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<title>Erosividad de las lluvias en Finca Tierra Brava de la subcuenca (S1) Río Los Palacios</title>
<meta content="erosión hídrica, precipitaciones, conservación, degradación del suelo, Water Erosion, Precipitations, Conservation, Soil Degradation" name="keywords">
<meta content="Martha Paula Ricardo-Calzadilla" name="author">
<meta content="Abel Gómez-Arias" name="author">
<meta content="Virgen Cutie-Cansino" 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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  <div class="toctitle2"> CU-ID:&nbsp;<a target="_blank" href="https://cu-id.com/2284/v12n4e02">https://cu-id.com/2284/v12n4e02</a></div>
  <div class="toctitle2">ARTÍCULO ORIGINAL</div>
  <h1>Erosividad de las lluvias en Finca Tierra Brava de la subcuenca (S1) Río Los Palacios</h1>
  <h2>Rainfall Erosivity in the Tierra Brava Farm of the Sub-Basin S1 River Los Palacios</h2>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-7051-941X" rel="license"><span class="orcid">iD</span></a></sup>Martha Paula Ricardo-Calzadilla<span class="tooltip"><a href="#aff1"><sup>I</sup></a><span class="tooltip-content">Instituto de Investigaciones de Ingeniería Agrícola (IAgric), Boyeros, La Habana, Cuba. </span></span><span class="tooltip"><a href="#c1">*</a><span class="tooltip-content">✉:<a href="mailto:marta.ricardo@iagric.minag.gob.cu">marta.ricardo@iagric.minag.gob.cu</a><a href="mailto:mpaularicardo@gmail.com">mpaularicardo@gmail.com</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-5518-8202" rel="license"><span class="orcid">iD</span></a></sup>Abel Gómez-Arias<span class="tooltip"><a href="#aff2"><sup>II</sup></a><span class="tooltip-content">Universidad
      Tecnológica de La Habana-CUJAE, Facultad de Ingeniería Civil, Centro de
      Investigaciones Hidráulicas (CIH), Marianao, La Habana, Cuba. </span></span></p>
    <p><sup><a href="https://orcid.org/0000-0003-1133-7533" rel="license"><span class="orcid">iD</span></a></sup>Virgen Cutie-Cansino<span class="tooltip"><a href="#aff3"><sup>III</sup></a><span class="tooltip-content">Instituto de Meteorología (INSMET), Regla, La Habana, Cuba. </span></span></p>
    <br>
    <p id="aff1"><span class="aff"><sup>I</sup>Instituto de Investigaciones de Ingeniería Agrícola (IAgric), Boyeros, La Habana, Cuba. </span></p>
    <p id="aff2"><span class="aff"><sup>II</sup>Universidad
      Tecnológica de La Habana-CUJAE, Facultad de Ingeniería Civil, Centro de
      Investigaciones Hidráulicas (CIH), Marianao, La Habana, Cuba. </span></p>
    <p id="aff3"><span class="aff"><sup>III</sup>Instituto de Meteorología (INSMET), Regla, La Habana, Cuba. </span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c1"> <sup>*</sup>Autor para correspondencia: Martha Paula Ricardo-Calzadilla. e-mail: <a href="mailto:marta.ricardo@iagric.minag.gob.cu">marta.ricardo@iagric.minag.gob.cu</a>, <a href="mailto:mpaularicardo@gmail.com">mpaularicardo@gmail.com</a>.</p>
  <div class="titleabstract | box">RESUMEN</div>
  <div class="box1">
    <p>La
      erosión hídrica es el principal proceso de degradación de las tierras a
      nivel mundial y en Cuba es el más extendido, con más del 43,3% del área
      agrícola entre fuerte y medianamente erosionada. El presente trabajo 
      tuvo como objetivo determinar la erosividad de las lluvias en la Finca 
      Tierra Brava ubicada en la subcuenca 1 del Rio los Palacios, a partir de
      los registros pluviométricos para el periodo (1999-2018) de la estación
      representativa del área “Paso Real de San Diego”, teniendo en cuenta la
      variabilidad climática, cobertura del suelo y medidas de conservación 
      de agua y suelo. El 90% de los eventos de lluvia mensuales registrados 
      resultaron erosivos y la evaluación de la erosividad a través de los 
      índices erosividad mensual (Rm) e Índice de Fournier modificado (IMF), 
      mantienen una correlación significativa con las precipitaciones 
      mensuales (y = 7,224x -239,7 R2 = 0,977) (Y=5,043x+43,19 R<sup>2</sup>= 
      0,95), respectivamente, con valores superiores del IMF a 160, lo que 
      indica una alta agresividad de las precipitaciones. Como resultado del 
      análisis de cada uno de los elementos del modelo RUSLE se concluyó que 
      en el área existe un moderado riesgo de degradación del suelo por 
      erosión con valores de 10,6 t ha<sup>-1</sup> año<sup>-1</sup> que se incrementan a 17,7 t ha<sup>-1</sup> año<sup>-1</sup> cuando no se tienen en cuenta las medidas de conservación. </p>
    <div class="titlekwd"><i>Palabras clave:</i>&nbsp; </div>
    <div class="kwd">erosión hídrica, precipitaciones, conservación, degradación del suelo</div>
  </div>
  <div class="titleabstract | box">ABSTRACT</div>
  <div class="box1">
    <p>Water
      erosion is the main land degradation process worldwide and in Cuba it 
      is the most widespread, with more than 43.3% of the agricultural area 
      between strongly and moderately eroded. The objective of this work was 
      to determine the erosivity of the rains in the Tierra Brava Farm located
      in the sub-basin 1 of the Los Palacios River, from the pluviometric 
      records for the period (1999-2018) of the representative station of the 
      “Paso Real de San Diego ”, taking into account climate variability, land
      cover, and soil and water conservation measures. 90% of the recorded 
      monthly rainfall events were erosive and the erosivity evaluation 
      through the monthly erosivity indices (Rm) and the modified Fournier 
      index (IMF), maintain a significant correlation with monthly rainfall (y
      = 7.224x -239.7 R<sup>2</sup> = 0.977) (Y = 5.043x + 43.19 R<sup>2</sup> = 0.95), respectively, with values ​​IFM higher than 160, which 
      indicates a high aggressiveness of the precipitations. As a result of 
      the analysis of each of the elements of the RUSLE model, it was 
      concluded that in the area there is a moderate risk of soil degradation 
      by erosion with values of 10.6 t ha<sup>-1</sup> year<sup>-1</sup> that increase to 17.7 t ha<sup>-1</sup> year<sup>-1</sup> when conservation measures are not taken into account.</p>
    <div class="titlekwd"><i>Keywords:</i>&nbsp; </div>
    <div class="kwd">Water Erosion, Precipitations, Conservation, Soil Degradation</div>
  </div>
  <div class="box2">
    <p class="history">Received: 05/2/2022; Accepted: 09/9/2022</p>
    <p><i>Martha Paula Ricardo-Calzadilla</i>, Inv. Instituto de Investigaciones de Ingeniera Agrícola (IAgric), Boyeros, La Habana, Cuba.</p>
    <p><i>Abel Gómez-Arias</i>,
      Profesor, Universidad Tecnológica de La Habana-CUJAE, Facultad de 
      Ingeniería Civil, Centro de Investigaciones Hidráulicas (CIH), Marianao,
      La Habana, Cuba, e-mail: <a href="mailto:mpaularicardo@gmail.com">mpaularicardo@gmail.com</a>.</p>
    <p><i>Virgen Cutie-Cansino</i>, Inv. Instituto de Meteorología, Regla, La Habana, Cuba, e-mail: <a href="mailto:virgen.cutie@insmet.cu">virgen.cutie@insmet.cu</a>; <a href="mailto:virgencutie20@gmail.com">virgencutie20@gmail.com</a>.</p>
    <p>Los autores de este trabajo declaran no presentar conflicto de intereses.</p>
    <p><b>CONTRIBUCIONES DE AUTOR: Conceptualización:</b> M P. Ricardo C. <b>Curación de datos:</b> M P. Ricardo C, V. Cutie C. <b>Análisis formal:</b> M P. Ricardo C, V. Cutie C, A. Gómez A. <b>Investigación:</b> M P. Ricardo C, V. Cutie C, Gómez A A. <b>Metodología:</b> M P. Ricardo C, V. Cutie C, A. Gómez A. <b>Supervisión:</b> M P. Ricardo C., V. Cutie C. <b>Redacción-borrador original:</b> M P. Ricardo C. <b>Redacción-revisión y edición:</b> V. Cutie C., A. Gómez A.</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">
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        <li><a href="#id0xaf4500"><span class="menulevel1">INTRODUCCIÓN</span></a></li>
        <li><a href="#id0x500a900"><span class="menulevel1">MATERIALES Y MÉTODOS</span></a></li>
        <li><a href="#id0xffffffffffd50980"><span class="menulevel1">RESULTADOS Y DISCUSIÓN</span></a></li>
        <li><a href="#id0x2046500"><span class="menulevel1">CONCLUSIONES</span></a></li>
        <li><a href="#ref"><span class="menulevel1">REFERENCIAS BIBLIOGRÁFICAS</span></a></li>
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    <article class="section"><a id="id0xaf4500"><!-- named anchor --></a>
      <h3>INTRODUCCIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Las
        zonas áridas, semiáridas y subhúmedas secas son frágiles y sensibles a 
        la desertificación (degradación de la vegetación y suelos), siendo la 
        erosión hídrica uno de los principales indicadores asociados, razón por 
        lo cual es importante la selección de un Índice de agresividad de las 
        lluvias. (<span class="tooltip"><a href="#B16">Moyano et al., 2006</a><span class="tooltip-content">Moyano, M. C., Aguilera, R., Pizarro, R., Sanguesa, C., &amp; Urra, N. (2006). <i>Guía metodológica para la elaboración del mapa de zonas áridas, semiáridas y subhúmedas secas de América Latina y el Caribe</i> [Disertación]. Universidad de Talca.</span></span>) </p>
      <p> La erosión hídrica (eh) es el principal proceso de degradación de las tierras a nivel mundial (<span class="tooltip"><a href="#B17">Ongley, 1997</a><span class="tooltip-content">Ongley, E. (1997). <i>Lucha contra la contaminación agrícola de los recursos hídricos.(Estudio FAO Riego y Drenaje-55)</i> (363.7394 O-58-l; pp. 21-37). GEMS/Water Collaborating Center Canada Center for Inland Waters.</span></span>; <span class="tooltip"><a href="#B26">Wischmeier &amp; Smith, 1978</a><span class="tooltip-content">Wischmeier, W. H., &amp; Smith, D. D. (1978). <i>Predicting rainfall erosion losses: A guide to conversation planning</i>. USDA Agr. Handbook, USA.</span></span>).
        Sus efectos no solo comprometen la productividad de las tierras en los 
        sitios donde la erosión se produce, sino que pueden alterar además la 
        calidad de las aguas que reciben los sedimentos y sustancias disueltas 
        transportadas por el escurrimiento. (<span class="tooltip"><a href="#B11">Kraemer et al., 2018</a><span class="tooltip-content">Kraemer,
        F. B., Chagas, C. I., Ibañez, L., Carfagno, P., &amp; Vangel, S. 
        (2018). Erosión hídrica, fundamentos, evaluación y representación 
        cartográfica: Una revisión con énfasis en el uso de sensores remotos y 
        Sistemas de Información Geográfica. <i>Cienc. Suelo</i>, <i>36</i>(1), 124-137.</span></span>).</p>
      <p> <span class="tooltip"><a href="#B12">Li &amp; Fang (2016)</a><span class="tooltip-content">Li, Z., &amp; Fang, H. (2016). Impacts of climate change on water erosion: A review. <i>Earth-Science Reviews</i>, <i>163</i>, 94-117.</span></span>,
        elaboraron un mapa que refleja de manera aproximada la severidad total y
        la distribución de la erosión de los suelos alrededor del mundo. Y 
        concluyen que algunas partes de Estados Unidos, China, Australia, India,
        partes de Europa, África y Suramérica presentan grados de erosión muy 
        severa. Basándose en datos recabados por (<span class="tooltip"><a href="#B8">Garcia et al., 2015</a><span class="tooltip-content">Garcia,
        R. J. M., Beguería, S., Nadal, R. E., Gonzalez, H. J. C., Lana, R. N., 
        &amp; Sanjuán, Y. (2015). A meta-analysis of soil erosion rates across 
        the world. <i>Geomorphology</i>, <i>239</i>, 160-173.</span></span>).</p>
      <p>La
        conservación de los suelos es una necesidad apremiante e impostergable.
        Una pérdida media de 0,3% del rendimiento anual de los cultivos está 
        ocurriendo debido a la erosión, que de continuar sin cambios positivos 
        podría fomentar una reducción del rendimiento anual para el año 2050 en 
        un 10%. Esto supondría la pérdida de 4,5 millones de hectáreas por 
        año-1de suelo, siendo Asia, Latinoamérica y el Caribe, el Cercano 
        Oriente y Norte de África las regiones que tienen la mayor tendencia a 
        dicho deterioro (FAO y GTIS, 2015). Citado por <span class="tooltip"><a href="#B24">Roa et al. (2017)</a><span class="tooltip-content">Roa,
        C. C. E., Pacheco, C., &amp; López, R. (2017). Erosión hídrica, 
        fundamentos, evaluación y representación cartográfica: Una revisión con 
        énfasis en el uso de sensores remotos y Sistemas de Información 
        Geográfica. <i>Gestión y Ambiente</i>, <i>20</i>(2), 265-280.</span></span>.</p>
      <p>En
        Cuba la erosión hídrica es el proceso de degradación más extendido con 
        más del 43,3% del área agrícola entre fuerte y medianamente erosionada. (<span class="tooltip"><a href="#B4">S. J. Díaz et al., 2012</a><span class="tooltip-content">Díaz,
        S. J., Ruiz, P. M. E., Leal, C. Z., Alonso, B. G., &amp; Gabriels, D. 
        (2012). La erodibilidad de los principales suelos de la cuenca V 
        Aniversario del Río Cuyaguateje: Su relación con otras propiedades. <i>Revista Ciencias Técnicas Agropecuarias</i>, <i>21</i>(4), 48-54, ISSN: 1010-2760, e-ISSN: 2071-0054.</span></span>).</p>
      <p>La
        erosión de los suelos será influenciada por el cambio climático, 
        principalmente por los cambios de temperatura y patrones de 
        precipitación que impactarán la producción de la biomasa vegetal, las 
        tasas de infiltración, la humedad del suelo, los cambios de uso y el 
        manejo de los cultivos, por consiguiente, afectando la escorrentía y la 
        erosión de los suelos. (<span class="tooltip"><a href="#B12">Li &amp; Fang, 2016</a><span class="tooltip-content">Li, Z., &amp; Fang, H. (2016). Impacts of climate change on water erosion: A review. <i>Earth-Science Reviews</i>, <i>163</i>, 94-117.</span></span>).</p>
      <p>A
        nivel local, a través de un periodo de tiempo, se puede estimar la 
        erosión por medio de la Ecuación Universal de Pérdida de Suelos 
        (Universal Soil Loss Equation o USLE), que expresa la erosión en 
        términos de factores asociados a la energía cinética de la lluvia, a las
        propiedades hidrofísicas del suelo, a la cobertura, al manejo y a la 
        topografía. Por lo tanto la existencia de un modelo para la predicción, 
        la evaluación y la medición de la erosión hídrica superficial permite 
        entender el comportamiento de dicho fenómeno, así como establecer 
        recomendaciones de manejo y de control, para reducir su efecto negativo 
        en el desarrollo de cultivos (<span class="tooltip"><a href="#B25">Tauta et al., 2018</a><span class="tooltip-content">Tauta,
        M. J. L., Camacho-Tamayo, T. J. H., &amp; Rodríguez, B. G. A. (2018). 
        Estimación de erosión potencial bajo dos sistemas de corte de caña 
        panelera utilizando la ecuación universal de pérdida de suelos. <i>Revista UDCA Actualidad &amp; Divulgación Científica</i>, <i>21</i>(2), 405-413.</span></span>).</p>
      <p>En base al análisis estadístico de los datos experimentales los investigadores <span class="tooltip"><a href="#B26">Wischmeier &amp; Smith (1978)</a><span class="tooltip-content">Wischmeier, W. H., &amp; Smith, D. D. (1978). <i>Predicting rainfall erosion losses: A guide to conversation planning</i>. USDA Agr. Handbook, USA.</span></span>,
        presentaron el modelo empírico USLE de estimación de erosión hídrica 
        promedio anual, sobre una base de datos de 10 000 combinaciones de 
        parcelas de escurrimiento-año, bajo lluvia natural (<span class="tooltip"><a href="#B7">García et al., 2017</a><span class="tooltip-content">García,
        P. F., Terra, J., Sawchik, J., &amp; Pérez, B. M. (2017). Mejora de las
        estimaciones con USLE/RUSLE empleando resultados de parcelas de 
        escurrimiento para considerar el efecto del agua del suelo. <i>Agrociencia (Uruguay)</i>, <i>21</i>(2), 100-104.</span></span>); además de ser el más difundido universalmente <span class="tooltip"><a href="#B9">Gvozdenovich et al. (2017)</a><span class="tooltip-content">Gvozdenovich,
        J. J., Pérez, B. M., Novelli, L. E., &amp; Barbagelata, P. A. (2017). 
        ¿Puede WEPP mejorar la predicción de la erosión de suelos respecto a 
        USLE? <i>Ciencia del suelo</i>, <i>35</i>(2), 259-272.</span></span>; 
        permite la aplicación de adaptaciones metodológicas para el cálculo de 
        sus factores, aun cuando no se cuenta con todos los datos requeridos (<span class="tooltip"><a href="#B15">Moreno et al., 2017</a><span class="tooltip-content">Moreno,
        R., Campos, P. A., Avendaño, A. J., Núñez, V., Gil, M. N., Salas, B. A.
        G. J., &amp; Medina, J. E. (2017). Distribución espacial y análisis de 
        la pérdida de suelo en microcuencas de la Sierra de Vaqueros (Salta, 
        Argentina) mediante el uso de un SIG. <i>Rev. Espacio y Desarrollo.(Argentina)</i>, <i>30</i>(2017), 161-192.</span></span>). </p>
      <p>En
        la USLE, el factor de erosividad de lluvias denominado R, es el que 
        indica la agresividad climática y expresa el potencial erosivo promedio 
        anual de las lluvias de una región para un período de decenas de años. 
        De esta manera <span class="tooltip"><a href="#B26">Wischmeier &amp; Smith (1978)</a><span class="tooltip-content">Wischmeier, W. H., &amp; Smith, D. D. (1978). <i>Predicting rainfall erosion losses: A guide to conversation planning</i>. USDA Agr. Handbook, USA.</span></span>,
        estudiaron por regresión múltiple la relación entre la erosión medida 
        experimentalmente y varias de las características de las lluvias que la 
        generaron, obteniendo el índice Ei30 para lluvias individuales y el 
        factor R anual. Así, dichos autores publicaron valores de R para EU y 
        definieron el uso del parámetro en unidades métricas (<span class="tooltip"><a href="#B11">Kraemer et al., 2018</a><span class="tooltip-content">Kraemer,
        F. B., Chagas, C. I., Ibañez, L., Carfagno, P., &amp; Vangel, S. 
        (2018). Erosión hídrica, fundamentos, evaluación y representación 
        cartográfica: Una revisión con énfasis en el uso de sensores remotos y 
        Sistemas de Información Geográfica. <i>Cienc. Suelo</i>, <i>36</i>(1), 124-137.</span></span>). Esta fue ligeramente modificado por (<span class="tooltip"><a href="#B21">K. G. Renard, 1997), pp. 14-18</a><span class="tooltip-content">Renard, K. G. (1997). <i>Predicting soil erosion by water: A guide to conservation planning with the Revised Universal Soil Loss Equation</i> (RUSLE). United States Government Printing, USA.</span></span>), del Departamento de Agricultura de EUA, llamándose Ecuación Universal Revisada de Pérdida de Suelos (RUSLE) (<span class="tooltip"><a href="#B3">Chávez, 2019</a><span class="tooltip-content">Chávez, B. M. E. (2019). Factor erosividad de la lluvia en la subcuenca sur del lago Xolotlán, Managua. <i>Nexo Revista Científica</i>, <i>32</i>(01), 41-51.</span></span>).</p>
      <p>En un estudio realizado para la FAO en Marruecos <span class="tooltip"><a href="#B2">Arnoldus (1977)</a><span class="tooltip-content">Arnoldus, H. (1977). <i>Predicting soil losses due to sheet and rill erosion</i> (FAO Conserv Guide). FAO Conserv Guide, Rome, Italy.</span></span> plantea que “cuando no existe una adecuada densidad de estaciones 
        pluviográficas para estimar el factor “R” se puede utilizar una 
        aproximación” a través del índice modificado de Fournier, demostrando 
        que existe una alta correlación entre el factor de erosividad “R” y el 
        IMF. Los resultados concuerdan muy bien con los valores de aquellas 
        estaciones para las cuales el factor “R” ha sido calculado con el método
        del RUSLE (<span class="tooltip"><a href="#B3">Chávez, 2019</a><span class="tooltip-content">Chávez, B. M. E. (2019). Factor erosividad de la lluvia en la subcuenca sur del lago Xolotlán, Managua. <i>Nexo Revista Científica</i>, <i>32</i>(01), 41-51.</span></span>).</p>
      <p>Con
        el objetivo de determinar la erosividad de las lluvias en la Finca 
        Tierra Brava ubicada en la subcuenca 1 del rio Los palacios se 
        desarrolló el estudio, a partir de los registros pluviométricos para el 
        periodo (1999-2018), en el marco de la variabilidad climática, cobertura
        del suelo y medidas de conservación de agua y suelo.</p>
    </article>
    <article class="section"><a id="id0x500a900"><!-- named anchor --></a>
      <h3>MATERIALES Y MÉTODOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>El
        área de estudio se localiza en la finca Tierra Brava, perteneciente a 
        la CCS Niceto Pérez, ubicada en la llanura Suroccidental de Pinar del 
        Río, en la parte Norte del municipio Los Palacios. En una de las 
        subcuencas (S1) del Río Los Palacios y sus coordenadas son 22 º 35′ 
        38,44″ latitud Norte y 83º 17′ 48,75″ longitud Oeste (<span class="tooltip"><a href="#f1">Figura 1</a></span>).</p>
      <p>La
        finca abarca una superficie de 22,0 hectáreas en las que el tipo de 
        suelo que predomina es Ferralítico Cuarcítico Amarillo Rojizo Lixiviado,
        según la Segunda Versión de Clasificación Genética de los Suelos de 
        Cuba, de textura loan arcilloso-arenoso, con un 68% de Arena, 12,0% 
        Limo, 20% de Arcilla medianamente desaturado (40-75%), con profundidad 
        efectiva de 55 cm, relieve ondulado con pendientes que oscilan de 1 a 3%
        y Mo de 3% (<span class="tooltip"><a href="#B10">IS-Cuba, 2017</a><span class="tooltip-content">IS-Cuba. (2017). <i>Informe técnico de diagnóstico de suelo en expediente Técnico para un MST. Programa de Asociación de País</i> [Informe técnico]. Ministerio de la Agricultura, Instituto de Suelos, La Habana, Cuba.</span></span>).</p>
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APofkd3W%20L8y8AoLp88nu+mJGAX7C63XUwN9x/p1vBwYHV61aZRjGG+4a7qJzxlvC7Pot8xbOybwa2Uf/jm9h%20RvsYvvZvmejKsgwdJYa+yJu8yNiovnEDGeqX2/zM2qcp+o9rtdHGMAyedOyM4y1jX+s1oaPs644Q%20Mz6MY9ui+4B7vf3DsVOHb8+N8A/KDTfc8Oc///n4448H6xAUYaVSkSRJ1/U1a9bA1ra2tq985Ssn%20n3zyn/70p2Kx+P7BnZb29jNPOomk02TBAnLIIWTePJLLkSOPIJ88gaRnPt8344e/+tHLL61vAPR7%20Etz/QWBm/tEDTJBYLAY8680co8xbawnzWjswb6E7rwDicbx+i6PxVl5vepzRu0XTYqqW2LU7rzgC%208w+O+etvez0VMPZiJtzazLtJ2YMgWL9+/X/9139ddNFFhx122B/+8Iezzjrrsccey+Vynuc98MAD%205XIZMP3ee+897bTTZFn+5S9/WSqV3jduUeb0z3xmimmSWo04DgwW0XVimSRgiGyS/dTL7mOefrgx%203fpedMts3779pptuAoIjS1KUq4X6JEbTwoSRl3iUyDFjfC4kE/KAoTsgxNfYjOfof6MH2IVxA9sL%20oz13OjGYyA/CqJr2yCOrdwwMXP5flwPIu64TBkE4Ma3KOEtldroAGCwbHjk7Qm7UkYC+FD9i3cyo%20B4JOyUbEF/luSP0Z3OiZI3c+/RBg8E042g+alxETttCdIw4fsfPRMcLDcFEmSxL69Efwht3ZvpA6%20h+i0cohZ0Gjj8S98hv9ox/B06HOf0FM67iwQz3Vr14mS9LOfXuZ7zvho4pE42tPIfxM1mPpR2J3T%20E/QgbLQLEnwWexpECwLYsaZiX8IIn1loEByJbiJBdOHpFYSWQOMCenDYGY4V+q7nB6mmbFOuSRSl%20oz/84bFpOuZdgi/m6aefPvzww4877jj4+K//+q+XXHLJ9773vVtuuQXGcP78+WAOXnnllf/93/8N%20pH7RokWwA+z5Ts5qvrsyefLkMwn5bl8fmTuXjJqBDPF4siRHXvw9CX9324s3faJ+oKjFGzD9ngL3%203/3udz/56U/32WchAJjruvA4A1c06nWeZbVYnBMFx3MZngtIWBgZqes6wCU82CwX5bqiTt/Ah/85%20lsO0hhRm/cB3XT+M3MY8L4kiYITn09gOgjgHO5Ao7oWhQELgJ0G1VmNYRpbkK355OUAKx7OiIPIc%20F/gIfH7o2y6WCOc5Fs+DkAkn5SVBkEUJj+a5gL88CV3PCxnWI6M6iQl8hgPoipCT5XEeycepSAr5%20BGN1fApnoEp8luUouIeItiwb4T4viLCz57o4ncuxHu6Pu8CeCvRNEDzHxiNwPBzKdRyAUPhSEiWA%20b4+6u2GkJEXxw8B0XElSU5km2CorCsexqDlCRhBFaIHnuWGkwzAECGdK99lvoRe4q1bfVy4WqrUq%20S7ugG4bp2gzHjqLvqAaMciPD0AZ0SGlGTRzeAMZEoKvBAMJ9qlEiTw2oCPhLG4BeeY7hfM/DqwmD%20wHPQJNdzoEcwRnBbsPRawQ+gd5KowInbJ02ZNW+B5zlwV5x44onvZBjGxo0b8/m8KIpTp061bRvA%20yzRNQO3u7m6g8GvWrFmwYAG058Ybb5w3b15nZ+cNN9xw+umn77333nCHH3zwwU1NTcBp4OOmTZsy%20mQx82dLSMp677T0oorj8C18gV1yBsD4+6473hk/g2XDDNY/cb5jHNsD9vQbu8Dzss2jBv/3bv15z%20640v9fVnm5vluMJ7lsgzAqAVArdDqWuQaBJVePgxUo/h8PEH/AcY4CjC+yAh3QZgg/BHQ/QAUniE%20FUQ4TN5LAZQTeUUQOIQQTteNSqUuCGLdMLlqtU2NaQwrJ2PxXNZ27NZMkxwy/du6bcPQQ6/AEgfO%20BegFCEV5MM8D+Ec8muF5EdsBWsU0YQ8BkQ44JiMitIUdHR2TOjoMsz4wOJhMxcFMCQLPtWyrbra3%20tZqmNTIyHBCmpb2lZhiMgIdWJbV/x1BfX08imWhrzsigakRxpFiu6iZ0wXVcxwtj6cxwoTAyOJjJ%20ZkXQY0EYE1jW9wRe0BJJy/Nq9brjOe0dbXFVLuWH4rEkaL1q3WAUNtkUj6kxx7Etx8mksz4TFKqV%20et2oVWuZVEqSxMD3ZE3iGFFpF/mCGLdz8Xjccd1KrTaSL6ixBFws6HmtVhElPpVMiJIIdg8cDRoM%20DQBtpFfrvE8kli+WKyFNvWnbliyKyXgimQZQM0HzxRTVtRzfdpqbsqDGoAV1yxZlMZ8fakqnpkzq%20GOzrIXgtMq5hho7jBey+x/9rRub/duNlDz18X7FQvP+B+wExp9I8P++MGIbx7LPPWpZVq9UmTZq0%20bt06AOtHHnnk6quvhvsZvkwkEtAkwH1FUaIlY3vttdfmzZuhc2Cktra2Apfff//977nnHoD1xYsX%20v+fjR/c77riDb731kcFBMmUK6Eay995EUYioEtEge23Irz36uj/f+OV/Oa8B0+8pcBeA+QLnYsKC%20XivU9FBWXC5kWddyXeTgHjBWx0Mz3B8NmAlpyDVwXzagM1c+pesA2ojuPjA934v8Dc5YjnKWZhGA%203WAXOJ3ler07BuKSold007IZwiIgW86USZ3LD1icUhWiCdsHB7Y+t61ve49ergCJBn4cyIKvyMCZ%20Pd9jkZOiFwFOaPlANoHnC77lgOnBY+YWAggI0OY4LsuMRhFyqsYrGuDg0PBIyBLo5dDQAEO4yZMm%208TFNr1atMEyiuz9WqFQFVkxn02W93j04UDGdml8hijwJ9I1pAV7zsgQaL9mSGyqV+kojw4WirKlA%2070eG86okyakEKL4A2XOQTCZgTGoj9WxT00BfLwB357TZAcvuePGFocJQuTAyraMDBsjy/FK5YAFx%20p2shRoojVb0S1zTP8zieS2gqkmgYPY7xOMYPGV6R5LhaM3WuLoMGrZl1r2KVSkVJEKHLAOKFSoWT%20BMA+q2KwVmA7LihD0NNgMWXTyVQ61URNh2LZ9DCk3hcFzg/ZgaF+2AY2A8tRCyQIOQl7Wq9X2mLx%201rhat62abXBKXEu2s6E+feak9tlznn7q+fXPbX5VquF/btgMkG6A8nK53Nvbe+CBB27YsAFusMMP%20PxwQPJq2gfY89dRTgPg9PT2O41x44YXwBnQzbAVkB8Rva2uD74GzgyaAj+/59U2pZPJrp5yy5vLL%20w/33J7EY4ju8aWkjm18iiVvs1JeuXPWLww5bP3feggZSv3fAHWxyuMXBuAY2DshIKPkWBR7AADGZ%20BxMennf0H/gIo4io1JvCcDQLO6XNAdryYciGo276kC6mwaU3o4F76OYA7QDUkmOFof6BUr7gSDLQ%20fYETCMfEkslUkpUFYe3zzxqWOWnGlO09vQMDOwCtWJHXUqkATk8QL6E5cIQoshvDB0Hd+OjEtygH%20BygE/IITBq7jO64mKwBhNpgAlpEfGalVKulEYmpn50B/nyAKwP54ADi95jKhAwoDdo1r0FpVkPSq%20XgzCoqH7vquqCvS5VDZaM7mMmtA4oVCtDld1Fw0UF+wGIP4iy2kMl2rJSQybjGm1chmd/qYpxbQZ%20nZ0dzc3NqaxX11uaWwLCbu/bEXLsPvvtZwzls1o8oaqO7+q+WyeuHQa6YQ95vkNcOas6NtB6x+I8%20BkaBFQClLdMETSwnQZuoPX39Q/19eHEIo8mSIkpGXQdF1t45uWdH30i+mMpkJVEROSabUyrVan54%20OJtKzJ06OSbyoWs7NV1ifBYvgC9ynBDTJJYYtbLjWPFUxmGYRCwBzLdrW5dZt7hkMrBtMAfgRhgG%20XeE4MgdfuAW7aFoGWk/vLPOVJOmQQw6B2yCZTGqatmTJkiuuuCKVSu27776VSqVQKPzsZz+DTXCJ%20m5qaQEeeddZZDz744Ny5c5cvXz59+vQ///nPoAkmT54c5SyCn8Bu72W3DJVjP/rRI26++f5CASNn%20gMJDf22HLNqb/OUF4kzZ0H7wRZf98OZfX08a2SveM+BOOVaAgMxz8OjCc2vousirOE9KCTil3ehq%20pX5mb0LsCEPhFdkm+nnpVOyEdTQh9ZxETnjcHZAXjtnT1SsQ/pADlnOBXxwZKVZKsqZZYSBpGsdy%20dcesBtaLq1cJLJdLpeH5ZCTeAMbPhGKI7YkKGdEjU3cQeoE43/UNvQ6n0GQVVIBtwfFIUyYbi2ke%20/DKsqbIsMIyp60bdYNLp1lyLadbT8WTFrIOpnutoyzbnvJCHn41Uyrbr1Op66Bimj+w/BF3CsEP5%20YT7w9p09g3NdCQyTMNgxuENNpuKJFPB0ETC7bgKLFjk+sCxFkqBhgsCXC3mjXo+nUv29vTBc0JjB%20gaHtO3YAXyZbuxjdTCsAyzIgL+FINqG5DBgtkp7LDgyM6HodTCDbAsAnPnWp47RBNNfp+/VKVQVl%201N5umDYMcSqZAIQFdgZ207QZ03TH0gf6AfVYMVR4CQZeEvn25qaWTEphfGIZoefiwTgGDCkG1CHt%20EceiO0qEwVJEEkpwSUEtVktlIQhcwtRdTw4CMJpcnxIC39cNgH0Ye/9dCQQDHJ/4EYD78ccf/9a3%20vtXS0gLIPjAwsGLFCiDsl1566apVq1auXPnDH/4Q+H7khwT0BwoP7z/60Y+CAoO79K0sF9/TRYrH%20j1++/P6bbybz55MdO0hPD2lvJ1qaLE6QTReRW07r3nfl0PD2lpZGzPv/WXbTUEiAjVq1Zhh1SrsB%20RkIggHXdjJbYwH3PY1pGPnKtwDMAH5nRFf9BFDxCxlYVIcZHQSljIeLYbTp7F5UKGhwcMQxvzsy5%20MzqnzZ48oymWTEvaIYuXtqazvm0RPgwlQY5rLe1tuZaWVCYjiBJdlMrDWQUAUSSO0Axg78zoqh/0%20zOBULeAqaAJRkGg2AqJqGnCxwA+rFd1zfFXUmlNNzYk063o9W7tUUdx374ULZ8+flG0BLTI8MlKo%20lEKJt5iwbNRt39PSSUmRQBel0gk6p8vKilI3ze7e/qphS4qWTKcBDwKGgFHgm1ZgmFLINMUSgBAA%20kQCmqiTKApvQ1NlzZgHVBm1RrtU3b+na3tfvwsAIYg0sFM974rn1dz+y+okXN5i+r8pq6HhiEMya%200tnRkqtXK45lC7zEsqLnoJdJ5AUC8ApntCyJ47LJRC6VyqWS0AXYE+gn2DqgS7Zt2RL4riQIdl0H%20C6l/R29315b80I72pkQuLsd5tjmuZUANyjywevRZjQYbMWBXSYoSYoFDAgYQpoQgYc2yDM8rWtaQ%20bvRVqn2mafI404LLiUHVYzKccNcsw2+6kOvtF9/3gcirqvoSlWq1etVVVw0PD3d1dYmieOaZZ06Z%20MuUHP/gBoDzs/OMf/1jX9ba2tujmh6sTpaV7zwtYz8V6nUBnJQmGjBgGPrfwZta+ZO9+MmvTun7l%20npV/eVfaBm254Qay5ybe333TDwDdBrYehL4feqLA1W3TNMxYTIkeUnTCjq2lHF3vxIzVgQs9JmCp%20D57FoI0wIukMmVDnMwgDnsG+Dw8NjxT09raphOcHBgbBxieeP7NzyvTOzhdfBMPQDeD8DAH1kWvK%20gDoBU8F3XEJXroLaCKOgv9HsKTjp79gOlg/F2D4mkUgqigxE23XBtuBAO5Wqku+itgEowq+JESdC%20JpEyXKtSKfex7JzJMzpzbcOlUk9xuF4zWEksV6pxVQGSq8myFEhqPN4iChXdqOpmfqTg2s5AsZxJ%20Z7R0k14r8fCQQMM837W9wEO8BqbteB5YFIosopokQTaXAYjJV0DFGKVy1WHYEP0rAg4oYQVRsRle%20d+qyIAyMFDRFZQUehst3PZ4LNYXnWFYBm0OWAdp93+PgGdB1OGdc1eKyHBAAepv1QteGUULfOdgl%20zbmcqsg+8ROaJvGiFGOrlbLj2ommTFJTZDbkRVYioSppQNhrlu2hZ51TFI0wnIdYHQRcgDGiYQAX%20IvBCBSiuqlghW3Y9gbCOABYUzQdHJ2CA2sOYY6jSBIvtnQ+IhNsAwB0g+5prrlm2bNn5558P2A08%20PZvNjoyMwJsrrrhi3bp1cC3gDRD866+/fjyz5vtHerdt+++77yYzZyKIet7ourjows1fQPKTyeNw%20/3rvStssi6xcCYYUoRkCG8z97UL2IMjRzEo8SwLXQj8yverAAW3biibKJjKzyDGCzncqsL9Hha6P%20R5LPMLusVQTQgZ0dx6kbppoARixbjmPYTkWvmbadzqa7tmzp7+4WJYGgF596cmiYY8gGjAgQGAJf%205ZmxuMko6gaAqabXakArbYbGYEO7HAxVZCVZAqLvuP7QcL5WtwB2OAF9wjzDCiwDsDp3zixRk594%208bmHnl33xPPP9fZsd+qma9qlkWIpX4zFEqlMtqobI4WS7bgMYcEIwDhFlnUDxg7YsmEbpg1qSOAE%203/GBkHOEUWOxqudvK1cMAZBSdnyP4dj5C/bONue6+3pf3Ly5VNNDUGY86wMih74B7YbniDAI91rM%20YbjB4VL/YN7yiQVaTJTVeFKLxeMxLZeOZ+IqGwRAz0VOiMtqTJIknpMYJsaDluBAz8ImlppNyURC%20UxTQe9AdheM1XkjFYy0tzdlMFpREqQS8zfBcxzRARxiOYQY2WCmuZds6mBGuX7PcUt0KYJCQzvua%20qqLFxAsjpbLuekRVw1jck0EhYVxkAFrB8nmwJgSBMMzukIFmxYoViUTi0ksv7UUnGFm4cOG0adNK%20JUzQBh+j+ifr16+//PLL32/pZSKBR1QfGCCbN5O1a0lLC5k0CUOBeZ70dpO/PkxW98USWis1aN55%20icdR49x5Z4O5v91uGbBMlZgmCCzOAtZrkigzDKBnTVVlnGTFpIMkcstgREwYIJdn2Aj3x4syj6Wv%20QnCmrnAagU0DZmgodgBo5RNJU3Huz3c8AEiXI4HEPf/cMwDegipZNBAHxEWYpmfkmcjRzBMBCDpS%20d3TKMGW9AjSN5znP91niA1UPaASmzzIcz8mqgmGKni9IMi4RCnEm1nMZNwjVhOozxPQtsFA2FYf4%20MBQV0CqhIkrAtB3Xq4wUKz4pjhQc25w+QwHKXKkaOoC9aUNzPMINDRWwwwoP7JnHudowBtAeT9gY%20ZWg4YWBRP9H0WbOS6eyTz6wt63o616IlEqZt5svlgAViTGNFOQ56CIjvMn5oe4lkhpNjO4byARMm%20MmkvZF3CwIWQ43HfwwNCz2AgZEnFfGEMsnZQVRzhAOkFy9ANneNxLtfQa8DchcCPybIHB7YtQRRs%2024ypoPNEuBhewKEyRHPcxcRr8IENamaNWDboFcPyVeDngcejmhR0mwVlDErXAGUEl1cWi5UCWHWg%20rhkwyIIwl8m4OWdHTyEIg3f3HiY07uvb3/52PB6Hv8cff/wRRxwxY8aM/v7+Bx988JlnngHaPmvW%20rPPOO29utJDnfegXhgdm/nwCis00SWcnflWvk5dfJm6FtHyayXdccsHio4858V1pGzCE448nv/0t%20OfZYYBENcH/bTFqur78f7n4aupeUBGS+1BGC6Ao45vlelMgQwH0shS+WBIJvIs4+nulw/A08Zj4V%20+Dm8D+gSp3Qilc9X3HqNTyRw7QzLaNn0QKU0pFe1liaPY33XxxB6zImIiOw4LkcXFQG08TwrCXJA%20GNOyTdOqGHUvDGRBAQ5JY+pDIGWAVHD7xmIxBBqqkKpGXVEUGXAKOK4DrQh4SQAss/wAQYtXiGt7%20wF5te2q2GTh1l24MDw6zcEzXlxWV46WRwZFKra5bDi4/xXSVBJdHMWzdsFgF9JHKCMCSDXRNsUEi%20EddE3jUMwFNOkrd29XT3DAiSms41a/F4tV7O6+UQl4ASVZQ1QcZ8xcCbPCKJSrKpiRElxzRDjgCP%20LhTKoHF5RbXDsFwt5yslgRVjqkYDkUJFEUKOsV07IDKdEuEiPZpJJcFIATIfk8DU4GzXr3OgcGxB%20ElVg/LIGCsB3HABD13dBecCVg47xssQKxIFhqOmqKGWSGthjhgXmhwuYCSgfz2ah267n7+jtNy2d%2051jX9eCKZFIJJpUZ7ivsPjezKIpf//rXly9fvnr16ieffBKu/rp165577rmmpqaDDjro05/+9Ptn%20VeprMPfHHw8ByhctwmgZuA3KZfLss6Sjgxx9DHlmatiaefLR+5hvuu8KUlkWuekmcsYZeySy78Y+%20d0q9LcsCWNBiqiKqdGl+EIZC5CHxA5pbPAjHHXQ0KYAPD5KEYSFh5KIhE/LWRiw+mo+NKDzQf5ED%20yPcUAOhSGQ6E61YVqT+fZxSFgLHvgSbwwmgdlA/KA526GP4I71nBD5hqTa/pRqladf0g5HhF0XxG%20ZDzq56ATuy6weM+10AsMu2BWRcIxdDEqJwoiC1AYeFF2r5BwASN4AH6WzQe+JIgAZLwoJmPJaq3G%20s2HnpPaBgYGubVsZntPrhk9YwF8Xw/gDTyD5arVq63VTn9be0dqc27pliyArWjrlgGngO5Zebc6k%20OYFX44mm1rbugYHu3t5cU1PABDyP3naA6YSgpbSEiSGa6BwXmdD0PMf34QXKVdeNmmGCvVysVeuW%20YdUNG8NSSaop47ueYeiAuzauJUXvCYzyjsGBZCoxpXMSGEKh78qihBeIo7aWJDhFX9Zi8Pty3WB9%20T+ZYESwwug7VDb1iRRclWRSkOhbDstua0qA54GzwiJfKhZJuwHsPlS5TLJV0S4ebZVJHB1x5t45r%20laHFlUolpNd997mj99577wULMF57zpw5W7ZsOemkkzKZDNzh74eQmDeQu667rjRzJnnmGRLl1YnH%20yYc+RFpzpOwS3iOOj/PKIfOuONhsGyMzly/HKJ729ga4v10ShoCkPjWraWhjMJbGZSc0B2NbqcsF%20wR2YMhDzaIcoswqF5SjlOhvBfRSKPua9Yd0gkLRYLteWS6Zsx+7u6x0pF00AI03zcCH0aHnV6EDo%20DOToVC7G0PCVcqVYLgFw86BQZA00hSDJPmY5cAIPU8CzAgdqwHHd0DKw0KggeCFwU3S4y5JA12YG%200E1FlrzAHylXdCPAch+uAz0VOMaoGxlFisfVfDHPCnzo2XAcSZFaWloH8vlCWSe45JUDfWZ5VqVm%20aAk1Kwqh42mCkNS0imW6ruWyXMjzhgVbpwwVCgNDI4wkOUFoOE7fwAB0ipNF03NEzmdYv16qYJoA%20SXADt+JYxXyBuB6Gq0tyWa8GNFkPDLbjMIZuhDznQyNtO5NIKKpYr5UczwctBsZMvlCCXvMsr8oy%20aBbXhnG0BUEM6eIEAHHQBNW6UarUUbF42GBFFqG1YJBJiqICU+J5F4YOzCNBVDUV555ZVhAxlTyO%20LS+BbeKHRIvF082Z/r4esEcc11EY1nE8j7eiSe7dB9thnMcTzwFbnzdvXuRzbxSp+OjHPvb9//3f%204uc+R2hpKhKpuv5NZP1+5AbzQ0feeNnPzyHMuzNKcIn23ZdccAG6i/7f/2uA+9vlliFEN+rDIyOu%2049KcKn6UFmx0FWiAsI0wSmsDcXTqLsL9gEqE/syEvLNRsjH059CZ9yijC2BNta6XKjWmr79YxfiQ%20umnBN2JcY1nRD5zRtDMU2RlMeBJ4LOFpoJ3jmBUg7F4Qj6UESQJ+bAM79wkwUNQ1mC0GzAAJM3zZ%20oKgE+ALaJcmyC/BNABi5ELgntJ8EuNDW9UyMzQ7AmBA4nnEdWoabkQQOTFVF5JLJVLlUYgIfeExT%20LBaPxTZ19+imRxgWeoQh9DwvAwqSMCUIMVmeNX3aS11bR0ZGAoaNqyqGujPMhk2bBvMFVpQxywzA%20iocpE6BnAieCHWHDQHteTFFB8xi+DQgb2K6IgZycqeuh68LhZTCkVAXnOTDnjG8ZTk//jnKxKAts%20NpMEW8SqFysj+fbW1oOWLHnpxRf7t/dlUgkbWD7PqBr1q4usbtnD+aKFUw44tHALVnVLoHng4UKH%20FV2LxzKpTC6TATtABqUoitVqGWGdBDibiurACsHgYcRsNhfPgIUQHx4YpGVBQgeTQBDP9cJg4oz7%20uwzz4zaErut//etfs9ksNK6jo4O872Xmqaf+8vrrz7zpJr2pCd0yo48rAH2apOcsP4DLZie9i80D%20mrF1KznmmIZb5h9mNzsfA5at6/VKseTjTB9Auz+W9jDyw4RRiTsKuD51uI/lexwrABS9j9wy9A1d%20cTMB/TH9S4iBerpeZ5ni4EjBd5xYTJKjQOvQC6N6cSQYm4WlGQ6plgl917Jx9awoRCkTGQ7jID2g%20tvCFh0khPYaVonoZmMnAcrFIEcvEkykZ9jMNaJbIC6qqEN/FqQSGFRWZc02crKXoD/AkAsHnWYsj%20oBgYGsfNi3w6k/F9b9v2HsOy1VTGQgIbCpIYMECRTcZxAFinTZrkek5Xbxe0OZ5M+LYVb8ryomi4%20jppMEEGyUI8QQeYIDShFNo6TmSGn8gGPwY4ZXgUq7cl2XFE96KooAbZWDV2IK8lYDOATCLtpe7wk%208yEpVapC6CuimI7HprV1DA4PKQzhA78lmwHF47oOjA/0afOmrWDliqlE2bTqlhXyCiaWYTlcbyTC%20dswYwXIMx4Y1yzEGhwYHhzXQUlOn2x4xnWBwOA9Xoq29bfKUZg5UpueNDI/A+IgsiyE0oL3QU8fi%206lm/Alqf7FLDdnfh8JIkGYYxNDQUuWgaQjTt5M9+9vrzzrvta1/DDASA70CYlywhKZ7UvK7qWjBY%20Gf7vDEUcGR4eGh6Olon9fT73O+4g//M/ZA+9Vrtr+oEQybssAnHlxon3OF6PxrqMMvSA1sxjxlP/%20Rt+PpvilEikIYPoTC4CENE4d0EWRlcAPNDWm5DIs6ysaphTzfYe6fQJK28mYTsH0hT61GuCjLIke%20QBMGgQdAsxUaDQs8PMRFQxz8yLbtgE6rwi9TqZSsSTjrywtBKMNmADyJ51PZlBBTB10L8+B6mG8A%20EC7wMfBHBPbPBIZRz7W2NTU1D/Z0y5Iwd6/55WrNhGeA4+jspceLhBO4gKb5FRg2JipmtVos59Hv%20TJhMJpPS1Pa21r7+vopeV+IJzB4JRw9dUFTUVULHkCbbpQWMQoBO3nXTEj+lvQPAKF8q12U5AL5M%20At2s+64DPzMtMFQ8INEhqiVJYojIizERrpgwpb3NC/zi8KAkiBymiGTiWkoShXgiWanXB2vVuuES%20VoCxB2UlCJJj2ZgCE1NicqDD4ERgSbAwGLZdqRldff1xNea4lqjEm3JZmiaYS6dSermSiAFr14jA%209g/m+0dGcO0D5kYmaiKezKSZrsHdMDML3JxLlix5+OGHt2zZ0kSLjL9P5MEHyS23kM98BnH7lfKZ%20z3zl2WdX6rpzyin4pA0OIltWfSIdfu1f5KmZC//9Bz/9P6lnuKEL+fwdN9/8i1/8It3cfP/f/vbG%20+9frmFWeVrbfRdauJVu2kIsvJr/7Hdm1CFsD3P9e05VQTM2kklNaW7u6qyRasURGYxIjV4w/5g2P%20ePrO34bjvH6ngz4Kqhmn/KNOG8Jaju0HrijyvhsokhCPKZwAhj8myCWjbB2RfDQ1WZRMHbVOiKlk%20GAymhiO7no9JCQNPwMxceDKB53HZEs1VCS1QVBW+0RIaYF29pkODZEHCVL2qmkgkU4Ds5ZHhWsk2%20DJnD0Hk6ieunNCWKqkQgZvlNL29y6vVsItHd22tYjiDIcPxaucYKqIgCz23KZnn0/AR9+SHft/Ij%20Q66Lc8n927fn9t6rKdP04osbJUmGVmMqYZp418UUZjQXAw1pBMUVeJgynVcUieWBDE9Op7OKNELC%207qGhvGllmptgS9GocaHKcIKo8oDLTBiAigLaHovHQafV6jVUe4rM+xRrAxenhTUNzAFVkeDIwNQK%20ehcMuKRInk/A8qCGGhdC43mWriqgUUswzjyoEGewUK7gwtm6ILKmbYOSUATRM2zMrum5jGeHjG/W%20SjQNJ6b0dHyvODhULJXHFyrvXv5GlhVF8aijjmpubn5fEXRgz+k0+fnPyUMPkbPOIrvEB3HcoWee%20ecTZZ9995JHkhRcwfRgWU/XI0XF/y2cf/Ot3/v0Hb/lCet5Tjz32iyuv/Ov995sdHc1nnBG3rM0b%20Nszea683+NGOHeQb38C2TZ26yzwNtPm448hll2FzTjwRC0ZNm0aefhqTm+0R+Tp3X+Y+qbVt1pTJ%20j+/Yjll0GTI+NToeBkPvCo6WlQh3OmHGaPboSlQqEaMfY/HRgVBJOLYHXyuKLKdVVVEBq0MSgF0P%202EoXwEdBhtFMakBG85ExgCaoLQSOlpQjAKm8wOq6aZo1EnDAhT0axAOkNFIjHM/HNA3OaHkOg65l%20WqqD4wuOLfpeFQQzoTuiiHQYF736cExO1VSO4w3TqptupTxYq1VyqVRLe7vMS1WjEMVvq4riYoYV%20wosiy3KyJLOKYrlOv2GI8UROS1o7hpLAb9XYQF9/TTc4XrRd3wyAm2MydwG4v2GAbgT1g86jEINE%20OUY09ComYEtohmNyrgnmE5y63NdXHS6IqbjISyLYOhWwHiyWx/VKwLfBWqnbNk5mw4BwrIfdIDaK%20RWv9+bblmbbjcVxNN0EXYdZJyyYhnAaLbtNZDAyo9EKGx0hH3sNVtayWSIYerrflFRnU+sDgUBZ0%20fnNzf2+/ZehxTczmEmzIBo7FuCZGrLI4B16s1UcKhajSSKTvd5+0U0AIpk+f/j70vuRy+Dr6aHLN%20NeRLX3oVDO2993d/+MOXvvWtrhNOIGefTdraiOsSzSWPK86OGU8/dDvxFWAeWia51+IDX/P4PRs3%203vLQQ/dv2PD8M8/Ys2dP//3v00uWZHK5Z2666ZFVq94Y3GfNQrz+3vfID35AJqaITibJqaeSSoVc%20fTUuZTrgAPKjH5Hzz8eFVtdfT96kMlsD3N8A3iXAtgCZL09ThPmIADtXpY6XWB2tPwRPtueTsfzs%20EcvGIso0YCagpR8mlntmaXVmwNBkPCZgrIss8GxIJ1wDjKBnqK888gUx1HQYr8Ud0sVTJLIKaCUN%20VmJZh8f0iQQDvTF2HVO68zzBXMOeruuwr5aJhS6uLyK8gCmJXS/wvJ6RYR71BJETiSnNWr5Qzecr%20cH7guNAmaFUske0p6K7tJuJJFhQDDIUkAnAaiJQ+L4uyLIdUXVk2zsFqMVWSxFKpxAUk29TkM37Z%20NBlJHhkaMi2LkxXHw2TJvIiJNgEIVbpITCLEsm0YQkx0T0LTNiVFHqkU04roqppjWXXbjWebhioV%20MCVUQYL2eIZl1HVRUmkwqicoihMNtIPFSTCnAMt6rqfAO0miEZX+WBFYTOEJ50FXUEgHFu0yTC3g%202R4mn8dcmyyNhMJRxOkWTA8XJpPxpNaekKWYKCoC57q4LsENOOIFba0tsWQSYzpdV2F5OaZBB0PG%20JBOLqzfSCv4TBGisbZODDnqr+wOMAkS+povjwGXLvpnLfa29PYQHZ8MGorFkZS+5pv2JM6oHP/gC%203PmhzCeqxknX/VFm5U985KMHHX5Y9MPBbduu+fOf76lWa8uXp088cd9EQkM3IVY9cwmJtbU9tHbt%20yaWS9oaLCb77XYywpxFMo44aaAUQdgB9YPT33EP6+7GzoJw8j6xbh0wflMFuHh+5+4ZChoEvYmgE%20TrPxHBeR92DX4OXIH44MHSP4Alq8LapsxEXIjCQZwygZL4jySSH6c6gtkHcTgdbm4ASamMTBdDRj%20tnxAJ2kRAGlke7SWnY2CbCJHEIszujQ3AaY2kEXO9yTLRpbP0WlB4J4+zUsjCiIeY3y1JJ3A5EWe%20l6XQ9WFfj7hcyFi2papCU1MSzASrXi+WSiIfpJty6WTachxoI7SkUtPrhlOoVLH6Eyg8aJFP0+hA%20610HcBR4q6SpmqIEpk38IJvNDhVLL/f08IGPSs/1oL0iDI4f8PjbsCmRVCQJEJZivoPxp5LYnMOM%20aaahdw8N1lJpYN+2Txwf/SS1ulGr68lMNh2Lg1XBYeZCEc5dt62w6suS4Fm2JsuEnoXheMfBRBBY%20W4dGgMI3igrbZduwsUpV6NKEMCwYB1hCKnBZ3+epxQVaERM24JozeEIDUL2qKjdlkxJeSy+VjOu2%20X6vbVdPHvDRaQkmmRVEMbR3nwVzMO0F2q1jI96isX4/e6rcO7pkM5gQrFMhrJNFRlNPOO++Xn/rU%20RgBUeDk6WbCCfPnAYN8FNjuJPPwSmbM6/4eDf7ViE/nmfjc++rcLNjwXE8+qCc/cOnhvadmhuf32%20y6RScJjhhx/uXr+eoW5YfDQGBx9bs6ZWq70xuAOUT5wB6esj99+PLH77dsyGYBjjXp/RN7/+NdYX%20ueCCBrj/PeAeiJKcSqcETLqI2WHQEUtnRMfzCoQR8QvGMvrStJC+HwBTBqoYi2txLQbog2tK0UlP%20XOqmZ2nOd4HlI1wmLBlLWTtaHY6J6uCx0b8MF00yIn8PqGt6FM/hnHTRLI9lQIgPVBdYOeN6gshG%20ucqizMMu4DLPixKWxAO8iScSnmP39/ZqsqpiaKEMyKeoSiwR02t1WsnDgvtSjimmEWzrHxgu1qAp%20tml6hu8Gnm6aihQzLReGgJdlB8i/EwBqcyxxHRsnJIJQr9c9260Vynq1ThQZiLbKi15Nj/OgQTwG%20lxoBPBIvZFWeVxietV0YXZnnHdBVoG9wRhf0YVgDSgbdtEyg88DKHT+QWFLTDTcICpUKcG/QUUa1%20HvIOi+t4bcEKRZxHDjH7TSKOMe4ifMHU63U6RwKmlcWCssMSh6Lr1VEpMbToKsZEosGE3nZcBxxV%20mwWbx6VaNMSrhSsDQGFjvb04GitM39BIvqyDnaKpCmYsi2t0OQNj+r4Jw+V7JAzf88UudoN5sv9b%20Uq3OTqTDQHv/8IfX2JpaseIP//mfv7r++tsYpvjFr5JZM8leT5I7e8i2h0hqFtlnKjnPJonZsbvu%20GNlofMfez+qqZ1a82HHogd5TT/Xcdlu0FKVj/vwZuZxP3bNwO00/9dSuD3zghltu+fq55771ds6Z%20Q666Cnn6j35E1qx5jR3a2sg7WOPrvQXu6AiWJcA6ZHBRUBvGA6IDnWaSoeKPrWwau9ECJPvJYw46%20Uq/lC47Z17+97hqAMNFDLlBlTpM3IlIzo+kKwigvTUiioJoQCGfIRuWkkf4DdnpMVLoZ/QfUOYTZ%20BUzT8gKD+mACNQbgHMP4FuSmvCCKmOeExbQwPseJ6AMJMJ97iPHlLMtpyQTWpTB0WZExKxnmNcPU%20xbZbxxVPHmgIRtLicIiyXgP1htkY0IQRTcczrYpjuwwBqhsAW0f+7bjJmKql0qAOse6rB82QFSXm%20hghzLU3NGVmp1fT2zimJlDJQHC5VjErNrlZqHsdLfEtgm0apxgucD9rTMDhNkVSAfVGUtVRLTtO0%20ak3v6u8GA0KOxbREAuB5W08v6Ct4cgIAZRwzhuEFj4apY5RoVZewGKvkVG1VFX1MDoVOM9TNvutS%20cwr9P7yAqhPT8GC8Ky7fpU400E8hmBTZTEzg9ULRdm3fcZjQVUUMvhFCsAmIYaGHC/7XHccyzB0D%20dsCzRxxhxVlMXRBlCt0lcViDwf9z5IADMG/iNdeQRx8ln/0sOfjgN/8JICaA+8MP4/zkaxzwC1+4%206kMf+uJVV1111lk3zJpVScTIkYeQU88hgcM98Ogk7/lMkZ1yyim9t0g9t3fPPfHyFJvynywt/Pix%20WjYb+WOl1taJoAa3X+uSJffdc8/xmzdPnj37TZt3yy1k9Wpk6088gRYGzfb2GjJpEjnqqAa4/33E%20Hd0eIRctXwLIoA9+VIhjZ/IvSttD6lCNVqkCT9SrxeGhoXO+9JWnn35U+cCH/nL3HV0jm1VFHp9Z%20pZOpATuaLTikke8+Q0azh9OPdPKUYEoyhmYiAwQiWBAO2D0vyKJe1/P5okPToWBwCcuZTsV30INj%20GAYAfVJTPc/TqS3H46obUCqByGHtVkrkuVQ249g2S1gHtBHLWKbj2B5lGmijWBYcy7EDMD5iAfFL%20xUI2k8k15UC3lMqV4XzBcBxNjdGyfCpqHV7INDVJAgbn06VPPKAeo8o4Qao7TOBrIi8ALkvipPb2%20WCrRP1zQynqI2RBC3TREEkJTqZdfrFb1GM+nWhJ1206kMzVQJgxfMa0dI3lRVNvbYkQKRoqFcrUW%20snoy3YSBQViwm6WuK1y6haYME5QM6FAFHZ8cA/rZsuyQhg6BwjMdyzIsmuERq1ihruMxWRCAPUhA%20k+/LktSca87GYmFLi2sZlVIJLAesRwVGGHptcC3Y5PbWjBazQH1hIUOweOj8BsewuKI1FATBIdau%20mUAb8vbL3nujQ+OXvyRz52LI4PXXkzcN7zz0UPLNb5JPfQr96tSP8irp6Fjyve8tOf30f7n66p+v%20W3dDWwe/sSu1Y2DK0R9u+cCZvCiUd2zXt1/f3P6Rgz55RqxzBqG+9ZAWfI/Q3N/1eIl43D3wwNvu%20vvtrbwHcFy8mkyfjelQAd3i9gQmy+y8u3k3BnQJsmFI1RcC6ECwubaGVpQOACw49MZTlRXOco+tT%20EWZZUXEGzaHNvX2/+p/fnH32Oe2T2rqGNwJMj5fTpIrBo6Hx1FMS8brIcx/pD2Z0uSuuMRUAF0XP%20RdcwMEUv5OD/fL6i61Y8kYB9AIqAo8JWXAlFo3dg52qlytDCHaIomlR4AVUJ4CAtyMdjZUAf5xUB%208gQRswrDFy66vYGUO34IbJbHVUWBp2pq3agDjabAF0o8BrTL6K6XMKM8dhnvZTijoso+qBTHzuaa%20BFUxMK26h04Xx6zX9ZgiwZAOD4/UAw8UWjKbtjHnuyvKCmB6NiaJHIFzKC7OVMDRqgiZoShLAWv7%20IZNONQHLhpbZjjNUKGLGA0VmsEIKWidYjQlXhDEMnVjA2lVeaLlOMq4qRHA8sFI8YO90+gIz5GPh%20LJ+NTChMmhl5yOh0doh5aFxGAqPNrhkMDBsosM5EHHP1eA4JPaybBU9xwCQkMZZJ8iTlON5woWCA%20ucNRv40PnADYvVCnsU5jl7dB3/9ZArB+xRX4Jp/H2JLPfQ7DB98g0xawkb4+3O21kX0CfC7693//%207ebN8z/0oV9feOHSn2LysFJ39+Bdd4XdWz/4pXN6nphuhRgL4L9ZC+GHsz7ykXu+851P9ffn3mxV%20MKA2vEBLnXHGa/uO4ElesgS97ZrWAPe/k7kjygI7HhkqVU1TTsUBSYCZ4XIhnJ1EZ60fhTxGz2xI%20g+EZJhaLFYr5p598/IzTvlCu1da//DxQ5wnJ/qPKqQFNGxliPE4QxU3SKHicIAXow4gRuhoVXRws%20A0RSBY2gm36lqpdKZdd1E0ks3IGaASNVML6NBwJuGJhQBd1FAcCioqqyohCsixTSdZouoJusyHRd%20FKolajHg/JLn+ai84D0uq0L15WPlONbBJARMCms5CTRaB/DNAUUnSAIOASPSHAAu9Nq0sbBp1DV/%20KC/FNKDFpmdKEmfa9eFSXm5tC2kJD8DNwtDwtu6eTDrb3tqB2sh3BVEBE6Hqephv1wsq1ZrlYL6w%20gCHxRJwWIWH0utXV02uYhu1YWiIJbQCshl3A1PDQseLTjMsMTzD+36dh/pZP7IADRQFXTRFFvE5+%20VFKD53E+mqEFCoFx44pcGA4saEVXEYOO6unr810vrmoSz2qykEnGY7IECgAMANAmaC4EYDkFCSXO%20KUpKFhyGyIIQOhZLu8COetsbzP2dk+9/n9x7L1m1CkPVzznndSNJ4IbPZMjwMDq1jz0WIf6NMqfN%20nn3SypX3XH11V1dXfeVKrr9/1pIlkz/3eS6mzZ1OxozsN3HwipRXFXO5O++88/QvfvEtwSJPfvMb%20bOof/zhhSiBF9tmHwAFOOAErR1nW7k7ed99KTCagA2GGh4sbe7c7kye1t7UgycV0LD56ynHhDT++%20XikiaYAugKLtrVNmTZ/R1tZx35pHiqViLC6O5w6jxAF3pD9CvwTHCdRBAzhL/cAA7hzOibuuz6GH%20HZMKmHWzUCqNlHXPD0VJFGQZlEHIsFjuhyZzByiTBS6RSNSMOqEzhnDkcrkkYeVoiceVpizWDmVY%20y8IEKSxaEnBGLAQNyA4KQOJ418cKovFkwjLNKAjIti10VWBseL1WramKYtt2SB1GsDOPZgCCPHwE%20JA3ZUOB4RFkvhAZzEsaEVqvlzqbcon0WlEql7t4+OGkimQD1qMZjjCAUqmXTtMIA+oqpdAO0VdBN%20grEmmBcA6xfq1ZoHQyFIcK5avU4bL9CwUDagy7uggZjNhQY2InDDb2hiTse2K9VKaNvwCMI3HifQ%20jA6hjQul0EnlYnkNUAlkLMcDrhgmNDM+JoCjOter1XCWw/eqtcT0yZ0K3ACMZxO2atsbt2xJgKrs%20FOOsGOMFggGzOLnCEV8QuHQ6Ux6qNuZT31Eo4clHPoKvH/8YufyUKfjN4sUIiK/YDfDx8stxZf9P%20foJLhI4++g2p9Lx5v0qlPr1sWe7KKxd+9rNsPO5SMs4I6IcJXx/XWLq1vH1798qVbrVqbNrUNXdu%20CHbhq5QJtKGnh/zsZ2RCsDROFH/wgzvB/cwzybe/jWgO38Bupkm+8hVy2GG4uGm3DXjfTcEdLGt4%20gMuhL8Xj8Kmvf8C2zalTJosAJSE13mlp7IlJIqMfAraUSkN/uvP6dCJz6sc/tXX7s6XKgCTJPnLi%20COIZ6qUh40uiEPRDQCuMIMF9XMKLkqDwuA4fmqEbI0NDloXeZ1EWAaOBlNJIHVydxPJc6IeObQmc%20DPgCVJ2GnNughwC1XU9nBQZTxGBFTNQxYEbQvJUcRxejslQxwP4+XTdFSwjxQPFxWZAbOJ7FYpry%20AGk/UnMHHTtYSA/XxWKDwYLhWawESDxFkuBlW45j+r7hAjJnE3GXCRWOi8fjRaNGFCkdU9pbWt2A%20SedaB4bzhWIR4JzQ+WROlgRJ0ZQYjBPYH0DiMYOui6MmSBwwesuOSkqJaHRImMk+AAqNBQMxZw4b%20cGANgd50Ak8iYiwWd2jiZb1uaKqKE8iu44QBaFLbNWzXwWTv0HYRc+TTsoWYvoChKZGBvzuux4kC%20S/vG0EoncEl4WXV8d2hguFbXfdiHzof0jYy0xVIKi4mCMRzW91VF7Uhleq0+mpcibLD3d17OPx8L%20Kz31FPnpT8lFF+0K7nCrlkqkqenccwm8Lr6YfOc76NiZNu2NDjj93/7tjwMD5z74oH3iidwE454C%20Bc0n+Kqf9D/3HONlyptXVTZsbJ0zN7d8+dTzz7//kkueW7t2n2XLxndzHPKrX+EcQDRHet55O4+g%2061hAFeTAA3EG+Ljj0MIA2rd+PS6yPfJIhPX/+A900ey2FbR212gZjhsYGl71xFO1uplOpn3HNA3D%2081xZEvmQx9gKj5YyGsP0KFE7UHDLtqZNXfjRw44AC72qFyu1CrDIUc7ORKki/TEWz4yVP8Uk4yx6%20jDFSA7C/VrcBIC3ftx23Uq6xhE1nmwD2fZqJknr3WcO2sFyUoGC4vCj41MGAFetFEV0SfiDJsu0C%20jtk8ByoEOTt6WgCibRs0iigKgD2mUccwcAYgj1E0Gd7UDV2WZSD+9bquqCp6bzwPi2FLEmgFwDkT%209iiUQKsAWCey2WI+T3QDzM6gPS2qgl6umKarJrXyQCHmNc/s6Nhnwd6GYb30/GbLsZRcdnt+O2gS%20MRvvebnLsV01pcXiCtDwWlUX6l68I2FUKsNbeuVETBeFcr3W3Nku8GJ1YBAIuy8LBiiZuuGhZSBK%20mZgSUytDI8TxHM9VmtJ+3fItW+7s0Ln6jt5ev2Zq8Rhgt1mpYTp7TKvgWuWakk7IrSoYBIPbejPZ%20rBhTR/oGRPTpO0pMY6pWAM+cJtYtMzepHVSfUapmFsx/eWt3vncgltIYTHcgNTXnoCX9I8V61WA8%20V7fNvR0zCeSd4eq12sDgAJxuopu94XB/J2X2bHy5Ls61Akp+/vNjG26+GQNrACyB2BPMQ3DlleQX%20v0DW/IZcj5v8ox/53/qWYxiqqoZjyAVv6l1dwxs39q1ezfD8uFMfnuaEyj933cGdi9uOv+xYNpbw%20AMcJmXzCCb/7058uO+AAdmxnePhWr8Z8ZYAHXV27nBO+vPBC8slP4vTAeLhn5K6Jlk80N5OhoTeb%20OWiA+2tNW5CaYfQNDAKFBMOfDSW6tF7FInCYxxDnEYlPxjPMRDOlNPyczw+VH7jvAVUSugbzHk1d%20O7ZpNMXjmJM9quJEotw1DM2wCxy8VqkXSiWA8oDFmnOSFuN5kRVpQi+OcXHFaY3mMQMNhM5xYJhA%208dE/jj5jDosjybi6Fkg6YwIZxeWcruezqBE4OD6AO3oQOBaA3/UxvbsCfFgS0dAEQkv4cqVC/R5R%208gNcoeu7YRQLCX87tdxJx34uk8ne+9iqOx954LD9lx936ApQLTfde6tpGacef8bDTz/69IvrPnv0%20SQvnLtiybfO2F7fUDevTR3xy7pw5hXz+8ceeqPtGXi9f+JlzNEW7++H7nux6LnSDFfsc/MGlB//8%20+qua1MT3LvnPZ55/fuNLG2fOnf0/99zCc+zJS47YNNT7fLE3MNx58dbPn3aS5Xk/v/magcGeL3/s%201L2nz3qpa8tvb7vhyH2WLJg157q/3VkcLi5pnrrX0jm3Pf5QaLpfPP6UplzO8z0A3B29fX974Ykt%20xohqsxedfMaaF9auWv/06Ud/4qB9Fz//0obf3nr9J474yFEfOHzturWgjX7/wK1zJs046MCjb370%203r2mzz74A4seWPtItjVXc81a3RIYTktnbMMq1WseC7cDXhPLciueHeyaJK6xRPVdEcD0zk5Ew1Fw%20L5fJpZdi6phTTonAvaODfPnLmJ8LtrwxSoI16eCyCXYctoovvrjlzjut7dtbFyxYeuyx3oQZW3iw%20Jy/db8oHhfXXESlG6jRwAi7/lHnz1iQSTz788LLDD4/2VVVy7bW4Ugnk1euqYK+xHXfK+DzqvHlk%206VLy+OPk4x/fTcef3W3vDNvBehfAVaOUtsCFa3odY50RkRl2TMYfYPjXNK2k1vr1M87KyapRqCxY%20sEiR1TDcmWKMpYmysG4GhdeoDB9O4zGYqKpuuj19g/liWYslZTmuKnFF1iRBwig9FvOYAyMIAGgx%207a8vCYIkiRjliE5rXEqJ2RwJ+mRo6DcG5gkiDe8LMRLGx2LZDrRDi8WamjAluxbT0tlsW1ubrChR%20e1zXQ3cz9U6AcsDveFqfCF8+L4m+7X351NPVmHbPQ/efevxJh83Z70uf/vxT658p6qXPHX/azNz0%20WbNm7ztv0eLZ+y1fvOwP1/1+7pz5k9qmuY63z8KFK+9eedvK2wWFl0LhkAXLqrr+0MOrvnbWVyal%202z5+yEc+fuQxN95y04Ztm5NaYtbMWW1trbPmzPmP711ywNS5lYH8IQcd0tbRUa3VUox0/le+/ti6%20p0aK+X854TOHTJp3wMJFv7/uj0v3X3zakccsmDVv/332m906ZXas5aKvffvkk06OKXKhXr3/0VV/%20uvnP3T2906ZMAQWWzeVs3fzo0g9eeMGF6Xh8fvvUT37s+Guv+9OBi5d9csUxmqzMmDWjraPt0MMO%20kxxmwfTZF33nIilkm5PZww49VBVErG5lulzAhh6m1ZHjCS2XU3M5JnLQ4epfEcaWrl0YS3nQ8M28%20S3LIIeinPvlUsm31ADn1ZABpdHBMyMF79tnInZ9//k2OA1bsJ3bs6Lr3Xp66YvS+vvW//vXsJUs+%20fuWVS7/0pdYDD5w0/lq+vGPpUocIHfuSpjlk7Y3Ero363+Gh6vzYx6675x4S7JyIVRT0C8Erl/u/%20dQ1QftIkcvLJmJwAZGQEbZQGc38rxB3DCkXqt6XWkwfWfW9vvwJorSqeZ1BbjRv3m0fMXZKk/oEt%201954oyyKJcPYsOo+VvWA+tLVauFYQQ+OpQsjI2edwAs0LsUfKVTyIwXLslPpFMsKIePisngRs4Cx%20NIcicIdqreL7No8uHEyvjhErLM4rAs7zYgg7AUMnNLmN5wL6+LLMY4y+7dMAmSByu2M9piCom4ai%20yVFZVxfMV6y0KWC0tuerkgIdj9byYBVW3+dpzkNQSmoidvf9f902uN0wDdfBpaFX/PfPN+/Y/EH3%20kKmdU6pm9eHH1jz7wrPberdecPH6VCIJ6iRfLHC8kEqn91m4qPve7pseuL2ltf3Jrc/newaW7b+0%20a3u3q9uHLDsoFostWLBwU2nH2hef/9J5XxuuFD902IrBoaGvnX7WhqefGc6PuC40QwJqXKlUarpe%200atqPLa+b/u3Lv6OHLDFUqlQqz7+3Lq+oR3bC0ODpZFz/v38c077gsxLXDrxRKmntH3HQUsOvPWv%20d9z24D2pzrZ5rdM+uGT5XXffBR2GMRwujNT02sDQIIzSjXfcuvrRNcPlwg+/e/Gy+ftObpvUv2PH%205EzL5LaOR598HIw1TVJ8sHvApAN9jmnFAk4QXYKztawosCIfGEaUb6hB1t91EQR0av/41+SXR/3+%20p+69JMmRzx6LLo8xqVZx3nLmzDcjobI888QTq1u20LWFZMtf/jJj2bK5hx76BnDKSWTpmeTOc0mt%20RA4+m5gAI4RM2muvx1T1qTVrFn/gA/947777XfTY/Pa3WBnwrrtIsUg+/GEyf36Dub8JuONzadu2%20IGC8CIBmQDi9ZnV39QV+KMsykloMJOHG+XtUJ5WTuKnTpuaaMp2zZwMvpnncR3P8oo8+8r7QH0Vw%20j6uNdGM4nx8azjMcn05nSMjariuJEmY+IAwwd5ETDLNerZU5ngXtAigMP1cVJaZqAQYyAvpDU9Bt%20I+C8qUBw1SkTVYgGqi7BrpoWtRk2Axmv1WscJhYTfT+s1WrotvF8m85YgjGBk7ee59qWUa/bhsnj%20NKYcFYxNZJLd9lDF1r/0qTO6enteKGzfXOtvyjSfdMyJ655bq7bGuyv9Bm/PWjR75pyZP/7+Txcf%20sPillzdXjfodd9+pO+bF51+8/75LhkS/26184oRPXPbTS7du3TrcP9DR3rG9r2evufMu+sI5NvG6%20RSMv+1omcftttw0NDJ1z9pcwgMcPBF4aqJQ3vrz5Py7+/le/+C9btvz/7H0HgJ1lme7393r+06a3%20ZNITSoCQBAglgYRmAFFAmnrR63rt3hXE3bur6+7qRVexgLrqWq66qCxShYAQIKQQQiAJ6cmkTp85%20vfy93Pf9/pkhlHVZl0AW8xvD5Mw552/nPG/5nvd59h4qDScbG/75zu9Pnzrt2Rc2vDhy4DfrnigQ%20R2hI+qhTiawmAUsQYcGcuafPnbt6x6ZqVi4WSledd9E9990LpYMkiDu2bVck5ac//snMaTOeeX5d%20SY72e+VRz+o93HvqKaeYpvmdb3/7/HOXzJo+s2ff3nwpV66VbdskYcAFxLWd3MhItVwLXOp7LstK%20IhFRw8UojI7n68fCpqrkvVcThZSenPLB70/77veHrntm9div7r2XfOlLSFZ5IwpcnqqyVOeu3N9f%2037dvxoUXmn/0+VCw8yKZvoxQG7ex3pzAMC0XXvjbxx+PaEb1X9wSCRSS/N738Of3vhe78F//OgmC%204+D+R7eQ4JChIsuZbEZTZZ4m6Qwr1WrOwYMH81TQNYZ1bnxjqEYMZJcdLa0jI4M7e3aUqvm4VEef%20Dtrc8NHZDSXGAzR3RqbK0PAQAtzIKEfZirKqsAKy81Aty3Et07QtE6AEwBbSRIEf2yfEDMfFsUj4%20QYTkhKEkeR+todmIp0u3hC6FIu1Pwk1EIUYkd0eQ+dq2DQcGoQuQHaoODmuLKDYOhCw+ggND82eo%20KtDrgmeEyA09J/Cp/Dpxo6vOW67L6td+eqfFR07V+vA1N619bt19TzxwsL9/ODcKz1Ei2TbtW/7+%20lmfWPrP8wsv6D/b/813/8pd/99n1z69fdvYFpaFyI5v419/95qobr+mePHneSafu7+n56//7pX+4%20/bZspiFjpAT0+oMIxsOF+vYP7li6dOnZZy+qw1Yzp7VPWnzOOTf+jw989NOfvOzid83vmjV48PA1%20N167YePzl1x0CS9IiWwasnsX2fAOrhygWkTglqqXnnXeroP7DhVGuYA5pWPKu5Yuu2DJkve979rF%20C8/5+A037Tmw77zF523ZtuXKiy8j6B6VZkRpzYYNN95wY3NL8zPPrT3/ggskRd68YxvUUwP5kZFC%20zkEtnVBCJhIaSsGNDQNf1Y1UQxMKDVNDToZhj2PrsbAZDFmR+PBngjvTf/txafaMD36AfOpT5Ne/%20xnZ8a+sbXpOkBTpPSO+6dU3d3Xo2+x+S3AEQPJsIMpnQv3EJmXbmmdsYZtvmzW/W2cXK/AD08AfA%20APL34+D+R+8KjvlEiUQiRNK1l83qHZ3ZbIMBiXMdp/9Hy6USfIfJEeZ8MdK7rr1lx7Zzzzr/iqXv%20bWuZ5I3HZ0jbfUBI2zFNC12EAK2DwA/RNQlwLJFMpdJpQeSCAAEUwQ1LBpaSuHHaRoIME9EZm+kA%205X7g25btITc8oi7eqCXpuo5dN3H01I8Cx3cxAQ9wtpbOxyIDkkOPEXgVyqog1z6EIAM5Jhy7qmqC%20IFFpYobwfEAJOXAkhp7QFJUEEQcxI+BGBvNnz55/49XX/+7BBxqTWTJc+8JNn+ru7Hr49w8n5XTf%20vr7+gf5de3Zl9czf3Py3U7q7ISXv6+9fMH/h97/6nWWLLpw9Y9ZLe3c61cpfXv/hj77/w42ZxoRu%207O7ZU63W/tf7P3LFxcvheMrlCvY6XE9V5Pb2ju2H9v72gXsXzF8giSIcqut5yURyxvTpU6dOgSu/%20YPbJ3/zHr06bNaOjvQPjEMejjDvyf6C6EpJGkpck2zSnN3csOeuch1c/JSUSaT05XCt96Y5vrt+y%20EWKlZVvlaqWjra2zq2vqlKmUi4ptMEjAC9VKQzq9v793X2EIii+4FCXH5JIGFDgRXFLKgGNFrqGp%20oamlET4qcG1bW9umTp1erpTpZ4M5ToM8RrbJ7eTv/nX6576sX7ecfPiD5MorkSHz7W8jFfK738WZ%20pv8cZvF8bMD2RjbRIFvuIs/fS4QjWr4dV175s/vvD8PwzT3Nk07Clb/bb3/NL14eojzec0dyIqTV%20XqVcrtcrETa1RYFjhSTcUTEIFRIP63s+ZMRj5krx2A9y2JlsJpNIZ9esfzSVMA4NjEF/GPtpe9jJ%20hn86kUdbOpysagBA2CmH5wRorAqoHgU+zwlIyYFHUZAypNm/SwWHUaacdoIAyCKIEFS2PQpQqJEy%20LJGEHzBBSN+fBxzyUD8Mkng/7rnThQTGQauKCHJ2nKXHV8SkbA4VuKgpIJyaIAkyJ+iyootSvWbV%20AFrdcHQkd+/9v+vu6IQ/L27adPDgoaGhwcXnnAvVyIq1T0KJ0dLaMlIbXbt+7flnnr/x+Y1rtj2r%20phObX9r8novf/fAfVjy6emVDU+a3j963dP7Z5yxa9Jt/+7Xt1O+5756lS5ZKSeG2H37LYrw0w+mK%20um7tum3ypsy07rsee8guVQcGBpuamwarpb/9xm2XnrMYDvHrP7rjwGCfnNKue/c16zY8+7vVT+hJ%20A8JiyAaVXDHn1+65/96KZeuqBtf3J7/8f9t79xvN2YSeCJjw2b5dud6B/kN9Oau6b/CwJMs3Xn/D%20M6tX373qsUQ6BVdGN/T+cv6zt9y8a+hQ85TO7/7we3bNVDIGEaXI9WjXDkMg3FMI5xBMfZyNilSJ%20h+AhyijQb5W946h67GzLl7388ze+gZzCZBJHnOi35mjtFPL07vMheyOP/yPJdJK2+fgIAO2kE098%209uGHn1+1auGSJW/i7qZMQQJoNouyOdOn4xQrbg8+iALwEMf+7MH9Zcoa4B1k2VBfA4yHkchxQjg+%20txQiDke253GopxhXbDjSCOgtikpLYysA7NkL5h0c7Xtxx5jv0liCT/014pknqkmAzRnqWYqT/wjN%20OPfKMpGAGgLUiBXbJpR3GcTuElQJmKXrqBBd4NUQXGKleAhAdPQdV0/pcoDgwMFDFLLC2L4DYgE9%20OZTbgr8huxyTKgsiO3AYSqcJcVXWVVDJNiFADWBZrhUxUAH4XuTaAcM9+Pya2spHEkmDE3iG57at%20ehjSbJ4quvCKAIeSSqc6p3eteO5RxwbY8zMtjYqR+N3ahwvDo1A0pDOZ1mRyMNf7g19939C0tsam%20+XNm9g8N3/nDb9lcxEEGnDVs35EVZf2BHVDbNHS2mXXzX568P5HKwvuwmvzswd1rd2+D09fSmtaR%20/cEj/8b4Ictz6eYm5ONjZ4zPJLP1Uvn+Z59q7WhXJXVfrbR166CaSaIGsuegRwok9Z3ss727FU1N%20dbT+ctUjzFMhVExGQ0ZmGN93UZM5qdyz4elExkikjKd2bCBRoOoJjLs8B9e5Uq2GnqgrsmNZlXoN%20IAIAnhJjcBkcjoGQI3vux5dWj6nUDXvT/9kNICCgxTpdfwpfC2TRa3RmkCGjoCz8oQ1k9bfINXeN%20VXPwZey44opf33XXwvPOe3Njy6c/jaJjvb1o5YGLxRDHnngCUX/TJnLqqX/m4D7Ba4RveFCqVAG1%20BYrgVNSR0lHGxWFczwNEl0SRGbPPRn8Gy6o+u/HZxWcsypVGn372MVHgY3o7lvAh0mRDhqUN9zGL%20JWrKhyushArKAKQ7gctMKAPDc0KPhoUwjiI4ZcrzYYCFA0tn5fGzImD3Bl5AB0pxUDNAYyEPgxE2%20hKK4ywL1pOsjuz1taDhvZdux9wiuHzAs9vgdS9MUSRATqkY8r1QsRa5b9Tw4bVXVBYLzQILCNiRb%20jFQ6oAbcEIXgFBKankkYtVLRM81Jk7sP7D9gOqasaUm9YWQ0Z9tOJpPSJUGIIigFDFWb1dwCVwbP%202HLgT1fWMJRJrKGFujxYq42U647vySnIszNwniYTtkzporJtUKYwyUwK6yMuxJTZ9SbNmAYXxXO8%20WEAn8BkUEQjZVKZREOXID3kxkjVZSKo+XBZcAkHmP9bWHN/a3QnBz3Pcls42qDyw7KHayAzamaAc%20RNuUDgKY7fnN7U1c6KMqAcvj2jrLylBhEZJN665teVZFECT0tyLECzz6SYnIcZL7O2jzbXtNT0/L%20woUh/f5PTCHFG2Rfex4nrScQtXVMLO5IfK8TMvls0reBIBWZZtNImznxxPWKsmH16gWA72/eBtn6%20RReRz36OLDq9dMGeH6BH37veRdaswRGpP3twf/mWxLmwqmtOgDIvtGfNCQJHl+lQqheH5AFuaMMF%20sQDdTj2G4To7J/cNDa3ZuHYkN5JJ65SyMq4QiHOo2POJxr7746JjdPENR6LCKAZjQpvlAoX4iPq3%20spQsTYXGkGZPW74h6gTQxXhqx4QOetSYAul9+JmDvJ6KzmMazwuSJAuS4PIOPATRCcsOyvJEK0ER%20b4QCewTIrJum42Ks8nyR+rQaSUPgWCgTdFYuVUwD4JUXegeGLKpzwAui6VQEy5NFfvbs2ZVCccf2%20HbquaVk9P1qUBFkTBEOQlIwskUjlBVWWIw+NmQLfjUJbEBmFgf1yiiT7vFys5WTH5bREIpVQeHak%20UjFkleGxoqElCwRaOEo+iALXRfEAkUoIhK4H8QBdtsOI40UIbujTxLDVUtkgkaSIfhDB2RPqwR1b%20cODdiFhZFGVRon02mzCBntAh8kEIEEUBahUolyTJoN58jsDD1VMgctZMG0oEXVGY0IfjElSlNduA%20a9YCWzPdfKnIYN/fPYILOQHux1H+2N3GHXde/7d2rfbM3r0nfuYz1Wp19Lnnzv/MZ9xXrhwCqv7q%20CvLen5PmE4j3GjCREkRJEeyz0uw+ompizcuW3b1ixSkLFohvqjrMwoXky18i/3ibcuoHpmfKVaT2%20V6vYpjnec5+4HxzPCRz6jXqxLAyDooljw0sCIzESO86EQSoLPAEJiqwo86tWPbR86VU//daPvvbd%20257d8pQ2Pq88ETPiZghDkSiKJ4TCeGWWevjFLZyI9s5hn+i+xDDjczAstYDgeY6V0T8IuzXwN4eG%20G9hjp6CFeThqhXGQt3ooWeMjyyYijmkjnsUmclHIj/M44RRwATDw5ShgHS+lqJqujeRz2Ux2Ulu7%20IgoJTfMcQHJcw21tikzXz5UqgYtGehyL1kUAjaV6rqu1pckwnnnheeI6jenO7s5OSZSQua+rhixw%20rhPZplMtBRwy/UXU9oL3s2SOV4iY1VV8VBDnTu7Ouy4DR5BIDgz1w8FLEJVUVTUSaOznBwK8p+eM%20Fgsij1o4cKFs08RCKIBfiWjMykS8BHtzfMeJAs+qVZuMFk6RI451AlyAiO8CiwYlKAcPVwseg0gn%20cnxSkxT0wkZXJl4RPBdJQ9QxhcZ1HudQVVnEwjxwUe4NxX2IoekRtTsxrXqhWKhZFhqIHNeV+W+y%20uS655Rbswn/lK/+uziJDazWoDUWOc0olJZM58tZCJt59FmmYToa2kJYTXqcb4PukNkycAiSMREiN%20teOnnnHGk3fdVR4ZaaTjsm/iduEycu990orEVTfMqpH7HiY6ZdL8mYB7rAdAXtYMiJhXhmz4F0oU%20jrXUmfEn0ywd1diRxyJxErbOURw9ZMccmjjLshectDiZTN76xc9v3/eSlkQSVITNAGyYU9h+2Vub%20mqTGpqnUy4MmdthDof+J9Qq90OOxDQ9QjfNPWPDTJVzI2SVIw2nTAH4R+ihzy8oSbfuiO1JEbZ0h%20pcW2Pcu5voOtpNCHYEF1CvAv5PP5QegFtucaopCR5WymZdL0GX2DA6VSqVar7dnfoymqoak6+iPJ%20kI5rulE1AZQjrzEqV2vwpgC4ssC6ttva3DA61J9QxJNnL4Cst1rKy0j4YVjXgderAuOHTqnihAGr%206AkoHniBhVxY4kUOQJJgSq4qspEyEq63be/+of6hslnFmIVvgeLyEZwmz0J1g+vDgLshSnSiDS0D%205y3D9YEQJQqcqEhQvFiU928GrmnXq5VyShRwyhZ1eiNmzIw29iPHUBiiz2oIlxmKDwlpDQya3EYo%20DUz9axlBluCG234IH9gQkd3H9j41zg3hSkMI5lERDkKmj5KTHBZMEWGP5+n/LVouPrnnHhTt+g8V%20dCF7GHz66ZbZs6nOxyt76wI57f1k7Q/Iie/DT8+R0A+J/OQFpHMh+clFZMYl5JKvEGdsbpko06at%202rDhqjcb3GG74jJy+51kz6Tzv3x+kbz7OpLK/LmA+xGaAWPg/Wp8j+XOqeQLpLYsZrxxJ2VM4Nd1%20AeBcwEnUJcSWdmxzGlHZINkPgrPPWDi5u/uRJ+9LpNW4vT6xxxjZo7FMnI0dXNBLCHdKxWcYmoNT%20myWejjK5DmBZiI6kPM6UBnRZFhVqGAbAEcA9YAIbtropCCJ+8gBHXTqBxVLdGjiuIBLgJ1HwcL3A%20D2nvBgdZIwZyVTh83vXbOjuampuIH/b39lPaCVe1rYpljxTzCs9nkkmGmldwPArwTunudvzwcG9f%20tVJwnXo2lWhtSlvl0kmzZzmOXaubRBCgIsgIIuouVkpElSSOa8gY8A7JVLpatyqVqiDJiq46uO5L%20zDq6JCVC1Q2cSqWkJbOclBnIj3AMqXlefbhmhFxWkj2G8RUphCTdRz03xvd0WRUlEQC/VqkkVDHB%20+LIiqOn2eqU6hK0zt1IpIwlJluEqEeygjcsBUfMpy3U4+pjMcVlVxWsJ0ULRICZXy3UEepYPIz9m%20s6K6AORuuPJMqyisFAKnbgUsAyEHXigKoi5IJZ438Sv8iqr/dUv+1yYWx7e3eBMEctZZ5K67kPz+%2072q7QzUHYSCfP/T442d+4APwcYpeiWL5fvKHL5LJS3B99LVTRJBTLPsSKfeRysAY+xu+9Lvvvbd/%207donGhuvuvrqN/2kLrmELJhP3nNN18ZP/O/Tm96eC/uWgvtEnu66LiWrRCivxQuUTMK96qsYjUfX%20OJMGsKX6XhwZc8emAzK4zsnhw7HbPWq5Kb39O/Mj++WQXXT2hZpqeL7F4vgobZ6jzswR1pr0C8/E%202TyKAeO/aRMopEu0OI0Ev7FqgD8uy7KO7Rm6LqJGHL7Ihf1HIScJsdFGQtU8rB6IY7l0HZhOofK8%2077qWaQWeLyqiqCmsD9Dv0yvgUkdoPrYPhJCRL1S6Jk/JFQuVcgWS2BAyUOzWC3CCdcuGrDvy/Xrt%20sCBKRjJl4QXkzXpVVUVOYedMndqQSvg8ZOCAfV5DU2PNMg1REnwX3aIZDhCWjUKAdUPXHFSx8SQi%20m1bYXxgZKZW9ICyVilANTZk5FRcHNB2iaL1WFyU5FIRU3f4IKy3keMXG5eaeIPqJ6W5iPUUQBIYT%20WZJRRTFpRE1Z2XcE4sP3J2Uk/WSyMjw6atmsloBAYnCsoin+uFIzFbnkY/dUOuYlpQxNQLV4jLGs%20jywl6pKNJiQoAiHIXhTVHc+0LJ5jVVn0XDty4GoSx7ZDfMPQxTopEiC/D2ioHxcNHf8vcxzZj01w%20/8hHcHD/O98hN9/8+s9Rk8lLTjjhx7fcsuQTn2iaPdt55b2Ez6qeJh3zcBgVkgf/9dq8EUumLiOC%20ir+Fz2exr29kzZqrPv7xysqVR+m8sg3kAzeQWz9D3n0FrrK+AY+//+bgHqfMK1c+sWvXrlQqXSqV%20N23afMkll1x//bWvejJ2LSwbjfVQyxFAM0TdAA7TdFzeHJdxZ9BlGVdJ45QcALpYKYvpjs7ps0t2%20zQ1drN8RrpmJvceZe7w+SvvsuFhK83aatePHACt6qijDUoM9B36l64bnerbliLKE+o4e6pqxyO3z%20KLUxcgPsLfAs39DaCj9XKhXX86qmiegFaIWsd+zeROjgiqvB8GBC1+HQLNvi6exS7+io/cImiCmp%20TBbiis8QSKnrrkP7znAsAiOwvEogNliOw1ThvW3HNlOJ1Kwp07tbW7gobG9vgwAwNJLjIU0PfUOV%20ayW7QEUuq9UapMRWyI5UIFZZOhG4QDwwNLS9r8+E4MhzgK/E8Yp79zWms22N7Y7jlmqVQJU7684X%20GfEchjhOjbpfMQsY8XRJ/Svf2ZdJaaHXrMpzOlrcWp2EnFf3Aoe6JRVLCTWR4oThkJNFvWia5XwR%20apSEqjqA2Gj/JOAqB+rF47IxlBCKpkFGBndD5DiI1cWKaQYhxI+kKjC8bEVM3+BwLl+yHFvTVBWn%20foUw4jzb5RUFbkdccSUTiZNPnKNKerGwdVzPPfbZZejyjB8DuiiKx2H92NmCAAPwLbeggthJJ6GR%2006vWOCEJes/ixX/YubPxtNP810RpwAj4Xlz0VfLAXxKzSBJpTN7d1zwn0012P0rmXE5kQp75zW8W%20Xnih1NYWxPs+Oh+GD38YddJefBH5kXfc8VY7872l4B7Lv8B1PvXUUydPnvz8889v3749mUzOnj3r%201U+F/IuXOjumDPfvrVaK6EhK2FjAiyI7iW3wfBwfiv1Ux3Kzuuk1pDvPOW2RoQq/X/O47dQyWiaM%20x5ziBJ0ZC+Qh9cNDCyEmrhQobXFs3JSJffvipVQFsMOmuo8oH+bkC0WfMmpYqigZkpjpyFAXpFBg%20A65eBxQplUoekrJ5DDkc6rzjM5HYg814hdp6IJWeZXzqPBqxnKSKffkcvKC9o02SJU7gXd+tmXXX%209omEK4Z+CNmu4EKm6joSyr77yE90Pd9xUppWGR7sLcO1ilY9s7qxuRWA3sHBLggqQqVUQsoOw1ZN%20O8AwSUxIy+tuf6XKpVKqpCAPn8f1SjgPwomVOpQKNqfIcOI38so5Ylio1ZnY7SgMc6Y5TZJuZoV/%20rNmWRNQwFAKXdeoQBiPbCl2/Wiy5lpM0sjPbJ9XrpGAHOi9Zvl0cGSXZLNbUeEdQBZ5HMR5RQKU2%20OEGBE2TXMS0HENsDcLc9z2hIdbW3MYIyUq7vP9AHV729rSNpJAQOvu+s5/u5YSg8IGxocAtETmhv%20a+d9s69/hCYEY+l6nJ/v39/z6KOPiaIE+9y5cyf86vOf/3zDf+jofHw7mht8BR9/HF0v4m3LFsgh%20Xn+ic9LMmYuam3c988wJS5a4r23cEyJlyPybyG9uICdcTrJzyNRziX/Ekjp8ANRG8sLPyKnXkFp+%20ZbOizDzvPE4Ut6bT61atOmvx4qOVv2fRrmR0dHym6Z2buePdhC8xAN8PfvB9QMNrrrlm1qxZSajo%20X1kgQ441c+aMK99zZc8vfzhUzEkiNRFFUzY2Ilh6UWQMY02ggNoqQR7tB15bY/cVF71bVJT86MAH%20r3n/rx+6a1/fbl3VMD4H4xQKiqoU7wGRsf9CbeLCMSlB2owZn3nCoAIvZ1Tdc33TtAArcXiKmppW%20KmVqriTi6KvronoMOrDydcdGKUcEVSpkIIrwWz/wOSRPYi8CfYforcZARVdXYXcs7haTVnjO4Eje%20gBQ0ocNrEypLJGQcQgERMJGiavCelUo1lUoNDQwJJN3WkGlIpn3HLhbykPeKPLruZTPppuYms1aD%206kHXdZwAsJ0wZNDPGqnmoeP6kGmH2CchNh435i6SoLJRUKtbcDlkWRY4cTYjLPbDum0BlBZNe/9Q%20vjVttGWSFc87gSdzivVnFVxIKJUKesQIBK2ToDqxPdd2HNnxGjJqW0NTvX84JAEjSVD3FHM51cAJ%20rBB3ilKsuITBiWhd4nlDuboNccWy0EY7Yn3XHfAsu15jeMGJ2JppEkpjZRkeLrntOaZtRsii4Vmq%208JNOJkrF6Km1qw8cGoxw7iD+NLE0oIeA48uWLSsUCg8++NDWrVuXL1+ua9pxduR/ZXvuOfLTn6LV%20xhE6j/+JzbbJs8+ik6rrYq/8U59Cf4ymf79Dfd3y5Z/85S+ds85iJem1RCiPkJnnkc2/JbsfJFOr%20xKuSGReTgHsZ/ZOtpHsxOfxUzcrf867/+TecogjwKp4vQ+pz1LaY6X7ZZX/UKvYdkbmTuNHx4IMP%20bN685fTTT1+9evUDD9x/zjnnXHfdta9M3NGLTpGleLiUpbzysYQ6YmkHhbrjxhzFWESM46CEt/3y%20A4/fPTjcWy3Wvnzr1zOpzN5DE3rulDBNl0yR/Rj3fjmWtthpKokGHWScSBPzFDmepbQNlofkG/YL%20ebShJRVVrdfrkiSjaIzvYbBBPXcknzioR4gMEIATyCtZgYdMESsC+PzSBgG213FB2GWo2ypOqDI4%201wp7AdyC3JN2bsJyuV4uVxsbGgwjEVDmLjwX4BYSesh2PUfyHFdT1IyeaEgbuirv2rFr/iknGZq8%20t2fvvAUL29vbITyUq2XLdai7CarY+76H3S34oAchvZCci/Z+DMMTCEwSE0iMi2FNRBl9uMwhy53A%20sU3Y9mbcIFq781B/oWzIuaVzpzcnVSHw54hycXJ7JqkO9B8MBS3NKfBiCByCYghaivASK3EnzZxc%20d8ydI0O8ICui5IdRDT7vHJtuaFBVxUWfKT6AAsX2zVo1CjxUwkdWpYyiQm4w6pqFSg2ZppIc8RxE%20BIgcUDDAFS1WipVaWUS+LK8oKmA+z7ACXF5/bAx5PKVg4ikHWVZefPHFlSufPPnkk2+44Ya2tjYO%201+Ui5ji8/6nb3r1odc3/qSjy1FPodAFfOEUhhoHJ1f/5PygRfOQbQiI/YYQ05cQTz06lXly1auGF%20F1qv94YmIZd+A5XCoAi9/zOkcQZJTx9bX4XsQVXIWZ+yf3bh9+Zdek2qtd2j8AcfeI4/ijAIlSsc%20/8teVO9UcB9vvAeLFi2aMWPGqafOo5ZygapqIc4lvfwdgy9sf3/f008+WSwUsaUeBBzHTfR2EO4j%202nzH7oo/5qSK2r6AnnbFrWm62NoyZ+O2F3bt25rU9bgZFPNy6Lh/SINC3CViKLYj6qLYS0hl/REK%20KSBSdQJ6WIwsiZZtWbbLyYpt29SIFUmBHCcEKF3AU6Nq1Ilkxt4dM3dCx5QkUQK89z13TAWH2k/H%20lYzre9h/jyjxg8WLIECZgq1nAnuzHDdJbUUgWETU2pRz4YXc6PDwoUN9rU2NYaIieGbXnNl8W9u0%206TNURYJ9jORzto+jE/CCEGehUMIsHtiOGSbYcMISIaLDsYwuKE2ZdGBWfLumKyoHwAqpMeWHUj1O%20iHWkWrfLdVsTRSgFSqbZmtbhdDRV6uzswp7K6HDJ9EzfFwSO01Oc5GJLnyF1PgoYn9XFqASVh49K%20+BxDrUcCSk0lAotLIn4YuFAZubjCLAo8r6gellkhL4lwReGb6vg+A1eeXk/btfwi1eshoazq6HoF%20BY0sjTFwgniojT0ypaArBey2bVt/9MMfZrPZYrHw85//HCqjj338Y81Nzccx+k/efB/T0v+Qwvjv%20pe1/93fo2wFormmY2D70EPZnrr6aXHghPmH7dnTpA3D8+c9f7ut+6MYb++66q2/q1OapU1934ZRX%2047lwvOkcXTuNwR0qZdO289v/+YavnvTQ15dse5qctPioX59iEVme8+ejI9U7HtzjvjfX29vb19d/%200UWXqKo63np7hVgE4FmhkHtx8/OuY6NOyLgF9pFe2HFDnKECXvAvqvQSUpF3uI9h70DPth2bs5ls%20KpXAJ0R0tp3uBWdZWYbKykVHrgfEVTwTonoAmjPxmJHHkUMUZUCNWqUGIEl5jJEsizTFDMe8nFgm%20oFz7WH84btCztMKIYqF5ZFTyjI9dEaQ5MmOtJMAiFJlBtg+kysQO3IBAhi7CryVZhtx/NJcDHBYl%20Hi2sRRmJLgFjYkdbzyZ1hSUpVVS4MNWYAegsVWumHyhGkovCUj6P/XYWkTGiySyyUFBiAVXscVCX%20ZRXqPJLW9EmNTZGteXZVlCTLC0qWI2kGwG+vUyuEURL2oivtDca+wVyDrjUZCVyvYLlBnjuYGw1d%20q+oRy3JD29Hha+q6xXrVDv2IY5JJW5GUAdsUNM2tmZ7jCZLAotMU3gWIjUgYRblNBgdtIcOhJuYh%20bdJxvIS+g4Fcq5aozk/Ae3jF8Cq5Nhy+kUpJghh5jizwcDUA2l3k0pgotukHrzRQxZ8bGxs+8pH/%202T15antXJzxDFMR0Oo3doeOZ+5+6nXfen654CJ/qW28lp59OurrGcHDHDmKa5GtfQzRMp1F/5he/%20QAfqI7fWrq7r5s79yt13t8CLX08WJsYR+MWJV5Knvk4Wf4Fkp+Ijw9u373n00bknnrjooovUFFn/%20WzJ38ViyefSW1nfvxsmsX/7y7bk7b3FbhkUyIsMuW7Zs48aNq1evBqDOZNLz5s2L2S8TVxkeT+g6%20lZh1UaDxlauysYLukRx5XFali5I0TgRW3Tlr3rIzTz191+6dK1Y/ks0asV4/i5zJMYo6hfoxs+wx%204g3N8VgUDmNoXYBQSGdLAUytcqFk2w6a/lDHatf16Rp+bMmEDSJRFCkvhqpO034LpNqxJo2L3ns+%207BEzUxaSVwLvED/ZR7IN9hMgYPgBzWkZlBEO8HEhCn3LASByg8DLpJNpyK8DUqvVVFXvaGnr27/n%20pBlTZ0zr9usVCIf9B3tYRSkUih2TungS9h0+hNqJosA52IXHKsPzsBoZ4/hHAOwKxJzAV0ko+R4c%20hdrQHAri4eHhar0eub7DcKuq5iUhuZBlPBItmtk1vaUBUF6TULLnIMM+NDwwbBZVXvAxhAQcVBvU%20uMoWpJoT+BHKACShGNY0PjThxlBNAJziwgjM48Im0v3p4nVEAoY2SOhVCaDWiRjeQ/EGRk+m4BJ5%20KGnvUc0ZnH5QFaW1uRHKpWq5LHAMXGG4d7nC6IFD+yAboJz3MUwf04wjTL1W37Zte2tL+6QYTugC%20+vGW+39l6+7+018LYfo973lFEdDYiHXA/feT669HiIfMneeRbfKqbdGyZe2PPtrf09M2Y8a/F1ng%208TlLyN5HycafkMW3Dm346a+Y0eK8pRecdP75ZUImzyWHXiI0x8DbHx41fw0IXVdeSYaG3p6781bq%20uUdUbhe7Io+sWHHg4MGY3P3IIw/fe+89ZExWIhxfUA1T6fQZZ5yhK3pIcXwCyie2GOIRtmI88AMP%20HYyCfKE0e9r8a5dfx0fCzGlz0kYDOtJRRIvz/oiMpe3jxqrsxA8sFYFBPoUk8VR13bTskdFcz4FD%20o8UqK0JKjS69qFCBKlpCKpVOGIaiqqIgxe9BDz6ITw17x4KArkoUemLmNaT+cDyBB4cUcXAMnstR%20lRZBQDUkVZUAjdExFd0yOIiEkHPLiqppOuSke/b0DA0Om9U6nIwsSx0dHYCMAHlQK5RKpa1bX9qz%20aye2e2wnNzzUOzj4wqYtuXxRxJxYQjzl0G4EQxGlBkHargl8WpZVQNZyVQojnvCu49eqpm25VdOq%20Vaq5KLw3jGqE4+G3LDupKalLVOOYYf7VNHdycMxq3WcKplPx/RrDVIOwDiAOFYOi8rLqBKRSs3Qj%20kcyktFRSSSYYgYPixYV6xcXWCk7zoqIPXh6Ptqjg/zT19u26aZsmVBmKLKeSRjqZFCFkMoymqc0N%20mayRCB2LhF4KjkgUR/M5CJbFcuHg4QN0vf1lcvv4py+YOWvWNe+7xrbtp1etevrpp/O5HHtc8/2Y%202QDZAdD/6Z+wg/Hoo2TJEjTOvvZa8ld/9ZqUn+c/cOmlex94gPsj/QGK7+d9Idr8b1t+tPipeXNn%203vjVL885//zYvMn3CM5+EJxzm3f11Q+uX+/U60cld+bJBz+IJrHvcHAfYxtSJkxudLQh2wBFcXNz%20U0NDw+DgIBXffzmHAvwsFgu2WZfiafQjJlrD8ewYew6UaEjiwaQxiQIq9BU4L27dunnHLkLHoyAI%20oAUH1VSJezlj1snj24RRH7VXR+UBHIvkRcgoTcsxbRuwVdUTPmUuCpQAoygqhJJKterYNvI9UE1s%20LAJNRAsIEhpAkaImoAzRdVXVJIm2iJl45DUSsN/N66Kg8rzMsRKNGwwK5fgRE7iRB4krIDsv8JZt%20I+PGC0wTfvCGh4YPHtzf2dmRSaYqxXK5XPHC0HTdmu2Yjj0yMlSolH2IEpkMkTVeUCRRQWVMloGM%20GHNnFvdFPFckkc5xTqVcHh6BjzzKDjsO7ALqF1nRFA1gWd+gK4+FRKTesA7t3isMsylinkoZSiJZ%20t3zLClBsM4J45ldqdfhj1kyzYrp126nZo0OjUGqIkhCxkajLQkJlJAH+BCx2VwDN4XQcB7s8LC8y%20DKogQGEA4ReiqyrCOTCR60JyZeiaosiU1ApVnZZKqDLPSjwrCugYhTIGLGfZVrFadoPQC6m5IjlC%20VYjhenp6fv/Q76EIg/vV19f3L//yL8PDw1T782Uq7fHt7d0oew1/KBRwifXMM0l/P/IjX5VbnzFj%20xswVKw7u28e/EtMJHT3FVq/n7V616rnv3nr157a2dl7FMZdVBvmJe2xXiZLAXjxXrRrJ5GilEhw1%20P43nnnur6e1vQ1uGNj2w6oas+PLLL//DY3/YuPEFKMznzZt37rnnjis1MuPgzuZGc2vXrqkJ6DtK%20hdTHkutYLOxIA6aY2oh0EGq2l0gkdu7b6tghF2Cl4KDTER9T3ZEmz3IT3ufxyycqdwrO7JjwY0hg%20H5DGwgdA1wyOlR3XCyP0qhYRHyMIFbYfAOYymgo7RqVfOp0U27pKdIE/5vkA+nCyEHP+uLgbE0/T%20UMX4dFJvbW6yHe/wwAB2KCKUWAkiyGIdnOaBCiD0q5WKpqjI/3ZdRQLgY5oamrKZZGE0f9qs6ZVc%20v2fVk8mUrBtEFKsWnDlhVKVrzpyefYeKVbch2eSHVqFWz6aTDU1NYqFULhXR7QQSGC/wIlQd0FIp%20WVZwXtjjBFFA7QcUlUEt4xrxflxzTxP4LpYxw1BiSJXhfup5eV0UIUTBBWFF1NOPInSrxv8FsH9A%20VzhVAOgI1YwtlmP80EcepypGIodDBhAQCEuFHDDkUkoolAdEwhP0LdMGYEdpocDzAtckPpQ0UM85%20XpBC4XoJ4jfcSaQp0dItHkPByGRZVdsuV6s4jDam0kzxm4HqeAgu76TJk6nIG7N169ZKpdLc3Hzc%20a/UY2aC+/cMfSEsLOXyYTJ6MPny2jeurl11GZs4k3BGJutzd3XnmmS8cOjRr6tQjVSYArwsHDuz8%203e+8ajXBspe+70PTZs3a8wL58adJpoNc+w+k+3R82obfkzM+S6SDPQv+9y0rv/ENVlGOXm9uxw7y%200Y/+GfTcqZUC9l7WrVmby+c/f+utmqrKdK09OIIPE2+u50K2ayOg+PGS1wS4U8HuMbpLvBgLgMLQ%20TrfjwCu0a69838xJHfDL3uHcof6e3uE8asLglCqNL9HLafvLQQInWZFWKaBTEnLn4VHbCSGplGUR%20kssgDCRZpCQZ6pXnevB8GZLNEKmZ6OLt4eIq7cPgSitO2NO2A8WoEBNGlCzHaiOgIsCpdKopY/CR%20l2nI+kHUOzgE6TwSwGPVGoGNhSoBNRsaG7kIUS6dykicZFtu4FuKKLghVJM1TU9Esmx7bt1xqZsf%20a5uhWSkN5PIjg3nBirRAgKTX4oQSz/l2XRAYI5U0K1UJueFM3bQkWUqmU6zIer4LARGdjFBXgfFC%20jFiKwO4zlN/UnFsoxUdkuPtc72k2kH2fQbUvGhTxiRFLOMB1al0SQYjiCcp54cMkgveUNRUuDsQn%20B47etuBWwCUPA5aWdHhNA+QaBXA9EbHxBw+XLqjfVc2tVKFw5uANoGCKPD8QOAFjN8ROOvdrm15E%20WNuyfdulXrWE+qqQ8XYfHsOCBQvhhY8++lipVGhoyLz3PVdNnTrt1YoUx7e3FdyLRXLddWTjRnLy%20yWT2bJxWve02bMG/dnufJP3hr/969a23cvGIKc60s1Y+b+7de9qSJZlJk7pPOMElpEjIZX9FEhp5%208SFyx/vJ1zcTWSJhyZrxyMol9//AODTgxzxIjjsaZ7R2LRkeJtOm/TmAO+2gQHqVzqRPmzdv8+bN%20vYcPA7ifd955ra2tE8+gl5rv7u4+6eST1u3da7sM1uZhPPNC4hhwJGcGH6Td9DhCwH/Xrn/66dX1%20XKVQKORESTCSBkCkjwTysVF0unw61uQZq+nCkOE5HtsCOFWElAzLARgVBFkQAO5dSM/pMh1m1yiM%20g3RwAdJGnipYQpoqMHyAjMMwZst41IuDSKLrIEjhLCttKaEFNnbM5ZampkxKLo4MV6rVhqZmeJXj%20eCKCJS47Q/qKHXmczmGz2WxuaAgAb+qkqZ7jb9+2Qzd0wMeWlM5yrG4kbKtesq2aj9bfiYTuul4u%20D9A+6pmOzMr9Q31w3vXIH/QqcDZZVe1KZhlPVHlOFERZ0xzfEyUpZHyCCvaovBjZyIT0AzQqkXhB%20TSgP++HFXrCAYwci5l64WrJEZ3NxHiDiMGyyUCUFhOVFkUWVNyqZTOlDLC41Ux00YqHqO3LtsQCS%20ONSVjO8CCSAwIJDj8hbSSRUU7qcXGcsHKWJkiI1VO+AkxnHcAwcPQYIPiUEyhYqZtml5lkMpUagV%204aPWA4cMoVc0YZmevXtWPPzI9TfceNJJJ8a3YJwswR4H92NhMwyk35x/PpbWUPoeOIATQIDyr7u1%20X3xx4oEHuL17k7oef4fhy9je1XXqTTfhh41y3uOtdQrqDXScQHIHyXeuJ//rDqK1k/xNP8t8vMGS%20DfhKh7CzahXJ9m82xLvu0Qscxxi4x18ky7IO7N+fyWTWrVlz+RVXvPTSlt/+9jef+cxnHcfp6ekB%207ANkHx4a4qhBdS5ftCF1zaR4ZNBFZJw0iSREOqkS58IAH3EvnoJ8OFo6WKubkztnTO06wXKckcKh%20gDgMMtyxaRDG7MRYXWbcXykODgTSwJB4Do6UjubygLOJlMahTDxKkdTqNYAsXAcMQyOhe6hJ4KPm%20O+J97AGIsAYZ/Ri1VpI0XQOYhyMEKDFNMzb1jqk+xWLerkUAdvA2/YMj+XwRDynENV1AeKgjKPjh%20amMOglSpwoTMyGjeqpkRtegLHLPJUHRdgypi9/79dagkZBVCG/EDKSRd6aZJDS0s+o3wjmmPVoqs%20VXUBZ2UZPvq1wEsYauwS25zJmK5nWjXPd1g4S5EVIMJw6GWIrEW8whDxoiGJfdhxzxCkVY7foykp%20KCzgOkRIOOEAunkWRwQglfcCNOEgbABgj0bWDJwCMkV5JhbOp2iOShJU7jccmxULMZJxGGE9NDnk%20SSaR0FQN9ozSMXQeGaoVLqjLCd1I6q5dr5m1cq2K6pVqAp4jIx01NtLyGU5Crw/OVySZTAhGozSF%20edaiMxobG++++27Ye3f3tEVnL+IwlJJxhYLj29u2PfIIWb8eGzJxutXTQ/7mb8iPfoRE+NdHrvnz%20byBk5cyZgCHV8eIroGukr2qfe7Fv6unkU78l5UGy4g5SCpR1F3z2Y4NflCad2rppU9DbS/7iL1C3%20bMqUN/ekzjkHeZD9/dhWeoeDe/z9kRUZavP77r0vYrmZM2du2LAeMlP4FSTyn/vc5+LJz71797a2%20Nx7sPZwvon4UIK6e0CVJpDM41Cgpdtugzfc4i+ewR8zH4jOe5zRkOj50zcf6+g71jwxnUurGHetV%20RY0o9zzm5MSdesQE+u3HESTPHR0Zsiwks/heBBFDTWgQD6isPIPtdUBV6i0nyZCeEpcKFkbYRIiX%205HD4M/AdyP0BVmSAPFXSE2qIPEPftm0A97G2DGoGR/VanVFEXU/A47t37RElRVY0VElA5wqBQZVy%209PQIbK9Ws1wvkFihf3AAsHvmlI5qrVYuldpbWmRJ6h/Mbdm+M