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<title>Determinación de parámetros para la calibración del modelo DSSAT en el cultivo del maíz</title>
<meta content="biomasa, simulación, rendimiento de cultivos, superficie foliar, Biomass, Simulation, Crop Yield, Leaf Area" name="keywords">
<meta content="Deborah González-Viera" name="author">
<meta content="Osmel Rodríguez-González" name="author">
<meta content="René Florido-Bacallao" name="author">
<meta content="Ransés Vázquez-Montenegro" name="author">
<meta content="Miguel Ángel Socorro-Quesada" name="author">
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<header>
  <div class="toctitle"> Ingeniería Agrícola Vol. 12, No. 4, octubre-diciembre, 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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                element: document.querySelector("#codigo"),
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  <div class="toctitle2"> CU-ID:&nbsp;<a target="_blank" href="https://cu-id.com/2284/v12n4e06">https://cu-id.com/2284/v12n4e06</a></div>
  <div class="toctitle2">ARTÍCULO ORIGINAL</div>
  <h1>Determinación de parámetros para la calibración del modelo DSSAT en el cultivo del maíz</h1>
  <h2>Determination of Parameters for the Calibration of the DSSAT Model in the Corn Crop</h2>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-4923-812X" rel="license"><span class="orcid">iD</span></a></sup>Deborah González-Viera<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Instituto Nacional de Ciencias Agrícolas, San José de las Lajas, Mayabeque, Cuba.</span></span><span class="tooltip"><a href="#c1">*</a><span class="tooltip-content">✉:<a href="mailto:deborah@inca.edu.cu">deborah@inca.edu.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-6480-9971" rel="license"><span class="orcid">iD</span></a></sup>Osmel Rodríguez-González<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Instituto Nacional de Ciencias Agrícolas, San José de las Lajas, Mayabeque, Cuba.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-4494-660X" rel="license"><span class="orcid">iD</span></a></sup>René Florido-Bacallao<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Instituto Nacional de Ciencias Agrícolas, San José de las Lajas, Mayabeque, Cuba.</span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-9324-4850" rel="license"><span class="orcid">iD</span></a></sup>Ransés Vázquez-Montenegro<span class="tooltip"><a href="#aff2"><sup>II</sup></a><span class="tooltip-content">Instituto de Meteorología, Departamento Agrometeorología, Casablanca, Regla, La Habana. Cuba.</span></span></p>
    <p>Miguel Ángel Socorro-Quesada<span class="tooltip"><a href="#aff3"><sup>III</sup></a><span class="tooltip-content">Universidad Agraria de La Habana, Facultad de Agronomía, San José de las Lajas, Mayabeque. Cuba.</span></span></p>
    <br>
    <p id="aff1"><span class="aff"><sup>I</sup>Instituto Nacional de Ciencias Agrícolas, San José de las Lajas, Mayabeque, Cuba.</span></p>
    <p id="aff2"><span class="aff"><sup>II</sup>Instituto de Meteorología, Departamento Agrometeorología, Casablanca, Regla, La Habana. Cuba.</span></p>
    <p id="aff3"><span class="aff"><sup>III</sup>Universidad Agraria de La Habana, Facultad de Agronomía, San José de las Lajas, Mayabeque. Cuba.</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c1"> <sup>*</sup>Autor para correspondencia: Deborah González-Viera, e-mail: <a href="mailto:deborah@inca.edu.cu">deborah@inca.edu.cu</a>. </p>
  <div class="titleabstract | box">RESUMEN</div>
  <div class="box1">
    <p>Las
      observaciones experimentales de variables de crecimiento y desarrollo 
      de un cultivo constituyen la información básica para la calibración de 
      los modelos de cultivos. Considerando lo anterior, se desarrolló este 
      trabajo en el Instituto Nacional de Ciencias Agrícolas durante el 
      período poco lluvioso 2016-2017, con el objetivo de determinar las 
      variables fisiológicas y agronómicas de un cultivar de maíz. Se utilizó 
      una densidad de siembra de 47619 plantas ha<sup>-1</sup> con un diseño 
      cuasi experimental sobre un Suelo Ferralítico Rojo Lixiviado A partir de
      los 15 días después de la emergencia (DDE), se ejecutaron muestreos 
      destructivos. Se determinaron el Índice de Área Foliar (IAF), la masa 
      seca total de la parte aérea y el crecimiento del grano. Se realizaron 
      observaciones fenológicas durante el ciclo del cultivo. Los datos se 
      ajustaron a diferentes funciones matemáticas con el programa estadístico
      Statgraphics Plus 5.0. A continuación, se calcularon la Tasa Absoluta 
      de Crecimiento (TAC) de la materia seca y la Tasa de Llenado del Grano 
      (TLlG). Se evaluó el rendimiento agrícola en grano seco y sus 
      componentes así como el Índice de Cosecha (IC). En conclusión, se 
      obtuvieron los datos primarios de 16 variables para la calibración del 
      modelo Sistema de Apoyo de Decisiones para la Transferencia de la 
      Agrotecnología (DSSAT). </p>
    <div class="titlekwd"><i>Palabras clave:</i>&nbsp; </div>
    <div class="kwd">biomasa, simulación, rendimiento de cultivos, superficie foliar</div>
  </div>
  <div class="titleabstract | box">ABSTRACT</div>
  <div class="box1">
    <p>Experimental
      observations of growth and development variables of a crop constitute 
      the basic information for the calibration of crop models. Considering 
      the above, this work was developed at the National Institute of 
      Agricultural Sciences during the dry season 2016-2017, with the 
      objective of determining the physiological and agronomic variables of a 
      maize cultivar. A planting density of 47,619 plants ha-1 was used with a
      quasi-experimental design on a Leached Red Ferralitic Soil. From 15 
      days after emergence (DDE), destructive sampling was carried out. The 
      Leaf Area Index (LAI), the total dry mass of the aerial part and the 
      grain growth were determined. Phenological observations were made during
      the crop cycle. The data was adjusted to different mathematical 
      functions with the statistical program Statgraphics Plus 5.0. Next, the 
      Absolute Growth Rate (AGR) of the dry matter and the Grain Filling Rate 
      (TLlG) were calculated. Agricultural yield in dry grain and its 
      components as well as the Harvest Index (CI) were evaluated. In 
      conclusion, the primary data of 16 variables were obtained for the 
      calibration of the Decision Support System for Agrotechnology Transfer 
      (DSSAT) model.</p>
    <div class="titlekwd">Keywords:&nbsp; </div>
    <div class="kwd">Biomass, Simulation, Crop Yield, Leaf Area</div>
  </div>
  <div class="box2">
    <p class="history">Received: 24/2/2022; Accepted: 09/9/2022</p>
    <p><i>Deborah González-Viera,</i> Inv. Auxiliar, Departamento Manejo de Agroecosistemas Sostenibles, 
      Instituto Nacional de Ciencias Agrícolas. Carretera a Tapaste km 3.5 
      Gaveta Postal 1, CP 32 700. San José de las Lajas, Mayabeque. Cuba. Tel:
      (53) 47 86 1273.</p>
    <p><i>Osmel Rodríguez-González,</i> Investigador, <i>Departamento</i> Informática y Comunicaciones. Instituto Nacional de Ciencias Agrícolas.
      Carretera a Tapaste km 3.5 Gaveta Postal 1, CP 32 700. San José de las 
      Lajas, Mayabeque. Cuba. Tel. / Fax: (53) 86 3867. e-mail: <a href="mailto:osmel@inca.edu.cu">osmel@inca.edu.cu</a> </p>
    <p><i>René Florido-Bacallao,</i> Investigador, Dirección 
      Desarrollo, Proyectos y Colaboración. Instituto Nacional de Ciencias 
      Agrícolas. Carretera a Tapaste km 3.5 Gaveta Postal 1, CP 32 700. San 
      José de las Lajas, Mayabeque, Cuba, Tel. / Fax: (53) 86 3867. e-mail: <a href="mailto:florido@inca.edu.cu">florido@inca.edu.cu</a>.</p>
    <p><i>Ransés Vázquez-Montenegro,</i> Investigador, Departamento Agrometeorología. Instituto de Meteorología.
      Loma de Casablanca. Casablanca, La Habana. Cuba. Tel. (537) 868 
      6685/867 0711, e-mail: <a href="mailto:ranses.vazquez@insmet.cu">ranses.vazquez@insmet.cu</a> </p>
    <p><i>Miguel Ángel Socorro-Quesada,</i> Profesor Titular, 
      Departamento Manejo de Agroecosistemas Sostenibles, Instituto Nacional 
      de Ciencias Agrícolas. Carretera a Tapaste km 3.5 Gaveta Postal 1, CP 32
      700. San José de las Lajas, Mayabeque. Cuba. Tel: (53) 47 86 1273. 
      e-mail: <a href="mailto:deborah@inca.edu.cu">deborah@inca.edu.cu</a> </p>
    <p>Los autores de este trabajo declaran no presentar conflicto de intereses.</p>
    <p><b>CONTRIBUCIONES DE AUTOR: Conceptualización:</b> D. González, O. Rodríguez, R. Florido. <b>Curación de datos:</b> D. González, O. Rodríguez, R. Florido, R. Vázquez. <b>Análisis formal:</b> D. González, Captación de fondos: D. González, O. Rodríguez, R. 
      Florido. Investigación: D. González, O. Rodríguez, R. Florido, R. 
      Vázquez, M. Socorro. <b>Metodología:</b> D. González, M. Socorro. <b>Administración de proyectos:</b> D. González. <b>Recursos:</b> D. González, O. Rodríguez, R. Florido. <b>Software:</b> D. González, O. Rodríguez. <b>Supervisión:</b> D. González. <b>Validación:</b> D. González, O. Rodríguez, M. Socorro. <b>Visualización: Redacción-borrador original:</b> D. González, R. Florido. <b>Redacción-revisión y edición:</b> D. González, M. Socorro, O. Rodríguez.</p>
    <p>La
      mención de marcas comerciales de equipos, instrumentos o materiales 
      específicos obedece a propósitos de identificación, no existiendo ningún
      compromiso promocional con relación a los mismos, ni por los autores ni
      por el editor.</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="#id0x21cf680"><span class="menulevel1">INTRODUCCIÓN</span></a></li>
        <li><a href="#id0x21f9680"><span class="menulevel1">MATERIALES Y MÉTODOS</span></a></li>
        <li><a href="#id0x2373d00"><span class="menulevel2">Recopilación de los datos experimentales de los parámetros y metodología de cálculo</span></a></li>
        <li><a href="#id0x35e3100"><span class="menulevel1">RESULTADOS Y DISCUSIÓN</span></a></li>
        <li><a href="#id0x3fc7a00"><span class="menulevel1">CONCLUSIONES</span></a></li>
        <li><a href="#ack"><span class="menulevel1">AGRADECIMIENTOS</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="id0x21cf680"><!-- named anchor --></a>
      <h3>INTRODUCCIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Los
        cereales constituyen la base de la alimentación humana y animal por su 
        importante aporte energético, en forma de azúcares, y como fuente de 
        vitaminas y fibra dietética. Entre ellos, el maíz se ubica entre las 
        especies con mayor impacto social; por lo tanto, en Cuba se cultivan más
        de 125 mil hectáreas (<span class="tooltip"><a href="#B20">ONEI, 2021</a><span class="tooltip-content">ONEI. (2021). <i>Anuario Estadístico de Cuba 2020. Capítulo 9: Agricultura, Ganadería, Silvicultura y Pesca.</i> Oficina Nacional de Estadística e Información. <a href="http://www.onei.gob.cu/node/16275" target="xrefwindow">http://www.onei.gob.cu/node/16275</a>, La Habana, Cuba.</span></span>).
        Por tal motivo, resulta necesario manejar debidamente el cultivo, a 
        partir del conocimiento de los procesos fisiológicos que poseen una 
        marcada incidencia en su productividad, en dependencia del genotipo y 
        las condiciones edafoclimáticas.</p>
      <p>En este sentido, las 
        observaciones experimentales de diferentes variables que describen el 
        crecimiento y desarrollo de un cultivo en el tiempo, constituyen la 
        información básica para la calibración y validación de los modelos de 
        cultivos. A su vez, la aplicación de dichos modelos, como una 
        herramienta informática en la agricultura cubana, contribuye a la 
        obtención de métodos de estimación de los rendimientos agrícolas y 
        establecer estrategias para el manejo de los cultivos ante escenarios 
        futuros (<span class="tooltip"><a href="#B23">Rodríguez-González et al., 2018</a><span class="tooltip-content">Rodríguez-González,
        O., Florido-Bacallao, R., &amp; Varela-Nualles, M. (2018). Aplicaciones
        de la modelación matemática y la simulación de cultivos agrícolas en 
        Cuba. <i>Cultivos Tropicales</i>, <i>39</i>(1), 121-126.</span></span>, <span class="tooltip"><a href="#B24">2020</a><span class="tooltip-content">Rodríguez-González,
        O., Florido-Bacallao, R., Varela-Nualles, M., González-Viera, D., 
        Vázquez-Montenegro, R., Maqueira-López, L. A., &amp; Morejón-Rivera, R. 
        (2020). Aplicación de la herramienta de modelación DSSAT para estimar la
        dosis óptima de fertilizante nitrogenado para la variedad de arroz 
        J-104. <i>Cultivos Tropicales</i>, <i>41</i>(2). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362020000200001&amp;lng=es&amp;nrm=iso&amp;tlng=es" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362020000200001&amp;lng=es&amp;nrm=iso&amp;tlng=es</a> </span></span>, <span class="tooltip"><a href="#B22">2021</a><span class="tooltip-content">Rodríguez-González,
        O., Florido Bacallao, R., Hernández Córdova, N., Soto Carreño, F., 
        Jeréz Mompié, E. I., González Viera, D., &amp; Vázquez Montenegro, R. J.
        (2021). Simulation of management strategies from the DSSAT model to 
        increase the yields of a corn cultivar. <i>Cuban Journal of Agricultural Science</i>, <i>55</i>(2). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en</a> </span></span>). </p>
      <p>Considerando los aspectos anteriores, se 
        lleva a cabo esta investigación con el objetivo determinar los 
        parámetros principales de un cultivar de maíz (<i>Zea mays</i> L.), con 
        vistas a la calibración del modelo Sistema de Apoyo de Decisiones para 
        la Transferencia de la Agrotecnología (DSSAT), en las condiciones del 
        trópico húmedo.</p>
    </article>
    <article class="section"><a id="id0x21f9680"><!-- named anchor --></a>
      <h3>MATERIALES Y MÉTODOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>La investigación se desarrolló durante el período poco lluvioso Octubre/2016-Diciembre/2017 (<span class="tooltip"><a href="#B15">INSMET, 2017</a><span class="tooltip-content">INSMET. (2017). <i>AGROMET- Boletín Agrometeorológico Nacional</i>. Dpto de Meteorología Agrícola. <a href="http://www.insmet.cu/AgroBoletin/agro.htm" target="xrefwindow">http://www.insmet.cu/AgroBoletin/agro.htm</a>, La Habana, Cuba.</span></span>)
        en las áreas experimentales de la finca “Las Papas” perteneciente al 
        Instituto Nacional de Ciencias Agrícolas (23°00' Latitud Norte, 82°12' 
        Longitud Oeste, Elevación: 138 msnm) situado en el km 3 ½ de la 
        carretera San José a Tapaste, municipio San José de las Lajas en la 
        provincia Mayabeque. </p>
      <p>El experimento se realizó en un suelo Ferralítico Rojo Lixiviado (A. <span class="tooltip"><a href="#B11">Hernández et al., 2015</a><span class="tooltip-content">Hernández, A., Pérez, J., Bosch, D., &amp; Castro, N. (2015). <i>Clasificación de los suelos de Cuba.</i> Ediciones INCA, Instituto Nacional de Ciencias Agrícolas (INCA), San José de las Lajas, Mayabeque, Cuba.</span></span>). El clima se catalogó, según la clasificación climática de Köppen-Geiger (<span class="tooltip"><a href="#B6">Cruz et al., 2007</a><span class="tooltip-content">Cruz, D. M., Gómez, R. A., &amp; Cordovés, C. (2007). <i>Clasificación climática de Köppen. Orientaciones para su estudio.</i> [Repositorio de documentos]. Ilustrados. <a href="http://www.ilustrados.com/tema/10346/Clasificacion-climatica-Koppen-Orientaciones-para-estudio.html" target="xrefwindow">http://www.ilustrados.com/tema/10346/Clasificacion-climatica-Koppen-Orientaciones-para-estudio.html</a> </span></span>) como tropical de monzón, con una temperatura media de 24,0 °C y la precipitación anual es de 1526 mm (<span class="tooltip"><a href="#B5">Climate-Data.org, 2020</a><span class="tooltip-content">Climate-Data.org. (2020). <i>Clima Tapaste: Temperatura, Climograma y Tabla climática para Tapaste</i> [Repositorio de documentos]. <a href="https://es.climate-data.org/america-del-norte/cuba/mayabeque/tapaste-45422/" target="xrefwindow">https://es.climate-data.org/america-del-norte/cuba/mayabeque/tapaste-45422/</a> </span></span>). </p>
      <p>Se ejecutó la preparación de suelo y la siembra en 0,13 ha según lo recomendado en la Guía Técnica para la producción de maíz (<span class="tooltip"><a href="#B14">IIGranos, 2017</a><span class="tooltip-content">IIGranos. (2017). <i>Guía técnica de la producción de maíz</i>. Instituto de Investigaciones de Granos, Ministerio de la Agricultura.</span></span>) estableciéndose el cultivar VST-6 (<span class="tooltip"><a href="#t1">Tabla 1</a></span>) en un diseño cuasiexperimental, con marco de plantación de 0,70 m x 0,30 m para una densidad de 47619 plantas ha<sup>-1</sup>. </p>
      <div class="table" id="t1"><span class="labelfig">TABLA 1.&nbsp; </span><span class="textfig">Principales características del material genético utilizado en la investigación</span></div>
      <div class="contenedor">
        <div class="outer-centrado">
          <div style="max-width: 1160px;" class="inner-centrado">
            <table>
              <colgroup>
              <col>
              <col>
              </colgroup>
              <thead>
                <tr>
                  <th align="justify">Datos fenológicos y agronómicos</th>
                  <th align="center">Rango de valores</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="justify">Ciclo biológico hasta la cosecha maíz tierno (días)</td>
                  <td align="center">80</td>
                </tr>
                <tr>
                  <td align="justify">Ciclo biológico hasta la cosecha maíz seco (días)</td>
                  <td align="center">140</td>
                </tr>
                <tr>
                  <td align="justify">Peso de la mazorca de maíz tierno (gramos)</td>
                  <td align="center">300 - 400</td>
                </tr>
                <tr>
                  <td align="justify">Tipo de grano</td>
                  <td align="center">Semicristalino</td>
                </tr>
                <tr>
                  <td align="justify">Potencial productivo Mínimo (t ha<sup>-1</sup>)</td>
                  <td align="center">3,5 - 4,0</td>
                </tr>
                <tr>
                  <td align="justify">Potencial productivo Máximo (t ha<sup>-1</sup>)</td>
                  <td align="center">4,5 - 6,0</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <article class="section"><a id="id0x2373d00"><!-- named anchor --></a>
        <h4>Recopilación de los datos experimentales de los parámetros y metodología de cálculo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>La determinación de los parámetros se sustentó en los criterios aportados en la literatura (<span class="tooltip"><a href="#B2">Alderman, 2020</a><span class="tooltip-content">Alderman, P. D. (2020). A comprehensive R interface for the DSSAT Cropping Systems Model. <i>Computers and Electronics in Agriculture</i>, <i>172</i>, 105325. <a href="https://doi.org/10.1016/j.compag.2020.105325" target="xrefwindow">https://doi.org/10.1016/j.compag.2020.105325</a> </span></span>), acerca de la preparación de los ficheros de entrada
          para la corrida del modelo CERES-MAIZE del DSSAT versión 4.6. Por lo 
          tanto, se recopilaron los datos de diferentes variables fisiológicas, la
          fenología, la suma térmica y las variables agronómicas. Estos datos 
          aportaron la información referente a los parámetros de los ficheros A, T
          y coeficientes genéticos, que se requieren para la calibración del 
          modelo de cultivo.</p>
        <p><b>Variables fisiológicas:</b> A partir de los 
          15 días después de la emergencia (DDE), se realizaron muestreos 
          destructivos a cinco plantas con una frecuencia semanal, para la 
          recolección de datos de cinco variables:</p>
        <p><b> <i>Área Foliar:</i> </b> El procedimiento seguido para la estimación del Área Foliar 
          consistió en extraer de una hoja colectada; 5 discos foliares de 
          superficie conocida que se secaron en estufa a 80 °C, hasta que 
          alcanzaron un peso constante. Posteriormente, se determinó la materia 
          seca de los discos foliares, con una balanza analítica de 120 g con 0.1 
          mg de precisión. La superficie foliar real fue estimada a partir del 
          peso seco de los discos (<span class="tooltip"><a href="#B30">Watson &amp; Watson, 1953</a><span class="tooltip-content">Watson,
          D., &amp; Watson, M. (1953). Comparative physiological studies on the 
          growth of field crops. III. The effect of infections with beet yellow 
          and beet mosaic viruses on the growth and yields of sugar beet root 
          crop. <i>Annals of Applied Biology</i>, <i>40</i>, 1-37.</span></span>). </p>
        <p><b> <i>Masa Seca Total de la parte aérea (MST):</i> </b> Se empleó el método tradicional de secado de muestras por órganos 
          (hojas, tallo, espiga y mazorca sin sus brácteas) con el uso de estufas 
          de circulación forzada a 80 °C, hasta lograr un peso constante. La masa 
          seca total se obtuvo como resultado de la sumatoria de la masa seca de 
          cada órgano (<span class="tooltip"><a href="#B1">Aguilar-Carpio et al., 2017</a><span class="tooltip-content">Aguilar-Carpio,
          C., Escalante-Estrada, J. A. S., Aguilar-Mariscal, I., Pérez-Ramírez, 
          A., Aguilar-Carpio, C., Escalante-Estrada, J. A. S., Aguilar-Mariscal, 
          I., &amp; Pérez-Ramírez, A. (2017). Crecimiento, rendimiento y 
          rentabilidad del maíz VS-535 en función del biofertilizante y nitrógeno. <i>Ecosistemas y recursos agropecuarios</i>, <i>4</i>(12), 475-483. <a href="https://doi.org/10.19136/era.a4n12.1000" target="xrefwindow">https://doi.org/10.19136/era.a4n12.1000</a> </span></span>). </p>
        <p>Los datos de estas variables fisiológicas se
          ajustaron, mediante un análisis de regresión con el programa 
          estadístico Statgraphics Plus 5.0, a una función exponencial polinómica 
          de segundo grado (<span class="tooltip"><a href="#e1">ecuación 1</a><span class="tooltip-content">
          <math>
            <mi>y</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msup>
              <mrow>
                <mi>e</mi>
              </mrow>
              <mrow>
                <mo>(</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>0</mn>
                  </mrow>
                </msub>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>1</mn>
                  </mrow>
                </msub>
                <mi>x</mi>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>2</mn>
                  </mrow>
                </msub>
                <msup>
                  <mrow>
                    <mi>x</mi>
                  </mrow>
                  <mrow>
                    <mn>2</mn>
                  </mrow>
                </msup>
                <mo>)</mo>
              </mrow>
            </msup>
          </math>
          </span></span>)
          donde «x» es la variable independiente, que representó los días después
          de la emergencia (DDE) y «y» la variable dependiente en cuestión. </p>
        <div id="e1" class="disp-formula">
          <math>
            <mi>y</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msup>
              <mrow>
                <mi>e</mi>
              </mrow>
              <mrow>
                <mo>(</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>0</mn>
                  </mrow>
                </msub>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>1</mn>
                  </mrow>
                </msub>
                <mi>x</mi>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>b</mi>
                  </mrow>
                  <mrow>
                    <mn>2</mn>
                  </mrow>
                </msub>
                <msup>
                  <mrow>
                    <mi>x</mi>
                  </mrow>
                  <mrow>
                    <mn>2</mn>
                  </mrow>
                </msup>
                <mo>)</mo>
              </mrow>
            </msup>
          </math>
          <span class="labelfig"> &nbsp;(1)</span></div>
        <div style="clear:both"></div>
        <p>A partir 
          de la primera derivada de las ecuaciones obtenidas, se estimó la Tasa 
          Absoluta de Crecimiento (TAC) de la Masa Seca Total de la parte aérea y 
          el Índice de Área Foliar (<span class="tooltip"><a href="#e2">ecuación 2</a><span class="tooltip-content">
          <math>
            <mi>T</mi>
            <mi>A</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>d</mi>
                <mi>P</mi>
              </mrow>
              <mrow>
                <mi>d</mi>
                <mi>t</mi>
              </mrow>
            </mfrac>
            <mi>&nbsp;</mi>
            <mi>o</mi>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>d</mi>
                <mi>A</mi>
              </mrow>
              <mrow>
                <mi>d</mi>
                <mi>t</mi>
              </mrow>
            </mfrac>
          </math>
          </span></span>), según las fórmulas descritas en la literatura (<span class="tooltip"><a href="#B28">Torres, 1984</a><span class="tooltip-content">Torres, W. (1984). <i>Análisis del crecimiento de las plantas.</i></span></span>). </p>
        <div id="e2" class="disp-formula">
          <math>
            <mi>T</mi>
            <mi>A</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>d</mi>
                <mi>P</mi>
              </mrow>
              <mrow>
                <mi>d</mi>
                <mi>t</mi>
              </mrow>
            </mfrac>
            <mi>&nbsp;</mi>
            <mi>o</mi>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>d</mi>
                <mi>A</mi>
              </mrow>
              <mrow>
                <mi>d</mi>
                <mi>t</mi>
              </mrow>
            </mfrac>
          </math>
          <span class="labelfig"> &nbsp;(2)</span></div>
        <div style="clear:both"></div>
        <p>donde: <i>A</i> es el Índice de Área Foliar (IAF), <i>P</i> es la Masa Seca Total de la parte aérea (MST) y <i>t</i> es el tiempo transcurrido desde la germinación, en días.</p>
        <p><b> <i>Crecimiento del grano:</i> </b> La cinética del peso de grano se registró periódicamente (cada 3 a 5
          días) y el período de muestreo se inició 18 días después de la 
          floración, con registro del día en que inició la fase R3 hasta la 
          cosecha (fase R6). El muestreo de grano consistió en cosechar 5 mazorcas
          de plantas seleccionadas al azar y en el laboratorio, se tomó una 
          muestra de 20 granos de la parte media de la mazorca (entre la 
          espiguilla 10 y 15 de la parte basal a la apical) de acuerdo con la 
          literatura (<span class="tooltip"><a href="#B8">Gambín et al., 2007</a><span class="tooltip-content">Gambín, B. L., Borrás, L., &amp; Otegui, M. E. (2007). Source-sink and kernel weight differences in maize temperate hybrids. <i>Field Crops Research</i>, <i>95</i>, 316-326.</span></span>).
          Se registró el peso fresco de los granos muestreados y su peso seco 
          después de secar la muestra de granos en una estufa con aire forzado a 
          80 °C por 72 h, para calcular el porciento de masa seca (% MS).</p>
        <p>En este caso, se asumió la función logarítmica con una fase lineal (<span class="tooltip"><a href="#B27">Stewart et al., 1998</a><span class="tooltip-content">Stewart, D. W., Dwyer, L. M., &amp; Carrigan, L. L. (1998). Phenological temperature response of maize. <i>Agronomy Journal</i>, <i>90</i>, 72-79. <a href="https://doi.org/10.2134/agronj1998.00021962009000010014x" target="xrefwindow">https://doi.org/10.2134/agronj1998.00021962009000010014x</a> </span></span>). Por lo tanto, los datos se ajustaron mediante un 
          análisis de regresión con el programa estadístico Statgraphics Plus 5.0,
          al modelo matemático enunciado con anterioridad (<span class="tooltip"><a href="#e3">ecuación 3</a><span class="tooltip-content">
          <math>
            <mi>y</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mrow>
              <mrow>
                <mi mathvariant="normal">ln</mi>
              </mrow>
              <mo>⁡</mo>
              <mrow>
                <mi>x</mi>
              </mrow>
            </mrow>
            <mo>+</mo>
            <mi>b</mi>
          </math>
          </span></span>) donde «y» es el porciento de masa seca en el momento de muestreo «x» y «b» la pendiente bajo la curva.</p>
        <div id="e3" class="disp-formula">
          <math>
            <mi>y</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mrow>
              <mrow>
                <mi mathvariant="normal">ln</mi>
              </mrow>
              <mo>⁡</mo>
              <mrow>
                <mi>x</mi>
              </mrow>
            </mrow>
            <mo>+</mo>
            <mi>b</mi>
          </math>
          <span class="labelfig"> &nbsp;(3)</span></div>
        <div style="clear:both"></div>
        <p><b> <i>Duración del Llenado Efectivo del Grano (DLlEG):</i> </b> Esta ecuación permitió la predicción del inicio y final de la fase 
          lineal, cuando el grano de maíz alcanzó el 13 % y 64 % de masa seca; 
          respectivamente (<span class="tooltip"><a href="#B4">Borrás et al., 2009</a><span class="tooltip-content">Borrás,
          L., Zinselmeier, C., Lynn Senior, M., Westgate, M., &amp; Muszynski, M.
          G. (2009). Characterization of grain-filling patterns in diverse maize 
          germplasm. <i>Crop Science</i>, <i>49</i>, 999-1009. <a href="https://doi.org/10.2135/cropsci2008.08.0475" target="xrefwindow">https://doi.org/10.2135/cropsci2008.08.0475</a> </span></span>). Por lo tanto, a partir de la ecuación anterior, se 
          cuantificaron los días desde el inicio de la fase lineal hasta la 
          madurez fisiológica y este período se consideró como el valor de la 
          variable, de acuerdo con los estudios sobre este tema (<span class="tooltip"><a href="#B10">Gasura et al., 2013</a><span class="tooltip-content">Gasura,
          E., Setimela, P., Edema, R., Gibson, P. T., Okori, P., &amp; Tarekegne,
          A. (2013). Exploiting Grain-Filling Rate and Effective Grain-Filling 
          Duration to Improve Grain Yield of Early-Maturing Maize. <i>Crop Science</i>, <i>53</i>(6), 2295-2303. <a href="https://doi.org/10.2135/cropsci2013.01.0032" target="xrefwindow">https://doi.org/10.2135/cropsci2013.01.0032</a> </span></span>).</p>
        <p><b> <i>Tasa de Llenado del Grano (TLlG):</i> </b> Se calculó durante la etapa de crecimiento lineal en condiciones óptimas, según lo planteado en la literatura (<span class="tooltip"><a href="#B10">Gasura et al., 2013</a><span class="tooltip-content">Gasura,
          E., Setimela, P., Edema, R., Gibson, P. T., Okori, P., &amp; Tarekegne,
          A. (2013). Exploiting Grain-Filling Rate and Effective Grain-Filling 
          Duration to Improve Grain Yield of Early-Maturing Maize. <i>Crop Science</i>, <i>53</i>(6), 2295-2303. <a href="https://doi.org/10.2135/cropsci2013.01.0032" target="xrefwindow">https://doi.org/10.2135/cropsci2013.01.0032</a> </span></span>) mediante la expresión matemática que se describe a continuación (<span class="tooltip"><a href="#e4">ecuación 4</a><span class="tooltip-content">
          <math>
            <mi>T</mi>
            <mi>L</mi>
            <mi>L</mi>
            <mi>G</mi>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mi>R</mi>
                <mi>G</mi>
                <mi>P</mi>
              </mrow>
              <mrow>
                <mi>D</mi>
                <mi>L</mi>
                <mi>l</mi>
                <mi>E</mi>
                <mi>G</mi>
              </mrow>
            </mfrac>
          </math>
          </span></span>) donde <i>TLlG</i> es la Tasa de Llenado del Grano (expresada en g día<sup>-1</sup> y que corresponde al coeficiente genético G<sub>3</sub>), <i>RGP</i> es el rendimiento agrícola (expresado en gramos planta<sup>-1</sup>) y la <i>DLlEG</i> es la Duración del Llenado Efectivo del Grano en la fase lineal. </p>
        <div id="e4" class="disp-formula">
          <math>
            <mi>T</mi>
            <mi>L</mi>
            <mi>L</mi>
            <mi>G</mi>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mi>R</mi>
                <mi>G</mi>
                <mi>P</mi>
              </mrow>
              <mrow>
                <mi>D</mi>
                <mi>L</mi>
                <mi>l</mi>
                <mi>E</mi>
                <mi>G</mi>
              </mrow>
            </mfrac>
          </math>
          <span class="labelfig"> &nbsp;(4)</span></div>
        <div style="clear:both"></div>
        <p><b>Fenología<i>:</i> </b> Se utilizó la metodología del CIMMYT (<span class="tooltip"><a href="#B16">Lafitte, 1993</a><span class="tooltip-content">Lafitte, H. R. (1993). <i>Identificación de problemas en la producción de maíz tropical. Guía de campo.</i> Centro Internacional de Mejoramiento de Maíz y Trigo (CIMMYT), México.</span></span>)
          para la identificación de las etapas fenológicas, donde se tomó la 
          fecha de ocurrencia y se cuantificaron los días después de la emergencia
          (DDE). Se asumió que el cultivo alcanzó cada etapa, cuando el 50 % de 
          las plantas presentaron las características expresadas en la <span class="tooltip"><a href="#t2">Tabla 2</a></span>.</p>
        <div class="table" id="t2"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Descripción de las etapas fenológicas en el cultivo del maíz, estudiadas en la investigación</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Fase</th>
                    <th align="center">Código</th>
                    <th align="center">Nombre de la etapa fenológica</th>
                    <th align="center">Identificación del inicio de la etapa</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center"> Vegetativa</td>
                    <td align="center">VE</td>
                    <td align="left">Emergencia</td>
                    <td align="left">El coleoptilo emerge de la superficie del suelo</td>
                  </tr>
                  <tr>
                    <td rowspan="2" align="center">Reproductiva</td>
                    <td align="center">R0</td>
                    <td align="left">Antesis o floración masculina</td>
                    <td align="left">El polen se comienza a arrojar.</td>
                  </tr>
                  <tr>
                    <td align="center">R1</td>
                    <td align="left">Floración femenina</td>
                    <td align="left">Son visibles los estigmas.</td>
                  </tr>
                  <tr>
                    <td align="justify">Maduración</td>
                    <td align="center">R6</td>
                    <td align="left">Madurez fisiológica</td>
                    <td align="left">Una capa negra es visible en la base del grano.</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p><b>Grados Días de Calor Acumulados (GDCA):</b> Para ello, se consultó el registro de temperaturas de la base de datos 
          climáticos diarios de la Estación Meteorológica número 78 374, en la 
          localidad de Tapaste (Municipio San José de las Lajas, provincia 
          Mayabeque) durante el período de la investigación. </p>
        <p>A partir de 
          las de fechas de ocurrencia de las etapas fenológicas y los datos del 
          registro de temperaturas, se calcularon los GDCA (expresados en ºC) 
          desde la emergencia hasta la emisión de la espiga (Coeficiente P<sub>1</sub>) y desde el comienzo del llenado del grano hasta la madurez fisiológica (Coeficiente P<sub>5</sub>). Se utilizó la expresión matemática correspondiente (<span class="tooltip"><a href="#e5">ecuación 5</a><span class="tooltip-content">
          <math>
            <mi>G</mi>
            <mi>D</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mo>∑</mo>
            <mfrac>
              <mrow>
                <msub>
                  <mrow>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>m</mi>
                    <mi>á</mi>
                    <mi>x</mi>
                    <mi>i</mi>
                    <mi>m</mi>
                    <mi>a</mi>
                  </mrow>
                </msub>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>m</mi>
                    <mi>í</mi>
                    <mi>n</mi>
                    <mi>i</mi>
                    <mi>m</mi>
                    <mi>a</mi>
                  </mrow>
                </msub>
              </mrow>
              <mrow>
                <mn>2</mn>
              </mrow>
            </mfrac>
            <mi>&nbsp;</mi>
            <mo>-</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>b</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mi>e</mi>
              </mrow>
            </msub>
          </math>
          </span></span>), de acuerdo a estudios recientes en Cuba (<span class="tooltip"><a href="#B19">Maqueira-López et al., 2021</a><span class="tooltip-content">Maqueira-López,
          L. A., Roján-Herrera, O., Solano-Flores, J., Santana-Ges, I. M., &amp; 
          Fernández-Márquez, D. (2021). Productividad del frijol (Phaseolus 
          vulgaris L.). Parte I. Rendimiento en función de variables 
          meteorológicas. <i>Cultivos Tropicales</i>, <i>42</i>(3). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362021000300007&amp;lng=es&amp;nrm=iso&amp;tlng=es" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362021000300007&amp;lng=es&amp;nrm=iso&amp;tlng=es</a> </span></span>) donde <i>T</i> <sub> <i>máxima</i> </sub> es la temperatura máxima diaria del aire, <i>T</i> <sub> <i>mínima</i> </sub> es la temperatura mínima diaria del aire y <i>T</i> <sub> <i>base</i> </sub> corresponde a la temperatura en que el proceso de interés no progresa.</p>
        <div id="e5" class="disp-formula">
          <math>
            <mi>G</mi>
            <mi>D</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mo>∑</mo>
            <mfrac>
              <mrow>
                <msub>
                  <mrow>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>m</mi>
                    <mi>á</mi>
                    <mi>x</mi>
                    <mi>i</mi>
                    <mi>m</mi>
                    <mi>a</mi>
                  </mrow>
                </msub>
                <mo>+</mo>
                <msub>
                  <mrow>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>m</mi>
                    <mi>í</mi>
                    <mi>n</mi>
                    <mi>i</mi>
                    <mi>m</mi>
                    <mi>a</mi>
                  </mrow>
                </msub>
              </mrow>
              <mrow>
                <mn>2</mn>
              </mrow>
            </mfrac>
            <mi>&nbsp;</mi>
            <mo>-</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>b</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mi>e</mi>
              </mrow>
            </msub>
          </math>
          <span class="labelfig"> &nbsp;(5)</span></div>
        <div style="clear:both"></div>
        <p>En este caso, se tomó el valor establecido (<i>T</i> <sub> <i>base</i> </sub> = 10 ºC) según los estudios internacionales sobre este tema (<span class="tooltip"><a href="#B25">Sáez-Cigarruista et al., 2019</a><span class="tooltip-content">Sáez-Cigarruista,
          A., Gordon M, R., Núñez-Cano, J., Jaén, J., Franco-Barrera, J., 
          Ramos-Manzané, F., &amp; Ávila-Guevara, A. (2019). Coeficientes 
          genéticos de dos cultivares de maíz, Azuero-Panamá. <i>Ciencia Agropecuaria, 29</i>, 80-99.</span></span>)</p>
        <p><b>Variables agronómicas:</b> Se evaluaron los datos de rendimiento, ya que son necesarios en la calibración y validación del modelo de cultivos (<span class="tooltip"><a href="#B9">García-Montesinos et al., 2020</a><span class="tooltip-content">García-Montesinos,
          L. E., Fernández-Reynoso, D. S., Rubio-Granados, E., Martínez-Menez, M.
          R., Tijerina-Chávez, L., García-Montesinos, L. E., Fernández-Reynoso, 
          D. S., Rubio-Granados, E., Martínez-Menez, M. R., &amp; Tijerina-Chávez,
          L. (2020). Rendimiento de maíz (Zea mays L.) en la mixteca, calculado 
          con DSSAT. <i>Terra Latinoamericana</i>, <i>38</i>(4), 859-870. <a href="https://doi.org/10.28940/terra.v38i4.751" target="xrefwindow">https://doi.org/10.28940/terra.v38i4.751</a> </span></span>; <span class="tooltip"><a href="#B22">Rodríguez-González et al., 2021</a><span class="tooltip-content">Rodríguez-González,
          O., Florido Bacallao, R., Hernández Córdova, N., Soto Carreño, F., 
          Jeréz Mompié, E. I., González Viera, D., &amp; Vázquez Montenegro, R. J.
          (2021). Simulation of management strategies from the DSSAT model to 
          increase the yields of a corn cultivar. <i>Cuban Journal of Agricultural Science</i>, <i>55</i>(2). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en</a> </span></span>). A continuación, se describen las variables agronómicas evaluadas en la investigación.</p>
        <p><b> <i>Rendimiento agrícola en grano seco (RAGS) y sus componentes:</i> </b> Se utilizaron los criterios internacionales que están establecidos para el cultivo del maíz (<span class="tooltip"><a href="#B16">Lafitte, 1993</a><span class="tooltip-content">Lafitte, H. R. (1993). <i>Identificación de problemas en la producción de maíz tropical. Guía de campo.</i> Centro Internacional de Mejoramiento de Maíz y Trigo (CIMMYT), México.</span></span>) con el empleo de la siguiente fórmula (<span class="tooltip"><a href="#e6">ecuación 6</a><span class="tooltip-content">
          <math>
            <mi>R</mi>
            <mi>A</mi>
            <mi>G</mi>
            <mi>S</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>N</mi>
                <mi>M</mi>
                <mi>*</mi>
                <mi>N</mi>
                <mi>G</mi>
                <mi>M</mi>
                <mi>*</mi>
                <mi>P</mi>
                <mn>1</mn>
                <mi>G</mi>
              </mrow>
              <mrow>
                <mn>100</mn>
              </mrow>
            </mfrac>
          </math>
          </span></span>) donde <i>RAGS</i> es el Rendimiento Agrícola en Grano Seco (expresado en t ha<sup>-1</sup>), <i>NM</i> es el número de mazorcas en un metro cuadrado, <i>NMG</i> es el número de granos por mazorca y <i>P1G</i> es la masa de un grano (expresada en gramos)</p>
        <div id="e6" class="disp-formula">
          <math>
            <mi>R</mi>
            <mi>A</mi>
            <mi>G</mi>
            <mi>S</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <mfrac>
              <mrow>
                <mi>N</mi>
                <mi>M</mi>
                <mi>*</mi>
                <mi>N</mi>
                <mi>G</mi>
                <mi>M</mi>
                <mi>*</mi>
                <mi>P</mi>
                <mn>1</mn>
                <mi>G</mi>
              </mrow>
              <mrow>
                <mn>100</mn>
              </mrow>
            </mfrac>
          </math>
          <span class="labelfig"> &nbsp;(6)</span></div>
        <div style="clear:both"></div>
        <p><b> <i>Índice de cosecha (IC):</i> </b> Se calculó en el momento de la cosecha. Se empleó la metodología definida en la literatura (<span class="tooltip"><a href="#B7">Escalante &amp; Kohashi, 1993</a><span class="tooltip-content">Escalante, J. A., &amp; Kohashi, J. (1993). <i>El rendimiento y crecimiento de frijol. Manual para la toma de datos.</i> Colegio de Postgraduados. Montecillo, México.</span></span>), que se detallan en las siguientes expresiones matemáticas (<span class="tooltip"><a href="#e7">ecuaciones 7</a><span class="tooltip-content">
          <math>
            <mi>I</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mfenced separators="|">
              <mrow>
                <mfrac>
                  <mrow>
                    <mi>R</mi>
                    <mi>A</mi>
                    <mi>G</mi>
                    <mi>S</mi>
                  </mrow>
                  <mrow>
                    <mi>R</mi>
                    <mi>B</mi>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mi>*</mi>
            <mn>100</mn>
            <mi>&nbsp;</mi>
            <mi>%</mi>
          </math>
          </span></span> y <span class="tooltip"><a href="#e8">8</a><span class="tooltip-content">
          <math>
            <mi>R</mi>
            <mi>B</mi>
            <mo>=</mo>
            <mi>M</mi>
            <mi>S</mi>
            <mi>T</mi>
            <mi>*</mi>
            <mi>N</mi>
            <mi>P</mi>
            <mi>M</mi>
            <mi>*</mi>
            <mn>10</mn>
          </math>
          </span></span>) donde <i>IC</i> es el Índice de Cosecha (expresado en %), <i>RAGS</i> es el Rendimiento Agrícola en Grano Seco (expresado en Kg ha<sup>-1</sup>), RB es el Rendimiento Biológico (expresado en Kg de la Masa Seca Total de la parte aérea ha<sup>-1</sup>), MST es la Masa Seca Total de la parte aérea en el momento de la cosecha (expresada en gramos planta<sup>-1</sup>) y <i>NPM</i> es el número de plantas en un metro cuadrado.</p>
        <div id="e7" class="disp-formula">
          <math>
            <mi>I</mi>
            <mi>C</mi>
            <mo>=</mo>
            <mfenced separators="|">
              <mrow>
                <mfrac>
                  <mrow>
                    <mi>R</mi>
                    <mi>A</mi>
                    <mi>G</mi>
                    <mi>S</mi>
                  </mrow>
                  <mrow>
                    <mi>R</mi>
                    <mi>B</mi>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mi>*</mi>
            <mn>100</mn>
            <mi>&nbsp;</mi>
            <mi>%</mi>
          </math>
          <span class="labelfig"> &nbsp;(7)</span></div>
        <div style="clear:both"></div>
        <div id="e8" class="disp-formula">
          <math>
            <mi>R</mi>
            <mi>B</mi>
            <mo>=</mo>
            <mi>M</mi>
            <mi>S</mi>
            <mi>T</mi>
            <mi>*</mi>
            <mi>N</mi>
            <mi>P</mi>
            <mi>M</mi>
            <mi>*</mi>
            <mn>10</mn>
          </math>
          <span class="labelfig"> &nbsp;(8)</span></div>
        <div style="clear:both"></div>
      </article>
    </article>
    <article class="section"><a id="id0x35e3100"><!-- named anchor --></a>
      <h3>RESULTADOS Y DISCUSIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>En general, los resultados mostraron la variación de los indicadores de crecimiento en el cultivar VST-6 (<span class="tooltip"><a href="#f1">Figuras 1</a></span> a la <span class="tooltip"><a href="#f4">4</a></span>), en función de los días después de la emergencia y después de la floración. </p>
      <p>En
        la fase vegetativa, el rápido crecimiento del tallo y el área foliar, 
        resultan cruciales para establecer la capacidad fotosintética del 
        cultivo y competir contra los organismos nocivos (<span class="tooltip"><a href="#B29">Walne &amp; Reddy, 2022</a><span class="tooltip-content">Walne,
        C. H., &amp; Reddy, K. R. (2022). Temperature Effects on the Shoot and 
        Root Growth, Development, and Biomass Accumulation of Corn (Zea mays 
        L.). <i>Agriculture</i>, <i>12</i>(4), 443. <a href="https://doi.org/10.3390/agriculture12040443" target="xrefwindow">https://doi.org/10.3390/agriculture12040443</a> </span></span>). En la <span class="tooltip"><a href="#f1">Figura 1</a></span> se aprecia que la cobertura foliar se produjo antes de los 80 DDE. 
