnsJ+GLqWBLeMiXneYW5Y29CGa6SY+rBhHiC18OCDD1HSezVdfvZ8mjowSl39EnMyyL5G0+/+%200scwI2ikh95xf7rv+07CECBEffpUmsQBcRX11/4HD6F+b6XVbcASotzJMUqLSVWt9m4xn5PpmOmr%20g/ek608/RpUO4i/mcGaYc7DdQPeBuyv6mjEYikn0KoukwdZgReYXltBzjHHTowoAQDg+uh/WqJOO%20HDiSZm9cxPyMHLYqfE7aI49+GlBzKhTwv/N7v5E+8ak/4Dxthvbi0OE707nzT6ezzz6V9r/7ZHrP%20e95HufNcOv3sYwDKTQS3B0nD3EyHTx5Pvdxk2qTkhkhN9WC+dPXcDW50bQAOwmFYo5mJo8zzCcAK%20ynvAbD/na235RhqfmEn33Hl/uoo2xXNtNUOD0uv/5Lt+IL33Hd9eVnOlOqNLfDz3dmHZtd1TjRJ8%20FwIcGAz1pUAToQLDr/OQzdSE5np53Fpw7zmVRrCL1ypav9irS6nvAb+sIQDNlDLbrEWQph/l2jNA%209PNey1KjPbziTb+PUZVhmoXVtMHav+2bUqU0YvtVvZUAhUBoBQj7CRpQqKO1ePGTiL4q3Cc2dVIF%20ALlAcTXf4HreUm8hEAthadY+KI50bNk11M/CR/KdbgPKDLCu5tWltGBNc9M5UzO5h0kIU121F3Mz%20DbFimyV14/PBithoLRukxGuyKwbgsJjnM4M2rvO41T3EmQgpSBzT8wOrYKgCPxXT80IxojLrin4q%20FXtl5UuAhEKQRDpN/UUUljAemIaNtejya5lQuHPwWmhvTNXxt8dilYy2+3GO9Pqweklw6/UW5zMb%20rmm+2AcTXUdMG+eW17d2AKBqR9iGqfEOr2/RC2gFMOp+h4kKS6SpO863TJ06nAFY7z3h0RcfbRd8%20vJIo4WXY994KKNB1eXDxtKHCFpYXgyG4fmM2hERb5PBPPf1oeuCBB6M8y/TL+fPPxgpiBsV0qL8R%20JPrdvH6NEleQ7oGZSapD+jHRWw1kbemaVsEtO2Fyod9AZzEMezK9bx9BageEfCCqRE4cG+fLx6oK%20OvRJ0gmXrl1IgzAO12bPsVI+gyPoNSpSRrlRELxXVhC0HgwUvsbFvEAKZ311AbYELcHgGPfJWpqe%20PsKNjBsGQEMznomJqTQ1MoFZ2WVKZ6m354u0yZdhCKCytUMVzfgExzIOk3M/YGcILcPj8QUbnkQ1%20DqDZhSk4f+Zm+sZv+BOs+Orp1JNPpHlW/iukkN737g+kkZnhdObqqXThiXPpN/71JxCt3p3+33/3%20r6WF9UvpN3/j19IdOJgefsvhdH3xWlpmXvto/W31y0p7mWDcgRWYgu7EEXVgX7rjnvu5Ve2kzz31%20KcSf8+meOx7kGFlRNQgAO6vpxtWnudk10y5poyuXH0tTiDeXSV30NjbR5GynKxfn0mFSTQ2o6R7M%20kHw0+bLfe/dDMDKt9Oyzz3BTaseYFm4uUi64DCDZgmXahwZlFCv4u9Lo0AwgkHmFCVpZAjSQxplb%20OJuuXb0JmPjOdMedD5D6cbXcRNAKANlYSvuwuj9IOmwcHc2Tp76Qrty8lNM46wNpY20z6O0jh+7A%20DO5I3ODm59rpruN3Y1Z1DhC4kO468qb0nrd+EytXV6He1G4FwZfhq/Ca3aRloQ1SXD1ct8P4W2xx%20Ts3X692AwMMQF9/fviGDfgYfNkSvVseKNvWHMcDuoDWKipQIX1aKGJVKWiSahOSGc2p/wkSKaLbK%20d87vtgC93dpIPQO5g6opFW8qEbQNfzIWea0c9L/eI7Zt74uOuqYrHAeMqavxAC8KOmMNECxJBv6y%20GQpNbYaWn6/1D7HYoFKF//p2YFERTO963ARD3ToDugh82If1IDp82ttGRtaW9EZUV+uKqZ0b2aE+%20dQkumiJ9xbhCgGkZO0CiGLi5+FqESezHvGyQe0RU+aidcIylskcfDRdADY53iu2NttdhaJqphZW7%20zEIkkTgWR7mHqSWdy1/ZdwstBt+3eP3WDTuu11wVk8FQTsPk7WX9RNHs8OuW3idasnMPY/0RqSL3%20z+qNbjbZ/8QqIwsF4swLBqOQwKomzmV0zmV+mTvv89syS74vyompqiFtEteP4JJt5GHuktZBF8i8%20bMCyZFGzmiNKs6PPDvtiSGEYx7WwJbh8iW9hF3y8Zm9RLzzw6oLPimnvIbR2Bp3OAgquE2y2uJkc%202EcpFiuKA5PDaAGeSH/4sf+Qvu7rvp6VMQ2cAAejBPERhKSqpxe2liNvOEYJbHv3JgHnelokOB86%20OANY4YsnFcmFbC7VYD5GkFcbcerspwMln8DDoz6ojmQRoeTV9Agr7mUqYPZNk6Lg5nbq7OOos7cx%20CsOQ7Dqlqluqz1llsKpYJwCfxxDsOqv6/VPkgFk998Oc+MVqYBO8ho5kB9HZlYXLab65gNUx+2ku%20EkSvR77YlWEHeeg6rqmTiDz3TVKtsv/OdG3+Avs6lcbHp9PkzExUDyyQVjmwbyrtJ0BfuHAmGIQa%20N7v77j+Uvu4t70n/4bd+O/3iz3woXTx7IX3gz3xz+sG/9gOkbFrpl37td9L4oel05M13p88+8Yk0%20vm84je6j/I2b3tvufCvltZ9Ps3iirPe20t24rk5QnTPA/H3ykY8g8FzgRlBL8zA+DZwU15YucrMg%20VVVHi3NzmZukHTHbvB/KF2XZGOBrBxHnLrbzp89+AXZkk/Lbo+mhB96T7rnnPWRQOOeAOFeR6jkG%20mY/1ZW/c+CZIffdQObRvP0BsKk2OTLNq86ZDOfJ13BGZ22nYmZmJ46H78bZu6fNInYqnicPoa66T%20yrqZaocAgIDEOt1Ft7aoluHOd+2SfT+2qOA5ECvym+hdVgBVu6yWsE3JjbIQLb77rd9CtdCdezns%20brrlhb/DHe7+TdkBburbCp0BnIob1SZoqd1HOwLz7hGKCougWLTqzWIgN8BHFqWsnsMSOzw8CMyx%204i8BpaRm5ChCc8ECYmmZ73w4cXLvsDmdegJ7isR/gheZz9yUzJW6os/oVGvzNb676icisrqqNsUT%20LIP9VniqBDcDlDxCFq+qKVB7QFoHlsPlfB9pFAPhyhKOoaRNhsZJpbAvQbYshNS/x+hx6S2RWQoC%20Ovs0BRBaDr6faj0i3RRBmP2XKhv/rhpYRqoo0hKs7GXoSNHIlLh4qgJ3iFEr1odOvjuwlTo1hwmZ%205bFRzWNpsNAoV4XsPSosEaekMBgMtLLQyTqOPXlpAXaCgww+ImVimW4Y9+VHpHbUqaDLEyDFp0Pf%20IYAQSJZzz3gqlsf9BKsjk6FnDLSooCRAZMQLfucaiWujADgbGnoOvb/LKvXAcGbxbLw9zxuvmzrz%20yx/VWNyrBMq5t9CLP7rg4yWn55V/sUKc8UWPm403ibhVVM/kb3mFsyvE7OXIhbVK2eoa4snNJsJN%20rMlnyN9Pjh/y0g1x5gqr4mtUfSxvPEyAWU33P/gwJZ4nQ3keqwopSs2DuCjvv/NOgMANguU85XFb%20NGHiJgV69gs+jNixt6cDeEFDcBNxJqLOJrqIq9fI++ORYV7yqae+AKsBM0HDtePHabhmT24u1FFK%20WHcAIKNjh9J3/Ik/k5588vOwNKvpU19gdT1/hSDaYbVNPhEabwQfjPmbC1SYYIKEpoQWT6FVaZIu%20WVnCYwN1xwDVFwMyJJb1kSpxtX8AnxDJ0Kef+Th9ZC4ALNSVXIc92eR93PC48dzz4B2kpW6mqzcv%20EOhZefZT0keA/Sc/+v9Lv/Wbv51G9qd0/C2wOkcn0y//6r9L7bVZ1O596a3veFv6wpnPpxW0DPsP%20j6f5lZtpCJOz06RUTp3+XFpNK5Tv9qKzOZueOfsEwR4x6m47jSA4/eb3fHNqcayb3PAVDtoMaoeK%20oM3OOtU+zK3eCNws9o1OsF1YDICkVOr+kUncFLfSMMZpG7ArMjt6HVzBe2X/5GQaq02GrbwBbIRU%20zTIMyGOP/WE6gVB2HH2G9PeN6xdi5cLI4rY4Ob2PVNAdiG1Z9XCzG2qMEQR3+XwtHTh4CPDSiLTb%20U6ceTc+c/jzAA02NeW9uUIqDhwgYQwStDW76AleFa+t4q/Q3oNM5NU00KXEdmyOogl88U92kbrth%20v/JfvVdsBAJ6RZ+mqmqUcPdt62EhlW2O3+ly9W1rdNvVS/nnOQwOIgSj2pbn+4SgxOnVKMrfDTay%20E/ZWMlJHpUV4PQhK7EoL24jmahxBd1SuSOWbugkaPwd4dVgGvw3AqYEn9BeAT68NgYEC02AmohpG%20wWnujGqKJlI3BNFIAbA/O75G2WmMlwZwgNRd9AK9LD7s8yJIqVmpwX2oZUpGWh/zvii7ZdtqMHxv%20xmowKAClmrbiakjQIATo1oKea1FvC//WqCtW9BUQyRdlgKe6DSsBEk3ZH7ahdkUhpoAqmCEb9km5%20Agp3EdS31JZwAjLWEFDcujfvkRflChdLlKKVEN4GQLztLl59DQK4lBLqABWFxb6Nyw7GKSzX7aDb%200h6+9NVxe57viAd5B/7/jsBQ8CEI9e7P8Xg9qOuQAapp/uZ7Im+UnUzD2E4g6cAK66XHSb7S8tOO%20QXv7LGyungMU5c285KMLPl6xW8yXtuM9wBF0XjnjQb8WBB3n+9ZVnC85bzS9aAwAFlR6RLKUVfS+%208bE0BeNQx8rcPHCNAN07MMHKdoo+JMsEzkNRDjpGsN6iCsZtucKyCsZU65bCLf6eGB3n4pL9OIFv%20xkbUk8+T57+GcdjSwjUqXg6gLZjCsvwmluTPEugMUiNZsIqOZD8ApUVwbW1up0nYievoRGwe9ZY3%20vxuh5oHo3dJHVUqrvRRNtYaGcBedXWTldJpVEFwG2pFdgre5zRXEklP4VEzuB4Aw5iapHAVqh6hQ%20mVu8ToXFmXTXiQdZcdEefO5ZQNF1giBNoyjrXV0hfXFoAgahyfavpscRRXZUxg83CJq19PmPPpOe%20fexmCEDf/70Pk1pqptOnzyLypPR0kmogXFivXJpP5/7tlTRxbCwdO3iQVFId4dURCokH8di4kJ45%209QjGaztpCNr4KjfPixefJR1yNL0dYWdzdTs98dnPpGPoXgZhN8ZseXVjk0qRVpiXDcEG2cXTm++O%20AkNWZKtQCUMwE3b6PXKC5lXc+J9++vOUQONhwvY+/h++wM0IQPR1J9PUkQGEqbOkWY4CXg6khx58%20IG78rl+vUya7vrgK4BtOd91zgnTVdapTLgDaZlKDFV+LHHIHILTCHF3Hbn5m3wFW30N4KwzSx+Zc%20pIWsMlpcmqUSahGvEhgvqm+aF5820nFRovOZvi8YkWbrEpVHG+kzj3w0ffs3/j/SkX33BKDKyv5y%20TT/3NvylfTlep+8aIkqM+R0A0enxsRE2367eAdYEfg2zdgEeQ+oaEC7n1WsOPhEWYvWddR5V7w6D%20uCCl6iUUQSniWgYWuQKO73iY1dXQE2U/C0Fkb4gtsudDvtVkxsIAZXCKahjBQxV9IgjlFXuupChm%20ZI6BsWtG5kMwUlXLCDwi4Nq1mpTLBosLFz++Vf1JVMqUKr3wCYm+MJlSkNmQ7TDoNgHngzw/wH2l%20Kp2tymm3oww4/1QeJf4eCyzGGc6sIazHryQ0LKYzmoA8WFBTNN4PGYu6pgHRNoMLvYkpF4C51mN1%20o27RpwS4YEwB3PKU5JJmfpE3iiohz1OJ0llEGiqemN9KLpFZkXzPzyZ97Jqx6a7qnLW4N0THYdM+%20vCfAhyxERqqZkSqVO1HqnE9hbC88O0KHc0vwWpmo5Q7IHmY+CB1i/VzubpzZLFkUwbDgxwmLY7Bz%20b/FzeamvaBd8vApvYHspk/LlimullGB5EewxegVZVm8LhMt/m3xhNrkpnb+KEyeXudULk1Qm9OJR%20YZv6gcGdqL5wxXHnibugDdfSpx/5PWjzw2l6Zio9S2fXIQLN4f2HY/XqDciSvhb03garcitdvGjH%20EKKOAAzWuFFIvY7iiTFz4DBABVEmzx/DS+JpdA2PPfoFymqPs+0xjKiohGjj0scK5QB/b7UGSRu8%20HVCAgdnScvrN3/wlrmWsilldPEgFxsTEHGKqNoBjFH3CXDqz9iig51gaw49ii7Jf88MrrJauQvWP%20I3odpM31AAH1wtXzASgmqMJx1fj0M5+LGvdDB4/g9TEDMDoDlTucNgmwhHvyk+1Q+UsZXn56PZ3H%20Rv3uu+9Pf/Pv/ieUis7HjenqNWzWe89zb6FqBv3M4gI9ZOrT6YH7H8CdtI7b6nzqLK6nk8cPp/WF%201fSHj/whx8tqn3N35tQzaFqGAR53pYfuejh9yzu+A4Hn2fTLH/63aWjau1wnncY+fhpwdWjmUJq4%20voaz6YVglKZZ6al9uXrlCqzVeBrG1fAZHGS3TPbyv+WVdSpPBmCIGuneh6bT44+eTp95/Ho62jyc%207r7vblIfm7QG56Y8PhgVBAeohqnvDqePnbqably5wfWBsr2zhsfHvtjGyso1AKWNu/rRAN1gTiw/%20XANYUpLLDadJntvzZ+78jpMPoSWZAfhpFvckIlQs5wGydcDWYP84zfruziJAblhnMG77sX/299J/%2094M/RPrpwK3rOPO35afLfuxToB06jpwKWBL4u2rlOyWL1ERj4Ap/mJQdVlw2XiEYFUAA9d4fuXb/%20LsHZqhEX0+FK6iI2MxL55UL3exNhG674fV9UjJQqjhq0pdUq0frdIB3plQinEaxzVQ6/E3TC1MqU%20UICObN8e/T7KSj9UIq6seV/TFu9qEwQWpphkRzDNUvOyY7Dnden+Gtek28n3vpKq0fuizE/4U+iM%20yjUYaZhYrWcPDxdOVRmth9hAz+E2DI6510ouIc5grFSjMB4/E66rXpZ8rhLSGow99qjsYGFgK4VO%20x3ERjA3QoX+xYsTpUSice7lEcK9AmRt0NRdPZ7MwkUbZVczPHigs8Snf6gUBvlVNCRUmshWFvQgg%20Y/lzwBSOI+zPMxMmHuqDoZXJiu24X0FCfO+cdw8qAxaBoudLkBImb1YaOUZLdNWKyPSEiPnW8biN%20KL0OVOSl5b1BAPLS1EcXfLwKwUeFTAOE7AEMv2z5C7eEMHQFxiEc96LxUi6ftQ+CQr5lHDB3CSj2%20KdEAqzHQTk8+cw6bc8o96+PpgfveFtsVTKyRdunQqdVV7vBoP+97lAqLqTR9RDOuDXw2CCSsKsYb%20QwixBtIUlSKW5xqIr+OeefDgAWjQ8TRJCWofN0ZpeG8YN+fPp4sXvgDQ2U7TB9FzzC/FSm6L8tY1%20SlrvQGRZgw2pDW+nmcPH0vypJwhYPenYibvTKqJNBU/f/HVvh7m5mB555LOsxKbSFuLRxZVZ7M7P%20UfkxlE4eu4dgPIXGg462pAq0+FlZJn0zhWZBy3HGsU3a5Ap28K6aLAVdo+PjKj4ZIVRlfs9S+rqx%20hchsiBv80mR64mOLCEOH0p/8zndDq6b0yc98nL4s4+nsuWeYZ5gatCcn0bGMwxZ5A5unR82+KdIT%20nJMlOtueO3Mj/cb1j6Y7H6AV+WGqVdI+7NTRSYw2SNtMpO/6wPemA7VDrKborssX/F3veC/VRiOw%20BvNR+vvZ6+dTP0zCfSfuS9PcLObR6uzSjffQ0eOkWABrnJOmzav48tcwBNpmNVyzK6k9NkzP3DmW%20jsC6eBMaGqnB7pACwvL+2rVNdC2KdjFN66DvGN1Hhc9IeuSzp9LcVcpxTx5ACNtAn3IO0HOKc05q%2059BB9gF8xUBtjbFdPH85vETuufd+7lw1tB6XIzUzgg281UF3HL+HeUAwi2mcNzDP1dDcOJbw96NB%20uQvW6PPpMt2EF2HkBB9hAe5/gaYr8FEty16tX8yXf1ys2dO+BuePahOn5mDPaAQDG7sZUNZg14Af%202SQqAoedXSu30bwyFnj4UqQ5XAEbqCLA5QAmAxGLFYOMQsRYWaOXICVhBdoo+qI1zMZ8T8N265Gm%20wP+De4BPhl8GgVe3zAjMcasi1QFQqJG60Obb75cB3GMIMaTBne2F7baVZ26XICyj4j6WlldY3HA9%20W/BmKWh/sTcPhkB8nityDPSRhqq2HTvIV1CYgylyjdfUo1DyWzw8HKOAWUFulO7v2brn5zU887oV%20oDh2/9YuPrQ0LvDL/VhNTYdtbpJurOlwjDfPFmA7hL8wglCPjCWicHQbjhZ75V9BWBS12hGW/yxh%20FjgE4KiEnYFCnPmcOsvfiDx3cW49XAEhiwO9O0wv+35dXzODkW3uwyiMp3oD6GRX1ww+sr7H9Fuc%20Cp+P68h9VHoPWQ+3KWARlOTPCyjyufRzhYFik/p+hPCYXdVggnYBH+LTl4IfXfDx8t9Lvuw9BCVY%20kHKsTCwTy6c2PXXufHqKJm4bpDBYxkYONPoyeEGYzyTfugmguGB7+kWcQKlKOUi+foJ0RgcHr0PY%20au9Sbnro6DH0FBhZtWbpcbJKhcL96f573poGABYzdLI8QgphBdfPBkIvRZ52rf3wxz8M0OhN73rn%20e8IK/cKV02m7D82EznZg8Q5Op7qKjmAdfvX62fSpz36YFM0Ageee9PZ3vIeusyvp0cewWA+knEhL%20XE1nzj5D2ecTwXT0supZ27iZ9sFMTFiyuryRVhaWKSU9CPtBbheV+UHKSq/evJiRNTfABl+yKViR%20hRsIJDEKm0QYuzZPZQj09PHD97FPtRRh/5NuUmKs8ZgpnM1VvBKYwiHEn2w2nbu8kRZgG0anOL4/%20cTxNHELTcpXyNXwpvuHt34VL67E0dXAqnbv4FCmIfWgzdtMV2KMz557Eiv3psDa3pPTGlWtp9mIr%20HTuCCPUhQBVnf4I+LieOoqOhW/Ysotul9lUqbsiLAryGeplf3FvvQui6HyFhC+DxFL1c1pY/i1bm%20RLr3AC2zsXq9ePaxNDOzD1aH8r7mTrrznjupkFkKncsIaZgRbkRDDXQgPWOsypgfgOVYGAFt0Xzv%20HH9nIdowc+VcXyYlNH10LL33G96Unn38Svr0755Ncxc76Zu//b3p6MzR9DheIDduXA0tzBCAQwv2%20VbQpVhvd98DDKZ1CDAjIPX/xyfTEk5+CJTuW3vLw16VdANIQRmS7iFlXYXLWAFU3Z2FpCFxzOMfe%20e9fRWyYIrr45596w4m7m/Tb/3xv6sUl1y/L6CouCvLq0C6tGTs6MUzVBGmYXgbKBxvitDtH3hvU2%208xzt4WURAAcCiyiVNDiFaDL7auS0SabOd/T8MLyxyDAd1yGwzRxCh0XKzH2rCdDCPDw6vDe5/SLg%20lOnwuei6KziyQqIITysDs8qiPO5rOpOiVWqwElcoGhpYgyavrcJSWA5j/xZ1K17DHssQgCgSFOqT%20BFKh6eSOw70vdAmmSDxeNSW81Ner+VginYp/j5oUx48mTGZEIJIBEtok9rfnv8H9wYVTTlWUVI5A%20S1bGIB7AI3uQMHjMEHvSioAQprWNxqQTKQ/2vRvG5XFSBIamOLXJ1wlUd1CjsWXEDcFZdOfjefMz%20RWsRmlLBoYCrgKqwGottZeAglSF4lLGwLNZjMc0ULAwxQS+UsGsv59hKx6YN8ti594AAMP5eASrh%20isfnc/FlzCXZwXaFtapgJ3u5CLCy9iV/RYNFYt7V4wjm4trguGSd4hqp3vgC3+gu+HiV3uZiNRgy%20aExyoORn8by4SF7+4rXL6YlTn4R1eDZ8ILzB7EcoOEnKYZ1eGlax2DL+9LnHED3KVtB8aORges+7%20/xSNmgYpIcOCG61Fw66IlFl5sb35/reGffnIKBUQmE41sEdfQ8il0n4F5mT++rNoEjCUYiW9ibjx%20wx/5LVIl70Scei8XNRc2tO8UlSP9CEMvkc5YwBl0aHQwPfzAuxA1nuVL3wLU7KbPP/UYKZJOmsZS%20fJG0hVbrUBBYsuf85RT+EgON4XTp6sVY4WmaE3SxxkKsRqy4WOKGMqK4EjOvLei9dQCIupAQUHGx%20L2F6Ns8K3z40WxtkYameecfb7uC9pEgATsMIblukVjYQoqrcvnqunTZXthCbTqUH39yLMPUOHDwP%20pFNnYIAmD6e3vu0DuIWSVkELsQ4w2KK3i03tzl18HP3FCmJM0j9oWsxP33nfPWltjnN1+RxfToRz%20zMs+ttEPINyHq6k36gZf4PMLzwCmSDth2mXjptq4ZbnL6czc5TQwM56+jqqb8bYBBjDm6gRR2YDV%20PQhOeznPExz/wckj6dplnE6P1WGZruPJQN39uu6zM+ldD38z52mVOV6A7bjBTYeVGVR9D3OlIFRn%20xksXrgJQz6QRZb/cT3eau+nMY+cpmd1ID77zjnRk/10Eg0XATIcUHqmoy5cpf57heuxL5549zbZN%2022X3yTp5+iVA59OUbddhQibpK3Ng5kjcxB599ONpFhbsjhPvAuDeF31fHnnyk+kgKb4B6aZ4V0UB%20v0q/jF/jYa1zvS/pprNNEImVKd8DIpiGVgayOoHMagIpfYWL3ip2OE9hlU1QsqOrXhZ9VDcZJWKF%20ahg0IPF506iyDdHfBKZBq3JLQzf5zs/j5DuMYDkoeq4ZfSx2WNkbgvrYmZovsyUGyUixFK2Gdtuq%20TiDj4oyGXXnRU4g2/a5Gp2ae6yNY17mOdkhX+D03fVFjBbBj6a1ls2xkHU1YlMHyvd7mefuVtCn1%2032Y7ITjl723AR00bdYEF8xDiSRvBWX1RKlj04mhYEWLFEExFP3ozmaB10ryyNyP0h6ke6pOCEZE1%20UAxrCip0D1WkzUBsWODEfMHRhAFjy1LVWPVnAB2VKRxjLo8lYEfvNUNtBta2navbnycqXvI5VVwe%207q2iMReeIQaWjcggRrM3pZ7qSoK/4lxvAs62aVlg4N9WnK5IFEBnCXsQGfZaYRuhBjItJAPEayG5%20CaYlM2MhNOY+HLogrh9bTHS45uo1ux1rsmaVjAySuhZDUtYTRUrH0moOy2vKvJmnX3YkKrqjvPnF%20H13w8TLeWG5NfVXlXdFQWRHtBZK1HPmijIsq6EMvPL5shLQ1AvfSMiWviCRvYKN99fqjgIdLgId1%20qNcNmpFRuUAnVVfxE4g8WyQbDx+7g2DdT+XCAXJ9rEQJnPsOnIRu9+JA2Ii7ZQ923efPnYPuvyEs%20T2km14gvrV4NKlARZy9U4mc/+xG+sPX07rd8C5bY7yTlQwt6ql1kVM6cIVgR5Ha5+raP3E3Z5yGC%209XuD8lwmtQFRigvoJYLbanr88T9A4/A5AIYB/ZujC+1nPvM7MBn7KcOkqwneHfff847QadxoXow2%204aaUFDLNAEqWaGfvF2kc0SzfEI6/jqAU0y9KUGzT7Rit3IjKCmjpReZsHQCy3e5Jp89vI6o8BFCz%20f8NO2o9h2NpiK515hv3y93v+xAF6z5BPR3y73Rkh/aEvOg2vGPfvf/w30xce+RR6kn34XszhpXEi%20naei5NzF83FDfsvb3kY6BBDICmYYCvbwQUAi4k8R1RhAYXx6Jj3xzCPpqV//eXq5HEBU+1A6NH00%207QeotNbI58MMXMN0bWHlelpub6TGpB4HI+mhffcyR+vpqTW0LDSeOz5wOF2kx0obZfvS9kLYGYzD%20Dh1EvzGzeIgrCIEeboTNFc7/0HE0L0+nS4ALSxUnqNzZ7mC+xuv2W7Gny713nQCsrKXTj53hk5tp%209JD21QiHF2fT7/57vD6OYaN+kpLsMQAZoGMVg7T5a9cBU0fT+VP4dqxdY764mQHgLJm0kZWr5v0H%20dNxspgWEzjNoV7zuFKVaPXT44PH0qc98JP3a7/x8OnrgzvTOB7+BK92VuVf/8z0hX8Yv5qt80+bz%20N7k5DIZWgEAgs8BPVKrEwje7Wmo4ZnBS41Hzhq9QsmgM6mh21EFotBUGXoADg1OYgRGcBwna0aHW%20wMb3/iLNDC9QybZCFcw0OqlNLjB7PWnkEsJD7xyKOmU2SPUZVPw7C0ZJVcgmMD4BSaRWZCFK4I73%208J/BLSpKANORKjA1VBgdt+EigpxHrobhABUuCgLcYIAlAzD3NcvorW4zvVNHp1WxHr63n9cViQrE%201K04B94HHJ+9Zbw39Soa5d4SQlYeVdrB9+ZqIEGSaSbmkIDrPDnP+q0MsggaQesWa8NII5nkkEnK%20v2ePjsxYRYGIqcWSbgqdjWDQ9wPkgqXxfOqPwjlwURCi4EAoWRjaG6mbXK0UKZzCwMiEOXrdW1t6%20McmoWJnDuVYwKwAJgW30oRGISrIAkULXkTsa25xOICE7scdyuA+Z9mAusmDY86aLrHOSU6Rqebwu%20qt4xfv+zX0xcX55/REp7oO1Fvm9d8PEy3ohuQQ4vwlu5u7zLXOLmVSoSzpa75jPDsJfS15X0ySc+%20zZdwKDq9ptoqq9Iz3OxpSEZAo4eryTXQ6VD4M1zDiXNlXq2HXyp6r9x9b5qepKyWlTcgn9cI1ASx%20BnnUDUx7hqEUT5IKuDbfR1XMbKjL+2qWXansJj2AjmKastZJfCH8MmyB5K1syf09oNQJXIeOnSSN%208gesvC/w5dwgBfFJjsGLkJU1Nt7e9A4cPEwA5KbG6nyGVI4Myw2YGfOpQ1iFDzZsnNUPW7KWnoQZ%20WaLPSJsbjaZc0q+wmmlxYy4tb86TEsGFVJw0eTLdz/F97vFPuWQI8afb06V0ndSOLp13n7g/9Z3s%20wHJsMJYrpBnmuOGQL7+5meYuIA6dXUv7T/Sle990d3rnW9+EIPQRLOZXQfrr6R3YvveQNngCD5J9%20+Gi8+e1vZjU5mI4dOJ7GJwfT733k3zEvJ9Kf+KbvTg8+cC/N2z6V/vAPf4+bGqsP3FTf9f4H0lE6%202e4jRfSZL/whYtfPpAfuPU7ju+OpAYM0RNmsqxJXHG32c4WS2PHBvvTg8QfS8vZSusp8/WHnFAJc%20etlw17jvyNvTe+56d/rIox9Kz157hrOhdT1gDCGouePmCiknQMUgGo4+jvHspccpib7E67BClLcO%20YJF+3z3vJn11F0JjfUC2ompmCTatjoHUJP1xxmYAPaxrtpuwQRcpTyaVMwqoagxxE8OCfpBEfLvO%20DR+QcZR+NENL/M310AT4Rk6c66Nm3xyuG0HMKh2DJ24eSd/4rm9Pn3nsI+nRJz9Og7pnafx3KY3X%20uCDLzTV/FzLV3X3kGdjmBt/mvKPqip4aGuap8PAROgFz+JE+4b5BABggaA6yglbYK7uhmqNHMylX%20wZpPGVDsTBqrHRcZdj21WVoRkhJcniUldh5DvQ0YCYq8U4OV9Dav91hNwzgMPMgwsgbAVW0sm30l%205/39e6DoK3yPQcsbSaQsgsq35FaGI/v4yPhFSWv4A+lhgrcNeqaalXauwKO3Cl92WYHIKGfQorGW%20aaltV9V2sOX5AYBFEDAslky9BPoJcMO/fNagbPpgbWOdMvxhQAlCUcvBdfIsYlMBg+DD4OrzOq06%201uwSm0GTj9DHeBOy73AgBY5DQUjcy0sxgL8GdsgWbIEXAmD7QllqMlYXL2GMHxmd8lqVblE/wmZ7%20+S6FpRuvh3CUz+u/Msa/zqdeQJbJBiCw+oTv5w6l2Z6Duhb9sEv6bWikVqVLomqInbuwC3+W0P1a%20Witjk9N0AVYEH9r3+34OKNgO7uk5TZrN3GQ/BZyWOUcKi7FG5ZXnUEFvXlm84KMLPl7GO15FOeVs%20Wr7oAmKUP0S6OYHpqiZkSVn0xEXwqUc+kf7tb/8S7qMPIKocIfUCzQ2938sXqWEeE4GoF8Y0q+j5%20FfJ5Ik9uPlPoLWZnaRIHBT9CrnT6zmkqJnrTmWfPkVI4lI7REG7hBuWh12ehvevYkJ9MzbPc5Nh/%20i4A0gWZCUzHLacew7x4iDbLFilzfjHn6v1x45nQ6euRw6EMUi63hdTFHTv+xxz9KoEpoOE6FU+pd%20d705vftd38mNYYw0xoOkGahUOfu5WK1dufQkeoHlNINOQHHSGimQMao41td2GM+DIab0i2Dvkiav%20tbjZDCMsnR4/jNnYIe4nlMbeAPBEkwLW/MyZ6SabIM0tbGQzMcSSS6vYuM8tUGUCPQrr8ewjS2nx%208har+vH08HuHcGpl9jELOnv5In4WltJJ85IqeOpjAJgm5cIHEee+gzTDs+g/LoZl8BHEn9/yge+k%202dx9pLL+ZPrN//B/p89/7hMAqjn6m7BKwo584vB0WmP13+RGNYGnxgwg7r7j704npu7G6wO2CS2N%20dOkgupT2ECuKPgJ4H+XLpFpGtiZTAzfRWTQ2bajQYXL7CzAjp3YfTfdM3ZHGqQQ4h1fKAp4tU33T%206egQrqptgkYPpbE6qJLuqJPO2GyRelpRLDjOPEFNw+aMoD1ZhNBfWsUBFtAwMN5JJwCyG9in95DW%20GcLVcQAwOzDewJH2WKyQGljf37ipALiZjgNWtXQ/fx5Nib0eCEgDisu4dBtWR3Bhb24ABheoXIIR%2069maxVjtvvRt3/B96Zd+51+mj33619HibaW3v/Xt6a5jJ/I3L74L1Q2q+pa8jF/K18Cm1W/YYFG2%20Izt/Mj9Rm+l02fPFg/A2D+dkZQsBed28Pjf7/tL2PmtFuKYB8iEqFSSgPuwhpWGlTKy4ZVP0rYAR%20uMn5bPP5cTo7bwsQ1HIoHIUtdb+5XBWwoWFdCBcBP0Hr55W+AdtgUgXzMDITqABKBCd57Bbm6Cuj%20joK0kjHVYGt6Ef2FqZ8oI5b18EjFNxHM8p1UtqTRSyluOKwCqgyUsitx/ahb8HYKEwQjY0CMXjMF%20FG1yT5IN9r6SS3AzCxGGaPGx3Bre9ILXscE7A6Vc3ZEXj+Uggq3IgVUeQ+Fm9i/hHTI5sabMbE9U%20s4Qa1+NwP5EAi9SMc1heKp4f+TjEdaEbUUTM59T7yXxkM7DQhcb9PjQm/BugILQZanxiCmJ/g7DB%20PTA1MiPVHKlZCa8W5tz7vyBRdkQPlGB9AlBm0OM8BJiNOfO5XMUTwJKH7EkIYp0H/okKIo/AMTre%20GFMVBb/4i9cFHy/jzSiLlETDOZ2SL8aqnrq64WbTlxXymevQ4a781VlcnLtAoBtPOyvnYDwsCfMi%20a6dV+nv0AipMQwxhr33PiTcRpOh3cnSY30+mNXp0zNGhlkVEGrvjKF8cdB+YRDV719JnT388tWA3%209mGA9fS5C+GsOUyVwn0nHibIc6HxxVsll38D7cGBmZMEzXFsgzfTNYSHQzAWbUDAvmm8LNCNbG4u%20IDg9BWNxNb7kFy49AyswBtU+nq6DxtdRyg82aCA3NhagYhfXTsHTDRqPBS2oR8bls+znAdJDD7AN%20bn6U4G61AVVAfPO62pH3IZS0qVSNKp2vf9efjpLSX/y/fxL/jtPpm77h27EBv49geCbdXLiAvuEi%20QEOPjvn0+JkrCMH42rKCW7hIR9lLiEnxGPmW7ztCJ1qAFhUcdthdoRrkJt4kLXLCDVimg3hrrDoO%20vm33HUDgib5jjVTTbq2TTt57F/M1EVqbp574VPr8ox+jURuVIdz83/6ud6cHH35revSZT0NZb8CM%20HOaGuppm0ONMvf0D6aH73o/fCDoICvR3R3vTCPb1F6mgae2s0/WW9Bjai4nxg6l3jfJAtCQ7N1uY%20hU0DihIMxUb67M0voLthtTPek27iHirgukYDv3WqkVro61bY1/5RetnMy2yQy8Yuf4mUiyvBLQLI%20FcY5DojdxepeoV1zax431n6usbthTfD1sB23cxCGTriUAnBGMTJbpXpIC+Y77r4n3A9PnXkynX36%20QjpImfToKD4jYXlNQAGBDA3tQ8cyzdyRDacx2J/5E9+b3v+2bwsQe+gv3JG+id9vUE2jA+oTjz2d%203vceOhe7jIr7+u0Q/WX8Ur4mNu1Kmht+CW5AgLyqjHVKDsbeS8LLQVDBTd5EyDYnrpNVhDlA8Bkd%20UbXiRoHENUxA4VxaNRKCSLfHtaH9eA3w2I8OyWAsEyGoiYoKfgywGVnk+1cE72KdXf0dAKeAkBAh%20mrZgXJn5MDApRGSc0PeKWDvs13SPgXEUk8AN7nm5KicH8VwJpRZMhsFGetmPI7rb8vc215ii72Hu%20E+6vZe8VdRWyPexzE78PHwOkcQQtWo2bajFl4/wYON2eD0F27h0jyMgVIe7Hh4FXoJGZD4FGFuna%200M05FChknOANPi8vo3y3pNOj3LksPWW0K2JG7UaknTzWUtHiU3kMOUZEAiNSbRngBfsh4FBQKgjl%20mNWpRElzpFJuLXG9x2LJlsGUaRPN32C7c7UQKTOAiWPMAIvzEM/n0mPBoveNnPjxOhN8ZmbeVLga%20L/e1zT1xK0SzACT1J6bF1JaUc14Bqxf7yr2qwUellv5K7hdfyWe/ks+82NhiW15ZWaJcWI98kba4%20YOZmF9I6Qa7H1Qmn9RwiRUsTVwh02zYAm55IJ/um0sKTn4lV5xzGU5OUvw6QZlihnFFV+GFW4U18%20IYbcBlfILC6Wu7ABhw7fEfqFkckDXHAjlKZeomfBLOWku+nZi0/Qp2Uk3P/qlPPZun2GSosGxmOW%201s3OXUI7ItOyiBfGUwGc+kklXL72FGWl82Go0wTQnDv/Odqvfxw9xmEsyN/Nqv8ox7FKoHyWvAi0%20IOW61y4CTvoXQj/R3FqIVu7Hj94LgLA89irlq4+ny1dP41OBkRdAp95LmoQS2A2bxUHxNqNrIqLS%20lg3mRtJHP/IrULOUyZJKUU8wvzAL+JmD0SGIsSJqRSngECkryt36mdXFwXTu81qA76b73jJOe3ds%20z/twYkSd1uB9M9OTGGQtMT96hKCFIX01TSnqpUsXSS2YEqKLLtacwcLALp1+6pHIsx49jLfIJs3e%20AAD7MGWrUWFSh/a5yXiexOvi7vvvpsfJMbQsq+nZp5/k96OYuJ1Na0+TcuB9g4DGZY7RrrGdHtJP%20zFw/Jck3azfS4oUraRy1/j2H7k4beI8ssSLdP3UMAe18mt28ko7tTKcZSoEvo/8ZP44PytjBdPba%206eieK93ZD1NB61tSbPqZHA4tSR1x8SAC4OvoaXoACXUEc72AhlXEv5iUwhhR8sw+pzBcs8/LMqLd%20BqC0oT09gNMy2n2IhJdhuSZ3xtOdPScBYQAPeXjXaOZ5uSGODE5TWYW416Z/R+9Of/ob/5/x9bDC%20YYpy3Pe/9U+l9FZSeosAQ/QnrtCigNxKrbhBv/gq6Su5B7xWP+PdIldMiEEAFAIOWTkZgcISRcMv%20Z9+mY5Hfz2XLwa2Gd4SgxMCoPoQACpVi+X1UPfF9dM531TTwEVN2axjO7fDdc4U9QIBp4eXSIO3h%20VsPR09W9bAjByWCe+7a4qJKdyWLL8PSIMWTw4Ot7Hhqx6ue5gjXDLEvbdlkQwQ+gQP2G97GItVaz%20qXfg2EyRWMlRltc5QBtMBSGAlxCYRtpYxianCOw3YhWNdgFWgmiQVY05B+Ds7xHCWAMt/0YzOUuK%20A4CYSiTYK9KUgSiVG3WCebj6imHURhT2J+BCEZjGocVMZBOvqqImd83Nuohodx+kUhbdVlUmpjUE%20bjEJxX89nGqLg2kAQG3RBYiOVfFxgCHSLbCKMujh6GrKK/onBcaJFFwAF0Fj4CbPnSkzmZDM+lRN%207Twu4Y2fMY2e0yfcm51rrsfQ/QD+vB7DF4TteI35+az4cPhZnPvVTbuUVcoeQZqX9C/wuEVTxW9O%20gu/6opV/9dH8/i8yVwm6K6cmQo5T5SxiU/nE3nrkncSFE5+IHT5vbNX78/PVO7/o/fFytYVbq7Lq%20/fHFf86+n7ubXK3CipQv9BIphvPXL6anzjzNF7jOTRpRo1UZ6CCOHIFJIOeuM6e235cvn8d6/BhB%20YCPN05ALfJBGj5Faocxxrm87HaelORnOaHts34UzZ0+HGGsUwNBnQOgZwCb7IF9kvCM2cZzE6vwC%20rpNrS1fSLiLMAdTdGwTyB+5/Ez4YG+mx659LTw4+Fu3rDQFXqWxZelSR4pF05Ci+DaQaHnjo7ehO%208NkgiFwnZ3/z3NN4cVzG32KKniKYTO0/kvYdOhHpoC1EmrInI1Cfa9TtDwA4lvF1WJhfw8/iJMLP%20d4SZ2QrHc/DQ/enTn/3VNEM57ybumLPMh40nT564lwC4kg4fPRqmVtHbgrLR8xdO8WVGlEmKYIyS%20zhpfwhukJCCcQ6y2Sq+TFo3Z1jnOS09gtLbQTgdOkEJ4E6JbetWsA+Bm8ToZh/nRxXVwcB/ggi+f%20fQ6wSq7xZR9gwkfQX6wurqTmGo2jJttoRi4ClM7jAzKa/sy3fk86eddMWkCouwxYe/ihd5BCIu3F%20l20NxkJ75jHMuh64611UJHTS2x/8Os7Tcjp18Quc7wW6/+4jlTUOU7FEYN8ELK4EPTpep1z4ypkw%2057rvyMNcK2fTIqyTlUzzl55IE4Cc/j58SgCtBwAcMycPcjxzMGU30ljvGOAAloRV5RhajTEExnbq%20fOebP4BAmF4xlPAKhJuk1dTvNWDOtnfX0+ULZ7l5E0QILFaoHMMIbhbRYS+pHssYH33ySbY/y/k4%20EV2Kx6cOcsMBtGILPz0hYB3BaG2e82GHYJpRcU3fQNcxNXowve+d78tBKKjxauWm58QuYBcGaJLv%20XvDkXdDxxTdPb2KwBgZvWYTQfeTbukAuKP1gJrLpU9xoNAQTHITwsYCAcutznrM1upoNNqZ2gs/J%20IPTxml4REuQNOkJPwQ4OA1g2V21VkKtNtElXZ6CfjCtoNVlxTk15BLth+qaYmLGPFkxl6BEKQMnB%20DfaAhZHg17SBn+nwvdbBVVCzCvPmxRnHaOUH2zNlFH42vC4rXDEgXm+xSjfYcR9s2tjSMfK3ejdD%205w73xoaiWvZrWmdDRhU9Wy5BzSWnAcCY5yhRjjSF3bsV7oLI3YptA0BLAjt/tzpQEY5iT9kbHAYC%20eO24nRCr5qs5erJEfCicR4xT0Gb33ZxmkonJQC0LcV04BAuoJMfzGoHMKhcZGaEnj8J0CRzUbQgE%20oqpJgBDi3ayvCUmrgMCSYObFc1bj/p4rVArT4+bDqTSDwqzlsEoqhCYxflM0LmrchyU5NVpEuN5Q%202J+ohAmGDKfrAHUFRPrJbVM7Xjux8H7xBcUfwXzcCsmxGRFToX9EsG7XiyTH6TLhHl3MqS/4S0kz%20VHDAgy0nJz4fny0bj19zniw/yk7KX3uizfhQvmkFNold5a9cprLyWHKFcvmyVqAlBp7HFW+P05yf%20y5st+b24uPOOq4vk1u/5eb+UlmvZAG2LFapUlEFfO95NTuyp8+dZ4SKu40Sdxpvj3MULgQbvPn6C%20GzCrU0yvFuevIsJbIXhP4Y/QmyYIsuDq0CjYyXGUDqRNS5goLbXz6BJlsjOIQOfxshjH6ZJiDlbN%20rGIJIi18FQbw5LhG2uTOO++BERmC6Xg6zeGLETT8Ai3vWUFr912jHfIAQOUehJsrrA7OP/sEFTNz%20aR/blh71RrN/hvJdqm2uYH/+4P2TpCQOIBy9Big5nugQRofcedqvW1kzzAp8KI3WaP4mSzBxA1bk%20dzEZeyrde+/DaE/GEcSRPqBPy9lTfPGOtbD8vgejse8ACIynm1dxVKVKZfbG0+lzn/8UqRD8O7A/%20t2NjDV3E6Kj54Z1o0b6My+kN3Et360usnpm3qf2UhK7H894NLj6xmW48S2rp0Fh66E+iV4GN0ZX1%20Mp18exFfjeP0arne+cvX0lPPXoimeJ7n2grM0dIiaaEr0Lm9jH0FinY4Hb1jP1U1zBnXyZ/8rm9J%20/5+//rfTh37rF9Ojn/3DSDddnaMT7ByMAq6u737Lt2KSdh/aiul016EH05Of/VDa2FlM8x3EF5at%20DW2lR28+miY6VNUAIR+khHcHsPTEY4+k3o2dhKw43Ymo9e24hnZwRv3UU5+MG+8Mwk+7ab75BJ1m%208RmZBuy95eFvTL/xaz+FbqSH6+mBdA3wdhXfljapp+bQWtoAZA1gkX0U8zdv8sqYdyZg0DBFO0x6%207snH6EVDL59dfFjWVu2Ls5TOnTuTnsU51bm2lfks6btNqBHZnCao8P3v+7Y0cQRLdbQ4Fy48CzjD%206h0gMgWgWp6dT089+gTXNTqZb31zOoaWKL57t75ELreqb1n+XpWVYvUte6kbVbkFvEH+caVLYDCd%20xfzJWIQgMIS93BtN5brq9h5nRYvMBu834GePoJwOiHVhFYxcMYs54p6XK00EpDJPW76Z+84g+q5x%200ppDZd3eD8s5wHewgxA7+4mo4cj3TRnbcM8R9xD8Y7s7Vr/4b04LRffbECBkbcIuaZ1gQgxwMUB1%20SHRmBiBseM9BjB16AT5jeibHARMUgApLPW0sSYrG100dhYU6r9VNrRA8XZlrFSBrsst3vZ9WAMFm%20sJ0OgnjThyEoDc+LYk8eDp+IcUPbkvvRtAN8IHaHjcmAx0CbLeIdq4AwqjtMEbkvxpZjSvYDCX8O%20r31ZHFC5x+H9Q9ait6R9BjQvY8xtjtvtBdfi5AXAcHPqPLxtZA8Wx7YT3x/u3aaMBDTGUquKiGlh%20+y5jBVMpgBAQWQYcC3RYEU0IDXl2HJYtc3uRplF56jXmLAvMCnCVPQogZXqLgQi8nOPODilwjn1g%20yPOiXsRyibzIcKEYDA3bj87G0mov8XgJ8BGZvjwR5V+76mWBUUbhFXDICK+ggIj/hdoJqXLO3eX5%20zKLKClzsDS3ASBXsBQtZjBPIO96fKcg91iMwUaYbq8E5bfnhDS8DnjKiAoyySCZqp010SFdqcBRs%20SnWA+Uir41mHehRcGKxE06qpzePfoGKgwZf1mdOn05On6d46wo2BO8EAZa2d3UFW2TNpCOHmCm3E%20t+lpIVIfbYymN+Es2gvlPTd3kxOzmsYH0EZQxTEIMFCZrNJ7AgFgHWMr6+UnJg+hT5iiORq1LQgN%20J/DtkAJ79LHH05NPP5Huuevu8AKYob38IMF6u4UhDxUhm9s0KsNozPLba+eeoAMqzd2w2e6F1myi%20QlwiyCow2nV1MGTTqrHIna6gJtokyJzA1txeCefQJDzMyn0Jq/CrGIqtkZf1lncY46url04TePoR%20pgJqVm+kM9h0D3KMm1StDI30ohm4iCbhQuo515ve/85vwn7ckrcNgiVonFWOVRd6kBw7+FCq79BH%20AlHr1hidX+9opTe/6RvQj8ykX/3NnyWtMYK/Bd4ZuGbaXnw/XWin738LJbyz6RJMUQ9dbC2pm71Q%20S2c+16SlfTsN3gljcRTFOnoKc5fefDQssmNlHYC3zXnt6WkRYLm5xF3VhSPpHUyI9E0BnVEiO5Xu%20ROdw8MSB9OjjVAdRnlyfaKef+Df/Y/r9j3woQJz3xmevPIluZV86tA/TtguPpvED91NFtD/NwnTN%203zhDw7jr6f6H35SeuHSV1AuVPFSezJKPpi9s6oVlWQcYXOd6qAM2pw8/kN79nv8IlgmTt+mb6Rvf%20zKqO628MtmuT1eoEXWN1r51HjPrEox9NOzAtgwiMpw5jvHYKIem1G6mpjfr+QSzU96driFKXri+H%20sMyAc43uv1fwiXn00U+lbS3XScVM0KNmkzTVGo6yc+iFrlElc5CU08ET0zByBwAmrkgtg1xNn/7M%20hwG1D6JnOZ7uv/fN6cwTj6fPfPTzaX2+lRavL/H9qKW3/NlvAAxhQnZbrrt8MW+7kzz3mVt/vfTN%206sU+9Xp7Pu595t6j4oF7VATrLOLLFuB5lRq0twFIOr8ErVup47ww814W25FutzW832BZD6/7sv1g%20Nfj8AN+vhtcKVVSurL1u9G+QGdB/I98dLcuUTUB7YWknQZ5vGhVVsgb5phseGQASA3/eT9ZTuBJ2%20HAFHSqWMAdrKK1m7YQCvpb3eofXh8BoyqIbzZ9FpVKkSmR+3XTEsUerLZ2U+xDt93M+skDEF6P1B%208BLJLJlUhFR23HYu1U1E2sJgzljUmq1zj5dtr2NA6DbXSZHW0DmoPxnjHjoM6NnBxVTh6IA6Gz4b%20LAGxLtIPApoAf4LF7Ewd/VI8R6ZH9PhgvDbFs2t1iDtj0Z5FtjHP2pcbo/wMlWSh0eGfhsfIAUL6%20hsnk9iZUMXOzSWpZJkIwE31v3BwpNs+YMEEWqh8myHkSTEXvlbAysDsvYy7shXMW1vh8Ro8UO+bK%20qghwBauyXr5qebfNRk19CQoj9cLn2qVgIhxOS4XQi30/XwJ8VNk756SwGBHwndTiXCaayjG94IKc%20FonpjiCfS4D2HuXekvNbL/YQlQUEKJ+/BXJuQaGUrtPIbIEgKkRS1Gib8H7cIsOuNjZtiZmApiQZ%20Y5DVPkWkt/aPvIbAuprpRF6wauLClbN073yc59ZZiS9yIjDrohJglRTKPFR0nQu6zUVw4foZVu+w%20GNhVTxAI1mnuNY+L5Sb9UpwnyxlNCYxQXvmWt70jurc+c+rzuG3SiZSS1YXlm+n+ux6kqdgoQQix%20IP/1EyCjRr8Dcre7KK55vSDo2jarDb5EmwgEb968ivX5VWj5o1DtsCY94wAOvD82yN3DRNygumVr%20nIuBgLe5PosrKOiYbq8d0gz9MB5tXVAvPxXpjRNH3xoGN71wap0twNHsDWh128/fQeml5j0r0blw%20AdZjhNrXT3zyPCZmTzN2wNVHfzW63M7epCU9VPyfev83Aaj6mae1dOKOO1Ivnz+PXuTaEs3FNnfT%20N7znOGkR8xyt9PSZj6UrV68ibD3A/FDuieByZoZeKwCKniXEZJyHRcbiDZhDCmOwS9cwGRuagvGY%20SfdievbEk+fSxz5zntLZlXTw3t5075uz0dIBqmdkb3Z6aJwHcFu3F8saNuqUwwoSDyD6VFlvymqL%20G6j+I6OAvxoCUx+bdBDFVIDma7Nhab5Jo7VHv/BxgjGup1wvgjOvvU0qRZYX+RqtcZNepQX9cCtd%20On05LeI2usO2tggcTzz5ubTCjebu/fdzI9tIs1T+1Kd7YETQ+OC2+uDM/bAHVPvQpv53z3w8HUVc%20e3z0SDoEQ/ELv/OvU3P2dGpxvbakrG2nzvfxwAheIFTifPKZz6cnP/zvMFQDZABiB2GQhlmVWPm0%20Q7n2KN8H5C3pFGzRZx//PKBvIdWhv9/+1gdgRnB53Lye7r3vodDlbAByhx/BMAwWaRXg3AS9IqWh%20gRymcIuLlO9ezmLjjW3O11iaQFz89R94T7p8+no6N4Dg9+Zy+vUP/Wb60K//fvobf/NvpL/6g/+v%20l/ied1968VugKRW7jpqicDWZRZ6RQ+cGHw3QQg9Q3Sfzv7HYqlbeBaSE/0R2lYqGjTuxGhexBEUR%2098j/P3t/FiR5ml13Yp97+O7hHvu+R0bumZVZWXtVdwPobuzQECCpwYgUZaNlNNKDpBfpQZKZZCPN%20vElD2phsJA1tSNNwBA5BkBSJwY5GV3dXdW1ZlVm5b7Hvu+9rhLt+535/z6pGd1UD88iuaCQyK8LD%20/b98/++ee+6557bUEWPzXhR4ACuAUYmoTTjKZ6mNUvuRnHGtg0GiQjEBatWEKTDXUI150JBqsy73%20LbY20Mx0Dl4XpCm9EpXWyKbNQIz36QIEFFhbNu6QvU1unF7aqMDrNSZVNCliQjIEfflN6GwkJO28%20t8zAzGBMrb76XB1jUDpQPCrJ5VhABQCl16ms4Sfber2HZiSZ4aKCJ+yJlXUE0hSIOSYZLGqKcMLM%20xUhsmLGjNmQZMUa5hlHAQ8pYJ3XYSMwrykL/7cXAJhzmkDxzANNBZilGUcDHGI0OfW9lSH1Lr/fg%200aYUW0AUeBMbwv7FdemjnN3WZG8SRgnBGypb6Z5p5AIxRr+rTkKL177WYuW1E45Ze55YiRBt+XJJ%20jcmnSReV13kGRToX79ViAmcBR7E/nLNs8E2My3/bumEv1P02Z1iVCXmbOPdGf0eN+fjihOJLyy4G%20OoztEOL+zKHNwnvwvr604fuPO4+D6B7deyG7PCO1i1Iyq6bG4tFiTxK4VRuXGOiYTS4HjZsnOBSp%20GfcPYPjEFNJuLq6CoBZCP2xACf3C6tYq2dk+uoNn7hN8A7bzBHkW3tT4jMtA/6pzYwTh49df/KYb%20R6TXpBShAWfK7lNQ6PpSJqlaqYDBLnT50upTt4gV+S7ljyKZooJDGmpPWWGb7hKxZF1kpUeg5ShB%20O8OmzwBSgjHDzCijRKD6ISwBQswlaGJZjcizDirO0LIps5sipYFuGYEB6o9KGuFOi2P02D1ZvOUO%20SBZSPJDbq3g3YCgVJwD1MVk2z8OY4H+6iAri+TzIm89UTVJisGky3czXfoHryybB6PQIHhQlAEaz%20vec+uf0xQZsuFUzJol0VO4dmq0p5Z9+dARz0T8pFNEu5gK6T0VNKKXReJBBNatok7qUDdKwcHxy7%20bKKPYW5ZNBVPLLuXm2cDcJOG7VD9+XsfvYNBFlM2CXhV2jiRo7hhkPWDe5+67MiYDXfbJstuULY5%20YFy8Sh8axvSdd36H60fL7NAMgk2GzGF3XipsIRqdxK9knM3nxH386dusgbNoRzTQTawDm458MYii%203fTpE3/dBkPXHt+mZXgx5669MuNe+yatrZQwqjAo/bxmEn+OMhtnnfvTkx5wJ/0NBL04hHKedQBE%20lTXHI8ccG+4nduBnFgjGbDJid/LoJD69/wnZWMuNToyw2fQAvDD2okNE2YPGkTcR+io7PH/mjDuP%20uHJvZdMtTI3jylpwI7QzN9hgH2JGpodZniPX+DNNB9Hbf/aHLhfLsx4wjsOILUS2edpAL9LNGh3o%20dmsljOQOGdCWnobRmHN1beqUplqYKtUAyO0GG12sn+cv7SZmz7mePdiMlVuU4FLuAmCkxXvtcG0k%200hWbMd0/abNs7j+6afN7Rgaz6I3KgOZtNx6ecPMca1L6INa9Nk+V8jSZuAHY6qI8J2fZbszThgcx%20MjvjKMFtM0DuE2vJ7sGJNU1p7tUz193FV+fdJ+/ccvd++MTtbx7Bmj0yX5g4ZUCfrX+2sX4FO778%20Cmgj1+TXJhEgaqI/xQ5fILZ6vnWg8D9eY6PeA2vuzrA3BXJjfgVEgiqz7dmWYHifD8VHv497Uag0%20URnWUJh9Uc+ajHUlRlQQNHY4CJD+M4IWUH5u/hvq9rDPkpOpOix8IDdDLWXpz7tKNAJefhPswzIC%20499dxAEJxUOa1SJtQ5Dg6tCsVVjghf+JvbD2WSvJCIxIVwJrq/Ox6yMTNITtBOE8rexpyqua/yKm%20o0RcUezx+iOCMADEfkflqqD1tkayYSZaXFcNV1TCqNhiPDmvtynggP8IQu0UAT4k11dN++bn2sPM%20jMRAg5iEiO0lep4kLK2xDzXFWtkf32p7Kot0Ps8/F2J2fPA3Rp/f0Wv0TQMm+qdisH6XnwvopDnu%20OuAgpRILvypu3jqKrBdX6TTf5SaqjGITkQ3kaOAbF1askf5wb1PKwgUudOxGKgAqvL2Kff9UHYf2%20eoFhrTcx5dLh0bVkbcl6tiXIlV28b6NW/iYzOAHSL/v6MfDxeVcyX6/1IqBNnBa/8/0/pq1xyexn%2058+cY7R3NzTullEysxOIIqFtkwwk0kXpZiHfwQRqAwFjCZtmZYhZglnRqHc2NJwqdYBSTu/gSyGa%20TjbULZwup8euuEsIGVeYmxHnZo+M4qq4rfLBLURziBhR7+fpCgkRhWK0+y3vPWBDZXohdHl/bMLN%20js1jqISfBcezx/E1oNhLbKYa/V3jOPQAxNASaLQ6yMI9WL5jcyhiqRbaiWP38cM1a2Odnz9Dlp12%20x2R0GtoWDSfcC1deQbCXZsjWM9phV8iYxyhXNAikVc6pn9ez2dI5oBHLpfwBDwVDk+KYPTG87NZN%20uiVYCAriGgrWh15hCvfOJA9ZlIcly3vVMAWSNXilsg2gKJlrKdDUtWmXjULZi23p6xuGYTnkISu7%20K69coUQx4H74/p/gQklHCaDhLMZXBcDU8qPbbhAxZxTWpUw2s0K5BhGDu37lNdc3PYiZ0EUeHLpj%20+Fz1wL//0XeNshtE5CjW4BCmA89MgjY6C6zdx0cH2CRCboxrOzTMGHY8P9psNkkW5wjD0S5dOEeX%20CywQx3yKpuThU+ZEcL49fSrHFNwR9ui9WDdfuXAGloMOkSgbE2Wl9S112ADQKGupLVBtfNsMfBM4%20SWlQHRuVJqV2w0woUN++eYie4sDNzI+4/9H/8puYnfEeT5dsU62ecp9pMd3dKVhHSRIgEgmlcCa9%206ubIBBZZUyrh7AFsonxOnPLDLNn8AdduNKsR9MeIYG/CkgCWOJfN3U3ACbNwRoet88NMgeikUZlt%20iHkur7/yddeLAdeVuSusr6LbAwRu0IEzMTCOpuMSQjp/D1Ub3ed4agk26xaUcAW31sSoO4WBqdF2%20PMIEYQHXR9wjlUF2Y2XrrBkfw8I+DHsVRaC8c+yucB6Xx6+7GLbxHL35gCRV321RcsrTasxo+3Yf%20oHUPd1d1DMmWHZMwua9qV+imrj+FyFlTis8uXMFyOs4zydrGG2QXcF8pVNxA9wBroJfrT9lK9Gu4%20GwAHuwYQGR4YhhmBBaLk8viHD2wGz9TsrCUL/WMp9/LXL7jtlWP3u7/3u+aJ8r/5X/9vLXHx2MNy%20cwteX5YR/ayDE7PH9jUK1hr32Yw9aGfkstnIe5UMFHBMkOmZXRNfWoAJyjABtetFvb7LwWa+yJvB%20yi5egCgqXWUUsSBJEyar40wzUGRu5UGKgQcRJcF96+h4rPRD0cW6TPifp/s7w+R8GUPgQ6VPBbWY%20BLEqRRjFrz/+mNTJEqbkovZ2dZc8t2XnMxXkTFwarBzpGtThob9V6lF27vUh+ly6twACag+WEZg5%20eQbXzsoJXEA5c5rrK683KGclHV0PP2hOx1ajlGEdIrxOIlGVbJX1S/zZzaTmjNp/ZeomEbdGO+h8%202LfkyaLhmGGZo7GPyIG1S62pKotwzPILEfMR4p6KhWkBZix4616acLXjWaKnQ+cs0OAfFb2/tBz6%20LJuci/YCGpu916CpXTd9CTg2xVJJ46VrZmJifa4pfdRZ/bwkExP40jXWmhKIC9gqsVlGmRhg9ddJ%20pWv9ojphdLcFdAJUbK9ROShCImWaD5mwiSUx9uyLn+afyHx06oabdCg82j6Grm+57//wd92//Nf/%20L+j4rDuDIK4erzL7g4NncytDvz/eeNeASYmsf3SOuQ24yB0e7BK0ZQHOqHNuRJH5Fd29jDE/rrg7%20CNsmUNdPzZ1BqNjnktycbgJwhSz59qPvUfZ44CZxx+yiuLWyfdet7j12jQheDaNZnkcQOrNEeobG%203djwtCtwjDNkla9cesWN94yR+ZKVYZIlrUiYB+opHhTv3vkzt114AoIGaSOwW1/bJNudR2DZj3vm%20HgsXzQEAY+dwzdiaCoxFb76bRT5Fm2If/hEgXEoWNT2s0PEDjGbXiGtZa8uIJwPoGOzudRN4GiyX%20d0C+UcoOY3RoHDNeHctwvDJkk72zu+Pe+/A9M475rb/x2wTxs9xI6odYVS+trLpPPnnfPV1FDIhT%20Z5Rg2QdwmD97zk2fXWDz74WRoesBcWeBzo4IgaQdraA7oaWVMtTPvfkrDEAbZlLpH7r89rLr5SFB%204+h6KDMkmElyDHC7Sq1+amiUa0ppADfKHkodJ9Q4T2pRNz/7AiCpRNb6CZNNF93M+AvuPNn0HlT9%20xsaO29zcpzyQQVToCKwXEBzSScH9Pjs1QodHn436Hhgbd8eIO9Nc1/MzZ9yiOlRgaHoBnjE2vDE6%20JtqNnHv87Ad8JqUpxHRxylZ7uWUWdZr9tkmr6lU0Ext07QzA+myzaXB9CW659Yb783fvwWQl3Td+%20bYGgR1DnAbx//ynW5cxOAZEXAB1hlR8AiIIKRYSbXQTaxwx/S1EyWtt8RNa/bi25vYOUOlhvEp7S%20UIrUI+Hev3nbbJj7YFu0+UzAPqizRuDzGI8V8BF6HzI2soY+BMNVAvfaLnbw/KAHseUs03rzAMMu%20aN2J5ATC1SXo0VNKLYg3KYVEsGaOVBJuKjvv3niRqb2ArA9vfeJSjaRL0wIcQg9SPS27e2sfu+3G%20vpuYOuMONjfcDtdf7cHzCHWvzrzg1hASv3frbauTv8HcFLZdfq+Gd8iGK0NDZQHPFTbjxb1NYw2z%20MBpJWIgU2iB1U52Q1e1ih77PZOIS12h4aITtqosS3By0robUMReETUwakP2tDROkTiOmVSmgTKKQ%20ykbdAK6o6jxaWXpsWWoT4KzNdOT8EGLVNQsQqnV7jddnmq6vgMeXwysDEGz8EVhRY+YlIFUWrGRU%20Oz5BQlo0gQ0BB5X2zSzLJ84GSIwNsWzYPL4NZNigLwEago4BF7EalNvU3q7EL0FAVJDWp1gmq/eX%20ZbkElWS9GuaoL4EBlWO8lkrdIgR1TZPlNVaqUTBjv/evFRCQVblml2juNMFRLbacmETNShgUOMFG%20VuLQl+m0OFbNc1Fra53yguKgsSkCC/xPa8sCM6fZKb9onek6pHhfGwDHf6v1VKUC88KwQM91DDw+%20pAGTqaPKQ2Ydr5KWBnXKdVWeINa958tA1kbMdRQjVDw6ImLDirBPCFgo/mu2lCkM9DlcYpVv2iRN%20XToPgR1pB3mdDbUX8YKOQ9dXnUymKFS5ywAI11wlHAX9gC30lQe/DmReL4MwDpJriLmiSsvyQNFx%20iP0RCDKYyHua7kRaH7EfHoDob4ER3xbLMysnVAMqgDfdI3Pb9gyUsVyBuFnATGtEXUVihAyKai6N%20AVS1UMvszrfMt9W+q2feWKu/JvgwhTV//ukHD9zvvveR6wk9dNXdHzKg6xqOmtMsBhY0NPA4gsgc%20dfibGC5tbJB5cigS6ZSbynjRPuD6qDpgiiDy4utvYQg1QU1/hO+h03j0mM4QShtkpYk4A82wcU7B%20lmSo5+coQdjaxZeiCzpaMu0kw9F6xud5IAEEWIhHlB3wsOzvIcBb33HpEBGR4BWj3dQKWNxpzdbQ%20gzkJmPjGtVfd23cJZNQtmwSjNYLWCiWXRnPYqDpReRLwxOjYGEGw16bIHm5Avx03ATij4HvVkTCl%20wqa8CJ2d7I6SwV9hoWfc48cEfzwQjo6fuBHaHCHE3NLSXUoJnBcLfGF0gcB+xeVrRUSSu2TstJzO%20XcblEQtw69EnO8UVMo06++Kl8/hOLJnHgromXn3pZQBSL0GPrBx9RBtXSl2jaRwoj44IBNT6o9Tu%20rtLymaG8oHH1NQSMJ2TuSXQbSezV57HDHuwZwmJ8ifLBrisTkFLZPvfC2SsuwvHuwhAJ7fcQZCt4%20aLTJvNWWmUX5XqY01cPC+tbr37LhZFuAEnWbaJDZ3/zVb7sTShjdLO4U5ahPl6DaWcBlzr9xzKh5%20jicxe81VsCwXoPvGmz/n8qsb7hRWpi6fDDmnUio7oaU0X8P+HOozzvC7fJUuFRZwR+G+vr3nNj49%20pjuj4a69OelefGPa/Auk4O7CofS4uOcWcTy9MD9n/f5yMxxGR3JKRlUD8ObwLilj3haFjVHZKwVz%20VmUdbGMprRkRmtewhRNZiVJFLyWOVBzTLx66ATpFUgDGcpl5MGKHInswT5ruycZCSSbRlXGHMEJb%20AMo5nFmHudYsWobXAZgRmurZTeMdcvH8q+7mre+7+4iTUwIBsDznr1xg3ador6X1l1kaCcByfu+A%2090ArUgy5iT4cRgHKO3uIaostN8TQv5N02z3YeeCmYMw2t25TWtlEL/Sqy+Aylqaktgpwbpe73N07%20DHjDQEwZ8hAMkyzq2w2m2RJ4kuiDsjiuLnOvdjD8OiBB0Eaf7IlxvqPaE1lTTPiFvZEAtY02Bwzs%20ssP9HCNdVfidyNwpj8ZHm2UBQGuZF+BL7bcnMFNfe/kX3f/+P/hV0zL5njMftPzu/GXb0ZfsVD9D%20P1KXizyv1S5q3gtB8JAHhkh7sYMG5xS89BoFKZUPVDbgn+o6EPvsf49tzYoJit5+toueG9MCEOjK%20rOMtQLVa+lvcfA1ri5G0aKCcDQuzeCodgz5bEVAiUAmQYST0sbrD7OdNhNPGiPCe6mbsZPOdzN4m%20sIpFl8meAiDPUBearROAcpnEL0LpT9m3dAn6knBTmb4HTHRfSdRINFVbrUCFOaSKVVG7qLJsa79V%20S6s/bjEZJtoNvDCsDblzHQTGfFuNvZd0IsrSDXDJ51i6DHXfSCxqQFDXCjE/eiqKrq4G49wCtKhd%2010ChAi3PiT5bpSf9zZZs7IlZSKpkHAR+bxAHqAL0CXSU5Cwrl1kBFIEWMVNqNQ66N1s2kI5yD0Zg%20kaDEpSSEE/fW95SAbd6LsS/+6fLTdXxZyXC/CBSBE/6ZsHvk25R1ntKlQWfb9wRANL7QQBB/KCRQ%20LvKgSE+u+DYBMWvNDrQ8+kTT/xDoBWQkglZXkcmKrDz4xV9fqvlQvb1VfsR53oXO7cJeO+Tu3VlF%20IFR3A8yRuMEciMM9TKuYZNo7pCwVcSYb+sEmWTndICFKG6PU8nvxnchJKJjgMUigbCbwpCkVaIJp%20ERMnIWWtuUYOjQU08Nn5V319EsOkqjQXCCHn0i/ATFC+oAzQCxPRLDcIHgwtY+HPLlwiy77ghgme%20YwRVzSfR1ya6hluLd7DJpnOELDd+Cn2BFbUmfvYy96RA7VuZcRaqupsyiei/eC+AhqmsXWR0w/Iy%20oHslzo3R4szAxMgrH+xDwN5hCFeOttg4c0auuBBdA00yzN3qqotTCiqSUebX9rjJWGYzhXRifNLd%20v/mI1suGu/zCNffmldcBcHRxMOZdroRUm6DdB1xXOe7eQs/Rj7smKwPhJO+Fl8MWXhNlGJuLXE+J%20sBaf8l4wFoc4hsp069K5EZejNXIPcadGU6OswdETbw7et0Zwz8GM7DHuPY1aW7XQIiBqZB5KkKA3%20AmArIxqVqH4XvUkGCj6F78MJPhYFymQNTYBl6cbZdOYYWtcFS7O1j9YAbUEvJYs+gpmylknYoGPW%20QDc0kbrtR5ltInfNHWa5zMEgDFHCEqOEiQZz7FTb5PP53tDoGKCMe8lDqgmUNUSeE3SZ7Dw7dM8+%20og14lXLaZNL92m/Mu9npUQac5dzSMiWGgSQgbBIdSpQODETHuG72M4a+TgnutM38E+aLFBGZhlgr%20w7Teqs65T1kmzdos08UhulFD6Qb7eqyLRpoatd7Wef0omhF15WwcLLsU5ZAYYuK02hlR4behVXOA%20qZ0DBKPYmDe4/nnAxvfofroEWGxRRtGwNhmtyRDow2c33W7jyL18g0FqbBJPtxfdDz/+I55sCdwI%20MjgFHpfWXRJBsbZIG9RGuXFh6hxBBMCHnbnEtixg9rgjt1945rbLzMehq2l5/RZzO1Kuvp2CLbnn%20uiij/fybr6N/KbtPlh8agxHB1yUOu1ighVA6FVQkiHwH2NCq5nq6vL6C8RzXH7YtxPMXJxAo2wwD%20drR2j5j5sUfr7tY2WpzZMzwXvW4RlkjZYQq2UhT++Oism+w/4y5Mv+TeeukXYaqYgKt9T51i2uy+%20Ah1/ZfikoGpKBgsCXEOVKtQlosiiEon9kbeGBxza4I0RMV2Av9I2xl5CQrWCWpeFmA/j721Git5X%20a10zTARoEiQ+Ygl8aYVgR0AOAQxUJlCLpz5Dn6RY5tkOLyy19+PZV1BVuUSlDwtGvFb6krayT0tm%202YckWjQ9g0KWWmQpsWgfELvCs6dBdqfUATpDzXzm7YO71pGBDjElvIf0dDqoTrlEx5TgmVEZWOUk%20WZ77L4AJrExQ97Nj1DHI40RvYMdiwEuaD7QSMi/juGRTLyOzpoy1AB1hrkWUQE1nO384H7JjP6CN%20q2cYhv+n39fxWsnM65zMNE33LgA8NumWayKJgA36kz5DB0EydcLPLMnl+FvYKtQF6qTz4FnzGg2S%20GXm08HMNiGwBHFUK0udbf6iVVHxdxd/qIPR3GDG/RIypMHbMUJW/TgIj8lzx+ix/3dTFIwBhrbrB%201TS2RveXrN7aq/kjhtiGBgb3WsDJpiKrfPMl6OMLwIdfwKdYLBcZUtVi/kSDqZjHK3nQGkIaBnHv%2001Wx9vGm6wW9xoZeYtw6g6bqy3gv5DnYtLv60ptkS3hGsJDlbHm4uYOx1CGOWQydIkCpVl3F4TNP%20/Vi0mxwixQDEmCGSyaAZkP01wS9EttoVa9HZse2aTNZM9/E5HLWEoSXcKbPU1menzrqLlAymKcEI%209eerZRMb3ln+1P3pe/+Sds4UWdwKGo1lFh/Dw6C9RN6YS1yDsonDtXFy3tpN1zD2WkcAKd3DzMQs%20iyRs3RzHBBshROkO6lL7W/sWmzoBg4ZINugVaHnKK9T/z16+TEkoyqC1ZyY8+gCWJ/0EirrV6y7N%20LhgAKEuzIuWx2j4pI8UAWKoXam6Ka0sUCjiixfUYBuHweIeuEUa2U1rY11h3go7EsRo9zTI01qYK%20q1IGpBTI8ENkoVJGV3htGy3ULgH4lEFtETQteYSQE1PXAIh4XPA7EwQSiAmXGgQo8MCluPbFwhlE%20izBTPBAzlMbuPSlgx/7QDZFxT4zO063ziAwEoSjBSkZpw5PjZNPDZPm9buW9d5lsSvaPTqLGAj1/%206aqJv0KU3/bX8KBg09DIbgmUyZ3cCtNPBUSvLrzAfJhP2RROAVwZt3Q/577/h0t4oWTcb//Pv4Fv%20B4IxxKsS0iYoKagkV4Cp2IIVEYjtBvA1oSI1p0TsQpmOoBjlsVF8SHrG9btFm3gb4dqfYEKmDUed%20IWI9ZGqUslZmBvZJxZ2Seh4TLrQomimTZiZKG8t4IWSBg/EpWk0pDakjqrxW59tADVicsYk5QPBl%20d/PTH1Aagy2ADQoToDdgekZpvx5Iz7rD+gG0ZYG1wCLkGWjTlhzCRyTELJkKFEWC0l6GzXIFgfB6%20dYOSU9hlMBF78dzLiMtOaOddwUPlFs6naKhIAFpdmLhxzhKY9vB50nkslnYBLWg+KDkK/DX4Myjr%20+zjCbfQ7Yf70cP/ClPRUa+/vlegXEGWtcyon0Tk2IADvW96b5RDg9QhRNhOQOYZtSlpVAJdo87p1%20C0WNvRwbPetuXP26AQ8vTNRXh+34ivEILshP/UvAQNS7tZFyHU2XoFKIKvkSZqrkQaCLAxQVJNSJ%20YqUV/S8IetadokUuFliXnvdQaUyB0To8WPNK+MowpDVKfYnBPgs8ElomxJjo/WETxMDYDA/+1xmu%20JhbBNCEy4erQ8wEo0XvbDBjTUiggqhTj14DZX6lcAEBo05Gh81OA1VJRO7BMsbxNN+UN6S/UuBCc%20n9gUm1CLbkqlPJVdfMLvz8+7cGpYmg988ijxU1f99fMlQJWj1Gnnz886cgQeBOb40vHIllz/3Tkv%20/VtAzModKiEGbItKLcb8GLD2wdsORMcS3OGOVbo5pQbPgnWxiDkgsVdgFhgxzSezuKwrSIyHyiok%20v0mBG91aTRGWrxcgMC1QxLOrllaBMrNpN2pDSMC/hwcTnWPygMT0PQIWwht6nWmB/O90vtcBaPaW%20hizkQaLf09FrNpAHjfYuBiIDZgidjV6hjiBrcOG4pIWJGXP2xejjCzQfXmH8c9fxUzj8pvv48WPs%20v8USMKhHKBzBXYq6d/10wO1UUN/KyprA0BXCljly4LqHexhQNEqwI2tH0NdHJjwxFkXdj+Cz2CDQ%204nKgVik2Lk05jcE8KJs+oYalNqRj3COPyMT6MMmaQJOgh+wEAJEz6g2RKu2gcqrkAPCtOHJH6RVX%20mzhjKmB9becwWUJnsIohUxg77t4WSn0W3xYQEZ87ujkKMA5koteuuUsE4hYDvQRI89TyTulimKVM%200ssG3KQGLyHmPkE2TxYtSrJYipqz5atv/II7N3sev4277jZmUPBZBLy8a3VX3V5x0SaVhhNqXQJR%20wiyMUqIaG8Q/Az3C0mPGnVP6GB4ZcpEsYAkBZKyWcEVoRbEmecSxzcahG0r2u4vT59wt2mFjGRgU%20OnpKTA5dWVp0U8PzXAemNGaoS3JORVpnwzy4o9MLgIkCnThoZBDaZun6mZu/7rZWn8HW7LsbL2CF%20TqZfbhIgLCNAp0HQbZBFyXJdM1YWl5cQJsYAEAgX0S9o5H2Cdt8p2IsQ92RsYoYZH3fJPujCIUvY%203NhySSjbBNTJa1evGjWqNVipHNFm+qGbZ8LrBvNAlGWNzCGGhXJNIoSd4Npu4pC5vfLUbOMH8THZ%20Xsu7P3r7sY3Bfu0bZ9zVNy7YXIk2wVl0ZBK/DSkxF/pnyMb7sRbfQNh6z3bz+ZUAAP/0SURBVF06%20f477Me2aiHw1dC2DtuSGbN+hvfYQUj5i+JsenhybS85Ex6KnI2g70MNItEmHUxcIvyhnR570HvQ7%20566+avSyKNPNZ08MBPbCGLT2Iy7/eBVB8hRCTPwtOMAXX3oVINPjunBT60XD0sfanxubdWu1Q8pS%20DOWDPfjj23/iBiYQ2tIuFYbS0+C4XcTW4RplqxbiuTYeLBVeD0hNj8NkAeQPlnfdL73ym+6Fc2+4%20j299B/aCrh3Or4nWBmrFHXPPy2xOFdqhL01fo8Q3724iHE7xnCRp/z5g85WbKra0bo7W3SQg6ej+%20LYAJxzA9T1s2ZUzateskCricmG36DELaDOxHjpJUGZ8arZEK4t/JyTGSC4IH93ESIaw68WTwls3i%20CcLvic6Pabrg5zdj/YeixFfYIwhJP/2v5/boypyNTvdtn9YWCVhWO6r5LihJFkuijFXxQIE6sBaw%20UGhRJcjslRDbf/q5JsrEpcvogBsFJnltmJCQSCLgIZ+PMBm6RKE19mrrrBEjrYDMA9Sh7jvBWkFN%205RHfgWJRyJhpuYiaqNNAkmh8lZLQechDA/djASppE6QN1evNIpyfi3UQUBAgEpA3R82KBwYCUmJW%208rgoi9FJ8bzp2CrsnWo9VcAXgCmRrKiEa/4W0m9oLSrwKkoaNhMo8x0zinlWOjH3U84xCNaKDSbv%20lijVgrIP7Db/hN+3wXkB02MAQuopAxIekHgmQXY53s1VTIh9tkpCxuqooOVNzKTFkR4mBKthlmLq%20+OE8BP/khB2zEo6YGzETngXqaCt8Sa0DEgLwoXMIGKQf6Tizso6OIxDd2nPqj9NEzPyHhKVhWyua%20Wmxjd7yGRCck0KRL+NmltJJaWGBODJrAh+luvni9f2HZRUjp61ev258ci+AB1O/G2jpK/oJ7AIux%20QXDdRziaJHvq606S1UokuUYraoJx4hfIykZs1Rs9RZ3i6sVL6DMOoL3ZzEwQiGgU5ixKLSuKfkBj%203Q/WNyzoyWqcSd/YSA8ioBw12qsYwbOA4Jwm09Otqh4zg6K2AxVVcg8fv+dWmLvx7MLPub/9G38P%20IR0CveM1RJhYgDO/o67phtywPnQjg1Bz7ljW1cdufXUNUWYfnTECBVmrVyl/0LwAIUO5xbWslQkf%20EOZ0jFD370aLkULhfx/763fe5ZwJzkPjfe7NV79hrp25IgZkfMZEfw8ZBS23ZNp1fCviou6wp5WS%20eHoWbQIbd51sWv8L8f00Oo4B2oSPMa8qU2uPgrL76IAQzXf97CXajBn4BqNTh3o/IUxsMZNFlrl6%20qIZGR6xksIq3R5Z5MHtkM3WCwcTMKJ0SiAaZRNnCnfQawenNV7/pHj36wKUolQwOn7OW0Y2dh+7+%20vY95WGiN5jPUyTLObJLtnUV2gyjlk3kTF0kwJlD26kvfIOj2uY9++B3my4zzQMXNr6MbQDoKY6Qh%20UWr1qgIOm3XWBsxVmyFzYVihU9bDAK9pCawBTjKU8wqspdu3aJt9hL37WgFzr5S7/rrKKJQlsGHv%20BiydRmivcwU3PT8NWMFG/ZgSFGZjZy9eo/PiI96bzVn6F65XEj+TOqxYOIn7qQTMH//QJQCGElvK%20n6MfA7EjykvaUOrQl1nulTaQFcoPA0zDjRNAu/HpiOFaerQKUASMxbhHI2N9Nuk2i6j5tHXgrt14%20A0DTch/ffhcB7W1KeYNubb/LnWPYncTFqwhFVR/tZdNosA7EUle2CwT8EVi1CcpRi4yqp5sIJiuk%20TBTAdQwb2GDTz8BKjeIt08dMFYlF7zMRePuYFlieC+ltMrA9NWUYBP8IYC5OiWgOYITHLOJV2WNz%203QhUFY4vypqpRGvMg6FjCYFvz/i4W6crp0YLbj8W82OA4PGZSdhBdYMRgLgued5vn3WolsYG37Pp%20qTwbPfFh9wuv/Q337bd+w8RnmzxrcoiU10KvxNBS5Br4+NxuZhvwZ1nZTw+/P+OvUMauQCT2QJm0%20Sg2WuXqzMP/3Z3oDBa4Ow27XPnitBTH+W9m5YoBZrCt4KKiZF4bHhd6Xw4sypbhQkA5ZR01w3/jb%20bMs7AdPYjc9aXC3bDt5HAbXDKljAlQlXwDJIW6HjYTdmTSI0B8xI8KmgK6twawOmNb7jvaFjkhhW%20mbeYDZWYzNGTPU1JgdgMPwzNrzU/n0XCSB/cdR5mdCa/BF0HMR1oU7rYJLQeJQrtTGjVuYv1kF7E%20258DRNQhonIPpXZj4BVzDeRpLxSDAVASEAlKOCbOtE/ybILXd4gICLqMKNca+6D7C7PRYSuMAVGz%20SaCdsumywbuYRwgnqGmyKv+rnC1fEdmxG+ARoJGgVqAuYBs9N+EFq/p864IKGCrTEOmP/ifgonfR%20Odh5BP9trJVnrjogNrjEwTvrnCRW9sdpoE2vFMA10TnrjnJySJ4nf13mo7N7mNiHg+hFoPcmDplO%20f3RR+VPkJr2LRfN/9l//p4CIqPv6jTOIEWnZowwzO3eVlrwxy153qd+3aCtcX6FsIkc2KXHigAjc%20MMO8f4kgkKe0UCfDilKvTg9i1U2GLzo8dBp1j3HWTHKjGi7vIohPkwwUkzInRVvkznYRhoQNHgq6%20hIfDe+/+mfvwzgfMEBnBZyKMEHAJwIGoj9r6IXqJdPcQeoZeV+tDPARlvbuxQbcB0z0ZJqaGJFn3%20piiT5DBnkotrFm2JWt2GJ3k/yj0anKWbfLS15B48uG/11QyUvMx7irzPcB/6gxYIvITGgLLDCeCA%20Je22oArr1N7DaRC4BEQ8dDLuanHcKboiJmdehBW5RCBKuIf3vu+SgynaW/PU9Xfcbo4PzJXd9dfe%20cHlYj+988KcsvhPXzY2XCLLFQ7HNRNcKC7AniR8E96VCMLrw6svU9TP4YFBqAv33T1FSQL/xe3/y%20T+kGYqT8+RsELvwumntua/kpQlqYCdqpSwS/bF/KrW2FYBSeue5siHKLbIw5b6j5tW0Mxp58Qjv0%20OCWYUcpCiNW4L1Ue5CMM1jLMNRET02ABxqQv4eEQMBlGw5JFA1RA3KYMSvNDtmEkZPm8uNjCrvzA%20jU2m3I23EnwmWQbdMxnOL0IpoiQ/ExbdFfQGDUomp1CUUc5N1ydJ+/ON89fs2EOUxuqAxBz3Ncko%20+0VEv5v4WUxhhtXGhbNCQB1D2xFiLRwCnAsFAivi4UHcVI8oCXbTyRVXu6E2YajhKkAsSy18FCC2%20uLJspbLT6W5tqQCngvvn/+q/Yt0WYE96MGQbtE2gyEye0h46pkwbb5UDHkAC+VYN7UQG0ADjx+Z3%20wlrfKS+zdihXIFItb910EwCeFuLlY4D5MExgOjLgdrVOxkPu+9u3XbQUcT9/8S1YuTk6te5BzlAr%20YxMpwJrFBZa7cIJlzg0Q3pVYE40Uzwzgrqr7ow4AmMEY5ZuTnjhlIzqn6PCpwehJn5Ogg6nGkDlV%20lg6O0GP1Z8xWOwVQy5IkFOnqCgEs1bk20juGuPlFNzP2gu0F56Zesr8/N/OdfyvT1SYXpN7anjpu%20xMGrv/rrS65AoNEwvwfYuI4Pg+r+neBrmoxg3L3PrqX38G2RHvepy0RiRwUWvY9p8C0Q+uGn6AuU%20mfLiflrBZbCn1k7T3wn4aFYSgFKMi0BQuNO9ovfmd9RNooFvviwR+HrwfaPdVdlQqcIYkohNmLXS%20hj6Y91PbrcTWXhQqcCDXVb1tMCCP4CqWQ0FeInGFXAma65QbdNwGxhSUO8FRJaaAkbFyjEpV0kKI%20xQBIWJeLmB69J8cqxsJP2/XeGOa/YR1AgBsrUXiTLjF7HZZD4EsC+LbaggOw5aFGB1QHQV1B3j8B%20wf3wwd9ugC6diBfNkiHWdRgj/YJKTZ3WX71rIM+xXzB/DzHTmGj2soeo/bfE5GyLxWbK4QO//wCv%20qQnQvwc7AfB/DjwCAGK/Yx1B/p7anJuggmMASuvAXwL/c/s87zejL1NyBeelWP78e/biDhALjusn%20/PVjzEenLuQxkBDTZ1bp3rbco5wekPFbF867u6/RiklmP0TQOW1OsklRgdA0TJDpEeO+EwjWMtT4%20T2gNrUrDQUCSNWsZUy7V0BJkhWFEeTKPmkDTUMA6ulYoWqCSeUuI1ssQyFX1+0MEfofUnkcxsWrQ%20XXJaK5DZHpvwck9Du2BN7qy+73757L9D6yUiyCgNiNpg0WeEYCMkKD1ACHpyWjDlcn//gJtgTkYX%209cGDwz3rpU6hT5EhjKBoF4LXQ4SEebJo0c07aw8AOSXEjT20JGImRoni2vWXeQ88RbbQZlDblwBP%207VpJyidhwIzeKo2pVz8igBaTI1eo76d52GMAiRDllDaaEZoeocehraHQU2If0FEUKWloIFijQncO%20ZYLK4rvmQLm/s2XTCicJUm18OHYAFqt4qczOzRPgx2lZpctkesC1k0zOraMlSOINgs9KPQ8goBzV%20wBgsA6X/6b33EBZSPuvGpXV3GVBwRFkFkWAx6raZ6to7yoA6gvEpLpzq/DlkdkcbBkMuoSo/7SL2%207R8ahlniXnBccZxDJWMoQdWHuA8VynBhAIja3LRRlREizzGFNUbbtQyt4tCnO0+b7v3vbUEzNt2r%20b6LjOEMPPR4TmhWigVZyKq2gEWnDrLQR38YiTOllCmyki04ZgNTKyn00JC33P/yt/9AtvPBt9/jR%20J+5o9747IDivrW4BjqbdMNcpzDGNTJ53q6yrLQ3vI8M3Xxl161GKk9eMkpdtSn1mg4xYd2CyB9t8%208ox2N0wNIOug7m6+9wnaIFxf2Zjv3vqIUgeAmHW0gMlYJUOgl0CN2s4Gs3W6671GTR/l9gEh2Kqv%20lN0YgGgAIB8jmFdZ37mczI96mHHzEh1KW7A7IehlNl46jwbSY5jOpV2W0toWE4FPWVezdNSc54/m%207exuPXNnh8d4nz7KhWsmet1Hy9HAY2ZLJThExhmewV5OTPLfieiA29fEYMonmaFJPpdgw3tn+b3G%20YcXtAjI0vG8Xg7EIZc8xyp2jgPIjWmx3dunyQTx0CgjcOV13N+/9EGHpayao/ewr2EpsE/PiN79z%20B8Hwi/egr37yl66A7bFB0FA0sGAqdkDCTosrgZhRJRkBDEv0fUB4Xte3mr4yY9/V0FSmrqAjYMP7%202fwphNXiIqR1k4cL8xRdV7MbnVjV+1uonZR3kYgyBBgXklEAl3mUn8zq+yqs7MB+6Z06Rc8HLIpm%20l5h9OCBC5QP0ZjYBl/9Osd9LEGmtrmK/iSd1Aqk5lXKeou6tk0dZP6fogZKMxDhOjrfTLmz0P8di%20Ilquh1hugbWOZ4euj/aSDgOh16iLRpoVzYKRAFzlZtPngpykFbE5OhyvWD+tZXlyyG9Ie1lLpSC7%20sp1o79d7554EYTMI1h14wnfVBcJnGIujsoks663rSMyGRLX2K6ZZ8dhG7FcwcE46FtpO0vhqya5A%20YzGs2iLwJMGxwEsHYOjYdG90L56Ds4Dp6ICO5+skWDM+1AdAy68b/afK1MaK6L88lWk4p3OfTUge%20eMBYkUhMEb+rTkHDDjZH7Yu/fmLZpSNa6Vxeo5bsmIJMJkA7PWTQ33zr19zvv/OvEWVusuoQy1Em%20yWYZZsWG34U5FnIKtwrdm2UC2hlMh3Ka3krnBS0KNtOkQEeKWqik96gzRfQU9KlFfqqSBbagM5QO%20qtScN/GtyOM3USI9003rZYEOAmqUGJQJxsq3M3SGjAzOuFMMueT10A1bsVvZMRGp9BvHlIzKAJYY%20lH+GY5xDsyGgE0GzEseSWvX+WFw26RIewmaU1S2BAysW2L2IKUeGmHkxPECgn0F0+RD1Nu4Q0qoA%20QvppJ95D/NhkkfQgUqwjeIwQpNJoCkaprWvBNTXCXCAY50dr16Q2maFVtLT9wB3kljCoyrl+ShMt%200oDefoAYNGCFbLvKg7/4YM0Wv2g4DVurcV1PIxUylm630I0XBMxPrAlDgc6khzbgIiCtTLCoMsk1%20RSdPf7GbDHzfANjiY8oU3NTxJGBlk8FrBP+eKcbS4yMyOXzJ9DE9HLfbZBx9G52JDHM03RCWZoBO%20mKmpGbptHjM4b9WN4baqrqAetAOrmyvQ/FWYhrMuVlQjGeZrdJ5IP0HxCcAHGxRhWiodUz/87iPK%20Yzn3a3/zdUonWXcACxJmA8wS8Lo5vzwtoJV9gCg7awvg2c1n3Pr0I1p20bPQBrpMl1Bhv+hef/Mt%20xLJce7RF/QxeK5IRVNG3lNBarO9TBuR6TVBi0gY5QMvyBC6fqm33ozkhTpsxWBwNRjeZWD/dQWoV%20XXy66PaWcqjnEeBRlsrQRdWExWM5uB/+2RPs9BMEeoaqoWPSZMt9vEiqMqnjuHXfEnThyBgtD9is%204+AbgyVJI2CNcc2LAPNxNBK9gI417k2yd9q9dPUX8H5523QcVxeuwSTiu9ICfMKYjQqEs8Hs4yKb%20x1elwJC6R4Dgpw9vQTu8yDomWKDBOaFdsQyw7Ylm3VvjCwDmAzqrKJth4T80OEnnD1eS4Voqy3QV%20yhgCrsAU0ZZNN00R59597s0zOr92YBI1t6iJq24xC+gW68xAMGmfahLWcsxxRMGtUMHdZCDeNiJu%202dQPIlieoezYjbtugjUCOcxzLF7fdrrP7UDPU7Qv3Zh+ln9o2gCxFRZAlEQGnQW2pXMtWQ/K6H0N%20X34RqvPLR8NrFkxgyMsMcCgQ8SbWkqpZMGyvXUSVNEFMTFZx94BnmnXLs5cCfSQ0CI3mAomwY8ZW%20MLCNvVhsgJJGfVlLr4K+grqxDoHPNR8qpkSxQuU3TaI1J0yAQQw2QzNqOp4cCRJCGU5KPBunjCif%20GuscEThRSYFjtBZiATG14XGeeqZkK29zSRSwFejM1hzWQhdKwTBgXMS6SLxqrIfYDV1T7Z1WavKt%20o0p65CCrJgUzEJT7tUoeZkvO7/MZsh4PEZvCPOixth9857txOoJqr934TOjpix6+FOTBRweCmHGc%204KNVXHRPg/dQTNB11XHKZVQARfkvxyxjOY3kUIzXa7rU8SMfEk0IloWLro/Zo6tM4t9XQlR74sRS%20GHDUNfAASQRCR/djY06CmG7sGIBPAlP9Tud//o30pYF5vlnZ1qWuk8p5xqx58GRsh87Lf7R95pd9%20faHJmH2cAI8t/uBvfZNFt4als1qiKqDAP337z9jYSqZ0zaaxRh+/BqqMu53iugma1P8dpfaToJsg%20h0i0G+fEFuKhCtnZFg6hDyndiMIfoF6NxsY12cjkqyE9iMY9a4DYKU9MEm+OLExCBB+D+fSUG4Ga%203gn1u8tXEd1BfatGbVQab3JKZriMQLCB0+UOJldHBIck6LafUd4CYwewA5msTHXogohr0qucPLlw%20MA0CLKITd+WFQRvqQM8wGQGdKBrLTH1d++gOrpd6+DSWPcQCVleOpjPOoEdo8TrZZu9z3LN039QA%20NMdQ5A0ehAjnI5f3AoPYkmzqmW48TUD+fTz4Zr/D62owQ2+++DolkyG3eLDqbj++a4utBBOih24A%20DcAvvPTLXJdd3DeX3aBKNYxif/L0Ll4hk+4i+pA0ATQCQE+fxhFfVt0Ek1kj6AAS6HGGKTcJLB1y%20jGtbAiZkGbLd7pt2kyOXCTwMqAPIPX7wHh0Om7AdIZxl6XzhvHowzeoGhMmy/OyFGzjTbqKTuA+o%20W4L9WXDHZEwHO3t0RRTp6rlmFOUQ17C3f5o1hC6Aa/Yv/snv896b7vKLM+43f/uGgYB+wEGbXuMK%20rM8RQOeotAG6R0yLmHUAFuQAUdm9+x+7JRgZ9Z3rgazwjwilBdm6vP/RH8FVRNz1819zC5Qm9lmP%200Z0n1nJ9AighjFs7dR9OqzMAvomJKXcACN2HSZukGyYLWGwixJSw+WCn6NYeH7gPsc4fZX6MJgEP%20DGSYVjvk+rt73L2PMSjjc+M9aIgAwD1ImzQ7IizXXkDWGFb/olRlWAdxZsOomtxTfPjd+vGWm+15%20hc6VN9wec3XilIwOmXezR0fL9JVvUX7axFjtVSbsrjEo7y6bS8IdcC5qIRyjbFfCqO4ZQaPImpH7%207tA0E4/JzoqVfbeqNQ0APjtxjTWJQyyg/gFrRHMoHj24Cx3Z60IZXHjZ2Lc2mTnEmrWhcWyGOWpa%2060zz3ctx79BSSdSdg3UR0zacGXNzzL05pVS6WeB8YUjK6JL+s3/8H7kn659SitsgyMk5EiEypn8L%20Y1fd3/61/ykMzSvPg6NPq776+utcAQV0lRsUVE7VwaKgIRrcpjB3Og08s2EmbopMAiH2e97d0vsz%20eDMrG04nwMAGqPLriRhQSsO9lAwVgBSE4zxvrRMCb0vZNVolfqaER+7RijKafyImQc7LCqj6LLmM%20as6KSis1kirtj76bBi0VHj4dm3V9v4EoXa3jYjbEPDR4ru19jfeXxw//SYndQIKGGZJUVmBJe9hz%20rERisy58B4uOWcBGXTBe+6Ehcb5kpFZfgZIW+5SVEux7PIdiEnTklsABWqq+tVjmWirT2NVSgNXb%20ByVDA0t8rNpQBYy86MCzCp8vbejePi9rWMD3VIat/GD5e0bQ/+kEdK+X4ZgCAaz+NtBlH+OTfWtb%205k10XubhIj2GGYLZhxrzY+LWzmP2vLvGdxsZC6FBdQFYDaQdBg58N5L/XV2DjlbEszn+/T/70oXx%20ZSQTzhrA89fCa458+Uq/YQDkc+zQT1r7X8J8dOhS/+E2WI+LpBv4b975c/f+w4/JFHthB3zNv0R5%20YILZFDJnadaLJvxJ08ZZRM+hzqEoteYm4r5T6Fv1j1exyy5Afw8SeGaH5imhYN6iLmc208LOjs3T%20qLBw9iiHCEsl6CDoRTfwApnlDAZMy7haHsFKzMwOks1hVR4dxa58BDfOLRTU0M90BBzs7PNvrILZ%205G1GgQQymstCBri5hdspD1sW2+k9Wlo1KE5C/TWcVAs4uw5gUtUDk7KBaLBMB4JqoRLV6WbJqloe%209zK0un1/nefGu+jpe1Gzjk8RsIb4LDwuaNc8pryiFtABFNkxvC36cfssA5ZKtP2qPTJL62KcRb4J%2043FEthAi477PJNpFgsoWoCMMXaL24C4A3CVaOeXGWoMNmsbmfAzNSQVfkj1Em2JERPuXmCwr6lNq%207T4NAiO7VybTgKnZk+MnokNpXo4310D7ZTMPu40x2VLmkfk8yPY9d7SHIHUQDQ/tqtRa9/bW3RLd%20QwnmoETIlCM8kadoT0qIW2nUcBUC8BjTTnsY8rcHON3HufOKRMa0H39w50/JyuPu+39yCw1H0/17%20/4tf5DOSrsJnPGX+STKD0BPtQwIBiBZznoGBIYLmdh6jsxYD+PCiODk8xetjiDJYwVUxuhJ7NTVK%20txB+Hu9i+z+BOPeU8tDI1Hm3QHfPSGaeyasvWla1hlhTg/SqAK5tZrC0KWG00JJ0EzDjXIsizFY/%20k2jlyNuEmbv+4qzb6D92Tz+B9dpjDP1WxT15sAujx3mzAaYZyDY6RXDmtSeVLkoV3J8+npPokUts%20431Cl8kJYtsU6CMMABqEmVFnVyK976apYR9R8iqyyTbRB7nGEEJStB2sob6Zl10e8LeL+V2tzsZP%20y2ox99TNDSfc4DgzdyixLT/jerHO4gSCDYzVNrY3sQuhXTJONpZjPR7i8MrzmsfOf+LMBNcdzxfs%20/ZFsMCiRjp3ygXsVi/YhNDcluRCztvN4vqRZk9fPXUPvJEv6Hl9jZlNJw4gMsx6WdpZxpD1xvRPD%20gP2iu/OECb59TNploKHIyiqAdmPnPuUirQ+/EWnj77RZ+u3oczvxT9qNvvqeXQELAFbW0ORQPyvE%20ptuyf+k5FjMiIaSCvGnIOsFMgV80vP62mODLX/Z+HdpcwUYlRnRYSvLOX0BMrqDLJq33lU2+Zck8%200ypdCPxoHlKEhNIGjqnEQYOBAr1AgMrl1nYJA9zdn4Y98SPv85TrFLi61W7O3wX2naoM/Zghoy4z%20lcizlKaH6UZriIXhKORIbOPgATUyOdMwzRhGe7LjsrZbNQDQURFn/WsGlCaxymxSZaQWomizyJIf%20BserAXeW8MmDguOU34auhf72rAj7qdpvFUjFNHBNNF/GGAjNfmH9K9irz0S4Tc+bCX2V8avdWbSD%20ARnvyGoB2JiFQOsQiCc63+tEZAMeBjj8vTGDMn1LrcSBDiWodXhNRQfBCB9IAhG0yBoANW1ap6VZ%20ol2BKd1w2eLq+umcg2OSYZoxK5+BJGNggu8b2DBwKiwUHJ/hos/Ah28d9qKQTiu1YSzDSLbQbM3Z%20ZF9dJ6uQfHHi8YXdLh5zfdazbGpY3lT6CprtMK7qwmQJ5T5UdZSAGsfHO0QWfkzrq180iNRAcb3Q%20zBSXycYQyJFhH8JG5AEg1TaBl6FUEphWmQgapUQTw2ZPfhdy15S2IE92egCQ0ICzLG6jqs/focXz%20mSPjJ8ssQo/ceXwf0DPJlD/ReFiZE0yl0scclZkwU5QeqhiZYRHPQtvnszVWXFqULExFBdpR7V1j%20+HkMYzn+8Okn7j6gKgJYUSfKfnHLra7LyIwADfDQA5gh+9VEQrs2LPQiWYDKoUnZE9sDNcADTLDA%203bMNsu7PUDZCIDk2jj4CMatKPxPDU64CHS6vhiTMQhNavkE2kqX2ecgAu5uPH7oSXTw5nDr76dCI%20MP8jRvQo8fpP77yNULSIfT0mYhXMvhDuDiIm/fpb37Y24lUCV1SoGC+SuGqEAKEQGgK1sMlwSBuN%206ruDdHxkeKjrW9uAsH46W9bdHmCtB4Ygj3gzh5kWclS30HOO7qVp94Sujz3Ew3NoeCaHh5h3c2gD%20oWaYoyNBY4Lz38Lyu0Vdtw/r+zRg8xGsyLtvf+xufm/JMq+xCxiPIdj8o/f+lQmXhuT/YaxLnxvk%20fuS4Nlq8g7TMFrg3AzwYsq/vpoT2wmUmwrLhPKYkcnCKVwVrawChpMo9C+NcT0pcj1c+dpuHjwB0%20c+7cmTdguPIuU6VfHpCpcsLTux8BgKUBiplR3hAW8Cm0D7lg0q+o2Xg2zvljZY6uVCZMqsFaMGWd%205Omw0X0vHOEIihB34AyUM2WkAUTQv/7Lv+UeLf6QDSROUO6HLXoC+5BzY3THvHTxZbpK+lyVNuBs%20Wx0lfiDgUGrUpcZfd8nJazZ1V9P51vP7burCJRc9d92t0UlCLc1tne7QGYMoW0Izyh5SureZ5QIa%20Nq8PtccWAaStIyz4eOjzeH7UcSS6NME1Q4vTSOLPA0CNzs677WLG9fJsZthA4wDL9GnO9WHMNjp3%20EXdbZcAI8hiKuIbO44jjrcPYrObXAUjrJAjMYeI6DuAJMT0l4TdlQ/RM2ox3KK0WyXbzMH4nTTJa%20PR8Klp3NyXbYrxiQvwq+MjMxAl+IINpW+6K1ZioSWLjzXSE8y8YQyF7AnDklhPQlGKO+tQfYJfeB%205PNahxRaLtl+i62W143GWmhiq+fK/WslaLWppsp0FXhVAlDJg33R2BgNn+OZ1/cMIAXliyZ7tMSi%20GboMNYdGUV1BvpeyXQTxs2a7mEcI5zaEa26aY6nBYpZIPqUzURuxugx1LnV1XqnsA8MuLyN1sYgd%20VwnVGlpMqyXwIFMubx8uLCbbcQu0bMwyANcsLwEHYzf0PAtocFnMH4UT9Bb0Pt4pm9e6VSnRBgeT%20NEhoatdDzIoZZ/lOHw+wfXjtlF06ANu6gYL1/lwPEjAJfmCr1+3YlxEPQcki+J4xVnZEgc7S3FNp%20h2bvkCO3aX18bef5V8dbxxMnnhXrTJB/Lm7VVhYAlo6/iZ2JAKcZigWlmM8fX/AJnmUzgZEdr97H%20sJB0zfJAshbpgPcIwNKXrfcvdTj1W4U/+c7XCSn4Kk6OdTbLczPz7iyTNTU++IAMtxsGRHVrE++w%20Maah5KosQGVnmpAZzzJXBateod8aAbeGnsE1c9SJM5wNg47IrEry0oACB62YBXcNb5BjWIM0T+Qu%20yv5jOhAuXniRpkuJnFDxA3gmRduTaUpzoKFhEYQgCQ3SgkW5ePYi2owqjphL1LkRa7IopvFCGEUb%20MojgVPTeCR0P21DMEtC9dPV1G9usro8DMuVjaudCwqIcL5+5wWsG3LOVJ2ZpWyNA9wCuhoZ7DW0q%20WA2R+af5XoG6+tWFl63+HXNMhc0xgRd9xx6lm1PM0mYwNdtehtUh4z0B1NTMTZDFDYNwF23DKZjt%200tnrTHe9QHbK9Nd9mnJlfc4Dqbp9Qt043ZjuEFQq6zhVDkzYw5ni6RMzowB7APtThwoVNapNIIRg%20tIf2zX50FbL0bkKnHp5uQ6MzoAjQMYFwUv4B65zfNhl8KFSiDbMXsMU9g1XR/BSBlmn0IWtLK+a/%20ESNJOKbMMohwdxv2RUZpFy9hJY9+5/f/+U23tbTr3vr5y673bNitbSyiq4GeZcHWWUc17qWAQZwa%201A4DAEWVbgFw9peO6VhCnEkQ3zkouV2CourPR1zvkZFpBrqN2yaQAuTJl0X0q1gzsWXGuOG1cVLf%20ctv4j6zCorRoNeaOuhH0QwUYmH6OtRd32SqgbGhgyk1AP28xIblfzrkptYrJzyDnrryG3uIQV99P%20ls19MYkhWKY/wgDAJF40iDQBIWk6p/pHKOVMqpvlVczO+rj2uKnSXr6y8QiGi7Ibba2DsCYlgvIB%20xz0MYzXeO0XJivsD+xVVq22sjih3l4ef54fyhU0m3maD5zp00fVVx8a9RVkqBjiq8+xkGHBVhfEQ%20ISuroSxajzh6oQbPwQlsUBigurK4wsbKsD3WQTcgLptG58RcF/XrrFLOSwNQ8OxlDhLCYmWDsEAC%20/rtFusDwGFnfhFWhZa6OPomHk+GBw26Ve7h9lGA0wDy/N2jthxKGS7zdZNM/7Tpx//wP/pH72os7%207nXKg4kEbdUBArG9t7Pbftmu9DP+M3WXyFnUxJmyGLfN3tfinyfCupDSOAQBTYHIMxi2ZRsLINAi%20wy/9mrrFNNjNNnzu58Ic60ATh5WpsmGnadnXO1TRTFm7qrpGeA8FaI2fNy2JkhWAgNQ8+lyVVuTd%2005kOW+EZsS4OPkfASIyAsFGc+y9DOm8mKUM6BOSwHA2YEAVRFZ11DG2Naqf0HaZzSyeqYCYNSZ32%20Ta1DXZcynyFjO4GhMrFiDzH3KWtTXiE1QIv2flN2kjGUlXChtZKBpYCyzL3omPf+HfLvkfeIRLxB%20Ji8DMu1/QiemC+GYVJ5Ri7De0s9Q8QFX19q0EWIMdMk7wDr4bzN70/cDMNERpeq6mFAzCO7GZBg+%20/FxJxjCJwJIqDgEjIZbD2pi5DjJ+M11HEKE7ICb4vM8mCntzs+ellCCW/2WgZOZrKkh1mBtdDyvX%20+K/Pv75z3MZq6JytquOvgRmuBeBFAPa5FugLnucvBB92YrogAe6wzmGuRh+b6y+8+Q1XfPdtHgzM%20mQh0FQKcFmVEXg7QUbu7K9hXH5leIkawOylSO5auY3AQoR7tnIw8TqHdaDcYx46QTyUXiYpUM5Qd%20uMRTWgjWF45WQcBhP7vv+uiumCcr7BvFAZWF39KCpL69yGCrokbEw6jMjJ4hk2boGwXEbcBGAZpZ%20xjOnZNhXLl13585dgp4PETARcrLBxticJdYWCyJPj9dfesvop0/RUMhe9mSEH/KAiEoagsW4ePZF%20tBHz7q0brxE8Ft13PvwOjAYlJUorTWaidCH01Cj40DClgdhVhrNh953vx/m06tapqW8DFnZhh8qq%20kcKoFIVgKRfIyCtX3IFpQavCualk0UL0d8zckBzlpTA12tF2hocljtBUUycRcRF8D9G3qI0RHGJm%20U1Fo0DjZcIZJpCcEQC1e3cMy03oT6sCBMi0CdOoIJHfVKYQeQXbzYQ2HAu03Car90JpDuHhqMzhB%20NKkNSCWj4zo/5348QE+zX2Z+DKxS/wkW9Di0qqQ2DkPSh37i7T975L7/57eZchp3v/x3rmKQBnDE%20ybRdRa/A8ap0l+B6qjx1gp7nydoWguIdZtBgxU/9OIwwpl6q4QmDlwusWBYvmYUrXA9aaHuwz9em%20vANjI+1KI9oAJB4aA1WHFRiBVRJDVZCPBR4fNcBHlDbXAaYuV9AzjOLJojkYXURNbYyaYdKgVNdi%20s9IGHSEAz1+57j46vcnGk3PjlGB68BvZ5XX942zIMYAx3VlDZXXCwHYxKFECm+998G/c16/9Ip0D%20DMCjfbwX35g3X34LkMesGEpUddiqbgD4PscQZhx9AnHfabSM4PdTN8bvh0BxQ2ySZRilzcd7bh2H%20W71HO8Qgx7ELLjXfdB/ff497tgrAk4ujDKcAW9xbjQDXPnAioEC21ySLjfNc2oiDHLqOOp1dsHu7%20aHSKsDFDsHdjAPhuSqJhWqcrPKsVmMPTNKUnFkuO5yMD+OlNFRHzwo6wbvpp8ethJMGnDx/w3CCY%20lnuhWiIBpW1EOBlEzlH+LVvqreMV9y/+9P8JHKy7X3zr3w/oYZ9l+s3sZxxd/LTTF12ucei6UGbM%20ZSKE58BNAUuMgMCC/ja7bIuOQh3BxeWfGn2uKy6mIgUrq7b+AmtzCFZCbKP8jBThYux7Ms/SbybU%20/sqzKf8gvWenjGMj5dlnwjyfQW5rjIABSz6/yXGcaIQ8MWMfQFDg2VPJRaA3hvg+zMgBAoUdRwwA%20ou7CojQfqhCQSLVl1y2AoBZ9tfVyPNKGCGDJQzquYM5xZig9i1mR4qEE6O0BTYgp0n+bL4rKHbyP%20AEqB5wRdpp1HieTSSiNKwiTO1d7Oa9q8QF11Oint/zazjWPSHmVlD8vgPUDTmldypdZi7776GYvw%20HAjYAvdlLutSUtnq82CDYzC9xPPI/tli8KUU/5xExK6YAJRzIaFX/LEOHv6WG6x9fR6w/KU11Ynf%20Hd3F51mWzks9Zuk8k/5cO2DD2/R7huZ5A8rnQU7wHJs3CDdAjtrPGZ6AoftRkPPji/5LmY9OnuJP%201LCN3QR1fiRwJi3jYbBLba91yuwHRIc4JLEgT9wqLZAHbKIj/Qvu8sINN07G9OThfbfxF0z/5BPP%20nZkmYHdTJoFWg/KuQo8fYqBUZSRZlA0zCiLvQWgonUMc0dLlS4gXuQkl0OoxRmVZGA8hrhjOKykY%20iTqZ415z0xZD78BVDLDilF723AGOlFuINrdpS5ylzbOXFkN5KZQJarRB4N6X4BjJ5jm+boLa0toz%20GxUuU7EqfhEM7nUvnn2ZgXpft7LEUzQSBRbuLJNhkYUQzEfwPHiV+TZrxijkGKjXxU3o0chkFrT8%20lvYKUOaVPUS2Mffs8QY25Ys2InuXWS2aMhonWH39rW+iH8E35QcrbBAZN0etfh8dwne/81+7CJlA%20Fr3LGMZcb734GgLJCcS6OXdER8Qh9f0BRKuhHspdp3kbpJaRMQ+lJ/WJqJWZYpa1M9d4fQRf+kGG%201cVZ4EdVwBq6iUgUN1qy6ApszC7C3BbswhAP+AyizEUsvg+o72sEdJJRtsebtNuysPbZODS6WhmR%20rPBHhyYwf0tx/B+53795h3t84l78er+79tJFm7y7zjC5Qeh52ZyjdjQr9CpgTXJtci82FUpKsukG%20DcgtcxCr7hafOYavzPTMWZgz5ugQIBuUdJ7ittuL0DcMYhQg0HvtA2BbAJFYFY3GgXMrbBw9DNLr%200/FR6jpkLVRhwSZpveWUrX27f2yILB9h8uoyLa+wIzzs6s4aHp1EGBx153Bi3UnsaKa3u/HGOJ8R%20g+0A5JTQnrD+Wwk2M7zMu2kdjnSz2QAGPr7zHoCagYaU3rKsX/4/nTuIBvlZD8FEAroUG+EqrNIa%20pUE59Ibx2TihwH4GNu4Yt1cXZnDhDuWLyL6NJ5Bp34OHH7kW17zFOq/hW9JUZpmlLZmyUy/rxQm0%20wzrI8bAL0C2/nF7KSV0CqrCMvXPoj7jnFYDJ/cWHptfR+IBzbPLTMHMFAGcLYXizi06hapHkYZcO%20pz2YkjjGahN46vRaO/XOzjHdZOOIAGFsOE9vlhQCvDAFmK4rGbjtodfSzKQ9ut/+5du/gyC43711%207Vd8dmxP6I9uOT/iuvjTgvLPyM9NEGjUuR/w5SOCZz+M6OCP9/swg2v9l7EU0nnoifdCQu9gKXCg%20xEZarwTP1wgzuLR/a6qxEjglePqsKuxyFO2F2k4VMGW4lYjC2qKNUvnE5rko69fnBh0lKsNrv1O8%20l1ZDFk6WqLHvCPBIsKyjiNJNqPWXFPNAl2ON79dI1KykowBvMU6+JN7h1LfYIqy0IW/erVSMtTH8%20yqzZL8o8lxpiyUGbNYJM8KTR0NWJkXwodMbVDanXwrCodKvyIGdhia4vYTArjGPROXRinbXXqoOH%2066PjEqaLAcRUTrBx8RbzpbMIuoqC++NLJP5d9Mf6Qgy5dDxJPgvsdtcCYNL5nc9irWc6BG7sfE0/%20wS7OPqLERgy7SmrWim2sg18shguesy6+HNM5lgCqfFbmCZ6jz4Sv/vp/Xgxr/zbg9VmmYKJfMz/p%20gC7/Gc/ZHf2gU4cy17ROeSr4wL/015eDD6NTPp+m6BKH2MARLELPmbMhgs6N9UdujbH1IfVx8b1i%20Xm2KGUywmPeBqG1ra9G99/FfuA1KIiTdjOfepZyA6RELI49yPo+wsotNLEHGm5TZEgcpSl70kjb1%20LCPkE6jsI8x76WGzLG0fuLv3nyEEbVF6SLmhiYwbO8PkWcRYS7vP3A+e/bmp9nNoPXoAOS8zxK0P%20qn2DAPZ0/zHCP6l/Ve7gD0FOFJ2Ga4UJVnFt5gTCDFneHh4PO0dNt7JZcAt0KHQNzCHE3HYP0Jmo%20k2KQjDqKmLOuDRcqXDSk9A9ZbNGl+fngB98ja6SNDU+QFlqASQRevQTjfdiMDQzQNgEtQ2lKICyw%20JBnya1df5hptuUWYgKVFBr21uR4QL/XjKtNMcWU9PHFvvXLdTSKyLVO7KBKMuzHBSsJ2HACOlA+k%200EAckt0eEFDEViQ5z94wAVV1V8BOFz4lNR7EVRgYTZ9ViUgUqIbQNVC51wFRtAa5OxxHDcHW2OQk%20BmKIgfnTR0mpAmOThOmYxajKxF080Ftrh+72O7dhK0ru66+OustvLAAo0LfsHQMSZLiWRVPD+4Pg%20kxzvHG6aNz+5hQkcXS/nz5rvh+q1ykI2ESGPo78Z5Fod4YOxc/CejXNfWV1kE6wDUuksmcTWnOsl%202nQfgHRMKUuGWCmu5QTD7CRmO8A0bY+AegbAkaWskKOUV2/ijMr3umEdJBYu4TWj+nMaYbH5kmiD%20YS1ArmLdnrcMS3XxKOzYWSYq54sDaHVomcWVtZQusFb73QuXXuRe7LvHCGdLAIcE976PEsQkVvSi%20sttsZodHm+BymB825VZmko4jQAmBfZ1yZD2M0y4tx0lKKmU6oxo8vBFae9uc+8dMlR6bW3Bdsoxm%20tpFrY7cOSyPjn9HUAl1kGDgBmtpokHI8R12wD7duf0h5UhN+F9wIpbh97oG2sRQaIQUDsXclENoW%20QPqAjOUR4ETZ7WwvtW2KmfndRVgO6vHd09zbEAD+2O0uPbW6vjbyQdx05dnQxUZcYRjgKc/QDvdg%20F3mKprAeAuTkC1FkLRwc/oW1c967c9P9+i/8tvmUeDOyn5Lz/OS96mfmu0bFGx3vuyCUgyvblbBS%20mbeYjhbPlTwWrIVUY9UlgJT+waaSKoDBpnK/j3EI1v04RnisjpZJnmcxh2LJNLJebIa5eYrWtyRW%20onw0DsrwA2dQiRItsKnbQvulgnJAryu7l4jerMbltMtLe5lOjtSdz1erPc8Yz0EaQb+AsbL3PECI%20rcucr63bVKZbvH+LZNIKBXZMPvCZUZ1eZMJar9lQh8sR4KWhTFYSBc47KREo+5Wy8AYakrZYOTE3%204kSISz0wvmKCNFemv5/SOEmJLA2sjVjaLvYF/V3nuqjsmheTqjIiBzqYZcI4x04Fx7qApHnstGP4%20EldQerGA70O+9HUdBOCFmh4NGHCUnboJQn1w7oCEzxa47rk8tnyni/2q7pUEyDJ2U1eK7hWgyXfn%20dAzl9N+BTlNgwmCJLtuPllA+Yyg6sKTzyTrAoJQk8annPp5/ddqkn786KLv40pPVRjxHIZAiUPrl%202OPLdgF7q+DjO61evn/42vnLZEj77o++/6/xP6jZJi6r2hPEa5pXEWEsehv9QYEhWnuFLsRriwS3%20hBuoZxGkFdwS/hAylrl4ZsFTxlC8epAyWFoLgWtibJU7nUK3IDOcWhEhZ2KcGnMv7pY1fDvoknjw%20jMWVdmsEw8mjISutFMnazmK2VWKoVveAxHTD7he/9m30J4ALTLKquIr2ochOqpWMhVlLks1hlrWO%20e2UyMeBeuPZ1Nu2fNz1CG22KhqYtPn1iQGKXf0f53hDuq/EELAAlkp2Vu+4U3YTKP6qnxrgJMTbp%20PEH1EGZAQqduAnYXwa4Xt84+hHxQCw7trBu4fAlRLX4LG9iKrzCmfncfi3E0AszPafMgvHBp3v3K%20t7/mHt+7CY2/h04i7J7g0/GH7/6BW8gtmLPqMBmMGJ5YHlqdRTM13IfN/Qr6gCOfwXMvdgBVJToV%205hn81mgu44Wx4KqwEHucT4p2SrXAZgEH/ZF+d4Zpu7J5v/34ptvMf48NghLSbo6NhrBEiUZD7FLM%20/EhCwScRkB3uYl3+ww23u1l2k2eT7tI3xwj0ca4NUlXYGQlvpRTXcL4+DLZyGGX08/tVuljkJJsg%208KnEeu3KRdZOy33/ez/Ern3aldhIG5SuHj9+Ys61CR66CdpehxG3as5OkwdjDYCWZJPUPJ80Px/H%207GyUbps2rFhRhlsA2qNd9EJGMzMOnvLSPWzYs+hCxmAUDim7ZejMiJHpdYGI+wBheXwybt39wGzg%20Z+fOsGHQSsh1lWeKfAB0TU8oL0XQI6VjZ9gEuK8K/sy9mRi/5CJ0idBYgpFYH2CI9QUbtc+gvzK2%207xKH5mDBXKLlzsxdcl0psjG6RWqA9xPA11b1Dl41tAOiqGvATo3DqrnBIa4tY+3ZdJeXlwHBt9Hz%20dKHVoNxGq+zlS5dhtU4wuFM3VhOgikOvOhO4pg8ePnKn52Bd0LbIcn5wZBKDN8ykYEtK+7uUSrzp%203zjan6GRfozRxBKu2ZqpQJM3yYIzrN0c7NLgIAwLFvfvf/ihe4yQdgSX2LNMVx6G7WiQbBSYT3MA%20KFRtXm3Qmj8ySqeb/HP2D/HYOYN2aGyGnUO0vDZe7SNBdvZVDebHQJUFXRM+SlcgTKGgrPJKIJIk%20OTLtgHZ6i2rKrlWqUCuuvJLEjIQwJDyEzV3n3o+6ee21KseJieP3TReowCSjMpUixCxISCqRKGta%20JRMxCeYPortlgkffAdMpJdiE2YCWb7EPixmQe6faQbsp/cbwfVIiIMMunUNMbLBEkJ2UViURC95B%20Ai/oIdHs57J4OztjWtTaq5IHIMBez7kI3HM+Al7SQEirEmdP0TVTIqjv6fc1TJIN2gywpKVpq+xh%20pRNpavw4ACVRKm1EWcNRmh5GMVyUQZrEq1k+B7tIDBsBS7DLFZiUJkDFNBhiAsTOGKjwZRaBI7Ee%20nv3w98f+1vav1FqdLYY6PFR5TmB0VoIugH5NJIMBDBISsVx8TyDJtzLp/qvUoX8H3hsWrz2TpDf+%20MWgR3KuOtsP8Uv7SqzraFDu8YBqvZ3p+bJlq9fgP8vyHvcZe1vls3d+f9GvB974kBfn8r/m6j0dR%20oEzYiXPz52gznXB3F2/hl7DM5cUzAnYihjdBCAW1aKIDnB7X1pf5OydCxASFMZiAkYERWBG6QujG%206CdgbELF1+hCkKX1YWEb4RDW42xSFWjxEBtYuBsvDXQSMQJugSx3a28PcWC3+5u/+beYq3ETGnvd%202gX72SRlN2vPpMaH8xDtoTUoABCiiFqzmJY1j1BCp9lcEZmmyLR7sfFOMJU1yoyXHpiXFGAnrPYV%20fr+JhmIGwaWsbAsAqJgER+o5JhgfUmY6gp0ZxVI9ybWpMzukT2iaANZGX1LFwTRKBhuFScnRRZLg%20Ydla37RAVORcG8e4lNKlER/owYvkIZ8fdhem+twoo8mnp6YIGkduc+k+D90JxmZML+WcUphKbFXI%20KgAM25RtItD2lxfOuS7o+gx+ECECnQytBinxZJPceYb4NeiSidBa3GbSqSba7iyVXZigNgaLcMJA%20s5jEhgCeFNnuMBR5BOHipenLbnPlsTumTCAMLpMxgcK+IQSGCArraERuv7/vntw5hBnJuLd+aQKz%20LLIRgvQ+55+QkI01cBoB1GBJH6Ot9DHZs1wIu6H611c3KSn0utfPzrj79z91zVW6JtisQtSC93Fa%20DQMghnoi7gyOrVV8Qva432nKYg1ajk80t4SykgTMJUpCyqjGdD50YPT0Jt0WXSE9WK+fwXCsdfoI%20x9UigpdTNxEbpTWX4Wlsknv4bYyxBtsIMytkPscAnH66bQbFIAHmmij6D+k06QI8dtFVFQZM98Pi%20Tc3MuI2lZ25/c9dF+yiJkHE+/uR9fjaCgG8B8a7axcsEbUoRzN6RlqbBOo5xbk1YLLnAnpmU98uh%202xftzfXohyHKIW6WVqqH8l8vG8tDOkpw0UGnI0deunPwwGnDjEwi9B2ls2a8Bx0RpRaxN80o4Be+%20OwYQP6TUecj5H8EetRgIVkFIfGHuPJsnzw3W+JoFlGWt9vG5J4Cg5CCiQ8DUMGDiKSXHVXQ0mmtT%20wDeH2Y3moyLzPT1TWrtqxVQZiEq620Q/cnAE7a6OB867IZGkWWI7G6rXRzmsxH0qYQz1GMfZR09v%20uWsXf86MjDpzKX5aTfhL9q1/q3/kd14/VE4BQiUN60awMOaDnHQHCsTIjywQCTNIO6GNQoCihnvp%20MRYCcsbUbB6Nh++ndT4FEy0ffclHBS4MWPBHwV3BWwJQBe86z4nuZ3Ao9tkK6Prjp7/K8dRPgrW2%20So5FwEbOwXIJNsCA35CYEpUQJAq34zctBz8PygVB8mwR2LL2wCTNyg5BGcHaYYPAZqU+E7KyLjne%20qthxwKyG4Il1ViDXa8TS+OOQeFKmbHI0JSHUMD1eoxK+mA5114j5E2gTI9GEAU1w7OkTpq6zv0f4%203R5E32JPu4k5QDzKv+rK4d5Yu7HKUYr/HrjpvTQduqEyJiDPvidAYq/zrIJ13eiGBYHfknwTDPs4%20a/dfA+R0cRTMOHmxzPo6ESAKrov/dTFiHgSY/kIAxzph9K0fD/1WNtH9EpjRnKAAVXiiQetMnUx2%20FT/3+5/pQT5fqtGn2+/rvJ4/kR4YWemvo035gqf1r6D58G/r0ainYnRsE0ML7t//u/+B+1/9n/4u%208zPuo9GgLMIgrjCbqcxxGoiL8riH5uhuSGAtPj0/a6LOLerJw+NMvOWTC3R29CBKHcfnY40R7qvb%20CEere1aPk7GMLM01Ka+XjFIGYzlG2y+vbbrZyVn3q9/4VTZ5+Wmg4scoSuLLFhnp5vaiLZooZY4M%206P1773+f10zT4UKWJuETLESRB0sWsENYWE/3E+BA6CEm2R1X1t2T5Y94aDCcIlBXWAB1eUKAnGQm%20FrbaH+ia+5fAHlOj1MuAoi6C2Clw8wiR1QS1+Aattd0g6dmF61ZKukP3SpxAMk923mUj6m+7DUaj%20F7dpPSWoxfQwA3B62LRpOoOGf0wwAcnzKGV5eFTiOQJ0ycuiH1YmCa25k0SwRWtqnM1maHzM5R7f%20plsC35S5szh6Zt3mIq6pdBOlyF6T0PPWigkV2ZZTJwGnDxpedGs35ZsXz1/nnsy6dWy6N8mKD3gf%20TcbtRVCsTqEQ1zUBBZ/kON9796F7dgsxMQ/kb/72y25qlsnGmMctra9CfXYxXG8UbQOTcRm/jusI%204ANxMA+pgpAs1kcZTNfDYD4BkSZi0j7uv3xhtDFM0RrdqhKsNZDuGLCDrmhkfMCeI+k9dukGqTIX%20RR1VTRTucfxRTtgcVL+uEmgPTmgPRUT5EpN1Z+kmOto9ci2MxdQLLS+TfmaWlJjC3A9YyWK6pWmy%20cWbosK+4kLmK1jBHmwFYjNCmi0nX4zuuCviYGT3HJkS9mGB/BuEqvSw28+eAsskgr50dweyLzSsB%20UEwwwK8A21DkHOCZ0eccAW40oXgQA7ApZrEsmjg7S2mmIXddynCz2PMXYIueYmxXQQS9trnlGutk%20lbTQ9gBux8f73fWrv42l+ips05o7w6RjGZsVYHdKrIt9ZsiMwqyFJEINoYdpwIDATEmwCiGI2LXk%20bt15nxJnzk2ihTnlnKN0nnXJVhrgUHz3HUzGKF9BNaegl4f6KMWwEte2dzGIY/3Qd6xOolE6jRI4%20x57yLOQo38UQHxb47FOy7Djl0Bb3+BRAf4SNfwmGSo7DqvXfe/hD93/5+/9j9603/pb79V/6n7jp%20CTrkfmIm9QW71M/Ytz0trj3XMwHGLnDBTKYY6DlkKqVAbsGH11prpkp2vL4hU0LE6orEchfWH33f%20XDMVYlROMZdO3/ZqfTKWjfvArqFt2uSVQCqKmdCR1wpAGCCy4E8Hlp477aUCQbxGIm5l6UIR0oMJ%20DFT5HRmjqSTjuzAVHb2Ow4h6iyvyhvBtof6cRf/rEL2uxSo8Fqw906PgqiCP6M8AgzQcAmQ6b2Nx%20+FxTZ+g9JViVhoPXedM1RPPmEItWhPNo8L5hQLkEk6fSMZEAqQRcJlaVKA+lBHaUVCZgPGhxta4w%20HbkYHOsA8h0lAvb+8HzJR9yegKOVXPS/DisisbCAC+JVARMNsusEWJU2dc4mN1BpLLg+1n3E86zr%20qmqOmcbpWgmg6p7yfe9k6kWfz7UZAfjoAAYvfFVZS9fdsxmf11yJXfMao4541INBgRoTHuve/OVO%20HWNdeEsTKumLKxyodgMs9IVP75e32tqFDFCVbqaOVkAs+KA/fvtfuQeLN104pRYthgfBfpyQIYe7%20ErYQpNTuzsiZtJsNrRfwQGglgB/sYPTEf6fYnCMKhFDBTdo/S9iuq8bWoDafZIjOIJmsbMnlsKfa%20u6anfvvnfhVk2s0cmHGCOMEhCBoFaHqhbdFSdmHpNy9iujRMW+b1yy9zzIhQYRzizDrJsslGeCjO%20n79Im2PEHWFXHaYEU06UXTVShEUAIcPWZFnEerAanFtFBjdk8Dn0FzXKOBHaH4dgbkTL9SCK7cUw%20SoutCPOQox45QDCPIZ7MsQn0MItGwVY1yCNYkG5KHC+8MIboiuFxZNgS155wvGGAR522Wjms9pO9%20p3B1FY8tcW8E2/QTAmgVsDOUZDQ6m/0HW5w/5/Err75BpwuKdrJNGQhVAWlJShs91DplDRxFVNqG%20hVB7cIiOoLTo/TILTV0TiDnvtW66bcSSuSpzZ6DM4whQR2cJsgS/I5iM+09uqdPSffdfPgJoMM/m%20zbPu6z932ej/AmW3IrXlJPe4AgOTnR9wPRPc2/yoW3q27qfdkvn3QMP3AzqOMDOjGZXAy8ZFuWoQ%20rQkDgNwOM3TUaj2GWLNJ+16RAN5DV0gXWg7XpsS1uUqZxg93UnFagE1GXjX8UHpZSyOUlbTxlHvp%20KtrfcOuAoRK+Lzeuv2h98Rtba+6TR48wDavAPpwQzPtsc7LSihgertnRwaZrUE6IyHWV4Hzt4kXW%209xLThHfcwAJ294C5blqt+7B6L7DOG1Dd+2Lo0HRkaQuOcO2w/YDmTbkDjMiePUMIQXBvofTfKW+5%20Hh7DKqyC2LYcHQFVwGtXskbZAodSjq9CqbGLVLbBJpihjXUY4NiiFXfl6T0C/6w7M3/DbSOQ/fO/%20+DcIcWdxZqUNl3XV288xAJjlrdCP2DTTDasj15cW4ByztexAFqq65rbRQz1bxHoelkylSIntSrye%202wC4gFlDmKwAoqFyOZKHXVhCTa6dYeCfnmW5FYst03YbYW1qjkYNQF+vknkC6s2kkf+ndW4mWcr2%206IgaGUKXRGfPv/7jf0StfdT9vX/3rGW5n9G2P2Po4qecrvdh8K2UJvLkv33a91nwtqxegUDUeZCp%20WjAhdpTZ33I8t6LkR5hYnGUdCQyoLbZaycE6s59Y+6gvYwh0+HHufgqsWZIbte+TX2W3ZtRlrZ6U%20bHiN2vcFOCpoy8xCHQBgbfPWuqrjlCiSZ4H/p9lJYkrC/FyAwwKZdenwOjCE6T0NWijo6WN9+UCg%20Q2DGJrZq1YnYUfBXKShg4j2IBXARxFUKVrDUiA4xCyGYbwul1h3mZ74oiIt5CaoVlkgr6Krsax07%20mrkiRkhsEu+dhBEVk5unM+eExE3nY/xTILrtHKv0Mc+1FAJMfEaHWTJmSEBIAzWD4K2ymgk6TazL%20NZe/Ducloa+SNYl8awCgKrHAKgZKgkkAw5phw7naafPLHtgIzwn0+RhtrbZikgJWw1aO/s9uplEi%20Hu+o5Pa5LMADvc8s8A3cyC9GbFqHtdFatH1TYCe4b8E6MhM8kS4SIlspMGgF/4L1/lMEp35JPP8K%20jlvK+t/5g//S/YP/8v+KCymWuooHQt0qn+HgGIKal2DJXPlQndTZGIu0vEon0UQ0x1VEgQylTFmj%20gDD06oXriNGmyaSc+wFOkhVEnLljaoR9tIcR1LpAnosIIBPU4ocBJvtkwMvMQ0mjnFZWqcUwxphw%20eSxolHmB4VkNPDW6YwNuzrIsrWjv7HeKFmUAADQAXX+8s2pDs9qwDt10jYTJGquUO+KUeyakjibY%20laDRS9DkQtf1XdpO4aOj6CIiPeqkyLrD1SXmkPAeXPTpc2fdEd4JfVDTvQQosaBnzs67kwKlGzL2%20nDJLFqlEs3EW0dHeCtn5OoLEHcx2mLYK1q0ApmSZHWdDbxMkZOamGTK7ZJI1FuQUQ+FSmLNVnuwi%20Euy3ybWM/WCGDu+JzqIA41AUgmYhxjBLS9H3LrfSUKQH9J422jEtQRn/a8SYZsrrVg/X3G4ZwSLX%20qUoHU3c/QSdRcENnL7vx7ln3O//VnzH5dt+dv6xx6uPoV/rQplDKIfPYln4AUHaBIYPb6DDygJrw%20IQANVqYfCn98egELbtpH8WCR+2FZXUQEOD1ocilMyqAOsJOq0C3B9+WoWYTtEvA7RYuxz2C2NpvI%203OxlWDI6iujKUe9/Ggp0k9KT5rJoA13eWEZDQ+mJ/z7GYyUDE+b4PwneZCN9SEfVFuvmlQvfcK9e%20+zZtsxkzTivz0KbYXKIE8pTcZLn+p08+dXn5iIyfdRcXzrs1OrFWtp7SsUL5AkbG2uB4KLWhi/Fa%20RryZQWStNZxWnVTgm7t5BJux/WzbzZ+dwKhtkkCujYbBhdCyi7vbboNzSff2wLIg/oVpmpu+wOaI%205T+73jAlEW3q6+vPTGz33/7+P3IL09fdi9dfc08QPGd7makDy1RlqONEN+Ugyi3yPrl8/TxM4Ril%20mow7BFg2cIOtsGkOM99lGqHveZ61Aq3bVTx0jgFch5TU+ihpZajNax0KKPbRcnuE6d3EdA3wiSvs%205r5bwQ+mQMu82iR70G+l02hrEIAraA2MMe2ZDVRCZ01Djcd0ovg3ML+GB44rwfPWe879EnOg/vav%20/88s+7RNT0zqjzPDXyGRTijudLp0tBHBtTKXTeskCGaU2DbtGQXdjxS6h/5+fGK0jgAfcq+NoXlQ%20aU+BTUFBgTHJhitN3UkwYE330EI5P4+xHixIE4xshoeY3yCrlhXAKayAhwseOYjhEhgRk6KSiViF%20GqXrEzQS0oL4so4vH/n5Xb5LxkK5NC0dUaQBKEVOr3Hwmbx0L4EIk58ZkJFdegDSjP3wqMWchBWI%207Vj5W4mMGAYdp8Y1JDjGBCyF4I32VXNq5nUV1rt9pp5fnrcCe0mMPVUjNmokA2XK+vKNEvQ27VJw%207AIdxq7oWgVB2e6LxL9q6VcADsS5BuykrdHrAuZE/20Tc00bIxAis01pHGGSomgZAR8FJAJqJW5L%20HA+rHdXEdztfzsrKZFxLlYCsLCaGSEkAnw0LaaDBrpMu+XOZbMAK2ZKxf3/e48N+30iGoFU76HAx%20EOO5iOAraEgJjsN36AhcalabXGm/3GD9ryw77ywyHeT33/8z95/8g/8DPAcbe5+yJV0oUU1cALJI%200UZhqY1t4WIbjVD0kC6REt0nYWZEWN814tQyKNyMkZaq7u6K/CaocxNklcWKKsxgfKVxzwW0BBWE%20g9VY2S1t0PolhTLZr+jz8UlmXGBlrhpfAlWyAk2UQNaAURkhqz4F4OzLlZXSSIgELko2vw8tvMhG%20mST4xklVQxHaNONYllNHb/DAHBulJ7hNXR4CJ0mveoS7VHi2aMK+fA+tiNzjMdoO2yyMJr+TIDA+%20fnLXNgRl6zqPFBN0XW4SpoeR95xbDuBUlXoa6/YsJZZNZpUMo6PI89r+PoSsLL4NzKGqvA5bHurv%206Ge0qDieCOWsYYSBvYgl37l126YKv47OIIpoMkUnj0S2lR30AepblzkPTEMaip301p3kV6j7s6FQ%20hiqSsRe569KebNGKfKp2TIJcCkZI83ekTzilpXMfrc7SvV337AlBmO/9zb+LYHYk6h4/W3KNvbIr%20hBkIiM+FKMh+NANNNrCBoRGYiTgPOI+KsmHWQIOHoUY3xgDeLKVc2URiu7SZigYeGRg2bxE5rg6P%20LQAaizyY/JvSVYR1csz04W7WV4zJrRrwVuFPghbSPQBWhFbXGPdlg3knDbn+UVpoiEYtKfPh3nBd%20B9Dr3Fu6A80/584AjppPaMFl6NuFa+ctc1mkQyjOemgTKMuwEbKp72NTKGPo1UU3yim18qEeWCsY%20niNKFuvMManCtkwMjtKOBUPHOp9DyKcHsgF90Ds6ZlqMBqXGPkSj0u7srO+4Gq27E7MvuL3lp5Sn%20lmzOyz6goclzkKdsIlZBwExZaYk/al9eg+npyQy7qy/8vIna8pSshhDtyrTu0qXXAT2UDxHwWpdQ%20Hh0HDMcAwlroHjqYAOG0lQuM337/uxi7HaIXgilik+hFuJsV0OWYi5zTCSWsftgcJQu71jEV4bjn%20aQGmLMM1iLHu1lcAp0xOfoIGSQr2ONnjEYAph4eIYuAJayyGxiQtoMy5hahLzvAeP/fmb9ABBTPC%206IWvv/Tr7uXLv8jzhmaEPcLvYF8hj5+EtHyrpdcHiD7QEEh5WPiStw/aFnAAF+pQsSZmDZVT8OWP%20Opvk6Cy/mwT7jIk8JZIGlCTRoCl7lwYkQpAVIyvGQ1o+Zev6UiBVe+nnA5Bulfl6EFhUbrHMnz9J%209igFNwGLCFottZWrvCF4oT9+mor3D9G8aIFTmTjq3xbk9D/R+lZC8pS/19H6tlZTpHMg1uDJv7Vy%20yE1gV7zLqnQmHsjKadVby4c160WfpbKGhsXxc4tFxlawwtV1JiYlAE9idcxdQwm0MlQdP/tuGg1Y%20QvPJYAGrCMHDrHGxedJj2LA6Jdgqr1qw1nl4XYbulxhEC/Z27X0Q7+hqTEwscCJtCv+TpkeB3iYQ%20ixES0EIlHuE5U+uzOhXVkLEPi17iWCK65gJvHGOCnwngaI9O8PvJQBuk0pRih+6XiYgFtwy48T39%20t2k7vANxp9QlKGFMh/QluhZiMY3p8a63Gurn+TfvCmuicbOZ92yVvZmuhUCjdJPaiANWy37wl76+%20BHx0fivYIIwj88i4yMYZS6MKhkUQW6Ghb1oMRbU/sQC6EGVqHHsc06EI1PQASvlTlQxgDdT6FEYw%20GSFbPiEVbEs3wSZKsYY5LbPMEaGrAQGf2sTU/qkTSrOZDZCNNeQCykXpIlPNUM9OAlCa0AtPV56a%20qGhqYc5lEDKODMyS8avNkZkcSw+pZRfRhGCCBHI9qVH22dghW91343grDEKvtxljHsE5Mi7+GYFW%20mYt8AHvTBVAIaQy9NgIemDiLpIL4MEQ7a4KA1yaDTHIeFVp+ZTIW5vN0/nI+LdD62JdlKB1Z8i4e%20DQXKJS0o9VMCXZFsQB0bDcoC6XA/ChlErprZgK4gwuTEbtTZacS1Uohn6VXPMqDuIgBD480fP34A%20FTjmLp7HeAqvjjoagJOtxwRDArcWj/rU+b1kcpiNKeW28GRoyPxJNsMIYUuUkBKcQ4x71ktfHLYV%20IGpaz0DbA4gLB8f63If3t9wP/hhdAMDtzV89777+66+7TUSiP/jgHTJlmQdpKl6S6bhbDGsbQDuA%206VlI4+GZhslnZ9DoJAjq6wiJhybOuLODC7hlLsPEIOaC2YjSWVKXdXz/qJvBmGyTMtwBjqJRuP8u%209DIyqqpxnSS2nEVjUSNA7sB8nbBWegFppziWHuTr7hlK/ioOor200WkTlQFbi24oBWG1uo6MTaP2%20ZwLsxqqbnx13l88uEIgP3H/y9/931rExCnOg8dQJWA9qJe6E4z5kc6zDKnRj/RwBwD1YWjTN0fzo%20jMtnK5RPcrZ2B/jeMffj7v075ug6DtOltm0abdwJ9yST5TpQKkvCno1jfFZQKy9gIIyGo9mGoaHc%20wVUyhqwIgB3QJGT+J/Ml2dZrxkyI/pcJ9CBFgHcEXxq1+e1QxsoCIFa5nmqZfOXFX6HLJY2d+03W%20eQ67+QRre8nVnr2P/mbczc6O4WVCsGCf6GeoYwGGJQzblOFe5ZiQKwfUE9iuLkqH0zPXCWJ0eSFO%20VRfO0Miwy+ILkeBnyXSfe/2tr3FPEP+i4YqyfnYx8Ws1i3SwrcPqsPaJCgWuv2rj8+MXAW9kz2SZ%20SYDPwMAowUvAw1KtYMP+SVvSV9/rZJd+nLzKo58JCBXYdflU+1eoU7bp+y79CHMxGgowRwi3hxiD%200IsuThod6Z40pTluM1woUwQlFOEbjTAwfYIADZ9nWXxH+BnU+22Ym36mbFgtrnxpvLueVemxTEis%20qbbs1wp13ipd3SCEecUEA0usa5IUgQ+bZWK6BS0HdYX4v02TwomZv4fAlp2j9frwGlpN+e9WYDev%20spJikDJttRyrdCEvHbEKpihRd4xKFtaho6CqVmHpO1SSUGCFlZeOwzplNN2W/YPfrAOmk2qzV2sx%203z8Rg68pLwJ+gufyYeM5UVKgeGTBV+8RAOq2dQh5rYcBFCuP6EvAQlAx0PBIT6EShbpvOH8DHVY+%204fwJtSqLiz3pI8mucg3v4Cze4NlNkMxrbk2Dkqa6RTWAtRvAmaXhQ/IEgRJpcgzsSNzLMaoDSd9L%20yCNJpRkjMaxGoqP3brMCkYGeRk7muo/mPCtwS+zTOtLxeYbHszdajmKz7P0EOp4/voHh25c8zn9l%205sMOMXjnNihabnAGfPhfkcxdi1nIKAm1n2Bj0kOgG6uWVS2QHk46j57hVL3cAl4smJ5EP14ZmEFR%205x9DbBghANYJ6jrhFEI8eXuUQXojc4AKSg1Pnj1EwHrEA9XjnkGZT5FdpWj7nGLE/djYsG2ITZxA%2019l8o3KQpAQkn4JZMoAs/gM5hI1xrKvH0BLM4wCZA2gc7W8hHMQZlfMbENuneQIsMDolKX2Idt5z%20hxyram/DmnBL0CmRgSsL2KYkcCrWg4eQ5gHEklDylBqyvH83gTyq4iefqVkahYIcAllIykT4Ow6t%209tLEy8wnmea6HGCaQxaL+HMEjUqYclIamrRJ+SlDpjJCB8yZi6/j30BwIcOdnhl2NSbx7t/ZduM8%20/K0CwkMChtqde5m9EoXBaLEoi4AHUdzdaEo09XcZsW8/plgjo+PoYZitAxjKANqkGA+B8Ev1mPvz%20f/YMoeWm+9Vv3nCvXR50g9MDPIxh9yu/+Lf5jIp7+70/Mov0HSj9nc0arpkAGu5rN/qIkChA2YTj%20ZBoHPPX2ozQQ4wN1H2J6q7ou0tSfe3hAmr1SXSfczQ/u0/XRcNe/dhW/kB23TfAVeCgeMGAPjcE2%20rcLylRiGAZNVuZ0jYs0niwwQzJ1QqphkU23iZ4DATp0XvFdfT5Za9yilnjVKftoEYdRqWwBISgrY%20mufyYcy2bsN8ZNzVi1dRsmsoHaADBkYsRT8CaD2I68tbbg+dh0SuMlXbRleUZ2M6O8UIe6zWx9HF%20JLmuVcS8DUozlYOWG+sdwwlWXjcF2mFp+QacrdMptb2z4q5ff8lNwdQtMrtnGICsjMbEsAAp2bf3%209o1xjU/pIsHFlAXYoFvk1qffcwf4wozCEvV2X3UbGytuiPWYQBgap8QoH40SAtJIlGdSHVo8A3Ey%20tjAdTs8A3gKy2kwjAOYKdvINmLEYWZmeU9nXV6wLgVo967qXbpt9RK0b+weAxlGevVP38a0PfUKB%20IDsK4E8xw2mCDrVR/FT+4M/+Fdeu383dOG/PYx5g1wpjtY8R3twkYw0qYa4795E19sP3v+OGf3mS%20LrUx0zH4cosXVn5VevnRHbozQMyyyeA6ia0Q2BAD4o3BAv7bqHTPHrRBJGKhlUUXSIbEDIzCxmkO%20VBh7AY2IsLkw+h0uuqhx6QoEIjSITULTTulAAdHbdHtRp4GBQHQo51EFcAXsTnupsSe8bw1hqY23%2099GUfa9oA0SHWGtZPt80DbyfZz58SBaw0ZoQGPHkgQKeDzgqiXTm1ai0b90pHIv0I6Yx8kgiKHuw%20RiUGF2AAqIvtMCEsx1GDCTdgI2bEGAZ/3cy3RN0pvN4YGLmespdLc6Fzt8F0lv17tskDjQ775MsW%20nZJFZ+6JjcH1L7TbJP2TiWlNgOrfx0akKPGTNobP78xZ8Z+hUolnTRRCEjxzOyQ6OTqYEiRfSl4b%20Ntcmyu9zzgIrJPJF9GQtsUoqHwkyCNzo+pJQCZxo+KlEwDqOXvZIDcs75X70UfrVZGJpDe2+qDTG%202pGfjPm/WGs2pTTZ6ZM0qqOpi/gicCY6QiJZHbYJgcUK6XsavKr97TM08mMw5K8EPgLc6dcKbyYP%20fS0gfUyDYC9rXNWpdMJNCdI4mCa21zoZBb/oXpSsWMPMBqxbJYq5zAvnrrozs+cJFKA66m2y/i0S%20XEKIauRgKcSmWSAPoc27lrrcuYULGEgNs5Fvm1lTliwSpwh3BU2HSiXyYQih1cjTLcDlYfgY3Sog%20w1RGtBQPLMCgn8xaLpopAE6aoCFTJLnay1qcQSguOzlB1qk2WAI5G2db9sMEkjT0ThJAEOJmHwM4%204gSpg4MiN4J5IQrmsipGpNrHhp4mMFZYyGIU6nxmrpjDMwG6exhnQUokmsioIN2LZqE/O0IWDJWJ%20RiCeGoSJ6aU9jnkd+IHImyEGPa5xwpq3IdOmKKzB7NQsAkR8OJbvOma0MRGSmEtwmUPDchDU++TK%20WS/i/0EQ6u7nRapzFqFRye7DdKKsbK5TS4Q+5dwbtDVr7PuTZ7SNPspTZjhxf+dvzGCFXyEIPmEd%209rgkYsf1xYS7cfUCmo4NvB6e0c5L4J4bM6Bw2majg1E5BCyNYhAmwbBqlYMM06ux8AsHtCHDhAzQ%20CVLlvNT6lyIjTsCAVDUXBO+U0jrDz/IIGNkU2lzvQUBcm2PZxb2qAnM1idOm2JoIZRd5Siw/Zsos%209dgeNEF5gFhNYjmxYjxwO4cAARmPQVs2AB/qtOGWcq2YAcEqRaqDsycgBLHss5UVRKS9IH4yfrJ6%20bNooAQGSyNIvUL4YLDFZGIC6wlRfbX4p1m4tx6RbMpAjmLjXXnuNB77NwL/7sDAnroy7a6h7ErO4%20Jwz5O3ZnL11yT5dvscawlKZ0sodGpk5giOBtU6Z2p14DtfwdI7iNo9FRyVFujHHYvbmZFxA3M7+C%2034vSbTLF84JqDVAOpc71XFl7DHBedXO0vecxOouhSUmgn4E7wkulCqsyYRlsOiuhIG3WMDLyNUpD%200ZZgAGUINjZChxEtzJq3oTxTzqwvv/TzzNFBo1VCw1OndZp7NZKdpU2aklyc+US4lz5Zvo9XCj9L%20nWF3HACwnTVdUaO16c7OXwS897hBJuAqQmyh9xFwrNKO7vAv8f4EX7EfX5gUKgO2ABd0owSdKtZS%20qcAr3YAv1lvNv636Pt8TZW5UPizEEMyeMl05doohUK7o2yx9sNc/YhrwxrNvjqYAEQmQ/TwY/16d%20AWR+gq2syOU8yu1mr+5oHDrgwxw3+RzTNHDsdfZfBVCVLsQEpNifYjzX9ZCcuoLYHARyKzH5kBsE%20cx/gO6/yY98FHRQUvY5BgOiEc1WgNZMwXRcF9CAbV/ZvIIv9U/NxJITtdO1YSYLjVYLcQNBv7IQC%20PcdroAtGmDM2AGP+VUFLrcEigR0BCouqYi48w2HTY42K0h/9Q6xAh/0QWyS7dN/Kqpd0bMqsw0RR%200gCLhLF+gm9E4ENCT46rSgdgkTjbgpmp897qrFMZRihJ9vEq30IUW9Ku79u90F7IMRhzQTAx0znd%20d2KlgKx0Pk35F3HPBRS6uT9yOlYs8CSUfz7Fkug9bZKynGvFeLCuIgIf7Mdy0a5TVteX1qwArICk%20OhDbmnj8JV8/pewSINDOGwRpivQWuimqvYlWlblQCzrDTweURgDzJAkKqYcJpa/vbNkF6aOjZRL6%20eoByyosXXwKNotIHCMQZx3xEp8sxgVoq6gZufGWJZ6DZk1iLa8xzGiYkrEyPqx2ipDKDw+UAmXSW%20G7KJ4DNPxtxHdobFBSJCatHcaB4RvDYQXPKQYRVjVNsJuhMkSARF5qaw8Hrx+JC3Qp1Omj255Oli%208wAKOEmvkOZB08OTZYaHhI0HlFSEBOWsOomYq0fW5Yj6ItT4JykbxUB+q4uUgVi4YbLCCJRmj6ZG%20Eqx6mFCbIoioDbEILYrzg2bjmflWgRsYAqBFkmEsqpm5AdUdgTItSidSXHTLiEnVuz8Kc1Cr5qBl%20ODvAXA2/kAHEhG1N4k2tEYjzxCeobkSxm7SdVtBMhDNkyZzbAMGpSotkmemSfZRNkIy6Tx813P2b%20u5QNUu43vp5w88OIrLin+wf7dOz0uy7KUg0y2nufonPBMySFUdWN6Fk6agAQmJTNzIzjm9GFIPOA%20FtMcpSD0DfhRdGHNjIrGWpQlbFOpjG2Q45RgET8WNkUxEzIuU92yiH5AZOUorEw/fiZVwFad7qQ2%204EyCLHWkKYMYGhlBUFq1jHtzXW3ZedqE6abg4ZHRXETATR0jNcojJ2RH/H77hI6mIzIhRh3X49w/%20zfJh/bboBqriAfLo7h2AIEGb9TA9MwGTom2Ao8WLfSyKKy3+J4v7T90TBu7FSFfS3GMxBDW1+1LS%20koFcVZOc5aBIezi2Z+7e7XUAK91Q1TjX9izXOwPjgGq+TfmNUuXG5iLPwZR7/bVfxumWtmn8SEL8%20rqZ9TvefMxAx3DNHMAfgjo7yrDW4V++zfnG1BXiou0jD9rQJtAEWYTRNDdZItb4Pa0jbO2t9kIm6%20GqJXrO66jz76CzaQlptH/7KJj8j33vkz1voJgPJr1pouJmV2SnORZvhsxKpHOMJSxrl39y4utC9j%20q37WHTM/aW7qovvk3nfcvUe33Pm5F2wK8j4txwnOPQOIbgIO+wCTfaxzgeaYzAVxt93b2nN3H950%2045TgQrbRBlL5L92efjZ/qMzUj3r37IEsy43eVkDRfBUFFwt9PggqTHTcJxXgy+xRGdZbP+3wvj1S%20Wgcv8lYmq5km2petVZRgKA2HmA/freDviw/wvsMl+EYHCzx/H8uKpREwsMSPdZwBMDBWQeJkkhSt%20fbG+MYEga8n1jIkFNgkygxKSwILXYvgArxPrtB0roKmcbMP21NESABYN4xRLYcGcuKQyi/QU+hyx%20MSItTLcgcCDQwOeWWZcaGGdiUbxINDrAgygyf/ZJ8wYxJp+4oThAYikNiICMJeJ6u+Da27Xij5Jl%20AxVBWdFKMGKr9GJjIqRbkVOt7zBRmci/Vu8ptsFusAFDO3UTb+oCcL9UytI1kqZGKYKJjfVyXqvW%20aJgTXV8JhPW32pLFgOlzdZ66zl7gipg1aJuumDBXuQzCXX5e4X2UilvHaODhYoZsfF6cNRUWGyJ/%20E2OiACIBg9MlLxMBJfmq2BRBABJ7e4n3qwazhb7oKf4rMR+GgTq1Rf55lg2oP4mY7mgF4ymppjXc%20R5756qEWlSdBKF4gY1Nm6XvA5rqA2dHk+LSJC1v8fH1tlQDCoDlaT7sojwhxlkBe8tFosUnuYCPd%20S+CeHV1gAZTtv+X+OEeppQvUc4JHhLpajsjwjwneR4g7exJd+CL0kEkDVMhcTwAiQreaV3GiwWkY%20jZ10oUvhQZRJVK9uDuBBAtkogedQZRkYjgwU1CZOobIdb/JQxjkmTVBskV1qbkqYm9tHt4vAyRO6%20GULRpJu9OMusFKadbm4gAiVzVvkJAWaYv6WkzpBRylEzAsV5QInghEURI+An0WWMjpC1MzdkC1ZH%20LcBy6yyx0A7RnexRUy+W8+4coCOFCLYASJPSO4TOQbySjrU1MOlGsa7ev4WdNV0XqTQ6FBbkGHqL%200OiQ2yR7LXTl3YBACf4WA5iZlWF2/vXvvQ+7UXT/g2+dcS8PMW+Bz8nBHoWh6KbwP2lBuzc5hgLB%20vClhFw9tk+6IBDNNBIQOj5ddHi2GOn9E7XezSKOg7GfPnlImmXYT59ArUKqQlkLlrwMAQYiyRgK2%20q4chgw2Cd5qSWBIKMCW3TLpRpmhLPj4S0CqZcZDspNVVI6FjFnpQnUdD+HV84xdeRAi5zsaTZzPZ%20tfbQOILjlhgwsb6AvW7sz4fogjrDJvhs6ZFl+tFQ0l0ZXwCQwQAVdl2a8kECQ6FSgZKBoBDapCeP%20PoGhagOCALexQYBgCv3OECwXQAAhq+jtEpboLSjLXYLqCf42mgYq0NeScRgW6ueYR9TNxjtDiSYB%20L7qrdcEgxYn0LG67OO12DxpzU2Bs/Th28V34wVRxEz2lkyxOuVF17DyGe+vbtAfTrZRgXTa4xn3p%20EeYXDbk17Oa7ZWONQPdon7IX5bw0z1OIkkoRMai6gXaw7wfDQMcyR0aMDOvl0dPHXIv7fEbYXb/w%20ijFxK6tPMANcciev8GyMV609PJ6OuJXlx7AzFdisaViiAs8bM5hW9mB5Hpp2R6xGjfVZ4ZmoyLAN%20DdMAM2NmYWgOthEtMwDp4uB59yFeOxcWrrjz+N4IeFhWG9DLXxmN/fjWbMEsEHR+/jrpkilwW0Zv%20lQ3pJvhbgcEq9IilAR5V9tEsyVkvAmVR4iq3tGEilPF3OjP0PmbvbUyCZ0Wss0X6AwW4AHh0wIUJ%20IxWY1MVCwqhfUqDqgBP9rZKIgpACbJjP9EAIMzybcM5+qVAmjYMyaEKdx1ZBiSAAo75bNAAhAdvR%20Ye4V5Cx46xIoppuWw7Mmn/lbKKj64xfDpuAvptVMutjD5KuhtlvpPJSoeGZDxyIgFbSWKtDz2dKR%20CSCo68w+z/6IwfCKDnEWPuEONBAdBoSbY06mwXGp7bhjF68SkUFHeUcFAMsAZQCQ7NwMWVKaVilK%20HUhUA8yjRC3shlO8iFQKSrFbprnQtRUwExMUcCu6zgZQ9HPpPUjspWGxzxd6UNlFeiAJicXiKMkz%20VswLZwU71X6s+62pxOpc0n4gcbxdd4gAXd8YDLafxOyBYQEMcITwPiPfFYPGP/nrpzqcBuSLx3dm%20TuLcqy98w/39/+i/cP/3//z/yAHmrO60R+cE24+JY8KIJpOIGKcmZqzen2Lo2CiOkvnDY7dKRj2C%20yG4Eu2c5ScqkqYuSjepJo8O0iCEitYtNEJMIpg4yrbER53CLnB7G0hmviAqiNplYWamF8kkTyj9P%201tfgM4X+Ytykfk3a02wb3ieF34ey7gZq5SbdNREWXwIqq5/R6OpMkH13LzXJp2sbiO3K+CLgXol2%204mgDmpr/wUrTAokJGefeovMiBqshZmcUs6f5czestNLmRm7RWx8GiKRpMexmkeUUrAFJ/VDpYgLy%203LgmxlB6KBSoT6HG22SwvQhTjxECxtoExqtvuGfL98jSEZtCc2sA05nZOdqRX3FPaAHdKyy6BcpP%20EuTuM5E0g1A2wvXcPtx0u48/oaS0h1aFugLGan2UgzJkv4Ud2ndZfBXo/ngt6d6+u8+8jVWYm1P3%208g2s0rNFbMhP3QiLFSmKy5MBREN0IbG8J5iG+jKgsUw/rzQA7xx8AGWPAybZtjqSBhBrqq6fOcka%20/d8kmy5xLmVEydubbUDnJbdZXcE3YpWAiBAUAWWE+1BXux2ZRELaHgEP3k9+L1Va+NZxQ9W9M5TO%2064qAQjEnGgBXOKLsxXVJc27Xrl8kmN5Fg+KMNmxgXS86VmJKXe8YwEE6it1DWAiAWx/dSSrxvMRk%205CLg93ivgK4EW39YD80YOmSYWvwY4y0BYMqGqxiCxWgxPTt30c2hSbo8fx76s+Q+vfsA1m0cC3Q6%20rJhhpNkq6uAKsY4b8hbgYb5w9Qq1WIAVYLtAp5d8Znq4TykxFbiV9k5g9sW1Xl585BoMYlTAFjBd%20Wlqy7EsawxcuvWQ7gNT56e5hSk/zrBsZRsEiDqOdUC2eTb+Et0xCzqNsYLWKnlHAkEpwrEmJAfPo%20gTKUH8O8fmn5Ga16Dp+TFynMYj4n8APbdO7MeTYXXIqxx99Dv/LsyRJrYpcSirQpTffOB39gOpQ0%20njNTk3NuAWfdCvdlHTHvCADu6codNEkrAMtBt8U92qc0M0Lysb5N6Y4N7s2XvuXmxq+wjXT6IH7K%204Icv3LL+7f+BZehKfWSAZV0QMBcGEJR9+3KMWRnwx4gRaXI0NI21sEIZscgDsXAWto29UqxhxxFV%20YN70EhIiyrfFuly8gFWMgWXLts8LvFudxgdZfV7AiogB0PuZ/4S0DEGHh9eIcE/5UwUk79MxlgF8%20S0ugwXYywAtLnBBwBubDoSCnsoCxGP44VLoxQkAsj7J10f3BOWvfNLZA3SP8W0x0S+ci7YH+3WFq%209D66Jp1j429dB5UOBFLMlVWiW5UGBEJUarDOTAqWABQPNjBgZE8J8xyJGfHdR8IE/pgNAHKsOgff%20kKN74YWZEnO0rNNDr/FgQiUJnb2SdMVU3wzjQbg5/pJQGxAPSmcS9ap7p4ugHyF5EpiRCRkbkg0A%20tHk7YjxIDJWMSjuibhZjVfT/YYRO0TRK5K1jEkiVvqNFAq9Sldg1iYF1LRRLGgzbjNpAQPosWScG%20EgUMOX8JyLVfq7tKstoaIET3VZUECYBtjg2gQ5Paw2gVzfKe+HZipaYvfl6/FHwEwMz/tl1cfcf+%20w32D8eEL//FZAwJqsX3/0z92/80f/b/JjnKMpGBYWoqaI1nOsFr7yKSXyIZlfKNMsId20aFpNk8u%20eEV1bwkkUfcXyQiTAJmM6HyElxlcTpuc4Baq+txy2X1497b79NNbVpeS2Yqq1IP4OYxOMbUT4NKl%20EgfCUx1m47DmMlwEOV+2EDuqpp0UQiOjztMxEMN9MTLS44rQ8vg8udPVfVdZ30JEekRAEl2HKAd7%209AEyZc0FaPLfBSabqnYv740WQtB+KOc4ASXLopaPh2i1BN4bZrxDRqiR5llq+20WQQmfiVP0DerA%206UcnEaE+Pj8x73KICe/ffd9FmLL6tW99271y9euu63thtyWXOwalnSHIyIb+k4e33KfMyRgcybhF%20xITjEyMEBZlxMSuE6/0EkW21G4pMg98wcgpPT7hNgMAwq3xla4OHjxY89Arfe/s+9fyG+zt/7xJg%20A7aDjeoQ8FChE6LK4uxSKYHyTxMR5QCZdIRaY2Ftm66bUXfp+qsIBrJMb/3Ancc8roFupAQo6dUE%202p5xANLLCFB33LPcPXQBO5InAKDSbpGpp10EeYlO1cqZRiSsxV0hw44AJOKIIamOGX1fQ6uRZL2U%20CaiytU+xNmRgdMqGJh8SDSXTwxhHULyIBfw6ALFb/iVkVqpfVmEuTuks6cKRUGxWb2Uc5M6cC2YK%20RSg5lZIl94PI+24GX5cEZmIHGKupj/6EdTdCC20dc7Y4gCJkPiEAI8zu5HTYaq7ie3GGdvEqXho3%200KT0M72ZmTxlJv+iMenqAUwWTwGu6G1w6W3VIpThztiIgb1trP8zQ64fTVE6ip/NMmUmgJLatjXF%20NywLbJ6DcG8MV9xzTIB+itsrE5hZa/Mzl9HKTMK8nQLUaduGaWpzj3oAyzm8VJK0UKuF/TG279OT%20ITdDl8kMx7m1v0rXyxOYuQcEKpriAf47DHjcZqBhF6Wi+/cfmA/MKe+VBJj09J2lJfkCfyYxWwMg%20s8FIT7Ox9gSx6He57GxKaE36af998cp1Egu6aDbZvNiEdKybG4/MlC7F5nX/1jvu44efuInJMXd2%209qJ77ZWvodfCb0dfxkr5mviX7kz/9mOMLzxDDeXShepS94rm1CK8VkdDW8I/E4x6e2y9SmUIM4fi%20v8wcS1OtCRIy/jsm2ejGI0lj7M2zQ4GRIKLJriICLJBa1h5oLhQoJQtQNi+GQXt+0InxvLXUQIh+%20TLALwoEv+fh2VjEBOcq6jx8+Ifnpd+fwPlJJxtxHJZDUXBpeT34ZMBNqF/ZNufKz8aFTJZnAX0T/%20pSCvspF0KBKAWheQqTUt4Masa0RMjAciWlpwGwFT4UWqKZ5nmZDpWKV/0u8qCGsWkTpHrBNL5RG+%20X8MXJ8WerunfGkSnAZZ2rsIKpsnw4NB3fvhSk4CfXiLm3utHPOiw45IHipITAUYDUv539OVFvQFI%20CVaEJwVVOtKwvFOSp32SYtrilTWYtsabmCl5154tSwa5DeuoOmUzY164ZvJkUVlboE2DJbvUIWSA%20VswKGjaSoxKauiKC1qFByuyU3I0JEsCRnFTXGoajxv5rbc0CHGrTJpkzIGyMjITEHY8R3l96ENhb%20AWJP4/zkry93OA02iwBvBKjKUzJCa+NDs86hidTXudkr7vLFV91/+g//z1wozMRAlZr1InFbk+yr%202sybv4GAyhH0ehxUrKBTwNipC5eyKjoN+XkM4r63MDXn7tzFUwCjsGIj57bIrg5p26xAuee44PNn%20zyHGmyVAoaTnDCJDGfciE2clmClgzCWwsINgbnWjDMsygGcCnSFktQnAzBTTSQeZj6Ex7kc52dUS%206Khtt7gBzD9jU50CLGWY1Lvk4mTq3aMTsBJYqNMjH6Z0cHKSM43FmfmXKDmNUBunlEBJpwjIWUXb%20MjhaN9FlmLJGgeDaxGjKzHcQEmQBVdlwhmDJNFwW4yGfsbi+SDvloHvh/oHr+5f/hTtN/lP3MmWm%20tvw2BLJYKMeUUjIIaV9HLCSFsWh/ofK4KDwCbeSf3HS/hsX60SYqiz20GGlKQe+hARB92v6QjqKQ%20e/tcGuam4V68lIENATjAXlToXpicnnILdONoAN0xOhQxUQm6ZFpckyLZ6zFUuoyieierrjxA2aqX%20YWq08MXlVgguq+jYELJG6m06YJYxHds3RDwIMDtgBsrjrg8BIMBEmKRhfi9HeekUml6ajQHMypSB%20lXiANN66B8aJQTVW0yyj91FGIgFqlLklthnyZwLTsgo6mC0G8W0B3NS9c+PGS2T/Rbf0FOM5wGCI%20h1S6mCylijabxxkmvNbaTMhl4N8ua6bGfXoS2SH4wi6h5yhzvaN0J6lEcwrTtscwt8IWHh5cm2FE%20v0WOb7Ww5TYe7bvBBGyKrMRT1IGZOQQ0cjOJYZfjeiY4z+G+QdijIbeiLiqu3+beM0RiRZdlTo0D%20LGb6J91U1wXahB8a4D4/f5lnBfYC9m5kesg8Go4QP/f3Txn7JoDSjS/MEWxCkZJbsbhB6QnnQxix%203b1lsGDUzv0UhVMbDUuJElSTdvWLF1+AiaHcs3MHjU/Z9TIM8SZi75MuQDKby+Nnn1hr3iAM0vbm%20oXv28D7X6QX3Hk/oNlNxNSpgQK3ibGoZgGYVViSDgEwzmA6Z5bS3+4ROhhKeIKMIlW9i+34Ae3OJ%20jQ1RNh1iLZ7TOOXUrFxTec8KJb0UrKHqxb6B8quvL74CntVQIFNwVYarXVeBS+6xxkwEgkCxFaLb%209XwoiRtFH5SF8ZA/hHVOGJvg2Q59WYZvOgRvPa4AopeZ0FFlHDRHpq8Q86LRBYGmQ4BBbZifD5rW%20EhoIU62DSTbqfFOOqvNnECLz4aLsG2TOKSaAmzrFPs8zBr7uIiJDP/FmXEZsiIkxysALQyUk17GY%20P4WycXl1WCuDb1WVhkWtvUmN2GBPtO4Yc9r1FuQCbCnYULnCyvBSluodJsPO2YbTed1KVZo+zkkd%20Y8amcBbq7tFlD+NrJOGr2AtpTQTIBPtsFoqVYlQSkXurBUj7t111sw7pOGTo38HPDAT47hudl4+s%20dpfsOdE5ystUXIlpu8RwCOCJjScWCGwJdOi4pXsxDY4BQd9ZKT+dOMPwBJJUTYnC/ijumNV7AAo0%20RLWH+5WRBwyfoZJLmb24KbDB66X3EJIqUm5vcn1tvamURSItbYixOBoBIr8Yrk9ZrcuwY2JRTfT7%20JV8/XfPxOdrEXz7/ZU08Bmq04IQyY+6lc99AUHrG3Vv8EA8Oyg8E8aOSWm7Z8PBqENckT4NufAJ0%20V9PUjtRPLIfMCllxmiFrNf59H9fQm49kHU6QIlBm8Vx4Y+pNWivzBGscHxmC1hqgvEK2jirA9ZI5%20DmznTZtxUmEhovFoFxkzzgaoKbPnbrzs2qvP3CEgJI02oCQHUD4no5oaYllt8CGCTzZGWWB23rQB%20FX63jcDylKxwGefOU9o62+hFEqmWu3x5nod80H1wB9trvCp4KyuTTU/Pscj7ACNMdsVqXEKuXkBW%20N5uCPEvUfttkIFcKzUMNsJKj/XLizLybeLDnrvw//pg38SiRq/MjXxNfegs7P3xo9t3+S66v+uO/%20lHOGf+ua+/DfecmdUG7AO8pAoGZ+LC2V3OzMHEGYe7W1wn3whnHboO1BjNPSbGIFguQ+wXT3GXbK%20DHxr0dZZ1uLjZyEEqQszV5BYptwD7O4j3Jdu2I4uFuI+GVCeoKlWP6H0Ap0jZYlleazURz+Bg2iN%20DauMxfzE0LAxCCWcN/vQg8TI2A5pUdHaGYXFacOypDHDknamUMTVE7bnG6+/hJsrzBtgbHR4FCFq%20nsm0MFdsQBI9nZzgMJpbxjuEOT+wHIkBBqnhYyJa+tnHj90EG3UKUd7gGLQtJmt1bVoEy94uxsbj%20ZjsOm9JFVrYJi5OGKYsBko8wDRuFzdvepHUbdkvTb5uU6sDVdGRdpTwyScZJhorG4hTAeO3KFQMR%20IUozvd09rN9Vd3/tU8pIaEoAYHrfNN8v0OWEbJb7kHav3riGlmcUAHGN4Y0fuNX1h2YVvbrykI09%20SXvwS2w66ELoMtrdpxUZhkIZ6t2H7zP9FwM0mLHTUAWgxKYAe9XVP0GLNkPz0Ojs59a5d3QyNeig%204R5IDFxEbF0lI3767C7ATd4FnAybn5KHCUTVUyNos3BD3cIcTtd1GaBar/wBZUWuPRu3nH41b0dT%20gUOU4uT3Mzg6AMhnevDuobuO5f4AAKpD6X/FeHz5A230vLq+1A5qW4JSbR/cvLgzAAEGQrxoVGLR%20CnV2tdhGWbc96JU0Nl5MgISl+p0mQaXTfqqShcSKot79kDd/V7zhlJiFIEM3VaIP8iqFdtCBqHxz%20wNTPFWwtHAi4EOTIpifRMVl5hmCutliVfEzvI4Mv/Z7GxvBitm4PKALPCzPwEjgJ/Co6Qd1ghIa0%20AdSlTVC5QEP1zPTLBLREJ5lDcvEs67chKF5oae6rYnB0zlbmUfmF7g91PHKNu9QWquMQILPWWz6N%20N9c03BP2H+0nJorlj0CRQNKJrruAizFQ3s1UN0h6Ev23QICZbUpXaNoUb5Nv5yZmxBgnLzc1caux%20JN5kzJgT26HbjJgYolRCuZ7XiBHzoQYmTCZl7KNiHMzkM9DfCDjp82wKcWBuZqU2fq6yTZMLLuM0%20fZZcbw1w8HNZYWg/kL18lBK3mZlxHFkSj268ioZIPMXoG0DkGDTeQhoidTOq+05TkNvsvxXkDLLR%20ULemEuUv+/rp4ONHfrsDPjy69KFSPvgdzEYnAHR4C+pbtaEyjIHRXFC4Gkw1whC1EQyXhsnqBGLb%201P7VARJDaDA/NGU94u9//B4b+yo3V/Q1tHuuy31t7GvuDDX3HVDeURlaHyChDpmZmXmMwTyA2IVh%20OKGGLXMrDScbROTYPUYQgfqT4+hEcdKd7RM4SNA2ueLaLKqRIazbuUpdtEhWyeCTaDVylF7AblD/%20WH7T4XJIa2mty9tQD9BdIsbm/vo9M66qMaSsTddMPyWHLvQmcQ0X4niqzR0YAcoOXJZh3jMNwOon%20C21TSy/uLJr1ewTBYZj226N22c3poQmuZh0X09Jgj5k9CQuL6irSwVJj4cQBa3rI1a8tq99ToUx+%20T5NItTNU1N7GIpN+JY+DaRxRZB9upPpKkaVGiJApDNzS1iN/YmWwrb1dd39/2V1ZOOOyRziJUuJK%20wFr0MRBujPq9yk8Ch5qoe5BH8AproXKSDL+iBB9iqDtcph0Ww67wbI8LHQPkePb3VnZgsYbd9OxZ%2092j1rrv37FNEpFWuYYY1gq07LjoDiEtzuYIbplx2YXrWbSAYli9MDL2GvF8ECqO8nkZ4HkT+jfC0%20R5k+7c87WMLnsWqts2toIuVFdBxZBb6DI++QypUZYHJyF6UFTUfu4XshBGZNukUm6dz47/+H/66x%20Bw9oWT5iyq2Ms0Jkfb2AG4eJ2j6ttYu0/4alyRnnezykmFRzD7Cwx8MjwWe1AFiLiEEbgNU4a3wJ%20gFZY2mHUPKZwrM0aDF9aXU9q9UZLsXq05LaLfBYATte1cYIZHWLgBu3dYczJMIa1jq86f6j4Yf/f%20yzrOujybQZLupFCYsehkcBncWDXLYg6diNZGD+tiGMp0Fcxw4+Jr1pbeYKBdVxOqFuZnZPIC3TXr%207qXzV9zhBhsLm8bT5KqVasq0/sY0KpzNtkumTLK7J5HoRtQrl9kjjPS64cjbEsjRzzc4hHuqOinU%20r4yQtQrIH6IUc2AUsDRObJma9QNtW8HnRHbXPbA9IdFkPhH/Cnt8Ofbwltls4Jb5W5rnAUfny3w9%20BEIsg5UHg4SiTPOBaS1QIuxm41HpMgmjecp9OeG9CrCaNUqGI3SLWWcG0U5iVIlTBXJSdOTpxkiQ%20qSCT4BlX4Oz4fXQG2XUEltY2qmMIWBQ/7Ezv4AOo15DIDpdjYK+JAVYSEqTLawJQpOghbYUM0WyI%20mmXLcLU8g7IikEZEtSHpNDqUgMCDROra48S8dgJqSFk/+5/a5RXUpR8LK4jqWDRjTDhE7aA8rzKL%20lP9UEoF2giSrxL+N3uBcLVZJq8GzKSv2LhofQlxfxVCbVcLrZNtgHTgCZwbcxOAY6ghAnCFCO/do%20R48i3YqxRgIgvsRipUexKcHn2jA/vuLECV1DlTb0rIiR2oHlPSXGmhBdP+MYxcT4EpLvNjLXWeE5%2007349msvHpWw1c/tEdgU2JAnl/hHuc7qZzo3iV4laJdYVxWJFLFWrtFyv1bpLg3AUAJjJoECfXpP%203Sf29ASxWOWnTJo1x+tMT8P9HAAA2/X5gq+/Jvj4bPl33E6lrfVfQmun9P7vWMak/l8bSUxWNdI3%20xeyVObLTCRYb9Biizz4psblpEsRJJbtLhtwiU0sReJtbTC1tII5kwcqSu4ydupDwxx/+0K0wHEv4%20r7DE6Hro7VEuSJwTXIWlKBD4p6DuozxIpWgOnwguIMekjLsH9NbHQDcJlC6eQ/hGFhfOs7ly0euU%20DWSO1Q07IUpOC/bCwmX3eP0OJYouNz9/xo1RBxSNFWUDztGV0A8oGEpP4ivSdD2TAAaEtWtM1MXU%200o0Avi7i1aBxzCO7j6G3Gaj2ZJ3gSycKCHGPOnpmlAcEd0+VA5phbNiDr92/9S33F79xw/VRhhrh%20ATnYXXGPYHtyBOseWjpjBCFZpqcLe66X89oAoO01o258bM6o+yQB/803vu7eefCOW/id99x/7589%20sndW/VDun5qVfiKnWK5nnU6bCHM92hGmYKLtmAQAitKXoGgMBqDFnJs8i7ELXYIEwFwcN8SwsvUl%20SgCArgsvXgQUVN0mfhBFtAjROGwUbplRRLApZkuEETfFKEUcEayl0ZkGQFYpi/UAgDYpo4VO3mGd%20wFzBAMiDokgwrrHYM4hCy5TjlgFqmpfS5nPv3P7YjSNszCN2XMLbYnEdISMb5TgiUjFpAsBXz9JR%20MThPie3ATc1cYDOSAE/OqjBrR3kTSckQTkPuYhicXTt/mYej6X7w4S7XFNDMfZ+/PM48lTXOSl0i%20NTeB9mh67Bz3/MiV0LOkWdtjIwg/Ec5eAeQtbuPumfEDAXe4J0XKbWfQacQyTL3FgO2ESbUNRMIH%20dP3Q+oTGE10IbEeca1/Yw+IeA7IybeIXJq+4HbpJ1neeulSITYCM5x6upROYko0iJs0DWnDRMAD3%20YPUhU4Vp7UZ4/NLCLD4qh+4CoGCS9dJP2fIET40cc2/2Np9yn07d27c+cvvY0L9y/pwbYe5LL61D%20MhLTZiaCvQpIUIDQyJoUZcE4P6/gWHvEvB/yWNdDl5h0N2HuVQ2Bdj9t3DNjF9wvvnrOLT7F3wQd%201Tde/CXXQ7lUx1/aWbOJwGtPnlKiwyBQTsV8GWUfBKgv3JG++oFlwco6rYvFzJ46fhGeMjfLbtPN%20BN4dyp5NuKhSgIScPKoE21OSOom2NZxNmb90b8qM5TAKdWDsQZOfV9B8nZ7CYhLEFHzFCOgTNQqh%20Exzt1hF41OJqLEVQ0hBbYB4cytp5jTpGFF1NpKpGjUCH0WkPlsZCZoBhQEaCoMZu5hkQ+U1wzGHZ%20qpNcAC0IZGiS5DgsYSjvKQvx3j5eS9Czdl2VYxRssSRQScWuEu9vU3Qt25cuglI/75lWtPZKVmMW%20YgH48pEUVkHBmStnJRmeipSYBflZwfBK82G/Lj4C9lOmh5oJY2UgK1FZ+DNmRTb3+jxjSlROCdgO%20QQrTR+hTAsDik3cvXJUDqYlojS3wHSm6Z2XuVRWDtAQJmlpuGxr5IcCgriKBCAEbzle6GQM8GnPC%2061TGjsCU2LRb/ljCqngbzL7ROVQQAqubUE0LVj4zgOSdTI3C4s8JZbOm6VgAP3JT1THBZmk/TJGE%20CATaFHmGl0rHk9I9lYO1QAv373PFkh97sv87gg9dM6/a9VJfvDXItP74+7/nFjcfEcTJ9rGA7eOk%20R9BH9DMfI05Xg+as7DCVMzbEAqNmVWFh9dIa2+Am5UQJodRPj+KeSFvfyqfvwYiga8As54jN7c7D%20B2ZcpUw/gTgoAVWte9vDZtzF+2SZHdIcwnOEwJqECZAWJAf1nCRrHgaQpPB8qBxCG9F9UqNEU2fD%20T6CbSDF/I0yraLW35Q6bR9aB0Q3tn8sXLWsbxhEzw6I/pN5+iMagACgoc0NCGTo8mObbQ2DeWX7C%20zdhweTK/KGWXBCWMMS78oMpMlBJOCXBxFkgF7UKT0erR9h5CvockjrRfjlLPJxB0vtp0+AyxgJ68%20e9OdEkgOoNVVThrDLr22f+gizC4BPrhWcRvDL8pDBMj1ozJsAmUBznXv4Yb7AN+TIc4rbdym/5IJ%20XEMBBrCUpZYvm/dw69CNQC3OoNepaGpjCwfaqHQYLOYa801gaJqYQuX4/RKD1dLoBga6p00TU4Y1%20SODpkeeeriGGkg5E49RFTaq/v8B7bKFnWd3eo4OJQHlmkvkuw+673/9TNDpR9BTzZPoseq7xHiWq%20dXQGOVgA1Q6HsdKvAYbqaDu2Wxs8aAAgwGWJoFqBDlSHzMuXXyHDZmPQGHeC4r0Hn1r5YxiNzyZA%20SCZLyuLbAIrMcBYgQ7lhFxt4NqldRKaHOMqGcEN9XF5hojL3HFAYxsb/zt1P6EKiRNI35NpMOa4z%20VXabMmAB8KJSmkpzN95ccN2YczVg2M4PXGItwhgxW2d196GZprW4L/fW7sGiDLiRccSYOQAoilp1%20ED1afoC+Bl8Nl6Gletw2wSrBfh/wHWPRdgPgVH+tUDZ78gR2jXPsvfAinTnMfTnc4NmiiwwH3TST%20fBs8J3UNvCK7+R6iUNWmy/c+IutMIbZOoEc6ti6vQ1pvj9A8yVTqzRe/YRb8Y8Oz7hj27zFttgoq%20ymgkFH/hwksMpNt3z9YfcFzcY5V3IrBV3PNJjP3UfTTItZE2qAmw7J274JIwaGJg8g8ou6Gz6R89%2054bQCm0jxh2l1DVkJRefFYtMNrb0y3alH9umfra+YaHHFIs+qfYlbq9dUFbZaYX1ug8Feon2o6b3%206JIRn+aBWCutmk8ovRF4xtCEGatB4NCXgnOe2T5iI9QVJ8CwjjBdQWMc7VOne+T5vmRBUu/nxYq+%20RKCsu6Pd8Ky4dXUYGPHiTQUy00tw5yVaLMI8yj9CDIcJZXkfOyMZZ0lECgDp5hyUedcJjhJ7V9jj%20BSoUmLVO1fVzKqbFABCZOu+lv6VP0f4jLZcAUUTsvDw7NGdMozIUaCkJddFdZ1oRrkEzTeeiBusF%20vhr5Yt78LtISvMq/SmM02EPUnKcjPZXeI2jNtaYXhcLnYVDpd6BT4XsecHghrkoh8qgyK3ghOfs/%20/Uz3VAyEnF/VpaK4Kg1PoMGR3kRdSkEnimmBSATkR6Vj1l7bKedY263KawCpmGwK5LshDCEwpuOw%20Moz36zBGR/dF118Ml9gyfInsqPmsIp2Z8qrSWoqxj5p5W0DQRzWeAeZTYEmlmyj7jVgkUJmV/kKS%20MXB9mzBtn5nF/fgz/N8ZfNii40sB4vsf/aG7+eDP3dsMnMNxHuHZBTKzMZMEKdvcWN+A6WCKLazI%204ZEEceSVZKDaLPeOmFzLptdLwLdMjM0rDGXdzSY+gEGRtAdH+BXUc3Qz8GBkCWQthIiabhqdmdbM%20YzpbjllcaF9lXsVGXgD19WVx38Q4KQbVnpHJ2GEB0eCRi5C5tel8SAzzwAFgcOZ2/cxXOWLVFpnk%20esim2UKXsMmU1BagZ+fRptvj5mkSbDfCyyOozQStw8NsqDEChbpa6vxOMt7nxtE+DOIH0UfdvkL9%20q6YOm5lLbpH5IurT1gRXM9Eh6LR5CMOMcL907rJ78UwvV/L7dj0PVulOKOGJMpB2Q5PTTMq9KsNg%20MuwdV5IVem7XVWndjHKMneE9o/g99KIF2ETgqJHR3/7mr7v65KTb+sO7z++4XD4j0OtpfOBLXINd%20Jgz3M/ZdvVLbcvYkJqTIWjAwxxYeAEcm1JdGTQzlrw3KlULM9vg1dwJQW3/0EZoEGWjhsYEOZ4/7%20K5fXDNf/hKy9AiCRliPK7yW4P3NkxBW0PlvLa+Zeu43JVXeywqyVF7lulBN4ICVuWoYA2tynLbZJ%20AO7qIxCPuBLlLi67TXtNUwJJ0Ymi2SeaRTM6iY8InR69Y4PuCq2s4TxTcBGLik2JACKjsDez56bR%20ITi3VlbJC5CE8K1/iODMPJ81mAFUx7BYON/yEE3ARB2xPnfqeJfQ9bLAa/clXD5+6sZxoD3GPr3M%20ddzZWXZtzjtJWeqEbqkR5p4MAVL1u48fvsOSJBtAlyJVeZwHuuuQDY/jjFLO6UWQWi/Q3cOG1w9T%20FaWFtt1/xh0hxE3SutuidIiMl00+68YbOIsCcu4+e2YlD3X0KEBUd48Q5w66FkJZzQDKwwwuA47K%200OWKUxoQqFL45Pycu7RAOzLapF7aabvwI1lFEHyAf0gMejcKjxyh/bEKOyJPhhTg8rTWwoOkx718%20/iW3gc37JmxPDbZqFJH2GO/Rx4RU1ZvTMHDa2HtgzlbxOilSUpziPmwh5sWnncnEGLZNXDEvkTzr%20NUZbezjMtei0c/5s4Ym/1tnK5VlBTKVt1TCN3raMXaUODwKkE/Aj0L0pl9cWRFnXWGUDpE1gSbAp%20oW/S4MUhlYyVuUp/QNCIBsyJArZEhwIv3oND02l9yURlEX35DD0IsgYaA/2JWoCD5FOJsn1xvEoW%20pDmQKFFgJ0uCY5YFNnmVgC55BOckoagEtXpOBBgkalVUkTGWyjDKzDULxs8XURC1uRyeCRLLgn7B%20Sk8ShlrLrEo2AlZeEtDodJrwfnKckAdVCnYwSem8SpBUVUK/k9E5o/WQwH1Y+jSVVdhruwTIWe9l%20tZfKVFMlHX2eQJc4DANawm0EbOuW9XoIM/XiFd6ezQtszdlUzELAMFjnkS6lgQI+TzoYnZS+ZaWT%20QNuiwXHcDx2/nlFdbl1XgQyV1iRq7QAc/b6YDd1j3Uc5tIoksInAek/+qMNH3Si6lvo40wIBpqTJ%20MaYI1rsGk6GDS7OONBFZjrZ6jRnEcd66b/2QCxL3ahioMSqaM8PrxHYInEnr000ZxkPSn/z1E8CH%204bgfQSwdZbVRb8G7ydbm6dod9wff+W/cX/zwj9wI7a5nzl1wg5hTme6CE93bwSTpaNGo7WO6RBq0%20eCZx7szIQprSyNIK5QRaW9urj90LV6+788zZKMJu9NB+OYRyfhwgMtcrvQWzK2BIlmEeEgRagZYi%20QraIumQ05GqCdtZuukLIlnvCfW4YI63Jvlkb6PX47k23RkYqEZTUvok+XDJnoe/z1KM5meO9bRfH%20NOsEkdHCWeZ8dK267/7Ff8vCRwAI1ZWv7LoxhI4z06NuhbbOWbw9+hHwKcPIgqD10NW6R2FKAEDc%20PDlPirgr8+8jEOQZHvpebkyNVTPAQs9RMkgzI+ba+HlX3wIc0A2xcmvdeWKanJByxua971kf96eb%20tE9On6fshGKc448BWg6F4mFXwjiAdtOKOgRgq3AsUYJX45iNBu58hfkf67SqDpuWxH8JkFUwLMmS%20VYuSlcA0hiPlIWLKYn6DOR/DBHp8V8huu6jzn/D5RT63ipdDnns5MIwPBb+zBfuwi5CzCciIcs1W%20CE796Gsm4oMMOAtTzcIrgw6SF1/8mrsb/ZT71edGud87LPZICRoYkCDbe5Eyh4cABVn/slj7EGXm%20av0IRLcwrIJBQl+h7CMqmhMw0YAC1UZbg5E6opW1CmuS4f6UyCZ20DO8fOWq6YB2yJRw1LDNYgDb%207ywAdgud0OQcjA1ts0O0NKdZQ3Us32NkPUOIYw8QxuY0t4V7F0EoLQfW0dOkmwYgToeybpsW5r3D%20vOvqjTOg7pKbOYOG4gjRMrbqh8dP3Mc3v8Pmw5qkG6tCGW3kHFbwrA2Ju+4z6fgUh1hSCUzE6EQC%20jGfbWM1LSyLraVzAimqHw301xDlmseht46eRByxLLJ2kS+ywtmmzWRKwHgeMvd/J4yjKdRqmPJWY%20QijMWg5p8+S9m+iX1PFVpgMmVeD1AHMZtKW5hlfOXDHq+NHSJ3h/yN8Doz3es7h3gBA7DUikVMW9%20rnM8l85dc4kttDmUkuemZwwUjWGzP0SSUKE8pAFVMZi8DKAseqHbbT77mPPcc8muBsDjyJ1BiHuF%206/T00VP3D//Jf+xe/dq33Gsv/iZdUIiH/Rbz1dcXXAF1U9ikU+9nZeUw1f7lfquLpyAoMzn9W0FS%20tECN4ZYyIyzBbPYP8EuYyCibrfMcSNchLYQ6qcznQloMomY3NXlR9nr+FOA0D0maDnU4WHnFNnvP%20TujzDSzwrSjA33QmQcZs95KNUEFXM7HUXaPvqewgUapmdHWReOl4xdyoZBEm+ZRQVEyY9k0r64ml%20keU7P6sjilYA1781CVfJm9QJ6vSwllWVJ2x/0x8JSv1xyhjdIIBcUK3bhOMkQTCmXnONRIkTYOvy%20XLJ5NP44OwZrXXxeG6mACToJ9CnYvdQgehgYhrocT+WPIcNJmwEjEaz0OfDxJFAmJlWpAoCk2Sum%208VCnksotKl8HVIkBJn1fpSMAnvRbOgbrQjE8wvvqOrBXl+XXISAqxiewuRf40vlKj2FAUsBRV0La%20F4FUAZ6gJKRyjoCFzlXXVx1BuoeSFGU070XzdlSK0+/zfjXt+bCtAqASlarxQpPdlc3Qb2MlL52/%20aWrYb1M0cNQ0zFQgiv1aWiEhJE19UbL419B8GL4MdoYOpyRoZ9xfsBgdNeeP3R+8/U/dR5++bXXG%20MSaGhqihJ8kgI2xyR5rCae1Joofqrm+UNiseBg1SzrKBa+ZHH6CBUIRV88c8NDm3jLGUaLbRoQns%20mEehxZnHgbiwRXCIYbh1SjbZOwE7wslibUHroDJvqEO8QuZwrEyJmt/bdzde+Dm0GDAZGCTV83RX%20HG9Cm9NNgfX51MQ07aOYoSHGjBCcGwrkMCPF3DOzrG7vUgtEu3EBI6UKXQM5MoZ+MvdBRLHLDBlr%208tnj87QTasaF9D0s6hoZZ4M6/olqlZSSiuhBmizANHqAKr3QAkxFhoWdMlMlH6nz7123hcNkF8zB%20+VmcI9EEnOa2n29DTa61FMQhFosCyEFxldKKvP4R77AYytDnezihDstAShbsIMw+gv4UJYKrdBhs%20NuLu9t2P3TbOpr/aQYp6dwVuxIcbgKQ9nGnPAGpClK96mabao58xPE510wj0XxxAUIDNKR3TLj3U%20Y06qY2cpk9CNdLCCIJeTb8Iq7BJwh+ZmsbhHpMgDm9JAs+qJOzd1nix+0P3g4AcgDFxjxyjLwQRp%20dkqBVtdu0LT8hvLcox5Ax/IaZl4IlY9hR2RmY62d6GYUNf28CLJ5jOvirJkG3S0nlHxOYWB2udZ1%20BleVwlX3zx8xaJD5LxKzheiGKiIgPl5koBUMV5j1041uooVVv2jcPKLUaYDcLC24nz6hDHJwTKkH%20TxPWH5QM2qQhwCllIIS2Y6d0x3DMj0jX4rLah/n45OP33cDYWe4dmptn7zGVdwMGbsSdv/6KGW+1%20qdH2M6xugNZSaYm2SST6YbGqmtHCe0kQO90zarXcHICjDtMhIVuS9ZjCH6SBiDNcwhRNM1wqObcA%2048AFdXdXGN7GxhBn7dTJaEO9DB3EK2abc92nCyeUVAbC5iMBIQLXPN9Xn//Q2KRbuv2JO0FzNUBZ%20c6SbVmmymCobm0qZ03T8qEvtxpWXLSN6+70/we03BwtYJGNmuCBumXv7x253e4sNFMBP99NZNDXX%20z77mNlbX3fDCOMLaunv0wffc5SuXXRWGrUFA2d1fY8+SkLvJfJdP3HfxEnjzxt/C+fjC8+Tm80vU%20PwRfoRKqnbCPSnG96LCLh8WGvgdOmoqYNkXWNAye9dAk7W3YUXl8aPCigoHKHMp0k+xhu6zxcDhn%20AvY0QUfeD5lMy5xx9RkCnDEyYlHqFogtqAlkBCUfpdxml+1ZBUk7pC+RmY+VDuR3QVA37YCAgjJ7%20/jbdCIxCHR2Hn0fj20KjOB1bIa7jOSH7coSi0guYS6eyOmXmCnYCSBZ/MAuTV4j9zIs627B3nRZT%20tZdqnxNoEHhSDLJjlXOpzodzljhfAFzX5PRUTQpepCogo8/SLCj+v2c05EwqsMWekKTcmicmVdUd%20IwBnXkjyLOGysL9ouq/inTQ2Sj5zPJ9lEkQDKvLF4OcJWb8bS+JZFWMBBSY19t5cUMWQBF1G0tXw%20XiUS7zrPllpsddzSSar8JOwZkqZO78Ezb062NqsH8BRoheKAlwRJq5XfdG30WTIKs3ZgL/LVayMw%20+AbopBlRkg7QstIMa6smk0dYXHXISJNZB8iqtIUShDI3DQwkcmJkdGubrNcG+iHpUWKaaG/OqR1K%207MeRts7+Rx54G9FsVSe1KckUSgIYvyFsHzxx/+KP/r/u3dvfgapfgsFQtwjUD2+hyXhSGd++xyZH%20uhRHVDdzHqEmDpkV2idnsElPd/XQfshBc7FPEIf2YTY2hiFSgmFtDXw2dmhpzZJN7aMTSA/SyQA4%20QQpFdwMbLpvxEFlaNxnXKkFCNI8+eBvn00hxn2Ay4W7Mv4Y4bxRdAF0KLPBlbLKrbabanme8usy/%200BQc7ODIWKHTAm3AAeWBODcsTcdJE81BjRKPxFmTlAmeleoYjJ1SX+/FVTSPayWlFgSPp7AkGqij%20Uen5QxgCE1wBjNjQB6Cp4gCwU1asMoom9u9lsoobL7/ibt9839368AdoYJgFkiawqDGG8y6wIDMq%20awRfUdiFNsBF0yDFUtRhZrJkGjFaNyWK7FXtkAxohBbXcQzMajQdJLHYrpJ1R+jOmX/xFevGWGfM%20eSH3mZbksEBnC7qU0bLa0Eru6eotFl7WXZw4TyZOayo6hR4+j7qCbUhdeHBUuSesLgBP0T16/Jhs%20fdBtEgxPZXDD+ihizT4HoOsFWedguQ5k5BPphuXCGh6X09GpcTdEZlzBiKzWZKIurbsD/fSMAECF%20whOhXgL9GUpBPZSBoOsR6YYpB/RQqqjC1KjdVlM3q4DALKZe/ZQ56gC83swomTf6GWqLT5kPMwQo%20vXj1BWuDK1KKiOGnEmOKZwpwGBrQGqVqBOB4dH8RjUuPddYMMdRvC4dTpLAuM4/rKkLcOjXKnhMy%20gwq0IczDMmssDH19SPYYnwCk8X6fvv+RO0Jb8ua3fp41XCOTwjsF59NaF2zPta8xfXLfPaU9tl5e%20c6FxxMgE7618GAUHxkVsYoNMdT0/c8ZF8PLIY53eon07xAbdTXdPjHVcRvtRSzLGPoUbay8JF5uB%20BLvLa2tkIQk6xbheWJ/XyVBGemcw0TuFlYG9M/t1shs2Fm1ISebI9GPnXwLgyd/mDCXKU3QZVdb4%20DM6jhfVDzOeeWZ28h2ehToazhTZE57S+t+QeIrZO0PWygDGaHIDPoF2RnXKIzUXlxvWtZb7P2gUI%20PbvzCdqTvPvmt34Lk78Ja0F+RgdVjue+naJTivbtEPdwL7foTl/wQ6g6Mzu854O+8Zy3//Fd6mfs%20OwqyKkDITEssrxJCsQqiQBQgtWVb1qzMm3/LkVJzXPZY40itCLBMqTUvC1/6bBOkxJaIIcjLI4bk%20RuxHlfXihghwgMwWe12YZ00lkCxlCdlw+3ZN1e4B+8rexbyIwleWSyzzLZ6fdc4YYOBjNEROWX6R%200qT0RAJASsjkxSHBv03WNddN9k6yZRVVlNXr+bVjtw4Yvy5MWCsWRUBDgVIlCtaKzs80DkFskrYk%20DLgwMSyHIVGtAr6+rNTNe1g7qjprAFqaYqu20k7zqjmsGmETaDIMj8D2AKpazOkQuNvgOawK1BiI%20YOAbiYQNrON99cxJxKlpsfLeqCiJlDkiHO6JsShcA0CkuRfTdRMWAOHaGlujpa9uGb23SlmKKfxu%20jet1SIu7wJrYi5NAI6OTqTMUM8Z6kB5QCYbKVipdK+748xAC4588s2Kq5Huia6w5ZfqptG8Clx2s%20L9AoMCKGxA/aUysyzqfoXmRBr2m4zW5ZtZsRu60LgaYyOsQ+1l4HSOmKSg8oJkfJqKc5f/KXJLCf%20+4kHHnq9UUR8PV7+FM0CgkrKD+/e/GO3gZpdwrTxMDM42ISTMBCD0HVqA60cyssDBMnkQjEBqWEQ%20LzX6aMMzInGCUryLKaRQ97DvZkaTIaPbg34vszFGQdJXzl8EXdJ9Qe2/uYJHBMK6GOO9U9IGaDFz%20EUfQIoR7KCOgOYgwBEuDlJc5roo7pvQAlQ9LYgIeiYRgRvoyGjKH0RGiPTgaOjeh5AlCC2fPuMcb%20G4Ae3EEZZz+QVWCnkwZglCf7XMDzY4DBc2neqExA6sGfY3/viKAOvSzNipIBWIIiQMV64wEVR/TZ%20j+IGOgAa3nr4yMbNP73dZEYNxmZXrrkn9z90cQJoTzducwT7FuWnE/GrwVcKMaUm9jYpUWlB1U4r%20zNApUI5hEz/tJvjQfYHAMcv7pnifA67Hsfr3mVbWoBTRoqafwtq8Sntr6SD3/H21gOW3H+U8JvgM%20zQfZh+2owySEAHQ9INgaQawAiGnAahTI4KMsxj4+d5wR6nkWxU5+m4xWQ5RgF8QSACRLlL/UwVFG%20+9OFRa+MysqUv/oQ+WYplfWNj7is5o+csEhhqrphSEJQmQOwX8raGCDp0sPjdIBkKY+gB6o+Yp1E%20sEC/6tYY3paiXXqS8fOtGg8WD0QGbYmU37uUHvY53mnGtw/hJzHULbtxUZeUICiVZPqirk9Uo2hN%20GJ864tAb56+7a+cuWT1ymfc+1PRdPEvUQp3U+dMyu/zJQ9ibUzfDGhEwrcF6hZlvk6lQyzysuhfp%20tglz3+bPX4CxO3LHK/LrwAfjGM+Uj7/ndslCRhBzxopruIsyCI7W1gS6jHYd/QlljRfQBUXY/Bdh%20AvIlWl2xsq8ylHCbctUEoGv+yiuU1uLu2Sd36DrBnImW1xKZz51nt1nBEUolc4wa0FydfTaPBKyM%2079nPsGaSveh0ABqTiAvbGszHMR2zgVg9mudnG9akBKMlwPh4WWUePzixTsYiUbToV23GKsHFKJH1%204AJbgJ7WOPJBOpTaXWW8YJbRx1CaQk/1AeXWMcSnVI1Nj5Km46bERiXxb9/IgLt29U33LiyK7JJy%20PHvZoRnWBW3L2mu1yQVZaxvGxzbLr77sCqizrEn9IgLzxiPqohqYZgJO4wqCNk2vE9CXmII0AX92%20boYES2UMeThobAAdhcrW9dwTPEoES3V1mPice1+ig8/ADG+s8keWcqOodAUzlRQVrJTxCnBYW63R%20+b68YAGYz1VpwwaO2RA3b2MucKTvqbxgR2iBn2CKNqlJXEnAGlgXhoAFv6+ygzrXoqwpa+GUaZjG%20t5N0qv3bxK0EOmN6LCP3sanJc6EvMS8KdtalodjF6zvHJ3Bt8038lTVL9Tqvy8Mo6NiljbGx9jLP%204nj02VqJFgmFsHTsADiVd8UqNcnqT3h/aSNkfd5U+UPgCZBShxHuYt8Q6SN9Xovr3OZ6GuvAPZGW%20RJbjev+w6Ve8y2qXmBlMGvV9+aDoXwk8oVqAPjmZdgtUSJuhKeuaxGsnKUZMTQTq/xVQ1FgH2Z37%20Eo3EpepcipMYS4MhPy3ro+F8rBOIYxLLpNlrAh0qsehaeadSrj2JWI0SrszOZJMvfdce+6OYUb3W%20rO0BOjXWVp5YoPfTlHLvwOtdThtWFvtiJjNgPnTWXtSju2c3sl11N9Ee/MN/8n+jjr7OopS1apuA%20ojr6CEJBEFWk6i4wMjwDNf/4Cap5blyC9q4pZnzE1TcOOiujuD8gCC5jPX1u7KK7NHHRVdgUw2RE%203RzsuIRzHOMungjyB1mmPq7rKVVSCdpd/d4Z4HwOp9MDBKPDWGWn8JtwKTZVjKFUg9IvZORNgBnL%205s0/AewwC0Sj7bkQewykK+3H3VptkemzDXd+fMgVMjm3RPCe2CeTp5X3PvbXc30TLoVJWDfZ/eWJ%20CTd7sMThy+RsAq2CNnCOWTbY1O5rZA8gHJeh/t0N6BrvRZREGadZLyCEPaJ0hHaBVscCJZKZswt0%20llAfx7p7hA2+zQyWfkQ5XWzWS4cYd6HkHqRU0fmqAw4Go/1oZ8hIWEq7BA8JXq/Mv8xsm7MmIqox%20c6TAg3wISNtFm1IR1SoRUY4ZLnnZb5+6ywSbCQSOIAR76wHaJQdhJRIhtAss9GFcOTNsbm06Jk5A%209A0eYG1IWQ3SY9HmCDgtyj1CyCm8AcJsTGW6eVIwU5OIbZ8e0MKbRo+BRX0D1kSOgBOTZ+lMojWa%20+z6L4LVAd8jqxqIbY97Ptbl598lHH7OWDjDeuo7t9iWEqx+66s59xMaz7hCn1hFap0fODcB8UA6i%20pKAhfl0sdlHQbXWjwMio5tsnF1HWV/mwjJ4E+3k0J8RwY9OSdWrXZPIJgM8m2hdkq3jB+B7/Fpn4%20E8S/Eiyf8AvHlMQeY0u/cIUW1JdedqEiinjoUhmahfj9nf26u/tgy02cH6QDBPfW2yvuN791Hh+N%20rzEb5dvu4ac/pAPltpubO4dmJYuAdYuOELp6xugkAQSN0AFzTHdOG+M7tag+Ov6UElvVncN2/PTk%20gM+BoaPct4nXxtLWvut945fdEDqJOqW4hcsXKUPl3SweI9vL6wR7gjYt0U1KlNn+YVeI5fFPuWPZ%20i4TakTBttoD5BVicHkBIfZstEQqWnwDUJxAGw/xQ3pqawmyINuYzDB1coyVZQerc1AJlQIAwGcso%20wKP7wg3oXlrRATeLWMi3AKARkgh1pQ1Np93S6hozdR54/Yc2XrMToOzCnJr9QzgeRLpdgLoSpUYr%20GBM4hgDkMqa78+mfwnad43nBrO/iK/yip8aVrmmS53NR2fMn4mfvHzYhXF1BZMlKGhSA1bdm024J%20Vp0x7gINunYmTOVfGm0eZySA9HQqEUZhKmrqLiHwyGVUbZVK+ESLF8XmwuzJebaXslo96OqIhejy%20IrhInCjPEPki9QL4FVykIzAnUwVR6Q+Utass0/lb4V1gRLoIAp5aZNNq75WRIPuU2ujbUPrymfDm%20WIKlKutIVAvLIL8w86MAfMgDhADfYTYMQCgAm7JVwMVsQ+24FDT1ZbNmxBhZ1smy4/d9RPNdOBJi%20ao+TDsbsvwP2SHuqjkVzXQSazCrdwBZfYiJUcpAtvdpQAYK+s0bOqJQVLLYCvlT2EAggYalz/jUv%20JrFrZDSRNB0CHvIxEcrgza0zRyJZfT6CdznIij2qqwuH50ZAog/6s8nn1vmghNh0CUw9iWVg0LqL%20FK9NoCyfFH/8wnVRtf0ChjzzE7BFrKmkASLdNv/kGeMRuJFq+FxnWrFAl/yjojJeEylBR5ISFHUS%20CcDZKXJ/qwJ9fEoeuYU+W7qPaI0uKsCTv/o/+esz8BHU9nRAe7lV97u//4/dn3/4/+NA0GwwRl2b%20xzEbZwiRojIV6TZGZgAkXGyNGpatNE8JI7wzWITLtpcLR5pc2W+5S6kphqMxiGt4mho4ZRXaHCvo%20IZboDhiG7i2fMriGrHl0jNHkXIQuQEmCdtA2nTBJlRyst51NioB/wkJIoROoA3xEeR8VKsxnoQsG%20TYA0TQlEhH1y90AUV6cdUKPYUbWatqOMqdlTxHmRLJQSAGL1CW6pXKwxrK/lad+knXV49pq7dOmq%20Gz6Ycp/c/qF7eu8ZFzVPWSlrCt8zaFLSU2obFvXoe71TmPloc67UsP/mwh/s4hvBhe9jIz+Floq5%20I7fB4L1jNvR+zJoSbAhHnLMejTFljGpTCr6q6Dx2qN1m+7JG70cQFV6+dsldPf8Nss8ZnEYZHBUS%20LCGwHey4OPXbUznIqjULDchW8QiEzYPEvI3enj3edd/euQ+UPsIikrPoMBR/FJBR43g0w+CA65PT%201EIWZYbBZaIPByhX5AA+B7JtxvSqT2PdZU0O6OkmMA/jFHoA4FprFTGRoh2LxblPeaXBPT8i0N2m%201bQBY6Auj/i9dQazXXAXL72ChwaBlCxtjdkjSxvP3IhMtdgkBpKjrohRW4vSTBedKA85z8hwD9Qi%20D0B8CPZHItgcxlUlt3WwiJYDjxfmBLnjFNblPaytcZejrt1StsS9rpzyuayHOQbLxWHjfnD/fWze%20yQg4nlOVxrjfcW7AJbLxCUpmSebPZGF0phiid+veqvvH7903nw6JXI9OezFhm3Znf+Eia/6sS/TP%20uD/4N/8fmBAGqbHWjjRXhwdwCDC8evCQ9ydo0NbcxYMcN+Eb1CVMViVSce9tfgAAYwgfz2T30DgT%20kGFd1hlVP8p15z7+4E/+mTulXNKdnYNRpKWXk8gAGHsQhLZ5dsanVMbkuGowYRh3nbJJbeGRMpCd%20cJnxUZfWGPUQzwYmaAl8bmTLXoIFmWO2zNy1V6wstM+6OZa5FEEmxvoaZE0f03b5dIlptRdgUdDH%20JLjme+ubrpdnfRY2pQ+dU5vjLbUO3ISsJc3JEB0toE7W6zGu+27pgLZmWpwLlAWZPr1BK7lmGp3A%20Ik4MnWOKdBvvjw/cR+/9gTt/4S1E5m9od7cNSuyJNyu0cPT8qyN2/8Id7N/CHyTY1TPsw2kuhHk6%20KOCr5m/+ERorr+Dqg76NSoeCNZpbZU9YzDSZquYV7dB5JEt8sySg8yDF99X2qtkmmvgs0aIMxRSg%201HbZIBHKh45IJDCiA4wowJQAKE1+KAYkTJBMKbvVni8QpP/ZcXAHzVxUlvByVJUHBUyG2XMroNNR%20o6xdB2KJLeejgBxwGOqiENCSDkX3XvjC3EH1vqo2SVCgj5GnhRI4C7iegZE4V/Gt4/ERAcB2WpX9%20zJmOM6wHJ6adCI7dSzOlJ5GQ1c9B0WdL53EaADoTnCnL59xtfRLrwhLM6jOD1lOxDAJCYqekARFw%20M1ZKv2ftvpSM9BK1Buv8+WWVrVVck0BXA+2iiDhUdpGqxkAU/x0H/PfDsGtG5CkMvoCQQI6ellNs%20FcxKXqUsESFiZDjGpkzVDGzo4vl2aF1H+a1oFpfMDdW+byUa87SCHSHx0HU2QGmanTayAsgDgTOB%20DoNb8j3RLLYKQEjdUZqIK6dTOuvEGEk7wyerG0hsSIzjNOj346Ku509sEPU85akbVcPS/Pf/+Pfc%20ezf/ggVyQlaJfwabS46grYxTg+QSnEgfZmAHbLwlAs0IaHqETWcNMWWDjKZRAKSoW5oaeYwsrWd4%20hJ8TiNmtyhHqZBNZ27DCUP6nsB1R2j8XLs3zIEDfYrNuXvpk1QOhfhdl8usAI89jmJJBjENJciHo%20CIho2BK1zF70FyFaX2le5LhwFJ1dcFuPbpNN5lHbUv7gQeoiAw3Ruqh2zTaBu0VXh0ScA0NoA3iw%20kkxmnWCzPGER5WAjHt9HREtW1xsZcMulFTobNsi0F6DC5OxIK5vc+6BGNUQtD0AQ9VUl88uQnY9j%20/LSJhXmIQDFJEO3ee+IqtHTWuMHTiAMjDcoLi08QCSKGhB04RISoDeFz2y1DoQAmORk+AQbI0ieY%20ANzFxpIjS9ldved2l28hgFKtl1ZMPEhqBSh4VreMs1IALvpN3DHalHLJt8rZF4uzgm5ENccaC64G%2049FH+aDExnPEA5IcgaLlcw+4v6g6uNJQfpxDXJ4qPGylRWa/cJxVaLoQgDTM4DZOz6jZVk0zEBBl%20wVbQ4wHJQCYFi1ANF9wxHihrOKCezOWxkr/qLk72uc2n92BIdtE5gPrZzLaw605NSKiFrTtzRohS%206Cxwz0Tw+ktv/ab79ou/hWnVTfcnP/w9NBiipPHFYIBhPMH8lzEYnxglJXxb5jCyU4/5FuyPWI4q%20s1zuPVtCV0TpR9kgpY0eDNla+L8UyXxGAAnjGIgNMA+mAstRAYDce7zkVnYQWMEUXX3lmrtxbca9%20cu1lBvmdcc9uf89dOnuJ0tKx27/7Li6msGgE+l08YCoAu7r8BtDKxJPolAAIEq+pvhhFqDyE2+ph%20mE6dg6fu2c6OK9My3kOv/PH2YzcowzLucQHdUQoABCrB2K3bBGQ1rmMZyreLctWNV96wMuPN999x%20F8ZmbLOW2dtiSPoLVO0Y0SXC+H/gl5Pf5/pgld4Feyh2owsAMUJ5p8WxiCk7rW24K0wcTgFSVJI6%20QlCatAGPZMcwXfKOKByjepehUxVh775aMmFQ6HJSF9kQ7M02eptjPn+E5ycMI1PHur0Lw6d+tFES%20y2W4hhmM/UL9AC/KbhYW2FTV7nx0sIaI+12ypHFA9STXCCGg18TZ5vmz/NXLmhlnT0vrmig9DDop%205I8hoWczKEVIA6GMPUPioOislnhpIpoC4Mp3zTCsYomMzPF61DbJPqTWW9H9aRjGmoZKwkqIJZAT%20qgKzMuW6RN1eVUo5EnaVz7bgzX8L3EgzYhN3TQPip6Pqv+Upos40sR7CFzIebAJwyqyTsoSOTfRe%20MHjSokQlmlWwVncPiWtMrqX6fLEsBmrEtkhnoHqTShdaFd6/pLNl2s909jo2yTYCwGFSXPMB0ZoS%20eOkIVH2BT7HIzEOCQK0WWLEihioI7H4hyuHV5+fqGIoC8k659hrmJobCn7tIVd9yrABtYEDlJgMf%20JKeacGteIwKSfF9CWcEO/VyMrnQ8VvTijdQKa5/LH5V0+OtIM1WIieokMZ8XzWYRQFE7s0CBgRcJ%20hKXTABSRQOq/7fPMsEwAUWUYXR+BEyhiWSnAjGu8iZWxrNNGRI00RUoq/ABDsSG6NzocK8hyj6Ls%20vbr+qnAIQEkjWiIhFSCSwNXAHMfaYC0VZcz5vAf7x59oruzna62+l/w3f+nfI1DOug8ffNc9esYU%20WflVwDZIYd2r7g8cKTW2vgGlHOKGbLL5ykciBfVcwSp6H+FThItQJFBEsMSukVVVofhPoPJPCV5N%20TuIUZiAlxNsTM+OuOhRFhqEj/QN0F2C5HavSbpjDJAwvf8IshkpkewCPHHV6DbQaoFYnMVMvD0iC%20WmGaDa0il82tdbIwatmAjlO0JC/PjLs6QsbDMhk+ZYcQKushNty+VhonTgwgYE0SUFt1mJg1xo33%20c65P8SO5fZsyC3c2Tn27rw//CnWn4Vp5VN12lR0uKjqHQ/wS9vfLbqjGZpzpsU6KnZ17bvnZInVz%20XE8JTOdOCLr4aexDWbV4GOKwFydVBK/oNVrctFpixMXx9HBuxe5OGz1GjJJRFNoxxsIQ/b3y6Qdu%20RgIhNpAaWX+bcoQ2g4XeUcI1g7xUtuEhH6c0Eqa1si07bolj2zA7wdcp5xpHC5BoSFvjRUinLPB9%20QFyeRXMKCFG5oXv8DNN0AXfMoMmQMZ8CDmoEzj2M0EoAxjqLbRKXTHMuZFKtLISLfObVC5fdG1fe%20hH04dI9gmx6s3idzK7kp9aij2wmhj1hevo2QeAZ7LdYC9zYGA7OPkVV2ctTaS/uGU24UG/fVfWa8%20UMLKjnSTjd/Gsh39zfxZ2/TylN8SdLqIpt0EZMTbZAdNRKFb2J5z79WCp7JEup50Cxe/5jalWWL6%207QwBtbK7rttttOgJ6DxBIF+ngyMEq5AiZeFxxzyrG23CgJtfuO7mr37LvXzjF2CLmG9Du+7S3Xfc%20Ox//oTuoMfUVY7IDAGz30JyLzUy6PRThVVKhMxNzTE4miyoD5DEVC8F05aC4pwHfw+id+mCJ2mLl%20KOPJNjlFSU514sbJEeUnjPMOQzApOejqbrcPK5TGUVbnMzN1DhCdcLuUZ9pkQaN8bpagf4DBVyrF%20GAFAxdzZC7BQtCwDgjLxYZhKYGioQKdR1a2sM3mXFvOSHC8BI2eZQ6Npnke0GOdgQzSfR1vx+Ni4%20qf/zdIrFWdN0+GP9DqN0sMpgQNhN7OdxvMFddYHNGKCzdJeylvQB1MURxx0WbgFQeW4AezZym5bJ%20NM/nIbb9cqjs7x5Bv4V5Hqzn7/6Lf4CN+xTX+Fvcn/N01sxwL/C8tLqrNs2fTR1IiP0rWqa2rmxY%20gYVn32h2dXoE7IGVqNT+qJZIkqoy+2A9TJeGgINmW3EFEwr86J0U1OWYegL70CTgnVDLVwdXo6yO%20F+YJ8fst5iSo/dIGh/GZYwOwxrLx5jNl7Cdav0RZW+JUxQGgiwVqC5qdL4kd+BITYGPbWfst2fKT%20qGURmoN0WPdBq6yAk0Zb8NzJWVhlAbXotqAdbDJr0PiggO7bfv0QN3V56GemWxCDwXlJt6LWTj8z%20RWEyKEdIh6fuEQvW6oxRssTxBN0mOlYTyWq1GcWi91YwtiJGAFj89bD2WJEJeq2YJt5MQVifJSbK%202nUFDsRAUEJW1m+SFp2fMSFiSvzclojabvX7uo78OaXMps4anZ/YAF1GlTzrMORV9mTNs5Hja5vq%20gGk2OpSLroOJfwVM7GDsPUzDI5DK97xni/czMbLJvD48IGkirbAKjspfAo7GuHCdlFxLUGpQwpud%20aQKuWJw0Anj9ksBmi6BYJDmqy0pC5XH2cBmDtki6msQktR1/2deP+Hzo+kfJsAbwsfjFr/9t98KV%20G+4Pf/D7ZI8f86EI0cjU1Jp3REdB4YhsWWpsHpQkQ7uQgpoQp5sNsRfxm+4UeFq2dFDPBCAWfZPM%20rASCrIPM5xFyalEeU34IsfgjaieSiYtUuTKoISh2AzDg+t0ebMwpHSl5Tmplg4mt3ND0VShwgmdt%20HwtwAvz0JAuGDW6ZsewDDMYYwtLcFhcZqBiSCTmO0h0Sweq9m0F13WyYu2TLOpbybhn0RgcNN1uA%20RGWWY/lkwOb0EMjHYwjwyBjyODbeXfwYfcoerbkYsABmyhiy5DcRtxLsBxk6V2Luyxi1bplIyf2t%20SUlmTdNIEREKnCwdkP1CRU8S4Eog7bHZc/gx0OkRfJm9sahOAFlGqnGVutgV1hkuFqW1NcFxZXgC%2082pdxgpb9rcpAGEPC6yBvbdovyQe7/l23hZ850scSBJdwCBArIS+ZonOit7pSXeChmeMBVVFXxDq%20TbnJc+cAixU6HxjqBqNQIZBVKaOFR/voCqI0AQNzyt9HuMSqZ161034y6sbhrvs3//x33PWX36D7%20ZNR108kxoaBeOGYXhNWgFn0Mda+HZ7+A7mVYTAnzFfDT2Hr8iAAPWGSxxgiiETLx8JGEWyFaVOkQ%206Ym6+w9us8ZY0NzHJlmZul4ghgCZWTcQHXLlFHVlxLJJM8WJuL29PbqFut3CC6+64gOm4GqcNJbl%20GdZ4ivWolrQwnUU1HnJpLxQckzAN52fwtOiZcq9+47fIDBBZspHfW/qu++DJ227x8KkrYKc+OIjB%202cUzrtyWpwvro3fWTQAiVrHXl0g20/3/b+8/oCzLrvNM8IT33mVmpPeV5VEGVaiCJwACJEAjNiBS%20IilKIpvsRVFLlNqw10izZlZzqVsjzahHo5mW2JSlaESCJAiSIEGYgi3vK73PjIgM772d79vnvsws%20l6hCoYACEK/wkJkR711z7r1n/+ff//43VT7bdwOiR9O6vVdqttGJl5JjWIUdsBx1BPNK7qVZEoQJ%20sKUgcPpUf5oGcHa270RAy+dZNWh6VAlD0oOde0XDFqrA+jlWvG4A9BewgG+kzFvd1MY8DAlUWDks%204BQAYPTKGVa73WkJj5N1c/8bkzGp2TtpgrYFW7q3pt2dB1N//9k0Q12nfh+WTVarRQK095+j6zTX%20yZV0GR4tawDVyvF+dC8XWGXjT9LdkPouPJtOnz0dFTA29Wrq3p4qYZgeffpL6diVZ8PptI0eQb0G%20sWXKl3nulvAfmeC+1EFxKy6a9QuARsTnzzz7p+lC5VfShz70CwCwQzcSyN9wMvte+aXgeIb5kIrm%20CA6Wb7rCXY2KE6sUCl8HJnyF+xqqa5dfzXOswaEpjTAdM51r2oGgNwOYn2Iescu4c/MioHBilpTw%20pCXkMLQ8C1nAjKMoz1cN857RU4OpGdkTFnc20ZycRBNQpDIuXMQdmDlsG+lyDa9sSyGrGikIhZMG%20W8CEJeWyNy0IrxdCU5FFohE0dd1UJ6BVAs/msj2rihJQr2ekUwpgEEDCZnsCFX4W6ZdIsmQepPS5%20OGeOwcBcqGKKqplchRiN3AQRRUqgpFvRjyOcTiNmmtIqDLmIc6aasrjJ66GIM3fZNYVVp5OoFuSM%20u4sijzP65+TNBJCJkuJif/m4ORfPM2OFSG7EWSjmFQDwZ6TEQucTGwl2ItI3xZgEAL36ElD4GcFc%20LtvNehP1QwAkgZrAKiOsXJarIJYNew0UkcZxuC+vm0yOIMXjkxlxW2zD78ngrHF/ljGHNjLv1FKd%20t4yGrpSCIxeNtT86Qxbtsb1Xeb0IfGTZhygvC3i62/amv/Wxv4+D4fH0lYf/lBWNCJgUDIFGYU41%20ltecAWLB2agRr9CaHIV8tSVM5A/JOmNOhVaEG2oUIZ9GMxXki/bR1n47QtMrGGO5MmonkCpWlRno%20H+4jwHBSMA7VoKpGkGQTFQ8XEYguIozs6CKnCQ7cjwiqDgT6GLT6OshwJ9oPxTELaAauAIi2stqq%20ZxuTiGAWKVGdQxS5hSDazoO2tEA1B8zLiUtHo526uToRfzXAa5lcum3ky/Cd2LKzm1bjTLDcJNuY%20hKcvTRL4vM8AKPPQS8zQpgoOH94P89HMineU/BfHy4PUTjvxanparOJ+Wc3KeR4h6kOUIdPeLe3q%20YKXP6mOSFUUT7MwWBZHFax3jsDpSCmUAriXOA1tS1p6kOeaHsXUnrwv4cwXjtTpHSWQLrpFbccks%20x89kkglmnZUk9SesUijFsuFc8WqyioYV6zwr+Amo+CFW53NPHUPb0U5Vwm0EGYBc/QoeIV9JHZhg%20md6apJwYN/c0gYdEHUFpBWRjMzvbyOvJIlavAQFU0bCh2a69MF3Hjz9DmTXpIiataoBUc1cPduW1%206dK49C+VGJQxDzI+9azIq3i41mj3LlCr44Fegh0xHdQOI7JMBU8dQKmKXilnFqhsYQW3wEqrndW4%20rGj9RjNl2QiNOS/p/Qb0RFMAIV0zhiYuk0pCx0Ip7V1pb2plVd61FadT0gVNBMBlUmXzM4yjlYOM%20GUmDtE4QHyYNuIBmZg27+lOtX6Lz60Y6i0lYB2nB5UbM6fZuJ30DiCV1s6vzSIgt68idd8PmbO+F%20OaG64AUqpxpbCMT0cVnGcKuccatkHNa4xq1UKVVVMgGj/TC1tmULzfBIOfRdegYAhw6JKiF9Xrrp%20mDxrzxifjS5cFrGHr6Iap46eNPMLiJSvABhIMW3FZv08/VOweQEILcJiDaRhwM8STrdXxvHYQENT%20Sx8WdQBlPaxS0GSsYK62jF36dPmVdOEMzqcA8SYqVs5z3DRwpsoLUTddbBu5/y+Q4tt/eB8BB2t3%20aPlZAF19j3BrJR09+TXGdyzdd+9HYI2oPoLd0dNh74Hb0lP9z6ZhGi821o6jg+Kaka5sIMfcSQXU%20IvfLhX5KvvHyaatohfHi3hgliNFLZnjwDB2Ad0YVQQ4A358vNQLhsqm4rxAuyiQExW9QkRZXaEmp%20bJRScn9O8tyUYyHQAPvpK9IPfF6b7RCBslq2b4kVhVXoCNaZO6tYEJhec6XbwHwqYJi6ghkeAVUz%20rTLmxBnmkVmedX9WCVDp49opNLaM8gRFBgZamZWucrxjuMbqkQQhTTBfVTbaBOiMDAGMeL637cB/%20hN8vlFqxu4IO5YP+HcQSy3HVXRTN5nIjNlMyKiFyBU0O0gbFXA4a5ypoiBRRDuAbhadF1ooU4bb0%20u2A0glfLItqr/8UXIzBHN1iDLsdcToAWCGpnLq+gb8caLLaVOAp462GNSw6ssq4GfRmC0EtEEzpp%20DFkd5S4G9EIQ63mYdhLAaCsg6xAIQ41G7oK7yMIyutRaDeYxX43jBdgSOhTeKQb+YD8KDY7koSk4%20F6MhzLWyht8L+rzm/lxmIgMw7ynN6vQwMdXF/RJJ0vhyMJh+KkAM57ii9ii6JZtuyZqjShkuPhMV%20TAVDVREGeK/+DL8IfGSq0w9z8gW6Mmu0e9tNqeE9zenTT3wKmuV8OOO51RlW/ePk1pd4GBpYlT9w%205yFSJ21MWuewfJ6DAWlFGLg1jZw/FyoefQGqoLprsbdc4GQH0TDM2WkVIzLS/1DurQTD+nSWVfk6%20FGKFKRk0H7NYqc+YZ+PYGlgt70akZ2qlgsBzy913s3IkeLNqnB3khqCEthaviDVQ/BUmWk9ojXz3%20HPudZZI95wrgiaPQ093pUC/HxgS/AAAZwdN/hsn/pn0345Z5T6wefPBOrp9Nvb3b45hXKePdhW28%20ehErYaYABCswM20c5056y1w+PQo71J7aoMzrEaBY4jjFinuDfU1yHWsrABWsEs+zyrYz6wdvu5uV%20O7Tpk8evXiFdCBVgzSFQvDh6mZLYHiZp7NNZRQ6uzVCZM5Z6+Uyz5XM1OJIS8Kv5rE2QKrXu5hxn%200SRQwJN2IoAtvSZhiJao9tF77hzizWrK3aoJeNWkoYbO9qd1zLiaAGuawek2qC24dumVoK1qgOQ8%20ZWQzpgu4MxatYGB15IRSxXWsQ4hEEXvcO/ZTsE6/SzdMbsphPC/m8EMZA+wsYU2/gZvmHMlMRbmt%20lPMukhKolrmhwmgEvdDsKGCE4NtE2ebU6jRRFUqPvXYCWm4nFbhIDvTC5fMhpLMdvMxac11zOtV3%20GcEV6TDXgZjTVVL9tDw4TEXROIZYh9DlVNNX5SipQqo4AC/j6ItGdFaFJVuVvWFC3oYZ14QmPAhU%20V/Ddr0Hfs8p9uAEDtX3vTdjiw/x10j6gGmE0K80zz5PSufxYuox52q13HqTcdjLt3XcoPGSmEMZW%20opkhtqZGHsx6ZrMNBVvs++gAFvmA4aVmQB3+GKcGnyO9iAV2JawhaY2ZEa4tVTszNPY7e/LLafji%20s6mhA58OwHFTR2265Y5bAfHNsdrcftNuAkcDBmRPpzGAyTSAroPWArVcw2mqn7YD1oe4VrO4xlbA%20ZrmfOpmjCTw9oHun+HtjOx2AAaH2B7Iz8BRAfo7S4Daa9k0A3leg5OcBfTt79gRdfOHo0zGGHVQ9%20TVKps0z1m5Pr0eNPpnO45Uabd8ZRn4+V/pOpku/hXY9fDn1y8BkxlOhzsA7oHOrD0ZZnu6WrNX39%200S9Dz+9PW3D/jaXe9+nLniPLUS5Z+GiYPojYWHSRtRoi3DsV/KmVglUAmJpKdfW9xJxjEI8S8rC7%205hP4wSyw8JPVqIRiMIy7wq4EMFYTQMsAIIt+j+1WwW6abgmzMVkXQIUiwuyNAStDysbPyZRpYjVO%202apsbjPPSS3HYAfpiGV2heW/Lqz5NTYzqBuMKu39Eitx46IGXIU5V+ExEbqDYCEyoHBiyW3m83d8%20lViLKBUu/TuvnvP3+Lv/LH6bAYzALQSYBshrAdyDCr2GYxypi4A3IRiNLrKyHKH/yL4nxvt2GP5q%20vRb42CqL6ygD5pwcl9gOgCOAiIHfviwelwZhngeBTOAirZDLg/X8yP4eSk6cf63iDLAZXi4l/qY4%20QPcQ55LHN7Qngk0HQnaoQO4CDNNZYcgmi2FaTRBkikqGxxNxn0HPXGNeYiyKsVeIbCcmAUj4qwB2%20c0rKz2c6xr48G8QfS7wj3vJjG8guw97eCH28BHyULmzeYRBGHgQr5S5MvD5wz0fSb//lb9IW/DLK%20WVatcUMwCcF21DG5n4EWbqylMQ+ajQVKC1ctJ2WSbZDWRbC6QTCcR/x5ih4fZcPkhfFi6AyLclZV%20NPWaYaJvgxZsop64i5b2MzwoG6wca5gUa0cVAzUF4l7mmM6iM2hlybe7F8OklhXMWJC/0v+lHTRf%20hlGWtq+VVTS54eG6BMMwCrBYRQhYy8+nKDUUDXS33YSnRnM6u3QJYMDqmAqeRlrdN9BxtBOKfgyA%20caT3cOTTGzBUs627N28Vo7ub8sSllY50+eyz6RxdQxdheCzD3UYqqRVUOCv1RvBeIZifOncZGn0k%20vXs77exZ/X8Fh9IL+CWsrmxN7aQMyklvlF51nFs7rE0z1rSyAVXttlGGgdAPlmPcSaqklruoZ74R%20T5NxrjKpBtrOz9Dkbga0M0SX1Dq8L7Z07uCyAfqKl0HkmZMvpN51hEashgYQ0W6lIqYFx0sE5KmR%20nh6Nw4BAAskYQXzhEoGxDj0LwGqBYDzDedchqFVY2aDDazXXk+DRyTG1kq5KgxdSBToX1dBwTmkG%20pmCK45kDREwjiF0H2OwhgE/gT9FPu/qD2+nf4xwwTNt5vGJGeYCn2F4lbphjpg0IhoqSbVZExo/s%2023A6PcBxsQrvO0PnV5oZ7dxFp+Tt+3GKPQKL9Qydf8cBEdwjpDfaYahmJgAvTCDHaJ7W2ro97q0J%20Sq8bAK3PXaEiCRFzN5UeG0wGXQc4NibXK2x7nHG9PFiW3vOeD1KauicNzCKsZFzb1vDPwKtkDcOx%20czwDl1ZGUtseBJUdrCasJKKTbxXapj70EXMcewPU9SgeLXNUADH9QE+SpgJc7Kf7bmf1bWkZzcpZ%20rP9nSD3CHUbJ8Ukqdtp4LnrxR1kmb9o3fj6dB1g1A8ArYMGaEFt3I+xdAGAO0k9FR9WpGVYhCuLm%20sW1Hj7Ngv5qtW1LnTfthJcdCc1FGBUoNabDeIwejMeCVyydZHNhdGn0R16+MxUIZmitdT5dYjbXS%20YPBmWh488/ifARCH0aqQeqzDqhagbxVFOc/7OumxoaX+VGPXTRxbV9nPzBqlmwAYV1WLgC7Znt1c%20n3nYp4ucRwWo5Z6b7iAokqakW/SBu/FkYf6oJTiNA4pbAM83XC59HwASg5cshDbnpQqSkp4hgrIh%20R98Ie3ewiAmCge80Y/TogkCTr+wCKrVvYGOBwhxWKxtLpdcE9+SFS/gowSa2Uh3VS5q0nYWf29bU%20ToChfsHIqhfIlIsGAmQzrPKeffjchJ4jpZtuPpLFjQSxADhRZitwcp+KYTW3YjHDotN+TKvMp+G7%20YcWH31F/QJipJ4jbO2RZLwoBindApFik/zPQMOhb4VI0TLl6F5RKf/1BaEDitP1eBhdOMQJjfT+K%20mJ2BRYlFKHIjAWbEEhGPc5WHVRzrvKewDxgFyDeRohZjGGRrtIdXCWPpq6kSRacAQVtXROM8yQ87%20zMZ/WXcSZcEBDLJYVeAlS5TJBzbseMhO8Lkl2FJLpAVpBn41LQFBI+XkpcmVRlHxI6sTwMtzzyAi%20QFcAMT9b1KsExsj3Rezfv8oYBTOTWYpw5igAXom0kH0TFPnyPCq5aI6L+6rSDoP4rbldhSkiRbYm%20lQRGr0fz8bLnOtznZM7cM+3q27anD97zg+l3v/hfqJLQ4IvgiICIOhMCSS3iPYIMHWsbuHGtN7e0%2058rFK2FQNM4Kb5yGWD3Q8N14XoyRXlki39tOiSDSS9iHZeysQeZoIuYQdLbO16SbaKdeC/C4iOhy%20rdvmPivRPZPZNNVD84+B5lcIXlXYfi9hVlZxCAQ/xySvlTC0dTupi2FEUhXQu1Wstof7L1LOi0kV%203hBj/M4mbXVYqavdWCX/OU4Z5sVKvB9mT6f7770nctkzgCeb5zQs4fpJYIEJS8OkV2p5WFubt6e5%20lnFA1Ui6eOl0FgIVzdQqGHhXpguMRTMPTQvlk9UGD3xEboV+nEbL8dzJM0Fn3kSFQOlldUs3N0Yj%20oGwZEPQ0K/0rsC5dXIJm9cUwEGMExx0EzlZEjC0YXJUR2PtohLdBmW4F9PvRPnqM0GejnfMpvZpZ%20pbTBdjTh/OlN3I9jbCWagJ4dBFSA2cUXXsC3ZEsozWco9S2HDbBte4g4YTowd48SzOU2zgE9TXV3%20BzlpxJ9oIgRc6/h3DLGqltEydzoOVUs4S72YYnXgM8FSn/TVNP1fpql2qE8nEWh2sJpeZ7Kpw0ei%20ZoNSQNNYUHkN2iAzMUKxsA3KVClbHZkAlKBtaGcMb3nbndB8VenMxTNcM0SxfKaV1dWOqh7ccqdT%20H/18ltbn8ZDBT4PS8PP4ZpS3Ax0x3ClTvMX2tgLuNtBp3NSzix5Fx9K5ofNMfuSnWcl3wl61w7D1%20nX4aTUZV2gEwOU1Z8BRprs5yGrnB2FUTtG+7730IKDuZbMvT/fe8l2twOvUPUdm0yr01NstqEIdY%2002YwQcuWn1E2XE4K6e1vuxeztQa8OhrSA3iEpKceoTKJZk2U8B7rP5XODj+Wziy2pr34zjQBItYA%20Zwsz6xh6tVCVMsLfZ9NWnqN6jmG5/woMAqXQltZylRbJ3cucVXJPVRIsFnA4rSZIlStSxU32yvgo%20Zc4j6cAWrOi5XrJhXQDVOQL/yDkYJZ7fWrZV0VSWTl85DVVPqfFlKon2bk0Hb72bJnHcWzgIr9As%20bmIB11rSP9WwZGfozzS6QBUPx2YjNG2aa7lGdUxUIzT1m8AduYOmi+2I1TF/Z/5oxvvl7dy/WZvl%20qwXtTKZp83o1JtJrXPPLpqfv2R8YbKIrKxN5qeIg5mEFhnobZXdP/13Js6LWY4WFWPTjYLFl4FYX%20EYJIWZIwtKKqz55biAb6SKMODeKnJEvCHO1KvAVtWgvNKS2z19DLoKQWySqPatMJpkTYTh0btdzT%20Es1m/EECiCj4jEqQbOIVq3GZFD6jxk8xY436PHuAmNJnjou285yTVTOeh9WC6xqVhemVdRRZCFlm%20ECsCrWHIO6OEG7z+pd9d1YAEAClVueSIaQAPE63wpsgsR+n+un4b+e8OWk7GKL7Udl5fEsfK+9qS%20YW3al3l2VtSdcbwBLFz1F/er14CMbaTHXDwJtOROKuLveX6UGYpCEsX/2sArSjWYh2tsLpEVXEbX%20WYFX5id8Kq5i86taFRmqULfmNEyIXx2zq3qL4u9qN+Lr2Sm2BF7iu8U559RVZjD8ZOhmChLy2v5z%20eicARoAMQK2KaC+toM3KG74TWqUXXa0XP7GvyHxc/Ujef5y2QhwH+fb997Lj6vTHj34SH4ohRKa0%20RKfDKj1mw0BljMlpkotfx6SvFqALUFBmLhtxXDc3awMrRC8YjUJILRDwCXTM+VFPXk5dWTUBohaW%20YR4K8NyZ89HatwmV/Y59+/ARoPkX2gnkFoFm61BqT3J81azGdB+vsCcI5g3VBLfaFVYB2mqTi24m%20kDTQ7XFi6hJN02jKhfizrIWyQ0qEWfPTdIvjZLI1iCs8HUcQeB6DqgVo6hVWb4sE2GG+KwNRR7+O%20UXQaawh5qi1FBWRtxWFz5fwL4QI7ydicBCDsQaDVwyqvgmDbQW+bMWj+dc6t3+oExuSdW/dw4fg9%20E/H6Qvbi8DXJypMuHVSJ1KAipokb5bKr0P/V5O/rOM6KZUAFFHWzaSxEuXM82HOkZZzsV2AVnHRm%20MHXrhzW6M9oF5Vcjv29G7zKLVfogwaocn/5FRJB9Q+cAT0uYrY1QXkzXUioR6hoX8SUZThVUndSA%20aiFMo+5bseeEY92I8yarmmUCyzzBXz8SGY+zBPx1NATqeprr2hEUkgSZxGqfKpUmPCmGnv86rA5M%20GQ9Xo6saHuRBhEpVOJYCZ9Lg+fOo7G+lfBUiBXFjObS+eeQqqkR6ADE1dAG2TGwPlR81KO2mqMbR%209nccMeROHFtrYMxGjp3AH8aOs0y0gBddPy1r+/QXP4MYryUdIGWor8Ft+GrsuvMD6cjdDyAwRuyJ%20ALSM3jE97Q3h9loN49RDCmUUVuIspm4VNJdbh14cpLxaGhYTD7xO9oQToDnbT37qN7kXytOdtKQ/%20c+rZtIFo2ckAZxQEs3hvcKWrEJmsMsmePofA1lJKusj2th1M77i3G63N02h2ltCQMBFRJj6jrqfr%20ALn38rS9cz+pDe5DwLrlsAsqzLnXW2Ab2mBdypZaKZkFLA3gN4LYGPqK+2iREmYqVgwcPIftrNrU%20wKyiG7r97vegpapK5yhJN6e9i2Nu3NGb+jjP8vXK1A87VMdzOkw6qYcy+T27KKFGq7KDVghzHP8I%2099kqnyG5RfuE3nSuv58qKITQ0O2NeJjMc39ZGdEkwCPI9GE0t+ox4DXSRAp0imZ5I/jAvG3xwQAf%20pcktU7lOOrFe/f4EHhEBY9rnP80zCGyWt2vVbdCPQEZAsLqA+VbzR1f11ZbC8kWBZwRihZ02ggNI%20CAjKqXypgJmaJs1pnGhAB1SuDwfM8hKfP0M11I4erg/3UZU+OARqbdvLAc8yEuXMmdUACIPWvJUy%20VCfaWFMbhsxSyM/jTUHgncC4cWBgKg2SXlTvUcu8un8vFYEYPHo+1QpSudZV8c7zk40sXd/bcM10%20QgQ/S1QBQVFS6nrayBkA7JrLackK3KB+1ddDzFFoQqLhWVEWvMa8XFrNvzgMZqBb0k+EskS2iGdt%20lPlu0bGE6ZhmHKuIGSusQOcpHmhgrARdLlKDiRKgCSgEIh57wcBEFYmlspFuysfucau9CPt5vlcO%20yImUjHe+/lEslsuZb6KHS/AwAgjBl2XIUX8dpxCeIJHCyfeN5x3pOakKGR/1jAIK30VqpSBJAjiY%20Sor+Pe4lFK1uIqedgvHISaS4AgE44mGNKxVsTTBFskEFPPJ6rcGiRLFDpGFeOtLX/n1j8HHd96Lf%20QCFuuXPfXdiIE6Ch2teo+3/02a+mafQMjdC4SxgK9eA1UcaDEXpJqkRs8f3g/feFgK4fS+xJJp9Z%20BGbmBCfQMNRQhiVlvSRNy4S1RNCYQVw6B6UzyH7206q7n54sSwx4G+kYMXMDgd86dMvDqujW2oMN%20tvm2gYlLgs10BCvzVelnPCbWYU/meGCaCfQbsCdX0B00s7+t23dw0Zm0+QxrtLSdSgQ7pk4Dlo4z%20MW/H3XQfnUDPbJxOk3108mTD+zCz2sBBdY3V3waio103vS3dvO/eNEAJ4So0vGUFp088i+iTCwZd%202Yumo5GJXJtqq1vsGoptDA/gPLCH8xxmHNAKlF59iHfPUelSS8CS+djVsYdKnl2stiepSoZ5GFZZ%20TU8byoGrado1UwFY0oadyR/eCN1GSzpIH442HvQ2Vvx4x8amz0LRf/Eczpb4LsxT4TCG0dTQQH+6%203HCOB4dJjTFsn+xIuxHPNnID16Bwt1bbB8HGSa6iG9DTnMProgYrjhYC+Sw26N6o4+vTsbrpoXla%20A3lmwWMfSvhqu0fWo8WhR0wt8uet225BtDqbxk49TQqD+2RLLZoghLxatStkRfRWgxC5krTZ3kN3%20hkvtMyewGQfovP/gg+mrQ19AU3AmPcz9poBue8cOJsydUMjn06VLfanaFTnjq8PoKqzMOszWPJPo%209i0HEUoh2KT66M6Db0sTx0+lhX7ADWzHhcdmUxMgsLEdfxSYoXn6wkwjjJ6eupxOP9Wftu+/K73j%207g+kzz/1pzBvs5BuMD7mgBEFP3/2sVhNNo/6XOJ0AjuAmIeKmDGqbfpSWy8uslVokPCYOYhx3ZVz%2059ILjx1LA+dhyWDIOtWwAAKb1ZLUUf5II7j9e/anW+nQ+8zTT6LL0HjvFrRQHen4hceZ2FsBf1Op%20A0FoK31uFnhGqgHBY9jp9/WfSBUAgxquwQwldKuk0Xb1Alq4b1arlrh3m9Nl+ufcfsu96dCBt6VH%20H/lSGoZtuf3u20kxXWSFyv1N199tvduYsABsS5WML4aBaJq2UMmyzn358Bd+Jw2N45ND9dgM/26l%206eMles6cGsADBt61rqKNNE4XFWgyYJMsOhbTYVxv1wHJ8wC0DjRJlzFkO4cPzrvf8xOklzqK274A%20HRE0gid+9Rnr++A3ERxyCURoOMJx0wDE36PXCyxWuHjyEoysqMEIK2tJBVgFGYjo7ZIDr34wa5RB%20ygA0A6x3kNITvFTwc31EDIgGyGlYw2UWIq3MjQpcTSWEMzDzrqt9K19Mr9TCklQjBl/GIDKsvHX1%20NEjDcthq4twFmnriCz/GvVJWNYO4+DLuxn3ok+5I+w/uDB2CnkxVAUIMwrk6w1W/tvvO71FJLNjg%20fnA8onVCERhLKYA44cgr5JSGf2adBduy4R1ATDYlePtIDeVVq0C4DLF6KaVTYgDy5opAy7HYTXwQ%20x95pvjunJwdxjPUuTLhmiqQaarEiJ+jqANpKit0MwbIaDuaPMFLjv0JGGosm0yo5vWNQVnyazzm6%203spw5JDvQ5DdWQUL8ThkM7XSttQ+Zq1HflKyNKJ4MAKIeANlmBWluEXaJPCIvw7titvNot34aOyr%20YIryF6+Cj9iH7wLgxHeVFQQkyWmeOM6CoBB4hJMrgLnY5Cs+tTcEH3HexTwQ5UGRj8simnfe+q70%20/js+yCQznXbQ6Ouzz/4lDan6uDhUITA5LltXDJ3eQsnfFiadMVqBH79wPCoyTNdYlruFKo0Hd91F%20u/gKDMoGqY+eTXsJ4hcAENqG+2BtY0U2T3DaoGKlglSACu0NUA2Z4pxP4/iaARfL0yJUjKK44etw%20eiyDoZjicOerZxB4DqYR/AzsO+PNOWObZlTb1UOs7gXZ/NfRTAUK3h3qDEZI29y07wBeJzRNAxht%20r6ET6G5WcdxY/VhdlyG87GJgO3mQ16do5kSjtpvowYG1SbqIXmIUdNxB2eoSFPcA1PvWqHvHowHA%20YUksKhcCLVUG3F+1qNS7ST+UXkcGllP3XwGG1i6lWZDpDiplWmoeS22kVFrRLITtsWXMpILsEdNd%20dyVtAwlXQtEtk9powhaxhtXz4KPYvF9A81C8lujDsg4NbsprknLLcsaqhtW7epoLmFtpJnMBH4zH%20jj4ZepdqSiXX2P4kY7eB/8T09Go6QBrj/vs/gIHbaRr0XQZdN6cWKpfq8ZzoIDUwD9iaAfBMTHD3%20MSF6VrX0ohlmIjyFzqWd3ji99AVqJtW1duVc6puluy9VDwtWAwHOOgEiIwTCKZPYMBT3HbkbvcRq%20eu740+kRuscuw07VTlel5hVWbDzslL2ns2dOwkqhpmeMt3bibUFpbw1vEkhRWTFPyqqG1Mg2Vojm%20wgnX2OjDqAAPh049nFZOMn1QNZLKd0U/hnMbMzBniH4RWV7BjXXkYnW6454HqSiiSmelP7xW1A2t%20c09OTl+ipJlyWpsO1nakGfw5RkEiHQTc5UZWjVS79OBU+vZDDzDuW9Mf0Dixfcf21LOVqg/u205A%20UjNeLc2soJpIlyjCPHTw3kgXzY4itGVM6pkoLg0MMBlhg75tFxVXA+kKYMuA3gooaYBpQpWTmmGd%20ltGjtKGVaSyjbHIF19lpcumUlK9gOjZfPZv233Fb9DB66K8+jwMqnFtXIyXMj5FOwkSP670FAfaZ%20K9OAoIp0++F7eN7W0/ljz9Eq4EQaG3yeVNZK6tlzV9q150AaYJwWZ8dxf11Kuw/elubOvpCOUQ6t%20A+UIGpE5gGu316u2NbxX5vHHmaaSRpffSiqpPN8qNCi+DH6Z7ShNc847378AJNINzu/FYi+rPDK9%20X1p95pWwgZQACEtmDj5HAUtbSWFYJaHJlkFEsWX0RiH9x8KqicCwlwWdEcPAWUMa2xX0ivoRvTdM%20iRgjQ5holYTpGFMntlvIQtUVAOgGDKfpnyoNryg4GL40Q5uNiwilefZIA407Z9xelg4e6EyXBumC%20zWKwrp/+VC34RuF9VEOF2aqeEGH4JdjAl4RzUQtioBakmCZS69HeQQKWBoWLM6SV6BEWZaDM51Hl%204dgwJ5rl2GBC9ztrLJocM+3QTUctA4YWAeRVNSssNPBXmqYX2bzbyfee/ZvcxhrHreDcu1H3ELgc%207tdymoEqqMTM0ArM9hkkCPRnurSRUBPAgODIDbNub6sNjQbVtFgGXZRIB5y4mtrI97ZgI9Iq/M7j%20D86D72nS5rXTXr70uehdE7jAnIlpEFmHl3M4AULiFnBsihLkQojq/uMWCWySS7EFE6XnLNJMHkc8%20di+qAboaQ4JZMq3FO7Qr/i+AculwMlsZwCgqazIgfLXX62A+3EO+uf1PH3v3Xwcd+5F3fDzt2384%20/c5Df8jK5hJ2ynrVk8en1HOaHPB+KkRWpPLIt9tpVJvWRvJ++6gu6CYPrHq6iZ9Nw2T0k8P2Ues9%206GrfviX4fSAi7GrdRnAhT03QGUd8twEqtUxXarAaULkIq1APoq1f5CEYm0/P0FX0CqK8cbq5jlLC%20OTwzRD4a3ckoNCDUYCcr3QFy35M6M1Ji2dOECRV0fCsr9xbSKJbQNiLG2rYDRf+5aW560g9oJOq3%200kkWfUMVK7kaHo56Uk5TR78efRCWEH+OYPleS5O3hencvpgjJDeKMyQP/8WZM6QxuLBoJlBOoFVp%20oCU6BlF9x65en13nJ5Pvb/4FyOJ1y0s2sIOH4z5a3d/C+wVstMspq92QuViHmcKa3lLaNtijaoL1%201Cii0MunAT08dAg7m/VnIb1wHpFiC5UL7b1HqCYC/JFGKK9sTdOc0wLX1nPTqr2C2u+5xWm2v5QO%20AMLaEKrO9lJm2pxLaFf5Xg0amHXGahW9wBLsQCPVHE0wE2OAvwlWaWvof47hgjlMMFsjxfC1p77K%20pNXNtVMXwsTCBGTp/UZUNlUi4KXMlHTZEjqXWtgmTKVhFVpT9+H7YYYonwbYLtJwcBkNSxfMWzss%20RyO27DZFWoBtGSPdMgSLV0NqqZ17wAdshbFoKG+hm+U4jQFv4j7emZ7CtGwF4V4noEpH3PG1sbRG%20n6EF3FYbuPdGJy/B/vTSGbiDQEzZIZPJNCDu6Nc/m06eO5q27MITgX4ttQDL/djDb6GXRkd7e5qo%20O4vYE1+SniPRF2gUgbDVRgpKOWnSYZ0IBYfSfW9/IA2PD6OpwcgPRorCv9SNNqSCe/YsugtahVEB%20RRnkCVIdrLa27gbk8izOkypZ43k5eOj+dIlnwx5Ek5NXWHnOpa27duBCTJUNjF6ZnvSUpD976ius%20pmfplwTBijC2goq0rk4cetEsmaoxrVYpY2Q6B1fcrYCJ5l0HuZbV6ZETj9MvaBwQtR2h+u6g0hdJ%20X9VB/ddu4H7aqWcQY2zb+KvLpm/+jv9e+2Yup1U/ppbANukKHws34QjIpYUgRBsWBs6xtfgT+Yxa%20qq27qOlALdFbuBcUr9qjSf3GPI0v6whmW7fTw0VvF+bPBspijWcTMzAoikWttmAWNgDGHM92ltjP%20PPOnFu6WTavVEvhoorceXacb0n6YvJF++lvBOK4xB1ZSqv/B919JW9Z701/iNt3UhHFgPZb9LfSu%20gh03oFZV4kY8Q9sM5qDmZnSENQsAXbUWgCdDMwvdjq6J9OAPP5+WL+1In/1TzAY7OF/OZ3KCFKWL%20fjUyNaR6OzlvAEVlvQ6vHDNpC20BBB9NaPNsllfePJPe9xPPpAtfvZlCAJRsPMsaJk5PUOHDnNPU%20vAzryfxNnGpqLcPIkW627GfLgSEWnHXpD79SlY7sGSB925IuDsMidU6lzmZAdj1xAJ2ic0JJL6Jm%20RKbI9EMuC86AOlgaq1hMFcmiCvRMi3AupmZWuH7qayL9oRGZAb+oYgmCIUixa0D9le7/rNso7TGz%20XiWPj2uMQgnQFFso4f2X4YX8i1xFlGUYVuiE90fspCSozYxV6X0j4OH2bgg+Xrb2uP4HDlYgc0AI%20Y3mo+9b0yz+8NR2F3XiakrtV7qwt9MloYVK6jA5kGBago5H23ICJdvLt05ghHTv+QnpaRS8DbffO%20MVZw8yBfmRLLJ8vQT0AaUspKuWldG5UVCDPREZTDIuiCGXk1QMcEdGH0BeCGbWFVvQD1t5xhXTqH%20dqB/8Hy4oypkrORmnkMw2MlK9MDOI0zCE5QFQw8iPBniOI8TYGcJoLsQInqT9MGOrDNpT5G/bKLb%20azm0WwU5dUoEokbbluLjpEAqKRddqWW9DUPRRdrB1u5EWwJldXoY9uM8Tpr10JZtBKWziE1nEezt%20qNiSjgAKtu3dkupuJ2DhPWHbDG9GuytK3YU6mTGLls0hGILa49+LjluItfIEXqnHPudsr49yVjjK%20SvXZtyKJ1mbp7OEOaPrR9BVEwVKETVCDq3xnGx4Vzfz9EuW/UrDltViDU958ACv0rWg11tAZUIQO%20U9OQFuzgizOn3gxlaAEqACWuMlaZtMoAcGC6qEbasWUbLNdpht+eHwA3UhyVbPzIu1DHoyk4fvEi%20Wow2mJFFPFVmQpC7rWsHAGEGd06uKRUdi9zQz515jrTBPFU5O9LZqfO0tWaCwfV0nDRODWNj6V8l%204OidpEX6qR56/MzjaZmSw9qDd6YWGufNDvWlKc71Ut+p1Aco0FyuDHFQDemsaqqQpGZG28h3MznN%20r1KmjV7I1EMtpnIL7ANjEazZt6ZnX3g8dVV3BFg20zo4djmNlmNQp6YDR1/UM+FRs6VrL1ATFk4z%20L5i2Jo6lHZBSSYplimqnlm4CAOnJAeptZwTQgJL6rtvTiZOPYxqHkBT2bhJDukmbcJFfX6NL8Q78%20S5YBN+cuHacj781UqOB5Q6VOf/9oeuAd+xDpVqRnTj+ModkIqaq7GMNJSm4vp7oDVayAF/j3lbSn%20Y28auXA+9R89Cu19Z6rdhiMmTfB60fjcdNsdVDdxjTbY5yCN5RoQMXOtxkdJDRKUBk5g3Y59/mHY%20mzXGZpH8/dAw9zvAch1dx+DJxxCFm9CkeAhDtE5SsktodB5//ossKujofOl5VoS1aXD4UtqxtTc1%20Mx/UwEp2429SsnXWn6c0TZam1e81QPF6zievYHMECCMuAKwVSLlUFMZBt9PoxFrF/dUeHcVXmAtH%201KiNKPIERAAc9MRZ4TmzK2kEO77b2Ykmi0oKvAlgM5gjEE5qlNVNfyvX4S74nE8MgPoJNbPtetup%20cz+Gxbfph0g78H0DiKyHhmEATEvm20i9VzLvtOJ5s3eXncEXEVVfSl96ojedmB9If/Ov049qAaYM%20wX9rywDzNWBldAuNFbvTXoL61o7RdP7JQ+mRR3pgBubSzQ8cp+8RacNa5jWeg333nE5HbiOVTJv7%20o189kE6epO1Gx1S694PH2TctAcZ4qBsn01Yo5uef2oWQGxDRPZh2HqLEm6qwRx72eaTEfvtI+sDb%20T6TFCSrEKJ//8mduSi27h9KuvYCUsfb0+LO70v570P1xn+8aZb7cNgbjWp8+VDGd9myVQZ9OP/A2%20jAy3XUx372CBxDz71LO3ps+d3Ek8hEEybSX4cJ4SgBAP7VLsZTVumDUTIKjRCWt0fiHI9L1g3yRT%20bVFunCFDJj0yI5HZhRLRlfUj179KpbkZ6OTf5WqYXLbrT0LfET/zx4WGJsDKtW2Vql6u7q8APcYk%20MwhB5hQC3Zwiy317YmuSE6UNvMrN/5qYjxIQunpYkfyxWY5DEWQgQKQMh8+u9O4jXTFxnxk/zSDS%20pAhkPEJzq8vQ7kz5pFpYEeIJMToxT66ZMkByh/WsNnVjW4ESVE4lXbU4C8VLWqa7ge3xIIwN9EHP%20c9Ox7xYCyjLq/Fkb3ECnt5KK6SVXbdBewbxrnfcc4kMiOFoGAoPiKf5rROBXrYU1K+U2Gme1VeAX%20QqfUNso760AVSEzQJ9DDpoGSM46hH8AwwCRdwQpBPLvaTy4dpNpIpYf9YMawv+6j5PcyVuR7saVe%20w0G1jo60MwhSJxGRTnGTzUPRL5KjnSQ/30h1jsh4jUA3WT4RK/UXTuCxwE1a/bHdqY7JoZ6A1I43%20Stj+Wo+vMBMw0U4qpRkQ5O1xEs1KLVRpGz4qs0wBnncj6YBJmAx7fdiKvRG6cYQVyQpgYA+W32ef%20QzsBIJrioa+COmxiNV1FusOc63aO/RKr4LNUdAz0nUNUfGe6ae+taZGSvGEevk7YmTnqYjEBp7Oi%20FK5dG8VEy6keuhUSBVYJsSmsxI7dO1Il49+KFmIPlRqLpG0aYYCqEbfOPP8YKY9bUjPW5SuAlSWs%206MsRGtvXdBCgoS34Ei6xVaRzZmG2Wki9VKuMZ3ttlEELcqwsqUNsOj8wDOOAZoiH+jKVTyrrF9Aw%20VMHgzANwmunxc3x2OH316OfDqbAX1952NCUXVy7hWVGLwBZsMVGN4+Y6Xh2XKLntTNsPkXphUh0Y%20GER3hOU/k8bJvpORYqnFf+IYeguZMo31ZhgXm3xVUT1UzXE3wgTt3naArsk3pSfPPo3gmRJoAvWt%20u24mBaLNzQortk7ugxkA6QaupVSyILoeogdLBWnAOgB1/9zF9MWjn2VsaCDFKkx/m9EhqkvqR2FP%200LOwSn3h5PNMsKNpRxe+GbjMTgB8pxAhT05iEw8QW+VebailxNucOjTxCj4ti6sT3LM0kFvdwUTI%20ebGtOipabjlwVzjpjrBSnQW0tFCme9ve+9PiGGXPVN6cHWRyXj+HPmoHZdAIQ+1qyfbmYFFqSLlU%20kqpz1ajPQRllxZ0IdLdh8X4PzNM47OAVTMMWSA9uwHrUMj7UNTEZV6b77n5vuu32dzDpac5dUsTH%20LHLd1Pd6wvX31med7BWRZlGi/VDUtmVBZVYkZJGg6ZncsA3XYBZOVpMI/hWhNpH6tWOqc50BxxV4%20HT+vsc8Pz5Ct1NV4zNPiwbl8fulK6DrU1Sk2Vcyqhq8JlqOOfS2GPTnp43DCtGSXxR4/n8G7ZRgG%20uYF5tBUWbA/GjOrbpgCz77p7Ik30d6Xlm86njz1IJdhDumcvpEuPYmoHU/qz951IA8fuT5cHtuAt%20Mgl4wTuoBdPF3bSNOEYVGGnwfW9Dft9vU1MqKmsX0r67BlIX99eXP7+HRSMMDMdU1zWVbrnncjr1%20lVvTiRe6qA5rSrs+/jx9uHalU0fb0h37qexhsbhtz2xqOQrjZvBlTq5FWF+25FjRaI0YUNtAnzGO%20oWMnXkpT1enWm/rTb/32PenrZyvSj39iAN+U1XRfy2IaHTiQZpvozt17Pl3U4dRUbP142glDU3aC%20RatpEgOxAIKdhceIjIHXswAEzqECDD8bWhBFm4pDI2VTVOXE766lNAqSoQAT+WkpVfsEPrmBwKKU%20SPG4on+OIITjCZirfqOUprn+USpATvwoxKqF62kMoIctA5dhckCCQDuKatlbnH9h1fFGwMerMSBZ%20EesJZETlEYh86lkhNeH/sG/LLiiprenY6nFSFVBlrDBn0RusssKrglLU1tlWzv2Uy3aUdULPN6XT%20p0+lC6OsrpmU5jugz3bonKolNjXUTGKjCIBm52gzHF1pytPp80yQrM7f3/L+1MNqym6Oy+SmL2FZ%20fvzUC+kKbdO1qd5aR9dPwMaaLYV5qAQ5wwTxGijkNlT6PkTl0P6Hd9ySG3Fxbmv2oiHA2nbaKoUK%20grXmXLYYn6SKYx4DrLnyhdRP4O2bPIFwsAfB3k7SE2epjydYBAYsDxblMKLHtTlET0wWi9xkcyP0%20juFhGiMYnDOQQUlHvhZqcw+mPTtpNGZt/gJgZIzKkzoGoZLJRdbDxmD78VyYYr8LusYyQeAyAguE%20NoYbohbrd1MS3doZc5PXE0j3soqdJh3SxYpEE6ArBLAxzmt9+jzBnpULD8AuVsLbKDPtoPR4bYqH%20TG+Qs8fSneTumxHfzk8pQgUqsO05JqkuepdsMIGVU9XTSHpljdzoONeiFn1JBymrSgCTNu0VVnHQ%20JffYuSdTD8zVljvfhzW8vnAz6ANoNMixTSFwPc+KunMP3VyxNZ9Fq9AJi9WKSZblgPUAgFUC8vT6%20OAzMUmpexOYZBmG5nBTbqcfTjl2H0+1H7kKzM5fOnT2ejh97ionYCZKJFGX/CgF/hvTAEn+emsPk%20jUZqe+q6oFAPpbatO2gRfyb1nxmla20XE3G+/+psJ8D1aCeoC6jhZcJ0bILGhBuUzXbqhUB+u4zJ%20sLK+EqfOPqo36BME21NlSR2VPBcGThE8VkhNIcYjpz43ik6H2p4fevdHuT7d6c/+7I9w/mxMHaS8%20riDwHFi8iBkYPZQQlNaiYTGtOEDFwBpj9RRi3/XJ1bQfJqOVVe3YONbvz55MO/dTMk1qs5k00wje%20JnP0P7LajOQW4ByvEcSxLTQXu3X7zaSUtqbxS2OkFxH2wmadxyJ9mqoz3RTvvQXfG5i8CRiL/Zjt%20VfbAFrZC1V+eJT2K4ZjUO0Zm9TbLAhxuUEreRBpvHp+QNZ65yzCGM+efS6OMQz0T8n33/HBq45ia%20Sa1ZnrxA2XgZdPatN99PsOrMZZexsslquWtU8stmnO8tdPENzqZUNirjYcBaKlhO9RWOmRqaKF9F%20zL/O/b0Ke+HP6tDQlHp9RFQgyEQDNQJLAxV2TBBoxQD7PHuLzB1nTiM2p4rFFgVldKd29b3Mgg7s%20HoxGJwCmZcvWcDNWJDxI2sYqmXqA5jzX32fche8g90WT1Tb2kNFnBKvcI0dW0gFYyoce6wRQLKWb%20906mj8zvx52XZp39w+n44Jb0VawUahBLP/QQ5bzd5/G5aYdJ3Ea1XiVNSxH1g4ueee5A2tdDhc5G%20B2l0vJcuw1zsHiRwU9E1R68uvJvGR9vTU4/tQANmPzDmuWmaLz7M/DuIuytxqd62FyPNtLbQwwR2%20ByZjGsZj+SR6qya8agYMJrDFdL0e68OXiAXi6NCedOzsEoup8dQx0YX3D524Sas8dq437d8JY7lY%20j2N1T2rfNYzHFM/aPPueY3mtRtd5IaiJzDbIApRMzooi3riuITY1dhrEBQWa8/E8yHrnhmxuxNh6%20fa1rQQWU2I+XsB4vwg7FFko/yzINAUts9irQ95ji+St+Xvp8Zlfys5gb4xV+H5nkiEVdMCcFwxF+%20JsF85B4x32gl8ZqYjxs+K6UTKaS3Hkc39uEXMIqaHplBCAl9DD2+A8raVfYkuWC7EYxTinjs5NPp%20PO3A+4evkM+nRToTo+hvksZ09rfoW7wcWoo95LQbCfyNCPO29dRSuQJzgHhtmtXaPFboSwSur335%20i4G4XSHUU7EwTxAcITUzrkcID2dzZ13qgkK31mSBwGpvkGiRrJ08Bl11bHuVOqlFzNGqkTRv2QLt%20R6AcQINSBtKpgRaJ57l0g9A+fmO5imMYxYqasl1+NwWAWdvoQzdg+aA1+uggSB1JStfBRNjlb4mV%209ZrCLScKmIwmgn057NAKgkF7pkjfnx7s40Gj261dbQlmzbib0meKgEyPm4A0a+kZKirKbK9sWRbj%202siqRrdDeyNsb2XS0Bo4XPNgg2wjj3CznXTIBiDn4YcvpRPHhtP+Q1sAHdx6pKRu2XszNwz6Aey4%202xqFMtxwfHkblQ4UuwbKXWNc12EdbC60glHYMvKA0XloVH6+BevsgSt0jeV46mB8lgngczBNXRhM%20NRCAZikBXZt/jFQERlyc6zDXtY8mdKMAqTHYFifVUe6JIXZ8ZKUpHYQhWUI3MjY1TJWEDFg713eK%20651p3joEu4rW2rEBnyBtMNKH2JlJVLX8FCybi4aOqk50Bi2IjXGwZZ+TANfeQ5qqocQfmEg/8qG/%20BvX6oXR64nS6iID2DCWwTbTqbSCtpF14MxU97bP16XAXFUBdLemFkWPhy6KLozqZXkpzW2DmGrd1%200EIAcSkB1Vz0tE3ZNDXiYfzaC58PF0mDgE2mLG1keZkuHacaaBcroobydHFyEEFbQ2rE4G2OCrJu%209BCtnTtJhQFEqqd4iGFeEMBuaGcMU/g0rqp1AJ5yuj3fdu/NNJ3bQqpsCO3G3rQA6PJm3L3zEFoA%20NE+DPCNUj00Bfmrr8NChQmoDC//+C/1cuyvQ+bCHejwAYh/+8y+mx9c+l3r3kgLsKIeVuYRAdnfa%203dOcDu++mxVuX/rMn/yXYHmqt+2nZFvQ7Xbp4QOo7SPN9TzAr5JuupbcNwFiqwFUZYCVZu6rWtjF%20Vkprq6ILK6fFRcqLlkJwFw3lzI1/f7+ivNLnTZtrH2C9NwxG0uJ2LnV1yTi5OLFlhcyFpeveY5a6%20Wo1iWkS9xCypzCq7xTI3TFFVR5aO59F26gj1MYDTkXor4HuJOXUY8L9BAHcR5lw0qVkk4nOrFS/D%20gj5+/gLgo415i4oPnqlGwOeRI/sRUO8mLULFHcd5Dq+YF06x2EyY960exoOE9MgTW9LzPH+VgJbf%20ObMlLdEkFM4wffrP3s59chbR8zlYiI50cWgbwX4nWV7SuUYmrAmeevpgOtFAWp4qyHXpPFjQs+dw%209WURWNaGniPOsyl97UsdnDt25LLFPHpPfvGmEGbaYPSFr90X2hidXxVbXr4Ai8p5rq8Tk+iTZKC3%20HP30GViRoCrQK1K1dfIvAM0Jnyfm/89++Zbw5lijF9Wpc6SBGPclWJOGse0sduhZxfjOsFjNaXLG%20UP8PUyymToh/3uvu23RMLNdJm1mxF/2sosTWkmrGnc+u2IcqGIXMLERJqxff7fnTMBqzNDaX2WaG%20LKdoSoJP9yFbL0MmqBAMGCdkJOykG+W7hUg5fldoTozRIVLm335K6wb1RjaW89QsgPKQKgsPsBDu%20iF10i5PVt3xYnZKW8HzxRsuINw4+AjFlLULJFOjw7sMmKWAljtFRlBbiGHBtw0WvDX1DKxO6FSWV%20NW0IPmfS5b5+vr9MhUkfpkyooUmhWKM7AzuyZz/ukthjL4PK7z58d6BqqxmOnzxK3t3vWccO4iYH%20oNfEJAFvmYlufoDcOYK6acRVVqa5sj9PK/NZHoCu9u2kRrTGpWwKEaxsjGVNtYhjtSmegw5cR3ix%20iC9HBbn6Vjq6ziI4msE+2FJeXUc136nmd210ECURE54Ga5aEAdUhZ9KO7dtxG1XgRBqAC1uJUGkB%206nQGsaWGU56jte8KxNQs1LHd3K8FCg9wsMhqekHbdvL7DbU2TqNHDBOz1Tw64tlwr8wGPwSz6ELI%20fwbFWcWc7HNkyrEhUPEA6ERpPt6eDg0EIzxfUz+21/0VY+nKUfwaZhWd0v4cAzF9KvbhoLqzF6Eh%20HXxxH0t33H4bRmS96dlRLPPX58gjy2o1kDaimqeB7+7bRg4ZW3YodTtsmt+0z0sZrqYXLp1NN93y%20XjQyXens2WfSKqvnMR7ak0cRfFFhM4A/h22P1nUytUEh47KrZ0eap4X3NHlbuwYvAyy68JKY5QGc%205D5AaIE3Ri+9LOAhlidSD8BvBIB4eQRdiT0qdF+1HwVOuguYsZXBek27cuRBn2bl7VtRaSPvPfvo%20AtvUnU58/Q94oBfw27g/3bz/bWkQ/cTM6qkwMtsJENvRuitRq8HPSDvAXnXwBJKZwxwNJmNuGiEo%20AlBEsgszdMVFn9RZ00vqDSq6k+oivBBMD5ajV1qjhPVKOc3hGqksQsR58fkBytK7YELsJMtKEpZj%20ltLrxh50F7ASa4OY3l2gLLyhl0oWfDnOnsRtklTM1GA47u7p3ssEtpSOf5mKFdIgW05RTQT7d/vN%20D2KEByAD4JUT8OvsigqQU5czQ0ntNPfdPExOBd2V1xGXLsJiDRwfTF/4j3+VDu7bld5ddw/P0zm8%20TdrTVrQAlQC4Ce6d48cfT32DJ0lZYjjH/VdOYFlFIzBOOmySarT5JQzxcHfV1vsAXYhNdV4ZuZx6%208UNppty4g9TWTip2nnviSarIcNjFnbijs4t71WmoyIf7twAhL15/fT/BkRAYyrwGbW27+gxenTtc%20RUvXa4fupB+tJZh7Vcc1suhogpnwO8vVmmDhS8HzoFPqGumVNbqtrthvhMHsBqjvOEiFHym+cXyB%20rF7YQbM/vTAWYKlMiWkS1YKOYwzQPo6otYnKrBZLqVl4VdcBbLiHTmNAd+7KlWgidvjAPgI/lR94%20uYxNlaXhyQ2chTkyNEA6m+qJ0VUN49Wq5QBzFmn2ubkWnj0YThyI11h0zI0SkFkM1RDMBA82+1wm%20nTyvbwNzmr4lqJpp6QA7LWEBANPVtZw5aJ7vV9CuI9UJbkhl8zwZM+bRdylSp2iHsbMLK0Laorpk%20CRFqrPsZszXm6CgdZtEnEb1E6n+KCht2wD9MLzJH2aWdc9N2mdsfAT3eSeyjDMA2xzGWVQEAWZzl%209vRqOxhvfa0KMKEfSdSMWl5sSl04oYincDYVeGywH7V/HpfgIQCGaQ7BCNcp9BpCGFMyuV44YoAg%2046rxmHggtiCrUhJ2ZxCSUySFVsTv8K/SNl9KV7gF9xY8TGGf7kI0NhGaFA/UfeQqHWUCNTg5exxK%20FAqe5hUf328J+Li+xCdACAd30+5bQc5j6dGHvkYjqbNQU8NM7EfIwwE+0FXUs5K9570/nLZduokW%204ucICvQeIQDbjFgAMclqvW8I4RKGWvMEmWN4Q6gEXiLAjkFD11He6MM1h1i01jLKVqywKC8cGGQV%20ievnTfvuZNW+DREgFuat7TAdc+nYieMEeW8uOpmy+l0gt6Y5Uzk34BIB0BvWFZotrEf7MdOqpd9G%20j0DFm3eNB9vGbKQ69K1ggDdIHdksaxXPjFnYlwY8NGR+VrkJG2spN66kzRnVCmvRRhpX1ko8Hwjq%20G2xrlgC2zIVq4TJWMTnMcgwLeF/IVnnz2ltBA7LyJbq4EvQmZiAiMW8Saa5TMkb4zA8L6RhztV0Y%20TqltmbB/B78VmDmh6MpnpQEd3tMwJcQ2DmzH8ryT1ewSTJG3aCuOr+uwOBdOXkzPnT2TnjwGUAMA%20WGL29lMT5Ep3poGZvrSNyermu25Ktxx6G2DyIJPHSHryAs358JUYmFgIsW8Vx3eKzsOraHLqCawn%20qS5awHbfRmeayA1TJjqK6+bCChMelPECqYgaEbv3sOZCUSu+Tnkp5daIRJcBBbsR0K0zG1SzGl/g%20QR/Ew+PMqaeYFAeYWOldwbVboVLFJ6JJkzQm1iXujaOkFGoY953b90TnyTIU+bOwXsMDk7Biw+l/%20L///BJg6df4JO1xRBo13xizABVBRBTgum61ILVzfijbo2uml9HY8P0Zxh1wH5NYBTNpZBc4t1Efl%20SSuainHA2tOnnqHxXHMaozNsF9vWf2YavdKBm29FrIzOhgqaWRxyF+vwywCoVq/TORkTvEFKrmuY%20SJuxXz919myq1ieFSWsUTcjFSzBCMF2PPPlwauuicSGpqNHFQbrXYhWvVgTGwTY+O7d2pJt2HkxX%20YIiaSNvUwFBUsSLtgiWanlhNTzyCv8q2HengTUews0f8yjUC+bKy4R5k3B98770hzB5Hp7Gta3s6%20ffFYev7Ms+neez6QHuG5mho6w73TGP1clBqsUiqpHsvGfpZldiEaLmfCmYKeF4itN+CpA7syN7Ka%203oNXTQ/s5jIeLhs8/8+ffShdPA9Qoxt0G2zYTgzM6lmJ57VSLnQMIdx1fTi+XwCI+gypd3u1WEhq%20p1SDpRR9lMR6v+skjO69mvp+2ViZWz9fQdBeZV6oZnGzYVdigsAKwWwepqIOEDNDU9ByKr/ad9Sx%20wJqmPPosqWmab5KSOXiI/kmHDqTdVM5YGSVroU/T89gSTCGar6BgYGiQihf0HRU2LbKxHUFzFmA7%20NzzJ9Qe4EPvVZbUzV0JcMHfzrMDErJPW0B/GDucKMathQdb4fjOp4G249XpsbbA2uu7Wq+onkC2Q%20CtQ5VEfXKZ5LA+26y3DY3zLmW8/NhWVYolh6ywjVGGiZLyuJ3nKPZTzL5cyFoWmwcy4aNVfz0Ug0%20xpePaw0fgdQvkN7mmbErczufL0NXYrl/NaZ9Kv9MyeuZkq8H14g4UFdHuopFAEQQc5qBWn+kIiUB%20m14p8Al2w83nIgJZcVMtViFVwJR4DpFiCyZH8zVb2lvxg/5HTxANRD3Aovw6amdkIQQnLyILMwgJ%20CbesdrAf2SLDR8nx1K7BfUdNhp+z7NYU6Dd45WcxA5Vc8eLfCy+S2EPBzhUgSDHtjVRc3xLwUTpm%20xyZOuMhDRVAlyMyRA7d9tgrsFcsrWXlVNdO5Fiakk8lyz8HbozfFKszHJCu4K5RYLvG9WQSrK4N4%20R5ByubIOBc0KyT4yjeS750iPWGnRTvltPTe6oGQLPS9+/qf/B0oYae5FKZer4OtfpivUjSwyYSoA%20HcBk61If+7JPDTfDlYErQU3CMQWtZ/fHuakMULb0UmaLVqT/Mr1IWLk2IlocpXvqFXwtqkD7dVDw%20Taz4lwl607A29UwKi9y0Piwa3jTxEDe2UrECBTqHzqMWXwydRBeJQJrzLLLytWeN5W+mnurRFLRy%20/O21uJuSv1+GBhUALfEQRG6NG1bKVTV2OdtcRYvhw93BSr2pppl0EN1CbHPNpDK/DPUO+JL2VOza%20qZ4A9uTS8gVSWHQ5BSC1kfK65a4D4YWi4dTlsxhHYXV/7PJzVCoM07eG9MBjI+mZT56GCfls6jlE%20vx5EZZbE7j98kFVFRTpJ9VID6QE9Q45d7ku3NvXSbwTgA/U7jY13E8rUEQSoYbMsiOKhNz1Rjzi1%20oZ0OyFC8qsZbYJTKmCQq6dI5y2rt5NmjaC3WATgX05C6AcBcNdfRlfbwOGIxJhEna+2LdcatghWx%20nHobtv6QDrA+PA08+VOIPYfpAaSJUTOTy+NPfYU8dSU25lswPSIYowmZxRhr/MIIpbU78K/YQ3oG%20VoXyXL0PVq2qwqADxRJ6BwAsvisbBOoKvAFWYSxokwhlTeUPTFXTdqqDAGVTg2iQ7FuDs+3ejsPp%20vpvekU7jrWEKoo1+QKs0P+zHGVdn3j7YoNMvHIvV0BzPyjxswyVEwKfPU47I8e/d1U1J+y5SmnTO%201Uqb85rhXFeZ7DsB2D0A7edJHS2cPp4+/IEfSzdv3Zemh0ZIrTCRcb4rlFUP902m7bugozFwO38K%20k8BhQCOajF3k72vQjdRTaTbKs/fCpZPpa4//VarhHpJh6gcQdbY3pt006Wun0eL4xABVNs/CXo6n%20g3tJi3INtlfuwcTtXlJqE+kcuqdVxmyIYNdCGqkGQzI1N97bK2pquM8VpV66cj4Y2270Uk2t9L2h%20omeLND5MZDSos2VBnrbzqu774JU9GbQZ9552kgdQCEBcVYadel1uSc88MMF8VU8peys9o4w6EdCY%20u+phLEy9rBJ8LW6ZYI5ZprdKHc9mLfNYFem7KUDqGea/eZhWG9l99dHH06WTJ9P77r0rHYZ1XiMi%20XkRwf7FvMECFjpvLLKxqMcYbY2GpsLWjh0q9JVKSDwMyAAB3sklEQVQiMArjaOC0bp9CG9beae8W%20Vvncm86JenboaioTYecxRas2vWsGwJfr90IQtqKvgWq0Wk0T2Y9pBCv2lmQJdHjl3wv8XQ1f+E5Z%20JSI7xGccjw3GqEZ/KedH+iJVaUKp6JPP5J44mpvZyiGzAXbdjtSDgV/wwjYU0sqozMGe2rSyEd1L%20jWaLzPm6lApwrBFdgxlyle/3Ta9YHaQNvdbonrdlcYZqDS81+dLULRgtUyD+H+Pg/Ofxl4pCwlJd%20TY/HxEZNgUQjuAKYBGBwdpB5cBtx3ApafU4cr4L5CBDgd03NZD1JLFrtNu9/pm0KpWgGDNkMLXNA%20masIUBKsi1hObVZOC2XGo+AzPIRICeU+L/5YUKdWyVJhAdaNHtk3DD5KhxsHW5xIaX4YGR3mpp1P%20u/bvTGdYTdvLY8uR+6i0wCKaQa5ZmSXw4CvBynYPbZrreIB2ocivPVOOZfNRyrVaw3FvClq3nuBd%20x0p8jiA6hInRFCtF91g1XJP+9k/8d+kH3vkjUT/ejH/E1Vcg2YxE8/BSuAv9XUvQaKXkdTd08Dvu%20ukYr+UCdv3ginb9wMr1w9DkmzmHSMpSPLbXQBK+SiXYAip0yNujCsbEL3NgCpEkuLqVb0OQOeBmA%20xZLaFUCBqRgngItQz+NMzluYYMftAkqKZBnh4kI5nWKXpqIXSEU4+WUaC1VIbHOhbJYVLr028MGo%20Ikg2QV2vYNzj3VrJfioJYA2s0Nsw51pCFDJN9UwNE08NOpEmgsYI1L9traurYI84ZrtQNkJ9t6Av%20iD4H6FiAgFRzcG82o5UB6Ni10Eqf7n3kdg+t0XGVJm9Q81L8c+Rbnzv2Qjp+5hzOlvQZwQjLLRzt%20Os9dt57mSTU1ULraRP6/ogq/lNbuNDZykVLkfgAPJjyRZ4RFIihXc/ytXIutBMwZaF4bNTXR8MzS%20YVd3pkZs1d1/joB8+RSri8YQc1ZwfHNQ/XWslutYcdvu2xVaC9c+8qesRHYg8NVrZQx2w4nb1aMd%20PSUBTS9VMiM0cS/G6hBAW8NxUOQWlRhDwwBeJz7248qoEzfIOUSci1i2T1I+K/grZzyWcfSsFHQw%20+W8AsKDh2A5Ar2459VdPBFi4MIFpGWnHRasDTj6ctj67Mx0+ckeqpKS6F4C4TPngyb4T2K0fp5oG%20yhgg9sQzX2bCQPTHfVDL6tLJcnsHQlKYKCe4LQIEhdukFWs4/uM0vVMBvJf0xQ6qzVp2tKM9mmAf%20sIiAeegpBIFUXvG8OZ5e84t0ne7qhBXhXimHnXPSGx+2pLmR/P/2NHx2JJ2mYqcZi/pxjOM+96W/%20DJvnC0NVuJkOh5HgGPbqXod1rucp+gqVASbO0IzwyB7GylUi29U/4vCufeld9/8Aq9eUHnrkC+gE%20atItVMVMkfq7gkaoAvawhUXIqXMYqREMzvL87d5zO/4g3aQvd3KcPS7NXgFylFIz33sakQiMwWLk%20bqjOYdWINUyPRmcKnw8rAm0GyLxRT+VbDZ4auRtsjh/LUFOajQWbyDVq6+lBWHk5s8SYYi2Tghuh%20S/c8wHiVfMQCS/ZlvnyK+3/tmWfwrSHVAfPw9ceeTMMT9GWCsTYV0oNz8rJ9XWhb0NBAQpfFzTpp%20TQH2NO7FMzyPVtpUGFzZXhVi+Oj9AWOgXkAx1lqwzvpZcN+hVVokbR0puBZYTNpJTJJGd2G5yHOw%20yDbgPDIQYSxWZEYV0mq7XgTmkhlXhhecfJwzIECbAcCXx+GC2M8bd8oNpn5fob+W5/pwFA7egQtC%20+x/L9wAXNsaTPdBdVhMwu/Kqt5FVVEtnaTPS7phrljH/8xjgprK7bLjEahMPADJdprDUkuXA1NkE%20LqpeXEByXFoo2CS8EtBZXjAiOfUhc5EBuOXOnqZpl9CQeJzxzo9JKQUj4MvVLbkmNexFtD4P1JId%20Y6ME29/55ev+HqEzvkvctNM32xDkeB4F9CieyZKANQdbzzn6+DDvGA9LOOWV1gxvGHzE+V5dkJRq%20kvNKZQVltf7ntxy+I13Bwvz8xeNM/q04WfZGI6Elgk4bAaeVG9N+Hw7UIADAjp4NCP+0pPXGGeIh%20mSV/vcGq3V4iY6wi18ntLfNw3HXTA+lHP/JxaD6alznw8fTlYyqtlAKtXn2VLF/zYHnoIerh1U2j%20ru7WB9Lbb38gTfzAGMKms1QYPEXQmQSRUu6LQ98ck6algxOIBDVa0XBJK3keE1aD2BNHW+hcJaP9%20sBesmxI0kfsltAH1pATMwV668BQOnGhUyB2WA6rs85Kvas7pqiM5g+CPWzwupiLHUP4YTJmEYCdT%20D2K+JlrCr8H6uM8NjHYGw1QNESjfWUYA1UYwsfLGUxSBt/D5Ouhy7ZC3AA5GqDRSiLVG5chGlSsl%20Wq5rNo+XyRjAagUWqJ8Kh37SJq6EyhDnNlPZUVvJ9/eTNOJYTtMgb3iYMjlnxgtQbVRbNDTNpdkL%20n6O8lbp/ytgWuF49XRhqUVM/1jeMkHckdVFK3UaaK8qEEXiuA/bMfT797OOAOrqi2PyPsfaSLmsi%20h717C+ySDqnqS5qx2vcBHCFlN4tZkAZI9YxtL6WhWoiOIqq0fXgT5mbnTw1j7iYAxMafwdtgLCsI%202o0ArkWrBRB+jlGuatddJ7o1QG4/PUkO7jlMeXgXio85GrJdDMHdPrqxNsDMVCAcnUD/0r2TSi0p%20zdGhdGKAiRvX33r2Zf+L6A0ESzeIvmWBc+rG/beprDk9+fyTlJ9f4LwJwF74IfLjgO9WGvfVA3jt%20Z6pGyBThdhshAnIuUNJ9nmqwViaqKp6rFajeFkBaL9exFWC6PIEQjomifgVAeXGUXi+PhjZpCsHq%206DJiXapjdiAUrSEHdxZh6IwtDqoppeY61JKyHJljDE58DabrcqoGWNUSlDpI5WxQTnwWy2ybt48A%20wKuqB2L1uwVQtMHnBghYBgl4J8rnEVwTCFtgI68g4u1sRP8Ek3bq7JOIcvvSBGB6cV0gN835nyFX%20jk1+774QqC0SMMtncPQdQUD40J/z8x3pgQd/AEYEwTEAu5a0WekVU2ZetF1bjb14Mnql+e674mch%20NGWSr8MUL0IF95YrbSlzbdB915AKViPn4kbGTzG297EduE0bO4+Yc89UudVsVKLh8VPJvNrc04FQ%20mxYIltzy1tALRRiVYNxXLBJG0C98rf9yviakwmrKaPXAWFcBgJoAHbP4KLF2So0NpjwI4CwwG1w8%20AIJqWSQ5n6oXaQAc18N4qVNbY+FSDhtjf6zGxpm0s/ssTScvMBce5fO4IeNHYoXUpUs0KTzflU5d%206KSUHPbG9ANVKHoaLRsPGA/ZgPCn4+JrI+8ZhoxTCgEQvGEwByAsU1SwbLWPaQXnLj4fPWD4L7rQ%20qkoPfY1xI287WAkARaQuQrCfxZkRKxB8mz6pYFwr1dkwPqZH3J+p7yrY1irN1yxzD22Nwd8SZdg+%20jkO8EZHI/jWMoSDSjEhOJ7F4c78w5lGhpG8KB1ESkWbfD5gczsNFrayP35dp8buRVgomQuCmS23W%20i5Say4U0IpiTvNj2HsodgjNtUGI8Sg9I/CT0HPnXuQuvz1zhMxL+HtlhNrOS7t90TnEcpnYUS9/g%209YbBRz78q+gjVuUFWMeY6Nb0G3/w/0rPP/1M+gDMxBCdZtcITLZFtxypk9XrU889yU1clw5sewdl%20fjAjBMYa2/Iy/lM0KBKxLm5fTKeHMZE6+jV89afJM4LWya+XU877wff+Nxl4FBCr8Dy54UlnhHjd%20Mb/k0453G1Tx3bf6vhd6GEKdNIYlmKdIATzy+JcoHyagUlFTBrPQSIfbTmzCD6NxMOjXMzE0QW32%200ndka/duRHvQ/6zqtDhvwRLb1cof/MW/S7/xR/+PaK5USVrJZkQqzHli0tb23bScvy3t23UgHqoB%20KoIu0j9jGq2D5XVdBCMdAiEqY5Kaxg9iZBhnUwJwMymLkcERQAPBmMA0QkCcIlXh6dbB+MyizVim%20o+0cTdmqCS63ot/wrnUiu3j5TDQFc6Vi4NQKf50Vfg2TjgJiH/54qHngJwWBeF6U2UiIviSte7lB%20mSTquA491XioNO+md8veaOH9mT//dFp65HzcuCtoOBq7a6gm2p920izuIDqgnTh9zgNUXY0pFG5t%203hF/Cpo067JyScvlWVfzHh83/RJ9dRZIl00iKkbGwznQwK2VDq2tvay66PjbhWNiy6VggBQO19WO%20pf234MzKfXPxPA6vrFAamYCbceitJcADETA8G4vVd70pKRptTVJqrEXb7vs/TJDcQLg6gTHdQfoP%20wXIhRqulvLiKwI7EBq8ZNEcbnalvvA4Ag+W6qntM0ZoI6s2I41oAK8tXaCr35HNYlO9KQ0P9pHQu%200zSuhyC+I4LLRTriNnL/NJRRKs3kXk1g1i6uvRHvlPUJVr84slJJM8XMX2vrc4BhC718WjBNWyY9%20OMexL7NK1ZthgnLtEYzN2jBWm2FsxigZXkVvcY77qBIdDLcK6T/GG/aiiwqUW3ftgUWqjX/L/Fhd%20VkZuu8YxqsJgSfqfe7QV75VmgoxguYVznmQS9XlxRS2FvEogm6UMfZxyZPsatjbCJgIyTMF24yo8%20AyujsquWVE8FzpCuGs8OHOVerA99Vls31vbk6Htgglj3pzMnnyNtS1m6lVekkQ6hV+mgmk7L7+Ba%20pZiurvpe/Zn+rkAdxUFmXw6uJ6tH578KAqVMmOlFqewV7hWZ4E7aAlh6r0/MGCaOIbBXQK8ok5mj%20jmDfSErGdIIpxVVSmB3dLakNIWYnDNS9Nx2K/kFHz1DRxzOg7mPVbpwIV73zq5lf67fsTFhfMNfB%20zkJ0MAswX2MCCOhoo+Kqie1vIR2nNfkEfb10R3Wf/tzurvrArHE/jQ/Ppu17ltO7HzxKL6wTzE/l%20aE22pOOnb0OzxJzAfOl9tbV9ID1wH2nDD82hxepKn/zikfT8xU4YXuWTwAMCnFUipqEUyEXXVYMu%20P/e/vOrMosyoCMnlInGPxOdCIKFjrJoKI7FzmiDAu83+KwIQNRquJgLh5GoYg65gzuDK+Fbx82kW%20iJVs1FRPOSCwHC2TehZrmctJa/lcqM2xOEDQEuyK5mICF+bmaCQnkOKTMkeeVyOLvgasEMrRw9j4%20TYFppI0K8GFaxlRSHKcSudCQeJhRRBvnmpvBZeAi3eFv4reAUu8nx9HKlxiaArD4vcz25FDqrxzb%20FYW44WaqCXx+BZtSLJR9LvN+83ejsWFsg/vyRjkXvvEtAR/XP9jx+MeolKcDu25K9956D0K5z6Pk%20p0xzlQqDvYcou81ueuMwH65WJ8ltDyLarGwlWKOmXiCwrGgPjNZBsWcXFPUqFNwTnPAszEMZYiL/%20M0BK85ReOb2SEXEWwV4/Gd0IhV332WLg/WqIadhKOzeDb1+HyHm/+/73U5p5kWqOM1E2duTQzQgw%20d6ATaYYzUOb0jV8feOePpf/wJ/+GRnb95D3ZCw+jwqP33fsj6e/8tf8B0zJWg0wI+UXp4gwNjqJ6%20h1Ul6agGcuKRooFpMRAP0W3VvhnVTCqXMc1y3AwUc6SnVqz24IFqYMJvQQBpIHBV1MwE0WGu2FU2%20D86VcZw7MZy6xHldYYU7gz/EGgHNro0TaCXOXT4HO6BYFNDl+PD87+w5kG7GNbO1bUvknqugS5tZ%207Shi7aTqZx/diHfu60o9KOW3tu/l2Ghoh07mHKzS6KXRdAwDusEza+meu+5JD959F8xAN+ORx9rX%20OFUh4zBdis6ioRIT6RIrrWEaFA7hEnuGY+27chZtxOlYYU1hkPWZP/8UbolbQzdQh7nYNECL5RsB%20jxQfaQRZlSYA1QIeA3WsNDyXOYJ1lDiikrPnTRMiUM3DZNmuoHmZt9cCNOt52BCp1l0IKBX7njt5%20OsZmF8JJJ+tlQJ9swAoBWAAx0j+Yuup76Lq7I/XjlVBbR4PBmkuczxTaFrQ8mqPNkOqyASO5byfV%20arQ+5ZQ0rzPBz5FynILhq6LqqQmGUCfgWcrM1SitE+hdNU2jG1JPtXP33nSJzw5xPItBX09xYpT9%200ip9DuCxgsldeTX6JsYVLBXPxwrA6NSlEe4TmsDt2sY+8O6oxiW2mVUqlvHa5LcwoezDft1yQsXb%20amjKoMxNcbbjoGY5fS1W7+bcR/HzuYy2xg6fPpuzXJNFdDkuCi5TFVEFiBnkmisy9Zm59bY78Zug%20Pw+/G8BwbhA9y66eW9IRSntrSCsq2J7h85D06TIVPBcxfetl7PfvO4IxHO0W8LQpMZylVdk3fvre%204p9w0ue+0KxHViPAVQSaPPG7Fs+5dkrOYQvUhFVy71VQ2bbBHLIYJaVZqOmKfxkt2NAAwJqA0NRG%20ypmycUNjF+0dHrj3Nhov7kjPDw6n5xF5L8GgVmDzv74Gc8dFqwTwaAiIoagVpIjdYdtg3hpZJFao%20sWCbrQhUR8Ym0yCVi9GjiQrBctNAVIZYXl5O2uIdd19KH3r/0yGKfeKpt6UXTu9jLqFJIwB6jmus%20tsUFwfI03h/N82nH3r707necSf/j330o/fnDh9JnHr2TOYoUck1RQRGsheAjr8oFE5pERlqHn+mD%20IhgJDw1jhBjVFELc9jG5F6v4DDDUIpkrFTyXqW3QJp3PyDTEir+IJmpofG7WeBZX+ZyhfTV628CG%20ABKqmRQrqc5B2hiLHiuUlvTBKYBPeIAIGGMrmZkwYGujv8FztcT8UeV1t5Ox3XKL0K67tQs/jz/Y%20iwAFgCKOx2OKjrU6WusR4tzgPVRkJrObKWkj9xEi7ryvAGuF4CQYCzZs6joYG1mi4nceu6xbMCcM%20bgh82b4aoCgP9nsajgqSAV4W74SGJqpyYqJ5xde3HHzkvWR6x3THL/z0f58O4SHh5DKnCIjJYhxB%20kvBIJ9PDB27GwOYMk2dZunABz491UgYgaSNBk62imeBXUDb3s/pX5R05OOl97rR1Smf/7K9+N73z%20zgdZQR4KwHOt8ub15IKvG6Dr8EpJghP5sqjIyL9shv6/dc9t8X75q0RsFcN+NemVESK3dyDrFqp9%20ejv2pTPPX6CcbDzdsevu9A9+7h+ne255HymFQihbAlDcOB2UhPp+0UukyUqlHnahranj6q/uOnTf%20655dm0gtbOvZnb93f+nrhUCJSWYOYeUE5bODtLXvh8FyJdQOHX4EsfCOnr1xQ7/0ZQmnNe5/C02O%20dsvXv8wdXuGeOH3mdHr+haPp2eeeT1/72tdhBIajWdX+/fvTrl270gMPPIAK/9aXnw/a2NJLq+lR%20GhP2cVynzp2kqukJUnV9aHbotTN7AtYKDQZI4Mlnv0KZIA6vrOiX4G01dLNEuVoam4miAuCxxASo%20SHUC91pzpaZoHn/iEbQkroRW0olzz+Ey+nS6/463s6qn6oRmfEOk04ZHr2CcRYsAfGcWAKSmycxb%20L9vXBhp7lvLdYcziupiQ2+kRVAvbYGvPSizqKZyJBlvt9TspgwUwkEKp4B4Yw6dmBgZhtWKU/DX3%20XQsGT+gjKgF3vViVd3bQABDQUkEgkJm7fBFvnbL+dJxV8Ow4oIBnH6xK9c8ywBh9i2wdqQ0nrUqq%20DGKCITXn89Q/YffR5XTzniNcW4zU7JODS/AcTIVldPb4qaEUuoGUkeJeJyufWXsBHdq2jwAFqCJN%20N11OeS/bd3KNVa/NumjqpVOnTbxWzeVz78wDNMYA0wISsvMcXy1jj+AXlm4VW/ndu29D6Huexoaj%20aMTaYQH3ka6lvw2ixtGJ/rR8YpY01hGalt3JnvQLKWlArl9wvO7H4C3xBal6m64518ls6jZaLjIu%20XpUEpxV1OvghKdrf4qLCVgislle4xpVouuw0a1n2DKBa8ekWqrHacCluJH11WbE+AtRuUph16CwO%2034Tt/VbaWHTiucNcu8j+bMlA0oL7h2fCXiOA2pqyOhYsLTDUudfLNDqkdViNrq5M868g1paRqWVV%20H/bapHFW+c5tt55IP/7Br6YLffvTp//0wxhF1sNuoWVD+FDPokDx9xoP3aIGIjR+m6E/y1ee3JO+%20+MLO9NH3HE2/8CNPogdZTv/fP7ybZ8oKClPbRQrBICjwKKpABBLhGur+CY4uVtSfRK8cQYpopahs%20cXaLKCG74DtYtCJ1EZ83iOY4EneVINAFqXEA9qM8AHbxM/UXgh41a7xLguHQU0RKhO/4p5173VSR%20apHRgFKOf5tuKwdIyBpUKqyVKfFZLfxwZBucpywh9voKUFiphMVApGDcr2AswCnApDDxW1V47DNb%20gK7SGKybCtIfhGOPLrwCBodDz5iI3iWfEX5YaBOi0iUeNZmkXKXjBtRTykQ5NFljI1tUVBC9ylP1%20JoAPD79QxXJiPXgk/MgHf44c/8V0pv+kpQd07GRlBKXIkISm4cih2yMwjy8MhsdDOwPXtXVr0IyL%206Dz60AKcvHTqqnbBicwArtDwc1/5XPoH07+U/umv/R9pP42trsb6F7Ee32hOKQGVGMniVotlcEae%20pedeFOzvC14qbsLSXBdfK2le3F6RjArPAn/ppczMjMGyjWD/937611LN76JDwIb8b/zQz6c7DhZR%20n+1H/rEgusLjv8ghatxiDji2z/5DuVx6OK7i5OJ8rx73decfHF1xlnEzxtNXlF0FpC22VjoHc53m%20czvivXPr4ZRehgWuAa6c1fSYcrvscu2Zbemti4oPaKB3fs6D2Lu9N97vec97rh7gWaoqTp08hej3%20HIDkmfTlr34pHhpz21vxIbj7rrvT3r170803Hwla2Zcrgm6a9/l+22GA10d+ltXUHELVE6ywnkiP%20PvVFUkpnYdrQlDAhOUuY5qommJYXLcpXqeOvJ0VT30r3zSmAMimfNipCmqFBNwjYU0zio4CvSUoO%20JwEmn/86vi9oeuYIpHoF6Amyp/cAeWx8Suh224h76TY6/u7fcRMTNfldzlmWqRERZjvpOStdLFeU%20pi03Z8vvFQcvAHZcqUoVjKLHmcKrZIkJyRbmW3Al1WGygfy4lUFNmLdd/5oncIxODKYTiDa//rUv%20pIe+8FfpebrSzk4hiqudZcKKxV1MNpo11dbbSyKY5xiWGQLX8QEqihCKq+k4wDO4hqdDLaxfdPgE%20AVVsIKYmLVJFgFtEy1HGGIhy9J1YnlZbQIkiq9N5JjurvQQfTk3eEw71IoxJTMzIwWYWcLhFh9II%20fa/dtx43apL27t5N2g2H4jNPxYS8by/ur6T4Tjx9Nu3bDQihS/GCKQTSOKwb8xDk6PCi8fhu/UeU%202vJuIOUVzzqnFdoOmA0ZJf0j2rk327kfqrmHnB/qBQQIiKcAq3ZJ1mxsDnBn8HVcdx/o5Xqs4J2D%20NwcVUJraTS6N0xW7io7U1fjRUB57ZF8agXEeZV/nMAA8fgmzPnU23JfxRHNNF7QawPPIEtYO7kXT%20fyuAVSs9urgvZWtqVWxyo83hI7N1+5X00ff/eXr+1B3pz774wXArrkab5ryjKHaVVKrBtAaAPm/a%20zj0BSqpJ5a4yx//2X92SBifa0i//2KPp/EBT+vPHbiOGswj1cwVg8BlegaGN+0rRbQRuKz1y8Ivy%20VoGEQ1nM0ZERKObsq1VUMiMx5+cZLOb+ACx8Xwt0WSd9m6x6YYPO0FrYq6UzFaz+o6bQeAjwl3me%20DMgG+HV7uMgSeFNG51uAZTSdu+Z+Cn2QQRuflzGxb4pWCUtsq4qHdxGdXoWtChi7da6TKMAyXq+/%20gMA0RzXzraLY0KbIlrA7G33WIm0omdfZ4TjSNc6DTgaCBScGgUjQGLBL/jsqibjukdkECEUKJ8ef%206OlSDGEcp9vjdCwUWIK1WwQIR3ro28985Mc+wqKuexh67di1Oz18/CvpYVaftx+4I7Xws1Vu5FlK%20BYcuj/Aw4REB9baBoHGFFZAVJZMY2yxuIDok57+CeGgVCle5t2mAVQapiofx7/7NT6S7978r5+iK%20m+u1TDovpmhzlC418SkgRARkX9HaOW7G/IpLGl+5brKLvxafyXDQbxafyZ8LR9UAIzmP+M63vS/d%20f+e7Qtjlz0LZLnKN/F0O4BlhllCE3y+AXbH7DI9eijIKAPGyuThgcXEO+XhzXDDfVxq10jHnf4eA%2019/FiqCk7sn7Kz3IbiaO4ioS9qEVCxerhLhl84Mcx3oVkGXy8fqXaRrfV198fIgg/NijjwVL8uST%20T6bPfOYzcez2sWhmAjyCDuCuu++hWoMGhDTa8tXApHkHvhy+f+KDP0v1xon02DNfTCfOPkXnZSpw%20YEbM4XqvtbZti1Lprdu2UmI3CWg5irCZsll7YiIe7cZDpZvy5Jv23xul05dIazWg+6izYyiTr2K5%20DrxldvVw7HsAG7A9keJCXF2Dwdw3/aK9xTd8FZdeelgKfufWvfH+4H0fScM/N5geeeJr6fGnv5Ke%20eeGJdP78aZiaUQIYgWGeSS1W1TlLWl5HE0ZSbRdgtlxt3Ybnw7qVEQS4HXhwDA1PAGJw2GU+UdC4%20xmrYCp9yntky0iMVVT0IRO+EFcRa/coLaWBpEGDG5IuzrVqQeqqQFAmuAnqkfCWvvZ9kR2apCoIi%20gyGi1fkMNPwEK12uYytVE00N2MAzWU/MDMN+0lyQgHnP7e9KD7z9ozA/u/I9HHfR62E6v+Gofkc/%20kEsnfU7yCtZUnCyxKTqFi3rWWGmku7EBa5R0noaHWvEbTNSLHAGcGx/quQ8vU06r4+y5ywNpjHlV%20N1pL15cpa10l5bECq7cLD5YWU+O2pseUa41Gk2sAmXJdjbnGzsfVzM324HLVP61bKnNuF/YGTZTZ%20q3EjMw7zh+8SKYnhAdi6dDn93A8dTSdP16d///u3Mz9MAzQQVdrynuB6gXL+abRm+9BA9WzpChdN%20/Zs1VHTmE8PU4kPzhWcOohdaTh9757F04nJvOtuvcVpe8Hg4JYNL74UI9IWOQ/ARIlMDrONYpGBC%20exG/KxaECiMjBhfflS0p0vmlSpLckO0ao6/GIi5RCBxyuawzWWg+iqoQ/74BOLAfkkUJfsBnL4CQ%201TjOh7IN9s0x3eH3jAP83GpGn7NIXfA7AcW6PTPEBHxnGWDvd6q5Nvo9RcWMzAeVZpVYvHoPWNXj%20nzauq3ZbikCL6VcgVAvjFF4cCpnZn4+SAEYxv+erEZwrE40jw17dRZLmggKUACxcL55tyiuCzTE9%20o9DY3jQyJwKSG73eBOYjX4QcuBlYj5qX+fkvPPHZ9Ozpxyl/mk6373tbmh2bpeQOAyn6o5w9jzU3%20eoTddPHU92GZXPLo7FB6mq6ZY+T9N5icmttbWKGhcXDZBD3+kz/88+kf/tw/AYTkFfC34pXjbCmY%2053PIREcOnldfr7jIugZPXvGD8Wvd39xs3kelTjzFyx/LbmX2hr+Egrg0sXohX22CfenBvOLB5W2+%200uv683rJ70tq6Tiiq1+/tp18mfO/i0t+9S8BVUr3QYkNe70Xie/3INj96Mc+evWb5sMHMb06deoU%203S8fSY88+mj68le+QjnxfLhr+vntMCp33H4n9s9HomT11oN3xNvXxcHT6YnnHsbD4DjVTA+jocBQ%20jcn42MkTPFNzCPMwj2vZlR7EXOuOI6R9dt9M872dsBlaheOtpCMr10KDM/Pu39FXcSlkVkqvIm4x%20YW9JH/vgX4v3AuXcF0lvPv38E+kETfzOnj8VZcAXz56L1uNlrIIqeFMsQYCgDYLiajpCd9W1E0ho%207gXrUUU+V5Bjr6VyXRhlfZlsalmhz2M13cL+WmFjhs9dwLuMCjY0BXPUcXchTN1GhdtF0lMbjq8T%20llRL0L0SURnwrqN7Gh2dTwNM1pX9QwiRAT49loQDktDorJRNUe6Oh8ilnvQRAGV+vdq9/h29Km9o%2055bYuoKNxYzsIUHM4GMlmgGpgUDvqlKdj6X96jK8Df1zg/t4kHRd/XlNxxCWUtkyjGbm+Nk+FnM2%20S1RPgg9OVxX9fWgNQBXalNYFOKA22BGc1MkMVuqaxfVQ2r6BbgqKkKo0mC60XrIVrYDtZdJ8M7ro%20jtHaobcT52j6pNCxWGZlllTmCKn1vVv70RFdTv/6/7wdbxu6grcTLG0voLYBYDoMgNEDqBXRcd0y%20xoAESx1YgSdZEJqnQFic1fTZxwHUdx9N73vbScAH/gjFiih6phTjFGJQ5+rQfmTB5dX5y3H091Hx%204Wo+L7gye2KozOZbwTI7mP6czWTb8qxfilSJZbylObpUPVJaoEWsyHqJkg9HgBwBhoyIt6ppmkIE%20Gj0geLmQDhbEw45UG2A87FCyxb5f0yguGB2rfnROjX1wT8gghcDYlIzlumLDzLFXwlitW33D9gX7%20oYEpfE/KLb0vFp6eqw08c8oGwEdqx/utJvRFbNu0n0JSfUnYR1TaxOAJppgHYtHpvOBn7VdjqbAG%20bjdeELwp4CMzADmjFmt3DlITod079qRHWH2egw4vw0SrA/vwSjikDi2poaIVvc2wopqJjqIaQg1y%20cougYjz4GYhLlOrOoY/QF2Rnz8H0iY/9nQAeITqKFfVrn4hebFhUBM+r0TPfFFJpUY8Ud/O3+nWV%20X/FRC/Qsco2UVek8MrjPD5q/83qX4vm3+nC+i7anJmTHjh3xfv/733/1yE3ZnD59Oj1HB9+HHvpS%20+tznPhelpvX19YCRHenAgf1oCXan2++4Pe36YBaNTC4Mpz/9zO/R1v4ZqoGaKAfegWdLd7rt5tux%20mj8kxHjZyNSSRnqll5frtd+Bb+aA5yMplcp5P9l07PDe2+Pta4VScEW7Lxx/Jj1/4hmquF5Izx6D%20HenHeAyjuD5KoSk5oYnWQdqO23nYEsoN/HUwrGPBsIUmhM3l3bEinscjYh4b/GcvfR6tCaJoJtDt%209FEqb9HhciZ1EsRWiSR1uKfu67W0eY2gNc3kirU7q2UnWQVtIaZkoqtGwKfCfoAKrnHSTlp315Ie%20mCXY6RC7e/tN4YPgqwS03szR/HZvO1awagAUDnKaTvyyUSFE5Boo/NVSXEBWB7PRxJjpbOoKv7WL%20sn6mij5chWu57184cTTNUIUyRRn1BiyJLsj1CPZtiCCtXoW4uxadhtVsTMmpd1dPGqR0fc/OnrQD%20EeuI/bIAPLMAn0WaItrPpbMLVgrWcYl7oZ4Uid4t1WzTwNmJWLoagHLbkb3p3W8/B7jAjn3+bXi7%20KGC2EaTzdGUIoLeZSiBtV99OA0eAr6k0g/8a94JpCStVDNz2PpmZq0rHL/Sk2/YNsL9buG/QOnGe%20UcoazK2lp/bAMZXhdJnT0iE2LV7XChGKB7WY7+Npyau8IoZkFjqErPwpABB8CDyiDFqmwvma/Vug%20GzoQv85ndJUOxoB/CxbCNEyAJOvHKOtqXdKJhIdGRkAMSQ7FkdaJ651dbQ2eebHKsQAyLKMV0LgA%208twtcBBwRJUTs5XVehEjouzTCiFYJhcVHkOwP6ZUZFL8eS4T9h3VL1m5kY9RsTLVPFWA2VwhY4jS%20zM3qHjQnpvxdKQNwS+OmAV6IpPmsnijXL+Ff6Rl6U8DHtQRFUb7DUVRR3veJD/x0mLF8/olPQ++e%20TBV4K9TwQKyNbKQ2WtTX6tzHAzCFXbVtvqUA91Exs3/PQSzVr4Qj3XOnHgN98/DYs0ArujwFZZT7%20Tcz8pQk6X2gBwDUmIkTCAfAysPkmNn/DecvtxUU1KcH2DQif+fynwgX2ve94D1b0W/K5Bdgu9v6t%20Pohv98z6Ju6vlLL5wR/8wav3xfDwSHrsscfSiRMn0mf/8rNpkC7Hrtw6OtrxjuhBbHc43U3/mY+8%20n5Jt0isvf3GFSk+R6TcnFh/TWFldJXZKt+FbAn1cA9bOQqLXa2CkVJevvqS3e1e8P/TuH4njv9B/%20Ov3lQ59On//qp9KzJx8lgI3TK6Yfu220H/P2beC5oxqmEnpkEcGoIKGqugkx+RBDAgvErjq2tFCF%20gpPuBrb6a9M8z+gUuK9nWem2I4puZhW9grlaA8+uaZ8Rqo8WACMVHM8inzGTUEZ5d7Ahrj4FPGhL%20JvEmUa2/ApNST/WOOgFf1x6HqxfpTbzDvj2bliqPXihmA5yAdMHkT3UgZbBPBsQ6AYNNDElzLJOO%20NpjUAggWMOhawmiiguooTcOq8cKpUPBLA0Cp91oE0A1cE9NmE2OY0XEft2K8J521gp7Air2bD+5S%20saVNFn2E6F2ESHt4YjE14OtSA7sRqbpmJmrcpqsAH632ISLoT8GsKCjWWKwFB+AdWyn9pj1EHfqn%20Ntpf2MBSp2b1et5LOk2rDzCAz6KdmpER8zwjvet55/SE6QMB6vBkAxYE+OLY00WEFQtDn8PMRsh2%205BiQgXewRgT4qyl2yTZBRXy0EEGbHg5vigx4whPEJ8ZVvP1KdFeVvcgcQDzz/hmGZvw9V8jlR8yf%20hWZFtkTwyM+0W5fFMbViRYsFvR5DONZGKiezHdmrowAIMgyFb0dm3OOIIw0Vfhts10WVgMLfryLe%20zWW8uRQ4QJNsiPvmw27b6tJcAZPBhPsqp6zfcOdiIcYwxiaDoVxdiFEcx+G9uBalzSxA+B39VgOw%20aEip30lwRWyjBf+nNaqh8EagGo7+OaTWbvR6U8BH3qGD5mUynyvCQsDWe0v67//Wr0fJ47/75L/i%204mC61LITwdO2uOiWas5gLDWMr8YYdendWH53Uvs/QMfS/otn6TFxf7T77p94hpwXXVP5XGpzV/nm%20eK0vL4YPsq8oc+LaLkDZnz53Kj197Bno4/b0jnseoBcF1SWSH1c1F691D6/xc8UDkgFItksfwfHv%20N//r/5G++PCfpY9+4EfTB+//YRA1D/pbZ1n9Gk/urfCxsjCn+uEf/uF4+9Loa2RkhJTNmfQVUjV/%208qk/STO/NRMP8Z69u2FTtqMdwbPlppvSASpuLEu+FuGczDJVG1ON16/QGsUdX0x8b4Uzf/HxZHFe%20fl3/Zyyprt5buxHM/rd/41fTz3ziF9CJPJy+8thfobM4nc5euUhVC94SUPx13Iu1TPxLpKqWqubw%20PplPl85cdoZNHds6Uy/jV0kg28A5t5XneZUKhnEWEnp8V3N/W70R5m5ocqoAJRvNBC0bnpHWmY9c%20MocUnTKzO+Mayzo1EFEGaYWBJZB8v4JS5NLZfK/hcYOImggr2aKrqDbljK8iRN01rUbQVt/gYbhY%20IGVyjn5KVbRPWCUINbTiDA2zoCFjLw09V9GMrjXREgIxr/2aZE/sjl1pY02MzBbQ0y2RKlmhJLZv%207HKkCHT/tcppCy63zYhBt+FlZHfkeQCDgCh8NgAEFgW0suJVEKso2YAdDC6BaXmR7lQtruqzjqOa%20/TYaYF1t8/datrtA4LQ9wMJsFoeuyCoYHE05h0Yhg9BM/hpTMiPhj3JiRE+PDDSyhXpmMSJd8dLV%20aEFuxLNR3DyZ8CiegQASOWViSWypX4zMU1SsmJ6xyVywLYUHR5Sm5i1GkC+YjLDicLPMD2pZ1pEJ%20SFHkYgG1IVnnl0tfMxjwZVyK5Y0pGcG3/xLEKF51PAI0ZR2I1XgyHTZijHExilhiHPoP5ipFsjFQ%20au8yuIgybceM39lLbZXjqqPSLBgTPlOpANZroBCdZ900a65hthowA7ZolkfOJp+KJymgUfNRjtnk%20MD2xqKQiFRsCsRu83hTwcW0yyIrgmO4CwfMH5/HxH/g76dSZo+krz/5F5IxWWhnU6h1pZQoHU3KJ%20u3fuwiGxM2iuGRxPp8bwr+BBbKPvRAMiPvydeHBoRES31Kuvq1UaNzzfq7+8WkIVQI8HAbHe9t7d%206U9Y+f3nP/l36dj5p9Ov/PQ/pKKgJS7+mzfBFUVNUoRcvB/98I+HzuXLT/w5nhLHo8ztw+/8UVYY%205F5LKPu1neLmp2LSevGVUyS6c6fv3ekHfuAHYowWKSO8hGjv/Pnz6fnnn0//9Q/+gBXbCg8lxliw%20IzffjOYDz5Je3vv37S2qbDIQefGrFNjfSkOfJ+rrHpTir3lcMqYVnLhIcOKFyqfM913oXXwvQL0+%20/NQX05cf/RylnX3p0nGqZ4YGAB9MQgswlwhJ29HZWI3T0KxynwkMYFGRrOyhOmrn/nTh4nOkdb6a%20e19Qsqt/QCWixg3SKDKhddFgEC8TS3OdxM2Ba1IAsyLNbA67BQMq/QsmaZBXSUdlyN889ZWC0JvA%20TH6nrqKlk6ZYQl+AsMbS1XDaJOB7O8eqlX8rBHSB24HZ2BKMx/mLF2nIeIWOwVbBUEECJT7Gdvou%202cNpjqqhvTDMOtZiiMV2ajGxW8Y3SWahEq+Odej05zB1myF41FO6a3mUuXtXvuo5dpH+3gqwGaHT%20uGLJFoSrOnlW2QhUASTzMkR2bFv/mHPne9MH3nsGQ0H6dQ3u5P5CeFkEQdMEkY4g7WbZsIEwWAkD%20XMEqxPUNXYUW52u4otJsdBTvIjrJmpbwN0E6lMBHYcZVKj4oXb9rwDs+fBV+X8+M5BDFFg3wjH8Y%20ZBXbza6dohRBgh4ZGcyHg6cB9vopJvC84vsMIAzkptVlKQzkUTXDOarx8Ln09yXmo3Sc1ZbO8pZt%208B6I9IzC7qhj1erckvXMYARWF6goZHU82OYyMcO0Rz6wDOjzMWeQYNo6bO+NOT5JglyeN9klN2AJ%20ruBSxifipGPG7+yzE/dfwA4BZGEPHwCK36uJ4TN6TIXHzIsnnpc9Tm8K+Lju6uYLGugyo1T/19O2%20Pf38x3+ViW0xnRs+Qf33cXqejKROlO2NpGcW6b5azkM3gIfCHHX+N++7Jf3oT/x0OkEH1edox97E%20Rb/lwF1R455fWbD2Wl+lxk1XPx9Qc4Pcckf65b/992iW1Jj+w+/8JlqUjvSLH/+VlyPo17qjb/C5%203IDPm8prnlFuR2NPes89P5C+9vTnWHGeS//yP/xLGtC1pQ/c/eF8E0UPmNd+rt+iQ/3u3EwxTKXY%20e3XUIuLGYxvn5eR+8OCheH/oQzlls0Ap+NDQEGDkBazIz6bf+73fS/1092yHFevt7U179ljum0GJ%20AtdmKjNezz347RzQF98uGW5c/8r3ofmOEhjJxLIPbh2r4/fd90PxtuHgY888lH73D/9teubJh+gh%20pFMppnLbqsLQDYlaCOoGaAvQSFpgEZOz8C9g1d5Uvw1KH/8KFPYj40OUM+OxgrbLMk27Grezgp6n%20EmLW8lwOpRV79kXMmRQher8rqlunpNm+Mrff/I58+AW4zFVXL7vK384h/pbuy4AjyyEA0dMjt4xw%20UreMkr8akGQ4KDU/ffY8/hyOMempmfnocWSl1TYavs1h3th//kL42ezftT0cTXds7YKSX8AFGQAJ%20C7gCAGzBUr3BLrUEpb1Ujk1gFDcHGJiHkZqmvHMBb5VhLPSXSL900CLhqWeepeR8AifSt6dD+3ZH%20sbONzWSmBI+mx3RxvtS/E21CJWmcU6l/YG+4fdrYMnqk6KtjkJUtYMEpM1KusDGCXWYwspAUnzzA%20xuEdQ6H3+Dd/cg+pmmqkBoCV0MPlV74HArYUt0YO9Nd+l++XUkC8vtoxA4L8TAiAonRW9qT0eZmL%20EJ5mliSnTAzMnLmfjaB/7f6T3YjqEMG0LBPXy/SWfh1mAzJLI27JzEBJ1Fo6tmBQACcK6/2MGrMV%20myN5nMX5Ruk1jEUGTJkdXGP8A6q5iBCkRPVOcc6RocpVMcI2D0BWUaAj66EnSAa2Ai2/62I4N4mL%20sSgaxQWrpfYlrFozqPF7MiL+3RLvas5zBa+jq94rr/J0vDng4yWx8So9E9xZRmC37bs3/cv/+T+n%20508/ln7z9/51evKFRxjgBZpo7cPmGiU1JkcVCN+24ro4ik30p7/0x+mx574cluG//qv/OP3Eh36W%20i0J5lzeB91UAnG8yKMekm4+rjYZzH3vvj6dP/ukf4A/xcPr4h/8GuerO0qz88mEs5vL447oV5msR%20huajLYSk8bA54a9Sgvve9Es/+Q/TXzz8GR68+fQl7Nxv3ntb2oZbZ5Q4FQ/bq1zTzR9fm5Ly5PPS%20EYkfvIy2eNGn9BDZvXtPvEuvScoCTdnIkDxKhc3v//7vw5hcignNqhr9Rw4dOhR/ClBcYbw1Xq/+%20XLzyb3KOOd/QkXeMfzeiH3jfO34k3XvXu9LvfvLfpj/+i99CFHouXTxzkue2neaDu9MCTQSX8Fip%203EDbQQr1Ei6yVdp0M1HO8/MT504jHMVNlh4j5TQvq4TfbaVB4DL3vd2e66F46+h/VInD5igr7BmM%20zDCejtX3/Nx6+tgH3pd+4F0fy8PqXFJc3WIN+NYY7jd4FK6GPTdTwlYdGFRMw8gM1dq7pVjKdQME%20FgBoZy/0pfHQW1ChQgXLTpjjBkrAK7taUxdOtWpzD+/eydxWl7bw8618ZpUeQ0uAvxnMwtYsKyFl%20MwEYMaVQ29wUluFb1PfYbZb3GOzzGEZ5V7h25a2wJFzb57iWZTjbHti5nXSJlSQ5jW3Q8xTmFrak%20x55+V7r/rq+l46cOp74+XIBJwbhQDyI8tAiWapquyAE7qkOK1IwTneClrXE2/e0PP0FrgM705Mnt%20BMwcwEsCUgGLz5rBLjrdRsVI7nfiK4OGApT47+vARgAA18QFK5E/X9J25QsphAlRafwue1+UBKql%20mBNt6YMByKFCZsKqLtkkXV39fe77lfUfGbxkRuV6BiYYlYJS9c9Ix7BN2SSp1qjKAfwICkI7oj4k%20BjM733qeWr77tsolPEoirjDSCrrZhoBD1sZr5LhlS4esn4n0Dj/RrC537BXQFBqcAqCF3wn3RJQV%20C6bEI9FCR7BVzBayNXHQr/56c8DHDXboJfRUKzipRrq13n/kA+nWX7sn/elDv59+/zP/AU3HCMi9%20klzzObQfYzhB4ty3NpdGHx2LEr+f/KG/nf76R38x1Vpe600F5Zdfb+xUAsAUAamcnPL73vGh9MA9%2072RFAP348sXitTP0RvW7RS7yav7wdU5AcV29R/ivp2tb+usf+WlyhSk9+tzX0zAiydHJ4QAfWcn8%20TYKs13lMmx9/8Qi0Qjn7PnDgQPrgBz8YvxwfH2dS7Qu31uPHj6f/+B//I0p+VpRMNNswRbv//vuj%20wmbnzp1vMUDyWq5uBh3RH9wwAYNhWqaRTsp/96f+x/SxD/9M+vqzX0z/v9/436DYn6PKojy1oSlo%20w7xNalZ7+rJy3VBZ8ZK+sYV4DZGwhuqG6rZ6gMV8lM/XsFRctLcFzQDb7e1EamYBzUJ1TxO+K6up%20b2QaljSv+uap3DAYlyReERDiVG4MJl/L2b5VPpNX5ZnuDp0H0TrKN/l3/J1fTSAEHYOVG8Qw7DK9%20nNZsqLh9K+LPdiaIVboO436KuVgvvX16aVmwqi8Lc+4iWpFVmlm2UvJaheFd6upBy7GSTsHqDfRd%20TPvwB2kkjXax/wpaHZrVUYHYTBqtCTt8ctCwKzOpl7YNNQCUWRxUK6iomTfA2e3V3pccd3hLyGog%20Rn3hOPbt2y6lT/zIf05/8bkfTadOH+Lc7MxNGoLV8pJdXEMDkgWbJRZCg9GFZfQkzSvpH33iK7DS%20S+mf/Lt3YUxH6wM0LNqyB4NQAIkMRDLTEYLPAAI5JpRSHTnI5zROaQ4t6UMixcWrpL3wnooKF7d1%20laHIsSZ+p+6jSGWUeLcQe/L2admwkqRg/UUOkVLSkCzEpYWwMzQsWRybWYJrgUZQ5Bwik7CipbvX%20Xp1IwbCUjtNtRoM6thmGYzIkbCb0GQUjE1bnAjLZC3Uidvr1HEIwTsGHrrhuh+dVQOiDZjVZPGb2%20WSvSWW5XxiMgkGBLBiS0k5n9CRAIuA3mg+f3O5N2ucFTHAdZtI5XwOMs0og3wF//wZ9Ptxy6O/2T%20f/mP0ulLJ6KXySxeA3R24CFqTx9+98fTJz7yM+nuI+8I4JF7G5QmnTcYjF+Sm7Kx2L233Z/uu+NB%20ap3JNQdyfuWXD03cjEVZcZ44XgsLk4nF6yfNbF6Wp1NNX2zbvIHiuLWzm4UJIIhXtnj3BvnemWxv%20cLu85X9lGsb3bbfdRsrmQ3G803RgLpX9DgwMYBv/NVoHXECzZJVNR7Ak9913H+3rt8a/nWDeuq/S%20PZorCWIFGRkZxLxtW9OPvuen0v03P5j+L//bL6dPf/7Tafc22yaQNrEcT4RAFFmCttcWuhbdxvat%207VjbU/2C2LRZR1kdMlHH+zw32ggN1kOr+U5AHtEOFhRhpQs7rO2X0Jjc+7YHeDZKPY9KwKM0em9w%20HniLXASbx8XCSpQRCw0rMgQeroS1tUcowTwQ3ah1oeQjjm1LWzMapY506TwLN8CE4GMD867ytfl0%209mI/5dEd2OPjYktZbBfgweZvbe3dIVw1BW63ZsvR6zAs68X46/z5y+nE88fw/ZiIdNo62oC62kZ6%20viwhJoWJYcHX0tBC4CPQAQYMVN4h1/ptLZNaK0uf//IHuK4L6cd+6L+mrz/2brxm7oQVaQtRJ4Yi%204R+yqBcFp72oyydzbkXFSnrgtovpb37wOUDsSvqXv/+u1DdMhWOkWzTRyhb/sbrmf9kVNvdMidm3%20WKCV2IWrAZ5xDWZBMFdc7xL74J9huhXfzdsINqVgIkrBNMSdBl//4/fh5CwbEJ8nnWFK18oQ/+1s%20LkMBs6eWyZJaU2Q+P7mkOgtIr207/8wxzHoRSo1Ju4StueWt4TrKVq0CKo7LkmzBUBYqAyQidZXD%20S7ARRUpfFs0qnMxO5XRmCeRY1WJPNUvesx5FQzH0PiCQ0vbiZ6aOYtMZKAl4ZGKyPTwgVIaOw4vj%20jTTTqz+Tb4wu+CYfVgc07JqLwC0lpAL7lj13pp/46F8HgPwy6BHkx2BW4if2kz/2c+nv/9T/NTVC%20A/q6hqjyTfJGX0HeXsdu2JipDoFnhZLfWFa9OvURg8vN8MIpOzWuUN9+cyjyX9vrJcdeUHB+99kT%20z5KKejo6ySr+irSvZ1sCSm/8tF/bIW5+6nWPgPqPO++8M96llyrw/v7+dObMmSj7/U//6T/RZO9y%20TJqlVM3tt+PDcfhwgJS3BrtVuu+LxGnMOgLf3NzLKgVBd0/XzvSPf/VfhCr+q4//aeqrIIePXXcr%20FLvNEp2E1ISs4emwBF2viFJaX0HbOlVt2lK7cra3ywoToKswrevLCDLNNJWspwfOLJUbH/joz6af%20+om/Fzb0+ZG8xnvckJ183VfwO/sF9W5qPXIJpM3DCAoRhGg2SJDvv0xFAcxCC+mTmuauVNUyhrnX%20OBqPmVS5ZRtsASwFKZUaAIt9ixZmqSokLdaBP8f6ChVK89NpcID+ONGADut1LOub8GKZwsX29OBo%20qgXEtGDfXs04Hzp4GE3Gchq4MhwVgXYv1lJ8CwLVuqo2fD4qYUfm2B0r3ajBjWJNACSpAT6nt8vS%20fF361Kd/It12y3PprjseTQf2HUcce5iU3e50uh9Tukkt9wFQYPC9PcOkmMfTLXsH0/auyfTU6d70%20yS8fpldTO2n2DFKjlbsX3BRIIdTPf7eaxJLTXAFT0nj4LJm2i+BptZBxx+BYsEvO/QIFWaVoMCee%20CaSdg3NlgADTFNkgcg3gHAyUR6E/TQR69ycA4fcuQCM97vHwA5vmCTRgFqLJWxFSfPZLuohSTCtH%20TCrRIqAIxkJmxOqSPPvnvxfHKgvh971PZEAEHrG9SKV4HGw/UGwWnUdlTIiG+A7npAmd18jeQb6y%20hbxW/jjpBoix2iqDkQBJoENTexkwIVbmfP1OFf9uUsPjpUGoLw8SqSAFqUXceqUn6jsCPjwQDYvi%20wPgzMlV5jNKOru0xoU3QjrynuSd9/Ac/nv7bn/jlDDyKuVDk+XLW4NUBwjeaSmIKk0kpHOcee/yx%20tGvHzvDT/0bUUUwOKnxZvTYj3Mq5v9ciCn05egiaLG4xOulidLVtS2+6/PxFOn1ewlp+rkCbmVUp%20lWDFLXkDdPmNzn3z99+eEbDk1/f1gERBqwyJaRt1JP/+3//7qLyZRfPkZ03Z6F0iOPHf3/bXKwmX%204mHJKzIXDJFR5nM7tx1I//p//W20Ur+Z/tW/+6dpEKfLZUoZypnE2mvRdNDp03OzQjZW71D9NsYS%20eOR5G98H6N8NxIcNWkvbTyQCCr1EqMjYufP29N989FcALS1FBUCejPM7svLf9uF5s3ZoBkATqfqG%20nFo2oMWbcZvBF2UaQegqc9U8jLc9dmpJVfVUoeGI0sll5g3SL3y3iXLIBmj1BhiLBozAGhD71uPp%20IchTsLiIoHR4ZBwqvhLR/1C6CMAow7hM4yjNsfRp6ACUHET35L6j5QDA06AxNTme6tGceIAGKgO+%20QVb2Q2Zban/Fpo3oHWppprgGo/HkM/firEsJ+57zVI09R5+eE+kuND2L7Cf0EWzNVM0ynz3d155+%2076G3pZOXMU3TGK0WUWTkZnLKxOBZSolkI7FcV2mQZ2sZfMgoRKzJqY3SfZZxSZanhtC/iJClO+hF%20olTBFIAlLNsLDUSRaC/0EILxgkUx3hp4BTPBVpEeCqPKvA+FqsEKKZXgxzIaApAS21Ly+shgIXtn%20hMC1YMI83hB6KjDl2sqARUltgKus/dD+PHQe6lLCIyWzlFEqzHUOcMY2BBH+53WNz3KU6j8svfVa%201uiwG6xS1tN4LBuxqC50JCHuyE60Opu6H/8MloXvl4SoN3oqvwPgo7RaKdITgYzySfra3XM4/dzH%20fhUKsTU9iPDy1n13x88joF+dYF4JTt148il946U3WEbQ7r4SketM+uJjn0uVjRXp5iO3BMLOkObG%20KQ5d3w7QztxX0E1vICUSamu+3wmVv467awNGbBsVi+nZ40+lg9sO4buvG6FIONN+m8DjzQoBb/52%20rZLxff1rYmIiPfvss+ncuXMhblXYOkZ3Xl1afcuMPPjgg6Efeel3v+VH/IqPVLEy9JmJVWcO/S64%209Ib4yR//ZTqo7kz/6J/8fDo5Mpz27mASQxi+hJeEFu62R5iiwqKSfjA1+Gwir0oLeIFM0efJ6gGb%20py0SVTVOrMfSe4kV9Dx9aG69+Z0IXvED8nksqPY81Zfmj+8d8OHpOQe4Ws9zCfl6J3gbqNGO09V2%20PYDDALyGZmIZ1mH3rt7UCONxln4pT587S1XLltR1aD+fo3ElupouqpLWVtHLUEbpfKU78P5DN9Gm%20YCR99rNfRDdCN2kcfqtJhS0DHmIVzbWaoILm1LnLadv27mhE1ofZ45W+/jSOeV87Jb0eU1445tSD%20q21f1bUca1RrZAGj3XF1jJ6cqknPkHY5cfIIRmjcBzWXsE4YIxVnyoXtj7XSToPO5zOUYAOYaqpI%20LaEZKnMVblBjbMILo1jgFd07MrgoFqWen/LLKIWNud34kv1RSrEkQMlV9iRHhywmzb1XAtI65rGw%20EzwJHIoUfKRcYt0cIs9gQQQcpTQLX3FuDqlmpB6yQVm2JAesWZbsdwtvj5KDquBcQCKYsgvthtsN%200JC71RrQS6ZpuRttZnKuluA6JnEcuWrn+nc0JA1rdzXFpnUQM6PPCo1KwWw4BqXtx6La6iTZkFjr%20G5cyuCw5vcrwB8Hh9zwXxkiBcrmlunF9HKRXn5W+A+AjTvHaEb3o4DbSji270v/0C79+3RFn5XFJ%20XZx/8VrTGq9+4vk3mRorYYUnjz6S/vV//ufp9ltuT2+/4x5Q/5agz240gB5XUHXFzeuFmqdMc4Gu%20g2oBXg84EOdmrJ4Q8J1Jx08fTRNUC5hDHJ8bDfSajQ28lTc1H9/o6n43/t6Uy3ve8554l16KWS/i%204SAosbrmt37rt6IM2MlRMauBpJTmsWz42/K67rmNvzrhFfnx9z74sfT//qeN6V/9+/9bOnrqy/hG%20DCEkbSksnW3TjhtiCPb0JJhPUxgGLtCavQp9Ux1NztY3aLOwQAdV0gL1uGN+9Ic/kT7ygz+Tn9fQ%20PBU7vHqi3zvAw1PK9DdBgeAdnh488tGfg7moub0tVpv1GIZZuqpQd2WFEmaASB0BfoGGc9OT0+ki%20bIHNOHtIt+zcfl+678G7w7bA+2dgeDQdO3oyjY7PphoAnu9m7rvyGtxPrXRBjCrwkb1YRDxdRZCp%20p/R5uG8gnTh+kmuE58eBI2mtqi5Nof1YggkbGZ9k0YbVOmZkESStphAcqUNYB4TgYmsQDlsB9TvL%20GIzNN6ThqZ1pYLIdd1NpfDrDwoyVA3Lq0HbooKvHS1SIFOyCLEGUmYbXCT9nBe7PSgE0xKZRcuo9%20mYN1pDwEAwZKt6PoNBazxlT/v3DiLBiRWOYGTsiMxTVwVfRdCV/3jLoFH1qNy0yVxKMGefeloNYK%20E04jMwFFKKlRc6FGsAATWbtRuI6GXiOzFoKh8LzR2TYAALtknEK7YfoltperNOM7gqtCV1ISKEd8%20KjQupjlDdBrMidVAuUIoa0jyGJdsKLxuxqPwYoljz2Ln/P2iiZ3n5f44VnvD6O+qJoRRiuiUE3Cv%20/voOgY9XPqDMfnmzZTYisGPcePnnb4RafbVhcMCXWRE8d+rZ9Gdf/sM0RTfOh758OX30nT+W3nn3%201nxDFYAgH/UrHce1CTGQJRcySpheU/ql2GqJ+ssnixCxkxzpPal/8mI6Rs+NZ559NM1+aCq1N1Kn%20L6V3w8u6+cvvpRFQmOpbkWrpZWM9q2tkSNSQ2O3X+87Vk6BXMLIfh1bFrf77zXxd/3wGAGHSeeDt%2074OtuC39xZc/lf7qS3+UHn3kszwPuJzWkwrAAyTVw+rR12l5dR7xIV4SBLGaSsSEiA8NpFPTS4Cq%203elXfuVfpFtveV9MZXpJZND9vQU2Xn5tcuq2NH+4jjcNMjg6GuZTrQCQGhiKCliPlhbYCoKh3U0n%20LIeFbZJ1aEJ3JDjph6E4fuY8C6ma1ArImIBFeuzpE/iDXKAyoTYdOnKYxRK9X6hcae9kZU9p/4pl%20z4AOtTctiIANOGuwKz10dl7Zs5GmSYn3D0+lMxcG05lz/akXUWuE4QCfha8Tl6gKN9ANKA1jov1M%20Yk7nZokyWCJPNSC0Ela3GmFfPRHakOzE5lQY/hhFpYlgwGAYFSOFODNW5oWL6VXBaDBxBv7i/iiY%20gBBpOp6COp1LndNlBiLw5oVtBiWFtsk7rPhZTmHkqo+8kAyaJzMZxfazDsov5R4uJlrWM8oqgrnC%20a5mkkkMpnzA9FSn6EsjJrExpv2Gd7vc9Ds+7uOc1+ooUSKFfKYXGYDwETUWPpNDC+Lki9RTnIRhj%20u7WUveuea5ms+8/MZb52a4IdGAyrrMRlAXQ8lQAoNvHLj1/oX/xuAUqi8ifeApzcDC9XA736zPOW%20Ah/54mZ/+4w2HeTSRFNAv2924ikNwnXzViZty9KXH/ty+tf/6V+k0fmhNE03xkM00+poL7mnZrga%20DEnx+ezH8coToMfu6vP1rkBLD0TpUnnjaO4zS37X/Q7hKnnh0rnUfgT1uni3uKqvB+C8mQFoc9vf%203hHYggW87/e+971Xd6wPyRNPPAFYPRYN9h566KGYoC0P9n4UjNx7772RsvnWa0jy8+AjbPa+DOq1%20ubEzffwjfyf9tY/8bPrkp/7P9L/+P//nNDw4kVpb5l3CpcUNcsykXBaZrOznUe2kjuBumkDXTurm%20V/7erwM8sgttnt+LzqDf3qH+tu8tHCYtS1aBGcNKEEIHM0FZ9zxCUs2lpii1nSJF19uzleDfHQBE%20UNeDDqMBAKpxWK6K20gDo2PpT/7qq6mdtMwspbOnzo+gs8DrgXvjygigg54ttxw5RLVRbTC2szOk%20QyiDnqFqq5ztdKE3Wsao7Oz5i2lkeo7eHjSaw2pdJ9tZbPHPD4xQSdOGfwjuqa6uBQVFIA+xJjRA%20BFFSJxEio8rRoJ4rdSKtYCrANhzQPCHKpClKAAQDfDC+OegVcs0cBI0T/BHsSvh1GMmz62aJPYiq%20Dr/oqj4Yatbn9hxxkRji0nwccXzx29hw/v+YY3MFi6cT5l+F42iOCf7Wg8rH4bGXvh0pD5fPHPB6%200QU7C1ozm+PxlKpNcqzLwbpkPBZltlxzzdbVfOQy2wxewiFVO3TBVBx3Ht8QqOZLnp9FwUdRxixT%20EymliK12lTaNlFmW7IuieLVoN1LaB/sOvUyEO4/DfapFyTFaF2j3IYhYData2MsC5AVLEwz9q6OP%20txT4KD3lVxGmAxgPX3HnlT7wzfz5MqzgDxycsrR39/60F6e+uZNT6e/+5N9PP/q+Hyf9syff+AV7%20YRlSP2WTdRr1kKfPzvbXNlpKr7yeNMtLT+N6AFKLgHVhcRJL65G0tWt3uvvmu7BGZgVbIl7ihn1l%20APTNDM/md777R0CQoWV8yTbeCUKGxJSN5b6CkqeffjpKgf2sbIoARqdWmZI6dARv5HXtWYVSJoXi%20+jCEaFRUfPxHfpEyzZb0v/+b/4V04jECHF05sQ/TpNgc/QrNImcjUCQ0I93p7/zs/z3deav9eJzC%20C/azCBBv5Bi/G74b3g2sOF3hZptvg3NZ2Kg3EgAaEJmO44ekQdg4wsBGmI4yjL8EmDcfuQlmYi40%20bMsEvUVEoo7fCtdgnOaA8ws4ZiIiXavAdwWGY4oy5/aeSqph2siBLaROzMca9+2KapVJ0jejE2M4%20qeKwibZDgeo8/g0aitlAzu0uc501pLpMB+IG2JUu9CXR/4N02hAVXpaRa+U9yzG1d3RzD+AvoqbB%20aoko68B7xFQRKZ5q0j2VaB68bysFBlL6BjvLPwvtQTSaK1IEpTRfKTrEYjX0n4EsMpiIlb1sXAFg%20IiiaAnJhq6bvGtAIZiBW96Y7ChdTt1UE9gygiphk0C524HayLEBwXGxPgGHqKSpcPBCZgwxkTGmV%20zNj8muyCglE/qy2+wNNOw7msmgAf55FZmgA9AhsdfwVxAjfPzX0E6PJ8RUqCj7yADwbEHzksoSOR%20Y7pOBCtgY5u5XJnzLsSqDl506S20KSWWyPvSBXCFwqxg4Qv2qEhFhRYmSnJvzFK+BcFHvnjf6sBa%20wl/5QuYIHv/PjbN32/50581vQww1kn6Kcr4tTXTxJE+ZJUMZ/FSS07L50qVTF4PGrqtC+Fls51t9%20rO7RG2ZyZjQU4w01Xem9D/5I2kPjL3NsgciiWmhTcPrdEEy+U8fofflKKRu9R0zVmLax4+/nP/95%20WhU0xjOnXfzBgwfDFO0mmut945RNzKzFKeYwEP9J+zrBSe0Ga5jSRz/0k+neu9+R/svv/dv07AvP%20oueoo8fTM1T6nMnTFCvq977rPemXfuF/SHfeBuMRmy3SsCXK+zrA/50a1zd7vwY5A3ReyefHvQYw%200bW1N/LrLkxaKV3uae0kzYZ5mF4LjPPEOKJRbNI7MQFzhT5rgLSZmUHJlS0lorW4ylZVt6SmtfoI%20ys5xM2jUBq4g7JydQrTaTMoXdtX5jn4fp06fT11d3eng4SNpC/fG5PLFUEhU1nDFSJWssN8aGBNL%20RKdhVboxI9vWiVieVHbV+kKUbSoqLqdtRgV+I8sIi8tMu1k5QenmOsCj2iooDM3WZ2vSMk6rFQTg%20RjQmloXOWg5sMPNOYBxkLRRZGpgjYEd/FUGKJacEcc9Iq3bmzwj6AQYygAhX0BBF5hV/9HEJCiQH%20ZlM9+q3qp6EhXuy3qKoJsasN/hxTbwCCvx1tBUYlsIPxSdbsFaDR71dxTGotbHtfrgZGPYoVJqYQ%20BQqyKe7bapUQf6KHoWrJ3jerHJS6HyvCPP+SG6sN5YKREHbE73jWZFj4L1w4CuZH7UuAFtkTj99j%20BTh6nlkHkoXN7stjja7Jccuh2bB0V6MzHU9lJItyX5ItAXwEj37W8ZeFGwQIb+e+0Vk11+jkP2/0%20eguCjzfn0X75MFwHQNjlto7daezKLCvDJ9OH3/XDXERyXfGl7E4nUt3NhDzJSmAJVC/4uJ75+OaP%20Ok8wGQxlzmweyvOhJ76YhkYnaWm+l14v700727BWjw86G+UJKeamTQDyzQ/99+k3dV71/b73qaXI%20L6tsnnrqqWis98gjj6Tf/d3fjRW2FTWdnZ1hGS8YMWXTFSWWpVdp3fniwYwJOpiKkilRpmB7Onal%20X/3vfh1wv8gEWJueR+R99Piz0ayvsb45PfjAuzEka42N5Wqu69VNN57Mvlcup+cd1RX4poQPA0G+%20mqABnRAsSBXdgasJ+A2UsUrP61I5v4zI9NJ5rlkzXZl7MSBTcJq1DoaBMMAiEJmqccW8dfu2iP8D%20MGNL/K4Sbw/BhWmdMdI7rtDnEQEbx2wkV32JbrcEms5uAox9XwwvURKdQ0wNStGGSkzjuKZ1VCyt%20oO9px46/srUaoMIqXvMu0kmRBiCoLgMi1viT3sZ0NW9IiwSuOYLfvHoDPrdOqw3Pcw4798aq5riX%20pqYV8ssQ2OU7A97F9ZlsYAdrt4RexcZ2umxGCkegoNNopj8QoirgdRxsxEYFDmkgj0eNSFTGCFhk%20WBh/V+6+wrMp5trCTZWxpB6Fa8G2+L1W5TIcqxxz2MIDDpcVuVjWGt8h8MdbgWf+fcl8KxgebekF%20RuG3oU4Q2wYrg9h6cH4BlMxSZlGpfw8dhzmSAvT7lMm4mN6K8ODDp/toxIaiEsVfeYr8QDZlQ7+P%20YgFrSw8/F+CmAC6Z7blWZltRALoorhDLaqdeMJGOwRoAJspz3bZAptDo3OiZfAuCjzd/gnmxviKr%20it/39h9kRdEUf5eWy3gyl29FDzJeS1CUrU0t1JxTfx8TY0yx35pX3Fci2or0zNGn01984a/SPXc8%20QC+LH0237LqZRzSrjktg0ht7M+vyrRn6za2kMDZ7//vfH29fVhSMInDUg+SrX/1q+sIXvpA+9alP%20hSZgz5498TZlo47k0KHDMCd4Xl//esljfLVcvViICjx81m69+b54v9LrzWAUvxuutc+5QctAuEyg%20t4qhlmCxtrKU6XrY0DB34mc1AI8Nlr1NMAW67NpzQ9+VlbUZXNaz9iL7LphKYHuIS51D7NcyOTVB%20d+I5SnHbQ1xaTRfn6RmaysFO1NGcrhW9R+ed3QCUoXT06NHUhAjexnIzlOcSwcKe207Fsio1GqMx%20Idlr5vzMQLp04SyOtPMBcluxTfBYq1xxc83txquwsR6g1NHKu81UDfecWpcwlwSAuOLm2He0212X%209IPABMA1i2BWvw87ty5zDLM0MCvnz3qOYx7QtMqc3ID2xAoWWRKNKk0zLtE12dRNB/dsLZVC9sop%20I2BGEz81Kopj2Y/GWyXnbe+VkC2sEQ2KLrNG1gqOXaYhqlj04PBe1xjPGMHP1wqWxeSEzqGhtzDD%20FAxEZiOc5wWBXk9nfgWeluV6nfTvqATYhQ5GESgMkUBHsXGucCn4+Aj++V8lU7WSliQThWpmcoVM%20aGtMC/Ezy559RyZK11TZkeiFk308ciTKIKfkvlrSl+gPohQh/Elg3NQRt5HCbYApk31a11xOoOtx%20f4NQ/hYEH9/e6SGACKPkPfYO7NR9hVBGMFBU3Xh5vbitaC7a2zr57FoamxiFLj6HWc4hfo5VcIHE%20v6kJs7hIZUJTJ37K0jrpbvvRd38s3bnr9rgRMoWYlc8BLQvm45va37d3iDf39l04AvoNlBgSRaq+%20XGXr0qox2qlTp9Kf/dmfQblOhf9IEz2YbrnllqtN9WRKsujxJa+4b/OqNQvLXXX5wyIN6j3+fY6q%20czfSzFpI+5teMHQ1IRj1uliZYmBtIcXhql+twn5s0Xu370AkOocWZC6Yj/N0tJ0Yn+KzOfgYKLTz%20twrF63ju7GmYrG1Y2WO7XpPnwLyKR4/Bta4mtSPbUYvfRhWpHnUbG+hKBBP1bGuOgC5qaGyqSy1U%200hhcJ2AEFEgO0a3YFX6LDcg4viqDFudRJUDhe35mzrX9TJ7XokkZ511jZ1v+XauuAEDTgJOqgT+a%207fEyFWE1hekIA+A8YFhti0F8Z2c9aRrTLnYCRktCOmdhfiGa11UY6AVABPZagMA8oual1dk4p3Hu%204XUHh3HZtr03LP+nACw1jLWi30hNiI5KE3GRfqm0dDg6hJj+kKkwmueUzjJmXaZH/K5gS3bFkuVA%20CsVnrKAx5SHjYJdfuxaH7iJ8TTLTEk6n8azk58+OwVG5IqsTopPMMrgf0zrGB7cXfJelsaZH+EyU%20zIbfSd6u7IcmY+pNgjkp4opgp7TCzTqWvO+oIipEvSW/lGBK+L2QMfrfeMzqWdwXYwJmu+Hr+xZ8%20XD/BhTCniOkOZqigC7FOafSyS16+/0oZLR/w3O7aa/pNMDbFKvDaFcqpl5uood/a3Zt2QYNaFRDZ%2086xuYj+BinLeZfO1OQLfxhGQFtZXxLcMyS/90i8FQ6LnyMmTJ+P92c9+NizkBSSCFz1IXJGrIZEp%20ud46/kUplTzPbb6K+SVwQOFlUWqGJo0uY+AKucJWtYomeUvTd3V1Mr7dTAsjITytIKUwMiJz1Q8b%20gd9H95YIVjPTk2gqsgDUa9QG6+HP/fvqynzMbwbLWtMVzDGLsArONZbuXiH9sopzbdf21giIlVit%20259nHUamnuB59vQZWgb0pW4MzmpIoa253IcRK2fbpjtcERsQG5sRvEa1BUFK4WRUWuhbAahgfnPl%20r1Ykl7nC8AgCNN/iOG1M6CyppXddXRX7reX8m7NQNKbGWpn/WM27jQXYl9zoMVuZzwI6KgAZq5UN%20oa+Yp/9NPb7g6xhuzeL8ukGap6aWFBAVQiuMayUATwfWetKCAgJBjsLQDTSBqwg5qgA6siobfrZS%20Rjwfb3WUHPN5u+2azTAwY40viyFIMMBEVZBL2UijsK0gkTL77fkIqsKlNAxKBBxZMBp6kRx1Iibk%20P4o4ZHTyvsj5mUzKyH4JIrxmshUcq2BuBQ1QNKArUjglUBMhRubNct5IW+V7sZTuCS0M/w6gwXVf%20g+3QsXiDaxOZA7UqoXPxKPJxvdLr+xZ8vGgwoj6pRGeVaIjrPlH6UfGnK4T2to70wDve+a2bLIvJ%201/xgD6rwng6dL7PIKdoWXyXYinvuW7fnzS1tjsA3PQKuxAUYvktVNlZh6M7q6lpB66c//elI35iy%20sSOwglaZEf9U4Grg23xdNwJFrt4J3kVNNQG2CiGmGgn15tWR9jXQWiVBkCBYHzt2NCkkzuJAgxQ0%20uBUfvGVO5umVU7Iwd42+/9DBcLh0SnOdbHfZ2jDwgs3g39VR5qv2ARbBuYfI2A0rsAhYmCWgqxno%207ukKE7N1zMyWZucpla6MbqaTI1Npzz7Kfwns1RV4SqCxqCFoVuoQWsxjFZVZ3FhG/sJqkQioBLJV%20LffxfwmrbhkDS1s5J4FX9GfBD0b31ai8kKXhM6G7kFkwLQGfYomwGpAGzdPaG1JlT+vVwdU+XCIp%20TNT4i0BrfmVrmkQv0jd8JRp4tsAwlaGJERwofLWBn0zQCikl+9Cbnh+nEoieeHHO09zvVVTxVDAG%20iwTdyvrqEADLmsg4VKF5ievhtaRtQKg1TOcztlGSHHN81ocoFPadaADoMUbIETmYFimm/vg9r6j8%20icBVrIoLRrwESnKKRn1G1tfYU2kNoGTqqxpdTmYuMjyQAVGoa1PDIEjUGBVXy5RXfmWr9yjr5fMC%20IZ/1Nc67y8an3pwFQy/wwlT1hq9N8HF1iIuLXACMEl4rsOW1VVlQULYrLm6AV+p/8Tpn0hIB4p9u%20O/YtanTnlpV5ExVsR8lt5HXuYvPjmyPwbRsBUzC+BRjvfGcG6E5SNtLTrfX06VOhHxk3R8/EZnrG%20PjaCkV27doWo9Y2W/X7bTvZN2FGV/VA0ESMAFAva0EC4QK1AC7BIWjaqDwgW1Ygv7fMxfG6AsbwY%20K3SDlB4Rlrl2UPnShJZjjUC9SHO+WN2SZq7G8r6G/UiXz9I5eGpyGaFqT5qm5Lm+pYP908zSEg3m%20o3qEx1tNGdhEjp8NTIxjZjZqHiB1Epx7t/akQQSp9egl7r3rztBkTE9PpM5eujY3NLGi1wXUOeya%20eZrqx1iVm64Iej+3cM+B1zkwn7sp7rDxDmMtwYjMA+Cr+E4FjetMLSwglEXpmWbmJtLw8CA6hLbU%20jFtrNYHf1fg8TfEEI3WMVz3FAmpQmh0rtSowIZq4Hd7dy3RrEIbN2NaZVtHbGLhNdyyhMbFya8V0%20TnhbkGwAjOhAWlnZkhYIyrOkeGY15xpnPGmJMEuZs2PWARNUxzjVygKhjQjGBiffGsbL7uULXNty%20gFMYi3F+9lCJzrkBULKmQz8cNSDwCfzeNJrMQuGuXXiZCHSyVsiGcrQtkLUQnhQ+Kd5XVhBZtp39%20PgSebEtNkEyFZb3BaiioLcqH2bsMlgxJME6FWVxZsCIV3Fv1PMczMEdZJ+mn1P4sC6BfnfSIp2YT%20fASeeznbcT0F/CI6uPhHNuyNL3/zr/ju1b3n5+m6Y8mbLiiRYi9vZHff/IFufnNzBN7YCAhGdFv1%20XRK1yoTo0KqGRNvvz3zmM+FFIvBQm6CY9YEHHoiUjSW/Vt98P7xixRgBYh3R5kKqa6vFRp2eLlSQ%20jE3NUBY7BFOBfgJ7887O7tSEaHMOQNJMuXSiZ46N2JaXof8JUI1WhhDkFtaX6XpLOSfUeAMr8zoC%207sz0VKx+5+gsvI9S2nqs0dPQVKpknOdCObnG5/wsegQnJxbASwS+SxNTaYPjWmHlO3yJ7rhsZ352%20mmBfy3VCU0LAvTIIE4F2wS+VV9oThVW3DEdJ0FiIIXPbNc9XgAHj4orZQAgSKec7pgnCYjxW+2gY%20eEvpOy/q4GqKZhQwNAe4MIVUW9uKqLQu/Jh05CTTEU36pubWeM/weSp32FcdgbipsZ6/k8qxQkZ7%20egOzYkz+rPczzfURSEOQaRkux7ekZTrGaitUgC3KAHEci+xkbGYxDU3OUHVkgUJ5GkXwMEG1Tj0O%20tGWwBCuke9YEMApMae5HFXIqQ0CbavgZIEbQUk7frgWMuwQGXTBK81OLMDGU3DpqVss0ABYlQTwW%20jiss3QVljIag0nGJ9vYy5oCZJVMtakOKcneFysiW0d+oNSF1B/CJ7D3nLwGT69KsvLHENzfni3gj%20OEFOG54rwhnt1SU5VgVM1Wl7z7ZUx4EtoZ2JUmSOpdzzEU3e4LUJPt7AbLYJBN7A4G1+9ft+BAQZ%20Gpz5Lr1soic7IiBRQ/IHf/AH8W+FrbIisiMCmDvuuCNKgHO1wPfWS+pbRiLcLJnAXXU3UI2kNmBq%20dDzNoM1YRDtAVgMvjbk0N0VgQ+C5SpAdXcXYi9V8D14b9WgQwlWUoDQzPhGD1AgIrCPN5Qp+nnSC%20hlOtjONOqpdOodkoaQUEMJUELRkLvRvWbRAXkQqG4MBu+rmkMDObRni/MAvLgUmZaZlo707Q37Nr%20Z0YVrqSjusPsQdjOZTfNqCrMq+NgfF3hG+jllENvkFfm/j2sxNmmqaERSoXn6Ppsx98WxmQ1hI0I%20VGE51IvMzSJjtScNotvwwIgS1urUAFCLOEoKyzJYA/UsgK0OYDYHw1FBmsP0h/tXqwAMAZSQKmLb%20DezLYG3awtLYeoJxE+fZqk25KR9C9B4qdmZ72tIkXidWuyzvoxuvnWPZ1iKpjiXG0zSP5wM+wR8F%209qOxKQDURpQWc55oZ9TU2HhuCeA1ACA3+suaKEgt66hMC1xjfUNaWxrDjt57JZoOenLst8RyeB1r%20LQdW4xGeJ4pfMzBQPFvG/sCnAZ7i/2VBPD7PXet02R2ZF37n2FepNeE43Y/gzD9nGOv+oT7sILoB%20ffX5ng2GSlauuF02wcf31uS0eTabI/C9OgIyHr6tnCm9BB5W18iOXLhwIf3RH/1R+p3f+Z0QEjYj%20hLzrrrvCg0Q9idqT7/aXgWAFj40agIMEv1UVTeoGCIDNBKw6BKXjWqCjA9HTQtp81YDHynZWS3TE%20kOEaS7pANsSVfi0r/a2kRwQAkxPTkZ63oZxVH91btqUGPmfawOC1TKBsRkyKVJJta9tlOhgQZL6f%20bTXgqFrnMVEFUw+DIiiYYdVvmkKGqqrSQJeFjgZvKfpwPXXZrlhWcp6TlAcJm7NgQdgLKR0/V2pf%2077FGOkB9Bvu4MoRbL0C0BjAgm1NGqiW+y7jYYG8R9qUSKsV9hoW6wCdMwmbDDCsYAhlrhbxxToAW%20mI5qlZ6RUhA4VYVPRwRz0jiefwOBOjeok5VRM8I4EYiJ/Km9lUZ8ABBBnPTBWrXlx6R01LjA+JhK%20KS9rzSmmYHEcBzZtCoq9LAEal1rQnvDzZUDHVCO6l8KIrI1Owgb4Oq65Y7+hvgJgFR4aAJVl6IdR%20wHoD6ZxmKpAquMZLsf21nI6LDtGLsCSIc7nWURHDMdRx31jRpL9HLmTQYMxqoNyhOC5FjIEi4Gwp%20seqYRt0u7ApaIdNRkzx/8/Nz8feodvHzjlw0nlNSe+O8y/fesuG7febZPP7NEdgcgReNgJqQe+65%20J96ll2WUL7zwQri0Wm3zJ3/yJ8GQyKYogtWHRL2JlTlW2Xw3MSSubNUqhBkVs3hLXUNqLPqilBPs%20azB+60LLEVM9ga4WJsMgbnXEDCvnGdiBSgLTDABlDUCgtqCych1txtY0B9txhkZz81D9VdU0jSPI%20yI6fv3gZMEfuPmh7lRaAGqsw9PAQBClODf2BFEZ2FrVMtKezK03Qf+rxJ5+iQeA0ep3tqUsmZcc2%20GBjBE8CI44oVujoPq01LqQwDWQl4RCVMZkBy8jmX31qxMkKzPB2mrY7SZ6RGN17+G6b6Rq+PbEaX%20y1xXcV5dCr2cQtnC3VU/LQ/boOiYmcKwOkbfE0tOSZ9YjmzqJZuSkTJiXIMJsMcOqRDt3pWzNjUh%20YK1qwZRvLIBAXROGapFdEJjlCqE5AJ2pCfchAJM9sK9LFeMhAJGZarQM19/V8RnSP5qwhbncansw%20GYKBAAH8bAlQMkOgl6ERwC3aiFFAZvUP6a8KmIgGGSCPlzYgmqnVNXtc5enCxQHYFa49ZdiKSMPp%20NE2Gpqi6UT0H6TvuNXUzZrPKGOdKtELlCnx1PBWuKWzVTI6f+bmVqOTB36O7M7WhDaoCNK4AhsJz%20NSpHLTfOQuIbvTbBx+ZEvzkCmyPwXTcClpPefffd8S69NEWzwsb+NefPn09/+Id/GFU3pi0UsVr6%20e+utt0Z3YHvbvFVfC0z6s/pR6AwKkNKoirBDo8lZAs8CVRQEDn0x9M8wLWD5KTmYDXL5XegUljta%20soslwcIKkGAdcEc9eepkBC9XwctoEqZZVYsGzl7s4/cal+GXEeW9VWkcv5ApGhW6mlXE2krvGAN4%20jcZXARSodOD70+hFqih13bptNw3srtA1dynN9l1hRV2edm0zDSNBkBugGYbDoyN8SwhVEcTUL2SR%20Y5HVCZZBy24Fto0IVhXOmooIcyy+OUd1RRbi5mqcLEbNpaFr+moIMgzmimsjjZONvfxSFUG/DMCy%20FlEyfza6xgo2NArzsxybDqxh+qh1vaJSUw5W2yDW3YZJ2c7qdpgGfj+tBoSxC56A8+SE13Ef28D8%20ze8uF2Zx5WhlwqyUMZYxqS7TSEwTsfB0iPMXzCkCFqT4Y19WINVzD7Si9/D4c1M5mBI1NLBiK7t3%20hm+Kmhn9XiyNnoPBkilZZFzn6/kMx98G+HSjUxjIjY7ictuM+La7GS+UWXQoaFNgVzSTEzj17qS3%20T+EVYgsEx3oagFbfQFmzwJFz0gStnuuxhgvvOtsUyJVYrgAeppKCDXn11yb4eKvOQJvHtTkCmyPw%20ukZADYjv22+//er3dLeUIVHY6p+///u/nz75yU+GP0nJGE0dyeHDhwOcvBVe5WgUFgkwM7A75tqX%20wBmrUP3LdA4txwysplaKQHqflTTBQGBRuZyNoszXV9YSEAyCln1qIgX9XlYOKEEDsIAfQzV25uWV%200OUEsHEErFOwJasrcziNUh1CGqcKyn5qEqdTRAGmA+YNvGQ66C8XgdruuVOkWZ599lgaptKhHG3J%20fgSrt9x5Dyvt8wGS5hbX0T/M0ykXC/boapb7rxikoiGaFRXZ7ztWyaZNFljdc6LRZ0jAoWGatv/q%20OGYJcLL+q6Y3OOfo8qoGVlMuPUH4LxxAo4YCMAai0ek13nbVLSo+/GMdIazBfpkxtteKQT/SPlqk%20A8ZMVwlowtgs0gdug1QGrEC4d3It9PowlbVgeS1sgyyUYtg1VZ7BdMDA5AqC2Jbgy6Z5VaSz1tjH%209DrMks11c0VrDMP62iLMnTjC1A6AxioYj0Mth9cScNGG70j2EVEgynjacBBRa0hwBXD8XCv3Je6d%20RRoFHmo/FBqXJVkeznWhDSO2TvQxmq4BWFbL0Z04sJQwz8KGlc8vp7opOhfDkPnv2rb2NDE5nkZo%20cLodQ7rW9lbuETosDw2nCgB8JUBLDUiYuLG9NX1hZDxMeQXr8+rKyE3w8VaYbTaPYXMENkfgTRkB%20NSHveMc74l16WWXzzDPPxNtUjV4ksiMaoBn0ZElkVCwV9u/flIHgGzgbA0roGAj8FQS8afLqGwAB%20/X9qCbA6ZeaixuzGbPlktIQwUCpSLcPAixJUKJMI+ME5RDBFg1BnKSdiSYSnLbAkNQNWkrhyRtvQ%20SG8W9BRhfoWJRSVq02rKUpcBLMMX+9OBvZiHwbDMEaieO3k5nR+cR7SqoRTpGtyeD1btZjVcTglr%20a9qxrSuEpoIJy2kVOqxrE64LJ8BoRe2EkAFwoHbH9xKsSS3Aqwx2QHZkBqv3eYKo3hzh3qnFvPqR%20iNfqQHJzs+gCjIBTrcQyAVfZgeOgQ6qCWfdjpYbpA/dXbokx27CaZgODsTI+FMaSvFYN+jqxUsUh%20EAk2JUaa43VnHMNGFT+DQdHKfQHGaJ6AG0FWCwY9VhTVylDIqvDjWkt82xtTGyLgGpiEEUrMPa5l%20WKNJBMSyN9Egz+sJaPNcZTGisWl4rWQdhcG9saohDZMea4KpaEVEOzhEzx1LTzxnK3dMsekSC5jS%20cr4ZUWyUM7s/0jbke1JlN/bzskV2Cy40NVYU3bStI0rivVeWAHTjs7AojH1dfS0VRHRy52Qa7FMz%20t5CGzlyi4mcWn56tqcU0WDXXRf+VEMACVmVjqN7ZNBl7AxPB5lc3R2BzBL63RkBdiL4ivksv0zOa%20dH3961+PKhu7/s5SVWF6xyobm+nJkAhKXkvK5vd+7/fCWO0f/IN/EKvX1/NaIMUwrW4A/UINQWQa%20t80GLMyrugwqSlCtwnCb9s8gqhBcKgEJYcEAkNDdNFbFKhsNs1rXs/qfV9sQehLSGICCNm3RD+5l%205b6Uzl/qw279LNqAbfF7V/XL1StpdGgijQ5PRJdd+8hs37ElKm0uUGI7O+/++RzHMEvAOXbmeNq+%20pQObc/qnkAqqQXexjnBWDUAFf9d4ax6QMcxKeoXjaN9CkzqbkQWTIVsDsGHlPTk1HxbwruBtSrcB%20EKowoFo+igmaAkfTPtU21gs7U8FBFrFWGlD5Lyo4wn3aFEHJDyP3XQnLRscvuu0WnWGvLtA3YJbs%20e5JLft223xAcWAHkkFaUofsQ5OVWuGGxHoJS0zeep9fFNBAfrkMMWtZclxq76J+zUZVmhybRJGEb%20j1B1agHxKKmLeqpZBCprgLwl2QZSXFUNCE9lK7SHR3OiR4gslq1kZgAt1TWUVSsibWwFrHB+AJAF%20QMky369e1X3UcVe7kitUfJkuCUkN5+B4V6DjEQwGo4NQtokS7C3tzfkDvFa4bnMIYrPBm40GdVy1%202BaTTSq4TQF213P8MG3qZDZs2Oe3+fzCQhUeIAC4G9z4m8zH65kVNj+7OQKbI/A9OQKCC9/Xp2yk%20/PUdsez34YcfTg899FD67d/+7Th/q2r0IfFPq2xkSK5/+TlFsE8++WT69V//9RDAvtaXaYDo9UFZ%20aA0ljOM0gKuuU7dBILX8UdMug3WUJmQtQ3RHDZ8HxJSRjiEFQdWJrIFpBEs6w0uDICGlLqugP4hp%20lnqCWE9XD/n/1TRCcDTf39DUlk6c6kt9/aN8rTY0AeOnhxMJh7R3e1faQVlp/8Z0moZtmENwuKab%20Z0tdWq7Nhl02XzO4WDmyTJpjZp5UDDqORfw4BEA1BNMFVuIzikb50xTDSvSg0TlTXQOraHUiVsXE%20qh6TtGAYsg7CahbBiJ81yAs8atXHhMUagdPGdFqWMxb+WWqsVy2okVPQtZMxkUGKFvVRpQFYgPGI%20TqICJ4Wr/NzUF8v64JoqBBxRkptBjqv80LPI7ng5Shc5/kJABhis4uJaCyC89MIZKo0mYUDa0nrH%20EqzCQurcuTU1NzWnSwP9XGOM4SihjcoVzrcfx9V6xKieox4mF/su05uG1A37WgKUTKYJGgDWpwmE%20xU2WHje0pcukF7MvCXvXYVZjMYWvimlDB4M4lLG16WANKSJBZSVpnpKGxntF8WutolNGUxCZbf65%20d5qs6uHfAMGDvQietYrn2Ex9aXoXJdSFJf581QopIkXTrw68N8HHa50RNj+3OQKbI/B9NQKmYTQ5%208/0zP/Mzce6yIWpHFLX65x//8R9H8BF8WJUjOyIzYirHlyXBsin/7J/9s/Txj3/8NY1fFatq0w9N%20dNB2hSpLYerkqgdDkSKQbg/xp2kaAor59rA9YXnratVqC1Mc0u5hQ45IUK2EFSI2a4tmY5bpsrJu%20xWCsjsoF9R8LsA9DY1MwGyswMGgwWqiGwLyrnKAzsaCT5zwpmF0EXipkBsepQGlLdazk1+sAEOpT%20omoje1wYzEZwHV0gOLVQKdLe2RGOnlPoQq5QpWS1SdS3aGDFOUfAB0iE4FFQBbNiikZgZISs8QQV%20XloRIs0f+IvvqHEpSkMdL6tL7Lobnil8NizYGS85EYGJ2pOcRcmqBJkkf2uoVAdSjfOYHXbdph2A%20lTHIBtXrceFxsX3Hz1RE9D0h2lulEkU3hdLB6iBTJoo17TGj3XrX1m4ABiXOpHemAB9NsgrTVKgw%205oP4t6hbacYzZHkUFmNqIc1VLSC6ZdwAPa2Ib1Xnetx6h6hn2rWdnkmtnYCR+TQ+MpEWp/F7Kcpe%20JSIy6PAvAghTLVkXIkBdsYKH/I99giKFV9i7C0ZijABcjFY+x9DFZrBbxX0giKtkXLKPCGPN9mXM%20ZEasGjKt19bdVVQvvfJtvwk+XtN0sPmhzRHYHIHNESBlTn7bahnfvlztaYw2PDycvva1rwXo8D04%20OHh1uC5evJg+8YlPpM997nPpH//jf/wNvUhmcexcmpxKizAfI4ABqf7u7q2pkWZtWlJo8RQeGgos%20pc4t8bQCgnBZgxiwnjy/Abic6pc1gysBeLmcdIyBiOAgQ6AOIXp7FCtWNQp1rLytTGltpHsuaZy+%20/mF6WLFNOstWN9Rp0cH+rHxAm0FQ3rNvX+recyCNEwjnqN4oQ2/QABAKn5IQaBKQ0At08l3ECBwH%20KSR6ogwxXuHYauoEyt7PN1BRI5BYLFbeS/xePYKW4BsrBEmCvp9bJ+0iS1FJSko2J0pyCYS2bw8m%20SCBTrNSjysVUFO8lS2Zhk8KynBJUV/yKZ2VGSqWwhNgQltbCGMg8WeJ61fhCIMF2GjiPJr1OdI7l%20+OdIWazBLoVhmgLL8DWxh0tmTrRybwCMTs5PpzYs2xvw2JhdZbxmltPOju1RNluG1sa29F2NlEID%20UuZhNVpgMjorugB++LoAyoYp7dV/5dCOXen0+bNcq5oQ/g5hJd/ThIaD67hBzW8ljI3MRXSnVYCi%20eZlpIUUmAaWEhhwj1S/LnMcS+qDyMipwhF5RgiwTpB8I4tPwRmGMSLcJWiUxwrDMLvCr2SXVc1cc%2069YDxGkTz7WyVKmiIVdcvdprE3xszqibI7A5Apsj8E2OgCu+7u7ueJeM0X7xF38xPfrooy/b4m/8%20xm+kL37xi1Fxo0Prq72WZqfSxHBfmp+ZDGM1HUmbCeJjQ1eim2vWFhjPYS+sZc3LVoIxzAcBo45A%20LvhYI9ibh9czYplVbK58KeoPovw0On9kPwlLXvnLPOkY9Qzr5PuHrpyDuTDNs4R9Ol4bIJ+16Y00%20QSBbRnRYWc5KfhsBlGqbSdgNgcIi259lmxMADq3JXWZXEMjVeIyOjEePlRA5Ehg9rhoCq1U7GnUt%20kg5y9Z07ruaAblrIgC4YWEVzUE6aw5W257dkzxVASmg4ijSUq++oAIry4uxTEukQWQm1MQTS6Lxq%20vxICalQT2T0WwGDnXL1AXLkLJKJKpvAD2UBYWk55ygiC0WYAh3oW9zHNeHksHms4wAcVo1trDtwe%206879u9M8lUrPTR1LXW2duQTazrKM/uDIUDq3dgEBaWNqWmgMHcUoaTZLpBsbGjERw0GWSp/5jaV0%20sf8yAlPZIs6Z69VJJcqZC+fimu4BlCxSpTJA/yRviKg0iZLXbA3vVc/iz6zCCCWL4EJ2THFrgITs%20MhvVSHEafqeooonUUnZQ9S3AcJxKnXMzC5SBsNvQh2c3acsPF03wXule3wQf3+Sks/m1zRHYHIHN%20EXjpCMh4qPXwJUtiKsby3zvvvDOcWE3lWOJ7o1cfQebUqRdyXxOCwsxUGcLPiy/7SoSRUoDw77HI%205P/CMCPHwfzDa7K/a3+7PhTl7fjZ6xeqV1etY4VKkT9GioVsadunTj8Tmy9t7aUCQ7dRqhYyPVI6%20lHxo+Xfx+9BLvMIquQSW4jP586V9l7ZxbXXttmJQ8n6KbV49Jr9YjE0MUGm/6mbin9cdffH3+MnV%20w7puzIrjefHoXrtEV4eeLz9y4fkAI7n6JZ/v1RJUdiADJdtQ2ntwFByT6bIMlPJ5C8yeO3ksp08C%20gOY/dTT96hOC3RKIKB3Hy67GdffCKzES1x9B3sZ1p3715F6pl+rVcS8+ZbrtyMiR9D/xZza2f/lr%20E3y8ysBs/nhzBDZHYHMEXu8ImIf/qZ/6qfS2t70tKmMEG4KQ19OlV4Hqr/3ar10LpAaBG9DXLz3G%20YhF7HeR4vWeRP38tGL96oCod18vD1ivv81p8vw4GldIlL42VRfR7NeL+pQHvJeGyOIBX2mjp2Epb%20vv7or6KWa8H36iYyAHrRqwR2bjTEr3Ltwpn1uqv0agCutOkMvK7t/xWBz41O95u7DV7+rVfPpLzo%20szoN3whob4KPb9UF2dzO5ghsjsD3/QgoOP3n//yfv6Fx0A5+87U5At/rI7AJPr7Xr/Dm+W2OwOYI%20bI7A5ghsjsBbbAT+/wBYFwLQqRaTAAAAAElFTkSuQmCC" height="216" width="543" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 1.&nbsp; </span><span class="textfig">Ubicación de la Estación Experimental del IAgric. Fuente: Elaboración propia.</span></div>
      <article class="section"><a id="id0x5510200"><!-- named anchor --></a>
        <h4>Condiciones climáticas del área de evaluación</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Los
          datos climáticos para la caracterización del área de estudio, fueron 
          tomados de la estación climatológica del IAgric en Pulido. La zona 
          presenta una temperatura media anual en el orden de los 23 a 25 °C, con 
          una velocidad del viento 1,2 ms<sup>-1</sup>. En el caso específico de 
          la irradiación solar, se tomó de la página Global Solar Atlas, 
          registrando un valor promedio diario del mes de mayo de 5,751 kWh/m<sup>2</sup>.</p>
      </article>
      <article class="section"><a id="id0x5511480"><!-- named anchor --></a>
        <h4>Características del equipo evaluado</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>En cuanto al equipamiento, se tiene la bomba solar objeto de estudio PS2-150 C-SJ5-8 de la marca alemana LORENTZ (<span class="tooltip"><a href="#f2">Figura 2</a></span>).</p>
        <div id="f2" class="fig">
          <div class="zoom">