9HQqGf4jKY0JXQ+iDKplJFMArgW%20SyXX9xrcVD0Kio5TqdShAIFzVvVEPZ8HiFVURVMkSWL9yC2aZijKjc2NQkIfLRYD25KpJA6uSJNw%20E8v0s/wW1nMZX3BQHwAH+3Gxg0G933qNg9iIbXCIShw1vKJlVoQ2Gj410oI7aNVqERZAuN5AfTnQ%20cxVeFXouixwhMZM0spqsC4KqJcrF6oGBfrgUEJAUVZ7e0iBomh2S0DC0hOIHrsAQB6qTkEnwKlxb%20n65qo+IQJE22s2vX7lq15rpuS1tbNpPZvWsXvHTduvUQGs84Y+Fvf3tPS0vbjBlT44M5Dq9v49bX%20RxoaSHMzCv/G26ZNiIkf/zjZvBm1WV4XTbo++EHz6adHli8nmNQcUfi/Nq0kaNOx8HIcZVr9b+Sx%20j5NL/+bsgdx5beXRi//xKye5jgQFwpYtbzq48zyZOhU1FX72M6xL3rHgPi7iCDWQfO211294/jnD%20SD377Dpd1y+77DJ4AgD9HXfcEcP012772sbNzzmupyhqzfVymLmWmxsaNFXlsfrH3j12P9C304u7%20KzFRnaPLqgAZgigBAHa2NSmaunXvxphXQzV9mYnmfjQ+1oRuG2E4OlouFcqQMMqSyihoi4diMDhx%20CjjuWZYtIJMQh1Zj2g0kv7ZpAzhJuOSLQjc4Lx8EvCpqqowSOCQSPKr/64YAT4ZhAKygsqXEuq7j%20e8RGwmTdsq1MQyM8gDMAmNISG9JVjqdZLeqk+44feIB88Guuo8m4eMFsSEKtiCsUygd7eyGoTJk5%203WV42/ezab2rIc1YnsbxoWWZgWuXy1WrDuFCUlH+jEo1cCzPQS7jUmZR2TSTCVbVdBS/rJi2U2Pk%20MGXogiyODA/DjiRFddyAj0JH4QcYrse2eE5oa2yGg4SYZoVOvVKtlMqh58uyEuDCOBuhQ6qEug6s%20CGGO0vjRXAnw3aKlFWofoPYOJ6INh6DwGB/YwBMFoSmVaFBEDglOUbFa9qtlnAH2hJrj+K5jEJaX%20JS+IOGZMCiij66LCQsyFByAUKYI0Uq7BPgaGhz7zqU+rilKuVm768Ic+f8vnk6nkE088adv+e97z%207lQqDR8JbXyG7nja/vZugODf/CaC+IoV5MEHUYQAStyREaS9L16MKgWvuy0444wffP/7vX//953U%205+iP38IINZTwz5lXk2w3eeCfgh3ZSW2pvOQ4U5ZegATMpUuPxqndfDNqQz755OsQ9t854D72/WGQ%20w75x44b+vr5n9q/p7u7WNGXlyicuv/zKNN3iJ2eyDZ6HE0xBGAHUQk7nOeggLUloLxGh/ghOGHGC%204MXMmdgGO27LIP2RP9S758EnHrjk3EtGR3OUVu7jMiFttMczCxMLqqij5QWm5dZMp7VjkizKlmnT%20NdVQoHwNH+nqoqxQU2y6ZErnaOgUKzbnKYEdaeAcktVJKEuQX8rYW4Ej8h3Ie+FRSZQ4VR0GPK6U%20Q8r7s+2gXq24ngVFSCaT8X3T96mbILaO4pl/7Fdg3opsH2S2qDw/OZuWfYsTiS4rFi4jRoTj9XS2%20YJoJVepozkhsKPKszEam6zh23bNN1g/gHVy6yoAMdUUKGbZsu6OVMvE8SVVxfBZOEyoSVgiDyDYt%20AN90IqG3tw+ODNtBpCShpgiZorm+bHJ6YlKjkZIlXxQhSMJzS46TTqUl2s3xCCb0lh/YjocKbCFq%20H0ROwKkS51Hhh7rFuh4rCViihEESahyU2yfwcpEVdUVKiJDu+JCSM6HPOY6CnrYh7bhEnsnUuIrC%20GpwkoCIFhPCIEQNiF4ojgznXtlOGkkwm8zUHdtTa0vLV2/5va2sr1EytLa1wLy69dHkqlentHdA0%209fnnN1x88UXtHa20lD+O7G/zdtFFyI35/e9xlKmnhzhHMGAy1MII3cxeS9vu6Dh37lxy++2nJBJ7%20r7qq2tX1RpjddUJOPp3sOJe1nydE84qiqD/wgPD5zx8lJzxIEZcsIUdtTOrY6blTkSbPc7Zt2zZ/%20/sJJk6csXLhw5cqV23fsete7Av4I+R7PR6ayJiuISq6F4IjLX9S/VACkAyiyXS+g3VpCja3DuLWK%20VTnV7IZ92bb1wqatp5928gfefd33f/1Dy6lMDLtOjKRSfI+PjREBX6iyFaGJvCQLVCsRRWuCwKWe%20qtjo51lC50+xI44WnhESF+OuLYue2cR17FKlmNASIqasIvJe0EGIVEZGzVIF1V547GVDCgmfRTgk%20eON8roDOFXQwSmBpsx2l31FTLHTc0LMljssaqcZUsrtR5YOIV7XBMgSJqAaBC1W94BCjluZ01tAB%20biW6quyETtmp24GPUScgVt3mCAtRUxAVVLnxPDmV9sxqhNNS1E2PY9PplEGiYrkM+THrh3App7S2%202yHJVUqGqoWC+vvy4YjlupIJkeNkQeQD1JWsySq2j3wfroaaMiKOzdeqZhBatlepVNESD8IX+r+6%20AiHdqTRcwzLcG5aRIFYjfR7XgaGcSCb0hCKRwEP3Jag8sGRBa1kB9cIgJONAFxRQElRzsoykJ4aT%20oRTIl+sjOQXvC1REjIbXmyPorC2ePv/0luaWiU9fX9/h7du3DQ3ltm7dMnfuSS9sfGHSpO6Wlobj%20c0xv+yYI2PF2XfLpT5NKhVxwAVmzBiEevlDz5mHbGj6Sn/wkferq1ZgG792LrZxDh26Cv+++e/Tc%20c7d87GNvMETDh/DQINn1ONvVXsj3HHzonnu6v3X7uUuXHr0IT/HpnQ7uuGBGxfmWL19eKBYvvuSS%20arUKiHn1VVcDvLx6EjwMFch2Wd7zcUIGsi3APYZFPOFYAl94GzsbiO8ABSgESPWwAjI2mghY09U5%20efnZ576054AXuIqmWqVK3Fo9kgR5hKZNSD1VcT2Q4zgJM28WyoVKFV4VYOOF4QCLIuTvRcjQQ7fu%20CD31MCPGtQBs4MCBCejDZ1qQMnsiwJcqsei7x3quW6pWILBxDG9WTeTe2D6DACdiX92xNU5hkPTt%2082gETV1IWCwyPM9WRB5OPqlrbRmjI6MBGpfq1shwoS9f8lhONpIunr+vEi6yse0cYCHh1SO36jse%20WhTykLA7SOGMHMuvmFWogaIIMJfXsw0cSm8iuZ+aVRHsbECJw/NQqhQq5UO799ccDyqXqlI3FMmY%201tagokYXIKnMhAJBc0HJcS3L4uk6NcSwVGNWSegFiM8aaUrqAN0QwwxFkeHEfC+VMCAwQE1WtK1i%204NehJIHyxrV5TZFZErgo9htxIlRHEYoHo8YDx3AQ6XG1AtmqbOg6gY3DqlC0+ZjUE9TdDF3fR+s9%20nWMlXhAFzg5C27ImAjl8Tnbs2FEo5C9YekG9XjvttFO/dfu38/l8S0vjcWw9FrZYV/+ee8b+edtt%20OJsK384vfhHB8bOfHX9eqYR6Y0dskFg9e8stgaKwbxjynr6XLHrpwZO33PbSJ78w/c47fnb48Gnd%203UfJwfpXvyJ33klov/kd3XMn1LMUAG5gYGBkNFcql41E4sYbb8Rh/XBcyW8c4HHOhYHkDNUAkHOB%20SlOc5wfEtVGEi/rsUfHegCr0UlH2iATxNEsUKar64rbndC1xcO8hSPSGDvQpWSkWCJxQMiDjnRws%20CBiai/ueKKoBgiq6cYUkxGYDyyqKSLnSbLz+isxMKsQF2XZsCYrYSJszJGRFEX4UWLRH5St1KzAh%20FQ1YpAsGgF+2bYqBn06mbZY1HSdC+axQUgBUBQ+N99C6D7VbGFxQhRhlGDoTBJVSWSJMtrsdslvX%20dRzHbmpsHak6+WIBDpFwnCoIchR6luvLsGd4bVh3TNP1WEH2Ca5nep7f29tfcLxIlFBS0YVwwkzq%20aEppuhtELlRUcPVcB1JiPaHBeeTyo8VyVUsYZlirWJZrOxWLT0t8SsJuOrpBoRIOFAgBA69Cg9MI%20FTbLNY9htZThC0Ldc3nqNShEjAr/iULLtDzXkzUdqrBGrMWCUcsseR4RODmh+QyBKGFHRICSQQik%20kHUCpNSIzJjVIio1uyEUFaErcIzIoim5J4msZOglpwAn63sMBh5cVHl5Ni3+1MG/Fi9eYpp295Qp%20k7s6n123esEZ86dNn0qfc5wqc6xsE55IS5a8nPYStM9EIk2hQE657DLy1a+Sv/3biU7Hk6K4vqNj%20Lu2nv5ENsrkZ88lwI/H1Ka3Dw9O/+c3fnXFGyB6tWf2VK1Gw/pxz3umZe9w4qdfrGzdurNbryy68%20MJVMvvyrI3Q+ADuNVAoSwIgKUUE+WK/WocBPpnQRZWD9eJ0TcDekYozxoEpIXpYp4EVxNJffd/DA%20Rz54E2Tdii4/uekJSP9fJVGD0jS4AhiK1FcDIEzgJQcgxjGR8CLxCUPjqCABFYCM4iHYcR9t+JxQ%20/TK0EeEB23A6SUDTVFQKc4nvVgHvWDFimYAPg7Qsd0/u0jXV8e1MJlut1EeKteFaueBioi6GUVu2%20xUgb8J6O49Us27SR3OLZJvGRsSMgZoVuQGxAPZ+xIg9XVQljGAnb83Se1eCChL4IFQDL1OtVq2ap%20gsLKicALNEMt5YqlStXhJURhuFg874Ve3XJdL7Rh/45j1uqaglm8wLIoNx8GRjJZDrnSSM70XFYW%20UcJYlEOIObbJu27IcBYqTGLNycaLGRBwvcgsVuuOS5K6ivxIOHHKX6nXIIgBpocWXBvkSxIoEHTV%20wFUTz4HAKsm1KMDuP4pXEhcfdSFUQdwKmXjKjIZyL+BdDn2b/NCs1QDwHcLILJvOZlELiOpD4DSU%2058X2AWRcsgKOsFQsQB02MDQI4D5//hlnUjY0CXES6jiqHiPbk0+SDRvI2WeTdete8fgvfoFN+c/e%20Qpkz3d0vu+Jp2uiHPlTu7Q3mzn2DVnnwCW/Kkh+al59y85QppzBTtm6FMpb1fXJ0VN0Ng3zsY+Rt%20+Yi91XrukI6nUunLL7/8mTVrAhp7AevrppnJZniGO/IOcIJgpFMsHe0JuQgQMyJRMplgcRKNheSa%20I1QlF3kYXhizzBnkyVDcR1a1KMjnnbV474E+q5yfNHkSv4UnVCEgZsTHZEraDqJ2dcSnlA0Arjqk%207ZA7SyIcAofWSDS/j+djyRjHhq53YhBC3k5EvVhZRohYSLWDOl3K9GyfwxkcVteU1uaWtCJlVblR%20NXAqR2UzqXQpV8tIKjsUkHoU8bxCuBnNHZCPHhrtTyYNVdf8iMnlCr0HDyc0DbCsXKls2r5jv6ZA%20YGhp76iUS7IsI39IVsx6LasZItLifQH5oAjenAh4LEWA5pHnumalkhMherE8Do+yDBdyPCAnyw/k%20Cna9JrGE8b1ZU6cYALLVChsFiiQSUa0Vq6wk4honRsJQREtZh/eRuYPjpJQKio5HERVzwStC5S0t%20O/TdhK4rsmzXapHrSUigZ3E5AVU7cRkY/Z+YSOK4FC/WItSKwG/XmLRZAL+zamZASfSQeIe0OMMh%20YgBj16mXykbKECICQYjQIRQRmfYoseyHnh/bJI+nChE9RPiw7Ni5c+3adayonLlgAS+wExnH8QXV%20Yydtv+8+8r3voUD8q7ReIG1Pd5DFCxzyhVvJY6twenXrVvzFFVdc9tWv3nPzze6ll7LjhMj/oANO%20SKaFdM8gA60nTplOnrz3d/kv/DVvWUdpQXXZMtRB+8AH3gYnprcuoIzZUtMFzIHBwT179nz729/Z%20uPGFnp6eX/ziF5CMv/LZBCDKx/4DSlVh41UQ4Dmjw6O1islGvCwoIi9yUILTGSYe1RwxsYylXdDy%20At2T/SfWrdyy6fm9+3pe2r4b5+HpCOSEjAFqEKIWLqCBTzk2nAzvKjBGQk2mDEVBxEBf1HBMoiCi%20zht0wTaksu08Di2FDE+ECIVnQsd28/myHxJOlvWkqioCH/otCWN2Z8ecSV1Nms6YVbs8QnxTDDzZ%20cxIkVMMoIYhJVdP1RMms7znY89xzGzY++zzrBGKAVEWoJ5CIIvCMyO8fyW071L95zz4ziHLlcv/g%20gCaL8CcrSS1QESiyqupQs5RMs2Q58BWpOm4ZB6+8ulnJpI3mtMG6Nuu7TOCh4R/DWq7Xny8OFEqD%20hXLV9SJekHQdAlYilba9cMe+A0UoDuCK0BVkOFUVrjMk4xFdScaMmAQR4zOsx3Kops9xAY6GIicn%20gqy7ZkWWA4k0Q61uIXC6NqC+Z4UelSQIfNsObUf0Qh3AuGZylqOJEJFwATVkfMkQG9uzgixg013A%20G0yFewDCI7duOtU6VFQQMGSIwAzrIAk1pDrNGPwFgZ8oA/HG0cGGhQsWnnfuue1tbRTL2UKxCAUa%20laE+jqvHxAYIsXAhznN+6EM4qvqqbXZ5U9v1i4NChfzVF1Dx/RvfwGbNrbeqinJiV9fhLVveYKKK%20y34aueQvyY7fk4d+TDwz5GjKcZROavlyksuRxx57p2fusQeDZdU3vfjih276ECDRvffdVyoUXpdm%20DEm4Xal6ULKPeXUAzPGe648MjwIaNzY1iCzvBi51wiM+g8GBYdjxvSDfJqGlNUme3NkSEE5S9B37%20XwoDC0IAZvfonoytFapnAn+QtSIKIhT/VIqdjsTTVowfOyu9RtSfNpxDeJXnBTbqxoS1Wr5cMRXd%20SChqBBDnehlVBsRNMIwGEaRSjSzTt+qRzOYLeTmAmkAUEHgCbIOEYQX1bUOfiWbOmunWHatu62pC%205xSe8Lbr45pjGHGKXq3XG5MpOZHwPGw8N6VTCVXKNKbhZwhNqpGCsiFXsUt1i1c0PZMRRJkLoBop%20t7V2hmIBQNzxPXRYEnDgq1K3PCiSZBVqElFT+nN5XhQMIyVrWq62L1+rC6yIC5kMces1wFZdFJXA%20ZQBJaVsqtq/DOdV4OZuKuqDIDwqHMZHjeYyDy7hQFTAQFwMcggW05uGieRCMIZRAxSXiAkNYKRcT%202ZTACdiIozcjcF0moZmFcuhEeGt4VN3xAfbR3xuqEdTKV2UIfJKFltp+7LeEMV6i6slHmnXQH03T%20PHz40PrnX9i/d++NN1y3YsWjJ548d+6Jc8hxVfdjZrviCrJqFTZnJtyX4u2T5M6PVr/zT6M3f/qb%20H22NyuSCpeg8PWcOOflkkZAF06b9+plnTjjtNPeN3UibkBMXkYe+QjY/SuZcK7HbXsIB2euuO0on%20BW8Mkejcc9/qOaa3tBUUL2Eqijrv9NN379k9e/asT3zi4wAdzS1NQly0MBOJO2MDsvhEEkWGLg8C%20agiyomgJWdHLpQpAvOsFBFfXRAlSeBYFBUOaocUlAsBHNtFyysyTATOnTZuR1oTWpuZwbJGNpmrY%20Qh8fhsf8X4DaHoGHozkqonpcTDDxrFMsBzbBsSlXq4VitViqlSq1QqlSjBNfqC9YFlBJ4viTZ59w%206dJly5ecr3rh8IFD1dEcCf2a5wzUzYIdFuq2z/CRKBaq1b7BoeFcPlcula26aVvY/JdFgOCabZUr%20VYghFRNSXEaRZeSxCHxnd3dTa3NrS9O0rvaMKupcxIVexazvPdT7Us/B3kKNNzKd02fxql5zbEiX%20VUWbNnMWK8r9wyNugDUH2oOwAMQQF4WGTAYqH7gYgqIMjI56UZTMNmzbvWe4VBYV1bLRWjBE32vC%20ow0hCj0ymJ5HlI/vh6i8GbIxaZTiK4eqyAxWNRHxaRSFJ3skMklYh4AdhnDF0Kte0yKOw9EjqL8E%20MZ1NKaqEeVXgKCybEAUzX/JqdZnhJEjPWUZnWXhcFaBSEXRV1hVZlxQ8GLpXdtyoK2RRecz3vSP1%203OOPxPrn1ouS9JV/+Hu4kj/5yY83v7TFdT0y7tN0fDsWNoC/RYsQ4pvH3Q9byNBvyFWXkLvfTe65%20u/OjCnyHjSQi+/33Y3OGbqcuWJAolYZzuTeYq8afjHf9JQrO6AmOqZaigcGjd1JdXaht+U5uy4wV%20yJRc3tU1ee2atXfeeSfkWR/5i490tLdR0tvEZcfJoKSqt+q6JKAftKopsf2biV7RnOn6pXKtVKy4%20Dh01j3jULqEqjIDpMRtdkZVCrf97v7rD49jn1z790s4dly69FECK5uPUgIljqTY4AINAGB7eiCrK%20oI9eiCx7nyqhxCIFsYsTdTFCpWjPdhxBkiUVcDuCt0T6Bwq+G6qme7S/xDNiUk8ByhTKRUUWu9pb%20p03rbmhrsiWprx4czFVf3Hdo7Y7dO4cGakwUok4vQKgdIOdSLlfRzA920TvQX6yUWQrG6DQU+iKJ%20prY0tqb00shg5Dmzp3anVIH1bHh+wXIB2R9ft2HD9t0v7T2wZXcPpOGQxSd0jTDsS9t2rlm3vm9g%20CG1IGRZADUAbjagQsokiiHCScO6w02FkyRT2HjpccVDUElUQoD6ynRAdRQj2flQZmyoIl+grjhpq%20BEnlTHxhsV2OsI9dKi4MOPgbPfQCQfAgjKsKlAWGkUwm03BfRwvFQrVSscyIZ5PZjKIqssBBMp6A%20IBYxoh9IQaRxgsYLMsOIDOECH6KLLAqSxEsir8g8gUMMcTBVFsR4qRx5qFTDhzYBX2HNuGD+wqRh%20QJp/003/Y+rUaZVKLZVKHZlSHN+Oke3kk8m995Mpc8k55LGHyAWm0X7fh1e2nD/3YzeQVJL25u+5%20B10wBgbG0HPyZKFcLqM6/xvdAAJOWUo4zvv1F0nlUKCoRxd6zzkHdcneyW0ZOmbGAI6tWLHiXe+6%20LJcbvf3226dNm7pz584rrghwumDC+ioKILtEVnmE/0bxAMimndC20UiZ5yVAlHyxhHOnipdMGahd%20hY52jD8O7vCzKHG6pjU3d+ajMJVM1gtV13RUXYkFJuM2C3VpRhjwUcE94HAyng9wgTVgOR4zU7r0%20OiY1TB1TsZkTRU2NjbZlE6aGnYWIESQu8ALPR25PEJJatbZ+w3O7ZGFyU1aVWTtyt+/cVnHMEUYu%20R6LCclboFn2PMX2TYxPZtOQFgFDtjWmeZ2M7DtO0EgyjRiRXrMBHURRQr95xbTljNKaTkVO3iqOh%20wsmKRlgJWzeWZ3OiywmHc+W+fClwzZbWhpnTpkAxsH/vvo2bt3OKajQ0w8lUTRslKiPKKQlcwoSq%20LgNWooldGFqVslNvwBUOC88eYiCDq8Y4UwWREzJkj4E4DBEVNSCY2JKVEvxRX4xjqVgv1c2naTTy%203qlLMcdzuiygYDz8W+SIF9mu4zmeJ7A6kjUZ+Keuq0zAsD6uvrJMpPFi1anKcHwoHcHCDXJdO2IZ%20KF4kSRYkwbbqEdx0VmTp54qmBqiogEfw/9l7DzBLrvJM+FQ4lW/u3D3dPUmj0Yw0oxxRRJYEQjIL%20yICBJRjM2jhg44i9Xj829uM1P/baj7GxWbC9XrOAEWEtgjJoJJRzGGly53Bz3UrnVPi/79Tt1khI%20sr0ILOEuQLS6b6y69/3eL70vvFD52aJ7rnsxPDwC+cWf/skn3vq2t11zzY8rqqFujMm8Uo+9p8S3%207P4t+dhX7r3249Mfuvo9Z6Cs2DyAOSSB73wPuf56EgQkj83ieNNVV/3tDTdM7dr1EmxdXfPVgx+W%20js7O3P+lmUf3zn3x4mu3jC0oZPzV2oXOXhHg3pfnVVQdlQDIu971rttuuw34+9TUdL8ss6asDV/V%20BMCc4OIiYmqcKDi6QoAGitkNJfRQkiUKWbVcwWI5ipmgS7Us1MSErG7qeeEVl/yn7du2EeYCjtz/%206JO6WcDFlzUmDjEDyy+ieizG3FEgJkbLIgQwCXdVcwcPgQ4yejkBUUVn1yR1O12hmIgT+oB7Bq4z%20KRKqj+HjpzHz/F5Zr6hUgx/vefBBS82oaR1ttpJSTaqUY7i1oahU6fhuJcssXS8ahq2ZXd9FxWEF%2060uu60KA0VEuF0HTNA2/EwKchaHPuh3HNNFzKgbeTx3H9OYbPqGJTlGYIYsp1VWqh1748MEjC4tL%20Trms6EalXHGxPeDmXFaRqURJGIWaoWzfOp1FrJXGDiRKSTY6ONSamcdzJWTzhV24hMgu1C/xPMsE%20roPwjuWypMApJ32h3xSNpHCGCFk//hNujOPuqoZ1lTx3A/4tJxxSASop6GqVSCQII02YUlEqqZmk%20i9FPgtbeok0qo94yWoLIElygYq1qmHqzJbFOT+n7wKRizUBOMnR3URUlyqTjy3xwJW+99dZGo3Xt%20tdd+5Stfqdfrhw8dHhke2jw9tYGkr7jjySfJz/7M9GApeejmq6cnDPG7c84hufUvjkLqOuaOhw+j%20Vrqmwa+nJia63/jGi+VgkrBnqtcb3fnFx276ZnNuZmgTzXon6eZZf/itduBd+8X97BdfnadKffEJ%20zh82uMPXH8DojW9849GjRwElL7nkkmq1Cj+IKcNnQxDAQqPXW/Jc+DIrCvq3YUig6N4pNvxRDpcl%20iCNyRiCzN1DLVpeEbMDaAioufz7y5D237vvWSdM7fvzK14dZ9tTMY2jrkWFFXvgk9befEqSfGQYG%20ITQjTLEF8cvz+tzENc2AmsZYqpAcy0zFEB7Q7VhJsMCTe20DCgJQoRu3ZNvFkZEReMDRkbE9J56Q%20hV4r4EfvfxIiVso9TdeIIrmBD+TZKpup68N92o3GcrNRqVZKpZINKUkQtdptoKaA7plKg9CH/xYd%20B8JLxFihUDA1XRWer2HE4sBloZ/pRcBB4MSFgl0tVUtOYSWZA4TWcZJI9+Dp4gR3YrE7rbteIKyp%20MogWBct0is6QSZWIx1EwUCkby0tBxFNhZw0IbWDhJQamrxi6ZRopxVXeBKAUdQtULHShCbj4GuGi%20a1+dLY5i00EDWDgzaRCmEUe5HoUomhh7NHTbKaAAA0GFycAPHU0rFIs6/EucybghhhEDYJvFDM47%20BLoY3U90+Awptm0miedDuJFQS5ig0jKL044P0SqUMNA/+8UWvV/iOA688TPOOOOEHTv+4R/+4Z57%207rv44os3gPQVd3zmM+QP/5B88IPkl39ZEbZ5x2M0YvpVV6ELxoED5GMfQ3ePd76TiDE25YWq2rq4%20l+cH+264YeGJezTSPf3HLhuondxoj/7dR09566/OX3hh8uWvktKrVoJicnIS2MwL8vcf9rRMfkyI%20IwfEPXv2vFByISfY1Ab2nJqGwYIA/qsie0RvohTpY1ICdDPMIPKzJFXtAsdVIJYPceSVcriobXcx%204dkZe07/X3/3GabJU5NbZhaeFioCJDe6U0RUQfGALM3WXodQpuljg5jezoRJU5awWHhe4+glQr2Y%20t5MEPmItKBMKN2LeXsb5vPTozCwlfGzg9OrgcLdeX5w/FjAGzFiKI1uX1DhVGA98L+y2lCg9Mjuj%206frA6DAEDBaF5VJly9R0NBzMzC+stlvAb9OET09NDQ0OB35AZUVo1uDTyZkU9oKMcxNejpqwLC5V%207KFKqejYm8YnQqDEiSwBi8exz0QRDnMQMe2CAxlKEAUA3ozDS2iMToyxgJi20fU8wyoPVqvNucVE%20xrBKcF4GGLEqE/RXUjSaURWunphSBe5AsVWR4UA6mnqn2EWFbxqeUvghk6mswo8hR29wA8831nki%20KVVsXXWMDK8BVp0SHvZc0UEtOlHE2l4QEUJ1HQcuSYSnFdX2M4/Hc/VGEZ6SiTJYjPIGKN0sK27Y%20a3Q7qDmW9q9m/5IKabdzzjkHHmO1Xp+amnrve9978sknT0yMb2DpK+hoNMiHP4y0/e//Hu1TX/CI%20Y9QCLpfxxsAQnjucnpG8CvhsO/HpfXfV52ePPXDXrl2T173/TY257ZOn9WqUf+wXR86/ZumyN7ZX%20iL73/HO/edtfN5ZXa8OvPi2KdR/pf2dwJ8ct/ecDDM81VMqOv0qaZtimAzDn9XpUpvCbiEeqrKAx%20BAEiqQNVj4GlMR++yAbT0UgvSda+zEjdkyyVier6zbmF2ff/1AdnFhfueejep4MQON+afCSAuyLU%20S2Sc/ECdcRllGHPlmePOWIbFYCSkVMnLP9jDlRDTUfVAxXERnPgWBiJCUJ6FWEYIvVrJ7vrB/gMH%200ziZq9fjlMmJXCnWEiDLVD/pxC0H7NkDszMko7Jp2sUixDyIEa7rmiqVJGbZjuc43Z4rI281atWK%20aRpx0INcQwKqgn6ruP4ZMz5YrVXGNs0t1zt+t1Kio2MVU9ejOKkNDh2ZXaSmlUgMwLHneXEUwpvw%20ex4Wv1DXIVVVGci7ghOGwiGPZDwMaqWitrCMNWwIj6JfjUICaAwlBNIkCTmzKHRD0MABU0B3VdWo%20Bk8KmQW6WcFZxVXbiCiBYZm5iwJEKYXiRDxEGea6jVZLiyILrqUOkVuJGF9eWQ3DEPC/F+NGll4o%20olFTGIhnRCV6lpGO7wPY65QyUaA30MkFEy846SzN4PokSfosXVj7bMFTnnf++fnHD/LFK664YgNO%20X0HHHXegNthZZ+Es5EtYSkcRdlPhOl54IY6hXHvtOnEEPgFIP7vaCFZW2ytLD93wNfiqViuGXTbf%20++vvCL2J//k75QdvV0+/EJgZ+fYXrU/cUQ+RRMbVgYGhM3d+5Yavve+979uouX9fyL7+w0sKemT5%207iNWA1xi4MwbTXE0AuAYpXSzVEoSDshsWDqXY+C8MlWTtK8zg6ac/UI6mpH2Qu/G22677a7bTjhp%20V7lUBTCUxTz7GjdPUUhdsL++1bIoyZPcqUkSYpZ9MXi0opDlTBGleLgxRdLKgC0AU0+wPkwYQS0z%20VJ+Bk2ugziSPk6bbW1xacqOgWiuPT06g23XXHRkY2Dy9rZekR+t1P5Gopbfj+PDMbMnEhcvVxYV2%20velYjqHRFHf9JSDUFdsqGnrY7VZsWwaIlBTRe40du7DJKjNZTePM67YSz5cS1mqGqmIGgd/t9TJg%20wUlKdWpoumSaPlqHeAngdhqjX5KURugpGKEQcRDgEi9jw9VatVBY6nqKrqG9lCIbhqViYYqjWkIu%20zi/KY+Jf0FpWgrOgA71Hb71YjK/GqgIPG7k9JeYoSGbbCbwdWQqSJAj5ai9cabY11S3YJpwoAHM4%20baWivVDvoO91xELGe56vyjI8qYHawLh865hGKqvwqAyeET8YOnZLUNYfEgz0BwlZj8cs/5ytlWXy%20unw/qzveO3cDVF8J+ER+7/eQrcM//8Vhc8D9P/kTFAI2jON/TQ1j7vHHv/yXf+nV58PG8tDmkWve%20dwV8QidO3GYSK+TeV/9KPfH89n/+WI/15D//0Mibf7W5+WQgEbLwb4on9+x4+DM3/IidV/XfMeD0%20G5XSeuR51soSEDpkYafXA7gxDTMVTVXc0kTp1wRd2tD7DvfoCZB5tNO0AA1yX9Q8AUACnqHQl6nR%20+x594CPv/bm9p5yk0uKn//EzXbZsWSpJ+z0A3J6X0lzVWzT88qiAAoSiNpPmjyYqMHDTRMbx7UQS%2089xA5bFoIzqbPGIJlzRVKxZsmdiapuqqUnFsu1g4cvjAcqO5ads2SVNWV1cPt7qDxbKaKZ3ek8dW%20lyR08VNZxNM4BiAeKRdLmtZcXa3Z1tjoaIdxS8d2AgSD7du2txqr7XbLAy4fx+NDNcgMsNWs6Wkq%20Y01Dlgoq7a6uzGRJmMqLS3VATAgDPMUFUR4wcbbRizoWUjypsB6HrKTjen7Aq6bT80Nc9JdlQ9WA%20vK+0OwpQZFUEVFVGvFVlXSjAoOcpPgBWsBJ4LEXmYhA1zLJeFHkhsyxHN3CGFZKwbhTxDKi31FpZ%208YIAQorPsAkr61ZMMheYPpa84NdyD3MS7vdcTZx+ZOOcAdYPDdQGBwbCEIV/qGUCDW82m6VCIVIz%20nmW4royBR1w+Wc4LMtL3kIsNQH/FHYcPo/YK5Nzf+ha6Fv1rjrGxF8CTFKK+tKkmb7vmqtHx6Zjw%20vBjHCeOkfe/NhaVj9O2/uQof+/IwGxiPK6OQFqJeHkEfPja5dctDFfrwfQ/sPfP0DXB/eVj8GrV6%20Fu77f0bkBS4M3BQFXQFT0fMYf0dRKiARc3gQAQBo8HuuMo7eHmJoIs36FnpibDFNNd2mkvX3X/pi%20u9XUdeWiCy750jf+N1BjSWgF5opXEi7okGTNzkm4Q6C4oLDhkLFynAubAUNPFSKcYKlmMEa6nQA1%20DHjI4oCxSFO0rVPTjmPFcQxkNGZREAbFog1svzoyWhkaOjwzs7TczCJmEE0leitYbQU92YGXAwkG%20viIVtW2lwUrZYGFB03y3Nbtc37Z5evsJJwwODS2tLPl+d2rr5pTz+WPHUpVySfEjtjo7r2imUywB%20Cld3715pLLVcr91xWZxC2LNLJcDEkLuogJ/3rvN2o4h+eB6B7fK40XKtAY1QDVIiXBezLBTYUTEL%20wdqMhJVylerA83k+XYjjonKX824gGrNRpGDakym6kajq4OQwpDOtZgtiXq/ZYglmXIapCj00DmmE%20pKA3N1w7ieAmE+6rot5yBq8ZV1SL5VhsECchDm7qKrqybNmypdPtdN3u8upKoVzZtmVby+00uh1I%20GAqm7ScZD7iOXqr9OZkNWYFX+vG5z6Gk7zvegf/8/oIuJ2R42/Rrr/uJLml6pEeOkyEEer7nEv+0%20yzyfKBrJ7tnnDE3zC9/YDdaRh2SmqZ/w2rO/9PWv7T3j9B+ZvQf13/sFPH9HfI25ozBhu9tJ5VTR%20+4MPKE/CGTo/5EPNMgHSJ2MvL83N9ogA6DVDpkyIguGw9bve/q5/+Nxnzj7j7EceeWC4UgYiCcFA%20oxpuNq7JgfV3LIXEhCJ6FLisimwUBQhI7rOZEVVSxSQ16bR8t+f7QYh+eDJO8ZQHhsvlItyL+QGq%20HFKrWiokLAK2axVLnKhH5xZX6y20QtIskiqtbi9G5XgdOK+mAns3eqwNz7naaLjLyyVFDWU5UiCD%208QpZsbGyDLftdOAGGrxEzbaKQ4PAsbmqtV2vXm8EARsZHSsWS45tbpqYTJdWWiGnEM1UClQXTouu%20G0KfMUuAyoihUYWk+bZuhq4g6sGZ+eWF1fHBkm2olZrt2AjuJcdJKI2xgJPFjAOvD0nmw9cE5+Sx%20i9z1emHMaoMQeoYNHY1jwyBcbbcgmaKOWQ/8pue1/QjOHJVk04aspECjECOSIFdCh0BCp6WYS0I3%2037R0Dgwcq+ZSnCqKIRmSfsLkRLXowJnE2/l+Ekbd5bqEQn4yxC2fZamqBhFunyVZmkv/Q8DdoOiv%203MN1ya/8CtbZP/UpcumlLwOO3HdfDKkr6cWI88+P7IohbJaB+zHypz878roPtIcGePs49AtJsOuc%20M77wzX0P3/+jQ97VV+bLAlCOohDNNmUJCzJY4M6H0yWh/5jlcVl4+CQKtgIJgDWWeUX9IR/JA4yA%20VN2PXN/rvvXKa08965wrL7nkgSeeEDs3QkdSBBS5v32qAEL3tR+VvioBMGldV3EJM4NcAlWyeJR6%20vg95RBDyMGSAmBk6rEY4Rzg+jLGFJYYkmapaoOpArQqv8eFHHmKEclmfXVwCpLcVo+AUkghCQBBT%20hRjoGwRRhaExiHvaeefvPXHnzf/3n5udLrHtMJMMpwj0//CRwzhor+sRvDhg01QDwN7/+OMjg4Pl%20YhGYcnmw1Or1WJJqptGtt3zOA8ZxwDDGdVGqG4qaSJxhrMszEjxFChWnEY2Z4iwIomW3o8qbtk5N%20tLs93bIMRZJTLmR0UTvdoDY1rZWVZSDjqqprOhqQaqpq62iK50PcUNKYJAG2konX81dm52JVNkvl%20SAJc5iH3Qil10AaFVCwbntPzoiAKxLRLqqvY2Ya4BeGNiDJXJkPqhgJncI+V5UUlqbaSeHlxycBa%20j9Zebfsdf2zLFITWKEUDjzjFB4LPAEUrRoO7fIO5v0KP++8nH/gA2bEDJxqPW0T6vo4vfoGMWgLQ%20XkApCIWsSVZfUD/9S8Pb9oTnXev2njNjiYCjSXTnFed//sv/tOe0UyVF3gD3H1xFPnEsa7BSO9Tr%20plmqCLOFLF8nFSQaKbksFk1xdUW4drBQkHcpJ+BoUJfEKmqNkFv23XLZay7/q7/71MHZQyuNpULB%20wvYsrsSgPV0so011IjAmV5SUUQ2eyooKyAaJgapqwN/drtvt9FjIAaA3TU4NDlWz1VV4DRBCgE2X%20a0VTk1M0wpYNSbZ1zdH0zaMjbtDrub2jKx0uaYksQzCQZY3IasB7iZrFSoI68qqSJKTX83CEhGqr%20SOnTVFY6mdR2fcM2UWneIPBDHV796qoXBJZpDA8PbD9he6PVbsAHNUO55Hq31+r5GdXg3iutNscs%20JpGQAUs8QMhNMvijTg0dFbhyRUxhsIHDQlKSUUUydD/NIDB0mi232w5jXnYsN44hoIwNjm4fG6OK%20jE+nm8D7Q3TIggzFYnIG4aLtMT9KUJQgie1CAYJjEqWjAyOKbSdpq7u8zPMFMZWwINQVPL+mjm+c%20sQguoEktwzDDwHOxd6oZOs1kqmqU+7h5wLPE7/XgFpVKRdF0SEB69Y5CIa4YQ+UqvOCM6rgzBWdY%2005O4b51INvQeX2kH8KQ//VPyyU+SX/91xPeX8Xhuf/V7D/h29xpqaTD+yP9Y9GUpIvLzIkBAvL3n%20nv2do41P/c1ff/CDH9wA9x/YkWbVUnliZFSdn0lwOrs/3oCGcEmSl8kz8b813wzRGpXyZaM0p/B5%209V3X9SMLB/7ssw8D6Bi67jhYo88tteHAaXcxW8OFgLSK5SCgxbipZCgaAH3Rsjtub252Pgh9RTVk%20XKWVgWKjTjCqz6B0WbHgDJULsd9Dt2f0UZWa3XYvcLWiUa+v9rxQSVGkwDA007LhIVyvx1Mu27iK%20j/IWcRox7CVCmnDn3feiLhcSDdzeYZLidVzmJEXHWqmv+mGgm0hLD+x/eveW6drExOFjs/Orq82e%2022h30fhUVp+Zmc3H/MvViqabS8tLQNUp1s411AZAy9lUEULJZG2tDN8FvAxspDpdTvYfW7GlZEyl%20hqYWFdNSFKNSLtpOGPjdJPXR8jpRKUZCdMTDNAebzhCYmJTpVMEeVpaYBgQkOjc3Vx4aZn5PTmLg%20+GKNlCioLsHgZipBxRgIl2KDDAKWXrRtWcpY5AsFOMjGdKLIQbtVKZXhQmiKUrCLqqa30fQ8xKfQ%20IUOyiR/wVIjdQEzPy3F9BdeNwswr7Oh0yDPPkK9+lZx88g/5mRmRtu0Mqpvs//Xxget+tfGCnwwu%20RRe//Q03f+5Ln/3bz7zn3e/dAPcfVC0et83jRMqeFX46PofC/+BuC4AVLqlKokyfiK90fvuk/0/E%20Msj0C0UH1yYRNsUcZXr8EDsSdo1SQfexGoOOFIxxngB1hCdu1JsykYulChBv9CHCzSMfWP/Y+BiL%20sZbCvG57tgugXp2c0gzD9/0g4Sud5tHVhRhVxiRdtyumLsucha5VrMS2xjLZk0KC9t/oeApcVREJ%20BA75oKqiHnpeImSMA8YpYxPlUZw4RHtVdXRkJAjcjtuZHB6Zqg1XrOLBhdkOZ4kk+/C6WSI0XgCv%201UqtttpscrHvk0/uQ7rCfIa2JkL4HoUO1qxLNOxpaibFnANB1jGBkHud1VLBrpUK9aUVnHMHhHVM%20HjEcCEX1FtzpxROIijqJyJuIbpsQMs1i4aytmw8fPnZkZqHbC3Tg4HA9/Tg2IFGgPPTgDo7t2Hqx%20ZDsRj23bgkMRrV6dqkHgRxGXCO7+inQHrg46eXB48ZxErpvicL0squzYDlBljMTClSshqCqRiL73%20Bpq+wo5ajfz1X/8gHpgCP4vYS1Z6SaJKl7yl+4l3j46dyC64xg2+RzYRPsqMBOe/+XX/+5f+4LWv%20uXTT1ukNcP9B1NxRGDKKWNK30CNkbcAm73/min85jqe5Qx9+n4WmwFptnpD+5IxYQBVzkgTXIXOu%20mj8gRY1eUZbJLRnXHJeQ0uJ8ZNxorUKAGB4Z7sYR8F7bNpWMtLK0Ui6NjtQ4j2rVQuq6ZZLUatWJ%20zVsAix96/HEvDGNJCeEBqEFYAhi2fevmLI7mF2bKJSPOlFUg2nFMZdqDQIDSNCZq6UTM0AyIPSFC%20NIQ2BiTXtKwipAaFAoqnySkEoYSwykg1iJPDiwsywwCm6frkcC1NWbfjtrt+QrBh2el0gGKj5R/H%20sTAJDQKxd5DLM8CTAphjZUakPig9KaP8mu95AI07T9i2uDjH4bENw4Vz6XpA/p2C0+MsBWw2cWs0%20S4QRFVbKhVQAyqwDIU8gmilSutqsa4Y2PD7qxQltdSOedFyXx7zT7moyCkgEUQhoXnKKosWh+GHk%20dXsQfSn6YKMQBCRlPIow6phWz/OA4eslBWIMJVKpaI6PjhJDR1NVxtYbaJK4cEkmdtk2LJb+Ix23%20DJR3Xnhyht3UF73oEZGmN0evf3/76KP6a6/p+N9TmUEAIClgwhW/8J4//uwnf+19Pzu+eWoD3F+W%20Ovtz3DB007QKBaGy++ys5PruSb6TIh3niNrPwoWmu5SbbUuqJEQnCBY/FGGbnKtZ9Qdq1p+uv5Aj%20dFKw5r6G78BuTctgURAwz66UACZNSn3Xj0K/Wt1UKphBkJRsrTY8uGVgwHYKTz1z4PDsbK/rAtiZ%20FlWI2ai3bNPYsnXKLui16vD41MjBg0fcTi+VZEspyAi7SkxRUTIVkjR5Qxie2nKswO0FQUBxIETp%20uV2S4XglQHzXd4muA61eWFnNeBIAQKtyxR60qD1gGfFg6rGk7npNF4Dak1UFDZPEORTnJlvT3sly%20WMxFYIDayzgwTlbr9WXGAt8bGxvWHbMXB16n7dHQkDQJDaEUDgENW9JUVI+wCkZUKRfpAkBWJAVH%20lmQZwtv+g8/opoVZAUXhiGLJyTUcsDIOmYpKcNlYRkcmxPM0a9YbmgbBS4dXbGmy6JRmuO/KU4q2%20ihILedDpKaZWNGooIEFVTJI4J5iFYMtdEsmIjPIzuk/CbKPm/h/muL9cOPu807P+qMyLVAOwsC5P%2074m++qnK9jPDM6/oRS+kec4J27RtM3/rFf/9s5/87Z/55YGRoQ1w/74LMc/NooFaMs6OXzxZ33vK%20a8r57xXhWJ2tezWggAAk83hbJOlooq0If0/su8qJWNpZc8cma9CPqrVJivuNqhABxmJOltNbFCSC%20/F+DB0kA5hjKaMnDgxVdlYu4Pyr7rptEUdfzD83N3333PYquGYUiykOi5ZtEscVHMxm4b5dqUrPV%20XFxdjjNV1Wyi0MgP4yBEiRV4UIq1GUFFiWXaAHlBhns905PTO7ZOs9BbXpyrFcfRQgTelE6jwAPy%20KxM1JDHw/K7nKZZhaYaqk0xldhy3XbdQtDqeT2JsFWPZJCPChpSIfEjKCfuzYTWTGOfizJFmtz0w%20NqhTOLnwDlQ03UA1ZY7SC4yjsI6uogykjKcuznILWdQnECCLgsnYAJE1P0K7VJw9SBJdV0WR3EY7%20DXiNjgMALkIo2lGheg0h7U7XNCxTlU3spuoM7V+xqY0jPcIKTcWtNFQERPVIqgaiGZtKGYtZKqZl%20INtI4V1SRXp+KrjB4n+UDwMy3Sj6F68ykPfdJ/uVweTLn6i+5go3euEYIIXE27Z7B8/4x/78j//4%20v/6BqtMNcH/ZDmBg9Xr96af3R4B9YtKRrNPzftFGEHmyhulCrCb/BuO/opaArOaGuSjMK/YysSDL%20UlzZUY5PF/ISjdB1hH+g1zbEA/R1wz0mahhGGIYx45qslCzb0rWp0XHA63qj3mt3OPfdTsdr9Z7g%20T3fcLi2YplNIiISKwykGDdM0eRI9c/BpdD7K0M/Psgq24XT9sNNzQz/CSkkQApUF+t7t9uQsoYpq%20mVrCpQZnCWdFyywXCguthqGo9aUlzaDtMNBtCAKoXE8oKt4HLOz5QcEwgLcwhoMAVtFS20qpWhHw%20GiW5hD12o5M8KaFCJF2s/qb5KUuyxDSNSq26urSYKZLPQjXSVVMTvuUCYXFpSdYNU4V3At8TjvJg%20OHgTc1z8R6ldCCxZLMSEUZ5MkYRraoBiO0kspcQoORCAFBwxYgS9aVNJpRDCCCrk8JTEhmPUBmoq%20JDRxpKDEMxqOQwKGOkGA7/B+URAZzpYOoZhLko1ufJxJaJqViUwLkq84kb5nTmYD3DcO/ARoJHvq%20cXNokp15Zc9/KasiwPdgfOvkd7sNz3VLenUD3F/OAycVc2nH7yH4+Y7SOp3P1v9VoH3+c79Aj7xQ%20TtB3hShESoTCQW7SLUIAyduJfZzvG4HilDVQZko14beccsZkyOamt9qWBX8r2Baww9Dzj7TbQBhd%20zwN00w1Nr5YVXQ0yCWvRiJhYLNCoCaxC9HcTTbMFquqNemtxtc4kACmnYlcAtALXYxEKwgO9rRQd%20qpIoQqGVLVMTw4M1yAwqxXKt4Bw++EwaJ0B3o3a3oJnUNtueB1Amq6ofsQDdLyIJGK1Cg4hBjALS%20jF1S1DoTUjxrI4I6SgLA5xydZtFWMCORH2GUCUI4P8VK2bRNePmpIqU4gR/LolkKpyICpozEn8RC%204R4AXyFUVwCNo57v+71AhtOMeVKqUjWR4oiHcCZYxOCJNEUqWfCkBhUKjlGGC1WYOaUoghyyyHJs%20auIilISuuHC5lBSn7PFTgL5OmYyjOaoc8hBNPjQdMoYw8APGYlViuMyKFueaqrlewKOYbJTcN47j%20w3uCImG6lt5/o33aFd4FV7pNor7EBwRAo2xVt1953uf/6Ysf+OBPv2LfV78H+Sqquect0IixNMly%20AS8B3BlZE5XM1uTQ1u/Sn4nMCFUpFgfyCT9ZXi/QYw1ehrQ+VxxACYPjHyFNOE+TvDQPT8qwIIPC%207jyONUUergyiBTfnx2Zm4HFL5RIwd6zY6JTato57pirVVYaz5HGGzw5kEqtA6KpKKVJmfDSsAjUa%20Tc8LKpUyQxvvlPdaNFMcVQ0Zp46lG3YmIzRrqjI+NDgxPDwyUG2urD5wz72OYYwND0GqCOwXws7Y%200CihtJcm853OgaPHPLfXktVMYrIqoflfnAUsiuorgRfKSdaPiirqmWFhGiXsua4bBFUDGFBnVaYx%20WuZx4MvlQThquJEa8yxXfRC6yDHnOtVYxCEbAFRPMgn4eMrjvBedl7DgdrqqCTvDNFVTSHVk3EVi%20lm7Cm4OzJeeqB8K4Cc5WRBiF22O9HAIb7tN6vs99v+QUbN3Egk5CGLwsxnosNvGeCUvSpZWVTFas%20SjkXk+fI7zGkwL9qqG7fwnbCCxCDjeM/6EFJNntAv+nvS7vO9A8/blz9c632iyM7+nYCZSFmq11/%206oFHK870K/mthWG4Rk9fNTV37IkCAmpx0PG4hH5MWD0gwvsnfS6mH99WRdVZMcHdFyRY4+bi/Uti%209k8RmI49cTE4J8rxaZJHgfziomrNWjWfqorCU+YFS54HQI1Ob0RaXl2Cp7GLtkQpxwZikopSvq4Z%20hizFEgmTMJFTWzIkQXI1DWBUBe4LINVpdSzTVFVZlxKc8nZ9wpNNU5u9TOrGKKzS6HSjoFfU6Hi5%20CtBbsg3XUGKg9ySrVWsUxdWzAjWGa9XDCwsd34W3hZV9gEIFpdXRoxvX7dCBr9Voq5gf0DDmIfoZ%20SRZydhoDshu6Y9tu143R/wIpuooaLhQwHWIgNTTAb98PIeNwDItSnQU+WsNKaquDtuASNYRZB9w5%20FQqban7GMuxHpdhVxXVTiXM4txx9blMCj+OYFm5PoUAYkGwFyywyygYBQhOF9bxe6nloqiVLEFcM%20Iq5zkqjory0lqgJphWlaDjaV1ThFkX0s18ArzmIZZ/zz1A3jikiVNnaYNo7+AZ+fkW3szT/T+NMP%20jQaurNMseJG0DlJPg1iNlZXbv/F/e7NLwf5F9dztr+S3NjMzs451r46yDLrYy9Lu3bsOPegvdbpU%20UdI1nb+ctq8XXp6v3Zr2y8r9IZAkWa/b5DFjrYZDxCYqTgdy4ThBcrkBKR+RJADsCBYAWESlFDWz%20qKahQotloakQEQ5ywOuTLBGbrpAI6CmAEuFBAiBpSbTreh4JMIEgqWlBPqgRIMKJ5FjF6U3j5aKZ%20RP5ErWqkMjDtZtc7uLziJYwJ/UZboZakFgx9enqScXZ09tjQ2FjFKgE8FyjqjJVsp2BozZXFW+++%20SymUjWLVHrapqmZKKgQt4U2lcAaKhYI94MQRb/o9BeUYElmjWJuWAX1TgHjNpCla+ElY/U+J+L2C%20hlNYBsmABgdeFLqsXHSoooZBhBumkgJcO0EBHqrhMCXDsxYn+ZdF5Eg4JKnIqqlbKOjGIwg28Boy%20dM4iQLzFEFOG7hxYVwngLEI+BYgfhGieaGmaY1kEsp+eG4YRJApwMQGwGSEeJFy6WayUaJbBZaC6%204Xe6EJ55wr0YCH3GIhb6vmHiqA3ZEIDcOJ4LdeWJ5MN/s/jxd48d26+Pn8jY9+C7Tgy36d7+1a8t%20PP70GaeccdX7f/7Ox+72Hj32qn3Hr9CCezowMHDy7pNv2v9EjK6n/W51tlZj+d7Nplw4LJciQC8k%203J9M1+fZhcM13iQVRkHCYkJoCSF4YzFXkO9M9G6zdRlwRHkAIQ1wBP6nYok4jYXXEhFm2aJhK+IB%20EEj0a0YPvwwguNtx3QBoqQG3x+kbqYmC9LKkAeCa9qbRic2jI0uzh6Uw2rx5qlasrLTaMc2Wnnra%20C3CDf+cJO2uW1Ws32+1mJ3AbLSDgVElcM0vLelFTjCyL4aVuntq0ZXGqm0qF8sDWzdO2YxydPRJB%20CJFkiBKmYQ0O1AwFS/wa4J1hwtlZG2yXUC9dTCWGURhFCTB3gGwIeQl2cYW/EkX4jnyp0VhlQTBY%20Leu4+SlB2IB4JarbgLEc7itD9BPjRv2IKwl3QjghfghvX0YlmywMg1azVTYNKqtCTx9LbXBqszjx%20gh6cScMwarUBTe0mkGQknMp6yFkstBPwwojNMnjpviTNdz3b0KkC/+LH6LkOrF7OxFKDaHJoEm5s%209V/EBqZtHOtHRKTaYLzrPP+GT5c//PFFTtQ+48O0Guswd934rae+dc9pp5/6Ex/9jWp1MCb8JPmU%20L3777vnZufFNExvg/vIckMcXCqWMyFEY5tC53j043mwhr/b2CRrqifWL8jiegR7Z2XEEvx8Ach+9%20JMkxDltwFO3j5ERMSaMHnZStPTjwVyzTpwowcIaGoZjzx8J5T8zpJCiviLarqPeO44C4VstY2PMK%20Tml8bGq13fPCINeHD1HdJc142uj5j93/6KJz2DTksaEyMO0oS8KENZoNg6qyrg8PjRYMs72ykiW8%201cLOYhiEBVsrl0oAyPVez7BMwMZmt1sslt70uqtXe9GB2flywTEsHfsMSQq4K4uCEiQB6K4aeUHK%20Vd2Cd6cJ+2jh1YFTj4jIwKERQrEdAWBoUN2GJ6A6T6J2F5ixDxSZRfHi/MJgtWIP2aQfVhMWBQq8%20XtRxtHBulbFcYQ13X1GuGf8jdqawzoLa9lKmiAgMEAyv0Ge8F4Zoe55SDYInfLkosXRDElUiOGOt%20VifF3i3G65gnFD2y0zzFai4v41VTZEhrdJ2m2P7KZeUTikJmZrFQjNosfTb6b1D4H/HjedZpL3YA%20W7/i3e2PvX3i858cuPZnmiGRNWLAPWf3H/z257+6eWjiI7/2m8WhSkRCj/TgSz48ON4NvXartQHu%20L1/9PSO6oc/Nzna7XVmRs+OK8msWH9I6dotSb98ZiDx3fiYvzuSdVXltNzWXcO+bp6LYbJwKO2xR%20s32W7OcMFCW8hPZ7gqPcfV0yoV6Tk0XARjW/JZaAY2ZK6UknnTA6vvnhp492WyumU+AoTpZQBTWt%20ANkir3d4ZukIC21TXhqrHluaA4JsOYWFeocaVhRFmoJICDFtaGykNFT1ExZGfP7Y/JbxSU2m7W6b%20NBuFyCg4NmCmgp3N1G809rvtoU3juqpDvqBqGuCs2+0khqVmaByIgzsoroAnQCjkJjYgcpr4ni/O%20HSIoSjCKPjUPouZKgyVhkCSpnBqGSlAjATMhXGDKElVFceV8IQCXoaJIEvoNAKxxPkEPN0o4Yrqm%2045KAKpsF29E0eAoqydhrTmIRb7N8MCZBR8QU4opKxUCPjGu3cPcIVeFwDIbHMcQlXLiNua2obdfV%20DaNULEkQeBLiR16C+w3wuDGl8kkTJyix1JhtrMm+ZlL/e78xEPmjcCwvk9tvJ9dcQ0zz2V8KGy/1%20X9TwB3Cvjse/8pn5j71j0469yd5zg0cf2f/It74jd6I3/NjrTr7gdElVhBx8n9EDeV+v8W6A+8tz%20yMJGI/C9RMiErRdejq+irgF0n85nwuM+k/q6BDmy5/JYwokbW6koEyYmIPM74r4TcnCsyYiIImUC%20wvoxQsLFHBSiRGlJNZUF7IiRebQgyp9GNO8kdP2QeeAVFOXKiy4aGxpcavY0OVNJSmWJMyxVJzwN%20AKI4TtIrjp1ymunSfLt7YH52aHh0bJPVy6iaYNG81WqVNc0pOGjvhxPj2llnnd3d2tn/2ONUzk7a%20eeL8/LG5xYVt27cCJnpeNDg0YhadY7NHnGrF0W1JisI48byg1+2SUlYqFIEdWxIuIwVCRZkBD0+4%20ZTsxiyQWFy3by1iApnXYLUAVB1wJkNDgMObjIzUS8KXZBU3TqW4wLGYlihh3hHcdM46KYyJJwlmX%20tW51JvaJ8GziCSLcj+DtVMoVnDiK8YnkNCvp1FaNBmo6oNxYGgtnFvTvxpUr1HHLcGQKMqu8vaFi%20PQfHPiMel6sDmoYTnpqkhyxELWSRrKSJ5NiVklPIRY3X6nYbmP4jcjBGHnsMjT3abXL55c8B9x//%20sau/9o3bNp3wHvIvL6kq27ZmP/HR4OPvj/ac860T9+y/6Iwrz7z0fAAURiI0yvyeEvFLjBtugPu/%20nblLpNVsdjrtHMGfJzOwXpZZj6jrMzM5gV+fqVzbXJXIWrFFUaQsW3NpkdLcTBtBXAjRJIng9Uj2%20UlHBxwCADw54hL50osSCkJWJVVYi+DquxJI0abXaQ+PDjqF3W80skSYnRldbjabbhb9WK7VyoXzw%20wCEe+KpMqUY9ngLdPefsc4FuLiwsugBRgHgBRx+kmCmSpGlqnCV+4DNA8G5YtUuXX3zp/MxRt9Ue%20rA1SWT1w8Oji6qpMtWHX63o9wMZasZIlqAGAeglBiCtCMrydjKPDiRrjLHrPMHUTQBmSEcYpIZZh%20WZqu4Awl4TzBtS+ZOJbuOJYiVpCGTEuzqAVpi6KEaRpxCAAUgDWKIFDlwSDNF8diDuQphqRBFnuw%20qqQB6PfaHXg/cJGyMDIVtVxwcHEVzbGFiJuEi4WSpFJVR5WBMMyzKtOyBYfHqVbTceD8o8pQjL3y%20VOh3QtyGV6LJSowWgYpt21hUU9RGvTltl6enN99y8+141eQNTP+ROubnyVVXkfe9j/zu7xJNe86f%20tk1vWb3p+n8xiutYhCGPHzi48PSf7zptZ+vYW7a9Wb7oMqO5xtZfACJVdU2/aAPcX54KGkRpZlkW%20ljLWifZaKWa9RJOv0a+7KeWm1WKWRkgUCK2WvNCi4GwGjmJL6HAtk77KjJxvu6ZSztfz0XiRj+VL%208WnfjRN9nXIdFXw6NcG7xLnAfIaCiITKFDim7wWQHJRsp9d2m/XlgVrVLJbarq+p6uBAFcA08Pyt%20m7cBPD32xGPNbvPY0cNnn3P26urKwWeesp0yFqdJZpk2oLNVsKpDtSgB3h8RlsUksGqD44NDzxzY%20PzE5OVIbUI7Im6amrVJludmcXZobGxuF99ftesTQLMcplcud+jIJw0ShSoKeREB0S7Zdq1QzoV4P%207zFC8yNJRrV4HCgMcG2K8IhBCpJpsqbINartGB517OKTPD6yuNRjTNN1Q7FKhVKLdFtBG5320lTT%20NEk44kGkgMeCFyz8ntBvNYIYg9WeLHR7qBEzCsFPMw0NoikTDVDcUOVZEDAJva3xOsD/4XkHFo8S%20mVkcxRA6NUiMiBCIwFRM8qMohVhEUDXMoLpp6vmYlImfF0USY044Or8Bhz9ax+QkectbyFNPPR/Z%20CY6HcchQX+K+GjGAnx16+KlHbt6XNnuXX3nV3g+d9uk/cW68Xr78qiZ50W3V7JLXv/4LX7l+955T%20NsD95WLuUs/36vVmtiZ0lQM3OW72MQf0VMw+5vw+5/L5Wmt/CFKMtkhCPIb0YTsPFSh7hSkBVtol%20tOrAmZxUeO1JucBW9twdx/58Tm7AjM9C0wTRPhUd1YRkumYWbWdifBIgMsJ9WClGoXagswkQhnaz%202et2sjhenp9pNRvbp8clZeye++899ExpbGTY1tFqQDWk0dHh1GN+swUPOjAwGHG+ylY7rXaUSAvz%2082Mjg9Viift+uVK69IIL4TO+2u5ali3mBt2DzxwAwIukbGTLZKVchhxAQ11LXgEqblqddnewVrNN%20K18XAG6PTWQZzb5lMameeB5wb3g/mqKPD9Z2TkwkHdfKSGt21siygkFDFhR1XTGwdBIBvKKQD6EU%20x0khF4H/MJSgjMS8TRx6AQtCcVWwRwEnqtN1FVmeHB+1VC3JcDIXzjiL01bXjeKsNlBRZUh4MhUn%20aMI4CmOh5pumYaFUZGGQcG4aBlwY+GAIcTgcZEqTtMc85AG2LeKusrS06Dg2incq8qtVOGyjjPQi%20BxCAX/xF8t73kq99DWvu/6q7EBUwXSXa4Uefuvefb5I9dsnFl59x2XlEVnTiH3iCnH9laJOs9+LV%20eqdaarfbG8z95UT3SqXS87wwDFG3SxTSn0vts/U2KZYFxAy1JFqkomgr9N4x5RcDMHI+JY8u26I8%20LvcVYkVBRpRhlDxq5E1ZSRBSkTD0RYbzsn4/nIheKq67wqMJGyhcyIF7ajQM+YGDh8dGB5dXV1wv%20aLnharsHr6Ba1gq2VbWtbrMdtN3eavuZdnPH7m1nnrpHt+3BweG4iTpgu/aeKMlZvbe4d88uUzOA%20a9uW5TY6bpaurC4TKa4OFCenRm+98capqamt23c8/MSTS42WUbTGt0yVTAdQDjKG1KAJxDvOEKYp%20XV5cHBoZhpcHSUHKgZwr8EtsI7Mo7HmQb8TwB/SFTXVdDd0w5UwlRs0yy1TVa9XQDSBIbBoerI0N%20LbfbYcDQi0rKdF1msSICHbr+jQ4PR5w1GhGwp47nqZKkKVRSse2MmwBEbBSoqqabCnrASvmmAYA3%20lv+TVDdMk+oZC5KYZ4Ykuh+JKmU8TVutThT6tmngZpaqNNvtOGZwe6T1SaIKs28qy6kI8J4fRqv1%200bERSZZ+aEPuUXv1/gcf6bJk0449uzePfD8PtbJ/31988c63vv/nd46YG1D+gsf27eTnfo4cOvSv%206NvhOpLZ7K62lxv3fvkWLUgvveSiU889W6OGTzzRZs/OvYx98dOW15Xe/P5AUl94cjYXx94A95eR%20u0ixsIHDiyQcNMhxEzJ9NYL1Xkcqhg1FRxQTcgHwAL0pjrGi9zOQvJz4iwl3HHrJR15wqQfVakWJ%20Ruy3ErHak3MnoIF5EWgtgmCHFq60KGdD0KA4iwfxXxXcHR7P0lo8vvXe+9Q4YpkUSQbPlFKtRmXq%20drqZ7+uKUlYKr3v9FaZl33vP3Xc/9J3tu7aXLOfQUwdOHN1hGcb9DzwwtXm0Uii2VrvdrNvqNLt+%20ALSj22qZthbE0ZGZmemJ0bGp8YWVRdUqQb4wNlRrR2z/Y08PVGs8TJcWlvWi7UeRZQEv8Y1iaXhg%20qFqstN1uCmkE7gSxglPAn3nKULoxxeVSRaZUdWRL5XFtaOCErZurBStLeKlYtWVNpeiTnWBFxpib%20me36bbVYLBVtFGIkkmM7moxDlF6roefKmzHXddOwtVhWe15PyB0oYoNXySQlTqUEZxYhIqLzVOpz%20HmeGqeoK5TLqJkjYRVYSOUMJe5Y0Wh03CAzbgGBnmQZVByKsKUkQRTzfZ1Fg6gama6hGmRSLtmcZ%202JqVjm+o/qB5SHrHl/7ya8ecP/r4Kc/pw5Hj2nDHkfEUfVReuAgQee0H9911yXU/DeCOzQxZ3kDz%205x3AoR98kPzCLzz/97n1mkqUkKTA0ynRu532vq9/c/Hh/UomX/761+097yz4JIc44+jmMxohkd74%207uDkPfEffbRgGtl17wncF8qY+romG+D+ch0AprOzc163Z+iGBExRLLysV2bWizNrX69cqwRvg7tL%20JFNwHFBFzE3iTPRaEb/RAiJ3xc7yVVSsxmDwUPIaviwfN5aD2iiZKNTIeT0mT/OjKIJkgicKyWLH%201g2APo2iIZ4qs0TmVKnzWI4lnerwDU5Spd3uAaY7VPU8f25h+UPv/pk7776TJWzvSadNzG1z5Oo9%20t9w3PjSuTtBLLr2Easa377rVNLS9u8+ETPDmm+85cfvOE3fumBxR77j75jSmxU2T84vx4mqYZMDU%20p1nizC8cGRjcND1aumPfHb4fvv31bysVi1++6Z9TLZ2cmBoulwq2vbC06PV8+GQrYvIEgiYDaEfj%20D41DeMsUA01icVS9Wi6OVCteuwVstLZjB08An2Wn5NR9r768oOkWFUExSxlVScIjqulDtQEWRscO%20H27XG8VigYtRGeDpwNKDMIzTFE6QmMEEbp3B0wFVpywO/UBPU81WExGRsfXacy3IKUwbe+SA1HB9%20IGRQaWBkRDG1OA0ZB0xPgOHTVIW/6aYO7yOEqBKHhFCqO/g5SJOe2213ICZG5NkN1R8shddKw+ed%20c9rsyOh5J4724YD73775y9++c+Xqn7jm0C2fvdfb8tu/9OZv/vVn7LOvPmWg/oXP3Th+ylUX7Ii/%208tV7R7cah4+Sn3z/T43IK//n7z9/qD5nWeWSmT100/XX33xfdfu57/vP1xTpBqQ/e+zbh5X30dHn%20/35665Yt9sBTTzyyZ9dZS6tzD9/yrWe++8CZe89804d/qTxYyxSchOE4CSOtT99lYq1p76nsJ/+L%20d2j/C0vNiPVyCz6ivudh6e9VdbxSqYFoiAY41JeIccVn907zL+v6hLss6jCCQyt5/QQlBzEUwA9S%20XlfPlQXx7vgHJS/GCGs9GY2YlLwBm+Rq8KoqbiD1F1xz7+w8eueGTdgEVAzHLpqmg4+aYQFCI4ql%20UF2mqqolmtWNs3YvBEj1Pb/VbMG7qFSr2ye3wbPPLB3zovbffPYvt5+w5cffcE1Gste85jUDteqx%20Y8dmZo9ddtGPkVhrd9rnnnvuT7zlHRdceLHb6+7aedLuE05vr4YxYyedtFszRrZvP/XIkUOWU6xW%20NkUBLxRKV1159Uk7d5VKxUaj+fZrr5PCzDItAM2FhcV6owknDIh3kiVUN+Ik8xlzecSlhGVxFDIp%20lrVMtTWzYBcSzputOkuZqtOQ847fc6MQkoaO2/V9t1AwK5WCY+nApCFxgQszNzOz/8mnV5bqoc/c%20XmSYDpB2VASLGc9S1TIVQxdmh3gdIYJ0uhC2OkD5XT9stbtwWi2nQDUNl2bTvP+NDRCJqvDsXd+L%20stQLA98Lc08uVUpNhVhw4fC6E8fUDBSJp8InHeN9GPmzSwvo3CSRtTqqdNwPP5ADk0yWW3nh8cA3%20r7/t8Y7SuPejH/sLUhqYn1vKVCo7Fad37HP/5zt2iX7qD371hjvuu+ErX/CKW4Mj993y3fu+9o+f%20XnR2XHfFBajyHC7e9/Ch3WfuuvGL//PuZ+obgH78ccop5OhRSEqf/3u74NRM59gTh2756le+/j/+%20thBkH/mvH33Te95pj5QCJQxJkJL0ez8AGU5GSiyRLOvZT8nxB4SEHdt20oHSXXfeucHcX66yTFKp%20VCY3Tx05+GSCdsyyqMBI6/ieic0UUS/BJaI+3OdldEWVc/nDfNxRCJkLfSpFvF9EbKkvdKiIJU0c%20scvy+nDes83Xk/qiBViK5+LAJp6iqIYBJJKi6SnOXKuSBOkFEbUCOZW8KO51XRYnMUeFlYFqlSpa%20Y2mFBf6gWUQ3C5Sqb1bKFfjBD/xeD/DfN3Xzyf1Pfufu2y+5+OLVle2ylAF2Dg4OzM7M3H3vXSds%2031Ipl6iuFQuFTqc9MDAQhMHs/P4bb75hfHz76678McYiCHCM83++4RtREPynN78J+HAEv9RVhjP8%20orRENXhBXQ+fDpeIZJSrF1ovUZxyeI+hH1GFWiVHK6Zm2VY149ChpzvtjmparcCFrMKybBwklfIi%20mKRrWsTShflFvxcoqP6lp0SJWSpCI66GYWlMw+GWDD1ACOQrPGGyaskqJYocBRGOlCpqrgeK0gLw%20gtNY1wG54dE0nkCKBHcRVzDGjooIwamwQkzjiOtEoYaTqXJEIADgW4D4DvQKgkqn03nuKOQPtkcp%20Hb+Ckfr333v/QlA7a8851w2e9PorTtn/5MduuHHfll2nFjpPPvDo4ddevvfN73/va887aXH/yrnn%20XFA8ePvy4uMPPjbzto/+xs7qymnT35bo8MUX77352/ephppyvgHoxx9f/zo599znTLgf1zyV9332%20+je/6+0f+C8/OzI+ERDPe/EBx+deP/Lkw5AOIjokL3BxZaFfl2yA+8t0pJJtORELg8g/3gyPrK0s%205T56/eJ7ruIosF9VET6RiqepaJ7mc424iYTXSIy7A1fPR+fTvmC8EKURSzeixCZwXcF5dnkN3wEp%200NY0SSlVNaFIwWOUZEkYLnISLYQ/A/Cphq5mctkphhxlsHicAek3dFodHGY8mG01ej1v70mnLS0t%20nbZn7/0PPLRnz969u/ZOT0016s2dO3bNHJt76qmnLctaWl6aX1gWVW5DQlFJDZ76rDPO9Ho9tdMN%20gtC2rE0TO7ZuPnlyaku5VP7u3d/du3evqqjFaomFGrDq0A+CKAKCTeARgtAwjShNdNOMJaboWhpz%20JQOKGKQRWuZ1O6mm6QH3w3YYpcywjUy2Dh1dgD+ZpZLHI6DNOspjqvCo8C5VavAkKpiOLDEVMyZV%20yVBNDFC73e5yjvMttYFyHONcJW4TWFSJ0sD3cazFsBzL8vweIrqKZZkwYiKPogWNovh+ksYsZkEH%20Yg4Ebl3BdjVcYB0FbHDjicRYtAaEx3UoDM8KyzLdsPBmkmLbEJwqs0fnE6Hp/ENq/4vUEL5LvLPy%20xIHDtFSo1U56109duzQzR53hy08d/dDvf+L/++znpuiMWaxc9ZZ3lxOvs3AAx/