        Además, se produjo el incremento de esta variable hasta los 78 DDE, con 
        valor máximo de IAF = 2,55. También, se evidenció que la mayor 
        acumulación de masa seca total ocurre en la etapa reproductiva, 
        específicamente a los 95 DDE (<span class="tooltip"><a href="#f2">Figura 2</a></span>).</p>
      <div id="f1" class="fig">
        <div class="zoom">
          <svg xml:space="preserve" enable-background="new 0 0 500 219.814" viewBox="0 0 500 219.814" height="219.814px" width="500px" y="0px" x="0px"  version="1.1">
            <image transform="matrix(0.516 0 0 0.516 0 0)" 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L9+4cWN8%20MQAAAABQ7YijTcgHDpabGzRoICkpmZ2dnZGRQcPcMjSGwneTJk2mTZtmYmKCLwYAAAAAkK2LEB8f%20Hxsb27lz59mzZ1N6lpGRCQsLc3FxWbBgQYcOHShVU9pOTk6eN2+evb09veJbAQAAAABk66IVFhZS%20nt68eXPXrl3ZmI4dO969e/f27duTJk1SUFBgI1++fLlv377BgwcbGBjgiwEAAACAakcc7a0VFRW1%20tbXV1NQkOM8/Z1F74sSJlK3nz5+flpbGiklKSgYFBe3atQvfCgAAAABUR+K4bq2np6egoBAQEKCu%20rn7w4MEfP36MGTOmW7duQ4cO9fX1jYiIGD16dFJS0o4dO6jwgQMHpk2bhkvXAAAAAIBsXQQ1NbW2%20bduuWLFi//79Dx8+zM/Pp5x9//792bNnX7x48QIHt/DPnz9DQ0ORrQEAAACg2hFT/9YTJ07MzMy8%20d+8eBWv6MywsLCgoqF27dtOmTRMsnJeXhy8GAAAAAJCti9alS5dNmzZxO91r0qQJuzLt4uJibW0t%20I/P/L5/r6em1adMGXwwAAAAAVDvie+b5xIkTGzVqdPbs2dzcXFtbW2VlZRopKyvr4+PTtm3b8+fP%20R0ZGGhkZLViwQFdXF18MAAAAAFQ7koWFheKcX15enqSkpLS0NN/46OjouLg4TU1NVVVVfCu8PD09%20HR0dIyIi8LhKAAAAgCpORtzzkyl6jhocNJCRkSEnJycYvgEAAAAAqjipqrZAW7duDQkJwRcDAAAA%20ANVOhVy3fv/+fXh4eMuWLZs1aybBeV5MbGxsZmampKRkcR+ht7KysgIDA/fs2dOnTx98MQAAAACA%20bC1x8uTJhQsXxsXFqaurU1D+448/MjIyHB0db926JS8vL+SD+fn59CnWJqRss6YQn5OTExYWlpqa%20amBg0KBBg+KaoAhHE+EbU1hYKCsrW+S5AZ1F0BxNTU1VVVXRlAUAAAAA2brcxMbGbt68+cuXLzRM%20AXft2rXdu3enYBoVFfXz588KXZPk5OR//vnH3d09JSWF/qSAbm5u7uLiQuFeyPVyQaGhoZMmTcrO%20zuZ+iiK7tra2n58f37nB+/fv16xZ8+LFC0rVdErQokWLdevW6enpYasCgNLKysqi/SS9Kisrq6mp%201alTB3UCAIBsLUG5Ni0tjftnXFwce1hMRcvLy7O3tz98+LCKikq7du3Cw8OTkpJu3br16NEjLy+v%20Ip9QUxxK5/fv3+cbOXDgQL5g/fr1axsbm9zcXH9/f1NT0w8fPtACDB8+fP/+/W3btsWGBQCie/ny%205ZYtW+hEPSEhoUmTJj169Jg9e7aOjg5qBgCgtmdrAwOD7t27BwUFsT+HDRsmKyublZVV0auxbdu2%208+fPr1+/vk+fPg0bNoyOjj548OCuXbsyMzNXrlxpYmLSrVs3UaZDx7YrV64sWLCAMjrrnZBeZWRk%20xo8fz1uMzhmcnJyCg4OpMAVrGsMuWltaWs6dO5dGCm/9AgDA9ejRIzr/f/v2LfszKirq6dOntC86%20evSourp6YmJiQEDAs2fPFBQU2rdvT7EbuxcAgFqUrQkF3JYtW9KRoHfv3lZWViyeFhQU/PHHHxR8%20aaC4D0pLS3/+/PnQoUOlvdSdkpJy7dq1AwcODB06lI3R09Pr1KmTnJzc5s2bIyIiLl68KGK23r17%20t5mZ2YYNG4S3nD5z5szVq1fNzc1ppbgjKWT37dv3xIkTFy5cYCsOAEAn4adPn378+LGiomLXrl1H%20jRrF21d9UlLSqlWruMGa6+bNm9u3b7e2trazs7tz5w7tFSUlJWVlZWm/unPnTm1tbVQsAEAVVVjx%20EhISbG1tQ0NDSyxJyZuOJS9evCjV9G/fvr1t27bs7Gy+8bGxsewINHLkyNTU1BKn8/z5c0NDwydP%20nggvRpMyMTGhyS5dupTvrRUrVkhwHvCemZlZXrXn4eFB06QzhEIAqG7Onz/Pdw8GnYRTzuYWuHXr%20FuvaXxB9sHPnzoLj+/fvn56ejroFAKiaxPHsmHr16s2bN0+UCy2SkpKurq6lfQChvr5+8+bNZWVl%20+carqakZGBhQKs3JyRFyvZx7jnHkyBEqvGfPnvDwcMrHTZo0KbIknSSwi0wsYfMdC6WkpN68eXP9%20+vXBgwfjzA2gNqMdhb29/bdv3/guY9va2tL47xyvX7+Ojo4u8uNfOATHBwQEUGQfPXo0ahgAoAoS%20x7NjKPUaGxuL2EYwLCyM925IUVAILi6OKygo0KuhoaGSkpLwibx7987HxyczM9PX13fSpEkWFhaz%20Zs2KjY0VLHn58mU2oK6uzveWhoaGsrJyenr6hw8fsG0B1HInTpzgC9ZMYGAgZes1a9ZQRKbdXXFd%20ghTXhSjtYSigo3oBAGpLti4oKMgvk9zc3KioqC1btkRERJTXwlDGlZKS6tSpU4klAwICKKPr6+ur%20qKhkZGTQEdHb2/v333+/d+8eu6mR69WrVxKcS+x169blm0j9+vVZmi/HVQCAaurp06fFvWVtbZ2Q%20kBATE3P79m1zc/Miy9C+qLj+Q5OSklC9AABVU/m3CTl16tTVq1dL+9AW7nMZKbmyFsa/7u3bt3Fx%20cT169LC0tCyx8MyZM21sbGJjY0NDQ+mIeOzYMfo4RXMrK6vDhw//+eeffEc1itGCz7ipV68eG0mH%20TGxbALWckD6qmzdvrqysTANaWloLFy6kvQ3ff8k6d+5sZmbm6+vLd27PnDt3Tl1dfdSoUS1atEA9%20AwDU8Gx9+/bt3bt3/8oUSvWoFyEOHDhQUFBAx60GDRqIUl6Jw8DAoG/fvn///ffGjRtpRSglr127%20tk2bNo0aNWLF2CFQRUVF8Lq1vLw8O5omJCSkp6dT1MYWBlAL0Vn9zp07nzx5UuS7dGbesmVL7p8D%20Bgw4fvz4ihUrnj17lpGRQXuh4cOHOzs7y8jIXLx4UbBVibGxsY6OjqurK+3ixo8fP2PGjOLuhgQA%20gJqQrcv8xPLy9ejRIzrwTJ48uV+/fmX4uJ6e3rZt2xQUFLZs2XLnzp2AgABut3os+tNbghel6LjI%20npdObwneWync06dPLSws+PI6u5xPA3QklpL6nwY8+fn5dHx99+4dNmKAqiM1NfXIkSObNm0KCwsz%20MjJSVFT8/PkzX5k+ffpQnuYd06NHj/Pnz9MJeV5eHu09lJWV2Q0qXl5es2fP/vHjB7ekvr7+jh07%20unfvfunSJYrjlLD37t27YMECCtkU2VH/AAA1MFtXBRRwt2/fbmxsvGHDhrJXjYwMHbpu3LgRHBz8%208uVLbrZu3Ljxq1ev0tLSsrOz+T6SmZmZm5tLAxSRS/vIYiUlpZ49e/KdmdAyfPz48e3bt126dKE0%20z/vfYcrWgjdTAkBlSUpKunjxoru7e1BQUMeOHR0cHKZOnfrmzRsaePDgAeu2n/YMffv2peQteA2i%20PgffyGHDhlFAP3jwYEhIiLS0NJ1jT58+nT2vcciQIf3799+3b9+uXbsof//777+LFi0aNGgQ/l0G%20AFDTsjXlPzpsdOjQobQXsKWkpKKioijIFtm+sFS8vLwoj/r5+SkqKv7KdJSVlem4OHny5Pfv31No%20ZnGZHdjS09PZJWq+dWcLX4b5tmjR4sqVK4LjPT09HR0d9+7dW9quCQFAbK5du7Zu3bq7d++2adNm%20586dgwcPZu002rdvf+TIkfv370dGRlI4btKkCWVrdseziExMTIq7RkB7pGnTpg0cOPDs2bPbtm0b%20N27cgAED5s6dS2fp+EYAAGpOtqbEuX79etrLl/aDdOCJi4v7+++/f/EZ6cePHz906JCPj0/z5s1/%20fXWMjY357ss0MDAoLlvT8qemprKgjG0LoDaIjo5euXLlvn376tWrRwF3xIgRWlpavAW0tbUrtC9q%20OuueOXMmpfn9+/dv2rTpxo0bY8eOdXV1xbMbAQBqSLY2Nzfv2bOnmppaGT6roqLi4ODAvWuwDNjV%20I29vbxEfci5K4iempqbcNh79+vVbsmQJBevIyEi+wt++faNsraqqyvssdACokegE+9KlSwsWLIiJ%20iaH0vHbt2kqMszo6OkuXLrW2tl6/fv2RI0fOnj27bNkyCtm0O8I3BQAgTuXfvzXtzfku2/Ch9Hnv%203r0zZ87s2bPnxIkTN2/eDAsLY40RCR2iinsgYonu3LmzevXqFStWdO/ene+tr1+/cmdRKhSXpaSk%20hg4dyh1jZGTE/uUaEBDA13zl+/fvEpzetdq3b49tC6AGe/PmzZQpU8aMGUOh9ujRo7Q3qwrXifX1%209Xft2nXhwoXOnTs7ODgMGzbs5MmTmZmZ+L4AAMRGrPcypqen//vvv5Sq379/n5ycnJ2dLSsrW69e%20PcrivXr1sre3/5VWHA8ePFi8ePHcuXPpcML3VnBw8I4dO9zd3aWlpdkYmnVBQUGJrR7pNMDLy2vO%20nDkdOnTgjpSXl7exsblx4wZlazpocXv2SEhIoMMtDcyfP587IwCo1ug3/vDhwydPntAeo02bNj16%209FBSUtq7d6+Li0tcXBxr/yb8aoL40UK2bdv26tWrK1euHD9+/MCBA2lpW7dujW8TAEAMJH/9xkER%20ffv2bfLkyXfv3s3LyyuygIaGxrp166hMGSZOR75Ro0Y1bNhw5MiRBRxsvJSUVGRk5LFjxygfu7q6%20spEvX74cO3YsZfpDhw6xXmZ//Pgxbdq0OnXq0BGIYrSk5H+qJSoqytnZOSIigj6uoqLCO7vExEQ6%20Yl24cMHPz4/bkpLS9oABA3r37k0nD+XYESG7l5EWA/cyAohZbGysg4ODv78/6xSIftcdO3akPdWp%20U6fMzMx8fHx4z7qr5vJv2bLFy8uL9mlOTk6zZs3i25UBAED5KxSL1NRUvv5ci9SgQQM6aJV24mfP%20nhX+31gKzS9evOCWpwDNxnt7e7Mx9+7dY8+XocA9bty4lStX2tnZ0bFz5syZCQkJRc40MDCwU6dO%20dJS9fv3658+faRn09PR69er19evX8q069pRKytaFACBGmZmZY8aMKXKXYm1tHRMTU11W5NmzZ8OG%20DZOSkjI1NT19+nRubi6+XACAiiOmNiG7du0qsoM5PklJSatXr+7WrZvojxnLyMgIDQ2lUFtcA4+8%20vLwWLVoYGRlxx/Tv3//cuXMUuM3NzdmYLl26rFmzZu/evRRhL1++THNv27btsmXLBg8eXNzD26nA%20kSNHtm7dunTpUk1Nzfz8/ClTpkyYMIH10AcA1d3NmzcvXLggOJ5Cavv27atR7/IdOnQ4ceKEn5+f%20m5vb8OHDJ0+evGTJEkNDQzoAfPr06cWLF8nJyXp6emZmZugyHwDg14mjTQjtuEeMGHHr1q3ff//d%200tJSTU2toKCgMcfPnz8pzkpwnoTy+PFjirypqan0SqFW9OvulJ6FPyZdioP3IzRTCs2UobkfpJG0%20MCkpKTRGUVGRFlKUdh202F+/fk1PT6fyFdTmEm1CACoFnV2vXbu2yLesrKworVa7NaJdnLu7O+1S%20KFivXr06MTGR0nZMTEx2djbt9ExNTendLl264KsHAPgV4rhu/YWDduhz587le3A3r1mzZr148cLa%202ppCtujZmqJwaZ+ASB8RvLpMI1ncL9WkpKWl9fX1sRkB1DyCD17l+sU++CsLnf97eHj06dPHyclp%20/PjxeXl53GsrycnJDx48GDVq1I0bN8rlyQAAALWWlBjmkZCQQJF6yJAhQoI10759+86dO8fExOCL%20AYDK1bZt2+L+eWVqalp916tfv36+vr4aGhqC/7T8/v27p6cnvnoAgKqerWVkZNLS0t6+fVtiyaio%20qM+fP//ig8oBAH5dp06dlJWVBcdramqW4bmzVUpCQkJSUlKRb928eRNfPQDAL+VeMcyjSZMmjRs3%20/vvvv21tbX/77TdDQ0NdXV1uQ2caoOQdHh5O4XvHjh3v3r2bOXMmvhgAqESJiYnLly+PjY1t1KgR%20vXIv8TZs2NDNza1Vq1bVeu1SU1PT09OLfCs5ORnfPgBAVc/WzZo169y586tXrzZt2lRiYUrhFhYW%20+GIAoLIkJSXNmDHjxIkTLi4uU6dO3bVr15s3b/Lz8/X09OjPNm3aVPcV1NXV1dLSioyMFHyrXbt2%202AAAAKp6tiZ2dnY3b9789OmT8GKSkpLz58+nLI4vBgAqRXZ29pw5c/z9/Z2dnZcvXy4jI7N69eoa%20to4UoLt27Xry5EnBt9q2bYttAADgV0iJZzatW7fev3+/8C41pKWlFyxYYG9vj28FACpFZmYmBetD%20hw4tWbLE1dW1uO7tq7t69erR2vFdgK9Tpw7thI8cOXL16lVsCQAAVT1bk65duz558mTFihXNmjWr%20W7cut701Hb2UlZV79ep1/fr1jRs3FvcIGACACpWbm7ts2bKdO3fa2tquWbNGVla2Bq9s69atb9y4%20sXDhwm7dupmYmPTp0+fAgQPPnj1TUVEZN27cpUuXsD0AAJSNOJ4dw+fTp09BQUH0GhkZWadOHQMD%20AyMjI9q/o3uQIuHZMQBikJ+f7+Lisn79+ilTpuzYsaOmXrEu0fv378eOHRsbG+vr6ztw4EBsGAAA%20pVUJxw8jDlQ9AFQdbm5uFKytra03b95ca4M1admy5eHDh8eNGzdx4sRz58517doV2wYAQCVn6/37%209585c4YOTrm5ufQqJyf3xx9/TJ8+HXUNAFWTh4eHs7PzgAEDtm3bVr9+/VpeG61atdq5c+eIESNG%20jhx56tSpTp06YQsBABBd+be3fvXqFWVrf3//R48eGRoazp49e8yYMahoAKiafH19ly9f3qtXr/37%209zds2BAVIsF5RC7twwsKCmxsbAIDA1EhAACVma3Zg801NTXpQLVhw4YuXbooKSmhogGgCjp69KiD%20gwNFyT179qipqaFCuDp27Lh3797k5OQ5c+bExcWhQgAAKi1bs5sjbW1t+/Xrx/7Mz88v7o5JGl9Q%20UICvAQDE78GDBzNmzDA2Nt61a1fTpk1RIXz69u3r5ub26NGjefPmYUcNACCi8m9vTXFZQUFh0qRJ%207M+UlJS9e/dGR0cnJibKy8tzu97Lzc2lkvXr1zcxMbGxsWFXuwEAxOPNmzd///23oqKij48PxWtU%20SJEmTpwYEhKyYcMGIyMjV1dXVAgAQOVka3V19SZNmrA/6dDVo0ePoKCgs2fPnj59mltMU1PTysqq%20devW7du3R7AGAHH68ePH9OnT6Zz/+PHjnTt3RoUIsWzZsg8fPmzatInOQHDzDABA5WRrXV1d7p/S%200tLtOGxsbBYsWODl5UUjTUxMdu/e3aVLF3wBACBmGRkZdnZ2T58+9fHxGTRoECpEuLp169J+e8CA%20AYsXLzY0NOzQoQPqBABAiAq5YFzk88xkZGSWLVv2559/0rCLi0txwXrdunXv3r3DFwMAFYFO/ufO%20nXv+/PkVK1ZMnToVFSIKXV1dX19fdk7i7+/v4OBgZWVFUfvOnTtohw0AwJ94K+joVeR4NTW11q1b%203717l93mWKTQ0NDU1FR8MQBQ7vLz81evXr17925bW9tFixahNZrounXrtmrVKnt7+5EjR3JHbt68%202dHR0cXFRUFBAVUEAMBUyKFFyBFLU1PT1NS0Tp06Rb774cOHhw8fFvcuAMCv2Ldv38aNG4cMGbJh%20w4Yi/70GQiQmJnJvRmdycnKoJg8dOoTKAQDgKv/r1tLS0k+fPu3Vq1eRb4WHhyckJAwYMEAwf9Ne%20+9u3b6GhoXJycvhiAKB8Xbt2zcHBwczMbPv27crKyqiQUqGd8+nTp/Pz8/nGFxYW7tq1y8bGpm7d%20uqglAIAKydYUkdPS0m7fvi2kzN27d1H1ACA2ISEhEydObNSo0Y4dO7S1tVEhpfXz58/3798X+dar%20V6+ys7ORrQEAKipbAwBUKREREZMmTUpPT//3339bt26NCikDaWnp4lrroRUfAACyNQDUZG/fvn30%206FFsbGzz5s1btmzp7u7+8OHDXbt29e/fH5VTNpqamsbGxo8fPxZ8q2PHjvLy8qgiAABkawCoafLz%2083fs2LF69erExMScnJx6HDExMcuXL0ePe79CR0fHxsbm+fPneXl5vOOlpKRmz56NfkIAACowWxcW%20FiopKQ0cOFBbW1v0rk8lJSWp8KtXr+7cuVNcF34lys3N/f79e1xcXGZmprq6euPGjRs0aFCG5X/3%207l1ERETDhg0NDAxUVFSEFKaD9+vXrxMSErS0tPT19ekojk0KoBLt3LnT0dExOzub/ZnOIS0tzXrW%20h18xZcqU2NjYbdu20R6P7bTl5ORoh4keVwAAKjZb5+XlLV68eMmSJWX4bHJy8uDBg7Oyssrw2cTE%20RNrp+/n5ffnyhSKvjo5Oq1at7O3tKeWLPpGwsDCayP3795s2bUpZnzL6tGnThg8fXmTh58+fe3l5%200UdoXrTMderUWbBgAR42CVBZvn79unfvXm6w5srPz//nn3+6d+/O14UclIqCgsLKlSstLCwCAwNT%20UlIaNmyorq7u4eExa9asFi1aNG/eHFUEAPAfheVt9uzZQUFBZf44pWHKrGX4oJWVFbuU0qhRI24H%20f8rKyp6eniJO4fv373/++WeDBg1u3bqVmppKf06ZMkVRUfHgwYOChZ88eULHEorvb9++TU9Pp9de%20vXrp6uo+ePCgfOuTDl0SnJuxCgFAKPrl1q9fv8gdHaVAytyoonJ35coVFRWVvn37ZmRkoDYAAP7T%20+KLcp3j//v2EhIRfOTpGR0eX9lNubm5qampbtmyJiopKS0sLCwubOXMm6ydbU1MzICCgxCnQcXf8%20+PFU3svLizsyMTHR0NCwSZMm79+/5y0cGRnZvXt3CU6PudyRdEpAubxTp060AMjWAJWS84prn1Cv%20Xr2srCxUUUXYtm2btLS0s7MzqgIAgJT/cxnNzc2Ft1EWrmfPno0aNSptS5Lr16/7+PjMnTtXQ0OD%20DqJ6enrbt2+fPXs2vUtp+/LlyyVO5PHjxwcOHDAyMuJtQ0JZeeLEid++fTt8+DBv4XPnztEpxB9/%20/GFhYcEdaWJiMmDAgKdPn549exb/DwEQv8aNG9OZcJFvtWnTRkYGt25XCHt7+7Fjx3p5eZ08eRK1%20AQAgVQPW4cmTJ7169Ro8eDDf+MWLF7MD7bt371JSUoRPxNPTk15btmyppqbGO75t27b0umPHjvDw%20cDYmLS1t27ZtEpyep3gfISkvL89aHNKk0tPTsW0BiBn9fvv27VvkW1OmTJGWlkYVVZB169YZGho6%20Oztz95MAAMjW1VinTp3s7e0Fn5Suqqqqr68vweklSvg9TNHR0c+ePaMBCsd8D0Nu3Lixurp6XFyc%20n58fG/Phw4fg4GAaaNeuHd9kDQwMZGRkKMpfuXIF2xaAmNGvr2fPnoqKirwj6Uc6Y8aMMWPGoH4q%20jo6OjpubW0xMzNy5c0XvHgoAANm6imrQoEFxNzCxB4YZGRkVV4C5e/duYmIiDQg2R6EPspGUmNkY%20bm4WfHIylVRSUsrMzPz8+TO2LQAx+/Hjh6enJyVsR0fHoUOHWlhYjBgxgs6Kvb290T9mRbO0tHR2%20dr548eK6detQGwBQm9XkBogFBQXv37+neN25c2fhJT98+ECBmAbq1q3L95a8vDy7DMb9X+fr168l%20OBfDBO+aopLs+WQRERHYtgDEKTs729XV9eHDh7t3754yZQoqRPzmzJnz4sULDw+P9u3b4xGYAFBr%20SdXgdQsODk5ISOjdu3e/fv2El0xKSpLgNB1RUlIqLlvHxMTk5+fTAHtugrKysuBjfuvXr89GRkdH%20Y9sCEKetW7fu2bPH3t6edfgD4icnJ+fu7t6oUaOFCxeGhYWhQgCgdqrJ16137dpVWFjo5OQkeDW6%20yGxNxQSbjkhLS7OGJVlZWZSYGzduHB8fT39SChfM1lSS3S9FE8zIyChxvrxo+t+/f+drwE2xPi4u%20jga+fPmSnZ3Nwj1Dq0aza9asGTZigICAAGdn5549e65atYr9YKFS6OjoeHt7Dxo0aNmyZfv378d3%20AQDI1pUpMzMzOTlZU1OzvI61fn5+9vb2dLgV8SNycnKCaTgnJ4c1F6HQzNsIpF69eoJ3T1KepvIs%20ZJf2oPLy5Utzc/Pi3mXdafOhoI/GJwB0Uurg4KCsrLxx48aGDRuiQirXn3/+ScHaxcWlU6dO8+bN%20Q4UAALJ1pUlKSlqyZAnti9u1a/frMX3btm1du3ZdvXq1KOW1tLQkOFeOBfvOy83NZdmasjLrt1tX%20VzcwMJBKCj5amaZA5VnyLm22NjAw8Pb25uuCV15e/vz58/7+/iw08N6AX1hYyNcfAkAtlJeX5+Hh%208eLFC19f344dO6JCqoK5c+c+ffrU1dW1ffv2vA8BAABAti5nFFIpekpKSqampoaEhPC2f5CSkqJs%20ff/+/ejo6GPHjgm2ey6VzZs3f/361c/PT7DZRpG0tbVpATIyMmjBBN9ly1m3bl3W3qNp06b0mpKS%20QklasCQrLLxbkiJpaGjY2dkJjo+Li6Ns/ffffzdu3BjbKwCfs2fPenl50Q9k0qRJqI0qgnaA7u7u%203bp1W7RoEe2+sO8CAGTrCnH16lUnJ6fXr1+zhFpkH6iFhYXfv3//9u2bqalpmWd0/PjxU6dO+fj4%206OnpifgRHR0dSuEZHHxvpaWlsZsXO3TowMawJs7p6ems+Qev+Ph4ls5NTEywbQFUtNDQ0FmzZrVu%203XrlypVo2lulNG/efMuWLePGjfPw8FizZg3tG5OTk+vVq6ehoaGgoID6AQBk6191+/btCRMmsN4z%20eG/IE0SBleJ1mbP19evX3d3dt23bVqr/Dpubm6urq3/9+jUqKorvrZiYGNZZNfd5b3369JGRkcnN%20zRUsTEf6lJQUNTW1IptHA0A5ys7OdnBwoLNfOpFmT4mCKmXUqFGPHj3y9vb+8uULu2hCu1kzM7M5%20c+ZwL1UAANQ84uiDr7CwcPv27SJ2SyclJaWqqlq2GT158mQFR5cuXQQjspCnhdEcBwwYQANPnz5l%20D5HhokMCfVBbW5t7T6SRkVGPHj1o4NatW3zTpIOHBOfByzhyAFS0f/755+LFi7a2tsOGDUNtVEGy%20srJjxoxRVFQ8ffr08+fPaSf89u3bgwcPWltb074a9QMAyNZl9/79e9qlSnC62qjHIS8vLyMjQ/vc%20ev9Fe2FK1Q0aNJgzZ06bNm3KMJdnz545OjrOnz+fpWQuir+vXr1asmQJ99ZDyvrx8fGUoWmAW2zS%20pEmSkpIvX778+fMnd2R+fv6DBw9oYNasWdz+BxQUFP7++28auHPnDm+T67i4uDdv3tAALQY2LIAK%20RT9MDw+Pzp07u7q6ojaqJtr30skP67SUV2ho6IYNG4q8uQUAoAYQR5uQ2NjYmJiY5s2bT5s2zdDQ%20kBL2ly9f3N3d582b16JFi5ycHAq1CQkJdIxcsGABZesyzCIgIGD8+PGqqqrv3r1zcXHhhmbK6zR3%20f39/yrvcRn5Pnz6dMWOGnJzcv//+y2180r59ewcHBzpaHzt2bOXKlWxkSEjIiRMn2rVrN3bsWN7Z%20DeE4d+7c2bNnra2t2ciHDx/evXt38ODBeCAZQIVKTk5eunQp7Tq2bduG3nKqLNqrX716tci3bt26%20FRkZaWxsjFoCAGTrssjPz6ewu3XrVktLSzYmKyuLAu779+9nz57NvQPpw4cPFGStrKxKe1P5qVOn%207OzsoqOjv379+vLlS8ECdPTlfTTjmTNngoKCaICiMDdbUwpfsmRJeHj4+vXrdXV1Bw0a9OPHD3t7%20ew0NjT179jRp0oR3gioqKhs3bmS96iopKXXp0uXx48e0Lr179/b19RV8FjoAlCM3Nzf68W7evNnM%20zAy1UWVlZmbSTrLIt4rsZwkAANlaVPXq1dPR0eG92UheXn7ixIkjR46kGL1ixQrWbx2l2Pv37+/d%20u3fp0qWiTzwtLe3bt29Dhw4trru9vLy8li1bGhoacscMGzbs6NGjCgoKfB2vqqqq7ty5s1OnTuvW%20rfPy8qpfvz5lZUrMrPdrPi1atKCM7u7uTvlbWVm5QYMGlLMnTZr0i70HAoBwt27dojPbwYMHT506%20FbVRldE+WVtbW7BNCLveISUlhSoCgBpJkrfNcQWJioqiA+HChQtHjBhBeTQyMpKicJMmTcaMGXP8%20+HHKo5SzExMTFyxYEBoaqqend+fOHb7rxEKw5ed7VHiJsrKy6IPFdQWVk5NDiZx2/XJycsKnTBPJ%20zs4uKCiQkZGpoMvVnp6ejo6OERER6CMWgH4IAwcOpF3K9evXW7dujQqpymgvSnt1Ly+vIrO1kZFR%20mzZthgwZQl+o4DNuAQCQrUtA6fnZs2cmJibnzp2jMNq7d+8bN27cu3dv2LBhrPdoXnTU/PPPP/Hd%20IFsD8KKT2EWLFrm7u+/fv3/8+PGokKovJCTE2tq6yKZ6jLy8/Ny5c9esWcP3SFoAgOpLTP+Vs7Gx%20oXR44sQJ1llHcHBwUFCQhYUF90ZAXoIPcAEAuHz5speXF52o891bDFVW8+bNjx49Svt/bj9LfLKy%20stzc3M6cOYO6AgBk69Lp06fPkiVLuK0mGjRowK7Crlu3rnfv3rwl1dXV8VBDAOATFRXFehZavnw5%20rnFWr3i9e/fur1+/UshWUVERLFBYWLhnzx5UFADUGOI7RC1cuJBy84kTJ/Ly8hwdHWmYRiopKdEO%20d82aNVevXo2Pj9fR0Vm0aJGBgQG+GADgRSfnkZGRhw4d0tPTQ21UL+xG84yMDL4nc3G9f/8etQQA%20yNalJiUlNXnyZGtra3aPIHc8hWxPT8/Pnz9HRERQqhb9LkYAqCXoDNzPz2/SpEnDhw9HbVRT7Klh%20RXa9p6ysjPoBAGTrMiqyaw5paenmHPg+AIAPnXivX7++cePGq1atQm1UX61atdLR0QkNDRV8q2fP%20nqgfAKgxxN3DaG5ubnx8/MePH9+8ecN95m1CQsKnT58KCgrwfQCABOcWt69fv9Ju4fv37xSsg4OD%20fX191dTUUDPVV+vWrSdPnizYq2nz5s3nzp2L+gGAGkOs162/fPmyb9++Bw8eULCWk5M7evSoubk5%20jU9MTNy2bZuOjs7UqVOLvNkFAGqP58+fe3l5vXz5MikpqWHDhhSsFyxY0KtXL9RMdTd//vzCwkIf%20H5+IiAhu96/05TZr1gyVAwDI1qXm7++/fPnyDx8+sF2qtrY292Z/AwMDBweHGTNmUOamYyriNUCt%20Refe06dPf/fuHfszMjKSXl+/fp2cnIw9Q3UnLy/v5OQ0cOBAlq3py6Vgff78+XHjxhX3YF0AAGTr%20oj1//nzOnDk/f/4srkDTpk3Xr19vZmZGh093d/c6derguwGobRITE1euXMkN1lzXrl3bunUrnZyj%20iqr9IUdGpi0H+zM6OtrFxcXX1xfNQgCgxhBHe+vMzEw6XlKwNjY27tu378iRIy0tLRUVFfkaWGtr%20a5uamtJONigoCF8MQC3EnipV5Fv+/v7ieYgsiJOtra2FhQWdNb158wa1AQDI1qL6wjFnzpyzHMeP%20H9+1a5eWlhZfts7JyYmNjc3Ozr5//z6+GIBaKI6jyLe+ffuGbF3zqKmprVmzJjc3l+J1eno6KgQA%20kK1FEhUVRUl60aJFxsbGrGdrOkYK9gpy6NCh6OhoGvj+/Tu+GIBaSIWjyLc0NDQEu5iAGuD333+n%20o8OZM2foEIDaAABka5HQQTEjIyMoKIg3T0tJSXGPlD9+/Fi3bh0aUwLUci1btjQxMSnyreHDhyNb%2011Tz58+3sLBwdXUNDg5GbQBAdSeOexkNDAzq168/evToyZMnm5ubN2vWLDY2Ni0t7eHDh2FhYSEh%20IadPn+bdpbZr1w5fDEAtROfh8+bNe/nyJe0feMe3b9/e3t4e9VNTKSkprV27dtiwYc7OznQ4kJaW%20Rp0AALK1MPLy8hMmTAgICPDy8vLx8WH/26V4vXLlyvT0dL42lFpaWt26dcMXA1A7paSk5OfnN2rU%20KCMjgxK2srLyiBEjnJycdHV1UTk1mIWFBZ0+rV69mo4Rs2bNQoUAALJ1CaytrV++fOnu7p6TkyOk%20OTVlbmdnZwMDA3wxALXQu3fv1q1b17hx4ytXrigqKubm5srKylK8RufHtcGCBQuuXbu2Zs0ac3Pz%203377DRUCAMjWJVi7dq2cnNyBAweKy9ZNmzadO3fujBkz8K0A1EKZmZmrV6/+9OnT5cuXDQ0NUSG1%20jZKSkqen5x9//EHxev/+/XRyhToBAGRrYWRlZWmPaWVltXfv3sDAwNjY2PDwcBkZGXV19WbNmv3+%20++9Dhw5FS2uAWmvfvn1+fn7Ozs59+vRBbdRO3bp1c3FxcXV1/fPPP2fOnIkKAYDqSFL8Xcbm5OQk%20Jyenp6enpKRISUnVrVtXSUlJRUUF968UydPT09HRMSIionHjxqgNqKnev3/fuXPntm3b+vv7a2ho%20oEJqrfj4+FGjRgUHBz98+BDtA0F8YUhSEj3og3B2dna///77mDFjSiwpJZ4F+v79u4+Pj5+fX2xs%20rKysLLtW3aZNG1NTU319fTU1NQRrgFqLzrRnz55Nx7a1a9ciWNdyqqqqLi4u+fn5Tk5O9IoKgYp2%20//592vl8/vxZSBlDQ0NJjrCwMBEny/0IBTLe8W5ubpL/VV5PyqNZsAlSyirtp/jWqF+/fpL/i6bJ%20qoiXYGEhs6a3iqwK0YsJWUG+RRL8CLeFIa0p31qwdeeWJPTtCK4ad5rbt2/ft2+f8LX4P4UV78uX%20L2ZmZmx2gwYNio+PLwSReXh4UL1FRESgKqAGb+S0//L09ERVALN8+fI6ders2LEDVQEVjY6wFKyF%20FDAwMNi4cSMN3Lt3r8TCfB9hwzNnzmTDR48e5Y5nrZ5omkKmQ/PifrY4VKBv377cdaFZiLjWDO/q%200MLwfZw3JdKSC36EZk0rKGRGNEHuRKhwcasjpJiQFeT+yftxvo/QMO8SspJ8Nc++C94/ue+y/57x%20LipNmfslFlu9Ythwb968yX3WmpGR0cePH/FjRrYGYF68eKGhodG/f/+srCzUBjApKSkdOnTQ19d/%20/fo1agMqDqUo4TmJohhvMhOSDouMiXyJXDC5Cp97idmaXW7nhl2amvCkK7icfNmarwDf3Fm85s6C%20N8IKOc3grrWQk5PiiglZQRrmnTv3fIZ9hHdd+BI5N14XV2m8hdnC8E6Nb5GKJI42IVpaWpqammy4%20d+/etLvEP6EAgGRkZDg5OdHAunXr5OTkUCHA1K9f39PTMywsbMOGDbSRoEKgItAG5uPjY2VlJaTM%20vn37LC0tuX9OnDjx2rVrwif77ds33lsFunfvTq9Pnz6lV76mulSsSZMmv7IK/v7+NBFurKJ1ocwn%20esMVPmxRuQICAn7//XfeMbS7pjxNs3DjoBlduXJFeHsbKtypUyfu9GlpWVWIWEzICu7cubNXr17c%20iUyfPv3WrVs0EBkZSa+8t6hRBKd14f5J3wI7SbCzs/Pz86PphIaG8i4P79fEpsM7NVoYmiAtmJAV%20F0e2btmy5ciRIyU4vezNmDFDRkZY5yT5+fmFuJ8AoHbYvHnzzZs3Fy9ejD6CgI+FhcXy5cuPHDlS%20qiakAKJj6U349T5KXc2aNeMdI0p4FSxDgVsw2VMxUW6MEyI8PFywx1LB8Fo2dOIhuHjbt2+nsLto%200SKKpMKDNfnx44dgDfPG3BKLCVlBqj2+M5OrV68WVwl8XwedJFA+phW0trbmC9aC86KSfMtGmZ5W%20v5KzNVuN+fPnJyUlffr0SXjJQ4cOUVX+4uwyMjLozPLnz59l+3hMTEzE/6IvPicnR7AkjaTzpIMH%20Dz5//jw3Nxe7KgDRPXjwYNOmTQMGDJg2bRpqAwTZ2tqam5s7OzuHhISgNqDcUXqriL5o2IVw7h1v%207IZFwevT/v7+3MYJvHhvHKTFo/zH/bNfv35iqxw6py2uH0zhYbTSscveFJp5M7fgGRSdGIjy7e/b%20t49OJ/hG0rcp/OZXMWXrevXqbdiwYf369StWrJg3b969e/e+fv1a8L+oWGpq6oEDB+Li4so8Iwq7%20586do+1vxowZZcvo9Cn6OJ2U9P6vnj17TpkyJS8vj6/khw8fBg8evHDhwkuXLtExoH///oGBgdhb%20AYgiISGB9gY0QPGa9g+oEBCkpaXl4uKSmZlJ8Rp9hkB1QTGOQg7lORaILSwsaCS3wQMTFhZGYaPI%20i9YUDYtrb13ideJyRJly7NixRb5FGWnjxo20bCL1mFEZWPrn7eiDr3ELO/mZPn06Wx0hJxgTJ04s%20Q0tmcTw7Jj09fenSpY8fP6YjaFJSkpeXF52HSUlJKSkp0RLXqVOHthhaeQqvVB2xsbEKCgplmAtN%20hM72duzYcerUqaysLBUVlbK1LfH09Hz16hXfyKlTp9atW5d3DMXo0aNH169f/8SJE02bNk1MTLSx%20sRk2bNjx48f5fkIAIMjX1/fGjRv0g23VqhVqA4rTt29fW1vbzZs37927l/bDqBCoUIaGhtzrkRQf%20nZycaAzvdTrWlrrEsMXyMTeJ6nPwFrC0tCyXq7/NmjXjbf/NmhqXSwihc4Mio7ybm1uvXr2oZqha%20KMtR/ua20qYkynu1mGpAR0eHnUhwV5+qVzDmCikmZAXpi+BtaUPLQ7sL3rlzF3jnzp18pzGspRm7%2022fRokX0p+B5DkXKgIAAwYvWokbSikZ5unfv3qIvUnBwcBnmkpaWRrn22bNnEyZMoIk0bNjw4cOH%20pZ1IUFBQy5YtJ02aZG9vb8dBp4yzZs368uULb7Hv37936dKFzgdu3rzJHUlpW01NrW3btsnJyegn%20BEAI2mfRmfZff/1FJ96oDRCO9qjt2rVr0aIF+piq4rinQ7y9apQYNkTPBsK7q2NdOowePZoVZr1G%20xMXFid6hR3n1E8LXD4ngLETvykPM/YQI6SGkyPGixEjx9xMiuI58Ww79yfdBwaWiP4V0gVJiPUuI%20Z88ohmzNdfr06TJn6zlz5kyePJndTymEr6+vBKcxO2+vYZmZmeyMbc+ePcjWAMWhPN2pU6dmzZrR%206ShqA0Rx+/ZtOTm5CRMmZGdnozaqcrYW7FzZ2dm5Q4cOwjNuuaAZUdxhKYqCEc2UlodeSwymJUZ2%20vv6tS3uyITg13hjHut0oc7YuFOj+ucTVESVb0wQFpyPY4x73Gr+QVeDruLq4PgeFFBOyghI8/VsL%20hl12ase3IkXGYr6TN1odvjJ8K15iF9c1MFuz+wbKkK3pSN+6desHDx4IL5aSktKyZUuaxeLFi/ne%20WrNmDY03NTVNTU1FtgYo0tKlS6Wlpf/55x9UBZQqOUmI/FwMqDrZmtKtGM6iL168yNpqcsdwb9wS%20noFK7N+aN3vxBeXiYiX3DkXBKQsGnlJdBS8O9/8Dgs9DKW7teG/j4ysjmCx577nkpkx2piHKinAf%20OsM7IzaS91NFFhOygrzhnneBuSP5AjHvAnPL892SyE4qBL8m3g1blP6tJQsrvsM7CqPDhw///v27%20sbGxkNlJSkomJCQ8efLk1atXlHHLPDuK1Obm5pStL1y40LVrV9E/uGTJEjrejxkzxtLS0sTExNDQ%20UF5eXrDYixcv2Amxn58f999PzIEDByZPniwjI7N3717eVke/wtPT09HRkbI1b/eKANXUzZs3R44c%202atXr2PHjlHCRoWAiH7+/Dls2LCvX78+evRIT08PFVIFsX4teJsRBwUFTZ069dmzZxU9644dO6qq%20qvK1D+7Xr9/Vq1fpeC18AdgDz8v25I2wsDB/f3/WbLdqsrOzK2OLYSxe8cvcrFkz4V+6OO5lzM/P%20b9CgwZo1a0pMutnZ2X/99Re9ir+yQkJCdu7cmZGRsWfPHkrGurq6dPqydOnSpk2b8pU8d+4cG1BT%20UxNsj6+iokKny3QAwH4WgE9MTAztB+Tk5NavX49gDaWipaW1fPlyOkDQK+2l69SpgzqpauigSVmW%2097aw48ePOzo6lpjIRZz+vXv3+B5uwg24z58/L25S7C0h2GXa4iYuHAXrbt26VdlvpMwPkcESFofd%20mVri2ZQ4+uCrX7++u7u7mZlZiSXpoEtnMJXSb8DHjx8pRhsZGbF+S759+7Zr166BAwdeuHCBr+SH%20Dx/+U3FSUoL9mcjLy8vKykr891ZWAODl6+t7584dCtb0Q0NtQGnRDnnGjBnHjh1jN9VAVTNx4kQJ%20Tt9t3DE+Pj59+vQR/inRWz4Ul33ZAVfInWfCF4CiEpVhC18qLMqXIZGLh52dnaWlZZW9Kuzm5kYV%20KM5eBculSmk7EaVKxZGtZWRk9PT0RHygcUxMTFZWVqWcizx8+PD169fv37/39vZu3bq1tLT027dv%20J0yYwBpycUVHR9OrkpKSYIsROotgI1kZAOB6/PjxihUrbGxsRo0ahdqAslm5cmWrVq1cXV2/fPmC%202qhqxowZY2BgcPXqVXbXE7uAraqqKp65x8fH/8rHy9AjHiXyqtwahCJgVX7IC1VdYXV7CDdVqYjP%200ZSqUsudmZm5ePFi4U+7qSB16tSR56BdA52a3Lx5c86cOTQyISFhw4YNvI94TExMLC5by8rKsie6%20JyUlpaenY1cLwP3VzJ49u0mTJosWLeLrKh5AdA0aNFi/fv3Xr1/Xrl1b7Q7MtQG7oZ+9njlzZtCg%20QWKYKbsZ6fnz50U2MFi6dCm+FxAzmaqzKBRGaXd5+/btIu8gFDN1dXWK1IqKiqtXr6ZTcFoq7gOK%20WDu/evXqCV6JT01NZRfd63CUao4hISF0XsE3TZpIcHCwBOc/EZRIeI8lBQUFqqqq1e4mAKid6Nf0%206tUrHx+fX7lNGYD079+f9oceHh6Wlpb4H0hV06dPHxUVFXbpmsIue0JHRdPX12cd240ePfrKlSu8%20V8rj4+Mr5Wod1HZVoeOepKSkPXv2mJiYsIu+v9gH34MHDyTK2r+1YHd77PE/CxYsoCzLRg4bNozG%20aGtrv3nzRnDW7AR6zJgxpZ3Xo0eP6IMKAlhGp/MNvvGysrKslRhAFXft2jUlJaWRI0dyf0QAvyIq%20KsrU1FRPT4891Yt21KmpqXl5eaiZqoD1pEYJW5S+7coLt5O4Dh06XLx4kY0MDAykP9FvI4hfZbYJ%20yc/P//Tp05YtW7p16zZ58uS3b9/SzrFKnXjUr1/fzs5OgnP/InfZtLS02FX2nJwcwRMVNlCGx7Z3%206dKFPp4hYMOGDRKcG5n5xmdnZ+N0HKq+uLi4FStW0E9p3bp1oncIACCEhobGpk2bYmJibG1t58yZ%2007179549e9rb2wcEBKByKt2UKVMkOM3ArKysxDbTMWPGsO6cnz9/PnDgQEmOdu3adezYUcQGsgDl%20qHLahFBOvX///pkzZy5fvhwSElKVK8jY2FheXp63vzDWxUFaWppgtqa9CY2nAfzjG4Dx8PB49OjR%207t27DQ0NURtQXiwtLS0sLK5cuXL16lU2hkLVyZMnPT09x40bh/qpRKqqqhRzw8LCytZjdJlt3759%200KBBrq6urNO9Dh06ODo6IlhDrcjW2dnZN2/e9PX1ffDgwS/e1SseUlJS7FfKbT/dv3//hQsX0ukB%207w2OTGhoaEpKCu1ZaKePbQvg9u3bmzZtGj16dHk9SgmACQ4Ofv36Nd/IuLi4ZcuW/fbbb6ampqii%20ylWGLu1+3QAOVD5UfnQs8yd//PhBKVnE/vIKCgqioqL279/frVu3oUOHnjt3rqKDtSi9WoqC4rKk%20pOSQIUO4Y/T09Che08C1a9dovXgLs0fGGBgYsAc3AtRmsbGx8+fP19LSWrlyZRlaSQEIcebMmSIf%20I/Dt2ze+XlNBzOjgTgfHEru1BqjByn7dOi8vz9nZediwYUuWLBFSLD8/PygoiML0iRMn3r17V1wx%20dXX1rl27KikpnT9/nj7yK6tEUVhKSoq1SC4udoeHh8vIyOjq6nJHUmGaL1/vYDExMVu3bnVxcWnT%20pg13pJycnLW19YULF+7cuZOZmVmvXj02Pjo6OjAwkAaWL1+ODQtqOXZLE/32Dx061Lx5c1QIlK+3%20b98W9xbFa9RPJbp+/bqlpaXYurUGqFHZmiJsbm4uxWsK2YsXLxbsco7G37t37+DBg/RL+/HjR3HT%20adSokY2NzdChQzt37iwvLz9u3DjBdsylQqmaZeXipvP48eOZM2dKS0vv2bOnbdu2EpzrzY6OjrQ6%2006dP79evH2td/fnz53nz5uno6LDbGXkNHjzYysrK39//5MmT48eP50727t27FLtpt4INC2o5Ovn0%209vaeMGECWoNARVBTUyvurfr166N+Ksv9+/fpiFniY8YBkK2Lxm1xsXLlSkqly5cvZz3osc4url69%20unXrVvqBsXv7ipixjIyCggKl2KdPnzZu3JgbzbW1tUvbMzR3eVj30keOHGFNNU6dOmVqaqqkpMS3%20q6VAHBQURAO3bt1i2frbt283btxITk6mxe7QoYOFhUV4ePi7d+8GDRq0aNEimoLgvtvDw+Pnz59O%20Tk6ampodO3a8c+cO5fW//vpr27ZtZVt+gBojOjqafhpNmzZ1cXFhdywAlK8ePXr4+voK/pOTds6d%20O3dG/VQK1hHQ0aNHxXwXI0CV+y2UuVFyRETE2LFjuX0eLVy4cMWKFfLy8v/+++/GjRuFdA+nrKzc%20rl27KVOm0KzpIx8/fuQNo5GRkSoqKmVonUn5/tixY9euXaPIy37hlLAp+FpaWnIvLTOU+G1tbeXk%205Hbv3t2yZUs2khZ77969FK9pqSj3U8KeNGlSt27dhPQaFhsb6+7uTqFcXV2dTieGDx8+derUcr9k%204unp6ejoSLXNes4GqILot0Z5Oioqin5WampqS5cu3b9//549e/7++29UDlQE2uHTAcjf359vPO3t%20acPj7dkJxKZjx46bN2/u3r07qgKQrcuYrWnX9vjx4ytXrjx8+PDFixepqakbNmyYP3/+iRMnjhw5%20cvv27czMTL6PUNIdOnTooEGDKO/KysqeP39+1qxZoaGh4r/Qm5aWlpeX16BBA96R2dnZ7HnmtDwi%20thWjSJGUlJSVlVW28wFka6gB6Lfv7e195syZL1++1KtXT1tb+8mTJ+PGjfP19WX/ywKoCD9//ly1%20ahUdcbh3xtNh5cGDB7iVHAAqV9mPfBRALThiY2NDQkKuXbuWk5NDuzYbG5vBgwe/fPnywIEDfn5+%20LGEbGBhMmTJlxIgRenp6VKbSV1tRUVFwpJycHKX/Uk1HSkqqYcOG2Iyg1qJfvbOz844dO7gPV6KE%20Ta90KohgDRVKS0tr06ZNtra2lK1p7/369eslS5bQprh7925UDgBUy2zNpc7RrVs37sFVSUmpR48e%20FLsXL168devWU6dOpaenZ2dnq6io4F91ADXJ2bNnt23bJjiezqutrKzY/QwAFURRUZG7jZmbm3/8%20+NHX17dnz542NjaoHACoLOV2m5GkpCRf0w6K0c2bN6ds/fDhw1mzZp0/f97U1HT+/PkPHjwol56n%20AaDS0e+6yPGhoaFPnz5F/YA4LV++XE9Pb/369Z8+fUJtAEC1z9ZCNG3adOnSpRcvXty4ceOLFy+G%20Dx8+cuTIGzdu5OTkCPYh4Ofnh95JAaoL1gKkSAkJCagfEKeGDRt6eXl9+PBh1apVxT3fAACgJmRr%20RlNTc9KkSVeuXDl8+HBmZqaNjc3cuXNTUlL4bnm8dOlSkU/bAoAqSE9PT0jQQf2AmPXu3dvBweHQ%20oUPHjx9HbVR9/fr1k/wv1AYgW5dR/fr1+/Tpc/HiRQrZ9KNSVFRs37791q1bg4ODExISPnz48Pbt%20W/QPDVBdDBw4sMjxBgYG6GYYKuGQJiU1Z86cDh06LFiw4OvXr6iQqszOzm7ZsmWFHLTHQLwGZOtf%209dtvv+3evZtCto2Njbe39++//25lZTVmzJiXL1/KycnhiwGoFoYPHz558mS+kdLS0rNnz27Tpg3q%20B8RPR0fH1dU1NTV1xYoV7DliIB6SAgwNDfv16+fr68vtJ5EXHfe5nWHv27dPgvNYR/EsKs2oY8eO%20tIQNGzZcunRpkYtXKpcuXeJeg6cp+/n5CZZxc3OTLB7fugcFBVEiosVj1UifLW4hqSTVMJ2osNrG%20dlglFFY22veFh4d7enpqa2uzRQoODi6E//Lw8JDgPKkHVQFVE+UYCU5/QeyGZjMzs2PHjuXk5KBm%20oBLR2Z2cnBxtiqgKsWFH8Hv37rE/P3/+vHHjRhUVFQnOP7ICAwOFfJY9b45exbCcR48epXk5Ozuz%20+XbgiIuLK/MEZ86cSRPcsWMHDdN0aK3pTxrJV4wqobgkRrUkuIQ0BbZU9CcVKHIhqbZpPFsA0rdv%20X2yHVeK3UHUWJTY2lj1A8c2bN/hikK2hWnj8+LG0tPSoUaOioqKSkpLi4+PT0tLohBk1A5UrMTGx%20TZs2zZs3//TpE2qjUrI1N/yx8ZQshedd8eRCtjy882JjRo8eXbYJXrx4kRusuSi400gK2bzFKATT%20q+AUKDfzBnGK+zSGb3nYXIRUEXtkErI1snXR8bpLly7Pnj3DF4NsDVVfcnIy7dB1dXVfvHiB2oCq%205vLly/Ly8uPHj8/Ly0NtVFa2JhQT2VtFJkuGQqF4LlrTjGhJKMoLBlPBJRcFuzDPd0WZ/mRXo7nj%20KW0XeWmchWbemmHVJVhXwheSrReydRUhVaUaqKipqTk6OmpoaKCtDkDV5+7uHhgYuGjRIjMzM9QG%20VDWUM2bPnn3gwIHNmzcfPnx406ZNx44dQx+v4sfdPwQHBxdZwM/Pb+LEifr6+hW9JEFBQVevXqWB%20Tp068Y63tLSk1yNHjpSh3XZiYiINqKqq8o6nP2nzo7f8/f3ZGAcHB74yzIULFyiCDxgwgDuGtlIJ%20zjP4+EqOHDmSXot8VhdUNVJVbYGsrKx0dXXxxQBUcbdv3/b29u7Tp4+trS1qA6ogSUnJWbNmtWzZ%20cuHChdOmTXNycqIAR1vsiRMnUDlVB8XTgICAMWPGiGFeLFgTvhzfpEkTFvFLO8GHDx8W91avXr3Y%20fpKbtos7r+BddyF3c3br1o1er127hm0G2RoAaqC4uLgVK1bIy8tv3bpVWloaFQJVNrf9+PGDBtiD%20FLKyskJCQqZOnXrz5k1UjthwT2asrKz43goLC1uzZs327dtLnAhvT9jCubm5FTeRW7duSXD+ocE3%203sTEhF4TExNpecp33ZOSkoS8e+nSJZrpoEGDRJ8gu0wOyNYAUNN4eHgEBATQQVHIne8AlSsqKmrn%20zp2pqal841NSUjZv3pyTk4MqEgNKus+fP5fg9MvBd7WYgqylpeWVK1d4A3Rx06FiIjZ1dXJyKm4i%20oaGhwpe2tI+uY9eSWUouQ+UINgjhdkp4+fJlbDzI1gBQW9y4cWPTpk3W1tbi+TcuQNl8+/btzZs3%20Rb517969rKwsVFHFiY+PZ10+L1q0SILTY8batWt5C9y/f5/OzD9//sx7yXnixIkVulSsp79yRFGY%20XV/4559/+N5i18iF42sQwrAO9Xx8fPg6tBbS/gSqGhlUAQCILioqav78+ZqamkuXLlVQUECFQJWV%20m5vLmoIISk9P5/ZrAeXLwsKC988dO3ZYWVkJtjamVFozvoKTJ0/27Nnz6tWrdnZ2CxYs0NfXZw9z%20YW2727dvX9wHi2sQsnr16mfPnj1//pzOTHbv3t22bduwsDB/f/8NGzbQu6y3EKjicN0aAERFx8JN%20mzYFBwevWrWKtVAEqLIaNWpUXNcTpqamderUQRVVBNZJXFxcHOuc7vbt28Xdxlcq5dLeuiLasFH2%20pXUcPXq0j48PTd/Q0PD48eNjx45l75qbmxf3wQsXLlB53gYhDFXXlStXZs6c+fnz53bt2jVs2NDd%203b1bt240IPHfLk0A2RoAagg6GNDxY9SoUewxTwBVGQUXwbvWmIkTJ9atWxdVVHEoIJ47d06C06Oc%20r6/vr0+wXNpbU/Atcjy74ZU0bty4bPHaz8+PzT00NHTt2rWstXSR0ZmLPsLt+Vuw9rZv356QkEAT%20pFcaTklJYQ1apkyZgq0L2RoAaoioqKhFixZpaWmtWrVKRgbNyaDKH96kpBwcHATDzdixYyu6XS9I%20cFp9sKd/29raBgUFVYVFYi00BO9oZL2eq6iolEsf2/Hx8T4+PjSwZs2a4sqwBiGjRo0ScZqsPffM%20mTPF0As4VL9snZOTExsb+/bt21evXtF5GHdD/PjxY35+Pr4PgCrL1dX106dPy5cvNzY2Rm1AtaCt%20rX369GkPD49BgwZ17dqVXvdxNGjQAJUjBk5OTqx98F9//cV3Z16l6N+/vwTnjka+hQkPD6fX8ro5%20297ennLz6NGjhUyQNQhp27atKBNkrbep/OrVq7FRIVvzow165cqVdKLWs2fPIUOGcO/gTk5OppM8%20Nze3hIQEfCUAVdDhw4f37Nkzbtw4Gxsb1AZUI7Kysg4ODufPn3/48CG9TpgwAS2txenYsWMqKip0%209KfEWekLw+3W48mTJ7zj2QNZuI2kf4WdnR2tMp1ReHt7CykmpEGIYElbW1uqw5MnT5ZLy3WoUdma%20trYBAwasW7fuzp07sbGxhYWF3H8r6+vrOzo63rt3b9asWYjXAFXN+/fv6ay4adOmq1evRmsQABAd%20Hd8PHTrEMgDlzkpfnn379kn8b5d59+/fp+hPSZfbt3TZxMfH0wr6+PhQsL5y5YqQHCx6gxBfX19r%20a2sK1rdv3xbxIjdUCYVi8fjxY01NTd75amtr00jeMoGBgRKcf6bk5OQUwn95eHhQtURERKAqoFJk%20ZGSwa9XXr19HbQBAcdjBfebMmXFxcXxvOTs7s3cpd168eFGwgDixhdmxYwcN37t3j5IrLRXfIrEy%20BgYGlExKnCCVoamxK+IbN24ssTxVERUWUoCy/tGjR9mduBT6S6wuKs/mzroMx6ZY+b8F8RybBw4c%20SN96y5YtaWDs2LEDBgwwNjZ++PAhb7Ho6OjWrVvLyso+ffoUXwyyNVQR7KYcFxeXgoIC1AYACM/W%20DOVCvnf5OmZmXfVVFsr33DBaZBpmDTZomSl5i7LWVJLiuIi5lqZJhYt7l0VqWjCK4KLUUiVeNoXi%20/D/2zjouquz//0hKo4CggIiBYHdit2t3d+9aqLjKYseaWKuu3WKtuTZ2B9iF0iggiDSSv9dvzvcz%20n/nMwKygsgy8nn/M486558Z5n3Pveb3PPZEbn3f9/PwCAgImT56MgmJrawv1HBgYOHjwYFTVstGS%20k5PDw8Pxe+PGjdq1a/OTAiH/Ok+ePHF1dW3WrNn48eMLFSpEgxBClHwGV7L3/v37eedW20tQEsFD%20Ajb+UY1kZH8FHOV9X2UXgf92s5N/hdzQ1qGhocWLF586dap05kgUBTlhDXbu3BkWFoaNoKCgb7xi%20UlLSvXv37OzsbGxssntsWlra06dPfX19raysKleurHwO1MTExEePHoWEhDg6OpYrVw5uA4sUyTfE%20x8c7Ozurq6svWrTI3NycBiGEFCgeP37M4YMkj2prS0tLVNLe3t7YQD0tArEhmsGgswMDAyGspTNB%20SuPkALiDt27dWrp06bNnz06dOpVdbR0QEODm5nbjxo2qVatGRETExMQsWbKkbdu2mUb28vKaPn26%20ENZ+fn4mJibu7u4cbUDyDStXrrx06dKaNWvq1atHaxBCCpqwXrx4sZiim5A8p61Lly5tZGTUu3fv%20IUOGNGzYEH8/fvwYGxsLCfv69WsfH5/jx4+/ePFCGr9atWo5uEpycvKxY8cgBfbv3w9NXLRo0ex+%20woawHjBgwNu3b48ePQoxkZSUNGfOnH79+q1bt65v375yZ7t9+zYCixUrdvr06VKlSkVGRo4cObJH%20jx7btm1r1KgRCxZRdVCwly9f3qtXrzFjxtAahJAChaurq7Gx8R9//MF2a5ITcqdbt4eHh+hcoaWl%20ZWVlZW1traurixBF+VuiRImcjXIVHbXv3LkjpAC0tdxYSeV8+fJFTIawefNmaeDnz58dHBzMzc3h%20v8pGDgkJadCggdr/jsbw9vbGQ1ihQoXo6GiOZSQqzYcPHypWrOjo6Mgh54QQQki2yKX5rXv37j1+%20/HhspKSkQCYGBwcnJiYmJCTI9cFXV1f/7bffcrakJ1R7w4YN69atm1UXDuVAJe/du7dMmTJNmjSR%20BsJtHTx48MePHzdt2iTbQfzw4cMQ7k5OTrIDnyFE2rVr9+LFi127dtFnI6qFl5eXm5tb+/bt+/Xr%20t3HjxnHjxgUGBi5ZsoTr6xJCCCHZIveWgZg3b17hwoV37NgREBCQaQQ7O7tJkyaNHDnyGy9UrFix%20HBy1dOlS/FavXr148eKy4VWqVMHv9u3bx4wZU6lSJWzHxMSIaeehwpEiaUwdHR17e3tsrFu3rk+f%20PmZmZixeRCXw8PBwdnb+8OGD+Lt//378jho1qmPHjjQOIYQQkke1tba29pw5c7p37w6d+ujRo/Dw%20cD8/Py0tLXNzc6jqxo0bd+7cuXLlyt9+oRzMRxMSEvLkyRNslC1b1sDAQHYXpLalpWVoaOihQ4eE%20tn7x4sW7d++woThsEYcjmUjX+fPnv8vqqYT8aO7evQufVkzRI0tQUNDnz59NTExoIkIIISQvamsB%201POSJUtiYmISEhJiY2PV1dV1dXUNDQ2NjY01NDT+LStcuXIFMkJN0glEbhekdtGiRaGtfXx8RMjp%2006fFhuIQB4Qg/qdPn/z9/Vm2iErg4eGhKKzBNQmdOnWiiQghhJC8q63VJB2jTSUo7oqPj8/IyJBr%20Oc4F3r59m5SUhA0jIyO5XYULF4b0x8b79+9FyKtXr9QkXcPhFSgKcdFLJDw8nGWLqAR3797NNBwP%20Y2BgIO1DCCGEZAv1PHU3np6eBw4cyP3rxsXF4VdDQ0PIaFm0tbXFDCfStr3o6Gg1SQu3bGdrgb6+%20vo6ODrU1USGUuLJwg2kfQgghJFt8/3brR48evXr1KrvrvyB+YmLiihUrqlWrNnDgwFxe4DA0NBS/%20urq6iu3WuBOhoXF7wcHB1tbWISEhapIWbkVtjRAhRz59+hQfHw+pzRJG8jgNGjS4cOGCYriZmVm5%20cuVoH0IIIeRf1tb79u2DRIbEzO7SLWKSaT09vejo6FxeYFkIYqmMlgWSOjY2Vk3Sqi06gQjdj23F%20Vj3EFH1LsCu77sG9e/caNWokt8Q6bChO6OjoKOeupKWlQejLrrlDSA4YOnTooUOHFAtSx44dZeej%20JIQQQsi/o62Tk5PT09OhknN2+PPnz3NfW1tZWQkZHR8fL7cLEjYlJUVI6iJFimDD1tbW29s7Li5O%20MY1IO+KrSb6zZ/d7upGRUbNmzUSXkv9mj6bm69evYZN69epBzctOgYIL5bKVSL7EwsKiWrVq0NZw%205EQBMzQ07NSp07x58/7F4cWEEEIItfX/kd3eIHLExMQEBQWVLVs2N60AkQphIW2ilkUssaMm6e8h%20kgYtIu5TtChnGlmu+flrcHBwOHv2rGL4ypUrp0yZsn379hIlSrC8ku/Orl27PDw8xo0b16RJk/fv%2038OdK1WqVJs2bdjZmhBCCMkT2lqqsGVFNrbT09NTU1PlwqWkS0C9npaW5uXl1axZs9y0QsmSJXV1%20dRMSEiCv5XbFxcVFRERgo379+iKkTJkyapJGbtGeLQtiQnOrSdagYdkieZ87d+5MnTq1RYsWCxYs%20EJ9lCCGEEJK3tDXEcc2aNd3c3CwtLcU64RDTycnJrq6ufn5+M2fOrFOnDv7KCXHsQoRSpUrNnj3b%20zs4ul60AbYG79fX1DQ4OVpTLYiayNm3aiJBOnTrhVsXi7XKRAwICoMXNzMycnJxYtkgeJygoaOzY%20sfr6+qtXr6awJoQQQvKoto6Pj3d3d2/UqJFs4Jo1a6A7PTw8GjZsmOlRdevWLV++/KBBgzw9PaHL%20v/02pN0zvgZDQ8OuXbuuWLHiwYMHnz59Klq0qHTXu3fvUlNTLSws6tWrJ0LgALRr1+7EiROXL1/G%20UbLN8GK9xrJly36XBSYJ+XEkJCT89ttvjx8/xlPp6OhIgxBCCCHfhe8/v/W4cePkFgMPCQnZuXMn%209GhWwlpQvXr1YcOGzZs37+XLl99yA4UKFYLehcRX7A8tJUKCbMjQoUM1NDTu3bsn2xoNVX379m1s%20ODs7i27WQEdHR6xnfv78edk+JB8/fnz27Bk2XF1dOQiM5HG2bt26a9euGTNm9OzZk9YghBBC8q62%20rlGjhtws0X5+fgEBAcWKFfvHY8XC4zdv3vyWG4iNjc3IyEhOTlbsDy24cuUKbrJu3bpQ0tLAihUr%20urm5RUVF7d69Wxr45s2bvXv31q9ff8CAAbJn6NChQ58+fXx8fGRXusFtX7p0CeHS3iOE5E08PT0n%20TJjQtWtXaOvszpVJCCGEECXkxprnULrq6uobN26Efq1VqxZEtra2tphsTsxpnZCQEBoaevLkyZUr%20VwpFm4OrpKenv3//PiwsbNu2baI3yF9//WVubo7LWVtby8a8evVqUFAQNh48eFCnTh1p+Pjx4wMD%20A93d3W1sbJycnD5+/Dht2rRKlSpt2LBBbo4OfX392bNn41ouLi4GBgYODg7Pnj1D5G7duq1atYoT%20LJC8zPPnz0eOHIlCu3DhQiWLMhJCCCEkj2rrcuXKlS1b9vbt20OGDLG3t7ezsytcuDAkL34jIyNj%20JUBP+/v7i7GPtra2OdPWr1+/hlw2NjYeMWKEaI3z9PSsVq2anLaGAr527Zqmpmbr1q1lw4sWLbpi%20xYq6det6eHhcuXIFor9z586DBg3KdEJASJM9e/Zs3rx5/fr1SAvcg+nTp/fu3VvadYSQPEhERAQK%20KrzQU6dOsZs1IYQQ8t0p9PUD/r6FxYsXu7q6fs21IHAhfCtWrJiDq0ANi4n8xF9cLjU1VUNDQ25B%20FqEwEJ7V3AhiKj1Ifwhl5T2ncbnw8PD4+HhDQ8Ov6fSSA8T81iEhIZzfmnwjaWlpM2fOXLp06apV%20qyZOnEiDEEIIId8dzdy5zC+//PLw4cMjR44oj6atrT1r1qycCWs1yShDxRNmGtPMzEzJecwkfM0V%201dXVLS0tWYyISrBz504I61GjRo0ZM4bWIIQQQlRYWxsaGm7ZssXCwuLw4cPh4eGZxrG3t588efLI%20kSOZK4R8d65fv+7s7NyoUSM3NzdFL5QQQgghqqStgYmJycqVK/v373/u3LkrV66EhYV9+PABdbyl%20pWW5cuWaNm3aqlUrBwcHZgkh3x1fX98JEyaoq6uvWLFCbvgBIYQQQlRSW6tJ+mw0aNCgXr16zs7O%20X758SU5ORmWvra2tp6enq6vLucAI+RHExMRMnz790aNHhw8frl27Ng1CCCGE5BNtLYCeNjY2pukJ%20yR0WLVoEVT179uxu3brRGoQQQsiPFbo0ASH5mI0bNy5ZsmTgwIFTpkzhpyFCCCGE2poQkkMuXrzo%204uJSq1athQsXGhoa0iCEEEIItTUhJCc8e/Zs/PjxRkZGO3futLGxoUEIIYSQXECTJiAk/xEVFSWW%20HDp06FCFChVoEEIIIYTamhCSE9LT0yGsL126tGbNmjZt2tAghBBCSK7BPiGE5DeWLl26ffv2sWPH%20jho1itYghBBCqK0JITlk3759CxYs6Nix45IlSzQ0NGgQQgghhNqaEJITLly44OzsXK1atQ0bNujq%206tIghBBCSC6T2/2t/fz8rl+/fvfu3cTERIiASpUqIdDb2/vcuXNDhw61sLBglhDy9WRkZOBXTFz9%205MkTPESmpqYQ1lZWVjQOIYQQkp+19efPnzdt2rR27dqQkBAIguLFi48YMULsqlat2uPHjzt27Dh3%207tx27doxVwj5R3x9fT08PK5du5aSklKrVq2mTZu6uLgkJyevX7++cuXKtA8hhBCSn7V1YmLi2LFj%20Dxw4IJrZ1CQrn0s7gxYqVGjIkCHx8fGDBw/etWtX27ZtmTGEKOH+/ftjxozx9vYWD9SlS5eWLVtW%20uHDhffv2NWnShPYhhBBC/i1yqb+1u7v7wYMHpcI6U7p06YJfV1fXsLAwZgwhWYEHZMKECV5eXrIP%20FLa1tLTs7OxoH0IIISSfa+v3798fP37cyMho7ty5V65c8fX1vXz5csmSJVNTU2WjQRlYWlpCMSAO%20M4aQrPD09Hz8+LFieExMzNatW2kfQggh5F8kN/qE+Pv7p6enX7hwoVatWv+n6NXVoaTlokFzP3/+%20HBvilxCSKc+ePUtMTMx014sXL2gfQggh5F8kN9qtMzIyihQponwOkNevXzs7O0OCYzs6OpoZQ0hW%20GBkZZbVLX1+f9iGEEELyuba2s7OLiYmZOnWqXKOamDgsPDx84cKFHTp0uH37tgg3NzdnxhCSFTVr%201jQxMVEMxwPVsGFD2ocQQgj5F8mNPiElSpSoUaPGhg0bzp075+joCGWQmpoaEBDg4uISGRkZEhKS%20mJgo2/e6adOmzBhCsqJFixZVqlS5du2aXHjVqlWHDx9O+xBCCCH5XFuDX3/99fbt248ePbojQQRC%20XivG7NKlS7Vq1ZgxhGTFsWPH8ChZW1vDKYV3ihAdHZ1GjRotWrTI1NSU9iGEEELyv7YuWbLk2rVr%20hwwZ8u7dOyXRatasCX1gYGDAjCEkU06ePDlmzJgyZcps3rw5Pj7e398/LS3NzMysfv36+KV9CCGE%20kAKhrYGTk9PFixfXrVu3devWmJgYMWxRTdJJVENDw8TEBMp7/PjxUOHMFUIy5fr168OGDStatOiO%20HTuqVKmCkMaNG9MshBBCSEHU1qBUqVLLli2Dhr5//35QUNDr16+1tbVLlChRvnz5Vq1aWVpaitGN%2030JKSsqrV6/evXtXuHBhe3t7Ozu77J4zIyMDZ8B5ZANTU1MrV66sOG/g58+fHz9+HBkZaWFh4ejo%20CNHDIkV+nLDu2rUrvND9+/cLYU0IIYSQAq2t1SSt1JUkCBUrDfwuJw8NDV2+fPmFCxfKli0L1R4c%20HNy+ffvJkydDZ3/9SZ49e9alS5f4+HjpXaWlpUHKHD9+XE5bX758eeXKleHh4RDxENnQ39OmTWve%20vDlLFfnuXL16tV+/fijVW7ZsqVGjBg1CCCGEUFtnorOl29CvGhoa33K2mJiY0aNHnz9/fs+ePd26%20dUtKSsLGxIkTIyIilixZoqn5tSldsWKFr6+vXCA0utzMwZcuXRowYECJEiWOHj1qbW0dEhICYd2r%20V68DBw60aNGCBYt8R86dOycmAEHpatSoEQ1CCCGEUFurxcfHHz9+/N27d82bN1echXfVqlVxcXFT%20pkzJ8UDGlStXnjhxYurUqd27