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              <image transform="matrix(0.6378 0 0 0.6378 0 0)" 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sOMEdqY7F%20m2h3wOi5xmmrKIXKKhBxkAc1E111LISB02nIFAEgJ+bfEw54IJ60nnFomjVGUYJz1PSnQ3jngKfL%209utQzzghygCjaeT1oEXPAn/IiaH/ANeUX/oIrfrA8Cf8iJof/XlF/wCgit+u85gooooA5zwb01z/%20ALC9x/MV0dc54N6a5/2F7j+Yro6AGSypDE0kjBUQEsx7CvPPEGoPrc+Q7JCh/cgHH4n3rS8V639p%20uX0y1bMcGPtBHduoX8ByfwrnmdIk3ysAPfjFA0a1h4rv4rCbTrjLXbRlLWfBPz4+UN/jXMwabb6P%20aeU921zqO7dJMp4jbqwU/XvUlhqEl/PdPaOywxkwh/7x74qhcQPbOcZxTA2R8RdY0nVLea+jW70l%20YxHMI1/eKc/6z39x7V6bp2pWmrWMV5YTpPbyjKuhyDXiglyPmzj0xnPtio7O88QfD/WpJ4IkEEuJ%20J9MJ42nuPRvpQxHvNFY3hrxTpvirThd6bNnHEkTcPE3owrZpAFFFFABRRRQAUUUUAFFFFABRRRQA%20UUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVz3gn/kC3P8A2Erz/wBKHroa57wT/wAgW5/7CV5/6UPQ%20B0NFFFAHmOu3clr421vypViYi2JZk3A/u24PpWdL4mv7e3GbdJXJxv6DPYYpvjElviBqkfm7VK2z%20FD0bCtTI7SOSzCBSwblWJ9+TW8JtKxhKK5rkKeMNRhcG4tI2X0U84qVvEN3NOksYkjUtl1XnauMD%20FNFrFGroUChl5Ynmp4HggjjCKm0HJXHU1Crx6jcOxoaf4jnDLEsZumkbO6T5Sg9Md8V03nxXMQcA%20rnsRyK5WC7SPdLjLdFGeBViyvf3o+dyDnKseM1cakX1JaZPqusw6YVUjzJG/hBxgep9Khi8QpJGs%20qI2MdM1g6lMjalI1wm0MSMnuvrVCQI0LSKxECgd+PwrGpiHeyNI0VY6B/Ek0zSEDHGFx1BqOLURP%20L5h8wZG0buOfpWLG4xsWRck/e9qmlJd12PsweBmseebepqopI0BqBSUiXJ2/dqRrlp2+U8D5iKz8%20lm3yAAjuKsWUgim8xXUhhtOfQ0Jtsdi2ty7Hh8benvTkvJHG5n3d6g3QojgN7LVVLhUIYHP0qveX%20QLHSwrEikt99+w61K832doo5HGX5B9K5yC/khk38kmnT3E91KZDuyOQMVrGrJLYydNS3NG68T21l%20c+UbeSVh1IIFbSXMd5BFNCMI67h615vrP2i4YbbaTepySFPNdJ4Tvrj+zjHeKymMnGUOcV0Qcnqz%20CpFJaHSYpFwc4PSsO+1ua31SBI7ad4hw+Izznv8AhTtRmdBvgSdwzAkBGz9MVo3Yx5V1NsYJ4Ocd%20amQnIwCKxNMvAiMGgvM/7UTHNb0bu1qZlt5eMnbsIPFS5XLglfQlUSHoKewcDnmoLa6upiUe0lQg%20A/cOKtiCduWRh+FZ3NSFSW7AfWmEuWwAc+1WUtnaUBonxn0q8kATkJijmSC1zDdz05BqLJPetO+t%20pZHDJGPwquthNuG5Bt7/ADCtFJWMJJ3KoVm+7kmmspHWtzylg6RhSRUbNEwwVHPWkqnYp0u5hXI/%200Sf/AK5t/I1veDP+RJ0P/rwg/wDQBWTqEapBOEzjym6/Q1reDP8AkSdD/wCvCD/0AVnWd7GmHVrm%201RRRWB0jJf8AUv8A7prhvBrRP4O0govzi1jDHruIFdzL/qX/AN015/4MQr4W0r+49rHj/Z45Oaxr%20bI0p7m+t3GrlSS3QYA6fjSyyXDqPJESjP3mNMjHlIrYXazYHXP1PoKry7hPJ+9CqMgpjP0Nc70Ni%204/mqwZwj+oAqC7mtNMt5bq5KQwRgs0rPx+vX6VFIYWiY3LMsYX5yxI2gc5z6V5Xqd9f/ABH8Srpt%20hKY9NhOVZhhVUfxt7+gqqcOcTdi/rHxD1fxDeHS/CsUyK/y+ao/euPX0Ue9c/qXgm70+9gTU7oPc%203IDMFYnBJ7sepr0ix0q08KxG0szDFCQN9wXXfIfU/wCArm/EN59vvbaZXVmiI3YOeA3r9K0cmtKa%20Cy3kzz7U9OGnXDQzQsrjuxzn6VRCRkjAOfY16JrFxb6pEI5LZDtOQ0nJFZ8UccOfKiiiHbaoFdEG%202veRzzavozC0i11e1uhPo8s0cwGVxlS3+z6HPpXqvhTxpDqWnMms2i2dzCPmLJsWXtkD19q4lpMn%20LSc9aY1zsJLOT9aJU+foCnY9HvfGGnhsQSSyAdNsfB9hms6Xxf5m5YbNCw4zI24gVxkN0kny4GRU%208MF1cXE0METtNMAIxjG7jtms40IJ6jdWTWhvR+JLveCJlEaOCwUD15Ga7S1nOo2guoZB5cnKgjke%201eX6pY6hpFhbQ3kUcW8YwHDE49hXQ+B9UZY3siclhvjye/cUqlNOHNFDhNqVpHZpGynGNoPcNnPv%20TGgcAKNzJuzk+tRx3Um0Bh1bGMdKtL5nGGUqRjArjTOixWEjxsDISDgZC9MU1onkcPDIZCx+63Ra%20stEHHyK4C9d9LbqgL+WpJAzy3H0oAjVGDkyDJ4A29BSSMGAAYKffvVkLGSWCEj0B/SmG3hmb94oR%20kHyqDj8PemK5X+z7EaSPd/dHvTfKMm/zQAgB6jtjrV8HEXUYQbRznBqvIVRHy+AykYzwDzQFy54E%20/wCRD0P/AK8ov/QRW/WB4E/5EPQ/+vKL/wBBFb9egcoUUUUAc54N6a5/2F7j+Yqz4r19PD2hzXWV%2088jbAp/if/63Wq3g3prn/YXuP5iuS8dy3l74ygt2tpJLSzhM4THDgDLN74oA5HStba3mdZ33SSOX%20cuf9Yx5Jz2NR6rrCz3TvGZQ8Q2CKRflb1B9D3zVGx0661OO9kyr/AGaNppJG+XaM8LnuT2qzLoN1%20/Ysj5K3UqZ6ZIHYfXFIoyP7Zu7m4jitXaG1tzltnG9zXVadrJuRHa3+C78RTAcOfQ+jfzrl7S1WC%202VIvmUcH1z3z71eicw42k+v0oA1or1LLXkmVd8VodwyOGk7fl/OtCe6j12RprpyZz0k7j2+lVdJe%20ynt/sdwANx4c9/bPaq97YzaPMXBLwDo3p7Gi4WK7W+o6FrSX2jy/Zr9RuOP9XKn+2PSvVfBnj208%20UIbWdfseqxD97bOfvf7SHuK8/spopoXS4wzyYMh78dFHsP51m6rpbJIlxG8kcsbZguYuHVu1MVj3%20+ivOfBfxKNxPHo/iYpBf/dhuekdx+PZq9GoEFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRR%20RQAUUUUAFFFFABXPeCf+QLc/9hK8/wDSh66Gue8E/wDIFuf+wlef+lD0AdDRRRQB434xGPiLqzZw%20RBb9u201Ct3ttVManIcjB54p3jrz18fatJHHuj8m3DMTwvyk1hS6mbeDMZ3A/MSOamcmloLluaGo%20XZeMrnBYjcSeQKqiVm4LYI4ytZ76mkq7ZYtx6hlPer9ndwQv5UQL7+5HTis7FbDrWa6S3VnclSTg%20H61vWEnnsF2liw6GsvEn8UYCnlT+uajGurA8iKgO87d2MEev4VV+V3JauRa9FPFcBYLhGjYYI3/c%20yela3h6yt4tOk1LUlZ7O1O1EII8+Tso9vWqPh/T18QXwjlVYbWHMlxJjGxB7+ppPEmsLqEyW9gRB%20p9qNkEYz09T7muqhS5nd7/oZznbREsniY7m8nR7CMZ7Q5qxL4nniRF/s3T/Mxlh9n4X2rnbZBB/p%20Ms2VBxGOfmb/AAFLxIdzSFmbnoeTXY6cF0MeZnRW3ie9lkwbOxSNfmci3HAqFvF2pbz5dtZoueAL%20delZN0Bbxi1EmGyGlOO/p+FRW9uk0p3SERqNznHalyx3sB0R8V6rHabmS2Ekh+UeQvAHeok8U65N%20IqRtCGY4GIE4/SsKd0nlL+YRnoAvQdhViEJaWjXG5t8uY4+Og7mjkj2B3Na68W6uszLb3CBF4BEa%208470628U62UlmlvPkQYA2KMsf8K5rEZJwzZ+nWrd0IokS1Bb93y3ux/z+lPkj2QGn/wlWuH/AJiB%20/Ja7zQrm6g8MC91aYyvtNwd/ZeiD8TzXm2iaYuratbWaF/3r/MfRRyT+Vdz4+1RLfRbbTowE87na%20nURjhc1FRJtRS3CK1ucnceKdZnkY/wBoyKC2cKwAFPHiLWY7B5DqU2922p8/QAc/0rAzGem+rN40%20SGOD5/3S4OMfePWtOWO1ibltvEGsnrq9x/38qe+1vVI2ihGpz5RAGxKeSef61l2cMU95DGQ20sCf%20YDk0XMkc9zJKQ3zsT1p2V9hWNGy1bUZLyFG1G4I3ZP709Byajm1q+klZjfTfMT0laq1l5cfny4b9%203ER17nj+tV1MRI+VufenZXBI1YNRuzb3LteykBQuTIeDn/61U31K5HW/l/7+NTXdF0liFIMku3r1%20AH/16zi0ZOdjdz96qirktm1cXs40y1/0t/mZ2zuPPOP6VSF5M33rqT8zRdui2tmmw4CFvvepNVFl%20Qf8ALPsP4qtLQm+p7XazFNH09SSSbZDn8KeGXHX8azbrVFsLXTbZrSWXdbx7Wj7EjHPtWgyAn5a8%2046dSO+2PZTDqfKbH5Gr/AIM/5EjQ/wDrwg/9AFZ1ypFnP0/1TfyNaHgz/kSND/68IP8A0AVlU6Gt%20PqbdFFFZmgyX/Uv/ALprzzwq0kXhTRgybg1tGUycfw16HL/qX/3TXA+EZM+EdKOCc2caAjtgdvzr%20CvsjSnubRbAcsWyV6DtUIhQ4liQjcdp54+tVllVY/KYMN3JJ71ajLqyxEsEAPPY98+lctzS7PPvi%20b4mvbQNo0bKIZEUlh98jvz6cVg+HA+n6cwhLq02Gldc49hn2rP1m5l8T+L7mZQXTeVQD+6DgfnXW%206f4N1k2gSZYLQRoxdpJM4A9QK9GmlGKv1MZtyZnzzAH5jk+pqs9yDjGMHpW/onhi21yyN3czyhEc%20qY0IGce9Z2s2mkLb4s4JINrlTI7Fs+h9qfPG/KkLlbV2zIe6yrFcnAz8ozis+TUxk7SW5HHvXRTa%20mTYtaeWCqLh1QY3Jjr71QCoWIiiiBlG5cD5ZQO3sRWkeZ7ohqK6mbBNPLcKJI3jhEgWRscoO5x9K%206i4h8M2iTRQpeX8qqNsjvtDA9WAHpWKCHeHZISZQfJc9cjqjetNjkSXyBGNqzBhH6xyjsPY+lU4c%20xKlboaOh6nPodoYLZYpmkbcZJYwzOMYwD+uKkXVbw3kFyJ/3yHEb4AyfQ+hrJWc3CoEG37TG2AP4%20ZUpDK10hKEhrmDzVx2kTrRyK97BzNqxfv5rjU5WuZp2lZjgluqn0xSWE0tlPG65DIwZTUdlJ5lxI%20B924jWZP97o1aUcAYDI4pPTSw0r6noVnqpvbeKeCL92V+Yk8A+9XFhVYVMM2/DZbauB+BrkNE1Bt%20MGwDdCTyuen0rr4L2O7t99vICuOQeo+orzalPkd7aHXGSktCZDI7FVkUKOSPUU2YonXueg7VVtri%20a8u2EPyouA2cjj2NTyozO7hgUA2nbwayLFtVy4Lyfe/hI4Jp0mA5AUO4yc+lNgCqAcq2/BJbtViT%20y0hLuMkAg7TimJkBSTGXAVXGc9RUE6eUgCKfmBx3HSrHPlgocRj7ynvUTgrvMO5htI4bPalYVy74%20E/5EPQ/+vKL/ANBFb9YHgT/kQ9D/AOvKL/0EVv16JzBRRRQBzng3prn/AGF7j+YrU1gQJp0008y2%204jjb98QDsyMf5FZfg7prn/YXuP5is34ladqGo6bbJaxvJapJunEbYZT/AAtjuBzQB5pPbW8C2989%20xBcBpCIvJJAkVf4mHbB4we9dBZXsV2gDHkjvWLqOlxJEptmBijXapH6/jnmsm1vXtZhycA0WHc6D%20WNJjR2vI28tgPnwOJPYj196wyqum9ARj7ynqpqxJ4hS/1izspn2WgfbI+eN3+ArpdY8Ow3IV7ciK%20ZVwkg5BHofUUmNHGJIyNkVrwX320wR3UpMMTbin949s+wrMubeSCUwzJ5cw/h/vD1HqKgDtG3vQB%20v3OnvD++tcsh5KjqKWzvluUKycryoz0x3P8ASqdpqTvCbcylEfhmHJA74/Cte80qCWFJ9LwuABsH%20Q4/rQMztU0WOW3YFDNbHpj70Z9q2/CPxAuvDflaf4ila504/JFe9Wh/2X9R71kQag4zE2QVOMHs3%20/wBaq89jgMbdRJGw/eRN0P0pk2Pe4J4rmFJoJFkicbldTkMPUGpK8K8M+KdQ8FykRiS70Yt+8tCc%20vb/7S/4V7Po+s2Ou6dHfabcJPBIOGU8g+hHY0CL1FFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFA%20BRRRQAUUUUAFc94J/wCQLc/9hK8/9KHroa57wT/yBbn/ALCV5/6UPQB0NFFFAHhHxM+1yfEHUYLY%20ny3hgLjtnacf1rAlsZAi7AQgX5j7eldf44uobT4g6o0qFiYrcDAzxtNZcTwS58oE99nYVhUm07Fq%20OhSttLtvIUhz5jjk57itGCFIpHZgN7kc47VXI2yEKCoHPsKhe/Cnk9O5FYc77jcS/PerbuJJJAsS%20jBUjrVMxf2hqFrHYRPJczHacDhjnsfTFV7iKGeF5WLHH905rqrOAeD9BWfy/+JveR/u1znyIz39m%20IrswtNzV2c9R8ugzX9Qg0ew/sOzcSMMNeSqf9Y/93PoK5iDy55SuwBQMs27hR60ySW6lkJ2M7MfT%20rUs5mt4hbrkyHmVhjr/d+gr1ow5VY5m7kFxcxzSDEOEUYRd3Qf41Zs2WC3N2UG5TtiUnq3r+FQww%203E8yxrlR1ZvQdzS3dzcyS5iDLEnyovHA/wATVvsTqM+1KzHzIBk9eTzVuZ0ggFuqL5j4eQc8egpl%20kJtrXEobZH91Tj5m7D/PpVVnvpJGdi+88kkily3Hcmt1NzcJEsSZY45zge9S3d0ssm2OMeVGNqde%20g/xqRHuLfTzKwPnT/Koz0Xufx/xqkZbnHf8AOhRuPmsWrMqHed4V2wjd0PLdh/n0qEyl2LGMZJye%20DUt01xBbxW4Hzffk579h+X9agiW6mkWNEJkdgqjd1JNFm2HMjvfh3pu6OfUJECeYfIjOMYHVz+XF%20c54r1VtV164lVMxKfLjGOijiu71Ajw34QMMbASrH9nQ56ueXb868wZJiTlzz33fnWNP3pOfyKeis%20LZAvcqzxgJGPMb5fT/IqJpJHdnaMEk5J21bUSQ6dIxbDTNtGX7Dn+eKqHeP4x/33WqJuW7Fmihub%20jYAUTYvy9z/9YGq26Q8eWP8Avip5N8emwIH+aVi5+bt0H8jVX94R19/v07CbRcDSLpLt5YBllA4T%20sB/9eqqs+chMd/u1ZvQ8VtZQ55EfmN8/cnP8sVUVmUYLDoB9+kkwuizeGVLG0UICGLOfl98f0qgZ%20JiB8n5LV3U1k82FFZRshUY398Z/rVMQyYI3r253itFsZl+/MwFuqp0gXPy+2f61WH2gZ+U/lU2qR%20N9uYb1+VFXG70AFVPJOfvp/317U1sI9qk/49bT1Fun8qj34qlrKLFbQTy3LW8aWiqWU/7PUe9c/D%2043shCyQxySiIbcluWrzHJRWp12b2Og1G5aK2uBxgxNg59jW54M/5EnQ/+vCD/wBAFcBqGqW11Zh4%202yJFI2jqODXf+DP+RJ0P/rwg/wDQBWc5J7GlM2qKKKg0GS/6l/8AdNcN4RZU8F6O+MkWkY+nHeu5%20l/1L/wC6a4Hwpej/AIQ/SExgLaRgsBntisK7skaU1qbY8gkheWc8j0/+tWN4u1H+yvDF/MgKsse2%20M55DHj+ua09plwYQm8HliOa474s3Mlv4XtrdjgzzjPPUKM/zxXNBc0kmbWsc74K0XPhqfUHHNxP5%20Sn0Cj/En8qfd+ItalgfT5rlzFGdpHQsPc967vw7ogj8DabaAqjPAJcHqXOT/AFrjdWsmXUA4X74I%20YehFd0Jc0mn0MZKyuXfB2tw6ZDPaXyHypSSsg52EjB4qkwjMjxnDo2QR2IqIQ7Rx1pBEynIAz6mt%20FFKXMZuV1YwpZZLRZckl9OnHP96Jv8imSl4BdRRkk2sq3MP+43X+f6Vr3Fh5980xxsmhMUo9fSnR%206aq+WzcssXlMf7y1tzIjUyHQq10qA/u3W8h+h6j9TUjWcjNOIV6SpdQn6/eFbMdvEgUKOVXaD7el%20S7AAOAAB+VLmCxmLpzB3KkKonE8Xtn7wqzFp8cZBX+CQyJ/s56j6VM9zbxfelU+w5qBtTRf9VGT7%20txVKM5bIzlVpx3ZagtY49u1QAuce2etWgyp6ViPqUx/jCD0FQm73nGWdj261osNJ6yZhLGR+yjel%20voY14bJ9FpsOtzW0ge3IQ+p5rJgs7+8YCKHaOmXOMVRd2LEMxOCR19K1jRp6rcwniar12PQvDvi6%209utQFnO6yiUk5AAK/l2rqmLzdFAjBwVPf/GvOPh9E0niLcgJaOBiP5V6KjTyqwbYgUjH0ryMdCMa%20toqx6mClKVK8mIsgVycFT90jGf1qaRw6YG0NnOP89ajkiO8RKMlj98cZqOa3Y7lEgGP4QvWuJOx1%20jsqxBPIHBJbB+uO9NZ1EDZwqFTjaOaJYfM2OpCgH5l4OB6VC0YcOnmfMFOSn/wBek2wsavgT/kQ9%20D/68ov8A0EVv1geBP+RD0P8A68ov/QRW/XpnKFFFFAHOeDemuf8AYXuP5iuiIz1rnfBvTXP+wvcf%20zFdHQB4/498Jatomqy6xoMIl0yT55rRP4W/iOPf2rC0izs/Et7a21tKIZ7l9rKfvRADLHH06e5r3%20wjIweleceM/hq0t3/bnhci11OI7zGvCyetAHnHiHSorDVJ7e3iK20TFEY8k47mrOgeJp9LK213un%20tOx6tH9PardlrEeqySafq0Jt79Th0cYOfUVVudLFtDLOnzozGOEjvj7zfh0+ufSh6jWhsnTo9Yga%209mI86fmMqf8AVKOij37msC+s5LWUR3HBJwsnZv8A69R6Zq1xo03yZkgb70Z/pXVW0Vt4l3XLKDax%20DZHGepfux+nQfjUlbnGkNE/oRWnp2qywblV8ZHfnHvT9V0l9OJL5e37SHqn1rKdTG2R07EUxHaLp%20llqenR/ZW2Txjh+5Pfd65NY7PLYXBguVwy9uxH+FUbDVZLWRWRiCK6jTvsGs2ksVyd88jb2Y8MD2%20x9BQMw5rfz38+BgJj949n+tR6Vfaj4a1Jr7RWEcrYaexc/JMPXHY+hq1e2c2i3axytviflHHcf41%20DdQrfkTBik4+469V9vpRcVj13wp4w0/xZZGS1Yx3MfE9tJw8R+nce9b9fO6fa7W/hvbeY2GoxkrH%20Oh4lx2I7j2r1Xwb8QIdecadqiLZ6ug5jJ+SYf3kPf6UyTs6KKKACiiigAooooAKKKKACiiigAooo%20oAKKKKACiiigArnvBP8AyBbn/sJXn/pQ9dDXPeCf+QLc/wDYSvP/AEoegDoaKKKAPCfiXd/ZfiBq%20PbdDBzjp8prDgnkkUSo4QgY+Uda1PioP+LiXh2lgYoFwBnPymueWcwD7O0e04/SuWolzG0XoWLrU%20tpVGdi2eSO9OSV3thLtQkZ4J5P4VlP5rXRDRhARuXceo9q6fwXoKaxcsWzDa2yE3Mx6Kvp9T0q4U%20udpImU1FGv4UsILfTjr+qxqtvAf9HiY/6+X/AAFYmqX93q1/LdTzI0kjEn5+nt9K0PFGrrq1wkFq%2062+n2q+XbwgHCqO/1NZVpZxyOXlnUQRjdIwB/L6mvZpQUFc4JybZJbW72sH2h5E81siEF+nq3+FV%20BbSHJ8xCT6t1qa4kjuZi5nUDoqhDhR2AqxZwxQg3ckoZIzhAVPzN2/LrWqdjP0CWE2Vn5DOomk+a%20XnoOy/1qmtp5zqkcilmOAN3enuVldmkuRuJySVPWp4YYbO2NybhfMkBSE7Tx6t/SjYBl7Gq7LaGe%20Mxwjnn7z9zUVtYtcXKp5iBerMD0Uck1F5UXe5Gf9w1fWKOzsMGf99c8j5Twn/wBf+lGw2V75vtNy%20xWRFjUbUXPRRS2FopnMkkiGOEb29D6Co/Ki7Tf8Ajpq5PElrYpbiUB5f3kh2np2H5c/jQwuU5VM8%20zyNMhZjk8muo8A6P9o1v7YxWSKzXeAO8h4Ufnz+FcwIEP/LUf98mvVfCtlH4d8LC4lwG2G6lJGMk%20jCD+tRWlyw066BBXZz/xB1Ay38WnxyrttV+fPdzyTXGtGM7fPVmPHGas310L26lnkmy8jFidtN0+%20OI3SsZMpCDI/y+nP88CnCPLGwSd2LqEQR44BLGBCm0g5+93/AFNU/s+4hVmjJJAAAPP6U92ilkZ2%20m3FiWJ2mptPEBvFfzAREDIRtPbn+eKqzsIXUI1+0+UkybYVEY4Pbj+eagWDe6oJlyzYGM00tEzlm%20l6kk/KauaTFE2owt5nEQMjfL6At/Sn0ExNWRX1GYLKgWPEajnjHH9KqLbB5VQTL8zYHWpGWORyzT%20cs2T8pqbTIom1K3xLkBg33fTn+lHQmw3VIw2oz4mTap2jg9OlRJFukVfOTlsdDSyqkk7Eyn5nyfl%20/Gn2MKS39uBIeZBxt96a2Bi6oobUrlvNXG48YPrVdFUP/rBnJ/hNWbnypLuY+acl/wC7701IYTMn%207w/e/u00K52PxCvpg1pYLjyjAjE984riSFh4UISeCOgNdR8SZFh12Ak8rbIMVyqbboknhD0I7Gvn%20sXK0kuh6lGHMhp1CSzyAdqyKwyDkAY9a938G/wDIk6H/ANeEH/oArwG/tI1X5Y2lCg5DNjnHWvfv%20Bv8AyJWh/wDXhB/6AKKDumEoOLNqiiitxDJf9S/+6a4LwnAF8GaO8ZV2NohaMjrxXey/6l/901xH%20hDCeDdFLMSrWseflzxgVhX2RpT3NZVWP94G3hhwe49Qa8y+LchluNGtQxLMGPJ55YCvS5URreXy5%20j1+7nP4H0ryn4gy/avG2jx53gBOvu9Y0v4iNuh6vFMLewjgRDmKNV2g56DFcxrMMNxPvhcMsihg3%20oa3JDvLkOEz1z2zXNZKyyoww6OQR+NXSd5XJmvdMl4CjEMMEdqY21euAPUmma/dXMMoWMqqY5IHN%20c7LI8hzI7N9TXrU8O5q9zy6uLUJONjbe8tkJJlTj0OarSavEp/do7n8hWOXUVG8nAI9a2WGgtzne%20LnLZGlJq0zfcCoPYZqtJdPJy8jN7ZqqGJoreNOK2RhKpOW7JvO9BV6DTJp7fznmjjjKbwOpIzj+d%20ZeanN5OY0QOQqrsAHpTkn0JVupofZbO3XLhpDszmRsDP0FPOpW8BZYVBjIAwi4OeM81j5JOScn3o%20qeTuHMao125TeIQiFmLFtuTWcSTknqcmmdKC+AcDJAoUIw2QOUpaM7b4dIVub2YEDairz9c13f29%20UREYAsWJbHp2rjfAccP9mTzAlFZwDI7dSBzwOg5rowpEoa2CurdWGRj2I6185janPWbR9BhafJSS%20ZrxBHVHxnHQZ/Wq0gkR3KksufWoZrmSNFkbcqEZU7s5/z61Qnvy7CWIgN/EQen4Vz7m5oSzKjpH5%20jbT91AvWmSKB5hbaFII68jioVuC0QMk7tt6sBk/iegqDcriSRZQUwfmUg7QRSsM6HwJ/yIeh/wDX%20lF/6CK36wPAn/Ih6H/15Rf8AoIrfr1DkCiiigDnPBvTXP+wvcfzFdHXOeDemuf8AYXuP5iujoAKK%20KKAOO8b/AA9svFcJuIcW2pxjMc68ZPof8a8wivrnR7oaJ4jg8iaMBI3I+Rx2wa+gKxPE/hPTvFen%20tbahENwH7uUD5kPtQB43faZH88sfzIgywHcnoP6/QVlWd7c6Zc+fauVP8SHo3sRWxf2Gp+A7v7Fr%20CtPpzMfJu1BI/wCBU26sILlRNbOCrDeSvPH+eKNxmvpt/B4mnWJ1CJEA8kRPLt2HuB1P4VX1nw8b%20fdLaruj6tH6fSuWAktp1eItDKpyCp5FdXpviJtXWLTrorDPIcNKTgMo649z0qStzmJLYGPfG+abb%20XktpIrByrA8EV22seGkdDLZqI3AxsAwrD/H3rjLm2Ks6lSGQ7WHdT6GmB2egala6i0o1DEksyhMO%20OAo7D8eaqa1or6QwntmL2rNgA/eUnoPeuUt53tZBgkDtXV6RrMdxeQNfSFliUiMHorH+I/hxSAzp%20xFqMKxyDKoML7H1+uaoTWzbVS8YgRMDFdKcOh7c+tdZrWgoI3vrDaoA3PHngj1FYm4TIYrhSCOqs%20OhouFjr/AAj8RZLeWLS/E8i7mwtvf9Fk9A/o3v0NelAggEHIPcV89PZskckDqJbIqSwbkoPauh8L%20+Orvwn5drqTSXuiE4jmHzSWw9D/eX+VUSey0VXsr621K0jurKdJ4JBlJEOQasUCCiiigAooooAKK%20KKACiiigAooooAKKKKACue8E/wDIFuf+wlef+lD10Nc94J/5Atz/ANhK8/8ASh6AOhooooA8T8fG%20MeP9U3k5EMBVfU7GFcwthI0c0skS8AsCepxXdeJtOhvvH+sNKpJWK3A/FDVcaRAmNq89BnmuOqm5%20uxtDbUzNA8IT6xeRW3m2+wIGYg5MfcA+9aPiO9s9GsjoGlSbUDb7qZF/1snf8K1NRntfB2lMFCpq%20l4nUDJiQ/wBTXncksTszNM5YnJO3rXrYShaN2clepd2QqQLPOsays8jHAAXvVi7NvDGtpFKSiHLs%20F/1j+v0p8MUVlbGVpGFxcLhCV+4h7/U/y+tVRBbD71wxJ/2K7tznsJb2y3MyxxStubuV6DuTU949%20tIyRQysIohtT5evqT9alaOCwtdpmImuFyTs+6n/1/wDCqW21x80zf98UbisSWlnFdziNZmAwSzFP%20uqOpp18YbqbKyskaDai7fuqKnY21haGLzSJpwGc7Pur1A6/j+VUi8H/PZvps/wDr0XuGqJbSwgmu%20ADM3lr88h2dFH+f1pbqWK6uGkMjBTwBt6AdqmlWGzsFhaZhLcYd8JyF7Dr+P5VTCW2Bmdsf9c/y7%200X1AtWNtBPcjfI3lxjzJPl7DtUdy8VzcPM07ZY5xs4AqyVgs9OEfmMJLn5idn8Pbv9T+VVVWDr5x%20x/1z7fnSWokafhvSV1bXLa18xim7fL8uAFHLfpx+Ndt4/wBTS20eKzDFJLtvMZVGcIOFFRfDzR1i%20s5b12ybpvKQlcYjXlz+J4rmPF2sx6nrlxMJflU7EAXoOgrF/vKtuiLS5Yt9zAPlHpK2P9zsKsIiQ%206VI5mO+4baPk7Dn+ZH5VVMcbtgSnJOPuf/Xq3qKxxyx24l4tkCkBO/Un8ya3s9jMpiOIEr5xxnH3%20PTrVu3WKLT55fNOZCEBKfif/AGWq3lwgYMpzjH3O5q5drDHDbW4kx8u85U855/lim7gVRFEOPNJ6%20D7lXbFUjtL648xgPLEYOz+8f8AaojYek2OrfdNXZY1h0KKPzhmaUuTtPQDA/maBFFfIA5mb7vdPW%20tHSlgjnnkEpPlxMT8vTjH8zWd5CnP75c7gPuntV6ygRNNvZWmGG2oCFPckn/ANBoaGQHyGk3iY85%20P3Kt6VHCt9A3m5KfMRt/Gs3yEC/8fC5C/wB01e0yFFu3InU7I3/hP90ijYl6lZoovNLee2d4/gqa%20BIvNj/enJYfwe9QCNC4/fLy3901Paxg3NuPOVssOin+9Q3oCO28f6Pd6hepKsC/ZTGAshxnIHI9a%205S38Nt9mH7xo0GcE4Gfeu/8AE+s6nYaw9vZtEyFAypIuQMDnFcba6tJeXYWWVN5PIYcV89irXPVp%20VORWM2SwFtbyP54Y4PBwccV7N4N/5EnQ/wDrwg/9AFee3UMgt5TGbb7jZ+XnpXoXgz/kSdD/AOvC%20D/0AUYdLWxdaTdjaoooroMRkv+pf/dNee+Fbny/CujRMzHfZrjKjA4r0KX/Uv/umvPfCVsZ/B2kz%20KDlbZVOTjsMc1hXWhpS3NMahAyKucI2eQO/9K828cOknxC0Z0ACExj0B+evQPsGWUiMKsfUbvvGv%20OPH0bW3iLR592RuGFznbhxxmsKV+dHRJaM9LdWOVjcsqnp1IHfNc7qEhXUJJwCMscrjFdNvM27JZ%20MnOVXA9aw9XtDH5bjOZAW+ZsnNFHSZM/hMDXU6N6oR+VcfknqxNdnqasYED87WK59QRXGsu1mHoS%20K+gwzvA8LFxtMbTTyRT8Uw/erpOVDhS0lLTEFLSUtABnApQaSl6UgFpQOfxpKUUNCPRvBtireHAG%20O0zFmBI9D2/Kuhz5USRxgEIufw7ZqDw2xj8KWNuu2JBDuaUEHBznkdRUlz5kQVkZXTqXAwD718pi%20XerJ+Z9NQVqUUW4lIfzS6lSANh71FcKhRnUFVzwV6/WqkpknkjSBgcAlwxxjPpV+23hABl/XcBwa%20yVzZWIvIjeZ3GWK4yu726kj1qK7st8Tv5fluRkOp2twPyNXo41VGeMnaGwzY9e2Kgvrd/sksKgMh%20GTzjHvVa3GaHgT/kQ9D/AOvKL/0EVv1geBP+RD0P/ryi/wDQRW/XpnCFFFFAHOeDemuf9he4/mK6%20Ouc8G9Nc/wCwvcfzFdHQAUUUUAFFFFAFXUdNtdWspLS+hSaCQYKsK8Z8T+CdR8ETveaWr3mjscvF%20/FFXuFNdFkQo6hlYYIIyCKAPn2NrXWIVmgcc8c8EH39MVmzqpmZdpVR91v613/jT4Yy2s8mseFRs%20l5aW0/hcd8D+lcPBdR6nmFkMNyh2yQtwwPt6igaNnSfF1zbW4sbwhi2EiuW/5Z57t6gV0l54ctLi%20xjW2bJC5WUcls9SfXNefXaJBL5S/PEvBf1Pf8K1NE8S3OhKUYG5szyI88qfapZRW1DTDb3LQSYEq%20jdgdx6iqCSPBLznFejWelWuraR9p81LiW4PmSyL/AHvQemOgrl9V0b7JKI5P4s7G9frQIn0rWdoi%20jndntlcMUH6fhnnFb+qaVb6xALi3kVJsZEgPDfWvP8PaScjitSz1BxA8Suwhk4kQHqO+PrQMfaXD%20JuEw+V+Fz/Eo7/jST2xi3SWwBjb70Z6Gt54bXVbUbMfKMLjqntWHPDc2wmQJ5oTsvf1oAt+AtX/4%20R/XdqXTR6ZIxFxEQSoJHDAdua9shniuEDwyJIhGQynIrwOySB4Iyr/v3JZj7+hFaGlX914duUvIn%20CzyzFjET8pj6Yx781Tt0Jse4UVkaB4js9ftt8DbJl/1kLH5l/wAR71r0CCiiigAooooAKKKKACii%20igAooooAK57wT/yBbn/sJXn/AKUPXQ1z3gn/AJAtz/2Erz/0oegDoaKKKAPL9cYr491sgjHl22c/%207jVa0m5sLafztRuEVkG6FGBILep9hVLxCm/x3rQzj5Lb/wBAaqpjRj8/8PTPeudy5ZtmiV4lPVtG%20XWL6S7n160aSQknKPjHpVS38I2iTo82tWTovOwKw3H8ularxRbgdihc8DFOEMJB+RdvrXQsdNKxm%208PFsybjwsLqZ5pNcsWZjyPm/LpT7TwfbJOrz6zYMinO35vm9ulaO22GCYwQKQxws5JRcN04p/X5h%209XiZ9x4UW5meWTWrAu5yfmb/AApsHg2BZ0eXV7BkU5K7zz+labRQgKVRSMcgCk8uNukan2Io+vzD%206vEy5vCElzO0smsaaSxyf3h/wpbXwSq3MbTatppjBywEh5/StZY4QW3QrkU8R2+eYUA+nen/AGhN%20dA+rRMm68J3F1cvK2qaXlj0848D24qOPwTMZk83U9N8vILYm5x7cVqGBDOQsSbQOmO9OFtGpx5a7%20scgil/aM+wvq0e5nXfhK7ubl5Be6dg8KPtHQflTU8GXZIBvdNUE8kXI4FagtYRncqEHoKR7SHvGM%20EdzR/aEx/VoHUhoLbQp7PTbu1EkcAtoA0oXjGWb8ST+VefN4L1Jm3fadNJOT/wAfa1rPZRkqBgAd%20z2pfsce75YwQOvPWphjnC9luEsNF9TOsvBt/BeRyy3GnbY+QBdKcnqP1xUb+DtTd2cz6eSzZJN2v%20NYWrand2vio2kUhWDzEXy8DocZGfxrqLSFJ4WlxvVpXCjuFB4rV4+aV2ifq0SlH4J1J5EDTaeFJy%20x+1rxU1/4Q1Se8lljk0/YeE/0tOnb9K0Ws4gMuoUHpjNNNoi/wAKt681H9pS7B9VgZX/AAhOqjOG%20sT0H/H2nSrl34R1OZbZIzZlYowDi5Trkk9/U1a+yxdChAHJ56VFNFHG67Iz0DDOSGB7ZHSj+0Zdi%20JUacSj/whWrDB2WuRn/l5T/GrjeD9UGjeSi25laXcw+0J0C4Hf3NIEjEbEozMg3BQ33xnj9CM1Fc%20TRIx8oFhyPlJPT/JFV/aLfQj2dMi/wCEJ1wAhYYOcD/j5T/GrFp4P1uEXBeCHLRlV/fpySR7+xqF%205BHbDEilyTvc5IUkcAY9O+ary6pbxW+8vMJVxwFBDH+gp/2hLsL2UO5MvgvXiR/ocfBJ4nT/ABqx%20ZeC9ajubdntVUKy5/epwM896ZbXEfmBLzcp3Y3IfoathYiuVWVm6/e4xih5k+wKnTOi8WxLdalJ9%20lx52AGmBztXHSuPsfDyWFx5sgaTnIJXitmCVYoUA3Ns6sfXJ4x+NI0rzEEKTk4ArzJz5nc1glzXK%20moSH+zp2g/1mw4B+lek+Df8AkSdD/wCvCD/0AV59NtWGbKE5jbn8K9B8Gf8AIk6H/wBeEH/oArfD%209TaTubVFFFdBIyX/AFL/AO6a848O6gLb4d6REsDeZOiqFXnd0BY/WvR5f9S/+6a4bwlDAPB+jSzf%20fFkmPoQKyrOyNKe5bDmJIwDukjUlkPG769q8/wDitFAmn6Vc2zhjFK285yeef6GvRZo42sx+73Rn%205Ywec46cdhXG+O9OubrwddvchTJBtkXaMDAOOPoK5YStJHRujfjufOs0mQgRyxK4GPVex/GqupSe%20fZQMsZHlcZB4x/jWZ4Xvlm8EWUigeaUMeWP8QOP5VafZKgKS5UoNwCnr6+h5oV41A3iZepDNqfYg%20iuLlaNmnl8xERSSN5wWPoPeu4uk3W7IwzxxXC6jYot42ScN8wH1r3cK24tI8fFJKSciOOQSoHXOD%2060n8RpQoQYAwBSL3ruPP06DqKhuLlLVA0mcE4AArOm1iTOI4wvu3NZTrQhuaQoTqao18+tQzahbw%208NICfReaxJZbi5cKHeUnsvSrEekTSY3ARDvk5NYPETnpCJ0LDQhrUkTT6wwUeVGBnu3+FQwzzXNx%20Dud3+bJA6Cr0WlwJjzN0hH948flVxUVBhFCj0AoVKrJ3mxSrUoK0EPFKBnjuaQVPZR+bewx4zukU%20frXVJ2Vziirs9bspYI9MijDgPHGqgDHzcd/aof7Q8pSxXco4OD055Pv0rLj+S4XYEd85xuKL/wDX%20qZ01CR3HkKgY53Dqp/Ht7+1fKNXdz6haJIszb5YUuoSfLk5VVPQ46Grmn6i0pWJkkVgvLOOCf6Z9%206p6QLlIZtyoGt3+VM7gzfXt3rTa5ujOjwQxBpVDOXOCM9R9aErMfQiS4zKyxSvcPyABH39MmrMYd%20rPzGUJuDDBGe3p2pYoopp2dDGHxkKM5FNmSZo2eJ2jjbOVJyOP5U7BzdEX/An/Ih6H/15Rf+git+%20sDwJ/wAiJof/AF5Rf+git+vQOQKKKKAOc8G9Nc/7C9x/MV0dc54N6a5/2F7j+Yro6ACiiigAoooo%20AKKKKACuH8b/AA3tvEYN9pxFnqqcrIvAc+/+NdxRQB82XD3FpePputw/Zb6PjLDCye/1p08YtFRF%20G5j80noPQCvcvFfg7TfFtgYL6MCZR+7nUfMh/qPavFNa0nUvB16LLWkaWzJ/c3ajIx70DuGlaxda%20Nc+fYv8AK3+sib7rD6etdrpd3beIoZrksv2huHgbkxr2H9c1wjQqsIkhIYvyGHTb/wDXpLa5ltbh%20bi2kMU6dCD/nipsUjota0dbRC/WJm2hT1BPTHrXOyxPZuGXla6bTNZXWbtXvCqSoNsUfYnu31P8A%20KpdU0uNleWMAcZYdvrQBh2WoNH+9hfa/erUGqI2oJBcXAhFwhWH5OQ465PvWJewmynXGUU/M2ewq%20vpd0ZdQbUphhQCkAb+Fe5/GgDol0V11ZATtjLbpG7bRySKq6heTXNwbmAYTJAjzgNHjGM/Si2vIZ%20mmIkMa3eAxZuFiHXHpuqzcRJLIcBUlZgqtxsVQPu9e3TPrQBBpmo3FjdJcW7NA6/dKnJX/GvWvC/%20jGDWlW3udsN6B93Pyye6/wCFeQ7cdVI9M0+K8AmWIHy5VbgknLehXHTBp3E0fQNLXnGh+OZdMjS3%201TfPBkKso5dPr6ivQra5hvLdJ7eRZInGVZTwaZJLRRRQAUUUUAFFFFABRRRQAVz3gn/kC3P/AGEr%20z/0oeuhrnvBP/IFuf+wlef8ApQ9AHQ0UUUAeT+Jyw8da1t4Hl23P/AGqgSA/3uD+taXiMD/hPNZJ%207Jbc/wDAGqoVjyG6Z7D1rkqfEzWOw1V3kE5GTjHrUvk7EKZzntTc5faiEnPQGhzI7HGVccbqzKuK%20sJOeflHY00rtwGJwB3qQyhQDtBqRsSFcDkLnihBcgWTJKKABjiiN2DADvxn0p7RsZ9oVeehzQYTk%20knAB49zTY2NLEPyc46gUecrEBgck0pRFLNwCOvtTJ4zHIsjDK5yAPekIkY5GduMevem4Pm5L5FRk%20u5y4JI4xntSKwWRhk7ucDPAqQuTiRARvYFT1AoZkYjcDkdB7VSkjKHeFLEA7Tu75p5bzN7hyEHDH%200NK5KmXGcLDg/Lk4z1NIpZWGACOnXtVGeUgqC/zKMjPemS3QjDrJnevPyng0Nic2cZ4nfZ4tlkHB%20DoR6dBiuws7ry4nWHlAzbCP4hx/ga4zW383xErgD70fH5V24bzVlmDAmMZIPUnpj+da1H7iJlK1i%205KzGWXaRsVSy5P5fzpIyz7XWXbkDLH0/z61E7RzWivyGJ+fvjtx7Y609JcxMpAGRy2OmBx/+qsLm%20bm2SSTLHIgCbmwwP4f5zWfM0guGWRxHhQQpOQRjPH4VfFu7khztDD7x79j/Kq0mny+ZFuUZMKEjO%20cHB7+ny4/GmjOzZGZ28sGKEmVsmNduR9AfQdfxFQXUtvdCGMxEEHdIv3drEZz/PFasSZgh8mJZLh%20Pk2IfXOT+FRyabi8DvyoIMmRz04GPrRcLGPqQ+zKLiKJIwFAZQ+5Tx1I9ah0u1hJW6hhVXfDRr/f%209/YZ4roVtEukJuF2qcEgEZJyOv5flTUjWORsBVXPPy9B2x7UOegCIvmt5twI4zMuDhfukdOf0zWj%20DEEeSIJgKwC468nr+VQ2kEbQNucbfMATvt9M/jVuBiql+AwHzKx+7xj9ME1PMxJlDP2fcdjAkk5Y%20Yz71YiZMqed2Mkd8UlwvnwsY2VgZyAOh2gDj3puxl+ZRy427T1xjv+f6VVwIrosLKR2K7hEx25zk%204PBr0Hwb/wAiTof/AF4Qf+gCuHv44ba0mJCk/MzN6DFdx4M/5EnQ/wDrwg/9AFdWH6mkDaooorpL%20GS/6l/8AdNcN4VYSeCtESdURRbR7GJI3HH8/0ruZf9S/+6a8+8L3ki+DNJFxGPKS0j2qzcMccZPY%20VjW2NaW5svJiQFVcOnDR+vuPxrH1X7Te2NxaTxv5LxEbm+YZZTgcc/jWgZL3mUvDGikEM3BUHrji%20uN8UeKXW9EFjLmAONzq2dzH09q5lBtmzdlqYPw/nVLS7tLyXyzBKAgZsYJ4IA+or0O2t7QRx7Nrk%20IThT9015v4PvIoPHN3BNtNveoS27jkfNxnv1r0hPLjhMxZPLVvm6/KDn+VVVVnccPeRkX8Qjn2qU%20KkZ+U5Az2rh9YTbcqfYiu81IrJwoVWUDG0cH61xGvLicezGvTy+dzzcwhyoySeKaKU8CgDivVPJK%2097bNdIiqwUq2c1HFpUCHdJmQ+/A/Kr2KKh0ouXM0aKtNR5UwRFjXCKFHoBilpKWtbGTbYoopKWgQ%20tanh2N5dftBGAXEm4Z6cVliui8DxNJr4dULbImPbAzxzmufES5aUn5G2HjzVYrzO/uLSWONbv91J%20ImGbK5Cjrgep9KsCSKW2EjONzrgq3r1xRCCcBo9qbcLIGDA84x+NLDaskqtJt8hiVWNRyvPrXzJ9%20NZbFQzLbzJ18xj82z+IdvoRWjKVdmCLKuDjeBnP19RUs1pbojTRrC5U7ULg9fc96jnuZAC6Lgdyv%20OKF3Ym1LYS7dbizKKpUoTiQL/X0NRb5bmGRoCCCpLrj8wO46ZpLO4e6kEb/c6gHqBUk1uIzKkDZU%20xEmSPvx71UZX1FKFtOpf8Cf8iJof/XlF/wCgit+sDwJ/yIeh/wDXlF/6CK367zjCiiigDnPBvTXP%20+wvcfzFdHXOeDemuf9he4/mK6OgAooooAKKKKACiiigAooooAKp6ppVnrNjJZ6hAk0DjBVh09x6G%20rlFAHhHirwNqHgqV7mxV73RnOWT+KKsa1+z3UTXELb1PC5H3T3yK+jpI0ljaORQ6MMFWGQRXk/jT%204YzWUsureFhg/emtOzD2oGcM8bKwycMOQwrpNIvpr2FY75hsQ9e7+ma5iLU451ZHiKzp9+JuCDVi%201vnD7mODUlJnQa/oZ1n7Oqz+XAjfvVA+aQema57WrNYZPIQbY0AMmOw7L9TXUaRePcB+QqIu55G+%206g9TWbeCG8y6bhExP2cnq5/ilb+QFAHKtK6yZPGOwzwPT8q1tO1P5fLuCXUDC5P4c8f5yaoXVmY3%20K7cAdRxkd8cH61WCshxzj2z9P8KBHTvLHMm4srHbtibcuEHr24xzj0FTQ2LC5y43CMZBHTJ6Vi6f%20eFZVEmWjzymTz6Dn1P6V2sPkwae8kxy33mx3PoP5UDOS8RapPpX2aSOAvGHzISOB6D611fhrxJc6%20aI7i13GCVQ7279CD3HoayJUuIGYXEauknLqRlTnt+FW4zHIi+UAu3gAdqdwseuaTrFrrNqJ7V8/3%200P3kPoRV+vIrK6udPuFubSQxzL1PZx6EV6H4f8Rw61EUZfKukHzxnv7j2pktWNqiiigQUUUUAFFF%20FABXPeCf+QLc/wDYSvP/AEoeuhrnvBP/ACBbn/sJXn/pQ9AHQ0UUUAeUeJiv/Cda0GPBjt+v+41U%20iAj8qVIJ5/pV/wASIzeOtbKgHEdtwf8AcNUWmG1C4DZ5AY9a5anxM1jsQG5G8vswueCatxThjtbG%200jH/AOqqssaTRqrNhVGPofSiKNQCY1JXoF71m1cotkxxsGU/IT0POf8AJprXWwAjo3AFUriGSMqM%20kRsSaIjG9y6sxXZ0PrUpEtpGh9oU7AwGRxxURZjISDhSM8HsKikKRIY8E7fmKZ9femMxULuUjcMb%20T15pNi5y5EPMRn343A8EVFIk8rLuYhdv6AUzG2R4wRuU4XaetWJN8cLKzcBAi467u9LmI5rIorcA%20ws4yFyPmHekmDjzHGOegqW2DRblcFsZ+Xrg9qsoscjDc3Jxx6ev58UuYpSsZ48wxR7YzvI4z0IPU%20+xpj3BUtjfs4AUDrzz+VaqI9sHEg4LkKFHQEdajLcyOCRIU2tngnPTB/Cgzu0VlgMrKhPyscBh3X%20PQfjVbULaaTAjt3DE/w8j0xmm6jezQXnkQldnlKfmXJBPWuS1zVLqXpLPEEGNu4jPvgVvGhKauJa%20jNYRU17ykYfKyISp6EcfpXoMiQ20gijOQU2ls9T715VasDNG2SfnXPPvXqE0ytksqhADgn5iMcbi%20e57Uq6sooqab0RKkZMCA4TcpUEdCM9z/AFp32hApwAVPD46/X8qiN4Gt8YyUUn5vTgmoGlIR5Cdw%20dcp7Y/ziuZmVjUinSVhESWVsfePOM88+vT86IpmeRyDkgFFYdgM5/rWdbuz5kj4dVyD6DkcfpT/t%20DQsRFj5ycueo6kD9aV+gl3LiTCN412rudSpb0bnr/nvUguPOkmaUg5wMOe+ODWW88dzN5ZBVOeRy%20Fc/d596un5VQohV/JbJAzgZ6+n0qx21Fug0khc7UkICMp4H5f196hSc+Qq5UcjG4YAOOB+lOS6jk%20DJL8yJj94OSFz196ju43aVfL2kRkMzAZzx29R3/OlYGJBMwmkgJ/fE7gcdAemf8APetCGUu8i3SY%20faN6j6j+lZTuxuBIZF29G2jGMY4GOtWEl+x2pfc0rsi5zzgnGB9O9Kw+XQsag4hhDblEh3kFc4GT%20z+mKr290z8DhlXcxDZ+uPzpbnzZIAzESHgBP5/iapaayi4dYWKKq/KxPB9hVdBWLurlWLsC5DK2B%20jI5Br0nwb/yJOh/9eEH/AKAK8v1BQ9tHNDhvLRhljlSecg+hr1Dwb/yJOh/9eEH/AKAK7MPszRRs%20jaoooroGMl/1L/7prgvBarJ4R0tNhyLRGDYIGdvcnr+Fd7L/AKl/9014zpni9dP8NaZaWa5uVtFU%20vxtTjknnk1lVV7GtLqb/AIs1i0sbGW1AM00qnK5wY+3Qde+BXmogUQvI0eeS5TJGB2wKknuJbh3a%20cs8jnJcDJ+uetU4YhmbcxQeWQNjfNjPXnr1qYrlNWubYy5rtodVt7uNNuG4yfeu50zxaWQ298fkb%205efrnrXGavZ7bZmGS0ZHQcYqxZt59vFNgnK4JPQEU5RUlqKD5ZWPUZzbzaaskOMlgCykHtx+WDXF%20a8rB/nHzDGferXhuSTy5gWJiyNoPr34pviNMqjdypH5V14GPI0cOPlzRZzjdKUdKRuopRXro8hii%20ikpaYhaTFLRQIWiitOx0Ke8RJWIjif7pxuJ/AVMpKKuxpN6IzR0rsvh55kV5d3EYQFUVC79Fya5r%20VLNNPvWgRnbaoJLdckZruPhxaF9Mup1ikMbHDsQMZHUD864cdU/cO3U7cDT/AH6v0Oq8yWS2BkQb%20FYrtA/r6ULctHDF9nZSqkhw6k8HtkHg+9OYwzqI7R9gkUqY85DH09siqa2mzkZOBnk9U+leBrue9%20o3ruXzeW8AUOVBdRtOSOnUelMtp0jUlpHZ8HkrtwPx71TZWmjQJHjk4HXPNS3VxsUxYDyZw21dx+%20gJ4/OhSQnZIfJc7iqvG8KdQwf/WenSs4zxXDM1tA3nbS0m9iPlxydo6mrCzia1lgkEaxocMuwkfn%206+4pkML+ZhGIQRjCIOBwRy3ce1Um9wVjc8Cf8iHof/XlF/6CK36wPAn/ACImh/8AXlF/6CK369A4%20gooooA5zwb01z/sL3H8xXR1zng3prn/YXuP5iujoAKKKKACiiigAooooAKKKKACiiigAooooA4jx%20f8MdO8SzfbbdzZX4yfMjHyuf9oV5vP4W1Cy1EWFzG0cij5pZD8u3+/n0r3+ub8ZeFB4m08LDMYbm%20PlSDgSD+63tQNHj2rapAlqmmafn7GhzJIeGuH7sfb0HYVUtL4qeT3ByD0H6e/wDOmavpd1p17JBd%20wtFOnVSOMe3tVGOQjjpz3pDN0ossQ2jJwMBV6n3Jz15/A+9Z9xp+19qrnjHbJ/D6EH8KS2uijE8c%20jqRnH+ePyrodPjjulK4wTy57qPT6mgZz9tbMkgkP3U6H1PrVj+3Xiv4lYb4oDlhnqe35Vs6taskO%2021j3SsPlUfwgd/wrj5IChK4IYdc9zSA9GtLq21O1LqwdCMbe4NZ1zZSWcnmwksncelcjp9/Pp8we%20FiPUdjXa6Zq8OpRcELKByhoGTWtzHcRbTw3pR5z2lykkcrxyIcq68EVBcWZRw8HDk/dHc1LayLOX%2084YaIYOe7dqAO98O+KRepHbagVS4I+WTosn+Brpq8fAeIhRyg7eldhoHigxqltqD7k6JKeo9j/jT%20uQ1Y7CikVgyhlIIPIIpaYgooooAK57wT/wAgW5/7CV5/6UPXQ1z3gn/kC3P/AGErz/0oegDoaKKK%20APJvErqnxC1fcTjy7YnB/wBk9qz2kWYHYMxgYBK5I9aseL08z4iaohOFaK3zjr9001GYhyq+Wc45%206Ef48VyVPiZXNZEMSRImPMDFj0HrVlVNqiyuOv3Qefam26CO7ij45JLDr/kU+SVhvSSHciv8pzye%20MdPSs7kuqVmhEvmmRiYdu0g5yPpTQIk27EJ54GMHGO9WokMkUq5ClASNvP4GgRRIkfn8sMZZf4Pr%20SJc7j1spnIljYKZDgA8mkFvl4mfOzdtORzlT1/WrEVyoUAAqGBCE8Hd9PpUd1LLIw8tSTgK4B5X3%209z0qbkymMESxq7yNwrbQRjAPXNVbtpWuTMSMNnbGg4J70tzdiQGNgm0AbiPXOMmpb8wzlXRiqxjC%208fe+n61LJuRW8bwySM+0BssFPXFWows+35QAxX6Hrz+lVYANvy87gAB04z/kUkrqfKhiLApwTnn3%20NLQabLDXQkwhdU2sd3JyFA4NVbq9ScERjBdgCx6jGKhYeVFhW/eSMVwTnIH+OazpJ5bOQytEfL4Y%20RluhzxTvceo/U5kn1iV4/ueWmP1rkvEMi/aCAc/KBxXSzg/2hOpfcdic+nHSuQv42juG3j8a9ejG%208UgTsiKzt5JY8xgE5/vCu4Wf7RbJsD+YQGAB4C4wa4/TIPN3DYdpPJV8E/XIPFdvbxjygkTzBmVn%20wAMlT07e4rlxMbGrehRlncOwGT5eCBnn61at2wqyZBi3YwWzgH19uTVkabhT8ylmCYZh+mPxqVNO%20GxY5QQ8nO89F9fx6VwyEqd9RFDW9pGi9WUsrfjwP502fzhJFcc7hkSIo4xj/ABq8LYbIgzcLHtGc%20dfp/nrViJYzG6Hb0BJPBDe386nlaH7NW0Mx7RorYXAf925BRcc9O9WzJ8ksMZ+Zi24k8Yz0FTuse%20zbgM5xgHOTj9KWGKKSSVWwJGIcYGMDFX0HGKtqU0iEUxiWNSCvVc59jUj8+WigoQMA9VbHarZtYy%20iNG5yAc4HByakkIaNsKu1ehP60IapxM3yVkjjyuUQgCMLxxUgErW7DYVVR8ox1HoKmjlikLrwCV4%20OcCpTPvUeYS2BjA/h+tK9zVQVrGdJcSqqu0axtnBX1qS1j2qd8OQSw3DrirSMkyrGEEyk/cwT+o5%20q/BpGo3PmC3sZURyCGc4H5ntVKLZDpnO6xH5Olz+SyqNhYgnAGB6d69V8G/8iTof/XhB/wCgCuI1%20Xwnfmwn837KcxMSpk9vSu38Gf8iTof8A14Qf+gCuygmlZmbVjaooorcQyX/VP/umvmnTWElnbgp8%20qRjI9fevpaX/AFT/AO6a+YtPQ3FnGisVfywO/IFTIuHU0nKmZoy3lEqefTHtVaJ97SqgXITAzgKe%20neo0kMZKzFWSJX5Y5GfrS2ajeJI0whDHBHI4PT2rO2psnZDJ1lZWWdUCPkYUferM06RrO8ezlcqA%20TgqeM1qTgZAi3tz0JJ59OP51FqelCa0huLdiboc4RcLj0z61S7MjnvqdJoMuY5ADlcgjt9am11d1%20rG3o+PzFc74d1qFJnjumEMhG0hj1NdJqf73S3Ppg11UNJI4sR70Wcmw+cj0ooP3zx3pcV6y2PKYU%20tJS1QgpaSl70CAHNd9o4aLS7UFjjygQBXA9jXZpeSwz29sifJGEDMg3MQAM8Vy4nZI6MP8TOe1yT%20zNauT/t7R+Fdv4QmuLHw9CVhZ4pvMOV/gY8Bjz/nmsS18Iz3+rv9ukNushMm1RubaefoOK7G2ih0%20+1is0R4440AQtjDAdz39683HYmHIoQeqPQwOGmqjnNbjLNHRzH9lNux+ZHRsg/X3HvV/7TJEjK8Q%20kIBYFfXuMenf8aryG1uxtZo1IHySwtgBgOx9fak01rq41CC3vGjWdMkSL/EvuK8q9z0p93uDy3Vu%20x8uMgsQC2cbSew9u1TxXCFZmmcRxAABcZJIPJzRLbb5JmR2WN+pJ4345x+NZYP7mK1eTDbcAN03H%20uT/hUPRmEukkzeiNtFEskJj8voG45JPf0qs08Lw3B8h4nEmCrAgHg4x69apWkK292bV5HO+P7oXg%20n1qzc3k7SMYz5mEK89Dxzg/56Vak7DjUvo9TZ8Cf8iJof/XlF/6CK36wPAn/ACIeh/8AXlF/6CK3%2069MxCiiigDnPBvTXP+wvcfzFdHXOeDemuf8AYXuP5iujoAKKKKACiiigAooooAKKKKACiiigAooo%20oAKKKKAMfxF4ZsfElp5V0m2VR+7mUfMn+I9q8R8S+GLzQL4wXiHBOY5V+649j6+3Wvoaquo6baar%20aNbX0CTRN2bt7g9qAPnCCNw/I+YdAe3vW7Y3As4MLkhfmPqTWt4z8IjwzOktuzyWc7EISMsh9Cf6%201giRWjEQ+X+97/8A1qTRSZ0GjXEV5C0jNmdvvj09APaotZ8PJdoZYgFl/Q1hRvJbyCWBirr6V0ul%2060l8BFKAkw7Hv9KRRxE9k8MhjkUqwPekhL20gZSVYdCK7zUdKi1BD2kHRwP51yd1p8lpMUuF2hec%20+v0oA2tK1lGMa3RxMR8h7H3q7d2/nDMZwR82R3NcVJueTAPLdx2Wt7S9XMKiGY5j6A+lAGnbXThv%20LuBgjvVzb825TkHtULRx3UeRjHZhUCSSWbBZeVPQ0AdRoPiSTTn8ibdJbendPp7e1d1b3EV1CssL%20h0YcEV5UpVjvTvWpo+sz6ZKShzGT80Z6H6e9O5LR6NRVWw1CDUbcS27ZHdT1U+hq1TJCue8E/wDI%20Fuf+wlef+lD10Nc94J/5Atz/ANhK8/8ASh6AOhooooA8o8SKD4/1hivAjt8t/dGw1B9oU2+yNPlR%20jkkcH6VJ4pkdPHeshM4MdtkDn+Bu3tWfG7NEGMhH75weOTtwBx9a4qnxsyk9S1JMYDuVcXL/ALsE%20jrmmSTb59iDMudp46kcfrVSa7P2tXbOAflGfu4OCKmtr4iWZVVTIWIyP4VNZ9BDnmjtJBA2SMAuT%20+WBTFZFzJIS8BwjDvt/iJ+nBqJomuQTGv7yPKtgfLnoCSfQVnuxieaMOxMqEMyrx/wDXoTGlc0Ly%205aK8VJZd4XcVOPQdfqcCkS5QMqwl5XJwQueh7fXms6wuFuIgLosQhVTJwBjPc/UVQfUFjld/MJj3%20EbV6txwTTsCidNZJH9oeBwreq9+PX1608lJ4GkdjtMhKBOSF5BAFZNjIRai4jT5gD82cjAJPX3PF%20Ms9WLW/7vIUFizKOQT/hmpcWFtSZ9UZ71Q8Rt4eoU5BAHrUtnILyIS7sF2KDB57Y/nWfqEJuNk8J%20cIo53ZJk/wBrkn8quxiWziRo4W2uwBVh0zjI/P8ASlyjcHc0J7IS5UNuONoQf4+lPltglurBcDb0%20bBKH/PFVFuH81lPVSFHqSauQOqGPz/ukdx05pWN1SMaeyl86W4aQOSoBwm3GB/h/Kua1dDOV8pN0%20crYVwOp7getd/diGJHj3KZM9E5wvuK4mzS0t5r2xvLhVFkz/AGdQecsc7s9Mjp+ddtKrJxsLkino%20YLRmC5dCcEY6fSvT7aKMWKxqU3EDj+IH1rzO7fdqEpHQ4/lXcW2pzfbI44YVG2IEBv4sAd/XrxWd%20dN2LsmjoQsrEfJEzZxuxz25NLdSCbzQhDfOCAG4psEjGL92OSpdsnO7FUrRrrzpw0SFigYKOOPXN%20c241TV9y7La7MbYmYkZO3nj3qWSKJWYybvlIO3d2xwaiiuf9Jw7j7QeGBHT/AD+tRXE0rE4ZfMUY%20ww+/9KLGsYLoTSRJMWiQFQqhjznGen0NPuFiRlwu3Kk5B+7WZayTxbyzvl2+YNjHsR+HFK1+jTBJ%20G5YbtuAf/wBVMrkutjSL4OUG8KP8nFVGmTzHXfwxIxgfe9KpDzJZWJZwzfwHlTUhs3j3Rl9jEZKF%20f1osCVty0JVlZYWjGFGSOh4qXStdsLRg15pizoT98scj6jpWf+8t8Ym+RR93HB/HrWcl080fmKh2%20luM5wOea1oJX1RNZ6e6emQeMdGEe2BJLZv8AYgBwPpUjalDfJuh1e32NkhZMoSfevOPOkW75w4J+%2090B/Gsu+v3d5Y7N1OT/rl+6MnGB69a7EonLqdxeXc76c0+6NllVwipKGc4yPu9e1dt4M/wCRJ0P/%20AK8IP/QBXhdrm2ilk84Kyoybw5zx3r3Twb/yJOh/9eEH/oAqrJPQRtUUUUAMl/1T/wC6a+aNOZlt%20raMqwV4hlwM/59M19Ly/6p/9018y6PdxmC3iaLzZApAXftAHvikyokt8BCIhErLJEeVGCqAdD7k1%20USWUYZYfMLA7QAc47nAq7NFcXc+63aOR5CW2Fvu5/pjFa0wtNL0OKFbhGvZR5kw3cAen0z/KstTp%20TSOcEm5WDJOdx6hSD7dOPSoZLubzY0RpccKVCnGfb3qw6Pc/vYbkOrfKV5AwO59as/ZJ1ZUj3Blw%20WUY+771Rm0Yd3al5WEiytLjoUwc102i3klzolxaT7jJCvyFurL/9asi5Di4bZEVcn+IZODUlncT2%2004c5IIKkH36/hW1JtSRyVU7NDm5LEAnHJwM4FJkdqJEIdwHYK3VQeDSV7UW+p5LSsrC0tNqE3lus%20qxmUZJx9PrRKSirthGEpbIsDpTJbiKAZlcLVXV5GtoEaG5U7zjaF5x65rFVy0is5JPXJ5rlqYuK+%20HU6qeEb1kz0S18PzLpdvqVzE4ilw3lupA2HoSw7flXdWyWaw/Z7GSNRIp3yJ8zjj+91K5xg1wul+%20KWsIltANylQwJk+VQR2Pcc960bbDfZIdKvJpYUVjKWwpUZztGOcAg141edWq/eZ6MaVOEfcWp3W2%20SawMkibpZgIiVOGUHjp06ZOaS8S1vJHiIZ4RjcTknn7qisu21mASm4vJUikaPMaOwAx61cR4f3ks%20TRyBz5zRkZLeh4OR17VyNW0OhTa1RHFD9nkQXJSCFc4RFAAI9SeF6dqbbazaf2jFGl0FuFfcTjK4%20PbOOT79KS8uRqwW3dC6IjM8iNgBcY2+5989qLfSVhmE05KxybMBeXPI79l9qSaTstSJpy3Gxa9IZ%20Xgudh819oDDb+Pvz3q+trA8yXKOcKMZYhgjDrj69KxNZtbe8huZWjdWs0bcqONzL6Z9eOo55qvpu%20oGewb7NnYcBI/L5iBPIbB6e9DetwVPQ6OaOGARxSM8cUrbg3mZOc/dJPb26VYmdJYCsiY4KnHy44%207+30qAhLiykMYRWCjaSMlfwPSprazeG2kCl2XY2Q3IBx3P8AhVRdwcXHVGp4E/5EPQ/+vKL/ANBF%20b9YHgT/kQ9D/AOvKL/0EVv16JiFFFFAHOeDemuf9he4/mK6Ouc8G9Nc/7C9x/MV0dABRRRQAUUUU%20AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAQ3dpBfWz291EssTjDKwyDXlHi7wLNope7sQ81j19Wi+%20vqPevXaRlDKVYAg8EHvQB8+28qMQsnB9almtMHfGSGHIxXc+Lvh6DvvtFTB+89uP5r/hXD28zAmG%20bIYcc9RSsWmaOm624BiuR846P6/WtWaGC8tyswDlhwa5wW5uZCqDcD39amtbiWzbymJaLpz2+lIZ%20U1DR2sWLDLoxzuqgRjp0rszEs8PUMjCsTUdHa3zLAMp3X0pAVNP1GS1OOSh6qa6CCSG8hBBDA9Qe%201csUIyQOPSprW5eGQNGceooA6ArJaSZT5ou/tVqOVZBkGobG9iu0xjDd1NEtuYnLxdO60wNfT7+W%20wmEsD7W7jsfY12mia/a61HIIjsnhOJYW+8vv7g9jXmiXICEk9BWWdSu1drmyuGt7mBmaKReCQBkg%20+qk8YqkS0e6Vz3gn/kC3P/YSvP8A0oerfhfW08R+HLPU0XYZ0yyD+FhwR+Yqp4J/5Atz/wBhK8/9%20KHoJOhooooA8k8TxSSfEPVtjAKI7bfn02msYx3Augd2xdplbnovTH410HiBiPH+sjgL5dsSf+ANV%20BpDLhY/lDqpkOA2QOnHvXHV+NmctzOcNdyRnfkY2ou3JOe5H1qeOKCBm8zMcjZwp+6349vxqKe6N%20tjy87eioXxnnnOKravqhttO3lSGkfAyecDrUJX0EiSHUoo2eMufJyUAbp69P0rFvNfCMqR9c5LZB%20yD2rCub55Y9nQ5zkVSBZ2AGCTW8aKNOfSx0ltqEDRJbtcbIwScspxyc1Mbuye/DyunlBQP3eO3tX%20LAMxAIwfrTWByVqvZIanodLb6xDA9zG04KspCgDgnnn8cj8qbbXiLYbg5EkZ3DHfn1/xrmxH1I6i%20pFSTH3iBjtT9kguduL0TaeF8/wAxmXlkX0Hp1/Gm2Osy38JUyoQpBKEfOe3BriozPExMcrqe+0kU%20qPNGB5cjKQcjaehrN0L9S0d6Z9kq+c2xWfjJ6k1HeannNnIUV92XMfUL6Z6DiuJluru4/wBZO74O%20cE9/WkVpooCdzAy8H3HrTjQtuxyd9jr7nWbdLJykqxyMpVAvOeMYPp61xcXlvdBrj7sjFXI5x6EV%20G271zTHQhwc5yRkCtYQUSWydkMd1JGSWwQAT6dq6YeLUt7hXWINhQrep9a5ZXQzuV4HH8qQr8xbA%205NEo3eo+ZpaHfx+M7JtrHfFk/MqJ0+nPWtJfEEDzgR3kbRhCAGYL6EdO9eYgA5weaUt2rN0IjVR9%20T0oalbT3B/0lSRnGSOc9vemSarZQcPcxrhu8m6vN1bHf8qUnOeKX1ddzRVrHbT+KLRJjCjq8JO0H%20OME9+nT3rWgsprl2NtcReVnl0jBLV5yltIoV5IiFYZRtw5rv/DttbSabFLM0ca4Uklip/EjqOKip%20BQWgU6l3qy+dMkeIxSXFyuD1jwB+opw0+SOPy/tErFujyPnH+NSSRWUIzGry7+F/eNtY/nUDG4Rt%200NiBGuG/dxhv65rNXZcuXpqSRwrCx2zKCg5LEH86beG5ZFaOezeQjpL69gMcdKcbslkLfZnZ8kpL%20G0TcVZhCzgbkAPVk3A4/EUvhJtfQxb6MTQIt5asHYYHlkEJx6AjP41k6ho8qXcEVtbyxOykB5XVR%207HjNdTJp32NlktZTCMjdBn5X/DsferUtmPmOA2QAWyC2PSmqrWo/ZnOf8I4XspjNLE2xNz7Y8KOD%20z6/nXsPg3/kSdD/68IP/AEAV5ZIn9nmZryR5IJEbEhU4U843Afln6V6n4M/5EnQ/+vCD/wBAFdNG%20Tle5hOHKzaooorYgZL/qn/3TXzLpNsj2iTpKqN5RVkccY6H8Oc19NS/6p/8AdNfMWnzyxadETIXD%20KU2hQSAe2amRUXYR7iJWb7Op8tAI1bPPp17fhV23s4rmJrcoIzjmRhkHI6VLpdhCY0a+dPMUnYvA%20Jx607WruOOFd0YhUjho25Yd8+/0pJDTu7soqY7G4fc0bNsKx7AcIPx71TOsMvlR2aM0secsO2eDk%20+lQRLLqTKCXitSSA2M5/+tXR+HNLhNtLGZN/l4zGRgZPY+tWlb1Jf4HO3sF4kccs91FlyRtjbJUD%20rntVWG081WmadkhXuetaetoG12a2gTZbx4Qqo4/zmql6YkuI48F4V52L1duwo5nfQpRilctC6SSB%20ZmyqkdW4zjvVSTVUyEgQyMe54FVr+GYTRLcEBmXd5a9EX0qCz/4/EPYkiup4udrI5FhIXuyW5nnL%20jzHJTuF4AqO4gzF5yfdGAau+WrSyBuh65rMuTsYxqxKDpWEpSlqzZJLRCTSPNsLMWAG1fYelTMUY%20RugCKmFAPVz3NR2rokg81d8eRuXOMitK6E2pldsK29vGcKex/wAai9i0rlzTHs7eee2lQ3G11MLq%20eg6ke9b9nqLW8haJWjJ3Oo6FV9CKybDT4LVN4YSgYYuMg5Pr6CtiKyaNzExXdLgyZ6jHIFZylfYp%20x0NCB/MsRb39vGkQk+W4By65Oc471qafd3enzg2179uiCgBd3zEZ5I45x3FZ08y29sGjh8w4wWPU%20fhWa+pSxXQmtmkiPr6Hv+dZOKZSk0rnY341uOGKYWkMUBJxGh3Ng92A6CiPUHV4rSS9jZ5V/5Yv+%207i9M57/jWTo3iKbT7WOK9hAtrhiglHLH047/AI10dpp1m5leK3jS22YCRyKxbJHIPVT6g1lUjyvY%200jaaJNkL+bFtWISKBGyMHI75yeoP6VVeaLTbmO8ji8lsfvRtHP8Ateh/lir0SMl6be3OS6MQkiKr%20NyMA/geMelQube/sR9oKxxpIykNysZHB+XtmoasrtDpuV7FuW6t5ot6zI5n2q4CcEjnPHerovPLj%20lSK5UOVOEXaO3HzHiubk1AQ7hG2LFGCecTgkHkYzUkl3pkcUTyqGd0by5WONydMsBxgdiaUZWdxO%202x1vgT/kQ9D/AOvKL/0EVv1geBP+RD0P/ryi/wDQRW/XpHMFFFFAHOeDemuf9he4/mK6Ouc8G9Nc%20/wCwvcfzFdHQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVzHijwXaa5bvLbR%20pBfj5lkAwHPo1dPRQB4X5V3pl9JY30TRSrwQRwR6+4qw0QY+tesa74fs9ftfLuk2yL/q5l+8h/z2%20rzTUNGvdAuvJvV3RsfkmUfK4/ofak0UmUoJns5Mrynda2IpYruPMZHuD2rMZQx45pi74ZN8Rww/W%20pLDUNIzmWEYbuvrWJJAVY4yG9DXXW14l0NrDbJ3FVr7TEn+ZRhx39aAOajleNgQSrCt+w1RJ1Ecx%20w/r61kT2jRvtkUqw70xU2H5jgDkt6CgRsanEY4WMAJbBbCjP6VhXc403Q7ppOGSPYM9S7df51o2t%206JLdbmC4jnjcbVweS39MCs6Kwl8Y+M7DSrdDJAjCW6z91UHXP1/qKpdhPueu/DfTn0zwDpUMv+sa%20LzWHpuO7+RqfwT/yBbn/ALCV5/6UPW+iLHGqIoVFAAA6AVgeCf8AkC3P/YSvP/Sh6ZB0NFFFAHlW%20usi/EnVhMUWGSK3Vi44+4xrmNV1pxdtaWMJwQIx5S4LD1zXQ+LIVl8c64XXcqw25YbiCw2HgVxt1%20amN45HLQpKxwpb5kHpmuaVudkuLbuLNEYyEglWSdTmQkkgAdecVka9ei5nAjbeqjHHT8KnvNRFxv%20trDKvjaWAwZvb29qzFt5Li+SCAguzBFOeM+v0q4x1uDVikoIG8cgdc1LBGRcAsMAKTgj2qzqSo8q%20wwHdFGNoIXG492/GptOt/tJaEtlwuVb+7yMj6Vq3oSVIoh5LO45Xj6VEAXYk8jNad5EY/MQhifQ8%20YHGKrRWctxKsMK5YdWPRfrQmNIq7NoPoemaavyEkk5PalkZlcr98A9cU8Rs0fmhcqDtJ9DTKURuW%20LDaM+1PycAFgM1LYOpv4Mj+LqKhMJIBXDDBORyKLlaIfGhY4U5HtT55ftD5IKhRtVR2FOtUcOsSj%2095OQgycAZqK4jkgkKNhcD+GkHONEZKHg57DFRvG0bKWHIINIfMcbefp7U0ho8bu/Y09gGzo01w8g%20TAY5GKPIfaPnP0NTKc804vhT05ouOxU+ZWwwJHqKeBkfK4P4Vo20cM0AWQAH1xVeXTgsw2PycHH1%20pkalcI5+7gmnIXBwNrfpTpbWeJC6nKqcHvg1CN7HhdxPoKQalldw4YDae4rtPClxLeW+2N9ghXbk%20jO3FcIGkXqp/Oup8KfavImltuGxk7uVBHt71lWS5Rxi2drHBJyGNvKi85zjHpinCKZQkcMysNwIB%20fpx69xVJ7q6ayt/PtW8ogeYIjnbz973q/apuDo8QHlNuDcAEdP58fjXLys2il1KzF5YVju4NgZip%20IbdjP8qZZv5PmxRM0ypjDggY9B70C5lKO0MA4RsK7ABceuKTTre4nSeJ7dCJFUP23Eg9/aqUdNRW%2018i0oWYRSFkfkHDOB+lW3uljfYwURY4O4EZxWUZUjlETWGTn5pNgIXA5FWEOnTgyGJE/2Su0n056%200uVdRqTSLMtzbyWckaTqS6HCjjJxXe+DP+RJ0P8A68IP/QBXmj2XmR4hurpSyMUEcuV6Hsa9L8Gf%208iTof/XhB/6AK3opK9iJyctzaooorcgZL/qn/wB0181aFAlxbxmU5CICBmvpWX/VP/umvmDT71Ib%20BI4AN5X5m3chvpTSbB26l3VLyKHnBCrxtPA/CsaNJdSuIZLpGNsCNsWSNy+x/rUvl3Or3rXF6CsM%20ZHyNwW9qsSsHgUGVGxlUDNwmD0x6UPQa1JJbUSJIy+XFH0Vdx+7/AI1HY6qumyMkYYs4C7gec+9R%20wWpPLEs8h2pECRk/3h7e1Wp5Ld7SFZoU89FwhA29Ore9TtqVrsykxI1NpWZ9r8tgZzWkLOEBZViA%20kb7zkYOKz4ZlNwu76fhWlnzskFtgqOpbeljH18L58Myn7vytj0rHEixz74ssgbIzwa29VieUZRf3%20eMA45BFY01o8TgNjpk1ojNobPcvPKWztB6gGoeXcAAkngCp55gyBEUAA9u9X9CSOOaSWVQWVcqT2%20pydkKKuxBpahY7dsieQbg3YH0ra0yP7HavbTQ+fKfuMOQvsKqL+8uWlO7zBkZP8AStqz3JIu0jaR%20k5Fc7k0jZRVyrFp+oyRuzKdj/KVmPNWbsXKpbsA1vNEQvyjIYDjr3FaDzyvIkkdwqRgYdGHT3Bp1%20nNLJFI14dkgYAIFI57Go5pLUtqJUtNQG6GG4VmunkILscLxzx71p3ZENvgp8rYHAyc/Ss+6t4YLm%20G7idiIuQCcoT3xnqfpU2p6lBHbqUnaWbOSu3GB361otTJvsVb69FlF9nkRmVm3DA+6Mfoarf2ksV%20vCQ86TKwwQ3yjntUdrvljlc4KrGQyPkk+mKrYckswEZ34VecZ9qJErQ7SPxZd3Ks8jRm4G1BG68g%20Lno3GKkihbVLx7mW9/h3tKy7FkPoM/zrkzIY4pROw8xhwM/rmrOn65Pp13tzLNBDGrLv+YqG9PTr%20+lZODaKhPmOz1LSY5oLRmlc2igSSpwuSvX2HYVf/ALMu7+KRhLamCVMLH5YcYXpyfTjisODxzb3H%20lQhUhWCNlXAyCrEdfwJrWvdf0KO3VrO4Nq8kaggruTHY4HfrWbg0rM2upM63wJ/yIeh/9eUX/oIr%20frA8Cf8AIh6H/wBeUX/oIrfrvOQKKKKAOc8G9Nc/7C9x/MV0dc54N6a5/wBhe4/mK6OgAooooAKK%20KKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKgu7OC/tnguolkiccqwqeigDzTXfCd%20xosjXFrunsvzaP6+3vWICr5Ir2UgMCCAQeoNcf4g8Ghi91pSgN1aDsf93/Ck0NM4Vxg5Xgjoau2m%20obiI5uvY+tV5I2jYrIpBU8gjkVA6j/69Is1bi2S5BVh16Edq4TxlfixU6ZbyBpH5mYfwr/d/GtLW%20fFjaNatDEQ904+QH+D3NedyzPNK0krl3c5Zm6k00hN2LNhfXVlOBa5YyfL5eM7ieOnrX0Z8OPB//%20AAi2hmW8AbVL3Ely/dfRPoP55rzz4M+Cf7Qvf+Ei1CLNtbNttVYcPIOrfRe3v9K9zpkBXPeCf+QL%20c/8AYSvP/Sh66Gue8E/8gW5/7CV5/wClD0AdDRRRQB5V4kjd/HWt7GI3RW4JH8PyE5rir+ynupWm%20vB5aggIN2CPQEHgn6Gu71vzz4+1oQdQltwB1+Q9famGzuJ4S1yYmzkgJGCAPSuacrSYKLbPM4dKn%20tJLoiAtLCm6Ig/gSfQjrzVqO0+x6e1+8bJPdgRIgHQn7xH1HA+pr0P7IkHPlBjngqOufUVNfWcQt%204SqlWD7kIXnjip9qx8qPIryRbOIwqhF0/wB//pmOyD39T+FT6bE8L3oeN+LVgCy4yxI/+vXoEmmq%20J45GtYmhyR8wG7HXNWri0VisIhjZSu4BR78Cr9tZbCcDjzYQT6Tb3kspSRo8McZ347D3rKsJZZrh%20yq4jt/3iqo4zz+Zr0N7a3ltEgSJDsJbAHAY9cfhUMXh/T5rd4fsyxO5wDGSD0pKpYpQVtTzGC1a4%20uBGSULHA3DvVqFDaxIbiFjbSlopsDGD6g+3BH0rtbvwZpbOHa4u1f0Kct/8Aqqa58LwvauiO5d/n%20kWVTtOOMj0P86pVomnIzgtKspDqTRBDIF/iHA4IOc/TmrdzaGx81bJQDdxAbJE4Vf4hntyD+VdbH%204WitGt2eRpQAFZPukj1/X9K0ZdKtYoftCvl40aIRhTtA3dvcc0Oqr6GTg2eY3trNBfBFSRWULtwO%20vAyR+NaN5pSXt68wm+8BIy++Pm/WuvSxit0laN1hdmBbKncT2OecDvgVHcabAJkvYVUclslf4j1I%20HXFCq3JcGmcu2iw28AZwzKerZxk+nsKyb7S5Q+6CN3UE52g8GvQoNBnnTLLK65LcLhSME4J9acuj%20SC3XNuWjKgsxbluOMHPril7YtRl2POLbTbhyo8pwWRmxjk4qI2snneTtIfdtIPY9xXp0XhmeQpeB%20THlNmSMBexrn5PCV6s5m3hjIxDYznB78+tUq0e5ShPsYWk208VxNC2dqfeQDO7nGB9avShWEWFjD%20xO+cdPz74xXSwaRdxeSkpZZg5dsYH7vsB9P602XwvPJNBJHGdqE+YFHqCPzo9su5PJJdDjYZiZJD%205QebPT+F1PUEVNcWgg1pEtVb92PLwT04wefoTWlaaDqNnqn/AB4S7AwUs4znJwT6Dgk0kOn3qa9I%20TDIQ0hLFlIyuegP61XOu5fKzHW1ia7aKBTIjIY8sPmz6/wD166rw3Ay2hSC2DsmWbB2856fyqw3h%20k+XtjDRu0agvtO4N/eH6cVu6dCtlCW8va8oBc7cAtgAn9M1hUmmio6E81oWs1EmFOFG0jO3JyRVq%200gQgl2+TZ5Yz3IPBp0LrvOVxlRyf1qC/81It8Cvk8ArwFH0rEppDWtSJcxLEAz4YAAE+v1p8ccaR%20NI45XHPdyOB+Az+lR4eYojjDLhjlSM+2Pyp+yRgysNxOcADpTEyCVVQbR88hX5gOgI5qn5MUzIro%20yEnuMZ68VfkRorjATdlQASDwCMde9TOhWNSm50UnkDv7iquQzOs9OKLMiyuflcgEcr8pzj2ruPB9%207bR+D9Fhe4hWVNMhlZC4DKmwfMR6e9ctdPHJazSfMMQNyFwQMHirmnaTo9h4Ht/E11p5ubldBSKZ%20Qx/eRCIZXHTkcZ9K3o9SJHTWnivSL26treG6O+7BNsXidFnA67GIAb8DVeXVJNG8T2mnXUhktNTD%20/Znc5aKVeTGT3BByPQgj0rh7rULY3Hga4fUrTyhOrC3gZRDap5fC+uR0yx59BXQfEINNf+ERbnMz%20axEyEf3QCWP5VuSdhLdQeY9t50f2jyy/lbxu2+uOuPevkyytHv7qOJDsydu6vqWXw7pv9uvrv2f/%20AImPkGDzdx+79M4z7188aRutrRXt4kcyxYyR9w92z+NNAVZNPnhlZLO8aRUO1t3QfjQqX9vMhEMc%20rAZBT9eDW5a2DNjdMFtlJJX+8T3P+FLf3FhboI4y4YYySclj7Cqbdgsr2OfuLqUSK15azKyrwTnG%20D9Kha/gYlt7AkYAIPH0rYvY5LowNFCWXAYNnHfpiq2q2n2RoouCxj3McdSanm01RXK07XMozQ5z9%20owRyPlqX+1FUACRmOcnA4NROo9B+VRMgpcy7DcX3LSz3V/kQp8qcksQAKkuNCmh8truZcP0VKogl%20GA5qWW7lKjdIxA6bjmhyuKxTEIku2SMYVSfer1qiJMfMOYwOcdzVWzV9ksobaD8pNTxIy4bIK+gp%20SHE0ID+6JxjPrWzGxEEZXrs71hIwVDjO4n8q3lX93bLjO5ADWTRaLNmp3bfv7hyhOR/9YVbcTWks%20ccqq8DHhCThT/Wp7e18qLKggk4JxVvyCEQMhkAbcCeuahBLUhIinUqbdHBGAGbGPoKx9X0oJEZLf%20eoC52OM8+x710At2P8WMc8LUF2LlNvERGcABipq0iL2Zx1pL+5k+0bidu3A+U59zUcTTvfOZeYyS%20wYDg1o63EZGkUwtEVUMSCG57ZNZaI0MDjJMYAwV5wT1z6cUMzk072LRlS9jYSK6+Wcjj+VSW+0lw%20zmJnTbGXb5cDGCfYUyGKSJk83CFx1ByHGOo96pSPiR/Nj+diAobovb/CmkaaLRCCP7NK+ZkkQHCs%20rfe/+tWvBf3FzoP2cIsNsZFaadh0PTGfT/CsQx5Yl4n3jnG3AFbBuGk0NLSIlcMWeNsbWP8AjUzV%207GtNqOp63pdxG3wkggivDFdQ6MJgIZdsiYjyG45AyKPCXjbRbXw9oNhqGqoL+a1iB8wscsVHDP0D%20H0JzVPRPD2nxfDsa3Fbf8TGfQPIeQMTlRF0x0zwPyqncrY3nwKsrSNYZria1ijt4o8FmuMjAAH8W%20c5/HPetznOw1vVJPDuoWd3NIz6beTrbTKxz5Dtwjg/3c8Ee4PrnbkuoIZooZZo0llz5aM4DPjrgd%2064n4lwyx/C57eUl7ofZowRyTJvUfzzXS3Ph2w1HUNN1K+g8y+08EwybiNpI54BwfxoApeDemuf8A%20YXuP5iujrnPBvTXP+wvcfzFdHQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAU%20UUUAFFFFABRRRQBi654bt9XQuoEdx2cDhvrXj/jD+0vDUzQfY5I9/CzOMr9V9a96qnqmlWms2Mlp%20fwrLC45B6j3B7Ggdz5JnLySM8rF3Y5LHkk10HgnwPfeNNS8qD91ZwsPtFwRwo9B6t7V6tH8D9G+2%20ebPfXkkGc+SML+BbrXoOm6ZZ6PYx2en28dvbxjCogwP/AK596BDtPsLfS9PgsrOMR28CBEQdgKs0%20UUAFcz4LuYF06e3aaMTvqF6yxFhuYC4fJA64rpq8903w1b3uj6nq9tAf7bik1KC1mDEFSZZQOM4z%20yfzoA6p/FejxzxRveBRLL5EcpRvKaTpsEmNueDxmq+oapJoGv2MdxIX0/VJTApc8wT4JUA/3WwRj%20sQOxrm/Dmu+GNU8B6Vp1+beSe2WKE6ex/feenAATqTkZz05571ofE8M+h6WkfFw+rWwiHffuP/16%20ANnU/Bug6zevd6hpsU9w4CtISwJA6Zwaqf8ACuvCw4Gjw4/33/xrpqKAOZ/4Vz4V/wCgPD/32/8A%20jR/wrrwt/wBAiL/vt/8AGumooA5n/hXHhX/oDQ/99P8A40D4c+FgcjR4QfZ3/wAa6aigDmP+FceF%20R/zBoP8Avp/8aX/hXPhXr/Y8Of8Aff8AxrpqKAOZ/wCFc+Fs5/seHP8Avv8A40v/AArvwuf+YRF/%2032/+NdLRQBzP/CuPCp66ND/32/8AjR/wrnwsOmjw4/33/wAa6aigDmP+Fb+FP+gLBz/tN/jR/wAK%2038Kf9AW3/wC+m/xrp6KAOaHw68LgYGkRAezv/jSf8K58K4x/Y8OPTe+P5101FAHM/wDCuvC2Mf2R%20Fj03v/jR/wAK48Kn/mDw/wDfb/4101FAHM/8K48K5B/saHI773/xo/4Vz4W/6A8P/fb/AONdNRQB%20zP8Awrnwt/0B4f8Avt/8aP8AhXPhY/8AMHh/77f/ABrpqKAOZ/4Vz4W/6A8P/fb/AONH/CufCv8A%200B4f++3/AMa6aigDmf8AhXPhX/oDQ/8Afb/40f8ACuvC3/QHh/77f/GumooA5n/hXPhbr/Y8Of8A%20ff8Axo/4Vz4WHTR4f++3/wAa6aigDmT8OfCx66PD/wB9v/jR/wAK58LDpo8P/fb/AONdNRQBzP8A%20wrnwt/0B4f8Avt/8a6C3tILSyitIIlS3ijEaRgcBQMAfTFTUUAUI9C0qGFIYtMskiSTzVRYFCq/9%204DHX3qt/ZLX3iCHVb5QBZo8dpDnO0tw0h9yBgDsM+vGxRQAhAIIPQ1zH/CtPCP8A0ArX/wAe/wAa%206iigDl/+Fa+Ev+gHbfm3+NH/AArTwj/0ArX/AMe/xrqKKAOX/wCFa+Ev+gHbfm3+NH/CtPCR66Hb%20H6lv8a6iigDl/wDhWnhH/oBWv/j3+NH/AArTwj/0ArX/AMe/xrqKKAOX/wCFaeEf+gFa/wDj3+NH%20/CtPCP8A0ArX/wAe/wAa6iigDl/+FaeEf+gFa/8Aj3+NH/CtPCP/AEArX/x7/GuoooA5b/hWnhH/%20AKAVr/49/jS/8K18Jf8AQDtvzb/GuoooA5j/AIVv4U/6AsH/AH03+NH/AArfwp/0BoP++n/xrp6K%20AOY/4Vx4U/6A0H/fT/40H4beEz10W3OPVm/xrp6KAOXPw18JHrodsfqW/wAaP+FaeEv+gHbfm3+N%20dRRQBy//AArXwkf+YHbce7f40f8ACtPCP/QCtf8Ax7/GuoooA5f/AIVp4S/6Adt+bf40n/CtPCP/%20AEArX/x7/GupooAhtLSCws4bW1jWKCFAkaL0VR0FQW+j6da3TXNvYWsVw3LSxwqrH15Aq7RQBj6j%20pLazqVobxQLGxlFwkecmaUD5SfRVznHc49OdiiigDAuvA/h68u5rmfTUaaZy8jB3Xcx6k4NR/wDC%20v/DX/QMX/v7J/wDFV0dFAHOf8K/8Nf8AQMX/AL+yf/FUf8K/8Nf9Axf+/sn/AMVXR0UAc5/wr/w1%20/wBAxf8Av7J/8VR/wr/w1/0DF/7+yf8AxVdHRQBzn/Cv/DX/AEDF/wC/sn/xVH/Cv/DX/QMX/v7J%20/wDFV0dFAHOf8K/8Nf8AQMX/AL+yf/FUf8K/8Nf9Axf+/sn/AMVXR0UAc5/wr/w1/wBAxf8Av7J/%208VR/wr/w1/0DF/7+yf8AxVdHRQBzn/Cv/DX/AEDF/wC/sn/xVH/Cv/DX/QMX/v7J/wDFV0dFAHOf%208K/8Nf8AQMX/AL+yf/FUf8K/8Nf9Axf+/sn/AMVXR0UAc5/wr/w1/wBAxf8Av7J/8VR/wr/w1/0D%20F/7+yf8AxVdHRQBzn/Cv/DX/AEDF/wC/sn/xVH/Cv/DX/QMX/v7J/wDFV0dFAHOf8K/8Nf8AQMX/%20AL+yf/FUf8K/8Nf9Axf+/sn/AMVXR0UAc5/wr/w1/wBAxf8Av7J/8VR/wr/w1/0DF/7+yf8AxVdH%20RQBzn/Cv/DX/AEDF/wC/sn/xVH/Cv/DX/QMX/v7J/wDFV0dFAHOf8K/8Nf8AQMX/AL+yf/FUf8K/%208Nf9Axf+/sn/AMVXR0UAc5/wr/w1/wBAxf8Av7J/8VR/wr/w1/0DF/7+yf8AxVdHRQBzn/Cv/DX/%20AEDF/wC/sn/xVH/Cv/DX/QMX/v7J/wDFV0dFAHOf8K/8Nf8AQMX/AL+yf/FVsabplno9klnp8CwW%206ElUUnAJOT19yat0UAVE0nT4r9r6OxtVvGGGnWJRIfq2M1SuNJbVNctby9ULb6ezPbRZzvkIx5jf%20QZAHuT6VsUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUA%20FFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAU%20UUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRR%20RQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q==" height="258" width="784" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 2.&nbsp; </span><span class="textfig">Sistema de bombeo solar PS2-150 
          C-SJ5-8 Marca LORENTZ. a) Paneles solares marca Sharp (Japón). b) 
          Controlador PS2-150. c) Bomba sumergible. Fuente: Elaboración propia y 
          Catálogo fabricante.</span></div>
        <p>Según el fabricante, las 
          características del equipo evaluado, es un sistema de baja potencia, que
          consta de un generador fotovoltaico compuesto por dos paneles 
          fotovoltaicos (<span class="tooltip"><a href="#f2">Figura 2a</a></span>), marca Sharp con un área cada uno de 1,66 m<sup>2</sup> (1,66 m largo x 1 m ancho), que fueron interconectados en paralelo para
          conformar una unidad generadora de corriente continua (CC), las 
          características eléctricas de los mismos se muestran en la <span class="tooltip"><a href="#t1">Tabla 1</a></span>.</p>
        <div class="table" id="t1"><span class="labelfig">TABLA 1.&nbsp; </span><span class="textfig">Características eléctricas de los paneles solares Marca Sharp. Fuente: Chapilla</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="justify"><b>Características</b></th>
                    <th align="justify">Unidad de medida</th>
                    <th align="justify">Valor</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify"> Potencia Máxima (<b>Pmáx</b>)</td>
                    <td align="justify">W</td>
                    <td align="justify">275</td>
                  </tr>
                  <tr>
                    <td align="justify"> Voltaje de circuito abierto (<b>Voc</b>)</td>
                    <td align="justify">V</td>
                    <td align="justify">38,5</td>
                  </tr>
                  <tr>
                    <td align="justify"> Corriente de cortocircuito (<b>Isc</b>)</td>
                    <td align="justify">A</td>
                    <td align="justify">9,38</td>
                  </tr>
                  <tr>
                    <td align="justify"> Voltaje en el punto de Potencia Máxima (<b>Vmpp</b>)</td>
                    <td align="justify">V</td>
                    <td align="justify">31,4</td>
                  </tr>
                  <tr>
                    <td align="justify"> Corriente en el punto de Potencia Máxima (<b>Impp</b>)</td>
                    <td align="justify">A</td>
                    <td align="justify">8,76</td>
                  </tr>
                  <tr>
                    <td align="justify">Eficiencia del módulo</td>
                    <td align="justify">%</td>
                    <td align="justify">16,8</td>
                  </tr>
                  <tr>
                    <td align="justify">Protección de corriente alta</td>
                    <td align="justify">A</td>
                    <td align="justify">15</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <div class="table">
          <p class="textfig">Nota: Los datos técnicos en condiciones de prueba estándar son la irradiación de 1 000 W/m<sup>2</sup>, AM de 1,5 de espectro y la temperatura de la celda de 25 ˚C.<br>
          </p>
        </div>
        <p>Un Controlador PS2-150 (<span class="tooltip"><a href="#f2">Figura 2b</a></span>),
          que posee entradas de control para protección contra operación en seco,
          está protegido contra polaridad inversa, sobrecarga y temperatura 
          excesiva. También lleva integrado MPPT (Maximum Power Point Tracking) y 
          su funcionamiento con baterías posee una protección integrada contra 
          descarga total. Además, tiene un sistema de monitoreo, en el que 
          registra en una tarjeta interna todos los parámetros de funcionamiento 
          de la bomba, tales como el caudal, la presión, el amperaje y el voltaje.