oxCHK9XE7dzoOP%20Hj7nNVqr3Tjy8O333XrnG97x1v1P7g9ZtAHoxx/dLvZUX7BZDmfyp37h56+48g0u3qot/evCeUik%20s89jX/2s+XsfKXzkYz1JfyH+HoUapRvg/nJRIWC14dz8QiCcmI4X+HuODKSg1WImT1ElaX3jqT+2%20KIj2s5dYKMEK5fBMzLn3sR4H10U1f312HogtkbN83k6Yd2DgyDIqEY7MVY4RRwCVQpSS4cAZg3C0%20OjA4UK132kkcocAv4YNDw0Bm5xeXe15PrHfqpGB/4etfu+jMc3ecsPOm2256av9TVKMn7tz5wEMP%20HT586PTTTp8Y37T/wOPwSjZPbW91Wk889qjvB4DB+/btE6rr7JSTT+OcPfH4Q8DrL7ro8q7b2vfd%20m7dM79i8ZfrBB+8/euyYbKi9wLvxlpsBHtuR77dSBafEKUA4hD2AUT8MTMtSQglwtFwYwGn0IORJ%20Ypi6ocleFLa9Ju9kjqpNTm/xE9Js1zuhWxscUDJpcWlZllBNTELdMXxAS1cs04p8VPmFM4uVGGFO%20DQ+OE06qrFEde5+hFGsqVnIUTMEI4xYkPgqK6uC2GHanlSTLXM8zNRRGhrwk5BxoOVwT9AWEUy8T%20NU2peGRRhKM8lVq+20NJTzlIUlXDtoEmQ5IQduv1QCgi/HA+q1Fz/q77nzyycOyTf0WWDz9Cd7/u%20Qz/59t/9nd//zf96+PwLLnrDlulzr7r29Y+wTePlcefCCzZ/67/95u9ccsGlOwYbR2ae/M5NNx98%204Jk0Pf2dP3n1n/3jf4+P7Dhcb40uB5rl3XbnvvnVpf3PHMrOmt4YjMwPoOLf+Q4y9xc84LMsWUpE%20Qk6Y9K9O1GJCioPpx/+2/XM/WX74fnr2+az33NjBSHTKOWc+8Ogjl7z2tRvg/rIccRj6pumYpu3G%20LJd4JGvjMcevqvYH2RXRJAXcFXq/+aRklqtIChzPhWTEvVOytq66Fgxy+w5p7fFRhJDgdHoqLJuE%20iIro6ApZxxRrRPgwUopQg8+pZ/JgdWjPybvnlhcffOzRlMSQGrjdrukU7IK1slwHolrQVRnQT8nu%20fvy7lqZNTI7EJLh1342L7eWzzz79wu1n3nnHHeMTm17/xksffvCh++67OYrC3bt3n3PuqY8/hI3P%20My49C97LI489vrK6fPo5W7adsHV2dqZH/G17Jvz2MpPiiCwXhmS1UPCb6SFvqThS8xLW6fgU7UTh%20f4pl2T3XhdDl+aHE2FitvHloGHCaB6itqOh6kCaHZmayRHaoyVjU6rR5GLZ6va7XGRweSCKOptaK%20udyoJxKKxoRwRLFtGr4OQYETLIkYuqamCTcMmvKwUinCCQxxP5aqsq1rkEgAeitAVoEHaQnPei5w%20dp4yjLmy6rndRNfgAXFAhxosSf2eaxmmbdtw5k1KIDyYuobKxgnpMc4gDLkuQUsmgmNPWQqRIPB7%20Sx0s+OcJ3A+jbWUU3/bh378uhZgUkQsuGJ2crhTNP/ijPz40723dsY21Vx948MCZl1+9tQC3LX7g%201/7wwqeP1jZtK8i9P9x8BtWMy07ZLWmF6amhj+84ux6QN7/xfUPDVda8+GiD//TbriOqs4Hs68c3%20v0lOP52cc84L/3Xbtm1zswscxf//LTxSkPeBcnr+a6MH76Dnn8+e+1cJosU5l1z4l9/e99QTT+7c%20ddIGuH/fVZksqw1Ut2/f/LS70mUhDqjL8roLdo7Ca+3gHKH7P/bn38QwzNrOUZqrgOXj6f2hdQTu%20frVUiF+RvDQt5S5NWKNXBLOXxAgGdvkksTOvymLoEmJNJstUMqjNszDq+I1m85lnDqA0CpF7rmeW%20HEC+lXqd6iawdknOBmx9qDra7bSLllmynZJTOBRFV7/uyk1T0436XNEeOO+8s4EVz83PuZ0OvHF4%20Ytdt11eWTj/jVE3XIHqt1FcHRmvDk8M85qvt1mJrpR0CMvs2Vbbs2Hpa9fRbb//O6vKCUR7IqCbp%20mkRiQEK0q1ZIoVLmjAtnVxSwtDWdxEnU7Ro6pUIbBxCzQI3DDDG6XCoaqbJaX4UsAUDTcOxu11UB%20OmXdKtjhwoIXcackx8KJY2xsFPj43MICRDqNSjqaiRCAeMuitqUBwBoJEm1Fojj6qFI4z0HMUahA%20lgq2xePYQJkwyWO+TBJdpwWnIEpnKotjG5ID0yhYVsJDQ1dsU7MNAyKM7/nwbkLG4iyh+aoCZndy%20ylMIIZObhgiXvPb8ukzQD/SzSq3Clm2F5/3SqoydXME88LOf/I0vPKT+8V98og84qnPirt3iJ2Pb%20toHj7zIytWN9SF6tTpxU3QDz5xwQx2+/nfzWb5EXK5Bc/bqrf/6jv3LZm66GJDT9N6o9A6IXytmf%20/baz5wx+/muRvD+LRSQtqOa200/5xje+vgHuLwcbymir1Wo2V8Rk+vM3VNfF3Pvrp/mwI7L73P05%20b64qBJ0/pbQ/Aov1Gxy3UJW8Pp8d1zKNgafjtLoIG6RvmU3W/oodAJEjiCCCo5YZlhKICnhPlFiS%20AGWa7RZ8pKY3T6uSXEQBRKPT7lq6jhP2inTi1OY9WybHRoaKhUKv03ny8SeBgY6MDFXKpbmjh3jU%20GRkoARe+7fZvb92y5dLLLoUbLM3OF+3CyOiIbumdrssl0va9TCLM7dUbdafgHFuqBzEZGRrgoff4%20U0/v2L7tlL2n3nnv/cz3JRmN7sR2bgqRSJUzMf8IeKoyMWKYiHVtlUhammqio0AT1NSFxIdSNYuw%20jQl0nmp0x7atpkFNVdUy6cjsQr3d9lkcci6FkVMuhX4Y8aBWq2QKcf0efCEAewuWUywCh1fh5Akd%20TVRZg0iI7WoWwstQ8v6HgnpfEqWOVtBUiGSupJQhXep2uvBsliWr2OzmaqJw34WYCqAOIaHneZZl%20EiGaI6Q8IbFCK0YVL2cG+VsBUj1JDcLwONdG6QeN7y/xQb7i7b9yybsHp4esDXT+Po99+8jWrWR4%20+MUZISSgVJH+7Z1zuINL5OveGRg6+ce/sk+7kMvas8EBC7Ak3HbSiXc9frDVaFRqtQ1w//6+E7LU%20arY8L1DREcI/HtPXBs+zddJN1oTdc2O8vP9JhFMfwncmJ1l/rDH3WlrDf5JPN+bikTnEizmZ7PjZ%20h/zR+k8DMIIYjxPYeS0fXoGhmbHFgTjGjLMwnBgbg8d++LFHVxt13TYlDT2fRwrWxNAAAJ6pSHqx%20IAN3NvUt05NBAIAYn37GGQPDQ//05a9EEQ95Mru0ODE5AYx1YnTkwOEDjYP1TFaA7cKnSqNGyS5o%20hhkxVhscnl1c0g3dsIzI8/bv379pcvPOE7YfOjLbYyxLiWZiCxLeLFVoHIVpjIZ3kljqSiEEaXKS%20RBKKKyrApFWhiGnoGg5noHgknlvTLlJNUyTZphZAqKJpCfFZwjNFQWl2qsiGihbblJaqRaOgaTLw%20bhur6QSCSoqtbbFXFvM44yjoSDFHwHFUWbgFwqtkSRJw5na9wQoeswtLKz3PthXPhRccWpCBoOle%20bu6UoiR+gvuuGsQQeIQsQQ16vO6yA/eBq8+xVwL03zLN57k2/ns1j8amd2zg8styPPAAKRRe6gbf%2056pRppLpXfHQvbj88jyF34iEO3ec/PnGp5cXl19F4P4KnXOHr7JhGgyQA3t06IAkZEb6Xj991QEx%20o/S8q4t+EX2vbZRzU8TwjNIfb0fKiFmBsGLNURvAgnMuzJ5yopfljw63p+LIoX+9T8tT5Pi5pxwg%20vArMHVXQVT+OF1dXDh0+YlsW4BFEpKKhR11X4bGVJe7qsttqxlHAQ19K+PjIMGeRlAJCks1bNkuK%208uADjwDf3XrCCSzmzxw4pNuWUbAWllePHpn3fFwEbXfdIGLwslrNzupyXZVpuVAarw21llfgPRds%2023N787Ozjm4UTAMF09MY3qSCI4Uai5OeH0CEApSXsR1JIMkAjPZCH96Oj9JcWYwjocmm0ZFdU1Pj%20hUIVMFoFpswcfDtUziQc/kEz7JjqWqFc0k3TsExFVzM1DbJQMuRipWyXbMPUc7WZFCIl+lYlsR9J%208H0JA5WkwKw1VbFt07R0Bdh6FHQCiOBBwmNT01GnN07g5In6GVyIDF48FsHQqTCJOI+iqNPzun6U%20Cjs/g2IsMXTd1DScpIlTFAZWsJXLIy72lv/dwX3jeHmO668nn/oUmZh4aXCHDyjXdD37f0rUfCLt%203cPjSNr/INWe+wjABTlh51x68TdvunGjLPP/FDmfzaMxjbZsu1wqkcZS7heEsgH5hPsas5bS/tjM%20ei8UjSMY0/DQRQUFxxyB5eGKCWPCERvbrEKERs7lewVTR/eifp0nr7+sZQbr2QClmtiuweFG8Vwk%20140MgqjT9iACqVSKOKNB1Oz25o4cHqwOXH7ZZavNxkpjdfvkWFFXqpUSql9FkPoZnU77yMzcxKap%20qYlxzdA7ne5TBw8NDA6qVOt5Xqfn7rvrjkqp5HfYwODY8OgQUYCt4rp+EqerK6u9Tnd0eKRRb1Zt%20a6xWBviNOQ+cghCxJNObNul2d255lbEIxzYTEoQRvFNTaPXykOFeZ8pl5PFKGEuplCgSxKBEIWyo%208P+z9x5gdp3VufC3y7f7Pvu0mTN9RjPqXbKaZdlGGGOKDabbDpBLCJifXEIScnNJILnP5c/Nk4QQ%204OaaYFNCaKYkgO3YYFyx3Ltk2VafounnzKm713+tfUayXMCU/L42z2zrkc+M9mm7vOtd61vrfbV8%20oZiUmJppjs/N1u3W0aee1HhJFQQ7gq/WIAzPS5KoyLbjJLbV7iENooAKkhu6SRjZlsVBNkM5EvgM%20NuarAL3AowWeBn7UaJq46MmibK8XBk4UtixbjBJDVWQIIWHimHaURPAOPApUBu0O1xhtuDmBlyLK%20RjY2pAa+T6JYkWSBo06Y+EHgA+JjcS10bFtUc6qmMv8XizFL23/2dvAg+fznX0QsTNW1NctWHHzw%200S07dwDX/jWKM3Bbj6wOb/ietP2c52r8hsTfed65/3LPZ0dPnFg2PLwE7r/iwT0jjwYkzRnZgb5+%20enIsjlvou3ZqEfX0HFM6aESeIwLcJuPpCySui0Aspxn6KQ8mpq3rSxZBPM1dklNLr2w6IYksHv+9%20XeppvymAOxZ4MF6kPhBpScixncaCGflAIUXICqgo10y78dShrkJuaOVI02zmDV3imKG+3t6uoiwJ%20wNYpTysLC1rWKLpoVMoL0oGDT01MTgK2TkzPMtMzgsD7nuO5FgDuU4dGOzs7K63a0aNPq7qybHDI%20M13K0p6uXhdefX5+9ZpVsiLXGlWIQACgs1jSsHfsOqdmH3dtU9J1UZJQXYHHkgh8PdTeFTgm4tsr%20xjF6SIrozoHNQehhVNR1NvBYdORjPbsZ2LaeLygsx0Zwbbs8wwDKUpFXMxoWVTyHYEOLJcoK5fly%20uQxfUMRyCRtgFHEhayjmC10FjaBsmWCaLcs0MUvAA8twwMp9eD2HZ2KOpK4ouDSApkwx/AYOaUJ5%20AQ6Y4OEMVMKygqaqLK9JWPjBhQPU/UTR+bBVb8LHgAgXMWkzFddugWWTJXD/bUF2uGQuvpj8Yv0u%20SZY3LF+z794Hd+081yXOr1F8h1v9gje6E1crzx9YCknYmS0Jhn7o6aeXwP033QzDCNC/wT1tzXEa%20apO0nMScGic+U/4Xyw5YRWEArdoOQe2q+ukHpD08GT+TB7SZOC7PxYsgf6a28KmEIFhsvGRRJjwV%20OUBpM3h/WZE4dI6OuSjhRBZYpet7Lduenhob6O1WIcOLY8/3JycmIBJVqgtRTI6Pj2/euq3Y0fXo%20Y/un58rVWnNw2TIqCs16FRC2q9QR+na9ZWr53ILZmK3O5rs7dE2jslxfaPIs/F9Ne0hQAME0rdiP%20RFWAQ1Jrmq4XzJXnHKsZofk1KvFato2rCPAZIichXMAmHCqgsUyqvJOabERp9yeq/SY6Cuf6gQVH%20SxYFyDBQGjiwBY5VFMFBsRzqLNRiviErCktEx3IUQHZRIugugpZ6EOfS8nrCiyKPygAsvLDveQKP%20f+PBZPEegjd2fGK1HN+xRSD1SRxiV5IfwoMkbtktNgzgj6ZIaWsTA7k25B26nqN+UG81J6dPms1G%20y7Y8P7RNW1fE4c6CJomJa8O38zwPRfDTZdul7bdga7Xwrny+hvvzt7QsI7xoWeYF55XhYvE85shB%20Xsu8gBMAhAqLWOe85vx7f3zH69/4xiVw/01oPMp2u57TFvR91uASrmtGi3Q9LZ23k/fTS66pjEly%20erK0XYVvL6HGZ9g0PZvOp67XqeJMWnWP0xGmuF2WSRdjsVgPiB6llQhUKsBXjkQAHYbHPnGOozhC%20EwV+OLJ+7epVy2sLs0Yhu2pwuFWtPbb/QDaTgdc++NTTK1atWbN+E5D2A089XWs5wyMrWUHC8fwo%20KnZ0MnEoUY4ReBEihRbbtkXR2SLJGAZhaUR5u2U3LMvQNQtg1zIB32WRNj0IJy4riIaiOE4zYUJZ%20lSAFcS0rQoH1QOB4+HZeKpTGpfP8EAEjEgWRz+CKBnYVsTHjpWZMLM+KqfC6Jkmx7YeWm4HQwvAm%20G0GgaDQaNIoEyAnSLlFFUeCbQyBVRDGEEBijcAKTHkrsXIhD3ydh4AssG3luEPiEpxBe0BHEw3sx%20iRKHBFjQ4Yjj+1Fqyxp6vhWEKi9AZoMmqzzftN3p+ROtllWrVU0bsiXPkNWVq4Y2b9nQ1Vnq7+vO%20ZTJ3jhVqo2XUosBKWtrS9NJT9zi14l3a/lM3oGSLXc2/8aFNUshTSexhD8yzXk8myR37xOuulT/1%20z03vhVi/T7z127Y+ds/9991779m7dy+B+6+5sRw3OjZ2ePQ405YCO4O8ny7Qt4WiUptT1HdkTqnL%20IILYSbuucspDtW2zlCyKEKTUu90h88xdiQ11BA3gOB73T2J2sWkee0NSwskxfJLqAMc8ywcOABq6%20vCUkkADgcAmW9UJXFCVVzcA/9fX0cjHbqDdbzebE5JS8RvUc3wIE7+3P54v/8eOb6/WmIussS2fn%20KvPluaGBPqWvhwO6jR2JBJhq4Dv9XV08ZeYW5ufn5lqWOzUzr8rqiuHhVqPuo3cogSQhm82bttOZ%20L2ayBUHi/cBM6xL4ncxGHatOYSyIjCBTlolpgvwYMgmRUo/nghir2yGmMnAMOT8I2FT+hrKcyoZm%20lNieR0kMRwR2CCDYRjGEGTis8OVjeB3XAwiXUB+GUGDpBKvpqf9V7AUuH7pBQeNUBUC/XeNCk1P4%20CLgSziHNF+NWGn8MlkQ8G6DGTyRwNGPkDE1rVKuzM3PwFSrzlXqtmjeyuax+9lnrNm7e0JnPdXRg%20pau6sFApL+z72V1Hjk127fpYURJDKjQ837WdRWGJl3ALH33c+cfPKZ/8C271yiVE/k9N4snXv04u%20vRQnmF6EuQcBcjDC/Txkl0jSMtmf3qj0DIcbtwfPmXdybObsvX4pH1V+TohWWc32/H377l4C99+I%20ugNXBqYXIci+gPFCu1qCZJxgT0jCnLqTWWxPbLP102GgvaUkvV2lf8axb7GOTxhcUiURm5yu1TBt%2026b28iqEkKi9lotYDyGAerEHrxgC9Y0CqlJc3EsEbKaJ4wfuv99sLPT2loYGegLHgTRg5YoVmqa1%20Zmc7Okthwtx6591PPnVE0Q3bTQ2nk0TXDIGKJHWA8jxX4CWggInjx5KnSLpOpaeOP20HETxMmGRi%20arxoZLr7uuAajsK41qg1GzXZ6BB5WsgaJydrEjb5sKqq5HSdjSJKmFKhGJHEZ6KAJLVGy241SLpK%207YQ+at+jCjsT47pkJKHEcuTFPs5jhYmPYjLU9QJeDFDOJQKE9xzLdkxbBvLOEFGSMYKm6vgcy6K5%20UhDwLAfpgosrnFEq1MP7YeIBT0/YdDfKRIkIx96xgNrrGZ3X5OmFcuwEiiBZlnPiqUMck8gCq4p8%20T2fnro3rVq0eXrZsGUT6OmL9wtEjx+782b7xyfnZuRnT9hNKjWKxxHJsELFRIEvZzs7O6anqS7yi%20Gj72uPvt7wqXvmkJ3H/DbX6eTE+TYnGxPabVQlj/ZQrd5+zZ8/C/fPHkzHi2Ox+R8LkZAKC/xfz7%20F+R7fyb84V+ZzHOLBVjTv/H78lve5/DicxXEAAkUol33g++cOPbYsk17wyDkKb8E7r9e+pTk4KaX%205ahRTV7gH5Mzp1VPH/5UgD1pM242lQd7rtA+6oktdsJAkG+rGuDsAxDmtCsmiqIzn3KqFQeeELQL%20QG2VsQgwOSaSLHEKG/GJomp8gjwVxSwNQ+SYpxdmdU1fMbLi4BOPF3IGFXJZIxsn8eTkFJBuyrLZ%20XLFmObV6Q1XV1ctHsPzCs5Zp9XZ1RLF/YmyK52lWUSTguF6QuCHxQ0pYiaOWa2s4/AnoH2kZvYll%20CjubK0iZ7HylOjl2UqFSV1dXZ76LFXhFlBSOcmEosIzveX4c4rB+D0HtYM8lUcxhEStgU2gO0fQa%20MDmK0yQYrQNZtM8IAeo5Smzfi7G5sd5ocoKQ0TOGnhF43gt8yAOwbzKI2v1LPFqaYOrDsEyIBTKI%20HtQLfQ8CNYdCkUGSePCmbNyZ0fIZ1WeSmZMzZq2ao6JOtU3LB8/dukFVpXXrVmUzehj6jUZz4uTM%20N6/97uTkQtUy6ya2QmqGISmq3L0sJ0sRerU6KM/tubLAdwwMlOdqz0b2+CXo+g1uuZ3AqbrjLvHt%20b10C6N9kO3qUfOYzZP9+8rd/i47Yg4MoOWBZJJd7kSf2DfQHTbtWqxW6i89fFNVI8uWvqQ/cKfzZ%2037Y2bAxqz6bnPiErVodmk7n+Wvnt/8W2zyD1kOqrRPvBN77pWXOf/efP/P3/+PSxo8dWr129BO6/%20Hrjj+qQhYK9bQoLTfTKnKfyZD07Z7qTC76nKQDpHSpK2SmcqMtPudo/Tbm6cLz0tHZxyej+IaNrJ%203lZsP91QvxgQSJTKGaSV+5CEDMMzvCIrnMiyAhvTmAFKa6J/aBSij10hm1+xfHkSBo8+8khC4mwu%20Dy9Yr1YnxsbzGaPTyEyNnhRFPqi58BF1mc6ePNKs1YaGly1UFmpzU2rOiHjOsluBay8b6KEcKwvi%208OCybEcXL4uz5Rk/cIA19HR3UknMFopZwi4sNMfGxgBWPduycLIfQgPr+G7QagLfjyw7cm1dkiRF%20CQUhEYU4YgAxOZFXVRm+jEQgAsSQZAC5FsIwiCPHdyilbpJYcHDiqGY2VMJI2QJrMgJVQjZJPVAS%2007ZQjA01JtOEKUBhc+xgJ0SE/SQBvZ44CkdJk9Uaag1bDFpZ2bVmMwg8TaIipQIhu5YN9e3eNTDQ%2011ksBmHUtK1qpbbvzp/NzC1Mzc7NVhtWyAiqpmWLNGfoeHiAoKNVK5xUVdFCymODZLIYV2ZnZy2z%20daob6iWptM/Nhw88FD7+BNs1ENz3QHD7nfzG9UyxuATTv952zjlI1R9/nDz2GPnrvyavex22PBw+%20/CJ97ouAkA6pPP/MCyQ5fJSfn+K++IMakUjteYUXjzArh8O1W4JjRzj2jDXXRWT/9rdcf/ayD74r%20YmPHhnSWWyrL/NrEPRE4Lg+MOG1EOXPl48wmdPKcBsrTk6spoJ/aYdHsA/g2LqMni3u2HbTTQVU0%20XXKxv4Kc7rppP2YWm6Wj5Iw3wBiAVs6QqNEgQVVfio3o8GohxySaJpmtRjGfd6zm8eNHd+3cpat6%20vb4wPDjUqtVPnDjmtBqqRIvZjOt6hbxR6sy5MrN51QiQ2qHuTtcDii4o+aIEFNuyYvRJEvOlTimX%20N+Ej+m4xo4WxCB/l2OGjVmcRoC2OSK2G4A7QL0uShpoHwLrjMPABhFnXj5otjokDnCEiEMc4hqVU%20qqOmgZvJ5wxNQW5u2pEXLNTqUlVSDY3ATknMa4pGOoI4NBtWxWqWIPkIAZt9IqKAgR/5JAYWTijH%20i4LA8HGYinWl5XhfVjVKeQgtJnJ7Z6FSPXLkuNlqiZQvFvJ9nbme3q6+ntJAf58kirblNOqN48eP%2033XvA08fHTs+Ns5wspbNsCIVlazWW5DwhbnQcZnA5zkekoxKuQy/U2XZNk1Vk9EiFug5x7i4Ouu3%20Q/RLYKOamJZ7zZe9b383Hp3gNq1XPv4nzheuab3rPdyqlfw5u5Q//kOm6/S8fDI3cWx0egESDjYO%20LC9atnL15EM/Oez3/s7Fv0IBN/LMY0dGPdTftxnZ2LBhjfTbuIIrScjW4Q+QlltuIbffTioVcsEF%20v8QZWfRqeB7oE2K10POYSqT5QkuzqYIYUTLJ5b8Pl/hpZGdSzv4tN5h51/vf6RKPErrztTtvvv3m%20FWtWLIH7rwDop8EapWFSERimbclxakG1DcpnIO8iHJ9acV28nc8orbRl3pn2UGq7MH/abvvU4BJJ%20O9zj05i+2Eff7oUnqXb8MwaYUfvjRfBBGEjlEqT8PoqVU5YTVDlraKHjZDJqb09h/fqVhWyxUikn%20MQOQtHbVKjZJdEUcGujJdZGzd++WRWo2a5q8QhZoeX4uCsNipzI+Mzd94kQxlwtDT1PVhm1Ozs5x%20gjK3UGE8t7+zmMvn/TCsut7k1IyqqKVSd8KwvCTWbWt+obJyaBC+ToRiXFgb4dCTg0NnPBKxvs/z%20hA2jhBIRQo6ZNP1QYTj4FgFaanskjBqWyZtNPWfEPAOnwPNRkpOkLUOzk5OyrG8ZGYH9W4HDhXGA%20htaEqtgX7LleMQuhImOZZqMBn8VseE51bnr00GFKuVJHbuPalQODA73dJUGkvheYpjk9Pf3Tn95m%20u+F8tT41WbFDj1M0pdCRHdHT4Vg4KqgVHyas5UfVhQUuSTRJZjjIHnhJ4NPwjE1N1Uo5pnxb2B/O%20qGmir/pLg3hJqxXcdkf42H7s1RsZ4dav45YNhQ89HENgbtak97+POw3ufuW73/7XMsnOPXJHLbtm%20e19y75NnX7x9uMeWSNubkP25ZBAiFXfadjV27/7+F756z8zb3/b6mYP7vl06968+fmVOPHM5KmKf%20eakz76r/lH6Tl3obGiIf+ADZu5d86EPkoYfI9u0vdkZch4QvbKzBppohfOrz8/Oe7gN/cNtQ30Z2%20HZDdaU1f9qF3ecRv65ENrR664cc3LDH3X2UJ9UwODrgZRU1UTI/aRnpRuz/m2f1tZ06TsqfC9bPL%208W0LVcRo0lYFTldJSTsSpP8ckrS38dS8azt+tD380gb5KGkbr7ajzqLgMNtWlBVYjgmShbkaawcd%20pd4w8Bq12tZNGwC1y7PTtu9RRoiQ3CePPX5Q4ElXZ4euq5X61Mmp+XJlvjw7O9Dfn89ljh05aju2%20LMlBFPQNDfZ3dFRnZiGmyNmc5bmAVa2W6fuBHkZ8GOdUveVYUtpdHuGAaDQzP8OJtCPbVZ+fDwI/%20hKubiYHD0jAS4nYLe4QyZ0wCMC9AikGibEYlGcWJE9txUQcGAFiA7+1hkylhPVS+T1g3DltuGIWQ%206OIaqR81Zmd1VRMlOccT1cgstMITk7Oc4qhGdnZq+v59D3YV9Jyi8Qwzsqx7cO0yXVOWDQ1lC7k4%20ArYdnRgdvfGmmyenyqbnWF4Ix9iDYMlSPZNVe7qTlgXZCedi56Vjk2q1CgfHss2WZQXowsJx6PHt%20+i4KW0qUk3VU48KBV0iZJLTJJjEEJAECAqQC8UvC3NnuLv073/B/emtw+8/8626Mjx8Pjx2XP/ZR%20ev55/I5tbOEMacdEeevvfgRi2zf/enJ84HV/9t5zpyZOPvHAA8KynZ49971vfLuejLzzbWc9ctut%20TYavleuSltNlv+WrI0X17vvu79/2unddslsA0iMXX3PhOXfXTnzow1dGR4be9Lt/d+Cyi9nDd01a%20keuGy4cHHt53tzay+5zV4je/fv22t7z/NcPe176/b/d5ew/d9+NRW3n75b+zpt94xRH55ctxPHXf%20vhcH97dpxg3Xfv/3P/U/UsfUM0vqzOpV4W1qcu1XlUt/z3FfCN8BQfRMfP135E9+qrlAOED2H177%20LceevvzKy1zWO6006aJ3h7AE7r/uPYNKgky5UXPhbkdxQxy9SXvU2bbIX1uD/XQnzCmpADZJnsNV%20TklIpiJjpxUmSerRwcTthdnktAPnmalA+28qUN/Hqdc2oweMWfRuJdgNz4VctVIVQqa/d1BkeDeM%20XdeZnJ1es3wEQPDYsePlctWyfUXVzFaDY3CKqlave0E4euK44wKExtl8AVD7qSPHSl3d3f0ljrKq%20pvuNZnd3F3w27MuhQl93vx/F01MndY7rKhRUUbIca9nAEMUhJpOk0YhXdUFWegFrgNNyrOPZPjCQ%20CJIKHCMSE8KF2NICxwEtpEgsq6ILLMdzOQGtVLHRPWHDOPH9MOY5AdvuCR9zNBJ82wuJlx52LnDd%20puMKLOVliBq+bTsL0zMxwxY7Old2dW7q7V69amh4oE8UBCOTgWxpYnzi8f37J2bmDx0+Uqm7AcRC%20QVK0jJEtZktKGARuuRxHScNqej6ST1HgzXo9CUJKecqw1XIZsJzjeZGLers7eZZ3LAu+Ds8QTVVy%20RiYM/cp8BecAOjqwkpQaq8CJFEWRPK999v8vUqLr4tveIrzpkuj4Cf/mG6TL36v+w9++wH6i2tet%20ont2nEToryT2dur/8J1rwh2xdSSqMfqD3/70aP0y58EfWMPnnj8gfOOqf1n5urfsGdavv9XasSb3%201S9eteaszdt6MZ4xPJ168oHPfu6LzeP3bbr43Vv7+E994qoj2e2XXbDmP667fcOWoeu+c43+//xh%2068QTR+dbb1inSKp+7OE7FqJMdPy2f/5ez//+2KWvxELN8DAZH3/x3Xre897ql69inif5ix3uUnLu%20Rf4X/qd66fscjiEvNIbKXHGl9ZHLc/veKJ6zU/jut661/enLPvgul3kG2QMSDPUP3Zu/d//+/Zs2%20bVoC9199hSpOOkqdmzdtObKv3mo2OFyjS9r1bwZHFhfzy1OC3W0VsOg0mD8nG0iJ9+KvnwkGyMnx%206XxqtYmd3s8Q/3SGE/20GUAZ2NdLK/JtnZl2RYgjnBBzZq0BoLlscDCbyVrNJhujLzcRact1Ooqd%20RiY3PVM+fHRUYfhSbx/g++Gx8Y5CbvOWLY8cODhXruiGYeQKYRDKmgEQ6Ubx5MTo7NTJNYPLVixb%20lvBM3TLnKtViocTZQYZKkpYIWZ0VeFGQsOrt4hymqik9A/1lgGDPVwVBRg33IM3N4YtxoY/fl0/t%20p1lsKCIuon5iJ6FFwoCEvASxiY1itDyNIZ/nMZ6wKPNOooBFtS4/wK7IOOQgDdHVwPVMx40DM2iV%20jVx27/YtvX29a9avG+zv4ylbnp87eODgxMT85Ozc6MkpnIqSeTuKWUllu4sKFUWOE3miZbTIDwDb%20IWEgAisBFsMnDEIuiXVFhsMsUV4vFiGfyrG6JMu8RBU949g2TyLXgtBmKsCdeFYR5djQOrqKWrEI%2010gMDJ8KAJ6okPbSFiAYiEa7dwU/vYXfteOXTVCl0t7XXnj/7Mxt+yY71q7Z8vqLVr/6nDI7Z626%209P1v3mTPzql73/nuV69Yd8uPH37oPvhujrfY2xeFYaZz4NxXvyoYZr/8vbv2z7zxVRe9wUi2X375%20hbtW3rXvngd8t6WUVlz5obd84WcPHF99/vmvv6RPaN560+0nGl7iOckrU0fNcYj5S1iienHMygpP%20uOR55ReHMJu2+9v30IfuELaf50f8cw+Dj6r68fv+yP7KP+Qr7/iaY05cduXlp6sxiwefRAWtAHfU%20xNjEErj/Ohsglywp3V29kiTHQOW4xRJL+4S1Z03JYjU+FYSJk9PavGdKzSzarjJtd2XmTOhfRPm0%20wx1dtgGU0TWi3XLDoHcHCTw/CiKvjeanVGsQ4tM+S86yHQC+tWlHlBdZVONEQXSbdsxFMzMz483j%20kG309vVtO2vj2MS06wV6Nt9sVWOG+sAQOEo4il5O6MAndfX21qq1Gto6RxvWrhvu7W3U6qPTk0o+%20ywryUaCEtitJfMJzDz/5hMgL3aUujqeKqkDsaVmmn8SSKCuKOpA3PLcZciEF+h3wcZiaSvEsXJ74%20JQUefh1zXIwCMAyOFEUQiSQq8V5s4XeCvSIp1XVPVD3LCMCUfTuIOLiik9AxTc/3KUP6ujtXrRpZ%20vnx4+fIRSmmUsGOTk1/72jfHJ2fqLdOJ4poZEJ4rdHQNdXWgqjtLIB+oWx52SPqOnssX8tlqZUGV%20JUmkwNwlEb8IpAUQOXDol+UUOP2qCrFvoVIxLROCEpqHeD627fNsMV+Al7Vd27VMQHzi0bn6wnLd%20heDkhT6VNRSESF5qBANwZ4eH+F3bXwTc0wWY0yyGxRMnbdr7tovXZsu16nU/SSi6UfgkllRVaU0+%208JUf3XfFFa957OhEeMqjGU6T3tm9deNqdWPXVz7zpTseO75D0qVEj5rjX/76j86+9F1rDx8yTWfN%20uRfFV//+V3+S+5s/Wv/9z32ukj37gr0bbkX9C8K9AsG9v5/ccAN5+mmyZs0v2i3DMMrxE5VmVc48%2017IDbuyQYX73w/ZnP6U9dK/wx59sNZ7XIOsR9q3vjL78j/tPHBv5yH/fZJLgOS8CiOETv6u/q1Kt%20PEvrcAncf1keBCDgedPTU5ZrwWeMUGcgbTc/JR6AiJ4qAjCpRnu7CTJdXnvB5dmk7aV3ZhnnlIAM%20aY8ycukCbYIWn4vgvtgVmZq3iWlJ95QUAT7RDby62ezIZfuGelv1mm0GjmOqkmAYpYXKPB9wTssp%20FIrlarmrs+R5rWq1oWYykiJZngcUXNGzrj8uRHGjYbJsfOLEcVmUitlBRSAFLSNL8rh50gl9q1Hn%20BA9uclGU4I60bMs2Hcr7LK3ksrl6vRYDuxZpIMjwVXSBqgLQVx4Np7GvBYdRCctjp2AYAkWOKMtT%20BPeg3YUeM0yYRE4oycjVbbclopWqHEUhpQLHyyioz8Tlei1wW73dHWtWDW/eumn5yFA+l/M8Z+z4%20iVtv+9nj+w/YIeswbKVhwXtlC12lQk4xLdu2IGzFTMKzjCJSlSYawDeW8gHRJfifYWQYPJIJQHbq%20ZIvqlKIk6qrGpWfUc6xmHJmNuhP4TCRgcT0dIaYo3Yw9rajtw3OMIPhB1LJNNL/FShmXy+QoP/3S%20aw/wO7cbP/p3dmjgF+wzdfCuW+54sDkkH7r4vNVZ78CBh8bkV//e7pGrP/0Xh7bu3b17xZFjj5r8%206uYu9dChh8YffOSCS3tta/yu+x6eHDt5+PCJvSvOipzqrbfcffjg1Be/+FV//FF/5FXvOLv3R3/7%20D/tp3HjDpVFYeeChfWNjJ/iDB9hz33Th3j1juS6RZxLWfvKpB2v+6GQrmLWTXuWVx9137cKmiM9/%20nlx1VXsA++fEgGVDOU7cv//A3nPPs4j5fNYoGMlHPmld83n1yGF+cFXkPqufnZGI9uMbv90zZLPk%20d0XuRINEzz9SHvH2vnHvVZ+46rJ3Xiar8hK4/xKNB2eEQbh5ga8VOwqypviNKosJVMKSUyiOnY5J%20KtMbt6k8cBmu7bREmNPTp88EbOYZoeDn5sY8jyaruA/KGCDHx/eC/D4JUE2MF5DyphW8NIlj8bJK%20opREoYihb8sU11Wj2KMAZCQSWa4Vhi6gKs8ohjo3MyfpWqmvu1KrzM9N79i5w/ec+flZI2v0DvS3%20Wmaz1ezqLLIJpMsW/O3bTiIpkHfbvkeAFGMQinLFDg9eEfCM440CHJWc51qe6+SKeZEKlu/NWTaE%20uSDwmq16iA2DcCRYVdFcHBEIYpFGPBuxnIfO1gF8aMDROOEhfLE+Y3sWr7Oapsm8nM/lRUWybcdx%20vCNPHX36iadWL+/fvXPTpvWrero6gHDX6rXHHt0/NTN/+OhYeaEq6GpXX282Y4SNlq7o8Cx4a+Ja%20qM4ocnAkIfPhOB6OFgfACwGGTeUiPA/yGAg9cRzKshiFXhD4LEshGuHob+BSHnIggYRx4HsofwY/%20KioweWzocWx28QqI4GOyHORcVGDYnGZA7gU5gpIxsIyDfukvOSPRdW79i9iwSdme//q/Pp2wgg6A%20S+hbPvgXLl/ctG5Zz8jGFte1aVWH/od/Hsglhst+8BOfiuTObP/K//WXfzpWTd568UVUSxtvGG7b%20xe9b+4bYd91o9arf27KjpIeX/N6fvprR5dzgX/zlXz0xVu948+sZmoXj9OYr/zxO15Au+9DH1xw4%20KmYvuzwhGZ68Qre1a7Hsfs895Lzzfv5Osrx106aH7ro7PnfvC9dtCFPMxYoWX3u18onPtE5jezqD%20ql/3zWuDcPITn3nvn1wmLN9gvPaSepNwz7+U4OoFTBCEl/Wy6su0WwagynGdEKCBTX3y2lOiWJRJ%20FaHSZnWstCDEpwOVcdrTwrGIzdjmyjw7G3sWl39GER7d2thTa6z4H07Gs6iPi1X+BPg75GABh+8f%20wcuwEoAP7/to6CyiuaicWObRhx6S2FilVBUF+NPbPxhZ/uR8TTQy8EYtx77v4YdefcFrij3dE+Mn%20o8RfKM8M9vV05o1pkfoOmZ2ZTHxnoLenUpmvzM0CcFOWnZ6ZhlAm6SowdU2SBUmq1k04II7nSF1F%20J4p4Seoo5gPHho/ixhGCakKaggjoFwc2ACuLlx2alwYJ7CxDfPIh/gQBMH30J2UR2YkTCglHBTGj%20Gpqmh2HgxcnEkROe1fLM5lBH4eKPvu+sbZuLheyxpw4deGz/XLV+9MT04dFxQhUqCa4X9RXFvr6e%20WguL4G4Q+XAWwthvOBCHIMuRBJ0KNE2BQjY9qYSjkBrxhIvDJHB9lNWnsYitOGLMUsKnumFMe4k7%20bqfRQeDEhJMkdOSAVxF4eG7UbDaDKGwLvOGzsdeetlWGIEdxLJT/fXneb4W+5Wf3LT/947otZ7cf%20rD71YMO2Pe0Hm7YvPuge2dA98swrcJKxacfO5xSE1m1d7JSXu5af03VGY4K02CNJleK2Xa/4oapG%20A/ndi1ohXXTJm277gw+O/s6RvqG+kATPqwpgn/ub3+X85ZXG9d+R33y5Y6a6ggrRrv/Od836xGUf%20ulzkWx/9ZPTFf+w+74ImryTRc0yBSAIXtp7XxyfGh0eGl8D9Vy3LoP7X9PQ0cEjAd2xQZdp1kxRl%2021idHvFUS4akTp1J6pAHcI1SMwDbPMrAwy/D9gzT6Vp8u7pCUq0rki68pOVmbL5BQRX0SuU4yskQ%20VTxUFGCAeKI4eCgmvMAKoijJkqoSouiko1/SeLa7Ix9HoVlvbFy7XlA1INgrRpiAoQcOHaIcnzEy%20Dzz04KEnD/X19waek6qgxaFjZxUa+0JPX1cUBtl8x9k7z0Kf5yjyTOvYyVGO542ckYhyPpODKwk+%20leXYWGX2DZb3UN/Fd7lU3SZoF3IhXQh9SVZ5LsNxuFaMlYs4wKkNgQfKH4RBugCNWjKUioqsJASy%20DQ5yI8d2nn760MTYuMSR/q6e887dtnnzel3XZubmb/rxLU88cZAKWjafB4SIslmaazkt16u1DEUo%206bmwZoZmU0VGzogikGxIBWzsJcW1WTz+oY9yaVldZ6gQhyQMsVZuN02Bo6VinqbuOeimQgJWFDDK%20pv31WHqJ0NiP5TlgqLWFaotroC48nAGWSR0DYwW5fOD7oUBTps8yURiHrscmfNI2N1/afrs2XSdb%20tpBM5kV2E1ev2rXjnJ/dctuVH/ivNbLw/K52SLuX9UcXv8OdGF0s8ABnv/673221xi7/8OUeG3gk%202XGBdcO/ef/vn/X/zf8Zbz57kSIikaEZK7avuP6G6//oj/5oCdx/xRJN6q2GgyE8T/FeZ9uGqAjQ%20bXmAVOOl3dDOpPIC7XJ7nPZ+AzxgqwuwOYJN3Qz2Pz+TH7As29YYwD4ZVIPEBxw+LwJSidphUSxw%20rAqADgxY0xCOBVwD02VRRvFDXuGE0LJ0jl3T39fXWcDiAOUWGvVWqwkZRzGTCRjBjtmToxMNy8p3%20FOoL1e7eroKRkXlB6ezKZXPjo+PDy0bOKuQaLWAjcTZryLI8NzUTmM5gX98QPzzTqnkc36Uatgm8%203C7ks37oyqoE/L3eqmPpnMRUxJlTQYAAQ13TgqAlSkKS9skkURCnUi8xy/CCQCWZcV3PhSyEoYTr%20K3bpql6N50dHx2Yen64vLPSWCm981a49u7d3lIr1euPJpw7dcdcDB4+NJTLtKBZH8l1V02xYrflG%20XZQYjRNKRu9wX1/kO+XJaSDLIiIpG3G8KKKcdj0w8YSFMS9yYYQaZUEQLdQbLcuFCOXbju+4pY6O%207p4SziJZIfB5yvOQWxAUZeMJutSi05Xre0DG4ePj1GsYsujQ4UWpKSBDqQ1ho9kkYZzN6IKAJziA%20t/F8Kiie75Elq47fuu3mm8mGDaSz88X3XHPOOY9/718r73mPIHFnrogyqQ4BcJyqy974Q+m9H7F9%20kgCy3/S9f6vXR9995RUerqBiy3TMJ5/83NTvvXHk4Qe0jTst94yl13a0iJOYZV/WjgEv3/KbIAqG%20YaAEL5PKu8QJlzrnpd7UaWkFiDaDMJ0umKYykqeIPDDztOOdZQGKU4DnsJqepK+ENfS2QLCM6M1g%20JZum66k8ZxgZFYd0BNezKMPKnAA8UtG0ABUNgthxgADrMSMBRzbUjKqITCJgv008U6mMz822WqYk%20Sh3dAy0PQocEz+gr9W7asgkgz/WdVq1qVqssktlAkuSTJycVPRPGZHJ2qvX004okFrJFyou33v9g%20zCV9y4dibA5BlI59J0niXEZlqbBQr5W6++vNZsu2JKxSsHzaJCQpksTxdhgALWZJLMsSHCwqKcBm%20Ad7ZOBEZTkwYRTFUQamdnDsw+cjc1KSucjs2rNux4x0rli8zW+aBx5+4/vqbxqfnbUIcSvPrlsPF%2026VlgZGnZaKSXsiELbNLz3RlO6rTc+XJqTSlSqK4PUgAnzZUNYVVtKZrJX7AyIkmKzxDpqbmJmYq%20cSrdxqZnxnRt+KPrBT6W44DF5lPYHy1eU6NXlgsJpDRIzNENl+XTE41PhLPoBcDdIWD4zVpN4Kme%20UdrXA5L3GE1xT3GBJTz8rdruuYeMjBBRfPE9N5+z++qv/0t5ZmZwWZ9/apoJJY9IctN3pK/8o+o7%20zJaz/fMudAMiW/PV+27/6Uf+55VRWy8v3XzCGGp44VvqD9+l7tzZcp6tReMQ5+zzz/72Z781dmJs%20aHhoCdx/hQ1A3HO9sbFxFNBoc/m07M20RQZxKDFqw3QqJcCk5RiSLroCmKM2OfJ9fBBQnLjk0qb1%20dCU0bbOB19BFPk/RQhv4YCabAf4r8ELGyJimKatymKhACSGK+6iO4jqhR6JE56hChW5KVUBLmUXb%20DJ5MVsonZ2aPl6fnnZYs04wgSfmiFbALlebKlat1w4APMDc50Wg2c1kDPsTU+HhPVw984qnJ6XKj%20FZLYjwCqvFqjbmQ7CMtPmZbPRHyzoVAKnNoxbSYji6j6pTVapmc7rSZgWm1mbrazszjQ0wXftGWZ%20kFH4IWoi4IGCzCaKcYExxnZHbPBksdHdUJTAdZ8++OTC7MLy1SNv+8AVmzatASh86qknv/rVf52a%20KiccHVq+csOOZbPNes1zRFWEg5ChEk1YH/V1YpWnphcwUjw3cbI+W2aCmBU4XLdgsV0SYoxVb3Cu%20qxfygO+O58cejiNVysDaTVwSYZJT5isJhB9eRIXIME28fOz7wRk1iKIQSeD4cESCzEuVmACXtnEZ%20laO8FxPTcf04htimCFwul4PMi0HLQCZJYz4mNJKINGuJuP/Wbe95D/nKV365XXO5C0pdD9/00xV/%208Ace8ZjFEi6xbObG78pveKsr6slr3+4SIpk165tXX/XO97+lUOpwAbSfUZVBmF+/zf7q35fKH1wQ%20jeTMoSdgHqV8Z4P4jUZribmfucWnjt4zbS3P6RiFHzVdy+gZNEYCiOLSLnTIpuLUbQOV2hY1HXk2%20NUGFu58Dchdy2DbD8pQV0NIaQoAfswwANw48AvennEipKAq6kSlllMgL2LRAL+DcKRtivbsZOW6l%20WZN1OfACy3bh6TXXtR1XYHi1p1+C1w5cludnK7Wjk8fXrVojccGJuYXDM7VYV/pKHXJGnahUWm4c%20EimkwE+dqemJsSNHIKb0jwzqshhih2UIMcX2/amTU5lCkYqCH7uGplXqDVGO8qVS0zOBgXJRXJLY%203t5+7CmUVCGTe+LQ0eOj1Uazpej6soGRVrPKxjHQaiuVH0G6y3Po/t52huJ4y3NDQMYkqJSr81Mz%20xHcHezped+GujRvW9w/2jY9P3HLL7Y8++qQV+iwvdA8PZVRdlpUIqHISoyAn5SHNoBwTub5pNSAL%201Tghr+iJG9TnyjyufjCBH/oc3D3Iqzk4RFQMwsSsNbSCIciawHCuhc3obhBho1Ha7yJLNJfN5A0D%20ANu2nTgOmVSiOYwhpfEpDk85TExozGiCqEqSndhO4GG3TMLhiH0SW64LEVGHCK3rqUsK3oe4AusH%20Ageh2uBST5XTIw2ptCdZ4vGv9G35ctQR+/znyUc/+uI7v/Z977/nz//bxDve3NmZC1Nt93Y3dc9g%209MGPWxQuFiLVq9Y3r7lqz2u3bNy+ycS+yWddIzbhzjmndVN/bmacjmz0zlxWFYlwvDyTf+xQ93uW%20WiGfi+zs6Qr44m9TU9NnWiHTCaV8Z0FX1QW7Cek+k86gMqlVNptqv6UdkKjkxabKAvAYODK6VLAM%20z7GiwOM8KStIsiSKiiIpkiBxaYscB+eGMiQ0Cc7Q4yhm4HmubUmSKMmKLhs1NFx2ypUFJwC0oA5D%20XEClZt01Xb6joyuntHyr6QCLdqq2WSroHJBqPT/rOWUrnJyftupNw8gxFHCcGLpWazVYgYeUYaHR%207Ooc6evvhU9YKOSMXMaGPESS0SKEoyOrVjuWW2+0eEkwBIUSUsxkBjPq2p4OODrzltdMYtbzE2Da%20QdzZ2S2qSmC3AM6slpnGPBzOlKiA4naOYzZN1/bqEAgqFcDUvCquH1m+Z8+O1auGzWbrwMGnfnjd%20jZMTU339A5u3b264gL8WADHmu54HcRJSGib048AHsFZlycJ6vVssdhi8ELUcnMvFVqKApE0t2M6E%20aspY9OLQTZt4Ld8nZqYzj9NeEhqPOI6Hs6Ohb2hyX3cpq+nwXK/ZxI4ZAHeWkXRVYLAKZTtwZC3I%20k3gg78UiutYyEfYucQmqYgYQr3zHc0VZNHQV1SA43vM9HGWLIkWRGVnlYwjnFJdimPa1BOGNSw13%20Y/bZtqov8yGUpe05W6GATe7vfS9Ztw6lxLhfOIuV2bqlOLLi0GNPDFx0kUlabbA7foxrVhk3IBGV%20W2Xr61/4p3PfsHXr9m0meYHhV5EkBx9R5qaBGSbPw01p3zd+tLN3defyZUvg/oySF2wPPHDf6OgJ%20Xc8Cn4UHZ5111p49e87sT4e/XM9r1BuaorKpMjuwcBEIfIyNKwD82L3LYvs7z1IBy/I4zoTlXYFX%20FQV+AJxj0dCNSPArFscgYQd0Tva9IAi52NcVrmY2mnbk+FFnRwHQKnGcOAo1SacRK0Z8KV88NjXp%20MkGiiL6LLkgkYqarU8tKI0bGKEkcQDblKGE5bMhjGLtWn6/Nq5qxbGAYKOjM9IyiaZ2lQkdPKZfP%20eFECqYAoCyuG1nfmCpVGQzeM6ZpVrTdCxudp3AB4ZWnLahX1Dk3SiGtSyFQ8LzAtFPWCQ+PYwMl1%20UWy4XghY69gyx7uWxcI/ixJ8qSiyXdZzHLu+UC1Pz0IKUtQzezav27Jl/bp1qwDaDj999OprvjEz%20X44ZtqMjv3v32aV8rmrWXSDGCfBvHJbFElHCYomKbfvtMaoksJrSaKL2OkWDcALvEQN6x1j/iXBx%20g+Hh+APDR5GygEs4EZvZIy4kvMSW6zXTwaKOLvKdXd2FjKaJQmDboR86DpzkAMMtxzq1ppTRVFWK%20wkCB9xGZMACmzth+0DJtVTfgJx/18v0ghFeLBI6FWAw/VOZnIfZEUdK/OuSJ31qoyJKejiRz7Ssu%20vZ4Q6tklHH/lbytWkD/+Y/J3f0dWriQDAy+y895166+78SfWRXvbi22Q1pstZmGOtSpUUBe+8c9f%202vMaRPYWaT2/o0Yh8c9uynz+U92Xva/SORSEzwJNSNzL0zfe/eefvZqw3BK4txvMF5etS6USx/HT%2009Pf//6/OY5z9tlnP4dAAZd1HffwocNaXu7rLJWrVcd1eZ4Tgf6xOKMoSBJQQpbnVAn9hmRATV6A%20E0QFAdfVOBa4WtOqxUHQrFaTMAq8yLFd3/fRiTqJe/JGwMithndk9CThJCDhXYC4hsRR7sknDvKR%20sHnTZicJpssLgHqB62FvXZg4llnxq5NVQ9V0IeF79Q5sxXchPKAdYLEzV5REXTNEUXz8yacpfJQo%20mivPFzsLnEylmLBAmZ/YL7Mbe7qKx0dHDx09EgtyglUlptmyJiYmh/r7FU2Bb4GD+LUGzeZysoyS%20KywzMXHygSeeZuHFGdKR0Qa7i/BdFJ41bctHY6NoodZotczZsWmIijldWTXUe8Grdm/dtlXXtWNH%20jl/7nR8+8eThhOMz2Q6jtz+vizL2hEO+0krikPKsQHnfti2InVSMObTakBkRnWmx0oWxNpvNCCxr%20t1AOVdYUdLeGbx2i9GKUJlWigFI88AsItkGYeGg5GGIPEjwByD9LilltsFSU2FSpp2XiyGnMhK4f%20YzYVBpYTO56U1RVZ1BXNiyOPQ/kZXGUR5Chh0MSjZTctm1A485COKZWGHSYx9tPAxUQpYTgHUwwP%20zwkaMy3qD7RF/AHZJybG77//ASD7qqqWy2WO4y6++GIdYvbS9ora3vlOcv/9JAxffM+Nb3rzP/3F%20vij2+FSQyiXMrj3+7RvUt51TuOR391305nUbNiNnfz6yAyugJDl0QL7yE3PvuGRhjtCYnC4qJDJR%20fvqtb752zRZh4/qX84F6icsyqaAjwyqK+uijtx48+MSb3vSmvXv3ZrPZ5wyLA9a3zFalVh0o9K0Z%20WaFJ0+jGFIYKSgIxuqzStM09BsYaB7FtmpaNy24sb7ve/EJZVmQpI4exp/A0shw+pZaB7QAIZDIZ%20IKCDPflmE3UjIjdWDcl3wpmZisR3cow4NjWTFTMciVXKyTxfbjQYCpl/kHjO6r7uwY4RkWM9N9QZ%20KQbUZYUjU3MnqxUzjAaGBrp6+uZmK48//gSEGyOf9+PADYPphbKHTqGaLLMdvaWEiWdnpz3fLHXl%20eT03MVsGqMoZmoByKLGsKqg+HPq+6zWrNbW7Q6CcF8d5I9tbKtFMTlFNRhCAcYeekxGEuLM022od%20GRsrT5zkk2BNV37P2btfdf6uzlKxUlm4Z9/99z+8f3q+KkCW1DeYL+RZlCS0QsdjKPUcO1QFFBrw%20Gch+EoZFgWUJsiBsSJIZruVYIeJuIFAKaBpiAT9kScwpkiIIBJvNIz/0E2xtYhWBJ4Dptu/YHrYu%20wcvgEGYi65pGeaHJdmXUPk0Wktj0PUisgP74TGhLkDTE8FjEBXBGQC8+7L6HdItA2IkTD8tEbCpU%20wMJpdcOI4XlFVUReqFQqtu+xlFcBoTNZ9LTkeYblLdv2gtRu4ZmBZGyMlGV5aNkQHN1bb731uuuu%20u/TSS1/mE4ZL28/bLrwQ6zOf+hTBeZNfADf5fFf/YGVyrmegN04dHWIifvjjc08+/v3vfeF9b7mi%20FZLqC/ovCiQZHRWfeEzZeA42QQLQB2TRBEIgwkR9vvwf+17z91e9zI/SS11zT+vk5M4777j7nru2%20nbVTUZRbbrlleHgYyPsZpZt0iCmKHOSskF3HOV0XZMlyPNfzIUmv1hq+40Rh6CbEd0zGqusCBboH%20JNaKuYZjn3j8sWxX0ShkV/X2bdmwRSTENU0Wu+g42/cda0EWE7mjcPToBEr7qyEvSL7rk0Q4cvzk%20ibm5XRu64K7PSPzqUn5mdjxKAJZpf3fnOctXsExw/8H9EzGzYWilX7cqVms+8ZhCNiuKLKUH9h+Y%20nitHCQt8WdE1YOCEjS14C8pTUc5nNWtmKkrCXDZnANhnNDvVUVAlJSNJEhBSBWgr67h2ZPmapgEv%20hpRF6CgIstzbY5T6hoCOBoQto2hwYAVhq9YYn5qemlugPHfJOTvP37t7eHiZY9qPPHrg3354/aET%20kz5hO3u71wyPwHH38Oh5XDp36/lBzCKntmyLKhI2lZIkYlgf8B0hPnZtE2IM8SPCc3CcVUUGxHR8%20TxQpJE+hH5BUPQDSCNYPAFEH+0qaQD3LjcNkdmp2bqEOBFlRBI9EFryxaSskyssCxEzBj9sCygl8%20EMozAoUYCUeBprPFKo+dMi7wel1jRDEURbNp+lGYyfAMPFeQCnnBTTtEPQjIIZrXh/B1olCMArh8%20IG/wEdYxHCTxqYaZU/MQWSMLyH7zzTeHYfhP//RP69evR5+vpbL7K3B71avINdeQRx8l5577i3ZT%20VWXHmo133nTzBz700TqpZohRq9f//av/5wN/vO2j787XypWR55kpQSIt4Foro+TjPec3H79HvfOH%202cs/WO5cHgBDRDVpot7xpavPH1prbNm0BO7PW1GNI4Cy1130+te//g1tQEclqWczd+xgQftp0Xad%20yrH5aqvZMB3saOSoG0SObUO+D3wNEKYznz9rx5Y+Q86rSrXaEIzCkenyl747SVWNiorteLblMEBL%20gwhLZQIXB75rN0SxaGQyG9YN9/cPRKzyxKFjMzPTlHKz1TkiCn3DfUZekyK/L58ZgRhQawnF4rLh%204RwVDx45dvDo8YjSOdPVGSqpaqjLvEqZKL73voeq1SpwzlJXrx/hlE19ocxRTssBqRSthn1kaqo5%20Odq1dRsHMcn1Dx58uuYHPQPLcpmMgDquQb1ec0nge7YYJ3kqxxzfCCLB9rK8kPgOgy0zKoAf7Hz0%20OEShk5VKddWawfe+841bd2zTDP2xR5/4/GevOXps1PbdTEexb/UKzTCSdLTH97GrBTaOZWQOF0D9%20IAR+7puWgirFnMAKbhI4wMRbNq5vRDHkNwyLvaIklXKB8BQnDqCnIolo1gqUmaHYXhqKKCmQhBwv%20QtpBGR6iQKXVSjhsVodz7TmuFEVFVRJQMcfisUiJw7Neak0rEy5KgnQYBIs7OMfA865jwwdD4Uw2%20VARRSCjw9yCKNeDnmWwYRrZl1aw6QdNUPmITyHKqXiUMUH0HcF0RpbQj9rRoSNKW7z85dfIb3/gG%20RBZIFqenp+fm5s4//3zDMJaw8hW3yTLZs4d43oubS61es/rx245W7QVDyd724588ePcdb7x0z6p1%2025evs++/Q9u++1nrqHCtNxb48WPixp2WbMTv/XAlJMznPtV9xatXfP5HY9t2ANOXJyZHqzPe6/77%20x1/+R+mlB3ecS7/zjjvGxyff/vZ3AKw/e7n19P2YyKIgUn6hWmHaMlFRhP6ixOMFWc3mqUAFSQTk%20ABLc3VvKAc6EXkGXVJmLDHnXyuHZhLAJaVSbo8fHug1Dl4QEzYA8DzgpCSDr9/0W0ErXaoh6Z6kz%20U2kuzC2U5xbmh5f16qrE4AIraxiZ/q6eKWsMkMjm4gW/FfBsrrtUZ9m5OM50lWRJnZyeOPDY8cD1%20i5ncyMouSCxYKjA8fPIqjyNQnChoQDlN15mbnB7Kdezett1Q1GI+l8tmFUg4DAWyEdgLmPLE1IwT%20eD09pUKxENQtO05mLLdiOdzJySSKV65axdjh+MTo3OwU4fg3XnLBqlUrszn95NTsf/zHTw4dHT0+%20OsUKwvLlw4WsArBnRonjNF0/sF0/gnwhDL3AR5EWKgdObPthIDKxj1xX4HgSRkFMLB+9A3GJGD43%20+qiyEWEiCEVB2uUeJ24Ucq4PEcsOQ4ZJKCsCnRFwTRUt7yDN8sLQ8dApXFQVVqRuwwWQ1yibkyi2%204mBRBRc7URInjGRJ1jgO3jFJFWOitEM/ct0gdKM4hPOsyLLPcQ6OrmIzDg/QzxJJkeA1qrUFhmV0%20TeUlEXIdIPgQHNIpN0akgixK7asoJe6Lt7/nuStXrrzwwgtLpRJcCO3i+xJQvkK3MET7ve9970W8%20mbZsO+vqa7/eqNQfeuTuo8ceeMvvvHb52lWUVN/7UeYHXy4sfKiiFeLTjqlAzZtT3PXfyG3fadqE%20qRFOJvFlv18ZPyKsXOVAHkwj9t6b796z49W55cNL4P7crb2mevnlVzz62GM33HADgPvGjRsHBwfP%20lF9Pb8gY7naZCjGTZIxMljB0vjxfqwduAAglG0YIu/pe6DmNZmLZpq5JwBLhZnYs05D4V+3edecT%20T1UdL2aBSkoQD1CMgEEllupCpTRQVBW9VS1nNVTU4lQ1odxDBxqeH6zo7T5327bEteZnpke6u5Mo%206cgWBjq8suvNHDuiduaNjgI3MUbZJN8/MLhyVVizJn92lyFK2uAgy/GQZ2BRAOJKHJm1OoCOnjGY%20RCJMw27OB5az5qytPYUiZB4C5XfuOEspFufmypZpZmRNU5S5uUnKEgD9rJEzE2pGURDEjfmZ2uys%2006jf/9D+fL6wZvXIZZe/tXdwcHp29oEHH3r0qSNHTkxTSerrH9y2ZzfkMQIJGd924yD2PFScR4FJ%20G74Iz1JRlgD9w1SBzcGZIBom0ULLFBJO5gQfFx2xPz5Bc0EmStUbYhKZjmtFsdmy4E9COCeIiqUS%20p2iu53hRwJNYFnAg1A9RoymK4qbj2GHU3dmZ8HwA5JplJcqLhAksqwknVVHhpHBA9yMfEB3+rySi%20xxAXowXruCETBmggxYS871GCovoA5XBg3QjyJQ49YBWdY4gEhJ5FZQJFUTiOgcwM9Q6ikBdwjiEK%20T2k5Y4lvsZ9h7MTol7509VlnbV1zShE8btstnmm/u7S9vDfThJOOf4KAXHEFqhG86PaGMPnyx/58%207UW7PvixD8A1bhMLcO9t76iqTPwn7x763/8+Sk9JgwHNuPvWzLZzrfgUkRdIcvgRycjHBSOEd643%206yceHf3TT/+3V8SxeulbIfFBs9mAe3J6egawfnx8fNWqVa95zWvOlORt++FJouhEQUTieq2BAjNJ%20jGIxHBO4doA2pyixC1iPGgIctkUmQeg7Di9rQdoq4eBqm9yM4jnTk4HGx47ZrJbr9eE1q6KAlXlZ%20z6uaEjiEOzoxqSj8qoHePZs2JUlUt535VqOkI+NWFCkjUtM0FY6PCTs6OeW5/vYdOzsGBmYXarff%20fhuQ6EKhZCVsea6CBXRVAbQIAs9s1VHmJdLr8+VqtcImzrKOnMrTA48+dvjo4UJ/37qVI1TRVcJX%202DJQVoVhe7L5WGQLRiZfKhJeqE/NnBgbK49N9OT1va8676ytm/t6SoEfPH7g8LXX3TI+P9PwIqXQ%200b91s0wpg72QIRwir9VMPMhOGDEhnYpR5RySCqIJHHVCEnFCCDw8xviDxXJeDCwbhz/TPvnER/NY%20HPdt62ZSLgb67wbwfcIwFkQFdRpjJPKsBKlGFMYI51EYQW4Q+A4ToDMgsG4lY/hx0mi0fNSNiEXs%20cI9sC6v2kH1puZyiKSxhhATl3u04wO6gwGdYwQ09MWZEXg64iMeJhXiwv0/Q1RMnT85UKgQFi93K%20nCPLGk95BiE8irGlJxIpygkLlAapehyHftlt3xXSHl+CHzdt2vKxP/nYyZMnr7/+hs7O0saNGxRF%20XnT1WhKieVluUUS+8x1E8I0bF39zzTVI1c89F+tul1xCTmX+v2hb+653B1/99OW//w6L2BHqsyPI%20eIQZWOc1G3yzxXcqQXSq4N5ocHMV+rZ3IftRSPT5v+m+66bM73y47KUXEcdwqdtysgTuz1lKbbex%20s77v3nvvvVu2nnXJJW8CZLj22msfeeSRV7/61dyZMwlJInLAt4WAQQlEz4X7WRkZ7D905GgYBlQS%20eEpdH1szugsZP4zqLdNyHQPzcUHUtKjStGw7k88GCeslYdVqUga7r2cdS83mLTeqL5gqlwCaRX7c%20ctxmwxzo7nnNtu29hjE3P5vr6Z2Znaw0mtk8b4VhrpBjKG02a08fPxZGZPP2Heu3bD1w+PB9Dz5Y%20D5xcqehIjOXYso6WGji17Ds8y4wMDlCWqc41fNvRKGvo2d3bt60a6G+V57u7e6giK6iHFbq1uler%20ZzMGBI++zlIrBLrKT0LEe/pw0KiftXbN2Ve8Ze3aFYauP/zgI1f/y7VPHh61wiTb08XrilrMEo4N%20WGC3dmDbtTCI4PMwiRihLYfKcgrhqagrVPKjEKVxo8QCFI4jHODkObttEo/2dIwfAU+BPZBrQ5SI%200aYpteZL5ZYhdEqqyDA8/BMT+Oi8SkIWZSAFlVDW9xzAVNgVYkPM8bLCBf50ZYFXtZDj4ex4cZwI%20vCDJEFRgRz+KIY1SJYni7BmrxJEduKjbLlAZaDdQcEgpSADJDWRIhkwhXoY9JUKZmMVGHlwSh+ge%204voBBCohw0mCWsNV2UTieTOKJ6en4zhGkr/Y495exIEQEAHfr1TKrdbY6OjY/gNPvP3tby3kc2SJ%20tr9cN7gqurrIj35E4GSuTaXyL7iA/OAHWHAH5u66vxzGZY3+hNQdi5fJ6a5Hh7Br1jjrNtvTo7S/%205HmpaHtA2He+f+FrV3XYPjsoeF/+eumnP8x++UfHu3r9BuEyRLnphpv27torSuISuD+fvGMwBgS8%207PLLb7zxxkOHDgXYTcheccUVbWQ/3bqAo6dh2KhWa3F9+86z1PWrLQsQk+/r6ipX5o9PTHJUzqiq%205Ynd/QMLptVybYMlak5gcQWQRk4ALwO5f4x6JLgUKABRFNliV5eQ8DOzc4Jr9BoaJ7FJjJKThVwX%20BAM+CT3PVlVZUEQ1t0aQJTPw647birzphfmJ8fGu7u4t27dQRbn34YeOjY1DQMnmcpzAB5EnCAwj%20U8A3s9HqyGeHurvgxaqzcwOdBdNy3MgtZFVNFC3T8sOEKhrKNLK8Z3sHn9zfrDZ3bd9JWa4yM3/4%20xKhhqIW8ftHZW7Zu3tTT231idPwH/37D2MlpiDaBoOkrN5R4xjIbzZaNk52Ub5hNAY3s/NA2SeDq%20pY7OQl5leID6puNBmBF53g68IELt8wRyFkRrPsTSF5OEONuFJasw4VPPE7Q3oiiriz5OQcQht+Yj%20LFgD5GPtPgoDIOCci6q8gkhDnnX+P/beO06SszoXfuutHDtP9+SZzbtKK62EJCQhRJJASCTbYJAA%20wwUHEL74s/8CX/PZXPs6fMZgfw5XBItkA9cf2BZgYWNkIwmE4mqDdnd2Z3bydE/HyuGtqu+cnkVa%20MOn3870KaOs3uzs7011dXVX9nOec95znYSwaplq4EsvQCsRL0zhHjz9GUI4tT3NNt8Q4ihNUuYni%20mM+IzgtYOaG5oWthFsNxwMdLkgVFkFH/JwyH81A5c11AbSPPNTgGnH+VqSG7YQC4rqqybhiaqsOr%20ieiNnlOeN00NMpjuoI9VGe5JYgF/HTp86MGHH3r3u3+1ACG82bz99o81mxtb4H6uZ+aZucE1ATQ3%20TfLpT5Pf+R0cSZ2eJuvr+POXvIQcO0YuvZQYxo/ZyczMVCMQvv3NB172sms9rMlsFevQDvviK7z3%20vX36Y3eeHJ2NI0ITwk1ORTOz0a+8btvsRCgV8r/64qnaeGyjUwTmgOvz61dccwVHuXPg/gMuFZ4i%201BIhBw4c2L1nr6qoW+0KW0WbJ6VmgI2mDD7Kpm6Uipaqioal+n7IsmhvZSelwpETi5KVw2d7s9vP%20CrpFBQAUL80LgrK22tpYWVdlZWVzU9ZNw+BZGBeLJi9SOUosVUZxOEnyAwAfJLCuHz5+9IRpyiGZ%20yBR9faUjhUrG0cX1o3YcN3v9VrtdNgqXX31NuVrdaLWWHj/WHdiyppsFCxATC/19uzZSl1RN1PzC%20PlNXtIKRJ0FmlLSxRkNR1WZ7A7iyzzYX1rtCJnecfqFRaxiQcyRj0zNjo8nq8vLxI0dFIb/+mkuv%20esEVU7OTYRgePnj0b//mS4eOnxyk8YErr7xq/0WRz5obnSyK9UKF572M51FyDAAVCC1gYco8IDOS%20VKmPcEEEvwgzErjOxsAbxLFVtFBfM0vFIdpmacrinEMDNpLxaGQI3BeCqrC1wkmQXEOgBNx2/QBA%202R44mDNBpKQ8i0NDV1Rd8QIv4ogiyXAggP04NhDDVROozMMOQhwLhm/yLRIdxxnq3KR5mEQQFCQZ%20zVohumcQfiQRYkecJHEaoSQ84SxVww8U5MAsDXGNWlZ5mQ11oDk+FwVqGXrIUs9zozDMGDwP9Sco%20x0myLIoaj+LA2VkpI/ZFXnfddd1u55OfvEPTDNf1rrnm6p07duTfJR3ntmfsdskl5KtfJXffjUAv%20imRighw8SK66inzqU8jff+mXftzzNTV/3vNoGH/fjyPC3fAzvU/9Ze3xR9Tts2E0bHh3Cb351i5Q%209T98//iffXZhfCLecmKSiDR3ao712eXPv/zZct6ehm4Z+DAdPXoUUBI+YydOzLmuA5+6Xbt2nZ0d%2085DOI7jzmqYtra1ahqqbekrzRCRYCWmMlXp+e9AHare22VxX5F3jY5JppJLmZ8LiWtMJg0K51Ib8%20vd/DjrowjPO4ULRM4ICAGCLfHXQePbXYqDdmd+yO8rxSr6yunT48N8cNW/cqlZF2d7DR68Pl95Jo%20YnL2Zde9xHXtk4unF5dX+rZNKC9jo3ohJ8DXxYppAaX1eu5F582+922/BMGr4zWdqGsHPZGXStpI%20Ua3pqvW173zhO19+1GkHa/3OtlJ15dHDJx8/UlIFoPk7d45feP55e/bsSFl26OjRv/jzj59YWDYL%20hdH66HkX7ecUoT7W4EO/CEApk6bt6YVit9/jeRnYqwH3O6Q5SZAS6rrBsVOnRyvVmm4kjHV9+/Ta%20+hIkNpTbWzIrlpEEAY7158P2R0g3BCTDFBc5IirxQiqGXpjl2BsjoaBGFoShAyCa0UwS0cVU4LNh%20Qw3QfFOWiaqgyi6KQ2AKnYQZxIEo9lHYTZFzhRPzRCC5LitolJoAeqPNOHyIEsJ8bHwSKQS04VgD%20YDpEHNgvy1KZovZBLtJhUwRK+6JzE8YFCKVs2KoPMUCGdGRtfV2RFFUSURATGyEhdcgg8RBEcYjp%20Z9Z4tuqBvu9Ojo/vv2j/5NS0KEqahpJP2ZaF7jna/kwGKYFs20Y+8AF0x373u8nNN5N77iEnTpC5%20OfK+9/1Ee7jJKv7FF//xildeS4f2bd9d2OMkLfuzL85/5iM1+P7FrxowVNDgeJ3ceFP/X79aaLWE%20necNAQub36V//tI/3/Sym5SfpMz/nCzLDPW+qNDr9++88x8h+T58+PDm5uY1w1EE+G2/30+SRBCE%20JETfOFPX1wbrS+vLI5VyuVoqVKuSaoRYEhYKIyP90BsMHKtScgf9IyfnB8Vi0SpFodtlSWligjMN%20N0nlEjHRoFkWuUxJmMELOYczSf3YHZC4u7rYydJSvW5VK2bRrNcqS/Onvn3/wfpYfXb7TtMo2c3N%200bGJyy67YmF16ev/+nU4fGDJgInVRp3DMRyCpk6oYMYPep2NlbUrDuysaJMfv+sPVnrH04wFiQ/g%20rkoacOPXXfOLBanR7AzsPtfqDYzlxSzwr7304hc8/5LZmSmRCqdOnfril/7h0OH5TuCr1Wp5dmp6%20pD5RqGysrgVhFHd7uqHjCcRR0sx3B2XLIBLkD3qaJrHvCpLAFGNxeXVu7tRUvSpMTXuu3fWdfuxl%20kqCqag4cP/RRdSynA9vBLnTslsH2QU2RKIrEoAlSHCeAsKiomDFg6QHKHdMU10WHHnhpasmSqWmW%20JvPI/gFMU6zwAJ3POEUzJM3o9foD206yEBImJScVTszCEF5VSFLsV2JMlESsu7BEolSVgLVLcRrw%20VJCkoRkftqTzmUDhyOI08/wwSiJzZISHaBH6fEp4iDQxMn7IPeACREkCV4XjJTiIKI7t/iDnxAR7%20b7itAdTh0jA637bbnUcfO3jevvMHtjs/vzAzM33JpZfocGbyc2WZZ/p2661k/34svr///VgAuPde%200mySj36UTE7+RE+fetWr+/d9nUW+rMpnL4fGhI7Vk1e/qfsbb53euz+c2RYCc4csb0D462/u//s/%20FapjbGZ3yBP98eOP5+386quvfjYFxacS29FfLkPTpFvf/JbLr7jyO/d/CwjnjTe/at9wreTYsWO3%203Xbb+vqGqijz8/OTkw0FJUPkjJF+1/a8cGm5WaxUsOPQj/wwUUQ+4fmwP6iUyp7jrLV7/3zPtxM/%20WF5eJrx41bUvrBXKNArVjI1XrIqlAcPlBCFU+AHNTw5axuTIYODddd+/6UahXCwDNkTO+Oz4dHtX%20vxc663Y/T/mLLrh4fGry6OOP3//g/VEY1RsNq1SCZELVdeCqMuT+We4FYbu1GdhemmW6qi22H398%207Tt22BV5UYNQlHq9XiuKwuMrDzJfyPJoaqR88b79z7v04h2zU+3N5unTa//+jW81m+uO40iaWZ+Z%20rIqyy+Lm+goF8IoDQGVUaY/iUBKTJF1vdwBqVUUFdCZDHzuJB2TjKaAnxxf1gtNuOa6z3mlCdFRN%20vZZV4VWBpqZZ0u2HiqpSTnBcH4s5SeqhjFoEyYwsCKooq6IGkdUQVUkRYPcBjpxyToCyyVjZgKjK%20U3MotwlgHwY+QHXKU1HXUPqeMYgTqmbURw3ZcjqO47oe0mmapgRLJMDZ0YYDVT4y1G/OuThJpZTA%2069KEwc633FTgsxtCyMh5AGsVYDrPvSg2RB6SjCyKUa6e8CxOvTRORM60zMiNWACZSYL31nA4FSVG%200cAk7XQ7hq5DPLMKKPgjCPyDDzx45MjRSy6+7L5vfevlL7/hkgOXbKWS59Dzmb9dcAF+HTyIHe4H%20DpDf+z0UEfsJN0Z5HHgjP0DkKyB0YiZ+6SsHH/zV8d+9fanQgN1zkLK/8obe8cfUY0fU3btR8+Le%20r9770mteqpv6OXD/YQWZoXc1SjjSRqN+882v7vUdwzij3FStVt7+9v8SBIEsSbd/9PaNjRXUBdOt%20Os8DPgAI+XHUWmvFoQewrlsFTRXKamltvem2mopuZorm+N5mcz0QKXyYN3t9Oc8nyyV4sGaqlZGK%20LEgp6rQkR44dXvMGSc4ZjeqVL7muudYyeMVtdY48etgQpetveMm/PfyAz9J6Y0IQ5bmFE/Nr84Wi%20Va3Wp2ZmeMqvb2wAplOe832f8IIXhkurq4ai8qKQ5Oxk66AX2RfPXnPh7OV/d+/tAi+98dp3fOvY%20Xeu95Zny7je+9hVVtRKl7LGDh7/4+S8DuGuGCYneWKMxOToJqAcMt2PbbbvPWGwVDAoMNA4VSoM0%20dcJAL5T0hNiDwSLwFkrrjdF8aOxEUd5rqHFPM93SLMNiSYJzXznVeLFn9+0gyEhmqpplVVKWS4oa%20hSHJOCoSWRQ4wgRelBUdEDRjaafXq1SLkKD2+m6aAajycTZ0X0XV9eEVHC680jhBDz3UaItzdKPl%20gPXn8Lng+f7Adf1w6FPL4/SrogDWCpJMWQwBOYd/0njogY1GemIkU6DjQ68PoM8xTxifO1Eg85BR%20iLko+GnSsfsQKiGWEiDrEpr5eSHKKVBeMlARM8WCEYQNOFxsguVUWVldXbv1ljdDIPZc76abX/Xb%20v/2B7dt3fehDH/7G3XcfP3583749r33ta2A/GTln7PFs2i4azvxfeCFZXCT3309uvPEnepZh6ldf%20fNXd//RvN77mRp/4Z/8KbgBVy658sXP4kCar2ZZOtEWyVUf6l68Uf/3/WTFI8aOf/tvtxvaX3/jy%20Z1k566kty5zhVV/72l1Hjhxpt3vFUnH+5Ml/+fq/vvhF19VqIz//82/YeuR3vnP/yfnjrV43EjIJ%20PsEiNsnhIhsFSIVMqjY7O4vtkiI2TnT7A+CWp9c3nE1ggwUfe7wVL/Qdx0sGvTz2BPW8ynjt4ePH%20Br53srm20G83ts0UKhVTMzVRrY+MJT2/k/Grffvxo0ends6+4Jpr1jvdhVNLp5bnvMiTNX5mvDE9%20OavqhhOhFiLk+wxNNzIR0Y5vjE8A6ey32t1+246KURLuGT9w+fYbvnr/5/ZMXfTC817z4PF/7wWt%20olv+6z/9gkil3RfuzdJ8z55de69/iaHJG5vNlCWDzXaeJokgZqJqZ0ns+K4/gKgjCrwsKyGfd33P%20zriCUZLS1F1ba7U7UZ6NVCsiR6LA47HcJQ5iRzKBR2c0zuHSKoh4dJNlNgQNUQDs9cMI0ExSVUOS%203SDCqkqe6ZqqSCqw536/nycsTWLXd4D56paFzZpByAtyzjJVkmfG6waPso5yBoeIGi8E4kGaipKY%20Aj/K8zAOkjR3fB+4PKI4Y3DkIc8nKY4jyIDv2O8C0VoAWEdNxzQS02irkIKCnQQiFcc4wUfrvszg%20aKFaJZLIIHakmTdwJCrCVaOySnTdbW5kcQJvxSzgq+OqF64aCMPkIC9Y1i1vuqU2UoUYPDMzu7Vi%20r+najTe+cnJq8u5v3G3bdq1WI1ueHudqMs+qzXHIF76AF+1Hg3sUIeEB4sELfNEsAkuTiPR94E6G%200f1vP1qRdbinOZUweNKhx7RPfqj25l9pPe9AfGy5uXmi9Qu/8tZn31rFU1lwHzIkGobhAw888Pzn%20X7W+vvHCF77wwYcevPfee659wQtEUUB58KE+chhFqqpCTk9iYNA1mcc+OT8KM57LWIAi545TtkxT%204oCZVuQSocKO0ZoXZqdXVudX17yEjU5MdTaaSyeOs3CgLMv3Hjm4uLwxUm8YtWq5Pobmoigf6KXC%20cIKz15+amJBY3O93AY821jYeO3o0CmLTUM2SUatVRqvlLI6d5ppmFcu65oQRBCpLNQY9O3KcYLMl%20SdyesfKumTHbdRqFqQtmLoe3c/1lbxgpNQROmK7vnGs+YnvBSr/34hdcP7tvZ7e1IQRh7vcTYMB2%20B4VWSBb7ASfz2PAl5FpBk3SZJrReb0hF0x1g/TyL3DhC4S3LsnhRrI7UipWKY/fiCOXLRUHQK8WK%20YUACKidZEcvQnCxxpqZ1kgQIb8jY6vqGqUN+IkF6lFEc3gxCyFLyJCdRHA48l2c5qu6KvKrIpcbI%20WqeXoAOHQLyAxIlGIVsSJVWEa9NubmJDPAQRKsQ465miXEEKqE4EUciTTIJ/ZAWe7bAki6NBmhZ0%20taBIPONQDxnCWBRyQyesOEsYuphRKkq5JmEz09B9KwHyLwjlatlLQppmIS8BDfcVr9BoBFEAcVUW%20UepBVviAxfmwdj5U/0UTrmKx9Ja3vqVef9JNeWlp/q6vfG2juZlkSblU/rv/9Xc/94bXl0ul/Bxx%20f7ZtcYzA/Vu/9WMe9rGPoa3Htdfi99Oz098+/W07tqlEz7bMxqINIZe/wP3kX9Q+9Jujv/gbzZGZ%205MO/1bC09NqbBpTon/nzz7z1FW8dHR89B+4/vCgznD/N80zT9MsuuyyKwltuuQU+qwuLp6+/4Xp0%20dMMPN32yggPJUaEg8mTfthkWuFHoDTi2bqNjmyRra+ttPsMhTAkVAgMONack2050w0wS5nkeYFnE%205YkkVGrTxcZkJHSfN7vHKpUSjrZ6bcrzIofuQTTPZEkoT41NFSo7x0eXV5ceefRhL2UAGCOVsigq%20EG3KhVISssDzgAdLPIW9ry8vZylTiWBp2r6dU5MvvHz7jilLVzKVbGTrJWPk0ML9zcHKdGPnVx78%207MDpdt1mUR+RYn3/JRdPTk2sLM+fPna0eXzumgMXX3DBebylsjDuOnEImJQkdhzzilTQ0G8O6Lhu%20Goksd11fFlVcfmg1AfUmRkbq4+NUkQLGunYvRS17bD1UDb1QNKU45QEr0bguExV4cJUNnEEUhmfs%20RvMwCoB4c4KkoNGJFCSJJGFdBQJJQdNUXsjCYOD0geZD0qDi0iWBCJEHnm/bilUbMTUhirKibvdc%20xpE0x+Z3HBIW+ITkXIbehynKvKcA80rBgDAZoSgDvLkYHoT2KgDfOZcQG6K4wHKKqgIchCRRNyMp%20T3kcjhUp3BK01+1B8tDtdw1ZrRRLEOXjNIN0LYhD2AdW2iFy4DwamrhgbQcuTIble2AGcBsMWUU6%20bJLkHnro4c1u56prrl5fX7v++us//OGPrK6uArifW0p91m2NBvnrvyZf+Qoy9x9x9TY2sNNmC9wv%20v/LyO//pzocefOTa518zIIOzNdxDQn/mF7ovuWlw+4fr//Sl4ltua9Unkg/80ZIkG9966KGqWL3k%20skuejWfpqR5iwgFOFhUL5uraBpBcTVbf8bb/YhhGNvRa486gOj4WnYWyfMTSU7enCkQSUqLyvUCw%20rGLf9uIo5nnF7jujJW20ZAK1/8o9Dz1w7PTuC86PU2CiOTwAl3ApjVnuB/n+iy7pYBuHIyhqqVjJ%20MVqn+bBSm/Lp+sqyxpLZxqhVtLI1zrQKxVI5Aw7KiYAM3c1BziBSsDjw5h4/purKVRftHquNTE9M%206qrKWL60uvq1r3z9wYcOXf2y57/rvb/4Z8d/81P//kcCLxpzFgSF4yuPAju+8bJbNKMC6cjK0sLE%20eNHavWsd7jtZTFSJCXxE8kAUBsBcdcxXMmwaZ6mYC4IkKPKh+fnjJ+fqjXFDkokoAS5Hgx6t1ZKc%20QTZD0VkQpdMFSgxZEXlBN1VJ4/wARQE4gcJBbuOFbq+fqjTi6Uavt/UqceAIFAvbEAMC3x2WvmRF%20Usqm6ffzzU5CfC/OuBTeYUZgv2nKR1EACIyOWBynl4oJqunnPpeeWcnk8q22yuFgFE1SlKLMKYFk%20iKM543LP95MsdSWFdz0DXgudCPMopyoVZFmDYJPzAsA1fsURBAiZlwCra/Xa+efv821/Ye4UhGfB%20MDY9B/AdSDr6s2BliVFOHK7ocBz21A+nUs9ID2z1ueOq6VVXXbWyur5z144Xvei6++67b2Sktm12%209hxQPku37dvJnXeiDsEVV/zQx7zsZeQ3fgOXYYeC4uS973nvh//k9wpG4fwLz/PO8uiAf9ycKlre%206wjFIlPFTBByLxZ4Obv/q99+/cte/2wZSX0ayzJDcKfUcdy77vqnTndwwUX7d+3YaYjGE6f4bJqP%205hx5fuzkXF/lXvj8i1iUm4Uy1UsLG51Oz4kybn6tqQmk3xPk3dtKlqEVSzt2C2ESQ1puQMqfskqh%20GJed1uqaXSmqkLrnXOR5KnJUOcBZy5jjSQKkTxJMS8tztr7ZBGq7Y88+Tpbtvg1Q7jp9AKUkdCsl%20c3JsZGr6/JGREXg8hB3Hi46eOPXwIwdXNnqZyPt+UG3Up3btmCzt2j12yVL3ODaJJ66hFGRRoZa4%20u3Fxz+3jVL/vTBRm9Gr9/OmZxfXlxXYrlRWfZe0wBOotsQi1jonAojQSxECUj55ePbG4AulOUVJK%20unnexIRIuYWlxaDXtsZGbZSEzwXC4YQsz1dlVRdE1/N6YUQ4ntGcT3I15VSBL5s6pbwHaQ2arMaE%20p6LA44gRQ22WXrePKsWEBLKmjY2TPMUmdDJ0H8e2yAwQHvh4tVYrV6pJ4AD7zkSZyirqsmPvcMaG%20wm1Dk1Lg8fHQ8JbADweuI/CCoiiyLEZR3EsSN3DhDBoZK6hasVDkBT5mKZyBJAogkfBpCuAOu4hy%20DieZIMMSBDuIXceVZEB7OSa5G4e268MFhdSKkCxOmEyH6haookO3+vd/UO5IxsdHIRWYnJi84IIL%20Dhw4IMvyuSbIZ+kGt2azST7xCeycweX8H7RdfTV5y1vII4+cAfdypfzuA9f80dveJ3z6j3btmQnJ%20GfkCieSbq8I7b95eqbDXv7l98AF96ZRkKsqhhw/qiX7lVVc+S0/RU8jcuS39ptS0rFfc+Mr19Vat%20WiNky/UhG07SPGmJAojFi6IEpLJS5RS62nPLKq/w/KC7vra8RDmJiHzHcaRquWm733z4sZFKZa3d%20k3QT2FyrP9CsInzCxyZG6qXSnCxHcXTPffcWi+VGrSYIAnpFRGjEbFg6r0iQ0BcaVWJHvX4/JrTv%202nEcZTFrjJS375wYG6sVCxpq2UjyRqv17YcePXjsxNqm3Q0TXtEVVa5u31a0dCFPd05MlmvyIG7d%20+tLbvNheHZxa3ZxXRGOqsrOgVA3d+l9337HZWr/ugktFAEGWaoauGwUncN2Y9f2g7/m4HpgmthOG%20UaBSbF9ZH/iLi6u8Udg2XjMoV5G16VqVxZE4OfH46YXlhfkI1b4Yx4CU8yO6VsFeca7vuK1en1e1%20hHK6KEmmjECL/B7IuQSvCkjMYZ87jWOv3+sTLMGLccwQSGmepsD4E44fesNSqqoK2ugBCWcMsty+%20F0RxUtANj/c9QUiyzElZLw6jnBioI4lme5IsZmE6HGwa9jxyJMbh0xSRVMCKJxwEo4LHQ9aRu0nM%20xUmYJCheRrMojR3bGW80DPGM0ufptebmwA19t1YqwElw+3FAsCTPDTWg0KSPw3Vnbpj4wS6wDyfL%20vidfHGrMHHz00a/d9c+9ywaA7Fvuevm52dRn7QbE5P3vJ3fcQdptMvrD6+HlMjl06EnZ99qrb37p%200vIX//bOvR/4vyiJt4rvCeGqFXbeAf+Si72TR5W//3z55lt7Mp/e/fffvPUVt5Jnbeh/Cmvu5ExL%20Mc8DjqTzC/OPP378da97HaTQ37zn3je+4Q1Ao57oSYNrAXhqqIYdeI+eOHXyZPby664u5fKxY3NE%20lAEp/JjVGw0glFSWE5KOTs9uOv5Gs2lWKoqilsulSqmka+r64qLv2hnHLS+tXLTfsgoFz/OCIIBP%20tcRLLMgAZL0k7AzaMcQGXt6+e3p6bLJYKpcKJUHgB4PuqVOnNzbtldZaz/HlYjGiopsQtTEluy4Q%2030JR53iu5wwMGWVsTy0s/f7xD6yv9SIvmd02Xa4WdUu73350YLuqrpw8Mc8xrF6wJBc0Ccv+vJhn%20RJdVeLurp5ZwVkhTXRYahgmgGIZBs9ONBGrpWpwEUY6G0XkciDmxNG2kXGktLXkk5w0jp7nOcxpj%20BsAxgDlAJxGCnIujMGFZnKVYRkGNvTTC2VNJFFG1Pc0ZnOeIoS2SIEhRAGQ/hVwUoh3WvCXRC/wo%20SlBlIcuCOGBRuLC8utHaMMpW2fD5OCaC2HfdQRzZSQKwKrF0aI+XK6Kcp9hPBH9T1JjMsiTD6dYc%20/Z3gXbhRLNBEKpXaPrzdWOJoQVd5wrlhaFWLtj1Iw2Tbtl2B77U2W5AOSChAoXlZ0re7GkRUoGpw%20syQ5zqVmsYTqC0PjpRxlIiG8aJr2hNTj1ko+/Peiiy7y/HBy6oy+9LC784zaBSHnyPuzbEtTRPZ7%207iHf+hZ57Wt/6MOA1wO7X15+0k37Je951+YnP/n5j93xurffGhNvaL9HJDV/1a293/3Vid/845W/%20+OK8qYoPPvK4EiuXXX7Zf/5Qh6TouVBz54DvuV/72l0ve9kNCWOf/cynZU1uNTfJG17//ZGZUk3R%20VzfWl9ZWd06OR7nQd9nktp0T22bnllcOzZ3yA6ff75WLxtjURGO0Iav6PQ88uDmwBUWt1+uB595z%208JHRWm2kXu90erpmSKJcLpcFUXJdr7W23uu2RZJVCsWRcvHiCy+YnhzTgOOH0fLa2sLC6j1rD65s%20duwo1AsFs1zlGw2zmrKMx6q3F7IorlkWipiHYYZwRtY2NmiW6oJkoxZNXxRlnnn9DSJIg0LBUJWa%20txFWpO0zF3DHTp9KxiZ5Qdxct/uevdnaTNJcVYyGrNcr5YCwpt0zZBnYsz0YoA6iriQ5Yx6DMyIX%20BEWRWZw6nu8mTJRVIWWojc4ROct1gcg050RaLBVliwYJiZI0ir0wDrHMQnmWRF6coC0q1rWB92Zw%20GJKiJXCDpyjnyFgYAn+XpSjEer2iSJD0OK6LxW3KQzLlRHE/SkoyzoLquaDyUkAogzMryejmkVOI%20JkMFShQFAgINOVCKGuvwWxqnGVD+OIqxiJNn1dF6tVzebDUhuLiuX5BRycDpOymfJ0GwtnB63/SM%20qsgJ5AtJruIaLKQaRgQv4PtCHElDai5KwwktWRQICodBJqDqmlkurK+sD5GdI2cMVLH2ArmX57h3%20fe1fgFjcdONNX//G3Tt27Nq1Y/bMWtC57Vm1QXz/2MfIRz5Cfv/3SalErrvuh5bmzzsPWyfP3n7+%205ld/+sYb/s5Pfua2d0aknw0tUilP/u//uXTZZa6HQ6ri17/w9bfc9Jb/LYf6uc/h0u6v/dpT3XD7%20lAuH5ZmiqhdceMHC6YVb3nTL1OTEhz/y4UqlJgjfUzbLsrRQKO7YsePI6twgsHNZufu++6uFwtTs%20dNcGTAdUxMEcz/dL1nag/M3mhucDK80BZvwwWF9ZYUmcoGlopKjGttlyEwLI+vqhKEhZTHM2UZBv%20eP6Lp2cmClYhcIO1laWDjx05cvzERtuOOKz1SlpBmhid0DVd04LQA57rtLtRkmmC6NoDZ3OzXq2J%20ktRtNSvlElBwIc3rtRo/RBAFuK5pAnNdWllKoujAgf31idpp57SqiV7kza+s+q6/sLTUt/vFcsky%20h95xeoErlAjPdT2HeR4f42ouMOoo9jddd6JSmp0Yq5lm7AdHTpxY73RXe4ON3kCCZw0lYCarpVFV%20od4gFzJFV7PYzTNOFeQ49iRBCqIwRcVzCXh4CCxCUXG9EbKnDNg0RAsV0lNJ4tBLNdXQpVuQKJ8p%20wOVZzDCECFGS4KLq0HwjzuI0z0VBoZzgAfZzkHWoAuETCAtJnuBCMFNVBYUZUOhXzLAIzmMjTZom%20MnXyFFIEU9cmqyM44xrGFIWA0QmQAZlnLPB9XVI4wgCI4bDhErc3+2apIHEQehnPEZ6lqiRZiqKL%20oq5IQRzlOIYEyQklGNp4lCQOQlxffcIfe6gK+Y27v3Fqfv71P/9G4BZ//hf/b2uzV63Vz6Hks3SD%20Swpk/A//kHzmM1if+ZM/+aGWTDfeSA4fRoh/citat3zy0x+/9Y3/QOgrbrslJ+ixs//5LtxdNqEa%200R565BGTmPsv2f+fp7P334/hB7KD97znh64N/DSA+1beTCl/4MCln/nsZ7/093//6le96r2/9mtH%20Dh/FIjt/doKMwiCdbscqFAVVbfb6XBABrHcjVJuCVN1xvZGRujljFYuFft89/Mgh13VHZ2YN08oh%20N/DccqEg1eun5uYiL4XvayPG+I7JbVNjlQo8owDHsbi49J1vP7raXG/3fGCDvKbLheLs9lmqSBut%20Vh+ocRQllAFoJBghgN5mrueKoqLJkjFSVXmBhUHdMCSAJj8cscywZwMarm22JUmempooIsJrjx85%20oijK6vJKa2NjvdkuFEu1+pSuiOOj9UbOMpZoolgxLK/d0yTZD4Kw16trQNzVds+BSLXgtZz+gNd1%20jVezjPMTdmjh9NzyoovkPVG1sAi5iBupjbFStXxo7vCEPMEMvd3rJRGFw4TLK/JCKqClEuUpVkQk%20gUPvET9mUZ5m2JcoSoTL4yRJk0QUeADIKGZpkpqqHvQAJqOU4zI03hOQv5NMSBMWJUTJRUVEOS7I%20FTghCuIwCIBoY8WHnikBDQe80Mxpq/YhiVQSaKqKDHi3wGNeHSeZHwDN13gIyT6vyvBQoO1jhYpW%20klgcD1gCd0vRNEUBR6Xi0Ndl2VBViHNSxkWeGyYBXB14X4KkYp0FRSRTEoTw3LNY0pmbat/evfMn%20F0zDfPe73v3pT91x5MjcVuV92Ftzjro/07ck+QHgCFf5llvwVnrHO8iv/zp+/x83IPVx/B8p/ba3%203fHZX37X20+84orzt+9yiQv3+dYoHNxF9331vp+94Wf/k00yQYAaCfAFhOrKK5+GObmntiyDbIqP%20o+hL/98Xd27fcerkyY/efvvUzPR3HnzgxS960bDVnftuziUsnJ7/xr9+nSvKACoh4QrlCjcklT5+%20fAXdhI98wTQsjuNbnU0nSXmtgJViwmeAR9S3vR5N2dUXnXfevn21WhXII2Ox63mHjx6bm5vzk9yL%20/MrIxMjkzOR5pqxrrU7b9tyYS+M0QgI61Lwdli8YFThAO01VAi8c9PulgikDrc2IoitlqxB7LqAZ%20hBM2cCa3TRNBbLZarXaLF7hms5kRstlpozgMR/fu3tve7Pa6m2LJ7He6lqWaqmLKsr3ZMmVNNxQ/%208hRJKBmWKMqbzW5EgPMqRd0wJQUCjZckm7bdjKMEneoinnFwGyYRkw25vbm5SiJFN0M3aruLJ1bh%20UXyjPl6faLh2P0vg4GWe8nCzwiWI8hwlt4Drwo/QBltMIi+AZJQgHweKDSkF86OhX51sWhYaM3Fc%20jCJdPMfzqqAbODpEh+50nCRKDJtkchnCBpojMi7LgMNDLEQrD0ODkwNnHv4vIDGPYSeFSlmTFCD4%20iiKN1iqQYgUC8H7s6SyXilycNKo1ieJccsZzpm5pGsHIwyI4Go3ngbMLLPNtO/AcUXhCOwDiDwQg%20mg99u4dN79+3WJrv3n3ekSPH/vbzn3/da19zy61vGR2f0TT9ifWgc9szfLv7bqxvAEpOTmKP49nb%20W95C5ufJN77xPeAO/wW+aFno8jH0OyBDHbmztp3b3vOn//OvP3d75a3m2NgY4DuQT5Wohx49pPrq%20VVdf9SPK/Tz/Y472nnvIbbeRRx99biyokifk2jl0Y9Z07bbbbvvyl+/8xF9/oloZEYYrDk/2peV5%20FAWmqQu6EDN1sjHuu+iFDZCy2WppVgFtU9I8DEMuAkjhUCI2S93mWsEwD+yYPnDJebVKmWbZyvKa%207QYHDx0+dmxuaa2tltRSqWJOzI7oKkBOuWhpAIhRGAcel7GYhUQU8mHPjphSFSJFngvDSm7KYk3h%20+7gimAGwZQmr1muWKJU0PfUVgXL1+nkj9Xo7CuZWll3HPn0qnjt+fGNj48AlB8I4pnm+e88eUzYW%205k4Grm1NjAJ7zUJaLhXgVYI8geuQUuIGWy7PiFdJmi6urbpD8cmIZccWl3quHQucQ7kM0A49HwEu%20BVGGPyJkAEBgS4WSmNOB6/XccH3gSgVL94woCNPIl3iO09ShZ2g29FkiOAnMUYEX85SLIRwypmpY%20S0ElmThO0QyVBjjXKumaAdfL9XwuTVB8QaaqZsqCSIbN4/CrKGE85WRVjcIAnisgwcexJpf5iOCq%20mkCowfk0OUs52Fs2bHXB10I9ABkn0AQ+9bLA80TK7ZyYtmTNcW0n8Ev1GsfHvuOgekGO6maoxU8o%20RKoI0g4Kacewx5/DiSk4IxBDkzTTIH3AxfknFlTJsD7DffOb3zh27PEdu/Z+9KO3v/RFLzpxYq5Q%20Kk1PNJ5opTi3PZO3Cy9Em44wJB/+MNbQX/3q70FYgPWPfex7Hu955A/+ABdUL7sMA8MWvn/kI99j%207rF398633vwLH//oxw9cd+DCay6E2x4+i9/88r1vfMUbzurd+/7tE59A8eF3vQuFiH9gKeb978fH%20wNE+vdtTXHNHOJAk+TWvfd3hw4cgc3/Na15bLJd8P0IXoLM4FADQ6PjYJZfuX1s9ubzQDQMg1Nn4%20zBTLcl6xgQFGntfvdjYTVjSVkWrx8uddODszPTIyUq5UWhvrRw+ffOihx44cnztx4nRGhV2799ZH%20G/vGp/zQrY/U/MC3+z0py7w0VQUczoHLLhMOcDwZipUrvBwwH9AEXTyBcvIQOnhREipFLQCGGfi6%20qhUrRTawk9jHkfsUQCyImN9qtwHgLr7ogt279x0/fixL06FHoILjmUni+R2RZiXL1DXV1Aqxjw7Y%20mqEWK6W+HweB3/NdAdi65+Zc1AnhHxbhK9MNtEVlGS+gPJiiURqrqaAC1lFBUTXft30+jXUJiLeo%20aZkfc8CLBS+lgP5cyKVDqXOGmotwrCyN4xDiWQ7ISKUUUDNEjWVhiJvwRpJhfiUoSsiw5MELEqRD%20iiS5jg/hFlA5DLLN3DanClyaAZSjsAzKB/N5wmRJwiBN+QjiGY4xcWEUS+g5JWJIEdD7ut9zkiSG%20HVqqIss8RJWMI1bJhHwoj2OJIjEPPS8MwiBnnO24HkrEQ1BFU2xJkCkPnD3neFNRQx7l2yAXhPcV%20QtJO4JMf5VGocwRShyfm4bjhcCxwCnzbYfjyG244cPH+T97x8WMnTl951VVn123Obc/krV4nb34z%20fnPrrUiKL70UXZme2O68k/T73/P4V74SZ1NFEes5L34x/uQf/gEf9prXEPmscsve8/e+U3znHZ++%20Y3Vl9ed+/ucOHn1Y3WTPu/J5P+JIbroJxYff8Aasp/9AWvDlLz/9yP70gDt87di+E75y1GzKr7v2%20uuEKak7O8kzgOB4IIaBQURRVXjy+uMKyrAJhwLP9XlsV6Hh9ZOdFl2+bnW00RoBZe449P7/88CMH%2019Y315utvhMKpsrJSmX7rrHRUaCwnWazwhcBQT0XwCVCMTigzGkSRJEs4KhkRrHyG6LqoJwowEND%20EbhlnquiDGCsK3KpVFyT1x8/NR/HTBEV2/EJy6LALhsqgFR30BlEfpDRfbt2zc7OyooG3Pb8feeX%20iqV2uy2LEry0JSszExNAtEuVcr/XQckqQc4lNZeTjbVN2D+hQr9nF4xKmKYeY1K5CFkDPIpFTBZV%20jhf8yE8YAKwka6KhWZBUwLsQxRw4MAB7lgGo5YQXxsbGzWqlbpmSLJpFk6kS5ba616MI3ayyLRvV%20KExs30MxGI6LY+DfsaJKPK+Ikoh6ABmqgqE9Bkqsc0mCBXYeJ36Z43kLq6uQUsgyDgAIfM7nGSQo%206B6P2pBwhliO4YzBM4IooeiexEVR4ntw/JGF3niK49ihN7TlgsAQM0kSC6VCFoYsclVdpRKf9AcM%20p09TDossWGxRcfGXyyLg8h7kXBAlcXUgQUVhNP0jw5lY36tLcFKE7LtttcNuGfxz7bUviJNseWVl%20357dv/RL7/rGv9+LwmFPuvuew/dnx6aqZNcuXCM9G9wfeOBJE+0ntq0lFUU5882b3oReffCwLTvW%20J8szu3d+8Hc++OnPfPqv/uyjh792zwde+MoffTNAmPnkJ/ELwsb3l3qG9xtwhoMHn2Pg/gQ3zyAz%20HxrlDP3PcNTlP5zMXOSF0PWdzU0g6SafwSMqIr3hJVeMlIuVcgXIaKfZWVha/9znvrTa7FtlK815%20WcUVwfrUzBQgqyL5jDY3NzPC2v1e17Vro3UaSI7tSrIAu4tQYiXSWcoh1+SBfqK1eRSzjAGrBURH%20d6M4ymiOdek8j/2wbBanxidPLSw7tr2aoTszRQ25UkGTSvB4ygnwspRurK2vrW6cPr2oqmqjMiKj%2021COWopJCFiEvqNZxgOY8bKXkaVOf7PTo4oWJIyX5Fq9ocia5wa8qKY5x9DbhNMMU+c0NwgYI3HK%20BHwhlL2NkhywUJGRdodRAiEHaHCCo6R8zSpkwwK3VR0JAcHjgHCpzGc6l/iM4fAQRERIDgaewAvc%200NkOBztRE4YTKHatbI0CyUC3IVlhKexKlVXGUP0XLpvruJZlJFkG+4CTA+cbziJgLqAtFUQOl0+w%20Gp6kWeR4cG5lQSJhQlJWNgDaNYrK/rgQAUE28v3ED32SRapS0DQs9HCRQEVFpJzEZQRCGtB+gorc%20QzvXKMsk9G9KGYMzK+FALLzT4cIAvJeB769urKNDIIbm/OzijCSpN77iFUgosmx0bOyNb/jZ/LuV%20wHPA/uzafuVXyF/+JWqHXXcd9kF+5zvk5Enyx3/8Y54F9OONbyR79/7g397yplu+/I9fXi0tNb6r%20TfsjtnKZ/Nf/+kN/+9rXEt/HgvtzqOb+vRR+S0qM+2FTgvBzd2DrlvGam14yOTNdLJX8OFxZWj96%20dP7EqbsWFtaWllepoJSqpeLYaLFc1jU1cBxd4QuazOJAUlWek04vLbq+Z5gmfAHt62d9Z+CNjY64%20QegngWFaIce57oDFaZjEjuf6ceQy1JEZstwI6K4fBDzlgAMD91Q0neY0iUJVNYDEQmrBkrDOj0S8%204AKvFlWacRlLjjz2GOyJUsHUDEPV+NpInHh+6KK3lGVgK45j10frVqHQ6/XQo0PVgCIvb6xplC+U%20q7nAM0J4UU4gzdh0YR/EVH0WAJMGGM4o8uM0y4ARJ1nuBn5Mc8VQeUvhJc2Gl/HCROBQPTNOgiAy%20rQKiLWAfi+BYFFn1ewNAa/QiRek0ALpMQDUviG98jLq7DF+Iwp2B75oC5jpOmmYC2q8C5mOvI3B8%20VVOxGsWYKPKaogHbr2iGR9qddsuHR3Mahy2aeRzGQyXQPI09MWclXasaGk+H7Sm8CGQfDfY4bGG3%20DKuoazQnLE/gXOLUkUAhJVJEVPPPqQg5gqYoYsRQ6BKdmijKB0EWpSicKPpBkg9lGCDGQKrUafUh%20NFHuyZuNoKAF2sWc8ebI87NvxXPbs2uDz8R73oPuqZub5Bd/kays4Jzqj200LBbx60dsN9504yte%20+Yr8xywc/vgVGs8jL385ed3rsICztQHWP/XT0E8nuP/oT1eS4lzXpc+7zPXcr3z5rlOn19c6fSdw%20RV2fmBmv79oxtmtH1TLhcx+l+clT84ueG3nuzpnJst4A6KayKpkAmmRtfbWajei6sby+VikUAsdl%20WJKRsjCwg9BeWQSIjrATkEEGEcfANUku0QhIJ8kooKQqAdTlPA+Zvxf63XYbflarVCRZ9n03CpLZ%202alCyXrkscNxHuiiUtP1Xbv2Hnv82Mb6+hWXXQFwP+j1eAnyN6opqqFo/X5HBMIpipBD2LYTpwSl%200rGxvqhTGmDTlhgDG6UZNrNkPAnTdtDCMjgqrRBd1ZI49ODJjCCAchmgGrZ4U8mNmRMlXhhHhKla%20CQJEC1Cu2/UcH6BxYqxh6gZLmaRmSg4IzA1t6oa+fcOx/YzL4bjgH6DqMQtLhgGnKA4jiCaarKcE%203n6YovMSLVSquqnB0zkelzTh9IkkG7X0lEWFLGpFSTvLfIYaBvwQTRVFziJf5ailihJJDVnLcuKH%20OGo7MloHjp2hSypcAWxmlBRF4CVUv5HEJE0Jw7UFftgH4/d9ypiCFZgUcztRhMvlB6Gmq4pCA4LZ%20AKQxpZFGa7WD9n9nbi1uaMnw5I12VvXvHLI/WzdJQnz/x38807vy/Oefqb3856HpR9wTwMR/67fI%207/7u93bN/4ftRS/Cis3v/R55wQvI7Czp9ciePYTS5wa4//hTnBPsvxbEP7n9jk7XBpStj9W3jTWM%20si6pkiRIeZLJwCXDCKgm4M7As+MoBJgc2H1rz3aSxk4UAhoCqFVrlRRb1L0kjk1NN0pFs1K0N9w4%20zXrtTkJSQZYShh2uFJgfWkwM7d4EKWYxYCYafgIDTVmYRMiNZblWrVgFy3U9wPfI54G9dtvdXt/J%20qRLmni4II6Vyo9GAx1RHaytLK48dOTQ+W7lw315dUU1FbYxUmusbXJ65WIpATAtZUqnPaMCFXQ/S%20h5TjAngDeSIrklitZGm2OehKigg/AdKcBuhbirSW5+C9JwQlMP0wbtu2gOr3KbzPjEspFc2CESbJ%204vLyZqcriPJqq2fpeqFsCpLAATeWqKRI8tDDCHATS+2CkKFiV4arj2mqcPns9ASPLJ6GQXJsdQOt%20sTlOEoXx8TE42m6/myKcMrvflwQh11WDz5VaOQ9ix4GMIhg39Vqp3IXrIvJBnyg5oyxSMsHkOdcP%20hSSBkJljHpBAMgRvikiyAOGMgwiX+vBDPo8cH/i2Kik0H37qci6MMogDmpinSYwdN5R6QQAUXjcs%20CCRsKCVvGnrBMtu0+30OS+eg/Kds27+ffOpT5EMfIpdfjiV4xyGVyv/ZV9Q07JD59rd/DLhDYrGx%20QW6/HQ8Mbrp3vANXd58rZZmfoDDPeZ4PGXdlctvOi6s8tlGLGWUhC3hVJCIXozmpzccYwTVN1yw9%202AyARfrwUU8YgFW/2zEpXzB1RVeSFHExT9Nurzc5NSnpSpSy9c0W4JagKRD3v9skgnLtFCsTKTBh%20dPXMcyfsaBVaKMrYepmxUrFgcULKUcd1x0bHbE29775v+4G/3rVHxyb3zM5yWX7q5CkWR6Pjo11v%20cO+j3wlIWEZRFS4MfC6OCrpeLxd8x6OycOzIwumNzszuHZ7vArqhx7MopkBMgbuqqPEFwcV2HdET%20CcqooG46+j9lOY77Q1Qbzo3iyrOYirKKBYck4aJA4gTGUt2UWc7JiiEpCeF4P8kGrW6YJo3RGgeI%20Lsm6bvZ6DgXITGmn3+EpqdQLHMRUnkJ+wCfxTK08Wq4YorS41ppvtUVOiJIwAiAeLpnAKQUkFUQR%20gozn2n7RNC0Dm+JzJnH5WEGfKliWIuuK4AC1F0VNUoqyYPA8nAQ5ZfDMSJKiOMTWeI4UrAKEsTjJ%20Eiz2ZFEecwIgtYimfpyQAyvnUCNhs9OBnctFjeW4HgF5BsGpq5jH0I5nD3hA5AVb2gPnZMF+6rcP%20fpB89atkbg6pMbD4t771/+zL7dqFseQHjESdXXJIcDEAkgldJ3fdRQoF8r73PT0nhz4zrxnOHBJS%20UqVyqSAIFGicF7hB4GELBJejmzLPYsL8LHYDr9fvKaoC5DpJMy+K5hYWO+0uQKNAuGqxWK1Udu7c%20LikyL4i25z746MOPHD6oGDqk/4AOQOcBVXHsZRjoMnQxBcRMaRTRMJFSUtGtsqJZsmpBIiDLgDRZ%20lgVhSAW+0+3AHiBAiLJSazRmZ2aq5TKg9sba2uZmy3PcUyfnIhbzsjwYeM3VNh9RmYkqJ2AtO45M%20ge6Ynrrskgt3bJ8umFYUBoDIsqYzyjlhEEYJx4ksZZSnhq6h9C4AN2NCnuqyqAo4vSPLkqWbmmbK%20msbJomTqCUfgNCFb4GgKHJiKKMYO3/ACIB+20vA8oCoEiDDEoSEUa8uJH3iOPehtbq4vrXTam/Ci%20HBXyBDMC4tlheyPwbM2wNFWV4FqwZGlpaWNjA/YbRRBKE1HSsChuWJJVjKkAVJr53lS5tHN8FK7a%204vJip9XUFck0TL1UFjU9iqI0TuALxYrhcChFQWE8+RCb43bfbvX6KTani3kG14HF6J2NugMcT004%20U6qGemyiNqzmYw+7KMATsWSEkpBbhdEsHYqFnaPqP+WbquLqJWAuMOX773/qKkI/YrvzTmzI+W//%20DVvyYXvve8mOHU/PyXmmMPfv60XLuaxasuqq+qjjxJ4n4dRNyrJY0mVBBXzLgJymvNiPB8OSc6gQ%20WtSxwc5SVVXXR02TAGSIkgsUOomxDQbYpR8A7eX4fK25YRULkiSGUYj2EmI2VAaEBwFn5anCl4uW%20xPEiL2iqPFqri4Q6/UGxaPphCA8APghBAkc9/WBidubC8/Y1O12qaJVSMRo4jXp9ZnR0aXlRkSSI%20AVOj42hlN7DnjhynDW+8XGV9XzIEluaWrpZLxapu6LVyynFeT3d7DhxgjOKISbPVdT3sHMeSOIuL%20upqxVEAP6BzRGWCRijnl+g5OlvZcF4KMoSjrzVaWpgmuigLNTR3XA34t4nKpyKPipFIqF3Iux04S%20ysm8WCwWW+stwEfD0GTOUHWF18WyqelA7H1eFqSCrMXES6gI+wTODmFDFMQg8H1f1k0jiiOAaI4q%20nG5FotxjZLXvtTo4iqVRHo6HalImwCknZtFSJBnXFwQxxkHZGFIEThIkSYD3gsfKMkHWbL997MRJ%20CEo7d05XpDJcFHTBVtGL3Bs4kKlMQt4BFzfNFdXwkyTlgdbzaRzRHJ3Xs4RBFMRme144s/h1bnsO%20bFdfTf70T8nnP//0H8ljjyG1X1jANOLFL8ammne+82k7mGdoWQY+xmO12guvuOzfTh5dXF2fboxw%20Q23xHIeMMiDPXMbLipZlA0J4Q9d5TijokPFDdm9qgljRNS8InTiWREjUc9d2ioUClh9IWihbtjPo%20tjsAKFyG6T5Aj6pqaEIE9Nw0JVEYDssIXMLSMNKJAAHC7nX37N2xutESgyjo22gRVRsxZQno5+lT%20p/VCQcxJe3U9cj1IJQxFPn/PXl5Ej9YMKwe50+9tnF5eWlketFrwWqPT4x2/77j29m07NI6urqyg%200jkcTkr6tm/HqJ8LVLbf7xeLFk8ygWQVTfUch2SsaFnAat0o9H3XB2hlTNENeDo3xGssJuV5u2fb%20jmdZA6C/QIolAYXI4G2KAvFR8tiHJMSwTNu2w8BXVdnu91PGIASahjo1OyoD4HoBl4tK0coNtRf6%2062Fqh6gXhvmEwGm6pmq4WC1gAqGEcRwm2eHTizTj3K4DgaRoKH6QzC2vCiVr/6X1CKDZdgeerQjY%20W0NVORX5OM8jYP1pji2MWP5XOn17YWWl67iqKCZhjFYhHK/IClB3ezDod3u6okN47oeB0+mrhp5R%20IR2WYmRdiwM08hu6xypxFMHFJeScNepzaBNFLIX3etgZ+TRuR4+St72NvP3tWCZSFPLbv41lmec6%20uJ/R1f4uf8/ztFyrjE42IJUHcscLNEBIElEjBSvyfJbz2IUtQ25OTavUaXcFQDYBiBxNudwjwHJx%20NB5oOcQJP06A7ZbKZT/0UnSNwP68aqGoy4quw/4BWBQqCHGctDaaI7Vy5DKRUk0UAsf1+31T12uj%20I63BYHmz7cepHyJ2CByVRLnT7p+en88IBf49Mz0FPwyTZKPXHatWS6XS4sl5q1AolksFs1C9qBzO%20DmpmATA6o6RRNpO1tTAlTrvHK/zq+rqhmCTno4Q5fkxUySqUICTkjAk8GatVlKEiuSKJXBJIisqL%20qqqIALdeFPddP8vzYKiDCJEDQN6HJCVhnBepwJGBFqco6Zuis1UUxciWcaAWooPnc3D6uKxWK2cp%20jcMAYtxIwdBFvh36vSQ4uLjw9Ydb6xudgJhGqYJhIAqwCz7NbMfRTR0uFs1zwNiUZi3b7m/aplyY%20HB8TRbraHWS9aLqwq6IpacaifpJEAXzDi5QBuVbVNElZiOOnkgRvR+gM3P7AhsORZVXhYbc0hZwr%20igSeh+BqaWa9VIUrnvAEa0mNkTjNwoR17UHC5YLEJ0kykyQ1yDwUyWYQT7Mtb5hzqPcc2apV0u2S%20//7fyUtfSq6//mk7jDec1SL/hS+Qhx8mf/M3iPXnmPtZWM8La82VU6trQM3g441DhgCoCceSOA9T%20gBOca+dlQZCWl9ZOzp32XXf77My2kekg8ARBwYIrD0ABND/RJN52XKCBsqpVNdm1e7qkTE5OqKjG%20hfJYvT5wwSDDlRDWaq6pEtV1LYx8UytaBRVQP44SyuedXsf2PCKoxUK1aLLmykqPQtChaAbN0HAj%20j5NSsbRndhtJWZZgD0mn1YYcoBk1Ty4uiIq4a9u2EUPdPjU+6PWAPk+PT260Wj3X2bZ7B4ceIBFE%20C06imQ/vNQcEY4qSRD56WLOYS5maJWpKgGyXSsWxStX1gfx7Ch6guLrZCbFH3ZcFyEAo0HNANaDw%20SY5C1TgpilCHTngsgdzFgHedpszEQS3AXUHXrZyXktj322vNpdMzIyMK4TTNWLG9hY6TpoIi8qhY%20EOPFSDmck4KzJYixgDZ8KckjXkxlRdRVNWfD6eIs7fb7uikomgJXkyUMIiicZBSdlIQMcJ3jgHCr%20KqepRpZzG80Wup+Kwki1WDA1mVBT05MokXgBrixcdEUWWRwTnoP0rRP7rhOEEcYsNIWCvdFUgZfG%20g8lCCAgpz7Jhz9O5mvtP0Wbb2NW+ffsPBfcvfpH8+Z8jkl58MVZpZmae5gPevx8PCVLcc2WZJ/k7%20JlmCfPDQ4391x+dakS1LIkmBjmcCkFh0ts/jLJZkvVardju9uRNzqIGV551+f592HoI7AWaMZq1Y%20ruYAjrBiUa0V+wO33etPjDZoudJa28Byc7ttmAYnCowBdEQAQKWiNSwKRbIEP4xpnjWmJtZW1/p2%20jyp6u90JEmLqhfN3794zMT7otDabzUw3rEJldLyxsdF86MGHigVLotz5e/dBurF71+6RegPwOpcF%20LwpikjV7HVkE6ixlOC8FNFaCBGVlZTkjuW6aYYjT977bTlJgo+iIRCUBaGyjWBgBPp2yyHEemZvv%209/qQ4sCZkCi8dTEQcexI1wuiJOZJFENigb6qWRiibhdkOZDRAG3HOWCepvlWoyPbmiLjeSpqSg7v%20k6aE5uVy0RQFPkqTnu/FecRRvVAPOTdP8wCFZThZllIcLU3TYVsmPB6Is+ND6pCoklRs1Jmfi1wa%20pYEAaZZpuLYfhbHnebaN4wVCzsHfRJRwAZYKpqG4A++xxx4bDOyxiXGg/JrMb5+aEXLKwgiIuyzK%20YY5WORm8HCRquoKlrSjhRCXjJDh2eAciqhafuXOCKHQGdtMN293OcPb5HLj/9Gzr6ziY+su/TH7m%20Z37wA6amyP/4H/iAN76RHDv29IP7zp1P8wEIz9RLOazQAITLZtDrABjNTE2lWWxaZhAHpxYXgbaX%20rIJpmChWBbwR0CaOPd9XZTlPUdOQijhSD0hUKAIAUdvuJ0nmudHp5XVDU3OORlG82WrxsqgBhMDT%20JFRDHB8bK1jm8vJpQuRKyUqiYKPbZDkrF0tulHmO4wRoOn3y5NzkSFXK05Jp7Ny+03UDRZHGGvVa%20teK57sriaTh623M2WptWuXzq5AIA0ezMzML8qUG3ownS9Og4UMvNvg2vXShaCeAQw42iZjFnSJwm%20ySOjE4CDy6dPm6pcs6yZkWrmOv00hfiEsGiaGfrYZSkvpQyhu9e3ITJpkhC4uJ65ZU+RYpchfI+T%20qCQXAeA5nNfnUO+BQiBIclRdF6PI5xVVViQ2gOBFVMukidtvtvvweMsUOMpIgs4XHNEUNR62yPCU%20GprGsP0/DnDeFag/0UTBLMiaJtqRLym6IqmdVpehzAD2F0GSkRIOnosZRJIXdBmSiQRCHMB4FHFp%20qshwNyo5SxCyaSoIKZ/7E1WTCjJHsRhjWJa8qB6aX8TCPy/lHKrFC9hYlaNlXs5FkOLwXLVc7Wz0%20hsnKubLMT88GF/SS/5+9N4GS4zzOBPO+667u6rvRDaBx8wRPkABJkCJBHZRGp7UzWko7sqwdjf30%203u76zRvZY+3z2mt7RzO7K3tsmZItUZJF3ZJF8RDvm8QlEATQABpoAH3XXZV35p/5b0RWNwgeHkme%20HalBVrBFNaszqzL/qvrii/gjvriCefZZLDHcs+efPGx0FGce/cmfoJz6e+9iWO7tu2KrFtwjiOgz%20+czUucrUmemxvt5NG9dHkc8L2N7EM4xjm65tD5Z6C7mM2bYoE7dbTbNVL2VTcYA0PHLDeqspSBrL%20K8jryzVZTUmKNru05IX+6NAAp7JSSrccm5EEA9VuWRdVtIKObJYTeAAnHM/WGw0uYvtKKUFjdE13%20QxsCiPn5Bd8yBwpZgWNb7TZuddJ027T6Bwb6ewv9PYVMOqun02Iq7YWhB1Tai2fPnmu32hPr12Xz%20eULjxXpD0rXxiXWeD9CI8wEc11EU2XedsZ7ewXyBMOz07ByAooul7TRjpBTgxrKcKvRq2Wwhl6vX%20y1bbEtRUChiyZre9oFmvRpqCjUjY68kIqDrAR1HM8wzECkGEiXcuMVTK5VlJEEIvwXfU7yKm50Ve%20KLK0Jvl9o+uajNzCQhouhDgDgpkwFEU5DAMg7nC2pij5XKbRbjhWS5a0KOmscgUKdDoGX0Kw09+1%20PXByqq5DfCDoMvb+UyHAQlPqw3vgVDVBBA+xeeNGiFhUFadz6JqKzac8o6EmM6fKOBQKboSgs+JT%20HLtuYGhxqbXk+lj2iKJlDE9DGbcOUGtA4CVeUrI9/ZX5SqtudaH9rWQTE6gEeeQI1qJ87WvLCpFv%20au9/PyZD/u//zEzNMLfvYfIqMzTUBffVw9uxy0sPcXfRyfWVpLRu+W4+lQJ8B5wCWGm1bc82c9lC%20bz7brFVTus7xnMQynmkCUMEjxR6A/XzMCY1mk7A8QOrU9Nkw4mvNhqgq5Var0qhlNMVI6QIL0BUA%208gg8pneqi/XqdJMy0XHzTLpX37Jpg5Kk+B03QKaI+l8Bw3EhyxAONVmqtSqNaXmpvrRQmXzlJLiG%20HTuuVRTx+PRpy/UVXixkskPDgw3LPH54qjKzt/j+O8r12nyz1qi2H33w6cGxwW1XXeJ7frttoagZ%20y4z0FAECbc8LLDcKcVPYdr1yvWnwzPOTJ5uEqDxDfC+lKHq/Rnh1oWkB9AoomhzFlCTYLYaY1u6o%20cGIROYtUHRMZwH9lSea4WOARCTleatXrxA+IH1ZbpsxLgJeTCwt9JEr1FSSrSbgYYqOYjeD0lGGg%20VEBMAscBytyo12KG5tM5SVbAQ2GND4+TtluO3zRRvUyRWIFh4U5URYWlS1S6eB/cLjB11xXjSNIN%20iHjUUgELmShyb3BkjudCzOUFUUqRFFWF64G7Y0LUaBNjISMIKUFoi9ThxZijfhRyJIAoTVV1yjGa%20rDOK0ao34B6Tvd4uJL6l7MMfRjF3VWXuuQerYs4rt7zRgNrv3s08+hfP/p87Tz4j3v3Hf8z81m/9%20uqfcdcH9n0rKMCkjk8sUVUnOpTKR59iWXdBTPBVkRcpn8lFIcVpnEAz297M0TmfS2FNjmqlMWgRI%20kKVcJssriukEjhfiBFFZzhULgLYZmgmTLs/eXK6UTxezqXqtyjDIA3mejyg9fejUR/d8eMvmzbPz%2089/84bdear5MAwC/cP2Wzf39/dNTM62m3dtXsmy3IVgDPdmBwYFapbYwXf93n/0DURKeeOKJxYVy%20Km288NwL2y7dNjgysvf5fefOnOsb6ls/OqGIykOPPS6l1VbLXZya+9SH7j50+ujenx8ozyxmM2lw%20WozvZ6NY7Cs5tssy7MTEBniLXDYqOybf21PjBLVUlLOppm+nZbm3p6/pht5iBetEWQoEPmXoLjii%20IMBUCLJnVHOkyUiNGKdgoR6v7TgCugIf0J0Q4roej8l3XofQQFRlIyXS6IxVie0Fi3HAmRbSBV7k%20Xd8DIE7phmO1mQBeDZUpDcOgLG22LZbhVA1bZN3Ah2iAkUSg0q0gZOAywkDkTEzuCwDWCiq104gh%20gcax/fmsoak46hYbmjBHHoTE810SeJoCcQWLuwkcG0VszPBSTDzPCSNUjudoEFMmpPB+ERT/jwLw%20VomeWoSS8jR2XYfGXWh/q1mzyZTLzB13oAbAn/4pIrggoLR6vY7ykGNjrzlYkpg9vzO0+3b1iTrO%20Wb3hhjefrdEF999Ahg2+qK5j8UycUhXKsXarLQwMmo7F+mzowdc5rlUrp6emAExKhbyCUt+KxPAs%20FoT4qiZ7ns/HAJUEpXyj2DTb2VxWkD1An55UKptK67KQNRRNFE1O8FEljCb7jXE6DSCb+w9/8X9s%20XD/xqY998s/+059v2rjZJ97RF49Lkrp72w11s3XwxNFt4xtGM0MLc7PNWt3zvLGx8VOnp/72y/f8%203r/9vaOT7hOP7r1s43W+5Rzc+3I+W+KoePjA4eHh0YltE1PmGQdoKdGu3f2u2/fc9tSfvFCbrey8%20fMfU6VPTU+f6BwszzZqYSTXb7brZ7hnoZwTeZ2k1jtKSPDA2ZmHlJVu1bCDZAymduA0clScCdGI5%20JsfzALLgGl2vRkKS9KPi/2gSDPFYKsoEvu/YBHg+oHOIxwCR54HfK7ICzN90UYALFtiJXYB61mNa%20raYgCq7j0Cj0zHbouoamQ3yAs1QdG5WBfeKiUAwHGA0OSZFkFDJLJJ1hPUVVDcPQ8UO4JgV8C4C4%20yMqoBMaBK/IDF96akBBOEHlR8oLA8QNNFsAvNUy70bZRqB3iC0EoKJwMtycpgizbzVYg0xge4FB3%20HqWIMLXKohgx/CJAlPA6ZO/urL4VDEK4D36Q2bABcXzNGpyuB3z8O99hbr2V+frXUfX3j/7otRBf%20GJUKo+9gcCzf2zCMW6XgDtgQE7K0uIAF6zHFCTuUVCuVWq0G31vTsgA7SBgAqRsoFlB+hOcEbNpk%2026ZpW+1CT05PpTl8DJPFYIA2iiKXq1WWZXLZLBfHcC5PsMtH4EQvYY5wjKHrLcYCvrhubHx4cMj3%20vdH+kYyWvnzHrvvuu+9fvOs9fuCfOH5S4+Xdt9x07PiJO2+98yvfuIdKJCeXCoXCjh03AEbNzSzc%20etNtbdPq6+u99+vfHL1qbU9P7/YrLvvpAw/7vl+tt3rTxf/pIx/de+CAadt8yHzyI3ebln3H7tv+%20ny//Vc0xI4HV4HFAa0V2QxL4Hg62VlWbslFAIp8EsUipRFnZ8gAKffjQZnNpADWUngljEZujWdzw%20zBrAz4GbC7JIGRZeGhyYHyRV7zhHGtcEa48YnIsCfBs+/ck8JhTpgsUAh0oEwsY0JFQEXkxj33GD%20KBRZXsSGYQh2eIKzjQJV02NKLd+Ha45Y6saEY3D+NZ+MQUPhl6RsCbh8iLsLib6XyEsyMHnRdWwI%20mSAag0u2Xb/WauuaVCgWAPrhqS3bwXl7tqcD8vflNEWTwKfpWgxumMHZTHzMsiGryJIhY9E9Dt4D%20xwafGSyfPb+VFq/IbHQnLl3c1tPDJONVkJX/9V9jVfuxY8xf/iUK+bbbWFF+//1YUfOm+otvw7LY%20VbqXTHGsJr92dAxYOUcjWRSAvy0tLibbg0LSTKrohgEUG5uJGE4gFH74ODY0JZvL4MQehnMct1qu%20TB47du7cGYnniO+ZZktPRn3a7Ra2uUZx4AcsFhyKmqxi972kACHNZbJ33b4H2OMf/vEfO66rqHIU%20k3yx8OBDDwGC1Or1vlLf8ekTX/3OV+E6N23YND6+Dq4qbaQ+9IEPEBIfP3niBpyuiy1DhXwOC0JI%20KElwyQqcfu7M7Jr+YeC7/+/f/Jfp6elNGzeuGV8DNLdcqbiu5xEaiXLNdjzAV1Gq1equ47tuePTY%20yYcfeXTfwQPz5drp2aVy052Zrx36+ZHjxyYD2xRwlHcQRyGDY6tZx7ZDHGPlEqxIp7ZjuZ6blC9G%20ju2125Zl2bVaA9VaONEynSCAV0WyHePs7KjDcYDZU8oD4GdzxVy+iGUHNNYUFGj0MbMSozcJiCaI%20isCnwHOKKOBOYmon6gTJMA7M+/PJVmcyHQR/BIgCeCkIIDhgvZgG8GI89qL6MTFdR1SVfL4AYUFn%20Y0NPpQSIJzjeCf1KvemEcRDFftLUit6dhBFEAuD2MTGDor6xHwiEpFRVRQ/XTcu8Ze2551Bs4O67%20mYMHmS9+ER9Jp1HY/c47u2tzEaRlsLh5bGxNxYUvdR1gkUGdL4jLsNc0k1WA8xISMMl4TE3TcEAy%20h2q0hiqxnAEQs1hr1Nu2pBnbtl4S0dAN/EqjnstksoUi0FRVVnJpHadAYImFgPt7MmaeozDWNaNe%20b3zh3r9m8yqbF+/+V//y9PS0aZnFfN6yrWPHJv/Hj/0PBw8cyhWz77r1nZh05mhvb5G1hZf27//6%20N+793Oc+N7F+YmZmttlsPvKzRyRZfsc73vHUU08PDw2JsiSJUn9fb7PdUhXtox/84Pp16594/Kny%20Ynl+fn7/3v21arO4cZQDhh4zQQK0zWbbdRHm3MCOGV8xMryU9gLqeuCWTM631gz2S7J4rlpuwHER%20lRRdVgxZ01Ms77kOUOOQhCzOVAJE5JanDiXD82AlVFVbLFeB2suSzGCrKkNQ4AWLxoHRczyT+CQs%20G7Vt9DWGpg8UCoO9JXiOs+fOeo5dyOYoxFUBOEhW5DiPYJCEQmU8j6JgLE53QpmwKAK8RbHH5VmK%20OKCl7fiVtqvCQSTgCWe5geuTQi6TNFgBZKMkpyiruq7ZOKDPgzDF9UPF4NuOQ2LMJjE43gqHbYeU%20tF2nhBWhEbynqoJakl2S/ha2IMCBGK0W5lvm5pg/+zP8BQj75s2/Adn0Lrj/qhEFF0TR9Mw5eKeA%20LQLnxHKLiPIcoFWEIrFw6Tj8CCesAvVmRVYQJEGAB4Hys65lFvKZVDZrByRX6JFlfv+hQ7Zl5/r6%20AFp0lJLBMXWR6yTziFhglBATkCBkRaHVbj/w4IOsIg6PD0k9Pd/6wXfuuvM9cO7e/fuHR4bedeed%20jz7++Ld/9P277njnu29/57e+9+26X1baYnPOKWR6xjcMPf3M0+AbvnTPPb/9r/81YPkPfvyjw0eO%20XHHFFc8+++yJyRPVanV8zehCY+HHD9z/nne++8GHfvbigb1+5O+5bc8khhin7abFGBKnaXCnhI9R%20UbLaYCib6zEsL3QJKZayWS07d+as6/sbRkY+9N47eJ7fd/zUTx99DOh5QMM4duF+Qt/TFA3ihrZj%20EismyaAiHIlEuTgOBJHr6elVFGDQgWM5LAXOzgL9lUSUJMND2JiLMbPhODbOt41JDBwZR5Py2O9F%20IqDYoecLiXcNSIzCXoHHKCKEOxJW4wgdCO8Yl1SpM8l+KcPFwPrhwJj4rmNLuoZSaBIXUSKrIolC%20141lAWc3YZpFYFIp1Q/9BioV+LVmU0llUG+e40Sc8orDv+Eth7ffw3wTwS82eLhksmv3u/0Wtptu%20wh8wQPMwRD1IIPLwnvf0MAMD3eVZ3eAO9FIUUVMXgEaTFS9Ghh7EIfbtcMmQJhrzPDyI2XYgiZKk%20yEDtKQHG54U+MMR0CoVwj0yefGHfS7lC8dzsgpiUc3AssHwg6Mj1PUIcz+GAcnp+FALyxIwo6D2p%2047MzWjbFmo6uKU3f/M9f/UsgnalC+kR1+t//xX/o7StuvnbjwVMHn9n/TDqnS6pgmVa+L0tpcOWW%20y8qLtdJwzrJbf/HFP80X8+svGf7JYz9EsS4Propm1JQhaAxDHnnxkbNLpzPp1I03XWa1Go8++l1e%20U665+TLbIflcvt6szc3Nqmmd0aWhiXFFVFyrnM71LzXtWr2aZngUR1cYI6MuLs1JioGlPhxWl0iy%20AisCHBkbejlGV6SY0SzbwVXCJl9cLqDtEOvIshjTIJ9V06qU1lLpdNZyXQgT7MBt29itxSDvxoJC%20DmUXsTodwF5R5LmFubmlOrjDtCKHbiOnpXVFpajSLpkkYLFLQAJ3QHAKKwUiD74H+DuOusaxfKHA%20YwUmC+9gFHlNM8XjBTm+Bb5VT6UDz3PiMIKlIgEWsYPb4UUUsREFp1JvmWYh8Ep9pUXXdsKATfSF%20YoI+ADsFYvTU4PBDnN1KaDct8/YwwPQbbsCfrl0c4A5fVU3Tc7l8rbHAo3G4H0gTkW9RpCwLTFER%20JcAq1wsEjiUsD8G/yDKtdmOhvJDN5SMRCD9Tb5vlRrMdxByAoaQ0lqqCqgQkMDS1XUeJRDcRMMmn%20UqRTO0iorKtDG8Yq5XLkumomPbR108DIUK2Bw4Z8zy4vLgyv6RU4ecva9WfPnZ2bmxMIV8gXL9m2%20pb+/f+rklB86a9etjeng7MJsrpA/cXzSyMgbNo+XK1Xg2uNrh4BEyz09g7lMGPgpLd4yPqBJQ4B7%20882mw8nSYEpRMw343QnkTJrwOGeKof6O7Vesn1j/3L4Dew8dJVZd4vjAdxer5QceO6sbBSfkAi/Q%20VA0WBDwjjhVlZUVKlJI5BktkkpGpyaRUoOUS/Bt8nCzEsipzKmvI4EBxtjh2G4W8E7j43xyyeIyK%20GA6cBhuhtjLPcaqR4urtOCDZXA7L1FnOc72iYHCWadeqyXAk3ElNyk1jMbEk3Y9b1pLIG+AJ/BD+%20KDJs5HixFrie4xJfBE8Gj2KenglQ3B0cAIMjWLkw4FEyJ5NOsyHBXLyAm72hTwRexHvrdKJyKKwG%20L+kHQQjxCLiyhCR0v+Fd64L7qkN3gKqtmzY/81KZJIOYUcKQ53EmNWOjriEO6wkDz68tLmFlSCoV%20+L4kia12y3QdVjGA6JHFKuXETRs2nTx5KmUYYswqHAdM2xdFVL4NfYYTZFkVeU7RNZEXTdNhgPaG%20UbPdApAAhinLcrPRbNQbtWpFhWCfZ/sKeXgeTZE5llu/bn29XHMtN60atYWqb3tnTp/O53KW5fQP%20DrRd03PddBqJ7WBPiY9prVKLLAfI6c4bbwx97+nHH7ErjYy0RRNZgLMNI6MHT06fPjevpQsBCbO5%20HmC3XuxFPKfLksaLBUXZ2FeaP3nKikLbdWnoy1rGqns2tmLywMoFQYTrp1EE1BgiGxF8XuDBGsWY%20r8ActGGoLMQrli9SQWZpSlNV4LmOH3mwWk1GlEMeKHUYuC4sgqxKiYpBlEg/sgIPqy57QQDYnTYM%2033ZgNVIp3YWFjEPGDWM/5CmLZUd8zIsCBAfgDLAoEy4VnATHwFWpEEkAsnu+Ckwf/ohZIce1rVBk%20M6qKhTtJBSV4WXBDDMuHUbKly2DTa1LxKdUbjbl2iyQCxQz6HtylpTHBuh+GDeLYigjPxPEyqnfJ%20e9e64L7KjCY1jFjw4Xue7zIRztrksLE+8gF4EPyB9gUSy6s4HVnK5bKO46Szmf6RQdcnMcd7JF6Y%20m6tXyildz+ramsFB7MxkMS8RxMTWcNg0oWyIcT08YyQrGqHUtRw4W5aVgZ6cLnEuITOnZ/lAyKvF%20xcWFS7dPDA32+rbvOGGjVlu3bt22rVsBtsZGx04dn37msX3ZbFYBppyKXnjmpYW5pY2XjU9MrFV5%200ZDVtLqmXShKsnJs8phtmSyNrtl+eV82ndXkyG1rmkJFUQgCGrots8EBjopKw2p7vicqUtULv//o%20U+Vaff1Q/+bRoflyvWIC/1c8NwoirB1yXD+bL6i61mg0VFU1VDnwvSj0XQccGbg8IUJRTRxeCPzc%20Jl4uVZgYGWm34PAmCQgfsUk+XqA4C9D1bJdjBYKTnARRUuBvEYkkNBkV2Hkxl0m34nD67PTs7BnA%20VnhmnhHiCGk+nAgH8LyIcpUsW6/X4jgCrwPvp6apuixX6guR66dzOXA3VtsOAqJo8DCrKwo6bkzR%20x/g2YZ+thIJxcagk2jg4vVvWgprXMk3CS/jRRZeBM8xDCuCOxe4B6sTxIkRgF1Y1U26FwXeJfNe6%204P6bz7mzjVZrZm4u6V4MgfQZhoZ8TeJZIgAWM6hJq6mCxKczvdmUrIjlCgVsVVOpuaXKzGLl9Mxs%20q91miC9L/OjwIJ90zQAWgH+QBYlVWPQXABwoXIt5nkazZTu2IGL5BuClCKep4tnT59RYu+3mmyv1%20+h033/HYsw96phc4ke1YZ8/MnTh8Jp0x/BjobDgzvfCZ//l3Xz58pLdYPPjyvrMnZoaG1jSq7VbV%20ZML4tluuc2z33HRlfqncbNbqdZOG7Jqh0sB1hSgZiwrOqt5cKOT0FkMqfgQ8ubpYAdbNCzxcsCBI%20YjpzYOpUtVHPKNLExPqRkK207JPTZyzbFyQtiIiWybI4S4/DhAqPpd8sw3uoiU5URQ0iN04w2rFs%20NwBPhra44NabFsMLGSMD2AoLblue47qoXyZKSVEN11FbxKJ7ltqer8iCkVJ0WB6hAJBbrzdC4mH7%20Fy+CdwgEhZPEkMZBGKAiL4k9L0QtShZ+KPFdF4h/HIdB0G42VUWGwCCIIiOXEWUOVgm4PERREUHa%20nWgnJKNUOHhpDgVmZC3i+bobEFaEKAJgnBIOB2lhkSaHaqEMExICb0aOF0TudRuq3Qr3rnXBfZUY%20xzWbzXqzKSlyxGCFXTaTlhWZkMh03VqjyXOcIsuSKIkMRfUoBAJiWW0nDI5PTZ2YnnFDKshi/0Bp%20sNTn4XfekoCB4yahwgTkzOzZfDGXK2QTyKMBIfVmu9Vqj64pWA2Tl8S62dIibbFau+OymyRZvuee%20v73ssstozFx7x43ZbO5b3/rmUN+au9797lwu97V/uHffgYMZLWcY6Ycf+amqKP/m0797euosIOzM%206fLHPvqvCoXCfd/+5vDgyDt2v8sPyTf+4RsKr33owx+ZX1i49zs/uubSgb5sqq9Q9AMPKGyO0ZcW%20ytior8kAlgn0+6oITJX6trVv38nenkKxvz+bLZRbNnB0wNAwio1sFhAxiCPN0CnPgq8QBRwzhfUk%20MSAko8haGDmuB14gUlQ9nc0CuQ2TekNg1hywbE2zl8rVSi1kKcB60n+E9BccKrwbcAEYNNFYAliF%20tQYarkhjoyM9vb1zS0v1tu2FISdKIQ/BFWGTbdvAc8G7iADbcDWkkyV3I3DJklrsTwP627YFeOxG%20BKucBA5TKajuC+8mIDwOqvU8T8DyViXmMIKA65hdWFisNiwv5GVWM1DWDd/2iGKXUlLiCe8jxCuY%20rodLT5LxK3y9C+5de9vZam1iSsYbO66j61omkwYUsP0gZvkkAcy7rpukVXFzNavKuKFKQswICNzR%2045NHJo9DjK6nUpl8LtfXHyuSL3ByJkUEtm5bDgli7Jrh247nESZk+KZp7TtwyLScfD6vKGJaF3k+%20DgAkSJQf7P/+wz8BN3PPl/4GUHtxcX56+lQmk/rYxz6+fmL9oSOHj0weffed72qbFpBLz/fWjA+J%20ClwG31sqUcp+4K4PrF07Pj8//3v/9rO33nbrN7/9D7lcZvPGTdu2XvbTRx4AeN126XWzNVfKZuHa%20Mnkg5aIm8qFtus26oUiqwENMITIxT7xeQ7nx0i03XLotMlv797547PgRP7SHRwbH107omYyQbDJz%20ItJcz3P8AGA05kQg0SzWCsoyprKxBJGmM1lNN4DnumHA8JyEsz6EttkCWIcQCScY4r6pQAgcDMQa%206+IB/rG7CvXu8fIMWVRFQeZ5WRRTKWNoeLTU1yfrRozpkCQJgnoBQKcRY8ETwEUxESVYWikTuCGR%20zxQK+WIBINuOQjMAH4Ats0npZBwl2XKu002INZRcnLTbAsE/debMzOxCjI5KBbfhOh6GBgy8nagd%200emGBUcGR5qOE0bk9R2JtJuB71qXua+GtAylsiTl8vmQtikXpXI53/fr7TbPC1HM+gR1AwDGOJZJ%20KULM4RjPMCQ5TVdV3UinTC/SNU2W5Djmwojq6ZSkaW7UYFWJVSQqiOlCgVBqA8JFriTrgHeFXCaO%20yNyZ6dHxNT6NDU4TgP0G0bVbr/jK1/4ewOhzv//vnn7qGUkW5ubm84WC53ozizMAQwN9/UkVogCR%20RKPZZhmBhKQFMYes9JZ6AOhPT0/3FAtr1601HfP06VPgkIIgaFhNytP16yaerk9TVXcjT1VlNQhH%20+0qzc0tTcwtAT11wQ5JMeZLN5ndfv2OkUKiXy6FjLzTbS0uLvGKwIlykKKuibfsZHSUb23EYJmTc%20j3hwjyHFJp+Y4WBxcGq0JHi+Gwd+s9kQRcaFiCgKgYvD6tmhi0sqidRPxrFSGgZJvopirQ1FlbYw%209Bycnq0oDsQAoW/D+kuKkNSwo86BH7EMJoVY8At+KMYEZx7GjCTKhEvqnxjWjzEIsxdnBJZzgc3D%20WwQxQRiqWsb1fMy2CCKT7Kgm40RoIheDafRKuT43txALUqLtDjxebrfbOBdQAajXQ4L17uBadEWO%20FRlOT665i+Vd64L7quTugEW5XHZuqWqk0pTzavU6x/GpbEbWFEkzWu22E8UcJe0I4YVlIUjXAEnS%202aIgzUWuWa1USBCSYFCQAA1YEuNQiYyRFmXp+MlJAJbenr75as1y3GwulzZ0SRRtzwl8p1YuByyL%20wuJMbLeaW8e237LrZggIJidPmLa1cWhDHNFmvQlP7qOyCm5ADg4OArSQMLrxuluK2ez9D93vEVcS%20lYcf+tktN98CFPx73//hVVdfdfvu23fu3PXFL/6Voet7dt0BXPWH9/+ofyyL5SyBFziWKkg6L27s%2061cYsdp2I06enJmpma2iotsNq+JHvus6tk9iVlaUkMaV6hLDMqZnpTQ1rwpxQERVjQ0NkdcF7+MD%20XmOLKcI2r8pYUupYQYyDmKJk0hH8BAD+wPlxDB6QYJxfJQP+dpQDCLB7TNIgNnM8HBhJLBsFvm9b%20BMsWqe9GNoksx2EJqzA8oLoATklgElF3iKsEnIHnehhi4cYnR1DrBk4JUfhFTqaXhwGhLLgHWEjP%209eEKRQkiAJrsfEMEwPECeBrWtG1W4FVFs3EiU4yqAzERgNfH2HsGfiymWO4Jl82zbErThM6gji68%20d60L7quOuTMsfNlnZ2ZnFs6ElJqWV2s2UtlsLAhGhgfgZ4FjYmMpa3m+akS6bogER9e1bV9WUhph%20IWRPF0ojg4PNVn2xvCALnCxyKs9EvgMMNPT8ec9vWnYmk7NNE0d7Zox8f6lY2MgJytm5hUazBvR2%20cLDvhaMvvjL5ymBf/09efiGgoR1aAGpHXnnFsqyRseHDky8/9dxTPaN5kZM/9/l/r8mGoDITl6xP%2096SOHzkmZ5Tw6XBkaHS+srB3377NGzeWF8uprD41fZIwxLTbQ2tL/UN5s92W40AlYUbledPuk5WB%20LVvtmHUZiRWVl48em5ue+cFi5Y5du3p6S6bPsHrW52SUggkCP3Ads5GT2B5DDh2m5SRNt6IgxWKE%20vyhRxMBBmJ2OSByFAgtxi2gYRiGb82wzGZxNsR+VY03HBYiUZClKahQxy4HJEsB7PIWg7phAIi70%20CA1DYPIAvK2W6XcUICHIAGYeR0LMyADWEm/osijhMNW25YQUa2jgiXzwBzjuT0GhXsr42HMmlE03%20nfYApsHZAMyznEQJDvbAF8YtcCFiOzus8OrUNG1OlOF64iDkNRkz7jERcVBiRxGSVQTekCVFlN74%20kepa17rgvgrAHb7YMfUcd6C35AW+LDgAOpbnAuC2Hdv1PWSbohAQ4kfEXVho1I+HMQ1ZHtDNxyxE%20DMfLmqrKuic660fHFJ7RZd7QNECs0tYtQFRrDXOhWtdSGVGUgNVzUcgzQtowJEWvNZqEGCnDkEVx%20zVXDHEOXZucmLhkp9A3Ol2uapo1r61rV2tjwiMgL+/cftExzeCTHi0y72ZYMOZM3XGJvunqi2N/r%20OJ7QI9z6zptacya80EM/e5hXmW1XAf1nrty0Ayh0vbKkiLrb8s22lR/KAsJRn4gKcVumlO4p6enN%20I6O+a3lmS8vmltqmz8tarrcN5DemKVWPOJJhNR0w27FEEmkcNoYGEcOxjKphVoriZCbk0XA8hxJb%20oSTLiijCOiiKDAFKQCCsYduWjdoAKMaJgM4nmZmkfQx/EfDfgJxYdC7wAvig0HZiRhBZAeUKsC1U%20omwocjzwd03gJJ5VMAvj8ygtyXuEETm2YxwvwQVBbMDg/BCek4SQQvDh9sDN4DQ9IeaSDquYS5wG%207hkAAcfnx9gIoyUmILqhJbMSkbfLcgrAPwg8uFEF/kNWuAiiuVfn8dIuvHetC+6rKClDmUw2Oz4+%207pqzgEf5bK5ummfmFzhJTBcLLdOcL1cNRQopUE7ecd0zs+dYQcoWewHrOQkrJG3HYpLca71RT6e1%209cP9OU1hUCmFiByT1ox8Znigv3+p3iBRpEsqS4nMs45l05hXRdHh+WJPT6PVNB2nr1TsGxky2+bM%204qIXkqZjslwspxXLba/pH9m6ccNSuSwD6On62Ngo4HWjXmMZms2kOUrTEEX4ziUbN82Iswvz85l8%20Wk1pJ6dOwt01G82jx47W6/VCNl0wdIPXHU6Fi5FVmVfk/Y89wXDKxi2Xb1gzOLNw9tjk0Qce+seW%20E4SS7tSbbkQlIMY8D2SWj1lD1VOKShyHk1EEzQT3IBsxJ7iYxKCYfo4pNvuEISGhCDQ8CEKPy+hG%20T6FoOv6Zs4uW6RDMmTMsWZ7lBAb4GCQWhiEwYR48LsURfoEXuBagOwcBBNByH54XJ2pQHrc0Y2xQ%20BZLueEwcCrIQMehZuCR/QlEHWBSSqdbgKiLsm2Ww4olFQWZNU2zHJklvEmX5jsYkz1Ge5Y1UWlat%20ZtvBYtakrgYuD1i8IAg0CjlwOAKblMLzGnD2ZO4Hs6I/kCRoumpSXeuC++owYJi5XHbTxk2HDywF%20TlvRdJFldFXyojhwHQjhVUmgTOyEoS4r/UPDHC/Ozi/WGo10MT+xeQv4g6kTJ2vl2ulTdQZIut0k%20TFi6/BIcUGdbMRMpAptoYxEBJ7thGlcWGAnn7GH9XExIu9lK53LgHGqtFiqo4yQjnCGHOmNRHAdB%20Np0qptMqT9f29awd6Fcy2cVypW22E20smk0Zs/PzgixWq7WBYp/TN7Jp8/r+odLhVw4fPXGkUCwu%20Li7ajvvzl19xSWSo6tb167OKVD486VrtdEqVZIFL6b7PTB47LCuM5ZuayqiqkivmIl6rwG2HRBLl%20KIr9IDaA/QoqYGMQxQCF/Zksadgtj5htO2IFQMllIV9gvj7cRgz3HpAgDBhVkdiI2M12rVYPA7g/%20RGD8TABiJpY0eOHEDwROlGsLl+k3j2IPTcsJZMZjJD/wIIICGO6IZtc8R+IovEHgC3gRq1cBaEX0%20GJhCjwQpihjbC2KOwZIeQVR1FRbec1F3GIg5D06FgYflAMt78B/KRpKiSooGzgp8VRRBiMB4rgNQ%203tffpygSql4yWKQEzL4jewl4foEsJE12DphuQWTXuuC+CtIyLHUcJ4A4nBc94Hiux3GMwgODM0RN%20D+sNlkaeF/IshP7AI71ib08qmyWUrbSaAL3ZtDY+3Be0LUkQI5F3o6DaqJ04derS0eFsT6/peku1%20NiqxsFwYuHC+KgNdVrG6hkVxxGa7HWJFnR1RKml6tdmKaKimDQmAPXCJZY8ODKZTOhMG6CNCv1xv%20mYvzGzZuGh8fLVfLnucCgbWtNu9xiiiYjebUial6rT47OwuXMTI66nrYK9Rqty3H7R0cyaTTSjp7%204vRpGvgSx5xZWsqkjYmNG88tLM2cnt591WVjI1v0nAFeihfUas0+PVeZnFloh4HlmIDHugreIe3H%20vIV9mhEWogPcs8iiUaYdp2OLNk5fsoFQx9gNJHGS5JM4AogNrPmFim15mC1ZHmjAJgrppKP8RVGU%20TRQFiQYh+Afb82ROAm4fCSIrs+CZgLYLmBnnCLiWztRTvCTwThzQ8CYhddPio8jn2JSqKaoe8Fzo%20+cncKyrgTFrwT34riAOLZrHXWAN32DJxtLaezkiKQjkuKcYRDV3z/DCHrJ6gonDMlfp609m0IPJx%20HFIUkBKazYrQrmVH0my3VKZrXXBfnZfFcezCwsK5s+fO1epNy1ZxSnKAw7JVRZMlQ5WWyiFgf9Yw%20gL02KrVsLpcHos1yS5Wlqckja8dHxoYG2CA6MX1WMAzOt4ETVspLsxw3NDxaaZhYkOfFJCKW6QAR%20hyghl8sB3tiEaTUaLctE+ZqA8IrsJHrkmq5THlyMJwSkL5sbK/WaZotnaFpX3Diq1CpnyxWr3Vyz%20Zk0nj7F2Yv1NN+6q1pZ0PSUyMjbWM0y+kB8cGSr29s7Pz+uG4QHEB5HA0Z5CVtcNQmOGF4xCXomy%20GzdNhH4AEcXI8NDEmrGSLlutVqxGPh+2Kku1s2dZN1BEvmU2Xd+rW2ZY6GEzSiQGrMiZfgB+kQCq%20g6/ycecTOThLUa4Xx4vC0vI4IUNWcOCdxnOSI4gBVsTHYSdBfYFUL2bK46TKEP+b55wAVs1jo8ij%20rB1FDmHw2TlsSkCVZhK6IavgsHLWtk2ssIxx1qosCilRTmtaEMeObcGCS7LiQjBBItcnbs3XeQZW%20tSdXMFLpaq1tGGnfbDYbdTWVapqmKGGZKAlj37ZkTug4/2KpN5MxsApH5Anm8FEFGtbQCYJES6zL%200LvWBffVydwZxjAMAKn5xcWlVh2QFwVgCBO1bAeBiCExmwXapmlMGHIxYEwI8JcrFgDTDx87dO7U%208aFcfnSwdPL0qSDws9lso1rN9/alCn1tx6Yxtuh4oUcZTtEyLgnbPglqDVXXbdc7NzMLr5/K5iDS%20j0Isp8Ted0UB3ukFzVwqvaavxJFQ4RhBEsPIl3Rp85YNqVzGbLfdVu3M2dlKtS6J8tDIqKZk6/WG%20LutAUB3XMU1zNDPuuo4oSyO5oZAQ4LalUs/A0BBQz/Zwv2XZQL0zuVwQRI7t6rISu+bLx47uuOyS%20Vtthwqgc+IfOTPueNzY4rBczjCyalnPs0LH9Lz5fKPUHOMAuYbY0buPQUo7ETIAwzwqJsibcEaxi%20rdLwbUcSUA0fPEDLdiOOBx4fY7FjUtMexx1Y7xRERjENQ9yMlVjBjyj2kwqiDzhPEdCxwp0Bxyfy%20TIztob5XCzyf5/pyuXRvsdE2zQCoPd+XL7A0brTbEBioikx4IQqI44BnjHVRFHleVvWIcs2WXSyW%20RInfObHL8txDx44xAu4Ry4rEsYQDLxP6osz19BYzGSDxsYBznjDBI3SyLhxLhUQf8nx7ate61gX3%20VWVALQcGBlRdA3B3qJ8vFgGbbMdtl9uyIKQzaT2VSml6WlGYAEJ6n2MYVRJkjpV5ZqDUyyF4e7qW%202rphYsG0WF2vLpVrDas/Fw73FkjKIAFEAqTRajOyLPGp6bkZ4KT5Ys6znGar1VfqVzXdAzqIglWA%20LDrPSoETSAJADLu0tDjSW8QeeZGN2UhTld5scXxkuFKrAlqpktjfV3Is+8CBn3OC4AFKS45M5ZCE%205UoVAAtQFu7L0PXFpSVFVQWBd8yWIHBpQxgqDamaAaBfrzaI7cExqd4cE4WHTk/n0kZKNWzbMwOS%20zuVLff2e3c4Z+uhIbjiTOzI5dXaxMlOrMSKnKqogyREgOxakcMBtsYFT4HH4KsH6RUJIswWxi4cZ%20GJbjRU2UtYjgdqjMShGqqMXJpA0EbjaZkcdyuAsKYNowLddBZWATNV54XhKS8Xu4GcHQKKXJ8B8E%204htR0FIpiaVrevItxxX0tKjojUYNlWIkIWAiEgQ6nxwjSZokc0klzFK5okmKrmm8qPYUiwq8EkM1%20VYYbESVRU1VdVcF7cAI1DJ1DsQIK3D+piAf+jtu2NKmQjxLhhG6Re9e64L4qwZ1lLNuG721psN+J%20AwjgfT/gBVYFKBUlygvAg5u1Sn9PURMkwHHEBs8SBfi6+7ZtFg2D9T1eUXRF1CPZJIHjeqwXHzxY%205bZuyKTSURjPzc03mq21mzeXhoeadrN8pt6csQHGFElqm5bt+fmeHhLHbhBIDBf4YavV5GggM4R3%20LV3emsEyGIghYi4MZIXAhaUVVgECquTaZmthsUyo4PnO2Fj/YKkUuuz8QrXZcIAmpzOq41jnZnzC%20sJLjVlv1KHR0HSeQFjduVHhfjIjWkz/novijXhifWaicnTw2MQYxyUi1CVdq5fWc5ViNhfmo1RAF%20LqB07WAp01uce+ZpOa1CnNE0bSyiScb1KYoSx8T2fSxzj1AVEtaKR5l4CliYdAqB/2loMm+oWuiS%20AHULGD/2sf4dU9lMxEkMHwuUhhSOtCOIeGJM2cQ85kQSjX3GsQNFAn8n48BCjqvbfmNyMi3y4Gix%20yRbofK1RBVfKQvgROoELtysrKiuI4A+A6McRMPIknaRqpmONaENPPvNcuboUAHhzLHi7gPg8IwRY%207BMIkeCGHs9ysiyiSrDAgAND8bA0oQzKfNqB74c+09087VoX3FehxTQ6c+7c6ZnZS7Ze7hEM9jna%20qXegiqwEMYVw33OsFJBzVcUUMjDPiOiaAtwwZZR6dGOgUJRUtd9xSy2z2rZyYk4VJcZtAzGUBAUl%20w0J+eGRdsbcUs8Klmy4dHVm/WKlIADpAzxGw2NLggBuEru+zAGQkdj03DN20hoWEfb2FnnwmDDwS%20hWlRLaTSQGaDAJh+HLFcKtPftBzgoArP5FNaNtfbbPmCcEJN51RDyeeNTNqoQBwRYm8nz4MbMvt6%20csVMujeXrS0uqBm1r380m+1res7Q2Gh5cCyXHdBYNpPrhWfO5of7Bvuzhl438rooDPT1IpGWZSui%20XsgKmRTwVsvyeB5iBZxZymLpOl6YBHSeJD2cifIXMGxYZkWRJVn2TMsQuGK+CCcSloslLmSwQQrl%20lb0gEnD2OEdxSipFZMfqF4YXk/1WnJYhcRwwcXAz2FwKLoVjHcsSWBabiSQJnA0ArmS7mUKANYui%20FDOkP5vTJcV2HDgFPCiDDaY0cD0pmeyRTqfL1Uou05MtZFVNS/SKY5ETPazKJLIkYtcszuoSEuEZ%20BPeQRPNByuVq8Djuw+OY7/g1ab6uda0L7r95ZI/jfCa3dt26dDp/+423DQ0Ne76HclZYOIFDpoWk%20LT35ygK15D23bVmWZqQEzA5guQtgbKIBS4HR0Y7KCE3UTZLdQoQmwCMSQnQvCWIifMiGibwiyyYq%20g7iji5gJT4Q9OkxSvtMpKEyuD3ATW20YdnnzMSm1wxFEOMQzmX7EYBkfx7CJiDwjCsK73x0mc+B4%200ilLxCG/YVJoKIgijyJoksTgXDocNh1jaR+mG5ILwJcHvILjl1UOOzuGLKZLOAF3M/G2Ynrd9e+O%206bLqViKYy2AdYWePFP+hnX7TTmDEYAk5J+CEOrxpurIyybn4zJ1jVrZXmeUsNk1gNXnmTptQchRN%20RiihAGVyUKdaMlkflklmK+Gz8suFpp3Lx7M6GR+c/IcFjlGS5weejjOxsIuNQZUc1GmmnZp1unwn%20OPqDS56d6ahXMgmQH5qqtVq5uRP27NRxGhKI1eKoc0YX3rvWBffVYc1m87rrdnzuD/7goQcfet97%2033fp1ZeZdrvdbKiKvGn9xLr+vpQqZzNpQExAR1nV97209/mDB9Zs2FDq7Rd5+ezsrEdcP/YozyQy%20kgyXjJULUV8qAvcA3JyQaHFxbtPa8U1rxgEILNc9W6m1/VCC54TjAoKUVhJRjQyH/iAgwrngQ8xE%20ViUMcHgFbkgCtJFYEACdGQl3FTnK8zSBecexgR8P9ZVUnunNZgkOByURL1ZMq24Cz44T2VsbiLNh%20GHA9KcNQNRWf2wtM05RUmZUFG+coYbOmZ3nNajMp/MZZFqIi8zgkWpRkKeGpye5AnEgo8kIy7wK1%20s4DpRsmDKAQWhXB9cF8Uh0jjGboAL6h2sBtuMe4AORNxMZPsv/IR+h6sc4TLS5wDA94PuDYbQTBA%20gGVjBWQyHdVGJRusrkyOAmeGqydh7Sbvex5uelIq4b6pkBThsJ2+KsBoTcbYwXdcy7ZkVRFlyXV9%20XHORT3w0DklNfCdDksl5cULz4aSOOLCGLccYnojYcxv6gX/lldd+8COfqNea5Vqzp6fntcDeRfiu%20dcH9N2oALJlsJpvNDgwOVsvVn3zvHwVBjHFAB7P/+cMAGJ0eFSTZOP2HTSZnhs+9dIwXcLADoHNC%206jqysR3mxiZTRBFQuA7rY3DK9nNP/Bwb8bEinImSKpFOzzrizvK0iA4pRILpeQBfPo4nTYg5kuDl%20ejvk7J0SwmV2ib6APR8i4LVwbBTFKxknjCFYutw6mRDk5K5xWOnyWbSjtcusSBue3x6kyyQcW0mT%20iILjktAkpq/CV8JyV3j2a7rvE867vCx4TCfTxbLLx7HLJ762YX9ZfZeuHLjcIsSyruvAssiKQlc4%20f4das8zKYck/lHbuhb5pCxE6IdwIjRIiv1zCuNx0xC6HXMuRBbu8Auz5GGJFGRjfERZpvuM4w8Mb%20tl9z44Uv0a2b6VoX3FeLpdPpG2/EYebXXnvNgw8+1G63Md+SJEaQ8DF0Oclw/subbKctpxWwyIPH%20vcLkW81dgFTYhL6cgDiPXCuw2EllINzRRNOELqcA8JEk0a8o3/ve9x746U//r//4H1OpVISZnBW8%20AT6baBJ2ACcpyHsVPRmGvtoGzyJ4L7/USgYkQfLkAuJEor7TWdm5zvPo2oHWFbWUhGnTjv9gX4td%20neteQb2V12HZFcxfxs3Onb56zIU+YOUmOufR18Jq5zUSURjujz7/+f7+/k9/+tPAlzt9ocuvft5F%20MSuXd8FznO8WvcBrnL8HunKjzOtvjb66Zst3kVxMHJ93ekyndhMVOrvWta6tTnCHb6ksywz2HIpX%20XX3VKrmqo0dfee6ZZ3btvFHT9e7nBmxwcGBkdPS666/rLkXXurYKbbULKiUj1JbTEvSN+YlXUyGv%20P4q+Spnf9GnfIPdN3/g6NMmYxJ2/NRpN0zZd32OWc9MXxATLe45vYnAyYVaijV98YfTNft78uF9t%20FV9/Bl1OBr3JOtCV6ObNL+P8ncKC2LbNdPLgnVvDGsn4wkWjv+jefvGt/qI16lrXunbRMPfXsHj6%20+pTpq3Mxz6eE2V8Z+NiVTEm8nKboAC7Hvi6z0Ul/JL9ddvnlqqqmU+kLT+8klM+njNjz+euVlAI4%20T66T/2CX0ZR7Q5Lhghtj3/RG3vjor5hFfmPamX2T3zpJpJVMSnI7XCd1tbwV0bnB5cw7875/8b7x%208XFmOdlFX92DOL/GySDTeOVV2F9Gt+uXKG3pZtC71rW3Arj/Kt/lCxLNvwyCMJ0+e34lFfRqUuhC%20lrqCa/Gtu3fDz0rAw77u4AvOT2grx7yK9RckmdlVvLCdreMOoC9nvpd/487f46sLwtC777575Zk4%209s2ek2Vf468o7Sq+dK1rXXB/LQSxv8rx7C/3nB3Qbbdbjz32mCyrN9206+c///nJkyd37dql6/oL%20L7wwNj6+ZfPmhcWFaq2xbcumwy8fPHz46PU7biDEKxYLhw69Uqks3nzzrQsLi5VKpVDo2bhx4syZ%206cXFpWuvvfbEiRMjIyPpdPo8orP/RPTxK7u1/374mIQgr7xyeN++fTt23FAqlR555BFN02BBjh8/%20vrCwcN1112Wz2aNHJ/v6euv16uFXDscxzaSzI6PD2UzuZz97eOPmzb09PceOHoMbLxQKY2NjTz75%205IYNG2A9K+Xy+omJC/1ll5Z3rWtvc+b+39FvgD388MP1et1xPNNsR1Gkqio8Mjg4CLi2efPmkaGh%20//2PPl/qH+zr/Z3HH3tUUVJ//Td/s2nDWlmR642WYagPPPDA4uLi9PTZ0dFRWRbuv//+l18+DKD2%209NNPf/CDH/zFWLbKlqNeb3zzm98AOIbrT6VS7Xa7XC6HYTg3NwfuqqenJwyjP/zDP/zzP//zNWuG%20h4dHv/UP9/WgNv2c67kkjF987oUojg/s37d2HRpA/Je+9KWPfexjgiAsLS1NbNjwusCoa117i1mn%20nHqVfMjfphNqlosqE+3JVqvlOA4A+oc//GF4BBBt27ZtAHBXbt8e03hwcACOAXgKgrBWq5Z6S7tv%20vc00rXVr19126x2tlrlz567PfObfXHLJtmNHjyiKsnXrtgMHDgCuZTKZ8691sSyLLEuA6bVaDRbk%20pptuuvPOO0+fPg33cvnll4OrGx1dE8fRFVdcEYZBLpdnYiabzX3yU5+8+qqr5+Zm3vmud6YNAw7+%20X/63/3XPnj2e57788qHx8XHLsmZmZjYkyN61rr217dSpU/Dd6TL33zxtpzgJ2hcEXlHUjnw5WLPZ%20BDT/9Kc/3Tlu566bDh1+xTRNylDAMk4Se3r7ALkTsVtswLnkkksA0+HEb33rm+vXb1i3rgi0d/fu%203dgz2cm4sxeBB+1EGK7rJq25sud5PM/Lsqzrum3bu3btuuaaa+Cwnp4iwD0hIfz+5FNPbN26NZ/L%20K7KCIjNgAp/N5LZs3gLPNjU19dxzz+/YsQNYf6VSueuuu7rf/K695Q3C3KR4bFXY25S5nx85BBi0%20adPmtWvXPvfcc48//jjwU2CajUbjPOMGaCMhWVpa8t3guuuvP3HipGm2c7nsqVNT+/buwxFBSY9r%20oZA/eXIKvEJ/f//evXtzuRyzXGdyccQxnV+Asy8ulm+66RbHce+7775Dhw5deeWV8ODKYfhv9HOU%20QnzTbrW3b78CHpFEUdeMQ4deXlxchHXoeE5N0/bt2wenwwJCbFQoFC6uIKZrXfvnccbVczFv58HB%20SNXvuGPPCy+8cPjw4fe///3z8/P33nvvnj17xsbGzh8EqNTX179t2yVj42Nf//o3btq5q1goXn/9%20DUEQPPb4o7fsvjnRrmI0Vb322msmJib6+vpuuOGG3t7eCwHxovhEAvKOj49feeUVX/va32/fvv3W%20W2994IEHAN937tzZuZXO53ZwcDiXy4OHK/YUM5ksRn+ieOed737yiSfzheIVl1/eyXcNDg5effXV%20pVJp27ZtV111FZcIlnUT7l3r2q+VtYEBot1yyy0AWPSXsMnJyVQq9YUvfIFe3BbFMcrWAk8HaonS%20WmFYqVTOz4aOY4rqkmHoJcsSRWG1Wk3+CGfFnufCicvPBEdGESFhclYMyxgvG4FnuCjWAq4V1SqT%20X2AR4kQOE9l5sjIXHIarFOGqBK7rorYXjrGOO8sYhCEeg1O48YBOiEoIWVnMmHZt9dnHP/5xICX1%20er27FP/tdvToUfjW/Dpf8Wtf+1o6nd67d+8b//R2rpbhOtpc2Wy24+QEQSgWi8xrytsZXhD4ZBOc%2044SV3AI2P8myAj/0giQPzwmdtIMoiivPwF0seYiVViz8JVkExGJw4cxrC37g/xOVYAx6BEGkKwo/%20cGJnGZNqASTp8NfOuZ3IhtIube/aL2Wnfv7k/mnzsiuvGB0akH+1zEI8uf+ZA0fPsLmhO267iS6e%20rEWp9eMD5/+8dOrlpw9NX7nz5rFi+k3P91vzTzz+zFI73HztzdsnOifGMydOxkZpdCB74ZFeY+HU%20bHPd1k3yKv5Qc2/vD9KrfUUXQs8b+3c6WYWVB3lA8tedz66oqJ//5TxmXmxbEcu/nr/lN7uF5fvu%20NKxeWPqVDF/lLux7esMzd61r/6Sd2fvwV77xkN2c+dZ3vnmqtSw98noIX9FATSYxJDxkmUNx80ef%20eunI0QOP33fP955UjYwsIXmNyPIOp984/cBPflz3l7+8EYnOP2UYkgQN/eee+uHJxdP3/Jf/tH/W%20Sbia9fdf+JOfPD/F0PP7pDGJqChj5QEHLK9zDZ0ngSdcTR90oft56lrXurY6csTBz+5/eOT6j3z8%20fdsXzx2+72+/ML/zloXnnxrb/R7+9BOPnCQ7Lx3Yt++IHUZbd991qbJ0z30PX33nB9cwZ+57+ODt%20v/Xpmy8ZHFu/obQwldf69Qzz5COPaRuutc8+e++3n732A3e/58athaGxa7df2pdH4b/K1N6vfOU7%202sSuf7ln23f+7u/o2us+9v53qJmhrZvXnqPp6mxj5ui+5//uIfWSWzduvdxmvIe+85ePneQ+dfcH%20jz/+3afPuFdvGI7kobRq3/tXXxM37fzonsu++5Wviht2XrttiOdWC75z3U9U17rWtdVhsU1jPYc5%20k9LAsNBqtJtCQeGP7XvhB/c/MTM3ffClvSeX4quvmfj5T777w4OLH/jYJzb1SG4sWXOLR185B2fx%20olSdOnLMSb33zhsWjx9+4dGHH3hx/o67rnrqB/9YiRkBA01OUcGLtL79jR9tuPlW9+gzLx07Z9ke%20H4lJ8QPHhF65Gn/0t3/3+rW5IAwnn5+UMxmZI7yedU6ceviBH82qm377w3c4M6cPvPjCt7/7yIbb%207rIOPf/i0XmrZQmUj1fTanaZe9e61rXVYaxy0/VXfvXHX027uzJGbqA/dXz/k+7SCWX9lb3D67Zs%20v6nfnpzHcWlxu+Wl7OrJ6bMTA+qDTz7Dp/JxqwHYfHZq0th83fVrmK/+7TctiyFyUKst7Z8S+zdt%20UFmmWVk4cvhl7Uc/XTtccCP24MET2aF1uf7SxNqRR597Yv6dN4wJ1cnphc3v+Z0bt6758b1fON5m%20xxT7lcPTbWk+5L2UkYm9sDV77MxwKtOTjeerthO/uP9Iani8ty9Lxoeee+npoXXvn+BXC2PugnvX%20uta11WKX3f6hkPv+3lNLm9+z46oNGe/+J1qlK7dt31GMx48sxIPrt2znm4au73z3u67ZmHn4sb3h%20mh3vvO2WQ0ene9f1ArinShuGOfmqXdv9h39yenj0uhtvG+aXfvbcuXd8YI/BMqZUuPTSy5ozs+Ho%205k/93ie//51H1t2wZ1uJPsDpuz9014ghRi2ybuMOg/XxSq66sRm9QkVV4Qa1VA8bNeYWzct33Ky2%20J/ednNs0tv7a3Marrxx97MePju+8c1sfPStmdr1314DMhiSWVomv7BR43Hnnnb7vP/jgg52WnP+6%20HT9+/Kqrrvr85z//2c9+tvtx7FrXLmr7xCc+8eyzz77wwgudzruu/bfY5LFjg0NDnTKzX4/de++9%20n/nMZx599NHt27e/7k///AhCVdXue9m1rl3s9svwuV+rXcxtzKvq0oV/7vrTH//4x6ZpklcrgbrW%20ta5dZCYIAnB2HLO+eiC1Wzb7GwR3+Cjk8/knn3zyqaee6q5g17p2URvA+hVXXNFtMbt4375fAO5w%20hCRJv2SAtn79+meeeabL2bvWtbcGOhiG0U24//9iqqpqmvbrfEVd138BuAMZn5qa+vKXv8zz/C8M%200MDJy7Lckcztvp1d69pFbfBFjuPY9/3f4DV05uRceumlqytB9Kuv5KlTpx588EGAx1/PKwqC8PTT%20T8Pq/dfAPZ/PLy4u/v7v/373s961rnXtN4KMQEIvasoIF08I8Tzv13YL8IqA7IDeieLT6+3/E2AA%20H9+7CwN4L5oAAAAASUVORK5CYII=" height="260" width="500" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 1.&nbsp; </span><span class="textfig">Ubicación espacial finca Tierra Brava. </span></div>
      <p>Para
        el estudio del comportamiento de las precipitaciones se seleccionó la 
        estación representativa del área “Paso Real de San Diego”, y la serie 
        (1999-2018) basado en los resultados de la evaluación del comportamiento
        de las precipitaciones, realizados por <span class="tooltip"><a href="#B22">Ricardo et al. (2020)</a><span class="tooltip-content">Ricardo,
        C. M. P., Arias, G. A., Fernández, M. R., Cutie, C. V., &amp; Díaz, M. 
        O. (2020). Estudio de las precipitaciones para el diseño de sistema de 
        captación de agua de lluvia. <i>Ingeniería Agrícola</i>, 10(2), 28-36, ISSN: 2306-1545, e-ISSN: 2227-8761.</span></span> </p>
      <p>Para la estimación de la erosión hídrica se empleó la Ecuación Universal Revisada de Pérdida de Suelos (RUSLE), (<span class="tooltip"><a href="#e1">ecuación 1</a><span class="tooltip-content">
        <math>
          <mrow>
            <mi>A</mi>
            <mo>=</mo>
            <mi>R</mi>
            <mi>·</mi>
            <mi>K</mi>
            <mi>·</mi>
            <mi>L</mi>
            <mi>S</mi>
            <mi>·</mi>
            <mi>C</mi>
            <mi>·</mi>
            <mi>P</mi>
          </mrow>
        </math>
        </span></span>),
        la que permite predecir las pérdidas de suelo a largo plazo para un 
        sistema específico de manejo; definir sectores críticos en los que la 
        pérdida de suelo puede sobrepasar los rangos tolerables y elegir la 
        práctica de control de erosión hasta un nivel tolerable.</p>
      <div id="e1" class="disp-formula">
        <math>
          <mrow>
            <mi>A</mi>
            <mo>=</mo>
            <mi>R</mi>
            <mi>·</mi>
            <mi>K</mi>
            <mi>·</mi>
            <mi>L</mi>
            <mi>S</mi>
            <mi>·</mi>
            <mi>C</mi>
            <mi>·</mi>
            <mi>P</mi>
          </mrow>
        </math>
        <span class="labelfig"> &nbsp;(1)</span></div>
      <div style="clear:both"></div>
      <p>donde:</p>
      <p>A: 
        es la pérdida de suelo promedio anual en [t/ha/año]; </p>
      <p>R: 
        es el factor erosividad de las lluvias en [MJ/ha·mm/h]; </p>
      <p>K: 
        es el factor erodabilidad del suelo en [t/ha·MJ·ha/mm·h]; </p>
      <p>LS: 
        es el factor topográfico (función de longitud inclinación-forma de la pendiente), adimensional </p>
      <p>C: 
        es el factor ordenación de los cultivos (cubierta vegetal), 
        adimensional P es el factor de prácticas de conservación (conservación 
        de la estructura del suelo), adimensional </p>
      <p>El factor R se estimó por medio de la combinación de dos métodos: el índice modificado de Fournier propuesto por (<span class="tooltip"><a href="#B2">Arnoldus, 1977</a><span class="tooltip-content">Arnoldus, H. (1977). <i>Predicting soil losses due to sheet and rill erosion</i> (FAO Conserv Guide). FAO Conserv Guide, Rome, Italy.</span></span>), y l índice, también basado en Fournier, establecido por (<span class="tooltip"><a href="#B13">Lombardi &amp; Moldenhauer, 1992</a><span class="tooltip-content">Lombardi,
        N. F., &amp; Moldenhauer, C. W. (1992). Erosividade da chuva: Sua 
        distribuição e relação com as perdas de solo em Campinas (SP). <i>Bragantia</i>, <i>51</i>, 189-196.</span></span>) para zonas tropicales. El índice modificado de Fournier desarrollado por (<span class="tooltip"><a href="#B2">Arnoldus, 1977</a><span class="tooltip-content">Arnoldus, H. (1977). <i>Predicting soil losses due to sheet and rill erosion</i> (FAO Conserv Guide). FAO Conserv Guide, Rome, Italy.</span></span>), (<span class="tooltip"><a href="#e2">ecuación 2</a><span class="tooltip-content">
        <math>
          <mrow>
            <mi>I</mi>
            <mi>F</mi>
            <mi>M</mi>
            <mo>=</mo>
            <munderover>
              <mstyle displaystyle="true" mathsize="140%">
                <mo>∑</mo>
              </mstyle>
              <mrow>
                <mi>i</mi>
                <mo>=</mo>
                <mn>1</mn>
              </mrow>
              <mrow>
                <mi>i</mi>
                <mo>=</mo>
                <mn>12</mn>
              </mrow>
            </munderover>
            <mfrac>
              <mrow>
                <mi>p</mi>
                <msup>
                  <mi>i</mi>
                  <mn>2</mn>
                </msup>
              </mrow>
              <mi>P</mi>
            </mfrac>
          </mrow>
        </math>
        </span></span>)
        es lo más práctico en zonas donde no existen datos detallados. Como 
        base para determinar la erosividad se utilizan los datos promedios de 
        precipitaciones mensuales y anuales. El índice se obtiene de la fórmula:</p>
      <div id="e2" class="disp-formula">
        <math>
          <mrow>
            <mi>I</mi>
            <mi>F</mi>
            <mi>M</mi>
            <mo>=</mo>
            <munderover>
              <mstyle displaystyle="true" mathsize="140%">
                <mo>∑</mo>
              </mstyle>
              <mrow>
                <mi>i</mi>
                <mo>=</mo>
                <mn>1</mn>
              </mrow>
              <mrow>
                <mi>i</mi>
                <mo>=</mo>
                <mn>12</mn>
              </mrow>
            </munderover>
            <mfrac>
              <mrow>
                <mi>p</mi>
                <msup>
                  <mi>i</mi>
                  <mn>2</mn>
                </msup>
              </mrow>
              <mi>P</mi>
            </mfrac>
          </mrow>
        </math>
        <span class="labelfig"> &nbsp;(2)</span></div>
      <div style="clear:both"></div>
      <p>donde: </p>
      <p>i= 
        representa el número del mes; </p>
      <p>pi = 
        precipitación mensual (mm); </p>
      <p>P = 
        precipitación media anual (mm). </p>
      <p>El cálculo del IFM debe hacerse para cada año y luego calcular el promedio, cuya clasificación se presenta en la <span class="tooltip"><a href="#t1">Tabla 1</a></span> </p>
      <p>El índice de Fournier establecido por <span class="tooltip"><a href="#B13">Lombardi &amp; Moldenhauer (1992)</a><span class="tooltip-content">Lombardi,
        N. F., &amp; Moldenhauer, C. W. (1992). Erosividade da chuva: Sua 
        distribuição e relação com as perdas de solo em Campinas (SP). <i>Bragantia</i>, <i>51</i>, 189-196.</span></span> (<span class="tooltip"><a href="#e3">Ecuación 3</a><span class="tooltip-content">
        <math>
          <mrow>
            <mi>R</mi>
            <mi>m</mi>
            <mo>=</mo>
            <mn>68,73</mn>
            <mo>*</mo>
            <msup>
              <mrow>
                <mrow>
                  <mo>(</mo>
                  <mrow>
                    <mfrac>
                      <mrow>
                        <mi>P</mi>
                        <msup>
                          <mi>m</mi>
                          <mn>2</mn>
                        </msup>
                      </mrow>
                      <mi>P</mi>
                    </mfrac>
                  </mrow>
                  <mo>)</mo>
                </mrow>
              </mrow>
              <mrow>
                <mn>0,841</mn>
              </mrow>
            </msup>
          </mrow>
        </math>
        </span></span>), Según <span class="tooltip"><a href="#B1">Alonso et al. (2011)</a><span class="tooltip-content">Alonso, A. J. A., Bermúdez, L. F., &amp; Rafaelli, S. (2011). <i>La degradación de los suelos por erosión hídrica. Métodos de estimación</i> (Vol. 4). Editum.</span></span> es una de las modificaciones del índice de Fournier, basada en la 
        erosión de la lluvia a escala mensual, la cual se expresa de la manera 
        siguiente: </p>
      <div id="e3" class="disp-formula">
        <math>
          <mrow>
            <mi>R</mi>
            <mi>m</mi>
            <mo>=</mo>
            <mn>68,73</mn>
            <mo>*</mo>
            <msup>
              <mrow>
                <mrow>
                  <mo>(</mo>
                  <mrow>
                    <mfrac>
                      <mrow>
                        <mi>P</mi>
                        <msup>
                          <mi>m</mi>
                          <mn>2</mn>
                        </msup>
                      </mrow>
                      <mi>P</mi>
                    </mfrac>
                  </mrow>
                  <mo>)</mo>
                </mrow>
              </mrow>
              <mrow>
                <mn>0,841</mn>
              </mrow>
            </msup>
          </mrow>
        </math>
        <span class="labelfig"> &nbsp;(3)</span></div>
      <div style="clear:both"></div>
      <p>donde: </p>
      <p>Rm = 
        erosividad mensual. </p>
      <p>La aplicación de los coeficientes propuestos por <span class="tooltip"><a href="#B13">Lombardi &amp; Moldenhauer (1992)</a><span class="tooltip-content">Lombardi,
        N. F., &amp; Moldenhauer, C. W. (1992). Erosividade da chuva: Sua 
        distribuição e relação com as perdas de solo em Campinas (SP). <i>Bragantia</i>, <i>51</i>, 189-196.</span></span> han sido realizados en zonas tropicales de varias regiones del mundo logrando buenos resultados (<span class="tooltip"><a href="#B14">Medina, 2009</a><span class="tooltip-content">Medina, M. C. E. (2009). <i>Modelos numericos y teledeteccion en el lago de Izabal, Guatemala</i> [Doctoral dissertation]. Universidad de Cádiz, España.</span></span>).</p>
      <p>Una
        vez calculado el IMF se procedió a la clasificación de la agresividad 
        pluvial con los rangos que se presentan en la tabla1según (<span class="tooltip"><a href="#B16">Moyano et al., 2006</a><span class="tooltip-content">Moyano, M. C., Aguilera, R., Pizarro, R., Sanguesa, C., &amp; Urra, N. (2006). <i>Guía metodológica para la elaboración del mapa de zonas áridas, semiáridas y subhúmedas secas de América Latina y el Caribe</i> [Disertación]. Universidad de Talca.</span></span>).</p>
      <div class="table" id="t1"><span class="labelfig">TABLA 1.&nbsp; </span><span class="textfig">Clasificación del Índice de Fournier Modificado (IFM)</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="center">IFM</th>
                  <th align="center">Clasificación</th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="center">0-60</td>
                  <td align="center">Muy Bajo</td>
                </tr>
                <tr>
                  <td align="center">60-90</td>
                  <td align="center">Bajo</td>
                </tr>
                <tr>
                  <td align="center">90-120</td>
                  <td align="center">Moderado</td>
                </tr>
                <tr>
                  <td align="center">120-160</td>
                  <td align="center">alto</td>
                </tr>
                <tr>
                  <td align="center">≥ 160</td>
                  <td align="center">Muy alto</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <div class="table">
        <p class="textfig">Fuente: (<span class="tooltip"><a href="#B16">Moyano et al., 2006</a><span class="tooltip-content">Moyano, M. C., Aguilera, R., Pizarro, R., Sanguesa, C., &amp; Urra, N. (2006). <i>Guía metodológica para la elaboración del mapa de zonas áridas, semiáridas y subhúmedas secas de América Latina y el Caribe</i> [Disertación]. Universidad de Talca.</span></span>)<br>
        </p>
      </div>
      <p>Los factores LS asociados con características de la pendiente del terreno, se determinaron de manera conjunta por medio de la <span class="tooltip"><a href="#e4">Ecuación 4</a><span class="tooltip-content">
        <math>
          <mrow>
            <mtext>LS=(</mtext>
            <mfrac>
              <mtext>λ</mtext>
              <mrow>
                <mtext>22</mtext>
                <mtext>.3</mtext>
              </mrow>
            </mfrac>
            <msup>
              <mtext>)</mtext>
              <mtext>m</mtext>
            </msup>
            <mtext>·(0</mtext>
            <mtext>,065+0</mtext>
            <mtext>,045·5+0</mtext>
            <msup>
              <mrow>
                <mtext>,0065s</mtext>
              </mrow>
              <mtext>2</mtext>
            </msup>
            <mtext>)</mtext>
          </mrow>
        </math>
        </span></span>, descrita por (<span class="tooltip"><a href="#B18">Osti et al., 2007</a><span class="tooltip-content">Osti, L. C., López, B. S., Sánchez, M. F., &amp; Domínguez, C. M. (2007). <i>Riesgo a la erosión hídrica y proyección de acciones de manejo y conservación del suelo en 32 microcuencas de San Luis Potosí</i> (333.73097244 R5).</span></span>).</p>
      <div id="e4" class="disp-formula">
        <math>
          <mrow>
            <mtext>LS=(</mtext>
            <mfrac>
              <mtext>λ</mtext>
              <mrow>
                <mtext>22</mtext>
                <mtext>.3</mtext>
              </mrow>
            </mfrac>
            <msup>
              <mtext>)</mtext>
              <mtext>m</mtext>
            </msup>
            <mtext>·(0</mtext>
            <mtext>,065+0</mtext>
            <mtext>,045·5+0</mtext>
            <msup>
              <mrow>
                <mtext>,0065s</mtext>
              </mrow>
              <mtext>2</mtext>
            </msup>
            <mtext>)</mtext>
          </mrow>
        </math>
        <span class="labelfig"> &nbsp;(4)</span></div>
      <div style="clear:both"></div>
      <p>Los 
        valores de k fueron obtenidos a partir del Nomograma de erodabilidad 
        basadas en datos de campo obtenidos en parcelas de erosión establecidas 
        en estados Unidos que calcula K gráficamente para un suelo dado en 
        función de la distribución de tamaño de las partículas contenido de 
        materia orgánica, estructura y permeabilidad del perfil. Según (<span class="tooltip"><a href="#B18">Osti et al., 2007</a><span class="tooltip-content">Osti, L. C., López, B. S., Sánchez, M. F., &amp; Domínguez, C. M. (2007). <i>Riesgo a la erosión hídrica y proyección de acciones de manejo y conservación del suelo en 32 microcuencas de San Luis Potosí</i> (333.73097244 R5).</span></span>).</p>
      <p>Para calificar el grado de erosión al que está expuesto el territorio se ha empleado la clasificación establecida por: (<span class="tooltip"><a href="#B6">FAO-UNESCO, 1980</a><span class="tooltip-content">FAO-UNESCO. (1980). <i>Metodología provisional para la evaluación de la degradación de los suelos</i>. FAO, Roma, Italia.</span></span>). En la <span class="tooltip"><a href="#t2">Tabla 2</a></span> se presentan los valores empleados bajo este criterio. </p>
      <div class="table" id="t2"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Clasificación de los niveles de erosión</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="center">Nivel de erosión</th>
                  <th align="center">Valores t ha<sup>-1</sup> año<sup>-1</sup></th>
                </tr>
              </thead>
              <tbody>
                <tr>
                  <td align="center">Leve </td>
                  <td align="center">0-10</td>
                </tr>
                <tr>
                  <td align="center">Moderada </td>
                  <td align="center">11-50</td>
                </tr>
                <tr>
                  <td align="center">Fuerte</td>
                  <td align="center">51-200</td>
                </tr>
              </tbody>
            </table>
          </div>
        </div>
      </div>
      <div class="clear"></div>
      <div class="table">
        <p class="textfig">Fuente: (<span class="tooltip"><a href="#B6">FAO-UNESCO, 1980</a><span class="tooltip-content">FAO-UNESCO. (1980). <i>Metodología provisional para la evaluación de la degradación de los suelos</i>. FAO, Roma, Italia.</span></span>).<br>
        </p>
      </div>
    </article>
    <article class="section"><a id="id0xffffffffffd50980"><!-- named anchor --></a>
      <h3>RESULTADOS Y DISCUSIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>La
        estación meteorológica escogida, indica acumulados anuales de las 
        precipitaciones en un período de 20 años; superiores a 974 mm; Según el 
        análisis estadístico el promedio de la precipitación anual obtenido para
        la serie analizada 1999-2018 fue de 1332 mm, con una deviación estándar
        de 213,91 y un Cv de 0,16, lo que indica para la mayoría de los 
        propósitos una aceptable longitud de la serie para obtener de ella 
        estimaciones confiables y una moderada variabilidad, según <span class="tooltip"><a href="#B23">Ricardo et al. (2015)</a><span class="tooltip-content">Ricardo
        Calzadilla, C. M. P., Fernández, M. M., Pérez, B. C., Castellanos, S. 