d8dfXV3dkSNHnjlzZuPGjc2aNevQocPXnOT69eu3b9+ePXs2lLRo%20Vsevjo5O3759ZaNBSbu5uX348AHC2sbGBiGQ1zNnzrxy5cqvv/6KXy7hQb4Xp0+f7tGjh62t7d69%20e9liTQghhOR1MnKFqKioESNGiIZqTU1NSFi5CLGxsa1btx40aNCnT59ycP7nz59DlJuYmFy4cEE2%20/OTJk7hinz59INy/5jxDhgyZNGnSP0Zbvnw5TgvJnpiYKA1MTk7G/SMcGug7mm7FihVCzWeQggcK%20MPw0BweHBw8e0BqEEEJI3kc9dxT8li1btm7dKlqCU1NToa3lIkAZz5w5c9euXe7u7mlpadk9/+bN%20m6GeS5cuDRUiG16lShVI+SNHjkgn1VbC7du3odFHjhypPFpMTMz69eux0ahRI9me3FpaWvb29thA%20EuLj4+m2kW8EwnrYsGEoVB4eHjVr1qRBCCGEkLxPbmjrsLCwY8eOSUcuQkZnujJzuXLlrKysNmzY%204O/vn63zQ1U/ePAAG5aWltbW1rK7DA0NK1SokJKSsmfPHukNZAoE/d69ex8+fDhx4sRVq1a9efNG%20OkugHNDfokN25cqV5XaVKVNGW1v72bNnZ86cYdki3wIemQEDBtja2h48eLBq1ao0CCGEEEJt/X8E%20SDAzM2vSpMmIESNOnjyZ6aS8X758iY2NjYiIuHLlSrbO/+jRIyF2Fftqa2lpWVhYYOPVq1eyy6or%204u3tDVkPPX3x4kVnZ+eKFSv27t0bMlox5unTp8WG4lIdRYsWxT0kJSUpjoYk5CuBm7djx47u3btX%20qlRp3759ZcuWpU0IIYQQVSE3xjLGxcVBs/75559du3ZVy3rGvU2bNsXExGDj7du32Tp/SEgIFDk2%20jIyM5JOnqWliYiL0PSSL4gTVUvz9/aFmoqKifHx8EBlC/PDhw48fP54zZw5EtuwcJi9evBCp0NbW%20ljsJhLXoJYJbYtkiOQCO2dq1a2fPnt2mTRtslClThjYhhBBCqK3/Bz09PTMzsypVqmSlqj9//rxo%200aJVq1aJv7q6utk6f0JCQnJyMjZEE7UsYsVHbERGRkZHRyuZ6Lpjx44//fQT3ICPHz96e3uvXr36%20/v370Nnjxo3T19fv3LmzNCbOg19TU1OkS+4khoaG4hJhYWEsWyS7pKSkzJgxA2WvV69eeBwsLS1p%20E0IIIYTaWp4yZcoYGBgMGDDAzc2tZs2a6urqEKBQw1AS79+/P3bs2N69e/39/aX9oTPtja0EIXYh%203BXbraWty+np6SEhIYriW4qOjo6Q9ebm5hUqVOjSpQvk/pIlS3DyhQsX1qhRQ8y1Bz58+IBfCG5x%20iCxaWlqihRveAhS/ovhWQlJSUmBgIIwjGwi7Qetjw8/P78uXL7KjPGEuXK5UqVIsxPkDlLRJkybt%202LFjzJgxy5cv5zSOhBBCCLV15kCttmzZct68eZ07d7a0tDQxMSlZsiRUdURERGhoqNysINhVrly5%20bJ1f9PSAKlXUsji5VHkrSmElQNksWLAAG1DY9+/fv3z5sphfT+0/zer4VexhEhcXBwUsbklJ/5NM%208fLycnJyUgwXLgd2ybX6I7xEiRLsfJI/QD6OHz8efqaLi8usWbMorAkhhBBqa2VMnDjR09Pz5s2b%20IRIyHSOoJmmmnTNnDuR1tk5uamqqqamZmpoqZLQs6enpSUlJQnkXL148W6eFlnV1db1x48a1a9ce%20Pnw4cOBAoW5tbGzwNzY2VshoWZKTk8WISUNDw+xq6zJlyqxbt05u/cjChQufOnXq0KFDS5YsKVq0%20qOzUJdDWVGD5A19f3+HDh1+5cmXx4sVTp079+jVECSGEEFJAtTV04Z49eyAgLl26lFUcXV3d6dOn%20Dx48OAcnh5aNiooSQyEzRVtbO7vduNUkPcV/+eUXaGuoH4hmIZetrKzUJMtMKmpr2QOzey0LC4tx%2048YphkdEREBbi/XVWV5VGrhG8DDPnz///v17e3v7du3a1alTx9vbu0+fPkFBQWvXrkVho5UIIYQQ%20auuvolSpUqdOndq3b9+mTZvevXsHKSxaYQsXLmxsbFylShU3N7dGjRrl4MxQpZDXOOHnz5/ldiUn%20JwcEBGADIia7DckCGxsb3KHssaLLSqbt1h8+fBD3wAmJiRwoMPPnz1++fLl0XIG7u3vXrl2hthMT%20E3fs2NGrVy9aiRBCCKG2zga6urrDhw/v0qWLl5eXv79/aGgoNKu1tbWtrW21atUMDQ1zdlro8kqV%20KkGvBwcHQ6/LDgdMSEh48+YNNtq1a5fjT+1paWmy0hynmjlzJs4M1V6/fn3ZmIGBgQg3Nzdv0qQJ%20yxaRZfXq1StWrJBdwCg6OhqSGoXfw8OjRYsWNBEhhBBCbZ0TTE1NW7Vq9R1PWKhQoQ4dOhw/fhzy%20+vXr146OjrJiFwpGT08v09Vqvgacs3DhwtDT0hCIIdw/Lnfjxo1evXrJSnk/Pz/8Ojg4QO6zbBEp%20vr6+R44cyXSlz+LFi+fscw0hhBBC8iDqee2Gdu7cKRRqtujZs6ednZ2Pj8+zZ89kw8+dO4dfKGBZ%20sQuJExoaGh4eLqt1oqKiFIdCvn//ftGiRW5ubrJ9PHR0dAYOHIiNixcvJiQkSMM/fPjg5eWFDWdn%20ZxYsIktQUJD4fqLI06dPU1JSaCJCCCGE2jpLIiIiXr9+DbUq/mZkZCQmJsb9E58/f37y5MmmTZsi%20IyOze0VjY+N58+ZBK+/bt086ojEkJGT37t3lypWbPHmy7AR8V65cqVGjRt26db29vUUIdE+3bt06%20dux45MiR+Ph4NUk/kEePHo0ePRrRfv75Z7nLtWnTpk+fPkjjgQMHpIGXL1++devWiBEjOnTowIJF%20ZNGQkOmurBZUIoQQQogq8v37hNy9e3fOnDkBAQFlypRZtmyZg4MDhPWiRYsQrmSGaSiM5ORkHx8f%20Pz8/JasnKqFv3744dsGCBa6urhC4UOqzZs2CrN+6datcD43bt2+L9V+ePn1as2ZNNUmj9ePHj8Vv%20/fr1bW1t4R7gbD179hw/frzipB8GBga4UGho6PTp0zU1NXGIp6cnUo17WLJkCedQI3JYWVnBxxOf%20NeSoU6eOWN6IEEIIIdTW8sTFxc2fP//s2bPYfvnypZGR0Z49e1JTUyFnlcy+p6izc3BpDQ2NX3/9%20tUaNGps2berXr5+ZmZmTk9Pw4cNLly4tF7NTp06nTp1Sk1kAsnbt2tu2bVu7du2jR48uX75coUKF%20Fi1auLm5QZTLLZQoBZ7DwYMHt2/f/scff6xZs8bCwsLd3b1jx445HpFJ8jGWlpYoMIraGqp63Lhx%20OZvBhhBCCCH5X1uHhIT4+/tL/4q+pIUk5EJioFF++umnNm3a4KLQxPibqTKuXLnyjRs3hBwXIYjW%20pUsXaG6xSKS6hH+8Z3NzcxcXl0mTJuEoTU1NKiSS1UPx22+/HT58GAUvODhY2lcK7t+UKVPgj9FE%20hBBCCLV15tjZ2VWsWFG67GKDBg20tbWVrLHyQ5IkQXmcTDu/Ckmd3cvxgz5RwvXr12fMmPHgwQP4%20YG5ubrdu3RKLehobGzdv3hwPCE1ECCGEUFsrE5oLFiwwNTX19vZ2cnKCnlCTjGUEJUuWhJKQnd9X%20UdoGBQXduHFDSRxCVAW4lGvXrl24cGFiYuKaNWsGDBigp6f3kwSUcA5hJIQQQqitv4py5cqtXr06%20KSlJV1dXtB+npaVZWFgsWbKkWrVqqampWR2ooaERGxvbs2dPHMuMISqNn5/fmDFjzp8/D3/yjz/+%20QMmX3UthTQghhFBbZwMtCdK/hQsXHjlypL29/T/21ihatOj06dOtra2ZMURF+fLly5EjRyZNmhQX%20F+fm5jZt2jQObyWEEEKorb8nurq6zZo1+5qYvr6+pUuXtrS0ZMYQVcTHx2fp0qX79u2rUqXKggUL%20mjdvziZqQgghpEDx/deOycgpOPb8+fPQJcwVkmdJS0tLSUkR88nIkpqaum3btqZNm+7YsWPYsGFH%20jhxp0aIFhTUhhBBS0Pj+7daHDx8+d+5cdtdPUVdXj4uL8/Dw6NixIzYMDAyYNyRPkZCQcPTo0ZMn%20T759+9ba2rpZs2Z9+/YtVqwYdnl7e7u6up45c6Z69eq7d+/GLqpqQgghhNr6+3D9+vWtW7fm+PBX%20r17FxMRQW5M8RXR09Lx589auXZuSkoK/Dx8+PHHiBHzIGTNm3L9/f9GiRXAm58+f//PPPxcpUoTm%20IoQQQqitv98Zv23F79evX0dFRZUoUYJ5Q/IOu3btcnd3l50dEttnz5718vL6/Plzq1atXF1d69Sp%20k4P50QkhhBCSn8hzUiAtLe3FixfMGJJ3iI6O/uuvvxSnXUdIWFjYsmXLDh8+XK9ePQprQgghhHz/%20dmshQapWrWpgYCCVI1paWr6+vkFBQaVKlbKxsZEbClaoUKGoqKiXL1/a2tpib2xsLDOG5B3i4+OV%20+HtOTk46Ojq0EiGEEEJ+iLZOTU0dP378lClTDA0NhbbW1NQMCAgYNGhQzZo1586dCwEtt4IMtHVk%20ZOSCBQueP3++cuVK6HJmDMlDD4mmZpEiRcLDwxV3qaurf2MnKEIIIYRQW/+DEBk1ahQEtKzaXrNm%20DXT21q1bixYtmulRCF+9evWAAQNcXV0PHDhgYmLCvCF5BG1t7VKlSr1+/VpxV61atczNzWkiQggh%20hAi+fw/RJUuWODg4yIa8ffv22rVr3bt3z0pYC6CnEef8+fOPHz9mxpC8QHx8PIpuz549L1y4ILvU%20qEBHR2fs2LFc6ogQQgghP1Bba2try03uGxoa+vHjRyhs5Qd+/vz577//xgbUDDOG/LukpaWhNA4d%20OrRVq1Y+Pj4zZ85cu3ZtnTp1pD1ASpcuvWzZst69e9NWhBBCCJGSG11FDQwMjIyMdu/enZyc3KlT%20p4oVKyLExsYGKjwiIuLTp0+RkZEPHz48dOiQUNUcy0j+RTIyMi5evLh69epLly4ZGhpOnz69T58+%20jo6O8BiFzo6Li0PRhbZGSaa5CCGEEJLb2hoSpFKlSoGBgQcOHDh27Ji+vr66urqOjg5+UySkpqbG%20x8dLBzhyLCP5EXh5eaH4eXt7m5qaOjk5de/eXXadF0hqiGZ4dytXrsSvrq7uhAkTxo4dCydQOrle%20aQm0JCGEEEL+TW0NmTJq1CjoFWiXLxKURK5Vq1arVq2YMeQ7At28b9++qVOnhoaGipBdEjZt2uTg%204IC9r169unDhwoYNG7Bhb28/fvz4iRMnlixZkkuXE0IIISTPaWvQuXPnhQsXQtyIJaOzws7ObtWq%20VcWKFWPGkO/IzZs3nZ2dZSfRg56+fv26i4vL2LFjz5w5c+LEiYCAACcnp/Xr17dp0wblkKqaEEII%20IXlXW4MJEybY29vPnTv3zp07inv19fW7du06Y8aMChUqMFfI92Xfvn2Zzk597ty5y5cvJyQkdO/e%20ffPmzTVr1lQ+lQ0hhBBCSF7R1qBt27atWrV68ODBmTNnQkJC/P399fT0SpYs6ejo2LJly3LlyrGx%20kPwI7t69m2l4cnJyx44dFyxYAK+PK5YTQgghRMW0NdDQ0KgrQbocuppkXUbmBPlxGBkZZbWrc+fO%20ctOxE0IIIYSojLb+Rz39/Plza2trY2Nj5g35dgICAo4fP/7mzZtM91pYWNjZ2dFKhBBCCFFVbZ2R%20kZGSkiLbaC2rttPS0hYsWDBt2rQaNWowb4gcYhK9R48eFStWrFGjRt26dTM0NFSMhgL28ePHCxcu%207N69+969e+np6bq6uqamppGRkXIxO3fu3KBBAxqWEEIIIaqnrYODgy9fvvzy5cugoCCoH8V2a4T4%20+/vfvn3b1dWVGUPkXLI9e/ZMnTpVOiRx27ZtCNmwYUPZsmVFSExMjI+Pz4sXL86ePXv69OnPnz87%20Ojp26tQJArpdu3a3bt2aPn06dLmIbGBg0LVr11mzZrGbNSGEEEJUT1vfv39/ypQpN27cyLTFWlFk%20f8u1oM4fPnxobGxcv359qfD6etLS0i5cuACVVrx48YYNG+JXSeT4+HjIuNDQUFyoQYMG7Mryg7hy%205Yqzs3NERISs2r548SLE8cKFC1+9eoVMf/DgAX4hqe3s7Hr16oW8a9asmbW1tShOrVu3RjgUdlhY%20mJaWFvILglu6gDkhhBBCyHeh0NeI3W8kJiamb9++0KBfGf/Zs2c5W006MjJy9uzZ586dg67CRV+8%20eDFw4MBstYK/ffvWxcXlzZs3EMqBgYFBQUEzZ87s379/ViJ+6tSp6enpVapUwT1jY9myZU5OTt/X%20eitXroRbEhISUqJEifxU8p4/f37mzBn4MFZWVk2bNm3cuLGSyKNHj960aZNiuK6ubrFixaKjo0Ur%20dYcOHaChoZthK21tbT7ehBBCCMltMn480KDQT19/S9CpObgKxHSvXr309PTOnj0LmZuWlrZnzx5o%20L7FgzdecwdfXt169epBlL1++TE1NTU5Onjt3ro6Ozp9//qkY+caNG4gJJR0eHo5rQd5BgpuZmXl6%20en5f661YsQI2gbbOyC/AXDt27ICtpB8ooIMnTJiAHMw0/qtXr8qVK5dVaalTp87atWtfv3795csX%20nDkjPwLLPHjwIDY2NqOgEhAQ8OjRo4wCzJMnT/z8/AqyBfCmxVOA13KBtcCbN29QN2UQQvI8uaGt%20ITeLFCkCGWRoaNiiRYsOHTr8lAViNrSnT5/m4CozZ87EsfiVDezevTt02+HDh//x8KSkJEhznAGK%20XBoINVO9enULC4vHjx/LRg4MDISkU1dXv3//vjQQtw21XalSJehsamslHD9+PNMlWubPny8bDVr5%203bt3165ds7e3V+KJHThwIN8/pXAX4Ydcvny5wL6nhg4dqqGhkV99p68BL8+ePXsW5Lpq1apVeArw%207i2wFkClU758eaoWQvI+udHftFixYmZmZlCcW7ZsadmypY6OTkYW84S8fft2yJAhEFXZvYS3t/cf%20f/wBBd+8eXPZcFTJR44c2bdvX+vWrTOdU0IK5MvBgwch7uvXry8NNDAw6N+//9SpU/fu3VulShVp%20OPT3vXv3cK3KlStLA3EsrrJjxw5cEdfN3587IiIirl+//uzZM2Nj45o1a8JoXzkoMDExcffu3Z8+%20fVLcBavCpOnp6U+ePIEz4+fn9/79+4CAgLi4uKzOBmemVKlSBeT7Er+w8QMjywDLAD+2E5L3yQ1t%20XalSpVq1akEkNWzYUPma0lWrVt2+fXsO1NLOnTuh3XEVR0dHuRNC8/31118jR45s27atkjOsW7cO%20v9WrV5cbvCjU84YNG0aNGlWmTBk1SffxzZs3Y6Np06bwE/5rSk1N0XXB3d29Z8+e0OV5PO/hwyQl%20JeG2dXV1szVdhpeX1/jx48X3WRyup6fXp0+fZcuWKVmiRUpsbOz9+/cz3fX69esOHTqIqRhTU1NR%20DGrXrj1t2rRFixYFBwdbWVn5+PjIHdK1a1fE4WNMCCGEkDxCLk1AtmDBAijs5cuXJyQkKI95+/bt%20TBs1lcs16Dw1yVIgcgP+9PX1hdrevXt3enp6VmcIDAx8+vQpNuzs7CA0ZXeZm5vjtLjEnj17RIjo%20+IiNChUqyJ0HclBLS+vNmzcnT57My7kOSb1///6BAwc2aNAALgf067Nnz77y2Hfv3g0dOvTWrVsQ%201vgLEQxnY9OmTb/++qtimwpsDtOFhITg/Ddu3Dh37hy8FOk8eorgZubOnXvkyJGgoCDkyLZt2wYP%20HmxoaAjDrl+/XnaEK1wX7HJ1deWinoQQQgjJO+RGuzVEGMRo2bJlIY/i4+MbNmyYlpamGE1DQwMa%20d82aNdldzuPhw4eiRVNPT09ul7a2dsmSJZ8/f/727VtcNKvW2QsXLkRFRalltjg2QqCtw8LCpI2m%20J06cEBuiE7ksiGlsbBwREREQEJBns/zLly9LlixZtmwZ8kKEQPWeOnXqzz//bNq06T8evnfvXngX%20iuEQxM2bNy9Tpgykc3BwcGRkJOzw8eNH/H748AEhsDBKAuyTlRrGsfPnzxcfB2QRX0Jbtmx5+PDh%20mzdvIi90dHTKlSvXvn17TqJHCCGEkAKnrZOSkpYuXXrx4sX09PTNmzdv3749K3UF+Ys42RVMEHDR%200dHYUOxwAr0u+mZA7OLkWlpamZ4hJCREtMIqamuoc9GS7e/vL0LEBs4s18KtJpkSTkz9hhPm2Sz/%20+++/Fy5cmJKSIhv45s2bOXPmHDhwAO6BnK5Vk5lMBg7GsWPHMj0tJPXPP/+MvIN2j42NxflholKl%20SllaWjo4OHTu3Ll06dK2trbFihUTk1VLlb2UPn36KAprWRwk8KElhBBCSIHW1hmSadekXTJSU1O/%207/khrMXwR8WlWyDvTExMsBElIauFYKDO8auurq6vry+3q3DhwkKdR0REQC9CnYeGhqpJ5jyR7Wwt%20QCDiC6GZZ7P88OHDcsJacOfOnRUrVlSvXh0COjIyEtaAxfz8/LCBJAcHB8OYSPLnz5+zOrOTk1O7%20du2gzq2srMqWLSsGjyr6Ufb29igDcLc+fPgAl0bkUe/evadOncoHkhBCCCHU1v/Aj+4RK+aRwFXM%20zMzkdkEXCgUMZQ8ll5W2FnoRwlpRnWtqaoqm6KSkJEjwEiVKQHfiL+SgYrs1YopGd8j9hIQExT4q%20SoB+PXLkiFybPZT6rVu31CT9xYsWLaqky/jX+znXr1/PdBf8k2XLlsGMWQ1Fh1+Be0A00cavmMtQ%201bhhWAmuhZeXl7TNW/bqIiai1a1b19PTE8bEaStXrlypUiWIfsXOQjApvBpccdu2bZm6BPkeWEAs%201X7y5ElfX98CaAQ8aK9evULh2bRpU8HsXo9UI9+R+zt37sSLqABaAG+Mmzdvqkn6pJmamn77m1AV%203wOoI/L+EHlCiFqurXn+o186QkYratnU1FShm1E5KVG6orEZIk9syIKaLDY2Vk3SBC72ivNgW7GH%20CWKKmk9bQrZSgYrzl19+yWrvr7/+mjvGVDLHE2p3MYgzqwM3SMjuFWGxKxKURxs+fHgBf1ZXrlxZ%20wC0wduzYgpx8+KtDhgwp4GVgxowZBTn5slPBEkIKtLaG6oIsGzNmTNeuXcuWLZtpkwO0b2Rk5IMH%20DxYvXpzdlrmiRYtC5uIoxQlGcC0hdnF+U1PTrM4g2rMTEhKEjJZT56KZFlpZdC+xsbHBfcbExCg2%20ICGm6PGir6+f3V7jNWrUePPmjVyznIGBwerVq3///XexDGSmY0CzBTyQjRs3Llu2THFXmTJl1q1b%205+joqMT+hSQcPXp03rx5sIA0vGLFiu7u7sjcb79DOXR1ddu0aSP0d4Ftsbtw4cKwYcP27NnTpEmT%20AmgEPAXjx4//66+/Xr58ma3JIvMNSHXlypUbN268fft2JdO95+8ygLfTwoULr127Zm1t/d3fM3kf%20vAnbtWuXg8UfCCH5U1ujYujXr1/nzp0tLS2VRIO2q1OnDoSdYqdn5UA0GxoaQlhnWusIKQ+BomTt%20GGhr3CReW4mJiYqOgWjK1dPTE/U63uxCiCt2jcC1ROQcfLnDHWa6sre5ubmaZHJAuekFc8zkyZOh%20U+UmmUbSoN6UTwEuZcqUKbVq1dq3b5+fnx9uu3r16r/88ou4zx+Bjo4ODCvMXjARWW9lZVVgjSAe%20XjhvBVNbiycUbxXlr9D8jXjDlCpVysbGpmBaAC9bamtCqK3/Wy+OHj36KyNPnDgxu+e3sLAoUqTI%20JwlyuyB/AwMDsdGgQYOsJgkBtra2urq68fHxsm2xgujo6LCwMGw0bNhQhKCCF+GKLYiIiXDUgjVq%201MizWQ5HYuvWrbNnzz5//ryYrKNkyZIQx2PGjPn6kzRp0qRx48ZimzNME0IIIYQIvn8j0JkzZyIi%20InJ8+PHjx4ODg7N1SBUJ2MCBcpOQJCYmvnr1Chtt2rTR0NBQohShL9UkU/XJ7YqMjBTqXNqm2759%20ewMDg4yMDOmsfFJweEJCgpmZWaNGjfJyrleuXHnz5s3Xrl27fPny9evXIbKnTp2qfE14RQr9Bz5F%20hBBCCCHfqq1DQkI8PT0V227PnTuXXXEsy9mzZ8Ukd9miW7duEHlv374VSlqKn59fXFwcVCPUs5LD%209fX1e/XqhQ1vb285x+Ddu3dqkoZt6Yo22O7QoQM2rl69KtftTwz1qyQhj2e8qalpjRo1mjZt6uTk%20VL58eUpkQgghhJB/U1unpKS4urq6u7vLhUNuHjhwIGfnhK6Fus3BgR07drS3t4e2FkuXywp9/Pbv%20319W7KanpyPa8+fPZZVx3759jYyM7t27J7vsS3JyMvwHbEyaNEkMZFSTTCfSu3dviNELFy7I9s/G%20gQ8fPsSGi4sLCxYhhBBCSAEk5/2tIS4hPSGvoVCnT58u7c2sqakJwR0QEKCkf3OmaGho+Pv73717%20V3EivH/E2Nh48eLF3bp12717d9u2bcVq5EFBQdu3b3dwcJgwYYLszVy9enXUqFHCB6hdu7YILF++%20/AwJmzZtWrdunWjHhdA/fPhwu3btBg0aJHs5XGLgwIG7du3C+cePHy8CL168ePv27V9++aVVq1Ys%20WIQQQggh1NbZQLoyyJw5cyCyZ82aJWadgyr98uXL/v37v0W15+Corl27rlmzBiofcn/KlClRUVH4%20hV738PBwdHSUjXnjxo23b9+qSeaLlWprNUnjdFhY2Pr1621sbPr37//ixQsI5QYNGmzevFluNXWo%20/6VLl0ZERMydO9fExKRly5Znz56dNm3a8OHDf//99wI7lQEhhBBCCLV1DtHS0hKj39LS0ubPn5+U%20lDR79uzsTp/3fRk/fnyFChU2bNjQs2dPHR0dJyengwcPWlhYyEXr0qXLpUuXcP/NmzeXU8xLliyp%20W7fu9u3bDx06pKenN3r06LFjx2aaKJwWqn3Lli1Q3qtXr4bChrLHdbPbWv+P2Nra4pYU11cvONSp%20UyfTlSALDqampjVr1pRz8AoUFStWhAdbkMtA06ZNK1euXJAtULJkSbwKcvBVMz+9CQvm7OaEqByF%20lKzDp5yUlJQ7d+6cPXv21q1bDx48wDO/aNGiGTNmODs7K3bCzhbPnj1DVZrjw9PT0z9//qyrq4u3%20cFZN4PAEEC2rlRpTU1Ojo6PhOXzN2oo4VUJCgrGxsZJ5SL4R5FFBHmsoXSm9ID+oBbwM0AIsADQC%2034SEqArf1G7dqFEjJyenjx8/+vj4nD9/Xm7+u38LdXX1f2zhU974oampqWQRR8VT/eimlAL+MmVd%20QiPQAiwANALLACH5X1tLn/ZiEho2bCjWyha+dY0aNezt7b/+XYCYcXFxDx48eP/+fY6b0gkhhBBC%20CFFhbS2L6Gqcmpo6YcKEVatW5eAMQUFBnTp14rKuhBBCCCGkoGtrKf3798/Z16uSJUvWrl07PT2d%20GUMIIYQQQlSO7z9bXM2aNa2srHJ8eI0aNcTs1IQQQgghhKgWhdi5mRBCCCGEkO8CVzkhhBBCCCGE%202poQQgghhBBqa0IIIYQQQqitCSGEEEIIIdTWhBBCCCGEUFsTQgghhBCS99GkCfIyaWlpHz58+Pjx%20Y7FixUqUKJGzFXlUgsTExNDQ0ISEBH19fXNzc/wqjx8bG+vn56elpVWqVCldXd18Zo2MjIxXr14V%20LlzY2tpaLHeqSHR0dFBQkLa2dsmSJREzXxaJwMDAyMhIFAZHR0ekVNEC/v7+2GtjY6Ojo5MPkpyU%20lIT0vn//XkNDA09B8eLFNTWVvaIjIiJCQkIMDAxsbW2Vx8yzxMfHIxUo50iy8jdhcHDwp0+frKys%208DJUfs4vX74EBASg/NjZ2RkZGeVxC+ClFxYWhhxUV1dXkiLEga2Qy0i+sbHxP1oV5kpJScGj8Y+R%20CSHU1gWI8PDwdevW3bhxQ09PD1VLhQoVxo8fDymZ/1J6/fr19evXP3v2DMLC1NQUQqpfv34dO3bM%20tLqFKS5cuLBp0ybUH9BbkFZ9+vTp0qVLfjLIzZs3kagaNWps3rzZwsJCUXkfOHBgz549MAX8ClTJ%20o0aNat26db5Jflxc3KFDhzw9PZOTk1Hg69atW6ZMGVltDdFw8ODBffv2QXPAAiYmJiNGjGjSpIlK%20p/rt27crV67EIwAxBGcJ6hDSEDmLBz9T3xIW2L9/P2LC5cZTg5gNGjRQrSRfvnx5586dcKo9PDyQ%20iVlFgyk2bNhw+/ZteBF4J1SrVu3nn39WfC4E3t7eeJm8efPG0NAQSrRly5bDhg3DKzQPJh/FGK++%207du3wwInTpzIqo3g9evXa9euvXXr1sePH5Hd9vb2nTp1GjJkSFb+JGKuXr0afggskJ6e3r59e5QN%201qeE5CoZJE+Cty3eicWKFTt8+LCvr+/Fixfr169fq1YtbOezlO7du9fS0lKuWKKinTp1aqbxd+3a%20hSp2zJgxL1++fPXqlYuLi5mZGarefGOQsLAwIZLwGxISohhh+fLlEJpQk0j+8+fPnZ2docagTvJH%208iGpUdQhpt3d3aEqEhMTFeMsXLgQumHKlCmIAJcM0qF48eJHjx5V3VQ/ffoUShoO0p07dyIiIqCw%20obpq165duXLlu3fvykVOSkqaPn06Ssi8efN8fHygJnv37m1ra3v27FlVSe+NGzd69uyJJxepgC8d%20FRWVVUw/P79GjRqVLFny77//fvfu3alTpxAf4jI8PFwxMmyFmIgPfYlXJTxw/P3ll1/gpOU1C1y7%20dq1Hjx7Co6hYsWJ8fHym0e7du4cyIPd6hMLu2rVrpoegDKDWaNGixf3791E24JwXKVIEpSXT54gQ%208oOgts6LJCQkDBgwAO9QWcl46dIlXV3dli1bpqSk5JuUPnnyBCoKlcfu3btRF6JGhGgWjUyQj5DR%20cvEvXLigqanZuHHjDx8+iJD09HQoEhxy7NixfGAQJAdaWdSg0Nbv37+Xi3Do0CEdHR3sksoF6BKU%20Ci0tLagxVU87xJCRkRF8yLdv32YVDXIBxunYsaNUW8ACkKGQKYoyVCWIjY2tV68exPGLFy9kw+E4%20IaXwsSG1ZcPXrVuH8GHDhknLAM7g4OBgY2Pj5eWV99MLj+iPP/6AU12+fHmhLLPS1p8+fUJGI87B%20gwelgXjSEdKnT5+0tDS509rb25uamsoWg7lz5yLynDlz8pQF4BDi3b5lyxa8/ZRoa5gFKtnS0nLZ%20smUvX77E23L+/PnCIQFQzHLxIaaR/LJly8oWpN9++w2Rly5dyoqVEGrrAs1ff/1VuHBhvHZlm1uS%20kpK6d++Ot+TJkyfzTUpnzZrVpUsX+BKyAmv16tWiA4CTkxNEg3QXqp/69esjHApMTm4iEMaJiYlR%20dYMgLRUqVKhTp06m2hoeRd26dbFLzpHYs2cPAtu0aQPrqW7aV6xYUahQIegMPz+/rOIEBwfDE4Mj%20IWcBHCvkpiom3NPTE24z5LVceGJiIhILZ+POnTvSwJCQEAsLC8S/evWqbOTly5fDApMmTUpNTVWV%20hLu5uSnX1jt27EAElHnZBoWIiAg4kwiXNQuYNm0aAgcPHiwbCJUJl6NEiRIBAQF50AKit0ZW2nrn%20zp2NGzeWu/Nz584VL14cR8GRkHPGBg4cqKi537x5o6Gh4ejoCOXNupWQ3IHzhOQ5oCahHaGkW7Ro%20ITuOTUdHp1KlSthYuXIlNHc+SGlYWFhaWtr8+fNlOxpCXY0cObJ58+bYhoxAxSDdBd159+5d1Cuo%20imTP06hRI9FuffPmTZU2SGBg4Ny5c3/++eeGDRtmGuHvv/+GBUxNTatXry4bXr58eQiICxcuXLx4%20UUXTvn37dmgjExOT33//Xcmggn379j19+hTiEn6XXBmAO3rq1KkbN26oXNp9fX0ho6GuIDHlOuxF%20R0fjVSD7vG/btg0PTpUqVezs7OQsgN+tW7e+evVKVRJepEgRJXthDbjZ2GjVqpXsSE2Uf9FNYsmS%20JbLdrPfu3Ssiy54EmhKGgo+6ZcuWPGgBJYO24SeHhoa6uLiULFlSNrx169a9evXCBva+fftWGu7l%205YX3A6qMatWqyca3trauVavWy5cvjx8/zuqVkNyB2jrPER4eLhRSzZo15XY5ODhAYd+7d+/06dP5%20IKXa2tr9+vUTDoMskNqiffrLly8QFtLw8+fPo76B8JLrgIj6CWobMn3z5s0pKSkqag0kDeKydOnS%2048aNQ1oyjXPw4EH8ou6Um/3AysoKNSjOsH79elVMO+TyggULcP8jRozo0KFDVtHi4uLgWmADjgQE%20luwuFAlDQ0M8O3/99df//x6nUiAtKMMwgmimlQLlBHcLfpRURouPWtgoV64cMl02ctGiRSHC4JkL%20iakSKJ/fxs/PD4o50zdh2bJl8Xvt2rWrV6+KkMePH4v5VaAj5SILV/zkyZPv3r1ToVIBh6pTp07N%20mjVT3NW8eXO8JBMSEvBESAPhWIp5VFBNyL1mhSuO1yOKB2tYQqitCyJXrlxJTU3FhuJUU6hRUIPG%20x8e/fPkyH6S0SJEimc6BoPafBi1oDqmACAgIEA1yqFSgomQjw98Q5/Hy8lLdFv2NGzdCSYiGukzV%204efPn+/fv48NY2NjuYn5UFTEtAmQF4mJiaqVcCQWLoGvry+S0L9/fyUxITSFthbfxOVUmmje8/Hx%20iYmJUS0LQD8J9bx48WIPDw8RCP9q2bJlenp6kydPhuMkAu/cuYMsxoaBgYHclG1wt0R7P54CFcp6%20JXvPnDkjNhTHOtvb2+MVASkp3gl46i9duoQNaGvFyFWrVhWFJyQkRIVKBYo0VHKmM5yYmJggpXgP%20SBObkpJy7949cZTc6xExYS41yXwjeIewhiWE2rog8vDhQ2llKbdLX19fiCpRv+ZjRJVZs2ZNW1tb%20EYJ6MTQ0VC2zti5UHmK4PSJ8+fJFFdMLPbRq1aoFCxYo6Q4BmwjdbG5uLjfZMywgzAJZGRYWplpp%20h0dx5MgRbNSqVcvR0dHT03Pr1q0rV648fvx4ZGSkbMyIiIjg4GDhdCmeB26nKAMq512g9Lq5ucFF%20/Pjx4+jRo+FpIAkoDNCLf/75Z+/evaUx37x5Ex0dLQ6ROwneDEKH+fv754+XgHAS4EIoPvLqEjIk%208ympSaZCf/r0KTYgKxXng8fTUahQIQjxfKMs4UDGxcVBeUsb6fFciEoBdYRiTxtpVZJvygYheRzO%20b53nELWFmqR5Um6XgYGBEFUQGampqSq6WsQ/kp6ejsoDqRs7dqw0EKpRfABVrDlQywpbJScno4IR%20GkuFgFpydXVt27Ztjx49lESD8IJlhIBQzHrRZx0mgrZWrUnQxcS9wmsaPHjwhw8foAACAgKQIkiH%205cuXi5GdAPJIbGSqrUXBQAFISEhQuTLfq1evoKCgWbNmoZy7uLjs378fyTl48KDclNVRUVGilxRe%20BYraWgSiOKEYKEZQOYSXiEdbcSJniEUhuEWctLQ0UYRQMBRXYMELAfIaL0y8NvPHG/Lx48f47dev%20n7SJOk6CmuQjnmIfbmnjN54s0S+fEPJDYbt1nkOMZ8LbUHEpAem6jKgkRPNVvuTq1asPHjwYOHCg%20VFSpSVYaE+2RmY7+EZUHpKefn5/KpXft2rWxsbG//vqrkoXZQGRkpOiHDQGhuEKnCEH9KkSGqgCl%20eOrUqf9z9DU1J0+efOzYMUiHI0eOoPxfv369d+/eQklIHw21/zRRZ1oGIM1VUVuDKVOmbNy4EaoR%20Rf3GjRsozGKCNllEyyvyOtNRgKIMwMMUrfuqjnClYBDFJTmhIMXCUngTilH5wjIoGIoPEQqSsAzK%20Rj4wi6+v7+XLl6tUqTJixAhpIB58FBuRWEVXRNr3xsfHhzUsIdTWBRHRLgWdoVhJSF+RaRLyZfIh%20jP78808IaDExrZRUCZnqKjGdgoqm98qVKzt37pw/f36JEiX+4Vn9T3nIdASYyg3gE6SkpIjv1NCR%20mzdvhjdlYmJibGzcrVs3FADoJ+xdsWKFyHpphx9zc3PFU6n6F3+kEYUfmknM+vz333936tRJrvO0%20KAPSLkAF4U2I8qAoFrFLFAkB/BBRNlAwFF+bYno71X1G5NizZ8+bN2/EAlKybpVIuKIfkg/eEoRQ%20W5NvRQzJSk5OVlTPsbGxYqyenp5efq1cISlu3LgBeW1jYyMbDkktOn4oymhUGKJmRQWTqerKs4SF%20hbm6uo4bNy7T2QAKSZD+NTU1FW11mY7XFI36YhF41RKUYoRZqVKl5GRBnz59xGxit2/ffvHihZpk%20NjElMlqJFMv7QB3OnDlz48aNy5YtO3bsWNOmTRF47969YcOGPXnyRBpNdLPGm0GxDIi54YXyVuxO%20prpvwri4OMXJf2JiYoQFDA0N8YxoamqKQc8oGMIIskRFRYlAlestpsjTp0+3bt26aNEiuakGDQwM%20xHebTCdKklYlqvV6JER1YX/rPIcQEHKT2gqgIMVbElWs3GDw/IGfn9/s2bNdXFzat28vt6tIkSJQ%20DKg7FaeRQsUppoZALas4xisvs3z58tevX6M6XLdunbRJSUtL69GjR2qSrsOoR5FqSEwnJydLS0uh%20rTNVlqJORf2qfM7gvIbULypWrJhInRQzM7PGjRs/fPgwIiJCdHSRaqNMZwIRTlemo9nyPqtWrXJ3%20d8dvvXr18Hf//v2jR48+ceLE48eP58yZs337diGX4V/BqcbLQdECeF2IQCQ/f0go8SbMVFurq6sL%20t1N0nIO2Ll68eEBAgFg9SjGy2FD1d2Z8fPzEiRPbtm07YcIEuV1GRkYidaKOkHuUpJ2pVOv1SAi1%20NfnOrTVq/2mJlAXVjBDcqHUUe9yqOuHh4cOHD+/cubNizaEm024tt76GaJURo5SgxqRNm3kf6EUv%20L6/IyMjp06dn5WmI9YpRoUJb29jYiCGMCQkJctVnogThgUhnVlEJkAoLC4vg4GDcv2KLo5jGWDpO%20S19fH1mMvFYsA8KeapKJnxUn2Mnj+Pj4LF261MrKSiw3qCaZdW7btm19+vS5ePHi0aNHBw0a1KVL%20FzXJ5IMwArS16Fwr51yJwNKlS+ePUc7iTSj9WCcLAsVnClFC4E6IdutPnz4pliLRmA27KU7dqEJA%20NI8bNw7ieMWKFYreI5wu4XnCVniU5EayCrcTVYaYjpAQ8qNhn5A8R6NGjcRHbcX5kiC2UE/o6urK%20LcuXD4BacnZ2dnR0XLBgQaYRoBhEP1QICLneMqh1xPpkLVq0UKGuMrjVpk2bdurUqcf/0rt3b6EY%20UF/+9NNPCBEzbeGvWETj/fv3clMNhoaGinFaMKBqtVujqOOesfHixQvF5kl4Surq6kg4JLX4Kyyg%20OGIVjpkY+la3bl2V+/QP9RwWFobUiXyXqqU//vhD+IpicW9s1KhRQ0xprDgLZ0xMjDCLVKCrOnic%20hSepOL+Hr68v5HWxYsVEMz8epcaNGwsRqfhV5/nz5/itUKGCmOZZFcGjMXv2bNhh48aNmc4AA8+h%20SpUqwruQG8mampoqXo94fyqOjiWEUFsXCFABiBW/UaHK7Xr37h1eslZWVvlsHqWkpCQXFxfIrMWL%20F8t9zZSlffv2hQoVCgoKkls6JzExUSyNjggq1GKHOnL69OkeHh67/pf9+/eLzpTlypVbs2bNvn37%20+vTpoyZp4h0+fLiaZEJouU7nUm3dunVr1cp6qCJR2qGWFNti4UKkp6ebm5uLlXEgN4VwVLQAigRE%20mLa2tuzcMqqCEMrSPj9SUAC6du0qdLO0M5joLvXq1Su5WS8+fvwoQtq1a5c/XgtwJEQjguI69gEB%20Afi1s7OrXbu2tEmiRIkSMNTNmzflIgtliVPJLR6uQqxatQplft26dYoLiknp1asXigdej2JwgpTk%205GQR0rFjR9UajEEItTX5npJLaKnLly/LjYUXlQT2/uOcEioE9JOzszMqAHd3d7mv+RDNc+bMkS6m%2006NHDxsbG39//2fPnslGw18cjlo20xGBeRb4CdCCugqIsVlCTOOvlpaW1GFo2rQp9ASKgVzTVGBg%20IOR1lSpVevbsqXIFoEOHDhA9KOrXrl2T2yWmDIPDIG3QbdGiBSJDR8p5nlAe8NAaN24sN8ZLJRCa%20Lzw8XLGEQF+qSdpcpWVg6NCh2H7+/LnQl1LEYwJjVqpUSYUeATXJlyjFjhxqkg5O0IuKb8LY2Fjx%20Jhw7dqzUG0GqxQBQRJY9CV4XcF3wYlG+5GceMUWmQFKfO3cOv2LxTlnWrl17/PhxsQ2vsn79+ngK%205F6P8DegrYUx819PQkKorcnX0q5dO8hEvCLxSpUGenl5odpALTtt2rR8k1K89ydNmnTo0CHUCp6e%20nof+w+HDhw8cOIDK4O7du9IJQ+B1zJw5My0t7fTp07Kd0Tdt2iQWmpEukJ4/UByVZW1tLTqj//nn%20n9JASBNYDLXmwoULM10hOY8DVTRq1ChsrFixQnagKrTm0aNHS5UqBddLGli9evUhQ4Yg97FL1gJH%20jhwpXLgwjKOKFoAgRiF/+fKlXAMtFOfVq1eLFy/epEkTaaCjoyOSGRUVderUKWkJgQV2794NBYmn%20SYUsICQ1Mj1TbQ169+6NHL9y5YpY0FvqRcAsDRo06Nu3rzQQLujo0aOLFi165swZ2d50eFe8e/cO%20brnoNJLHTaHY7rB69Wo3N7eGDRtCHx/6X37++eeNGzfKCu4ZM2bo6OigYMj63rt27UpISBg5cqSY%20dYcQkkv1N8mDoJbFS9Pe3t7b2xt/UVs0bdoUf2/fvp1v0gh9MHToUOULpkAvyh6SnJwMHQYdCR2W%20kpKCumfZsmX6+vr4xd98YxnUmkg7/I2QkBC5XfBGYAFtbe0tW7aIiXtnzZoFObV06dLU1FQVTS8S%20NWjQICR58uTJIlHQWyNGjICzdPz4cbnI2AWnC47Whg0bRJGAtwlZuX37dtXNcXiS0IW1a9eGhBIh%208CHhQVlaWkIbyUWOiIjo2LEj1CRcUGiy6OjocePGGRsb7927V4WSnJSUhFSIJttLly5lFe38+fMW%20Fha1atV6+/Yt/sI+1SU8ffpUMTIshkejT58+kZGR+Hvu3Dm4o7hKWFhYHrQAMu6nn35SkwzURjIV%207TNnzhzFFcRkgZ+J8i971KpVqzQ1NVEePn36hL9wQYsUKTJs2DBhEEJI7lCIk8nnWZ49e/bbb789%20fvzY3Nw8MTGxatWqbm5uYjxf/mDPnj3r1q2TrnogB7SFqanpvHnzxPA1KXFxcatXr960aZOJiQkO%20hMJwdnbu3bt3fvrc6e7uvnv3bigtuBZiGJ9cY//KlSt37NiBWlNDwowZM1BJq+Lcc1KgM+AtIGdL%20liyJQg7lVLZs2SlTpsjlvjQyvCnoUUNDQ7zB8AsLqHo/44cPHy5evPjVq1dwoaEmfXx84DT++uuv%20derUURyEEB4evmjRoiNHjhQrVgw+FYT17NmzxeA/lfhadeXKFU9PTy8vr3QJyHS837p16+bg4JCp%20ZWAHX19fPAvwrJycnFxdXbOaD+fkyZN4aeASsElCQkKPHj0mTZqU1+aegyA+dOjQrVu34CqIccnw%20ARo2bAgLSD/T3blzx8XFBXszHUMiKm5EEBPISEFh2Ldv3++//473IVxuCPSBAweOHTs2X87ZSkie%20hdo6TwN9iRolKCgIakNxqJOqI9pZlWhi7MoqyZGRkfA9jIyMUBkrb9pRRYTgUJJ8Nclqz6IbJaSY%20Kq6WkimQAm/evImKirKysrKzs1OSfJQc6EtERhmoWLFi/ph1Ds87LPD8+XNkPbQjMleJvwQLhIaG%20vnz5ErYqXbq0CnlWuHM8+ykpKbhn8fiLV4G2tnZWOY4IcDY+fPhQqVIlc3Nz5Y50YmIizBIfHw+9%20njcnZBTfW5Dd0vV3RYdyWEDa0IC9CFTyCCh5P0CR379/HydHxaFaEwcRQm1NCCGEEEII+S8cy0gI%20IYQQQgi1NSGEEEIIIdTWhBBCCCGEUFsTQgghhBBCqK0JIYQQQgihtiaEEEIIIYTamhBCCCGEEGpr%20QgghhBBCCLU1IYQQQggh1NaEEEIIIYRQWxNCCCGEEEJtTQghhBBCCKG2JoQQQgghhNqaEEIIIYQQ%20amtCCCGEEEIItTUhhBBCCCHU1oQQQgghhFBbE0IIIYQQQm1NCCGEEEIIobYmhBBCCCGE2poQQggh%20hBBqa0IIIYQQQgoumjQB+aGkpqZGR0enp6eLbT09PWNjY5rl3+Xz588pKSnYEPlibm6urk43m+Q3%200tLSUM51dHQKFSpEaxBCco1CGRkZtAKR8vz583fv3n358kVfX1+2QkqTAAVmZGRkYGCgra1tZWVV%20tGjRfzzhiRMnBg0aFBMTg22o6jVr1gwcODDXkhMaGvrkyZOoqChoek3N/3qSKPaodJFAXV1dExMT%207IK+LFGiREGQmMnJyfXq1Xv06JH4i+xYv349svvHXfH9+/c3b97U0NCAtaWBDg4OdnZ23+X8iYmJ%20t2/fRhmDihKZq6WlVblyZUtLy++Yirdv3758+TIpKUnx0YDTKLaRxv/fYvGfkgbXxdraumrVqnyx%205D7Ir2XLlgUHB7dq1WrMmDGFCxemTQghuQPbrcn/8PHjRz8/P09Pz9OnT4tGTYGhoSHE9IcPH4Qk%20LVKkiKOjY40aNTp06FC/fn0lkvTatWvR0dHYMDMzW758eW4KaxAXF+fv7w+HYffu3Z8/f/6vT1mo%20EO4fiU1ISIAUg/IuXbp0tWrVmjRp0rlzZ/zNx1kMmRsYGCic6sGDB69bt+6HCmuRC69fvz58+DD8%20HGng4sWLp0+f/l3OD2kbEBCwYMECFF0RghRt3bq1V69e3zEVkZGRPj4+EPFwF0WrvwAeI5wElCg4%20LXhA4JfGx8fDvEJ/d+vWDQnniyWXgQsEPY33GLbPnDkDp2vs2LE0CyEkl8ggRAHUTM2aNZMtJ127%20doUSffHixb179+bOnQttLcKhmF1dXSGeMj1PSEhIw4YNEc3AwGDz5s3/VnLgJKxYsUI2OcWKFXv1%206hWkkre39/79+ytVqiTCtbW1oa2RzHycub/++qtIbO/eveH25Np1UXJkfRvkyPc9/6FDh2RdwSNH%20jvyIVEBAo4TIlqUuXbqEhoaGhYUFBwe/fPkSjtyxY8fatGkj9vbv35/vk9zn6dOneDVJ86hly5a0%20CSEk12AnS5IJOjo6xYsXlw0pXLgw6ipHR8fatWvPmjXrzJkzpUqVQnhERMTChQudnJzevHmjeB7o%20jIcPH2ppaSHOiBEj/q3kQMnZ2trKhmhoaCCBZcuWrVatWp8+fS5fvizaOKGcjh8/Xr9+fQ8Pj3yZ%20s58+fRIaFwJx3bp1RkZGuXZpUWB+HDY2NrmQChTmGjVqyIbo6upaWFjAW7OysnJwcKhQoQJs+9df%20fzk7O4vGC75Pch883bLjOipXrkybEEJyDWprkhPq1q3r7u4u7Uvw6NGjiRMnhoeHy30SOXfuHNTq%20kiVLJkyYkAc/10j/wm1YtGhRrVq1xN/o6Ggk5+bNm/kv4+7evXvt2rWOHTtu27ZNtmEvH5CWlpY7%20F5LtuJ+VetbT05s/fz5UeK7dFZHF1NR08eLF1atXt7Oz69Kly5QpU2gTQgi1Ncnr/PTTTy1btpT+%20PXv27KpVq2SVBLbbt2//999/jxs3Lu8np0yZMgMHDpR2HIef4OLi8v79+3yWa+XLl9+6dev27du/%20ZhwqyQEnTpxISEgQ8rpnz56coeLfokePHkcl7N2718rKigYhhFBbk7yOlpaW3FixHTt2BAQEqEmm%20R0hMTMzIyGjevHnbtm01NTVTU1NlR0bKgmhfvnyJjo7+/PlzXFycdMqFTJHGFCI+OTk5KSnpe6Wo%20e/fust+R79y5c/LkyazuGfopMjISN6ykYRK74uPjEU16kzhK2CElJQWBqf+LbBpjYmKQOrkT4li5%20o6SD6pIlyO7K1OClS5ceNGiQtra2mIYvqx4LCEcORkVFxcbGivPgurID+L4GxMfhSEu28khcGkbD%20sT+i0Tdb5S27IH+3bdsmtDVo3bq17DhRJAeXlst0kQUwMm4Gd6WYavxFIPICZsnqIZIaHIn69OkT%20SoJczopBFIigeGk1yWBQlDdpXssdiLNhL7xNFOavzBFxJ7jnrO4k05IvdsEI/3gh8QAipbiEGI4s%2095YAOEPJkiWrVq2qq6ub1dnEfEFIHe4WycdRfLETQr4dzhNCck716tVRewUGBoq/Hz58OHPmzM8/%20/4wKDzr74cOHYkoyVNh6enqjRo2qXbu27OGoz65cuXL27FnE9/LyQk1ZokSJunXrDh06tE6dOtDu%20cqrlyJEje/bsef36tbm5eYUKFdq1a/fo0SOc2dXVVVzoG7GysmrYsOGpU6ekQvb06dP9+vUzNDSU%20jfby5ct9+/bdv39fTDxSqVKlCRMmVKlSRe5suLeNGzfeuHEDcsHBwaF+/frly5fftWuXu7t7mTJl%20rl+/fvDgQcgI0cEA8gIRRo4cef78eRzl7e2NdFWuXHn06NFt2rSRpg6K87fffoMIECFQBkWKFFm2%20bFnhwoX37t2LO4eMKFSokJiEbsiQIU2aNJG9JdjZw8PD09MzLCwMSs7W1nbgwIHdunWTa1uFitq6%20deuJEyeQoYgDddKyZUskGa4UIn+NJWG6q1evbt++/e7du+/fv4eJxo0bJ/uVIyvevXuHC92+fRu3%20Cj3k6OiI4oTC8F2KK86Ju/rK8pYz/P39cVrp1w+UilmzZkn3+vn5IfeRieJaSKClpeWSJUvgkf75%2055+4sdDQ0KJFi8LOU6dOFW4eTLF58+Zbt25hF8o8SuOIESMUp5OD7MbTgacvJCQEhQqn7dGjBzIX%20TpRUbq5aterp06eFJIirz507t1y5cj4+PmvWrBHzAmGjY8eO0tOinBw6dAg3htOioMJcNjY20n7z%20omNVixYtatasKT0EshiHnDt3DvkOzYpDevfu3bdvX6l5UXpnz56NoiUNwUnWr1+PyHg6Ll269OLF%20i+LFi/fs2dPZ2Vl6/7K8ffv28OHDf//9Nw4JDg7Gw4V7QGmH3yhk/bFjx5AcPFMiI5Cuzp07yzUE%204KnECwrOM4zv6+uLi+LxhzVwnlatWuXmOARCSD6EwzlJpqAWly0nqB0V40RERLRu3Vo2WoMGDUSj%20NaSnbCVtYGAAKSl77LNnz1CHQUHizNsk4FgR2dTUFLJMNjJ0wOLFi1EZ6+jorFy58ujRo5MmTRIK%20Y+zYsaL9VTly86BBfEAZK0ZbsGCBbDQInXv37slGOHDgAOpy7IIkwi4xpSAqdcga2WgQ1lDSapIp%202FB/r1u3Tohva2vrJ0+eiBlUNmzYIDsBc5cuXWbOnAkxgUCpeNLX1//999+lp4VC2r9/vzizAG6G%20mOsDchyyQBqO82zatEn2lh4/fixyBKoLWg23pCth/vz5oglTAOWHHIH8gs7YvXs3tHj37t3FOZFH%20X1l4INGEOsF5cDjUFTTWsGHDpCI+03lCYCgxFbSbmxvKj+hKBMWDvPuai8r2j1ecJ0SuvMF5gDMj%20IpuZmcEV/PpHY+HChbKFpE+fPtJd8IugPrOafQWaHp4DTCE9FjoVFsYvclzWw3FxcUH8P/74w8TE%20RPZaiCOXrQAOCdwD7GrUqNH/Y+/co3Qs1z8+e37ZVqayTWe1VUtYzChJlKQpKadKOmEqkiKi5FDa%20FWYjqaQmIqKDalRyKMccE2YMKjkkjZYxJtTOmR2t1u+z3uu3r33t5533nXdeo/m11/X9w3rm8Tz3%20cx+u570/1/1c933DppgoHhcvC26JjOnKGwSm447a1DDg9evX6yI5CaFAL4BVblm0aFGjRo0kV1A4%20FcijsTelc9HQoUM1J99++216ejr/ix+F24wnjBlgir169YJl1YanT5+ucxtEuIUBxzvSSjJQu0xM%20xJw+/fRTdfY4Ka8qJQW+cU6ss8SfNhG8xx49emAM/OZkZmaSzw4dOsiVeK0wPQ6AdwEulytuOVu7%204mdreiAFL1HFihWVdKdNm2ZZxxISfVvjxo2FLcBQOTlv3jyoWpFx06ZNej29pgzjNWvWTM5A8FAm%20Z+677z5669Jia3g34HxaaJ4xY4YsPkjmpfctKCi48MILZfRaM0zvLhTLxZ9//rmc3LZtGzxxxhln%20rF69Ws4cOHDglltusVVXpUoVwAhAGT9+vG6zwgG+hM2kckBCaD0EJbkNGzYo9AA0JKK3QBviupx5%205plLliyRTD7wwAMJoRVg3nnnHb0S5pYUBgwYIGeOHDnSt29fzowePToWywEfdYHw+++/n2LCVYCa%20dSTCyQkolAuoJcyDMz/++KOsyFG1alU8h2NhaxKEO8Xe8DGU0qy9Ue3xsbW+GtAnHhSkHp3Munbt%20+u/vhiecQKNDrt988w3emnWZwFwKDl7zgthV4WlxbMkWDa8sIRTezRsRyOHw4cPto2lou33PrFmz%20Al82cJXFnDZv3qxra9SvXx8vWlLATdJvVvhCADSvgPzXDz/80KJFC6n8jz76SE7iJklz427ZnNjC%20is/ZpUsXWhDktS+pNpYoJydHRs3r1KmzdetWzvBqqCN6880360uNwWPqmtRjjz2mieBJytRG3hFc%20LDmZn59/+eWXy8WJiYlvvvmmdwEul8vX4HOVgejVAhuYA9bbt2+XYzgy0o3g19KlS+UbusZg1KpV%20SyfYwVVr1qzR6+fPny8b0NDXQiHSW7dt27ZPnz5wRnhcctwKXzpDi0MGMjIydu/eLUB/0kknyaiq%20DLXCVTL2yfHXX38NC0oQggIf9DBu3DhqjKLpCJkdWtu3bx/Acccdd1SrVo309RP24cOHMzMzbSSo%20EmFAUabNwRDLly/n4IorrhCvBoAQmAB84ekdO3YkhDZ5AYLllhUrVkidk8mnn34aCJNg+ugCsF56%206SUJOOYRHTt2TEpKKl++fFpaGmge6S6uBwclD+np6ZCltAUAJ4EiVN2xBEbDlDg5Ym8zZ85Ue9Nl%202gP2ViKRPVAMiGzVqtXatWuLDGOwCoQYQZNUb40aNcBW3cGR/JBh2qVbt26cxEURe5P/0j01ERQr%20Tmz16tVvu+02OUkrC3FS53ZxTE7aRU4GDhxIG2VnZ+NlyX6ruMrywQEUxozlskaNGmlFXXPNNRKP%20RB4KCwuxCp0miFsIrHOQkpKiS4BjY1SIjMFv2bJFHw3i2w2n8EVxa3H/+vXrpy8FJcUPtHXFi0AL%20cnDDDTfgk8gLqAydm5uL+ek7EinIh3dz4sSJCaEpCtQejpD4nLx3GtGEA+wLvLhcrrjlbO2KX/TT%20AbamQ9q5c2exN3KNTj+CPg8ePBh+zc8//6zHmzdvVnQDOufMmSPz6sBrSDH6BK9jZGtdWBA8pcfV%20ETW9QKI8EYD1j3/8gwNwH0iVk2ATRC51kpqa2rVrVztwaOdgQS32k33Lli31GI9i8eLF/35pI+yC%20GWliIhhE5uXYDuZxLCEHOTk5AjFwhvoS8+bNg4x5tIT0AHla0iginVWrVskxtGcrCkSLdFdWVpZS%20lL1FN0WH26jVuJsVatfKgVl1rmEkeyuRNm7ciGOg2FesrLmChnCzHOOB2DDfu+++u2nTpkqKGnPP%20K1ZQUKDvkW6KhOkqN4PC4tmSJfAxkoXwvyBvgwYN4Fouw62SzPCWWXwnV2pyPEWOSeq1117Ta/Lz%208/Gp1KnW68m5vFObNm2yM4MDOeE1Ec8Q71rvpaQ//fSTXkP2sEkd15eDmjVrgvJyXLVqVfUBoggj%2017bGUcc1Cr8Gr7KkM3ddLpfL2dp1XEQHGT7RKlwwsQzRyT6IspaCTO23SYUzVkJoVBjseOqpp/75%20z3/WrVu3e/fux3XLbi1Obm6uAAH9t/Uo9ILCwkIZA6tcubJmiUINHDgwPT2d20GfRx55JLDziIo0%207ZhirVq1tAZAdhkIjxv+1EOwi5EBc/JEaE/GjGFou2fQtGnTbr31Vhnka9Omze23317ssyimNiJQ%20FePu8TgtMixNBuzigBqFTA3YLetLqvbt20u8u9ib5CqKvZVIV111FdT4ySef2MiNUnFclTID3qNm%20FS5Ut9PujlQuJDlWEA8X7hxsKt5akyZN6tWrJyljxhZqLfHTQJqrLVu2iMEnhOYX6obzdhMfmxN1%2020r0e6LH8+fPVzPWsX/y8+yzz/bu3btHjx64GdZ1jKRLLrlEA97S0tJk+gSWEFjNxhdPdLlc8f+A%20exW44pYs3fUfvlpiYizdG6Aza9asr7766vzzz69evfqhQ4eysrLGjBkTKeqgVatWmZmZGk1Bx0+H%20unbt2ldffTWw4eIxSgaerWSEjPPar8MT9M0nnngiqE0HTGZkTJHuGdrADahTp07Dhg11C24uW7Bg%20wU033TRy5EgNVw1XYCQP/jvrrLP0G3dgX54SCe7R41GjRr3//vuwGjk/ePAgZaHJ+FNW8gZZmjVr%20BilqAAb09sADD6xbty4jI6PYQcG9e/faCAS8hVgcLfKg64gfPny4S5cuAJPkUNfcoG5BNwkRiUPY%202+zZs9XeKDj2NnbsWF3i5lj0l7/8pUZIKSkpGEN2dnapmKIE7UUnPFvbU6dOzcnJkXrDbaBKpWXJ%200pEjR4qMVMF/KzJZYPqMM87AJZM/7QiupXygWdvX5mTy5MlLliyRnACsmK7khPcXuwrsvBOjaDI7%20wIyd6HFqauqwYcNIv9hoHG0vfmo6deqEmdWuXZu7Fi5cOGLEiM8++8x/0l0ul7O1q4xFxxkYTaxW%20rVqMu/1VDgmumjJlypAhQ0inY8eOIKwNylQBVU888cTjjz9uw46hpRYtWrz77rsapXrsUnwXJSUl%20SSAEgKKxLvBBy5Yt69WrJ3HecIOuiCcjdpwZNGjQhg0b1q9fr0nt2LGjXbt227Zt6927dyxDYqRp%20wRQfBr6MY6lBWTZB/6xatWrXrl2lGsmGgA7XcF64h0yuWLHijTfesB4U5EG7TJw4MbBsRUAka+2h%20fPnysWSYW5Stycm1116blpYmOdS6hZzs6ihxyNrb4MGDcQPuvfdemlVHW+OW4ia+R4cOHajt3y1U%201xJtcnJynz59hINpWeqNf8kJpY6UH40wDginjlbQKB1MlzKKk4Ozp35X69atdUza5gQu79u3r7wd%20Nie8HfwbH1vTcNYRCriaJU0TH7JJkyaydspzzz1HSdPT06+++mqd++FyuVzO1q6y0c8//xxAk6ZN%20m8bOf0uXLn3hhRdmzpx5wQUXTJs27ZxzzsnKyop0cffu3WE1CNvSG/z68MMPT506NZY4y1gk4cUq%20qF3GxWVnFsv699xzT5R0atas+c477/Ts2dMOhgHfGRkZ559/vs45i05sdrwwRk4tMh0bzn766adH%20D10AOyBp/h09erRlMhro3HPPzczMjBE0xfWKZQKibKOjf6akpJRucIWKthB7w5GYPn362WefjWNW%20uo+4/PLLqaVAqbFzTtq4ptKSbdkKFSq0bdsWO4n99ii7FXbu3Dk7Oxv3NSE0I2L37t0ygxYMFau4%207LLLZPWY8JxgPO3bt4+PoSNJ1vewTsWBAwd0fmccysvLe/nll9966y2SxdTJcKdOnfwn3eVylYo8%203toVv7Zv366LCUif2q5duxjvnTRpEigA4nDX66+/Dq2Gb+FmVa5cuQcffJDrdeqSiM5+4cKFpVIc%20uDDwXbh58+bCH8nJyXY8fs2aNcWOTcLlU6ZMIc92lHr//v0UvMi5dAHR5Wswq2QgTu/5hBMs1eXn%205xc75Q5HZeTIkWPGjNEZYyJIdNOmTVFuBO8srsFbsUwIq1ixop2/iHtTinttBuxtxowZPA57q1On%20TnR7i09VqlSpW7eu9YIKCwupycD3kNKSnV2Ko4urWaLbowRRVK5cedy4cffddx9tunLlSnzCL774%20YsiQITIz8uabb4ZKZfVJEe6KHu/atUsW8ylF8Stho7/ITCxzpiNp1apV/FLB1nv37h00aBC+3G8h%20+U+6y+VytnaVsRYtWmThqUOHDuHbExapFStW9OvXTyIBbr/9dlkMLjEx0WKoPf7yyy9l9YnGjRvP%20nj2bftGulREYbI5b2dnZljtTU1PvuusuxU3L1iB+eGQ2KCyjd1DOzJkzgWNuyczMlB039LJt27bF%20ggWyFfP/vaWJiZaiIiFRkQPbVKNupJcQmgmam5sbuEb2AJeHLl68GP7miZ07d4ZE7Y4ehw8fjk5v%20SUlJdmOUPXv22LjYSDrllFNsjP6cOXM0RER1IKS4W3b58uV9+/aV4PVY7K2kLplNZPDgwXaqK0b1%20/fff2xmix4mtCwoK5s+fH+6h0QpRdvyOkjhu0vPPP9+zZ088n7lz58LZ06ZNa9OmDVbxwQcfyBRA%20lfXfKK9d1kbtmZzEza8nnXSSLWxeXp4uFllS8fY99thj8hbUq1dPPyLZnxSfyOhyuZytXWUgAGj8%20+PH6Z4MGDXr16hXjh+C3335bZ+nJhm0JoUWOLanb0Oply5bps/76179OnDiRLl//t1TARdYU0xFl%20MBFIUiqtUKGCdRvg40B0xJEjR7heok5h4qFDhwpAw7tA6nvvvaeLJwBeRX7LlrBU/ZP6UfThXvv0%205ORkvdJ+KJcNPsLJ6eKLL9Z1Fbh+zJgxgfXmpkyZMnnyZG0a/Q4Ag3788cdNmjSRP8uVKxdlzXIh%20Ep6ljPLdd99ZD8SGDXClXkayNmJ+165dI0eOtMmChkBeSVdKsVVBoWQhFLE3ITy4P5K9lUiUy36I%20sDssbtmy5emnn8ZziPLZIRLGxTKmnpKSYof8J02aZGPrE0JfdUaNGhUfKX7zzTc4sbx6eMIbN25c%20vXr1ypUr33jjjRtvvDF86WgcUet8cllgXjLcz/sVafnIWPwWfmHssjMvvPBCYPk8/Mbo31XU0VIL%20PxqSvL+2EfnTh7FdLpeztauUFeiPA0NfP/74Y79+/TTYumXLluPGjQusf2xTkJ0U5Xjv3r12eHj6%209Okvv/zy1KlT+/fvb9cwhv+4S8IDKlWqBJ5qj1i+fPkBAwboFip0uiUtXaA45A0EATHlz2rVqk2Y%20MEH3vxB16tTJfpWG9kBAAbLdu3c/+eSTcKQM5oHO1M/AgQMVj8BT3cCSWgrEWohycnJsgI2dVgXj%202iUyAFwNq+XREoAOktoN221ISf369WXrPhHV2KNHD/FtAAuomsLKBuAw04knnvjMM8+o5wMXytZ6%204mAUu1JHs2bNLr30UoVO3Q6TCocybYXLLjyitm3b2lCf0aNHDxkyRFicUlCuzZs3F/tJxNobbKTj%203NSPnRWAveEXYW+PP/64XZ/O2lvswGf5LCA47/7771+/fj2ukV0m0uaTpCLtfETBNVmLpGRSPjKI%20Ldko4bVr13br1k0cPCp80aJFGRkZDRs21NsDL3UU5sacHnrooTlz5tAueJh/MiryeizfzkAAxMmJ%20zEvGFOfOnTts2LArr7wy0qMjVYJdhogfGbuLJOhP9co3K6pxxowZvXv31i9CUX6+qCU9Xrdu3fDh%20w2fNmsXvyYIFC/Q8NUyWYvnq4nK5XEWPjrhcAdEVXXPNNdZOgKrt27cfOnQIaqQrkr39ZJSuT58+%20cFJ4InbPc7q6V155Rc5DDLBUwA5PO+00+nIbwQmRQLczZ87kFtlLD+RdunSpbiEuo7/AHB1wsSUC%203wNPXLx4MfRGJ7pmzRoerSPu1157Lb1vkYn8/e9/tymAoampqTfccAMAClBCUXIZycrqZlApx3Ky%20c+fOCaH1vz7++GM5Q89tV4wmA9WrV6ek3AJk6wgxieu28CI8ExvWnJaWBkLVrVuXPFikgB3tjuKB%20tREBpuuuu4588iDYWq/kroTQ3teypzTSLT/sxtFRhJelUSuYh0wflP0mbQZq165NE2BpctdLL71k%20Y1pwHmrWrEnjUlLwDsej2OeCyzb9ESNGqL3pJpfW3nAwbJSw2Bu2XeyDAk7XWWedBYMKzQPEvAsA%2036OPPqqfU4YOHWpvt8aPl6WNi0nbCJymTZsK7kvzWTrHXDU1rC6wggo1xsuLPeCR4qLYR48ZM8Z+%20WeINjVTG1157TZqjcuXKmMSLL7743HPP0UY0JZmhOfAkIVp7C+9RwLs+99xzeZvq1KmTnJyML2ov%20fuKJJwLj63K+sLDQhjylp6fbu+bNm2c/UmHtWC9Yj9N7yimn4BPqlYE9z++88079r/D9QanbNm3a%20tGrVSs+QWvPmzQMN53K5XDHK2dr1H9q0adP8+fPvuecewJFuuNy/xDEd5EUXXVQhJHpNOu8uXbpk%20Z2crHql++eWXyZMn16tXT7b1li/IV1111YIFC+RiDpS0wC+S+uCDD+iq4TBlCHrNQYMG/frrr9Kn%200uNWqVKlYsWK7dq1+9vf/kaHzTXQ4ffffx+lODt37ly+fDmdLgCkmZHiUEDojfMS6sDxTTfdlJWV%20BSFFcTlggvB16Bo2bLhq1Sq9DMwie6TMlfAuhE3XzuP4c9KkSXpZgK1bt249YMCASiHJ3o2JiYnA%20H2UPzwl8YHf0gERpMtqCG7XCQVJqlbaQWz766CPYPZBzSMWCNaJuSYTMg2gwnDAiENO9e3eJ3olF%20gwcPtrUk+6t/9tlnMoBK9kiT7IGA2JveBcqEL+CIU6cOVSRRRhouYG9XX301yCv2g0mr24a90Sgf%20fvgh9gbwqb2BYrgocn2R2rJlC23Rv39/aj5gSzQZaVJGCoXLx0kukAUEqcw333xTUgC7hw8fTs3I%207dxIw3Xo0KGgoGDHjh29evWS3XzkvzB1sgfCUnwqgdTkcbQFCAsWa3NQsZQ9UG9kybImhcWT4R1M%20+Nd+LuShUaNGsPKePXvCC/vss88GRrgD4pV58MEH8bftXdSzvJhWp556qvo54uqMHTtWxsIlJxSN%20V48XOT8/HzPWn52E0BRJXhlreKtXr8YDCQxLY6ujRo3Sa1asWMHbJBu8S/rYG+lISalt/GG5kUq4%204IIL8EB4tcm8Ro2ffPLJvJvq27hcLleJ9KdSnynv+kPr008//fbbb+njw0MqpYemV5N5RTVq1IBL%20ivxGTB8Ghezdu9cOQUEtdHJt27YVcMzNzZ07dy5UBPC1aNFCAjx4BNDzxRdfADpXXHFF/fr15d68%20vLypU6dyWU5Ozueff076dIoQ+W233WaHuov8Lr9o0SIySYnCs0qHmhgSfSrpAJTFRqZSiiVLlnzy%20ySfy9ZmyNGjQoE2bNgEoHDZsWJMmTWCphQsXknkeRPffPCR9BMQASegWM7fccgsQBh+T/tatW6nq%20WrVq0cGHA7F8BIeVZ82aBaCTeSpKoqLtBtdklexBLRreTW28//77mzdvlrYg5VtvvTWw7gpF279/%20P41LzmkI0qeV4VSujH2hQ8qLIZG9Xbt2cfvFF198xx13wCvdunU777zzMB4eDTadfvrpNtqBQi1b%20tmzGjBmFhYVYAk1GE1MDNqS4SIm97du3zxqt7LTXsWNHCdJduXIl1wTsjSdib19++WXA3ooUjPvV%20V1/JqxGwExvyZEffOc8rANFKtL1MN+SkLfXBgwfxzbgLIrQr6Mmqc/A6VrRx40b7X5ynUACihnFv%2027aNlv3666/x68gbXijmZBmUgoPjtKytIjCX5+Kg2p0URWSGFtfQoEiiJsePH2/HkjFd/OoNGzZI%20TmBo3g7aUXOC70qdByqB7OG3Q8O84HZZdxqRiiUFG7BONWKlvFaQPdVLg9544421a9e2b+h3331n%2005HYG2pMZlCQSWoD46TdKYL+huCHz549W2Kf0tLSYtn5yOVyuYqIUXS2dpVtSFI4zkY/SXcrE/hK%20tJRvqWcbLuFf0KTI6Zua2yhXBti6devWkyZNgkTlloSoS6QpRlAbXFaiyWokLk5Fkenbypf0+TPG%20He+KzJ4WXGCR4+i5LbZufx97+yNK2yuc/uOoKPy0Ll26hK+HEwiLmjBhQniIVynmJEoOweVjMZL/%20bmNwuVxlKN87xlWmvl1R3Vj0k/8TUplnOzpuam7jANPYbzkhpJJmXj+4F9si8aUf6XYhrVIs/nG1%20tz/kr/mxtZfVnj175JtDpUqVateuffbZZ5933nn5+fk7d+6kuvLy8tatWyez/YrcSLUUcxKlKY/R%20u/7vNgaXy+Vs7XK5m+Gduuv/hY4ePdq3b98JEyZA1bNnz5aQD+xTP3IeOnTomWeeGTZsWELUzR1d%20LpfL2drlcpWZ9u/fX+xejy7X76CCgoI1a9ZA0snJyXYzIHX/kpKSUlNTOahZs+b111/vNeZyuVxW%20vr61y1U2Onr0qF1NeefOncdjr2+Xq6Q655xzZM34ZcuW9e/ff8eOHVjmL7/8IkEg+/bty8rKevLJ%20J1NSUiZOnHictpx0uVyuP658LqPLVQbKy8sbMWIEjLJnzx5ZMIF/e/bs2b59+2rVqhW5caPL9btp%20//79Y8eOfffdd7dv337qqadWrFgR4P7zn/+8detW2Pq3335r3LhxRkZGkbsguVwul7O1s7XL9Xtr%201apVubm5gZUBDx06lJSU1Lx588A+Ly5XmejgwYNr164FpiFsWbtGltW75JJLTjvtNJ8h4HK5XM7W%20LpfL5XK5XC7XcZTHW7tcLpfL5XK5XM7WLpfL5XK5XC6Xs7XL5XK5XC6Xy+Vs7XK5XC6Xy+VyuZyt%20XS6Xy+VyuVwuZ2uXy+VyuVwul8vZ2uVyuVwul8vlcrZ2uVwul8vlcrlcJdH/CjAA8VwuIT51Y1sA%20AAAASUVORK5CYII=" height="426" width="969" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 1.&nbsp; </span><span class="textfig">Dinámica del IAF del cultivar VST-6, en función de los días después de la emergencia.</span></div>
      <div id="f2" class="fig">
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Dhw4ID9I%20EdObmpq40hRAjsX0YFQX2hsMtiZ/TteXGZxmvWIiTDCihy4rNZTpeREAINcz+oUXXpg587+3b98e%20Pmr+xRdfiJje09PDqwYgQyT7LqS6mrbASIRuVpXB7HTaKrSyUXObVjGEPnE8V5ACQK667rrrLrvs%20sozK6Br/7JchQyKMUh1zzDFcSwogc6SwbrquprHBELuJoaGWeekAkFO6urq6u7vFN3fcccfpp58+%20Z86cTMu+M2bMCB9NLyoquuqqq4jpAPIipvuH1ttjJHWTnWqMAJA7Xnnlle985zvjxo0bNWrUKaec%20smvXrltvvTXiuPXgEod3zz33iFweWlJQUFBcXDx58mRiOoA8ielSUvdPWA9L6F5v3CowAIBsyug/%20/elPP/7444MHD3799dd79uxxOp0dHR2ZebQLFy5cv359WVmZyOUlJSUNDQ3ijOLGG288cuQILyWA%20DKHlqnakQWlpaWtrq/i/kK4AcpVer3e7leW9pk2b9pe//CVbqhwuXbq0p6fnt7/9bQZ+AgAgD/GX%20CACQqK6urk8//TR8+csvv5xFz0IE9I8//rixsZF6LwDyO6a7LeXV3IIUAHJBQUFBxOkiw4YNy64n%208uijjz711FPbt2/no2YAuR7TRRbXRqE3O/vcCymzhA483gH6asAHlFvcmmQ17tdmB31fAPJdUVHR%209773PcX1lyKjz5w5M7suyhTnG2vXrjWZTAcPHuRlBZDDMd1RLbJ47CaBeyFlECm0xj3wYNMKm/9y%20WME+0ayPkXPVN+7XZgd9XwDg98QTTwwfPlye0U8++eRHH3006+Z5jxkz5tZbb120aBGXkwIYZN6U%20sZtU7N7Q0O7NSMHqNMEEG62BfL30jCM9Qn3jfm02wQNLfF+qlZSUdHR0eAHkrrvvvnvhwoXTp08X%20Ab2wsPDKK6/ct29f9j6dn/3sZ88991xPTw+vLIDBkrqY3h7v3kaZHNJ7zzKiJVZpteIJRHuM+sb9%202myCB5b4vojpACTbt283GAyHDx/OmWe0Z8+e00477frrrz/zzDPvu+++rD7lAJClUvdZZPsupywC%20+kK7PPqJn8XKrL29kdtSb/P9O3F8nydgrDRFmMmjvnG/NpvggSW+LwDw83g8CxYsePzxx3OpjuGL%20L774j3/847HHHnvzzTd/+9vfTpgw4fXXX/dyXSmANErpn1RD1axgBNTV1Jls9b2znnWzqjTmedk6%20C9q9aaN/6rqhTN93hb7MEBZy1Tfu12YTPLDE9wUAknvuuefyyy8XQTZnbuH54Ycf1tTUfPnll9KP%20hw8f/uyzzy655JIDBw7wcgPIjZjeZ6DWWGlyyoK5bvxEjdO8IjuzoO+TgrAnGHxWypCrvnG/Npvg%20gSW+LwDQ+G8+umXLlltvvTWXhtLXrl37r3/9S7FQpPaWlhYG1AHkQEwPjMrKcnptg8Fp1ksVDgNT%20LuQD7NnD/d7OVDTu12YHfV8AkJvTXQSXy/XNN98oFh44cODdd98lpgPIgZium1W10zcgKxU49FX5%208018Ecm8Ql7w0LmrPfs6LTgSHTZhpNfO99z9btyvzSZ4YInvCwA0y5cv/+lPfzphwoQce14//vGP%20CwoKFAtHjBgxefLknJnYAyCfY7o/p1f4qnL747h/fotvQJ0+B4BcsGPHjpaWlhyb7iIxmUwnnHCC%20YuGpp546bdo0YjqAtBmawm37Rs/NUkoPDtvqahobNspvHWSqNPIi5AqPx9PQ0CC+hq/q7u4Wq4qK%20isJXXXPNNSUlJfQekHUWLFiwYsWKwsLC3HtqBQUFzz///CWXXLJ//37x50v87Ro+fPjll19ORgeQ%20TqkdAjFaQ3W46wK1F3U1baGK6oaGdms2pvSwaffheq/MVN+4X5tN8MAS3xeAvGaxWM4999wpU6bk%20anKdNGnSrl271q9ff9ddd9nt9nfeeec///M/9+zZw0sPIG2GpnoHIql7rX0XiaTurcnmTvMXQ3EG%20Jtb3ybLBKzNlU77VN+7XZhM8sMT3FUFBQcHtt98ecVVjY6PZbGbUHMgNnZ2dNpvtb3/7W+5Nd1H8%20TZvpJ/1444033nvvvb/73e+OOuoo3gMA0mAIXTAAwbHoqFdZykei1Tfu12YTPLDE9wUgby1cuPDB%20Bx88+uij8+pZm0ymV1991eVyUewFADE9c+lmVflDblidmkABlT4z7tU37tdmEzywxPcFID9t2LDh%20+OOPnzlzZh5O1H700UdvvPHGnp4e3gYAiOkZm9P9tSXDxqIdTbYIEVd9435tNsEDS3xfAPKPx+O5%204447Hnzwwdye7hLN5MmTS0tLN27cSFIHkA5eRBa89tUeZX3gQlj5eukhkR6hvnG/NpvggSW+L9VK%20Sko6Ojp4VwHZbvHixY888ogIqXnbA3v27Bk3bty//vUv3gwAUo2YHjul+6rRxGkTyLRS5o3eXH1j%20dS1D9XIihOpk74uYDkBwuVxnnXXW4cOH87wfli1bdvvttx85coS3BABi+uAE9D6ijS+3y+7XFDff%20qm+somWcJkndFzEdgCAy+uuvv57PQ+mSQ4cO6XS6jz/+mLcEgJTSerliPcs5qrUVGrs3syvQl5aW%20tra2UpARyF4Wi6Wzs/Ohhx7Kz1npCs3NzU8++eTGjRspzgggdfhrm/UpvcnGBZ8AUqurq8tms915%20551kdMns2bM//fTT7du3M9QFIMtjuqNaK6l2BH8ut7jp/MS5LeUVO7P0Xq4Asscdd9xxyy23FBcX%200xUhq1atqqmpOXLkCF0BIDtjuoiRIp1X2PouNVrtE816onri5z7zNI3ethruQwQghV555ZXdu3fP%20mzcvDwulxzBp0qQJEyY8++yzFGcEkCKpnJsuMrre7JQvMcmmUPumVO9saCdk5gXmpgPZ6+yzz378%208cfPPPNMYrpCV1fXeeed53K5RowYQW8ASLoUjqY7VoiMLquQoqigYqw0aZzmFQ5eAwDIWBaL5fzz%20zz/jjDPI6OFGjRo1Z86cRx99lAF1ANkV0x1NNlP8+iO2JnI6AGQmrhyNS3TO2rVr9+zZQ1cAyKKY%20rgm7D33fFF+tnLEOAMgoXDkaV0FBwaJFix566CGuJQWQRTFdX2ZwmvXB4i6KiB66rNRQpudFAIDM%20s3Xr1o6ODq4cjevGG2/ctm2by+WiOCOAbInpullVvrtb2ioCxRh9wTzwg2wcfeJ4riAFgEzj8XiW%20LFny4IMPktHVqK+v/+1vf8sMdQDZEtM1uppG2W3oIzI01FLxGwAyjtVqPffcc7lyVKWZM2cWFhY2%20NzczoA4gibQp/psSXpSxlynT73CPpKEgI5BFurq6ysvL33rrrWOOOYbeUGnHjh0LFy5saWmh0wAk%20S6ov3tfVtHm97WGj6v46jWR0AMhAN998c319/dFHH01XqDdp0qQpU6bYbDamvgBIFi2f0CENGE0H%20ssWOHTuuvfbaV199lSKM/dXV1fXjH/94y5YtJ554Ir0BIHGD9VfYbSkvt7jpfwDILCKjP/7440xJ%20H4BRo0aZTKb77ruP4owAMjym+6ouVke9d5Gupm6iWU9SB4AM0tjYOGnSJK4cHTAR01944YXOzk4+%20qQaQyTE9HqPVbnKaV3ATUgDICB6PZ+nSpfX19Ux3GbCCggLRgbfeeisz1AFkc0zXuN/bqdHYmsjp%20AJAJ7rnnnvnz548ePZquSMTs2bP/+c9/bt++nQF1AAkamsTYHaH2YoXWRh8DQMbr6upav37922+/%20zXSXxD366KPXXXedSOpDhw6lNwAMWBJH0/21F+2m/j3IUKbnRQCAwdDS0lJVVXXmmWfecccdCxcu%20rK+vLywspFsSN2nSpAkTJjz77LNMfQGQiBQUZIx1RyMl7nCUJyjICGSaxYsXr1u3bv/+/eL7o446%20SqvVvvLKKyKyM5qeFF1dXVOnTn3zzTdHjBhBbwAYmBTMTfeNqqsaVDc0tJPRASD9tm7d2tjYKGV0%204ciRI4cPH77kkksOHTpE5yTFqFGjZs+e/fjjjzOgDiCTYrqP0eq/86j/ZqNRtdXoeAEAIP1Wr14d%20yughX375JRc+JlFdXd0TTzyxZ88eugJARsV035h6oy+oAwAyjtsd4aYVhw8f7uzspHOSpaioaP78%20+Q899BB3OwKQYTHdP/mFOS0AkIGmTZsWXoRkyJAhU6ZMYW56EnG3IwAZGtPdlnKtH/caBYCMUltb%20e9JJJ8mXiNQ+ffr0CRMm0DlJJN3t6IYbbhAdftZZZ913332ff/453QJAJW3KTvEd1dqKYNF0Crrk%20Oyq9AJlmx44dP/rRj7766qujjjpq2LBh//7v//7UU08dffTR9ExyiV791a9+5fF4pHOhESNGvPDC%20C2effTafWgCIizsvAEA+OvXUU4877rjHHnts7969kydPPuOMMwiOSffhhx+azWYpo2v8s/+7u7sr%20Kip27dp14okn0j8AYkvdpBdjZaAoI0PpAJBxLBbLnDlzfvazn11//fWUS0+RtWvXfvnll4qFX3/9%20dUtLC4UaAQxiTNcYrf7q6dxnFAAyTFdXl81mu/POO0nnKeVyub755hvFwoMHD3744Yd0DoDBjOm+%20oO5tb9CY9dEvInVUVzt4EQAgvVasWLFo0aLCwkK6IqUuuuii8LuQiiWTJk3iBAnAIMZ0R7Wvyove%207BTfO0VUjyh0kSkAID26urqamppMJhNJMdWuvvrqk046SdHPY8aMmTlzJp0PYBBjOgAgEzGUnjYF%20BQUvvfRSWVlZUVHR0Ucfffzxx0+ePPnFF18ML1oPAOH4SwEAeUQaSn/77bcZzU2PMWPG7Ny5c+vW%20rbt37z733HOpqAOAmA4AiICh9EFxgR/9AKBfUjnpxWT3xmM38RIAQJowKx0Askjq7kIK9OIupEAm%20uPnmm7/zne/U1NQQ0wEg8zHpBQDygsfjaWpq2rZtGxkdALLC4FV6cVvKqZkOAOlitVovvvjiUaNG%200RUAkBVSPJousrhUOT0KrcbutRp5GQAgpTwez8qVK7dt2zZkCHV4ASA7pPTvtaM6Zkb3sTUxog4A%20qcZQOgBknRSOpjuqVdxj1FCm50UAgBSz2WzPPvssQ+kAkEVS9yfb/d7O+CG9obFGx4sAAKnU3Nx8%206qmnTpgwga4AAGK60L7LKWJ4e6BAenuDoU8ddfGzWNlGSAeAVFu6dGldXR0FXgCAmB5iqJoVjOG6%20mjqTrd7iDq7SzarSmOf1/gwASIWWlpaTTz6Ze9QDADFdbuJ42WC5sdLklAVz3fiJGqd5RZZfQOq2%20lGtlyuOcdziq1TZV3zIT9gUgc9lstvnz55PRAYCYHqIvM/RdYKxtMDjNeqlYuttS77u+VD7Anm18%206VZv1oTm9XjbGzRmvVYbpRq8r3mFLTjxxz5RNI0SitW3jHVo6doXgAzmcrk6Oztnz55NTAeA7ONN%20mfYGgy/+2U2+3Uiz1KXv+5BPWM8m/qfSO/devjTCc/JNzVesiNJUfcsY/Z62falWUlLS0dHhBZBe%20CxYsWLNmTU9PD10BAFknhTE9mALlebzvoiyO6dHibOTl8lMVxUJFW/UtYx9ZevZFTAcy2Z49e8aO%20HXvgwAG6AgCyUSrnpvsuGw39IBVI19U09g3qpsqsvAdpoNrkzvcizg9RFIMPTPDpO1XfP1nf94/8%20Bk/qW0Y9sDTuC0BmW758+aJFiwoLC+kKAMhGqb3VhdEaGp2tC9Re1NW0hYbUDQ3t1qxM6b5CNb7n%204FQWq3E02foUuPHn4U0bnRHCe2j2fm8iVt8yakpP474AZDKPx9Pc3FxVVcWsdAAgpkdN6j7yOC6S%20ujSUn8Vl0wM5XQR1feiaUbelvMKmMdkVT8tXQN5HMWwtFbvpk4jVt4wmnfsCkMmsVuvFF188evRo%20ugIAiOlRKaoW5kbdP3GuEbwg1lah1VZbLOV680R73xMS/7NXcTfW/rZMfAuJ7wtARlu5cuWiRYsY%20SgcAYnqshK43OxWLfWPQ2Z/VjdbeS2JtZl9pxkhTeILD1mGzS3oFprirbxlNOvcFIHM1NzdPmjSp%20pKSErgAAYnqUjB6e0Ptk9axP6vKrZOXzX/JTd3d3cXGxNpLOzs7S0tKIq7Zs2cLvIZBcS5curaur%20GzJkCF0BAMT0CBwrYmT0YLLN6tuQ+j4rqNDYZXUmbRX5nNSLior279/f34KM06ZN4/cQSCKXyyW+%20nnHGGXQFABDTI6f0Jpv0TeQS3IGJ3dl7oaL/s4LARBffRbG9M9X7fkYQdjfWcIHLONW3jCad+wKQ%20oe655566ujpmpQMAMT0m371zItdclE/szsqQPs/s7FN6sfcJ9f2MIFg5xbmrXbmNwGWcwfnh6ltG%20k859AchEnZ2dLpdr9uzZxHQAIKbHFHdENkvDoFR1XFEgvffmTX0+IwgOXEe9JDPUSepbRpPOfQHI%20QBR4AQBielz+21nGqhbii7rKoJstgoVSlPrceDW4LFhiXTlwHdhI741Y1beMJp37ApBpurq6mpub%20TSYTMR0AiOkxc7q1vUFj1ke5pNI3a0TT0Bh2gyO3xZIFs9WlsejwGSMBfT8jCGZ3xTlLYPK+PA+r%20bxk1p6dxXwAyw4YNG370ox+deeaZ8+fPv/TSSwsLC+kTAMgF3lSxmwZ4RJEvOc0wgWnovrn34c86%20bGmwufypSf0T9mTVt4xzaGnZl2oxKr0ASIQI6Mcff7z011Or1ZaWlu7bt49uAYAcQExP9AnKMrkU%20e6Mcf58ALLUMj/P9aNl7AW74DpO9L2I6kJnuuuuuESNGyP+ADhs2bMaMGUeOHKFzACDbDeXzhIFP%206vF6a31VGfVac3Cyi0i4bbqozdvLyvUVWluoaY0uwZYSW0V5WXubvEnq9gUgk/zXf/3XV199JV/y%20zTffbN26tbu7e+TIkfQPAGQ1rW9EPSUc1doK2wBH061MjO5fR2syvc9KS0tbW1u5dTmQXMcee6wi%20pgsjRozYsWPH2LFj6R8AyGqpLMg4oNkrA54rk7cpvcnGBZ9Anho/fnz4Qo/HM2bMGDoHAIjp0Rit%20AxrfHeDD8pTbUl6xU7oTKoD8s3r1asXklmOOOeahhx4aMmQInQMAxHQMDke1Vqudp2n0tjGZHMhX%20kydPtlgsRx99dGFh4XHHHVdUVLRkyRJubwQAuYFLSLOV7wpWK90A5Lsf//jHJ510UkNDg8fjEam9%20tLSUPgEAYjoAYJBZrdZrrrlm9uzZjKADADEdAJARPB7Pk08+uW3bNjI6AOQe5qYDQLbasGHDBRdc%20MGrUKLoCAHIPo+kAkK1Wrlz5+OOPU9cFAHISf9wBICtt3br1+OOPP+OMM+gKACCmJ5XbUl7t4AUA%20gIFZuXIltRcBIIeleNKLyOJ6szP6em3G3+UeADLQbj8KvABADkvpaLqjOmZG97E1MaIOAP1ls9nm%20z59PRgeAHJbC0XRHdYUtbiNDmZ4XAQD6o7u7e8OGDe3t7cR0AMhhqRtNd7+3M35Ib2jkTvcA0D+N%20jY1VVVWFhYV0BQAQ0wegfZdTxPB2r6S9waAx2b0h4mexso2QDgD9tXz58traWobSAYCYPmCGqlnB%20GK6rqTPZ6i3u4CrdrCqNeV7vzwAANZqbmydPnswtjQCAmJ6IieNlg+XGSpNTFsx14ydqnOYVXEAK%20AP2xdOnSuro6bmkEAMT0AdOXGfouMNY2GJxmvVQs3W2p911fKh9gBwDE5nK5xFduaQQAxPRE6GZV%207fRVW3RUa4VyEcd9E19EMq/w/Rys1Ojc1c6LAADq3HPPPXV1dcxKBwBiesI5XURyqSqjNL/FN6BO%20nwPAQHR1dblcrpkzZxLTAYCYnmBO94+eB0gF0nU1jX2DuqmSe5ACgBrLly9ftGgRdRgBgJieBEar%201y4ldVNdoPairqatPZjUDQ3tVlI6AMTn8Xg2bNhw9dVXM5QOAHlC6/V66QWkWmlpaWtra0lJCV0B%20DIzFYuns7Hz44YeJ6QCQJyjpBQBZ4Mknn7zqqqvI6ABATE8TR3U1ldMBILaWlpaTTz6ZOowAQEwf%20UN7WDoRUBgYAEIPNZps/fz5D6QBATAcAZIrdfrNnzyamAwAxHQCQKRhKB4D8NJQuAICM5fF4Ghsb%20//GPfxDTASDfJG803WT39p/dlIxduy3lkSa+c3UqgGxntVqvvvpqbmkEAHkou+umO6pVXIQqzh+4%20idJgo246MDDjxo174YUXxo4dS1cAQL7J2rnp/hF0VYVibBWMrAPIRs3NzZMmTeL8FgCI6VkV0fVm%20Z38eIrJ6ucXN6w0gi3DxKAAQ07Mso/dGdENDu+rp706znqQOIFu4XK6urq6ZM2cS0wGAmJ4NHNX+%20jB68XrWtRhfvEUZrb1wXSZ3ZLwCyAkPpAEBMz6qQXmHzD6AP4JpQX1xvbzDYKgjqADJdV1dXS0vL%201VdfTUwHAGJ6FnBb6nc2tKsYQI9KV9PW3rCznqkvADJbY2NjVVUVdRgBgJieHSl9066qxgQyejCp%20N1bt2kROB5CxPB6PzWZbtGgRQ+kAkM+y6C6kuhprTSZtBwBSoqWlZdKkSaNGjaIrACCfDcn2J+Co%20pio6gByxe/fuzs7OpUuX1tXVDRkyhA4BAGJ6OqK0tjdOi58HUhrRf0cj+XZ8jFav3eS/gxFhHUDW%20amlpKS4unjx58mmnnfb3v/+9oKCAPgEAYnoqSclaebNQo9U+0azvX1TvUy7dF8t7Q7m+zMALCSB7%20bd269corr+zu7v7yyy8PHjz49ddfX3DBBZ988gk9AwDE9JRl9Gj3CvWPgTvN81QHdfemjYotiajO%208DmAXFBZWfn555/Ll+zdu/dXv/pVT08PnQMAxPTkc6wQGT14HyL57UADSb3SpHGaV6hM2u27pJQu%20v+1oe1k9txUFkOU6OzsjxvEtW7bQOQBATE9JSm+yiYwe7z5Etqb+jIgbGuQVGXU1bY2aeZkzpB6a%20gh91mrysRZwTDPUtE99C4vsCMHBFRUXffPNN+PJjjjmGzgEAYnqK7HzPHSMbKmesx2SsbTBoNM5d%207X0Xi6Re2RRtZk26A7p4QsEPDyKcnfjaVNiCDWJNzlffMtbxpGtfABKO6aWlpYqFBQUFc+fOpW46%20AOQ1b6q0N/gv7Oyd9WI3BX+QTX+RT2JRtUHZLBoZ/xYjr0q1wJOJ/UTCOiP4uLBjVt8yE/alWklJ%20SUdHhxdAJOK34+STT5Zn9PHjxx84cICeAYB8lrqYHgyBsfU3ENpN0R4RfU3qM3q8PUvNFEk+4mPV%20t8yEfRHTgWRZt27dqFGjjjvuuBNPPPHXv/71wYMH6RMAIKYPYlDvx1h6Bgo8vbhPItgNyugbnojV%20t8yEfRHTgeSZPn36Sy+91NPTQ1cAACQpnZuuq2mLldRN9jbZBaEDnBE+aDOpHdX+OfF9r2qNJFhL%200lCm77siUO+99ypa9S0zYV8AksXlcu3fv/+CCy5gMjoAICTVdyEVST3SqLp/rDZeFZhM5rbU+6+A%20NdXFPdMI1pKcOF7RUjd+oqZPIlbfMhP2BSBZVq5cuWjRIjI6ACCdMb03q/eRzQndn9KlsWhDQ61R%20Vs4w4uC++72dajequmXiW0h8XwCSo6ura+vWrXPmzCGmAwDSHtOjcFRna+2/4IwRp1mvbaqUT+r2%20LelbND10Yybl7JJegcKV6ltGk859AUiOlStXzp8/v7CwkK4AAKQipvcdU1anwhZWBz27UnrfqTtG%20a+DyS1tFnpYe7+7uLi4ujvhad3Z2lpaWRlzFrRaRzzwez4YNG66++mqG0gEAKYrpA5TQiK3IxV5v%203KtQHdWpuk9p+Ei0dBMmjca5cVM+5vSioqL9+/f3t9LLtGnT+D1E3rJarRdffPHo0aPpCgBAZsX0%20JAynxxvH79fNTtUJzhgJp5tVpczpgcopsQQu41TfMpp07gtAEjz55JMMpQMAMjGmJzoBWmT0FMTw%20eGJk3GCdlPAl4Wckwcs4g6Py6lvG23s69gUgUc3NzWPGjJk0aRJdAQBIZUyPdD8c31ztKHf/Eat8%20axKqnB6sijhIVH4UEAz1Uc9IQsPW6ltmwr4AJMhms82fP5+hdABASmO60RpWY9FtKa/Y2dAeJYgb%20re1VG/WJTRuPPvkktYJTW6J/FGComqVTtg5L9YHDN1Ua+90y3pGlY18AEuFyufbs2TNz5kxiOgAg%20pTE9nK8cijythkfK8RM1tvrEa6JEGa6Xj+gnPafX1PmrL4ZfKSpNGen7vAOtlane0WRT5mH1LeMc%20WVr2BSAB3NIIABCHN1ViTHiRSPcmjTRXpl/7SGwLAxa4s6pi5/4DivCsI7SWTh/CDl59y34cWcr2%20pVqMSi9AHtqzZ8/YsWMPHDhAVwAAokldTA9kwMiRL7gy0UTo387g5PTQOH1o97HPO/oEYKlp9Gn7%20KlrG6sJk74uYDiTXb37zm/vvv7+np4euAACkP6bLcmQMiUdsX9CMtRW7KZUxvu+Umjh7kvdI7DCs%20omWcJkndFzEdSKJDhw6NHTv2//7v/+gKAEAMWl9UT5W45RINUa8w7ccceEu53uyMcypgzeGZ1r5e%201mT6UywtLW1tbRVhnWlmgMVi6ezsfPjhh5mYDgCIYWgqN260eu2a6EndZE84ow9O3fTMSulNNtGT%20XPAJZA2bzfbss8+S0QEAsaX69kYiqUeY/iLNrUh4/HeQ66ZngEDRSyspHcgSzc3Np5566oQJE+gK%20AMDgxnQ/XU1b36k2CY+iSwarbnpGcFRrtdp5msZkdSaAdKAOIwAgk2J6isW+cDMVddMzgf9zCiI6%20kE1cLtf+/fsvuOACYjoAILdjurHSXzc99p14ItwfFQAGw4oVK2pra8noAICcj+kaY22DQXkbTQDI%20RF1dXdu3b589ezYxHQCQ+zHdN+vdPtGsr3ZEb+KojrUWANJj+fLlixYtKiwspCsAAGoMzeaD7y3H%20WKGNUfLFZLfyQgMYTB6PZ8OGDW+//TZD6QAAlYbQBQCQalartaqqqri4mK4AAKg0lC4AgFRbuXLl%20Cy+8wFA6AEA9RtMBILWam5snTZpUUlJCVwAA8iamxy6ZntN10wFki+XLl1OHEQDQX1k96cVotSap%20EQCkhsvlOnTo0OTJk4npAIB+GeTRdKolAsht99xzz5133klGRw7gbQyk+ZcoWTHdUa0diAobLxmA%20nNXV1eVyuWbOnEm+QVZ7+eWXxXv4/fffj9FmwYIFof/cly9frnLLOj/Fwg8++CC0qQsvvFCxVmxc%20LBeHFHGD69evlx4ovlEsEcSWk9Ih0jH065nGOHL58434tyLUt9LxSy+HnKIP5atCT1n+qNAxyDtH%20vh3xTXjjAfdDjGbi9Y22F+nYQq9j+EssuiVaRykeFVoe/maTv28jPlOp3wbQXRHfw+KXKHaXKnmT%20Y8AzwFXMLkf2Kykp6ejooB+Qb2666aZHHnmkp6eHrkBWk+JFjAZi7bhx4/q1zW3btkk5IPyBYuGy%20Zcuk78VZ7g033BBaJRpLjxIPD9+mtFa+6plnngk9XGxKzUGKZrEbiGMLbUd8EzrU2GIcuThCcZzR%20OjY8rck7RDoe+TEofgz1duh5iYeHbzB8L+KAY3eFyn6I0Sz04kpPU94zYpV0SIqeET+GjlPx3hDf%20hw5Y/kB594rl8oeIgwltTXpDhr/PI/Z/3O4KPWXpqclXSUti/0L17p2YDmI6kAqHDh0aOXLkgQMH%206ApkNRFK4ibRGEEz7gMV0VlKS6HEJnatCIuKBvJgFJ7C5WFIemDiMV2+d3lqVHlmojjyGGc4Up5T%20hHJpO4onLn+aEY9H3iBiTJSiZ+i5KxJwIv0QrZni5ZCHbPlxKt5X4smGlsiDteJJyc8N5M9U8Xaa%206RfxUOUNwp9a7O4SG1HsVLGF8Hc1MR3EdCCtGhoazGYzQ+nIampG/kIjvv0dUI8Y06W0JB9/Vew9%20YtgNHyEOJ+KdmpHv2PkpPI9GG9pXGdNDQ7Ph5zlxx7PDU76UCOUfR0Q8jIgRXMqj0ucPcTO6yn6I%200UyRy8NPosJjeviAdyi1y3N5jPet2Kn8IKXukrYg/+BF/oYJD9n97S7RRvEmVz+gnrxLSAeUt6mW%20CCBXUYcROeBvf/ub+Dp27NgYbT755JNQAos4mbi/3veT5vX++c9/jr13aW73mjVrRJwKTRGOOKH5%20r3/966233prgsX300Ueh6SshTqdzwBu88sorpSR3xRVXyGdOiwMWnXDNNdfEnlj/xz/+0WTqzVIG%20g0GKs7fddlvEPz4vv/xyfX396tWrw1dt3rxZfBWHIXYUscEA+iFGM7GX8Fc29qTtjz/+OPzdKF5W%208bWzszN83rn07pVPQz///PPPO++80BLxfhAJWzxl0VdiO/JnLQ5v3bp1Md4w6rtLbFn+GklPQXSL%20eO3ivj2SFdONVqsxfQ8DgMzW3Nw8efLkUaNG0RXIaiJhhMcshVDucbvdUtxM8EpNEWJCo8KKpBXj%20XMJms4lML42YimOQBz4RwsQSEeXDL0jVhF3B2dLSEu3SzFSQem/u3LnSeU7oskgpfYqkKJ/SE/5w%208awvu+wyxdbEV2m4V/F8xdOZOnWqeILRnlfsq4Szl3QZqHgDiLeB4jLWUMIWbx5FppeCeOzzSTV7%20F1sOj/viJRCnFmmL6QCAXkuXLr3zzjuHDOFvLPKLiJsiHarJ1jFIUTUUuFUOz4uTBGmcVQpeTz/9%20dGhVKOmKhBq+NfGoaJNexDbT2XsilMvDojiSUFIUqzT+IXZF+hRpL9qnDaIfxPNVdJH0BEW+jFib%20ZcaMGeIESTyqXxVsMp903iKl6ttuuy10GimdoUmrhNDZi3j6dXV1cTerprvEm1lxAtAvg/dfiNtS%20nnDNdH8ZyLhbEXsKnhdTpR1A6om/2ieffPKkSZPoCuQeee25iOkk7hyV2ET0XLNmjTT6KIKmSOpq%20ApNCxIHnpGTu7373u/IxVCnwGQyGpPTtKaec0q9VTqdz+vTp0R4S7YUQ0T9i/4hAWV9fL3pe5Hh5%20ltWEFSJU3w8xmonDk+9CmtAin5ES7tvf/nZoIxKx8fPPP198U1JSIn99P/nkE/H13HPPVXRIqL5Q%206ClLn9uIVVJSl06EbDbb1KlTpScrukLj/0BG8W6P0V0h4iHi8BL5jUhxTJclZCW92WmrSFJullVt%20D9ugo1rsKfhD0vYIAFGJP/Hz589nVjpCQsWhw+soy1dFe7j6u5HErccsGsydOzc0o0PEiH379sVo%20L0KG4pN9aURWEnHmrsgrinjUL1JcC7nyyivjTi2QdqcYaZbSW3h8l6LegIne08imUEufG8QOl+qJ%20cDljxozQ8YsTfkX4U3SsYsZL+AsRKmsYfq4lArQiUIqkKz076eOI0JFognNy5JeBquyHGM3EKysf%207P/rX/8a7WhDxAPFKxj6rEbarNQnoh/E+yTUXeIERrQMz8fS2U5ouTzZi4XiAD766CPFmzx0Can8%203R67u0LnNqEeiHjSKLYQ/z2RygvE1VwgmlCll8g7kG+yvSF0ZmdoaJd+prgMlV6A1HnzzTfPPPPM%20I0eO0BUI2bt3b4yCHkuWLDnnnHNEm1QfhtiRyC5SpQuRacROxfGIr3GruKisZOJVV70xdqUXRRXC%208DIacSu9KIp+yPOWmip4/a2brr4SZbRSkvInHq3SS3iFRHkp9Ig0UWqJhBceibjxuClRZT/EaKao%20m6442ogFGRV10+VvNkXd9Ij9HP4QTZSSjuExvV/dpagbIzar+FGjrtJLCmO6qiou/uyc9F30BvHe%20FsE9iSXkdGI6kDJXXHHF008/TR1GRIwIEWO6CMoulyvVe9+0aZPYu3xH4sRA+g8ydrCOm7xDZyDh%20zy40MyFaKg2Rhyr5KkUekg+4KlaFDkOeQeXt+3X+EPfsIvz5SnkuWm2+iEcuf6YRTy1Cs1PCNxux%20Vn20cVj5axR+fx/FcikKq+m3iP0gLQxPw5ooRScjvknkB6w4G4lRdDLUyfK3U7S3WfiOIr5R5TFd%20ZXfJm0XcePrrpoeTjWOnKKTHOBMIbTg8povjSnS3IKYDke3Zs2fs2LHc0ggRSUNuijQmcnPs8exk%20EXsJTwZSrIl7ABrVN02MGMeTmI8zX9yK4/QD1P9CpW5uevsupyyGKyebSGG5rSahSkfu93ZGiPq+%20ZO7c1d7bQjEha/zE4FoASK7ly5cvWrSosLCQrkDEmbVSkQ35LOqNGzfefPPNsR+Y+Nz0Dz744LXX%20XpOXGgwVHxRrxarYByDdQyfuxPeI/vjHPybrCsuskGAxSjoh53tG/N6JM3aV15Wm9BJSQ9WsYAzX%201dSZbPWW0FR93awqjXmeJbGLrsWZgMkeFvWNVnEOsPM95aYnjtfx9gCQEl1dXU1NTY899ph0qxEu%20HkU011xzjSZYXE+yZs2an/zkJ7EfpX6ULtq1jFLhixifs8c+AKlkoXTw/SL9LiTrCsvMP0sXzzdu%20se2ct2DBghkzZsS9QVJ+kj5MU/8bkdKY3icZGytNTlkw142fqHGaV6S47IpvLwCQSn/4wx9OP/10%20kWDMZvNnn33W0NAQN/Qgb82dO1eq3i2NTK9fv14sOeGEE9Kz99hFXeIaQEFDb5RqMDlJPFN+9zX+%20yidprjefRfr7DkldTNeXKT7jMtY2GJxmvVQQ0W2pt4l/5APsA9qFraJcuYU+FRgj/JkJnwcDAAO0%20devWmpqavXv3fvHFF19//bXH41m2bNnjjz/O/9aIpr6+PvS1qanpoosuSsNOpTp0r732WsTZCHfc%20cQevC5CBUhfTdbOqdjY5gjXNfWHaN/HFX7pcqprub5XQNHH/WLlI/n1n2lX48r9z4yZfenc02YKN%20g9Ng2nc5DWV6XnkAybBgwYLPP/9cvuTLL7+sra0lpiOan/zkJ8XFxdKAusjNFRUVadjp2LFjpZIa%20c+bMUYypix9z9RbxADE9Zk6vCKTmwPwW34B6MncRbXsme3vVRn0wskuk4O4fxWeaOoAk2b17d/jC%20np6ezs5OOgcRnXDCCbfffrv45uKLLzaZTGnbrzR+L04MLrzwQrvdLi3csWOH+LGyspLXBcivmB4Y%20PQ+QRrB1NY19g7Wp0pjYLhrDg7rJbjUqVxjEn0LfsLtvFD/BfQJAyIknnhi+8PDhw6NGjaJzEM11%20110nvu7fvz/GLSSTbu7cuVKJaJHUZ82aJX3+fMYZZ/zgBz+IdqNEALkb031FV4KFy011gYIsupq2%20UEV1Q0O7NdHELLYnL5/uK88obVO+I5O9zWoN5HZfiOd1B5AcV1999bHHHitfMmzYsAsvvLCgoIDO%20QTQnnHCCdMdElUXZkmX16tWbNm2Sbj6q8ZdLf+aZZ6jIAWQs7SBNoHRbyudpGvtVN91tqd40y1qj%20S3zXydkO+qG0tLS1tbWkpISuQI7xeDxnnHGG2+0+cuSI+PHoo4/+7ne/29bWNnLkSDoHMSxYsOD8%20889nGBtADKkbTfddOlodtd6irqZuollf3p86L7pZZRsTrbTuC+nzNpbNIqMDSIqCgoJjjjnmtttu%20mz59+pQpUx588MFdu3aR0RHbvn37/vznP8ctlw4gzw0dtD0brXaTtmKFo0b1HBRftNfqyzUDv3mp%2021KuN0+0e0npAJKjubl5zJgx99xzz5AhQ+gNqPTCCy/MmDEjbeXSAWSpQfx/xV/A3NbUnxsc+aK9%20vwBjdf9vi+Qb3debnUxNB5BETz755FVXXcVtR6Heyy+/vGDBgltuuYWuAJC2mO62lCvLl0s10qOI%20eROi6EHdf11ocMPx43roqHzHk4xrVgEgwOVydXR0zJ49m5iO2Ox2+8iRI6X/jaZOnbp69eo0XzwK%20IM9juq/mirzoiir9v9OQvIJL7PMAxcmAyOhtXDgKIHnuueeeO++8k4yOuL71rW9JVyycc84527Zt%2048pRAGqkoNKLfwK4yoFyk907wOFtR7X83kVxzwaI6IOLSi/IPS6X69prr33ttdeYlQ4ASIUU/O+i%20qGQeMzsPfAqK0epVOXYvTgW8ZHQAScZQOgAg22K6FKL9E1N8CTm6xLOzP6tHS+u+Ox35MBsdQLIx%20Kx0AkKUx3Tem3hiaQZ5qgbSe9LMAAIiMoXQAQNbGdP/kl/wayPaVfIxdfEZq4Rfnzk7qW2bCvoD8%20wlA6ACC7Y3ovRanG3AyDjurYl7T6wnCFLTgNyD7RrI/WD+pbZsK+gPzDUDrS6cILLwz990lvAPnF%20m1rtUWe+BKeO54be6fER5+MHukG+TnpEWGv1LeN0eVr2pVpJSUlHR4cXyH7vvPNOWVnZkSNH6Aqk%20wQ033LBt2zbp+3HjxqX+f20AGSSlo+kxSzM6zfpcGbcVz7NC0xBjKr5jha8bDA21sklAxkpfIrZV%209J0ko75lJuwLyEM2m23+/PmMa2LAI+IKOp1OrLVarfv27Qt/4Pnnn3/eeedJ369bt07jv4lpeo5Z%207OgHP/iBOMKRI0fecccdEQ+vX+x2e6gfxJbXr18fraXYV+huUCERn7hYqGgmHhj7UJcvXy6aia+8%20LZHfo+kqyiUmf9g2/Xxj0uJ5BD83CH9K0dYE+ke2WH3LeJ9epGNfjKYj/+zZs2fs2LEHDhygKzAA%20y5Ytk/7vCw2Qv//++2JhcXGxWDhu3DiXyxXj4aKxaCa+puFQn3nmGbGvJUuWSPs9x2/v3r2JfCwg%20NvjYY4+J78V2pK4QC2N3VMjMmTMjthTLFS3FY2MchuhhNc2ADJHCmO7Pe9GntkgxMeunvgRCevTY%20G1oR9lTDHqG+ZbyUno59EdORh2666aZHHnmkp6eHrsAAiHSuiOmK5SKpx47O0dJqKo5Tvi9pyZw5%20cwa2wU2bNoUyeog4B4gYl0WIF+ctas5GxFHF7rEYsZ6YjqyQukkvjiZbzHt/6mraRCJ07mrP7uku%2088wT7bEL2rTvkub9TByv6Ard+InSZ+hNjv62zIR9Afmmq6urubnZZDIx4wXJdd5554kELI2U2+32%20aM3WrVu3evXqNBxPfX29+HrNNdfIj/Ccc87ZsGHDwKbc/OIXvxBfL7vsMvnCxYsXi68PPPCAYo7K%20H//4x7lz544dOzbuZh999FHpUFWyWq1nn3027zdkkZTOTQ+LgJrIiTCXQ7rG/d5OtZtT3TIT9gXk%20neXLly9atKiwsJCuQNKdddZZ0jc7d0b+67x+/XqRm9WE1wTt2LGjpaVFfHPuuefKl8+YMUN8ffrp%20p/u7QZHs9+/fL7454YQT5MvFjzNnzhSrRC6XL1+xYsUtt9wSd7MffPDBa6+9JgK9ysMQ7X//+99L%205wZAthiayo3vfM+tMeriZMXK7A7p3nil4YPD1oYyfZx+Ut8yE/YVmcvl6u7uDl/u8Xi2b9/e2dkZ%20vmratGn8HiLzSUPpb7/9NkPpSD+RdP/617+mZyhdyuiC4pTgu9/9rnS20N/DcDqjlZLQTJ8+Xeyu%20tbW1uro6dDYiTYUXJwmXXHLJZZddpgj3IQ8++KBoqdPpROPKysq4eX3JkiV33313tK0B+RbT9WUG%20XzEXTbR5L1IZGEODPqdDel4RAf2mm26KtspisRQUFERcS1JH5lu6dGltbS1D6UiRZ599VvpGMTNE%204x8Grq+v37x5c9yNXHjhhaGQHduyZctuvfXWiKteeukljX9iumL5aaedJr7u379fHE9yB/Xlgzt1%20dXXSXlr8fvOb39x///2hEC/vkzVr1mj804SEDRs2iAeuW7cuVBVHQZpKVFFRwTsNxHSJrqbOZK6w%20mfVac/RGproaXTZ2GyE9kqKiotbW1oirSktLn3nmmZKSEnoJ2cjlcm3fvv3RRx9lKB2psHz58tde%20e03jH/FVJGCRR2fMmOF2u+VZPFpkVxPl4///5o5TKvmTTz7pV0w3GAyhrBw3KIu9i6e8e/fu559/%20fv369SKvX3/99Tt27FAM4YsD8Hq9Yvk777zT1NQkYroI61OnThX/0YQPq+/bt+/GG2/885//zDsN%20WSeVc9ONtTFKift/d/uU7M62kG5Vd+z6MkO8JoE5/OpbZsK+gDyydOlSbjuKpBPxUSolftttt2n8%20I9z33nuvvMHLL788btw4EUDldcHlV3amglT2MYnOO+886cZMK1euVKySRu4VRAQXaV7kcnHqIg3q%20r1mzJmKR9UmTJolQLlZJJV/EkiuuuEKkfEUz8ctbW1ubhmn9QFbF9EAxl6gZPUYZmIzmvy2QrUJx%20R4XgjZwCK0L3BwpeJxte0yZ4GWdwfrj6llE7PI37AvKFy+Xq7OycPXs2MR3JMnXqVPF2OvHEE2fN%20mtXS0vLYY4/t3bs3fBaKCLjhBdrUXzSZOZ577rni4mLxTBcsWCDF6B07dojvpSk60aqviGC9efNm%20KalLk2FinAm88sorUvn5Bx98UHGq8+qrr4ZPmwHyKqY7qvtk1tD9RUVS94bd6MhfqztLM3r/BQeu%20fZdkRhQatlbfMhP2BeQJhtKRdFLddKlAuPixtbU1KZc2xrjXqUKMe3BKw9LJNWnSJPEc58yZs2bN%20GrF9nU63cePGK6+8UlpbXl4e47FPPfWUVEZdJPsYzUQH/vd//7fGfxFqaOG+ffuuueaa3//+97zl%20kOcxvZf/tjiKDG609hkLyPKErng2kW8L1DslRjeryr8mbOA6UG3FVGnsd8to0rkvIB8wlI7UCSXL%20DRs2WK3WxDe4efNmlfdMiXb9qO9/B13k/6E//vhj6ZtTTjllYEldBGhp7263+95773U4HNJZQewJ%2066KXpA8Q/vWvf8XehTS7Rir+KHn44YfFuYHYNW82ENMDo+RW4p3yb15Nnf/TBMXAtaPJpszD6ltm%20wr6APMBQOlJKJMtly5aJb6QLJTPhkKQpKOEXkn700Ufia3FxcVImee/bt08q1aLm/kRS+YFjjz02%20/v+BOp30AYXkPj/FJwnSqttuu018f+GFF/ImRJ7EdENDY79Hyd0WSz7c61K6mNZpXuFQ5mGT4kpU%209S0zYV9AbmMoHWlw6623nnPOOeKbn/3sZ4r7cQ7Of1hG39//999/X3Ew0o0vkjUzfuHChfv3758z%20Z47KDY4bN07loLh8gxE/SZBWibMj8X1SauMAWRHTmcwc4wS/ps03P99WEbiy1G0pr7D5Pn0Ii8Oq%20W4oVgZGBakeq9wXkp+uuu27t2rVDhgyhK5BSGzZskKZfi/A66AcTKszyyiuvyJdLBQ1DE8oTsWDB%20AvGUxcnJqlWr1LR/4403amtr1bT829/+xtWiIKYni2OFeVe+9LTR6pu+HqgDozdrGtqjzdFX31Ji%20qwhdsZvyfQF5o7m5ecyYMWeccQZdgVQbO3bsH/7wBymviwg76Mezbt06Td/6iS+//LI4i5gzZ060%20+weptG/fPvEE16xZIzL65s2bFRfOfvDBB2JHilF8saS7u1sRvnfs2CGWKza+fPny22+/nZnoyCne%205FDUclEvcMUlEur6jO/FkpKSjo4OXixki0OHDhkMhjfeeIOuQBJJ09CFG264Ye/evYq1S5YskdaK%20CLtp06bwBukkHcxjjz0mvt+2bVtxcbE4KsUhSW3GjRvncrniblC0EVuTxumlCSfhRLdo/NPfRYO9%20fuIhYi/hXSFtR3x95plnxI/iFEI0k442LqmTox0DkFGI6aR0Yjqg1NDQYDabe3p66AokhVT8W0Es%20VDSTJqmHSHUbB4s4VQil4Yihds6cOdJJhQjWapKxaCnCtIjUMaK8tE0prIvUHq0HxLGF+kocXuzN%20EtORvbSht2yC01eqtRW2AcZ0ZkIPmNtSrt9YlQX3iSotLW1tbZWu1gcy0+7duxcuXCjeqAUFBUOG%20DHnttdcmTJhAtwBx/eAHP3j11VfpByDpuDQqW/lvKDVP08hcciAJtm/ffv7557/00kte/4wX4eKL%20Lz548CA9A8S2Y8eOpNybCUBKY/oAZl4MeKoMpJssEdGB5Lj88ss/++yz0I89PT0dHR01NTVJ+rwR%20yNmMfv/994fm3ANIrqGDGzVrG95r50UAMKg6Ozu//PJLxcLDhw/b7b7BB4qmAxHdcccdxx9//KpV%20qxhNBzI/pvtuZ2lkcBdAtvF4PBRHB/rr3nvvpROAlEri/0xO8zyLu5+P0dXUcP0ogMEV8VLRYcOG%20nXvuuQylAwByIKb7grpeW97vqA4Ag239+vXHHHOMfMm//du/rVq1ipgOAMiJmB6M6lrCOoCscsEF%20F4wePXrEiBFHH3300KFDp0yZ8uqrr55yyin0DABgsCRrbrqv7oiV7gSQnaxW60UXXfTwww9/+umn%20RUVFBQUF9AkAIDdiOgBkq66uLpvNtm3bNq1WO2rUKDoEAJAJKG4AIN8tXbp00aJFxcXFdAUAgJgO%20ABnB5XJt377dZDJxtSgAgJgOAJni5ptvfuihh8joAABiOgBkiubm5uOPP37atGnEdABApuESUgB5%20yuPxLF68WLpylN4AAGQaRtMB5Klly5ZdddVVo0ePpisAAMR0GbelvNrBCwBgUHR2dm7cuPHWW29l%20KB0AkJlSPOlFZHG92Rl9vVZj91qNvAwA0mzx4sX19fWFhYV0BQAgM6V0NN1RHTOj+9iaGFEHkGbN%20zc3ia2VlJUPpAICMlcLRdEd1hS1uI0OZnhcBQBp5PJ4lS5Y8//zzZHQAQCZL3Wi6+72d8UN6Q2ON%20jhcBQBotW7bs8ssvLykpoSsAAPkZ09t3OUUMb/dK2hsMGpPdGyJ+FivbCOkA0qmzs3PDhg1cOQoA%20yOeYLhiqZgVjuK6mzmSrt7iDq3SzqjTmeb0/A0AaLF68+N577+XKUQBAnsf0ieNlg+XGSpNTFsx1%204ydqnOYVXEAKIF24chQAQEwX9GWGvguMtQ0Gp1kvFUt3W+p915fKB9gBIHWkK0cfeughMjoAIM9j%20um5W1U5ftUVHtfhPUVsu4rhv4otI5hW+n4OVGp272nkRAKTe0qVLr7rqKq4cBQAQ0/05XURyqSqj%20NL/FN6BOnwNIN5fLtWXLlpqaGobSAQDEdE1g9DxAKpCuq2nsG9RNldyDFECqLVy48KGHHuLKUQAA%20MT3AaPXapaRuqgvUXtTVtLUHk7qhod1KSgeQWlar9fvf//6UKVPoCgBAFtF6vV56AalWWlra2trK%20tGCkX1dX1/Tp019++eWRI0fSGwCALDKELgCQwxYvXnznnXcWFxfTFQAAYrqM21Ku9at2KBaXU4kR%20QIq1tLR0d3fPnTuXK0cBAMT0vmE8WHdRUSDdfw9SvSK7A0ASeTyexYsXr1q1iowOACCm9+FYEczo%20Pn3uSBqo+GKrIKgDSBEKpQMAiOmRU3qTLfR9hJIuuvETxVdbEzkdQPJRKB0AQEyPQaRzr19bjU65%20zv3eTg05HUAKeDyeBQsWrFq1ikLpAABiekR9J7rIOar18hkxAJA8y5YtmzFjxhlnnEFXAACy19CU%20bVlfZrBVaDV2b9/pLvLrSjXBm5MCQJK4XK6WlpYXX3yR6S4AAGJ6RLqaOpO5QiR1W4xGhqpZOl4E%20AInZvXu3iOYnn3zyD3/4Q6a7AACI6fEYrXaTrSJWSjfV1ZDSASSkpqamsbHR4/EMHz78m2++ufji%20i5nuAgDIAam9vZHR6rWbomZ05XwYAOin2traJ5544osvvvj666+//PLLQ4cO/eUvf3G5XPQMAICY%20Hj+pe8OyukjoXjI6gMR4PJ7Vq1d/9dVX8oX79u1bvHix+BND/wAAiOnqsrpMriR0R7VWplx+o9V4%207eM0Vt8yE/YFDA6XyzV8+PDw5Tt37iSmAwCI6XnKbSnXavtOvHea9Vpt1Puq+sJwhc3/OYLv84WJ%20onGUUKy+pSYD9gUMngkTJng8nvDl3/72t+kcAEDW86ZBaM5LIA6Kn0N3PspO7Q0GTZ/n4F8gifTU%20AquDcbi3U+RL+tky5rGlaV+qlZSUdHR0eIFku/DCC4cNGyb/m1ZcXNzY2NjT00PnAACyWopjuiy9%209ol//jSYvVFdHH6EJKs8G1GuUTzfQPO+jdW3jH1OlJ59EdMx6Pbv33/88ceHpr4UFRXdeOONZHQA%20QA5I5aQXxZ2M5PwlYJzmedk5v8LRpLFHmF5vrO17UtLbD/X+yTGKm7IaK/2J2NbkGEDL6H2evn0B%20GaC5ufmSSy5paGiYPn361Vdf/fTTT4vvubERACAHpDCmO1aIjC4blVWUe/HlQad5RTamQaM18jWw%20uvETIyXnTRv95yphN1zVlxn6JmL1LaOm9DTuCxh0u3fvtlgsq1evvv7661988cXGxkaj0UhGBwAQ%200+Ok9CabisrouZgGFcm3fZf0iYJi2Lo31Yf6QH3LaNK5L2BweTwebjgKACCmD8zO96LPaXFUx7w/%20aVYSZyaasFurut/bqfLh6lsmvoXE9wUMsiVLllx88cVTpkyhKwAAxPR+0ZcZfBUKIxUolKoA+r8N%20m3OR7Snd0FDb9wOE4LB1jGcaOJ1R3zKadO4LGEzNzc2dnZ01NTVMcQEA5KqhKduyblaVwex02iq0%20slFzm1YxhB425yLLU7piKD3vbN++PWIda7FQrBK5KnzVlClTCgoK+FWEert37162bNmmTZvI6AAA%20YvqAcnpNY8PGaKVeJGFDz1kc0qsrbIaG9ly5v+qAdHd333333RFjulhlsVgixvH777+feQtQT7zB%20rrzyyqeeeqq4uJjeAAAQ0wca1NvaNVGLMmpM9rZcGXoOhPRIT8dfOcUZ89GBjxTUt4wmnfuKoKio%20yOGIfOFpaWnpM888U1JSwq8cEiQy+p133jlhwgS6AgCQ24akePsiqYfd5EgTuHuONZdG0qOecwQr%20pzh3tSvWBC/jDM4PV98yam+ncV/AILBYLGPGjKmsrGS6CwCAmJ60rN5HDs0NcVvKKzSxKk8GCpFH%20vyQzNGytvmUm7AtIsy1btrS0tNx3331kdAAAMR3xM7p+Y1XsGem+a2l9/4YNXAeqrZgqjf1umQn7%20AtKps7Nz8eLFTz31FFXSAQDE9OQnWm1IdU7cOsdR7cvoESa7uC3Vlt5Bal1Nnf8GrIqBa6nKep88%20rL5l1Jyexn0B6dLd3c1lowCAvONNDrspbMuGhvZYq/usz0LiKUV5BmKNf+69TGB2vnyx1CXKhv1o%20GU0696VaSUlJR0eHF+i/Q4cOGY3Gl156ia4AAOQVTfI21XuhqCLlhV9BqoncMKsyeiyRnlefACx1%20SfSYr6Jl1O5Owb6I6RhEN9xww5o1a3p6eugKAEBeSXZBRlPYxZRuy7yotdNt9ZZaY7YVZfTNR49Z%20DT7yjBGj1dteVq4P3u3JF4ajPHP1LQO9WFFe1nfqTer2BaSXxWIZPnx4dXU1l40CAPKN1jeinhSO%20am1TZVjBE2WmFTkwECilNb0/Y+AdH7vUTCYoLS1tbW2lbjpi8Hg8GzZs6OjoKCoqmjNnzujRo8WP%20zc3NTz31FBkdAJCHkjaa7mja2VBrDUuQUTK6xl+l0b5LW+ErNEJMT6jjbRqTnQs+kd06OzunTZu2%20b9++r776avjw4fX19QsXLnzrrbeefvppMjoAgJieYFicWGlVhvQKm+zH8BsAGStNmiZegwT4irbv%20FCc/pHRkM4/HM3PmzA8//FD68Wu/+++//91336X8IgAgbyWxIKOysp8ypEeclcG9Lgd8YuSbrDtP%200+hl0hCy3ZYtWz777DPFwm+++WbVqlVJm5UHAEC+xnR9mcFp1ofKofvmS8cP6Y6mnVWzyJgDY7SK%20AENERy549913Dx06FL78jTfeoHMAAHkrWZNedOMnajROW7BiSF+GhtpIIb26QlPnJWYC+e7UU08t%20LCz0eDyK5WeddRadAwDIW0mb9GKsjVYd3dDQGDbm67slaYWNW10C0GimTZt20kknKRaecMIJixcv%205vpRAAAxPWG+yi0RbvqjvHDUF9C1WqkAjK3e4uYlAPJdQUHB2rVrCwsLjznmGPHj8OHDRUYXS0aP%20Hk3nAADyVlJvb+SbLl0pm5Xetyh6hNsC+aazj8/wit8AUqyzs/O3v/3tG2+8sX37dvF9qG46PQMA%20yGdaCikgDbi9EWJk9GuvvXbt2rXiTUJvAAAQMoQuAEBGBwCAmA4AZHQAAIjpADKPy+W69NJLyegA%20AEQzlC4AkGZbtmxZunTpiy++WFxcTG8AAEBMBzD4Nm/evHLlyueee46MDgAAMR1ARmhsbNywYYPI%206IWFhfQGAADEdACDb8mSJXv27Nm0aRP3FgUAIC4uIQWQch6P58orrzzuuOOeeOIJMjoAAMR0AIOv%20q6tr+vTpP/3pT2+77TYyOgAAGR/T3ZbyagcvAJDbpMKLq1atuuKKK8joAACol+K56SKL683O6Ou1%20GrvXauRlAHJSc3OzxWJ56qmnKI4OAEB/pXQ03VEdM6P72JoYUQey3fbt28eNG6fVaocNG/bzn/98%20//79YuHdd9+9bt265557jowOAEBmxXRHdYUtbiNDmZ4XAchmmzdvNhqNH3zwgfj+8OHDzz777Dnn%20nHPBBRd4vd4//elPFEcHACDTYrr7vZ3xQ3pDY42OFwHIWh6P5xe/+EV3d3doyTfffNPR0XHSSSf9%20x3/8B5PRAQDIwJjevsspYni7V9LeYNCY7N4Q8bNY2UZIB7La7t27jxw5olgofsP//ve/0zkAAGRm%20TBcMVbOCMVxXU2ey1VvcwVW6WVUa87zenwEAAACkJ6ZPHC8bLDdWmpyyYK4bP1HjNK/gAlIgm02Y%20MOGoo45SLBw6dOjMmTPpHAAAMjOm68sMfRcYaxsMTrNeKpbuttT7ri+VD7ADyDoej+fss88WuTy0%20ZNiwYaWlpffffz8T0wEAyMyYrptVtdNXbdFRLf631paLOO6b+CKSeYXv52ClRueudl4EIDtt3rzZ%20YDDMnTt327ZtY8eO1fjH0S+//PJXXnmlsLCQ/gEAIBEpvL2RL6frg+NpvvktNVbfgLotXil1AJmu%20q6tryZIle/bsefHFF0ePHi2WvP/++3QLAABJlMq56dLoeYBUIF1X09jQZy6MqZJ7kALZZdmyZdOn%20T586dardbpcyOgAAyKqYrtEYrV67lNRNdYHai7qatvZgUjc0tFtJ6UDW2Lx5c1lZWXd3d1tb2y9/%20+UtmnwMAkDpar9dLLyDVSktLW1tbS0pK6Ios1dnZuWDBAvHn4uGHH/7e975HhwAAkGpD6QIAMXR1%20dS1dutThcKxevdpo5OMvAADSZEh6d+e2lGsDyinFCAw+j8dz7733num3YsWKQ4cOhVZ1d3cvXrz4%20hz/84emnn/7BBx+Q0QEASKfUjaY7qrUVtuAPhob2tpp2+RKN06zXbvQt1vEqAINDBPHJkyd/9NFH%20IqyLH9vb23//+9+7XK6vv/7aYrE0NjYuWrRo165dVFcEACD9UjeabrQGrh7VmOzethqNpVyW0UNR%20nduQAoPnuuuu6+jokDK6cODAgQ8++EAE9zPPPLOnp+f111+/6aabyOgAAAyKFM5Nd7+305fQ/bVc%203JZ58nLpBmkU3Tfg3uSw8lE6MDg2b978zTffyJccPnz4nXfe+ec//1lcXEz/AAAwiFI3mu7etHGi%20Xaq3qAjpJntgpoux0sQrAAyS7u7unp6e8OUiqRcVFdE/AADkakxv3+Xc+Z47UkgP1Up3NNmkux4B%20SDuRxY899tjw5aWlpXQOAAA5HNP1ZQbfVaJarT5aSK+usBmqZnEFKZBmHo9n3bp1ZWVlo0ePVkw9%20F9l97dq13LcIAIAcjum6mrqwKS2m0CyYcq2/6svE8aR0IDmampruuuuuBx54oLOzM1qb7du3X3vt%20taWlpVu3bn3uued27NhhtVqPO+64Ir+RI0daLJZp06bRmQAADLoU34VU5PHgYHrgslH5Iim5e61c%20QprzuAtpSnV3d1dUVOzateuLL74YOnToiBEj6uvrFyxYEBoU37179/r165988smTTz7ZZDJdcskl%208tnnHo9HxHfxzZQpUwoKCuhPAADyIKYDxPTUMxqNL774orxmywknnPDCCy+I1N7c3NzU1CTC95w5%20c+bNm8e8cwAAssXQQduz21K+YnwbI+lAYnbv3v2///u/irqK+/btO/fcc88777zZs2dzggQAQDYa%20ktrN+yehR6Y3O20V2mpubxSRozrUUeUWd2q3kPi+MJi6urqGDInwi/ytb33rpZdeMpvNZHQAAIjp%20YfmvT5WXSGxN5PRIsbnCZrJ7/ewTzfr+xuf/n72zj23rLP/+OXYKDy9iFWgaICEKtdM2LaLTgNZO%2025/G/nhsp1sD/FptEqgb1E46aF66VtqvnaAVK2ysS5x0Y4ldaSsIhtpnrOma2OMP1tE2Bv5goKVJ%20azvqM2ACAdJexJ6ONTnnue/7vN3nzXYcp/Fxvp8/tvic69wv5z5pvufydV9X5S3Mv6/KePPNN99+%20++2GX7q9e/fOJ4rst7/97Y4dO2699dbe3t433nijEvtHHnnku9/9rqPxF7/4xYWYI1nKw4cPL4Vg%20uXfffffAgQMNP1Pymvfoo482/DSvXLkyPDzsWCigwXjttdcGBweXwkwBWBLIC8ZYJbWLwsmCDDgK%20yTC9L5pwNm4kf6RGLcy/r4ppamo6f/58w6+eKIrkr2N11/7whz/UC3+S23XzzTf/4Q9/sNhcu3bt%20pZde+t73vqckY9m4ceODDz6YyWS2bdu2bNky/hfrYx/7mP3ymnD16tXPfOYzVU/TQ5CZfvazn52d%20nW3saZ47d+72229v+GmeOHHivvvua/hpKgt6xx13XL9+HX9OAWgAFrAKaX6iApF+ohsZGU3e7cfo%209w/h5H4uZl8p1pqKVRYgVHkL8+8LuLkns9nsL37xixKJEe1+8R/96Ee6U3xmZuaf//xne3s7aYE0%20dejQoa985Str1qwhOv7w4cPEgCh18tuby+WIuI9EIs8888wXvvAFJXkLkfjkB2K2fv16rAUAAADg%20XRa0CinnK6eOW95HSz5rGRqB8Woz8HCK/t+STl7RzhUFCFXewvz78iaXL1+u+tpKZPdPf/rTz33u%20c/fcc09HR8ett95KZHQlLZOr7IErf/nLX2677baBgQHy886dO59//nnFm05UuyW1OdHl4+Pjzz77%20LJHv3//+91955ZVvf/vbKFEEAAAAQKa7wdUYpcWOUg8bUc+Bth1Cz05sWDRr7NGTLJQ/3BI0nwi2%20hCvTzpW3MP++vMWbb7751a9+lSjXDRs2fPCDH0yn03O6nNiTq4j+Ji2QdkoEjnd3d//rX/9SYvHJ%20f48cOTI4OOhoee7cOaUgEdH0P//5z+0GpMejR49mMhli097evnr16tKDjEQixPLBBx/EnlEAAAAA%20Mr00JkdttD0xzgnzQPM6YbznMcRWcNAvIGz3TbtZFWnnyluYf1+LwrvvvtvV1XXzzTffdNNNbW1t%20f//73yu8avPmzWfPniU/E/V87dq1ffv2VejnJhw7duyBBx4gV/373/8mH0k7W7ZsIR/d3gf4j++8%20887+/ftPnjx5iHE74wMf+ACR+4cPHz5x4gSx2bZt29atW5uarNlR/X7/xo0b8XsBAAAALE0WLm+6%206pXldPr+ZDjYE+xopmVH1ZCL1MMD+6OIfFGoJJq/Vi3Mv6/F0ejr169/7bXXyA/k49jY2IYNG15+%20+eWyzuMnnnji6tWrfGZxItYfeeSRe++99xOf+ETpa4nsPnDggCLQFUg7pLUnn3ySaH3ynqBE0RCz%20P/7xj47pMiRJGhoaIspeYDHlglOxz0gk8qtf/eof//iH8ZvZ1HTHHXeU9aADAAAAADJ9rgTadkw8%20lhGiQocYSwksEL37oURPLBUTU4bV+GSBmGIdKJqD2xaHYjCRLwrRQA1amH9fi0BXV9f09PTMzIx+%205M9//vM999yTy+VKX/jcc8+988479uNE4t999926HCc6mz977tw5+kJTLPI9Kig+csLHP/5xRUkv%20X77885//vGPvfr+fDEDP4uIIufzFF19sb29/6623SHfkki9/+cs/+9nPEF8OAAAAQKYvjE4PaiqD%20xrd0D1OHeqpcKnXgYZLJpCXqQ0GSpD179tx00032U3bXshtEttoV8+9///tNmzbZI0Zef/113dgx%20Nubtt9++h6F8JGMgmps3+PSnP63Id3unhBUrVuzcudN+/H3ve997773Ha/RPfepTyjbQsnz961//%2061//Snr8OOPRRx+twyV+k3Ho0KGGf4Ug03zjjTcOHz7c2DP9v4yGn+af/vSnpTBNgeVNXwpFKgCA%20TJ+/Tle858oHxW0b6D6RPMnXPEq0R7EIDSRrHDU6YRnD7SqLPnaDl7+WdwD7wQ0bNuja/erVq7lc%20jg96IXzoQx/6zne+U/YNgWj0fD5vUervf//7b7vtNkf7T37yk3/729/+85//CCxw5SMf+cjXvva1%20Sn8bm5qw+xMAME+UsEAAQCOw0InZ1SJHlmSMqnRHbSOHakNOt0UrFVWm7lDlLcy/r7lB1CfRyvNs%20JBaLOcriSkrtfOlLX+IV+fLly3/yk59U2G8mk1FSkuv6fuPGjY6dKuWNnn322dtvv339+vX9/f3X%20rl1rvKI/KG+E8kYob4TyRgAAT5c3UokOs36Go7yX/aLSOdKmm799UHOssHh9E9qGzxKR5HNsYf59%20LQJPPvnkLbfcwh/56Ec/WmEA98svvxyPx4mmF1iYDVHe3/jGNyrsNxKJEHsl6QppYd++fblcrkSn%20d999969//etXXnmlp6enwngeAAAAAAALPtyC+kFLjkM3bzpiy55YfQvz7+vGs2LFinPnzq1evfrD%20H/7wRxjPPfecpdCPG0QuDw4Ovv7660rxzrkmOiT25CpyLWnh0KFDeFYBAAAA4BWZnhmoqlRRcWAA%20mdN1Am07mHa2ubjVvCzlA/krb2H+fS0KRKNPTU29+uqrv/vd7956660KNToAAAAAwJKV6aAmOr37%20IRYYbnFxZ06nKlXOlbcw/74WjxUrViChOAAAAAAg0ytispqKopnHeiaxBjw0ZaVgKc+qKOfE2HC0%20ti3Mvy8AAAAAAFDvMl0QUjFxrsRSWAELge6LNNVKKtahiOfi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height="510" width="994" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 2.&nbsp; </span><span class="textfig">Dinámica de la MST en el cultivar VST-6, en función de los días después de la emergencia.</span></div>
      <p>En
        esta investigación, el Índice del Área Foliar estuvo por debajo del 
        valor óptimo (IAF&lt;5). Al respecto, de acuerdo con la literatura, con 
        valores óptimos del IAF, la planta de maíz alcanza la mayor producción 
        de biomasa (<span class="tooltip"><a href="#B21">Rahayu et al., 2021</a><span class="tooltip-content">Rahayu, M., Yudono, P., Indradewa, D., &amp; Hanudin, E. (2021). Growth analysis of some maize cultivars on weedy condition. <i>IOP Conference Series: Earth and Environmental Science</i>, <i>653</i>(1), 012075. <a href="https://doi.org/10.1088/1755-1315/653/1/012075" target="xrefwindow">https://doi.org/10.1088/1755-1315/653/1/012075</a> </span></span>). </p>
      <p>Por otra parte, estos resultados coinciden con investigaciones cubanas (N. <span class="tooltip"><a href="#B12">Hernández &amp; Soto, 2012</a><span class="tooltip-content">Hernández,
        N., &amp; Soto, F. (2012). Influencia de tres fechas de siembra sobre 
        el crecimiento y rendimiento de especies de cereales cultivadas en 
        condiciones tropicales. Parte I. Cultivo del maíz (Zea mays L.). <i>Cultivos Tropicales</i>, <i>33</i>(2), 44-49.</span></span>, <span class="tooltip"><a href="#B13">2013</a><span class="tooltip-content">Hernández,
        N., &amp; Soto, F. (2013). Determinación de índices de eficiencia en 
        los cultivos de maíz y sorgo establecidos en diferentes fechas de 
        siembra y su influencia sobre el rendimiento. <i>Cultivos Tropicales</i>, <i>34</i>(2), 24-29.</span></span>)
        acerca del efecto de las fechas de siembras en la fisiología del maíz. 