          El controlador cuenta también con un sensor de nivel en el pozo que 
          evita que la bomba trabaje en vacío y un sensor de llenado para el 
          depósito de acumulación que evita el derrame innecesario de agua. Para 
          más detalles en la <span class="tooltip"><a href="#t2">Tabla 2</a></span> se muestran los datos técnicos del Controlador. </p>
        <div class="table" id="t2"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Datos técnicos del Controlador PS2-150. Fuente: Catálogo del fabricante</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="justify">Parámetro</th>
                    <th align="justify">Unidad de medida</th>
                    <th align="justify">Valor</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Potencia máxima</td>
                    <td align="justify">W</td>
                    <td align="justify">300</td>
                  </tr>
                  <tr>
                    <td align="justify"> Voltaje de entrada y salida máximo (<b>Voc</b>)</td>
                    <td align="justify">V (DC)</td>
                    <td align="justify">50</td>
                  </tr>
                  <tr>
                    <td align="justify">Corriente máxima de entrada y salida</td>
                    <td align="justify">A</td>
                    <td align="justify">22</td>
                  </tr>
                  <tr>
                    <td align="justify"> Corriente máxima de entrada (<b>Isc</b>)</td>
                    <td align="justify">A</td>
                    <td align="justify">30</td>
                  </tr>
                  <tr>
                    <td align="justify">Frecuencia</td>
                    <td align="justify">Hz</td>
                    <td align="justify">0 - 110</td>
                  </tr>
                  <tr>
                    <td align="justify">Modo de protección</td>
                    <td align="justify">-</td>
                    <td align="justify">IP68/NEMA 6P</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>La bomba sumergible del conjunto (<span class="tooltip"><a href="#f2">Figura 2c</a></span>), es de funcionamiento centrífugo con carga máxima de 20 m y gasto máximo de 4,6 m<sup>3</sup>/h
          (1,28 L/s). Salida roscada de 1,5”. Construida de acero inoxidable AISI
          304, provista de válvula de no retorno y con protección para 
          funcionamiento en seco. Puede trabajar en pozos con diámetro mínimo de 
          4” y temperatura del agua de 40°C. Dicha bomba trae incorporado un motor
          modelo ECDRIVE 150-C, que es de corriente directa (CC), sin escobillas 
          que son libres de mantenimiento y es sumergible en agua; éste tiene 
          materiales Premium de acero inoxidable AISI 304/316 y no posee elementos
          electrónicos en el motor (<span class="tooltip"><a href="#t3">Tabla 3</a></span>).</p>
        <div class="table" id="t3"><span class="labelfig">TABLA 3.&nbsp; </span><span class="textfig">Datos técnicos del Motor ECDRIVE 150-C. Fuente: Catálogo del fabricante</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="justify">Parámetro</th>
                    <th align="justify">Unidad de medida</th>
                    <th align="justify">Valor</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Potencia nominal</td>
                    <td align="justify">W</td>
                    <td align="justify">300</td>
                  </tr>
                  <tr>
                    <td align="justify">Eficiencia máxima</td>
                    <td align="justify">%</td>
                    <td align="justify">92</td>
                  </tr>
                  <tr>
                    <td align="justify">Revoluciones motor</td>
                    <td align="justify">rpm</td>
                    <td align="justify">600…3 300</td>
                  </tr>
                  <tr>
                    <td align="justify">Inmersión máxima</td>
                    <td align="justify">m</td>
                    <td align="justify">150</td>
                  </tr>
                  <tr>
                    <td align="justify">Peso</td>
                    <td align="justify">kg</td>
                    <td align="justify">7</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
      </article>
      <article class="section"><a id="id0x2b6cd80"><!-- named anchor --></a>
        <h4>Desarrollo de la evaluación</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Dado
          que los datos del acuífero sobre el que descansa el suelo de la 
          estación experimental es conocido y en el mismo hay instalado bombas de 
          hasta 270 m<sup>3</sup>/h (75 L/s), no se consideró necesario realizar un aforo del pozo previo a la evaluación de esta bomba de bajo gasto. La <span class="tooltip"><a href="#t4">Tabla 4</a></span> muestra las características del agua y del pozo donde fue instalada la bomba.</p>
        <div class="table" id="t4"><span class="labelfig">TABLA 4.&nbsp; </span><span class="textfig">Características del pozo y del agua donde se instaló la bomba</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="justify">Parámetro</th>
                    <th align="justify">Unidad de medida</th>
                    <th align="justify">Valor</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="justify">Nivel dinámico</td>
                    <td align="justify">m</td>
                    <td align="justify">5,2</td>
                  </tr>
                  <tr>
                    <td align="justify">Diámetro del pozo</td>
                    <td align="justify">mm/in</td>
                    <td align="justify">200/7,8</td>
                  </tr>
                  <tr>
                    <td align="justify">pH del agua</td>
                    <td align="justify">-</td>
                    <td align="justify">7,53</td>
                  </tr>
                  <tr>
                    <td align="justify">Conductividad eléctrica</td>
                    <td align="justify">µS/cm</td>
                    <td align="justify">745</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>Como puede observarse en la <span class="tooltip"><a href="#t4">Tabla 4</a></span>,
          el diámetro del pozo no requiere que la bomba sea protegida por camisa 
          de protección para evitar el sobre calentamiento del motor. Referente al
          agua del pozo, según <span class="tooltip"><a href="#B19">Pérez (2016)</a><span class="tooltip-content">Pérez, L. E. (2016). Control de calidad en aguas para consumo humano en la región occidental de Costa Rica. <i>Revista Tecnología en marcha</i>, <i>29</i>(3), 3-14. <a href="http://dx.doi.org/10.18845/tm.v29i3.2884" target="xrefwindow">https://doi.org/: http://dx.doi.org/10.18845/tm.v29i3.2884</a> </span></span> se encuentra dentro del rango del pH aceptable para agua potable que varía de 6,5 a 8,5. Asimismo, según <span class="tooltip"><a href="#B10">Gallo (2014)</a><span class="tooltip-content">Gallo, L. (2014). <i>Calidad de agua de bebida en sistemas extensivos de producción bovina en el norte de la provincia de Santa Fe</i> [Tesis presentada para optar al título de Magister en Ciencias Ambientales de la Universidad de Buenos Aires].</span></span> está en el límite superior del rango óptimo de pH para agua de bebida 
          de bovinos que se ubica entre 6,1 a 7,5 y dentro del rango de pozos 
          profundos que abarca desde 6,73 a 8,53. En cuanto a la conductividad 
          eléctrica del agua del pozo, según <span class="tooltip"><a href="#B17">Oz-Perú (2021)</a><span class="tooltip-content">Oz-Perú. (2021). <i>Conductímetro, 2021</i>. <a href="https://www.oz-peru.com/conductimetro/" target="xrefwindow">https://www.oz-peru.com/conductimetro/</a> </span></span> se encuentra dentro del rango de agua potable o el 
          agua superficial, que es de 100 a 1000 µS/cm aproximadamente. Por lo que
          el agua es apta para el abasto en la Estación Experimental.</p>
        <p>Para 
          instalar la bomba al pozo, se enrosco a la misma una tubería galvanizada
          de 1 ½” y los cables de la bomba conectados a cables Royal Cord de 3 
          vías, acorde con el calibre de los que posee la bomba de fábrica. Estos 
          cables fueron empalmados utilizando envoltura de tape de goma y tape 
          plástico y luego sujeto a la tubería de impulsión. Este conjunto fue 
          introducido en el pozo, teniendo cuidado que entre el mismo y el fondo 
          del pozo quedara al menos 1 m. Finalmente, la bomba fue conectada al 
          controlador PS2-150 y este a los paneles solares, quedando el conjunto 
          como se muestra en el esquema y foto de las <span class="tooltip"><a href="#f3">Figuras 3a</a></span> y <span class="tooltip"><a href="#f3">3b</a></span>.</p>
        <div id="f3" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 286.065" viewBox="0 0 500 286.065" height="286.065px" width="500px" y="0px" x="0px"  version="1.1">
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tVnPViOT/%20AIU8WaAFgWHphyKscE4pHYdAeBRqIrGOYfdnl/77zUUktyhwspb6qD/SrTkBc5GT0rPvphBAzcbu%20wzTTkuoWTM/UdSuQ3lM6gHqVQBvwNd74C8BXduYdanMUcswBVGDB1T147ketcV4XtUu9ZS6uoxJD%20CdxVujt2FeozeKbllQRvjBzwoH4V0QU5K5E3COh29JWNo2ttfROboJHtGQ+cAirw1WyK7hcxkfWs%20nCSdjRTTVy5WT4jvXs9Kk8vyy7grhz29hVj+2bDy5JBdRlIxliDWLqniLT7yzeOGIzM+EDMnAPX6%208U4Rd9hSkrbnIW91LaCOTyIWZvuFhkjHqP8AGsXxA0kujajcTY3yW7ntk5GM4HSu7vpdK0+xS486%20P7ZjLhTuLnt16c15zrk3m6JqT4xuRuPwzXVe6Zz2s0dxov8AyPHhb/sWx/Na9FrzrRf+R48L/wDY%20tj+a16LXCdYUUUUAFFFFACGqeq6jHpdhJcScleEX+83YVcY4Ga8+8Rat/auoERtm2gJWP0Y92qoR%205nYmcuVXIz4h1ZiSb1wSc4CjA/Sj+39V/wCf6T8h/hVCiurkj2OT2ku5f/t/Vf8An+k/If4ULrur%20yOqR3krSOQqqAOT+VZ9Xbc/2fZ/bCP8ASZwUtgf4V/ik/oKmUYpaIuEpN7l3UNev4ZEtYL1mMA2y%20zAD94/fHsOlVf7f1X/n+k/If4VnqABgUtNU4pEupJsv/ANv6r/z/AEn5D/Cj+39V/wCf6T8h/hWf%20ViwsZNTvo7WHgvyzf3V7mhxilewKU27JnT+FptSv3kurq6ke2X5UUgfOe5+grphUVrbR2lvHBCu2%20ONdqipq5W7s60rIKKKKQwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKK%20KKACiiigDjdL/wCSt67/ANg+3/ma7KuN0v8A5K3rv/YPt/5muyoAKKKKACuR+Kv/ACTXWP8Armn/%20AKMWuurkfip/yTXWP+uaf+jFoA4bxXaJLmG2RyiwrKAD04riLDTjczloVLPG3zEvjg+9elQ58ss3%20zb4lTHtiuJ0cfZdZubc8Dkc+xpznroTBaMlfT7woNtuy467JjTjBeoo2QXK464mzW/GwORkdKcCt%20Q2x6HOtJfJj5L4EdcAGo01C+R28w3KjoMwg8V1DY46dKVVGG+lF2GhzX9rSp96VserwEUNrjjH72%203YD1VhXRMoNNeJDxtB47ii77BZHNnVoTJk+UrnukpX86ry3xfjcxHZgyZH44zXTNZWzKSYIT9UFZ%2095p1n5ZJt4s9vlpc1h2Oeh1KYNerh5ZJYvKLEjhc5P6CrFrqUjWsYVmiU/LhQDj+p/Sqms6ZHZNC%20kOQ08e8rnGCeBWjoGlWV9p4donVkcq2XOePStZNJIhLcnjnsldWk86ST1lBP6dKvJqlqg5k24HGV%20IqI+HbToHmH0kpj+GoBws84H+8DUcw7Foalanjzo/wA6ebyBvuyxkDp81UT4eG0bbqTr3AOaYfD8%20pyBcjB65iBpXCxpieMj5XQk+jCk3L68d+ayP7CuU+7LCR6GOox4evriYRRGAuTjIBGKpauyJeiuz%20TmlRFaRzgD1rnbiaTUdQEUednr2A9a6lPhsTFm71RSyp/DngntyarP4e/si2kYSmdgfnbGCvpkf1%20rpjhpu11oYfW6S0T1HWEi2aJHCMIvH/161be+Rj3yexrFGFjBIwSe3eprSKWe4VYxlieK6mkloY3%20bZvG9xAYxMdichCe5qhJO38TH6A08WEiO5cHf2xgiopbQx5MrsmSB0zSVitRwu2j65IHIB6VNJer%20PL5kwYEfd44A/wAazJPlwPNH0I5NCTkYVmKqvI4zSsNE8plusDIAX+JmqnrFvnw7eESqFWF2IJ5J%20x2olkDtvLjGOAKqa84/seVd3Itz29RmlLYpbnoWi/wDI8eFv+xbH81r0WvOtF/5Hjwv/ANi2P5rX%20oteedgUUUUAFIaWquo30WnWUlzMflQdPU9hQBi+LNXNrbiygbE0w+cj+BP8A69cYBgADoKluLiW8%20uZLic5lkOT7eg/CmV1048qOSpPmYUUU0k9gSTwAO5qzMsWVqt1ORK2y3iXzJ39F9PqelNurl725a%20Zl2ggKiDoiDoKYWaONrZW+UkNNj+Jh0H0FNFRHV8zNJaLlQClopKszEY4Ga7vwzpH9m2XmzL/pM+%20Gf8A2R2WuU0/TL+6s7m+0+KOSa1G63SUZWWQdj7f1rsdA1C8vbEDVoIrbUE/10EbEhc9DnvXPVnd%202R00oWV2atLRRWJsFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRSZoAWikpaACiiigAoooo%20AKKKKACiiigDjdL/AOSt67/2D7f+Zrsq43S/+St67/2D7f8Ama7KgAooooAK5H4qf8k11j/rmn/o%20xa66uR+Kn/JNdY/65p/6MWgDHgbyoYmgg3sFAO5scY+hrhdchay8VhxCIxLhgisMDPviu0jui0Ue%200fwjr9Kz9W0Ia3PDKZvKeLg4XORWPtHaw4xSdzOjEvGUP0GDTv3n9xh9VH+NaB8POmNl7Jx/eWo2%200iZB/wAfQz/uVXtSeVFRncY+U/8AfJpRMVByAAR71K1jcqQPtCceoxmo0hunjDI8Yz2OaftAshnn%20Z6KT+NDXI3Ed/QEVIIbteWCMB/tYpjJdZzsTB9DS9ohW8yNp8JyGHPtVSaRpyFjBOT6VdYTOMeQC%20V68iqzW968gMcOxlIIAGQwB5/Sj2kew7eZz+uyNJrwDcKhUKD2AIA/lW7p9rBYNc+Q2I55A+3n5T%20jmufv1P9sxAqdxYAg9etdWRngwuB6AGtqjXN9xMfhHCdAeWHFN80Meo/OkKRqAfKfPfrTCYiOd4P%20oDUXiOzJzKB3HtzSGTjpVceSMnc34mmny3P+tKj6L/hTvEWpYMm0E4PtU1vefY7IyR+Z5zMcAL1H%2017c1Qia1SdftE/7sdflH9BVbXvFERhEFigcsNok2/Kg9veurDezj+8k9jkxKqT/dQV7ltr+6kyzu%20qk8kM2Kjk1BpV8p2LZG07Dlivf61xcSSbZFklLZPVj/nmtHw466bfm8mDyCMH5V61u8wumkjJZO4%202k2dqNGjCYFznPPKVPBpz2+THPED2YggirUEkNxCksLKyMARTyhJOCPpXnPEyTszrUEUzZ3bup+2%20LjPzD1rUNpp0rL5hk2Dn7/Oar7WXjANBJH8I+tH1qQ/ZrsVdU0m1LJJYiR2V+jN2rJmtL4swFv8A%20L2roOD/DRtGcYI+tUsWwdJM56fTfMNvGYJlVIzuZVGd3p9KZrskUegahH9jZpPIZRNt4HFdIV9DW%20Z4iGPDepcn/j2f8AlT+tX0GoJHQaL/yPHhf/ALFsfzWvRa860T/kePC3/Ytj+a16LUGwUUUhNAAa%204LxNq39pX3kxNm2tzgejv3P4Vv8AinWDYWYt4GxcTggEfwL3NcOoAAA6VtShd3ZjVnZWQuKWikNd%20BzAauWn+hWpv3AMj5jtVPr/E/wBBUNna/bLkRs/lxKC8sn9xB1NF5dfbLjzFXZEoCQx/3EHT/Gol%207z5TSPurmIFXAx196dQKKszCpLS0lv7yO1g+/Iev90dzUJIAJPQV2/hXRzZWn2qdcXE4zg9UXsKi%20pPlRpThzM17KzisLSO2hGEjGB7+9V9UQwbL+IfPB9/H8UZ+8P61oYpkyCWJ0PRlKn8a5DrHKwZQy%20nIIyDTqo6Q7PpdvuzuVdpz7HFXqACiiigAooooAKKKKACiiigAooooAKKKKAENA6UGgUALSUZpaA%20CikzS0AFFFFABRRRQAUUUUAFFFFAHG6X/wAlb13/ALB9v/M12Vcbpf8AyVvXf+wfb/zNdlQAUUUU%20AFcj8VP+Sa6x/wBc0/8ARi111cj8VP8Akmusf9c0/wDRi0Ac/bxqkKADjaD19qn3qmTwPpVGAP5a%20Z6bR/KpA2XweTXIBZ88kcNmk8wsck8VXbg8Ck8wtkHtQgJZDGT8wHPtURWHIKgUwsGPPWm+WADjp%2071YEo8vnI69c01oISOOBUIGDjPAppyD3ApBYe0MPVcA+1Q7DFtdXwFyf0pxRSOc5+tQTjELgMfmw%20o/HiqjG7E46XOV1CPb4rtjxlnjPHrXdbgwPUfSuL1VNvim1/3o66oP8AMeeD3rasrtPyFCPu27Fg%20MQ3ytxTQ+ckZJ+nSmCT5cAYpMgnjr3rncWNwY4ttOWCnI9KY5jP3o0wOxUU7eCoGCR6elAUYz0OP%20rU2DUiKREE+XGAeBlRWZrdvZxaNcStbxfu1JQquCGJ6itjAI+dVwKyvEUYfQ7ssOiDA/GiCvJJiu%201qeeJcrNc7UU5Xv2q3IHhi3NkZ7DvVbTxGlzKrHaMZJPtUc99NfXGFO2JflAHpXpU6SVQ0nVbp+Z%200Wia6dOhIkfiQ7iDziumsvENtOqiWVVZjxXmExIfr0FS294ySgk9OntXRVp06rtJa9zijzRV0evr%20OpOM4zxgGpFkDDIYkdOtc1o2uRXkIjkZfOC46/eraV93DfKMcV5NWk6TtI3jLmV0XN4I4Yg9M5pd%204xljzVVWIXA5HrmgTENyOvesR3ZbWRenBGelZniQqPDmpAf8+7/yq35y84AIHXFZuvvnw7qOev2d%20/wCVNbhc6bRP+R48Lf8AYtj+a16LXnWif8jx4W/7FsfzWvRa7CwqveXUdlayXEpOyNdxwOTVikIB%206jNAHl95dy6heSXUwbfIeBg/KOwqLn+63/fJr1PYv90flRsX+6PyrVVWlaxi6Kbu2eWc/wB1v++T%20Qd3ZHJ7AKea9T2L/AHR+VLsX+6Pyp+2fYPYLuecXimwtRYBW86TEl0wB6/wp9B3qlz/db/vk16ps%20B/hH5UyZF8l+B909valGq0OVJM8tDA9Mn6A0oORkAkeoBro49Vj0axuLiSEyhiEwuB1zUWieMrSC%203tLGW0kBGEMgwRyfSn7Z9hewVtyt4e05L3UPNuSFt7f5yG43nsPpXd/aYQceYuc4xnv1qQIMdB+V%20GFyR8uR2rOUnJ3ZpGKirIiF3Af8Alqnbv69KSS7jCMY5ELBSQCcAkVNsX+6Pyo2r/dH5VJRzvgu+%201G+02dtS042Oyd1jUvuLjOSfp6V0lJxRQAtFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRSU%20ALRRRQAUUUUAFFFFABRRRQAUUUUAcbpf/JW9d/7B9v8AzNdlXG6X/wAlb13/ALB9v/M12VABRRRQ%20AVyPxU/5JrrH/XNP/Ri111cj8VP+Sa6x/wBc0/8ARi0Ac6hHkoccbR29qOnQcnpUcU4MKZP8I/lT%20uOPzzXDcQ8bRwTj6mkO0KSc4604CJx8wyahnxjCc596oYglVnO0YGPzoclgApB9hTI4thBLKTjG3%203pwAxhRk+opgRyKRz75qPJOQSMnoak37225GB2ApjW4Vgdxwp6etS79BoYQzybVxmkkt3ZThgCpB%20GemQal2ugYrGQ3t3qWKGRgDMNo9CaqMmtSraHHakXPimAHghkPB9q6Itwcngc1hagFPjeIMRgYzn%20p0rfxvLMGDA9CK2nJtRYRVroaspwfSn7gBluD6VH5BVGzwOp/wD1U7ywNpZxyO3WsnJlNj1c7c56%20UiyY56ntTACCB0P9aRl2DGR1PJqrg7FhHUgjJOOT71meJLkQ6JPkZaTCCroXIAGSTjIrD8XsfssC%20H5TljiiC95MnkucTLGXI9Mc+9LtESHA5x1qWbAGB+dVppZWjVGkYqvQHtXsaLU4t9CGVs5p1lZ3V%2060n2WB5vLXc+wZwKhdOOea7b4fwiO3vZP4mKr09Oa5603FcxrG1jlra6ML/MWUrxjuK7nwzqct3b%20slxkIv8AqyTkn8aq+LLOwaWCRolF27ZZhxlR61Fo6SXt2saHbEnLEcYA7VjPEKpTs0aQor42dZ5g%20wxWPntzzSM5GCvIxwBRsVmPRVA7Dk1FKiqynLKFGAR3rh0IHebgsTuUE9MVT15yfD18S+Sbd+B06%20VcDEtnBbHG0HvVDxA2zQr8FOTbtz+FUmgOv0T/kePC3/AGLY/mtei151ov8AyPHhb/sWx/Na9Frq%20NAoorFg8V6dNb3dw8jQwWjmOSSQYGc4/nQBtUVhjxhozPIv2vhCo3bGwxYEgDjngGrH/AAkmk8Yv%20EJbbgKCSdwyOPpzQBqUVjw+KtJmEp+1BPKZlbepXoQpI9skCnL4m0h7pbdb1PMaQxKCDguDjGemc%200Aa1Mm/1Mn+6adimzf6mT/dNAHnmtf8AIDl/66p/WudtP+PyD/rov867VNJXWbG4t3laIKRJuAz0%207VDovgqC4gtL6S7kOcSGMKOx6ZoHbS53A6CuYj8PajAt0IbiATuXZL07vNbLZ2ntwOM/lXTiqmoa%20nDpwhEgd5J38uKNBlnbGf5CgRhDQtfLI51gqFGRGGYhfnBwT/F8uRz61HH4a1mGHZFqzqE3FV8xj%20vJk3cnr93j2rWuvE+nWKEXUjRTCIy+Qy/PgDJ49ajPi7RwFZroKhUsWYYC4xwfQ8jigDJn8NeISD%20JBq6JO8YRnJbKgEkAHvjI5PXFMuPDHiGXVILs6urGHfn5mXzFbHyccL06jmtu68V6Ta2Ud0boSRy%20LuQRgsSM7c47cnHNLH4r0me+is7e7WaeWQxhY+cEAk59uDQA3w/pWpaf576rqL3kjkeXydqLjpj+%20tbVYw8XaIWx/aEQA6sQQBzjOcYxkYzQfFmkB4l+1A+YxXO04XC7st6DHOaANmisuPxJpczRJHdqz%20yvsRAp3E4z0x6HNalABRWF4nj1q5t4YNDYROWLyTFgMBeQv4nj6VmzjxU94LiDMcbc+QSrKD5Y4+%20m/NAHX0Vyj3HiuVS8cEcSgyEKQpYgKu0dccndSyXHiw6PaGOG3W8MrickA4X+AgZxz3oA6qiuN8z%20xi15iVIxBHMrZhCjevOVwT06c1Hbr4uMeZE8vDS4QFTuyoK5OeMHI4oA7aiuSnufFqWMvlW8bXW/%20CjC7FHOCDnJzxnNdRatK9pC1woWYoDIo6Bscj86AJDyDzj3rmVv9Y08XMs0c12i3ZiRfKwRHjIcY%20688V0xzg469s1x9uPFrap5kwAiwoKZUIDls4AOSMbetIAt/EPiH7U5k0hpEaNWSEIVKkpk/N0+9x%20zzzTRr3iS5twf7JEQUByV3Zf5gCoyODgn8qSGTxo6+ZMkayLHIqqAu1m42kjqO9PC+LIb3IPmrll%20GduxhvGCwzx8uelMCzbeIdYmsr6VtIdJIZEEQZWG5SeSR1O32qvpev8AiKW4tYbrS8pI7b5mUp8u%204gYHbAweetSi68VsrBraNAu0MyhSx5bcVGcHjb196S4/4SdrghYkMQm3Icjnpw3PC4z070LcHsdZ%20RWHor68b5xqyxfZ2Riu0AFW3kAcdflwa3KACiiigAooooAKKKKAON0v/AJK3rv8A2D7f+Zrsq43S%20/wDkreu/9g+3/ma7KgAooooAK5H4qf8AJNdY/wCuaf8Aoxa66uR+Kn/JNdY/65p/6MWgDkbckxIO%2020VO7IqcdRVGFmVIx6qMD8Km3buOM5riCxILjgjBBqu1yyHIBYDpjrSOjy8RsMA8mmxkIyhgC3eq%20SGWEm3/Nt2+9WUyIunXoRVVWXovPqfT8Km2vn5Tlf4fShAPZ1Q5VfmIpFkXYWYZI/KomRmVtv389%20M9qmj8qJCJBh+g//AFUmUiI3WxsZwzHgUSShhkHnNORIFm3O/wA3UCluJrK0jlmccKpbBPLYFJbl%20bHnuu3RGsTzplWQ4BPsa0NK1CYNvk3MVwzNgbduec1lakY7+7mmNxEpm+YRjrzyAKuaasi29zvQr%20uiwv1r1qdNctpLY5qk9dGdfDK88CyMqqW+bA7DtUrSKvysQQwyQRxx3qpbsiWEDB/mKA4H8OajWV%20znyc8/e3+/cflXmVVacrdzaOsEy8JVMgZAAxOc4qByvDAK2fTvVOOZRwWYjuQD/P+lTCUTEHdwo7%20mslfqK9mWRIASVGCe1cv4ukM80aLk7Bz75ro0AZzIwOFHSuf8TJ5bFm4LID9PatqU7ySNYtM5GZu%20wqrJuJ5GAKdLJ83GePWonckda9a5xWE3Zb2Fdh4Oultra7Mj7UQq7H8Og964+KGSdgsSM59hXQW9%20u1pGwO5TJjKA5rnrNSg4s2hTcmWb64k1C+34JklO1EHYdhXT6VAum2vkEfvDy5Hc1V0XRxak3NwC%20ZsZA6bfatOYF2G0hB34zg150pp+6jScl8KBpWzvUH+6F/rVhYRgSF8EjkseKghTZkNkrjIOetPWP%20jBkDKM5B6mpukzJocYmWUhR7kCs7XmZdAvsgljA4P0xWlJcRxxAncSXOSOTVHX2z4evlU9bdifYY%20pqWtgOs0T/kePC3/AGLY/mtei151on/I8eFv+xbH81r0Su0oWuGuNY0S0t72KTTLv7G5d5sHKkK+%201mAz/ePbrXcZqMwxHrEh/wCAigDiLfUvDsDw/ZtJm3naYlU8EbWwTzgHG7g80i6j4ZtwZItOuFVR%20vEgJDAhM465A2nGenau3W3hXO2GMZOeFHX1pk1lazxuktvEyumxgVHK+n0oA4ybUPDkzsZdMmLq5%20kkAbgZKkkEHDZO04FMm1Xw++qpGukytPbXOCWbbtyxbeBnnkGu4W1t1REWCILHyg2DC/Sl+zw7i3%20kx5JyTtHJ9aAM/QfEMHiCGSW3gniRCMGVcbgehFaUx/dSf7p/lRHHHECI41QE5O0YyaJv9TJ/umg%20DB0AZF0B1K1Z8O3UJ0K1UyorIpVlLAEEE8GoPDn+suPoK1JNLspnLyWkDMTySgyaCk1azJhcwf8A%20PaP/AL7FQXsNhqEapctEwRtyEPgqfUEdKT+xtP8A+fOD/vgUf2Np/wDz5wf98CgPdKE3h7QbiXzZ%20ooXfZsy0pORgj19CaU+HtAaMo8EDA9S0mT25zn2H5Ve/sbT/APnzg/74FH9jWH/PnB/3wKA90qTa%20LotxFFHJHCUjXYB5mMrnODzzzzzRb6JodpcJNBDAkiOZEIf7pOc4546mrf8AY2n/APPnB/3wKP7G%200/8A584P++BQHulN9B0KS3aB4LdomUIUL5BUNuA6+pJpRoeiBNhihYbtx3SZz8u3B56Y4xVmTS9M%20ijZ5LS3VFGWYqAAPWqGnSaLq1il7p1lFcW8m7a6IMHBxQHulq10vSLKZJoFiWVCSrmTJ5GOpPoAK%200PtMH/PaP/voVj3B0i2l8ubT1VsA48oVEZ9DYEfYU54/1QoC0ToGkVELswCgZJPQCudbxpbySMtj%20Y3l4qnBeKP5fzrNXV4h4NuYN0hcLIiE+m445+lWvC+q2ln4dtIirhgpLbV6nNUlpcUlyysT/APCX%20Tf8AQC1H/vil/wCEtm/6AWo/98Vf/wCEgtPSX/vmj/hILT0l/wC+aLrsSUP+Etm/6AWo/wDfFJ/w%20l03/AEAtR/74row2QD60UXXYDjNV+JVvoxgF9pN/F577Vyn5mtBfF8rqGXRNRZSMghOCK1NSUNPY%20bgD+/wC4z2NX+gwOKV12Gc5/wl03/QC1H/vij/hLZv8AoBal/wB8V0Yz3ozRddgOc/4S2b/oBal/%203xR/wls3/QC1L/viujoouuwHOf8ACWzf9ALUv++KP+Etm/6AWpf98V0eaKLrsBkaXr0mpXZhbTLu%202AUtvmXC/StgGkpc0gFopM0ZoAWikzRmgBaKTNGaAOO0v/kreu/9g+3/AJmuyrjdL/5K3rv/AGD7%20f+ZrsqACiiigArkfip/yTXWP+uaf+jFrrq5H4qf8k11j/rmn/oxaAOEcssSS4YgAdPpVB9VVTtYk%20uT1QZx9a0vLDRxFZOQBkdulWI4UhdfKjXPUnGc1xKzGot7Gdc6gLWJCsUspYdQOlKtzHI6BsoxHG%20e9arSHzj8pwfcAAVFIsYlBxlWP8Adzx71WnQ0dJopxnDjZyM9SKvQ2s0jM7SYH8h9KqyBUkPJhDf%20N5hHyip7V4ZfMjWdXCgEuHGaLOwuRl9o3gAeN1xjnjmo3iEyeYV2SkZx2pk8yC3KvJgLxkHJIp1v%20cRSruAJKjGW6N70IqKsxE06CV1DFvMHOAeTTha288Mka7ZCVK/N19DQ7lpM4y2c4Xgn61Tuo5YZR%20Jlg/aOM5PvxT3ehTRxF/Hb6bf/ZlJYxHYCyLn8TWzBtlsWWMAucAY5yc1z+s5vNYuW6HazcjHQV1%20ng+zSXT1uzG4YsfKHVQBxnPqTmu+GI5YPmOadHmmrF+DSY4bWASvIXZV4K4H0pbrTpMlIwgwegPb%203rWijcHHmfMR1PP5+9Ryo53EyEFWxnHFcUnzNs6VBJWMcwSbmUKgC+h5U9zUX2KbesjvF5aj7pB5%20P1rZFyYvlJDv3Ixj6Yqu5kmjzGBkcnJwD/8AWqHboQ4rZFbb5IJkKsQeDnkVy3ii7F1NEEKnYCpG%20c8Z71t6tdJBbBJMeaehByP8AIrlLyWXBCSsynrnBp0YpS5hqm7No5+cHeRjJ9qYisrr8gfnhTzmt%20AWZnYnKIM9Sae+mmPBEgz1yK9D2sGYeykiaGZ7NHM7qCo+ZFACx+3u1avh8LqGrrvViEXdwMgHtk%201hm03RBZHLAHIU9MnvXUeE5TNoylQUCsVIzjPvXJVkkmbzk1E3LjbGgJfzBuwAPX2pqRTeaWMgIx%20xzzn6VAqu16w852VBkKRjB9qsLIzH94DtOcNnFccTmTJCWRSwZTIcBiRzUazksACHbqSKeLlFXZu%20JO7cQRmlgQfM/lqqtztzgim1cZEZN0m0IQx6+mara6hOgXwVSCsDk/TFX5BGq+YxKBhjPUms7WW3%20aLqKqSVFu5Un6U4u0gOz0X/kePC3/Ytj+a11WvajdWM0K2zKAyknK5rldE/5Hjwt/wBi2P5rXVa9%20F5k0PHRTXXVvy6G1K3NqZX9v6n/fj/74o/t/Uv78f/fFJ9m9jS/ZvY1x3n3Om0Owf2/qX9+P/vij%20+39S/vx/98UfZvY0fZvY0Xn3C0Owf2/qX9+P/vij/hINS/vx/wDfFH2b2NH2b2NF59wtDsH/AAkG%20pf34/wDvikbXtSZSC8eCMfco+zexo+zexovPuFodivaahd2RYwFAW65XNWf7f1P+/H/3xR9m9jSf%20ZvY07z7haHYX+39T/vx/98Uf8JBqf9+P/vij7N7Gj7N7Gi8+4Wh2D+39T/vx/wDfFH9v6n/fj/74%20o+zexo+zexovPuFodg/t/U/78f8A3xR/b+p/34/++KPs3saT7N7Gi8+4Wh2Gzave3ULwXAhkhkG1%200aPhh6GqHh+/m0zSY4bCG3t4izErHHgZyea0hbHcOO9UtKt86bEcd2/9CNNOdtwtDsOuby5u5fNm%20Kl8Y4GK1dF06K+gd5925WwNpxVT7N7VseH12xXA9HH8q1ouTerMqqilojBGlwDwdeT/PvQy454+8%20aveGdGtrnw7Zyyb9zJk4PvTf+ZFv/rL/AOhmtLwj/wAivY/7n9a6/smNT42U9Z02GxtleDduZsfM%20c1ib5fb8q6nxAN1tCPWT+lYotj6VyVnJPRm1FRa1Qo17UgAN8fH+xR/b+pf34/8Avik+zexo+ze1%20YXn3NbQ7Fa813UWmsyWj4myPk9jVr+39T/vx/wDfFVLy3/fWfH/Lb+hq19m9qd59w5Ydhf7f1P8A%20vx/98Uf2/qf/AD0j/wC+KPsx9DR9m9jRzT7hyw7B/b+p/wB+P/vij+39T/vx/wDfFJ9m9jS/ZvY0%20c0+4csOwf2/qf9+P/vij+39T/vx/98Un2b2NH2b2NHNPuHLDsL/b+p/34/8Avij+39T/AL8f/fFJ%209m9jS/ZvY0c0+4csOwf2/qf9+P8A74o/t/U/78f/AHxR9m9jSfZvY0Xn3C0Owv8Ab+p/34/++KP7%20f1P+/H/3xSfZvY0v2Y+hpXn3Dlh2D+39T/vx/wDfFaWh6neXt46XLKVCZGFxzmsz7MfStPQovLvH%20OP4P61dNz5ldkzUeV2Rl6X/yVvXf+wfb/wAzXZVxul/8lb13/sH2/wDM12VdpyBRRRQAVyPxU/5J%20rrH/AFzT/wBGLXXVyPxU/wCSa6x/1zT/ANGLQB58IcbSHB3KCRg8H61oWeyUOplJIHQ8daoxyZiV%202QrgAEHnt1qbGSrKyj6dvSvPT1GnYmliSMcnAJ/hYA0BT8xUqAcAjHOPftSJCphJYF2z09aUHdiM%20IRg8b+AKo6lVVtRgnDR+XmEITgl1yAPU0+Jo4YhErwrGM5CqAcfzpZbZthAuAobqBxmkWxijKSM2%207A65yKLmjnG2jJw9s6iKQxu7HbtJ5NTQwodqRurAHmNV6H61UkiwFZgJFJOVIwfwqRZ5ASIwqqBg%20HPWnzGblFbl8r5c2JFwcjq3NQ3oht5DO0SuoUoXGcryMHjqKp+c4DPNJgY3ZznHsaivrxLO1DNOX%203YYAjkk9AKIttico2PP9UKy6ldMoZV2njJB6V6B4J1bTYvDEEUyMHgyki7uARzkexBzXFW0iXHiZ%20nl2bGfLjPGO9ayWkMcsm5R9nad4GJHTnKkfniulyVrMxekjuF1GzaYtACkTgECTr+Bqvql1BtWRJ%20CHyM4IAYd6yre06B2z5Q5w3NSXEgAUkAwgZYYyx+nasOZM0W2pIpt5YmkindAncDOPqKN0ERSBHf%20PUlmyT746Utpr/h6FCJxeNKp+6UA3flWdc+MtJn3JY6fuOT8xY/mSKevQrkZia1cK10yqWKJwN3r%203rm7rLszDgeuau3t550jPuyzsSayJiWGeSPU1rFFT0Viayvym2IKhfdjewzgGtaUhSckE+9UNK0N%207q3nvpMrDCuU/wBo5/lViYKTnvSbV9CYO6BCJLuBezOM/nXZW9vBaW/lRbk2HJbA5z7elcZbKGv4%20VPRWGa6vYtwxE85Rol3vjoOOAf04rOrfY56z1JrcvN5sgm3LvIXt9efSrCgPAVlUscE46ZqkkDJC%20hikbIAUEHkn0xVh5YyrqjAsp43DgccisPQxihq26w7ZeTv8Au4OcD6dqlksnebf8xA5Gen1pXuWM%20IDPJJIwCLKq9QOvAo+0FHVVOA3JJ6n6Um9bDuTeQgiL3EgkC/wB0Y/8A1dazddbOh6hjp5LZx06c%20VaG6UgxhAB6vgZ7VV1mILomoLnzHEDs3OcHFCblZoLnZ6L/yPHhb/sWx/Na6PxMrmeDazD5T0Nc5%20on/I8eFv+xbH81rqdfkiSaHzG2kqccV21vgZvS+M5/ZJ/wA9H/OjZJ/z0f8AOrXn23/PT9DR59t/%20z0/Q1xWXc7LvsVdkn/PR/wA6Nkn/AD0f86tefbf89P0NHn23/PT9DRZdxXfYq7JP+ej/AJ0bJP8A%20no/51a8+2/56foaPPtv+en6Giy7ju+xV2Sf89H/OjZJ/z0f86tefbf8APT9DR59t/wA9P0NFl3Fd%209irsk/56P+dGyT/no/51a8+2/wCen6Gjz7b/AJ6foaLLuF32KuyT/no/50bJP+ej/nVrz7b/AJ6f%20oaPPtv8Anp+hosu47vsVdkn/AD0f86Nkn/PR/wA6tefbf89P0NHn23/PT9DRZdxXfYq7JP8Ano/5%200bJP+ej/AJ1a8+2/56foaPPtv+en6Giy7ju+xWCSbh+8fr61T0xJP7Piw79W7/7RrWE9tuH7zv6G%20qWlT2402IGQZy3b/AGjVJKz1Fd32HbJP+ej/AJ10PhsEW02Tk7h1+lZHn23/AD0H5Gtnw8VaK4Kn%20Klxg/hW1BamNZ6Izf+ZFv/rL/wChmtLwj/yK9j/uf1rN/wCZFv8A6y/+hmtLwj/yK9j/ALn9a7Ps%20mE/jYeJATZx4JB39vpXObJP+ej/nXS+ISBbQljhRJyfwrE8+2/56D8jXHXSujeg9Crsk/wCej/nR%20sl/56P8AnVrz7b/np+ho8+2/56D8jXPZdza77GZdpJ51p87/AOu9fY1Z2Sf89H/Oi8ntjNZ/vB/r%20vT2NWvPtv+eg/KnZdwu+xV2Sf89H/OjZJ/z0f86tefbf89P0NHn23/PT9DSsu4XfYq7JP+ej/nRs%20k/56P+dWvPtv+en6Gjz7b/np+hosu47vsVdkn/PR/wA6Nkn/AD0f86tefbf89P0NHn23/PT9DRZd%20xXfYq7JP+ej/AJ0bJP8Ano/51a8+2/56foaPPtv+en6Giy7ju+xV2Sf89H/OjZJ/z0f86tefbf8A%20PT9DR59t/wA9P0NFl3Fd9irsk/56P+dGyT/no/51a8+2/wCen6Gjz7b/AJ6foaLLuF32KuyT/no/%2051r+HFcX0m5mI8vufeqXn23/AD0/Q1p6DJC944jfJ2envWlNLnWpNRvlZmaX/wAlb13/ALB9v/M1%202Vcbpf8AyVvXf+wfb/zNdlXccQUUUUAFcj8VP+Sa6x/1zT/0YtddXI/FT/kmusf9c0/9GLQBwQDG%20JC67yQM7uF6VHOxhCmNcsvVByQKuwyL5CHABCjk9Ksxwq8YkWQg4444rzlq7FpFS2fcgaUOH2/dP%20BoaWOVX2sQV6sozzTLwyxYVWDuPf8qgga4dvlaPax5xxj/Gh3Q2i7GixqA++ViABu4LU9Z2QYEag%20g8Dt/wDqqit3HDfbM9WzjPPFRXOtW6ysjbuvIznihag5JGlJe7c7lUq3Az3PrVbz0bCyEIxzjjhv%20XFVGvInfO0H5uB7VPZ28DoJZXCEk5UDOKpRbGpOWhHdzzJb7YdpGMM3fr0xWRf6ncWPlyQsgmBJB%20kj3Y9MA1sPInmsTGWXOQwIAA781i60l3q0xe1t2mgHR1GAffPf8ACtqUbSL5bLzMJLp2vZLon982%20STtyMk+laul3GbW7guCS0hG0N6Hr9OlZot7mys5RJAVeQ/LJjhfqe1XdPlltFYSXDASptySM4z9K%203lG6MJzXU17K6kD+VcEvICPn/vj1+tXWu0ZTsJDDjDdv6VzMt4ZFzE+5IzndkhvrTkvmJ2mQozjI%20DjJY/wCe1c0qN9UTGepvkQTpyoVicnAwQP61Sv7RLPSpGTaxyPmzz/8ArxTDGsozPIyynneCc/4V%20Bq4KWJXeDlh0HP1NTGDTN4Sd9zmngbJbeRjsalsNNm1KdkjBYKMs3YVLeRspVACxYcAd66Tw+g02%20yMEg2zyNucg8+wrovoW9WQalOLfSEts7DFwqAYAX+tYzkEoM84zW/r4imtQZGUbX59vaucQlnZ8E%20+gqUtSlaMdDS0gRpM8zffIwoJxzW1KJbhUQFAJHDYU4yPese1SF7dcqyTIckEYzn3q4wzMvlMpwp%202ljgA+lTNJs4Ks03Y0PMIljWFFPUkt0z04pY5oQjSSRfc+QHtnvVHzEXDKXbggheRj6fWnxyQwoI%20nmQEtlj94HvWXLYhO5oqylgrltjfwpj5fSpXKy2zLGQArAjPLDsfw/wrMOpYP3SjZwCR2/GhJ1ZT%20vAXZ94g8mpiugc3QvW0OGeQzII16A55JqHXG2aBe/KQTA4yBgtx1z6U0Slj5amQLkFABnH1qtqrl%20tK1BV8zKwOWj3cA45OKUYtNDTR32i/8AI8eFv+xbH81rpvEcXmTwH0U1zOi/8jx4W/7FsfzWun8R%20XDQzwBUDZU9TXZW+B3Oql8Ri/ZqPs1O+3P8A88V/Oj7c/wDzxX864vdOv3hv2aj7NTvtz/8APFfz%20o+3P/wA8V/Oj3Q94b9mo+zU77c//ADxX86Ptz/8APFfzo90PeG/ZqPs1O+3P/wA8V/Oj7c//ADxX%2086PdD3hv2aj7NTvtz/8APFfzo+3P/wA8V/Oj3Q94b9mo+zU77c//ADxX86Ptz/8APFfzo90PeG/Z%20qPs1O+3P/wA8V/Oj7c//ADxX86PdD3hv2aj7NTvtz/8APFfzo+3P/wA8V/Oj3Q94QW3zDjvVPS7f%20OnRHHdv/AEI1dF8+4fuV6+tU9LvHXToh5S/xd/8AaNUuWwa3LX2b2rd8OLtgnHo4/lWJ9uf/AJ4r%20+dbnh1i8E7EYJccfhWtC19DGte2pnf8AMi3/ANZf/QzWl4R/5Fex/wBz+tZv/Mi3/wBZf/QzWl4R%20/wCRXsf9z+tdv2TCfxsXxEN1pEPV/wClc/8AZvaug8RNstYmAyQ+cfhWB9uf/niv51x17XVzehe2%20gn2aj7N7U77c/wDzxX86T7c//PFfzrn9021Kt3b4mtOP+W39DVn7N7VXu71zNafuV4m9fY1Z+3P/%20AM8V/On7oaifZvaj7NTvtz/88V/Oj7c//PFfzpe6HvDfs1H2anfbn/54r+dH25/+eK/nR7oe8N+z%20UfZqd9uf/niv50fbn/54r+dHuh7w37NR9mp325/+eK/nR9uf/niv50e6HvDfs1H2anfbn/54r+dH%2025/+eK/nR7oe8N+zUfZqd9uf/niv50fbn/54r+dHuh7w37NWr4ei8u9kP+x/Wsz7c/8AzxX861PD%209w017IDGFwnUH3q6VudE1L8rM/S/+St67/2D7f8Ama7KuN0v/kreu/8AYPt/5muyrvOIKKKKACuR%20+Kn/ACTXWP8Armn/AKMWuurkfip/yTXWP+uaf+jFoA4Frxd0aSYICKc+1Wbe4XY2HIKn7p6Cs1bV%20wpL8EqCmD2q1DCphDFT17YrzE7Gl2iwypPGW8wA7uvp9aguLVpMj7QIz3U+n196kwyQYxtPQKw6+%2059qabiSR3MyZzwVxgH061alcLlJtEU3UcnnsHC8EelUX0hWndizSvnpnArbljuW2+Q3lBsncwGRV%20S4guJWXczBCM7h3NaxeoTiUJbT7MAHkAPHyrzTZpLmEYiU4Y5DFTgnt9KupaOrEB5C2MquACDVOZ%20nhmKyXRIQ8whTn861sjPW+hWkhudQINxMBEh2kEfex1FR775CVW5zEpPCnsPQVDd6hKyBY2YSEnA%205z+NVIZbq5R/MlaOTudgO4f0rVxM2aUmoyrwgyT90gZzWfJAkrN/C45JWqkF48c5ieMuccYOOfSp%202mjiBWS3cN1Dht2T9KOVrqS0yoZfJlLCVSOxByfxFaER3bMqAemR1FV7O2g3O4cMzfNsPHFaS/Zt%20oEkir67cjA9BTbs7WGuwrSfLulIEaj/WHOfypL6SzgWOWW43pgMI1HI9sf41Ue6hQEo4aPJBGMGs%20bUGj+UKxw3Oc/wA6ztc6KceXVmtaXb318bpsJHAPkUdq1UvZ3UFMZ9TWPZ2TQ2McqzAFm+dT3Hbj%200qcl0Dp5qmQL93HbrQ4mcpOUia6IuYo7dsZzuPIJHsTWargDggDdxz2qabVk+xlEi23DcF8cAd8V%20VtWCzIXVSnQ7vepSN3aEbGm8rnzHUswAxtzkYxQ9wrxIdyhcfeHH4H3rMmvTFJNHGcg/L0/lTIWd%20I41lUFSeAT/P0o5XucLi3qacV0yD5WYoCAD25qzDcLFC5EYAJI3dCcdeaw1uTx5hDfMfl6VZW78/%20GUyw67T/AEolDQbiX0uYrnduMg5xn0H40/zliK5O6Pd94Z64zVSC4iug0UiBHjOE4ID8cfiDTNPu%20GkmMRcooOSjruz2/wqXTQrWNuO6EjAKSCMfMOuPQ1Dql2lto94gZ286MpjGO3c96STECxSKwVSSF%20U8lvVj+NUdXlMlnN8uXKtjjgL60loyIu8j1nRf8AkePC/wD2LY/mtdVr0XmTQn0U1yui/wDI8eF/%20+xbH81rqdfVjNDtYj5T0rWr8B30viMr7N7UfZvak2yf32/Ol2yf32/OuM6te4fZvaj7N7UbZP77f%20nRtk/vt+dAah9m9qPs3tRtk/vt+dG2T++350BqH2b2o+ze1G2T++350bZP77fnQGofZvaj7N7UbZ%20P77fnRtk/vt+dAa9w+ze1H2b2o2yf32/OjbJ/fb86A1D7N7UfZvajbJ/fb86Nsn99vzoDUPs3tR9%20m9qNsn99vzo2yf32/OgNRRbfMOO9UtKt86bEcd2/9CNXAsm4fO3X1qnpSyf2bF87dW7/AO0apbCL%20n2f2rY8PLtiuB6OP5Vj7JP77fnWx4eBEVxk5O8fyrWhuZVtjN/5kW/8ArL/6Ga0vCP8AyK9j/uf1%20rN/5kW/+sv8A6Ga0vCP/ACK9j/uf1rr+yYz+NjvEA3W0I9ZP6Vi/ZvatrxBk20OOD5n9KxNkn99v%20zrkr7m1HYX7N7UfZvajbJ/fb86Nkn99vzrA21Kt5b/vrPj/lt/Q1a+ze1VbxJPOs/nb/AF3r7GrO%20yT++350wF+ze1H2b2o2yf32/OjbJ/fb86Qah9m9qPs3tRtk/vt+dG2T++350BqH2b2o+ze1G2T++%20350bZP77fnQGofZvaj7N7UbZP77fnRtk/vt+dAa9w+ze1H2b2o2yf32/OjbJ/fb86A1D7N7UfZva%20jbJ/fb86Nsn99vzoDUPs3tWnoUXl3jn/AGP61mbZP77fnWloSuLx9zEjZ3+tXT+JET+FmZpf/JW9%20d/7B9v8AzNdlXG6X/wAlb13/ALB9v/M12VdpyBRRRQAVyPxU/wCSa6x/1zT/ANGLXXVyPxU/5Jrr%20H/XNP/Ri0AcEqJAqEYVsDPvxU0kieTv+73OB1qiskgEflR+cxXA5xSyTvHbFWCp22fe5ry5JmlrF%20nBfB+eQMdxBb7v8A9epJ3jf70iJtO4knr71mR3qxpKiyqZUjLkg+nYVGbuxuIHVlXL8Px3znNNJ9%20RGo15bY37yzqOMDI96ZcX6zJH5ZfYOASThT71WsJorWeOT7Ok0QbDK/GR6YqwUs0l8y0l3WzAusT%20cFT3Bq13uF76GbJcyB/MQMzrwpBzn8KpyQzXIeO3kWIlchgT8ufT3q5Inm/dUKWJ+YnBA9KeiKp3%20IFDscYJ56V0KSRi27mbcaaZQiHhYl+ZV4z7k/WlEcKQmWRz5QJG3HU9Pyq3c2rLKwjmJJUDcxxkH%203qCQSqu5EDEDqeh9eKpyuTzMj8vzIQ6sNnTbjPH9Kzgnn3JVWEYDfMxIwPwPH40l1FfTzlEkfaAA%20xRcAmqcFvIGPnyMpJIZ25atIx8w3NS5WGNGX7Oyk9xyAOwFVZtKE9osszESA4Rc447ZqSK8trYs8%20QaaTaQc5OOlJHdfa5EEiFAO2MkZ+nShtoS0KaWAaSMTeXCBkgKSd31JPtSR6MNUuRi4jXYQp3HaM%20Z6A/Stu4t0uHjRSoSMjhcAHuarSPDMixrGEUHJbgDHqcVKn1GptlN3MYMICZTIaPqRzSzKqJG6BF%20l25+YZyM8ZqwqxQM4Nvu3YwWPXHY1JeTmW3MCpHj75Cryfp700xwa5tTGdXnmMaQlpOeF5p76eUW%20PzI3LgZPOBntU8khC7omZCADknkfjTm3TjzJNwB7eh9R9aRU6jkUYI2KszOquQV3OeF/+vU6aa0T%20ATykh1zhAefcnHFTrbi3cTSoXVclRgbfamXsE00S3DSs0sihdqAptHYHPamiE2Z921vHOrRMZOpy%20RgUwyh9gBZSzZJH8NPlsGSYQttLdc81NGglVUREUL1Y9z6k9qY7ojVp5E2+YCRyoY1o2t2z2KHAS%20cMFZ8fNgnj8KgggUK3yqApzgkDP45q0li0zb0RFJXa4VsnGevFS7bEuzLV/LLB5EmFUBQEUjIb3+%20uc1Uu5Z20+5UhslCXY9duOlaxZDb4nQukDF0Oe9Z+o3j3mmzTGRgfLZCqnj/APVisItmaVrHq+i/%208jx4X/7FsfzWup18MZodpI+U9K5bRf8AkePC/wD2LY/mtdZra3LSxfZ7eOUbTkvJtx+ldE48ysdk%20ZcruY22T++1G2T++1TeXqP8Az4wf9/8A/wCtRs1H/nxg/wC//wD9asfq8u6+81+sR7P7iHbJ/faj%20bJ/faptmo/8APjB/3/8A/rUbNR/58YP+/wD/APWo+rvuvvD6xHs/uIdsn95qNsn99qm26h3sIvwu%20P/rUu2+/6B6fhcD/AAo+ry7/AIh9Yj2f3EG2T++1G2T++1T/AOmj/mG5+k4o3XffTJPwmWj6vL+m%20H1iP9Ig2yf32o2yf32qcyXA66XcH6Op/rR57gfNpt6PooP8AWj6vMPrEP6RBtk/vtRtk/vtUv22I%20DL2d8v1hJ/lSf2nYAfOZ0/34WH9KPq8+wfWafcj2yf32o2yf32qddQ0xzgXkYPoxI/nU8bWkv+ru%20IW+kgqXQmuhSrwfUo7ZP77UbZP77VqC1U9OfoaPso9DU+zZXtEZgWTcPnbrVLSlk/s2LDHGW/wDQ%20jXQraruHB61R0e2U6VCcHq3/AKEaag7Bzog2yf32rZ8PZ8q4zyd4/lUX2VfQ1Y0Vdhu19JP6VpSj%20ZmdWV0ZX/Mi3/wBZf/QzWl4R/wCRXsf9z+tZv/Mi3/1l/wDQzWl4R/5Fex/3P611fZMp/Gx3iHP2%20aHHXzP6VibZP77Vva2NyW49Zaq/ZV9DXNVjdmtKVkZe2T++1G2T++1av2VfQ0n2VfQ1j7NmnOjBv%20Fk86z+Zv9d/Q1a2yf32qze2q+fZcHmf+hq2bVR14+pp+zYe0Rl7ZP77UbZP77VfkNrF/rLiJcesg%20qu2oaYhwbyIn0Uk/ypqhN9CXXgt2QbJP77UbZP77VJ/adgfuGd/9yFj/AEpftsTDKWl830gI/nT+%20rz7E/WKfci2yf32o2yf32qYTufu6den6qB/WlElw3TS7kfV1H9af1eYfWIf0iDbJ/fajbJ/fap91%20320yT8ZloH20/wDMNx9ZxR9Xl/TD6xH+kQbZP77UbZP77fnU+2+/6B6fjOP8KNt/2sIvxn/+tR7C%20Xf8AEPrEez+4g2yf32o2yf3mqbZqP/PjB/3/AP8A61Hl6j/z4wf9/wD/AOtR9XfdfeH1iPZ/cQ7Z%20P77Vp6EGF4+5iRs7/WqXl6j/AM+MH/f/AP8ArVo6Kt0Lp/tFtHEuzgrJu5/KqjRcXe5MqykrWf3G%20Rpf/ACVvXf8AsH2/8zXZVxul/wDJW9d/7B9v/M12VbmQUUUUAFcj8VP+Sa6x/wBc0/8ARi111cj8%20VP8Akmusf9c0/wDRi0AcJvEVsuVOcLsz1I+naqt0C8eGXDgY6ZwfpVcsYoldpEVgBlmOMnsKfHdZ%20uTGCN7DIYDp7V51tbluVzNfSwieaobLEcseAPephFz/qkKt0Krnd7A9q2I5IpUUyRruUdcds1CZr%20eJwpI2MC2QcAVre6KUe5SiYl3+8Cozk96mhjM7gqBwRgnjHrQ5gKmUkxjOcEmod7rtkXO0jOPT2x%20WTWpmFwZYxMwYDf8wJH3R3qndTv5alQF7bu5/KpZ5mkQI6kBlI5HTjvVGWR2jjRcbwdgyOtaRvcx%20k9SeKZ3gUudzEDnPb6043cZjVndVAwVHc/59ajkVUhRYRh3/AHeCcAY5xWZPNI0zIy7WC7dp4x/n%20rWiVyd2bUcqGV/MJyRksDwPYe9U5ovtE4JlLBCc5HzAdue9UfKkCLtfcScHByMVciuBbMkcpG3jg%20c4B/WrTsK9th8NokSSIvUHcRnsfSooY52jfcUQsec8cf/qpks0yyTW8MKJAvA+YhsdeDUN1ZbQqK%20ksPAJ3HOT2+b1+tWoqWzEnctQOlq0amJ3DLujPYA9z/LFFnKkRkOFVmUu23oSO1Whag20MXzN8h+%20/wDKRTXsYmLon7qQptjVWBOPU1DdnZkt9BLZ/tl0A6gwkZIB7fX61F5lux/dKwOSEDEHOO9T2Gh6%20rG5TT7SeaJl2kGMjmtCx8F6+8YB09klBJDuQqinyy7Dt2MW5WJItsYyZPvqF9fSmnJP+rAQDA9TX%20Z2fw11MlWnltY+OoYsQfaotY+HF/a2Ml1b3Ed00Y3NEFIJHfHrV8kuwXbOU27WAYg7e3UfjUNzLL%20NHngnGdwzz7AegpschH3U3v0xVuNI5GGdgVASecfhULQqLSM4zzXEZHlq0OArEpznv0qJfMEnlW7%20GJRxjqoPrmtuWT7KwCBN7jMhY4CCpDLFcSAACMsR9wAhvqO9FyozW1tDGe0kkWSWSHc6gF1BAUn1%20/Gorth5rR4VMAKqrnn/JrZb7NDdeWrBpSQjRjlSPp2NMvYowWjgfarDPyjJYDjGaT3BSimU5r37P%20amHyVYvGHkz0I6Y+uKhg8v8Ase/kCP5MsRCbjnntWtaWVvcHN4hCuwCkn2x+HNZuqny7e53oUOwo%20No4PYCpi3ojPmT0R65ov/I8eF/8AsWx/Na725Tcy/SuC0X/kePC//Ytj+a16E4yRW7OtFTyqPKqx%20to21NirlfyqPKqxto20WDmK/lUnlVZ20baLBzFbyvajyvarO2jbRyhzFbyqXyqsbaNtHKFyv5Zo8%20s1Y20baLCuVWt0f7yK31UGq8mk2cn37SA/8AABWlto201dCaT3RjnQLD+GAxn1jkZf5Gm/2LJH/x%207aleRezESD9RW4I8ijyqrmkTyQ7GKIdWgIw9pdAf3lMbfpkVnaPqi22lwrfW08C5b97t3x/ePcdP%20xrqimCKzPD4zosP1f/0I0XT3QcrXwsmhaO4jEkEiSIejIcik0sYmvR/00H8qr3ejGN2u9JItrscl%20R/q5vZl/rRoV6twlxNKBA8j8xuQCpxgijkS1QlN3tIz/APmRb/6y/wDoZrS8I/8AIr2P+5/WsvzY%20/wDhCL5fMTcTLgbhn7xrQ8JzxJ4YsQ0qA7OhYetVb3S5tc7LerDJtR/02H8qWUxwRmSZ1jQdWc4F%20VtdvY4LeKePExjk3BEIJb0FNtNIa5dbzV8T3J5WI/wCrh9gO59zU8ierI53tEiGqi4Yrp9rPd/7Y%20XZH/AN9H+lO8rV5v4rS1HsDI39BWyEwMYGB2o20XS2QcrfxM5u90iV57L7TqN1LunxhcIBwemKuD%20QLDq0LSH1kkZv61W8Sa9baPqWkW9xBdSPcXGIzDHuBOMY+vNdGI8ijml3HyQ7GWmk2Uf3LSAf8AF%20WFt0T7saL9FAqbz7bcV+0RblzkbxkY6/lU3lgjORilq+pSUVsir5Zo8s1I81vGpZ54lAbYSWH3vT%206+1SlAASSMCp5R3K3lUnlVMs0DorrMhVhleeo9al8seoo5Q5ip5VHlVb8qjyqOUOYqeVR5VWzHgU%203bRyj5iv5VHlVY20baLBzFfyqlt02uT7U/bTkGDTSE2cjpf/ACVvXf8AsH2/8zXZVxul/wDJW9d/%207B9v/M12VUSFFFFABXI/FT/kmusf9c0/9GLXXVyPxU/5JrrH/XNP/Ri0Aec2wRY0kGCjjnPO0/Sg%20Wto8TFmcHPC7eT6UkVvdLBE1zG8cbLk7xxjHUGrccYCrsSLap78nH1rhsdEY3WxBIsS26IfM3k87%20FJzUVvpcb3KvucBMhQ8ZGcjr+NasMEahTIxJIJ64x9DSxskWwLuIPO5mplW0sUfsKed5cqFjna3P%20GOvSohHDES7SEqMkN6Gro8vBxIV+c8g9T71WMKSuWmZsK2AccH/GkjOUUZM0sk27yIxsOfnz078+%209ZIiubu6iEcEkrqc/KDgn3GK65LaxXULYt5n+tXcgPy4z0Ir1kwI8CypHGCw/hGK6KMEzCpGx4TP%20p119iDPY3VrkbsyRlkb8R0/KrGm+DdV122jvLVrZXHyk+cOfrXr189vaxMbraIjwSRkVwGrzW9rc%20tf8Ahu6aC8jbJXb8kg/ukV1qjBmCuiCx+GWpRzLJcX9uATuZVDMQfTp+tacfwxRt5mvuSQciPn9T%20U2m/Ey3vLc+bayJcoP3sakcH29qsHxs8ozDapj/aY/yo9jHsD1BPAOmQskknnSyJgLluF98etSXH%20gmxchmBlHXDnOaoyeLL59xXZGB3C4qlJ4i1F+GuCc8nb6VShFdAsjH8T6Q3h2QXdnEPsjuCY358p%20+2P9k/pXbaBd6TqOl22oW8VrA7DDBlXKN3FcTrN0+o2csVxLlHXHzNXL+GJnWGZWc7VbGCeM1Ta6%20jUT2t9dtLdsyXMWAcZByPpQfF2kxrk3OfQhTzXl7TxynbuPy885FVLi7KMFXp61NyrHqFz470uFR%205byyMTgKEx/Ot+yulv7dJoRkOAR7e1eASXTCZSG5XkV6f4F14QBYpXOyXA2gZ59RScrD5bkPjTwa%20VZ9V0+EIefPjjTqT0YY/WuHeE2siROV84gAAMDnH8jX0KQHUrwcjByOK8W8feDp9F1a4vbWOSWyv%20Duj2cmOQc4P64rnmr6kThpoc+rRyyiSRQ8jjIjz0PvUc1/Ar7YZUacDJcjKqfQVWnkliMp8vDyKC%20d64PvVSMtEG3RDceQfx/nUK5MYmxJcOIkEc0asPvcbWb8SOtQi4227mbGR8wA5/l61SjilSPzGHL%209I2J/wAmoHVMlROiSt1IyuB6Z6UNX0KcLmhaXYuvOiuRIsMa+azjrkEHj+VVNd1Ge4eX5mdNm0L2%20VcelP07cGMRwQzhZA3dOpNZeofLM7oWVXBA57dMUJaiUVzHumi/8jx4X/wCxbH81r0QjNed6L/yP%20Hhf/ALFsfzWvRa1Ogbto206igBu2jbTqKAG7aNtOooAbto206igBu2jbTqKAG7aNtOooAbto206i%20gCvfT/ZbCeXzY4iiEh5PuqcdTWF4Q1S91IXf267inMZXZsTaQCM5x71s6tCJ9KukMaSny2Kq4BBO%20OOvvXOfD4N9iumcxkl1B2KBzihdQex1rdqzPDo/4ksP+8/8A6Ea026is3w7/AMgWH/ef/wBCNAGl%20tryzx3ka4MEjg9D716rXlfjz/kOD6H+ddeC/io4cw/g/cctbk4Xk9T3qRyd55P51Hb9F+pqR/vmv%20Wppcy9DycS3yy9Te8FxrLryiQbhjufevUxZwA/6scY7nt0ry7wP/AMh9foP516wK8rH/AMZnq5b/%20AAEQGygIx5Qxgjqeh5NL9jg3bvLGc7s5PXGKnorjO8rrZW6sjCFNyfdJGdv0qccClooA5I+A4hqd%209ex38yPeJKHULwrOR8w9wBj3p83ggSRTIup3QDyKyKWO1FHVOvIJJNdVRQBzMPgqCOyht3uHlEV5%209rDOuTnGMdf1qq3gEB42i1S5RkiCE5JywzluvfPNdhRQByEHgMQogOpStIqlPMK/MF37wAc8Y6VK%20/gt3tFh/tGT5S2TtPzZGNx5++OoP6V1VFAEcEfkwRx72fYoXcxyTjuakoooAQ80m2nUUAN20badR%20QA3bSgYpaKAON0v/AJK3rv8A2D7f+Zrsq43S/wDkreu/9g+3/ma7KgAooooAK5H4qf8AJNdY/wCu%20af8Aoxa66uR+Kn/JNdY/65p/6MWgDjx4hkvNJS0uo0ljjAWOQH5lx61SlvFjibcEGVyCCPlxVOS5%20hIEajCY5bZux7HvVSeG4CLyshlO0bxjArjleRtO8didtYCqVQoeT854+gzVddWeVG8x4wTxtz8wN%20KdOB8tZWVtgy3Hf8faki0pDhnRG3D5iOQR6Z45qXGK3Zmr31ZZguC0qhnQxZ6E4H/wCurTxQ4k8l%20mVhkYLcD8PWsk2xa8JkSX5RgdCo/A1oxvGu4jc5C4ZG7nGQ30PSi3ItAnLS3cntEEl7FJJGWUOuw%20kdMH1/pXq+kyB7KLd8wIwD6V5Dp32iS7iEgkYq4bbt/HivVdDlxbFX5CngGumjqmzNKyJtcgS506%20eKUBY2Runc9q8Za7OT09yTXurbZEI29OPmHWvAvEsf8AZuv3lqx2IsmVz/dPIrqjKxMkUNTQ20qa%20hag+an+sUdHXvW5ZX8MtpHOjjY4yOea5ya9LEKZN3P0qlp95HZzzRbz5bfMu3nHqKrmDlOzkuUyc%20yBWqtNexoOCcNgE461hvq0ZTCEkDsRVWbUWfLAEZ7Y6VPOh8rNDUdWWOB3UjAHAI70zw9pbw6at3%20fieCC5bMLrHu8w/4VztxJJdyhOSM5+tektrkLWMVk1srxW6hY/m2tHgdCPaoqSd0jSnBbs5eS5aJ%20nRlYPHxg9R+FVJro8A8EjtWjrCnVNUM33SQAQPYVVbRi5yCxHoTWbqpbj9m+hmeYxkzxtPcda7PQ%20LxoREYQCx+bIHYVzR0iS3IIGQfWtbTY3twOpUdKPaKWwnBo9Z8I68LgmymZsr9xmPJ7kV0moWMWq%20afLaXKq8MgKsPT3B7EV5PazSW58yIhGTDKB3PpXpmhazBqdqCHUTADzVzyDTTEzx/XPD0mh6q0V0%20jsEP7qXd99e341mzWCptktU85ZchXHVT6FfWvdfEGg22u6a1vcDDj5o5B1RvWvF387RNXeyu1KlH%20w424yQeD9KHpsZP3djNeG7glbzwTkfMsrDg/0rPuLWOUtKVbY7AFgOR7e9bepqZNSuJWSchZMjYe%20CKoz6gRCkqW0SBWO3ccnNQtVcabY60j0zTD5ThrqQ/K3mEqsYP6mqGqXeBd20mnW0ZVTzGp+XjqD%20npTvtL3BJnjRXmUhAIxkccNVzVIWNvc+XGjqtsQ7nqhC5x+dTezFbU9R0X/kePC//Ytj+a16LXnW%20i/8AI8eFv+xbH81r0WtjUKKKKACiiigAooooAKKKKACiiigAooooAKKKKAKmqGQaZcCG2+0uyFRF%20nG7PqfSsTwbaXNql19qiVSxTD7wWPH3eCeB0FbOrMy6dKBGHV1KsPMCHBB6E965/wEI1tLpYUwoZ%20Ru45OOmMA8evehdQex1bdRWb4d/5AsP+8/8A6Ea0m6is3w7/AMgWH/ef/wBCNAGnXlnjz/kOD6H+%20dep15X48/wCQ4Pof512YH+MjhzH+A/kcvbAkLgE8npUkgIc5BFbPhqxuIt1zsRo2BC5ODUniGynk%20xdeWqoi4IBzXXDFJVlH5HJXwjlRc16j/AAP/AMh9foP516wK8n8D/wDIfX6D+desCuTH/wAZnTln%208BC0UUVxnoBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAcbpf/JW9d/7B9v/ADNdlXG6%20X/yVvXf+wfb/AMzXZUAFFFFABXI/FT/kmusf9c0/9GLXXVyPxU/5JrrH/XNP/Ri0AeaSSSLbouNh%20AGD1zxUYubgTRoluZSzAsE5+tSxhJUQISpZQC3XP0HarcEDPcP5MgErdFH8IrhVrmjSlK6IrgRMg%202RgBBtJJ61QmureMKjruOQNpzwf84rUGmXbh4o1LB+uONvrnNMv7KDTgDbSRtc5/euV+57D1NUoN%206sicW35lZppGA+cSZxuAxtX6jHWnvFtUyiGSB24M8PzDb2yp6c0lgFExTIYDo20YJPfj+daLKUUM%20xj2FsoNuFB6Voko6sbSsVtKikXUFljZZFQABgcA9s4Nei+H3UeYjdeGxnNcC0aHY0UkgjBViqqMN%20jtz3rstEYtd8cB17960pST2FLY68OnljoRjtzXj3xm07bqlhqMAA+0RmNj6kdP0NexRxqkYVQAPQ%20Vw3xR0t7rRIpo48pbzbmPoDx/PFaSdkKKuzw1bR2PfNJPZtEquVPyn07V00VmCucc+mKs2mmtd5U%20gCM9SR1+lc6q63OlwVjBt7EzIDGu7Pf0q6vhm4uVAY7F6nA/xrrrTTobaMLHGBirghGM9KXProKz%20tqcjD4QjgkEvmfOo38tzx7VhXs8N9fSzuHikZvmEYyGb1HpXWX91dy291GkLQSxhWG3BLpn5sH8s%20iuEF79muSWGDkjkdK3jdu8iNlodTYwyPEmxCXK8L1PFaNuFLbWVlI5wRUXg/VUkubicyhWBCLzyB%20j0rtZrLT9UyxVUkPR4/61nVpa3iVCfRnMPYiQg9MjPPQVW+zvFKoH3fXHT3rp20i6sFEuxLiE/xp%20y2PcVIbOOa3IVcKe4rm5pQexpyqS3OdicsWQS7m3cHpxWhpupNp115qtgqfmGeSD/WkvdPFuGk8w%20BwO461l7mi+Y/O2e56H3rphK6OecbM9W0/V45kXa7SxuMhieazfFHhmx8RQb3Gy5jH7uUcHHofau%20X0TWDbOqSMETOWOcYrdPiG2aKaUS/u0HzSE8H2rQzbscHfQTQxiBxtkDYkx1+XiqgskiijbeJiGO%205TH39PrWlr84v9cS6CbIzhyI+enfPTJwKryW5Mzs2/BG4jPOT649KwlPlfKEEm9ymsFrMxZcJOem%20eee30x6VR1CCSLSrkLIjgRusgJwVOM49+1b1nJ5CFbvY0L528YYe/wBKy9beE6Zdx24zE0JcHPLD%201z7VCldku17I9F0X/kePC/8A2LY/mtei151ov/I8eF/+xbH81r0WuwsKKKKACiiigAooooAKKKKA%20CiiigAooooAKKKKAKupjOmXPIBETEEkDBx1z2rnPAKxrZ3DJPLKzlWYu6tnIPIx0H+FdJqJddNuT%20EAXETbQRxnHvXM/D5dtjdDdGSXBIRQMHHPQULqD2OtbqKzfDv/IFh/3n/wDQjWmazPDv/IFh/wB5%20/wD0I0AadeV+Pf8AkOD6H+deq15V49/5Dg+h/nXXgf4yODMf4DL2ijGkW/0NO1UZ0u4z/dpNH40m%203/3afqn/ACDLj/crF/xPmdK/hfIyfA//ACHl+g/nXrAryfwP/wAh9foP516wK3x38U5st/gfMKK4%20vXPDWv3up6jJY6j5NteKE2+awKBV4K/3SW4OO1SLpPiqSzijn1BRJGYmYxyY8whvmwccLjseprjR%203s7Clrj7jS/FE4QteL+7mVyEkClsZztOOBgjg5qVrLxYdv8Ap1v5nl4LDG3O3pjGc7sc9PagDqqW%20uN1DRvFMsGyDUw2ZRkMwU7AATggdd2fwq1b2vildSs2luYDaI581SwLFCTweOSBjkUAdRRRRQAUU%20UUAFFFFABRRRQAUUUUAFFFFAHG6X/wAlb13/ALB9v/M12Vcbpf8AyVvXf+wfb/zNdlQAUUUUAFcj%208VP+Sa6x/wBc0/8ARi111cj8VP8Akmusf9c0/wDRi0AeUxRsSpVn+Zc5A68VoWXlpMA8aOxO084G%20PWm6e07+UJlUbiMp2x060quIriVGcc8jjAX6dzXErjho7mhd6iyxYt7eWFmOCqDJb8aqzae19Gom%20U5LAkjgr3PNMnvI4dsjysV4AwTVF9WkWZJQsqlm+Xnt3zVXbY005aG7YWxt7n7LbKdzKDuKnHPvU%20msaPb25CXs/m5AZQM53f/rFQvrL2+25jlXIAIbryR3Hp9Ko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iigAoo%20ooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK5Wx8I32jtfQ6TrRgs7yZ52SS%202DyRO/3ij5H6g4rqqKAMeKCw8HeHBDbRsLe2U7EHzPK55x6szE/maq+BtBm8P+HEivNv225le6ut%20vQSOckfgMD8K33hjeRHdFZ0zsYjJXPpT6ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoooo%20AKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD/9k=" height="349" width="610" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 3.&nbsp; </span><span class="textfig">a) Esquema del sistema de bombeo 
          solar instalado en la Estación Experimental del IAgric. Fuente: 
          INGEMECÁNICA. b) La bomba instalada, lista para la evaluación de campo. 