        Estos autores confirman que, en el período poco lluvioso, este cultivo 
        estuvo expuesto a temperaturas entre 19,0 °C y 25,0 °C. El efecto 
        fisiológico por esta causa se evidenció en menores valores de IAF, 
        acumulación de biomasa y menor rendimiento. También, investigaciones 
        recientes demuestran que las altas temperaturas (por encima de 30,0 °C) 
        inciden positivamente en la acumulación de biomasa en los talllos, las 
        hojas y la expansión foliar en el cultivo del maíz (<span class="tooltip"><a href="#B29">Walne &amp; Reddy, 2022</a><span class="tooltip-content">Walne,
        C. H., &amp; Reddy, K. R. (2022). Temperature Effects on the Shoot and 
        Root Growth, Development, and Biomass Accumulation of Corn (Zea mays 
        L.). <i>Agriculture</i>, <i>12</i>(4), 443. <a href="https://doi.org/10.3390/agriculture12040443" target="xrefwindow">https://doi.org/10.3390/agriculture12040443</a> </span></span>). </p>
      <div id="f3" class="fig">
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I0cE1Xx8%20fEaNGmVra0vVKJEbGRn17ds3KCgI2x8AAABAtSVdUFBQVdfNz8/v8uXLrq6uurq69OfLly+HDx/+%205MkTysqUjLlq1AIU0ymCP3z4kDtKPWnSpD179lBJ06ZNi5p/SkoKRfywsLBHjx7p6elRSXZ29oAB%20A56I6ejosGqhoaE9evRo1KjR2bNnFRUVqSQ8PJxKKI5Tl6CYU1lKYt++fU5OTqmpqcWccgMAAAAA%20FVBVPiJeq1athQsXshROKApPnTqVniQkJGRlZXHVKB8fOXKkU6dO5ubmXOHAgQNFIlHxB8UPHToU%20GBhoa2vLUjihnO3o6BgdHe3p6clV27x5M5U4ODiwFE4ogtPbUSfh33//xSYIAAAAgCBe1XTs2FFf%20X59foqGhQY9t27blX4t59OhRerS0tFRQUOAKDQ0NKcf7+/s/fPiwqPkfPnyYHq2trfmFZmZm8vLy%20lNHDw8Ppz+Tk5GPHjsnIyND8+dVatmxJj7t3787OzsZWCAAAAIAgXsU9e/asQYMG06dP50piY2Of%20PHlCT7gD54ympqaRkVF8fDxNUuisXr58+ebNG3oiyPr0J80qNDSUBfHAwECaiZycHHfUnKHFoMK7%20d++mpKRgKwQAAABAEK/KXr9+ff36dW9vb34mjhajJ9wp3UyNGjXU1NToCcXoQucWFhaWlJRET2rX%20rs0vV1VVZadrJyQk0OPz588LCgoocwuq1axZU15enmaenp6OrRAAAAAAQbxqSk1NPX78+MCBA1+8%20eHHnzh3+CeKUg9PS0uiJioqKIIizkoiIiELnmZyczOYjuEqSpmLnvbAj4iyOUzqn2C0I4uwyTVYN%20AAAAAKqbqn9Dn5SUlK1bt+7fv//Vq1d5eXmzZs0KCwv7888/WTJmQVxBQYGScaGTf/r0iaaSlZWV%20nC2Va2pqFjVcSWxsLBfEdXV1ixodhVUridzc3MjISH6JsrIyLV5JBjsHAAAAgIqm6h8RV1NTW7Bg%20waNHj/z8/Nq1a0clnp6eV69e5bIsJWnJMRyzs7PZSSMU0CVTuJT4IDd7IsjBNBW7/lJLS4tNXlT3%20gII1V60koqOj6/9ftWvXnjdvnuBYPgAAAABUClX/iLi0mKKiYp8+fSwsLBwcHJ49e3bt2jVbW1sW%20lDU1NSMjIzMyMvhTUUoWiURS/w20IklHR4eyOOVpwbAnNBVL2DRbejQwMKDHxMTEvLw8QdBn6b/k%20QZxi982bN/kl1IU4duzY2rVrsR0DAAAAIIhXaPXq1Rs0aBAFce6EkFpiFMTZmeKc9PR0Ss9skkJn%20pa+vr6amRlPxzziXEp87zmZlZGTETZ6QkJCfn8+vFhcXl5OTQ90AwWgqxaC+RMeOHQWFwcHBgjkD%20AAAAQKUgU91WmI3nzVIyqVOnDrubZlRUFL8aRecPHz7o6Oi0atWq0Pk0btzYxMSEngjO26Y/KWTT%20q6ampuztaCYikUgw/zdv3lCA7tSpU8mPiAMAAAAAgnhlXmGZ/1nlNm3acCUjRoygx5s3b7JTShgK%2005mZmVStdevWhc5HVlZ21KhR9OTatWv88o8fP9Jj165dWdbX09MbNGgQBfEbN27wq719+5YeHR0d%20udttAgAAAACCeBWRk5MjOOGE7Nu3r2/fvj169OBKunfvTmmbgvLnz5+5wnPnztHjzJkzuWsxaW7n%20z58PCQnh6tB86tSpc+nSJXY2uZT4BHH6U1lZedKkSVy1YcOGycnJUTlXEhUVFRQUZGFhMXjwYGyC%20ABVcamrqoUOHpk+fPnfu3JMnT+JuuAAA8MMUVFGZmZmTJ09u1arVqlWrXr58STE6NjaW9qPW1tav%20Xr0SVL569WrNmjWdnZ1zc3Ppz+vXr9eqVevXX3/Ny8vj6uzYsUNKfM53REQEV+jt7V2jRo0VK1aw%20P2lvraqqun37dsH83d3dqZqvry/7083NTUdH5/Lly9+/ml5eXrKyshkZGQUAUAqio6MHDBjA/80c%20O3ZsUlISWgYAAL5flb1Yk+IppepHjx49ffp0z549derUoRJLS8sjR44YGhoKKnfp0oUy9KJFiwYN%20GmRgYPDw4UOKzlOnTmXnsTDsHBLBWIGjRo2ixP/nn3+GhISoqakFBwd7enqyc134lixZQpl+6dKl%20p0+fzs7OjoyMpFDeuXNn9AMBKvhxCg8Pj5MnT/ILDxw4YGFhsXDhwpLPRyQSpaeny8nJ0Q8IBv4H%20AACOtOQQ2lUG7fwoUsfExNATdXV1Kyurokb1ZpKTk69fv56fn095XV9fX/BqTk7OnTt3qLxhw4aC%20l2JjYwMDAxUUFDp06MBGLSzU69evqWOgo6NjbW3N7r75/fbt2+fk5JSamlrUfYUA4JtFRUVRL/3N%20mzeCcjMzM+p+sx9P6q7Xrl1bXl6evoPGxsaSV31cvHiR+ufUS6e+erdu3WbMmFG3bl20LQAAVPEg%20Xh0giAOUBvphpD459eQpiGdmZgpepfBNPWrqe1Mnn2qqqqqy++9Sh9/IyKht27Y2Njbm5uZUJyAg%20gL6hcXFx3LTUD/fz89PW1kYjAwCAHJoAAICTlpZ29+7dK1euXL58mYJ4oZdmUpj28vLS19dnwyul%20pKRERUVlZGSEhISEhoYeO3Zs1apVubm5HTt2fPfuHT+Fk9u3b2/ZsmXp0qVoagAAQBAHgOqOXd79%209OnTw4cPUwT/+PGjioqKnZ3d7Nmzg4ODPTw8+HfGlZOTmzlzJrtRgLGxsWBW+fn58fHxkZGRFMF3%207NhBj5JvR2+BIA4AAAjiAFCtiUSi+/fv+/n5HT9+PCwsrFGjRp07d3Z0dOzRowc727tfv36ysrKb%20N29mw5saGBgsXLhQMI4Kn4yMjK5Y69at69atGxgYKDmIKgAAAII4AFRfycnJ586d27Vr18OHD5WV%20lSlbDxw4sEmTJpSh+dUojru7uw8aNCg2Npb+NDQ0pLBewrcwMjIyMzOj+QvKQ0NDDx065ODgUPzl%204wAAgCAOAFApRUVFvXjxQlpa2tTUlD9o6aNHj/z9/b28vOLj4zt37rxp0ybK2cUMZCQnJ9dM7GsX%20QF9ff86cOU5OTvwTzSnrN2zYcPLkyVpaWjNnzhw+fLjkGE0AAIAgDgBQWfn4+CxfvjwiIkJKfD7J%20vHnzxo0b9/DhwzVr1ty4cYMKKR8PGTKkefPm8vLypbcYo0ePpoi/YcOG0NBQRUVFW1tbd3f3Bg0a%20BAcHb9u2jZ7To5ub24gRIyTHPQQAgCoPwxdWbhi+EEDS0aNHJ0yYkJ6ezpWoqKiYm5tTGm7WrNkv%20v/xCEVxDQ6PMlic/Pz8vL09aWlpO7v8c+3j27Nnq1atpaa2trX///Xd6xGcHAFCtyKAJAKAqycrK%202rNnDz+FE/rzxYsXe/fuvXTpEgXxskzhUuIrOOXl5QUpnFhYWNAinT9/vqCgoHfv3q6urikpKfgE%20AQAQxAEAKiXK3E+fPpUsl5WVdXBwUFFRqVBLS0tlY2Nz9uzZZcuWeXp6dunSJTAwEB8iAACCOABA%205UPRVk1NTbK8Zs2aMjIV9BdPUVFxzpw5ly5don6Co6PjgQMHcNIgAACCOABAZfLy5UtXV1d6lHxp%20wIABFfxSilatWp05c2bcuHETJkyYO3duRkYGPlAAAARxAICKTiQSbdmyxcbGxt/ff926dba2tvxX%20ra2t58yZU/HXQk1Nbf369du2bdu5cycl8vj4eCrMy8vLzMykFcSnDABQxWD4QgCo9F6+fLlo0aIz%20Z85MnDjRzc1NV1fX2dl5z549Dx48yM/Pb9WqlZOTUxlfoPnNpKWlaeGNjIwoiA8cOPCXX345f/58%20SEgIrZS9vT2tCG4DBABQZWD4wsoNwxdCNUe/YAcPHqQUrqCgsHHjxn79+lWZVaNexODBgz98+MAv%20HD58OK2v5AAsAABQGeHUFACorKKion766Sfqizo6Ot67d68qpXCio6Mjeb/PI0eOeHt746MHAEAQ%20BwAoNzdu3OjWrRs9Hj16dMuWLRRbq9gKPnr0KCwsTLL8ypUr+PQBABDEAQDKQU5Oztq1a+3s7MzN%20za9fv96/f/8qeapGbm5ufn6+ZDmu2gQAQBAHACgHMTExo0eP/vXXX93d3X18fIyMjKrqmlI3o06d%20OpLl1tbW2AwAABDEAQBKUWJiYlBQUGBgYEREBLus/MKFCx07dnzy5Mnp06fd3NyUlZWr8OpbWFi4%20uLgICtXV1e3s7LBtAABUDbj0HgAqohs3bri6uoaGhubm5tatW9fZ2VlWVpZKevbsuWHDBmNj4+rQ%20CAsWLFBTU/P09Hz//j1F8M6dO9+9e/e3337bvn27iooKNhIAgMqu/IcvpAWIj48PDw9PSEhITU2V%20lpbW1NSsVatWvXr1MFzuF2H4QqiS7ty5M3jw4KioqP//UyUtraCg8Ouvvy5atKi6Dd6XlZUlEolk%20ZGQofF+8eHHAgAEuLi7r16/HdgIAUNmV5/4sLy/v6tWrhw8ffvDgwYcPHyhNsouQKFNqaGgYGxt3%207tx5zJgxFhYW3/lGubm5NGe2I6edWTFdgoyMDKqppqYmKyv7VX2JtLQ0elRVVS1m/rS+tI6UIaga%20tjyAYuzZs4efwtm3TF9f39nZuRoOoV1DjD3v2bPnunXrZsyYYWRkNGvWLGwqAAAI4t/i8ePHy5Yt%208/f3lxwWIFMsOjo6MDBwy5Yt06ZNmzdvnpaW1je8C6VqLy+v3bt3h4aGUrxu27bt5MmTe/fuLVkz%20Pj5+06ZN169fV1FRqVWrlpOTU9euXUvyFu/evVu/fv3Tp09p/np6erSDbN68uWS1oKCgDRs2REZG%20Uh/DzMxs9uzZhV6GBQDUZb13755k+fv376mrjPaZOHFiTEyMu7t77dq1R40ahQYBAKjECsqDt7c3%20ZVa2ANLS0nJycgoKCko88vLy/ONe1tbWL168+IY3ogRPk1P25YZWoJlTbhZUi4uLs7Oza9asGXUP%206Dklcn19/cOHD39x/q9fv27VqlXPnj3pCfUc3Nzc6I2uXr0qqEYltMucMmUK7T7fvn07dOjQNm3a%20hIWFfX9LUjdDVlaW0kkBQFVBnfMePXpI/ljRl/fDhw9oH5KbmztmzBjq/N+4cQOtAQBQeZVDEN+9%20ezfFbgrHDg4Oq1evPnHiRGBgIOXs5OTkJLHExMRHjx7dunVr165drq6unTp1olzesGHD58+ff9Ub%20HTt2zMzMbN++fTTP7OzsmzdvWlpa0u68Zs2a169f59d0dnaWEt8mgysZMWKEpqZm8Vk5PT29V69e%206urqXCeBSjp06GBubp6SksJVo5mYmJhQXk9ISGAlL1++NDAwGDRoEII4QKHmzJkjGcT79euXmZmJ%20xmE+f/7crVs3+m159eoVWgMAAEG8RK5evaqjo+Pi4vL48WORSFSSSShlXrx4kXY5FNwpT5fwjfLy%208ubNm3fq1Cl+4dOnTw0NDWmP7u7uzhVSN0BOTq5t27b8fTx1D6ja/Pnzi3mLI0eOUB1Bnl67di0V%20bt26lStxc3OjkmXLlvGrUdCn3sXly5cRxAEE/v33X/qeKikp8a+4MDY2vnfvHhqHj7r01Czdu3dn%2016gAAEClU6bjiNPeYvXq1Zs3b/b09GzRokUJL7qi/XGPHj0CAgLMzMwOHDhQwvdKTEzs2LGjvb09%20v7BZs2a2trb05PXr11zh/v37c3NzO3TowF0ORUxMTNTU1A4dOvTixYui3mLPnj302KlTJ35h48aN%206XHXrl2xsbH0JCUl5eDBg/SE5s+v1rJlS+qH7Nixg94a50cBMPR1+OOPP6hz2759+2fPnm3atGnw%204MGOjo7UqaZea7t27dBEfOw/fo8fP545cyZ+SQAAKqMyDeJBQUH9+vUbPnz4N0xLKXnJkiWpYiWp%20X6tWrQEDBsjLywvK2RFx9sjyOu3G+CWMlpZWvXr1IiMjHz16VOj8P3z4wDJ6/fr1+eUGBgZ6enpP%20nz59+/atlPia1IiICAUFBcH9/xo2bCgjI3P9+vXk5GRshQAkKSlp8uTJS5cupdhN3VdjY+OpU6f6%20+vr6+/uvXbtW8EUDxsbGZsOGDQcOHKBHtAYAQKVTpqOmdOzYsXPnzt88uYaGxrRp06Slpb9nGcLC%20wuixS5cu7M+PYiy486upqKhoamrSk7i4uELnQyn88+fP9ERbW5tfXrNmTTU1tZiYGEoV9OfDhw/z%208/NlZWUF1ehPRUVFqpaRkSF4a4BqiDquP//885MnT7y8vDASyFf56aefQkNDFy1aZGZm1r9/fzQI%20AEAlUqZHxBUUFIoanzs9Pf3u3btf7jfIyX3VCN8CWVlZwcHB7du35/oD9L5paWn0hNIzvyalZHbj%20OsFgxpzk5GSaG4vsggRP07KIT48srFMh/7wXKfF9qmlFKKNHRERgK4Rq7tatW7a2tvSV8fPzQwr/%20Bu7u7n379p06dWoxp9IBAEAFVFFujREWFubj42NlZVWq7+Lr6/vq1avjx49z9+xkQZwysSCIy4jR%20k9jYWIrLkrfpSUlJyc3NpTwtuKUlNyFL8ImJifSoo6Mj6D9Qj4Id2i8q6Bfai7hy5Qq/hML906dP%20v6dnAlC+6Mt1+PBhZ2fn1q1bHzhwAOeffBtVVdXt27f36NHDxcXF398f9yQGAEAQF9q4ceOFCxcU%20FBQkX6LkSkG80Pvg/EAUndeuXTtp0iT+DX24Q+yCOEuplzK6lPhS0UJvlsnOPqfJBa9mZGRkZ2dL%20/XeknK0vVRacUUMLk5eXJyVxQL0Y8fHxffr0kSzHThcqqYKCgt9++23NmjXDhw9ft24dztH6Hnp6%20ep6env3796cmXb9+PRoEAABB/P8wNDQ8ffp0MRVatmxZqgvg4eFhbm6+YsUKfqGWlpa2tnZUVJTg%20jn2UkkUiEatQ1G6PMnRycjKL3Ryaig1fwE4Kr1evHj0mJCSw2M2hqdgtRXV0dEq4/AYGBpTF+SXK%20ysp79uzBba6hMvr8+fOcOXN8fHyWLFni6uqKf+x8v06dOlGvhn4QmjVrNmHCBDQIAACC+P9nZ2dn%20b29//fp12kMoKCj8zxjm/6F9MBshuPTeff/+/Y8fP967dy+FV355zZo1NTQ0JIM4/cnGMynqRvQU%20oCmIp6en5+Tk8MtpKnYonU3IHqmQxW7Op0+fKLIrKSnVrl27hKsgIyMjuOJTSuLUdoBKITw8fPTo%200fSVPHjw4NChQ7/zCmzgODk5PXnyZObMmc2bN2/Tpg0aBAAAQfx/UQJ2dnam4Lh582bJV1+8eLF1%2069ZSemt/f/9Dhw5t2bJFX19f8FK9evXMzc2fP39OyZhfnpSUFBERQRm9qOP0FhYWdevWjYuLExyl%20jomJoRJjY2NTU1P609LSklY5Ozv78+fPqqqqXLV3797l5eVZWVnh3/FQ3dy6dYt647m5uefOnROM%20rw/fb/ny5cHBwS4uLgEBAbq6umgQAICKrExHTbGzs5sxY4bg2DBjaGg4duzY0njTy5cvb9u2bc2a%20NQ0aNOAKKQRT8mbH4AcOHEiPt2/f5i8YJezk5OQmTZoUdQ8RRUXFQYMG0ZObN2/yyz9+/Egzt7a2%20ZkGc1qtPnz45OTk0f341dkche3t7wRF6gKrN19e3X79+2traZ8+eRQovDRoaGlu3bo2KinJ1dRWc%20EQcAANU6iCspKXXs2JF/dSOF3ffv31MgVlFRKY3b5l26dGnJkiWLFi1q3rx5thhl4tTUVC8x9g/x%20AQMGUEa/du0aG/mbuXHjBj1OnTqVu7qUJnz8+PGHDx+4OiNGjFBTU7t48SKX4OlJYGAgzXbSpEn/%20274yMqNHj2ZLwk34+fNnmhVl9GHDhmEThGqCvubUHx4zZoyDg4Ofn5+ZmRnapJQ0btx4y5YtBw4c%202LlzJ1oDAKCi7x3L0cGDB62trdPS0kpj5pR9dXR0DAwMHB0de/3Hzs7OyspKQ0Pj/v37XM3Dhw/L%20ycktX76c/fnq1SuaihIDhW+uzvHjxxUVFTt06BAfH88Vrl69Wl5eft++fezP69evq6qqurm58RdD%20JBL99NNPmpqalNFZybZt26hPQuv+/etI3QlZWdmMjIwCgAqMvuPTp0+nHxzqFfO/VlB6qKnpZ+fG%20jRtoCgCACqucxxFPTk4OCwsrjf+fPnz4cObMmdLS0pSDb926xX+J3q5z586tWrXiSoYPH56UlLRh%20w4Z3796ZmJhcuHBh0KBBf/zxBxujkImOjs7Ozo6MjExNTeUumpw7d256erqHh0dQUJCWlta5c+dc%20XV0XLFjAfzuK+Js2bcrNzZ0yZYq9vT3N5Nq1a7t37x45ciT6gVAdfPjwYfLkybTZe3p6Ojs749LM%20srF06dLHjx+7uLjQ75KhoSEaBACgApIu1bFKvmj79u0rV64MDQ394aN/REVFUXSmEFzoPwHYkXJB%20+dOnT2/cuEExvU2bNtbW1oIBwqnPcPLkSdqfde/enV+en59/9+5dCuL0Xh06dCjq4s6srCwKIiEh%20IRoaGjQHY2PjH7Ka+/btc3Jyor6B4L5CAOXl5cuXN2/epG2yadOm3bp1e/78+ejRoxMSEnbs2FHo%20QPhQqp9F7969bWxsDhw4gNYAAEAQF/r777+XLVsWFhamrq6ODwNBHCo1+jHZv3//woUL4+Li6HmN%20GjVat24dHh6ur6+/d+9eCwsLNFHZ8/f3p47QypUrZ8yYgdYAAKhoZMr37Vu0aDFx4kT+GSAAUEld%20vnx5+vTpsbGxrHuflZUVGBiorKzs7e2NFF5e+vbtO3PmTDc3N8EZegAAgCAuZWNj8/vvvxd6NFck%20Er18+bJ8D9gDQMn5+PikpqYKChMSEgodsRTKjKura6dOnVxcXGJiYtAaAAAI4iW1fv36Y8eO4UMC%20qBRevXolWfjp0yd2k1ooL8rKyvRbSj0iNze33NxcNAgAQMUhV+5LEBAQsGXLFnaHnejoaP4lkrTn%20uHv3roODA06ABqj4zM3N2QD8fOrq6vx7ykK5aNKkCf3MDhs2zMrKauLEiWgQAAAE8f/h5+c3atSo%209PT0oiq8efMmIyMDQRyg4jMyMpIs7NOnD/+mtlBeBg4cOG3aNHd3d0tLS/7grQAAUI7K89SUtLS0%209evXF5PCia2tLQZUAajgRCLRX3/9RV/ntm3b6unpsUJZWdkePXqsWLFCUVERTVTupKWlly5damxs%20PGPGDJwsBABQQZTnEfGUlJSgoCBTU9Pu3bsrKSndv3+fQnnXrl1zcnLk5OQuX77cqlWrNWvWYEwV%20gIosIyNj0aJFmzdvnj9//vLly4ODg+m7nJWVZWBg0KdPH5yXUnFoamrSx0S/t6tXr/bw8ECDAABU%206yCem5urq6t78OBBKysr+vPRo0ezZs2aNGlSo0aN6M9r166tXbsWKRygIouIiJgyZcrFixe3bt06%20efJkKmknhpapmNq3b79y5cqlS5daW1v37dsXDQIAUH2DuKKiIu0VuH9kt2rVysLC4pdffvH29jYy%20MpKRkTl9+vSWLVuWLFmCzwmgAgoJCZkwYUJ4ePjRo0cdHBzQIJXC9OnTb968OW/evJSUlNTUVB0d%20nQ4dOujr66NlAADKXnneWTM7O3v8+PGWlpaxsbEBAQEUuK2srFq2bEkBvVmzZk+ePKHypk2b3r17%20V1lZGR9VoXBnTSgv58+fp++vlpbW/v37W7dujQapRK5du9ajRw8ZGRmRSCQnJ2diYrJu3TpHR0e0%20DABAGSvPizUpcHfr1m3OnDmrV68ODg7evXu3vr7+smXLoqOjaR9PKZzqvH37NjMzE58TQMVBvfeD%20Bw/269fP3NycutBI4ZVLRkbGn3/+mZeXRylcSnyK4KtXryZOnFjoMPAAAFBlgzgZP378L7/8Iisr%20S88bN24sJyfn7Ow8YcIEroK1tbWamho+J4AKIjs7e/ny5fQlHTNmzIkTJwodshAqssDAwGvXrgkK%20o6KiDh8+jMYBAChj5TyOuIKCwtatW3v27JmUlDRkyBAqqVGjxvbt262srK5cuaKnpzd16lSqg88J%20oCJITEycNWvW0aNHly1b5urqyr/9FlQWHz58SE1NlSx///49GgcAoMoG8YKCgtzcXDk5OWlpaX65%20vLz88OHDBel84sSJTk5OsrKygsoAUF7CwsLGjh0bGhrq7e09cOBANEglpa+vr6KiInkDB1yvCQBQ%209srugBZF6r17916/fr2kXQRxZL98+XJGRgY+J4DydePGje7duyckJJw7dw4pvFKztrZu0aKFoLBW%20rVpDhw5F4wAAlLEyPTUlJCTE3d392LFjnTt3pj/z8/PDwsJSUlIKPewtKysbGRm5bt26o0ePYtQU%20gDKTl5cXFxeXmZmpKZabm7t///5Zs2bZ2Nh4enrWrVsXTVSp0We6fv16Z2fn4OBgKfEhEhbEGzZs%20iMYBAKjKQZyy9adPn8aMGbN3794ePXpkZWVNmTLlwoULxUxiaGiIc8QBygxFcA8Pj7NnzyYnJ9ev%20X3/gwIFRUVFbt26dO3cu9aJxm8yqwcrK6syZM/QpR0dHa2lpycnJLV68eO3atcuWLUPjAABU2SBu%20amqqq6sbGRk5ZMiQAwcO9O7dm42XAgAVQUpKyoQJEwICAtifMTExd+7cofC9bds2JycntE9VYmBg%20wP9M6bPetGmTg4MD7ooKAFCWynTQg6lTp9J+3cvLq2vXrhcuXMjKysK1mAAVh6+vL5fCOerq6ghn%20Vd7s2bMbNGiwePHivLw8tAYAQJkp6+EL64sNHz48OzubUrisrOzcuXNtbGxyc3MFNeml169fHzp0%20SPIlACgNN2/elCyMiop68+ZN8+bN0T5VmJqa2ooVK4YNG7Z7924XFxc0CABA1QzijIJYRkaGs7Nz%20586dNTQ0iqppaGiIsYoBykZRV0XjFLLqoFevXsOHD1+7di09qV+/PhoEAKAMlGfGpb1+3759i0nh%20cXFx3bt3/1F31szPz8/Kyiq+TmZmZkpKyjfMPC0tTXJcXknJycnZ2dnY7KBi0tXVlSw0MTExNzdH%2041QHS5YsoR/AjRs3oikAAMpGOd9Zs/hzxPft2ycvLz9r1qzvf6Nnz55t27bNwsJi8uTJhVbIycmh%20twsICJCRkTEyMnJ2dm7SpElJ5kz7LU9Pz5s3b9KiUl6ZOHGioaGhZLUPHz7QAoSEhKiqqlpbW48f%20P75mzZrY/qCCyMvL++uvvyiBGRgYxMTE8E8Upi9go0aN0ETVAX36v/766/z580ePHt22bVs0CABA%20lQrib9++/eWXX2JjY0v4n+43b96MHDnye96xoKDgxYsXlLApKyclJc2bN6/Qaunp6ZQ2rl69umnT%20JlNT0927dw8ZMoQmsbGxKX7+nz59GjduHK0RJRgtLa01a9YMHjyY3q5x48b8as+fPx86dCjFdKqQ%20lpbm6upK70XvQpNgE4RyFxUVNXv2bH9/f3d3d/qGHjx40NfXNzExsV69epMmTerfvz+aqPr46aef%20vL29ly1bdvLkSTk5OTQIAEDpKihDwcHBenp6X7V4rVq1yszM/OZ3zMrKot0JpQp2J7lFixYVWm3x%204sVS4iEj2J/5+fk9evQwMjKihF3MzEUi0dixY5WUlG7fvs1KKLs0atSoffv29BJXLS4url27dmZm%20ZuHh4azk4cOH6urqzs7O39+kXl5e1KvJyMgoAPgmFy5coI2TMndAQABaA8jZs2cVFBQOHz6MpgAA%20KG1leo74NwxWGBoaGh8f/83vqKio2L9//8GDB/fs2bOoOiEhIRs2bLCwsLC3t+eW08nJiXLz3r17%20i5n5pUuXDhw40LVrV0rerERDQ2P06NF37tyhTM9V27dvX1BQ0KBBg7hTVqh30b17d9rP3b9/H11B%20KC/p6ekrVqygL4ipqenFixe57R+quV69eg0ZMmT58uXfdsEMAACUXJn+5zE/P19JScnBwUFTU5M6%20AZR36TEgIEBHR8fS0pKeczVlZGRu3LiRmZlJ4YAev/+ti7kklIJyWlpap06d+ENGmJubU4jfuXMn%20Beui7um9Y8cOeuzSpQu/sFmzZvS4detWWvKaNWtmZGTs2rWLSmj+giP9J0+epJdwIiaUi7dv306b%20Nu3atWtubm4LFy6Ul5dHmwB3JGLBggV2dnYbN25k/y0EAICqEMRzc3MdHR3XrFmjoKBAsVtWVpay%20bHJy8t9//21kZEQxnatJL7148WL69OkdO3Y0MzP7/rfmp3w+iuB3796VEg9wzi/X1tZu0KDB8+fP%2079y5M2TIEMkJY2JiHj9+TE+MjY355bQitWvXvn///suXL6l38ezZszdv3lDKEcy/cePGtLc7d+5c%20QkICzhSHMu4PUydwypQp1FH8999/u3XrhvtqgUCLFi0mTpy4c+fOwYMHl/CydQAA+AZlemoKhVT6%20ca9Ro4aMjAxF7cTExI0bN06aNKlevXrs5j4cKfEx6bFjxy5cuJCSeukt0gcxlrz55crKyuwgOgXu%20QiekhP3p0yd6QrGbX07hRk1NLTMzk9aO/gwKCsrLy5OTk9PR0REEfUVFxYiIiC+OqAjwA9FmOXPm%20zFGjRtnY2Fy8eLF79+5I4VCoadOm5ebmUhZHUwAAVJEgXqtWLQsLC+7PjIyMV69eRUdHF1o5LS3t%200aNHCQkJoaGhpbdIqWJS4vt488spJauoqNCTohaPAg07Z0YwzDkleOpp0JPIyEgp8VDobG6CW6XQ%2021F/g/ZzRc0f4Ie7detWz5499+7du2bNmgMHDhQ6ziYAd7Bg8eLFnp6e9DuM1gAAKCXlOTqVkpKS%20qanp5MmTL1682LJlS3aOh7S0NEXw169fX7ly5e7duxRq9fX1S28Z0tPTKYjLyMgIgri8vDylZ5an%208/PzJe/umZycLBKJVFVVaS0ECZ6N+cUOtFNHQkp81FwwEBhNxeb5/v37Nm3aYEOEUpWdnb1+/XoP%20D4+mTZtev369devWaBP4omHDhu3YseOPP/74559/0BoAAFUtiGtpaQ0cOJB+5Y+IcYOLU/DlTum2%20srIq1SBOaZiiP8VuBQUFfnlWVhb1B+gJO5Gm0An5sZuf7NnZJiygs2rKysqCEwAox7N7pghyfDGi%20o6O7du3Knw/N/PPnz0XdlhyAefXq1bRp027cuDFnzpy5c+fimgQooVq1as2bN2/y5Mnnz5/v1asX%20GgQAoEoFcTJz5szQ0NCTJ09Kie/tJ3jVzMxsw4YNgoj8Y2loaGhqasbFxQluUJ+bmysSiaTE53wX%20OmHt2rUpo6ekpAhuWZ+Tk8NWhMUdNuJKYmIi/1JUKfERSlZS8lREb9e7d29+EKf+w5MnT27duoXt%20GApFm/Hhw4dnz55Nicrf37+YQTwBCjVixIht27atWbOma9eupfpTDACAIF4OdHV1vby8Dh48uGPH%20jvfv34vEFBUV1dTUbG1tXV1dBbeo/OEoZ7MgnpGRIQjK7Ih4UXcg0tHRUVVV/fTpkyCIU6Bn546z%20A/l16tRhQVzQzUhKSqKQJCcnV/I7HNFybtq0SVC4b9++K1euYDuGoKAg6tCGh4ebm5v369evWbNm%20kZGRCxYsOHHixE8//bR8+XLBVcUAJSErK0u/w4MHD/b19R01ahQaBACgSgVxFoWnTp06ceLEhw8f%20UiBOTk6mCGtmZlbU6N0/lpGRkYmJycuXLwW3rqDoHBERoaKi0rx580InpLhDvQgK4uxaT050dDSt%20BeXvBg0a0J+tW7euUaNGTk4OxXoK7ly1sLAwCuJWVlaC0VoAvsHevXvnzp3LBuohW7ZsGT9+vI+P%20D/VpDx8+TLkcTQTfzM7Ozt7efvXq1fQE5zUBAPxYMhVkOeTk5CwtLR0dHUePHt29e/eySeHsffv2%207UtP2GjinISEhM+fPzds2LBdu3aFTqiuru7g4CAlHolCEMRFIlHbtm3Z8OempqbdunXLysq6c+cO%20vxoFcXrs2bMnP50DfIPHjx/Pnz+fS+FsI/zjjz86dux49epVpHD4TrKystTNe/nypbe3N1oDAKBq%20BvHSxk6tZmebCAwaNKh27doUWfiniQcFBdGjs7MzfzSV+Ph4/m0+R44cKSMjc+nSJf7cuAnZRZz0%20yP6fS/Pn6tBiBAcH6+jo0BywCcJ3CggIoE6jZLmdnV3JT3wCKEanTp1+/vnndevWnTx58tixY3fu%203BFcVAMAAAjixWERvNC75+jq6rq7u799+/bQoUNc4N6+fXuPHj3Gjh3LVbt48WKbNm1GjBjB7YFa%20tmw5c+bMwMDAs2fPspLnz5/7+PiMHz+eHSxnBgwY0Lt3b9p7vXjxgpWcP3+e9mQLFizgj6oO8G0K%20TeFS4pF50Djwo/Tp0+fjx4+jRo2i30B6PnTo0Ddv3qBZAAC+k1yVX8Pg4ODbt29TPqbn165d27Zt%20W+fOnQUJeNKkSRS+lyxZ8unTJ0NDwz179jRv3vzvv//m36zn6dOntB/Ky8uLiIho1KgRK1y+fHli%20YuKUKVNmz56trKxM8Z32UqtXr+aPbaKqqrpr1y4qp4BOb5SQkLBz586VK1fOnTsX2x98v3r16kkW%20KioqFloO8G2dPQ8Pj/z8fPYvQfrRO3PmjLOzs5+fn+COZgAA8FWkuRG7q6rIyEgK0Dk5OfLy8myg%20EgoobDATPtrHXL16NSAggJ2t3qtXL8HZ2zExMZSzKYJTpObn7OzsbNonUcRXUVHp0qULpXx2JyCB%20pKSk48ePP378WEdHp0+fPi1btuTGTf8e+/btc3JySk1NLfl45FBliESiU6dOubq6fvjwgY22ybGz%20s/P19WV3hwX4TgcOHBg/frxgDFb6RfXx8Rk8eDDaBwDgm1X9I+IGYl+sJiMj012sqAp6enrLli2T%20LKfYPUCs+PlraGj8/PPP2ODgR6FO3cqVK0+fPj1q1Cja/LZs2XL58mU2+iel8LVr1yKFw48SEhIi%20SOGsH/j+/Xs0DgAAgjhANRIVFbV58+YdO3YYGRmdOnWqW7du8vLyHTt2DAsLy8zMpPxtZmaG0Xjg%20Byrqqt+i7ncGAAAI4gBVTWJi4sGDB//44w8ZGRl3d3cXFxcucGuJoYmgNPTu3VtXVzc2NpZfaGxs%203LVrVzQOAMD3kEETAFR8ubm5vr6+Xbp0WbRo0YgRI27cuDFnzhwc9oay0aRJkxUrVmhqavILf/vt%20N1NTUzQOAMD3wBFxgApNJBJdu3btjz/+uHr16sCBA/fu3dumTRs0C5QxZ2fnli1bnjp1KikpKSsr%206/Dhw8rKymgWAAAEcYCqKS8v7969e7/99tutW7caN2588uTJ3r17KygooGWgXLQTkxKPMZWWlrZ0%206VJbW1v+Lc8AAOBr4dQUgHKTmZl5//59Pz+/oKAgwa0Kb9++PXz48G7duiUkJGzbto3+7Nu3L1I4%20VIjdhozM7NmzP378uHv3brQGAEBlDeIFBQUhISEPHz4svlpycnJoaGhsbKzk+FkAlRflmPHjx9vZ%202Q0ZMqRPnz4Uu1+/fi0lHpeQnlP506dPPT09L1y4MGbMmB8y6jzAj2JlZTV27Ni//vpLcAUnABQj%20LCzs8OHD7u7u7dq149+Q5Gt9/vyZ9g60m5AWu3nzpuDVKVOmmJqaslepGr1pUbOiaaX/Ly0traJu%202FyRW2nNmjVUmR5LWP/JkyfstjCE2qqYCeklrjFpEpqwqA+Fmp1aj7UhPS9pMxaUH5FIRBHExsaG%20ntPiPn/+PD09XVDn6tWrDRs2pOVUUVH5/fff8/LyCoDHy8uLIlpGRgaaonJJS0vr1auX4MvYunXr%20n3/+WUFBwdzc/O+//87MzERDQYX14sUL2tksXLgQTQFQQg0aNJg8eTJ33fO3zWT79u2aYm5ubjdu%203Pj06RP/1bdv39JLbdu2pZfoT3qV6tN70fsWOrfevXsL9kSrV6+udK30+PHjr1p4qi+4+ryoJqJC%20QTWakCYXVKN2pjYX1KQSwadTqHIO4sOGDaMez4oVK5o2bWpkZGRpaXny5EmuQnx8vJWVFVsfdXV1%20yuLe3t74JiOIVwG0nRd6B1b6FmzdupW2fDQRVHyurq76+vqhoaFoCoCSowD9bUGcUh3LhZSeKXAX%20E6wF+Y+9I4vmfFRCqbcKtBLXnShJEKfGobWmmqyV2H+h2eSChE19GH6XxsfHh8V3qi+Y53Ax9qHQ%20I82czZDm8MXlKedzxOXk5IKCghYvXhwSEhIeHn7v3j0XFxfunyxUyP4FoKOjQ61D2WXHjh3UFvj3%20FlR2tG1nZ2dLlo8fP55+Z7W1tdFEUPHNmDFDRkZm06ZNaAqAkvvmO2GNHj1627ZttI84e/asiYlJ%20oXXOnTtHqbRWrVr8Qnt7e3oMDAwUVP77779XrlxZ2VvJ09PzqwYT2717N631ggULWCu1aNHi8OHD%20FM3peWpqKv9UkxMnTlBTd+rUif6kyiNGjNi6dSs9T0pKEpzeo6WlRTNhHwo90sxZlyk5OfmLy1Mh%20Ltakn3L5/8TFxc2fP18kErFWyMrKoieWlpaGhoY9e/Zs3Lgx9w8IgMpL8p9i3/kDDVD29PT0pkyZ%20snPnTvwsA5Q2d3d3Ctlt27ZlWbAYVE1wdnJERITk/iUsLOz+/fsULit1s9Ba7Nq1a86cOSWfxMnJ%20SXKt2V0R1NTUuBJK3t7e3oIuTd26delRQ0ODX0jRVPJDqV+/fgn36eUZxLOzs6nzQV03+h0/evTo%20P//8Q/2JGTNm0BYTHBxMFVJSUlhNZWVldsK+gYHBu3fv8IWEyuvTp0/0q7Ft2zbJl3R1dam3iSaC%20SsTFxaVZs2bc/2EBoDTcvHnTw8ODntDuo/ia7Mju1KlT+YVeXl6amppDhgzhF/75559v376lAEqp%20tJirOSs4Nze33377TRCXi1doZeq6DB8+vEWLFsXXZLnU1dX1izNMTk6mz0LQ5hUuiFMioS3jyJEj%20P//8c//+/QcMGDBo0KCNGzfSBsTOSOH+d09dCjZqhJycXEZGBr6TUOnk5ubSVj1z5kwbG5t58+a1%20a9eOsgv/pvQ1atRwd3dv3rw52goqEW1t7V9++SUgIODChQtoDaiYuNFFuFFECn2pqMmlS0wweskP%20xE4gkUyKktipYpSsaC8TFhZGz6dMmXLv3r0rV67w8yK9xI4HURanyiNHjqRELlh+Ng4Jn2SDlN4q%20lwT98tBjnz59vnM+rB+yZcuW4qtRWF+6dKmPj88XPwXa3VOrHjt2rCQ9hPIM4vn5+e/eveMOe3OF%20FNDZaTrckG3cwIUikUheXh4/K1BB0Ab5/Pnzc+fOBQUF8c8t46ON3MvLq1evXm3atLl06VK/fv0e%20PHiwZ8+eBQsWnD17dv78+WPHjp01a9bly5enT5+OJoVKZ9y4cWZmZrT7L/SyB4By5+3tzY19QSmK%20fni5l+i5m5sbG92iqMlLfn0hO5n4h6PQTHsZetKtWzduUL+ihtKjVMr+Q3X//n1aL6qTkJDw+vVr%20QXY0MTFh1ylSg7BLFSmR29jY8A+N006KXc3J/qQK/CfsgtFSWuWSoFg8Y8YM9o+Cb54DRXnqjFFf%20pfjD6tTO1C1p2LAhtYatrW0x86SeCc2tZcuWLi4uX8zrX72F/XC0cTRp0sTCwmLq1Kn0I85On3dw%20cKCoTemEKvz6669sIfv370+Jh0omTJhAnQxcc41RUyqC5OTkadOmGRgYKCoq0heYvpwPHz5kL1HX%20kXK5n5/fyJEj69WrRxUof1PnOC4uDu0GVXIUIPqh9vf3R1NAhcUG1qDcKSintCo5Gl2p4k7lKmF9%20Nv4gOyLORvCgBMx1LU6fPi05Ca0mF/NKMnCHIHDzX+JG+uOGCpksVu6tRMvAXzVW+avGXhTk4aJW%20SnDqXaHDFwoGb2EqwfCFbPQryb5Bz549nZyc7O3tud6Jrq7uxYsXKccYGhpevXoVPygI4uUuNzf3%20l19+EWy65ubmz549o2115syZ+vr6CgoK9D10d3d/8eIFWgyqsLS0tB49erRu3To7OxutARUTZU0p%208SnUgpRJv9JlvCRfG8TZQH4U8gTl7Eg25ULJtEdvQa9yowKUJDezs4ULrUxZn8v0FPHLIIV/sZXo%200xR8cN8QxAv+G2qQa6hiJqdG4HJ2oW3ONSM1EderkfzUKlwQf//+vWDQmZo1a1L7UpqpV68eK2ne%20vPnQoUNVVVUpcbZs2TIxMRE/KAji5e727duSgwzKyMgYGRmpq6vXr19/0aJFtCUnJSWhraA6OHfu%20HO2cDhw4gKaACkvyoDhlXMlj5MKcVGKSA3X/kCDOFlsy0nGjFQlWgYIyq8y/y0xJ0jPrq9AXuajO%20ADvKW+7dFTYQuOCw9LcFcf4Mi1p3Pu6/E1/8P0NRY5NXuCBO3r17N2rUKHNz8zp16nTr1u3MmTOs%20PDQ0dM6cOdOnT3/48GFUVJSNjQ0104kTJ/BTgiBeEezfv7/QH2LqK164cIGdSQVQrfTr169169af%20P39GU0DFxE7Y4CfaYg5tlkvE/KogzpZfkD5ZYuZOL+HuAVToaTmSWB4t9CWW6Ut4ugUX6wVKHpSL%20aSU3sUL7S998W1DuZJ4SNtEX34g7pf6L3bPyH0e8fv36e/fuPXv27Llz5/z9/bnLmSmar1u3btOm%20Ta1atdLX1z916tSlS5f69++P606gfOXn56elpT1//rzQV6nH2LNnTzk5OTQUVDcLFix4+PAh/+RU%20gAplxIgRlKIobLCxPg4fPkwlXzXyXbno3r17US9ZWloKLuv08PCgyM7d7ofWbuvWrSzKU6b64nuZ%20mpoWepsL6mDTrOil+/fvL168uHwbxEOs0BFdFi5cKBgYp+TbRglruri4lKQafQSCU8aLUqZBnDaR%20V69eSZYrKCjUq1evadOmKioqRU1LH3/dunWDgoJycnLwawI/Sl5e3rt37y5fvkybluBeWQLp6em3%20b9/esmXLoEGDdHV1d+3apa6uLqijqKjYt29ftCpUT9bW1uPHj6edfWJiIloDKiY2DiB7PHnypKOj%20Y8VfZkpH9PjmzZuiKhgZGbEnUVFRhVZgt5uhDP3NkZTCN327/fz86Pm2bds8PT2/OJ9OnTpJHv2l%207vr3N0gxZxCxA9X8gXG+SlH32pNU8rvv8W8SVP5BnKKMq6trURvKF50+fXrHjh2U2vFTAj+ESCRa%20tWqVra0tpWd7e/v+/ftfv36dXyE3NzcuLu7UqVPTpk3r3r07VaMNmL7kf/7558WLF+mXiH+auIyM%20DFUrfmAjgCqMvgJTp05NTU3du3cvWgMqJvqJprDFDopTMP3+IajLAC1kgwYN3r59KzlYIaVzWp0v%207nfYAXLufPFi3Lt3b+LEiYJC2tnRu1BAp2zNzhiZNGmS5MJUauxepNxpPMVITk4uSZuzeVKbf3kQ%20wzI+NYo6VfRB3rlz56umSkxMpOjTpEmTMh5jCOeIV22//fab4Ougr69PG2dISMg///wzb9689u3b%20U8eP0jZ9l+j7SYmcvoH8OdAv0fz584cOHerk5OTv75+Xl4dWhWrO2dnZ2Nj4w4cPaAqomFiUpCz1%20zecTl/E54gX/jVsiOE2cFQrWgp3BLAhL7LJOfk0qkTx3ebWY5FsLLtAsZrSWcmwl/hHxb3s7arov%20rhEbW6aEI0JKleBKzYKyv1gzLS2NuhE1atSYMGHCv//+GxMTk5mZmZubmy8hJyeH8iVFIg8Pj3bt%202ikqKu7YsaP0FkwkEh07dmzs2LEuLi579+5NT08v4YRUc8+ePSNHjpw2bdrRo0dpXQqtFhsbu3bt%20WkpsCxYsuHLlCoL4D0RbS3Z2Nm0wXzXV69evGzZsWOj/+AwNDZWUlKjjN2XKFG9v7/v372PwE4AS%20evbsmaqq6pIlS9AUUDFx9+4RDJhdZu/OjadR6GV8FHw1xQSLx67CnDx5MguLPj4+VEdyLBQ27Dfh%20xhdnMxTUZHmdHtkVnPReNH/JfMmm5UYQZ7jrQCigl1IbfrGVSh7E2Yna/Is72X8GqEFYSqb3oqkk%20h5Nn/RzWRKzN2ZiJkm/BjS/JtTkbwbDQId7LP4iT+Pj4fv36SYnvkkrx2szMzNHRcdSoUSN5Ro8e%203blzZ11dXXbRG/2s79y5s/QWKSUlZdy4cRS89u3b5+/vT63Zv3//6OjoL05Idahy+/btfX19KYVb%20WVlRjk9NTZX8YlhYWAwaNOjMmTO0Iubm5qtWrUIQ/06nTp0KDQ2lrhp9nei7YWNj4+rqGh4eXpJp%208/Ly6LPmbt3KV69evcOHD9N8iupTlS/qctA3PDIyshp+4g8ePAgICKiGK56VlUUfelRUVGVZYHd3%20d21t7R9yULzafugXL14MDAxEaC4l3AB/ZazQq/cEQbOoIF7w38FpLgQXNQoKu90PfyhryZr8WVFN%20ipKSb8cf9oRrLsHdbb7nIPT3tNL3BHHqb3CNw7oZhbYkNQjXGWANXmgrcQGd31b0FiX/d0H5DF9I%20UZV+qYu5NJOvRYsW3JiGpWT27NnUKzh37hz7k/YfOjo69AEUf5A1MzNz8ODBGhoawcHBrOTu3bvU%20c1i4cCG/GkW6FmLcXRV3795N6/VDBtytkkGcmr0ktwWpW7cudeEEJ71RX0gypNIM09LSnjx5Ql+2%20X3/9tW/fvh06dNDX1y90e6NeYsU/luPn51cN953Tpk1r1KhRNVzx+Ph4+tD//fffyrLAtK8yMDCY%20M2fO989qypQp5ubm1fBDt7a2FhyGhB8bxEsylh9AGSif4QtVVVVXrlx5/fr1kSNHclf7CtSoUYP9%20C4CqfcNINCVH89+4caO9vX23bt24kxPGjBlz5MiRW7duFTOhr6/vsWPHaBXYFc2kVatWFPI2b97M%20HxyG/qQIOGnSJAr3rIRWp0mTJmvWrElOTsalM3wfP35ctGgRfRBdu3adPn16SEhIMZUVFRUpmggu%20A6e+0O+///7+/fvAwMDjx497eHiMHz+edmm6urqdOnWi7t/Zs2dFIlGbNm3++OMPKpec7cCBA/FB%20AHwPExMTFxeXnTt3VrHLuaDKXJZ3/vx5XFgPFUR5jnbcunXrgwcPvn79mn6sHzx4EBERIS0tTZ0D%20eXn5li1btmjRonnz5mUwwOeuXbvy8/NtbGzofblCCm0bxCgRFjUhu8ESF98JzaF9+/YnTpzYsmUL%20hXsq+fTp0549e+Tk5Gj+XLU6deo0a9aMgj5FeScnpwq4WeSJ0epwY3OWHCXjy5cvp6en04fYq1ev%20Ev7fg3z48GHcuHHXrl1jf96+fZtC8z///EPdm69aAC8vrwsXLiQmJqakpFCfqlGjRj179qRYb2ho%20qK+vr6enx41P1KBBg1GjRlH656YdIYbfBYDvNGnSJPp537p1q6enZ05Ozrf9mACUBtpB0L6p4g8f%20DgjiZUFGRqaR2LBhw7hTfMry9zo8PPzhw4dS/w3uw6lXr56CgsKdO3foVeowSE746NEj6kJITmhq%20akqPFy9epDlTCrx69Sp1vjU0NGiG/Gq0ylLiQUzHjBmjqKhYcTaItLQ0CrL+/v4JCQlNmjShnFrC%20EemlxKMBbt68efHixRkZGayEEvDOnTvr169fksnXrVvHpXDmzZs3S5Ys2bdvH80wOTmZFik1NTUu%20Lu79+/fUvDExMYXOR11dnZaBPhdafmVlZUoAtJkVWpO6W5cuXdq9e/erV6/oU7Czs6MUXqE+DoBK%20qnbt2tOmTZs7dy59uahbTl/G0aNH4xgklLubN29OmTKlhCNqA1T9IM5XLsdLwsLC3r59S28tuDmL%20qqqqtrb2p0+fYmNjC50wODiYEiFVU1JS4pdraWmpqKjQS0lJSRTEb9++zfZJglst6unpSYnPxMjO%20zq44yS8nJ4d2nOxfBFLiY9snTpzYvn07xfGSTP7vv/+6ubnRGnEl1CGhJE1Jl//fBinxaES5ublS%204rtU5uXlUVD+8OFDoSPwnzt3jnoCWVlZtC+nJqV+gpqaGjUsdWyK2mB69eo1duzYEq5yw4YNV61a%20hR8CgB+LfgcePHhAX/OrV6/Sn0FBQfRjsmPHDv7FTwBlIyAgYMyYMdx9pnx8fARH0AAQxMtNcnIy%20hTzK08rKyvxyCseUp6OioooK4uzyKYrvghitJEYJnn3n2d2LNDU1BQdlKU1SjgwPD6d3l7xBY3nx%209fWlPSW/JDU1dcWKFdbW1sbGxpL12RWr9EjrQkF57969/BTO+Pn5eXl5UYXo6Gh6pJ5Plhjr/6Sk%20pFBvhJ7QR1DoGfP0UufOnc3Nzanroqura2pqSs1LvRpK9pTFGzVqFBkZyT80zi4RwxcboHz9888/%20+/fv55fQl3358uXt27cX/HsQoLTRfkFLS4t2ym3btt2wYUOnTp3QJoAgXlFQ0JQSH/8m/HIFBQV2%20cnNR5z/QTkVKfI/TGjVq8Msp0LMSNroFq1arVi3BSHkUxClN0u8Cpc/atWuXZFHZKGaC0M/GdaFy%20dnr99zQFLfa5c+cky1++fEm7T0rAeXl5IpEoIiKCwre0GIVvlp7pOT159uxZoV0dFxcX6mxQbyQ/%20P9/ExISaiNa9Z8+etMDa2tqUsGlyenXr1q0XLlwQTN66dWvqCdAk7F459CglPo6em5tLod/e3p5+%20WN3d3Z8/f05dnQ4dOixdupRSOzXId7ZGxURbEdsG6HOnR/ogqs9XlbZ2dsMByS9C1cZ96KyXWyk+%20dEVFxUJ/TOh7GhoaSkG8hGtBHzp3k6xq9aGzFcdZ9T9KixYtirk/PACCeHliwY4yqOAME9rnUcqU%20KvqEGTYhhXXBSRc0FdthsEPg7BwPiqGCI+IUT9kcijp9WRIl4Pr16wuWp0B8OxtuPJbvxJZWsgPg%205eX1nXNOEWNrwVqVtRuFDHbSDrUGd2Y53507d4r6jwFN4uHhQV0m1uD0561btxwdHam3UOW322HD%20hlXDnTRL4YJvXPUxdOjQSvShF/pjQhwcHL5qLarth04/aE2aNEFGAUAQr+K0tLSkxAeZBEdo6EeQ%20ncRcs2bNQifU1tZmsVsQ+2gqlrDZIXZWjTIo7U74B8VpKiphJ8CUfFH37dvHL6HJL168uGvXrp07%20d1Ie/c5jwBSIr1y5Ijg1RUp8Ovv8+fPr1KnD1quonShNHhYWRsmY/ZOBM2TIEAoQ7OY4gnwvmAP1%20SXJycg4cOBAUFET1mzVrNmHCBGp/9r4C1JiTJ0/u0aPHyJEj2eFhqf9uhFuFN1dqItqWaMVnzZpl%20ZWXFrXh1QL1l2jhDQkI2bNhQHfpa/A+d+u1TpkyZPXu2paVlpfjQ6dfg0qVL9NMkKNfX16cfE/pJ%20KfRLXeiH7unp+fz58/Xr11erD51+2xcsWFCtVhkAQbz6BnFlZeWMjAxBEKc/k5KSuKQuSVdXV0p8%20ZovgrGjKSWlpaUpKSuw4rqGhoZT4+LcgiH/+/JllXArQJVxUiuxjxowRFNKS7969e8SIEYIj+t+m%20d+/eT58+vXPnDr9w4sSJJTzrmtaRmmvZsmXR0dFsXzJgwACKTUXdOqdQo0aNYued1xArpiblkubN%20m1PQr1ZbLG05FMS7du3at2/f6vZtvXbtWnh4eDW82u/Tp08UxLt16+bg4FBZltnW1vbJkyfUqRZ8%20Z8lXzefKlSsRERHV8EOnX052MAgAEMSrsjp16tStW/f169eC8yIoYScmJtKrjRs3LnRCU1NTCp2U%20sAUHqCgniUSiJk2asAjerFkzeqRMz4bl5qqxqNqmTRs1NbWK0xqampre3t5Lly4NCAigFqBVmDRp%200tSpU0s4uYyMjIuLS/v27UNDQ6kRqJthY2PztWPCKIjhmwlQqdWqVevQoUP0Y3LmzBnqWsvJybGD%20Bb///ru5uXmPHj00NDTQSgAAZRrEnz9/7ufnJysrKy0tzc7NcHBwaNmypaBaQUEBJTn64TYzMyvt%20RTI2Nqaw+OrVq5cvX/LHuGVjhFMKZ0laUrt27Vq0aHHlypV3797RfoUrZ1eEWFpaUoinJ/b29pRH%20qTA2NpYbK4BCOU0lJR5mu6Kd+2hiYrJ379709HT6dCgQKysrf+1pqc3F8NUCqOZMTU29vLxYCl+1%20atWKFStcXV3ZSSlt2rSh35mifl0BAKqPMr3Fvaam5vv37xcsWDB//nxvb28lJaVCT/yg5BcSEjJq%201KiyGXKf/dPz5s2b/KuL2F1+nJ2d+TXZZUPcn6NHj5YS/7ucK8nJyXn8+DH1NMaPH89KNDQ0hg4d%20mp2dTfPnqkVHR1Pur1+/fsX8RzPtNWvWrEkfloqKCi7bB4BvJi8vr66u/vr1a09PT6n/rnEnDx48%20mD17dqEjlgIAIIiXFn19/f79+0uJTzu+d+/enDlzjIyMCq05bNiwcePGzZo1Ky4urrSXytbWdsSI%20EadOnXr06BEriYiIOHr0qKOjI1tahiq0atVq5cqV/IXs2LEj9Si4e6Q/ffr0/PnztHYdOnTgqk2Z%20MsXAwGDPnj1sGBZy6dIlCuLUISlq9QEAqox//vlH8pf8+vXrFMfROFAG7OzspItgampKr1JHkV24%20JUCFtAdnNanakydPymaB6X3d3d21tLTofdu1a8c/kFeSaWmZab1oWpoDPQ8LCyu0Jq0OhR/2LvRI%20z4t5ozVr1giajhpEUCcgIIBralpsmqTQVgWhgrI1ZsyYPn36ZGRkfLFmXl4e5eBVq1aVwVJR8qZI%203bZt23///ffChQvdu3d3cHCIiYnh16GOgZT41vTsUkImODiYSmjLo2x98uTJ1q1b//zzz6mpqYL5%2002y1tbVdXFxu3769c+dO+ob8/vvvP2TJvby8ZGVlS9KeVY+uru6yZcuq21qz8en9/Pyq4Sc+bdo0%20+rpVwxVntw+jn5FKuvxFXWp57NixL05LMcLc3LwafujW1tbUbgXw46xevZpteDdu3GAlb9++pUJN%20TU0qbNCgwePHjyU3XR8fH1aTEgLVpCdl8CNP78Utz/bt26XEdwMtybQ0CS0kTc6Wk9aULbbkqp0+%20fVpKfEYAq0mPkydPLuqNaJFYK/FxzciwyQXo3WlabHvFK9MgnpiYaGlpKfjwikE7Hqqfnp5eBsuW%20kJBAoX/AgAG0XVJWTktLE1SgDN23b9/du3cLyj9+/H/svXlcjdv7/7/RxCFKmSVDZsoYx0yGIzPJ%20HCJkCEfmYzjm8RgyT5lFJJk5ZhlCmStDUkkU0kjo+/rt63PW737fe7dlSjvX84/92HvtdQ9ruNd6%20Xete61phEydOhM0AG2PPnj0pKSlqz+/v7z906NB27dpBjp87d+573TYLcRbiLMRZiGdypkyZotpD%20GxgYnDlzhoU4C/EMA9pDrYIU4dC+ssYWMl38hEJVPfZH0LJlS9mFKERVTKtCCl6qfaGwjZRIA0lY%20I7Lq4bKYwoaBztactzgQ0ehY3Kowv3HzXPcykRA/ceJEnTp10pKqqqACWVpa3r59m8uJhbgqO3bs%20uHHjxq+W6uTkZBiKoaGhv2CJ+/r6enp6/oIJT0pKWrt27dOnT7X0/tEr044KUtA9v337lgs9LXx8%20fE6fPs19XAYI8VTJS5tDhw6ldTiEuFqR+iNuUmYS0Oj1ZxUtjZ1PnDhRFo4QhEuNCrqKNEQIbrX5%2089lXAchAVTuB7AeQAa8RtJoMnSMO9SB2UkwPOXPm1NXVxVE8g4hRpXv37tWqVfvVUq2vrz9gwIBf%20c3VB3bp1O3fu/Asm3MDAYODAgeQRVRuxtLRcsWJFyZIlRUiBAgUWLlyYHuetv2yht2nTpnHjxtzO%20ZwzVq1enL3fu3Ekrjru7+5w5c/Lnz/9D78TNzQ2fLVq0kAZaW1vj89ixY2nN9ia8vLwU6nYh/OOP%20P/A5d+5cWfiePXtkIU+ePMGn7MHctWtXt27dSpUqpeHSxsbGeMxlgZMnT6Yvz5494zqmgQwV4omJ%20iS9fvkxr62NVkpKSEhISZDvmMAzDMNpF165djxw5sn37dqgZJyen9+/f8241jBbh7OwMJTpo0KAf%20fSEPDw98mpubSwOh/mmK9okTJzQcC6WuNrx+/fr4fP36tVhsSu6Vr127Ru6MiJiYGGjuli1byiQ1%209PSqVatq1aqFTEhrNefKlSvTuq6qsmd+phAvXLhwdHT08ePH0xn/wYMHMKSKFi3K5cQwDKPVlCtX%20rkePHg4ODjNmzChWrJjUAxXD/FzE2LDarZohQKGM1WpNARRqtnSj4ST0Rep4jahdu7ZC6efkW5IZ%20FxdHX2BU0HyVwYMHI3UxSlq1alW6dGlYy9JDIM0fPXpEqh1yvEGDBoimeWBeQNFwTtXBcuanCXEz%20M7OUlJTZs2fT7vGaSUxMXLhwYXx8vNgHh2EYhtF2ChQoMHLkyMOHD6c1gMcwGcn8+fNp0xJoU9kE%20DMjTbt26NWzYcOzYsaSDJ02apPYk9evX/4LFeWkQHh6eHmmbFjQnW3XCiVpmzZpF8SGvWymxs7Pz%208/OTzb1B8mlO+erVq2vWrKlQjrvjS3pMgqtXr+LTycmJ61gmEuIw6WrVqoUS7d+/P+1AmRb379/v%2016/fyZMnra2t1W76wzAMw2gpvXr1qlGjxoIFC3iCCvOzgMgmv9fjxo1TKFcuQptKI1y4cMHCwsLD%20w6N79+40km1lZUXzrX8QT58+/ZbDaSdBGBWyCSRpzSc5evQo+RzEIY8ePVIdhpeaGYMGDYJMhxw3%20MjJ6/fp1elZuuLu7ly5d2tHRkStbJhLigIrEy8uradOmI0aMOHDgwL179yIjI9EcBwcHw8basWMH%20aoaNjc3u3bsVyvdEenp6XE4MwzBZBn19fVdXV+gDT09Pzg0mg2nQoAFUtYmJia2t7bFjxyAuo6Oj%20acxbpj5fvXolG8wW854zId26dSNh3a5dO9gYiv+mfYutvitUqCAzRZBAOgTaGtmCyJovATkO2aZQ%20OkLRHBlPN/IWWvxHL29lIf7FwIrq2rUrvoSFhS1fvtzOzg5GWJUqVYoXL25tbd2wYUMHBwc8FbTG%20tlKlSh07duRCYhiGyWJAA7Vq1WrevHmQApwbTEZC7vnEJjWnT5/+drH4XeaIf7s7rJUrV+KZMjY2%20xvOFCw0dOlTxnw+WmjVrSpNJk8KrV6+OQ2gbIIXSF9lntThMEfJyuH///rTi4ORQ/4iWme2WTETG%20e0wMCgqqXLnyZ29MV1fX29ubHUyyH3GGYbIkly5dyp49+7JlyzgrmJ/iR1yErF69OpN7Oi9dujTC%20Ne+qoxbaA06hsmUmbf0jftLWoRTzs26/afmmBr/mQ5RwlcuMfsSJsmXLwpBq164dmuC04hQrVmzz%205s2Iw5YSwzBMlqROnTqDBw+eP3/+ixcvODeYjEcM7qIefqNDku+CmDqiumqTtO9XuB/ZsGGDQum6%20pFu3biJw165d165dky6jLFWq1NGjR2lcnA7RAC1pzZcvn9p/16xZ8+rVK81OZhgp2X/KVVEntm7d%20itKytraWvabJnz//wIEDDx061L17dy4ehmGYLMygQYPev3//zz//cFYwP4WxY8fSSHDnzp1jYmJ+%207s1A/5Ank9u3b0vDhbOU5s2bf9EJYV3QUtS9e/dKw9WuCsXVST1fv349PSfv0KGDaiAk/vr161es%20WMFVK7MLcWBoaDhgwIBTp075+vpu3rx50aJFbm5uBw8eDAgIWLVqVdWqVblsGIZhsjZo6p2cnLZu%203Xr37l3ODean4OHhQVu404zqnwstrJRtt0J+AKHRNW9vqarCmzRpolBOSknnUHqxYsXwWaNGjc+e%20uXTp0qpWAVQ4tNzRo0dlc+4RP52ux39RMvnUmUOHDsXHx/MUIp4jzjBMliQyMrJw4cKDBg3irGB+%201gxsKA36KzPMbKZBcelNUkhAQMAXJZbmmcimhksneUNMR0dHS8NXr14tuzS+q14X96Oah7hQzZo1%20ZSekvNUwm5wBmVqI3717t1mzZjExMVxOv7IQ/6gk/ZE/ffqU9TIhJSXlw4cPmuN8NoL28v79+6Sk%20JA2Zk5UKHclJZ0yUuPYmXPqourm56erqXrlyRW20dGYIzpb+rPu5pKfUvuhx1paE/1xoOjipbVW9%20SDtNKpTeRaAdVSNkGFDJ0NC4DXzBbZB7QVU9TclBNGkg4uPm6RD8pUG744TSODiQVLj0QqTXaTCe%20lDci29vbq1XhGgZ8eeGmZrKlpr3J008kISFhz549CxYsePPmTXBw8G+//cbvLlTx9fWdOnXqyZMn%20hw4d2qtXrzp16mSxBD558sTDw+PBgwfQYbDd27Rpo+GVWVRU1IYNG27evAnLpFGjRsiQLFNt/P39%20UdA9evSQrrYRoA9GI3jixAk8NVWrVu3fv/+3+8DKJKBvOHbsGJp+qHArKyskTbbC+9KlS9u3bw8N%20DS1WrFjv3r01bEiR+YmPj/f09Lx+/TpqsqGhYdmyZfv27VugQAG1kZHkTZs23b17N2fOnDY2Nqgb%20Ojo6WpRYFBwebScnp4oVK+Lnixcvmjdvjnrr4+Mj4rx7987d3f3s2bMofWtra5R+WrkBsY6sg/6I%20jY2lR6BkyZKZM+GRkZErVqyoX79+q1at0ooDlXP06NGQkBC0YJUqVeratWuRIkXSiuzn54dHAE2l%20iYlJ9+7dmzVrxj2jKsht1W1cIS6Rz9KQWrVq0RaboiB+lve9mJiYv/76a9WqVfgO4TthwgTVuSXz%20588fN24clDTqgDQEIr5FixYdOnRQ219IuXDhAmzg48ePv379mo4aNmyYLMk459q1a0mR41oDBgzo%200qWLbObJ4cOHbW1tNVzoJ+YkT035GsLDw9esWYM6BzmF2ytevDhPTVE7SoQnE/0WxLeBgcHgwYPR%20RaF9T//IcebH29tb1v1AnUCPqh3+v3r1arly5Zo0abJr1y6Y9eXLl0fLGxERkQXy4dWrV7ArkHy0%20y6r/QrTBPilVqtTixYthu7Zt27ZMmTJnzpzR9lTDqEAnZGFh0a5dO+iMhw8fygaoPn36NHv2bGNj%204xEjRkC9ubq6mpqazps3T0vTe+fOHTzLUFEoRHyHdQ35haI8cuSIamR0nObm5qjhqO3IJUh2Ozu7%20ly9fZv5k4uE9deoUOvLcuXPnypXr3Llz0hE1POAoSvoJGdq4ceMKFSqsXLkSkh3fobBhpah9QJB8%20NIZQDF5eXh07dkTmQHVlthb71q1bkydPLlq0KJ5ltNVpvfkZP368vr6+tN1Da6bWky/Oiae+YMGC%20aP/379+P9gHfp0yZkoXfjDFMliQTCXF0PzDmyFmmgIW4WubMmYPMWbhwITSKjo5OUlKSs7MzTBe1%20s8G0EfS4hQoVqlat2owZMxYtWjRkyJA8efIgydmyZVuwYIEs8u3bt1Ft0F09e/aMQtDBI3779u3f%20vn2r7Vkh9nuDESL7Cz0ujUNAt1HImzdvatSoAQMmMDBQe5P8/PnzTp06IV2o52lNu3Jzc0OEUaNG%20iZAxY8YgZOPGjVqXXpRa3bp1UXBSYwOmSMOGDaEvZT59r127hkfDysoqNjaWQiBt0Qg4ODhkcgUG%204Qi9iEae1uLjCb1w4YL4NyUlpV69evXr109OTkbaYVQjUX5+fvQvHm1YmzC2w8LCZI9A7969cbZ9%20+/ZRCB75Bg0awCpTq9p/FpcvX54wYULr1q1pgAnmk9poS5YsQao7d+6MRg8NHWwtegWE5KDcZZE3%20bNiA9nDgwIEihHZox7HcRTIMC/EvIC4uDh1Jr1691PqkZCGutk3PmzdvxYoVX716BSGOlv39+/cQ%20Xvr6+tCjWWAY+NOnT7RVL+qGCPz3339pQbeRkZG0M0ZP3LNnT9W+zc7OTsPIk7Zw4MCBKlWqQHip%20FeIQnQhH8qVTTt3d3eltppYOjD1+/BiqFElYunRpWnHu3r2LalC0aNHw8HCpJV+wYEFUEq0zQmgr%20u0mTJsnCFy9ejHB8ipB3795BzJGfB2lMCszkdjhqKRkP5Ektd+7cUiGeqhzp19PTQ24sX74cEVxc%20XKT/QpgqlO4OVbOuQ4cOaANF4O7duxH4xx9/SAN/ejeHsoOhRY2YWiEeFBRUvXp13Lx4nHHI/Pnz%20qSvs0qWLNPLTp0/RLBgaGoaEhEifHZzfxMTE39+fO0qG0Ray/8RZMVDYEA2w/lu2bLlt27Y3b95I%20/zU3N2/WrBkaa7RKPINIyubNm9GfocmGFoHYQgiyqFSpUpUqVXr06BHpMK3m5cuX2bJlmzdvHkpf%20BDZt2pR8S71+/Vrq6QxmyY4dO0xNTRs0aCCb/0diDp2xluYD+trJkydPnDhR7U60MTEx5PPVxsZG%206oy/Vq1a0KM+Pj5nzpzRuiSjERg4cOClS5ccHR2dnZ3TirZ+/XpUg6pVq9KLfgL1v1y5cpDmmpcN%20ZUKgwKhiy8Jp9FSslwJHjhw5fPiwmZkZzDPV2g6zMyUlJdMmE7UUwhFfChcunC9fPtWGvXHjxm3b%20th05ciQ5ISZ7TABhjTNAxIuNV96+fUuSvU6dOrq6uiImnghjY2PI+tOnT2eStKMpg42RP39+2bQT%20KVeuXOndu7ednZ14nHEIrBEqXJiXYWFhIvLatWufP39ubW1NVroYt0KmQe5v2bKFO0qG0RZ+ghD/%20+PHjgwcPILNo4j+aS2nnkT179mrVqkFhXLx4Eb0O2qB3795xOUnll7e3N8kOmuJPn+iHaLEmOXzU%206jSiHxo1ahTNRZHSpk2bvHnzklKXLhNB8tG1U4YIaI+G0NDQU6dOaWMmwMQaO3YszK1u3bqpfQSu%20Xbt2/fr1XLlyyTzLFilSBHo0MTEROaN1qZ4+ffq///5boUKFmTNnprX6ELlBS/pq164t+4vW8sIw%20S05O1qJUk8GJ5/rWrVsiEDrV398fXyC2RCAtOLOwsJBN4aPJHlCowkFbZgYlCxsjVcVPABqxCRMm%20oOpCdOKJLlu2rPRfqFg841CZ1ACSiYJuImfOnFZWVtKYeCgQgo5Gu0wy3LPq6jpo8Y4dO9K4lWjY%20Y2Njz549iy/oKw0MDKQZS4tfvby8IiMjubtkGBbiaiT4uXPnhg4d2rBhw/HjxwcFBSFE2htBaaEx%202rhx45AhQ6An0C63atUK7SyXk+D27dvPnj2DuVK8eHHZX7Q7LqSndAhNGzE1Na1Vq5bacHRL+CJ1%20iUA6W9WdQsGCBfPlywfRhq5aGzNh3bp1d+/epcUAarl69SqkjLGxMTmLFSDVEDEUQbtMMohIep8z%20cOBA6TifjMuXL9OO6KrOYcgYe/78+Z07d7Qo4Q0aNIDKjIiIQNsotrYOCAjYs2dP69atu3TpQiEJ%20CQmwUqiI6UEQoP4XLVo0Li5OKuW1EZhS9P4H3YHMM4OhoSGVOHKGTNOTJ0/iU19fHw+7NCZCypQp%20gy/379//6Xslph8xCU0GPeD5lVBIcHAw7bxIE12kIOEwcp48eaJ260SGYX51IY7mY+7cuRs2bEBP%20KQKzZcuG5nX48OGXLl3atGkT9LfUQ1nLli3Zd6EU2nsWTS295JVCGRUZGSn68izG48ePITUqKKEQ%20aBd6XQs9KosMK44C6b2/1pXy8uXLFy1alJYehQVLw6U5lcj+pbpx8+ZNZJcWpXrt2rVv3rwxNzdv%203rw5Ss3DwwM5ALElbS7AvXv33r59S3pUdgYaWob5IWYvaAUwO0eMGKFQehNr164dLKjAwMB+/frZ%202Nhs3LhRlC8e7ZCQEJFMKdDlNOcBB2r7Y04TM5CiXLlyyeQ1vRBDBSB5TY2hjo4OhauKV+hR6XQO%207W33qJKI4QYkimZyqtYEZBq9SpK64WMYJjOToa5noZ+8vLxOnDixdetWHx+fpKSkkiVLjh49ukuX%20LiQ40LhIx8gZVaKiokhlmpqaikB6yUu90adPn0imZD38/PySk5MdHR2F7EaFoXlNslFh6p5pcgty%20IzExUdapZ2YSEhL+/PPPDh06tGjRIq04Hz58oFFhqDTVpJFJBhWuRfPjIa3Ipy9SBFv91q1br1+/%20huR69+5d1apVFy9eLBwkR0dH0xdVK4WkearSpZ121e2xY8fSpH/YV+3bty9evLi9vf2YMWOkI9/I%20EJpXrWp2GhgYUKHDaEGhy8bLtQgk8NmzZ1TKsDpMTEzEXzly5CDdiaeeRsTJQlMrxMkWlU7n0N4M%20CQgIQIEOGDBA1gvAYlG1RZFwZAgtDOXukmG0goyeI66vr9+mTZtt27adP39+0KBB6HTR2qJZ+dFr%20jCIiIjZu3EjjSWpBy3Xq1Klp06YtX74cfWH6V4iioT9w4MCUKVPWrl2rYTjq5cuXMD8QbceOHbiZ%20r04ITY9GU6vWyYxQaVmvpsbGxnp4eFSpUqV///7S3KDZwNIO+/9qdvbsNHsSKly7lhnMmzcPj8mE%20CRM0xIG9SoOCuZWoyjJhqGhLqi9cuEDqOX/+/La2tnv37kUT4evrW6NGDYjy7t2737hxQ5YoVfkl%20ph1rnS2KIlu6dOm4ceNIX6IJghkpXYCoUI6I0ziF6rMvEg4VrtWr25OSkug1DjqF9evXy+aRk4GB%20Jpf6C7QJFKhqh9MjgLNp12oBVcLDw729vYcPHy7dy4xEtrC+0mowWd8wDAvxNEEHg2Zl9erV+/fv%20z5UrV9++fXv16nX8+HH0IrKd854+ffqNGh2qd86cOY0aNZLOv5SBbnvEiBGjRo2CnkMr36NHj3/+%20+Sc1HXuOomvEnUM5FS9ePDQ0tH379uROS8bNmzdbt26NxJYsWfLs2bP4funSpa9LDolstVNTpBo0%2069VUZOzVq1eR1dJOV7gXIP8SsowiNQZRKxM0mZmTJ0/u3r177ty5qmtVZcKLakJ2Jar1mb5o0bSu%20hw8fQkEiLTCGbWxsoDVx89WrV3dzc4OlAYtr5syZ9EiS0FRbrKI+aOPCErROYWFh7dq1K1CgAAp3%205MiR0OUwI1VTp6o7pQ+C1IWO1iGsCKRi27ZtNPlE1Hka3oYApdkXoolWTTI9AnpKtLrdQ7W3sLBA%203ySzwykfNLzo06J3gAzzi/OTd0VGEzNjxoxhw4bt3bt39uzZaIWfP38uHc3asmXLkCFDZKt20g90%20PFrzwMDAR48eoWFKS6GOHj0a0c6cOUOORywtLbt06YK23sXFRcPJ0SvAhLh9+/bFixdp+aCZmVmf%20Pn3QPnbo0EFEe/DgQdeuXdG5uru7Q13169cPJkGbNm0uXLgg5jqnH7oQ+unY2Fix8ST1Q8L9Wdab%20VQ+NAtNo1qxZf/zxhzQcuYrcRoVRHfNGXaJA5IbUsUBmBpV/4sSJqHXVqlUTc7SEfwn6RDhCoEHN%20zc0hXj8qkZ2HZqQgjhbpUZpmgCdUOudKofRM16RJEx8fH39//5CQkFKlStFSVBSu6sQbGlPH45DW%20XuiZFiQNbU6NGjVgrl++fHnAgAH37t1bsGABhPjy5cvpAcfzjqJHcas6OkxKSiKRCgNGu/a6l4Gn%20FRUgOjq6fPnyxsbGU6dOPXjwICUfCacSF+8KChUqdPPmTfJQLmvbaSAcbb5Wr/Xfs2cPLPNdu3ZJ%203XQqlL59KY0JCQmyQ9Av0NCVbAErwzCZlkwxdIomw9nZGQ3uiBEjrKysxowZM23atCtXrvj6+p49%20e/ZbxnehjKFsoOFKlCiR1uzzY8eObdiwwcHBgVQ4aN26NZQQekGaipcWO3fuPH78OO5ZOPGwt7dH%20Zwm9KB3FX7p0aXBw8Lhx48QYJ7Q4+lfan+Ir8or6JNU3j3RRze8rtRHkFUw1qDHYS6q5QR2tqm8E%20MSKObNcWaQLJdevWLdrfqrcEWm+6b9++Hj16DBo0CEWvp6dHghUKTDpoSlD3DE2mRa8CaIAfkku1%209tLuoShiWrVmYmJCykx1/gkJNRS36izqzExcXByUN6yIKVOmIGl169b19vZGE4S/1qxZQ9vTKJQu%20MujNj+qzL+wxIyMj1bdD2tQhZc9OU/9RvWGRogsgV5XUvpGxYWhoSOPcZJKJJ10KhWi1EL979+7k%20yZNnzJih6qZTPPuqQhy5RBa71tmiDMNC/OeTO3fuLl26bN++ffHixQ8fPoQWadasWWBg4Le/W8QZ%200CqpnTqJ3mvZsmUKpQcxaXjTpk0jIiLWr1+f1jnRJdCBDRs2FIHQfDjPtWvXPDw8KOTBgwdQ+egd%20pZtTwCqoXLkydNXly5e/NC3kPxitrepaHBKjsD1kPoa1HagTfX192C2qehp6i96WqBXiNJlYtvVJ%20Zga1/d27d56enngKdv7Htm3baGHAnTt38BP/kvIm8y9BiawnppAaNWpont+SqSBHbHhIVYd76S/a%20I50eHxLrqnYyVQMINfIiry2guYD11alTJ+GNrkyZMlu2bClVqhSqMb6IdzvktFR1ASI0GUlPciiu%201VhYWCiULzfQCNevX3/+/PmUXmQCpRFPNK0JoZio8LK1ueKlAVpCGjzWOiIjI0eNGjVs2DDaNlgG%20Gj16BFRNMlq/ji5P5ludYRgW4ulFV1f3999/h/iA5rC2tv4uizizKVH717179wICAgwMDGQ+iatX%20r47P3bt3p+UA7tKlS48fPy5YsKB04CFHjhzUEaJnpRG+o0ePJicno8OQSiJTU1N0tGhDxWBP+qld%20uza6Z2SLdHdJgsYLy5cvL9vhRXuB9po1a1ZQUNCKFStUlyQStNtFcHCwbKICVBqKAEehO9eW9Lq4%20uGzevHnr/4K6VK5cOUopBPratWtprV6LFi1y5swZHh5OXiYEECukR2ETatFwYLVq1WBoQUKpesGn%205RCwZiHBKV3kJVrVRyHsXnzCylV1MZ6ZKzntwiOzn5GKv/76S6GctUImByozxDqFyGo7ShwKrFCh%20QtIlfVpK+/btFcr1iM+fP4cRfuXKFRifCuWbMZq/VKdOHRr1b9euHfoLyHQqd6ktSgvikRtptRs/%20F83z+JEiZ2dnGCHDhw9XGwG9DL2/VfXNSu7D69atS68LGIZhIf4/QDQMHDgQegLdCRoa2pwiLWrW%20rLlx40YI4m/X4hqWXd6/fx86Jm/evLL2mt79vX79Oi0PJ9euXUPHYGxsLJt/TLocHQYN0pw7d06h%20fJkue19MIzqQzl/q4QRX7Ny5s+I/H7rUoOMTuUSOpdu2bZtlaueSJUuQgZCeMqco6KQfPnwohLie%20nh6KiZIvuHr1KhlUWiRNGjZs2KdPn17/Cy0wIKnao0cP/CR5DTMVVllSUhJt7SGIjIxErUY9sbGx%200aKyhrAgA1J1Sxp6lCA+YGQqlC+47O3t8YU2F5RC+/iQWtUi6ClGUaq2gSh64SNcoZw1h+/37t2T%20SU9KuKWlZRYYEUeqa9WqhSb0xo0b+OLg4ABrPDY2FsYGdGeRIkXEQhHYY61atUpOTpa9WoyLi8ND%20gYyys7PLnGnU4KUXhvSwYcNQ1SdOnCj76+7du/QiNFeuXG3atFEo98CSzkxDL0DSHM++htX8DMP8%20ukL8zZs3Pj4++/fvNzc3HzJkSJMmTTTHR8c8e/bsHzqqR6OJqj7gIK91dXXRJpK35rQOhIKXCXF6%20Y/jy5Ut6i0qTCvLnzy+b6U6DmpCPX+FZr0uXLkZGRtCdODnN1oDKh3wJCAioW7eu2leZ2oibm9ux%20Y8fWrVsnG9oJDAwcMWKEkN1ly5aFZYKq5efnJ4124MABfI4cOVKrnUho6LxR8Xr37o0vp0+flk67%20OnPmDJQr7BPVqaWZGWgLcg1x/Phx2ewUGjCWrhDAIwCFipoQGhoqAlEBIL9gd3Xv3l27VDjZiqq7%20gaLpQytUuXJlsfAODzg0FtqN4OBg6UADjRlPmDBBiyaIp/WiEiULa1Oh3EIVn6gVkOCrV6/28vLC%20T7Rv4tUBHgFq7lD00oYUzz4ahPbt24tlP5mNtHwLwhhzcXExMzObM2eOdCYeivjw4cMQ6OJNCLKo%20RIkS165dk07QCgkJQWtgYWExcOBAFjcMozWkZiDoJtHIokOFbsjI60ITQ5SgS7tw4YLsrylTpiiU%20kw7Dw8Ol4Tdv3iSt7OHhoXpCSKI+ffoolNMD4uLipH8dOnSIvFWgb0hMTKSt2tG2ys4wd+5chXK2%20K/qYr0gRRCqU/fr163fs2IHLRUdHo9eBOj916lRqlgD9EHpZ6A8rK6vK/wuSiU+UqYgMQVayZElr%20a2v0SRSCbCFhh+45C+QGLWCYOnWqLBy9MgQ3tBekKoWgJ0YvDmEXFhamdcnE80KmxYwZM6SNBsxd%202O0fPnyQRl6xYoVCuX6AfqKgob9hBkOvaF3CIcsaNmwI4fXvv/9Kw6dNm1a0aFHY2NJAaC8Y9q1a%20tcJRFLJhwwY0AmPGjEG7pBXpRTLRQkKFw9JWGyE+Pr5JkyYozRs3buDn33//bWJikjt37ubNm794%208ULWFFOdgfimELTkFSpUQBMRFBSU2RKekpJCSztcXV1V/0UzTi9zypUrV7VqVWmjhxShiEeMGCGN%20v3nzZump8IDgMdHX11fbZzEMk2nJUG8SaDSLFCni5OSU/kFK6NpGjRr9uHl+9F4PLb7sEmgxaYhF%207TtENHn0HhkSQbw1JpKTk3EsVDK5z6MBDFX3i3Rd0hbpH0SZP38+sg4nx2nRM0FokmuFbt26vXz5%20cs+ePZ99yaAVluGsWbNodiwyU63jGvQ30jn36Ld27drl4ODQq1cvqLF79+7hJ4wf6Dmt9iAhQ3W1%20MfrmNWvW6OnpwSwcOnQolNzGjRsrVaoEkSqW/WkREGcrV66EATZz5kwYqH/88UdwcPDq1asdHR1h%20hMiK0tnZGQ8RDFqYZDCkjxw5AsG6c+dOmYNLrcDQ0HDr1q1Q0j179kQ5Vq9eHc0LUvTkyRMUqGy1%20Mays3bt3oxVFVe/SpQsMlX379k2aNGn8+PGZfwMBWBHQ1lCK1H7iCX348GHdunWpHZO+V4TKRBEj%20Q/CZkJAAkWphYbFlyxaZd0skedmyZagbw4cPv3PnDpoFHIg4a9euLVu2bOZJOMyDM2fO+Pr60l4W%20SAg6BahtUV1Rjdu3b3/x4kWFupnfCuWMLJo9L0DmIGfwaOBBQK04ceKEn5/ftm3bUCt4hJFhtIgM%20FeLQWOhrVTem1sCpU6dq166tQYijJXr16pVU2ZMr4nQ6bqNpD8lKpBv1QUyjq4DIVut3gtyw0NUR%20U3ot8l+LG4aeyKtEoc7PGvm1MDIySr9nPRyCPkZMCsexxsbG9Dq7R48erVu3zhqOY1FJ7Ozs2rRp%20k5aGRgRatCcFleTChQv79+9/8OABejhvb29LS8sso8Ld3d1RhdSuvkJVh1Y7d+4cbREFCdu4cWMt%20cpYiAw+Om5sbDEskB4oND9qmTZtq1qyp1nQfPXp0s2bNjh8/jkJv3rw5zA/tddlmZmaGUoYtcfXq%20VXwiH/BEoyjV+mFs2rQparuXlxcSXqRIEartWpHM4sWLo0yhGskX1vv379EAiv0QZDFhVv3777/Q%207mjrBg0ahGSGhYWpdh/58uVbtWoV+bqNj4+fPHky8iezPQK4SdhXFStWRELQQ9G7C+nGTOhrYFGk%201W0hMiLIPMCgfRsyZEjDhg0PHTqEmlC/fv0FCxbIPI4zDMNC/H9Abwqdii7W0NDwsyPBaGUCAgLQ%20vGp2X3jw4MHBgweLYWk0cJAmnp6eaPK+SIjLnDELf2Fp7SQvhDj6EukeZnQeHIVApJdWzKgKcXLG%20YmJikn5Pz+iuVHcGhTR3dHSEcNHqfStkQ1zkJORLgf5GVmTJp1SzGxzUtFZKskZi8bw3VZKeqlJN%20SdZIOMqxjpL0RIYehQjTujQWVJJ+q6y9EoXyfeDFixfnzZu3a9cu1cELAwODdNaZn2hhau6S0IWR%20q64vpZISljIMw0I8fRfT0YmKirKzs0un+oR+hfrUPGaMU+XJk0cqxNHkpf8VLc6PM0BPy1wW0FpM%209Blpvd+kwQnoaZkfMXKwBeVEwzzQlDAVaDandFSPHMxZWVnxRsQMwzCayZs3799//21vb3/s2DHa%204IlhGIaF+Nfw6dMn1d0ovoVOSr768GrVqtWsWfPSpUvh4eHSEYvAwED6N62X3c2aNTMzMwsKCoKk%20FnGQOnIrZm1tTQq7c+fOixYtunnz5rt374R/lejoaBrbrlevHldBhmGYzwL93bp16xkzZrRo0UKL%20toxlGIbRTPZfIZE0FE1eJmR/GRoatmvXTqGyOUhAQAA+ZVMdpKvlihYt2qpVq4SEhPv374vAxMTE%2027dv586dW/gQrFGjxu+//x4cHPzkyRMRLSoq6uHDh5aWllDzXAUZhmE+i56enqurK1rOLVu2cG4w%20DJNlyOjFmvr6+tWqVZN5GklLPUO8qt2X/iuu+1GJ6lxt4ODg4O7uvm3bNicnJ1pb+eDBg5MnT9rb%2020v3vT9w4MDOnTv79+/fvHlzChk6dKinp+fGjRs7duxIWv/69ev+/v7jxo2jnUeo8xg5ciR0+ebN%20m+fMmUOBp06diomJWbp0qXSxDsMwDKOBevXqde7ceeHChW3atMkaa9MZhmEy1I94QEBA7dq1Hz16%20BBka/TlevXp169atDh06fJ2nbeFl9tmzZz4+PrSW0cXF5enTp4mJibJoUMZFihQZOHBgSEgIlHST%20Jk3Q0Msc1pJHcPwlDdy+fXv+/PmnTJkSFhZ27tw5KysrnCQhIUF2D1OnTjUxMYFkj4yM9PDwMDc3%20nzdv3nfJUpgQOXLkUE0RwzBM1iM4ONjIyOjvv/+OjY1FcyprbBmGYdiP+Od1PzSxWp9cqtDWLd8y%20KP7hwwdfX9+7d+8OHTo0W7Zs+vr6R48e/eOPP2ReliGvjxw5snDhQkTLly9fy5Ythw0bRntkChwd%20HXV0dGgfH0GPHj2g4JcvX07xhwwZgmgyr3nZs2efNm2ahYUFVPvhw4cNDAzc3Nx4vRHDMMyXgobU%202dl5+vTpu3fvjo+PL1u2bL9+/bp168Y5wzCMlpIt/RvKfDu3bt2ys7NbsWKFjY1NOg95/vy5iYlJ%20+p1tfwtQ7a9fv86VK5dMghMfP35Eu58nTx5Vlyzv37+PjY3FX7Lt7mUkJiYmJCRA6H/HlUbkvjAu%20Li7LuC9kGIZJi+joaHt7+1OnTokQPT09Nzc33tSdYRgtJUMXa+bIkQPN6D///EPO+9JDoUKFMkaF%20K5TeFU1NTdWqcLr5vHnzqnWMiJ4AB2pW4Qqln+D07zTEMAzDyNiyZYtUhSuU4yCLFi0KDQ3lzGEY%20hoX454FmPXz4cIsWLVavXh0ZGckFwDAMw6STM2fOqAYGBQVFRERw5jAMo41k6BzxwoULz507Ny4u%207tOnT0lJSY8ePVK7azfDMAzDqJLWZm3S7dIYhmFYiKvH2NjYwcGBM51hGIb5Cho3buzt7S0LrFSp%20kmz9PcMwjLaQnbOAYRiG0Qr69OnTpEkTaYient7YsWOLFy/OmcMwjDaiw1nAMAzDaAXGxsa7du2a%20O3fukSNHkpOTs2fP/vbt2ypVqnDOMAyjpfCIOMMwDKM1FChQYPHixffv3w8JCQkICChRosTChQu/%20yx7MDMMwLMQZhmEYJl3kyZNn8uTJe/bsOXnyJOcGwzAsxBmGYRgm47C1tW3Tps2UKVPevXvHucEw%20DAtxhmEYhskgdHV1XV1dQ0JC1q9fz7nBMAwLcYZhGIbJOOrWrdurV68FCxY8fvyYc4NhGBbiDMMw%20DJNxjBkzJlu2bAsXLuSsYBiGhTjDMAzDZByFCxf+66+/tmzZcuLECc4NhmFYiDMMwzBMxtGrV68G%20DRpMmDDh5cuXnBsMw7AQZxiGYZgMQk9Pb+HChYGBgQsWLODcYBiGhTjDMAzDZByVKlWaOnWqm5vb%20hQsXODcYhmEhzjAMwzAZx7Bhw+rVq+fi4hIdHc25wTBM5keHs4BhGIbJGuTMmXPRokU2NjZjxoyp%20WLFiWFgYPm1tbc3MzDhzGIZhIc4wDMMwP5CqVat26tRpzZo1IsTc3Nzd3b1Ro0acOQzDZDZ4agrD%20MAyTdbh27Zqnp6c05MmTJ2PGjImKiuLMYRiGhTjDMAzD/Cj2798fExOjqs6vXr3KmcMwDAtxhmEY%20hvlRPHv2TG3427dvOXMYhslsZP054mFhYQEBATExMaamppUrVy5RokRaMW/dunXt2jVDQ8OaNWua%20m5un8/wfP3708/O7c+dOgQIFatWqVbhwYbXREhMTL168+OTJk5IlSyJa3rx5ufIxDMN8dypWrKga%20mDNnzkKFCnHmMAyT2cjiI+JeXl4NGzZs165dv3792rdvb2Njs2zZMtVoHz58mDlzpqOjY1BQEORy%20jx49ZFMM0wLy2sXF5c8//4TCPnz4sL29/fnz51WjPXv2rFu3bv/8809ERMSmTZt69er18OFDrnwM%20wzDfnU6dOpUsWVIWWE8JZw7DMJmNrDwifubMGScnp9KlS3fu3Pn9+/cnTpwIDAyEbsb3MWPGSGNO%20nz593rx5UO22trb4uWHDhv79+6ekpHTv3l3D+XEeZ2dnHx+fkydPVqtWDSFTp06F3Pf29m7QoIGI%209vz5czs7u/j4+GPHjhUqVAhH4bStW7c+depUsWLFuApmMJ8+fYqLiyPrK2fOnLly5eI8ST/INNTk%20bNmy4Uvu3Ln19fU5T5jMRqlSpdCGu7q63rhxIzU1FY95njx5Xrx48fLly+LFi3P+MAyTqciGdipL%20JiwpKalfv37Vq1cfOnTob7/9hpDHjx8PGjQIorlEiRJHjx4tX748xbx69Wq9evU6deq0c+fO7Nmz%20k9qoXbt2cnLypUuXNMwh2bdvHyT+uHHj5s6dSyFo66sqOX78uIgGdf73339v27atZ8+eFHLhwoUm%20TZrAJFi4cOE3JnPz5s2Ojo5QluhsfhEZ7evrGxQUhC85cuQQ6vDdu3dFihQxNTWFqWNubq6np5fW%20GXbv3r1gwQJYWeitkf/4/L53iDOfPn366dOneLLEHaYoMTMzy5cvHz6LFi2qq6urjfk/f/58PCb4%20UqtWrcWLF0OLf/s5w8PDYSSjEJFdKFZjY+OWLVvSM/ulJCYm7tmzB6eCqfDx40dktY2NjSiFL+X2%207dt+fn44D5oFnJCqH5oFajMRqKMEEdCYNGzYkLsTzURGRs6ZMyc2Nnb06NGWlpY/+nIRERH3799H%20R4AahebR3t6+dOnSnp6e36XSMgzDfDdSsyi3bt2aNGmSLPD8+fNGRkYK5bJ6EdilSxeEbNy4URqT%20hszd3NzSOj+UH7SIQjnuLgIhtuhsBw4coJDQ0FBI+Tx58jx//lxEQ4cEsV6gQAH09N+YTHd3d+gM%206I/UXwMooSdPnkALwsQSdRi6Fr0sTKmyZcviJ/6aPHkyxLraM3To0AFx0DcfOXLkR9whZFlwcPD6%209eulEr9MmTI9evRo164dpCEkXf369WfPng0Bql2Zj2pmYWGB5EB3fnvVlT4OmzZtqlChAuVVpUqV%20wsLCvu5UkOAwtGCS0akg6L/l0cAze/jw4Y4dO4pyxIOMQoRF3b17d1tb23LlylF4nz59UpnPIUYi%20GjVq9Pbt2wy++sWLF2GoOzo6kinFMAyTSciyQvzVq1c0KiklLi6O1LOXlxeFQDNBMEHLnjx5Uhpz%20x44diFa7du20OnI061DY+fLlCwwMlIbPmDEDB9rZ2UEy4icUhkK5wYSs9e/cuTPCEZmF+NexZMkS%20IY8glZC9UMAPHz4cPXo0DTZDMm7btg2B0qMgH6HSDA0N9+3b96PvcNSoUeIOhw0bhpD379/fuXPH%20wcGBAmvUqHHo0CEtynM8I6hsMCquX7/+3U8+YMCAbxfiRPPmzb+LECdOnTqFCkMnhAUiWhWIfnyf%20Nm0awnv16sV9yWdp3LgxZSPaw28s4q8DBjwah29vdRmGYb4jWXaxppGRkep0wGzZskEf6+vrFy1a%20lEIgjB4/fmxiYkIj5QKavR0VFRUeHq72/L6+vrGxsYULF5a96KQzh4aGRkdH4wvNUcHZdHT+Zzp+%20wYIF8RkUFASlyK9lvgLpVBxIIhRr9uzZS5cuvWjRIicnJwQ+ePAA2m779u3So06cOIEyhfUiHeb8%20QUgnV6SkpOATIgAqc+3atTQqDznbs2dPqFttyfOtW7ei3np4eEhfR3wvZA/ItyB083cBzYWY3ELW%20NX1HIFqYqVOnDhw4kJ/i9ABzFE+omZlZ//79f8rymG7duk2fPv2vv/5CC8DFwTBMJuHX8iMOfQxh%20bW1tLfxbRUREkKqTzbFG7wth9/bt25cvX6o9FR0IFS6bjkzyKyYmhlYEPn/+HJ958+al2ecyrfDs%202bN3795xLfy6KVVp/TVmzJh8+fLhS3Jy8tixY/39/cVftra2Fy9eJB38s+4QFcbV1ZWqzZs3b0aO%20HPnkyROtyHNnZ2dYMj9ChWtjTQsICIiMjMSXwYMHGxgY8CP5WTp37nz27NkLFy64uLj8rHsYNWoU%20DHU8dEePHuUSYRgmM6DzS6XWz88P2nrChAlitJLGraGn8+TJI40JXQ71HBsbS0paxqdPn16/fk0K%20W9YH41S6urpRUVHQWElJSQkJCQjMnz8/LfYSGBsbk2EAIc6OO74vxYoVa926NU0uQvG5u7tXq1YN%20htPt27ch0GERQQ2UKlXKzMxMehRi3rlzB3YXCheFCGtN5nU4JSXl+vXrDx8+hDKrXLkyiv7Fixd1%206tT5ijusVKlSvXr1Tp8+je93797du3fvn3/+Ka1duAruNj4+vmTJkrVr15bWMfwLCRgUFIT7KVu2%20bJEiRZ4+fVq3bl2kCydENaMlj6jPSPWDBw8QGUeZm5vXqFFDjDrfv38fRiAqaqpyRSmSgyRfvnz5%20w4cPOA+tmESg1HrE5ZBk3O2NGzfKly9vZWUlHcNGNUbmPHr0CDdQtWpVPD6o/zQNLC3wcF25cgUZ%20bmRk1LRpU9kDIuXjx49ILzIEV0GSYQloWIyrGWTprVu3UBlwKhjbKAi1Pqc/y/v37729vTt16lS4%20cOHSpUsL0w7JwflpchTytnjx4qhpyG1aXoybr1ChAjIcmRkcHPz48WOY67gH1ZWLsCFRGwMDAxG5%20SpUquEkqC4Qj/3HzCMf5UcooCPwFdRsWFobziOTgX5Q+rotaamJigoqEQklVrrJAg1O0aFExzB8T%20EwNjFXmC8kWRibeFqCG4c5EWnAGPDFKHyol6UrNmTdWFzjg5DkGVQ5GhjUWVow0ZcMN46JDhKDjE%20Qd3AfUoX0aKdpHJBAhEN/yJbfkTjgEdp6dKlsKD69Olz8OBBPFzcYDIM8/PHe34R0OehS3NwcJAG%200qJMNMevXr2ShkNVkD7evn276qnQr9jZ2dEYD75L/9q3bx8kBfobyBqIdepip06dKjsDTS2FikLP%20nc77R4faokWLlhIgN9FdocP7BeeIr169WtThtm3bynJg5cqV4l8ISkiK8PBwR0dH5BUUJxTAvHnz%20RGSIBvyE8h4wYMDgwYPJSIPOOHXqlPScU6ZMwV+NGjUaNmwYIkNjIb6GO5w0aZK4h0GDBsn+HTt2%20rPhXunYNCm/x4sVQPLjbIUOGQKT27dsXUkkc6ObmBnMCEsfFxQVqHvKoffv2EHb4a8WKFWXKlIHe%20QvX7/fff161bJ1YTGhoajhw5UuQSdBuSAFGCSm5qakoLJBYtWoQKiRAobFmW4vZgKuCu8NmtWzfc%201cSJE+mi4jnCgc2bN3d2doaYgy2E29OQOVCT9evXx4VwFJKAc7Zq1UpYKdIJxLBmkfPIbWQ7sgJp%20HzFiBHSbhpPTAgyFyhxxCC9kdceOHV1dXcnPNNKrYUG2yCsxbw1KGsYzPYx//PEHRKcsMizw3r17%20o46hqiB7R48evWDBghIlSqDKQS7DtFu+fDlShMxBFpG2Rq7Kahpswn79+kHmTp48Gc84zHhUCdHy%20bNq0qWDBgnR+lDJMC1yCJsghS6kdQ/5Mnz4dl8AV586di6xDSmEwoD5AGcN+EDXK19cXR8GeRHzY%20V1DA586do7+ePHnSpUsXFBCuhU+UAlqtAgUKiKyALSG9bdQHnASWCfKf/LciCTCD6bbnzJmD+0Hl%20RKHb2tpKS/DIkSONGzeGMYOHAjeJA3GSJUuW0ESgHwGEOJ4gGEWwhXh+KsMwPxetF+IQLnH/C3om%202RI9Aj0Bugf0oLJAhdLPhiwcMpr0tLe3t9rr0kRkVQlIA7HouQMCAtAzoafEz3HjxskOhxRAOHoC%20iPX0C3H0/a0l4OowLViIq5aC8ERJLzeuXLlC+kZMQJIu2Bo/fjxCUDdIHFAJkkKCgqc4Pj4++vr6%200KzUcz98+NDCwgLG2FcLcYgn8a+JiQktAYTyQFVBCCwuVOPU/1z69O/fn466dOmSsbExVBHqJ1UJ%206GncOZ4CigBFS+ckLY58OHr0qBi5lBqEGzZsEPkjHMigglGgjY2NkEr4Ym9vT3MwUpW+U8hrPhQe%20RfDw8EBuQ2ZB3+DnnTt3kHWQkmnlTGBgIFkIMA8uXrz44cOH+fPni1F/qRBHugYOHKhQzu5FNDzX%20tOBP9YH6rBD38vLCJaAjaaUpypHmL2l4xlWFOG4b94ZiItvgwYMHqvGRfLF9L0oWWQcDoGvXrhQC%20QdywYUMkB0UDq4ACYVCJgQBIZEojVdGIiAha67JlyxZhN4oEwlxcuHAhEkW1HSo2JCQEccTcDzIz%20UE9oQhFubOnSpYcPH4YxkKpccY5MQAU4f/48fu7evZviCAPj6tWrSAKdCuofqVizZo2Ym4RUiFQj%20T2CbIbBZs2Y4+d27d2mPYWTdzZs3KQ7+ogObNm1K1ZueLNwAroJrpSrdTMHwUCgXVOzdu/fHNSCo%20hLBJkNVSK5dhGIYXa34xx48fhxBp9h9oWDt16vTo0SNZtNOnT6PFX7lyJbSUNJzmJ6DnQIctDadx%20bvQQaS38om4Guh9aQRpO58FR6PV1dHSoC3/z5o3s8Ldv39IElfT7k8adowc9JOHAgQN//vlncnIy%20v9iRgWwXmhuFS/OIEELaSwokNfp7hdKdfFBQkELpapBemkMcUwg4deoUqgTU0p49e0jxQIZCfHz1%20HUJtCFMhOjqaVhT4+vquWLGClAoNzJN28fT09PPzowi4B9QxaCZcHVVi0aJFSJeohCLVEOvTpk2D%20VIIYhRlAgWvXrhXz0RFTzA0Q00LEBC3pRBFcnVJNg9Y4kJTixo0bkUUK5RJY3ExUVNS+fftISc+c%20OVPD4gccSBmLJ7du3bq4jTFjxsCwVI0JC2Hz5s1kmdCgcpMmTfBz27ZtEFLpz22IVwhZPCmQpBDW%20CIG6JYmJrIM0T+d5UFKTJ09G8pHAtNyT0wQM+m5paYk8t7W1RRFQ0cC0g8WCRKFoYNhQNNQ95B59%20X7du3ZkzZ9B0UG5DZJMxD8sTkpGKRuyjhExAFqEpgLzGtRwcHCAur127RrWIKhI1HWQ7QebiNmBu%20oXXCcwGtj6YJlZm2nEQcVH7EEWsZpWlBSW3atMnJyQllQSH+/v7IT/Ed90BXxMkrVqxIU1zQ0EGI%20C7NE5JLwy45ywZ0gY8+dO0flQk10SkoKEvLjmgjYVEgmrKbhw4dzE8owzE9E64V4QkJCeHh4hITI%20yEhyUiFAaztr1iz0nZUrV1ZVt6Se0RlIw6nPQy+InkntdclXMa4uE+LQSTQll5Q6jWZBZsmWfMXG%20xuKTxrO5Fn53YN5IZzDTTH2ZviSQ/zQCp/hvZS3iCIlM9hLJNdJzEyZMgKhCHWvfvj1EyVdrcVoN%20LLPfINri4+Oh8MQ8XbIDcRvQW2QfUvjixYuh5B4/fgwJ5erqKlsKTBWvRo0a9B1qnhKO24bI0zxR%20TRaChOOukEzYMEJI0V0FBwdfvnxZZA4eupEjR7q4uEBU2dvbCy+NMlDzYUDSdyg/ujF8ijkPUtas%20WYOTw6gQ8/Vpgy085poTIgNZKs5A2lFaymQFpXMiHw2r0/T6z8a3srKivIL8FZezsbEhdSsqHu33%20pFBOMScRXLBgQToQd05foErv3bsnOz9qy5AhQ2rWrDl06FCoeRgJCuWqgw8fPiiU86HF+hPh3Ong%20wYPCtjx79iw1VlQKuEmS+N7e3rJmTaHcwonOJp4stJliiAHSn54y8gelUK6Zrlq1avPmzYXXQtWn%20j6br0HexLF5kFFL3Q1uJRo0aoW7DzsRD/S1GNcMwzLeg9Ys1W7VqdfHiRdHEo3dEPyF0DI1rop0d%20PHgwjaXJsLS0RGeJrisqKkrstalQrmZTKKeOpOVmC70LupCQkBAICzHKnqp0TE4Kg7rPDh06rF69%20GoHoaMXYEnov8or4dUv9mHRqJvFdKB5VYC+tX78e6gQ6o2HDhpAmS5YsEYacqFf169dHn41wdNj4%204u/vv2rVKjE0+K0PoY4OLd4lpYWL+vj40BwY4fIlNDSUKkyePHlIOO7Zs+fWrVsQQBB2apMvcgAC%20CzqMjsIJ+/btm/57gyCjsWdou82bN9Ns8n///Zf+DQsLwyfybevWrTRLeNmyZbjEypUr08ocyHTx%20noFSnRbIasoQfPHw8PDz86PZFOK5/qJMnjFjBh5waGhbW9sHDx7gqRSeSTWsE1W12ydNmgQjZ9Gi%20RUuXLk1N97bEanWe6uGQng8fPlQoF2WiZJE/yHZ6GYKCUF04jiYFKpySIJoX8RJP6mxRpFF4WkQG%200ugDqtbUqVMRAe0SDcw/e/YMtp90AFvzbQNRLgIYY7AAoexl6+BlTJs2zcLCAk9o27ZtHz16hHL5%200pL9Fjp27Dh//nwYkGjnpQumGYZhWIinF0Mlaf2LPgbNa+/evWmureDOnTvZs2evWLEiOuaWLVsG%20BARA04gpm+DGjRv41CBZypYt26BBA4ghdOpi1DwxMfHmzZvoEXv06EEh0Ci4Cnk6EzNH8R3SHN2P%20WgnFfDsvXrwQw2nIdno7kRaVlMAYs7OzgziDgjx27JjsDQlUBdQnJDv9hDaCBbhx40aoh6+7w4iI%20CBq2pBswMjJKSEig1ykI19XVLVmyJLSXmZlZp06dEGJubg5dBWMSooE2jVIo/dDD0oP27devn4Zr%204Wy5cuUiIU6zdNIPNBnlJDIEiqpUqVK4K0dHx4EDB+KuqlatSo8JMmfnzp10yPnz55GHkOZiTrCs%20aISS0zwMCd1JL47evXtnYGBAGdK9e/devXrh0mIdajqB1BsxYsTLly9nz56Nx7Znz54wpGHtfKl1%20RzePww8cOCC9fxghMKjSr+nVgupHtQKVATeMqoufLi4uaKzwRdWRCJovVWOmdu3alStXRhOH7KIM%20VPz3Cg60a9dOZsmg1cKFkC5UNnpHgculNfEmrZISL53IDxWRlpSXgvsfPnw4jpo3bx6qEAoX5ULW%20SMaAq6NWTJkyBVZWnz59uPFkGIaF+HcDWsfJyal06dIkhakHRTfj7++/du1a2vMSQFK4u7vv27dv%200KBBNKoE8XHy5EloaGh0cbZLly7t3bsXHTDNtgTo1729vXft2iWWuAUGBkKiQfcLx205c+ZEtMGD%20B+PY0aNHU+CVK1cgR1xdXaUj98x35NGjR0Ik1ahRQ9XPmhRInDlz5ixYsKBIkSLHjx+HGpaupCRQ%20baB3IegXLlxIGh3SASVYr149zcO6aUFvTghYgBDi5DiFQlBpUYvUHjht2jRE/vvvv2lWAFTyuHHj%20GjduTG5APgtN7fgi6UlfPn78aG1tLRYdSoFowwNVrFixpUuX0pQGmJrInLNnz6qOhkqnDGmWreLS%20+GJpaZlWhqSf/fv3jx8/HnUDDzssKA8Pj68+FYoApSbenCBzYJXhDr/RFalIcnJyMoyZz74xQ91T%20VcxoVVCfYZuhim7YsAH19ubNm0eOHEFMVBXVbMTNI/K3mBA4szj83r17SMUXnc3Hxwc3BqvS09Oz%20Y8eOtGYjw4DVMXXqVJhAzs7OyDq11iPDMMwPbIWyasLQH3Tp0gW6at26dejFq1evXkMJvvTv3794%208eJiIgpED71PnzVrFsQNNARa5LJly6JnlXarEyZMWLRokdQVRv369dHhQYuvXr2a3ikPHTrU1tZ2%208eLF0jtxcHCAPYBjDx06hP7V19cX7T7UuXQLdOY7grKgDU0VymmysII07NoIvT558uQpU6bExcXh%2008zMDLpEVUZAN0NiQv5CK4ix2JCQEJpl+6WEhYXBrqPvhQoVovFsQ0NDIVtRSaQTl8l/iEL5hufl%20y5eoOahLNCdBoZxcq7o7iTQJOFa8HxBvb4QLfGlM1YTDOBFLA2WbgCLrSInSPK758+fv2LFD2DzI%20MaRCNe3IYekcLQ25hJwRD+Dp06elCz9wadVJzJqBvOvTpw/UnqOjI1T4N+6FiTzp27cvLRRRKCdm%20XL16Nf0Lr9NCapnLyhQ3LFv6QuWlVvK2adPmzJkztWrV8vLyQvsD4w3fUXXRxInlvOI10YsXL2ih%20pICmYKX/tk1NTcVryWPHjkmNzM+C9rNXr16oQngKMmC/W7Wg4NAFNGzYsGfPntL9vxiGYViIfz0n%20TpxA92Bvb9+pU6fOnTt3kdC+ffthw4ZJI3ft2nX37t3QDegJBg0aBK2wZ88e8mgrld2//fYbuRcQ%20QBKtWLFi+/btuMrIkSNbtmzp7u4ueyFLW0jgijNmzMDVZ86cCTUPBf9FL38ZDUJTJkcuKqHvAwYM%20aN68uQahiX4XppoQnQrlYKRQPKKMUMS0yq1169YQwVZWVgrlWJoQqZ95zP53MSXshLt379J3VBs6%20m0LpG0RI3sOHD4v4kCm4AVI5W7duxZfff//dx8dHjN5p3tnx9evXYuaAqMBiFJN8z1Gg6rJFSGHy%20vEGZIHVkAalHBs+GDRtIo+NBQy6RiYvzq80cKDZyMq1QTgATY8DCbZEoTZxBzN3at2/f+fPnxUn8%20/Pz279+fnrpBoEznzZtHqSMBCh0vVr6qLnVNz5lhctDLkKSkpLlz58KI+lIhrnqfaDrIR4pCuXIX%20lp74C+lNvxcRlPjixYvr1KmDZnD8+PErV648cOCAbEPZGjVq0P0j55cvXy4MG3xBfLFMWcPdSgOF%2005uoqKg1a9ZI74Tc1KgFDxqyjq6lWi4Z2UKiWq5fv75EiRKw1mjlA8MwTAaRVf0yojX/mDZqt4pA%20h/r8+fOYmJgPHz6o/ovA2NhYtR7KoXJw4Js3bzTsQIG/cHhkZCR5UPleQPeju/oF/Yi7ubmJOgwR%20IJxeQx3SoC+EEawdKDBxCPJfuGhwdXUVbozFeaCB/v777yZNmogRdJyBdi1ZsGBBuXLlHj16REfN%20nj1bofRMEh0dndYdSrfsEVv/QHlAUZGpVqBAAXJIIg65d++esOLw76ZNm27fvu3p6QmBe+vWLfKP%20DmuB9Cug6VWwD2m/TyAmi+fMmXPVqlUUKOZEwVAU/ptxLTGgSxNdIInECDQ0nNhqCoaHkNQVKlTA%20/eNmYL10796d/Kz/9ddflpaWwvk3+ZNGdoldilQrLQk4qB/y6o10CV/dEGQigdBwwt2Hubm5h4cH%20MgSmiJ2dnYatWITihOInP/1InRgJRqlNnjy5Z8+e4v0DzOOAgIC07vbs2bPC62XBggWDgoKkDzUO%20xKnwF8QrBaIsypYtS/HJ8zrtSyASAsFHgTCrRA0Re/ogY4W6rVu3LkwdXAKq2tHREamgi9IVFUq3%20S2r3NnJ2dqZiJX8saAwRTbXtIvfwhJOTE7Ld19cX97xkyRKKcPPmTVFJJk2aJC1fGr9HcVDg06dP%20xcsWGCTjxo1Dko8ePYpbhRFFcWgTNHrQyHs3GkORLTgbLtG7d28xuN6xY0fcUlrl8iNA4VpYWDRq%201Cj9+6wxDMP86hv6/OL8gkIcquLOnTtSHzjQSUOGDIE+gKKCkKWt+6BypEdBkW/ZskVInNq1a5OI%20RNcrnUHeqlUrCC8xMg1xsHv3bkSjQb5q1apBC168eBEKD2oDmkntHcKigwqhhYxilsWff/4Jad62%20bVvoP+hdaCDaZkgGzi+ddA6RbWpqKnY28fb2RhKgFTZs2IDDoTjxc9asWeJwIcRxxaZNm0IGjRgx%20grROiRIlyPGIQCxNg/SBwkZkMRyLi3p5eQkTdNGiRWK4F1fECUuXLk07sKT+tzmRtbU1JNe5c+dq%201qxpYGCwY8eOtEoQ+TNy5Eghi3GfzZs3F8sqFMpJ87Sog3zUSGeI4dLFihWTbUUpBTkvClRkHZIg%20XVaLDIQ5IaaZ6enpTZkyRZgogvfv36OSoGpJRy5sbGymTZs2depUJKFdu3bCYxIsOrph1AohJatX%20rw4THQp4xowZou516tQJOi8qKgqWjDgtqgfdACqq1ITD043k4zxi86Dw8HDhhhV16eTJk7KBg9DQ%20UHopgecCBlWzZs2Qw3heUFtGjRoFqS1iPnnyRLpCHaUGi2vQoEEk7pEWGADCBmvYsCGsGty5eEOC%20fFu4cKHQ97AZpFNr8BgiAkxW+he1BdlOf+XPn58eTxwrnY6CSoUqhLwVgh5l9H1HLj4L6g/akK5d%20u/6CoxsMw/wUsqWm2wMXkwnZvHmzo6Mj+iox4Je1Qc8NCXX9+nXIcTGjgN5ykGy1srKqV69ewYIF%20ZfPCb968SUKc9BC0C8QKpCeEHf7auHEj4kN/N27cGMrD398fyhs6AOqNRPmBAwegWnDF06dPx8TE%20FClSBMdC7qveIW5s586d0PeQcdI7/KSEdqeH3lW7zI6AwqahXwhWSJPRo0dbWlrSX+fPn4dQwEmg%20RCMjI6EYOnfuDNEgTtW/f38aJschOAnShfi4Eyg5SD3ZotW3b9/Onz//zJkzOCESPnToUMiga9eu%20ISvoVqHbxIDlkSNHoDVpRg0yGXclvADt2bPnxYsXyFKc6s2bNxDKkPjSGUGq4Ja2bdt28ODBp0+f%20VqxYETrV09MTIh5qHioTRWNmZibm2yDPcWO4dEpKSqVKlXBpMeQsg1IELSv2i8H9I09wq7hDSOSw%20sLC6deuiWJH/CFm+fHlERATMKuShqkd/3M+JEydQoDiPkNH4SblNtQ5aEz/x6eTkZG5u/ujRI+S/%209AaQVzDJaEIRBeIoeuty9OhRmi6fqlzdCIGOe6PKCSsI/6IWIQLENEQ/+VnHkw4LJzAwkKp3qtJb%20K6pilSpVxG1DQSI5hw4dUptFKNbt27eLmSQQ1vh54cIF5AP0Me7BwcGBEghzF9dCSYlHpk2bNkg+%20pD9FoKuj/REKG5V25cqVsBlQdUuWLDlw4EDkLZ4C2BgoF9yYyBbYKrT9EG4A5YJqgGTi/KjS0dHR%20KBeUFB5k2KuiBmYYyDpcF+lasmTJN7rBYRiG+fw0RRbiLMSZzwI5As0BSQEVBZmVAdsw0eI82eRv%20hEAZkFCGrFHVKEKIQ5lBv0JaCb2Y1oWQHM1TzGU3gBZDdjaROdBqtP9OOs+GVEDYUdXFgbB8NOge%202uI+nZPyswZkbX7FGtCAgADYQpDFwhT8vxegSjp06LBr1y5ZTqI6oSC+i+5UW3W1i/Xr17u4uEyb%20Ns3V1ZVbP4Zhfig6nAUM81mE9MyRI0fGbIaaQ4ksUGgyCCzNI4VCdak9j5QvEkxqRaHIHB0l6T8b%20UiEMSA2mwtedPAvwdVbHmzdvVq1aFR0dPXPmzEaNGpEWj4qKioiI2Llzp6+vL77Hx8fLTv6Njhc/%20W3W1iwEDBiCXxo8fb2JiotlJP8MwDAtxhmHkSLdwZ34p/v3337Vr1zZt2lTqa5UoXrx4x44dq1Wr%20pmGvWYYYN24cTJdhw4YVKVJEuqEEwzAMC3GGYdQjvM7FxsY+f/5cuCJhfh3Mzc0LFCjg5+fn5ubW%20vHlzAwMDWnkZHBy8ZMkSCPHJkydzLn2+a9TRWbhw4cuXLx0cHPbv31+xYsXHjx/nyJGjWLFi/Fgx%20DPMd4Tni2g3PEWcIPMhz5szx8fGBBKfh8CZNmvTp00fs+8P8OgQEBGzZssXf3z9Pnjzx8fF6enrQ%20jrly5fr999979OjBbUX6iY6O7tSp09OnT6G/AwMDIcTLli07YcIEsdqVYRiGhTgLcRbizP8nxGNi%20YnR1dcWMlHfv3hkYGGS80wkmk9QHVIDk5GRa8amjo4Oa8O17f/6CrF69WubC0tDQ0NPTU7NfIIZh%20mHTCU1MYJkuY1NmyybZ0FRvWML9mfTBQwlnxLSQkJHh5eckC3759u3TpUhbiDMN8F3g5F8MwDMOo%204c2bN/7+/qrhfn5+Hz584PxhGIaFOMMwDMP8EHR0dNS6K0Ug7/XDMAwLcYZhGIb5UeTPn79x48aq%204W3atNF2X+kMw7AQZxiGYZjMi46Ojqura+XKlaWBVlZWI0eO5MxhGOb7tDOcBQzDMAyjlooVKx45%20cmTp0qU0Wdza2trFxaVAgQKcMwzDsBBnGIZhmB9LsWLFFixYwPnAMMyPgKemMAzDMAzDMAwLcYZh%20GIZhGIZhIc4wDMMwDMMwDAtxhmEYhmEYhmEhzjAMwzAMwzAMC3GGYRiGYRiGYSHOMAzDMAzDMMxn%20yPp+xFNSUoKDg58+fVqiRIkyZcro6emlFTM2NvbKlSv58+evWrWqrq5u+i8RFRXl7+9fvHjxChUq%20ZM+epm3z6NEj3AnimJubc81jGIZhGIZhIZ6VuXfv3vDhw8+ePfvx48c8efJYWlouWbKkRo0asmip%20qanbt293c3MrX758cnJyWFjYX3/91apVq/So/GXLlu3evRvaPTo6Oi4ubv78+dWrV1eV+JMnT755%2082bFihVxA0ZGRgsWLIBw5/rHMAzDMAzzy5KVp6YEBwf369evaNGic+fOdXJyyp49+4ULF3r37v3i%20xQtZzHXr1g0ePNjR0dHd3X3nzp0tW7bs3r378ePHNZ//06dPM5RMnz4dZ/Dw8DA3N2/btu3t27dl%20KhwnP3To0Jo1a1avXg3FHx4e3rlz5zdv3nD9YxiGYRiG+XVJzaJ8+PBhzJgxy5cvFyEQ1jlz5kSS%20N27cKI0ZFBRkaGjYunXrlJQUCklMTCxfvnzdunXj4+M1XOL06dM4m7OzswgJCwszMjKyt7eXRlu2%20bBmirVq1SoScOHEiW7Zss2bN+vZkwnLIkSMHbjiVYRiGYRiG0Sqy7Ih4UlJS165dBw8eLEKaNGli%20a2urUE7plsZcuHDh27dvIcR1dP5vog70eqtWrS5dunT48GENl5g9ezY+27ZtK0IKFizYqFEjT09P%20HEshMTEx8+fP19fXx/lFtAoVKkDor1+/HsKdTUGGYRiGYZhfkywrxHPnzl2rVi2hrQG+Fy1aNEeO%20HM2bNxeBoaGh586dy5YtW7ly5aSHW1lZ4XP58uUfPnxQe/7r16/fuHHD0NBQuvJSV1e3atWqHz9+%20XLVqFYWcPHkyPDzcwsICGl1EK1SoUNmyZUNCQnbv3s1VkGEYhmEYhoV4FichIcHX13fYsGHSxZp3%20794NCgoyNjaGpJZGJnkdERGR1qD15cuXY2JiTE1Nc+XKJQ03MzNTKB2kvHr1Cl9OnDihUI6UwwAQ%20cfC9cOHCdPVPnz5xLWQYhmEYhmEhnmVJTU3dvHlziRIlaD6JIDQ0FJ95lEjDc+bMmS1bttjYWNWV%20ncTjx4/xCQVP884FuXPnxmd0dPTbt2/x5cmTJ/gsUKCAVIiDvHnz4jM8PPzdu3dcCxmGYRiGYViI%20Z0Hev39/8eJFZ2dnV1fXhw8fHjhwQPovjVtDTMsGtvX19SHNIcRlE8oF+Itkt8wx+W+//QbNDfmO%20CLh0YmIiyW7IelUhHhYWxkKcYRiGYRjm1yTrb+jz4MGDzZs3nzp1KiUlJSAgoG/fvtC+Dg4O9O/r%20168VyhFx2dQU4XqFBrZVxT0JcdURcZpqEh8fn5SUlKhEoZyaIjvDx48f6eppzUFXe9F79+5JQ3Dp%200NBQDVsIMQzDMAzDMCzEfxqVKlVau3ZtcnLy7t27p0+f/vjx42XLlrVo0YJmaRsZGZEsJmUsgFhP%20SEjQ1dWVTVkh9PT0aEgbMlo2yRvKG6fKly+fgYFBLiUK5b4/sjPExcXhE9Gky0k1ExUVVa1aNdVw%20R0dHmTHAMAzDMAzDsBD/4Zw+ffqff/4RO9JDFkPdTp06VbaNPGRxnz59ILu7d+9+48aNwMBAEuLF%20ihXDJ2R6UlKSNP779+9xqty5c6sV4gql5xOFcuQbMXFyEU7nwVH6+vpCr9PwuaoQx/2kX4jjivfv%2035cF4iZpeSjDMAzDMAzDQjxDCQkJ8fHxkYbkz59/+PDhMiFOtG7dunr16ufPn4fyphBTU1OFchib%205pAISDrjVCVKlFB7XZptQkJcGk77ZRYtWpTOTHodZ0tNTZVOE6cZL+XKlZPNTdcAjI3y5ctzlWUY%20hmEYhmEhnino3LmztbW10LjQuzo6Ommp5xw5cpQuXfrSpUs0IwVUrlwZ6jY0NDQ6OlrqSpzGnsuW%20LYv4ak9Vv359yPSwsDBIahMTExH+4MEDfELuU6Ctra27u/vjx48/fPgghu1xSEREBJ2EZ3gzDMMw%20DMP8mmi9CsybN2+lSpUq/ge+Q09L54rISExMRBwhr83MzJo1a5aUlCSb9XH79m182tvbp3WeatWq%201a5d+9mzZ+QAkcB57t27B23dsWNHCmnevLm5ubm/v39MTIyI9uLFC0jzYsWKNWrUiKsgwzAMwzAM%20C/EsRWpqKvQuOUURQG3fuHFj1KhRNG+E6Nu3b86cOY8cOSLWa+KokydPWllZderUSUR7+PDhunXr%20oLxFiJOTEz4PHjwoQp4+fXrx4kVbW1sbGxthJ/Tv3x8C/ejRoyLazZs3EdPBwcHCwoKrIMMwDMMw%20zK9JjmnTpmXJhD148KBp06Z79+5NTk4uWLCgjo7OmTNnXFxcWrRoMXbsWGnMIkWK/PbbbytWrDA3%20N4f4TklJGT9+PGT35s2bpfNSunbtumzZsidPnohhcsjo+Ph4qPNatWqVKlUqLi5u6NChuNDGjRuN%20jY3FgZaWlrdv3/by8mrZsqWJiQnOMHjw4Dp16ixevFhfX5+rIMMwDMMwzK9JlnVfmDt3blNT04CA%20gEmTJq1duzZ//vyFChWaOHFi69atVSMPHz4cWvyff/45cuQIfiYkJOzfv1/mK7BkyZIGBgZFixb9%20/42YHDlmz55tZGT0559/QsHHxsbiJN7e3rJ1ovny5YOmh7jv2bNn9erVQ0JCoMhxV2n5Y2EYhmEY%20hmF+BbKlpqZm1bQlJyffvHkTqvrTp08Qx6VLl5ZtbynjxYsXt2/fhnwvX768bL9MhXJy+d27d6tU%20qaI6Af3p06fBwcHFihWzsLCQbWUvQD4HBgY+e/asTJkyaa0lZRiGYRiGYViIMwzDMAzDMAzzA2Hf%20eQzDMAzDMAzDQpxhGIZhGIZhWIgzDMMwDMMwDMNCnGEYhmEYhmFYiDMMwzAMwzAMw0KcYRiGYRiG%20YViIMwzDMAzDMAzDQpxhGIZhGIZhWIgzDMMwDMMwDMNCnGEYhmEYhmFYiDMMwzAMwzAMC3GGYRiG%20YRiGYViIMwzDMAzDMAwLcYZhGIZhGIZhWIgzDMMwDMMwDAtxhmEYhmEYhmFYiDMMwzAMwzAMC3GG%20YRiGYRiGYViIMwzDMAzDMAwLcYZhGIZhGIZhIc4wDMMwDMMwDAtxhmEYhmEYhmEhzjAMwzAMwzDM%20N/P/BBgAOE/rcqr/t4QAAAAASUVORK5CYII=" height="362" width="984" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 3.&nbsp; </span><span class="textfig">Dinámica de la TAC del cultivar VST-6, en función de los días después de la emergencia.</span></div>
      <p>Los valores máximos de la TAC se produjeron a los 70 DDE (<span class="tooltip"><a href="#f3">Figura 3</a></span>),
        que coincidió con el período inicial de la formación del grano. En 
        cuanto a las cifras obtenidas, estudios similares demuestran que, en las
        condiciones del trópico húmedo, los cultivares e híbridos de maíz 
        pueden alcanzar tasas por encima de 50 g día<sup>-1</sup>. Sin embargo, estos valores no determinan que el Índice de Cosecha supere el 50 % (<span class="tooltip"><a href="#B25">Sáez-Cigarruista et al., 2019</a><span class="tooltip-content">Sáez-Cigarruista,
        A., Gordon M, R., Núñez-Cano, J., Jaén, J., Franco-Barrera, J., 
        Ramos-Manzané, F., &amp; Ávila-Guevara, A. (2019). Coeficientes 
        genéticos de dos cultivares de maíz, Azuero-Panamá. <i>Ciencia Agropecuaria, 29</i>, 80-99.</span></span>). </p>
      <p>En la <span class="tooltip"><a href="#f4">Figura 4</a></span>,
        se demostró que el mayor valor de Peso Seco de Grano ocurrió después de
        los 40 días de la floración, así como los valores máximos de la Tasa de
        Llenado del Grano (<span class="tooltip"><a href="#t2">Tabla 2</a></span>). </p>
      <div id="f4" class="fig">
        <div class="zoom">
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CgQC8pbl%20ZEkAAAAYhkwms7i4WKlUvF5vqWnKdwj9Yf6/YrEoR8bZ2dk//vGP5eXlmzdvMvnRhB/99IcBAOAy%20qdfr0WhUzWkTj8fT6TSTx5PXQV4nrwMAcCm0zhl/eHhoP9z2VKE/DAAAAC6Spmnz8/MqrCeTyUaj%20QVhv9Qm7AAAAABfFbFYPBAJ7e3vMZtPpvzhE5JZueOUnEgld1znOAAAA2hSLxdZm9Wq1Sli3NO39%201yVM37t3r1arDeNpBjkKNzc3h1Q4BnD0038dAICLYBjG1tbWwcGBpznZ/Pfff09StzHt7etycMiN%20nRwo9Xp94GF9bW2N55oBAADaMpLf71dhXZKSGmqd3WKD8WH+OXKQHDSSqre3t5PJ5EAKfPjwoaZp%20chtAZ5hLffTTvg4AwAi1Navn83lmuXGC8WE8cqBks1k5gFKplOpE5a6tXUqQ+8VIJCLpX8K63ADI%20UcjuBQAAELlczufzSViXjCTRS9d1wrpDtK//i8R0yevmP+VIkuwejUZnZ2fv3r1rs+GzZ89evHhx%20dnZWqVRaN3/y5Alf7lz2o5/2dQAAhs8wjJWVFTXCRzgcPjw8pLcwed39bV8ikTh/OYFA4Pj4mFtG%208joAADCbRCWj7+7uMnk8ef28dF1/8OCBmgXXnVgstr+/z54krwMAMOXq9fr6+rrqgECz+nnQf/0/%20hEKharXqblCXYDBYLpcJ6wAAAKlUyu/3S1iXTCUBqVQqEdZdo33dmmEYP/3007fffuukrT3WxPc7%2043f0074OAMCg6br+9ddfq2b1eDw+kLGtNU17/Pjx8fGxp9lCGo1Gpyp3kdd7qNfrv/zyy6tXr05O%20Ttreunv37pdffslDpeR1AADgaTZ37uzsqPlKJaMfHh6Gw+EBltlqqjrYkNdBXucjAADAebU+BJhM%20JtPp9ECKTSQSuVzO8q3pmeiG/usAAABwT01is7i4KGE9EAiUy+VBhXVN07qFdVGpVDrb3cnrAAAA%20wH9Ear/fr3JzMpmsVqsD7CrccxiPYrE4DTuZ/jCYXvSHAQDANcMwtra2Dg4OPM2uKfl8fuCTz8zP%20z/cc+WMaruO0rwMAAKA/qlldhfV0Oq3rOjNFktcBAABw8er1eqTJMIxgMFir1ZLJ5JB+18LCgv0K%20gUCAvA4AAAD8Sy6X8/v9mqZ5vd5sNjvsZnW5K7BfYWlpaRp2O/3XMb3ovw4AgEP1ev3hw4eS1D1u%20xz53N+dRKBRSUy91kgrUarVpGIKdvA7yOh8BAADsZDKZnZ0dwzBkuVAouJhbNJVKuZvzSO4TJNlb%20PnVaKpXOPx/TWKA/DAAAAKzpuh4KhSRtS1iPx+ONRsNFWE8kEpYDpWua1rNDy9zcXLValV9tdlWX%20fK9qMiVh3UP7+kBsbGx88803AxxtFCM6+mlfBwCgOwnZktRVRD48PHSXjyWU23dDT6fTw3tidTLQ%20vj4AsVhscXGxXq+zKwAAwASQkK2a1WU5Ho/XajXXjdnZbNZ+hSmZ8+g8PmEX2Mvlcq9fv1bL6gmJ%20NjMzMy9fvpSFhw8flkol9hgAABhfhmHs7Oyo7iuBQGB3d/ec3U7Ozs7sV+j2OCnI673V6/U7d+6o%20RyucUKkdAABgTGmatrm5qR7uTCaT6XT6/GU2Gg127DnRH6araDTqPKyr+1G6xAAAgHEkMSaRSEQi%20EQnrgUCgXC4PJKx7mPOIvD48mUzGcuQgG16vl5l4AQDA2CkWi36/P5fLeZpPf1ar1QGOotFzzqP1%209XX+C+wxPkzXY0vNCOA8rO/u7roY4WiAt8VPnz6tVCqycHJyYtOTvl6vP3r0SBZu3Lhx//79gcwy%204LrMYVSmj6Of8WEAANNNYsPW1tbBwYGnOYdRPp+3b3xkzqOL8RFW1FczcvTEYjE1zJD6Vkj903xF%20fqp1Go3GRVVVormqrfyU+pTLZTnuLdc0H+6WNc1nR2ST8/x212UOozL94iMAAJhmhULBDMqSauxX%20lqhjOeqiXMR7piC56Ft2epHfLjGG/4jeiYVdYEkOIDmw2o4/NVa/5bF+IXldfqnc2qojXqrR86Oi%20PpOtH0j5i9RNiLv6uy5zGJUhrwMA4DxCmI1lstCtpa8tBXVr/O1MR5Yk7rfOeXSxzZ3k9UkgObiz%20rbdcLqtA2Rn75FgfcQ3NHi9S1Z6Hu6yg8nFn5dUnp/N1Jx91d2UOozLkdQAAHDIHRJfLcc/2vrbU%200U3P5nmQ1wdPbiItU6O82BYozSPY4RE/EOYj2w7vE8wvsOSWo+0tqXa3t4ZU5jAqQ14HAKCn1mmP%20nPRjac1F9nk9GAyye8nroyaBWH25o3pryTGt+leZY4jKLWm8qbX/1mjqZoZah18/yYfT/rPkov6u%20yxxGZcjrAAD0ZLaXOW9WNzkZcpE9PDyM52jt/v37p6en8/PzPp8vk8lomhaJRAzDkENcHe6ynGsy%20NxnNfEm6rm9ubqrlvb09J5uoAVhURO52T6ye+JbCHVbDdZnDqAwAALAPD6FQSE1ZGo/Ha7XaBY5o%20BxfI69bm5ubC4XDbEOxPnz5VPbQsRx0ymoZdsQcPHqjfks1mHY6Nat5UbGxs2ERk8e233zqshusy%20h1EZAADQTSqVWlxcrFQqajAWyQ8uBk9kziPy+iV1eHjYdkC/fftWLTx58qRzfW/TUKvUOotTz55k%20Sr1e73kX8ac//UktPH/+fKhlDqMyAADAkq7r8/Pzrc3qZuf1fvWc82hpaYkdTl6/ABK+JZeb94ux%20WMyMyKFQqFwut6VzyxA/QBJ2d3Z2+grr4qeffjKXr169arnOp59+qhYcTunqusxhVAYAALQxDCOR%20SCwuLsrFVJKMhJbWZnVN01KpVKhJVisWiz0LlODRrSOrikzmSBgYhk/YBTbkOK5Wq3J7evPmzbZ0%20Lm81Go1cLvfq1St5a2try34+sPP75ZdfzMbpr776ytNsbn///v3x8fHMzMzdu3e//PLLzh4yr1+/%207ozCba5fv956V9DzD3Fd5jAqAwAAWkluefDggWr2Mid8NElSVy3uSqVSkTATDoc7uxW0yefz0WjU%20sjWt57Y4Lx65HRfmfa3cKJt3yW3dxTrHjFcDUNr/X6tx5RUn04y5LrP1a4FBVYbxYQAAUBqNhnmN%20Vs3qbSvYfD/vcEBGNXek2awu/2TOI8aHgaf1DlgtyK3t/v7+ixcv5P+vWq3WajXz4yd3zG3Pcf7j%20H//oWXJrU/ezZ896rt9vmScnJ21/wgArAwAAPM1eLn6//+DgwNMcG0MSQtu37rJC67h2nTGjtd29%20m2w2KyWbtwfunl5Fv8jr5/3KSY7+0XwIzeVCoVAqlcyOIrIgH0vzCRL5oLau/OHDB/Mm2Mkvev/+%20fc91+i2ztRvMwCsDAMCUMwxjY2NDDTwdDAZrtZo51Hqr/f19+3KcdGQHef3SkdtQn8935coV+RjU%206/XOFW7evLmyspJKpYZdk3fv3pnLf/zjHzvj7+HhoflPc4B2MTMzoxZa+4W3af3Tbty40bMyrssc%20RmXsXbHlfB0AAC5tVmltVtd1vdujX0dHR/ZFOfkaHOT1yyXRpB7xlI9B69gmrUH5yZMnmUxm2JH9%20119/bb1JsKyJ2WWt9VmQW7dudb5oo9tjoK1clzmMygAAMJ3q9XokElFZJRwOqxnZ2S3k9Skit6dt%20fbxevHhhuWYoFAoEAhLZh/otUmvPkG6dSVofAzW7xDjpedLaeG/T8t2zAj3LHEZl7J3/eVM+CwCA%20S0g1q8vlXq6t2Wy2VCr1vMgy5xF5fdJ0Tq5pjn3eaX193dN81nN49XHSM6T1c2im3tYNLbv0eFrm%20gfI0e8P3VZm+yhxGZQAAmCq6rqtx02U5HA63Djthr+ecRyrPgLw+Ns7OztSC3K0Gg8HW5zu7rVyp%20VIb37GlrzxD5oFqu03pjbfZxN7ug2DCfB5USnERk12UOozIAAEyPTCazuLgokcPsB7uysjKoOY+2%20trbYw+T1cVKtVtXApY1GQ/Kxzfy9hmGohzw8/9mXY7A+//xzc/nvf/97z7xu9nGXmptfb/3yyy+W%20G5rDJjq8QXdd5jAqAwDANFDN6up5OYndKn5oTblcbm1tTY0PY19IPp+37PSiBq6gmYy8PmauX7/+%20zTffdE4X2hnWl5aWzH+29uUYLNXMr5Zbnz1tq4y5cmt2lz9ELZRKJcsN37x5oxaWl5cd1sccgqbf%20ModRGQAAJphc3yWmtzarWw7kIsG9NZNYkkRerVaTyWTrnEdSYK1Ws2maxMVjyihL4Sb7KcQ65wjo%20nEhsgAqFgvot3SpmzgwqFWurqnpdPpyWf4h61+HEZucscxiVYX5TAMCkKpVKZraWnG2GgW7S6TQ7%20jflNp8XGxobcp/p8vkQiob5s8jQfkVTfOsmLfr/fHO3R1LM9/jxWV1dVE7vUwbIL+9OnTz3/nhy4%20rW1evXJ6etr5lKc5TuVf//pXy3v6TCbTuZWUqQaN6rfM81QGAIBpa1aPRCJyxVR9dCWLHx8f22/F%20nEe0r0+RRqPR7/y69u3xA2G2oFv+LlVhuRG33Fa927mhel0ydOcmtVrN/qsDF2Wec0Pa1wEAU9Ks%20buaQZDJpvu5kyEX23uThP7Wrnl85tTUbj+wDrH5ja6iVuwvV9N7WE6YtfKtPvvlNmWylOqt1y8dS%20mvkHdgv0/ZZ5zg3J6wCAySYXRHNCFbm4t7WXkdfJ67ALrPZhXQLoyGolv0ulc/nQSrqVT7V6GrVn%2073kz1sv6KhyrSRZs1u/ZNd98QsVhma4rQ14HAEy8QqFgNqtb9kRvnRvRkuXjYRh3Vz4yg6Oter2+%20vb1tjtjYSRKzfKL67TwzkIqJx48f37hx44svvnA+BpNs9csvvxiG8fnnn/fscC8rP3r06Msvv7Rf%20U5X5+vXrnmuepzIDd+XKFZXXOc4BAJcnbwSDwXw+b3llVw/R2ZSTTCYllrA/Jwx53RFd13/++Wc1%20NLimaeFw+A9/+MOdO3fu37/PYKVjfPST1wEAl4CZwr1er6R2NaJDN6FQyHI8R8+/v/AffRsiyOsA%20eR0AMIE0Tdvf35ewrv4ZDAaPjo56pu16vR6NRk9PTzvfKpVKDKM+kRjPEQAAYKQMw0gkEpFIxAzr%20olKprKys9JyjVM15FI/HW+c8kn+aIzdg8tC+7vRz9fLly5OTk08//XR1ddV8vVgstv4TY3b0074O%20ALgIGxsb3R6NCwaDlrOsYJrRvt6DpmmhUMjn88lNsNwKt366JMTLP+Xdznl/AAAA+g3rnmYreyaT%20YS+BvN7HJ0pieutTHdeuXTOXvV7v/v7+6uqq3+/nVhgAANiTtBAKhWzCusIcpSCvO9XWmq789ttv%20ba8kk8lAIHDv3j1a2QEAgCXDMFKp1OLiYrehXVo5WQfkdfzz1rb1ERBTa/u6aX19XT6HDx8+ZL8B%20AIA2uq4Hg0HVy0U187FPQF4fANWyHg6HS6WSOXep/aRimqbRxA4AAExqHJjFxcXT01OJ6eVyOZ1O%20Lyws2G9FoAd53ZGzs7N4PK7GMTVnRLp27Vpnfxih5lESz58/Z9cBAABPsyHP7/err+uTyWS1WlUz%20eUciEfsN19fX2Xsgr/fWaDSi0WjbixLWO/vDZDIZ+UCyxwAAmM5QnkgkQk2yoB4VNQxDDVkhC8Fg%20sFarpdNpc5N4PC4vditQTXHKjkWrT9gFlpaWliSIt42t3ta+Lh/CnZ2d1kGX/vjHP7LrAACYEhLQ%202yY8kn8GAoF3796paY8kpieTyc4N8/l8tzlKDw8Pe05xCvI6/unGjRvykfP5fHITvLy8PNek2tfl%20Tvrk5OTVq1edD6Sq77kAAMC0hXWTSuHBYFBCudmlto2ao1RKODo6UutLRr9//77ke8I6OjG/qTX1%20BZbljW83TEg2fkc/85sCAFzRNM2+G3q3lnXABfqvW5O72729vb7Wl9to9hsAANMgm83ar8CcRyCv%20j0IoFCoUCg5XfvLkSbfvvAAAwIQ5OzuzX4E5j0BeH5HV1dVGo2E/7Ho4HC6Xy/RcBwBgekg8YCdg%20ZOi/7ki9Xn/06JFhGCcnJ5qmSUaXF+/evbu1tUWz+hgf/fRfBwC4Mj8/b/+QWyAQqFar7CgMBOPD%20OCKhvHXkVAAAMJ00TfvLX/7Sc0QK5jzCANG+jik++mlfBwA41jrvSiAQ8Px76MZOXq+3VqsxMiMG%20hf7rbui6ruZBAAAA485yjtLOdYLBoArryWSyWq0eHx+r1N4Z1pnzCINF+3of5AMsH1TziW/5KN6+%20ffvHH3+kC/u4Hv20rwPA1LOc9kii+dHRkcrcbc3qe3t7rYNMpFKpfD5vznl07969R48eEdZBXh8k%20+fi9f/++9ZWzpj//+c/xeNx8UT6rKysrcm9teRu9u7u7urrKwUReBwBMQFg3I7uu68VicXNzU32p%20zhRIIK9fDPkofvvttwcHB62fTwnrX3zxRWur+cbGRus6nfgMk9cBAOOl5xylEgnUl+qykM/n+Tod%205PWLjOyLi4ue5pdcx8fHnZ/GTCaTSqXsC+HJEvI6AGC89GyMU2iSw4XjeVPP8+fPzXvozrBer9ct%20w3o4HC6VShL1yuWybGsYxtbWFjsTAIBx0XOOUlGr1QjruHC0r/9zyoN37951ax2PRCKd3dbj8Xg2%20m219JRQKSdxnZ47Z0U/7OgBMdwDoOYw61whcBtPevq7runxWd3d3LcO6vNsZ1oPBYFtYF99//71a%20n0MKAICxsLCwYL+C5XCNAHl91H7++Wf52W10lwcPHnS+mM/nO19UQzv9/e9/55ACAGAs2D9s6mGO%20UpDXL4mzs7NwOGz5VrFY7PyaTFbu9ni41+s1h2YHAACXXDwet29B397eZi+BvH4p8vqtW7ecf0oP%20Dw+7FWUYRjAY5JACAGAspFKpbv3XvV5vqVRi2DdcEp9M+d//2WefnZycdL6eyWQ6P8NyI97to0vP%20dQAALpCmaY8fPz4+PvY0nzSLRqM2UxnKVfvBgwfqQq+mRzw6OmKOUlxa0z4+jNxbSzRvNBqtH0v5%20GMtnVU1m1qpttc5yeIp8zI5+xocBgPEn12u5CndOUxoOhw8PD9su3K0rBwKBvb099QQacJlNe38Y%201YNFDaCuXqnX64uLi51hPZlMdgvrsomE9VgsxvEEAMCIWYZ1T7PFva2fqq7r8opaWS7r1WqVsI6x%20wPjr/xo6XbL4/Py8/NPymVH5eHfr8SLJ3u/3y89CoWDz1Rsu49FP+zoAjLlisbi2tmazgpqdVE1r%20qGYzpVkdY4f5Tf81PqN8kitNnStIlLccw9G8U1eN8Z9//jk7EwCAUVId1u0DvaZpfr9fhXWJ7zSr%20g7w+fubm5gqFQre+LhLHX7x40TmGo+oDs7i4aD6W+uuvv7IzAQAYpaOjI/sVKpVKJBJRY7jVarVk%20MslOA3l9LK2urspnuK2XWyAQiMViciJoC+u5XE7uy+VOPZVKtb4u2b1zMlQAAHDh0um0ruvdZlAB%20LrlP2AWK1+tVPdRV5p5rslzz9evXku+j0ejs7Oz79+/Nn+xDAABGbGFhodsY6iab4d2AscDzppji%20o5/nTQFgzOVyuUQiYbNCMplMp9PsKJDXAfI6AOBiqHHeLN/yer21Wo3GdZDXAfI6AGAw+pqmVKnX%2067KaZa+YUqkUDofZqxh39F8HAAAXr3Oa0kqlIv+0nKa01du3b30+X+srsvL9+/fT6TQt65gMtK9j%20io9+2tcB4NJIJBKW05R6miO2VatVy7cymYwark2iucR6WtMxkRjPEQAAXLBisdgtrIvT01PJ5W0v%20aprm8/lUWE8mk7VajbAO8joAAMBQOJmm1FxWPWfULEiBQKBcLtP1BZON/jCY4qOf/jAAcDnMz8/3%20HEZdna41Tdvc3FQrM1YjpgTPmwIAgPGwsbFxcHDgafZo39vbC4VC7BOQ1wEAAIau5zSlXq/X5/MZ%20hiHL6XQ6mUyy0zA96L8+mNt9XdfZDwAAuBOJROxXMJqCwWCtViOsY9rQf30AisXi2tpauVwe5Rdz%20cofw+++/W751+/Ztm8dupLaVSuXs7ExOjl988cXc3NxA9oC7ModRmT6OfvqvA8ClYTNNqafZvr69%20vU1SB3kdFnK53OvXr9Wy5dPrMzMzL1++lJv+cDhcKpVGUyv5dW1zQ7RqNBqWeV0i/oMHD05PT9WM%20cfKnSTmxWGx/f/88tw3uyhxGZcjrADC+bKYplSvF0dERI8Bgen1EF7Vara9Tg6w8srrF4/Fu1ZC3%20LDcpl8tqhUKhYL6oHquXOw2J+C6q4brMYVTGBT4CADAMpVJJLkbBJlloPdU7ucAFAoHW61o2m2WX%20YsoRVqxJZGw7XzgxmqApv6XfOpgt7rFYrO0tOZmqlOyiGu7KHEZlyOsAcElYtijJ6d3hJbJWq6lr%20wYhbcADy+viRu/l+w/rI2tdVO3RfpzDz7Nm5VaFQUG+Vy2V3Z+R+yxxGZcjrAHBpw7oZ2XtubnZP%20l0tqqVRifwLkdTv9zmksZ5a+vu87D/ld3Tq9WDI7nwQCAZvY2lertusyh1EZ8joAXAY9H+JKp9Pd%20tm1tVu/89hWYcoy/bu3Nmzcqhd+7d+/OnTvv37+fnZ1NpVJyEpF/ylvqFfmZy+VknUePHo3mOZhM%20JmMYRl/TuX377bdqYX19vVubR6VS0TRN13WHQ9y4LnMYlQEAXAY9v5ouFoudA7zIRU0ur3IxVZfd%20w8PDfpvMAJ43nVLeprYOG+ohmLY1C4VC55pDrZjUQc6Jzn+jeSPR7RsA8+zpvEnDdZnDqAzt6wBw%20GZgN5M5TR7lcNp8Wk/M/+xCwxHxJ1ubn57e3t9uazL/66qvT09ONjY3WF1dXVw3DWFlZGVnjutQh%20kUj4fD6pZCqVUpO9daPrurnC9evXLde5ceOGWnjy5ImTargucxiVAQBcEvbDIXQ2q8u1bHFxUS5q%20EtkluPf11TEwVcjr1oLB4IsXL9peDIVCsVjs4OCgNbJrmqZ+FovFYddqZ2en9Z9yjpMEL8FdfY1o%206enTp+Zyt9mIPv30U/Ps6aQarsscRmUAAJfEwsKC/QpmU7pcNP1+v7p4JZPJarVKB0iAvN63Gzdu%20PH/+3PPvfnWRSETl8kePHslPieySkhNN5hTK33333VCrJPcD8/Pzlr36pBpyC2EZcM3Jnmy0NnXX%206/We67sucxiVAQBcEuYFsZulpSW5VMkFS9aUhWAwWKvVaFYHyOsu3b9///T0VPKx5PJMJiNhXZ1c%20vF6v6mAty7kmc5OXL18OtUqrq6u6rqvxreQEl81mW0eIl1sIOQ92bvXbb7+Zy92atK9evWouq7sU%20e/2WacbuYVQGAHBJqDmSur0rF9BoNOr3++WC5WmOFSMXtW7XAgDk9d7kDBIOh9tmRVbdOeQUYzkU%20jNE0surJabFarbY+jF+pVOTWom3Nf/zjHz1LM7ugiLdv3/Zc/+zsrK8yT05OhlcZAMDlkc/nu802%20ePv27bW1NbNZvXOgGADk9b4dHh625XIzPlo+CqmGlBlxJSW1y1nP/L2pVErXdcs1HdbNSZeVmZmZ%20c5Y5wMoAAIZB0zS5poSaEomEw2e05ubmqtWqZHEztcsJPxwOy08pUH5ms1ma1QHy+sDIaUVyuXnG%20icVi5rRtcvIql8ttofOixjORs578arMy3fqQdBuPxfOf3cTN4VmccF3mMCpj6Yot5+sAwPRQI7dE%20IpFMJlNpyuVya2trql+okxLS6bSk9o8fPzYajdu3b0tSlw0ltcs/bSZABUBed0NyuZxxJJrLKWZ/%20f7/tLXkxm83KqSeZTNZqtQt8tl1+9fb2tlpum17u1q1baqGtb083rd1Ruum3THP9YVQGADBY5uxF%20bSR2Oxlh3SRx3+/3q9EaCoVCz9lPAXTD/KaO0nC3ty5PO4HcM8gZ1tPRvu6k58m7d+/MZZuWb9dl%20DrUy9sxJkSyp5nP7dQBgqhSLRZsxgtU4wj27nuu6/vXXX1cqFU/z2+mRTQEOTCra1yeHnBM7g3Jr%20l5JuwyO2PtbppE+h6zKHURkAwAAdHx/3DPT2K0igX1xclLAuGb1UKu3v7xPWgXOifX1yXLt2zdOc%20mbX1xZ6zV3haHusMBAJOIrLrModRGQDAAB0dHdmvoFrNLem6/uDBA9XjMR6Pt45gBuA8aF/vm2EY%20albRK1euSDh2/tT8aESj0dZ/hkIh85HZX375xXKTZ8+eqYX19XUnv8J1mbKh2fdxUJUBAFyGK2Mq%20lVpcXJSwLheIUqlEWAfI60PXNkiI2YVdDRwrZyX1jLycmNRT8za9/UZGNYpsbW21vf7NN9+ohW7P%20+rx580YtLC8vO/xdrstcXV0deGUAAIPS84vQzuHV1XOoagKQZDJZrVYtp+IG4N5HWCmXy+aJqVAo%20mK93mwZCZLPZC6+wnCgt31U19Hq9nW81Gg3zL+3rN7oucxiVcYePAAC06dkuHo/HW0/a5rOnct6W%20KxE7EBhKYmEXWKrVanL2CQaDrS+qBzq7sQygg61SqVSSk6Plu3KibKttK/N8KoW0vZVOp7u9pW4D%20ZFv5vQMs0/WG5HUAGAGbQRvlSmdehgqFgvkgabfWIgDk9SFSmbI1HFs2OYTDYUmWspqK8sNLmer+%20obO9X0XqQJP9b1ffDHRmenW2tTzVmq3dqvvKQMo854bkdQAYNrmadPsyWV0LzKueOpOPpoUFIK/D%20IlC2fuUnJ6PO4agkrLfl6bYkPUBm/xwztcebVCuInDedn38lDav7EHlFbZ5Opy03ab1FsczQLso8%2054bkdQAYDbnEmKldroDyT3W6lshuXhBHecYGyOuwyOutCdXyy8HW1nfVFD28vP6xewO/818qlTSf%20AVJnYTnn2mze2r7erVdiZ5md3wAMpDLkdQDol2RruZYFmyRwn/Mc23reVl8vs4eB0bjykckdrYRC%20oWq1+uTJk5s3b66srKjplNu+E2x9/j2XyyUSCTmXDXVWCMMwXr58eXJyoh7hl7q5+HX1ev358+dv%20376VEmymbjV/408//fTFF1/YD4XeV5kD2XBQowB5mN8UwCRSAyx2jl0mV67Dw0MX1w51mVNtK7u7%20u+ZgXwBGkVgIK5bkrGQzRGPbNBASOu/cuTM/P6/rOrtunI5+8jqA6buKBQKBarXaV/Q3261cx30A%2058H469a2t7e7vSVnq9awLhldwrqcztomKgIA4EIUi0WbJqfT01M1VroTan5ACeuqy2Jr53UA5PUL%20Njc3Z3lWkrBuTvQjSX1jY2NxcVHNnZTP52lfBwBcuOPj456Bvmch9Xo9FAqlUilP81vlWq1GHxjg%20otAfxo4E8Z2dHTnxzczM/OEPf0gkEq191lX7xPv372dnZ9XPzz//fPSdsOH+6Kc/DIBJND8/f3p6%20ar+O/alPYrq6xnm93sPDQ+YrBcjrAHkdAC5FXtd1/cGDB2rzeDyeTqfpAANcOPrDAAAwURYWFuxX%20sJwOyTCMRCKxuLgoYV1WKJfL2WyWsA6Q1yfExsYGPdcBAJdEJBKxX2FpaantFbmKBYNB9ZRqMpms%20Vqt07wQuD/rDDICmaXJyrNVq9oOU49Id/fSHATChJG1XKhXLt7xeb+uk3YZhbG1tHRwceJrt7nt7%20eyR1gLw+ZnK53OvXr9Xys2fPPnz4MDMz0/azWq3K+a516BiQ1wHgAtXr9Wg0atmLvXW+P03TVlZW%201Chn6XQ6mUyy6wDy+oSc7Cx5vd5Go8F+I68DwABJpN7f31eN5cFgUC5MzsdVTCQSR0dH6kImF6n7%209++bz4+2NqtLsfl8nq+IAfL6+PH5fKrJwTm6xJDXAWCALKcplXgtKfw8T4IWi8XNzU2a1YFx8Qm7%20wJKcH/sN63LqJKwDAIYa1kWlUllaWnI3zoFc2mRb1VofDod//PFHrlzA5cf4MNb29/f7Deu7u7vs%20NwDAQGiaZhnWzciu5jPqixTo9/tVWC8UCqVSibAOjAXa1629efNGpfB79+7duXNHTV+aSqVisZj5%20z9YXHz16xCC1AIBByWaz9isUi0Xn/Vjq9frDhw/lHsDTbFZndASAvD4J3r171zbilXj9+vXR0VFb%200/vNmzc3NzfZYwCAATo7O7NfodtwjZ0ymUwqlfL8+6tg54+rArgk6A9jbX5+fnt7u63J/Kuvvjo9%20Pd3Y2Gh9UU58hmGsrKyw0wAAgzKQAcfq9XooFFJhPR6PS5mEdYC8PjmCweCLFy/aXpSzXiwWOzg4%20aI3s6utF+VksFtlvAICBWFhYsF8hEAjYvGsYRiaTUb3VvV5vqVTq2cEGAHl9zNy4ceP58+fqlJdK%20pSKRiMrljx49kp8S2X0+X6LJnPb5u+++Y78BAAbCvLh0s7S01O0tuWAFg0GzWb1Wq5kTJAEYR4y/%20bq1er/v9/kAg0DpfUqPR8Hq9cga0fCqf+ZLG7+hn/HUAl1goFOrWSb3zCSvFMIydnR11kZJL2N7e%20nhTCngTGHe3r1ubm5sLhcNvkpk+fPvU0p5awHArGaGLXAQAGIp/PW3Z6kWvQ4eFh55VINaursJ5M%20JqvVKmEdIK9PuM6z4du3b9XCkydPLE+gDOkIABiUubk5ydySvM3ULleZWCzW2b/FMIyNjY1IJHJ6%20eiorl8vldDrNDgQmBv1h7Oi6/uDBA9XKLqfI1pEc5a179+61NqjL+ZGWjDE7+ukPA2AkNE2TK4jq%203BIMBqPR6ADHaSkWi5ubm+p6JDHd+aDsAMjrE5Xab968adl2nsvlXr16JW9tbW0xSxx5HQA6JRKJ%20zplKJbUfHR2d81tZyehy9Tk4OFAF5vN5rkQAeR0grwPAecO6Gdl1XXddshQrhatlmtUB8jpAXgeA%20vmmaZj8so7ucrSbpU6MMh8Nhy2dPAUySaX/eVNf1Qc1zpEa6BQBA6TlFkYsLUC6X8/l8EtYloxcK%20hVKpRFgHyOsT7vfffz8+Ph5IUYMqBwAwGc7OzuxX6Da8uqV6vR6JRFQfmHA4XKvVBvjQKgDy+qXW%201+nS5jTKZEkAgFYDvC6kUim/36+a1UtNNKsD0+MTdoHk9Y2NjVgsdv36dXclvHv3bnt7W36yMwEA%20poWFhbZ599pYTofUpl6vr6+vq6altpGFAZDXp8hB0zkLcXLaBQBMj0gkYn9xWVpasnnXMIxUKqWG%20l1FzmrZNkwRgStAfZmBoXwcAtIrH48FgsNu7EsFtZiHVdV22VWE9mUw2Gg3COkBex3m57k4DAJhU%20+Xze8ttX1V5u2QfdMIxEIrG4uHh6eirblstlm1gPgLyOPtC+DgBoMzc3V61Wk8mkmdolo8disVqt%20Ztlermlaa7O6bBsKhdiNwJSb9vmSek5m4Zyci+XEyiE1Tkc/8yUBuDQMw9ja2lL93SWy5/N5yfrs%20FgAenjc1yclxZmbGdej30L4OABNNTvWPHz9WU23IJSMajQ5w+HMpfGVlRSK7x+2kpwAm2LS3r5vj%20ZHm93ng8vr297W5E20wms7u7S/v6mB39tK8DcKB1nJZW4XC4Wx/0vi5DDx8+VO0+NKsDIK/bnS4f%20PXokmVudf//nf/7HxWP48/Pz5HXyOoDJk0gkOsO6cs6ekFKs3AnI/YCE/u3tbZrVAVjiedN/mpub%20S6fTktuy2eybN28ikYjP55PTqPpq0qGFhQX2JABMmGKx2C2si9PTU9XW0y+5vsi1Ru4EZCEcDtdq%20NcI6APK6I/F4vFqtlsvle/fuyWlUUvvGxka9Xney7c7ODjsQACaM6rBuH+j7LVNuAOT6ovrAFAqF%20Uql0zk41ACYb/WG6MgxDTqm7u7unp6fBYDCZTA7w0SJciqOf/jAAepmfn5ergP06zk8juq5//fXX%20lUpFlmOx2KNHj0jqAHqifb0rOYeqsW8LhcLMzMza2prP51MdDdk5AIB+ZTKZxcVFNcJBqVTa398n%20rAMgrw/G6uqqnFgbjcb9+/flbKs6yajvMQEAk63ns0mW05e20XU9FAqlUilPs+Nlt8mSAIC8fi5e%20rzebzRYKBVk+ODiIRCLz8/MS32luB4AJ1nNOvaWlJZt31ViQrc3qcimhWR1AX+i/7oiccHd2drqN%20GKMGbmfE3PE7+um/DsCBUCikepx3kuRdq9W65W9N0zY3N1X392QymU6n2ZkAyOuDp+v6t99+qyaI%20thcOh0ulEnuMvA5gwtTr9Wg0avnUqZz2LXu2qFYeNdRjIBDY29uT0M+eBOAO/WG6yuVycnpdXFzs%20Gda9Xm86nT48PGSnAcDkmZubq1ar8Xjc7KqupsRuNBqWYb1YLPr9fhXW1bgFhHUA50H7ejv7ri9t%20GOdxvI9+2teBKaNp2uPHj9WQ6nICj0ajgz2By4Vja2tLtfJI+fl8nq6SAMjrAz6PZ7NZJ11fPM0+%2061999RVNJuR1AGNBPffZOVNpOBw+PDwcyAOgxWJxc3NTtfWk02nmKwVAXh8kOYN/++23PWfE8Pz7%20O9Dt7W2e7ievAxgjiUSiM6wrgUCgWq2e82ZgZWVFjfNLszoA8vqA6bq+uLjoZE05Bf/5z3+WsM5B%20Q14HMF6KxeLa2prNCudpDpfbALkZ8DQbdHZ3d+khCWDgeN60t1gsVi6XJdlf2rBer9dDTbLg5NKy%20sbEhK8sFZlCzPrkucxiVAYA2qsO6faB3UaxhGJFIRIX1cDhcq9UI6wDI64P3+++/d3vL6/Umk8lG%20o7G/v++kn3rPOTWGJxqNVprsV5NbDp/Ppy4tssnR0VGk6TxTPrkucxiVAQBLcoaxX6Hn+bOTmu5a%200zS5WBQKhVKpRD9JAMPycbpZjpgeDAaz2Wy/RQUCgQv5E1q/w63Vat1WK5fLah25rpgvyp/pafbd%20lNsSF7/adZnDqIwLfASAKWGOwziQq6GcaeUyobaKxWIjO2UBmFrk9f/I66rri7vQfCF5va3+3fK6%20vK5WkHq2vSV/srpF6fdXuy5zGJUhrwOwoc4tNpyfwM0mEq/XK2dg9i2AEfiEbxjMNnU5C1+/fv33%2033/vtyP1/v5+Lpe7kG9CNzc3peY9v8nd2dlRC9vb221vyWXs4OBASigWi331vHRd5jAqAwA2IpGI%20/Vi9S0tLPQvRdf3BgwdqJDE5WcmZnx0LgP4wF9A+fR6jb19XLUaNRsO+fd3sfBIOh22amfuqv+sy%20h1EZ2tcB9GT2YOnk9Xrt+7TIu2azupyd3H0NCwCuMT7MP6XT6VKTiz0o5/FsNiun+3fv3o2yzpqm%20HRwcFAqFnu363377rVq4e/eu5QpqPu3T01PnIyS4LnMYlQGAnvL5fLde7PbzJem6Llk/k8l4mr34%20qtUqM+UBGDHy+j8DopyCw00uNlczKMnp/vr16yOrc71ej0QisVjMSaeRJ0+eqIVuzUtmdP7uu+8c%20VsB1mcOoDAD0NDc3J1FbTtdmaldn70aj0e3kbxhGIpFYXFw8PT1VzerpdJo9CWD06L/uWV5eHkjo%20H2Wd1QSrjx496rmmruvmCInd7ihu3LihFl6+fOnkt7sucxiVAQDn1DhUThSLxc3NTXXKSiaTJHUA%205PULMzc3d/Xq1YEUtbu7O5o653K5g4MDh2P9/vzzz61/rOU6t27dUgsOxz53XebTp08HXhkAGCw5%20+WxtbannU4PBYD6f73a+AoDRmPb+MHIWHlRPxNE0sdfr9UQiEY/HHf66flOvrusDL9OcdfX169cD%20rwyAaaNpWiqVUpM6y/lwsM+6SGl+v1+F9XQ6LWchwjqAC0d/mDETjUYDgYDzr3R/++231puTbjct%205rLNhK+uy5S8rv45jMoAmB6GYUhSz+Vy5iuVSkX+GQ6H7Z8Zddiy8PDhQzWerxT4448/ktQBXBI8%20bzpO5EJ1enp6fHzsfJOzs7O+fsWzZ8+GV+YwKgNgqs6BrWHdJCHbZrhGJ6TYO3fuqLBeKBRKpRJh%20HQB5HX2TC0kmk0mn031dRWZmZtSCTcvT27dv+6qJ6zKHURkAU6JYLFqGdeX09FQNudgvNdxWIpEw%20DCMcDjcaDSZrA0Beh0ubm5tq6Mm+tvrDH/6gFmyGm2ztduLkC2XXZQ6jMvau2HK+DoAL1/OrRRcd%202SXi+/1+TdPkbKOa1S9kpmoAsEf/9fGwsbHx7t27SqXS74bXrl1TC2oO7Z4+/fTTgZdpDvkyjMoA%20mBJHR0f2K/R1hqzX6+vr62qTeDyeTqdJ6gDI63CvWCweHByEw+GdnR355+zs7Pv37y3XlBXUJWd5%20eVkNIOPkCtQ6M6uTWZ/6LdP1huefgurjx48276rmc/t1AEyeTCaTSqXUSenw8HDEE2gAAHl9AqmR%20xbQm+zVbO3eqK5A5/ZCnZZyWNq1dxm/fvt2zPq7LHEZlAEyJhYUF+6/mzIlLbchZdHNzU5VDszqA%20cUH/9Qn3xRdf9Fzn1atX5tXOyaXLdZnDqAyAKRGJROxXWFpasnlXjQUphUhYl9NLuVzOZrOcZACM%20BdrXx8DOzk4ikWh95erVq+q5TLVgXsYKhYLqQ2K2TM/NzQWDQdVH85dffonH453ln5ycqIXNzU0n%209ZEy5WqnGqj6KnMYlQEwJeSM8be//a1bJ3VJ3ul0utu2rc3qyWTSZk0AuIw+woFGo1EqleQUL4G4%209fVsNnsZqmf+b9Zqtc53zcmVYrGY5eZmC1O5XHb4G2U/uCtzGJU5537j8AbGhZziunV6kVN0t7O3%20nG3UOqpZnd0IYOwQVnqQa0Dr5aE1ZarLQDAYtEzJlyevmyvIH2J5MbMP0N0uga7LHHhlyOvAVInH%204+ZpWe7w5Z9y6ujWsmA2AaTTaXYdgDFF//WuDMPY2NhQnR27ff26v7+/urrq9/t1Xb/Mf4v68lf+%20kM56mo+ofvPNN50bFovFRCLROUeJ+dWzizJdbwgAIpvNVqtV8ybfshu6OoGvra3JgmpV6XfyCgCg%20P8x4NOF07i55sXNN1dJzga3sPdvXhZqsW362vijrq+ucXMk6NymXy/bfNbso85wb0r4OTMxXl3I6%20DTbJQltXw3NqTfA0qwOYAIQVa2b/7DaW/TRUs004HL7Meb3RaKiULJdGtZrEcXWn0e16ZvY175ah%20XZR5zg3J68CktobIOaFbtxbnpARzMHVZOH+BAEBev7zU80lyui+VSmYIlhct29fNr1kvqoldrnPh%20JvuLk7xrXiZV45NsaPP0lazf8+nPfss8/4bkdWDywroZ2c9TstnEIKeUwTbYA8DFuvKRyR2thEIh%20uXK0NjCLRCLx22+/7e/vt60ciUTUTEZyhVhdXb38f52q7e3bt52MPVwsFp38UX2VOZANz4/5TYHR%20n3zsh1FPp9MuOprX6/X19XU11GM4HD48PGRgdQCThPHXrTUajWg02vaihPVr1661vZjJZHpOO3rZ%209DX5tsM7ENcTejMTODA92hpBLBsI+s3rchJOpVKeZrO6JHVOKQAmD+PDWFtaWpJrQNuLEtYlspv/%20VLPlqeuE8sc//pFdBwDdnJ2d2a/QbTokS/V6PRQKqZOwehiGsA5gItG+bu3GjRu5XM7n88k1YHl5%20ea5Jta9rmnZycvLq1avOUQ7lysGuA4BuzDkWzskwjJ2dHdWqQrM6gIlH//WuF4NgMNht5HVLsv4l%20H4Ud7Uc//deB0drY2Dg4OLBZIRAIVKtV+0LkTPvgwQN1fk4mk9vb2/RWBzDZ6A9jTc7+e3t7fa2f%20z+fZbwBgw/5hU0+zL6LNu6oX4uLiooR1SfblcjmdThPWAUw82tftFIvFtbU1J2vKZYPOMON39NO+%20DoycnCq7dVKX5G3Om9ZJ07TNzU2zWV3NlAwA04D2dTurq6uNRkONxd5NOBwmrAOAQ/l8Xk2O1hnW%20u43DaBjGxsZGJBKRsK4maiCsA5gqtK87Uq/XHz16JNeMk5MTTdPUg013797d2tqam5tj/4zr0U/7%20OnBBUqmUBHfVWC4Z/d69e3KOtQzrxWJxc3NTTr8et6OzAwB5HSCvAxi8er2+vb2tnk8NBoOS72kf%20ATCdGM8RAHDpmI8Peb1eSe00qwMgr+O8QqHQ0dERwxQAmB6apu3v76uHR4PBYDQadTgdsr16vf7w%204UM1b3Q4HO7WqR0Apgf9YQZAri5+v79QKAzkWoXRHf30hwHcSiQSnXPGSWo/Z8uFlJlKpVRvdU6q%20AKBMe/u6rutff/21kzVnZmY+fPhg+VO1A/36668cTwCmNqyLSqWytLTkbua4er0ejUbVE6ixWKzb%2046cAMIWmvX1donbP+TscCofDpVKJQ2qcjn7a14EhnDZdjOKSyWRSqZTn36M6qjG4AAAK468PzJs3%20b9gJACZeNpu1X6FYLDovTdf1UCikwno8Hq/VaoR1AGjD86YDc3p6ahgGX+ACmGxnZ2f2K3SbvrST%20xPRMJuOhWR0AbNG+PkgvX75kJwCYbI1G4/yFaJrm8/lUWE8mk1ImYR0AuqF9/Z/kOrG8vPz+/fvZ%202Vn1U16UBfNaIj/Nt9p+5nI5wzDUOlevXmVnAphsCwsL6qnQbgKBgM27csLc2dlRZ1dZc29vLxQK%20sVcBgLzusb+0WD4nGolEvF7vkydP7K8lW1tb0Wj0+PjY3ZAIADBe5Nyo5hztZmlpqdtbxWJxc3NT%20DdeYTCbT6TT7EwB6oj+M9aUll8tpmibXkp4NP3Nzc3t7e5VKZWNjg50JYOLF4/FgMNjtXa/Xa5nC%20JaPLSXJtbU0WZPNarUZYBwCHmC/JWiQSkbzufOf4fD65CDUaDZ43Haejn/EcAVdax0pvC+uWj422%20Nqu7GO0RAKYc7evW1OCM6urSk9EkC0+fPmXXAZh4c3Nz1WpVYrfZVV2SeiwW6xyNUc6NkUiktVmd%20sA4A5PXB8Pl8nubc2mruUhu5XM7v97PHAEybdDotqf1jU6PR2N/fb/uCUU6Pci6Vs6i8ns1mdV2X%20oM9+A4B+0R/G2sbGhvlAlVxp5ufno9Go+e7s7OyLFy/Ozs7ahhmmP8yYHf30hwGGwzCMlZUV1d4R%20DocPDw85NwIAeX3A6vV6v63mgUCgWq2y68jrwJRrnQVpd3d3dXWVfQIA58F4jtbm5ubi8Xgul3O+%20iVyW2G8AxoumaY8fPz4+PvY0ewBGo9HzxOt6vb6+vq6+eIzFYo8ePaJZHQDOj/Z1O2qUGCdrlkol%20Jucbv6Of9nVMMcMwUqlUZ6uE6+4rmUxGCvR0HyUGAOAOz5v2SOGFQsH+uhUMBgnrAMaOZVj3NFvc%20bYZXt6TreigUUmE9Fos1Gg1OiQAwQLSvO70a/fDDD+pLXvkpF7OZmZm7d+8uLy9zWRrjo5/2dUyr%20YrG4trZms4LDUdINw9jZ2VG91QOBwO7uLqdEACCvA+R14LwSiYT98znBYFDXdftCZIUHDx6oWZMk%203DNfKQCQ1wHyOjAY8/PznbOTtrH5aLT2fQ8EAnt7e6FQiL0KAEPC+DAAgD5omraysqImdaZZHQBG%20gOdNAWDqLCws2K8QCAQ6X5SMvrGxEYlEZCEYDNZqNcI6AJDXAQCDJ5nbfoWlpaW2V4rFot/vVxM/%20S0zXdX1ubo49CQAjQP91TPHRT/91TLFQKKTGvOrk9XprtZo5lG29Xn/48KGajCIcDv/4448kdQAY%20JdrXAWAa5fN5y04vonW+JNWsLmFdXslms6VSibAOACNG+zqm+OinfR1TL5FIHB0dqbFiJJHfv38/%20nU6rsG4YxtLSkmqDdz3pKQCAvA6Q14HBy2Qyar5Syei7u7urq6vsEwC4KIznCAD4/+r1+vr6umpW%20j8fjZnM7AIC8Ph7UE1e3b9/mAgZg8rQ2qx8eHobDYfYJAFw4njftTdf1jY0Nn8935cqVSJO5XCwW%202T8ALpamaYlEItQkC+7OS3Kim5+fV2E9Ho/XajXCOgBcEvRft2MYxs7OTiaTsVknEAjs7u5yYRvL%20o5/+6xh/EtBzuVzbi8Fg8OjoyPnXgBLT1YlOTmh7e3uS+9mxAEBeH4+wbo6N0FOpVCKyk9eByxDW%20zciu63rPEjRN29zcVOPDJJNJ5isFgEuI/jBdbW1tOQzrYmVlpV6vs9MAjIxE7W5hXcjpy/67QcMw%20JO5HIhEJ64FAoFwuE9YBgLw+TiR8q2m3HZIr38OHD9lvAEYmm83ar2DTkV3NgqTivsT0arVKHxgA%20uLQYH8bao0eP1EI8Hr9x48bdu3e7rfn48eN8Pn96eqqGjgGA0Tg7O7NfwfIbQsMwtra2VHtEMBiU%200xfzlQLAJUf/dWuRSOTNmzfHx8cOr2Tqaa1arcaVb5yOfvqvY5zNz8+rfuc22g7vXC4nJyuJ7J5m%20s3oymWQ3AsDlR38Yay9fvtzc3HQevlW/z19++YVdB2A0FhYW7FcIBALmcr1ej0QiiURCwno4HG40%20GoR1ACCvj7f5+fkXL170u9WtW7fYdQBGQ/K3/QpLS0tqIZfL+f1+TdO8Xm+hUCiVSsz4BgDk9bEX%20DAYPDg4cdklXDVeyQGcYACMTj8flTNXtXUnk6XTabFaXV8LhcK1WW11dZdcBwHjheVNrN27c8DSb%20r+Sad/v27eXl5ffv33eudtakHuqSNUeT1+UCvLOzo37pzMzM3bt3pXoOR383DCOXy6lRI+RKH41G%20P//883O2tLkucxiVAaZKPp+XD05nL3b5HB0eHqre6uY/mSMCAMbVR1ip1Wr9Bsd4PD6CinUbIFle%2077ltqVQyqyrrq4t3IBBoNBqu6+O6zGFUpl98BDAZksmk2VVdTlyxWKxcLptN7/JPdhEAjDXCSleF%20QsF5WJdL4wiqpIZblutxuKn1YTJPczBmJ3+OXMjbQrOUI/cn59lF/ZY5jMqQ14G2u3o5V8jHih0C%20AOT1qbjs2ZOL4ghahSXaepoThrcl+NbvAbpVQ23bubkwG7bd1cdFmcOoDHkdUB8u8zZePl+j/LYK%20AEBevzClUsnmiS7L0DkkkmULhULn663fA1iuYOZgy2xq9kvptq1NfdyVOYzKkNcBc3xGieyt31wB%20AMjr05La4/G4BE3VmC0JXpZH2Xwlv8imh7rZxG7ZJcYMwVJnm837atV2XeYwKkNeByeo1mZ1dggA%20TBjGc3REwqVEYbkoqoCu67osS4Ae2WAm8otsJje5d++eWrAcAF71ehfLy8uWm8/Pz8vP09NTNVSL%20E67LHEZlgAmgaVoikQg1yYLD498wjI2NjUgkIh+ZYDBYLpcd9uIDADA+DEbKvtu3+X/d7ckz807A%20+VOzrsscRmVoX8e4i8fjlk+x23+D1zrtkZMRogAAtK9PtVAoZBjGBbbMyc+9vb1ub9lTg82LarXq%20/Ne5KHMYlQHGXSKRyOVyna9XKhVzgtI29XpdNavLaUdifa1Ws/n+DQAw7sjrAyDXTrmyPn369EJ+%20u/revFAoyD1D57vPnj0zl7tN52T2onF4y+G6zGFUBhhrchNrGdbNyJ7JZNpelPX9fv/BwYGn2ayu%206zozKwPAZJv2+U3lUvf111/brDAzM/PhwwdzwfKnajb+9ddfL+RWYXNzU8J6tznGX79+3W+BPa/9%20L168cFfmMCoDjDXziQ6bG3Kz7Vw+EQ8fPlQnnHA4bD69DQAgr0+y33//vVKpDKSox48fj/grabls%20RyIRWdje3paflpH9t99+M5e7Zd/W158/f95XRO6rzGFXBhg7Z2dn9iuYJ6hcLpdKpdT3Tja36ACA%20yUN/mIF58+bNaH5RvV7PZDLz8/MqrHuao6msra3JtdxFGmjj5FsC12UOozLAWGs0Gk4+8mrQGAnr%20sVhMNiGsAwB5HW5IaB5Nl2uv13vz5s2lpaW2iZwkxNt0hLUZevLt27eua+KuzGFUxtIVW87XAYZk%20YWGh56fM7/dXKhVZKJVK+/v7IxtGFgBAXp9AL1++HE1eX11dzWazuq6Xy+XW1N7ZxP7ZZ5/1LPD3%203393kqTPX+YwKgOMNfNbsm5UK0A8Hq/VaubcwACAqfIJu8DTfHJreXn5/fv3s7Oz6qe8KAtqZAbV%20K918q+1nLpeTC6pa5+rVqyOueSgUktRujgcnNZGF1rGcr1271nrV7+nTTz/tuU6/ZZpDvgyjMvZa%20R3zvpJrP7dcBhko+rX/7299snqKRu9bDw0OSOgCQ16daIBCwHGYhEonIlfLJkyeW4ySatra2otHo%208fGx5OaL+hOy2exPP/2kQnDbGCxOmqhPTk7M5evXr/dcv98yh1oZYNzl83k5h5yenna+FYvF9vf3%202UUAMOXoD+OxnJEkl8tpmpZOp+3Duqc5nsne3l6lUtnY2LjAv+L+/ftqoe2ZTnP6IU/zqbWe5dy+%20fbvnOq7LHEZlgHEn55BqtZpMJgOBQOvrqrc6+wcAMO15PRwOW45/rB7qspwkvJNkeln54ODgAqf4%20iUajaqGtj/gXX3xhLnd7lPPVq1dqIRgMOmkCd13mMCoDTAY54N+9e6eWJbt//PiRPjAAAPK6nTdv%203hhNTlY217yoKU49LaNMtA0aMzc3Z77SrXpmFxQz9NtzXeYwKgOMOzl7bGxsrK2tyYJ8QMrlcjqd%20ZrcAAMjrjsi1U00laEPNDX7hVTWbqzuHhzNnceo2L6k5rM3W1pbDX+e6zGFUBhhfxWJRTiAHBwee%205oMouq737IMHAJg2Vxgcw5I54oqn+ZTk/Px8W3PvWVPbqA6NRuOiunBIbaXO8XjcsnuPz+dT3wB0%20/nfL6/Kup//pzV2XOYzKuDz6GR8GF0eO9pWVFdUiEAwG8/k8s/kCAKx9hJVyudzvngwEAhdVWzVF%20otwqyILlCmaIlxDc9pbZ4F2r1Sw3lOicTqfdlWlZH9eVGTg+AhgsOaTlnjnYJAuFQqHbmuanQD62%20ssyuAwDYJRZ2QTcOHzY1dabPweYA9VtisVhblpV/qkcz7Sugnl2Tm4rWDG3OhW4ZLFpvWixXsC/T%20JoW4qAx5HeN4xpDPZttda+u0R7LQ7R4bAADyuiPOx2cYaljvjAJSsWSTxHcVfHs2SEssUM96yiYS%20xNU9gOq90y0ft3atUQNWnL/Mc25IXsfY3d7LoW6uZj5IKkf7KA91AAB5fZLJNdW+S7pcjIcd1lXA%20VdG8jbzY11W/bdwJyf32Qd8cENpmtX7LPP+G5HVcKj2ftZBDXe5LzcGR5GNLszoAwDmeN3VE1/Uf%20fvjh5OTkw4cPlUpFrrszMzN3795dXl4e5RjJhmGo4VOuXr168+ZN18+21psc1tzhgBV9lTmQDXne%20FJfExsaGGuClG/VRlc+vLBweHjKwOgCgv8RCWMH0Hv3kdQyC3NC2DRVlKR6Pp9NpZgEDAPTrE3YB%20AJyH+ai0jVKpRLM6AMAd5ksamEQiwU4AplDnJGVtAoEAYR0AQF6/YPV6/aeffmI/AFMoEonYr7C0%20tMReAgC4Rv91TyaT2d3dlYX19XVzxJJcLve3v/1NFmZmZj58+NDzp6ZparoiDqlxOvrpv44BsenC%20LmeGWq1Gt3UAgGvT3n9dwnoqlTKXZ2dn1RSbhmE4eYCs1fXr1zmegOn0/fffLy4uWob1w8NDwjoA%204DymvT/M48ePW/+pGtrF+/fv+y3q3bt3HE/AFNI07d69e2ZANxfUbMT0XAcAnBPjw/wHn8+nFmZn%20Z/vdlvZ1YNrU6/X19XX1XZzk8h9//HFubo7dAgAYrGlvX/+f//mf1n+qzjAe2tcB9JLL5e7cuaPC%20eqFQKJVKhHUAwDBMe/t6OByWq+z//u//quze9s21/PPWrVs3btyQ+D47O2vzM5/PczABU6Jerz98%20+FDTNHWWoIc6AGCoGB/GWiqVMgwjm806v37fuXOH8WHG7OhnfBj0r/Uh9UKhsLq6yj4BAAwV/det%20LS8vX7161fn6c3Nz5liQACaSrutff/216gATj8ed388DAHAetK9jio9+2tfRQdO0x48fHx8fy3Iw%20GIxGo6oF3WxWV0M0MuoLAIC8Pn4SiQTtbeR1jC/DMCSR53K5ttcltTcajdPTU0+zWT2dTtNbHQBA%20Xh8/uq7fu3eP/uvkdYz1LXdnWDcFAoG9vb1QKMSOAgCMGP3X7RiGIdfv169fVyqVmZmZDx8+dPsp%20K8jlnD0GjKlisWgT1sXm5iZhHQBAXr9cNE1bWVmRyO5wfcZfB8aX6rBuH+jN+RkAABil/2IXdLs2%20RyIR52Hdw/ymwDg7OjqyX0ENCwMAAHn9svjuu+/63YT2dQAAAJDXR+Tly5f9bkL7OjC+fD6f/Qo8%20oAIAuCj0X7d2+/Ztc7Lxu3fvzs7Ovn//3ubn7u4u7evAODIMY2VlpWd3l6WlJfYVAIC8folIRpe8%20HgwGS6WSk/Xv378fjUbZb8B4yeVyiUTC05wF6fr162qQ9U7yLhMYAwAuCv1hrH355Zfyc2ZmxuH6%20c3Nz1WqV/QaMC13XI5GICuvhcLhWqx0fH3fr9HJ4eMgcSQAA8vrlEgqF4vG4pmnOh4hRF34Al18q%20lVpcXJQPuKTwQqFQKpVkQd11ywffTO3yovyz0WhIoGenAQAuCvOb9ojguVxOruU9r9aymiQA5jcd%20s6Of+U2nj67rX3/9teqtHovF9vf32ScAAPL6WJLwnclk+tokEAjQJYa8jktLTVcsH21Ps+H88PCQ%20VnMAwFjgedOBYXwY4NLSdf3BgwfqcdJ4PJ7NZtknAIBxQf/1gWH8deASMgwjkUgsLi5KWA8EAuVy%20mbAOACCvT4LZ2dl+N6F9Hbhs1KisuVxOlpPJZLVaDYVC7BYAwHihP4y19+/f97sJ7evA5WEYxtbW%201sHBgSxLZP/+++9J6gAA8vpEmZ2dVTOk3Lp1y8n6+/v7P/30E/sNuAwymYx6rlSF9WQySVgHAIwv%20xoexJhd7iexymXe+SSQScTgZKi7L0c/4MBOnXq9Ho9HOaUrD4TBzHgEAyOsAeR0XKZfL2UxbFgwG%20dV1nLwEAxg7PmwIYe/V6PRKJ2M8xXKlU+p1UAQAA8vrYMAxD07RcLlcsFltfb/sngNGTD6bf75dP%20aM81+cACAMjrE0hCQCgU8vl8qvVODTdhhnj5p7xbr9fZUcDo6bouH0DVrB4Oh4PBoP36lUqFnQYA%20IK9PlI2NDYnprdf4a9eumcter3d/f391ddXv99MvFhixTCazuLgoH0/5JJaaGo0GuwUAQF6fIm2t%206cpvv/3W9koymQwEAvfu3aOVHRgN1ayuRmyMx+O1Wi0cDsvywsKC/YbyUWXvAQDI6xOiWCyqORHb%20tLavm9bX1w3DePjwIfsNGCr5oElMb21Wz2az5iiNkUjEfvOlpSX2IQCAvD4hVMt6OByWQFCr1T42%20xWIxm000TaOJHRge+YgFg0E1xksymTSb1U3xeNymC7uaAY3dCAAgr0+Is7MzufZLWJdAMDc3p168%20du1aZ38Y8ezZM7Xw/Plzdh0wcKpZPRKJnJ6eBgKBcrksydty8qP/x979xMRx9Pkfx/rlsFKQgFjx%20bYMxWPLtwfJg+QgymFwTbMDHJ48lmChHb2BO2T0BSg7PIVrGkvPs0fybh+uD/4g5RgwW+IZkMONY%202kOihLHkHJ6T97vUPvWrp7q7pqbnDzM979cBNdDT011T3f3pmurq9fX1qE4vPC8JAEBeT5STk5PR%200VHrjxLWg/1hFhcXfQaSAxBPLpfr6+vTzeqHh4dDQ0NRM8vVtcwgF9s6tUtGl19lj7Ya4wEAaBUf%20UAShxsbGJB9MTEyYf7Ta10ul0tLSkvkElk8++YSiA2pFdrGZmRnVOS2VSv3nf/6nI6mblpeXKT0A%20AHk94Xp7e7PZbE9Pz+zs7Pj4+MVTqn09n88fHBy8ePEieEOqZ5gAUFYul7t3755EdpleWFiYn5+n%20TAAA7enc+/fvKYUgSQmpVOro6Mj/JTI/o7C3WO0/d05+sgs0m2KxODc3p5vV19fX9T0kAAC0Ifqv%20h+vu7n706FFF80uqoNyAKmWz2b6+PgnrajgXuQYmrAMA2hzt6y65XO727ds+c+7s7NAZpvVqP+3r%20zaRYLP7xj39Ud28PDw8znAsAAArt6y4TExMnJyfuYdclWBDWgSotLi5evXpVwrpk9I2Nje3tbcI6%20AAAK7eteisXigwcPSqXSwcGBRAo1MNyNGzdmZmb4sr6Faz/t602gUCh8+eWXu7u7Mi3XxrKjqaQu%20O9rW1tbTp087OzuvXLkyOjpqjdcEAAB5HSCvo74ymYwaEVUy+ubmproSDo6UqtBJBgDQnugP03ry%20+Xw6nR4aGpK4KT9lOjiyZJRisahe29PTMzU1JS9U4+VVI/Yy67EyaBWFQkE+ehXKZ2dnj4+P9fOM%20dIgP1vyxsTGKDgDQdt4jjBrseXl52WfOjY2NxqyVozO96kbvfrl6iIwadkPWWUKS+nV7ezv2KsVe%20Zj1WplLsAmdCqrH6uEV/f7/1icuv7kOWVBjKEADQVggr1eZ19ZxzidENWKuyD1Q/Pj5252NrHp2N%20ymb92i6zHitDXm8J8uFKRlclL3tZcAYd5aOkUimKEQBAXsf/5XXPhnMJnQ1o9lMZV8KK2R4pa2h2%20542KMhKSotom1TWARKgYwSveMuuxMuT15mc1q0ddlek0z7eCAACQ110kSnq2r7//R8Ow5Oa6rpIs%20X+JsaAwyI07oNYZumHek50p79cReZj1Whrze5MzxGUOb1cnrAABEYXyY/zU1NfXq1Sv9a2dn5/7+%20fqlUkujQ09Mjv7579079XSasn2/evDk6OlIvlOhcp8ErCoXCrVu3ZPlRd6COjIzoMKQuNjT91CcJ%20yqGdg2Ub1cYeHh56rk/sZdZjZWJjfJgGkE9zZmZmbW1Nff+zvr7uHgJVdkY1c5TG1A0AALjftLmo%20PujVF6Ysp37t/e7+NpKEorrE6E2LatfUM/i3asdeZj1Whvb1pmX21/LsMKbvbYgyOztLwQIA2grj%20OXboYUnKBoWyC6nfyNDzp9w34VkTZuu7mhgfHw99rf576CB6US368ZZZj5VBEyoWiyMjI7dv3y6V%20SlInj4+P3RXYjOPBOmzuZdbXRwAAJB55/Z+CgqQKR1ZwO9sYoS8Vent7Q/Oxz2s9uxnEXmY9VgZN%20KJvN9vX1ycctn6ZcBhcKhYoeA7y+vh7Vi53nJQEAyOvtTlLFkydPYgQCCetlx6GrK93/fnp62vz7%201taWuXWhr7127Zqa8HxcUexl1mNl0FRUs3o6ne44vUVBLoBj7BdSN+RqTV6oU7vskvJrrfqtAQDQ%20Wj6gCCySDPb29q5evSp5cXJy8tKlS11dXW/fvo36OT4+Pjg4eOZtfo8fP+44vRXPysE+qff333/X%200+qpk57XBpUusx4rg+axuLi4tLSkPuWNjY2JiYlqllZl/zQAAMjrSSaRd3Nzc+TU2baaeyoWiyok%20PXr0yPrXb7/9Zm5X1Pbq6Z9++qmiiFzRMuu9MjgrcmX15Zdf7u7udpz2KyNqAwBAXq+74eFhyRxX%20rlxpibVdWlpS6xxMtz5t4aaXL1+Wnefnn3+Ot8x6rAzO3OLiYiaT6Tj9bkoudOmyAgAAeb1BWqJl%20veO0aTObzaqoFPxvZ2enmnA8huaXX36p6B3VaPQxllmPlXFTI6xXMw+jszvk8/l79+6p5w/I/rKw%20sMDNoAAA1Bz3m9aMuseu8b7++uuO6HEzLly4oCZ+/fXXqCWYXcZ98talS5fiLbMeK4MzUSqVMpnM%20yMiIhHW5+lLDofJ5AQBAXm9ehUJhZWWl8e+by+Xy+fzCwkJUJ4SPPvpIByyfBfp0AYq9zHqsjFv1%20z0uibgdJlUulUmqA/Pn5+cPDQ/rAAABQP/SHcZFYKSl8e3v7559/fvfuXWdnZ+hPmXN3d9fRx6NO%20isXivXv3JicnHU+iMYdjl80JbQE9ODio6H1jL7MeK4MG7xGZTCabzXacdmp69OgRNwQDAEBePzO5%20XE7SsP8o4I4+HnVKTqOjo4ODg6urq47ZzEwcFZFNssCyb13pMnXjaz1WBmeyRywsLHg+rxQAAFSJ%20/jCR0UQ9St3/JefPn2/kGn722Wfyc3t72z2b+fikqFs5X79+rSZSqZRPF2SfZb548UIvs64rg8Zc%20HE5NTak9Qj6X4+Njz7Cez+czmczQqXQ6LbsVhQkAAHm9Nr7//vtmXj0JT2/evFHDXbtJ5NXN28+e%20PQud58cff1QTng+48Vmm7tZiLrMeK4N6y2azfX19a2trHafN6oVCIWrsfCviqxtSFxcXd0/JciTx%20y194ci0AAOT1GpA0XOlLGtYfRsL648ePnz59GtX8rB+fpHzzzTdqYm9vL3T+/f19NWG2f7vFXmY9%20VgZ1IhVJ4nU6nZbqJBda/s3qQsK6uiHVks/nx8bGKFsAAPydYwSMUENDQ6r1WmLK+Pj427dvu7q6%20HD/X19dl5sPDw8aEdUlOjrA+OjoqK69nkLDV19enEnzw45b55b8dFT6WMvYy67Ey8Wv/6cjr7AKh%20stmsGqJUKtLDhw8r+rpDQrkEfccMdH8HAKAC7xFGhYlUKuU5vwTo/v7+eq/V5OSkhKednZ3Q/+ox%20sGU2618bGxvq45YJ61/6sVAnJyfBZUqukkKQ0gj+N/YyY7+w5tgFoiqz7rYkEzE+i7LPGvPfswAA%20AGElnGRiFVaaZH0kM/kPcS3BPbgE9XLrokJtZtRL9H9Ds3W8ZVb5QvJ6Y65UVbN66Ifuw2dsU4oa%20AADyem2Cy/Hxsef8s7Oz9VuZip5HE9UgqhaSSqUkh8k8+oGUUflYN4R3nD4WpybLrP6F5PX6XaPq%20wXyCX9GQ1wEAOCv0Xy/fWXxzc7NsXF5cXHz48GGd+q/ncjlZfmdnp8/M4+Pjjp7BspylpSXVfVzy%20sVxjzM3NRXWFl9nGxsZUV3hHj/mKllmTF9J/vbbkI8hms5lMRn0QPhW+7I6jxpOJIoG+ATd7AACQ%20DOT1cFGjWzhI0Dk5OWmVDSwWiz6j8tVpzlq9kLxevUKhcPfu3aOjo47a3ear71WN0pj7iQEASAbG%20c6yZBj8vqUr++bgec9bqhahGqVSSVH39+nUJ6/39/Ts7O7XK0BLHzedkBa9sFxYWKH8AAMjrjdaw%208deB6hUKBYnU2Wy24/TmhMPDw6GhoRouf319PaoX++bmJk+uBQCAvH4GWqt9HW2rVCpNTU2pZnWJ%207Ds7O/Vo7b548aJcA8zOzurUrm5RqGikIwAAID6gCEJ1dXVV+hLa19H8crncvXv31D2+DXhoEZ3U%20AQAgr9fL27dv1WMdfVrNP/zww+++++758+eUG5pZOp1WHWBSqdT6+jq3DQAAQF5vbXNzc/7PYF9d%20Xa1t91+g5g4ODjoa0qwOAABqiPEc0ca1n/EcAQBA0+N+08rkT1EOAAAAIK83i0KhkE6ne3p6zp07%20N3Lq3CmZILsDAACgrugPU0bZB5329/c/fPiQIepasvbTHwYAAJDXW1epVBobG9vd3fWZeWdnh/tN%20yesAAADk9caZmppaW1vznLm7u3tvb48B8sjryZPP57e2tp4+fdpxOhDk6Oio/7hJAACAvF4vxWKx%20r6+vopcMDw9vb29TdOT1xCiVSktLS8H+YFLVNzc35RqVIgIAoAEYfz3cgwcP1MTs7Gxvb++NGzei%205tza2lpfXz86Otrf36fckCSZTEY9X8mSz+fHxsYKhQJFBABAA9C+Hm5kZOTNmzdPnz717OKibks9%20Pj6mS0wr1X7a16NJKJe9wDEDz10CAKAxGM8x3P7+/r179/zDt2QX+fm3v/2NokMyrK6uumfI5XKU%20EgAA5PUzMzAwsLe35z9/qVSSn1euXKHokAxPnjxxz+A5dBIAACCv10UqlVpbW/N8HFKxWJyZmZEJ%20OsMAAACgtrjfNFxvb2/HaS/27u7uwcHB8fHxt2/fBmd7dUo3NJLXkRjXrl07OjpyzNDf308pAQBA%20Xj8z09PTS0tLpVP5U2VfMjs7S7khMeRi1f38gbGxMUoJAIAGYHyYSLlc7vbt254zp1IphrdrvdrP%20+DBOQ0NDUZ3Uu7u7j4+PGYIdAIAGoP96pImJCTXqS1mSWsrenAe0nPX19ahOLzwvCQAA8npTmJ+f%20397eTqVS7nlOTk7ILkieixcvHh4ezs7O6tQu9Vx+lQo/PDxM+QAA0Bj0h/GSz+dXV1cPDg729/dL%20pZIk+M7Ozhs3bszNzZHUW7j20x8GAACQ1wHyOgAAQGz0hwEAAADI6wAAAADI65UaGho6F2ZgYKDs%20a3O5XCaT8XwGKgAAAEBer1ihULAGbZycnNze3j48PCz72ps3b66vr4+MjBDZAQAAUCfcb9pRKpV6%20enrUtCT1SgeqU8+UOT4+vnjxIvWpxWo/95sCAICmR//1jpWVFfnZ398vmTvGqNLr6+vyc25ujpIE%20AAAAeb32tre35efDhw/jNZDLq5aXl9fW1nK5HIUJAACA2qI/zP92ipicnFxdXT3zhaDxH31He/SH%20UQ/82t3dlelUKjU6OjoxMUEFAACAvN4aOWZkZCRGt3VLOp3OZrMnJyc87pS83mxU5bT+KKn9yZMn%20VFcAAJpfu/eH2drakp+Dg4NVLucPf/iD/Hz58iVVCs0f1sXu7u7Y2BjlAwAAeb3ZlUol+Vl9K+PH%20H38sP58/f06VQvPI5/OhYV1H9sXFRUoJAADyelNTPXprm/6BJrG8vOyegZukAQAgr7eG6nM2PWHQ%20hF69etXI61UAAEBer71Lly7Jz2fPnlW5nL29Pfl5+fJlqhSax8nJCYUAAAB5PQl5vcqnHZVKpbW1%20NZk4f/48VQrN49q1a+4Z+vv7KSUAAMjrTa23t1d+Hh0dZTKZ2AvRr433xCWgTkZGRtwzMEQMAADN%20j+cl/d8g3GJhYWF+fr7Sl+vx8rq7u+l+0IoffbJ3gaGhoahO6lJjj4+PGYIdAIAmx/2mHZOTk2oi%20k8mMjIwUi0XPF+bzeQlDery82dlZChPNZn19PbTTi8T0zc1NwjoAAM2P9vWOQqFw/fp18y/Dw8Pj%204+PT09Oh/Vskpm9tbUkMOjo6Mv++s7Mj8Z0q1Uq1vz2eb6quRXWNlYx+69atBw8eENYBACCvt4yp%20qSl1w2ioVCrVUW7kO5lHcj8lSV4HAAAgr9fFwMCA1V5ekePjY242Ja8DAADUHP3X/8+jR49iv3Zj%20Y4OwDgAAAPJ6HQ0NDR0fH8cYjnphYWFiYoICBAAAQD3QH+aflEqlmZkZR192U3d39+PHj7nHtIVr%20P/1hAABA06N93Y7gq6urOzs7epDHqNkWFhaOj48J6wAAACCvN5qkcEntJycnEspnZ2eH/0FC/Pz8%20/Pb2tvxLJs58OLxisTg1NaWf91TRS8TAwMDi4qL/ePM1X2Y9VgYAACBh6A/TkiTXzs3N6X47nh9i%20NptNp9Pqy4ErV67INcnKyor8vZpePbGXWY+Vqbj20x8GAACQ11HXpO6f11U+lomTkxP9zYB6VpR6%201OXw8HC8sB5jmfVYGfI6AABIJPrDtJjnz5/fv39fIubs7Kz/qyQKq3y8sLBgduMZGhqS5ZRKpc8+%20+0x+VrQmsZdZj5VBA65tKup5RVlRDpQVZUVBUVaUVc1WgMbFFqVao9V02Q9RPQ1KwvHJyUnUciQ9%20z8/P+69A7GXWY2Vi734dtK9TVpQVZUVZUVCUFZq7rGhfb1Uff/yx55y5XE49unVwcDD436GhIdXI%20vbS05N+qHXuZ9VgZAACABCOvJ9/i4qKamJqaCp3h1q1bHadjz6s7Puu6zO+//77mKwMAAEBeRwvb%203d1VE1euXAmd4dKlS2riu+++q/cy8/l8zVcGAACAvI5Wlcvlys6TSqXUxK+//lrXZdZjZQAAAMjr%20aGEvX77U0xcvXgyd5/z582qidKp+y9St8jVcGQAAAPI6Wtje3p6e9nkgq5nFa75MM3/XamUAAADI%2062hhP//8c9mIbDZ1//TTT/Vb5sHBQc1XBgAAgLyONlKPJu3Yy6R9HQAA4AOKoE309/dH/euXX35p%208DLrsTKhfJ5GxtPdalueoKwoK8qKgqKsUFu0ryfchQsX1IRjuJXff/9dT/t0K690mZcvX67fygAA%20ACQb7esJ99FHH6kJz7FWooZFr2aZesgXPbZ6DVfGzf3oYB7F7I+yoqwoK8qKgqKs2ryszhDt6wnX%2029urp6NSsnkb6Icffli/ZXZ1ddV8ZQAAAJKNvJ5wZpcSn1Zt3XelymWafx8aGqrfygAAAJDX0cKm%20p6f1dNStnC9evFATw8PDPl3GfZb5+vVrNaGfV1qnlQEAACCvo4VJ5J2cnFTTz549C51HP3Z0fHy8%205sv805/+VNeVAQAAIK+jtaXTaTVhPpc0NCLPzs7WfJlmm3qdVgYAAIC8jhY2PDysxjtfW1sL/rdY%20LKqJ+fl5//4nnsuUzG0tsx4rAwAAQF5Ha3v48KGayOVy1r+WlpY6TnuqzM3NBV+YTqcHBgampqbi%20LXNhYaGGKwMAANCO3qM17ezs6A9RpsvOr7qXSBQ+OTkJLiR0Cdvb2/otJHl7LlO9Sv7oWKsYK1MP%207AKUFWVFWVFWFBRlheYvK9rXW1KhULh7967+9csvv5S/uF+yvLw8OTlZKpXGxsay2WyxWMxkMtev%20X5fQfHx8rIdcNDmeQupY5sjIiCxzb28vdJmxVwYAAKA9neO5Vq1Fou2DBw86Tp899PbtW/On/HFu%20bs7d7Tufz//Hf/yH/JTp/v7+O3fuhHZZ0SR8y8ypVOrJkydRS650mdW/EAAAgLwOAAAA4OzRHwYA%20AAAgrwMAAAAgrwMAAADkdQAAAADkdQAAAIC8DgAAAIC8DgAAAIC8DgAAAJDXAQAAAJDXAQAAAPI6%20AAAAAPI6AAAAAPI6AAAAQF4HAAAAQF4HAAAAyOsAAAAAyOsAAAAA/HxAESDZcrnc3NzcnTt3FhYW%20PF9SLBYfPHgQ+q+urq75+fkklY9s7NLS0u4p+TWVSo2Ojs7MzFy8eNHn5dls9ocffpDX9vf3SyGP%20j48PDw8ntS5JWUldevXqlWxvd3f3wMCAlJX8RaZ9Xp7P57e2tkL/JcU+MTGRvLJ6/vz50dGRlM/g%204KDUDc99p1QqSZ1cX1+X10q9unfv3vT0tGeFbEWFQuHrr79+8+aNLquvvvrKvz7IPvj69evQf33+%20+edDQ0PJPsLLbjUyMiITx8fH7kpi1kk5TE1NTUm98tx5k0GqSjqdlon379+XnTmTyUT9y/8E0Voc%20m+w4zqv9d39/X6Zv3boltbFe9eo9kFAbGxtyslf1XIKC/wtnZ2ej9hcJ/UkqouXl5agtlX+5Xytn%20R1W8cuaTopaSUb8mrIi0qKwpx2XZfJ8l6NoYtLOz0w71Si5LTk5O3K+VolAzy264vb0txa7KzbOQ%20E1OvJicny5aVkHna+fwum6+DkRyRfOqkFLjUK6ld3afcr0oS2VL/iiG7W1Slkv0xqYEhapPlHOdO%20C1ImUsFkCbLbqvl9dt5KkdeR8KReaV43D2rBZJbUw5M6dVnb6yg0KSU1v5XOJZCppJWwGmV+ORMa%20u8te3sQ7GbRuvZLqIdVAqpD1fYt7Y3VYN9O5rmzJi+yqXkmNkrKSaaus5NxfTeNCRY0ULUrFo7J5%20XYd1cx5J7Ym8Wo6iDs6eed3RuCDllsjycWxyVNVS1c+6gNE7dc0jO3kdCWxxkR3m+FSMU5fMKeFg%20OEySWo5Vu5QwS0ZKzEoMUYdmdWgLXsCE5q1ktEvJxpoVIFhW7rO+nCyj6lWSzn+qudfa3aSszKzg%20qBsqlwczvb7aSVJrqNpZrKOK/NHMDe5KpUpb5g9WKinwxLccW9fAUdurD0rBA7i62pFaV4/W0KZt%20cSib11XBShUKPV4luC6F7kdRl826SIMHNHW4q3lZkdfRFq0vnnldJbOk9uiwLkuiznDmkT30iKNP%20k6GNyupQlaTvTKUWRTWWmM17jm8VVIm1wzfvqp04as9ydyrTTcWhIbVsIbecqEs13e5b9likSizx%20WdNxrPZpX49qXHBH+SRRm2l+FeOeX0pMDuNtVZ1kk32+zjIvlaMaF94b3+fU9qsb8joSnh4qyuuq%20cb0dSkZ1Oo/6r24NDS0Nd4dRR6tDi5LtdRx2dWk4LlHa5/zn6Beko1Vo5tb9sKN2QP3yxFz2OMpK%20N7E7cmToVxntQ31h9d64bzK0YujGhajGTrX/JriJXbar/5RZVo75VYkl9XYRxyZXlK31bSehO6Bu%20nqhtEzvjOSLJdJbq6uryGdFicXFxbm4u8cVSKpXevXvnGIBCH4xKp6zRGNRfpGxDhwi4ceOGvqE+%20GeOc3Lp1yzHIhr4+OTo6ihqhSP717bfftsMe5+hOfenSJTXxhz/8IXTkCjUxODjofnnU2E1JKqux%20sTFrb4oay6IdjldBcqDe3d19/Phx2Tm///57NTE+Ph46g6pvckxbWVlJZFlJPZHjz6NHjzznlxqV%20vOGqym7y5ORkRSMp6eOV2dNPkzOjyh5yuiwUCowPA5Sns5RPK5S+0VsNTNHO5Wb2XrCanXTIiGow%20NgesaIcbuczeC462UvkplbBN7mxztEhFNZ/r017UrmqWc+J7gKhbI9ydyvTX8ep2nXY7Oul64m5f%20L3srjj5HJPIbMLXX6G9pygY/1XNGqpbk1+Xl5XboaqXvj5dNlmmfTdbdqBxf9+m7m2rYhY+8juRH%20BJ+8HjosTJ1GZWqJr1CjOifob+odhyH9tUY7fKmqj92h5/vQYWGSN36OD9WhJbRKmNd4UT1AfM6R%20iaH2IMfVXfBpEtb90Ak+NFm9yxy1wtz7ovK67mqcvJ6Qarcyu2SUzevBp2dIaSe79So4LIz8xd2w%20Yu597sNdbbvE0B8GiPySPZ/P9/T06G++2od69IOYnp62OtJE9fownT9/Xk2oZzAl2/Pnz9VE6DfI%20od0VpEZJvarl96RNTzZ2bW1NLptDS0nXN7MPm+Xjjz8OlnkiqS5nkiMdX9AvLS0FO7llMhl5idWB%20LWFkw+UQtL6+7jPzy5cvzS4KofNcuXJFF2DCim5mZkb2ps3NTf+dVOqe9Ucp7ZGRkampqUTWK9VZ%20MbjJ169fVw+WChX12DvT1atX1cSbN29qtbbkdbSFsv3XU6mUhIngEMhC9ls5WrVVcf34449q4osv%20vog6//X29pZdTrKjg6IfLRnaHfn+/fvzp6xujlIyckpYXFxsh+okG3v37l21f4XOcHBwEMxPFjNv%20/fLLL0ktq2Kx+Nlnn0lYd/Rul/KU60ApTJnHqldyhSyXgpJCknolI7uMFI7nwzX39vYqWr55fGt1%202WxWrpAfPnzo/6BNuSRWO6kaEcv8lyxKalrymhg++eQTvclWQUkBDgwMyP4YfNW7d+/UhGPI9rdv%203+r0X7PVpcsEEqyi/utWtz/rRNhWfRjURUtwfCuzD7FjdAt9zdMOg6KoQ7Zn9djY2LDOCom/U0Jv%20shrsP7SDmfk8VEeB6HmSOiiKlIMuKzl2eXbGU0+csOpV8u6UUCPoBXsX6E0O9ocxR3v06QmZmP57%206hFjwQN4RcFPFmJdNCZ+8DTZZLPORJ3CdEx3nODMvli16lVLXkeS+fdfL7vLdbTNY/B0R2F3gfgM%20B5nUJ1dbBVLpacx8BH1SB5KTM59sZmjfUHeBOPqm63kqGim5JfY4NZKsVVYV9XyVWmRGjeRdKqsW%200ODO4qg5Pk/09HkyQMuRDQ/d0WI01ErlNIuxHdqtZJPNnTFYK3z2ULMNolbJgf4wQKSJiQmzRfnu%203bvtsNXfffddhzFMYRTdSd3h119/TXZZqe7pZcvKIvObI2bOzMwkr2TkhDc+Pn7//n3ri2bVHZZj%20i+ny5ctSVmpQObOs8vm8f1nJC1dXV3WD6O7ubpJuvMnlcmtra5ubm/69O0RnZ2fZfgvJ61ulBrv0%20H8DRbWho6MmTJzqyS6VK/I03sslyFafrTCaTierYGdV5z/L777/XZMXI62gLPuOvh1LPFap9R7Tm%20Pi9KbjCbPCvK6OrrPzUxMDCQ4LKS86JUidlTlb5WdT5W069evUpkXpd9R7ZRQqTUB7OIgmMSV7p7%206rHYk1RWssdJWVnfyFc6fvPy8rLOGWZbQ0srFou3b9+WKhS8uciTo+HAzFIVXQw0J6ktki/l8FLR%20aOJl66dEdl04yb7bW2/y06dP9a/mDfHm5d9vv/0WtQR9X1NH9L3O5HUgJAfomz9imJiY0Ptn8Pb5%20JFH3scnGSm4IncE87pj3CPqfHZNUVktLS6lUyvzes9LIriZ2d3cTf2OulJLZmeovf/mL+V/zqUBR%207Z2hN34lMijI3md+Y/PXv/61oiXonJGYXHXnzh05KMXY0XS98ty/PJtLm9ndu3fVtV/Nq6Wuky9e%20vGiHPVFOdroYrQFh/vVf/7WiphbyOlBeNTHdpEdPc4TUBPjss88kapvtCo7jjuMUqJvhQ5/9lgxj%20Y2OymdV8NSynQN3qnKSBKRzXvbp91DHQp893xz5jE7U0c0AhPViTf85Qr03G94Gqd4dMjIyMDA0N%20qZ96wuwvJLFe/Ut3BDK/t4k6XiXpkJ5Op+VDf/funSoZXUTBshr6B/8WKLOrVZvkBz0ar1V5Lly4%20cCbr8wGRDijr5s2bid/GTCYjx+6dnR13Y4CkTHXwclwL6aCQ1Fwl50U5aYU+Y6sio6OjbTW6/zff%20fKPygfmAJOs6MOrLGbPd/dq1a+1weRM7GEm9SkyoUv0Kjk6559SbrMf4N/u3yFGrbHeXwcHBli4r%20VQI+H72eRy5X/HsZyZyy/+q7AhJPKkx/f79UPKvm6P54h4eHUa/VEb+GjVa0r6MtxO6/bh33kxoU%20Fk9tb2+X7fV469Yt9wxmvwXrcUuJubCRkC1hvfpvOfUXEZcvX26H3VCXmLUfyd91l7Oo/jBm744a%209s1tWnrfidFJQx3uHDdZthBHF+EouinBPP5E1Svdu0PCaKv3X693klZVMQG9hvz19PTIz/HxcfOP%201q/uKyK5eCavAxXE9Co7xqgMKkfzRAaFXC4nGXRjY8OnoUU/9S3qEYM6V0lx1arfXvOQpK4ubGqy%20aaotOQFBwT+vqy0N3jB67949NRF1l6TOVdYAyYm/tonxJZU63N25cycB5bC6ulpmUOp/0OM56p7W%20agxyNf3s2bPQ5ev+MOZNFC2q7MMc9Jz6LxXdK68yaFs9PVB9E2gd7fURu1QqRXWJ1E3vPuGevA7U%20rP+6yqChz5ZPQFi/ffu2hPXQB8Wblyv6UKXa7Y6OjkJvAdRdsWOMmtL8YV0uV+SkGHVhI4fvim6L%20VOe/b775pn12SfU1cfAcpmtL1F2SOlc5nhOeJLoixfiSSt2CkshxQiul83rUs0710B8Ul8/xSg7+%20sUfpacWDlZzmUqlUsHVGH69Cbwcvner4x9BPNVshHqmDdnheUpVPeZCDVCIf1anaMh1PKlUNMNYD%20I3TzVegL1eEpeY8BUsNTuJ+AqEb/9H+iUEebPTdX1beoh4zoE1voI5NUg1bin8Bl1bcYT4by2amT%20JNi+HlpzQtOOvgWlTXbDaoKfOuy3yUMD9SO6ouqVrjmhRzM9FlZtd0PyOtoir7tPe2rM49CH2+mn%20Bjoeu9ii1DFFTlTbEXQPmWDyVqfA4KFK30eYsLigwpOjrGQGuaKzHnQqf5eXhBaFFFTUMwhbmmyX%20Y09R1SbqQk6fAoNPI9bnvyTFBUdZyb+6T4WWldQoqVehV4bq0YwVPRg18XldV55gdxHdSprIZwxX%20mtdlv5MCCd3FVBkm5vmvei9TT88I/fTVJjvaX3TlCVY8dd6seRsfeR1Jpvcod17X35nKqc5MV+pR%20zPLHsv0CWzSA+gg990vJhOZydS98wh4X7//4UquVTjfsSS43j/tSneRfUlYJuwjUtUKNlm1lcVU3%203LuSrpZmaFDhNWEXgWZZWZlAPVtRNjk0OZmjEsm+ac6jSq+twrpPXjeP8GYy0x9B8g7vMfK6ed+I%20HMd0YUqJqWav4FV0kk6CsnW6buhnlpW9PlHHNCuXq8XK/lvzwzt5HYllRVLHyT7Y01oPrZDIk19F%20Tx6JKjd1fJejkhzp5MCke3Un7Jvlip48Yp34gz0Xdb1K3snvvdGQad7tp4cSl58+rePq6khdOUu9%20kmWqQvPvaNSK+6AajF+XldQcR9N7sOLpK8OElVKt8rqO7OoBZzKnDlXtE9bdeV1fvQQrVVJLKXhr%20u/pSSx2ofdK27Izq6CQ7rCxNXqKyhPyxHt/YnDM/QiAZ1PDYwcGt3r17F/VASjVInx4zVXba6enp%20qampRN5bMzIyIkXhM/iXzOZ4JJAU18zMzNramr62+eabbxJWYv5l1RE2tolUxZWVFV2v5Dg+NjY2%20NzeXvJFz9C253333nTlUdoxdSarc119/rZ/kIklraWkpeSW2uLgo22U+ikVVjy+++MI9DlWxWJQq%20pPc79cL79+9LObfJQEPWHqqOVE+ePHFvfi6Xk3LTlVOujuTXtioxXVahR3XZ4/7t3/7NHL5d9tmv%20vvrq5s2bSS0lqRL6gVzmJjtGXwg96El+0DeYSqWq+fNlFfI6AAAA0LwYzxEAAAAgrwMAAAAgrwMA%20AADkdQAAAADkdQAAAIC8DgAAAIC8DgAAAIC8DgAAAJDXAQAAAJDXAQAAAPI6AAAAAPI6AAAAAPI6%20AAAAQF4HAAAAQF4HAAAAyOsAAAAAyOsAAAAAyOsAAAAAeR0AAABAvXxAEQBoHplMxvz1888/Hxoa%20olha3eLi4tu3b/Wv4+Pjw8PDFAuaTT6fl5+Dg4Pd3d1UbDSVc+/fv6cUAHiampp69epV2dlGR0fl%20Z1dX1/T09MWLF/1PliMjI/rXycnJ1dXVBG9vmyiVSj09PfrXVCr15MkTzzxUvw9RVmN5ebkeb5fN%20Zn/44YeGvV3UO/rT69b4NW8qAwMDR0dHanpnZ6dsS0GxWOzr6zvDio328h4AKrSxsRE8Lclfhk/J%20ecv6+/z8/MnJSdnFSkDXr5LlJH5728TCwoKZaRpfMsfHx9vb29YnKGtS13ds5NvpNw1t3JW3Hjb0%209/cHZzjbNW8Gss9WutXmS86kYqOtkNcBxBFscrMStpnSVIqVl7iXqYNCU4X1+m1vm9AhUpLiGWYa%206wOqdwyNkf9qc1IPCC1zuQTV15lWTT6rNT9bs7OzlbZm6gI824qNNsH9pgDiuHLlinsGOeubbXWl%20UimdTpvdXYKdYWQelQ+2t7cTv71tolgsqj7Bkml2d3fPsLeA9dadnZ2NfPeGvV2whNVuZZmYmCgU%20CuY3Wme+5mcr+K1C2Yot9bkZKjbaBHkdQG28e/fO+svFixc3NzetUC4pNvTlqqu6nPyePHnSDtvb%20Jv72t7+pMPT06dOmyjTBj6+2urq6Gvl22vnz5/1nlp1O9jhr3c5qzc/W3NycmdG//fZb9/wrKyvN%20WbFBXgcAl9B2uOHhYasNL5vN5nK54Jy//fabzHx4eNgqJ78qt7dNvH79Wsrk+Pi42W7DrXezsTls%20SEcDW6l//fXXiua/f/++tW5nteZnSw47hUJhe3t7Y2Pj5OSk7DAvTVuxQV4HgDiCDcy3b98Ofke/%20urrahN1g6re9bWJhYSF4r+eZ+Pjjj81fG9xs3FTt6xJM9fSnn37qXrc2aV/X19sTExM+1XV5eblJ%20KjbaBOOvA6j7KVDOalZgXVlZCd7g5U+Wtr+//+OPP16+fFkCStnGMDX/wcHBtWvX9DBt2Wy2mnWo%204fYWi8Xnz5/LhKyeu7muyg3R5Xbjxg3/QaarpLfu5s2b7nes4cdUPCVbKm+qFvXLL7+YM5RtNvb/%20UHyUfbtKq3QUn/b169ev6ztTZdP+9Kc/mf+1+sN4FtTLly+lUl08FWO15RJCFiIXD46Xxy6ifD4v%20lUpeLmv44Ycf1uSRDrXalWTd1EIYuB1lcMstgBiCbeGOcSSCeau/vz9q3BXHonZ2dkLPanKyXFhY%208BwYpON0ZHfVa6Xx2xs17IweZU8mZDNjb4g1uIeeLfTlwXEnj4+PQ4tXDyri/2GprVM5xhxJo5qt%208xE6rKH80app7tX2/1CqHI4mXpV2CA7XKNtuvaO7SP3Hh5E5gzlVPrJgWYXGWbViUgPNjuOyzBoW%20UegaytLMNazoEFTRVr+PeL6N+pfVcU4+OOuTAv6pLlEEAGqS1x2DMAajmBkj5IRthYzQk6UOwXJ+%20ldfKq6zFygzBV+mTovz35JT5qjPZXr3Vet3UyI/yF50D5O1ib4i5HB0mVOmFZhfrjcwVs/K6/4fl%202Dr5Wc3Wuakwam64LEetsLVRoR9fpR+Kf+oNfbt4Vdot+BFbFU+tWJVrbvbwlgqgoqoZfOXSruxO%20oTbZqk7WlW3sIjIvA9RHaeVys1iCq1GrrQ69epe3Dl5WdTTlOLYgrwNoo7we2i5rpp+yEUGfpM3s%20GDwXWk1cZnozT8965f0btKrfXutcbp74Q19otnxXuiFWsagMp1fAaq0MJh5rY60I5dNyXNet80yr%205nYFv3aofrUryuvBt4tXpctyt6/rInUswefzNVvEzTU0q1bw+QPWioXe1mlWtmqKSF93metvVg9r%20u3y+VYi31cHvrNSj1uSzkIVY11c8tAFRuN8UQN2F3gN3cHDg31U0k8noaTWet5lEtb/85S9Rv6q+%20yDpqhzaB13V7zf7TuVxOb4XZe/jmzZt6emlpKfaGWMUihSahc2JiQv36X//1X+Z/s9lsRbfDlh0/%20xGfr9Adaw48pnU6bG/LFF1/oaVmONaJ2vNU2P5Rq+q/HrtKx+6/LWywuLvo8EKDs5yvLUUOPq7U1%20u4N/9dVX5kfsrlcyw/7+vtRM81O+d+9e9UUkH+Xa2pqa1tVeDA4O6mnZBMfq1W+r1WpIWJfqLQux%20rj2Scc896oG8DqA2HONIhN5D9vr1az3tHvL55cuX5q/6jF72GsD89fbt2xJM9a+qE2qxWDyT7TU3%20wXwSU/cpnQ/0ib/shlg3U1rlKVHVTC2yelZ4dcdQ9y2MwXLw2TrzIqFWH5P5QitRWRE89mqbH4qb%209RFYYlfpGNeKfX19586dk6RuXiP5r3mwoMzaMjAwYP7rk08+Ma9JzE8k9PN6+PCh1Ex1H8XyKd3O%20XU0Rzc3N6ekbN27o6fHx8ajL2oZttTCf0tDb22v+69WrV5xKQF4HUEeVjtNsniDdTXqXL182f+3p%206Ym3hul0empqSuctOWtWM+5H7O3N5XJm5nOsgxVZHBtiDVZolWfwYY1mfBdPnz71j4Du8UNibN2F%20Cxeq/5isQe6tRFX246v+Q7FYH4GlVlXa5+Jq/pT/8CPundH6NubSpUvmf6166H7ygBo8UUfn2VPV%20F5G86dHRkf71ww8/NItCl4P11U3Dtroj7DaS2EcVkNcBoDKO9mar9Td40nI3bsmcOzs76lwuP9fX%2019Xf5QxqNUdZL7Sa08Ta2lpfX58af1rO3NXk9djbawW+YrGY/wdzYOwOo3NI1IaoTgJlN+S3335z%20Jwb9Rb9PBHQn0RhbZ6WfeB+TdckRzD1WqIq92s+ePau+tsSu0mUF29dnZmbUKPg+jwEq68WLF+av%20H330kWNmd58T80uM0P0lXhFZH6X1uUs5qA79Vod19/chNdxqd7Vsq9HuURHGXwdQG46Wod9//919%20oirbZXbolB6KQU6HS0tLi4uLVu60XiineZnNOnfKr9evX5dFVTn4euztNTvGCEeXYp0SojZEXuuz%20Ie54oRNqVCx2P4LHShgxtm5ubi7Yh77Sj8nqFGG12UddRMVYbfflin9tiVely3J0XlIj8wwMDJjN%20z5WyyrnsuOOSnqPGO7e6ggTFK6K9vT13xQ6t5+6PtYZb7a6WtK8jCu3rAOouNEOYt/FVJJPJ9PX1%20yWl7YWHB7KgaGlDMrqKmdDrt2Z235ttrnfsdA4DopOLeECkK649WY2Gwff3atWuxt87dH6bmWxfv%20Yyp7iWJdZvivtuctsO72Wv8qXX37uqXsLbPuL7v29/crWp/Qa1fF7FlewyKyWt8rvQGg3ltd0fsC%205HUAjRPsHp1KpRz9YaLkcrlz586pe/4kUc3Pz5dt7FTPRgltD5PlmINONHJ7TT/99JPPMh0bIlHG%202hCrWILhtaI8UVF/mJpvnefHZAWd4CWK1fHA3ZDpudoOnqVUtkrXsH3d8zrZvQLumxmCzO7jFs/e%20aJUW0cnJiflrvBFX6rfV1VRLkNcBoFqOlqFg9+hvv/3WERFCF5VOp2/fvq2mNzY21NfNZUd16Dj9%20Vj30mZcdzkEn6re9VlcN972eNdmQYHgNNjo6wlNF/WEav3WK1Qk+OM6Guz9M7NWuprbErtIOZdvX%205aIo9GE9nqxvZspelli3jVbKp4jca2iOEOpQ0TJruNVWtaR9HeR1APUV1TJUKpWs/CpxwX3fW3BR%20mUxGj5ImL9fDSrhb2vQ4gKrnbrAnQzUdeWNvr5Us3fd61mRDynYOKdsf15FsrHJo/NaFvm+lYqx2%20lbUlXpUuq2z7unj06FHsDbHqUtkbKyuqWvGKyP1RSuXxGQ/UvcyGbTXt6yCvA6ivqJahYH/ZYFxw%20N24VCgWzi/bY2JjnKj148MB84fz8fLDTRUWPCqrJ9lqjK0o0DB2wWUKG/nulG1K2/7p1e6V1T6fV%201m7FZXeyacDWeb6vNYPV8eDNmzdVrnZFVzVWbfGv0jVvX+84/Soj9ppPTU05qpaVjPVDRmOIXUTB%20wZT++Mc/Vrl3V7TVFQ3Cw/gwIK8DaKjQliE5k1l3Qy4sLATjgjsCWiPorays6Omyjxex0rO89cOH%20D82UVtuWMJ/tnZiYsN409JmIo6Ojn376abwNKft9/Y8//uiIOO4ysV5racDWeb6vNQ6jfuBl7NWW%20X+/cueN5q667mdy/Stejfb2aNZcwal7b/Pzzz453v3//fuzViF1EsoZWhx/1bFdr+fL5Bv9Yk622%20nh/s5u6mBZDXAdRYsGVIwuvVq1fNv6jbxYKvtZr0rLZPK0BIbJI8J6db+WmFMPVCHdR6e3tlZqtt%20zHxUUPBBQo3ZXmuAC1nJvr4+/ZgVmRgYGBgbG9Pt3FVuiJSS2SpsPd092D0pGI71/LIO1t2f1ofV%20+K2Let+vv/5aT8vmW1UlmGvLrrass6yJ5zh97triX6XVC61rDwef9vUq67keCr0jMHCK2e9fKpW7%20rNxRtZoiCt5+IC9Mp9NqHvk5MjIiVcL8WqnsbQP+W132PlpH/xzrZlng/3sPAJULHRV7e3tb/Vcm%20rJwqQUdORZ5Lk7wYOvCfRV4VHPxBpU/rhZOTk/rdJUPrOdWTUxq/vcLdVUBvQrwNsbqAq/wtayiz%20BR+aEzp2obU5sgR5a3kjNeH4sBqwdQ7WpskC5aNRKxPspSCfqbXtFa12pRWmJlXaTReaSd6ryl3b%20PailTKs/mlkzuMLyIUbtPu7hPuMVUeh1sllprY++TlutDg6ODQ+uJycXhKJmAKiAnGk2Njb8u6XK%20eVROhI68Jf8KXZpKWlE5rON0sIjQjCVBWb9K5jHP0OqB5yq8yk+fFFjz7S17DRB61q90Q6wQIOtv%20LsEzMwVHEVHvFUwYssLB5dRv6yqK7Lq2BEtAqoq8UezVdoTm0IXIEnSldVdp61/yq/vaT4pIXTFG%209RqSf8nCy5akzOCz5noz9dtJBZN4rSuMvF3wIw5+SSIvl9TrWCv/IjL3+tB6Ze2kZlj3PATF2GoV%208YMfirxEbUhoacu2uK9k0J7O/W9mBwA/i4uLb9++7erqcv+UU9S1a9cuX75ctttxPp/f2toKLkR9%20Q21Gw2w2++LFC1ng+Pi4dbaWhayursq/Pv/8c/Mr+EKh8Ne//lVOmblc7unTpwcHB/v7+7du3RoZ%20GZmenvbpuV7z7bWoNXz16tXjx48HBwcvXLhw//79YC+CSjfE6psrsUCChSzk2bNnsoTDw0N5LylG%20dxukepykvN3u7q4UuMyvYnToRybbbvZgqevWlSXLkXVeX1/v6ekZHR1VtULqzw8//CC/9vb2fvrp%20p45OC8HVTqfT/jcRRlVp1eOiyirtfkfVjSR0b1JBMPgZBZejdr3gcoK1RWrIysqKbIKUtlxRyC5w%209erVmzdvBldYPfQqWBodp+PBOzawyiJSdV42SmrUwMBAZ2fnV199ZRWC/+dV6VarDY86Ykjdlv0r%209L+hexPaHHkdABJ4WWU+FnRyclKSDcUCAC2K+00BIGnKPt8UAEBeBwA0i+D46wAA8joA4MxYg9PR%20vg4A5HUAQBOx+sMcHBxQJgBAXgcANAvrwZw85BwAWtr/+/d//3dKAQCSoVgsLi0t/fnPfzb/+N//%20/d9///vfP/jgg+7u7n/5l3+hlACgtXxAEQBAYjx//rzj9OGLwUGdt7a2Ll68GGM4cwDA2WL8dQAA%20AKB50X8dAAAAIK8DAAAAIK8DAAAA5HUAAAAA5HUAAACAvA4AAACAvA4AAACAvA4AAACQ1wEAAACQ%201wEAAADyOgAAAADyOgAAAADyOgAAAEBeBwAAAEBeBwAAAMjrAAAAAMjrAAAAAMjrAAAAAHkdAAAA%20AHkdAAAAIK8DAAAAIK8DAAAAIK8DAAAA5HUAAAAA5HUAAACAvA4AAACAvA4AAACAvA4AAACQ1wEA%20AACQ1wEAAADyOgAAAADyOgAAAADyOgAAAEBeBwAAAEBeBwAAAMjrAAAAAMjrAAAAAMjrAAAAAHkd%20AAAAAHkdAAAAIK8DAAAAIK8DAAAAIK8DAAAA5HUAAAAA5HUAAACAvA4AAACAvA4AAACAvA4AAACQ%201wEAAACQ1wEAAADyOgAAAADyOgAAAADyOgAAANAK/keAAQCWUGwwADnsZgAAAABJRU5ErkJggg==" height="700" width="997" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 4.&nbsp; </span><span class="textfig">Dinámica del contenido de Masa Seca 
        en el crecimiento del grano del cultivar VST-6, en función de los días 
        después de la floración.</span></div>
      <p>Estos resultados coinciden con 
        estudios realizados con híbridos de maíz, que presentaron las mayores 
        tasas de acumulación de masa seca hasta los 50 días después de la 
        floración. Por otra parte, la literatura refiere que la combinación de 
        prácticas agronómicas como la fertilización nitrogenada con dosis 
        superiores a 200 kg ha<sup>-1</sup> y la densidad de población de 90 000 plantas ha<sup>-1</sup>,
        podrían incidir negativamente en la acumulación de masa seca en el 
        grano de maíz, y por lo tanto, ocasionar la disminución del rendimiento 
        en este cultivo (<span class="tooltip"><a href="#B18">Liu et al., 2021</a><span class="tooltip-content">Liu,
        X., Gu, W., Li, C., Li, J., &amp; Wei, S. (2021). Effects of nitrogen 
        fertilizer and chemical regulation on spring maize lodging 
        characteristics, grain filling and yield formation under high planting 
        density in Heilongjiang Province, China. <i>Journal of Integrative Agriculture</i>, <i>20</i>(2), 511-526. <a href="https://doi.org/10.1016/S2095-3119%2820%2963403-7" target="xrefwindow">https://doi.org/10.1016/S2095-3119(20)63403-7</a> </span></span>; <span class="tooltip"><a href="#B31">Yu et al., 2020</a><span class="tooltip-content">Yu,
        N., Zhang, J., Liu, P., Zhao, B., &amp; Ren, B. (2020). Integrated 
        agronomic practices management improved grain formation and regulated 
        endogenous hormone balance in summer maize (Zea mays L.). <i>Journal of Integrative Agriculture</i>, <i>19</i>(7), 1768-1776. <a href="https://doi.org/10.1016/S2095-3119%2819%2962757-7" target="xrefwindow">https://doi.org/10.1016/S2095-3119(19)62757-7</a> </span></span>). </p>
      <p>La <span class="tooltip"><a href="#t3">Tabla 2</a></span> muestra los parámetros principales del cultivar de maíz VST-6, para la calibración del modelo DSSAT. </p>
      <div class="table" id="t3"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Parámetros del cultivar VST-6</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="center">Variables </th>
                  <th align="center">Denominación</th>
                  <th align="center">Datos experimentales</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td rowspan="5" align="center">Fisiológicas</td>
                  <td align="justify">Número definitivo de hojas </td>
                  <td align="center">12</td>
                </tr>
                <tr>
                  <td align="justify">Biomasa en antesis o floración masculina (g planta<sup>-1</sup>)</td>
                  <td align="center">78,4</td>
                </tr>
                <tr>
                  <td align="justify">Biomasa en la madurez fisiológica (g planta<sup>-1</sup>)</td>
                  <td align="center">225,74</td>
                </tr>
                <tr>
                  <td align="justify">IAF Máxima</td>
                  <td align="center">2,55</td>
                </tr>
                <tr>
                  <td align="justify">G<sub>3</sub> Máxima (g día<sup>-1</sup>)</td>
                  <td align="center">2,88 </td>
                </tr>
                <tr>
                  <td align="justify"></td>
                  <td align="justify">Fecha de emergencia</td>
                  <td align="center">28/10/2016</td>
                </tr>
                <tr>
                  <td align="center">Fenológicas</td>
                  <td align="justify">Fecha de antesis o floración masculina </td>
                  <td align="center">26/12/2016 (59 DDE)</td>
                </tr>
                <tr>
                  <td align="justify"></td>
                  <td align="justify">Fecha de floración femenina</td>
                  <td align="center">31/12/2016 (64 DDE)</td>
                </tr>
                <tr>
                  <td align="justify"></td>
                  <td align="justify">Fecha de madurez fisiológica </td>
                  <td align="center">10/02/2017 (105 DDE)</td>
                </tr>
                <tr>
                  <td rowspan="2" align="center">GDCA </td>
                  <td align="justify">Coeficiente P<sub>1</sub></td>
                  <td align="center">809,1 °C</td>
                </tr>
                <tr>
                  <td align="justify">Coeficiente P<sub>5</sub></td>
                  <td align="center">201,3 °C</td>
                </tr>
                <tr>
                  <td rowspan="5" align="center">Agronómicas</td>
                  <td align="justify">Número de granos por m<sup>2</sup></td>
                  <td align="center">1610,2</td>
                </tr>
                <tr>
                  <td align="justify">Número de granos por mazorca </td>
                  <td align="center">322,04</td>
                </tr>
                <tr>
                  <td align="justify">Peso unitario del grano en masa seca (g)</td>
                  <td align="center">0,2592</td>
                </tr>
                <tr>
                  <td align="justify">Índice de Cosecha</td>
                  <td align="center">0,57</td>
                </tr>
                <tr>
                  <td align="justify">Rendimiento Agrícola en Grano Seco (kg ha<sup>-1</sup>)</td>
                  <td align="center">4173,6</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <div class="table">
        <p class="textfig">DDE: Días Después de Emergencia<br>
        </p>
      </div>
      <p>En cuanto al ciclo biológico (<span class="tooltip"><a href="#t2">Tabla 2</a></span>),
        los resultados demostraron que el cultivar VST-6 es intermedio, dado 
        por la estimación de los días a la floración masculina y femenina. No 
        obstante, estos hallazgos son inferiores a los datos reportados por el 
        cultivar sintético VS536, en las condiciones climáticas del trópico 
        húmedo mexicano. Dicho cultivar registra 66 días y 71 días, a la 
        floración masculina y femenina, respectivamente (<span class="tooltip"><a href="#B3">Angel-Sánchez et al., 2019</a><span class="tooltip-content">Angel-Sánchez,
        M., Jiménez-Maya, J. B., Morales-Terán, G., Acevedo-Gómez, R., 
        Antonio-Estrada, C., &amp; Villanueva-Verduzco, C. (2019). Grain yield 
        of maize adapted to the basin Papaloapan Region conditions. <i>Tropical and Subtropical Agroecosystems</i>, <i>22</i>(2), Article 2. <a href="https://www.revista.ccba.uady.mx/ojs/index.php/TSA/article/view/2608" target="xrefwindow">https://www.revista.ccba.uady.mx/ojs/index.php/TSA/article/view/2608</a> </span></span>; <span class="tooltip"><a href="#B26">Sánchez Hernández et al., 2019</a><span class="tooltip-content">Sánchez
        Hernández, M. Á., Cruz Vázquez, M., Sánchez Hernández, C., Morales 
        Terán, G., Rivas Jacobo, M. A., Villanueva Verduzco, C., Sánchez 
        Hernández, M. Á., Cruz Vázquez, M., Sánchez Hernández, C., Morales 
        Terán, G., Rivas Jacobo, M. A., &amp; Villanueva Verduzco, C. (2019). 
        Rendimiento forrajero de maíces adaptados al trópico húmedo de México. <i>Revista mexicana de ciencias agrícolas</i>, <i>10</i>(3), 699-712. <a href="https://doi.org/10.29312/remexca.v10i3.1546" target="xrefwindow">https://doi.org/10.29312/remexca.v10i3.1546</a> </span></span>). </p>
      <p>Desde el punto de vista agronómico, el 
        rendimiento agrícola alcanzado por el cultivar VST-6 fue superior a 
        valores expuestos en las normas técnicas (<span class="tooltip"><a href="#B14">IIGranos, 2017</a><span class="tooltip-content">IIGranos. (2017). <i>Guía técnica de la producción de maíz</i>. Instituto de Investigaciones de Granos, Ministerio de la Agricultura.</span></span>).
        Además, el valor obtenido en el índice de cosecha reveló la eficiencia 
        del cultivo, ya que fue superior a 0.50 y coincide con las 
        investigaciones realizadas en híbridos de maíz en China. Estos autores 
        demuestran que el manejo de la fertilización nitrogenada incide en la 
        formación del rendimiento del maíz, tanto en el período del grano como 
        en la tasa de llenado (<span class="tooltip"><a href="#B17">Li et al., 2020</a><span class="tooltip-content">Li,
        Q., Du, L., Feng, D., Ren, Y., Li, Z., Kong, F., &amp; Yuan, J. (2020).
        Grain-filling characteristics and yield differences of maize cultivars 
        with contrasting nitrogen efficiencies. <i>The Crop Journal</i>, <i>8</i>(6), 990-1001. <a href="https://doi.org/10.1016/j.cj.2020.04.001" target="xrefwindow">https://doi.org/10.1016/j.cj.2020.04.001</a> </span></span>; <span class="tooltip"><a href="#B32">Zhang et al., 2019</a><span class="tooltip-content">Zhang,
        L., Zhou, X., Fan, Y., Fu, J., Hou, P., Yang, H., &amp; Qi, H. (2019). 
        Post-silking nitrogen accumulation and remobilization are associated 
        with green leaf persistence and plant density in maize. <i>Journal of Integrative Agriculture</i>, <i>18</i>(8), 1882-1892. <a href="https://doi.org/10.1016/S2095-3119%2818%2962087-8" target="xrefwindow">https://doi.org/10.1016/S2095-3119(18)62087-8</a> </span></span>). </p>
    </article>
    <article class="section"><a id="id0x3fc7a00"><!-- named anchor --></a>
      <h3>CONCLUSIONES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <div class="list"><a id="id0x3fc7c80"><!-- named anchor --></a>
        <ul>
          <li>
            <p>Las
              observaciones experimentales permitieron la obtención de los datos 
              primarios de 16 variables para la calibración del modelo DSSAT, en el 
              cultivar VST-6</p>
          </li>
          <li>
            <p>Estos resultados se consideran son 
              preliminares, por lo tanto, se recomienda la ejecución de 
              investigaciones adicionales para determinar el efecto de diferentes 
              aspectos de carácter agronómico (fechas de siembra, densidad de 
              plantación, sistema de cultivo) en las variables del crecimiento del 
              grano, en variedades cubanas de maíz.</p>
          </li>
        </ul>
      </div>
    </article>
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    <article><a id="ack"></a>
      <h3>AGRADECIMIENTOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Este
        trabajo forma parte de los resultados del proyecto “Utilización de la 
        modelación como herramienta para predecir el comportamiento de los 
        cultivos de maíz y sorgo ante los cambios climáticos y trazar 
        estrategias para la adaptación” ejecutado por el Instituto Nacional de 
        Ciencias Agrícolas. Muchas gracias por el valioso apoyo a la 
        investigación.</p>
    </article>
    <article><a id="ref"></a>
      <h3>REFERENCIAS BIBLIOGRÁFICAS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p id="B1">Aguilar-Carpio,
        C., Escalante-Estrada, J. A. S., Aguilar-Mariscal, I., Pérez-Ramírez, 
        A., Aguilar-Carpio, C., Escalante-Estrada, J. A. S., Aguilar-Mariscal, 
        I., &amp; Pérez-Ramírez, A. (2017). Crecimiento, rendimiento y 
        rentabilidad del maíz VS-535 en función del biofertilizante y nitrógeno. <i>Ecosistemas y recursos agropecuarios</i>, <i>4</i>(12), 475-483. <a href="https://doi.org/10.19136/era.a4n12.1000" target="xrefwindow">https://doi.org/10.19136/era.a4n12.1000</a> </p>
      <p id="B2">Alderman, P. D. (2020). A comprehensive R interface for the DSSAT Cropping Systems Model. <i>Computers and Electronics in Agriculture</i>, <i>172</i>, 105325. <a href="https://doi.org/10.1016/j.compag.2020.105325" target="xrefwindow">https://doi.org/10.1016/j.compag.2020.105325</a> </p>
      <p id="B3">Angel-Sánchez, M., Jiménez-Maya, J. B., 
        Morales-Terán, G., Acevedo-Gómez, R., Antonio-Estrada, C., &amp; 
        Villanueva-Verduzco, C. (2019). Grain yield of maize adapted to the 
        basin Papaloapan Region conditions. <i>Tropical and Subtropical Agroecosystems</i>, <i>22</i>(2), Article 2. <a href="https://www.revista.ccba.uady.mx/ojs/index.php/TSA/article/view/2608" target="xrefwindow">https://www.revista.ccba.uady.mx/ojs/index.php/TSA/article/view/2608</a> </p>
      <p id="B4">Borrás, L., Zinselmeier, C., Lynn Senior, M., 
        Westgate, M., &amp; Muszynski, M. G. (2009). Characterization of 
        grain-filling patterns in diverse maize germplasm. <i>Crop Science</i>, <i>49</i>, 999-1009. <a href="https://doi.org/10.2135/cropsci2008.08.0475" target="xrefwindow">https://doi.org/10.2135/cropsci2008.08.0475</a> </p>
      <p id="B5">Climate-Data.org. (2020). <i>Clima Tapaste: Temperatura, Climograma y Tabla climática para Tapaste</i> [Repositorio de documentos]. <a href="https://es.climate-data.org/america-del-norte/cuba/mayabeque/tapaste-45422/" target="xrefwindow">https://es.climate-data.org/america-del-norte/cuba/mayabeque/tapaste-45422/</a> </p>
      <p id="B6">Cruz, D. M., Gómez, R. A., &amp; Cordovés, C. (2007). <i>Clasificación climática de Köppen. Orientaciones para su estudio.</i> [Repositorio de documentos]. Ilustrados. <a href="http://www.ilustrados.com/tema/10346/Clasificacion-climatica-Koppen-Orientaciones-para-estudio.html" target="xrefwindow">http://www.ilustrados.com/tema/10346/Clasificacion-climatica-Koppen-Orientaciones-para-estudio.html</a> </p>
      <p id="B7">Escalante, J. A., &amp; Kohashi, J. (1993). <i>El rendimiento y crecimiento de frijol. Manual para la toma de datos.</i> Colegio de Postgraduados. Montecillo, México.</p>
      <p id="B8">Gambín, B. L., Borrás, L., &amp; Otegui, M. E. (2007). Source-sink and kernel weight differences in maize temperate hybrids. <i>Field Crops Research</i>, <i>95</i>, 316-326.</p>
      <p id="B9">García-Montesinos,
        L. E., Fernández-Reynoso, D. S., Rubio-Granados, E., Martínez-Menez, M.
        R., Tijerina-Chávez, L., García-Montesinos, L. E., Fernández-Reynoso, 
        D. S., Rubio-Granados, E., Martínez-Menez, M. R., &amp; Tijerina-Chávez,
        L. (2020). Rendimiento de maíz (Zea mays L.) en la mixteca, calculado 
        con DSSAT. <i>Terra Latinoamericana</i>, <i>38</i>(4), 859-870. <a href="https://doi.org/10.28940/terra.v38i4.751" target="xrefwindow">https://doi.org/10.28940/terra.v38i4.751</a> </p>
      <p id="B10">Gasura, E., Setimela, P., Edema, R., Gibson, P. T., 
        Okori, P., &amp; Tarekegne, A. (2013). Exploiting Grain-Filling Rate and
        Effective Grain-Filling Duration to Improve Grain Yield of 
        Early-Maturing Maize. <i>Crop Science</i>, <i>53</i>(6), 2295-2303. <a href="https://doi.org/10.2135/cropsci2013.01.0032" target="xrefwindow">https://doi.org/10.2135/cropsci2013.01.0032</a> </p>
      <p id="B11">Hernández, A., Pérez, J., Bosch, D., &amp; Castro, N. (2015). <i>Clasificación de los suelos de Cuba.</i> Ediciones INCA, Instituto Nacional de Ciencias Agrícolas (INCA), San José de las Lajas, Mayabeque, Cuba.</p>
      <p id="B12">Hernández,
        N., &amp; Soto, F. (2012). Influencia de tres fechas de siembra sobre 
        el crecimiento y rendimiento de especies de cereales cultivadas en 
        condiciones tropicales. Parte I. Cultivo del maíz (Zea mays L.). <i>Cultivos Tropicales</i>, <i>33</i>(2), 44-49.</p>
      <p id="B13">Hernández,
        N., &amp; Soto, F. (2013). Determinación de índices de eficiencia en 
        los cultivos de maíz y sorgo establecidos en diferentes fechas de 
        siembra y su influencia sobre el rendimiento. <i>Cultivos Tropicales</i>, <i>34</i>(2), 24-29.</p>
      <p id="B14">IIGranos. (2017). <i>Guía técnica de la producción de maíz</i>. Instituto de Investigaciones de Granos, Ministerio de la Agricultura.</p>
      <p id="B15">INSMET. (2017). <i>AGROMET- Boletín Agrometeorológico Nacional</i>. Dpto de Meteorología Agrícola. <a href="http://www.insmet.cu/AgroBoletin/agro.htm" target="xrefwindow">http://www.insmet.cu/AgroBoletin/agro.htm</a>, La Habana, Cuba.</p>
      <p id="B16">Lafitte, H. R. (1993). <i>Identificación de problemas en la producción de maíz tropical. Guía de campo.</i> Centro Internacional de Mejoramiento de Maíz y Trigo (CIMMYT), México.</p>
      <p id="B17">Li,
        Q., Du, L., Feng, D., Ren, Y., Li, Z., Kong, F., &amp; Yuan, J. (2020).
        Grain-filling characteristics and yield differences of maize cultivars 
        with contrasting nitrogen efficiencies. <i>The Crop Journal</i>, <i>8</i>(6), 990-1001. <a href="https://doi.org/10.1016/j.cj.2020.04.001" target="xrefwindow">https://doi.org/10.1016/j.cj.2020.04.001</a> </p>
      <p id="B18">Liu, X., Gu, W., Li, C., Li, J., &amp; Wei, S. 
        (2021). Effects of nitrogen fertilizer and chemical regulation on spring
        maize lodging characteristics, grain filling and yield formation under 
        high planting density in Heilongjiang Province, China. <i>Journal of Integrative Agriculture</i>, <i>20</i>(2), 511-526. <a href="https://doi.org/10.1016/S2095-3119%2820%2963403-7" target="xrefwindow">https://doi.org/10.1016/S2095-3119(20)63403-7</a> </p>
      <p id="B19">Maqueira-López, L. A., Roján-Herrera, O., 
        Solano-Flores, J., Santana-Ges, I. M., &amp; Fernández-Márquez, D. 
        (2021). Productividad del frijol (Phaseolus vulgaris L.). Parte I. 
        Rendimiento en función de variables meteorológicas. <i>Cultivos Tropicales</i>, <i>42</i>(3). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362021000300007&amp;lng=es&amp;nrm=iso&amp;tlng=es" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362021000300007&amp;lng=es&amp;nrm=iso&amp;tlng=es</a> </p>
      <p id="B20">ONEI. (2021). <i>Anuario Estadístico de Cuba 2020. Capítulo 9: Agricultura, Ganadería, Silvicultura y Pesca.</i> Oficina Nacional de Estadística e Información. <a href="http://www.onei.gob.cu/node/16275" target="xrefwindow">http://www.onei.gob.cu/node/16275</a>, La Habana, Cuba.</p>
      <p id="B21">Rahayu, M., Yudono, P., Indradewa, D., &amp; Hanudin, E. (2021). Growth analysis of some maize cultivars on weedy condition. <i>IOP Conference Series: Earth and Environmental Science</i>, <i>653</i>(1), 012075. <a href="https://doi.org/10.1088/1755-1315/653/1/012075" target="xrefwindow">https://doi.org/10.1088/1755-1315/653/1/012075</a> </p>
      <p id="B22">Rodríguez-González, O., Florido Bacallao, R., 
        Hernández Córdova, N., Soto Carreño, F., Jeréz Mompié, E. I., González 
        Viera, D., &amp; Vázquez Montenegro, R. J. (2021). Simulation of 
        management strategies from the DSSAT model to increase the yields of a 
        corn cultivar. <i>Cuban Journal of Agricultural Science</i>, <i>55</i>(2). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S2079-34802021000200008&amp;lng=es&amp;nrm=iso&amp;tlng=en</a> </p>
      <p id="B23">Rodríguez-González, O., Florido-Bacallao, R., &amp; 
        Varela-Nualles, M. (2018). Aplicaciones de la modelación matemática y la
        simulación de cultivos agrícolas en Cuba. <i>Cultivos Tropicales</i>, <i>39</i>(1), 121-126.</p>
      <p id="B24">Rodríguez-González,
        O., Florido-Bacallao, R., Varela-Nualles, M., González-Viera, D., 
        Vázquez-Montenegro, R., Maqueira-López, L. A., &amp; Morejón-Rivera, R. 
        (2020). Aplicación de la herramienta de modelación DSSAT para estimar la
        dosis óptima de fertilizante nitrogenado para la variedad de arroz 
        J-104. <i>Cultivos Tropicales</i>, <i>41</i>(2). <a href="http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362020000200001&amp;lng=es&amp;nrm=iso&amp;tlng=es" target="xrefwindow">http://scielo.sld.cu/scielo.php?script=sci_abstract&amp;pid=S0258-59362020000200001&amp;lng=es&amp;nrm=iso&amp;tlng=es</a> </p>
      <p id="B25">Sáez-Cigarruista, A., Gordon M, R., Núñez-Cano, J., 
        Jaén, J., Franco-Barrera, J., Ramos-Manzané, F., &amp; Ávila-Guevara, A.
        (2019). Coeficientes genéticos de dos cultivares de maíz, 
        Azuero-Panamá. <i>Ciencia Agropecuaria, 29</i>, 80-99.</p>
      <p id="B26">Sánchez
        Hernández, M. Á., Cruz Vázquez, M., Sánchez Hernández, C., Morales 
        Terán, G., Rivas Jacobo, M. A., Villanueva Verduzco, C., Sánchez 
        Hernández, M. Á., Cruz Vázquez, M., Sánchez Hernández, C., Morales 
        Terán, G., Rivas Jacobo, M. A., &amp; Villanueva Verduzco, C. (2019). 
        Rendimiento forrajero de maíces adaptados al trópico húmedo de México. <i>Revista mexicana de ciencias agrícolas</i>, <i>10</i>(3), 699-712. <a href="https://doi.org/10.29312/remexca.v10i3.1546" target="xrefwindow">https://doi.org/10.29312/remexca.v10i3.1546</a> </p>
      <p id="B27">Stewart, D. W., Dwyer, L. M., &amp; Carrigan, L. L. (1998). Phenological temperature response of maize. <i>Agronomy Journal</i>, <i>90</i>, 72-79. <a href="https://doi.org/10.2134/agronj1998.00021962009000010014x" target="xrefwindow">https://doi.org/10.2134/agronj1998.00021962009000010014x</a> </p>
      <p id="B28">Torres, W. (1984). <i>Análisis del crecimiento de las plantas.</i></p>
      <p id="B29">Walne,
        C. H., &amp; Reddy, K. R. (2022). Temperature Effects on the Shoot and 
        Root Growth, Development, and Biomass Accumulation of Corn (Zea mays 
        L.). <i>Agriculture</i>, <i>12</i>(4), 443. <a href="https://doi.org/10.3390/agriculture12040443" target="xrefwindow">https://doi.org/10.3390/agriculture12040443</a> </p>
      <p id="B30">Watson, D., &amp; Watson, M. (1953). Comparative 
        physiological studies on the growth of field crops. III. The effect of 
        infections with beet yellow and beet mosaic viruses on the growth and 
        yields of sugar beet root crop. <i>Annals of Applied Biology</i>, <i>40</i>, 1-37.</p>
      <p id="B31">Yu,
        N., Zhang, J., Liu, P., Zhao, B., &amp; Ren, B. (2020). Integrated 
        agronomic practices management improved grain formation and regulated 
        endogenous hormone balance in summer maize (Zea mays L.). <i>Journal of Integrative Agriculture</i>, <i>19</i>(7), 1768-1776. <a href="https://doi.org/10.1016/S2095-3119%2819%2962757-7" target="xrefwindow">https://doi.org/10.1016/S2095-3119(19)62757-7</a> </p>
      <p id="B32">Zhang, L., Zhou, X., Fan, Y., Fu, J., Hou, P., Yang,
        H., &amp; Qi, H. (2019). Post-silking nitrogen accumulation and 
        remobilization are associated with green leaf persistence and plant 
        density in maize. <i>Journal of Integrative Agriculture</i>, <i>18</i>(8), 1882-1892. <a href="https://doi.org/10.1016/S2095-3119%2818%2962087-8" target="xrefwindow">https://doi.org/10.1016/S2095-3119(18)62087-8</a> </p>
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