          Fuente: Elaboración propia.</span></div>
      </article>
      <article class="section"><a id="id0x49e2c80"><!-- named anchor --></a>
        <h4>Método de evaluación</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>El
          procedimiento de evaluación de la bomba solar instalada en el pozo, 
          consistió en la medición de los parámetros eléctricos e hidráulicos del 
          sistema en el momento de su puesta en marcha.</p>
        <p>En cuanto a los parámetros eléctricos, se colocaron dos multímetros en la entrada de energía del controlador PS2-150 (<span class="tooltip"><a href="#f4">Figura 4a</a></span>),
          para medir el amperaje y el voltaje del arreglo fotovoltaico (de los 
          cuales se calculó posteriormente la potencia eléctrica), así como la 
          temperatura ambiente debajo de los paneles solares, en el ensayo de 
          medición de los parámetros hidráulicos del sistema.</p>
        <p>Referente a 
          los parámetros hidráulicos, consistió en la obtención de la curva 
          característica (presión vs gasto) de la bomba solar, bajo las 
          condiciones de energía solar del sitio de evaluación. Para ello se 
          conectó a la salida de la bomba una tubería de PE (PN4) de 63 mm de 
          diámetro a la cual se le añadió un manómetro con rango de funcionamiento
          entre 0 - 6 bar con escala mínima de lectura de 0,2 bar y una válvula 
          de bola de 1 ½”, se utilizó un recipiente de plástico aforado de 10 
          litros para colectar el gasto de la bomba durante el tiempo considerado 
          en la evaluación.</p>
        <p>El ensayo consistió en medir el tiempo (medido 
          con cronómetro) en que la bomba llenaba el recipiente de 10 litros para 
          distintas presiones de trabajo. Teniendo en cuenta posibles variaciones 
          de la insolación por el paso de nubes, cada lectura, a la presión 
          fijada, se repitió 4 veces. Las variaciones de presión se obtuvieron 
          mediante cierre de la válvula desde cierre total hasta apertura total, 
          diferentes posiciones de apertura de la válvula, se obtuvieron cargas 
          medidas en el manómetro desde 0 a 2 bares. En la <span class="tooltip"><a href="#f4">Figura 4b</a></span> se muestra un esquema de la instalación para la obtención de la relación presión contra gasto en la bomba evaluada.</p>
        <div id="f4" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 169.221" viewBox="0 0 500 169.221" height="169.221px" width="500px" y="0px" x="0px"  version="1.1">
              <image transform="matrix(0.6386 0 0 0.6386 0 0)" 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QwrJFHuMb%20qo49qAOgh+Iujab4ItNUsrOVLKOZbR7dRhoD6Y9qqj4xWZNzD/Y+oi8TDQ2/l/NKnXd7DHNclcWN%2023geW/ms5IF1LXo7mKBk5VM9SK7ERH/hc87+Udo0gANt4zn1oA0n+JOmJ4Ot9eWKZxcP5MVsozI0%20nQrWLq3xMkuvBeqz2Njd2mq2pEckLr88G7pIfauOk068fwBpt7Cl0kdjrE0kphTMkak/eA9q09Ks%2001bRvFl5p8+r6hcz2QjM15CE8w9cADqRigDodP8Aic1j4LsNT1jTrsF5Vt2dhzJ8uTIB3FXrr4mw%202mj2VxJpN79vvnYQWIX94yg/ePtXIajqaa54E8LJDa3INnqEFvKskRGWAGceoroPGly/hr4haT4i%20ubSe405bZ7dzCm4xMe+PxoA6jwj4utfFtjLLBFLbz27+XPbyjDRtXQVwHw3SfUNX8Q+IGtZbW11K%20dfs6SrtZlUfex7139ABRRRQAUUUUAFFFFABRRRQAUUUUAFZfiTTF1jw7fWLAHzoWUfXHFalJ1pSX%20Mmhxdnc8btr9/EPhzwz4ekO6f7UVuFPULGc8/lV3xrfzNfaoum399NPYRqVitW8uO3AH8Z/irptE%20+HsOjeMr3XBc71nyY4duPLJ681V1X4eXd1faqdP1b7LZaqAbmEx7iTjqD2pybav1d389P8giknbo%20rL5Xuc/cTXeuaz4cm81o7250mQiVeCGx1FSaFrl/4gfQ7Rb24WSyima+YNyzKOA1dRp3gaSy1LRL%20uS/8z+zLZrfbsxvB7+1T+HvBEGg65q+oLN5g1FsiPbjyx3FN7u3n+bt+f4Eq9vu/JX/I4SDXNUbw%20LY3J1C4859Y8tn3clN33fpWkb1dO8ReNLhrwWQAiHn7dxXI7D1q83wwuvLjtF1cLYQXn2uGHyuQc%205IJ71f1L4dpqVxrckt6R/aRRo8L/AKpl6H3qfP1/KK/Rldl5/q3/AJHP+ENRv7Tx7BYh782F3amU%20C8k3sxH8Q9B7VveMrq6vfFGi6DDdTWsF0Wkmkhba5CjgA0uk+CNTtfE9rreo6yLqeGEwFVi2gr2r%20U8TeGJdZurG/sLsWeoWTkxyldwIPUEVT+z5P9Xb9Cdfe9Pxtqed2Wq3fhTw74mkgk3XA1JYfNxkg%20HjPucVteDtZuI/FkdlZSapeaXcQ7pJb2NgY5fYntWpZfDhI9F1WxvL5p2vrgXIkC4MbjofzrT0Hw%20/q9nqH2vWNaa9KR+XFFGnloB6kdzSho9ey/K1vvHPW9u7/P/ACOlooooAKKKKACiiigAooooAKKK%20KACiiigAooooAKKKKACiiigDH8T/APIMg/6/bb/0clbFY/if/kGQf9ftt/6OStigAooooA+aPiYB%20/wALH1knp5qf+i1rmzdMECMdyjoDXS/EzB+ImsqxwDMmTjp+7WuclNnb/LDuncdZGGFH0H+NNFWI%20NqycrnFSiSVwqKpn2c7W54q9ZaNNdKJrpvs8B5yfvN9BWrH9nhj8mxRQoOC55JrSEXIzqTUVqc44%20hXmW0aPPoeKFiTeHt5MOOQr9/wAatatcRvKsavnaecc81m78Eqp4zROKi7BTbavsWHHmOTHKY2z8%20yMxGD7U5pnhi2iYtITng/dqi5JJ3dacgYrkAso6+1ZWOlTW9tTYg8R6vEwUX9xsPBUvkYrUn1a+0%20Wb7Vp8xilcbWJAOR75rl4eZUCnOWHFb+u4EC/Wuuir05M8+v7tWCLE/jbWNUt2tLuWJo36lYwD+d%20O0LxfdeGRPbw20U8czhzvJBBxjjFc/AMSKe9WxCJdQhU9D1rkekj1adNToteZ1Gv+MZdTs4YntFh%20csCSHz3Br07w4+7SUHo7f414XqMm+42jtXtXg6XzdH5JJyDz7qKHd6kV4Rg+WJ0FAPPTj1opRQYC%20ilBoooA8t8VRwad4mm09k/0e7G5267C3KkfQiuf1XR20nTLQzEm6uGdmQDOxFOAc+9eu6v4fttXn%20ilmiDsilDhirEf1qC+8OJq6QiL5DAvkgSrjKjoDmsZT5ZaG6loeJbJR1jf8A75NTrbS/YzOUcAuE%20Qbepxk/0/OvULvwJOqiWyuYnVjhY34JPcfhzUNxpN5EyxjTlVQCoZzgL/wDXNXzxBM86juyVCXVv%205igYDAbXH49/xzVyG0S45tpS3/TNxhx/Q/h+VdGsN4YZ86HPiMjd8hGB69K1H0bR28tnvrbzWUMq%20AMCP07VfLcFPuYnheEJ4o0FtjBhfFd3Y/u34x2Ne515oiRRap4aWNkkP9oDDq+7jypOCa9LpJNbm%20VR3kFFFFMzMbwn/yL8X/AF2n/wDRr1s1jeE/+Rfi/wCu0/8A6NetmgAooooAKKKKACiiigAooooA%20KKKKAEZQ6lWAIPUEUmxfl+Vfl6cdKdRQA0IoYsFAY9Tjk0gijXG1FGDkYHen0UAM8pNpXYu09Rjg%200rRo67WRWUdiOKdTJpo7eJpZnVI0GWZjgAUAKyKwAZQQOgIo2Lu3bRuxjOOa4+b4oaLHeNDHHdzI%20px50cRKE+xrp9N1O11azW5spVkibuOx9DQBZEaKpUKoU9QBxQiLGu1FCj0AxTqKAGeTGAB5aYByB%20jvSsiuu11DA9iM06igBAAoAUAAdAKWiigAooooAKKKKACiiigAooooAKKKKACiisbxfK8PhHVJIn%20ZHW3cqynBBxSk7K44rmaRsUteP8AmT+HPhxZ6xb3d3Lf6jsjmkeQvhSedq+uKn0rVr7Rby/bTLbV%20f7K+xNIWv1OUmHcE9qcvdbXb9FcS1St1/wCGPWaK8dtLa5tX8H6mNSu3k1G53XKNKSrk88D0FJc6%20hejQPG7i8nDQ3oEbbzlBnoPSh6fL9Gl+oLW3n+t/8j1D/hILI+ITou5/toi87bt42/WtKvLxdC38%20cLdT3BhC6CrNORkrx19zWVpd5d2firQLqx+3fZL92V5biUk3HHUIfu00r2T/AK1a/QV9G/62T/U9%20mqkmpo+rPYCGcOiB/MKfIfYH1rz/AEjTrnxvdavqE2p3Vrc2t2YbXynIWIKe69DTNY13UNE8Va1I%20Ll5mttLUqpPyb/72Km+ib6q/4XKtdtLvb8bHdwalez6/cWf2BksoUB+0sfvt6AVq15bE134Zfw5q%20Ud9cXMmrSBbxJHLBtwz8o7YrCuHvYtF1LV11K7+02ur+XCPMO0KW5BHeqtZ2fo/vS/VCWuq67fc/%208me30VFbuZLaJ2+8yAn8qlpPQSd1cKKKKBhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBj+J/%20+QZB/wBftt/6OStisfxP/wAgyD/r9tv/AEclbFABRRRQB8y/FBv+Ljawo/56of8AyGtc0mcV1XxK%20iZ/iLrTBcjzUGf8Atmlc4seBgipbNorQVLyeIbFckdAG5AqFppXHl+a7Y6qowKe0QIzTrVcOWHBH%20OPWn7RxF7NSZGlwkO7bEVDDgkc1AsYYBc/Mx496sXeEBTPRtwPsajMTMMgKMe9NvQSWtiB1OcHqK%20ZkrmpmBZeg+veotpoQmieyUyXsIUZJYYrX1yfdhCMODytZOnP5eoQM3ADitzU7N7q4TywMYySe1d%20VN2pS1OacXPERSVzKtTvkHB4PNasRihkMrt8yrhRTltI7GIGTlvQ9TWbdvJLKqIpJboBXG3d6Htx%20i6ELyBpS8zMe/evY/h3P5mksP9lD+leSQaZKwAY4PfjpXp/w3JjSaAtu2oOfoa1taJ50588rs7ul%20BpBSioJHUtJS0ASQMFlUtgD1Pap5Y7fBBx8wzk85qsDgg1oeRG6Aqxxjsawqxd7oqLGLgRqGxxz0%20pxQSAI4jYY6MM5qGO0liZ3aXzEOMKe340yKWVd7SEPjgYUr+AzWSUrlOz2Ibmwe6KlLiaBVUqFR8%20beeuaqrpQhEbT3EjFG+V3Ay3t0rZVC4UyEk9SpqVRu+V069+tVaXcXNY5XWoPJ1bw9sj2xf2ooGD%20wP3MvGO1dlXM+JYymo+He+dVXn/tjLXTVvTulqZyd2FFFFWIxvCf/Ivxf9dp/wD0a9bNY3hP/kX4%20v+u0/wD6NetmgAooooAKKKKACiiigAooooAKKKKACiiigAooooAK4X4rysNCsLZpfKt7q8SKds4G%20zvk13VZ+t6LZ+INLlsNQiEkMg/EHsRQBn2WmLbfZI7G2tZtMeIKxAHy4HUeuazNHZLf4g31tp+z7%20N5IMsaHiNvcdjWdq2oa94Nk03Top47u0nbYJnUK0YHbFdlpWkQae01yAHurohppcYLUAaVFFFABR%20RRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVS1nTRq+j3Vg0hjFxGYy4GSM1dopNXVmNNp3Rzbe%20DLWXwfBoM8zusCjy5sYZWHIaq9l4VvrSO8n1HVJtXne3MMcUg2R7cdMDufWusopy1vfqJaWXY8Y8%20O6JrF9q+iQTwXsS6ZcNIUmj2xwpn7qt/FXW6r8NBqE2prDqs1vZ6jIJZYFQH5x3zXaXRlW1lNuAZ%20Qh2A+uOK8dk8U+NNNuC+sJfRxF9g8q3BXk8YNP8Ar+vuEtH/AF/XU7248B213qTXNxcu6PYCyaPG%20BgfxZ9azbP4bXEN9pdxca7PP/Zj/AOjqYwAE/un/ABrlr3xb4uu7jy9BXUJzEQsnmW4GD7+leraF%20JqEujWz6tGkd4V/eKvQGknZ3/rv+rHbS39dv0OdvvAMr3t2+mavPp9pfPvuoI0B3nuQe2asjwLZn%20V7m6mmeWC4sxaNA/Pyjvn1rqaKVtLf12A5DSvAQsr61kvdRlvbewJNlC6gCH8e9Qy/DmKXQ7zTTf%20y4urz7WX2jKnOdtdrRT/AK/G/wCaBabf1/VxkUflQpHnO1QM0+iigFoFFFFABRRRQAUUUUAFFFFA%20BRRRQAUUUUAFFFFABRRRQBj+J/8AkGQf9ftt/wCjkrYrH8T/APIMg/6/bb/0clbFABRRRQB88+PF%20z4+1zjP79P8A0Ulc28Sk85FdR44APj3XB3+0J/6KSsVbbJG6p6nTD4UZ5gGCoyR7io90ELHkMw7C%20tt4YlhYkYyMcVy88HlSELnJOAKLJ7ik2ldEWTI7A9W609UkgU7huRu/pSvbvCVdjnH3gvUVraGsd%20zqVuFfeobLBhSqSUYt9iI3bJ9F8JPqcTyz3BhTOAu3n9asXHw/uc/uLyAj0fINdg8LMwkhIEo7dm%209jVaXUoISBO4ifoVbsa8L6/XlK8PuOn2K6nCz+F7uwuYlu2j2OeCjZJxW1NJHYwoWIBPCgnP41Hq%20F2t1qrsrb41wqkdMV0tppltLp6x3EKvvG5iRzXfPGulTi6mtzsVJUaXNHdnnt4bh7nzHkDDPB7VL%20DP8AZ5klC5xwQe4roNY8Kvbo01kSU6lDzXKyKwyh3KQenau6jWo4hc1J6nm+0qQbVXW/U1H1Br+Z%20ooD5EfTP8bfT0rvPhooguZYUIxsbvnnINefaRpJugJ52xGp4CnBJ9z6V6N4LjFvq8YXGx0YAqcjp%20W2ttTJqP2T0GlFFFQIdS0gpRTAcOtWYbxUjVGB64z2z6VWHWtG3jiaFNygsBnmommx6dSdADggdf%20ahlVlIPI9qAFAA7dKa7IgwR17ijRIkrzpNGhkhjR3HQE8kfU0sFwJXTCkg9TjABqUMHY4Y4I9ev4%20U3zNqnAAx0HSsm7aopGD4kkL6n4dHG0aqv5+TLXUVyWusW1Dw30AGqDg9f8AUy11tXSbcdRS3Cii%20itCTG8J/8i/F/wBdp/8A0a9bNY3hP/kX4v8ArtP/AOjXrZoAKKKKACiiigAooooAKKKKACiiigAo%20oooAKKKKACmySJEheRgqjqTS5HrXF/FW9udO8KC8spCk8MysuOc/UUAYN9oV94zuJb2PUomit7t1%20iLkrtUdsf1rrfBmrLcaWlldXyXF7ASjkcZwePrXlEXxK0aaOOXUbC4luimJDG2xd3qAKdbeN117x%20To2n6ar2tksq54AfdnkZHUUAe90UmaMj1oAWiiigAopCQMAkAnpS0AFFFFABRRRQAUUUUAFFFFAB%20RRRQAUUUUAFFFMWRGOFdSfQGgAmmjgiaSVgqKMkmuJ1e8n8S6sbbRdRg22oWQK33WcH+lanjm2uJ%209FSSxujDd28okiXtKf7pHpXN+dqlnaP52n2xmPJ+ydGY9yaidWEPjkl6sai3sixaxat4a1eG91bU%20IBFdys12qD5TheD7V29hqdnqcPm2U6TJ6rXnWl3WsPFNFdWI3N3m5Vh6Vr+D7a8HiC6m1N4YXjjE%20dtbQcRmPru9zmpjXpTfLGSb8mNwkldo7iikZgoyxAHqaRXVxlGDD1BzWpI6iiigAooooAKKKKACi%20iigAooooAKKKKACiiigAooooAKKKKACiiigDH8T/APIMg/6/bb/0clbFY/if/kGQf9ftt/6OStig%20AooooA+evHYP/Cf63xkeen/opKyEcjGfwrY8dNjx9rmM589P/RSVgqSOtZyZ2U17qLLykpgniqht%20QzCTblh3qVW5GRmrSbVTJ6+1Qmy5JNWIzGsnzNBFv7n1qTSrCIaxDMqKrjP3fpWXcWF40kk0UTtE%20ScFef0q94VjkGsEyKw2oeCPcVGIdqMn5GEY+9Y7qzhYzDkYz0rn/ABZY+Y0hAyRniur00ZuF6cGs%20bxKFCzsc45Jr5rDVGqyOxuxwiBoEXcm0gYIzXS6B4oDlLXUAEJO2OTsfQGufnubdl+RWZvQis6WV%20pTzwPQV9NWwlOtFxkc8sVNpJ7I9eQAjGMqa5LxX4bUobu1XjuB2rb8OXputOVWkDFVAB9q2fswuY%20JITyGFfNqU8JW80a6TR5fod9HGJLO5U7X4B967Dwhbiy1+3EcrmOQnCngL+FYNxAdM1GSIjarHI+%20ta/h9j/bNtJ/dcH9a+qpVlVgpLqcUo8rserUvTHucUDrS1ZIope9ZfiDXbfw3pEl/dI7qDtREH3m%20PQZ7fWvNj8WNYuJMR21pCuf4VLEfmaY1G569WkiFIFBZgAMnHWuD8Ba3f61qE638ocCLci7QADn2%20ru0mYLtmdRJ/sqQD9M1nKS6g42EjdWkbZcbyp+dcdOOlOEwkZgynoDtYdKrM8UF1vc7QxAG1cA/X%201p0E6zkNGwCZKjK4PHUVF09gsSrsGGIwScqpHIrMjmh1K4eK3nk/d5LqyEfj0rSY4n3lGZum0Y6U%206by2G0/xfwqcE0mk9Bp2Od16FF1Pw0yy+Yw1JVyOmPJlrrq5PXYI4L7w2I1CD+1F+Veg/cy11law%20tbQmW4UUUVRJjeE/+Rfi/wCu0/8A6Netmsbwn/yL8X/Xaf8A9GvWzQAUUUUAFFFFABRUF5dxWNrJ%20cTkiKMZYgZqGz1W2vgpiLZbJAZSKALtFcNqhv7/Vp207xA9vECB5RjPyn2qC203XryTy7fxUHfBJ%20XZg4Bx0oA5jx78U9W0fX2sdPQw+QxDl14f0xXNL8aPEqzby8RXP3CvFdF4q8H3kel3Gta1epqEds%205Hl7cEDPODXn39paB/0DZP8AvqgDt5/il4yttMttRlsIRa3OfKfbndjrxWcPjf4i2keXb/XFYo1W%203hmt7qDUWW1jiCmz6ttJ5Qdvxrl7t4pLuZ7dDHCzkoh/hHYUAd7L8avEkkaqphQj+ILya1rTx3rt%20z4PvddmvC01vMsSRY+TB7/WvJ66231GCz+GFxaOrNNeXY2EHhQvJzQBe/wCFva9/0y/WnRfFS/u7%20y2GqxrJaRvudUHJGPeuCooA6GWfwzdXU87w3sAkkLLFHjai+lT2uv6PpFm39nWDtfxziSC6lPKj+%206QK5eigDvD8X9fJz+6/WgfFzX3IUeUC3Gea4OnRf65P94UAem3fxj1nTnS1tSJhGoEjzj5i/fHtT%209M+N+pm/jGqxL9j53+QMP7YzXnGq/wDITn/3qqUAeq3njbWNe8NXutrctAdPuAlsE4Iz3PqcVyf/%20AAs3xZ/0GJ/yH+FW9H/5JVrf/X3H/KuLoA6n/hZviz/oMT/kP8KP+Fm+LP8AoMT/AJD/AArlqKAO%20p/4Wb4s/6DE/5D/Cj/hZviz/AKDE/wCQ/wAK5aigDqf+Fm+LP+gxP+Q/wo/4Wb4s/wCgxP8AkP8A%20CuWooA6n/hZviz/oMT/kP8KP+Fm+LP8AoMT/AJD/AArlqKAOp/4Wb4s/6DE/5D/Cj/hZviz/AKDE%20/wCQ/wAK5aigDs9P+LHiiyuvNkv2uVxjy5QMVqf8Lw8Q/wDPK2/KvOKKAPQT8XfEmpXSwedHCkxE%20Z2L0B44r0aOP7O2kyW1rdWkqn5p3bImGOQfr1rwHTRnUrb/rqv8AOvo++vYLi20iKGUO6H5lHbis%20cTJwozlHdJ/kVBXkkx7B5ZPMuJGmlBO1m/hB7YpelLSV+f1sRUry5qsrs9qEIwVooXNMaMFlkHEq%20f6tx1Q06ippVZ0pKdN2aHKKkrMq6nPcTw2dvcyS3MbXCq8YODIPSuM8YeI9R8GXXm6MJbKK4kKNb%20SncBj+IfWu0unSK6095DhFulJPpXn/xouI7ma2khcOnnOMj6CvtMor1K+G56ju7s8rEwUJ2iZsHx%20o8SRKQzQyE92XpUP/C4vE+f+PhP++a4SivUOc9R0j4razLay3FxfRtdRSoI7dl+WRD94n6V1P/C1%20r+3vfJutOUowBSVM7Wz71434aaKHV4p7qB5reP76qOvtXqGnG71W3w8LDTVYbEfBUD3xzQB01l8V%20LeaG6uJrCYWlsdrTr90t/dHqamsvirptxctDPa3NuVUMWdcDnpVeHSrfUEitHtrdIYWyGhB256gk%20etY3iTR31KS5uLmCaZYgIy0OFKg9C1AHWxfE7w3I7o12yMhwf3bEfmBWrpPi3RtblkjsbxXaMZYM%20pXj8a4PQdLbQrSGRRcxWxP8AqV2MSe5PtST2kmvl728SYR28m6BSVCAHg5C8mgD1JZonxskRs9MM%20DmpK88S2V4o41kWyEDjy7i3JIVj0z9ehp9td6tBPcNqV3dNMWZD5RHko3bA64oA78kAEnoKr6fqF%20rqlotzZTLNCxIDr0JBwf1qPSd76Tb+dIZmKfM7dWqSxsLbTLVbazhWGFSSEXoCTk0AWaKKKACiii%20gAooooAKKKKAMfxP/wAgyD/r9tv/AEclbFY/if8A5BkH/X7bf+jkrYoAKKKKAPnrx0ceP9c4/wCW%206f8AopKxFK4+bk1u+OcDx9rhOceen/opK54tht2OKxlud1P4USF8EntVvSPJn1e1huVdoHlUOFOD%20jNZpbca6fwbpTy3qahMMQ258xFPHnMD0B9B1qG7FOyR6JNYaTqcConkRys5ijFrk/N75GOg5BrCu%209Bl0nEl0Ars20YAII65DZ/Sr2pazZ6RY3+pfvXcISkMfytkkZIPO3tn2Fec3vxP1G9XymtYBbq5d%20YySdpPvWFSEq1NxgtzKLjFp3O+00DzhyCQKw/ECm4imiU4Z1IFcvD46mLgGyhz7ORUt74pnuow32%20Dax7+YCK8ulluIhUUmjR1oMzZdBvYR/q949V5qi9u8bEMpUjrkVI13qG44ecBuQoJIq5ouuzaOLt%20ZbIXCXURiYyL930I96+h9+2pze6bvgJWNzdK2doRfzzXoNlF+/XFcj4Tt10/T9zSx3EsvzMY2B2+%201djpMsc842nkdj1r5PM5uVaUkjqgrROI+IEYs7hJ1UEl8c1l+FdSkk1mNGPylG4A9s11fjnRLrVk%20jW1iLlXy35Vxmn6Re6bq8LyQyRhTySuM17WVNywiuY1bcx7irZAPqM1UvNXtrK7t7WRt007hQgP3%20R6n0pl/fx6Vo/wBplcCUoFiQ9WbH9OteeC5Z9Tt5JnYnfuZieTXoyk1otyadO+rOy+KNzav4Cnij%20ePmVAg6ncDXhELssoPQZ6103jLxCt7cC0twot4zwqngfj3PvXMROWkAxwTW8KTcfeJ91bHo3gvXv%207G1ZJWUmOdNpYdBXrBa0u7VZpLpUVl+ba/UemeteD2EyhAhQkqMqq9xXTadrdxYxBLyGRrcjrjOB%2071EsLJ6rUpzj3PVLe6tZUEEbxSEA/KG3tj604WkcKsy7kTIdELHg/SuC0+9S2u4ru0BaBm9entXo%20Fndx3sAlU7/UHnFcri46MclbVDY5DGG3McofvEctxSywyODNG7FxwARwPUgdzVpoklJEy7lBBANQ%20pLFKUhuMA5AULnHtzVctzO5ha2s/9o+HGmYHGqKOn/TGWuvrmfE2RqfhsBvl/tRflx/0xl7101aw%20jyqxEndhRRRVkmN4T/5F+L/rtP8A+jXrZrG8J/8AIvxf9dp//Rr1s0AFFFFAHN+KPF58PXtjZw6d%20NfXN6SI44mA6fWopfGb2Z0uPUdKntZ9QmMSxswJT3NYfxCW9fxl4ZXTZYorsu+x5Vyo47ik8XJeJ%20qnhJdRkiluxdN5jxLhTx2FKDulfvYJbu3a56A1zbGNmaaIoDtYlhgH0NVIL6R9Yms/seyGNAyz71%20w2e2OtePy5HgDXsswzrOBlv9rpWnrd/c6Z4i8SXNpIyyppcIVs/dyOoov1/r4U/1Hbp5/rY9Wimt%20Z5HWGSGR1+8EIJH1qhYaCtlr2oamZS73W0Kp6RgDoK4E2kPhu88JXOjsRPfttucNk3AK5Jb1xmvV%20apqy/D7iE7/dc57UfB9rqd68s91c/Z3Uq9qG/dtnrkVnn4VeFiB/xL1GPeuxopFHDD4QeGACPszc%20nOd1Tp8KfCyKB/Z4PuTXZUUAcf8A8Ks8Lf8AQOX8653WvgvZXV0osZ5IbMDIhB6N3NepUUAeRw/A%20ixbPm3sy8dsU6P4D6eSN99OB7Yr1qigDyhvgNpmBtv58574pf+FDaX/0ELj8hXq1FAHkMvwJsxjy%207yY+vSmN8C4FJMd3LkdCcda9hooA8/0v4Q6JHDFLqcX2i7I/enPyk+wqV/g94YdXH2d13dw3Su7o%20oA88uPhLZJbrY6fcyxWE75uoic7sdCvoarf8KK8Pf8/N5/30K9MooA8z/wCFFeHv+fm8/wC+hR/w%20orw9/wA/N5/30K9MooA8z/4UV4e/5+bz/voUf8KK8Pf8/N5/30K9MooA8z/4UV4e/wCfm8/76FH/%20AAorw9/z83n/AH0K9MooA8z/AOFFeHv+fm8/76FH/CivD3/Pzef99CvTKKAPM/8AhRXh7/n5vP8A%20voUf8KK8Pf8APzef99CvTKKAPPdP+C3huxuTLIJ7kbcbJW4+taX/AAqvwt/0Dl/OuwooA4TUPhF4%20duIG+zQPbTAfI8bcq3Y0WXhzUHi0+1a2Fs1oxMlznJlFd3RSaTVmBzo8OXIz/pQOfUUn/CN3P/P2%20Pyro6Ky+rUf5F9yK55d2c5/wjdz/AM/Y/Kj/AIRu5/5+x+VdHRR9Xo/yL7kHPLuzkdR8N3gW3ljY%20XPkzLI0PTeB2qhN8PLPxLczXOsW8luhfMVujcL6t9TXe0VpGEYK0VZCbb3PP/wDhTHhn/nnN/wB9%20Uf8ACmPDP/POb/vqvQKKoRwsfwl0WCAw2011DEzq7qrD5iOlbGieCrDQXU2sk5jAYeW7ZU5610VF%20AGBbaTeWdxcCExCOX7pA+6K5jUNF1i51pbeO4muQ0y+eTxGEx39a9GpMAc4oA4WLTh5t3AwjgdEy%20V34UnvnPSp7LT20nUrcNbI+VIBQ58wEdK6e40ixu1mWe2jcTjEmR94e9ZeqeD7fU9Wsr77beW/2M%20BUhhk2oQPUUAZtg0zXtxbrbrGZW4jYfdwelN1e509dWT7LvMxk/eqAdoI6mm3Xh/xhcavLdR6xYR%20ROxVVWE7lT2P97Hepr3RzpLW0SzT3MTsN28bmJ7kmgDqrN0ktIniXahXIFT1BZpHHaRrFnYBxmp6%20ACiiigAooooAKKKKACiiigDH8T/8gyD/AK/bb/0clbFY/if/AJBkH/X7bf8Ao5K2KACiiigD548e%20vjx7rg7GdP8A0Ulc/FHLcyiKFSzHsK6fxhpsuo/EfWkj4Xz0DORwP3aVbt4YtItTFaxo5cYkkID5%209sGsZWTub+2UYpFWw8NwWsGbuNp53HAU/KnuOeT9eK0DqJtooiVcFVIWN8DI+gqS2mSS3VZNkkYG%20A28ht3X8B7Uy7ZGVUkiSVRwDnlf61Gi3MpVmU3iS8ZJfOl3ScMjHjnn0rjPEuif2TeKYwPImyUwe%20h7iu38om4Xy/uA5Yhj/k1k+LITcWUY5eQSAL+NZvExhUUO5cFKpG72OIRGbp0+tW4tNu5QGjgkZT%200bacfnVmWWHSz5MCpLdLw8rDKofRR049aqvNdXZ3ySSy+5JNdicpbbEaIm/s6/j5+zzH/d5/lTft%20VxEDEzzIOhVsj9KILcsyhJwkxONhyCDVo308KrHcvDeQt/C53Efj1FVaaFdENvLJCweCRo2HdDiu%20s0LxnLaXEY1JTLGD/rVGHX/GuZnso2tzeaezGEHEiNy0R9/Ue9NtMXMnl52yf3fX6VjUo0sRFxmv%208y1KUdj1W88V+ewfTLb7ShGQXbZuPoP/AK9Ux4+toPlvLcQ3GAdpBbb9c964Wz1GfS2aFJAfN6oe%20ij+9T4dd0+YEajZCRy5bzwMsR7ilRoqjFU4bIp2lqzf1zxRHqflyx3qM6Nkq4IyPT2rJ1e9juLZv%20sc6NIVH3WwfeqOn2tvfxXSiBd4bMbYPAz6US6dBAzQ3EPlTAcHd8rehrVRjzpvcacuV22Msafcty%20VGf99f8AGpbXSrhpwHjYA98jimS28kPVFHv2/OmhpV52DHrXqJTa2RzXS6nS6VbTW0AkaNi6vgjH%20JU9a6GC6eBCWVtvdduc1w1lI8k8Ss2FZsHHWupg0wMT5V1MNuPvDHU0pVXT3iR7Dnd7m1ARp+lRy%20yRlFuJGxH/dGOB+NaGleK49PmEUGQCQGH8I/H19qxv7LmigjdL5vnY4DDI4qvLeCxnjS5mhdmPyh%20gCw/DtXlVGpts61p7p7FbTRX0TSwXD5PGQ2AD9DU1sjiEEyeZ/vDpiuD0HWbmzm3M6CEgEhupHpX%20Y6ZfpeAbGj3szMQpPTPFZpozd07FLxI26+8Oev8Aaq9/+mMtdLXMeJCDqPhwY5/tVc46D9zLXT1r%20HYTCiiiqEY3hP/kX4v8ArtP/AOjXrZrG8J/8i/F/12n/APRr1s0AFFFFAGTqXhyz1TV7DUbjzPPs%20SWi2tgc+tLq3h2z1m+sLq68zzLGTzYtrYGfetWihaA9Tj774aaPfT3Mkkl0sdxKJmgSTCB/7wHrV%20fRvD15deL9Yv9UsVhsZ4FtY4mYP5qjjJruKKEv6/D8gepzej+BtM0a+W6jaedo8iBZn3LAD2Qdq6%20SiigVgooooGFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAF%20FFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAySRIY2klZURRlmY4AFcrJ45a9dovD2l3Wo%20TRN+9V1MIVexBbrn2q/45/5EjV/+vZqxrCz8S6Np1rPp1zHqNhHbp5dnIoWVsqOsntQBP/aHi7V8%20w22mxaMyfMZrhhKrj+6AO9L/AGd45/6DOl/+AxoHjLUdOzL4g0Kezt2+VHgbziW9CB0+tL/wsrR/%20+ffU/wDwDegBP+EO1LVAJ9b126W6HygWDmKPb249aT/hXsf/AEH9b/8AAn/61XtP8daNqBkDTSWm%20zHN4nk7vpu61d/4SjRP+gtZf9/1/xoAxP+Fex/8AQf1v/wACf/rUf8K9j/6D+t/+BP8A9atv/hKN%20E/6C1l/3/X/Gj/hKNE/6C1l/3/X/ABoAxP8AhXsf/Qf1v/wJ/wDrUo8AeURJDr2seanzJvuMrkdM%20juK2v+Eo0T/oLWX/AH/X/GobvxhotrbPML+G4K/8s7dhI7fRRyaAMr+zvHP/AEGdL/8AAY0Z8Z6V%20m5uGs9WT7v2aBPKbnvuPpTv+FlaP/wA+2p/+Ab0h8bXWpD/indFub3Yf33njyNvpjd1oAP8AhOLn%20TQX8RaLc6fE/ETR/vt57jC9K6m1uob21juLdw8Ug3KwrlftHjHWRsitrbRDGcl5sTiX2AHSmeArQ%206ZqHiDTkmkkht7pSoc9GZctj0BNAG34n/wCQZB/1+23/AKOStisfxP8A8gyD/r9tv/RyVsUAFFFF%20AHh3iSJj481yVJtjLdL8vf8A1SVCg2x4mEznHGUwAfY+lHipvL+IGuSBYyVuFyxjDEDyk79QPesa%206vdTdz9mfaT2ZieMVk4cztcymma0d7byTeRhkbnJAznj+dNkAhw5dMA4AkkUbvzqtpei39x+91C5%20dc9FQ5J+prag8O6dGUZrcyOv8UjFh+XSu6nlc5WbdkeXWzOhSbje7Q23lSS3AjXbtHIU5H5isfV5%20CnzY5QM4+oU4rroraJECrFGAOwUVgeL4oYtPd0UCXy5M49NtcWIyT2EvbRnf1OrBZ0q8lScP68zz%20AEnk9T1qxE0axnJZZM5Ug/pVcVKrExsN4wOcGuhHeyRnd9sk2WBGAehqRthTdGpI789KVwJrZfL5%202jkVDE5jOOh9aVhlvT717O4Dgjaw2sCMgjuCK6TRNLikvLi4kiKqIgUwcjn3+lclt3HOQPau58LB%20/wDhHHZv4M7R6DNZ1dIto0p6y1ObnUre3DMMl2KjPYV1Xhbwxp/iTRbmK5Ty545f3c6feXI7+orn%20pgHdie5JrsPh5MIJruI9GCtSlpEE7yOLt5JdNivmiJ3wnaGx1w2KsnUBqOBcRqlxgfK/CuP6VWmU%20rPrMX8Qd+Po2aktPs1xbW0dzkeYSkbjqhrZK9ib8t7EN0z20gQEx5H3TVQzSrH5uFU5x06/hV0OJ%20QbS+GdrFUkA5U/57VXmsUgkMUqvvI+RkOQw9RXoU1GXu7Mwba16DUS4ktBdR+UFRwBgYOa6A2/iM%20qtw1xbokyZDBRyPy61nWEBNhewgNwVZNwwSM10Wl+bf6VFB5ozGrEjumOn+fascTTlFJ3NKMlK6K%209zoWutEi3WsMyE8JCDxxnNRWugQwOXDs0mf9ZIeffiuiuiYrW1CtJub92MenvWRcxCRXZ4CQp4yC%20ATXlyk+5tKPvaGxZu8W4b/MCnnDE12mlX1sFRbffuON6lAWz7V54l0X/AHCyFJmAJ+faWI6DNdl4%20dvryOBFjjV2jB3ByM/hxnNYuKujNI1deWQ6l4daZgXGqKAo7DyZevqa6yuQ1y8WfU/DaANv/ALUB%20bPb9zL04966+umGwmFFFFWIxvCf/ACL8X/Xaf/0a9bNY3hP/AJF+L/rtP/6NetmgAooooAKKKKAC%20iiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKK%20KKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAwPHP8AyJGr/wDXs1aej/8AIFsf+vdP%20/QRWZ45/5EjV/wDr2atPR/8AkC2P/Xun/oIoAt4zRgegpaKAKWo6Np+rKi6hZw3IjOUEiA7fpVH/%20AIQ3w9/0BrL/AL9CtuigDE/4Q3w9/wBAay/79Cj/AIQ3w9/0BrL/AL9CtuigDE/4Q3w9/wBAay/7%209CprTwxothdJc2mmWsM6fddIwCK1aKAEwPQUYA7UtFABXKeFf+Rp8U/9fUf/AKBXV1ynhX/kafFP%20/X1H/wCgUAafif8A5BkH/X7bf+jkrYrH8T/8gyD/AK/bb/0clbFABRRRQB4B40tDL4+1uaGcxTi4%20VRwcY8pOuPrSaOjJffZ9THl3OB5YIAWQex7/AErotRtI5vGuvysqsy3agEjp+6jou9PgvoDDcoGX%20qCOCp9Qexr1MJhVZVZavoeDmOZRUnh0nbq1v8iVUAqZRWLBeT6Xcpaak/mQudsF0e5/uv6H3rUnn%20MWEjXdMx4X09zXpOaSueGsLLnSjrfr0t/W4+aYptSNd0r9F9Pc1z3i6Dy9Hfks7JIzMe/AroYIRF%20uJJZ3OWY9/asHxlvNrEFUlTHLu9+BXBi0/YylI9XASjGvGnT26vv/wAA81SMyDKgMB1xniiJGZ/L%20QFiecAA1p6Z4gfTbLyhbLJwcE9Dn19ayRIpk3N3OeK858qSsfRJybd0WZo/IcsHZXPO0xlajMrHq%20imlnmjk27RyByfWuo0aw8PS6GZb6/aO4CEkbuVbsAuOawrVVTV2n8janBzdjntNtjd3sVuSFWRuS%20RnFd3p8X2XwjJMWY75CAWPYD+VcfoX/IU8z+4jv/AOOmurupceFIrTcQCrE+2azqu8rehdPRNnMf%20akUlX+VxXQeDr9YNWbJyGjPH05rj5EkixFKpkA+6V6060u57O4Elt5okGR9zNbtJozV0bWoqo8U6%20inRbhmIx/tD/ABqsYTHoUW5f3gmXae4OapPf3F3eLcTYBTAyBitW+W8uZ4/s1v5kW0OuDgZPXNF1%20dIaXUWCzXUlvcsUYNuRu2ajgnEmnyGfLNaOCrAZzzgipINM1S6TyWaO3iP3gDyatf2UllD5Sknux%20PUmtXV99SXQlQ93lZnNrVvscL5mTGUA2dzzWv4TupFMwYMIZMbmC5x7VjXkKpkryK6Dw1C1rp0Ly%20Ix+0yNtI68DirxGIVWI6VNU9jp5wLiNUj+UKAFVRnPqSfU1nNanzXEE2xtu0M5IBppumhnzajbIR%20kiQkY9eOmanilSZVMikTZ4EZ3cf57GvOvc25HuzOm0y6hcGXy5kJ5dSDt44roPDmqPazIy7DKeQG%20GSPSqcTSGEm3ZZEdiuM/N+Iqzp0WySOVUCHdgBgACQef/wBdEloTJJanW6yHN54ckkkVi2qqVCjg%20DyZelddXIatM0lx4b3Q7M6qp3K4ZT+5lrr61irIyYUUUVQjG8J/8i/F/12n/APRr1Nqepz2d3a2t%20paC5muA7ANKIwoXGecH1FQ+E/wDkX4v+u0//AKNelvv+Rp0r/rjP/wCyUAH2/W/+gND/AOBg/wDi%20aPt+t/8AQGh/8DB/8TWJ4l8Va9oWsWlrFpVjNBf3At7WRrplYnGfmG3j9a27PxBb/YbhtTubOC6s%20VBvkjl3LATyMkgdqAD7frf8A0Bof/Awf/E0fb9b/AOgND/4GD/4msi78c29j4vjs7q6tIdJk04Xa%203DtgsS2Bg9CMc1u3fiHSbHTor+61G2itJseXK0g2vn09aAIft+t/9AaH/wADB/8AE0fb9b/6A0P/%20AIGD/wCJqWbxHpFvZ293NqVqlvcAmGUyDa+Bk4P0rPi8S/avEMqRXNimkW1mtxLM0nzvv5UgZ+VQ%20O560AW/t+t/9AaH/AMDB/wDE0fb9b/6A0P8A4GD/AOJqfSvEGla4JP7Lv7e68o4cROCV+tQa94l0%20/QoJEub22hu2id4IpZAC5AOOPrQAfb9b/wCgND/4GD/4mj7frf8A0Bof/Awf/E1n6L4ztH8H6Zq+%20vXdrZSXke7BbapOT0B5roPtsMmnm8t3SaExmRGRshhjPBoAz/t+t/wDQGh/8DB/8TR9v1v8A6A0P%20/gYP/ia5XSPiTfXKaPd6lpMMGnavObeCWG43uj5IG5SB6dq0NC8V67r99cfZdLsVsbe9e1kke6Ik%20wpwSF2/1oA2vt+t/9AaH/wADB/8AE0fb9b/6A0P/AIGD/wCJqt4x8QXGg2NmLGOOS9vbuO1hWTO3%20LHknHoAaxtW8darZ61rNrY6Tb3Nvo8STXDvcFHZSuTtGCOOe9AHRfb9b/wCgND/4GD/4mj7frf8A%200Bof/Awf/E1zZ+JsbeINLtUsT/Z99bRTtcs+DD5hIUEem7A/Gt2x8TpNe6/HdRrBBo7qGl3Z3Ls3%20En0oAn+363/0Bof/AAMH/wATR9v1v/oDQ/8AgYP/AImuZsPH2p6xoWv3VtpsdrdaaiywxysW8xCu%208bhxglf512Gj6pFrGiWeoxYEdzCsv0yMkfhQBV+363/0Bof/AAMH/wATR9v1v/oDQ/8AgYP/AIms%20XUPHtsfEuiado11ZXkd5cvDdFH3NHtGRjB+v5Vvx+JNHm1U6ZHqVq18vBgEg3Z7jHr7UARfb9b/6%20A0P/AIGD/wCJo+363/0Bof8AwMH/AMTUfifxGdAhtI7e1a7v76YQW0AbbubqST2AHU0z+0PES6QJ%20G0i0bUGl2eWt3+6VMffLEZ9sAUAT/b9b/wCgND/4GD/4mj7frf8A0Bof/Awf/E1V8H+KJPEtrefa%20LQW1xZXDW8oSTfGzDurdxVufxXodrdfZp9VtI5xL5JjaUAh+OD+YoAT7frf/AEBof/Awf/E0fb9b%20/wCgND/4GD/4mpIPEujXS3bQanayLZgm4KSA+WPU+1Qjxj4ePnY1mxPkIHk/fD5VPQ0AO+363/0B%20of8AwMH/AMTR9v1v/oDQ/wDgYP8A4mtCyvrbUrSO6sp457eQZSSNsqw+tWKAMf7frf8A0Bof/Awf%20/E0fb9b/AOgND/4GD/4mtiigDH+363/0Bof/AAMH/wATR9v1v/oDQ/8AgYP/AImtiigDBu9b1Wwt%20XubrR4xDHguVuwSBnHA281u1k+K/+RZvv9wfzFaw6CgBaKKKACiiigAooooAKKKKACiiigAooooA%20KKKKACiiigDA8c/8iRq//Xs1aej/APIFsf8Ar3T/ANBFZnjn/kSNX/69mrT0f/kC2P8A17p/6CKA%20LlFFFABRRRQAUUUUAFFFFABRRRQAVynhX/kafFP/AF9R/wDoFdXXKeFf+Rp8U/8AX1H/AOgUAafi%20f/kGQf8AX7bf+jkrYrH8T/8AIMg/6/bb/wBHJWxQAUUUUAeWXrR/8JH4hXYfN+3gl88Y8mPjFMzk%20VU1e+S28X+IEbGTeKeTj/ljHVc6zF6Jn/e/+tXv4WyoxPjswpzliZuxeuLeG8t3guEDxuMFTWZDJ%20NobeXeK01p0S7Ay6D0f/ABpx1pAOPK/HNE2vI33FRVxgg5bPvWkrNhQjOMXGS0fQ145UdFkRgyMM%20hgeCPrWTr+q/2nKY1REggt3VFQcdsmsJNQFnqJtbd8WlyC/lgYEbD09AanlYCK6Oc7bdv6152Zyi%208PLvoejl1CVPER5dnr/w5xSZFovWosAtzj8qS1E95JFbx7WcjCgttFWX0y/iG57Obb6qMj9K4Ue+%20x0NtbyqMoAfY4qRdNhYkKZFx71VWZ7dsSI6EcYdSMVbg1GMZJx15rVcr3MJKd9C7oVoUt7+5J4jT%20ylPqScH9K3NQtvPs0gUsNyAfKcHNVNLGPDC8cy3H9a2Pke5Az8qrx9a85Scpyfmd0FaJxt0JrKQr%20K3mBTj5hzU1ncLfTrFGJBKem1sVoa5pEkt0XU5Q881mafCbDUo5H7HrXQTqaqaAiEmWAg9yzcmtW%203glhZFiEZiUcZBz+VOmk82Vm3qq543d6cbqFVAySfRASaluzNIxbVx8U6OzC6AeRejBdo/Kqt4sZ%20jZwOR2zT5djMDu6+gwaWK18/mYbEHYdTS509w5bbGXY6U2r3SqM+UDljjoBXb3UUcFpEFjwkeQoT%20qOO1VdP2JAFjiCIOwq5cbJLUiRtoQZDZ6Gs3PmZVu5hR6lFDqPm3cccqvwPlwc+4PWuki1YNbs1u%20BhxiPagUe54rLa2tb6FYvmynOQvPXiotOt0SR4/s44/1eCRj149e9UnYVrou7FimlkwrSkeYdoHy%20L6fXvUdrcxXCmS5vLgyBTsCKCFPoRjvSmG4gcyF/PQfw9eMf571WnMVrOhuFNux+ZWiyR7Z9fcU7%203E46HRJNced4bguHV8akjjac7f3MvFeiV5ZbXRm13w6plWUG+UgjtiKUEZ6/n7V6nVoxkrMKKKKZ%20JjeE/wDkX4v+u0//AKNelvv+Rp0r/rjP/wCyUnhP/kX4v+u0/wD6Nelvv+Rp0r/rjP8A+yUAZHjf%20Tby/1jwvJaW0kyW2oiSZkGRGuOp9q5rX9K1a1vfGVrbaPeXg1qNGt5oQCgwuGDHPBHp3r05ru3W5%20W3aeITsMiMuNxH060S3dvBLHHNPFHJJwis4Bb6DvQB5p/Z99pviDStQuPD91f28GgxWzrHEGZJfT%20B6nsfTNZcPhDXNM07wzcXEGoCO1W4EsVgFea2MjErhWyDxwcdK9looA8uTwo62/haG30y/a1j1WS%204nS9VWdFI+8wXhQTziretaZrUXiHxXd6Tp/mPNYW6WxkjBSQj7wAPBIHb1rv729ttOtJLq9njggj%20GXkkbAH41MrB1DKcqRkGgDzjwLpupR+Nru/urbVVgl09I/Ov41RmcNyMLwB6DrS+IdMvYPF2uXDa%20HPqkOqaetvbPGqssbAEFWJ+6M859q9HooA8ci8NaxZweGbue11ZIbfTmtpksY1aaFyxPKN2INd94%20X0ldK8EiyggvIgUlKxXZUyjcScHbwOvT3rpaKAPOfAHgQpoukXeutfm4smeSGxnYCOB9xwwXHXvy%20e9UvCOlw6Vrt3LqnhnU31B9TleC8WAmNUY8EnOMde1ep1DJeW8MyQy3ESSyfcRnAZvoO9AHH/EM/%20Z77wteyAeRBqqCQnou4EA/nWc3g251vx74ja9k1C00y5jhXMLBEugF5UnGcD29a7zUtMs9Xs2tNQ%20t0ngYglH6ZByD+dWgMAAdBQB5/ceD/tXjC/sxZvFpL6IlpDKB8qMr5UA+owDWZp3hnxFrul69b3q%20Cxurm8gMrXCnZcrGoDYxyVYqPzr02O8tpp3giuIXmT70auCy/UdqQ39quoLYtcRi7aMyrDu+YqDj%20OPTNAHnWn2utaNP40vtcjto7SS3zvijZVkYRYGzJ+6Bwfetzw1pd3J8I7XT4yY7qbTiqFjjaWU4/%20mK6fUdOtdWsZLO/hWe2lxvjbo2DmrCIsaKiKFVRgAdAKAPJNM0fUpb3wbGvh26sm0ovFd3LxqBkr%20jII5K55z70zw74SvILiysNXttea4tL83AeIRi1zuJ8zf15B5Gc1687rFGzyMFRQSzE8AetVY9WsJ%20bGK9W8g+yy/6uYyAK30JoA5X4i6JNqU+iXq2M1/bWNyzXNvAf3jRsMZHIz06VmaNpUth4e1GPUtA%20v7nSLu+L22nA7pbeLHBK7s9R90HivSFYMoZSCCMgjvUKXttJcNbpcQtOv3ow4LD6jrQByPw40q90%20uLVPMtZ7HS5bnfYWdwcyRL3zzxk9q5/WPDN9c6V45xpUklxeXiNbHy8tKo28r7da9Nub+1spII7q%204jie4fy4ldsF29B6mrFAHmGseHdQXxHqDWOmyLayeGzbL5UeFaXPCf71T6d4Ylj1/wAGSSaTthtd%20NdbgmIYjk2jAb3zmvSKrSahaxX0NlJcRrdTKWjiLYZwOpA74oA5v4badd6X4cnt722ktm+2zskbr%20j5C2QQPSutoooAKKKKACiiigDI8V/wDIs33+4P5itYdBWT4r/wCRZvv9wfzFaw6CgBaKKKACiiig%20AooooAKKKKACiiigAooooAKKKKACiiigDA8c/wDIkav/ANezVp6P/wAgWx/690/9BFZnjn/kSNX/%20AOvZq09H/wCQLY/9e6f+gigDk7nxX4iuvE+paXomm2UqWIBZ55SpbIrU8M+L4dZ0Ga/vlSze1kaK%205Vm+VGXrzXD3tlq11408Vy6Hqb2l1BErCNVBEvHQ+lZ088cvgTQH0lFBk1AfbEmbCtN38z2zSi24%20rzt+L/IctG/n+CuewabrNhrFsbjT7uK4hBwWQ8Cq9n4m0jUbyWzstQt5rmMHdGrcjFebz2Wq2g8T%20XS3GnRzSWP7yzsHJ2f7WOxrodCtvDSaDoE832dLzyv8AR2Bw7ORznHJ/Gn0v6fjf/Iny9fwt/mbd%20h4ptlsTPq17YRZmaJGikypx2z61JceJ7O50K6v8AR72zm8jgvI+EU/7R7V5Fst20XSxcgeSddff+%20ZrU8UxRRav4sSwVBZfYY/OCfcD/hxmk37t/62T/Upb2/rdo9QuPEWn6bYW1xqt7b2/nqMHd8rH29%20qnu9c02xhhlur2GKOf8A1TM3D/SvKol1KfxT5UENhMv9lxhVv2wirjkr7019OMGkeErS8ure+j/t%20NtjxMSmP7uT6VVryt5/rYhOyv5fpc9G1LxppFj4duNYiuo7i3hO392c5b+7Ulj4u0u58OQ6zNdww%2020gGWY8K3pXnE8MSaV8QokjURpKCqAcKfUDtT7z7UNR8IR6fFZyRmyJWO4OIGfHOcfxUlqrrrb8U%203+hclZ+l/wALf5nrFlfW2o2qXNnMk0LjKuhyDXOeFf8AkafFP/X1H/6BVP4c2FzYnVhNd2UyyXJb%20ybRiyQN3UVc8K/8AI0+Kf+vqP/0CmyUafif/AJBkH/X7bf8Ao5K2Kx/E/wDyDIP+v22/9HJWxSGF%20FFFAHhviqxN34z144JUXQ6HHPkx9DWNNpJjaNZ2uUidgWwckKBxg9667Vwp8SeI1Ybt96qhT93/U%20x5z6VWurJFuNvyr5hH7pAWA56AGtE5JaMpTi9JRv+ZjCGJGd41kVjgEOTx6VmXU6QyssUrNNI5BZ%20TjGO30NdJNaTaS6KDJMJN2V2Z2KDng1Q1GwfU7hWhlCQbSzEANt9MGhyY/ZxXvLVGGC+o+IFR5ok%20SNAmUHAz1H1rUurP+zrbUF83zAbfIO0DHWsmydtF1ebzIFf5QVD/AN31q8L59bs9TkSNVPleWqr9%20Ca58S709e6/MFo9Dh1BI4HSrdu1yzpHFOylzgAOait52gJKgc+tWFuY1CiaLzMrnoOMmulGbLEup%20ajaxCOafeHUja6hjjPPWs+NgTjGCKHKyy4X5UJ4z2FPaJYpiFcSDswPBpN6gkdrZps0TTE/vPuP6%20/wD1qr6lNIk0flH5jk49aup8tvpsf92Ik/XFZmpyH7Sm04KjqK4aPV+bOlbDV1KWbAZ5AR2JB/mK%20JZFlIMiyP9SB/IVGr+Zy5BP0p4csQNikVs2xpliO63D93HgjuTk1ZEkzYJIBPbNQR3kkaeWkK8HO%20dv8AWrH2qSRgfu+wFF7g7kse4Y5Jq3FeOuFVEJzznmqRkJ+82acj88UpaBFGxFdlio2hcenSrL5m%20gKBsMeQR2I5rLgcKPetWxiEpVnOFB+X3IrNbl2ILW6ImM0zr5i/IzKuMe+KsahcSpbh4ecHcTgjN%20NnhR5SNqBpOMgdTU84u45I5oFEiKem0Um9S0iTTNbS4tIVnhXHJZejD14qvqAhmbbbzgKccuSVPr%20geuMUt3qkV03l3MAE6ZXONpCnqM981VsLlJLv/RYpfPztMLkbWHqM1o3fYy1jrYNLsW0/wAZ6FGh%20Agkvd+0c8+VJzXs1eRWWE8VeH4mj8txfBh8wOQYpOeK9drSGxhUd2FFFFUQY3hP/AJF+L/rtP/6N%20elvv+Rp0r/rjP/7JSeE/+Rfi/wCu0/8A6Nelvv8AkadK/wCuM/8A7JQB5p44t5V+I2oata5+06RZ%20294gHdVfDj/vkmmaxdR+J/FFl4ihYvaR6ra2NmexAG52H/Ajj8K9Ql8NadNq15qMkbNcXlt9llyx%202mP0xVS38D6Na6Vp+nQxSrb2FyLqECQ58wEnJPfrQByWsePNTsdc8yyuhd2KagtnJGtiRCuTgjzi%20eXHsMU/VvFPiWOTxRc2d3Zx2uhzrtjeDc0qkAlSc8d+etdDcfDnQrm8e4dLpQ9x9q8pbhhEJc5LB%20OmTV6Xwhpc0OsROkuzV2DXWJDyQMcelAHKarqWpeLtTu7C0NlbwaXbQ3pFzD5vmyld6jGQAo9aSz%208Ya94hudAg06a1sTqWnyzys8PmbHRsZUZ746H1rpNR8B6PqcqSyLcwyCAW7tbztGZYwMBXx94Vdh%208L6ZbahY3lvAYpLG3a2gVGwqoeoxQBwumeN/EUljoeq3k9kbW7v/ALBLbpCQW5KmTdng5HTpQfHX%20iS91W7m0uyuJ7W2vjbC1jsS6uinDM02flbvjGK6+PwNo8WmWdgsc3kWd19riHmnIkyTye4yelEvg%20bSJNTmvV+1wmeQTTQw3LpFK/95kBwTQBymgvqtt4w8bXH9pB0tcO0bQjDnyyUxz8uP1p1v4s8Sf8%20I7olxLc2bXmvzRwwHycJbDB3MefmJ646Cuwk8Jaa+s3WpgTpPeRGK4VJSEkG3bkr0JAPWmzeDtIu%20PD1ro0sLm1tNvkMJCJIyOjBhyDQBR8Mazqj+I9X0HWJobqWxWOWO5ij8verjoy9ARXE6vZ22p6Z4%20+1O+RZL+zutlvM33oVQLs2ntz6da9M0Pw3YeH1nNksrTXDb5p5pDJJIe2WPPFUdR8CaJqmpyXtzD%20NunKtPEkzLFOV+6XQcNigC1DrMWm+FbLUNUd1BgiMjKjOdxUdgCetU/Eeuh/h9qWraVI4/0V2ico%20VYHpnBGRXSABVAUAAcADtUdzbxXdtLb3EayQyqUdGHDA8EUAeceBrm30jUdH0+50CC0uNQsjLBfJ%20KJJJuAW8w4zk9epq14hi1Gf4r2Uek3UFrcNpT/vZY94Ub+y55OcV0eieCtJ0G8F1aJO8yR+VEZ5m%20k8lP7qZ+6KdrPg/TNd1Bb67Fwt0kPkpLDM0bIucnBHc9PpQByUPjvUb7w1prfalttTnnmgZbazNw%208xjOMomQAPXNQ23jjxBqWiaF9me2hvr3UZbGV5YeMKPvbc8Hvj1rrJvAeiSafYWkUU1sun7vs8lv%20M0ci7vvfMOTnvTrLwLo2nw2MVvFMqWN013ADKTiRhg59RQBU8eS3Vh8M9T82cS3ItvLeZV2biSFJ%20x26msCPS7O+8b6Vo9/DHPp9poIeGBxlN5IUtjpnHeu58SaQNe8OX+mFgpuYWRWPZux/PFY8fg2LV%209F0r+3Vkh1O0txC01pOyNjGCu4dQfSgCv8KZZJfA0KSOzpFPNFEWOfkDkAZ/SsS60iwvviXpdt4a%20s0tzpLtNqN3CMD5ukZP8THnr610r+FDHrmhpYqtpo+kxyMqRud0kjDABHoBk5Pek0/4eaXpdwZbK%2071WHM3nOi3rhXbOcsO9AGf8AEkXDX3hYWbRJcnU1EbSjKqdp5I71S/4TLVLC31yw1LULZbzT7qKG%20K7S1LeaJBkKIweX9q7HXfDWn+I0tl1KN3W2k82PY5XDYxniqA8AaINJmsGincTTi5edpmMxlHR9/%20XIoA5EePddg8NeIpJCDeaXPCsUk9r5LMrkcPHng/41d8ULqFiPCeo6jcx3F+mqKu6GLYAki4KAdw%20PXvW8nw90RdP1CzK3Tx6gyPcs9wzO7Icg7jzn1p2v6Bdav4g0AqEGm6dK1xKS3zM4GEAH9aAOmoo%20ooAKKKKACiiigDI8V/8AIs33+4P5itYdBWT4r/5Fm+/3B/MVrDoKAFooooAKKKKACiiigAooooAK%20KKKACiiigAooooAKKKKAMDxz/wAiRq//AF7NWno//IFsf+vdP/QRWZ45/wCRI1f/AK9mrT0f/kC2%20P/Xun/oIoAbb6NY2uo3N9DbqtzcgCVx1bFU08I6LHZ3lotjGILx98yc4ZvX2o1TxdoujXf2bUL+O%20GYLvKnJwPU+lJe+MdD062tri6v444rpN8JwTvHtS0t+A9bk2j+GtK0GCSHTrRIkl+/n5i31JqvY+%20C9C03Umv7WwRLg5+YkkLnrgHgU268b6DZW1vPcX6qlwu6P5SSR6kY4q3d+JNKstLi1G4vY1tJcbJ%20OobPpVPe79P+AK3Q53xH8P4r6PToNKSG3t4Lz7TOjZ+fPX8a3IfCOjQaZc2Edkgtro5mUknefc1j%20aF49ivW1q41B4YNPsJlSOYZ+YHpmujTXdOkv4bJbpDczReckfdk9aS2t3/yv+SDr6f1+pU1Twfou%20sQW8V9ZLItuu2LBIKj0yO1Tv4b0p4rKM2ceyxbdbqBgIfUVWh8aaFPqo06PUIzcltoXBwT6A9Kq+%20K/Gtl4ftLuKK4ifUoojIkDZ5+vpQ3ZX+Y+W7t8jVj8PaZE18UtEBvzm5/wCmn1qkfBGgnR10s2K/%20ZFfzFTccq3seopIfFlna+GbHVNYnjtvtMasQMnkjoB1rYsb621K0S5s5VlhcZVlocbXXbT7hKV7P%20uRaVpFlolktpp1usEK87V7n1J71g+Ff+Rp8U/wDX1H/6BXV1ynhX/kafFP8A19R/+gUN3C1jT8T/%20APIMg/6/bb/0clbFY/if/kGQf9ftt/6OStigAooooA8f1qG6l8R+KfszhCLhcEE5J8mPOPwqva60%20iRKfNAmHyASDlhgcj1NY3jvUb238aa7bW7skMtwvQfebyo+M/wBKpWlzHJ+9liKsjfcbnPHfuOlU%20n0Q+XTU62aSXUIt4uMRI2CqDkn3PpWJfX9rp07K0oMTdUBICn1z6+1ZVz4lmaJbK0UPIxI2wjls9%20v/1UzTtEjupBca1MzAHi3jPUe56flVSVxU5uD02KmoWF9qF65ihaRVj/ANYp4ZewX1rW0KO2tleG%203fdlQzZ+9nvkdq2Be2Fvh7CZTBj54sYAHqB/nNSXGlWl3tnUYbGRJGdp/OuavB1IuJs0kuaO35HH%20a54Zk817rT13oxy0S9Qfb2rEjtnyiiRVkIYlH4247c969I+zyISsRaTb13gfzFVbiG1uFLXlqjYO%203LIDzXPCrWpK043RElF7M86d/MA3BePbGfrVzR9JuNSuliiU7M/O56KK7BdO0OMhjBAvP8RP9avp%20f2FvFsjnt40H8KkAD8qVTGO1oQdxqCW5Xuwsd9FGv3Y4Mfr/APWrC1Fh9uYbgSvBx0q7fzJqV3KI%203ZY9qqHHG7HJx7VQ/su4C7lYPk1rQjamk9zS5GGwOKcHPXNI9rcRb90ZITqR2pipM2AIZOeny1rY%20RbS5aM5DHn0p7XrOct2HWqIWeQEpE7AdcCo5ba8AGYmUHpmixSNEXYHVgKtRXQchVyT7VjW9hK7K%20ZTgE4wOtdPFFNZBLayVN6D965Xcdx5I/Coabdom0eVR5puyL1jZPIqyTgpHnp3NawKDKRgKh4B9B%20WNFLrLD5Pss+P+Wf3HH4GnNq/khU1OyuLcf3sHb+dX7GdtjP2lNuyZtRRRttL/OV5wfSr1sY0015%20VVXSHqe57j9KybRoNREc1lcE+X6Nhh+HetTMtmY/IA2S/JJketYeTNJpxswhFhrkBd7ZJCcj94CC%20fSsu90prBnvrYMvy7GQdWHTgdc1bmtrpNVitbURrGgD5CcMOc1poLgLI91GoOwqAmDnPp6VOqYcx%20h2FkkHiPw3Myuk0l9kA4AKmJ+1euV5Rb2z23ifw8Bs8pr4EjgureVJwxr1euqm7xOSr8QUUUVZmY%203hP/AJF+L/rtP/6Nelvv+Rp0r/rjP/7JSeE/+Rfi/wCu0/8A6Nelvv8AkadK/wCuM/8A7JQBDY+J%20ftPi/UtBuLbyZLWJJopN+fORupx2weKx2+IayeHb3UYorWKQXL29itxcqouNrbd5zjCg5J+lU/iP%20ZapZapYa9oNlLdXXky2UyRLk7XX5WOPQ1lavomp6Pa6PpMFncmxi00xtPZ2aTyvOeShLA7VJOc0A%20dbf+KptO1zQLKU2j29/DLJcXCsdq7E3ZU5+79e1bp1jTxFayG9g2XZxbtvGJeM/L68V5voWhX+fA%200V3YXAjgtrqK6DxnEYYEAN6ZpvhHw7q8niCDT9TtJY7Lw/FcR2s0inbM0jEKR2OFNAHpCa3pkkFv%20Ml/bGK5k8uBxIMSN/dX1PFY3h/xel9Y6rd6u9rZQ2V/LaB2fapCngknua4LTdO1VdP8ACmkvouoJ%20JpWq77mVov3YUscEHuMHOegq21lrVjot+IdOnCS+IZpZXFqJpY4T0kjRuD9aAPUbHULTU7ZbmwuY%20rmBukkThh+YrnvGnjW38N6TdPZz2c2pQbD9leT5sFgMkA56Gs/4X6fd2EOufa7e7hWa/MkX2qIRu%206lR820cDPtXIa5ol8ujeIdMfw9eXWpz6mbuK8SHcpiLAgh/XGRtHrQB6vN4g0yza2ivr+1t7i4UF%20I5JQpbPoDWhJIkUbSSOqIoyzMcAD1zXkOt+HLtvEetf2lDrDWuoxxCE2NqkwdQgGwlgShB+ldj4x%200W+vvhvJpumrNLcLDEPLdhvkVcZUn1IFAG9b+INJu7Ka8t9StJLaE4klWZSqfU54oh8QaTcae99D%20qNrJaRnDzLKCqnpye1cDrtu2s6LYz6X4cvILexu4JLy1e2Eb3KKDkBf49tUNZ0e91Wy8W6jpujXV%20raXtvBFDbNDskmdWG5/L7cUAekt4o0NY55G1exCQNtlbz1wh9DzU8+t6ZaxxvcX9tGkkZlRnlADI%20OrA9xyK4ceF4x43aT+x0+yroYjVvIGzzc4x6bsfjXN2kMumJ4CTVdKuLmS3huvMtfK3SAbuDsPXA%20wcUAetrrultbW9wuoWxhuXEcMgkG2Rj0APc1J/atj5l1H9sg32gBuAXH7rIyN3pxXlA8ParF4dg1%20AaZcrDH4g/tFLFY/3sUHsnr3xSalous65H4vnttMvbcXlxazRxSIFeaNfvAA8Z4zj8DQB6lB4h0i%206sZb2DUrSS1hOJJVlBVD7ntWRq/xC0HSLmyie9gmFzOYWeOVSsOOrNz0HSuJudBkufDfiS4srfXJ%20rq5tI4tt3ZpCHIcYCooGSB3xW14q0P7Jp3hW4tNIaWDT7mN7mG3twzhNmD8vfnrQB2U3iPR7e6it%20p9Us455gDHG0yhmB6YGe9XLq8t7G3ae7mjhhXALyMFAycDmvIfG9nrOqXOswrpl8Ek8p7SO1sEKS%20oAMtJJjcGHTAOeK7Tx7Y3V98OLi1t7eWe4aOIeUilmPzLnigDbbxToaxTStq9iI4H2SN564VvQ81%20Pea1pun2kd1eX9tBbyY2SSSAK2fQ964WTwun/Cb38g0dfsg0IRxHyBs83kYHGN2Pxrn00HV4NO8K%20Xd3b6lHb2tlJBKttbLLLA5Y4JjYHgjAzjNAHomteOtH0O80uG4uI2XUT8kqyLsRP75Ofu9s0us+K%20UtdX03TrG508zXMgMzTzgeXHjPC5yWbtXFT+Hm0zTPCt1b6bqdzaWV/LJNFNbq06o3T5F6DPOO2a%20oeNrLW9UutXhGmXwzPHJax2tinlyRjB3vJjduHTANAHa3/jS7sdW8RWy2cEyaVFBJGDL5ZfzOu5j%20wMV0M+vadZG2jv721tZ7gApHJMoLE+nrXnfibRtSuZ/GhisLmQXNnZrCVjJ80rjcF9SO9XltZNK8%20a6hc6roV1qVvf21ulq8VuJRHtXDIc/d55zQB251/ShqY046lafbSceR5q78+mPWn6tezafp8lxb2%20b3cijiJGC59yT0FeR61Ya7qGqYm02+SaHV0lWK3skECwhhiTzQNzMe/Nesa/fCw0e4lNvc3G5SgS%203iMjkkY6CgCv4T18+J/Dltqht/s5n3fu927GGI6/hVS38XoNS1yDUbY2UGkokjSu4O9WBIOB06cD%20rzWf8LHmg8IQaddWV5a3Fru3i4hKA7mJG0nrxTb7Rl1jxJqF5LYzw2FqqmXap338yKdhAPVUzx6s%20fagC5deKNTTTNKnj0wRXV/c/6iUkmO3GWZ2I6EKAce+K0fC2qX2s6Il9qFqts0zuYkGQfKz8hIPQ%20kc1j/Dma/l029Oof2orG5LRR6grb40PRd5+90yfTNdjQBkeK/wDkWb7/AHB/MVrDoKyfFf8AyLN9%20/uD+YrWHQUALRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAYHjn/kSNX/AOvZq09H/wCQ%20LY/9e6f+giszxz/yJGr/APXs1aej/wDIFsf+vdP/AEEUAeXX5to5PHg1YL5zKpjD/eK442/j6UCK%20OXUPh4kyqy+QTtYcdBW74i+H1/q/iC5vYbu2eC6QRsLhCXhHfYRXV2fhvTrWDT0a3SWTT0CQSOPm%20X6U6fupN9Lfgmv1Cbu2l1v8Ajb/I4TxPeLeeKNXsFe202K2sd0k5UebMOcKue30rE0JlGneB3uZF%20axFxKCXPyhucZr1bUvDOkavdR3OoWEM88YwruOQKG8MaO+ljTm0+A2YbeIdvyg+tKN42+X5v/MJa%206f1tY8nvBBL4d8dfYgGhF7Gfl6deT9K2be9g/wCFgadJEyTmDRCWVDnPy9K9CtvDulWlvcQW9jDH%20FcDEyBeH+tR6f4X0bS5kmsdPghkRSqso5APUUkrK3l/7a4jbu2/63T/Q8eu7n7dYeHb97u3t/N1A%20eXZQAARDd1bvmta/a1jtPHi6oV+0l1Kb8byuPl2+2a9EXwT4eWZ5RpNsJHcOTt/iHOasX3hjR9Su%20vtN7p8E02zZvZeSvpQ9Vb1/T/IL2afa35v8AzPPtOeFPFXhZtTKi0/sr9yZP9Xvx+Wa2/hsH+06+%200IIsGvm8j098e1dTeeH9Lv8ATo7C6soZbWMAJGw4XHTFXLS0gsbZLe1iWKFBhUUYAq+bVv1/F3It%20ol6fgrE1cp4V/wCRp8U/9fUf/oFdXXKeFf8AkafFP/X1H/6BUlGn4n/5BkH/AF+23/o5K2Kx/E//%20ACDIP+v22/8ARyVsUAFFFFAHz944uhH471uCO2eaY3KOAoJ6RJj8ufzrDa1vL9TLeS+UhOPLT7xP%20ua6fxZq6WPjnWoDJ5RN4khcJkkeUnHX2NZd2UguXWE7gUEufXJ4+nFJzkl7oOLtcrWtrYafZC7aT%20N6owLXHU9Mk9ff0ouNRd7K3ijZJirZZ2GOf7uPSqsskLiWV4HmllXapLH90e+R3qWaxjaCF2ULGE%203MA2Oo9TQ5GiaItr/a445pBFHIfvZ+VfQe1alhqHkXBtgzPtBZBnt6E/rWHJOLplgU71OFRIxgZ/%203jyfrW1pdgsVytzMIVkVssobJPHzA9uRmklrqaKpbdaM24ZvtqiSPcXRuYsYJHf+dTyxSKIxHAWk%20zh12A5H1Nc8JzYXDofMeGMny2I59ufyraSXfAkzL8zAnIJOOOmOvvV+RMqcd4P7xmo2FmbdQbe5Z%20wefKIZgT1BrOj0BrNXurYTNMVxtlAGB9Kmihm03UjcabIZoyMPFK/JPr+HWugvku1tMRPEzydGDd%20T6Y7D1otoS4yjbQ5CeyuNOaL5QUYlimRgD1Hp9K1rDydRizbfdQZJ6Y9vrUzwPHDC140WPuSBRvL%20/QGm6po/mzo1jM0EjJhyFwG9mA/nSt3FcY7nY6MEKkckDk1AIIo41VQwY9ADwKqMLvSrqN7yON45%20PlDbiVP+BroBFbyusiAPG3HycgGobZasjN2eWGBbYo6sBwKzr1gPunzPTPcV0RDWnmBFLgnoT+lY%20N3FlHkkABHRR/CPrSHF6kWlqBNJeS8pbruCnoW6AfnXT6dCsVq0m9JGI3seuT35rnGjW30GTnBlZ%20QPfnP9K2dGhjhuUtgLYt9mLGa3kJDD0I9aqkk02PGqUYxS2SNMSfJGJFDs54DDt9algaMjbG0kcZ%20/hzkHn05FYyTsbx4XkCqEOGul2En0BFXIbrzYTJtkWMMQXHzLn14rqUJI8+9zb8aaTp9olg9jCtv%20fyyALJB8mV75A4PWq97MVmhiBDchpBnnA6E1Xjup9c1iBpPmS1iCJj1/xxWx9liDny4sP3LnrXFX%20a5z0aV1RSfUsnbd227GyRTnCkgg446UkNsvlskkrsE7luQfes9rsWTBBKu5eAgG7cvocelSvINRi%20Kx2JBK7d7ttxUbk35dCC6iC+LfDzqqqDf4yo+8PKk5Nel15Rbjy/FWhwNIxkj1AAqx7eVJjrzxXq%209bQVkZTd2FFFFUSY3hP/AJF+L/rtP/6Nelvv+Rp0r/rjP/7JSeE/+Rfi/wCu0/8A6Nelvv8AkadK%20/wCuM/8A7JQBpS3dvC4SWeJGP8LOAalryLxk1pF8Q9ZmvtDk1eKLSUbagB8nk/PyePqOamtvFGqa%20FonhzRLS58+4nsjdSXaW73RCZ+VVUEE+hJ6YoA9YpvmIJBHvXeRnbnnHrivPYfGXiDUl0LTIrWLT%20tV1DzmmkuYW2okf8SoSD83oelGo3t5p/jWOS6is31KHQJ5WuI1bG5WOMAnp7UAeiU1JElXdG6uuc%20ZU5Fee6V4v1/7V4ZuNUNlJZa6uwRQoQ8Tbchs55z3HasXS/F9zo3hzTbHTLaKCe/vroF4rd5vLVG%205IjByxPHegD16ivN28a+IhoOnyNZxwX02qCxzcwNGsyEcSBTyvb8qyfFuva9ceGPEenXV5CtxpV1%20AHuLeMp5yOQQAM/KQfzoA9eorzfWfF2t6Ve2GhwzLJefY/tM91FYPNu5wqiNTwPU5rqdF1q/1Dwa%20NSvrNrO+EDs8LqRhlzzg84OM/jQBv1BbXtteRu9rPFMkblHZGBCsOoPuK870rxr4h8rwzqOpGxex%201mUWxhhjIdG5AfdnuR07Vn6bqbaf4T1G2juooGvdZu4cGB5pJBnkIiEEn3zxQB6paXlvf26z2c8c%208LEgSRsGU4ODyKhuNJsrrU7XUJoA13aBhDJk5QN1rzrTvF+rW/gONtPsI4TZ3xsZpIrRiIIVH+s8%20nOc+ozTNS1HVtW8VeDp7DW7V1uY5tssMLeWzKPmJUnnI4wehzQB6msiOzKrqxU4YA5wfenV5fJ4k%20m0G98SnT7S2F7caxDZxOwbaXdfvvzzjnpitrU9Z8RaVPpWiNcWE2p6nO6pdiFgkcaqCSUzy344oA%207aiuY8I67qGoXmr6Zq/kPeaXOI2mgUqsqsMg4PQ+1c3rHxA1Cw18/ZLm3u7JL5bSSGOzfaoJxzPn%20G8emMUAegtqdkuorYNdwC8ddywGQbyPXb1q1Xkcd/e+HPEvjTXLmS1u3sjENpt9rOzLhAGz8oGef%20Wt+LxJ4h0rV7Wy1eWyuRqFjLcwvBEUMLou7aRk7h70Ad7RXnNp4t1z/hDLTWdS1DTraTUCiW0aWr%20yMOucKDl2OOnAFVrf4iaw+gzJ5UJ1L+1U02GaSFo1+YZDtGTkEDtmgD0iO+tpbyW0juImuYQGkiV%20gWQHoSO2anryKHWr7wr4o8aalqQgur22tbYAxKUSQnAUkc46jNdRpmva7Y+K9O0nXJbO6TU7Z543%20t4yhhZRkqck5HPWgDsZZ4oADNKkYJwNzAZpZJo4U3yyIi/3mYAVxXxNttFXRZZr6yW71O5T7LYx8%20lzIem0dsE5JFYtnor3Pifw94e8Rn7ZFaaM0zxSMWVpS2Mn1IHA+lAHqIIIyCCDzmkjkSVA8bq6no%20VORXE/DWaV/Ak8Uju6W89xDEzNk7FJwM+1SfCX/kntl/10l/9GNQB2lFFFABRRRQBkeK/wDkWb7/%20AHB/MVrDoKyfFf8AyLN9/uD+YrWHQUALRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAYH%20jn/kSNX/AOvZq09H/wCQLY/9e6f+giszxz/yJGr/APXs1aej/wDIFsf+vdP/AEEUAXKKKKACiiig%20AooooAKKKKACiiigArlPCv8AyNPin/r6j/8AQK6uuU8K/wDI0+Kf+vqP/wBAoA0/E/8AyDIP+v22%20/wDRyVsVj+J/+QZB/wBftt/6OStigAooooA+efHMZm+IWtptXZ56bmxzzGnA9apz+WtiYmOGiGHf%20OSsYPy/nxWl43jkHjrXZIjh2uEUH0HlJn+dUFgjurQpyCnBYH72O+fTrWbdm2W37qbKNtIxSQwRq%20jucBSevfJq9IBPaqk+0MMbh6MKbHBJHJliuSOB5fA/GmSyxmNlYNGrZG5jyT7ClJOS0CaUtiOF4m%20mwS6MhIQuACx74FKmowB/JWYoTwpfgCqDMvmGWIvnZjzJDjPbj0+tS2dzFZ+YzpHO0g2kkZwD/d9%20KaSRSo9S7d3E134etLiNyRFJ5MoJz82MqT+GR+FMs2eOR3kuTGYyGZCDlvpWfcXcFw0ItYDAkSAT%20RqeHx/EPfFaNxqMOoWAlaOVbncED/wADqox+eMGtJJ25hJ/ZNJZoPM2+ftEvz7gSdvrU2kXksup/%20ZVkYSsTsbOVOPb0rKieJrVGmOzaMHYpyxx3plnefYNUt7lYzs3jLoOgqIK2g0nT2Z1FxcSC5KMd8%20sTZ2g4A91P8ASq7NPbNPcG3c28j/ALvLE7j6knsTRc+I/K1V0jZZLdsF0MWQTjrn8KSLWvtCOmxl%20gIwYnO449Pp9a0Gmp76MtR6fa3t86380TyqNhgx1A9B6VWsxLp99/Z8DoIG3SxMwyXAPKk+o/lVa%20GKWG4EtrdrEQCodky238anuyjxiczu4tm8yJlA3nH3h6c5NS7WH7OSZpzMHjZc5bHIrHnjWSQAD7%20x289B704eJrF2O6ThgMMBn86dHcRvPJMybkTjepyD+FZyukb0aSlNK4y+iiYgTf6qAY2g4JY/wCA%20xU/h+WNTNdCERqoEeRxnHU1VSNrq1ZZSjOzFvkcHPqPalu5FsNPS3iXhzjGfXqa6GlGKpnBiJ+1k%2033ZFcylVM9pdr++JZ7Tdyg7k57fSrVg0N1BFHbh1mZsNg/Kff8KwooFFwt2MiKPO7d1J9PfNdP4U%20tS0Ut3jaXO1FbB7cmrqVfZwdjWlQjUkro2rNDZqFhgZ+25jhfrnvWktq91hrq4ZlY42QDap+p61A%20zqqEyPtjjb8qsRXMTxnyzkHgY7GuBLua1J8zuTJZW0XFugUA4O0d/eq07mwlFzF8w6Sx44cdiPQj%209afHetLLNavBIAo+8w+Vh7Gla2DSccRhcCrtoZPQy3Cz+NfDl2jq3mXZHof9W/avVa8it7Y23jXw%20+m4FBeErxzgxvXq9zd29lH5l1PFChOA0jBRn05q4bEyd2TUVRuLmS7003OjzwTsBujwwZJcfw7h0%20z69qTRNXt9d0i31C1yI5lztbqjA4ZT7ggj8Kskq+E/8AkX4v+u0//o16W+/5GnSv+uM//slJ4T/5%20F+L/AK7T/wDo16n1LS5ry7tbq1uzbTW4dQfLDghsZ4P0FADP+EcsTr1zq7K7XNzbi2kVmyhQe1ZS%20fDvSYbGyt7ea/gexL/Z7iK4KyxqxyUDf3fatT+z9Y/6DS/8AgIv+NH9n6x/0Gl/8BF/xoAp3ngjT%20b20so3mvlnsmZ4btLlvPUt975z1zUV74MtRBJPZmeS+TTZbGEzTFtwbJ+YnqcnrWj/Z+sf8AQaX/%20AMBF/wAaP7P1j/oNL/4CL/jQBg+EPAFro9tpV1f/AGh9Qs4NqxPOZIoHI+YoOgzV0/D/AEcabBZx%20m7iNtO9xBcRzFZYnc5baw7H0rR/s/WP+g0v/AICL/jR/Z+sf9Bpf/ARf8aAKzeDrCS1s4J572c2l%202LxZJpy7tIP7xPb2pLrwVpN7/bP2hZnGsbPtI8zug+Ur6Va/s/WP+g0v/gIv+NH9n6x/0Gl/8BF/%20xoAoT+BrCdLNvtmpR3dnGYkvI7krOyE52s3cVqDS1tPD8un2jSP+5dEaaQuzEg8ljyeTUX9n6x/0%20Gl/8BF/xo/s/WP8AoNL/AOAi/wCNAHN+Dfh3b6Tp+kz6p9oa/slLCBrgvDFIScsq9M4xWlJ8P9Ie%202WJHvIZI7uS8jninKyRyP97Deh9K0v7P1j/oNL/4CL/jR/Z+sf8AQaX/AMBF/wAaAM6DwFptpprW%20dpd6lbhrhrjzYrphJuYYb5u4PvSyeAdHNlpttALm2/s1me3lgmKyAt97Ld8960P7P1j/AKDS/wDg%20Iv8AjR/Z+sf9Bpf/AAEX/GgCndeB9IvYtSjnSZhqM63EpEmCkijAZCOhFMm8C6dc2MUE9zqMs0M3%20nxXj3TGdHxjh+wwOnSr/APZ+sf8AQaX/AMBF/wAaP7P1j/oNL/4CL/jQA7QvD1l4et5Y7MSs88hl%20mmmcvJK57sx61j3Hw30a4upJTJfJG9yLv7OlwREJc5LBemTWt/Z+sf8AQaX/AMBF/wAaP7P1j/oN%20L/4CL/jQBE3hLS5ZdXeaJ5Rq+0XSO2VO0YGPSq2m+BdL06Z5vNvbqYwG2jkurgyGGMjBVM9Kvf2f%20rH/QaX/wEX/Gj+z9Y/6DS/8AgIv+NAFObwRpc2g2GlbrmOLT2D200cu2WNhnkMPrVdPh1oq6Xd2L%20G7kS6nW5eV5yZFlHR1bqDWp/Z+sf9Bpf/ARf8aP7P1j/AKDS/wDgIv8AjQBn2vgDRrb+0N63NydR%20iWK6NxMXMmOhJ65/wqbRvBmnaLfi9SW8urlIvJiku5zKYo/7q56CrX9n6x/0Gl/8BF/xo/s/WP8A%20oNL/AOAi/wCNAFPW/BVjrutQarNd6hBd28flxNbz7Ng5yRxwTmm3fgexvYbQTXupfarQMsd4tyRO%20VbqpfuKvf2frH/QaX/wEX/Gj+z9Y/wCg0v8A4CL/AI0AWNM0ay0fSY9NsYvKtY1KhQcnnqSe5Oet%20ZWgeCrTw5LGbC/1PyI9222kud0XzdflxV3+z9Y/6DS/+Ai/40f2frH/QaX/wEX/GgDWorJ/s/WP+%20g0v/AICL/jR/Z+sf9Bpf/ARf8aANaisn+z9Y/wCg0v8A4CL/AI0f2frH/QaX/wABF/xoATxX/wAi%20zff7g/mK1h0FYd3omo39q9tc6xuhkwHC2qgkZz1zxW5QAtFFFABRRRQAUUUUAFFFFABRRRQAUUUU%20AFFFFABRRRQBgeOf+RI1f/r2atPR/wDkC2P/AF7p/wCgiqHjOGS48HarFCjSSPbsFVRkk+lcQPiN%204g0iOKxm8I3LSQRopKMWB4HQ4oA9Sory0/EzWr/FsdBu9MEp2m8aMuIf9orjkVa/tLUv+h+0n/v0%20v+NAHpFFeb/2lqX/AEP2k/8Afpf8aP7S1L/oftJ/79L/AI0AekUV5v8A2lqX/Q/aT/36X/Gj+0tS%20/wCh+0n/AL9L/jQB6RRXm/8AaWpf9D9pP/fpf8aP7S1L/oftJ/79L/jQB6RRXm/9pal/0P2k/wDf%20pf8AGorjWdUtojInjK1uyD/qbS0Ekh/AHp70Aem1ynhX/kafFP8A19R/+gVzA+K2tqMf8Iletjjd%20hhn36Vp/DnUNU1TWNcvrzSZLG3upVdTIcNuAxjB6/WgDp/E//IMg/wCv22/9HJWxWP4n/wCQZB/1%20+23/AKOSqPj2/vtM8PLdaddNbyLcwo2EB3K0iqRyOOtAHTUVVg1GzvZZoLW9t5ZoflkSKRWaM+4H%20T8apaXq7TapeaTebRfWgWTKjAmib7rgduQQR2I9xQB4z4wIbx9r8e4/65CV25H+qTB+tZK7rGzZ1%20kyTIoOVyBx0r1zWvhdYa1rF3qL6nqED3bB3SIptBCheMqT0A71S/4U3pwUL/AGzqu0EnGYsZP/AK%20Vik11PKLuSWZB5EZJxkkHp9DRfNClrCuxlnB+YMc8V6ofgvpjHJ1jVT+MWPy2U7/AIUzpvy/8TjV%20Pk4XPlcf+OVLiXGokeSQae8qzSRmGSK3QM4ZsZHXAqO/ikmcOIRCr/MipkgD0r2I/B+wKBP7Z1PA%209oc/nspsnwdsJW3PrmsE/wC/GB+WynyjdVXPKtBtxc2epWrIRdPEJIiw/unkCl0F/tVleadtBd18%202EH/AJ6Lzj8RkV6nbfBvT7S5W4g1rVllXOG3Rnr16pSQfBjTba7W5h1jVEmVtwYGLr9NlNLRpmTf%20vXR5KWFyAsbnB5YYyemOnf8ACrNxsV7fyYmtFI2sSeCe/Feor8GNMR3ddY1RWfO4gxDPf+5SyfBn%20TZseZrGptjoT5XH/AI5U8rua+0R5bFNdliivG+BnIx0qdb+xkhaRLmWOYceSVHX616QnwU0uLOzW%20NVXPo0f/AMRTf+FI6RjH9ran+cX/AMRVK5m1Ta2PLk1PcWH2iYDPUDIqwmpMrBkkikUDo42n8xXp%20X/Ck9K2lf7X1TB68xf8AxFJ/wpHSMAf2tqmB7xf/ABFGpLjHoeX3Gl292GkspNkh5MRPB+hq5bbj%20o7WlsP3ygB0Y4JGea9D/AOFH6RuDDV9WDDoQ8f8A8TUr/BfTJCC+s6qSOh3R5/PZScU0a0asqT8j%20z6xVbRZbySRfLdQRx0NIur29zKyzOu0/dyOV+teij4PWChAut6qAhyoBi4P/AHxULfBLSXlaVtX1%20Te33jmPn/wAcq6b5XzSMaiUpuS6nEaVJaXhmCoJJFYptc447ZFdXYmC0aK3jTCRDv1q9bfBbTLSf%20zrfWNVST+8DF/wDEVoD4aKH3jxDqu7GM7Yf/AI3WdRSm/I6lVhGnaK1KzxI8WUUbT1zzxVcoiybg%20u1SeqNjB+la6+AJEBC+JNVAP+xB/8bprfDtnznxHqvPosA/9p0cphzGDd309mAzTZ93UFR9TVJvE%20U6RB28mTGcEA10UvwqgmOZdf1Zz7+V/8RSJ8KbaM/LruqD2xDj/0ClyMh3ZymkX73/jLQnfki95P%20p+6k4rv/ABNqVjaeJNDhmjhW+bzmtrm5kKxQjaA5xkbmIOAPryKrab8NrXTtWtL86rfztayeakcg%20iCltpXnagPQmurubK1vQgu7aGcI25RKgbafUZ6GrSsgSscf8NLmJ4/EMC3EcjJrNwwCDA2nbyF7A%20nOKl+GSuNG1Rj/qX1a6aH02b8ce2Qa6W5smEE66eIbaa4P7yYIMjjG7/AGm9M0/TNOt9I02Cxs02%20QQJtQdT9Se5J5J96Yyh4T/5F+L/rtP8A+jXrZrHfwlobyO7abDudizYyMknJPX1NN/4RDQ/+gdF+%20Z/xoA2qKxf8AhEND/wCgdF+Z/wAaP+EQ0P8A6B0X5n/GgDaorF/4RDQ/+gdF+Z/xo/4RDQ/+gdF+%20Z/xoA2qKxf8AhEND/wCgdF+Z/wAaP+EQ0P8A6B0X5n/GgDaorF/4RDQ/+gdF+Z/xo/4RDQ/+gdF+%20Z/xoA2qKxf8AhE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height="265" width="783" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 4.&nbsp; </span><span class="textfig">a) Multímetros para las mediciones 
          eléctricas de los paneles b) Esquema de la instalación para obtener la 
          relación Q vs H. Fuente: Elaboración propia.</span></div>
      </article>
      <article class="section"><a id="id0x49f3180"><!-- named anchor --></a>
        <h4>Método de cálculo del volumen diario de bombeo de agua</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Para calcular el volumen diario de bombeo de agua (<b>V</b><sub>B</sub>) de la bomba solar LORENTZ dado en m<sup>3</sup>/día, se empleó la expresión número (<span class="tooltip"><a href="#e1">1</a><span class="tooltip-content">
          <math>
            <msub>
              <mrow>
                <mi>V</mi>
              </mrow>
              <mrow>
                <mi>B</mi>
                <mi> </mi>
              </mrow>
            </msub>
            <mo>=</mo>
            <mi>Q</mi>
            <mi>*</mi>
            <mi> </mi>
            <msub>
              <mrow>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>B</mi>
              </mrow>
            </msub>
          </math>
          </span></span>), donde <b>Q</b> es el caudal de la bomba para la presión correspondiente, dada en m<sup>3</sup>/h y <b>T</b><sub>B</sub> es el tiempo de bombeo diario, dado en horas.</p>
        <div id="e1" class="disp-formula">
          <math>
            <msub>
              <mrow>
                <mi>V</mi>
              </mrow>
              <mrow>
                <mi>B</mi>
                <mi> </mi>
              </mrow>
            </msub>
            <mo>=</mo>
            <mi>Q</mi>
            <mi>*</mi>
            <mi> </mi>
            <msub>
              <mrow>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>B</mi>
              </mrow>
            </msub>
          </math>
          <span class="labelfig"> &nbsp;(1)</span></div>
        <div style="clear:both"></div>
      </article>
    </article>
    <article class="section"><a id="id0x52c5700"><!-- named anchor --></a>
      <h3>RESULTADOS Y DISCUSIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>En la <span class="tooltip"><a href="#t5">Tabla 5</a></span> se muestran los resultados de los voltajes e intensidades promedios 
        obtenidos, para distintas alturas de presión hidráulica, durante el 
        período de evaluación realizado el día 6 de mayo del 2020 a las 10:00 
        a.m., con condiciones de temperatura registrada de 33 °C; la potencia 
        mostrada fue calculada a partir del producto de los voltajes y las 
        intensidades medidas.</p>
      <div class="table" id="t5"><span class="labelfig">TABLA 5.&nbsp; </span><span class="textfig">Valores medios de los voltajes y amperajes medidos durante el ensayo y la potencia calculada</span></div>
      <div class="contenedor">
        <div class="outer-centrado">
          <div style="max-width: 1160px;" class="inner-centrado">
            <table>
              <colgroup>
              <col>
              <col>
              <col>
              <col>
              <col>
              <col>
              <col>
              <col>
              <col>
              <col>
              </colgroup>
              <thead>
                <tr>
                  <th align="justify">H (m.c.a.)</th>
                  <th align="justify">Voltaje (V)</th>
                  <th align="justify">DS</th>
                  <th align="justify">CV</th>
                  <th align="justify">Amperaje (A)</th>
                  <th align="justify">DS</th>
                  <th align="justify">CV</th>
                  <th align="justify">Potencia (W)</th>
                  <th align="justify">DS</th>
                  <th align="justify">CV</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="justify">0</td>
                  <td align="justify">31,70</td>
                  <td align="justify">0,14</td>
                  <td align="justify">0,45</td>
                  <td align="justify">10,37</td>
                  <td align="justify">0,08</td>
                  <td align="justify">0,79</td>
                  <td align="justify">329,68</td>
                  <td align="justify">2,11</td>
                  <td align="justify">0,64</td>
                </tr>
                <tr>
                  <td align="justify">10</td>
                  <td align="justify">31,70</td>
                  <td align="justify">0,08</td>
                  <td align="justify">0,26</td>
                  <td align="justify">10,17</td>
                  <td align="justify">0,08</td>
                  <td align="justify">0,80</td>
                  <td align="justify">323,34</td>
                  <td align="justify">2,29</td>
                  <td align="justify">0,71</td>
                </tr>
                <tr>
                  <td align="justify">15</td>
                  <td align="justify">31,13</td>
                  <td align="justify">0,34</td>
                  <td align="justify">1,09</td>
                  <td align="justify">9,70</td>
                  <td align="justify">0,05</td>
                  <td align="justify">0,52</td>
                  <td align="justify">302,70</td>
                  <td align="justify">4,81</td>
                  <td align="justify">1,59</td>
                </tr>
                <tr>
                  <td align="justify">20</td>
                  <td align="justify">31,43</td>
                  <td align="justify">0,29</td>
                  <td align="justify">0,91</td>
                  <td align="justify">9,20</td>
                  <td align="justify">0,05</td>
                  <td align="justify">0,54</td>
                  <td align="justify">288,34</td>
                  <td align="justify">4,18</td>
                  <td align="justify">1,45</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <div class="table">
        <p class="textfig">DS: Desviación Estándar (+/-). CV: Coeficiente de Variación (%).<br>
        </p>
      </div>
      <p>Como puede observarse en la <span class="tooltip"><a href="#t5">Tabla 5</a></span>,
        durante el ensayo realizado el mayor valor de voltaje registrado fue de
        31,70 V en las alturas de presión 0 y 10 m.c.a, y el mayor valor de 
        amperaje fue 10,37 A para 0 m.c.a. de altura. En el análisis estadístico
        de todos los valores de los parámetros medidos dentro del ensayo, los 
        coeficientes de variación son menores al 20% lo que muestra poca 
        dispersión de los datos. Puede concluirse que la potencia obtenida 
        durante el período de evaluación fue como promedio de 0,3 kW.</p>
      <p>La <span class="tooltip"><a href="#f5">Figura 5a</a></span> muestra la curva de gasto (m<sup>3</sup>/h)
        vs presión (m.c.a.) obtenida en el ensayo realizado; para la potencia 
        promedio bajo la cual se realizó el ensayo (0,3 kW, según <span class="tooltip"><a href="#t5">Tabla 5</a></span>), la máxima presión alcanzada por la bomba fue de 20 m.c.a. cuando la descarga fue 1,52 m<sup>3</sup>/h y el máximo gasto fue de 4,00 m<sup>3</sup>/h
        cuando trabajó a 2 m.c.a., lo cual se aproxima a los datos aportados 
        por el fabricante, quien señaló un gasto máximo de 4,60 m<sup>3</sup>/h y una altura máxima de 20 m.c.a.</p>
      <p>La <span class="tooltip"><a href="#f5">Figura 5b</a></span> muestra los gastos obtenidos para diferentes potencias y presiones de 
        acuerdo al fabricante; en la misma puede observarse que para la máxima 
        potencia de 0,3 kW, la cual coincide con las obtenidas en el ensayo 
        realizado, se obtienen caudales de 4,60, 3,25 y 1,90 m<sup>3</sup>/h para presiones de 2, 11 y 20 m.c.a.</p>
      <div id="f5" class="fig">
        <div class="zoom">
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onyD5m/On%20bP8Aab86AD+MfSnVHs+cfM3T1p2z/ab86AFPQ0L90fSmlOPvN+dCp8o+ZunrQA+m/wAf4UbP9pvz%20puz5/vN09aAJKQ9DSbP9pvzpCnB+ZvzoAcv3R9KWmKnyj5m6etLs/wBpvzoAB98/SnVGE+c/M3T1%20p2z/AGm/OgAf7h+lOqNk+U/M3T1p2z/ab86AHU0ffb8KNn+03500J8x+ZvzoAkpr/dNGz/ab86a6%20fKfmb86AJKKbs/2m/OjZ/tN+dAAPvNTqhkaOBWeaURoP4mbArFuPF+lRSGK2mmvZunl2qGQ/mOP1%20qowlLZCbS3N5/u06uaOoeIr8Ys9Ljsoz/wAtL2XLf98LQfC97qA/4nWtXMynkw24ESfpyar2aXxP%209RX7Gpf6/pemD/TL6CNv7u7LfkOaoNrl1LrunQ2UcM1leIZGBDCVEwcuewGdoweST7Va07wxpOlH%20daWcayHrIw3MfxNLL4d0641yPV5IWN9CoRJRIwwvPGAcHqe1TLl+yNX6mrTW6D6ijZ/tN+dNZOB8%20zdR3qRlPUf8Aj90z/r5P/op6J/8AkYLL/r3n/wDQoqTUFxfaZyT/AKSev/XJ6Wf/AJGCy/695/8A%200KKgDQooooAwtI/5GrxD/v2//ooVu1haR/yNXiH/AH7f/wBFCt2gAooooA5XUfCdzLq8N5aahOA9%204J5VJX5AFIyvGT6YPYmrVy2r3qxXVra2haGWWNoJzxIvQMHxkfTvV6/1y10/UrKwk3NcXj7UVf4R%20/ePtRq+tR6T5KeRPczzE7IYQCxCjLHkjgCgDnG8J6laWa29m9vJ9os/slwzsVEfzE7lGOQNxGPpX%20Y28It7eKFeVjQKPwGKxbrxfY28cEkcVxPHLCLh2iQHyoicbmyfXsPQ1uKwdAynKsMgjuKAOQXxFL%20/wAJJJHeKiW+8xkHIKAZwc/5611SRQSIHjIZTyCrEg1C9rFNfS70GSiZI4J5PGfTis+TRbmyZpdJ%20n8tupi/gc5/u9AMenPFbNwna2hilOG+psfZ4/wC6fzNH2eP+6fzNZMPiHyJBDq0DWsmSBIATG2Op%209QK2Y5ElQPGyuh6MpyDWcoOO5pGalsM+zx/3T+Zo+zx/3T+ZqWipKIvs8f8AdP5mmNBGJkGDgg9z%207VYqNv8AXx/Q/wBKAE+zx/3T+Zo+zx/3T+ZqWigCL7PH/dP5mj7PH/dP5mpaKAIvs8f90/maPs8f%2090/malooArSwRjZgHlh3NSfZ4/7p/M0soyY/98VJQBF9nj/un8zR9nj/ALp/M1LRQBF9nj/un8zR%209nj/ALp/M1LTHmjSREeRFd/uqWALfQd6AG/Z4/7p/M1HPBGsLEA5+pqzUVx/qGoAPs8f90/99Gj7%20PH/dP5mpaKAIvs8f90/maPs8f90/malooAi+zx/3T+Zo+zx/3T+ZqWigCL7PH/dP/fRqOCCNoVJB%20zj1NWait/wDUJ9KAD7PH/dP5mj7PH/dP5mpaKAIvs8f90/maPs8f90/malooAi+zx/3T+Zo+zx/3%20T+ZqWigCK3AUOB0Dmpaih/5af75qWgDDj/5Hy4/7BsX/AKNkrcrDj/5Hy4/7BsX/AKNkrcoAKr6h%20/wAg65/65P8AyNWKr6h/yDrn/rk/8jQAzSv+QRZ/9cE/9BFW6qaV/wAgiz/64J/6CKt0AFFFczae%20KppvEmsWMtnN5FikRiEcLGSTcWBbHpkcY7c0AbOl/wDHo3/XWT/0I1drO0acS6eJAkqhpHO10IYf%20Meo7Vf3+zflQAH7y06oy/wAy8N+VO3+zflQA6mp92jf7N+VNR/l6N+VAElNP31/Gjf7N+VNL/OvD%20d+1AElFN3+zflRv9m/KgAT7gp1Ro/wAg4b8qdv8AZvyoAP4x9KdUe/5xw3T0p2/2b8qAFPQ0L90f%20Sml+OjflQr/KOG6elAD6b/H+FG/2b8qbv+fo3T0oAkpD0NJv9m/KkL8HhvyoAcv3R9KWmK/yjhun%20pS7/AGb8qAAffP0p1R7/AJzw3T0p2/2b8qAB/uH6U6o2f5Tw3T0p2/2b8qAHU0ffb8KqX2sWGmJv%20vrqKAf7bYJ/DrWR/wlUt4xGi6Td3gPAlceVH+bcn8quMJS1SE2kdJVS/1Ky0+IveXUMC/wC24H6V%20itp3iDVFI1DUksYm6w2KEt9N5/pU9j4T0jT3MwtWuJ/+e1yTI360+WC3f3Cu3sRnxct2Sujadeag%20f74Ty4/++mpPs/ifUv8AXXNppcR/hhXzZPzPAroAwUABSAOwFLv9m/KjnS+FfqFu7MCHwbpzyGTU%20XuNRlH8V1KWH/fPStu3tILSMR20McKD+FFCj9KcH+ZuG/Kh5kjQvIdijqzcAVLnKW7GkkOf7tOrB%20uvGOkQuYoZ2u5s/6u1QyH9OKi/tbxBqHFho62kZ/5a3r8/8AfC81XspddPUOZHR1nPrNtFriaXiV%20rmSPzflTKqvTJPbkVlP4c1DUsf2zrVy6d4bRfJT8+ppz+GEOs6dcxSrHb2AGxPJzKSAQB5mc7TuO%20QfQUpRitncE2dJTW6D6ijf7N+VNZ+Bw3UdqgZT1H/j90z/r5P/op6J/+Rgsv+vef/wBCipNQbN9p%20nBH+knqP+mT0s/8AyMFl/wBe8/8A6FFQBoUUUUAYWkf8jV4h/wB+3/8ARQrdrC0j/kavEP8Av2//%20AKKFbtABRWVfX+qC6aDTdMWUKBmeeYRofYAAk/lS2F9qb3Ig1HTRDuBInhlEkf0PQj8qAMLU/D+r%20HxBBe29xFKsl4smTDloUCkAE55UZPA7nNWdQmu7q+tdVs9PmmNo09tJAGUMc8BhzjGRWtJ4g06PV%20hpzTn7SSFxtO0MRkKW6Akdqk1HVbTRoYmuN4Ej7ESKMuScE8ADPY0Aci+gapp9itvDaG5e704Wjl%20HAEL7icnP8PzdvSu3tYfs9pDDnPloqZ9cDFZtx4o0y1S3a4lkj+0LvUNEwKrnG5hj5Rnua1gcjI5%20BoArbN99J8zLiNfun3NS+Sf+esn501P+P6X/AK5r/M1PQBXls0njaOVmdGGCrYINZkmgyWheXSLq%20S3kOWMROY2P07fhW3RVRm47EygpbmEmrPayeVqyTWx5AmU7o27Zz2/GtaNVlQPHO7qejKwINSSRp%20KhSRFdD1VhkGsl9Be2cy6TctauTkxt80bEnkkf4VXuS8n+BPvR8/zNTyT/z1k/OmNF++QeZJyD3+%20lZcevy2bCPWLVrfP/LZfmTv1PYnHStOO4iuXieGRXUqTwemcYpShKO5UZqWxJ5J/56yfnR5J/wCe%20sn51LRUFEXkn/nrJ+dc/4gRrjWNL0yS5nitLnzGlKSbTIVGQuRz710tVNR0u01WAQ3sIkRTuXkgq%20fUEcg/SgDE8Ngpqep2Nvdyz6fB5bQOZN+3cuSu7v/wDXqpFqOttqywtJefZzPtP/ABLSBt3f393p%203xW/pWgWGitKdPiaISgbl3kgkd8E9eetaVAHJ+JImutatrGW5uEtxazXHySFcuvQ5Hp1pLy9u38A%20W92Z5lnnihV3DYIDFQT+Rrb1fR7LVlgW+gEmx/lIYqRnqMjse4ofRLaWecyoGt5bdbcwc7doJ7Z4%2069qAOTkjeK8fREubn7AdSjh/1x3BDHuKbuvUetKYxcaEv2y9vpUt7ie3t7aKQ77hg2E5HJx+Xc11%20K+G9LXTWsBbfuGfzDl23bv727Oc++ajn8K6TcRW0TW7KlspWIJK67c9eh6n1oAwoH1iw1y2hMUt/%20dDTE85ftAQBt5ycng+lRaJZXOoWGjzG1klRXZpp/NXemJCVUZOcZ5JHXGK6u10yxs7hJIFxKkItw%20WkLHYDnHJ9amsbO30+2W1tF2RISQuScZOT19zQBXub2C0vbe1lkufNuDhNsbMv4kDA/GuZ8UCSXU%20NQ3XNwgsLAXFuFkKjfuPzHHXoBzXb1l6voun6kUnvYFeSLhWLEZGc4ODyM9jQA26jvbnRFe1ujb3%20EkaszsN20YycD1rk28+68OeHYEe5uZJkdmtlnMZlAU8l+2Dg+9dtBp6w3V5MWJFyVymThQFx/nFV%20pvDulXGm29nJADb23+qxIwKeuGBz+tAHLTwtfaBps39o3t1ey2/l2kETlD5oPMjH0XoSeOPep5Z9%20UtdW1iKKGS8K2sIlcXAjCHyzkgH15PFbtz4V0e4MTyQFBFEIY/LmdAqegwRV2PSrOB52WPDXEaxS%20EuTuVRgDr6UAZ2jNcr4QsJ4Flup/s0ZEZlC7zgfxGofCd7qGpWDPfJKqh3CzGZW34cjbgDjGMe9b%201paxWVpFbW67IYlCIuc4A6VIiLGu1FCr6AYoA4Wy15dR8b2zm+dYGWWCKDkEEYALcYyxyfYAVc8U%202+bUzw3dx9qtYhIIkn2+QueZdo5bGMYrpptOtp7uO6aMGeJGRGyRgN16fQVmx+F9OurCzS9h+0Pb%20x7A5ZgWGc4PPI9jmgDn9XR21R9WeeO6soDApjS5dZU3Y52jAySwOD1FNhe/sfFFu87XBae7ljkn+%200BopI8EqoXPG3AzwMYrrJ/D+mXOoJey2qG4Tbg5IBx93K9Djtmlg0DTbfUpL+K1VbmQks2SRk9SB%200BPcjrQBzHhu3lstZt1vJEnkvoZJY7i3undTggkEHjuMEDtXZ+Sf+esn51T0/QNN0u5kns7ZY5JB%20gnJOBnOACeBnsK0aAIvJP/PWT86PJP8Az1k/OpaKAIrcYDjJOHPJqWoof+Wn++aloAw4/wDkfLj/%20ALBsX/o2StysOP8A5Hy4/wCwbF/6NkrcoAKr6h/yDrn/AK5P/I1YqvqH/IOuf+uT/wAjQAzSv+QR%20Z/8AXBP/AEEVbqppX/IIs/8Argn/AKCKt0AFJtAYtgbjwTjmo57qC2MYnmjiMjbE3sBub0HqaSO8%20t5riSCOaN5ovvorAlfqKAINL/wCPRv8ArrJ/6Eau1S0v/j0b/rrJ/wChGrtADT95adTT95adQAU1%20Pu06mp92gB1NP31/GnU0/fX8aAHUUUUANT7gp1NT7gp1ADf4x9KdTf4x9KdQAh6Ghfuj6UHoaF+6%20PpQAtN/j/CnU3+P8KAHUh6GlpD0NAAv3R9KWmF1jj3OwVQOSTgCsS68X2CTG3sFl1G5H/LO1XcB9%20W6CqjGUtkJtI3B98/Sq99qVnpsRkvbmKBPV2ArF8vxLqxPmSW+kQEfdQebNj69BU+n+ENMsZvtEq%20PeXXea6bzG/DPAquWK+J/cK7exA3iuS+BTRNLur3t5zjyov++j1/Cl/snXtT51LVVs4j/wAsLFcH%206Fzz+VdCwAjIAwAOgp1HOl8K/ULdzHsPCuk6e/mx2oln7zTnzHP4mtYfeI7DFOqpd6jZ6cGkvLmG%20BcdXcCpblN66j0Rbpr/dNc83i4XbFNF0671A/wDPQL5cf/fTUjWfiTUlP2u+t9NhPVLVd8n/AH0f%206VXs2vi0FzdjbvNQtNPjMl5cxQIO8jgVjN4xguGKaRZXepP/AHoo9sf/AH0eKksfBulWcwnlie8u%20P+et03mH8jxW4qKihUUKo6ADAo9xeYas50R+KNSzuls9KjPZB50n59BT4/BtlK4k1Se61KT1uJTt%20/BRxW+PvNTqPay6aegcq6leCzt7KHZawRQqO0ahf5VYpkrqkZZ2VVHUscCsa78X6TbSGKO4N1N/z%20ytlMjfpxUqMpPTUd0jcpgdRIVLDceQM84rn/AO19f1H/AJB2jraof+Wt8+D/AN8Dms6bTNUbx5pd%203LAZVjhAmnjGI87XDHOcg5K4Xoc5PSiUHHcE7naU1ug+op1NboPqKkZR1H/j90z/AK+T/wCinon/%20AORgsv8Ar3n/APQoqNR/4/dM/wCvk/8Aop6J/wDkYLL/AK95/wD0KKgDQooooAwtI/5GrxD/AL9v%20/wCihW7WFpH/ACNXiH/ft/8A0UK3aAOV8SNPf6lDarpt5dW1uS0qwXCoHJXj+IHj39a0/DkCW9jI%20sdhc2IMhPl3EvmMeBznJ4rK1CNb/AFJ3uNIt3jWcQecrMs55A4IAPT5uuMV0VjYrYQmJJp5VLFh5%200hcj2BPOKAOb1mae41+1gjsLgTQXaSINmYJkOMyMwHDKM4yak1+4sNR+yzXFnfT2sMssTPb71aJw%20McqOSD2NdA2pWaX62TXUIumG4QlxuI+lJcXVjo9vvuJobWJm+87BQWP9aAOHlh1K3smF/bXU9xf6%20YLaMhC5D7mwrkdDggkn0rvbSJoLKCJzlkjVSfcCorjVLG0aEXF3BEZziLc4G/wCnrVugCrtZr6Ta%20+392vbPc1Lsl/wCe3/jtNT/j+l/65r/M1PQBFsl/57f+O0bJf+e3/jtS0UARbJf+e3/jtGyX/nt/%2047UtFAEDwPIu15FYehQVjSeHDa3CSaZcG3fkhcZTgY6evPWugqNv9fH9D/SqjOUdiZQUtzCTVb7T%202SLVF8sZVRMBuQjHJz6/hWpBdC4RWW4A3AHBUd+gz0J47VcZQ6lWAZSMEEcGsmXQhFIZdNmNs+7d%205ZG6Mnt8vb8Ku8Jb6Mi047ao0tkv/Pb/AMdo2S/89v8Ax2sdb6403al9G0CDCiVcyRYB5P8AeUn3%20rSiv0eJXfAUgfOjbk5OAMjv0/OplTaKU0ybZL/z2/wDHaNkv/Pb/AMdqQMGGVII9qWoLK0qSDZmX%20PzD+GpNkv/Pb/wAdom6x/wC+KloAi2S/89v/AB2jZL/z2/8AHalooA8tvLNmnvJZLe2jil1N4f7R%20JbzIG3DHA6Dtn3rt9O0e6tNavbyR7cLOAFMYO4gd27E+/wCFaDaVZPaz2zW0ZguGLyoRw7HqTVlE%20WNFRBhVGAPQUAcmZNf8A7VKhtU8jz8Z8m32bd31zjH40vimFLrVrK2v3DWht55MN8oLqBj8QCSK6%202qWq6daajabL22inRDuUSLnBoA57NzefDpPMvlhle1Ul5W25Ge7dRkcZ96w4red7a/tBHbwW0V7A%20RYm4/dyErkxh+nPBx0zXeNpFq95JO8SMHtxbmPaNpTOcEUi6Hpq6adPWxgFoxyYtnyk+v1oA4KO3%20mutItUm+zywQ3NzGlpLcbVKjoyt/EE5/pUEst1e21m19GtzHBpYnHmzmMgBjl1Pd8AYNeiT6Jptz%20ZRWk1jA9vCQY4ygwv0p15o+n34hF3ZwSiA/uwyA7fp7e1ADrQvNZwSpM2141Yb1+bBHf3qbZL/z2%20/wDHakAwMDgCloAi2S/89v8Ax2o4EkMK4lwMdNtWait/9Qn0oANkv/Pb/wAdo2S/89v/AB2paKAI%20tkv/AD2/8do2S/8APb/x2paKAItkv/Pb/wAdo2S/89v/AB2paKAIrcEBwTk7zzUtRQ/8tP8AfNS0%20AYcf/I+XH/YNi/8ARslblYcf/I+XH/YNi/8ARslblABVfUP+Qdc/9cn/AJGrFV9Q/wCQdc/9cn/k%20aAGaV/yCLP8A64J/6CKt1U0r/kEWf/XBP/QRVugDG8R6PPrNvbxW7wRmOZZC8iklcEHK478dDwaq%202Xh68h1O/uftgtUusMVtiSS+cljvyAcccDpXR0UAZ2jRNHp4RpnkZZHBdsZb5jycVf2n++aqaX/x%206N/11k/9CNXaAIyp3L8xp20/3zQfvLTqAG7T/fNNRTt+8akpqfdoANp/vmmlTvX5j3qSmn76/jQA%20bT/fNG0/3zTqKAI0U7B8xp20/wB80J9wU6gCPad4+Y9KdtP980fxj6U6gBhU4+8aFU7R8x6U49DQ%20v3R9KAE2n++abtO/7x6VQ1TxDp+kEJcTbp2+7BGN8jfRRWYZfEOuf6lE0e1Yffk+ecj2HRatU21d%206ITZr6jq1lpMW++vEhB6An5j9B1NZP8Aber6qMaNpzRRHpdX3yLj1CdTVzS/C2n6ZIZyrXV2fvXF%20wd7/AIZ6fhWwehp3hHZXFqznU8J/bSsmu38+oN18rOyEf8BHX8a27aygsohFaxpDGOixqAKnX7o+%20lI7rGhZ2CqOpY4AqZTlLcaSQ0Kd5+Y9KdtP981hXHi/T0uGhsVm1G46eXapvAPu3QVEU8S6uMM0G%20kW7f3f3s2Pr0FUqb+1oLmXQ2b28trCBpLu6SFMdZGArGPiv7WxTRLG71Bv8AnoF8uIf8CNS2fg7T%20bRzcXAkvrnH+tum3nPsDwK3lUIoVQAB0AFHuR8w1Zzn9n+ItT/4/tRi0+I/8srRdz/i5/pViy8Ja%20VaTGVoDcz9fNuW8xs/jW5TR99vwodSWy09B8qEEe0AKcAdAAKR1O0/MaZdXttYxGS7uIoUH8UjAV%20hyeMLe5Jj0izu9Sf+9FHtj/76PFTGEpbIG0jodp/vmobm6gsojJdXKQoP4nYAVhtbeJtVGJ7m20q%20FuqwDzJcf7x4H4VJZ+DNMgl8+7Et/cf89Lt9/wCQ6VXJFfE/uFd9ERt4vtZZGTS4LzUpP+neP5P+%20+jxRjxRqXe10qI+v76T/AAFdBFGkQKRoqKOiqMAVJRzxXwr79Qs+rOc/4Q62mIk1S7vNRcHpNJhP%20++RxW1a6fbWMYjtIY4E9I0Aqd/u0O6xqWdgqjqWOBSc5S3Y0kg2n++aaqnLfMetZF34v0i1kMSXB%20up/+eVspkb9OKhl1TUH1rTo4Fjht7u1lfypkPmCRQuN3oBnoKThJK7QJpm/tP9801lOB8x6is7wz%20e3Go+HbK6vGR7iRMyMi4BOSOBWm3QfUVIyhqAIvtM5J/0k/+inpZ/wDkYLL/AK95/wD0KKjUf+P3%20TP8Ar5P/AKKeif8A5GCy/wCvef8A9CioA0KKKKAMLSP+Rq8Q/wC/b/8AooVu1haR/wAjV4h/37f/%20ANFCt2gDnPFfnST6dBCt5KJHfdDay+Uz4XrvyOnp3z7Vc8OQPb2MiyW15bkyE7bq485jwOQcnj2q%20n4giFzdIt/oc99axcwy20vzKSOcrkH8eak8Ph4HMNno09jZEl2e5l+ct04XJP5mgDJ1m6sj4jtoo%20IQt3FfRtLbmPElwSAFkVv7qjP5VZ16/sTq+m3lxNE+nxi4idzyiybcYPvwRXUHyvOXOzzccZxuxU%20S29raQsrBFR3LtvI5YnOeaAPOnC2uliPUlxJPoyx2iuvJfeflH+1ytej2ayJZQLN/rBGobPrjmnM%200L+WzGNsn5CSOT7VLQBV+f7dJs2/6tc5+pqX9/8A9M/1pqf8f0v/AFzX+ZqegCL9/wD9M/1o/f8A%20/TP9alooAi/f/wDTP9aP3/8A0z/WpaKAIv3/AP0z/WmN53nJ/q84OOvtVio2/wBfH9D/AEoAT9//%20ANM/1o/f/wDTP9alooAiImIIIiIPbms2TRWSQy2Eos5Scny+Ub6r0rXopqTjsJxT3MCS5u7A/wCm%20W4iXGPtNsCyDnPKds+tXob+WWLzY/JuIsE74ST34GPWtGs250O2lkM1uXtLg/wDLSE7c/UdDWnNG%20W+hHLKOxOZmlK7WibbJt4J6jrU37/wD6Z/rXI65qOpaZNFBcGCVtpKzqpVmBPI9u3Styw1hLyIND%20Kjvjc0Lna6k/dUduoPWnKi1FS6ExrJvl6ml+/wD+mf60fv8A/pn+tItyhfY2UcnaA3GSBk49amrG%201ja5F+//AOmf60fv/wDpn+tS0UARfv8A/pn+tRz+d5LZ8vHtmrNRXH+oagA/f/8ATP8AWj9//wBM%20/wBalooAi/f/APTP9aP3/wD0z/WpaKAIv3//AEz/AFo/f/8ATP8AWpaKAIv3/wD0z/Wo4PO8ldvl%204x3zVmorf/UJ9KAD9/8A9M/1o/f/APTP9alooAi/f/8ATP8AWj9//wBM/wBalooAi/f/APTP9aP3%20/wD0z/WpaKAIrfOH3YzvOcVLUUP/AC0/3zUtAGHH/wAj5cf9g2L/ANGyVuVhx/8AI+XH/YNi/wDR%20slblABVfUP8AkHXP/XJ/5GrFV9Q/5B1z/wBcn/kaAGaV/wAgiz/64J/6CKjvdc03TruC1vL2CG4n%20IEUbvhnycDA+tSaV/wAgiz/64J/6CK5y/wBL1MeLGvw179mcxoDB5LqEBzhlYbgMluQT1oA66ufi%208SiLWr+0vvIjt4EV45YyWyCxUg47g4z6ZroKgis7aCeWeGCJJZjmR1QBn+p70AVdGuYp9OEsT7o3%20kdlODyNxq/5i+tVdL/49G/66yf8AoRq5QBGZF3LzTvMX1oP3lp1ADfMX1pqSLt61JTU+7QAeYvrT%20TIu9efWpKafvr+NAB5i+tHmL606igCNJF2DmneYvrQn3BTqAI/MXeOe1O8xfX9Kr31/badCbi8nS%20GJQcs5x/+usNr7V/EYKaYj6dYN1u5l/euP8AYXt9TVxg3r0E3Y0tU8Q2Gk4SeUvcN9y3iG6Rvoor%20MCa5roHnyf2PZH/lnH807j3PRfwrU0nw/Y6MhNvGXnb79xId0jn3atJfuj6U+aMfh+8Vm9zM0vRN%20N0cE2kI81vvTPlpG+rHmtDzF39e1PJABJOAO9Yd54ssYbk29ksuoXQ48q1Xfg+7dBStKb7j0Rt+Y%20vr+lZ+peINM0oEXd2iyHpGvzOfoo5rLax8Qa5j7bcrpVqf8AljbHdKw936D8K0tN8O6bpC7rW2Xz%20cczP80jH1LHmnyxj8Tv6f5iu3sZ39r63qoxpenizgPS4vuD9Qg5/OlTwtHdsJNcv7jUX6+Wx2RD6%20IP610a/dH0paPaNfDoHL3K1tDbWaeVbRRwxgDCouBU/mL60jMELMxCqByScAVi3Xi/ToZTBaGW/u%20Rx5Vom/n3PQfnUqMpPQbaRsvIuw89qjub62sojLdTxwxj+KRto/WsJ28TashCrb6RAf4ifNmx/IV%20NZ+DtPhl8++Muo3PXzbtt+PoOgquSK+J/cK7ewyTxhBcMY9Hs7rUpOm6JNsY+rnio/s/iLUyftN7%20b6XEf+WdsvmSfix4H4V0iIsaBY1VVHQKMAUD77fhRzpfCv1Cz6mFa+E9JglE1wkl7cdfNu2Mhz9D%20wPyrazGkW1AFUdABgCpagurmC1hMlxNHEg/idgBUuUpbjSSJfMX1o8xfX9KwJPGNrM5i0m2utSk/%206YJhPxc8VG0XifVhiSW20iE9o/3suPr0FV7J/a0FzLobs95b2iNJczxwoP4pGCj9axpfGVk7mPS4%20LnUpR2toyV/FjxS2ng3TY5TLe+bqNxnPmXb7/wAh0FbscUcKBIkVEHRVGAKPcXn+Aas51pfE2ojp%20Z6VEe5zNL/gKcnhK0nYPq15d6k/pNIQn4KOK6F/u06j2rXw6ByrqVbS0srCMR2dvFAg7RpipMRNL%20vZVLrnaxHIz1xUjyJEheRlRR1LHAFZkuvWsOqwWeHZZ4HuBOo/dBVxn5u557VDu9WUaMflRIEjVU%20QdFVcAUNIuBz3FVNE1aLXNIg1CCOSOOcEqsgwwAJHP5VdboPqKQFDUGDX2mYP/Lyf/RT0s//ACMF%20l/17z/8AoUVGo/8AH7pn/Xyf/RT0T/8AIwWX/XvP/wChRUAaFFFFAGFpH/I1eIf9+3/9FCt2sLSP%20+Rq8Q/79v/6KFbtAGPqWoataXLC2062ltxjbLJdiPJ+mKs6Te3N7bu93BDDIr42xTiUYx3IAx9Kx%20/FcFjqM0Fvc3tgnlLJviuJgpUsvyvj1Bx+BNWfCMKxadOYxZIjzlhFZyCRI+BxuH0z7ZoAy9T0+z%20uvFCpaMTfieOe4upJMfZ0HSNfdvT3JNW/FltBqs2n2z39rAN8jhZ4vMWRlXp6cZPU1rSaBpUt2bq%20TT7Zrgvv8wxgtu9c+tC6DYG0e2ntop4nmaYrIgI3E5JA7UAcHNLb3+nvNdQxQeTpPmWiJ8qo4dgW%20QfULj616PZtI9lA03+sMals+uOain0uxujAZ7OCTyDmLdGDs+npVugCruZb6Tam792vfHc1Lvl/5%204/8Ajwpqf8f0v/XNf5mp6AIt8v8Azx/8eFG+X/nj/wCPCpaKAIt8v/PH/wAeFG+X/nj/AOPCpaKA%20It8v/PH/AMeFMZ5POT91zg8bh7VYqNv9fH9D/SgBN8v/ADx/8eFG+X/nj/48KlooAi3y/wDPH/x4%20Ub5f+eP/AI8KlooAi3y/88f/AB4Ub5f+eP8A48KlooAqXC+aYvNt0ba4I3YPNQXmlwXzB5bTEo5E%20qPtcH6irs3WP/fFS01JrZicU9zn/ALBqtmuyB1u7bAUxTkBtuCMA++etJHrZt3WO5ils5CQCk3+r%20Py4wG7LkCuhprxpKhSRFdT1DDIrT2l/iRHs7fCynFqDOiMYgVbGHRwynIznPYfWrCTPIgZIwysMg%20hwQRVF9AtlcyWby2ch7wthT9VPBqu9vqtk29BFdqCCxT907ADgEcg9fajljL4WHNJbo198v/ADx/%208eFRzvIYWzFgeu6syLxEsLLFqEUsD/Ku6RNoJ7nPTA471fe/tZ7IyxzxmMgHJbHeplTlHdDjOMtm%20WN8v/PH/AMeFG+X/AJ4/+PCpAQwBUgg9CKWoLIt8v/PH/wAeFG+X/nj/AOPCpaKAIt8v/PH/AMeF%20G+X/AJ4/+PCpaKAIt8v/ADx/8eFRwPIIVxFkY67hVmorf/UJ9KADfL/zx/8AHhRvl/54/wDjwqWi%20gCLfL/zx/wDHhRvl/wCeP/jwqWigCLfL/wA8f/HhRvl/54/+PCpaKAIrckhyRg7zxUtRQ/8ALT/f%20NS0AYcf/ACPlx/2DYv8A0bJW5WHH/wAj5cf9g2L/ANGyVuUAFV9Q/wCQdc/9cn/kasVX1D/kHXP/%20AFyf+RoAoSRXk3hFI9NkEd21ooicnGDtHft9aztOux4e1OSy1nWhIbnyzbC5lUyO5yGIAHC52gD1%20B9a3dK/5BFn/ANcE/wDQRXO63pupS+MLa7toLtrXyo0d7eWJBkOSd4cEkYPb3oA6wkDGSBmgMpYq%20CCR1GaxPE2nyaitlHHZmdVnDvIsgVoQOcrkjJOMewJqlpuk6rba3ql1CEt0uyHBuNsvzZ7bcEDbx%20gnr0oA3NL/49G/66yf8AoRq7WdowmGngSujSCR9zKpAJ3HoM1f8An9V/KgAP3lp1RnfuXkflTvn9%20V/KgB1NT7tHz+q/lTU3beo/KgCSmn76/jR8/qv5U07t68jv2oAkopvz+q/lTJZBBE0ksiJGgyzNw%20AKAHp9wViaj4iK3R0/R4Pt1+PvAHEcPu7dvp1qk11f8AioGDTXez0ro95jDzeojHYf7VbunaXb6T%20arbWMSRRj0HLH1J7mteVQ+Lft/mTdvYzbLw0Gu1vdbm/tC9HK7h+6i9kX+prfqM7g2SVAAPasO68%20UB7hrPRoDqV2OG8viKP/AHn6flS96ox6RN6R1jjZ5GVVAyWY4Arn5PFQunNvoNo+ozDgyD5YUPu5%206/hUa+GbrVJRceIrz7QBytnFlYF+vdvxroLeBbeBI4UjjjUcKi4Ao9yPm/wFqzBHh2+1Y7/EGoM8%20Z5+yWpKRD6nq1bdnY22nxiCzgjgiA+6i4qf5/Vfypjt5eXd0VQOWbgClKcpaDSSJaQ9DXPz+Lrdp%20Wt9Khl1O4HG23X5FPu54FQyaZr+sj/iY3yadbnrBZ8ufYuf6U1Tf2tBc3Y1NR8Q6bpIC3d0glI4i%20T5nP0Uc1nf2vrmq8aVpotIT0uL7g49Qg5/OtDS/D9hpKg2dtGshHMrjc7fVjzWl8/qv5Uc0I7K/r%20/kFm9znk8JreSb9cv7nUH6+WW8uIf8BH9a3LWytrGERWkEcMY/hRQBTwG3nkdPSlJZQSzKAOpNTK%20cpbjSSFf7h+lOrBvfFum27tBDMby46eTaoZG/TgVAZvE2rAiGCDSYG/jlPmS4/3RwD9apU5bvT1D%20mR0E9xDaxGS4lSKMdWdgBWFJ4wtJZWj0m3udTl6f6OnyD6ueKS28GWglE+pzzanP/eumyo+i9K3Y%20ohCNkSxogxhVXAFHuR8xaswvJ8Tap/rZrfSYT/DEPNlx9TwKkh8H6bG/n3gl1Ccc+ZdyF+fp0rd+%20f1X8qa+/aeR+VHtJdNPQOVdRY40iQJGiog6KowBT6guLmO1iMlxPFEg6s5wP1rEl8Y2kkhi0uG41%20OX0tozt/FzxUxhKWyG2kdAPvNTLi6gtIjJczRxIOrOwA/WufMfifVQQ0lrpMTdQn72XH16CpLXwZ%20YRyedfNLqNx18y7YuB9F6Cq5Ir4n9wrt7ISbxjZSsYtMhudSl9LeM7fxY8UmfFGp9BaaVCfX99Lj%20+QrdWIQxBIljRB0VVwBUnz+q/lRzxXwr79Qs+rMBPBtpMwk1a6utSk/6byHZ/wB8jirtzoFjeGFJ%20I8QQRPAsKHauxwARx9O1aXz+q/lVea8htWYXFxDGdpfDnHygcn6CplOUt2NJIi0XR7fQtMjsbQyG%20FCzAyOWPJJPJ+tXW6D6ioLS8hv7dZ7O4hnhbOHjO5Tj3FSsHwOR1HapGU9R/4/dM/wCvk/8Aop6J%20/wDkYLL/AK95/wD0KKk1DP27TMkf8fJ6f9cnpZ/+Rgsv+vef/wBCioA0KKKKAMLSP+Rq8Q/79v8A%20+ihW7WFpH/I1eIf9+3/9FCt2gDm/FEFvDc2d8V0wyozZivHWMTDGOGI6j+tT+FIkSxuZEksz51w0%20hjs3DRxZA+XI6nv+NP8AEkjRQwP/AMSkLuIJ1EkDPbb703wrGiWVy6XFlKZZy7Cy/wBUhIHAP4Z/%20GgChqo1CLxDALfUZnuZp0MdpH/q0gH3zIPz59cYq34ge4uNW0/TYbqe1jmSWV5IW2sdoGBn6nNTt%204agOrS6gl7fxzSurOqT4VsdFIx09qSXw6l7bhb25uDKk0kkUscpDxq38Ib0xxQBzLavqOo6eLj7d%20NBJZ6YLr92QBLJuIyw7jC9Peu6tJjcWcMzDBkjViPTIzWXdeFNNukt0KyxJDEIdsUhUPGDnY3qM1%20sgBVAUYA4AFAFbfsvpPlZv3a/dHual87/plJ/wB801P+P6X/AK5r/M1PQBF53/TKT/vmjzv+mUn/%20AHzUtFAEXnf9MpP++aPO/wCmUn/fNS0UARed/wBMpP8AvmmNL++Q+XJwD2+lWKjb/Xx/Q/0oATzv%20+mUn/fNHnf8ATKT/AL5qWigCLzv+mUn/AHzR53/TKT/vmpaKAIvO/wCmUn/fNHnf9MpP++alooAr%20Sy52fu5Bhh2qTzv+mUn/AHzRN1j/AN8VLQBF53/TKT/vmjzv+mUn/fNS0UARed/0yk/75o87/plJ%20/wB81LRQBBIyTIUkgd1YYIZcg1zmu+HI7iLzNPg8qTdl1PCsP5DH9a6qorj/AFDVcKkoO8SJ04zV%20mc/Zf2zotpHEbdLuBFPyrkOo69e9XovElm0nlTiS2mztKSrjn0z0rXqG4tILpClxEkikEYYZ69ap%20zjL4l9wlBx+F/eAuAwBVHIPQgZpfO/6ZSf8AfNZbeH/s7l9Lu5rQnJ2A7kJ7cHtSNqGqadk3totz%20CuSZYDggDuVP8hS5E/hYc7XxI1fO/wCmUn/fNHnf9MpP++aqWut2N2/lrMI5QcGOUbGB+hrQqHFx%203LUk9iLzv+mcn/fNRwS4hUeXIeOwqzUVv/qE+lIYed/0yk/75o87/plJ/wB81LRQBF53/TKT/vmj%20zv8AplJ/3zUtFAEXnf8ATKT/AL5o87/plJ/3zUtFAEVuchzgjLng1LUUP/LT/fNS0AYcf/I+XH/Y%20Ni/9GyVuVhx/8j5cf9g2L/0bJW5QAVX1D/kHXP8A1yf+RqxVfUP+Qdc/9cn/AJGgBmlf8giz/wCu%20Cf8AoIrl/El/PH4qtY4NQEYjEXyi7SNYiz/N5kZ5fcuAoHf0611Glf8AIIs/+uCf+giuT8TQ3Efj%20Gxmt4NNjDCNvPmWLzHIfBTLfN0YHj0oA7eiisqHXEOqXdncwm2W3UMJpJF2sCcDPPyk44B6igCxp%20f/Ho3/XWT/0I1dqhpMiPZFkdWUyyEEHIPzGr25fUfnQAh+8tOphYbl5H507cvqPzoAWmp92l3L6j%2086ajDb1H50APpp++v40u5fUfnVXUNQttNtWuruVUhjByfX2A7n2ppX0QDtQ1C20uze6vJRHEg5J7%20n0A7n2rCisLzxPItzrCNb6aDuhsejSejS/8AxNO06xn1q+TV9YTy405s7NjxEP77D++f0roJJo4Y%20mklkRI0GWZjgAVpfk0W/9bE77ixKFiVVAVQMAAYAFZuq+IbTS5Fgw9zev/q7WAbnb/Ae5rMfVb/x%20CDBoRNtZA7X1CQfe9RGp6/WtXSNEsdGiItxumf8A1s8h3SSH1Jo5VH4t+3+YXvsZg0fUteYPrs5t%207Y8iwtnwCP8AbfqfoOK37Szt7C3WC0hSGJeiIMCpNw3jkdPWq+oapZaXbma+uY4Y+xY8n6DvUuUp%206L7h2SLR6Gq15qNpptt517cRwRgdXbGfp61htrGr62pXRrT7Hbt/y+XgwSPVU6n8asad4XsraUXV%209I+o3vXz7k7sf7q9BT5FH4n8hXvsQ/8ACQ6hqx26BpzNEf8Al7uwY4/qF6tSp4U+2yCTX72bUH6+%20VnZCv0UdfxrodyjuKTcN/UdPWj2lvh0/MOXuNt7aG0hWK3iSKNeiooAFSHoabJNHFGZJJERB1Zjg%20D8awZvGFrLI0GkW8+pzjjEC4QfVzxUqMpbDbSOgX7o+lZ+pa/puk8Xl3Gkh6Rj5nP0Uc1knTNc1n%20B1LUV062I/497I5Yj3c/0rT03QNL0n5rS2jEp6yv8zn6searlhHd39P8xXb2M/8AtjWtUY/2Tpf2%20eI9Li/O3j1CDmlXwo98Q+valcXx6+Sp8qEf8BHX8a6AMN55HT1p25fUfnR7Rr4VYOXuVrawtdPtz%20HZ28UCAdI1Aq1THYbGORjHrWRfeLdLspfISY3Vz2htl8xv04H41KUpvTUd0jaqKWaO3DyTSJGg6s%205wPzrn2vPEerDFrbQ6TC3/LW5YPLj2QcD8adbeELJpfN1a4m1ScYO65f5R9EHFVyJfE/1FdvYfN4%20xsnkMOlw3GpzD+G2TKj6seBUbL4n1MfO9rpMJ7J++lx9egrfhjht4xHCkcaDoqAAD8Kc7DaeR+dH%20PFfCvvCze5hweDtOEgmvzNqM4/ju3Lj8F6CtyKKOBAkUaxoOiqMAfhTty+o/Oo57qC1iMlxNHFGO%20rOwAqXKUt2NJIePvNTq51/GNnJK0elW9zqcv/TunyD6ueKjeLxLq3ElxbaRAeqxfvZSPr0H4VXsn%209rQXMuhv3d1BaQGS5mjhQfxSMAKxX8Y2szGPSLW61OQd4I8IPq54otvCGlwMJrvfqFznPm3b7zn2%20HQVvII4kCRhEUdAuABR7i8/wDVnP7PE+p/ee00mI9lHnS4+vQU640OcapY3kRSe4trWaB55sbpCQ%20Nue2Mg10G5fUfnTVYZbkdamUr6WGlYqaLYf2Xo1paYUPHGA+3oX6sfxJNXG6D6il3D1H501mGByO%20o71IylqP/H7pn/Xyf/RT0T/8jBZf9e8//oUVGoEG+0zBB/0k/wDop6J/+Rgsv+vef/0KKgDQoooo%20AwtI/wCRq8Q/79v/AOihW7WFpH/I1eIf9+3/APRQrdoAwNes7bV9Rt7Q3EQnjhlZomTcQjDG4ehB%20Ax+NP8JrnS5JxPbSieZnxbKVjToCADyDkZPuajuFvdI127voNPkvoLxEB8llDxsoIxgkcH+dWfD1%20lcWtvdTXcSwy3dw05hVsiMHAAz68ZPuaAILvVNQj8V2FkIVisZTIC5ILSkJngdgP1o8UXmp2yWqa%20VHcMzuxleGFZCqgejccnFaF3pgu9TsLwylTZlyEA+9uXH4VQl0e/vUSWTUpba7hlkMUiKpHlt0Vl%206HjvQBjz+IdQmtvM0++RktLAXcjyQAGc7iNpH8P3T0712FtMLi1imAwJED4+ozWBN4MgMEMNteT2%208Yg+zzgAMZ487jknock8j1rokRY41RBhVAAHoKAK/mLHfSbjjMa9vc1L9pi/vfoaan/H9L/1zX+Z%20qegCL7TF/e/Q0faYv736GpaKAIvtMX979DR9pi/vfoalooAi+0xf3v0NMaeMzId3AB7H2qxUbf6+%20P6H+lACfaYv736Gj7TF/e/Q1LRQBF9pi/vfoaPtMX979DUtFAEX2mL+9+ho+0xf3v0NS0UAVpZ4z%20sw3Rh2NSfaYv736GibrH/vipaAIvtMX979DR9pi/vfoalooAi+0xf3v0NH2mL+9+hqWigCL7TF/e%20/Q1HPPG0LANz9DVmorj/AFDUAH2mL+9+ho+0xf3v0NS0UARfaYv736Gj7RF/e/Q1LRQBm3llYXqn%20zY03YbB2dyOvueBVH7FNYkmwvZUQEkIwMigY/unnr6Gugoq1UktCHTi9TnpvEN1ZW8jXNokuwffh%20fgEjgMDyKm8P64NStX82MRPEQDtyQc1q3FrDdIUmjV156j1GKi02zgsrJI7eMIvU47n1NU5QcdtS%20VGalvoTfaYv736Gj7TF/e/Q1LRWRqRfaYv736Gj7TF/e/Q1LRQBF9pi/vfoaPtMX979DUtFAEVuw%20YOR0Lmpaih/5af75qWgDDj/5Hy4/7BsX/o2StysOP/kfLj/sGxf+jZK3KACq+of8g65/65P/ACNW%20Kr6h/wAg65/65P8AyNADNK/5BFn/ANcE/wDQRXD+KZNNuvF1rPKt2r293DZyzLEjIp4kAyeV5ZQS%20PUV3Glf8giz/AOuCf+gis+58KWN1rH9oPJcjdIkstusmIpZE+47L3IwPyHpQBt1nw6JYwy3MgiL/%20AGp/MlSRi6lvXaeBWhRQBQ0iKOOxKIiqiyyAKowANx7Ve2r6D8qp6X/x6N/11k/9CNXaAGFRuXgf%20lTtq+g/KkP3lp1ACbV9B+VNRRt6D8qfTVOEyenNAEV1cW9layXNyyxwxKWdj0ArB0+yl1++i1bU4%20iluhzZWjD7o/56MP7x7DtSD/AIqvVQ/XRrJ+B2uZR391X9TWhrWuR6W0UMMbXN9NkQ20fVvc+i+9%20bJOPurd/gTe+vQm1bVrTR7cS3Jy7nbHEgy8jeijvWVDo15r0q3PiACO2B3Rach+UehkP8R9ulWtH%200KSG4OpatItzqcg+9/DCv91B2Hv3ra6UuZQ0jv3/AMgtfcZFGixIqooUDAAGABUd5d2un27T3ksc%20MS9Wc4FY114kaaZrHQoPt12vDuDiGH/eb+gpbDwxvuFvdduP7RvRyoYYii/3V6fiaShbWf8AwQv2%20IP7W1PXG26HaC2tj/wAvt0mMj1ROp+pq7p/heztLj7XdM9/fHrcXB3Ef7o6L+FbHRwPanUOp0joF%20u40qMdBQqrtHA6elZuqeItO0o+XcT7p2+7BEN8jf8BFZhPiHXQBEBo1mf4mw87D6dFpKm2rvRDcj%20Y1LV9O0mPffXEUWeinlm+g6msj+1tX1c40fTRbQnpdXw25HqEHJ/Gr+m+GNO01/OERnuj964nO9y%20fqen4Vq/x/hTvCOyv6is2c/F4RiuZFm1y7m1OUchZDtiX6IOPzrdjgigh8uGJI0A4VVAA/CpaZLI%20kUbPI6ogHLMcAVMpyluNJIVVG0cDp6Uu1fQflXPy+LrV5DBpME+pzjjFuvyD6ueBUR07xDrLZ1C9%20TTbY/wDLC05kI93/AMKpU39rQXN2NPUdb0zSWP226ijYjhOrH6KOazf7a1XVONG0kxRHpc33yD6h%20Bya0NN8O6Zpblra1Tzeplk+dyf8AePNatF4R2V/ULNnNnwtNfDfrup3F4OvkRfuoh+A5P41tWWm2%20emxCOytYoEHZFAqw/wBw/SlJwMnpSlOUtGNJINq+g/KmhRubgdu1ZV/4q0uwk8kz/aLjtDbr5jn8%20BVFrvxHq2RY2cWlwn/lrdHfIR7IOB+NNU5bvQOZHQzSQ28ZkmaONB1ZyABWFP4v093MOmwz6lN/d%20to8qPq3QUW/g62kcTaxcT6pOOczt8g+iDit1IIraDy4I0jQdFRQAKPcj5i1ZgeV4l1T7zWukQnsg%2082XH16Cpbfwdpyyie/M2o3H/AD0un3j8F6Ct+ij2kumnoHKupHFFHECkcaIg6KqgAU/avoPyqGe6%20gs0aS5mjhQfxOwArEk8YW87mLR7S51KQcZhTEY+rnipjCUtkNtI33Ubeg/KoLy+s9PiMl5PDAnrI%20wFYT2nibVebi7g0qA/8ALO3HmSf99HgfhVyz8I6XayCaWFry47zXTGRs/jwKrlivif3Cu3sV28Ww%203TFNF0+61Fv76Jsj/wC+mrF8Q6neJrFvFBdXFrqP2N5ZLVGLRH5WwigDDOTzk9AvHWu8VVRQqqFU%20dABgCkX7zfWpk4vZDSfU4Qa3q1l4Xs5bFvPLyTlJbqNnZ4kDMmehyQAMmun0C7uL/SVlvkjFwsrx%20sUQqG2uQCAemQK1qa3QfUVIyjqAAvdMwAP8AST/6Keif/kYLL/r3n/8AQoqNR/4/dM/6+T/6Keif%20/kYLL/r3n/8AQoqANCiiigDC0j/kavEP+/b/APooVu1haR/yNXiH/ft//RQrdoAKKKKAMS512WPx%20NZ6ZHauIZd4kndSASF3YT19zTtb1S7tbq0stNjge6uA75nJ2qqDJ6c5OQKnvtNkutY028V1VLQyF%20lPVty4GKz7rTtU1Fob2J7eC9tpJo4/MRtjxNwCRnOeAaAKc3i+7mtY7iwtoCsdmLy5WVjnGSNq47%208Hk11UMqzwRyp92RQw+hGa5efwfcx20UFheRIj2gs7kyISWXJO5cHryevrXUwxLBDHEn3UUKPoOK%20AIlIF9Ln/nmv8zU+4eoqvsV76TcobEa9R7mpfIi/55p+VAD9w9RRuHqKZ5EX/PNPyo8iL/nmn5UA%20P3D1FG4eopnkRf8APNPyo8iL/nmn5UAP3D1FRsR58fI6H+lL5EX/ADzT8qjaGPzox5a4IPb6UAT7%20h6ijcPUUzyIv+eaflR5EX/PNPyoAfuHqKNw9RTPIi/55p+VHkRf880/KgB+4eoo3D1FM8iL/AJ5p%20+VHkRf8APNPyoASYjMfI++Kk3D1FQSwxjy8Rry47VJ5EX/PNPyoAfuHqKNw9RTPIi/55p+VHkRf8%2080/KgB+4eoo3D1FM8iL/AJ5p+VHkRf8APNPyoAfuHqKjuCPIbkUvkRf880/Ko54YxCxEag/SgCfc%20PUUbh6imeRF/zzT8qPIi/wCeaflQA/cPUUbh6imeRF/zzT8qPIi/55p+VAD9w9RRuHqKZ5EX/PNP%20yo8iL/nmn5UAP3D1FR25HkJyOlL5EX/PNPyqOCGMwqTGpOPSgCfcPUUbh6imeRF/zzT8qPIi/wCe%20aflQA/cPUUbh6imeRF/zzT8qPIi/55p+VAD9w9RRuHqKZ5EX/PNPyo8iL/nmn5UAJD/y0/3zUtRQ%20AKHAGAHPAqWgDDj/AOR8uP8AsGxf+jZK3Kw4/wDkfLj/ALBsX/o2StygAqvqH/IOuf8Ark/8jViq%20+of8g65/65P/ACNADNK/5BFn/wBcE/8AQRVuqmlf8giz/wCuCf8AoIq3QBm6zHdOlm1o8qlLqNpF%20jP3kz8wPtisjTf7ZXWtUlSGWSKTDxfayY1Tn7q4JyNvOcDniupooAztGMx08GVI1kMj7grEgHceh%20q9l/Rfzqrpf/AB6N/wBdZP8A0I1doAjJfcvA/Oly/ov50p+8tOoAZl/RfzrA1i4m1S7XQrNyhdd9%205Kp/1UX90f7TdPpWnrOpppOnSXLKXkyEijHWRzwqj6msaKRvDGkqJF+1a1qEhYovWWU/yVf5Ctac%20ftfd/XkTJ9C3qGorokFvpelWySXki7La3U8Io/ib0UfrUuj6KdNZri4kFzqFxzPcN1P+yvoo9KXQ%20tGbT0kub2QT6lc/NPNj8lX0UUzV9fWzuUsrGE3mpOPlgQ8IP7zn+EU9X7sfm/wCugebLep6vbaPb%20efeyKik4VRyzn0UdzWP9j1bxLhtQL6dpp5FqjYllH+238I9hVvSfD7Q3H9oatKLzU2/jI+SEf3UH%20b69a3KXMofDv3/yC19yrY2cVhaJBaQRQxKOFTgVPl/RfzqjqOt2OjQI15MFduEiUbnc+gUcmsll1%20zxGRy+j6eeo63Eg/9l/nSUHL3nsO9tEXtT8SWWmTiFmM92R8ttAC8hP0HT8ap/Z9f13m6lGk2Z/5%20ZQndOw926L+FaumaLY6OuyygVCw+Zzy7n1LHk1oUc0Y/ChWb3MzTdCsdIU/Y7VFkP3pWO52+rHmt%20BS+0cL09acelY9/4o0/T5Bbq7XV2elvbLvfPvjp+NTaU33HojWy/ov51Q1HW7HScNfXUURI4TOWP%200UcmstovEWuY3uujWh/hUh52H16LWhpvhvTdLk3wwCScjLTzHfIT9TVcsY/E/u/zFdvYo/2xrWr8%20aRpwtYT0ub3jj1CDn86VPCS3LCXW7ufUpBzskbbEPog/rXR0h6Gj2jXw6By9yG3gW2hWOCGKKMDh%20UGAKky/ov50NIkUW+RlRQOWY4ArDuPF9l5xt9Njm1K4HGy2XKj6t0FSoylsNtI28vvPA6etU9R1u%20y0lN19dQw+ilssfoOprIax8R6y5N3eJpVuR/qbb55CPd+34Vo6d4Z0zTH8yG2Ek/eeY73P4mq5Yx%20+J/d/mK7exQPiDVNTBGjaQ4jPS5vD5aY9QvU0v8AwjN5qJ3a7qk1yD/y7wHyov05NdE/3D9KdR7S%203wqwcvco2GlWmlx7LG0ggX/YHJ+p6mrQ37jwv50+se/8U6Xp0xie486c9IYAZH/IVKUpvuPRGtl/%20Rfzpk8whhZ5mjjQdWZsAVgNfeItXGLCyj0yA/wDLa7O6THsg6fjTovB9s5E2sXNxqcw5/ft8g+iD%20iq5Evif6iu3sOm8Y2jSGHTYZtSnHG22UlR9WPFMKeJ9V+89tpMJ7L+9lx9egroIYIraMRwRJGg6K%20igCpKOeK+FfeFm9znrfwhp6TedeLJqE4OfMu5C/5DoK3I4/KQJHHGijoq8AU8feanVMpyluxpJEb%20l9vRfzpcv6L+dK/3adUjGZf0X86RS+W4HX1qSmr1b60AJl/RfzpGL4HC9R3qSmt0H1FAFDUN327T%20NwH/AB8np/1yeln/AORgsv8Ar3n/APQoqNR/4/dM/wCvk/8Aop6J/wDkYLL/AK95/wD0KKgDQooo%20oAwtI/5GrxD/AL9v/wCihW7WFpH/ACNXiH/ft/8A0UK3aACiiigDBuPE4g1Zrb7I7Wsc6W0tzvGE%20kYZA29SORk+9S+IvEC6DFbExxyPO5RRJMIlAAySWP+eazbrQL+TVZ4Y0iNhc3kd48xfDJtxldvfJ%20Uc1ZvH1K/WK6ttOtZvJlliaCcj516B1cjjpyKAEvPFUlmkf/ABLzKy24urkRzKRFGTjIP8R78V0M%20ciyxrIhyrgMD6g1xR8LapZ2S29qsExubL7JOzSbRCdxO4DHIAYjHtXZW8It7aKFTkRoEB+gxQA1P%20+P6X/rmv8zU9VfLV76TdniNehI7mpfs6f7X/AH0aAJaKi+zp/tf99Gj7On+1/wB9GgCWiovs6f7X%20/fRo+zp/tf8AfRoAlqNv9fH9D/Sk+zp/tf8AfRpjQJ5yD5uQf4j7UAWKKi+zp/tf99Gj7On+1/30%20aAJaKi+zp/tf99Gj7On+1/30aAJaKi+zp/tf99Gj7On+1/30aACbrH/viparywoNn3uWH8Rp/wBn%20T/a/76NAEtFRfZ0/2v8Avo0fZ0/2v++jQBLRUX2dP9r/AL6NH2dP9r/vo0AS1Fcf6hqPs6f7X/fR%20qOeBBCxG7/vo0AWaKi+zp/tf99Gj7On+1/30aAJaKi+zp/tf99Gj7On+1/30aAJaKi+zp/tf99Gj%207On+1/30aAJait/9Qn0o+zp/tf8AfRpkECGFSd3T+8aALFFRfZ0/2v8Avo0fZ0/2v++jQBLRUX2d%20P9r/AL6NH2dP9r/vo0AS0VF9nT/a/wC+jR9nT/a/76NABD/y0/3zUtRW4ChwOgc1LQBhx/8AI+XH%20/YNi/wDRslblYcf/ACPlx/2DYv8A0bJW5QAVX1D/AJB1z/1yf+RqxVfUP+Qdc/8AXJ/5GgBmlf8A%20IIs/+uCf+girdVNK/wCQRZ/9cE/9BFW6ACqdtqlvd6heWcRfzrPYJdykD5hkYPfpVys+TRLKa5u5%20p4/NN2I/MRzlfkztwPxoAfpf/Ho3/XWT/wBCNXaztGt4odPEUUapGkjhVHQDcav+Wv8AdFAAfvLT%20qjKLuX5RWR4luXis47GzIW8vm8mNv7i/xv8AQLn9KqMeZ2E3YzZdRhur+fW7w/8AEs00mO0Uc+dL%200LAd+flH41o6Fps7TPq+qKPt9wMLH1FvH2Qe/qfWs/RLCPVbuGdIwNG04eXYof8Alq44Mp9fb86m%201C7n1q8fSdIcxohxe3i/8sx/cU/3j+lby/lX/DL+t/Mhd2TahrFzf3j6XoJUzLxcXZGUtx6e7+1X%209J0e20aLy4AzySEtLM5y8rerGptP0y00uzS1tIVjiTt3J9Se5qlq+uWmlypAsbXN7IP3drCMu319%20B7ms783uw2K21Zp3FxDawPNcSJFEgyzucAVz51nUdeJj0GHyLU8G/uF4I/2F7/U8UWnh641Odb3x%20GySMDuiskP7qL6/3j7muiEaAABQAOAAOlHuw83+H/BDVmXpPh2z01zcnfc3r/fuZzuc/T0HsK16j%20VECAkDpWJe+JrVLhrTS4H1K8HWOD7qf7z9BU2lUY9EbpIDZJwADkmsO78V2/nta6VDJqd2OCkH3E%20/wB5+gqrH4dvtXkEniK7zGeVsrUlYx7MerV0FrY21lAIbWCOGIdFRcCnaEd9fyFqzD/sfWNY51q/%20+zW5/wCXSyO38GfqfwrX03SrHSoBHY20cKnqVHJ+p6mrRjXH3RQqJtBwOlKU29Og0kh9N/j/AArG%20v/E2mWU32eIteXfaC2Xe3444H41RNt4h1p8yyR6PaEf6uPDzke7dB+FNU3u9A5uxtalren6Qm6+u%20o4ieiZyzfRRyayjrWsaqCNI0w28J6XN98ox6hByavab4Z0zTG8yK3Ek56zzHfIfxNabIuDwKLwjs%20r+orNmBH4TW7ZZdcvZ9Rfr5bHZCPog/rW7b20FpEIraGOKMdFRQBTlRdo+UdKGEaKWfaqjqTwBUy%20nKW40khR98/SnVz1z4r05LhoLCOXUbgceXapuAPu3QVB9i8Ray2bmeLSbU/8soPnmI926D8KpU3v%20LQXN2NrUtXsNLhLX11FCCOAzcn6Dqayv+Eh1HU+ND0qRkPS5vP3Uf1A6mrVj4X0rTSZY7YSz45mn%20PmOfxNa+xT2FF4R2Vw1Zz3/CNXuo/NruqzTKf+Xe2/dR/jjk1rafpVjpamOxtYoF/wBheT9T1NW/%20LX+6KaEXc3yjtSlOT0GkkSU1/umjy1/uimui7T8oqBklFN8tf7oo8tf7ooAB95qdUYRdzfKKd5a/%203RQAP92nVG6Lt+6Kd5a/3RQA6mr1b60eWv8AdFNVFy3yjrQBJTW6D6ijy1/uimsi4HyjqKAKeo/8%20fumf9fJ/9FPRP/yMFl/17z/+hRUmoKFvtMwMf6Sf/RT0s/8AyMFl/wBe8/8A6FFQBoUUUUAYWkf8%20jV4h/wB+3/8ARQrdrC0j/kavEP8Av2//AKKFbtABRRRQBkTeJLODVhYMs5YOsTTBP3aOwyqlvU1N%20q2swaQIhJFPNLMTsigTc5AGScegFc9eaXfNqtzZJaStFdX8V4LkEbFRcbge+crwPerOo3E9xqFpq%20tpYXM62rT20kKgb8ngMBnpkfrQBduvFun20cEgE80c0InLRR7hHGTjc3oM1tqwZQynIIyCO9cE+i%20anp1gLdLKS4e800WhMZGIZNxPzc/dw3X2ruLWE29pDCTkxoqZ9cDFACJ/wAf0v8A1zX+ZqeoZLff%20KZFlkjYgA7cc/mPem/Zn/wCfmb/x3/CgCxRVf7M//PzN/wCO/wCFH2Z/+fmb/wAd/wAKALFFV/sz%20/wDPzN/47/hR9mf/AJ+Zv/Hf8KALFRt/r4/of6VH9mf/AJ+Zv/Hf8KT7IxIP2mbI6fd/woAs0VX+%20zP8A8/M3/jv+FH2Z/wDn5m/8d/woAsUVX+zP/wA/M3/jv+FH2Z/+fmb/AMd/woAsUVX+zP8A8/M3%20/jv+FH2Z/wDn5m/8d/woAfN1j/3xUtVjaM2M3M3ByPu/4Uv2Z/8An5m/8d/woAsUVX+zP/z8zf8A%20jv8AhR9mf/n5m/8AHf8ACgCxRVf7M/8Az8zf+O/4UfZn/wCfmb/x3/CgCxUVx/qGpn2Z/wDn5m/8%20d/wpGtGYENczEH/d/wAKALNFV/sz/wDPzN/47/hR9mf/AJ+Zv/Hf8KALFFV/sz/8/M3/AI7/AIUf%20Zn/5+Zv/AB3/AAoAsUVX+zP/AM/M3/jv+FH2Z/8An5m/8d/woAsVFb/6hPpTPsz/APPzN/47/hSL%20aMoAW5mAH+7/AIUAWaKr/Zn/AOfmb/x3/Cj7M/8Az8zf+O/4UAWKKr/Zn/5+Zv8Ax3/Cj7M//PzN%20/wCO/wCFAFiiq/2Z/wDn5m/8d/wo+zP/AM/M3/jv+FAD4f8Alp/vmpaZFH5SY3MxJyS3U0+gDDj/%20AOR8uP8AsGxf+jZK3Kw4/wDkfLj/ALBsX/o2StygAqvqH/IOuf8Ark/8jViq+of8g65/65P/ACNA%20DNK/5BFn/wBcE/8AQRVuqmlf8giz/wCuCf8AoIq3QAUVzvi27v7UWJ0951LS8+Um7ceMK3H3T835%20daraXqmo/wBu6rujuL634eBYwUEYJwFw4AJxzkE8UAb2l/8AHo3/AF1k/wDQjV2s7RpXk08O0Lxs%200jkoxGV+Y8HBxV/cf7h/SgAb7y1wjyyeJ/EM0duxEcqmLzF/5ZWwPzEe8jcD2FbPjbWTpWguIwRc%20XJ8mPHXnqR+H86zbGKfw/o8Gn2cYOuaiN2DyIVAxk/7Kjj6100o2jzdXt/mZyd3Y07+7e4nXw/oJ%20ETRqFuJ0Hy2sfoP9sjp6da2NNsLbS7CO2tU2RJ69Se5J7k1Dpen2+h6d5SZwuXlmcjLt3ZjWM01z%204tkMVq0kGiKSJJl+V7o/3V9F9+9R8Wi2RW3qWLvW7rVbl7Dw9tYods98wzHD7L/eb9KvaTodto+T%20HuluJeZriU5kkPuf6VctLaGwtkt7W3EUKDCooAAqLUNTtdLg+0X0qwxDPLEZJ9AO5qXK/ux/4cLd%20WXax9T8S2lhP9lhV7y+P3ba3G5vx7KPrWeZdY8TN+4Eul6UerkYuJh7D+EfrWxpmk2ejw+XZWojz%2095urOfUnqafLGPxavsF29jJXRtT1wB9cufs9qeljatgEf7b9T9BW9ZWFrp1uILOCOCIdFRcVIjHY%20PlNJLcJbxNJMRHGoyWdgAPxqZTctBpJD/wCMfSkkkSGNnldURRksxwBXOy+KJtQdovDlk964+U3E%20nyQL+P8AF+FEXhiS+dZ/EVzJfyA5ECnbAn0Xv+NP2dvjdvzFe+xJN4sjuZGg0O0l1KYcF0+WJfq5%204/KoxoGpauA2u6gVhP8Ay6WZKJ9Gbqa34o0t4hHDCI41GAqgAD8KerHaPkPSjnS+FW/MLX3K9hpd%20lpcPlWNtHAnfYvJ+p6mrP8f4Ubj/AHD+lYt/4q0+yufIRpLu6xgQWy+Y2ffHA/GpSlN9x6I3Ko6l%20rFhpURa+uo4c9AT8x+g6msby/EmtN+9ZdHsz/DGQ87D69Fq9p/hrTdNczR2pmue887eY5/E/0quW%20Mfif3Cu3sVBrmraqAui6YYoj/wAvV78i/UJ1NKvhRr5hJr1/PftnPkg+XCP+Ajr+NdArHaPlPSl3%20H+4f0o9pb4VYOXuRWtrBZp5NrDHDGAMKigCp6jDHeflPSnbj/cP6VnuUD/cP0p1Rux2H5D0p24/3%20D+lADqaPvt+FG4/3D+lNDHc3yHtQBJTX+6aNx/uH9Ka7HaflNAElFN3H+4f0o3H+4f0oAB95qdUY%20Y7m+Q07cf7h/SgAf7tOqN2O37pp24/3DQA6mr1b60bj/AHD+lNVjlvlPWgCSmt0H1FG4/wBw/pTW%20Y4HyHqKAKeo/8fumf9fJ/wDRT0T/APIwWX/XvP8A+hRUmoEm+0zII/0k/wDop6Wf/kYLL/r3n/8A%20QoqANCiiigDC0j/kavEP+/b/APooVu1haR/yNXiH/ft//RQrdoAKKKKACmqiou1FCj0AxTqKACii%20igDHt/Etpc6r9hWOcZdo0mZP3cjr95QfUVsVxthpV+mqWlnJaSJDZ3s10bkkbHVs7QO+fm5+ldlQ%20AUUUUAFFFFABWRdeII7fVv7Pjs7q4lAUuYguEDdM5IPbNa9cbrulXF3q8wh0hTcyyRPBqMbf6sKR%20u3EnIIAIwBzmgDsqKKKACiiigAooooAy4vEVhPqF5axy7jZR+ZNIOUXrkZ9RjmjSNft9YeSOOG4g%20kVFkCzptLxt91x7HFZlxokkmratFb24ht7jThDG6gBd5LZ/nS+Hba9k1P7Zd2closNlHabZCMuwO%20WIx29DQB01FFFABRRRQAVnPrlmmuQ6SH33UiM5VeQgAz83pmtGsO709h4r0y6gtgIwsxmkVQPmKg%20DJ/CgCWx8QR6hqUlrBZ3JSN2RrghfLyvXvnr7Vr1xul6VcJ4gtZE0hdPe3eU3NxG3yXCtnaBzk5J%20B56YrsqACiiigAooooAxtU8T2mlXbQSxXEvloJJ3iTcsKk4Bb/61K/iazTVRZbJyPMWIzhP3QkYZ%20Ck+pFZ3iSS7udQSyOm3s2mhQ87WyqTOeyEkjC+vr0qrLpd+2pyWa2cnkT6jHfC4yNiIAMqec7sjG%20KAOzooooAKKKKACszVtch0l4o2guLieUMyxQJubavVuvQVp1z/im4vgkNrZWl1Ik+RPPbqC8adwu%20SOT69qAHzeK7VTaC1trm8N1D5yCFRkLnHOSO9bincoOCMjoe1cRq2lNcW8cdt4dZhJZrDayEgSWr%20gnG/nAx1yK7S3R47eJJW3yKgDN6nHJoAx4/+R8uP+wbF/wCjZK3Kw4/+R8uP+wbF/wCjZK3KACq+%20of8AIOuf+uT/AMjViq+of8g65/65P/I0AM0r/kEWf/XBP/QRVuqmlf8AIIs/+uCf+girdABRRVS2%201Szu7y4tLe4R7i3/ANag6r/j+FADdL/49G/66yf+hGrtUtL/AOPRv+usn/oRput350zRrq6Xl0Q+%20WPVzwo/Mimld2QHJaldwXvie41O8y+n6ORDCg/5bXB/hA7nP8hXQaNYtYQ3Gq6u6LfXA3zsx+WFB%200QH0A/WsfwtpIuZoZZfntLAlYs/8trg8ySn1wcgVeljfxVqskT8aNZybXUH/AI+pR1B/2F/U10zt%208K2X9f1/wDNdxqJP4wlDzB4NCU5SM8NeY7n0T2710sKLHEqRqqoowqqMACl+WNOyoo+gArmDc33i%20qTytPeS00cEiS6HElx6iP0X/AGqy+PyS/r7ytvUuah4ib7W2n6LCL2/H38H91D7u39OtJYeHFS7W%20+1eb7ffnkO4+SL2Reg+vWtTTtNtNKtVtrKFYoh2HUn1J7mrB++v40nO2kQt3HUyWWOGNpJXVEUZZ%20mOAPxrF1DxKqXL2Ok276hfrwUj+5Ef8AbboPp1qCDwzPqLrceJLr7Y4O5bWP5YI/w/iPuaFCyvLQ%20L9gbxLPqLGDw7aG7I4a6kykCfj1b8KfD4WN5Ktx4gu31GYHIixtgT6J3/Gt2FEihRI1VEUYCqMAf%20hUlHtLfDp+YW7kaIsW1I1VEUYCqMAVJVe7vLexjM13NHDEoOWdgBWFJ4ivtW/d+HLFpEJwby5BSI%20fQdWpRg5ajbSOhmmjgiaSaRI0Ucs5wB+NYL+KxdsYNBs5dRkHBlHyQqfdz1/CiDwmtyyz69dS6lO%20OdjnbCp9kHH51vwxpFCqRoqIowFUYA/Cn7kfP8has57+wNS1b5td1EiI/wDLpZ5RPoW6mtiw0yz0%20tBDY20UCY6IuCfqepq5Tf4/wpSm3p0GkkOpD0NLSHoagYL90fSlpF+6PpS0ANH3z9KdTR98/SnUA%20Nf7h+lOpr/cP0p1ABTR99vwp1NH32/CgB1Nf7pp1Nf7poAdRRRQA0feanU0feanUANf7tOpr/dp1%20ABTV6t9adTV6t9aAHU1ug+op1NboPqKAKOo/8fumf9fJ/wDRT0T/APIwWX/XvP8A+hRUaj/x+6Z/%2018n/ANFPRP8A8jBZf9e8/wD6FFQBoUUUUAYWkf8AI1eIf9+3/wDRQrdrC0j/AJGrxD/v2/8A6KFb%20tABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAEVzdQWcJmupo4YhwXkYKB+Jplp%20f2t+hezuYZ1U4JicMAfwrG8bgtoChQhY3UIUP90neOvtWPqemX+kafqOpPNb2tzctBEq2QKqgDgZ%2056k5oA7miuA1ue907VTZR6nNCIIEe2e4utnmOWOS2Qd/pjsKfLqt1B4xVZr6SVWuEjEUFwBsyB8r%20REcjPO4UAdlLqNrFZy3RmVoYiQ7J82CDgjA757VZVtyhsEZGcEYNcCuoSSGCC+1Ka0sZLy6Elwsm%2005VvkTd2HX8qVLvUNSi05JtQu4d9jcSF4m2NLsYbGP1GDQB3rMqKWYhVUZJJ4ApEdZY1eNgyMMqw%20OQRXLX97Pc/DZbiRy0s1tGJHHcMQGP5E1n6zNdw6jqLW2oXMCWk1pHFFG/yAOADkd+KAO7ornPD9%2061ul/a3F40zRXskFuZ5Mu+FBC57nrVDwzqULzRXF3rkz3ckUj3VpI2UjKnnjHybf1oA7KmPNHG6I%207qryEhFJ5YjniuK8R62y6jI9leSq0DW+0+eFQhyPuoPv5B5J4HatfxNdRPa20ltKjzW2oQr8hyVY%20tgqfwPSgDoaKKKACiiigAooooAKKKKACiiigAooooAKKKKAMOP8A5Hy4/wCwbF/6NkrcrDj/AOR8%20uP8AsGxf+jZK3KACq+of8g65/wCuT/yNWKr6h/yDrn/rk/8AI0AM0r/kEWf/AFwT/wBBFW6qaV/y%20CLP/AK4J/wCgirdABWFD4ZEd/dzvezlJifLWL920eW3t8wOTk/pW7TXXejKDgkYz6UAY2n6JClsV%20XUbyYB3+ZLt8fePHXqOlOvfDFrqEAiuLq/KBg+PtTdR061H4T0i40bTZYbpIUdpdwWE5XAULn6nG%20T9a2LqIz2k0SttaRGUN6EjGaadtUBhw6HZW1vZx2mp3EdopMYC3bYkOCAAc9c88VPp2gWNvZRxWV%205eGFMgFLtiCc89D1zmuc/wCES1NtHt7U21kGSRmKCQ7E3ADcvHUbc/8AAjXTeGtPl07TGS4toraa%20SVpHjhbKAnH3eBgYAH4UXYDb3QrO5hNpcX16BOCuz7YwLjuAM88Uyw0a3gtEh/tG5fy2MY8u6YAY%20JwuAeoHGPaoda0a7u/ENhf26QyRwL829sMhDbvl4/i6GsfT/AAbqlvq9jdvPbxxW10ZGhTJDjawM%20mf7xyBii/QDqTo0QGTd3+P8Ar6f/ABqnNpdvM0DJq90sEoZOLxv3hI42nPUc1qajbPeaZdW0bBXm%20iZFY9iQRXFXXg/VLvS4LVYrS3b96MrISLfeykMnHUbcdvvUgOj03w7p1rZqmn3N0IeeY7psMe5JB%205OanOl26yrG19eiRgSqG7fJA64Gai8K6Xc6Roq2t2Iw4dmCoc4BPGTgZPviqeq6He3Him21K3WJo%20kQAlmw6EBxgex3gn/dpt31YFqz0238mGKTVbmefBBZbxvnI+9gZ7Va/saP8A5+7/AP8AAp/8a5PR%20vBmpWPiCxvpVtEjgOGEbk4AQoTjHJY4b25613tIDmbjwlpt/qQvri8uLiOFShSS5ZhG4I568Hrke%209ao0WIAAXV8AOgF0/wDjXO2fhW9TR9SsZ4rf/SNpjKOcFkIwx46t1P0712dNtsDKbSoN/ki/vBKy%20khTdvnHrjNMt9LgVIoZNTu5LjZzi7bLY4Jxn1qpc6Lef8JkmqxRwyQBACS+HXhlKjjod278Kg0nw%207PYazau9pALe2WXy5kf58szEAgjJAB9epNIDYbSIUQs95fKqjJJu3AA/OoRo6PcxyLqN4YXjwqC6%20f5j13A59Ksa7ZS6jol1awbDJInyhzhWwQcH2OMfjWInhu9ksdPi3RWs9tFNF5qNu2B1/hHHQ8fhQ%20BsrpELqGS8vmU9CLtyD+tRyaVAxeCPULxZ9hIX7W5I7A4z0zTvDenTaR4dsbC5ZGlt4hGxTpx6fh%20WedEvE8Yy6kIoHt5AMvvIkwVVCvToMFvxoAuQaXBtjibUruSfYCdt22WxwWxnpmpZNJgijZ5L29R%20FGSzXbgAfXNYWgeFL3SNfiuWaL7Mtv5eA2SvXCgY49c59q3vEFjLqOjTW9ukckhKMI5DhX2sDtPs%20cYoArnSY453mk1O7Fu0YKqbthjGSWznpgirC6RC6hlvL5lIyCLtyCPzrn77wreXek2sISHz4LV7d%20syHDAlCADjj7pGcccV0Wg2Mum6FZ2dwVMsMYVtvI/wDr0AV7vSIzE0MepXkNxKpERa6cnOOoGecV%20JHpdtMGMV9eOFYqdt45wR1HXrVHWtGu7rxFYahbpDJHAvzB2wykHPy8fxdDVjw1ps2nxXbXFrDbS%20zzlysL5THQY4Hbr6nNAE0ul28MZklvr1EXqzXbgD8c1AdNt4Lmcz6rcqmxWCNeMCg6EnnoTin+KN%20Mn1XRzBbRwyyCRX8uY4RwOx/n+FYF/4c1Gd1/wCJbZTtFbpAkryjLnADOwI5OB8oPAPJoA6YaNER%20kXd+Qf8Ap6f/ABqtc6ZC8E6Q6rdRSxgbmN2x8vvyM8cetadlALaxt4FUoIo1QKW3YwMYz3+tctL4%20f1KK91eaGzspxdArGJH/ANZlt2XGP4egFAG6ulW8mNl9etkBhi7c8HoevSkl0u3hTfLfXqLkDc12%204GT071meGfDd1o2rXVzLKpt57aGNIyctGU3fLnoQM9gOtXPFek3Gs6UkFqkLusoYpMcKRtK5+o3Z%20H0oAP7Nt4J7gz6rchRtYI14wMY6c89zVr+xov+fu/wD/AAKf/GuU17wnqetXDSrbW8TxhAjibmYA%20YO/5eedpHbC+pruLdGjtokkILqgDFRgE47UAZFzptu1vN5Wq3MTRMPMc3jEJyCQeeOPX1qdNMtpW%20YR394xT7wW8c7e/PNc+fDupwf2v5dlYzC7bCbn/1g8xn3uCPvAMABz90dqt+EvDdzoV/qEsqRpDP%20t8tVkLnjOM8DGAQPcgmgDWfSYI0Z5L2+VFGSzXbgAfnUEOlRCdxJql0/nHfCgu2B2YHTnnnnPvVn%20XrKXUdEubaBY2kdRtWQ4VsEHB9jjH41g2/hzUVvtCdobVF0778wcliMMCoGOnzcemD60Ab39jR/8%20/d//AOBT/wCNVbjTrdoS0erXMYilUSObxiBgjKnngkcfjW3XDL4U1KKx1S3+y2UoumULmQjO3d+8%20zjhzu9/u0AdLBpdq13FNHeXEz20hO1rguAxUjBBPo1ST/wDIwWX/AF7z/wDoUVZ/hXSLnTEumvbe%20CGeQqpMDZRwoIBxjg8kknrn2rQn/AORgsv8Ar3n/APQoqANCiiigDC0j/kavEP8Av2//AKKFbtYW%20kf8AI1eIP9+3/wDRQrdoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAa8aSrtk%20RXGc4YZ5okjSVdsiK69cMMinUUARyQRTMjSxI7IcqWUEqfag28JnExijMoGA+0bsfWpKKAImtYGi%20MbQRGMncVKDBPrinGGNmDNGhYDaCVGQPT6U+igCtdWMF3p8tlIgEEiGMqoxgH0pY7OJIVR0WQ4UM%207qMuV6E+9WKKAIvs8O7d5Ue7dvztGd3r9fej7NAGkbyY90gw52DLfX1qWigCFrO2cgvbxMQu0EoD%20gen0qG50uC6lgdhtEM3n7VAAdwMAn1xmrlFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBhx%20/wDI+XH/AGDYv/RslblYcf8AyPlx/wBg2L/0bJXO+Lb24A8Ry2GoXLzafaK6rHIYksmClux/eM3B%20wRgDA70AdpJqEMOoRWc25JJgTExHyyEckA+oHOPT8adqH/IOuf8Ark/8jXKePLmVPh/FqSk/a7aS%202uY2HB371/mCR+NdVf8AOm3P/XFv5GgBulf8giz/AOuCf+girdVNK/5BFn/1wT/0EVboAKKKKACi%20iigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOe13xdDoOq21nNaTSrMqs8qMoEYLhB%20wTk8ntmnyeNNFSZI/tRbdI8bOEO1NqliScfdwpwehq1deHrK912HVLqGOaWCLy4hIgbyzuzuBPQ1%20iyfD63mhMct/cOoUwrlV+WDayiP8N5OetAGpF4u0Waa3iS9XfcLuQFGHGSOSR8pypGDjpUR8a6OI%20zP8AaD9mWMyGXY3GG2/dxnvnPTFVYfAtqkUaPcsQqoHCRqgbazt0HTO8/lUV14C+22scVzq1xI8c%20fkq7RJjYDwCuMHA9e/NAGlqfiux0uaBZSWilRJDMCNiIzYDE+nX8qoS+P7GO6+zLa3DyndtXAGSH%20VQOehbdkZ7A0uoeCINTaGC5l3Wa2sMDr/ExjbK/nk/kKUeBbU6gt9LdTS3AuILgswA3NEhXB/wB7%20OT70AdBp19HqWnwXcIISVdwB6j1B+hqzVDQ9PfS9GtrSRgzxqdxXpkkk4/E1foAKKKKACiiigAoo%20ooAKKKKACiiigAooooAKKKKACuc8R60uia3o0j27zC6drQFSBsLvGAxz2ro64f4jKz3Xh5EcozX8%20YDKASp8yPkZoA7SaQwwvIsbyFRnYn3j9KZZ3kF/aR3NrIJIZBlWH5H6EHjFctpa3mj+P5NJW/vL2%20wubA3ZW6k8xoHDheG7Bsnj24p/hGV08TeLLEZ+zw3ySxjsDJGGYD8efxoA1bzwtp19fy3kn2uOeY%20KJGgu5Yg2BgZCsB0qH/hDtN/57an/wCDK4/+LreooAwf+EO03/ntqf8A4Mrj/wCLo/4Q7Tf+e2p/%20+DK4/wDi63qKAMH/AIQ7Tf8Antqf/gyuP/i6P+EO03/ntqf/AIMrj/4ut6igDB/4Q7Tf+e2p/wDg%20yuP/AIuj/hDtN/57an/4Mrj/AOLreooAwf8AhDtN/wCe2p/+DK4/+Lo/4Q7Tf+e2p/8AgyuP/i63%20qKAMH/hDtN/57an/AODK4/8Ai6P+EO03/ntqf/gyuP8A4ut6igDB/wCEO03/AJ7an/4Mrj/4uj/h%20DtN/57an/wCDK4/+LreooAwf+EO03/ntqf8A4Mrj/wCLo/4Q7Tf+e2p/+DK4/wDi63qKAMH/AIQ7%20Tf8Antqf/gyuP/i6P+EO03/ntqf/AIMrj/4ut6igDB/4Q7Tf+e2p/wDgyuP/AIuj/hDtN/57an/4%20Mrj/AOLreooAwf8AhDtN/wCe2p/+DK4/+Lo/4Q7Tf+e2p/8AgyuP/i63qKAMH/hDtN/57an/AODK%204/8Ai6P+EO03/ntqf/gyuP8A4ut6igDB/wCEO03/AJ7an/4Mrj/4uj/hDtN/57an/wCDK4/+Lreo%20oAwf+EO03/ntqf8A4Mrj/wCLo/4Q7Tf+e2p/+DK4/wDi63qKAMH/AIQ7Tf8Antqf/gyuP/i6P+EO%2003/ntqf/AIMrj/4ut6igDB/4Q7Tf+e2p/wDgyuP/AIuj/hDtN/57an/4Mrj/AOLreooAwf8AhDtN%20/wCe2p/+DK4/+Lo/4Q7Tf+e2p/8AgyuP/i63qKAMH/hDtN/57an/AODK4/8Ai6P+EO03/ntqf/gy%20uP8A4ut6igDB/wCEO03/AJ7an/4Mrj/4uj/hDtN/57an/wCDK4/+LreooAwf+EO03/ntqf8A4Mrj%20/wCLo/4Q7Tf+e2p/+DK4/wDi63qKAMH/AIQ7Tf8Antqf/gyuP/i6P+EO03/ntqf/AIMrj/4ut6ig%20DB/4Q7Tf+e2p/wDgyuP/AIuj/hDtN/57an/4Mrj/AOLreooAwf8AhDtN/wCe2p/+DK4/+Lo/4Q7T%20f+e2p/8AgyuP/i63qKAMzTPD9jpNzLcWwuGmlQRs89xJKdoJIA3k45J6VBe+ENF1G9uru6sg813H%205U/7xgsgxgZUHBIHQ4yK2qKAMC/8PR3sFhpUcXl6XaSJNIGYsZNhyic5JG4Akn0x343JY1mieN87%20XUqcehp9FAGXFoskEKRR6rqARFCqMx8AdP4Kf/ZU3/QW1D84v/iK0aKAM7+ypv8AoLah+cX/AMRR%20/ZU3/QW1D84v/iK0aKAM7+ypv+gtqH5xf/EUf2VN/wBBbUPzi/8AiK0aKAM7+ypv+gtqH5xf/EUf%202VN/0FtQ/OL/AOIrRooAzv7Km/6C2ofnF/8AEUf2VN/0FtQ/OL/4itGigDO/sqb/AKC2ofnF/wDE%20Uf2VN/0FtQ/OL/4itGigDO/sqb/oLah+cX/xFH9lTf8AQW1D84v/AIitGigDO/sqb/oLah+cX/xF%20H9lTf9BbUPzi/wDiK0aKAM7+ypv+gtqH5xf/ABFH9lTf9BbUPzi/+IrRooAzv7Km/wCgtqH5xf8A%20xFH9lTf9BbUPzi/+IrRooAzv7Km/6C2ofnF/8RR/ZU3/AEFtQ/OL/wCIrRooAzv7Km/6C2ofnF/8%20RR/ZU3/QW1D84v8A4itGigDO/sqb/oLah+cX/wARR/ZU3/QW1D84v/iK0aKAM7+ypv8AoLah+cX/%20AMRR/ZU3/QW1D84v/iK0aKAM7+ypv+gtqH5xf/EUf2VN/wBBbUPzi/8AiK0aKAM7+ypv+gtqH5xf%20/EUf2VN/0FtQ/OL/AOIrRooAzv7Km/6C2ofnF/8AEUf2VN/0FtQ/OL/4itGigDO/sqb/AKC2ofnF%20/wDEUf2VN/0FtQ/OL/4itGigDO/sqb/oLah+cX/xFH9lTf8AQW1D84v/AIitGigDO/sqb/oLah+c%20X/xFH9lTf9BbUPzi/wDiK0aKAM7+ypv+gtqH5xf/ABFH9lTf9BbUPzi/+IrRooAzv7Km/wCgtqH5%20xf8AxFH9lTf9BbUPzi/+IrRooAzv7Km/6C2ofnF/8RVe58MWmoYGpzXF8qjCLMyjYcg7gVAIbKjB%20zWzRQBQttOt9LSaW1geSeQDe7OXkkx0BZjnA+uBzUOg6OdLiupZirXl9O1zcMvTceAo9lUAfhnvW%20rRQB/9k=" height="251" width="784" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 5.&nbsp; </span><span class="textfig">a) Curva característica Caudal vs Presión de la bomba, obtenida en el ensayo realizado. b). Curva de Caudal (m<sup>3</sup>/h) vs Potencia (kW), alturas de bombeo desde 2 hasta 20 m.c.a. para la bomba PS2-150 C-SJ5-8. Fuente: Elaboración propia. </span></div>
      <p>A partir de los datos de la curva mostrada y de obtener la ecuación de regresión de la misma (<span class="tooltip"><a href="#f5">Figura 5a</a></span>), donde Q es el gasto dado en m<sup>3</sup>/h,
        H es la altura de presión dada en m.c.a. y R² es el coeficiente de 
        regresión, el cual estuvo próximo al 1, por lo que se considera que el 
        ajuste del modelo es muy bueno. Además, se calcularon los gastos para 
        las presiones 2; 5; 8; 11; 14; 17 y 20 m.c.a. señaladas por el 
        fabricante en la <span class="tooltip"><a href="#f5">Figura 5b</a></span> con una potencia promedio de 0,3 kW. De igual modo, se plotearon los 
        valores de los gastos dados por el fabricante en la Figura referida, a 
        las mismas alturas con igual potencia. De ahí se preparó la <span class="tooltip"><a href="#t6">Tabla 6</a></span>, donde se comparan los valores obtenidos a partir de las curvas del fabricante y la obtenida en el campo.</p>
      <div class="table" id="t6"><span class="labelfig">TABLA 6.&nbsp; </span><span class="textfig">Comparación de los gastos ofrecidos
        por el fabricante y los obtenidos en la evaluación de campo para 
        presiones similares e igual potencia</span></div>
      <div class="contenedor">
        <div class="outer-centrado">
          <div style="max-width: 1160px;" class="inner-centrado">
            <table>
              <colgroup>
              <col>
              <col span="3">
              <col>
              </colgroup>
              <thead>
                <tr>
                  <th rowspan="2" align="justify">Presión (m.c.a.)</th>
                  <th colspan="3" align="center">Gasto (m<sup>3</sup>/h)</th>
                  <th rowspan="2" align="justify">Diferencia * T<sub>B</sub> (m<sup>3</sup>/día)</th>
                </tr>
                <tr>
                  <th align="justify">Fabricante</th>
                  <th align="justify">Evaluación de campo</th>
                  <th align="justify">Diferencia</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="justify">2</td>
                  <td align="justify">4,60</td>
                  <td align="justify">4,00</td>
                  <td align="justify">0,60</td>
                  <td align="justify">4,18</td>
                </tr>
                <tr>
                  <td align="justify">5</td>
                  <td align="justify">4,15</td>
                  <td align="justify">3,50</td>
                  <td align="justify">0,65</td>
                  <td align="justify">4,55</td>
                </tr>
                <tr>
                  <td align="justify">8</td>
                  <td align="justify">3,70</td>
                  <td align="justify">3,03</td>
                  <td align="justify">0,67</td>
                  <td align="justify">4,68</td>
                </tr>
                <tr>
                  <td align="justify">11</td>
                  <td align="justify">3,25</td>
                  <td align="justify">2,60</td>
                  <td align="justify">0,65</td>
                  <td align="justify">4,55</td>
                </tr>
                <tr>
                  <td align="justify">14</td>
                  <td align="justify">2,75</td>
                  <td align="justify">2,20</td>
                  <td align="justify">0,55</td>
                  <td align="justify">3,83</td>
                </tr>
                <tr>
                  <td align="justify">17</td>
                  <td align="justify">2,30</td>
                  <td align="justify">1,84</td>
                  <td align="justify">0,46</td>
                  <td align="justify">3,20</td>
                </tr>
                <tr>
                  <td align="justify">20</td>
                  <td align="justify">1,90</td>
                  <td align="justify">1,52</td>
                  <td align="justify">0,38</td>
                  <td align="justify">2,66</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <div class="table">
        <p class="textfig">T<sub>B</sub>: Tiempo de bombeo (7 horas).<br>
        </p>
      </div>
      <p>Como puede observarse en la <span class="tooltip"><a href="#t6">Tabla 6</a></span>, la mayor diferencia de gasto es en la carga de 8 m.c.a., que es de 0,67 m<sup>3</sup>/h, para este caso si se tiene en cuenta un tiempo de bombeo de 7 horas, representan 4,68 m<sup>3</sup>/día
        que se dejarían de bombear, lo cual puede ser a causa de los 33 °C de 
        temperatura que estaban incidiendo sobre los paneles solares en el 
        momento de la evaluación, ya que según <span class="tooltip"><a href="#B4">Cepeda &amp; Sierra (2017)</a><span class="tooltip-content">Cepeda, M. J. S., &amp; Sierra, A. (2017). <i>Aspectos que afectan la eficiencia en los paneles fotovoltaicos y sus potenciales soluciones</i>. Universidad Santo Tomás, Facultad de Ingeniería Mecánica.</span></span> y <span class="tooltip"><a href="#B6">Enchufesolar (2022)</a><span class="tooltip-content">Enchufesolar. (2022). <i>¿Cómo afecta la temperatura al rendimiento de las placas solares?,</i>. <a href="https://enchufesolar.com/blog/como-afecta-la-temperatura-al-rendimiento-de-las-placas-solares" target="xrefwindow">https://enchufesolar.com/blog/como-afecta-la-temperatura-al-rendimiento-de-las-placas-solares</a> </span></span>, la temperatura óptima de funcionamiento de los 
        paneles se sitúa entre los 20 y los 25 °C, por encima de esta 
        temperatura el rendimiento de las placas solares se reduce ligeramente, 
        de hecho, según la mayoría de los fabricantes, a 40 ºC el rendimiento se
        sitúa alrededor del 80%. Sin embargo, la menor diferencia que se obtuvo
        fue en la altura de presión de 20 m.c.a. con un caudal de 0,38 m<sup>3</sup>/h,
        lo cual indica que, en esta altura, bajo dichas condiciones de bombeo, 
        se obtienen valores más cercanos a los dados por el fabricante. Teniendo
        en cuenta las características del caudal de la bomba solar LORENTZ, 
        tanto las dadas por el fabricante como las obtenidas en el campo y un 
        tiempo de bombeo diario de 7 horas, en la <span class="tooltip"><a href="#t7">Tabla 7</a></span> se muestran los volúmenes de abasto de agua diarios, obtenidos a partir de la expresión número (<span class="tooltip"><a href="#e1">1</a><span class="tooltip-content">
        <math>
          <msub>
            <mrow>
              <mi>V</mi>
            </mrow>
            <mrow>
              <mi>B</mi>
              <mi> </mi>
            </mrow>
          </msub>
          <mo>=</mo>
          <mi>Q</mi>
          <mi>*</mi>
          <mi> </mi>
          <msub>
            <mrow>
              <mi>T</mi>
            </mrow>
            <mrow>
              <mi>B</mi>
            </mrow>
          </msub>
        </math>
        </span></span>).</p>
      <div class="table" id="t7"><span class="labelfig">TABLA 7.&nbsp; </span><span class="textfig">Volumen diario de bombeo de agua de la bomba solar LORENTZ</span></div>
      <div class="contenedor">
        <div class="outer-centrado">
          <div style="max-width: 1160px;" class="inner-centrado">
            <table>
              <colgroup>
              <col>
              <col span="2">
              </colgroup>
              <thead>
                <tr>
                  <th rowspan="2" align="justify">Presión (m.c.a.)</th>
                  <th colspan="2" align="justify">Volumen diario de bombeo (m<sup>3</sup>/día)</th>
                </tr>
                <tr>
                  <th align="justify">Fabricante</th>
                  <th align="justify">Evaluación de campo</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="justify">2</td>
                  <td align="justify">32,20</td>
                  <td align="justify">28,02</td>
                </tr>
                <tr>
                  <td align="justify">5</td>
                  <td align="justify">29,05</td>
                  <td align="justify">24,50</td>
                </tr>
                <tr>
                  <td align="justify">8</td>
                  <td align="justify">25,90</td>
                  <td align="justify">21,22</td>
                </tr>
                <tr>
                  <td align="justify">11</td>
                  <td align="justify">22,75</td>
                  <td align="justify">18,20</td>
                </tr>
                <tr>
                  <td align="justify">14</td>
                  <td align="justify">19,25</td>
                  <td align="justify">15,42</td>
                </tr>
                <tr>
                  <td align="justify">17</td>
                  <td align="justify">16,10</td>
                  <td align="justify">12,90</td>
                </tr>
                <tr>
                  <td align="justify">20</td>
                  <td align="justify">13,30</td>
                  <td align="justify">10,64</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <p>Como puede observarse en la <span class="tooltip"><a href="#t7">Tabla 7</a></span>,
        el volumen de bombeo de agua diario (sea el del fabricante o el 
        obtenido en la evaluación de campo), disminuye a medida que aumenta la 
        altura de presión, esto ocurre porque según <span class="tooltip"><a href="#B3">Carmenates et al. (2017)</a><span class="tooltip-content">Carmenates,
        H. D., López, S. M., Mujica, C. A., &amp; Paneque, R. P. (2017). 
        Evaluación mecánica e hidráulica de emisores en sistemas de riego en 
        Ciego de Ávila. <i>Ingeniería Agrícola</i>, <i>7</i>(4), 17-22.</span></span> y <span class="tooltip"><a href="#B25">Universidad Internacional de Riego (2021)</a><span class="tooltip-content">Universidad Internacional de Riego. (2021). <i>Consulta sobre el caudal y la presión, 2021</i>. <a href="https://www.universidadderiego.com/consulta-sobre-el-caudal-y-la-presion/" target="xrefwindow">https://www.universidadderiego.com/consulta-sobre-el-caudal-y-la-presion/</a> </span></span> a mayor caudal demandado por la instalación, se 
        tendrá una menor presión, y al contrario, a menor caudal la bomba 
        impulsará el agua con una presión mayor.</p>
    </article>
    <article class="section"><a id="id0x2dcac80"><!-- named anchor --></a>
      <h3>CONCLUSIONES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <div class="list"><a id="id0x2dcaf00"><!-- named anchor --></a>
        <ul>
          <li>
            <p>Al
              evaluar el Sistema de bombeo solar LORENTZ modelo PS2-150 C-SJ5-8, se 
              determinó que la potencia promedio obtenida de los paneles fue de 0,3 kW
              con valores máximos de tensión de 31,70 +/- 0,14 V e intensidad de 
              10,37 +/- 0,08 A, la mayor presión fue de 20 m.c.a. cuando la descarga 
              fue 1,52 m<sup>3</sup>/h y el gasto mayor fue de 4,00 m<sup>3</sup>/h cuando trabajó a 2 m.c.a, lo cual se aproxima a los datos aportados por el fabricante, quien señaló un gasto máximo de 4,60 m<sup>3</sup>/h y una altura máxima de 20 m.c.a.</p>
          </li>
          <li>
            <p>Al
              calcular el volumen diario de bombeo para un tiempo de 7 horas, los 
              resultados muestran que el mayor fue en la altura de 2 m.c.a. con 28,02 m<sup>3</sup>/día y el menor fue en la altura de 20 m.c.a con 10,64 m<sup>3</sup>/día, lo que indica que con menor altura de presión se obtienen mayores volúmenes de bombeo para el abasto de agua.</p>
          </li>
          <li>
            <p>De
              acuerdo con los resultados obtenidos se concluye que el comportamiento 
              del equipo evaluado, en las condiciones de explotación, presenta una 
              relación presión-gasto aceptable con respecto a las características 
              brindadas por el fabricante</p>
          </li>
        </ul>
      </div>
    </article>
  </section>
</div>
<div class="box2" id="article-back">
  <section>
    <article><a id="ref"></a>
      <h3>REFERENCIAS BIBLIOGRÁFICAS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
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