        L., &amp; Cutié, V. (2015). Evaluación de la eficiencia de la captación 
        de agua de lluvia en casas de cultivos. <i>Ingeniería Agrícola, 5</i>(4), 3-9, ISSN: 2306-1545, e-ISSN: 2227-8761.</span></span>5.</p>
      <p>Como puede apreciarse en la <span class="tooltip"><a href="#f2">Figura 2</a></span> el 90% de la lámina precipitada mensual, resultan erosivas considerando
        el criterio de lluvias erosivas las superiores a 13mm según <span class="tooltip"><a href="#B26">Wischmeier &amp; Smith (1978)</a><span class="tooltip-content">Wischmeier, W. H., &amp; Smith, D. D. (1978). <i>Predicting rainfall erosion losses: A guide to conversation planning</i>. USDA Agr. Handbook, USA.</span></span>. Citado por <span class="tooltip"><a href="#B11">Kraemer et al. (2018)</a><span class="tooltip-content">Kraemer,
        F. B., Chagas, C. I., Ibañez, L., Carfagno, P., &amp; Vangel, S. 
        (2018). Erosión hídrica, fundamentos, evaluación y representación 
        cartográfica: Una revisión con énfasis en el uso de sensores remotos y 
        Sistemas de Información Geográfica. <i>Cienc. Suelo</i>, <i>36</i>(1), 124-137.</span></span>. Con 0 valores inferiores a 13 mm en el periodo de junio a septiembre.</p>
      <div id="f2" class="fig">
        <div class="zoom">
          <svg xml:space="preserve" enable-background="new 0 0 500 226.93" viewBox="0 0 500 226.93" height="226.93px" width="500px" y="0px" x="0px"  version="1.1">
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UqlTC7Mt%20jnQf0agGtm9fZyo1oVBroVGNiUa198W3C9Zd0ahO6oPurvyVPOPhVPlbi2Pt+wrWG9m7d98rx47n%20cIHTp0+vqKhIlRqRg/xqbGzs7u5O/nnGOydqC/Yh39c+/r338rVD/+CiwvSrjnR37969O08Ln9p9%20NE87rexnGu7d237gtLxcPHaiJxw4fr8wjWrf3r3vvXmaRjVQ1P9gSsEih0Y1RhrVmx+ck0pN06iK%20pFFNP9KdpwNHxsOp8tqofrvznwv2GKz2fe2nvv56DhcYqqWhoUHkgH/reXR3b9myJT1vMEZ4piEA%20Q7Jryh95ONVgU9/06aVYbJGDvGhpadm7d2/MG/X19TNmzIgnAY//6o2nly8rTBnq6y+/4sbleVr4%201x74+b6XugqwFhMrKhoavpKnhb+07a8PNW0tzGFj5cqbJ5+blwvI3+g+fuNf7ClYo7pxwWc1qgFs%20/fGL2378YmE2h0Y1RhrVj557/S8ee0GjKpJG1f5nt3f/Ym8OF5h9VrwAjeqN//7f/uEv/t/CbI7/%20a/GS8y8p2AgPkYOxZMuWLcnFG6tWrSrFEYdjxPNVv/fDafNzuMB/GPf8sXEfUbEA5Wrn1CsPHf+P%20uVravxx7e/8v/9H5DZEDhiZ9MNXUqVOvvvpqeaOYHT2t4pcT/kMuG8Dpv0y9c0zFApTtgeP0XB44%20Tpxy+Nj4V9SqyAFD0N9gKgAARA4Yqe3bt4e8EaeLYTDVK2dN8TgIAACRg3KQPpgqJI0lS5aMet6I%20d0z63079qK0DACByUNr27du3e/fu4hlMlfH4OQAARA5KWEuvOL1kyZKpU6eObnn6u9EeAACj6BRV%20UCQ6Oztvv/32cb36m2fOnDnj+nHXXXcVsrTd3d2NjY0xb1RUVKxatWrU88aBigv2njND3gAAKDbO%20chSF5ubmW265paOjY+DZdu7c2d+vCjmcqdgGU6U8tRQAQOSgP52dnatWrWpqahr8n7S0tNTV1Y1W%20gdMHU82bNy/kjaEuIbc3knrpvYo9Ez8mbwAAiBz0LeaNysrKTZs2HTp0aM2aNcVc2sbGxhHemar7%209IqmC67LYZEO//Lvjx1+XUMCACharuUYZZMmTdqwYcP+/fsXLlxYzOXct29fkjemT59eDHfCBQCg%20JDjLMco2bdpU/IU8dOhQ8ljx4Q2mAgBA5IB+vfzyy6miecwfAAAiB/lVX1+fTNfW1s6aNWvp0qXV%201dUjWeZ3vvOd7Bd7enriHXvDxPTp0y+//HJ5AwCAoXItRympqanJeKWtrW3dunUheGzbtm0kSz7R%20l3feeSf+durUqVdffbW8AQDAMDjLUUqeeOKJt956a+bMmfGf7e3tO3fuXLNmTVdX18qVKz/1qU8N%20+1zHf/pP/yn7xaNHj/7lX/5lmDjvvPNUPgAAw+MsRykJiSLJG0GYXr169eOPPx6mQ+q4//77h73k%200/ty2mmnqXMAAESOse6qq66qrKwME88++6zaAABA5CD3PvWpT6kEAABEDvJl586dqd5hV6oCAACR%20gxy755574sQNN9ygNgAAKDbuWFUy5syZU11dPW/evMsuu6yqqirVe8eqkDc2b94cpmfPnl1XV6eW%20AACKxIGKC94e/1H1IHKMvpUrV8bMkC4+gC8GiR07diSvb+6VvZAw24MPPqgyAQCKxK4pf3Rs/JnH%20Tj1TVYgco+/w4cODnDOEiocffviRRx55+umnu7q6Ur1PBpw1a9YNN9zg/AYAQJHoPKNq7znTQ95Q%20FSJHsdjWazBzVlVVLe+l0gAAitOBigt+OeF35A2RAwAAci8OplIPIgcAAOTY2+PPfOrjn5I3RA4A%20APjQ0dPOzuHS9leetf+Mj8sbIgcAAHzo+Ym/95cXLc3hAl9/Yc/77xxTsQPwKEAAAEDkAAAARA4A%20AACRAwAAEDkAAACRAwAAQOQAAABEDgAAQOQAAAAQOQAAAJEDAAAQOQAAAEQOAABA5AAAAMae8aqA%20vOru7t6yZUvyzxOp01Op6sK8dUvL7nfffCFPCz/y/u8VZi2OdHc3NjbmaeGv9kxJpSYUZkU2bdr4%20iY9V5mPJGpVGpVGVd6P6556PpVLnaFQaVYk2qgcf3PLTKZNyuMCZM2fW1dWJHPAb+/bt2717d0gd%20v9nn9pxe4MCTr13hB0cL1q/K31p0fzChYGuRvxXRqDQqjaq8G9XRDz5SsN6hRqVRFf+KhJ6VyAG/%200dIrTs+YMSPZ5z738wIVoGLixBkzpuVp4X//3PsFq8mk9nLu1K4Jr7xYoBWZMX3GmafnZSSnRqVR%20aVTl3agOdJ3W8WJKo9KoSrRRTZ8x82MTctmo6uvrS7FbKHKQF42NjTHTV1RULFmyJPyMr7/RffyB%20n+8p2JFj3rzP5mnhPz38830vdRVgLSZWVMybNy9PC3/rxy/uebFAO926+ssnnzsxH0vWqDQqjaq8%20G9WPnnt914svaFQaVYk2qhnTp19y8e/qGYoc5Fj6YKoQxGfMmJHkDQAARA4YkfTBVPPmzcvfKVEA%20AEQOxpz+BlMBACBywIikD6aaPn365ZdfLm8AACBykBstLS179+6NecNgKgAARA5yyWAqAABEDvIi%20PlbcYCoAAAZ2iiooEp2dnbfffvu4XgPPdtddd1166aVxzkmTJi1cuLC1tbXApW1paUnyRn19/dVX%20Xy1vAADQJ2c5ikJzc/Mtt9zS0dFx0lgyZ86ctra25JWurq6mXlu3bg3ZozClTQZTBatWrRI2AAAY%20gLMcoyykiBAV5s6de9K8ESxevDjkjcrKyhAwenq1tLTU1taGXy1atKgA5zpC0kjyxvTp0+UNAABE%20jmIXeu1NTU0xRWzYsGGAOZubm3fu3BkmHnvsseSERl1d3Y4dO8Kfh+mNGzfmtagZg6lcvAEAgMhR%20AiZNmhSSxv79+086LOqBBx4IP2tra0PMSH+9qqpqxYoVYSJEl/yVM4SNEDli3ggxKUQOeQMAgMFw%20Lcco27Rp0yDnfOKJJ8LP6667LvtXn/nMZ+JEa2trRiDJiRA24sTUqVNdKQ4AgMhRnrq6umKnP/tX%20Z599dgEKUF9fP2PGDHkDAACRowwll4ZPmTIl+7fJmY09e/YM7yzHd7/73ewXe3p64h17w4QrxQEA%20EDkYvuPHjw/wW1duAAAgcjAit956a/aLR48eve+++1QOAAAiB/9q2OcizjjjjOwXT5w4oUoBABgh%20N8ktDZMnT44Tzz//fPZv29vb48RFF12krgAAEDkYsurq6jgRn4yR4dVXX81IJgAAIHIwNLW1teHn%20Qw89lP2r7du3h581NTVJMgEAAJGDoVm2bFn42dbWltwwNzp48OC2bdvCxI033qiWAAAQORim+fPn%20V1ZWholrrrmmubk5vhgmFixY0NXVFX61dOlStQQAQLFxx6pRtnLlys2bN2e8GB/AF8yePXvHjh1x%20uqqq6rHHHgt5IwSMuXPnps8f8sauXbvCDOoTAIBi4yzHKDt8+PDgZ66rq2tra1uxYkVNTU18JUw0%20NDTs379/5syZKhMAgCLkLMco29Zr8PNXV1dv2rRJvQEAUCqc5QAAAEQOAABA5AAAABA5AAAAkQMA%20ABA5AAAARA4AAEDkAAAARA4AAACRAwAAEDkAAACRAwAAQOQAAABEDgAAQOQAAAAQOQAAAJEDAAAY%2088arAvKtu1ecfqP7eMHe90j3kUOHDpVBBeZvLbqPHCnkWrx3/Gg+lqxRaVQaVXk3qiPdb2tUGlVJ%20N6qPnX1qDhdY0UvkgH+npaVl7969SeQ40XN6KvX7hXnrfXv3vvfm/8zTwl/64KJUakJBjhzdW7Zs%20ydPCX/1gSio1pTCbY/v2x848LS+nVTUqjUqjKu9G9eYH56RS0zQqjapEG1VLy+4XnvtJbpfZ0NAg%20csBvNDY2JmEDAIARKsVTHCIH+dLd++VEzBvTp0+fOXNmfP2NI8eee/TVwpTh4ukzFn2uNk8Lv+vR%20jreO9BRgLSZWVCxZcn2eFv7D5w6/8tzhwmyOJTcsOfOMvHx3qFFpVBpVeTeqthff7vjxaxqVRlWi%20jWruvHkX/IcqkUPkIPfSB1PV90p+dXrF8VSqQPvcyokTp06dmq9d4cTOXx7pKsyK5G8tzn7x/VSq%20QL3DsydOnHzuxHwsWaPSqDSq8m5UBw6/nkq9plFpVCXaqCZW5HFziByMXVu2bEmu91q1alWJZnEA%20AEQOik7GYKrLL79c3gAAQOQgNzIGU82YMUPeAABA5CA3tm/fHvJGnDaYCgAAkYOcSR9MNXXq1Kuv%20vlreAABA5CA39u3bt3v3boOpAAAQOcpBZ2fnBRdc0NXV953pWlpa6urqClkeg6kAABA5ysoLL7zQ%20X94IJkyYULCSpA+mqvjwST1L5A0AAESO8tHT0zOK724wFQAAIgf50tIrTi9ZssTTNAEAEDnImcbG%20RoOpAAAQOci9Q4cOJXnDYCoAAEQOcuzll1+OE/PmzQt5Q4UAACBylLNx48Yl07Nnz/785z8/f/78%20qqqqkSzzu9/9bvaLPT098b3ChMFUAAAMzymqoFRMnjw5+8WdO3fedNNNl112WXt7+0gWfrwvJ06c%20iL+dOnWqvAEAwPA4y1Eyqqurn3vuuQkTJoSJ+Epra+vGjRubmpo6OjqWLVv2zDPPDHvht956a/aL%20R48eve+++8LEeeedJ28AACBylL+ZM2em/7OuV01Nzbp169ra2pqbm6+66qrhLfmMM87IfjE5ywEA%20AMNmYFXJu/766+PEL37xC7UBAIDIQY5lnPoAAACRg1xqbW2NE54FDgCAyEHubdy4MfysrKy88sor%201QYAACIHwzRp0qTbb789OacRNDc3z5kzp6mpKUzfdtttI3w0BwAA5IM7VpWMrq6udb2yf9XQ0LB6%209WpVBACAyMHwdXR03H///c8+++zOnTvjK7W1tbNmzVq6dGnypA4AABA5GKaQK+688071AABAaXEt%20BwAAIHIAAAAiBwAAgMgBAACIHAAAgMgBAAAgcgAAACIHAAAgcgAAAIgcAACAyAEAAIgcAAAAIgcA%20ACByAAAAIgcAAIDIAQAAiBwAAIDIoQoAAID8Ga8KyLeWlpZDhw7F6XdSZ6RSlYV53/Z9ex987/U8%20LfzIkcmFWYsj3d0PPvhgnhb+fNdZqdSEwqxIWIvJ507Mx5I1Ko1KoyrvRnWg6yOp1DkalUZVoo3q%20B49v/5/tk3K4wPPOO6+urk7kgN/o7u7esmVL+Jm8cqLn9ILtc48eOfLyy2/na1f4QeH6VS+//HK+%20NtAHUwq2Ft3dXe8e687HkjUqjUqjKvdGdU7BeocalUaV+83RfeTl99/K1dLGjRt36NChqb1EDvhQ%20a2tre3t7zBsVFRX/us9NnZ7qLFwZkvfNva5yWItf91S8crhgazHxzNPG5eVArlFpVBpVWTeqd3sm%20pjQqjaqUG1XFWSO9kCH0pkLYiNMXX3xxyeUNkYN8efDBB5MvJ5YsWZJ8Nt7oPv7jv9hTmDLU119+%2044LP5mnhrz/w830vFWK/O7GiYtWqVXla+NYfv/j8j18szOZYvHhJnoYraFQalUZV3o3qR8+9/rPH%20XtCoNKoSbVTz5s675OLfHckSWltbW1pa4nRdXV19fX0p9gxFDnIsfTBVRUVFyBt5/K4FAKB8NTY2%20Hj16NE6vXLmydPtUIge5lD6YKqTwGTNmyBsAAEO1b9++3bt3x7xx8cUXX3755SXdpxI5yJnt27fv%203bs3Ts+bNy/kjdEtzyfOrbRR0KjQqNCoKDnxO9yYN+rq6srgO1yRgxwowsFUN1732Usu+t1Sr9ir%20/+j3b1zwx2XQQn6w+at5Gh6tUWlUGtWou+T3fvf/+dP5GpVGpVHlqlGVzWAqkYNciif+Yt6YPn16%20MZz4K5vDxtWfvaTUVyQeNspgc2hUGpVGpVFpVBrV4E3+WOU9/2XZUNfi0KFDP/jBD2LemDp16rx5%2088pmgLrIwYikD6aq7+Ww4bChL6JRaVT56ItoVBqVRlXejar8BlOJHCXs4MGD3/rWt5544omOjo7w%20z5qamlmzZn3lK1+prq4ucEmKczCVw4bDhkalUWlUGpVGpVGVXKMqy8FUIkepCtn3iiuu6Or6zf2w%20Q/DYvHnztm3bdu3aNXPmzIKVxGAqhw2HDY1Ko9KoNCqNSqMaeaOK3+HGvBF6U4sXLy7Lu32KHCWj%20s7Mz5o3a2trvfve7dXV14cUQNkIUDi+GX+3fv7+qqqoAJWnpFaeLYTCVw4bDhkalUWlUBXPvny8b%204XPNNCqNSqNKlPdgKpGjJH3nO98J0aKysnLHjh1JtFi4cOGUKVNCpz/86uGHH16+fHm+i9HY2BhP%20bgSrVq0axgfj//jkJ3JYnrMvqZh1aU3hd7hXzPz4uRPPyNXSTvz6o4u//MeFX4uwCrndHJcvXPrJ%20//iJwn86NCqNSqMq40b1sYmna1R9NKpTNaqSb1QPPvjgoUOH4vTixYunTp1axv3YcT09PevXrw9T%20a9eu1a0vZpMmTQq5oqGh4c4778z41aWXXtrW1jZ79uyQRnL4jiFahICR+rdTGUU4mAoAoOSU/WCq%207HDhLEdpaG9vj5dwfO5zn8v+7axZs0Lk2LlzZ/4K0NLSsnfvXo8VBwAYibEzmCqdyFEa3nrrrTgx%20efLk7N/mu6UmV26khjuYCgCAxx9/PHm6wNy5c0PeGCMrLnKUhj179sSJPm+G++lPfzrJzfGy8qGK%2057+yjRs3Lvzs6emJ/5w5c+a+fftsDgCAoUpObpTxnalEDoYvBo8gyeUAAAxVT0/P2LwgVuTgQ33e%20PODQoUNbtmxJ8gYAACPJG/PmzRs7g6lEjrI1YcKEHC5t6tSpDQ0NcczV4sWLS7pmmpqa3nvvvQUL%20FowfX8Jt/m/+5m/efffd66+//iMf+Yi1GHUPPfTQO++8c91115122mnWYnQ9/PDDJ06cmD9//umn%20n24tRtff/u3fHj9+/Atf+MIZZ5xR0h/w8liRv/u7vzt27Nif/MmffPSjH7UWo+vBBx9Mje0LYkWO%200pDcqrm9vT37KePPP/98nMjfA8hL/V7Rp5xySvg5ZcqUku5XJWtR0j2S8liL9BUp6R7JqaeeGn7+%20zu/8Tkkfy5NtYS2KZy3OPPPMkv6AJx+N3/qt3yqDtTjrrLOsRTEYyzfgOUVvviSE3XecSG5dlS4+%20R6ampkZFAQAgcjAcF154YZz44Q9/mP3bpqamVO/TOVQUAAAiB8NRVVW1YMGCMLF58+bOzs70XzU3%20N3d0dISJG264QUUBACByMEw333xz+NnV1TVnzpz29vYwHbLHtm3blixZEqZnz549vCdyAABAXrl8%20vGSERHH33XffdNNNbW1tn/zkJ9N/VVtbG++EAAAAxcZZjlKyfPnylpaWBQsWVFZWJmEj5JBnnnmm%20qqpK/QAAUITG9fT0xAcv9PkwOAAAgMHLDhfOcgAAAHkkcgAAACIHAAAgcgAAAIgcAACAyAEAAIgc%20AAAAIgcAACByAAAAIgcAAIDIAQAAiBwAAIDIAQAAIHIAAAAiBwAAIHIAAACIHAAAgMgBAACIHKqA%20Qpo0adK4foRfldzqtLe3j+tf+G1xFvv222+PJZw2bdpgCrlw4cIS2katra1JaTs7O4u8tAcPHkw+%20FGG7DGbtkvnvueee0vqYlMfuK2yCEi1/aX00+vu8rFy5Muy4kj1Y2Dtt27athFYh1HwocCh28kEO%20E3PmzAkf55LYKKH+Y7HDxACf9yI/WPR57E42RGhmemsiByWvq6urnFbnrbfeKsViP/vss3Gio6Nj%202bJlA88cjo5NTU0ltPn++q//Ointk08+WeSlfe2115JaXbduXXNz88Dzf+lLX0rm7+7u9jGx+yrX%20j0af+6KamprNmzeHHVeyBwt7p0WLFpVKDgzlvOyyy0KBQ7GT5hQmdu7cedNNN11wwQUn3QMUQ+qL%20E2FD9PmtR/y8F/mHpc+dUrIhQjO76667dNhEDsrBhg0berIcPny4dNeopaUle41mzpxZzGVesGBB%20+NnW1jbwiY7vf//74efs2bNLYkPEbxDDxIoVK8LPb3/726XShOLmeOCBBwbur4Q+VmVlZW1trd0I%20Y+SjkfR049fqofEn+9vnnnsuHE1CB3HChAnFvwohTtTX18ePcCh2mEhfi/Bi6PLOnTu3hE6jrV27%20tkRPl/V57A4b4u677w7NKby+Zs2a/k7jIHIAQ/MHf/AHsec6wPickEZ27tyZ6v1yvSRW6sknnwyH%207dB9X758eQxUpXKK/Itf/GL42dTUNECBN27cmOod51ZVVaUBM0Y+Gunlj5+Rurq6+OLMmTNXr159%204MCBIv9+J0a+JUuWhInQow2VH4pdXV2dvha7du0KqaNUdrYxuIYtcv/995fNZyRsiPDpeOqpp+IX%20QP2dxkHkAIbsy1/+cqp3uEJ/31TFHW44ukyZMqUk1iiek7n22mvDwSN+WVUqR8SrrroqFvjhhx/u%20c4bQQYwj3L7yla9ouoydj0aUDCNMeuqlJdR2jExhQ/S5CmG7rF+/PtU7Wqz4r045//zzY+pYs2ZN%20mV35UFVV1djYGD8ja9eutesQOYAcuPLKK+PZ/D67uSGHbN68OUzccMMNJbE64cgXz8mE9Qo/v/rV%20r6Z6vxMtlc1x4403hp/f+MY3+uuypHpHuJVolwsfjZwo0cv377333lTvqLDkFE22+fPnx4lHH320%20+NfojjvuiKdlGhoayuzzElLH17/+9VTvaZziv7pG5ABKY8e6cOHCMPHNb34z+7cxh9TU1AxwjCwq%208YrYBQsWxHFHsXfV0dFRKn2U2OEIB7k+v+OM8a9URrjho5GPT0dwzTXXlFzqCJEvXvJ+3XXXDbxD%20jlfNtbW1lcTh47bbbovZtXRv49af+BkJfvKTn9iBiBxADsSB3X12PmIOiV/2lIRY4HhRRKp3AEa8%20WCW5UU+RCwWOY4jjGJh0IYSEKBLiX4yIMKY+GrHMW7dujZm8vr5+zpw5JfT182uvvRYnPv3pTw88%205yWXXBJ3yCWxXqtXr44DkG699dYy+8iEQBVXLbnBIyIHJWnNmjVl8FCOdOEQWKJrlAzszuh8hMN5%20vLNK8mVPkWtvb48Fvuqqq5IX4y2AB7hYpdhce+214efOnTszhkfH+wvFkVcwBj8aqd4bJzz++ONx%20ME/4jMydO3fatGllNu6loqKitAocv5Nqa2srraejDEZoXfYeIgeQS3Fg9+bNm9M7H9/73vdSJXVz%20pHile8ZJgGSoUqk8hSCUP/ao0i/tbW1tjQMtkrElMNY+GlFITfv370/uZBqiVAgeYdVK/VatpStU%20fhwMtnLlSlsBkYOik/1cjpJ+KEeqr+dylNAaJR3ZpJubXGxaQjdHit+xzZs3L/3FkJf6G6pUtOJ9%20YNITYDwBFV534Thj+aORlHz58uUHDhzYunVrDB5NTU3f+c53ymNjvfTSSyVX5q997WupsrthbhDa%20mL2HyAHk+BAeu7nxnirBt771rVRJ3RwpXuoQJubOnZsxwi3elid7qFLRWrp0aSrt6+dQ7NK6bxg+%20GoWxcOHCp556Kl6Usm7dumJei+RJhXv27Bl4zrgWpfLo1aiuri4eQb7xjW+UzQ1zOzs74xU1n/3s%20Z+1GRA4gZ2J3Nuxhm5ubk6cUl9DNkQZzT8lSGUASYl7scMTrN0ruvmH4aBRMVVXVn//5n8fp5BLt%20IpQ8qfBnP/vZwN3ceHo5XkReQr7yla/E+63Hr6vKQPKhuPjii+1GRA4gZ0J3Ng5ReOCBB0Ift7Ru%20jhSO0/H72scff7ynL3EASZ83Ai5OMey1tbW1t7fHx3SU0H3D8NEopLPPPrskyhmrOmyOAc4DJAOT%20rr/++tLaCtXV1fGGuZs3b37llVfK4LMTR4uF42D6TRcQOYAcSJ4OFvsfJXRzpHgeIOOGPOnibaA6%20OjpCD74k1ii5iPwLX/hCiH8ldN+wPj3//PNl8AEplcZT3h+NbBs3bozreOGFFxZzOW+++eYke/R5%20mfW2bdvWrFkTZ0jOipSQpUuXxu+tYme9pK1cuTKOqoq3UUHkAHIpuYg87mpL6OZI9913Xyrrhjzp%20kv56vHVPSYhjo+O2KKH7hqUfs++6667OXnEDxTH3pSX0AkPlx6+lk8ZT5F3bcv1oTJo0KTSqsEWS%20swQhJoVVi6dxbrvttiL/jNTV1cWndLe1tV122WXptycOKxJWbdGiRfFj0tjYWIpHkOSJ3aXyUJE+%20v1YI22XatGnx8rmwE3aKQ+Sg5GU/lyNSM6N7wIjd3FRJ3RwpHCTiDWQzbsiTsWpxVEMJ3Tk+XkQe%20ldB9wzI+5uf0ihsoGXNfWkKPtqamJuydYi8k9BpLJf6V30cjbILQL4+bI/jkJz8Z80bYX61evbr4%20y3/nnXfG1BE65WFFwkcjWZHYumbPnr1jx46S+34hkdwwt4SkP1MrbIiwXeJDbO6+++5NmzbpGIgc%20lLA4XKRsJPchmTx5cgkVe+LEiam+njmV3BMp++ZIyZoWm5/+9KepAYeORPG5y11dXcU2gCRWbPbn%20IrmIvM/7hsUtWMzuuOOO0LuK61VbW/v444+X4veFoQuVPAIi/NywYUPoNZZK4Uv9o5Fh165doUWF%20j0PyYQlbJOSllpaWEuoahvYTerRhRdJP+oUVCakprEhJ5I3+Dh9R+IzEz0uRn9Xs84gWW1T4yO/f%20v3/58uU6bDk3rqenZ/369WFq7dq1qgMAABiJ7HDhLAcAAJBHIgcAACByAAAAIgcAAIDIAQAAiBwA%20AIDIAQAAIHIAAAAiBwAAIHIAAACIHAAAgMgBAACIHAAAACIHAAAgcgAAACIHAACAyAEAAIgcAACA%20yKEKAAAAkQMAABA5AAAARA4AAEDkAAAARA4AAACRAwAAEDkAAACRAwAAQOQAAABEDgAAQOQAAAAQ%20OQAAAJEDAAAQOQAAAEQOAABA5AAAAEQOAAAAkQMAABA5AAAARA4AAEDkAAAARA4AAACRAwAAEDkA%20AACRAwAAQOQAAABEDgAAQOQAAAAQOQAAAJEDAAAQOQAAAEQOAABA5AAAAEQOAAAAkQMAABA5AAAA%20RA4AAEDkAAAARA4AAACRAxhlCxcuHDdu3D333KMqgEmTJoUdQnt7u6oAkQPIWVc7/Bzj9XDkyJHw%20s7u7W5NgzOrs7Jw2bZrsHXR1dYWfb731llYBIgcwUqFj0dTUVFtb29jYqDbyIXbg0oVXQsBrbW0d%204cwlJJR/zpw5YUVCj1aTKGarVq3q6OhYsWLF8uXL1cZItLe3x/Mk6S699NKVK1cePHhwJDNz0oNa%202NvcfvvtqoKhGq8KKD/X/pcfDfVPHv3Pn815McLBbO3atZWVlffdd19VVZXtkg+hA5f9ShCSXujY%20bdq0adgzl5A9e/bs3LkzTNx88811dXVaRYYff/6aIc3/vz/yWD6K0dzcHL+AuOOOO2yUEXrrrbfi%20eZJ0bb02b968devW9BPLQ5qZgT3yyCM7e915551qgyFxlgPypaGhIfzctWvXzJkz1UZebdiwoeff%20PP7447Nnzw4vhs7EXXfdNcKZS8LUqVPDzxBuJ0+erDEUrSVLloS8sWPHDl9A5FBLS0v8LL/55psh%20PNTU1IQXFy1a1OepyyHNTJ+qq6vDz9CSVQUiBxSLbdu2HT58WN4osKuuuir06mJn4hvf+EYOZy5a%20CxcuDL2o0Nhib4DiFDbQM888I2/kSajY8EF44okn4j83btyYq5lJt2nTprC3CS1ZVSByAKRuvPHG%20VO8lqoO5Jc6QZgaKVkjd8bxlEidyNTMgckAetba2JvebCtPx9lPx0sPscTj33HNP+NWkSZOylxP/%20MONP0hfe3NwclpksPPwzznPw4MGVK1fGax+nTZvW3+CfOFtyeXScM/ti4vR3DDPExYa3y1jU7bff%20nhQmzBPm37Zt25AqLamo/koy1JIP25BuiTOYmQdT4JzXc6zSuJzwM+Oy1/h26Q0vztlna4kzB+mv%20hAVmlCRpgYMvxlgQqjS531TYWEmlzZkzJ7vGBrhbXazDjPE86QsP00kbC0tIwnDGXqjPzZSxpeKc%20fTat5B1DAw5bM86ccWVwbB7pDT78c0gjkdIrqr+SDLXkJ5V98cZIZh7Sds9VvY3WRgzvEtarv/1b%20fLukVYeWGefsc2lx5rC09IWHv80oSZ/f9QxcDEpST0/Pul49UC7+zz//b0P9r79FtbS0hI/J7Nmz%20V6xYkf3xCS+mz7xhw4bkY5UhfpeWfhXBSRe+tVdlZWXG6w0NDRkLT2YLP2f3inOGfz733HODecf0%20axuy3zFasGDBYCo/FCb7b2t7ZdfA4Evenzh/xmKDeCFN8Oabbw5v5v7WbjAFzm09h5njr2pqasIy%204zCw8OcZb5e+/Pi+Yc7sVYi/Cpsj/vPuu+/u7+gQVnZIxSha//3aq4f03wCLip/x0GD6HMueUWOx%20eYSf/bXb5NKCky48NrCkoaYL26W/9hy3VLK0MJHRwvt8x/QCJ/u0bKHlDKby+9tz9lkDgy950uYz%20lhDEv0pa+FBnHvl2z0m9jdZGTN43LC0sJO6m0ndKcWnpy4+7goyjYfqvkmNWWE6fxcje4Z+0GBS/%207HAhciBynDxyJPu+eMTq6OhI+prpO8rhRY5k4XFR4cWkUxt/xuNZ+puG6WQhYTrOGfb4yaEoTPR5%20KE1/x7D7jstJDsPJosJfJf2YUKrkOJGddvqrrrCEuPB4S9DkTdNrYEglH1LkCAuJS87o7Q1p5myD%20L3Bu6znjsJ00kgEiRxIPMg7kycomnaRQG6EYoeeRzBkm4hplxImTFmPsRI7sLdtnABte5Eg65XHh%20SSZM2kz8q+RNM4JlsunTe5Nhm8Y/z2ha6e8Ypt/slbSEZFFhTdNfTLq22Wmnv+pKPjKh2Ml+LKMG%20hlTy/lJE8nr6x3xIM498u4+83kZrIyb39Et/MZQhO8CkvxLjQfauIKne5IAV/ioUI+x8kleSL1/S%2048RgioHIAWUbOdJ7mbHrln2sGnbkyPh+KDlRkPHdT/Km6ceh2KHP3hcne+3sb9/769DHRYU3zf6y%20P+kND3weoL8lJGuUXgNDKvngI0c4SsV+QHYPY0gz97d2gylwbuv5pMXLjhz9ffWYbIiBt2NYkew3%20HWQtjZHIkfH1cNKxS6+fYUeOjG/Nk9Ce8Q13n8EybvfsPnTc9Bn9wuQd+/w2IS4qu/yhDPFXJ/1e%20oL8l9HmWY0glz04RoVRhoyTf1KRX1JBmHvl2z1W9FX4j9rkn6bMq0heY7AD7bLcnXdkkVA+pGJRi%205HAtBwzKHXfckX6rmTAd+xM5eZx2xn36r7zyyjixZcuW9BtehTeNX02lv2kc3fulL30pY5nV1dVx%205vjEhgxNTU19jp2NndTsm+qsXbs2Tjz11FMDD9rucwkLFy5M/2pzJCXv05o1a5InfM2dOzeeRgjH%20vz4fUjGkmUdY4JzUc+wZbNy4cUhDmWN6yRj8/eijj/b31un6vM3a8IpRlsLmzniW31VXXRUnjh49%20OvKFZ1z+MW/evDiRcYPdyy67LOMapPb29tj/mz9/fsZi416lq6sre8x92LLZz1hIFnXLLbdk/CqU%204atf/Wqq99EWAzSGAZaQ/Qyc4ZU8qK+vj5/lc84556abbgqzhdXZtWtXny18SDMPb7vnsN4KvxGT%20u2wP6Y7hyQ4w7l4ydnRf/vKXB/7ziy66KOOV4RWD4udRgDAo/R2Tnn322ZwvPPnn2WefPfCcBw8e%20jBc+fvvb3/7+97+fMXP2k+/SDxLZB6e4qM997nMD9EF/8YtfJEfZbHEJn/nMZ066ysMu+WC6BbNm%20zVq6dOlg7hg7+JmHV+Cc1PP3vve9EI1CenniiSdCWrj++usHc+flMNu6devCezU3N8dFhY5FjEBJ%20Fza9VCEv/exnPzty5Eh/CxxeMcbU3uCkH5DhLTzZD/S3o0i88MILcWLlypWDf8dp06Zlv/jTn/40%20o1fdZzcxvGN/WT0JQkk0GsDwSp5h9uzZn//850NPfTARYkgzD367j7zeRnEjhv1VQ0ND2G+sWbPm%203nvvDZkkhJzB7EiXLVsWokvYOTQ2NsZaCruduKNLvkFLhF+F6vrRj/71ib3Z6WvYxUDkAPLltdde%20ixNhd9/fPPE5cSc1pDs79Sn54i07KeW15KneEQirV6/Ox8w5L/Aw6jl0F1paWr7+9a+HVBBPVYfe%20UliLgXv84bchUIXSbt++PXY4nnzyyVTvt6Hp/Y9wvF+8ePFgTigNrxgU0qFDh+JEfxu0srJywoQJ%20g1nUyM/f7tmz56Q99ZGXPLTJk56fHN7MwzPyehvdjXjnnXdOnz79a1/7WkdHx0033ZTqPSmacZI/%20W0huceawk4nn6MJuJ5V1QrW9vf0LX/jCYL5RGl4xKHIGVkEJSw48A4yw7/Menflw4YUXxonBjC0p%20qpIXf1WHftKOHTvC0behoSF0OEJf5IorrjjpU0SWLVuW6n2wevwe8dvf/nbq3wZcJWLeiEPL0m9L%20kMNiUDAVFRVxor8mWsiHk1588cVJrC2tko/xjRj2YwcOHAg7ungxRtiBzJkzZ+CNGJJA3LHEnUyY%20OfxV6t+fUA0vht1F2HvE22Yk18+k32xjhMVA5ICxYvDfyudKcuB5/vnnR96pjRPJd5Ppkm7lpz/9%206QGOOnHiJz/5SSFLXlpVPZJ6rq6uvvPOO/fv319TU9PV1RWfEjCAZCz4k08+efDgwXh+ZunSpckM%204cX4TeqmTZvCAX6QQxeGWowxq/BDQZKhMiPPgUkL7PMKiuRTMMBJg+Rs58AXgOW85KNr5PVWJBsx%20vBh2C/FOEmHXEc+RDuCLX/xinDPsVfo8oRpejEOtmpqawuuDPF8x1GIgcsCYMGXKlDiR8XCobdu2%20Df5K6KGK3y1985vfHPnXP/EK73vvvTd7UevXr0/1ntAfeFhCLEw4omQsoc8ayGHJCyNXBR5hPYdD%20dRy3ffjw4YHfKPnq8dFHH42H6tra2vR+cDJaLGm6g+/rDL4YY9b555+f6h0ek7GhR3K5wkn7Z/Eu%20TLEhjcSFF14YF7Vx48aMX4XVCZ+CVNYZs/4K88ADD2T8KrsGcljy0ZXDeiuGjZh81XLSMVohRcT3%20CruaeB15xpKTAWMZUXwwX+IMvhiIHDAmJIeKJUuWxG+V4pOqFy1alL83vfnmm1O9ly9nPAc3edzs%204Bf1ta99LXtRofe5cOHCeNnxli1bBl7CtddeG5ewatWq+Fzq8DP8eZ81kMOSF0auCjykeg4LD0sO%20mS15zneYfvrpp8PEFVdccdL3il89hsXG7kXG3WOSYJPeIwlFyl7yCIsxNiV3aQsbOtZbqMYwHcec%205Mltt90Wt3j6M8tD/zJs1oW9BrmcECn7XFRYTliFeJ+3devWDbyQ+HZhCcmjo0MNXHrppX3WQK5K%20PrpyUm+jtRHDZoo7pbixws/knlF/+Id/eNK3iyOgwq4m7sfST6im0k65pJ8XDcuPl2qkG2ExKFou%20H4dc2rRpU+hed3V11dfXJy/G2yKd9DAz7JyzdevW8KZtbW1z587N+G1/j7gexqI2bNhw0lvxhKPa%207t27Q3+iqVd63+uSSy7JqIEclrxgkTInBR5qPYeeQXZmC40q+x6a2eJXj6FBxks2s+8eE95uzZo1%20YWOFwoRQceDAgdgRqampybjKcyTFGJtmzpwZOmHh4xDqNnn8S+yZJUPacm716tUvvfRS9mcwGvgr%207cEvKrSQEIxPOnLsjjvueOaZZ8Lqr+mVvN7Q0PDss89m1EAOSz66Rl5vo7gRd/bKzhKDv0te3G9k%20nFCN+71wIAgLDxnjvvvuC3Ho6aefDrumeJeLjEWNpBgUL48ChAHEK9v6fMRy3O+nPzM1+8GuYSI+%20HSk+PqnPRwH2ufDYf81+Fl580+xHRMWHfCfdmvDnYed+9913p18QPPA7ps+TvqgwEf45pAfAhVXO%20roH4vKdhl7w/Gc/SzuHM/RlMgXNbz6HA4S2SSBMfFj74zTrwk8Jii02+jw/FCLO9+eabsaWlt8CT%20FmMsiJWZ/alPWld2nYQ/SbZy+MO4iWOF9/kowOyFx4HsA+wosptNeCUsJ9lYoQDxqc8Zz7wbYHXS%20t3v6osJ2Dy1kkB/P+Mi5PmsgNrBhlzx5WuVgSjKkmXO13UdYb6OyEePGSn+GUvirjGelD/x2yd/2%2094T18OfpR4dYb5W9hlQMSvFRgOPC/3G8YPIIKgAAgOHJDheu5QAAAPJI5AAAAEQOAABA5AAAABA5%20AAAAkQMAABA5AAAARA4AAEDkAAAARA4AAACRAwAAEDkAAACRAwAAQOQAAABEDgAAQOQAAAAQOQAA%20AJEDAAAQOVQBAAAgcgAAACIHAACAyAEAAIgcAACAyAEAACByAAAAIgcAACByAAAAiBwAAIDIAQAA%20iBwAAAAiBwAAIHIAAAAiBwAAgMgBAACIHAAAgMgBAAAgcgAAACIHAACAyAEAAIgcAACAyAEAACBy%20AAAAIgcAACByAAAAiBwAAIDIAQAAiBwAAAAiBwAAIHIAAAAiBwAAgMgBAACIHAAAgMgBAAAgcgAA%20ACIHAACAyAEAAIgcAACAyAEAACByAAAAIgcAACByAAAAiBwAAIDIAQAAiBwAAAAiBwAAIHIAAAAi%20BwAAgMgBAACIHAAAgMgBAAAgcgAAACIHAACAyAEAAIgcAABAyRufTK1fv151AAAAufXhWY6LLrpI%20RQAAADmRkS/G9fT0qBQAACBPXMsBAACIHAAAQGn6/wUYAORKrIwM1rq5AAAAAElFTkSuQmCC" height="482" width="1062" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 2.&nbsp; </span><span class="textfig">Lámina de la precipitación mensual erosivas en mm.</span></div>
      <p>Teniendo
        en cuenta los resultados obtenidos por varios investigadores sobre la 
        alta correlación existente entre el factor de erosividad “R” de la 
        ecuación de RUSLE y el IMF. <span class="tooltip"><a href="#B20">Renard &amp; Freimund (1994)</a><span class="tooltip-content">Renard, K., &amp; Freimund, J. R. (1994). Using monthly precipitation data to estimate the R-factor in the revised USLE. <i>Journal of hydrology</i>, <i>157</i>(1-4), 287-306.</span></span> en EUA con un alto coeficiente de correlación, en España <span class="tooltip"><a href="#B19">Pérez &amp; Senent (2015)</a><span class="tooltip-content">Pérez,
        J., &amp; Senent, J. (2015). “Análisis comparativo de la evaluación de 
        la erosividad de la lluvia en la cuenca del Guadalentín”. <i>Actas de la IV jornada</i>. IV Jornada de Ingeniería del Agua “La precipitación y los procesos erosivos”, Córdoba, España.</span></span> y en Marruecos <span class="tooltip"><a href="#B5">Díaz et al. (2014)</a><span class="tooltip-content">Díaz,
        S. M. del M., Nemmaoui, A., Castilla, C. Y., Torres, A. M. Á., &amp; 
        Torres, A. F. J. (2014). Estimación de la erosión potencial en la cuenca
        del río Moulouya aguas arriba de la presa Mohamed V. <i>Mapping</i>, <i>168</i>, 4-16.</span></span>,(<span class="tooltip"><a href="#B3">Chávez, 2019</a><span class="tooltip-content">Chávez, B. M. E. (2019). Factor erosividad de la lluvia en la subcuenca sur del lago Xolotlán, Managua. <i>Nexo Revista Científica</i>, <i>32</i>(01), 41-51.</span></span>)</p>
      <p> citado por <span class="tooltip"><a href="#B3">Chávez (2019)</a><span class="tooltip-content">Chávez, B. M. E. (2019). Factor erosividad de la lluvia en la subcuenca sur del lago Xolotlán, Managua. <i>Nexo Revista Científica</i>, <i>32</i>(01), 41-51.</span></span>. El estudio se enfocó en evaluar el comportamiento de la erosividad a través de este índice. </p>
      <p>Los
        resultados del estudio del IMF en la Finca Tierra Brava ubicada en la 
        subcuenca 1 del Rio Los Palacios muestran valores, superiores a 160, 
        valor por encima del cual, las lluvias son muy agresivas según <span class="tooltip"><a href="#B16">Moyano et al. (2006)</a><span class="tooltip-content">Moyano, M. C., Aguilera, R., Pizarro, R., Sanguesa, C., &amp; Urra, N. (2006). <i>Guía metodológica para la elaboración del mapa de zonas áridas, semiáridas y subhúmedas secas de América Latina y el Caribe</i> [Disertación]. Universidad de Talca.</span></span>. </p>
      <p>Considerando las condiciones tropicales del sitio se evaluó además las modificaciones del IF propuesta por <span class="tooltip"><a href="#B13">Lombardi &amp; Moldenhauer (1992)</a><span class="tooltip-content">Lombardi,
        N. F., &amp; Moldenhauer, C. W. (1992). Erosividade da chuva: Sua 
        distribuição e relação com as perdas de solo em Campinas (SP). <i>Bragantia</i>, <i>51</i>, 189-196.</span></span> (<span class="tooltip"><a href="#e3">Ecuación 3</a><span class="tooltip-content">
        <math>
          <mrow>
            <mi>R</mi>
            <mi>m</mi>
            <mo>=</mo>
            <mn>68,73</mn>
            <mo>*</mo>
            <msup>
              <mrow>
                <mrow>
                  <mo>(</mo>
                  <mrow>
                    <mfrac>
                      <mrow>
                        <mi>P</mi>
                        <msup>
                          <mi>m</mi>
                          <mn>2</mn>
                        </msup>
                      </mrow>
                      <mi>P</mi>
                    </mfrac>
                  </mrow>
                  <mo>)</mo>
                </mrow>
              </mrow>
              <mrow>
                <mn>0,841</mn>
              </mrow>
            </msup>
          </mrow>
        </math>
        </span></span>), índice de erosividad mensual (Rm), existiendo una alta correlación entre este y el IFM como puede apreciarse en la <span class="tooltip"><a href="#f3">Figura 3</a></span>,
        lo que nos permitió valorar cuál de las dos modificaciones del IF 
        tienen una relación más directa con las precipitaciones mensuales a 
        considerar en los cálculos de la erosión potencial.</p>
      <div id="f3" class="fig">
        <div class="zoom">
          <svg xml:space="preserve" enable-background="new 0 0 500 260.463" viewBox="0 0 500 260.463" height="260.463px" width="500px" y="0px" x="0px"  version="1.1">
            <image transform="matrix(0.5507 0 0 0.5507 0 0)" 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QJ/y8nLV%205teDF5okJyeXlJToHnz5DeN/Bvbnn39eFRYsWBDC5kaPHm2+ECc2NvbRRx9VZT8TXOXk5KiLzCQf%20m+c0CnkTsrCKTc1uUti6dWsg10sNGzYswHcdFRUV2qcjb1PlZnlh5pnup0+fbn6d8naysrJU+e23%203w52iwFWsvGquwceeEA1u+7evZur+BEu77Ve/F1LG/XQZxBSgciVkZGhCgcPHlSFqqoqNdSlfqgH%20SazR7anbt2/3k0j0deWhjSTga0SnESNGqIK6Qt9reFJX3KelpUmqDu8mHnroIV0OfFwn+Y3htSnX%20fKpAgBfI+8rcqmAe3uHcuXNeV9FDnOqRxQJPqAFWst4fUlJS1G78y1/+sjNvE9Da29t/8MwL4yck%20zEifXXHoFBVCSAXQ5SlQdcJu2LBB3bN3716Lu/1Jt3v5TyrWAPhvBPVv2rRpquBn8PaysjJV0K2S%20gVOdyKHN3q7DkzzJz372s7Bv4uGHH9bl5ubmbhiNvzPGjh2rCv/5n/8ZxqcNsJK9JtQdO3Z0w4it%206A/xdOXKlSNvjfvRmv95/v3mTy9d3PZ6MzmVkAqgy6mmStVv63Q6VV9/IAlVrRXIYmfOnAn55flq%20ltP0AP4BBmsP+tIlc7e1kXk2AUnGOjzt37/fT4dyaJuoqqqqqKiwuM/HVc+wevVq/8/QI/Q5A1ID%206gfPsWPH/K9y1113BfjkgVeyIjvw3LlzdUINYX8AjGprayWejho1atOmTRfOn4u5NeGf0rKTsvLl%20IXJq38Bg/kBE+853vrNu3Top/PznP58wYYI6wAd4ZmdTU1PXDebvEex8TTr10ksvqcITTzwRwvOn%20pKSoLFhdXW3uF9bnGIwfP954v0T5pUuXBhieQtiEhC11SqXE06effnrmzJlTp05VOVU21+P7jPww%20UOdXyMszvqPU1FR5p7IL1dfXmz/0LVu2qIJuc/UvqEpWlZaenq5+OJFQ0Rnt7e3y5SbxVF2/GDVk%20qIqnQ26xDRxwrXfoytWrLte1nCqPZk4bRY31Ylw7Bq7uj3CqP1qNS2oJYMSlsF/ILy/A6yXV+sIp%20i4+hBowDYfq/glueXy3pcWqmbgw2jxdrvL7e66sKcNTPEDahh3nS1aLvCWFcMLVisOOkpqWled2W%20cUQCjwV0zZjHMfU1qL7e5Tw+32Ar2fiqQps1gKv7IeQnVn5+vj5/etiwYd9ftirl316Z9YOD8t+/%205v//cwpel/++VfD6PXkH1Z3lv3JQb70XLalApHv00Ufnz58v386qwW/x4sXd/AIaGhqmTp0qIeO+%20++5TfcFnzpw5dOiQ6upVAcvrUAO7du1STb8Sffy3tB05ckQtuWXLllWrVun75Wlzc3PlN5I8OmbM%20mMLCwnHjxsn9r732mmpgtrgvqze27Epd6YZD3Y7rQVKabmIMdhP19fXqg5A3pdsjX3zxxQMHDsgz%20rFmzZsaMGUENvCDhWFYcOXJksJ/L0qVLN2zYIDly5syZcvP8+fOHDx+WD0XVpLxHjwvts7Kynnvu%20Ofk0q6urJ02aJPvViBEjZK1t27apdySv5Ec/+pFxFXW/JNRjx47pNxVCJT/88MPqrF/Zi06fPu31%20/N2hQ4d6vGDj2dJ6wtUTJ07oO4cPH85kqv1EbW3tL37xC/lLbG9vl5t33333nDlzJiT/64//z6kv%20uxcYOMA6wGpVC1uv3RxAeyotqaAlFV2utbXV+DfbzcOjGtvAvPLTBKhP9+xwHibdTmZuJ5YX4Gts%20UQlVHsOX6ufxT88UFewmZElfM4HpxsgA51vqJD0SvlfyqNcGTvkgfM04JZ+y+WPSjxqbP0Oo5ACP%20R8YXYJx9IMDPEX2y6bSmpiYxMVE3nUo8bWxslIfe/MNfVFupsQ3V+B/tqX0AF04BkS42NlaP9CQB%20qJubjmTrv/nNbySoyWswplUpSxKSxGxs+DSy2+2qJ12SRIfDDN11112qu9/cTiwvYP/+/RKSjDlS%20ti5R6eTJk7NmzfJ4nkDeVEpKSmibOHjwoHpTr7zyikfb8JIlS9Tq1dXV3XAF1dNPPy0xTj4C84ci%20UU8e9dp0LR/E0aNH5X0Z15KXLe9dPmXzx6S7+ydPntyZSg5kCgPZAYwvIJBhYmNiYvh+6Kva29sL%20CgpS3GSXlnian59f4yaZ9eg7rT/c/tnZOMY2VCPVnqoe4TqqXsoa+G9c9FuFhYXy75o1a6iKnlJe%20Xq46WLniBEDf1tLSUlxcrHv24+Lili9fvmjRIj0RRiAJVZOIo/r9xYPftNHv37twTirQCzz33HOq%20MGPGDGoDQJ9UW1tbUFDQ1NSkTzyVeCr/Gudpu3zF9dyrbwWYUC2m81PHfm3Y10dFU9WEVADh4XA4%201EUnmZmZTCAJoI+RSFpZWVlcXKzG05BIumjRIomn+lTUz6WWgdbYqC9dvHQ58Oc3nhcdE/UlKpyQ%20CiBs9NXTkTAVKgCEMZ5KNt20aZNqOpV4umLFComnxqZTs/wHJua/0nj6LxevXHVZBlj8N6Zedbmu%20Leb2gwWJI266gWonpAIIm87M2AQAEcjrkFLGE0/9uHnY4ABzqkdCnXLbTdQ8IRVA2NjtdjXsZWgz%20NgFA5PCYLEoNKbVx40avPfudzKkkVEIqgK6VkJDAEBwA+kA8Vdfsq3kZVM/+woUL9fRRwfKfU0mo%20hFQAAAB/OtOzH1pOJaESUgEAALzz6NlX8TSEnv1gc6rl2sCoJFRCKgAAgCmeFhcXV1ZW6hNPV6xY%20MWfOnPDGU5859ToSKiEVAADgmg4ni+oixpxKQiWkAgAAfKa2tlbiqfzrZ7Ko7smpzgt/e/Tb40mo%20hFQAANB/BTVZVDfk1NJld16+4ho00MpHQ0gFAAD9NJ6aJ4vqzJBSYYs1JFRCKgAA6Ie6bkgpgJAK%20AACCE67JooDADaAKAPS48vLy9PR0q1tMTExOTo7T6aRagAiJpwUFBRMnTkxJSZGEKvE0Pz+/xo2E%20ii5FSyqAHlZWVrZ06VJ9s62trbS09DduVA7Qg+jZR8+iJRVADzt37lxmZmZTU5PL5WptbU1LS5M7%20Gxoa6uvrqRygp+KpajpVl0ZJPFVNpytWrCChgpAKoLeaNGmS1SQmJiYrK6u8vNy8/KpVq+T+hIQE%20KcfGxq5du7ZHXrbT6XzyySeNLz49Pd3rC+6QrCVvVt6yeh55TnlmPycwOBwO46ZVXVVVVXldWB6y%20+ibrGhdev369NQCjR49mv4XFW8/+okWLGhsbJZ5KTqV+0N1c8K2oqCg6OlpqafPmzV4X0FMS++Jr%20RSEPqRYjJSkpSTbX2toaruXDaJ0b+wMC5P+PwmazqUZTX3bs2KGWbG5u7rbXXFdXp/7YzeTvLvA/%20NFlS/ja9Po88v9c3rt+vWXZ2tnl54/dAh9/qmZmZHAsQiFOnThlbSePi4jZu3NjW1kbNoAdxTqp3%209fX18vNRjpHq5rlz57wuduHCBf/P43VFh8MhR46GhgbjnQ1uW7Zs2b17t2pSCnl5IBJIVpODnL55%205MgR2V2b3ebOnXv06NHY2FivzZmqJTU3Nzc+Pr57Xqrdbv/Wt74lx2O13ZkzZ0rhxIkTGzZskFdb%20XV398MMPB9KkKi8+PT1d/alKlJTvkBEjRpw/f/7555+XJ5HnT0lJOXnypPGNy9POnz9fRViJpGrT%20UlfPPPOMOjdXssKqVau8Rufp06eb7x85cqTx5po1a26//XY/X1Dy+1M9G3tsv1VbW/vyyy9XVlZy%204iloSY10ckwytz0UFRX5an3RC3hlbgoyNrTIhvbt2ydPsmPHDn2QsNlsxmabYJenJRUR0pIqu6h5%2055fdVT0q+7DXddVfn+zz3dNL4NE26fGqjC9Y/u4C6Xvx1QIq95i/TOT5VfOtuZFVbuqHPKpCvVpf%20X0rBdhb5/zjQh8mvoD179ujL89WQUo2NjdQMIuhoQhV4JFTd5ScHFd0N12FIDeGoYD6M6XBs3Fyw%20yxNSEbEh1WXo2jbvz/r3WDcnVH3Sjte+dT8v2EwnWvPr13lUljE/eW5ubuAJMowhVb1geWHstP0t%20nubn5+upodSQUqdOnaJmEGm4cOpzzp49K3+9cjSStFpSUjJixIiwb+KZZ55RByp5fo+HVL+b2LJl%20S8jLA5FM/005HA6vHeWSwPbv3+/1TIAuUl1drQqzZ882PzpjxgxVOHDgQIdPpU4Qkrdgfv1yT2pq%20qlrGbrerO0+fPq0Kqpff3KGvCpWVlV3xxsvLy9ULfuKJJ9gz+0/P/sqVK0eNGiWptKWlRY3GL/E0%20Ly+vx6czBcwIqZ+TnJys4mkXnQxXX1+vznvzejWDbFS1JMlrUIfwYJcHItyZM2dU4Y477tB3Smgb%20M2aMJFT5fdjNCVW88cYbqjBr1izzo/Ji9F9Zh3/d/hfQ54b+13/9l8emvdLnmne46dDoURTmzZvH%20ntm3tbe3G4eUsrhPPFXX7DOkFCIZF055SX5d9+RHjhxRBa8NJyI1NVVddXH27Fl5JcEuz8eHCPfc%20c8+Zd+nCwkL1Y6zUTd9vs9nefffdzuRCERUV5f/KwmPHjqlt+VpAHlJ/ZbI5+R3rZ0P+X8n48eNV%204a233lKBuMNwIPlYXSJpfqilpcX49v28MF9Vp7Kv/DDgq6Nvx9Pi4uLKyko9l6mk0jlz5jBTFAip%20/YjxaDF8+HBfX/rHjx/Xy3hdQF+ZK/FUjjrBLs8HgYhVVVWVl5en8pYEo87vrna7ferUqYEsKWnM%20Tw5T+djPQKG33357RUVFh1vRUdhXsB4yZIivZ9YNzB78NCp7BHqLu79l2bJlAVbsU089pQoLFixg%205+yTmCwKhFR8xuNgabPZFi9e/NBDD3kcY9SXhcV3e+24ceM6szwQOaqrq61Wq/n+oqIijzGVyt2C%20ff4OWy6V6OjooUOHds9bVg2fkonLysqWLFni8ajuGNF02+ratWtnzJjh8XXhcDj8NyR7qHDLzc19%20+umn/S8pz6zOxE1LS+PHbZ+MpwUFBU1NTTqeyu/DxMRE4ikIqbhGjlKrV69mEFPAIy/+8pe/DFcq%20kl9uro4mDuhmkgzuueceKSxdutRut8+ePXvIkCHnz58/fPiwxEfzqaWzZs3SuXbKlCmPP/64+tl5%204sSJmpoaX823JSUlZ8+e1dXodDqPHj26bds2tfy6desmTJiQlZXl53U+++yzqrBo0SJ2yz5DImll%20ZWVxcbHu2ZfPd/ny5fTsg5DaT8lxoq6uzti/L0emN998c82aNW1tbWrQ8qDaQoA+Qw/mLylt7969%20paWl8kfxrW99S+JXX/3lJqEzOztb9cKbu+Mlo6tTC4x+8pOfpKSkqK8LibbmWG9eJd5N34yNjZ3l%20Js+jnmHt2rV+QqqEWvXCbDab/yyL3qKlpUWyqe7Zj4uLk2xKzz4IqfC8XiHBbd68eVOmTFGT66hZ%20vCP/jWzYsIFPE2Ek4Un/dUiEkr8LiVASuVavXr1///6++q5LSkoWLFjwwgsvHDhwQOVLCZqpqakZ%20GRkjRoxQ5wUZJ4WSajl58uRLL720c+dOfYGU5HtZ5aGHHsrJyamurvZzUZfRkiVL1BRZapQrX78E%20ZFuqsHjxYvbS3o4TT0FIRSiH56eeekrNdlhZWdkrQurly5f54NB1JELt2bOn2s3/ZfI9Ql3j75W+%20fjHAs2CT3cz36/NuPQZglq+LVW7mVVQ/jJ+LujzIkuqkAj8zNquhl4WEYHbLXkoiaVNT08qVK3XP%20vhrxlJ59EFIREH0c0hc/Gflq5zhx4oQqeFzqEezyIXj88cd9PUQjK8Ji7dq16nqdF154ofMh1eFw%20BNLEGB0dffLkST+XyauzQs296sZAoAqdPEvh0KFDOsUG+AZV4pw+fXq4PgIJyuqdZmdnd/N4tAhX%20PFU9+y0tLZbrQ0otXLiQofjRJzGYf7fSA5j7auc4d+6cKqjrJ4JdvlO/V3zjg0NYSDhTsbKioqLz%2000+cPXs2kMUkk+k/E68mTZqkCl5HXXU6nfpC+M68Wnke1ZIq6TDAVXbt2qUKIQy276vRVw/gbx58%20ABGOyaLQD5E/upzx3KAJEyaogq9hTXfu3KkP5yEsD0S4xYsXr169WiUwrx3cQUXeurq6QOKa/8Hq%20p02bpi4k2r59u/nv6ODBg6pw7733dubV/vjHP1ZNmAGOSyohXvXLSzgOcLB9PbCU/BLw2uhbVVWl%20J25l1JHegp599Gsu+KYPgUVFRcGuq9tLduzYoe/UY9DIUcS8in40MzMztOW7yDo39gcESO2WkoT8%207LRed+ke0draGh0drV6V5ADjQ3JTPST/ymLGVVSTsNf3aLZ582Y/deK1ltRcrEK+hYwPyTPIs3l9%20F3oVrwuoddUC+/btYy+NfPKrJj8/X4dRiadys7GxkZpBPzqaUAUhh1R5VI4KcjgxPyTBVB+Jjcc2%2043HC40BiPMYYD0vBLk9IRSSH1MiMSjpEShjNzc2tc5O/eh1ejT81jd8MFvegyPp+WUX+5OUZ5K2p%20J5Fn1ifOyh+sx7eBqiv5kSmLqeVlReP5AB7b1bWntqJXkbJ+qb6qXbXDRdTPA/giSXTFihW6Fy4u%20Lm7jxo2SWakZEFL7O/kqr7tOH7rksKHv1G0t+kAlxxg5luhVjOeumeOjPlSop1UHM1ldH8nkzs4s%20T0hFhIdU/ROuG3bdwEnO89XdZE6KfkKqryeR2jAnVJfvyQgkdJq36/91CnnU61Zchr4dX+2siAQ1%20NTV33323jqdSlnuIpyCkooNjhvHgoZaUg5NuvTCTEOmrgVOOPb5W9HrYDnZ5Qip6ltpdfZ2ForvX%20I61JT/5g5TXrvzV5efL35bWrxFd3v9wvOdX4M1U9iZ++DrVR4zAFqkPfV9ZUq0gY1R0pqo1W7vE4%20V8Hrh2Lu20EkkBj605/+1Nizv2jRInr2AasrwuYV7HExMTF+BqNR3/J6Eimn07lr1y75pWseuNs8%20E7fHJQ7PPvusrKVO0VNrLVu2zNf1T8EuH16FhYXy75o1a9g9AMCr91ovtn/4yYS46GCviyooKNCj%208Us8zcvLYzR+QCGkgpAKAJ1y9J3WH26/dmrWg9+0ZU4bFcgqTBYFdIghqAAACENCFdtev9bZ5Sen%20MqQUQEgFAKBbE6rVanG5fOZUJosCCKkAAHR3Qh04wCquXL1qzqn07AOEVAAAeiahSkZ1FwbonPrR%20h+dH3dBGzz5ASAUAoCcTqrC6c+qlj86fevPVFVuOnH+/2XK9Z3/OnDnEU4CQCgBAdydU8VH7+45f%20v3q6qfrTSx/KzS8Pu/k731286YeP0LMPEFIBAOiBhNraYn+n5uVz7zereBoblzDmX74bdbPtL4O/%20Uv3btsxphFSAkAoAQHclVImkf/rDYcevd59z9+x/YfBXRiamxd85d+gtNpfF4vU6KgCEVAAAwuby%20Fddzr76lE+qVv138fc023bMv8VSyqe2fvy0FtYz189dRjf3asK+PiqYaAUIqAABhPV4OtMZGfeni%20pcvOFvtf/u+R95oOqHh6U1zCLWO/MTIxTcdTzT39+GflmKgvUYcAIRUAgDBrb29PjbuwuGhZ65mT%20FnfTqcTT8TMfHnqLzevyV12uK1c/i6g/WJA44qYbqEOAkAoAQDjjqXGyqC9++Su3Tr53RELaV2Ju%20MV7a7yehTrntJqoRIKQCABAeXieLuufe+T/+P47Tf7l4LYYOsJhzKgkVIKQCABB+Ekmbmpr0ZFEq%20nhoni8p/YGj+K41ecyoJFSCkAgAQ/nhaXFxcWVmp5zL1OlnUzcMG5z8w0ZxTSagAIRUAgHBqaWlR%20J56qnv24uLjly5cvWrTI12RR5pxquTYwKgkVIKQCABAOtbW1Ek/lX33iqcRT+bfDuUw9c+p1JFQg%20LAZQBQCAfkgi6datWydOnJiSklJZWSn3LFq0qLGxsaamJiMjo8OEasypI796IwkVCDtaUgEA/S6e%20FhcXb9q0STWdqhNPFy5cGBcXF8Kz6fZU54W/Pfrt8SRUgJAKAEBwvA4p5efE08BzaumyOy9fcQ0a%20aKWSAUIqAAAB8RhSSiKpx5BS4TmgklABQioAAAHGU+NkUb6GlAJASAUAoDt0Uc8+AEIqAAAhxlOP%20yaLy8vLkX2oGIKQCANDdzJNFZWRkLF++nJ59gJAKAEAPCHayKACEVAAAupB5sihOPAUIqQAA9AyJ%20pJWVlRJPu3RIKQCEVAAAAo2n5iGlQp4sCgAhFQCATmFIKYCQCgBApOieyaIAEFIBAAg0nnoMKcVk%20UQAhFQCAHkPPPgBCKgAgsuJpQUGB/KtuqsmiEhMTiacAIRUAgO5mHlKKyaIAEFIBAD2GyaIAEFIB%20ABGEE08BEFIBAJGCIaUAEFIBAJEVT5ksCgAhFQAQKejZB0BIBQBECnr2ARBSAQCRFU+ZLAoAIRUA%20ECk8evYZUgoAIRUA0MPxtKCgoKmpSZ94ymRRAAipAICeYZ4satGiRUwWBYCQCgDoGR6TRUk8zcvL%20o2cfACEVAODpvdaL7R9+MiEuuku3wpBSAAipAIBAHX2n9Yfbr/W5P/hNW+a0UWF/foaUAkBIBQCE%20mFDFtteb5d8w5lQmiwJASAUAdCqhWq0WlytsOZWefQA9ZQBV4Mf69etjYmKsVmtZWZn/JWWB9PR0%2063WTJk2SdZ1OZxhXCWETAPpbQh04wDpwwADJqRZ3e2rFoVOhPadEUomnEydOTElJ2bRpk4qnjY2N%20NTU1K1asIKEC6AZWl/zihkl9ff2iRYuam5vVzaKiolWrVnld0uFwZGZmNjQ0mB+y2Wy7d+9OSEjo%205CohbCK8CgsL5d81a9awYwARnlBVPpWv9StXr6pv92DPT2WyKAARgpZUL6EzKytr6tSpOqH64XQ6%20dXyUwr59++rq6nbs2JGWlib3yDPMnTvXo7Ez2FVC2ASA/pxQrzU/XLsZdHtqS0vLypUrR40alZ+f%20Lwk1Li5u48aNp06dUmPyU9sAuhnnpHom1KSkpLa2NilnZ2dPmzZt/vz5fpZ/6aWXVHyUhUtKSvT9%20WW4VFRUSImUZYytssKuEsAkA/TmhGnOqak/t8PxUJosCEIHo7v+c+vr6qVOnShx87LHH4uPj1U2L%207+7+mJgYSbQ2m+3dd98151253+LukTc+GuwqIWwi7OjuB3pXQtX89/ubJ4vKyMhgsigAEYLu/s9J%20Tk5ubm4uKSmRhBpIolVtrpmZmeZH5RmSkpIs7h55SZOhrRLCJgCQUP/eDuGj31/iqerZ/973vicJ%20VeJpfn7+qVOnfvrTn5JQAUQIuvu9JL8Alzxy5IgqzJw50+sCqampqqf+7Nmz6mmDXSWETQDo2y5f%20cT336luBJFRjTtX9/hfPnvjd0dcZUgoAIbUvO378uCoMHz7c6wIjR47UcTY5OTmEVULYBIA+/q09%200Bob9aWLly4HvorL5frk4w/Pv9/89oHSqvevnZ/KZFEACKl9mWqHsPhufB03blwnVwlhEwD6vPwH%20Jua/0nj6LxevXHVZBlj8N6b+7eMLzb/efcZ+4OP2DyxMFgWAkAoA6CI3DxscSE5tbbH/6e3695oO%20fHrpQ7l5++RvfHf+PHr2ARBSAQA9kFMlkp57v/mt11489/5ngz3H3JpQXLzpgTl3U28ACKnofTZs%202EAlAL06p17528XmN199/+16FU+/MPgrcVPuvfm2bzz7yNwpt91EjQEgpKJXunz5MpUA9NKc+s5J%20x6mjr/6X/bOe/RuG3SLx9B8TUiWn/mBBIgkVACG1n7Lb7QkJCeb7T5w4oQpDhw7t5CohbCJYjz/+%20uK+HaGQFItbbTW/+cf+PD79R88nH1+JpbFxC/D9/e9jIr0s8lZskVACE1P7ojjvuqK6ulsKFCxe8%20LnDu3DlV0NfgB7tKCJsIfVcYxM4A9Boek0XJz9RRX5/11YRvDbnFppchoQLo1ZhxKnQTJkxQBT3k%20voedO3eqgh7BNNhVQtgEgD4fTwsKCjwmi5LCr/bvHj/h6yRUAIRUWCZPnqwKW7ZsMT/qcDjUXFDG%20GU2DXSWETQDoq2pra9VcppJKJaqq0fhPnTqVl5cXFxenzk8d+dUbbxw8iIQKgJDar8XHx6elpUmh%20ubm5rKzM+JDT6dTBcdmyZSGvEsImAPQxkkclnk6cODElJWXTpk0W91ymjY2NNTU1K1asMA56Kjm1%20dNmd21f9CwkVQB/AaYie7Ha7PgFUX5bU0tJSX1+vylFRUfoapqKiInXO6NKlS2XF2bNnDxky5MyZ%20M2vXrpVYKfdnZ2d7dMQHu0oImwDQZ+JpcXHx1q1b5SvIEvBkUYMGWqk6AH2A1eVyUQufqxFrB9/v%200dHRf/3rX/XN8vLynJyctrY285ISH0tKSsz3B7tKCJsIr8LCQvl3zZo17B5A96itrf3FL34h8VTN%20jXz33XfPmTOHyaIA9Ct093vJoP4XiImJMd7MyspqaGiQsGiz2fQzZGZm1tXV+YqPwa4SwiYA9N54%20qnv21YmnXnv2AaDPoyUVHaMlFehqqme/srJSDSmlevbnzJmTmJhI5QDonzgnFQB6UktLizrxVPXs%20x8XFLV++nJ59ACCkAkDPqK2tlXgq/+oTTxcuXJiRkUE8BQBCKgB0N4/JoiSSqhFP6dkHAEIqAPRM%20PA1hSCkAIKQCALoEQ0oBACEVACKFRNKmpqaVK1fSsw8AhFQAiIh4ypBSAEBIBYBIQc8+ABBSASCy%204mlBQYH8q25KPM3Ly0tMTCSeAgAhFQC6m3lIqYyMjOXLl9OzDwCEVADoAUwWBQCEVACIIJx4CgCE%20VACIFAwpBQCEVACIrHjKZFEAQEgFAJ/ea73Y/uEnE+Kiu2dz9OwDACEVADpw9J3WH26/1tX+4Ddt%20mdNGdd2G6NkHAEIqAASXUMW215vl367IqUwWBQCEVAAIJaFarRaXK/w5lZ59ACCkAkCICXXgAKu4%20cvVqGHOqmiyqqalJx1MmiwIAQiqA/s7/tVAeCVUyqrswoPM51TxZ1KJFi5gsCgAIqQDQwbVQXhOq%20sHYupzJZFAAQUgGg44Rq8XYtlK+E2pmcyomnAEBI7UBZWdnSpUu9PpSUlDRp0qQFCxYkJyfzIQH9%20IaGar4Xyn1CDzakMKQUAhNRA7dmzx9dDDW6lpaVpaWk/+9nPYmNj+aiAPpxQzddCxd0c1WFCDTCn%20MlkUABBSw6+6uvr+++/fv38/HxXQhxOq+VqoLw4aEEhC9ZpTx35t2NdHXbsGi559AOi9BkTI6ygq%20KnJdV1dXl5aWZsyp9fX1fFRA306oOmuqW59cvhrUc7q/PK7/+L56SeLpxIkTU1JSNm3apOJpY2Nj%20TU3NihUrSKgA0CtEYktqcnLyz372sylTpjQ3N6t7jhw5wsmpQN9OqMac6m4TleK11Hnlqkt+Tftv%20TJWlry1msXx66cNbP/r1/fMeZ7IoACCkdonY2NjRo0frkAqgPyTU0HKqSqgft39w6uirzrdfP3j+%20nIUhpQCg9xvQ615xVVWV1U1SrNx0Op3r16+fNGmSulMKclPuVAvX19dnZWXFxMTIQ/JvTk6Ow+Hg%20UwciNqEac6rV6nIXLSqnXtXd+Z9PqH92NL358mP1W5a2HH31wvlzd999d01NTWNjIz37ANCrRWhL%20qqTMY8eO6ZsjR47U5bfeeksVmpub7Xb73LlzjQ2ualiAnTt3VlRUPPvss6WlpfqhtrY2uVleXi4H%20sISEBD57oDtdvuJ67tW3Akmoxpzqpz3100sfnn37sOPN3effv/YNEDVk6P1ZTBYFAITUrlRVVZWX%20lyeZUt202WxZWVlel/R1NJKcmpSUpJ/BSO78/ve//5vf/IbPHujW75qB1tioL128dDnwVa5fC3Wt%20PfUfYgb/6a8fq5x65W8X36nZdrqpWnKqPPyFwV9Z+P2cDT9aQ7spAPQlkdLdv3r1aut199xzj6RM%20dX90dPTu3bv9rCgL7NixQw5lzc3NEkyNYVT+zczMlPvl0dzcXGOEtdvtfPZAN8t/YOLIr95o8d13%20b6SvhRI/WJDw9MI7ZF1ni/13r5Uc3Hh/85u7JaHG3JrwT2nZr9U1/e//VURCBQBCajeR9FlUVHTy%205Ek/XfOyTE1NjWpnjY+PLygoMD6anZ1dXl4u90v56aefttls+qG3336bzx4I1nutF3/X0hby6jcP%20GxxgTv18Qk287eZBbze9Wb9l6dFtj7UcfVXulHiavHjzPy989v8r/uE3k2x8NADQ90TuYP6qKdT/%20XFOTJ082RthZs2YZHy0pKTHeNA4XcPr0aT57ICj6sqcHv2nzNfVogDk1/5XG03+56OuafWNCfeRf%20R+0vfzHr+mRRQ4cOHXPXvKgxKV8edrPKr1Nuu4mPBgD6pMgazL+1tVUK+s7Vq1eXlZXxIQGRk1DF%20ttebKw6dCvmp/Len6oTqbLEP+eOueTOS8vPzJaHefffdGzdulMLe7S/cNib+xsGDSKgA0LdFVktq%20bGzsqlWr5Dikr8pfs2bNvHnz/LenAui2hGq1WtTUo1IOe3uqJNRLH104/37z2wdK5d+j7tH4VTw1%20XiVZuuzOy1dcgwZa+WgAoA+LxHNSH3vsMV1ua2vbtWsXnxMQCQl14ACrnrY07O2pf/v4wh9qXj66%207TH5TxKqxNP8/PwaN/M4HiRUACCk9oD4+Pjs7Gx9c8OGDXxOQCQkVMmn14fZD2dO/bj9g9+9VvL6%20pgdO/uo/JJ7+wz9+bePGjadOncrLy2PQUwAgpEaWBQsW6HJzc3N9fT0fFdDjCVWVw5hT325684/7%20Cw//72uTRakhpda/uO33b/2WyaIAABF6dX9ycrLNZtMX47/wwgtyD58W0OMJ1ZhT3dNBhXJ+ant7%20e2VlZXFxcVPTtU0MHTp01NdnjZx8748ezuBaKACAErnjpC5evFiXKyoqHA4HnxYQCQnVmFODbU+V%20eFpQUDBq1Kjvfe97klDViactLS1/eHNf1caHSKgAgF4QUufNm2e8efDgQT4tIEISagg5tba2duXK%20lRJPJZVKVFXX7KsTT1XPPtdCAQAiJaSquaAs7omjRo4caX7UePmUnsh0/Pjx+s7p06d7rKWnlTLO%20L2Ve2PgkALTLV1zPvfpWIAnVa0797SnP+agkj0o8nThxYkpKyqZNm+QeiaeNjY01NTWceAoA8HeI%20cXU0gzZQWFhocY9ZS1X0B9kv/Pr0Xy4GGFItn58gqux/3jXipht0PC0uLt56fbIoyaOSShcuXBgX%20F0clAwA6NIgqAGDU4bSlvhLqDxYkqoRaW1v7i1/8QuKp5FSLu+l0zpw5ixYtot0UAEBIBRAiX9NB%20dZhQp9x2kzrxVF2zr+Kpx2RRAAAEaABVAMBrTjVOB+U/oT7yr6P2l7+oTjzV1+yrE09JqACA0NCS%20CsBnTvXVnqoT6sftH9x8rm7ejArVsx8XF7d8+XJ69gEAhFQA3Z1TVUJ1tthbjr760Z9OXDh/zuLu%202V+4cGFGRgbxFABASAXQ3Tn100sfnn37sMTT8+9fm2hKIqkE07y8PLr1AQCEVAA9kFOb3/vg5NFX%20z9gPfNz+gdwfNWToo4+sZEgpAEAX4cKpzsrKyrL6FhMT43Utu92ek5MzevRovZg8T319vZ8NhbAK%20EBZvN7159ffbf/W/vnvyV/8hCTXm1oSVuU+d/mNLXl4eCRUA0EUYzL+z0tPTq6ur/SxgruGysrKl%20S5d6XTg3N/fpp5823x/CKmHEYP79U3t7e1NTkx5SaujQoTf+N9u49OwfPZwx5babqB8AQJeiuz88%200tLSzHO0CvN0r+Xl5SpuRkdHS/gbN26clF977bXS0tK2trZ169bJKkuWLOnkKkAn42lxcXFlZaWK%20p2qyqDlz5iQmJl6+4ho00EoVAQC6Gi2pnaVaUouKilatWtXhwk6nc8yYMZIsJW7W1NQkJCToh+x2%20u7r0RB46efJkbGxsyKuEHS2p/QeTRQEAIgTnpHarXbt2SdyUQklJiTFuCrmZnZ0tBVng4MGDnVkF%20CC2eprht2rRJEqrEU/lRtGfPnhUrVpBQAQCE1D5ODvmqMGPGDPOjs2fPVoVDhw51ZhUgcJJHt27d%20qiaLkpwqeXTRokVqsijJqcRTAEBP4ZzUbqUusUpLS/PaNT9lyhRVcDgcnVkFCERLS0txcbHu2Wey%20KAAAIbVvHu+No0ElJyebl7Hb7aoQHx/v9UkkhkZHR7e1tenhAkJYBegQJ54CAAip/UWpm/GezMzM%20ZcuWGdPqhQsXVMHP0JKTJ082xs0QVgF88RhSSiKpxNONGzcyWRQAIAJxTmpXqaiomDp16pNPPklV%20IBLiaUFBgTrxVBKqxNP8/Hx14ikJFQAQmWhJ7aySkpKzZ8/qFlOn03n06NFt27ZJSJWb69atmzBh%20QlZWVuS/kWeffZZPs++hZx8AQEjtp+Ld9M3Y2NhZbikpKWoE/rVr1/aKkPrpp5/yafYZ9OwDAAip%208G7JkiUbNmxodrPb7R5DnEagxx57zNdDNLL2rnjqa7IoKgcAQEjFNaNHj5aEajFc/6QcP37c1yrH%20jh2zuGeQ8rg/hFWC9YUvfIGPrFejZx8AQEhFKMaOHasKKkN4pSaXmjx5csiroH/G04KCgqamJh1P%208/LyEhMTiacAgN6Lq/u7Q1RUlMV9uqrNZrNcH5/frKqqShWmT5+uCiGsgv7DY7IouYfJogAAhFR0%20wOFwqGQpKVOfkJqamqoK5eXl5lX27t2rCmlpafrOEFZBn9fS0rJy5cpRo0Z973vfa2pqiouL27hx%2046lTp376059y7ikAgJAKS3p6ellZmfl+p9OZmZmpyo8//ri+f8GCBaqwdu1aWca4imRQNR2AxE3j%20VVYhrII+rLa2VuLpxIkTN23a1N7erq7Zb2xsXLFiBU2nAIC+xOpyuaiFzoTU6upqm80mkXTmzJly%20z/nz5w8fPizZUZ0qKvFx//79xlWysrLUEKqyluTXcePGSXn79u0qbkZHR9fU1HgkzhBWCa/CwkL5%20d82aNXziPcU8pFRiYiJDSgEACKnw7sknn1y3bp2vR3Nzcx955JHY2FjjnU6n8/777/d6jqmvuBnC%20KoTUvhRPi4uLt27d2tLSYrk+pNTChQv9zJQLAAAhFZb6+vrXXnvtwIEDDQ0N6p6kpKTU1NTvfOc7%20frJjeXm5xA6dO2WV++6776GHHvJItJ1chZDaqzGkFACAkAoQUiMFPfsAAFgYJxWIqHjKZFEAABBS%20gUjR0tKiTjxVPftxcXHLly+nZx8AQEgF0DOYLAoAAEIqECkkklZWVhYXF+ue/UWLFi1fvpyefQAA%20CKlAz8TTgoIC3bMv8TQvL4+efQAACKlAz2BIKQAACKlApDAPKaXmMqVnHwAAQirQM/GUyaIAACCk%20ApGCnn0AAAipQKSgZx8AAEIqEFnxlMmiAAAgpAKRgsmiAAAgpAIRxDxZlMRT+Zd4CgAAIRXobkwW%20BQAAIRWIrHgq2XTTpk16sqgVK1ZIPKXpFAAAQirQAxhSCgAAQioQKRhSCgAAQioQWfGUyaIAACCk%20ApGCnn0AAAipQKTw6NlX8ZSefQAACKlAj8VTJosCAICQCkQKJosCAICQCkSQ2tpaiafyL5NFAQBA%20SAV6mHmyqIyMjLy8PHr2AQAgpAI9E0/Nk0UxpBQAAIRUoGcwpBQAAIRUIFIwWRQAAIRUILLiKUNK%20AQBASAUiBT37AAAQUoHIiqcek0Xl5eXJv9QMAACEVKC7tbe3b9269eWXXzYOKbV8+XJ69gEAIKQC%20oXiv9WL7h59MiIsObXUmiwIAgJAKhNnRd1p/uP1a2+eD37RlThsV1Lq1tbUvv/xyZWUlJ54CAEBI%20BcKfUMW215vl30ByKkNKAQBASAW6I6FarRaXq+OcqoaU2rp1a0tLi4XJogAAIKQCXZdQBw6wiitX%20r/rJqQwpBQAAIRUIP3V11KVPr5x1fnRL9A3GhCoZ1V0YYM6p9OwDAABCKrrK9XZTCaOu6/9+LqFa%203Pcac+pHH54//ZtKJosCAACEVPRYQjXm1D87Gt//w5El6w98eulDCz37AAAQUqkC9GBCFa0t9ndq%20Xj73frOKpzG3Jix75ImVD6YTTwEAIKQC3Z1QJZL+6Q+HHb/eLfFUbn5h8Fe+lpgWN+XeqJttDU5L%209W/bMqcRUgEAIKQC4U+oFq8J9aP29x2/fvV0U7VqOr1h2C3xd357ZGKa5FRZWp+fOvZrw74+Kpoq%20BQCAkAoEx2NqU1NCNZTcWlvs7799WMfTm+ISbhn7DRVP1QKuaz5bOCbqS9QwAACEVCA4HlObmhPq%20ZyOhXrn6yaUPne83v32g9Pz1nn2Jp+NnPjz0FpvxCa+6XFeufrbuDxYkjrjpBioZAABCKhBKQrW4%20pzY90/rRG/Y/mc9A/fTSh81vvnq6cf/H7R+oeBp/59yRiak3DLvF4wk9EuqU226ikgEAIKQCwSXU%20gu1N6gxTNbWpO6FajAn1r3/8rbFnP/bWhJv/+13/mJA6+IYo8wX+JFQAAEBIRWcT6g+321XMHGC1%20DLg+FL8ikfTinx0n9pec+3zP/pBbbFfcOfTaPwMsxpxKQgUAAIRUhCGh6hZTyZZWl0tNGfXJxx+2%20HH31g3eO6BNP4++c+w///Rv6xNOBAweYcyoJFQAAEFIRzoSqOvolYl78c/N7TQfeu96z/+VhN8f/%2089xbJ/79mv3PljflVIsqkFABAAAhFaH569VoY0JVV+7/2dH4f2v/48IHn00WFRuXMHrad4fcYpN4%20KguYn8Qzp15HQgUAAITU3sput5eVlR04cKC5+Vp/enR0dGpq6rJly5KTk7shof7+kzEeV+4f2/GD%20P/3hsMXdsz8iIdV259yh/zBan59qPvdUcQ+E+rnhU0moAADAzPr3wdMRwSSeLl261OtDubm5Tz/9%20dNdt2qOXX88d1bhnvYTU21IeHP71GYO+9BWLHhjVcB2Vx1SohjNQrUNvGHT5quvRb48noQIAAEJq%20r1ReXj5//nyLu/W0sLBw3LhxUn7ttddKS0vb2tqkvHnz5iVLlnTFpi9fcX3nmdq/fXLFa+hU9Fym%205pwq/w4aaDVfI5X1L/HfnR4vTy6P8vkCAABCau/jdDrHjBkjYVQSak1NTUJCgn7IbrcnJiaq8Hry%205MnY2Niwb904aL/XhGrOqQOslquf36fU+akeCZVPFgAA+DGAKohwu3btUs2lJSUlxoQq5GZ2drYU%20ZIGDBw/2VEK1qCuiBnz2uCGhfra8xFMSKgAAIKT2KXv27FGFGTNmmB+dPXu2Khw6dCi82718xfXc%20q28FklDNOVV8+xtxI796g86pJFQAAEBI7VOqq6vl37S0NK+9+VOmTFEFh8MR3u0OGmiNjfpSUKu4%20XH8/eSTt9uH5D0yUnDr4i4MGXTtRlYQKAACCwDmpEU2fdZqdnV1SUuJ1mZiYGHU+QNg/yg/aL+W/%200nj6LxctATSm+po7Sl0ddemTq4O/yC8iAAAQKHJDRLtw4YIqxMXF+Vpm8uTJXbT1m4cNdreG3mhx%20n1d61XcI9jO7qbp+n4QKAAAIqQhzTr3B+rGfnOonoQIAABBS0VU59Z++eNJXTiWhAgCArsC0qPhM%20YWGhr4cGWy2SU3//yZiPXF82zndqTKj/9MV333j1N29QjwAABGbNmjVUgh+0pCIgg61/82hP9Uio%20MQPaqCUAAALnp3kIFlpSe4vjx4/7eujYsWMW96RTXfd7Tv0VFeQ+oq/3v2IYst/dy/8/+Iy6wsaN%20Gy9durRy5crBgwdTG91m06ZNH3/88YoVK7785S9TG92muLj4o48+Wr58+Q033EBtdKfnn3/+4sWL%20//Zv/3bjjTdSGyTUiEJLakQbO3asKrS3t/taRo0/1XXX+BsZr/c3JFTOQwUAAITU/iQ2NtZms1mu%20D+lvVlVVpQrTp0/vnpekc+qNgweRUAEAACG1n0pNTVWF8vJy86N79+5VhbS0tG57SZJTS5fduX3V%20v5BQAQAAIbWfWrBggSqsXbvW6XQaH5LYWlpaqhJqQkJCN78wNUo/AAAAIbU/Sk5OzszMlEJzc/OU%20KVPKysrq3XJycubPn29xXzJVVFRERQEAgL6Eq/t7gRdffLG9vb26ulpy6tKlS40PSUKtqanp/mZU%20AACALkVLai8QGxu7f//+HTt2GE88TUpKKioqOnnyJAkVAAD0PbSk9hpZbtQDAADoD6yuz0/FDgAA%20APQ4uvsBAABASAUAAAAIqQAAACCkAgAAAIRUAAAAEFIBAAAAQioAAAAIqQAAAAAhFQAAACCkAgAA%20gJAKAAAAEFIBAABASAUAAAAIqQAAACCkAgAAAIRUAAAAEFIBAAAAQioAAABASAUAAAAhFX2F0+l8%208sknJ02aZL0uPT29vLycmgmv9evXx8TESPWWlZX5X1IWkI9Afxzy0ci68jFRh4FzOByyVxurscO9%202m635+TkjB49Wi0vH1ZWVlZ9fT2VGRSpZKk3tasLqU+pVf/VyA4fdro+5YOQHZsdvitIBVr98vVV%20zw7vhQvwpq6uLjo62us+k5aW1traShWFpZJtNpuu2KKiIl9LNjc3JyUlef045BmampqozEDk5ub6%20+iaU6vW6V2/evNnXKvJsVGkgZP807uceduzYwQ7fPTx2Zvn+YYfvoi92/7nL/FXPDu+LVf7ndw/M%20PwRTUlLa2trUF9PMmTOlcOLEiQ0bNsjfkpQzMzNpUu1ke55UbEVFhcc316pVq7w2acvP64aGBlXz%20Dz744JAhQ86cObN169bq6mr1LXb06NHY2Fgq1o/6+vqpU6dKQX59ZWVlxcXFSXnLli1ql/a6V8vN%20+fPnq1UKCwvHjRsn5ddee620tFT9dcgRfcmSJdRth613sqOqap89e7bH3qvSUnJyMjt8V/eMjRkz%20RvZb+SDU3utR7ezwYf+qka90rwvMmzcvPj6eHZ6WVIQoLS3NayNHa2urbhHx+iscgZBUpFups7Oz%20pZL9t6TqbzpZ2OMh+UbrsBUWxvY8c7ud1Kr+PpSPxri3q49J/vVoyZCbanl5iF6FDsleKj/JzBWl%20916PHZsdviuo/Vz+BHR/gsd3ODt82FtSA1yeHd4PQiq8HMt9/cEInai8PorAv8KkAlUk0t9ovr6G%201JFDji5e867uEqJiQ6Z/ehkjrO739NofraOt10cRiH379ukziNjhuyc2SZ3rSOQRUtnheyqkssP7%20wYVT8KT74GbPnm1+dMaMGapw4MAB6io0ycnJ8tVTUlJi7PHx03OkOtr0T2ojeQZ1JpM8ocPhoG5D%20M3r0aFU4ffq0vnPPnj0e+7yR/us4dOgQFRiaIUOGsMN3j5UrV6ofA7NmzfK1DDt8T50bwA7vByEV%20nt544w1V8Pp1Fhsbq/9mqKuQBRJPlSNHjqiCOjPYLDU1VRXOnj1LxXbSyJEjPX6tyXHd66lgU6ZM%20UQWiUsj0vj19+nR2+K5TVlamzneUH8YdNk+ww/fUXwE7PCEVATl27JjF3bngawH9EIOSdIPjx4+r%20wvDhw/3nKv1lh2C9++67qjB27FhV0KPz+Po5IQdy1Umnex4QFKnhZ555xuI+zXHevHns8F3E6XSu%20WbPG4j6byM9vY3b4rlBv4Cvcs8P7N4jdCB5U14PuADW7/fbbPS5LR9dpb2/3f/BQV+CiM2lJdQvI%20r6+EhAR154ULF1RBDQLg1eTJkzlgB3XAVoXz58/v3bu3tLRUJdSamhrjvs0OH17//u//Ll/psm8/%209NBDfhZjh+8K6hp/TT6FxYsXywdhbKtmhyekAoBPq1evVgU5flAbXfdLwOOALfE0NTX1xRdfZCSp%20Lv1hoH4MPP/889Rzj5Mfw/Jts2XLlt27d+vfw/CP7n4A/VdVVZVqHEpKSvI6SC3CIioqyuOetra2%20ioqKMWPGdDjRGkIWyPVSCLvk5OS6ujrjeHZNTU2bN29W50vI/XPnzqWWCKkA4I/D4XjggQdU+Sc/%20+QkV0nXi4+M9xuhRQxpJVF26dOmTTz5JFYVdgNdLoYtyqrH7PiEhYcmSJSdPnlRXdEhOZTYcQioA%20+OR0OjMzM9UZ2Dt27KD3rZsP4ZKc9KDL69at4yrMsO/egVwvhe4UGxv71FNPqXJlZSUVEgjOSYV3%206hp/r/TViOYuPHQdu93uNUidOHFCFYYOHUotBX4I1/MQylE8Kyurw73d19+InjwMwZJqP3TokDpp%20cvv27R5TdLLDd8ZLL72kZkAdP368xw+AlpYWj5o01jw7fJcaMWKEKujrpdjhCakITlJSkhy8VQuT%20V/qvi8anbnDHHXeokyb15bcezp07pwpc9RxCQs3OzvZ6Kqoei8p8LNHU38jkyZOp0pBNmzZNhVQ9%20QA87fFio4a5lF73nnnt8LbN06VJVqKurY4fnGz4y0d0PT5MmTVIFrx1wcoDXYz5TV91gwoQJquBr%20kLydO3eam0Pgx8MPP6wTqq/T9WJjY9XZY77G3KmqqlIF40D0CJY+ALPDh9ewYcMCXzgqKoodvqc+%20IHZ4QiqCbttQhe3bt5sfPXjwoCrce++91FU30O0WW7ZsMT/qcDhU3vI6pR7McnJy1Ci/fhKqoid6%208XqJw969e1WBX2udoceQ19GHHT4sZKf1NRl6UVGRWqaurk7do/rE2OG7gT6qZmRksMMHxAV8Xmtr%20qz7rqKmpyfiQ3FQPyb+yGHUVFnKoULUtBw+vC+ijwubNmz0+KTVFrfF4Az/UFeUqoQb+udhsNo+9%20XV/xIx8NtdphNcpe6nX/1NVocV/vzA7fPcwhlR0+7Du8cX82V6NHDbPD+8E5qfAUGxtbWFioTldK%20SUmRw7maU/jIkSPPPPOMOi2ppKSEoaE72YCkz0DS58W3tLToUyyioqL0Kb9yUFF9cPKhyIqzZ88e%20MmTImTNn1q5dq6ZKks+Irs8OlZWV6VmO4uLi1q9f73UxPR+MVGlmZmZFRYVU8pQpUx5//HF1Ttj2%207dv18+jjPfxoaGiYOnWqHG7vu+++u+66S+6RvVdfMmUxXYHODt8j2OHDuMNLDJXKzMjIUFdKyZf8%20nj179KkUW7duNR5A2eFpSUXQcnNzfe0z8nOQ+umkDv8w5Xjg8RPc10W1gTQKwthc4Z+xMaO1tdXX%20WvJxePQzwFfPjG4N8sprBwI7fPe3pLLDh4XESj8DIEh49dWrwA7v/VjJLgU/3RbyW1D/5chfl/y1%20eO3FQLA6HMZFatv83Sf1ry5uUMcM+XTo9Azh2Oyf+Ugsxw/jkVsilzwVp7sEZd++fbL3GtOqlOWX%20sJ/vE3b4rvssfO3q7PDh+mEmv3WNR0+190rF+qlGdnivrIE06gAAAADdiav7AQAAQEgFAAAACKkA%20AAAgpAIAAACEVAAAABBSAQAAAEIqAAAACKkAAAAAIRUAAAAgpAIAAICQCgAAABBSAQAAQEgFAAAA%20CKkAAAAgpAIAAACEVAAAABBSAQAAAEIqAAAAQEgFAAAAIRUAAAAgpAIAAICQCgAAABBSAQAAQEgF%20AAAACKkAAAAAIRUAAACEVAAAAICQCgAAAEIqAKDTJk2aZHWLiYmx2+3Gh9LT060Go0ePrqqq8v9s%205eXlsphxrZycHOMCZWVlVr/k9fChAOhBVpfLRS0AQM9/HVutulxXV5ecnKzK9fX1U6dONS/f3Nwc%20Hx/v9amcTueYMWPa2to87jd+4Uvwra6u9v+SOEAA6EG0pAJAr3Tw4EE/D5kTarDS0tKoZACEVABA%20QMExOjpalTds2OBrseeee04VkpKSAnnaoqIil8n+/fupcACEVABAQLKyslShubnZ49RVxeFwNDQ0%20qPL3v/99agwAIRUA0OVmz56tyz//+c/NC7z00ku6PGPGDGoMACEVANDlZs2apXv8S0tLzQtUVFSo%20QlJSkq8rqwCAkAoACDPd49/W1uYxFpXcbG5uVuVHH32UugJASAUAdBNjj//evXuNDxlv0tcPgJAK%20AOg+xh7/8vJyp9OpylKQm6qcmZkZGxsb4BOuXr3aPJh/WVkZVQ2AkAoACIKxx18PmGocHjUjI6OT%20mzh37hz1DICQCgAIgrHHv7KyUhW2bt2q7+x8X//IkSOpZwCEVABAEIw9/hUVFQ43Pc1pUH39Fh+D%20+evGWgAgpAIAAmUMkQcPHty1a5e+2fm+fgAgpAIAQmHs8f/JT36yZcsWVY6OjqYRFEAfMIgqAIDe%20SPX4qyul9Dyols+3sAJA70VLKgD0Vl7zqLGFFQAIqQCA7mbOo9HR0bNmzaJmABBSAQA9xniNv0Jf%20PwBCKgCg53mkUvr6ARBSAQDhZLPZVCE6OjoqKkrfL2XdXBofH++x1oIFC/SKSUlJ5r5+/aguKNOn%20T9ebGz9+PPUPINJYXS4XtQAAAICIQksqAAAACKkAAAAAIRUAAACEVAAAAICQCgAAAEIqAAAAQEgF%20AAAAIRUAAAAgpAIAAACEVAAAABBSAQAAAEIqAAAACKkAAAAAIRUAAACEVAAAAICQCgAAAEIqAAAA%20QEgFAAAACKkAAAAgpAIAAACEVAAAABBSAQAAAEIqAAAACKkAAAAAIRUAAAAgpAIAAICQCgAAABBS%20AQAAQEgFAAAACKkAAAAgpAIAAACEVAAAAPRv/0+AAQBjOElH27pgogAAAABJRU5ErkJggg==" height="473" width="908" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 3.&nbsp; </span><span class="textfig">Relación entre el IFM y Rm.</span></div>
      <p>Ambos
        índices Fournier modificado (IMF) y la erosividad mensual Rm, presentan
        una correlación significativa con las precipitaciones mensuales y se 
        ajustan a un modelo lineal con un valor p en ANOVA inferior a 0,01, lo 
        que indica una relación estadísticamente significativa entre estos 
        índices y las precipitaciones, con un nivel de confianza del 99%. </p>
      <p>La
        estadística R-Squared de la relación de las precipitaciones y Rm indica
        que el modelo ajustado explica el 97,77% de la variabilidad en la 
        erosividad. Donde el coeficiente de correlación es igual a 0,988. Con un
        error estándar de la estimación, que muestra una desviación estándar de
        los residuos de 89,27. Valor que se puede usar para construir límites 
        de predicción para nuevas observaciones.</p>
      <p>Mientras que la 
        estadística R-Squared de la relación de las precipitaciones con el IMF 
        el modelo ajustado explica el 95,47% de la variabilidad en la 
        erosividad. Con un coeficiente de correlación igual a 0,977. Y un error 
        estándar de la estimación, que muestra una desviación estándar de los 
        residuos de 3,379. Valor que se puede usar para construir límites de 
        predicción para nuevas observaciones.</p>
      <div id="f4" class="fig">
        <div class="zoom">
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nUwiBQAA%20kcXYMYmT67N0u5a11cjUthlAebeVk0h7k1WMezjgnBYw3TZrn/F27typMpWx41bdEKd+vPD5S4ox%20Ebn62SWkidTap7R+LUHvYNbVXpI9IBug2syNM9Utxx5Lh8BSoSqs16V/PPKZXX3+Ha1/oFDEcpBI%20AQBAWNNnnM4vUGxtbZUzez0shDqRtWnAdFXebeUk0oDp/CACbkDr/U8h9qvWWcUYBXWatWEs7/Zn%20F7eJ1L5m3e6nI6KpJdDVZbEBZH4ne8nY05KV7EDTn0n/XaxfF/aZ0/oa9W7pl4Z6BGYId9ICAIBg%20qfJy9ZSEhAQn41UEVt5t5QjYAw88oAZBkYDUx33JdHR0qG5siouL7Vc9ZswY04QYOnRoj6sYPny4%20nh4xYkSPP7s4uXe0s7PTWK1bK1eulBqknqVLlxrnZ2VlSeSTHVJUVGTsq7aXXO0l+dxJKN2zZ8+2%20bdsOHTqkhqVJTEyUlHj//fdbOyXOy8s7d+7c7t271VtIpdY77rjj7rvv9vkH9fl3VA4ePKhWpzv1%20RfiL6vGXGAAAALiybNkyeVywYEHkvOSGhoa0tDSP90JKa+QAAH8Y/QUIso6OjtLS0vHjx6vu3WNj%20Y3NyckzDQDsnVUkNUo99m4MszczMVCWFrH3hwoVtbW0+C8v8OXPmJCUl6RGx5b82haWqYL2cYNGv%20tJdD2Mlr8fd0m774ZZ8Y/8RCdn5FRUUothAABooXXnjB420HI44CcIcLl4Egam1tNd5IY+S2K/am%20piZjVf7uBjl9+rS/Nfa+nw8p7O/So77vtcL5PTaKk/4M7O8F8vkUm30Sii0EMEBF2n2k+r7B0I07%20AoD7SAH0LDs7W41SXVZWpgbLbm5uVrfWyKnJ9ddf7+SX446OjpUrV5puC/Hn8ccfVzddSGTNy8uL%20i4uTp+/Zs2fOnDmdnZ133XWXccDrhoaG6dOne7y3+69atWrixIk2hYUqnJ+fP2vWrOTkZCm8devW%20BQsWSGFZdM011yQkJPTLfpbw/OGHH/pctG7dOjU4+8iRIx3WJi/w3nvvNc30ecNMVVWV2icSZefO%20nav+mrJbDh48+Prrr4duCwEgzMnRQU3IkYi9AYA2UqB/WDth182Yrrp9Uz1VylMkZPbYY56/36R9%20bowetczUx52/UcWlpLUdT3dw53a46r7hauB7tUMc9kao/44OKw/KFgKgjXRAUFfrMPwjgABwHykQ%20NM8884xqPZs4caJxflxcnBriubGx0d/tmtZWu+PHj8+fP3/YsGE2xfSNiNdff71p0ahRo6xNr6or%20wpkzZ5p6rsvJyVFDI2zfvt04v6WlxfRaxIQJE9TEuXPnwu1PUFVVpXrYs7Z59t7GjRulctlRTzzx%20RHhuIQD0l8OHD8tppdtulgHAQ89GGDQqKipUbzQ+I58cI+37quk9yXvq6tkbbrjBunTKlClq4tCh%20Q05CS1lZmZOu85OTk9WE6ZJR8e6776oJfWnosWPHTJHS6KabbpLH3bt397jSDz74QE0Y+6xX3fzI%20o+wHU2ZWffzU1NT0wdvgscce83jboq1Buvc2bNjg6fWoBiHdQgAA0Ht7m35Tf/R99gOJFHDnuuuu%20k8fOzs49e/ZYl6rWSz1Cuk899oxqH2jt895VV12lJk6ePBncF66uOy0vLzd23CqxUCWf/Px8h7d6%20xsfHqx3YY8m1a9d6vBcV33333XqmGvVLMvnGjRuNhR944AGpUzayD7pelNCrutZ4+OGHg155W1ub%20qlz/uBBuWwgAAHqvck/Lqm3//dSW/3r5wDvsDRJpH3EykIPS0NCQk5NjHGBDnmhqEXLCVT3BWumg%20l5ycrG5iee6556x/YtV6GdIYoFsOfdKtakG/0rWsrEyNsp2SkqLeG/Keufbaa1Wvvz6vL9XNp/7e%20cjaBSj4d6tJfUyuuBE51+2tRUZHOxvI50r0u9cF7QEXlxMRE1aeUc7LN+uOvxsKx7oRTp06piaFD%20h8rrkv1g/MZweKFawFsIAAD6Jo5uaWhX0xvrjhNK+whd0TgZyEGsX7/eZzE5ubSOmWHDVT3BWmmE%200LvLtHP0fFN3PsGlQ5e/IT3U0oyMDFfVSm3qiTa970j4tI5iUlxcbHq98l+bbfC3/dY3oTzd59tP%20d/yj6petUv912G9QL8km9bij/PVs5JOpsyjd+ZO/b4weeyoKbAsB0LMRgL7xL7uPZ/3zHvl3y6K9%20Ny/aq6Zfer2dPUPPRiGkBnJQlxTu3LlTn1XLtJyMmpqGZs+e7fHeQibn2aqYOlOX/z7wwAMO1+iq%20nmCtNHLoi0hffPFF43zVatrL2//CWUJCQllZmXFUUklNxps8dTut6mCprq5uzpw5+obbhoYG+W9R%20UZHD1cnT77rrLut9oVL/smXLVAH5cMmHSPUDNH/+/D7YCfq6BlcDD8h+M6ZrmZaPmMqccippbPk0%20Xm4tL00/Sw8bW15ebt9SGtgWAgCAvmwdjY6KuiA6akj0+cugaCmljTS0XA3koO4/tLYs6WYlHWiD%20WE+wVhpR1IWjsuuM7Yd9s7v6sY1Ur1oq37x5s273s7aly9veGFyNdNOfTUuy1Cbr0iVNQ8UYWx11%20GX97I7j0XzkoQ6roxkzjG0nvZOv+MTUO98EWAqCNFECIWkdvL/mZ/kdLKW2koeV8IAfdGYnqKsZI%20t3W8+uqrThpIndcTrJVGmvvvv1+1Iev7AFVHRxIYQt2zzujRo50U89kTb2+o5k15gRK5a2trc3Jy%205FFdji77IT093dj5cFxcnCyVcGXMpSrHquZNj+GWV6vk5OT58+fv27dPBTBZtfWWZpXcVA9Jkr6c%209Cir+kk2kcpdfZzVxKxZs3q/S+VlqsZk2YHWrputd+HKHlP3hao7bPtgCwEAQIhaR42LvtxSepJ9%20FSKRm0idD+Sgx9WwnlvLc1WLkJMxM1zVE6yVRhqJnSosvfDCC2qOumTXSUcyvexr1zr+Zx+oqqoq%20Ly+XiVdeecUYueX1Sm5UydB0Cbq8fyRVqoHjFJVjVZdL/lpQfQY2qVz3MKy99957elrW0gc7QVKx%202gnyudDD4fSS6nnYY+jQSHeh/OGHH9qU77MtBAAAIY2jllD6NqGURBpMrgZyePPNNz1fjLFhNW7c%20OI+3LSW49QRrpRFIhSV1R5/uZbcPGqb0sJ8HDhywLtVttj7HhgnY9u3bPX4Gt5Tko65hrq6udlLV%20li1bPF+MStojfZPqf//3f5ui19y5c/VbV3Z+aWlpj7XJX8d6/UZZWZnDnbB161bVJKtWHVxDhw41%20zfHZU7F9F8oh3UIAABCiOGoNpdsIpSTSYHE1kIP9UCv61LzHEVlc1ROslUagadOmebzNdzU1NZIE%20PN67AZ00TPV4jfuZM2dsnp6QkKCaZ1977TXr0l27dqkJPTBpUJw9e9bj/zpb+/FXTYFZRXe193qk%20A9jf/u3fGuevXLlSdbH705/+VOXhp556ynrha3A9/fTT6sUG8cJs9UeUF6LfOTrz//znP7eWVxcs%20+PsJKRRbCADoJTmJKi0tTUpK0meANuOfYfDZ8cZJJ3HUFEqfq3u7/uj77D0SaRDoVo709PTZs2cb%207/6S6enTpxvvYVNn6j2yXr5o4qqeYK00AumBSZ9//nl9bXbfrFrfTKgH5NTHPHXRZn5+fnD7+x0x%20YoRaozX1yUpV66jNACe6ZGFhocfxNaX65UhgMwZsOZAvXbrU88VQpTKtBkp1dUeoW1VVVepigR/9%206EfBqlNeiPpOMF3srd5IskbTL0E6z99xxx19s4UAgN57/PHHi4qK9BVn8s2flpYW6l9RET4+/qTL%20VfmoPz/xM/YeiTQIej+QwyCwzNaAfmlqaBzJY+ow02eDbTzyyCOqmTQ9PV0PjiITmZmZEsxkkRQw%20li8tLVW3pwZ8/FM9OXm8V9sak5JaqXr5xitFZY0VFRU6MMt65VlXXnmlBCrVsGmsXEqOHz9eHo2/%20GeuXI9OPPvqoMWDPmDFDxVoV5BISEqSA54vBYEK0zysrK1U21mP/+ORzV8t2SlqWV6RnyoSUlDMS%20Vaep27MHH3zQ421+17+jyw6Xl3bbbbd5vNdO+7w43OEWAgD6mHwzL1++XA2wt3PnTjVTXV2FSDAt%20LT4z9Rsy0dXd/VlXt31hKdDlHTdBnnXj2JHsPRJpMB0/fnzJkiW6XUgmamtrVahQ55ERa0CHUuOp%20v+QEiUZ9s141LqgKLTfffLO6CkgmVN7bt2+faUvUpaFSWF9GboxPikpHoqioSM/UkTIrK0t1XCQH%201OnTp19yySXGlXq8Pd8arxSVNc6ePTslJUUVS0xMVEPyyl6SzTO13w4fPlwqkfKyDXrVumZZr3Gg%20UdlmFYD1KClCCqifeHz2ytt7ujGzx8Znf7u6vLxcXpHsB71D1LisPnfIxIkT1auTPaD2iexwvQNV%20H1oBbyEAoPfGjx9v7ZgwMzNTDlLWw5CcAcpxSh2a9bHSOpp3iLS1tcnBUV8zLBPGocKdHwdzcnJi%20Y2NVJfLyfb5SKdNj94160GyfHeCbWDuMVC9H73/ZJCkT/q07D916lZNQaoyjuTcm8UELvsgc9Eaf%20NJtGa1RU1zh65/gbF9RUVcCDkfqsJ1grjdhR1PSVuuvXr+/jVUswk7eQvodTJiS8qZ9gTVSYVMO0%20+Pz7+mN639bX18sajd3kyrTMsa5UnmjcNlm17Cifw4rq8rKRxut+Vc3WYU7VUikcwHiqAfO3Ax2W%20lM2Wt4fsAec7RL0iKaMHXJWdY/Mec76FABiPFL1n3yLq86xPH7tVsb75upZDiT6OmDbS/hjk83zV%20RI7UpqGze7x/x3iY7vEkxHqCKtvsr+SAGIV77Su/9DkYqfp3yxdDklbuOc5HLFSf3Mh82fosWSZ6%20zHvqY9z7cOiqnmCtNGKPo3oXmb6UAQAgkQ7uRGr8DVQSpj4lkLzn86xAZqpfdfvmV2zVBaCKjvpE%20dOfOnWqmwx8x9YvKzs5W5Y2v1JQDZVG9H/opOgnL3vBXWF/bbKxfh3njy5Hwr9sGnGfsMAylxNG+%20MSTCm4idDOSgLucw9n5kvRrQyY9PruoJ1kojlurTiEslAQCIZHJCpe4xKSoq6uzs3LNnj+mK046O%20jszMzMbGRjln6IOx4sSKFStU7xK1tbX6LCUrK+uVV15JS0uTRRs3blyyZIlNDbLNTz31lIqj+spY%209Urb29vLvR555BF9r1CCl8+q1q1bp67n0rtFNsk6pJy+oFdNGPvF0HfeGl9OcnKybJjsVcmrlZWV%20ToaF7/fLd8+/hMb3zl+d2+VRXe9ysW6fidD7SF0N5KDvMrX2CS7fCCo0qgFC7bmqJ1grjUy6d9Nb%20brmFvQEAQITTg4Eb+7YUzc3NKo6uX7/e+TjYvaH7qzf1DqjOTlVTbY8DiR88eFB1Mai63DPSWVGy%20d48b09bWptY1c+ZMJxuvBjOTM2Rjvn3rrbc83gZSaxtAUtJASnGme0qJoyTSvuB8IIfJkyerCfUz%20ktHGjRvVhJPeXF3VE6yVRibVKxXDPwIAAH8kjqanp7e2tm7evLlvWkdVmDSFZKN77rnH472X1b6L%20o6NHj+oQa1okWVF1jrBv374eN2bFihXOTyn1z/3GPvzF1Vdf7fH2+WftUamlpcXzxXV/AyWUTkkd%20pUIpcZRE2hecD+QgHyTVPUl1dbXuBk2NEqG65ZSlpg+bz6EmXNUTwEqh6DZkhn8EAADiwIEDasJ4%20x9Ndd93V6TV9+nTdi6ycvNnUI2eMAfRD6zBMijFjxqgJU8/wrqiWybNnz/Z4vuRqsPRnnnnG4+vn%20fh2tH3/8ceP8iooKlWBNQ9+Fe0C49dsqlBJH+1Qk30TrrzMxiaPWrkSNHZka+exDTH/fmXpOclWP%2025XSHwMAIKzIgUx3B+qvsxafPY4q2dnZ/qqVI7g+RKpesn12Vei2MEfSwdezkeo03ufpk+5o3Uje%20ITb1664xbfh73yp6Y+zr37lzp5MzWJ8fK30W6vA02ElHSnrDfHZTpF+U6txIPnR6zoDo1siq+ucn%20tv/iHT5QfffJjfDX72ogB/lQGX9asxklwn7IB+f1uC3McRQAECZ036E+f6I1RQiffHY4LwdWfz/X%20WgegclWYI+mgSaQ+c2YoBiELgH1cdDhkmu7z1mcxh4lUfTz9Detgom5289dZsZDzZ9OvSxL4++Cn%20H5BIMWhxHAUABExyoLU3ePtEKqez1qEmfP6qqxKmcdjGpqYmHTtNLUuuCnMkHcSJNHxa6oKSSLsN%20Dbzy2VEpUR7lLW386Nk8XY8g6uRToMd3sf8dR7bE9IsSiRQkUnAcBQD0A9VUImfMctarrwy0T6QO%20z1z1abT1phg9wGNghTmSDqZEquNcn/0A0feJVF6avyvenby9VaCVRyfb3OO193o/q7Zoobct1Bcj%20YHCI5k5aAAAQRLGxsXJK2tLSEvRBCFXfKnJOb+oVJi4uTp00NzY26j4FXRXGoJScnFxbW6vC0n33%203WftDLbvOeyW0mdPvKaXpsZQ1Y2l6h5pCd7qc2fTWVFNTY1q9nTSB6TuAEkq97nxqsti2RgpcPz4%208fle6r+ydOnSpQsXLuStCHskUgAAEEySReWUNOjVypmxGp7thhtusC6dMmWKmjh06JDbwhjEJJit%20WrXK4x1eYevWrb2srfd97cbHxwcx3JaVlcnHTbUynTlzpqqqKisrS/3OYjNq/dq1a1WCvfvuu3tc%20ix500Dr2qaK6LM7IyJC16xgs2yb/1aFUUitvRZBIAQDAwHbs2DE14bP56KqrrlITJ0+edFsYg9vE%20iRNVQ+LTTz/d7xszevRoHW6tS/UoNT7HhnFCj4F3/fXX+ywg4VAVcDjoy1NPPeXxXgPsc5OkNp+D%20lCoLFixQE2qNA8XZs2f3798/duzY9PR0Pj4kUgAAEBHS0tJ0E9P48eMXLlxovZ72gw8+sKlBn1uf%20O3fObWEMejNnzvR4b4PsZWOdpLIe74irqqqyqUH/GqLDp9GWLVtU/At4C1WTZkxMjGnUUK2iokJN%205OXl9VibvJbOzk6ZePjhh30W+PDDD9XEsGHDrEtHjRo1sN4nKoumezU1NfU4pitIpAAAYBBqbGxc%20unSpnJSbzuyPHj3q5Olvvvmm28IBO+Mff8ewoi9P1XmsvyQnJ6sG2w0bNpjua21oaFCXmvuLfz2S%20vK2aNB999FGfBdra2uxvCjV57LHHVL71dyny0KFD1cQLL7xgXaovk+7xtthwy6Lx8fGrVq3at28f%20n52+MYRdAAAA+ouc/MlJrT45lpPyXbt2SSLt7OycPn36Nddc47AnmH7R7/EGDsm7KCMjo66urqqq%206oknnnBytWrorF279uabb25tbc3MzHzuuecko0o03bNnz5w5czzeBlJj/JMMedNNN0nh4uLiJUuW%206PlS+Hvf+57+gKhrcYuKijze3rz83citI6K/m0JNCVldkesv36qALRssQVoF3VmzZskctdmyLrU9%20/q74DZ8sKt9ChYWF8ujx3uhbUFAwY8aMESNG8MEhkQKRRb67V6xYoS6PiYmJkcOPnJCF83kYAASF%20On/VJnqNHj169uzZ8l/5YiwrKwvbjY+NjfW3iGbScCMZQzKbHGQl+wW9F2hXsrKy8vPzJcJJkEtJ%20STEukvBWW1trnHPq1CkVC03t+eVe1sqzs7OfffZZn+uV3Gt/U6jJk08+qSbsr++VUH3XXXfJRvrc%20JFmXFAjbLLp///6SkhKVReVvkZubSxYlkQKRS/0CqqbleFldXS0HqpaWFvYMgAg0a9asp59+Wr4V%20d+/erWfqLmHsqc51XRXuzXb6W7Rs2TL+jn0vJiZGjqHDhw+3Lpo8ebJa+vOf/7x/E6koKyu79957%20161bJ+9wdaOmJLcHHnjg7rvvNrXfjhw5Um22qe/cnTt3Pv/88/rpiYmJciIhddpEzYMHD6rCksF6%203ELdQ1JxcbF9k3JycrLUvHXr1m3bth06dEitQrb5mmuukXTX77uaLEoiBeBUUlLSk08+KcdL+d5f%20uHDh0qVL5VSsoaEhnC90AYCQfiu2euk5rnpJGXBdqiAobJqm5fAaVg3X6nKAHoslJCT43OwsL1dr%20lPLd3d0OC8vuclV4llf4v0PIouGJno2AkGhra4uNjTWNUSZzMjMzffbCV1tbm5OTo36G1APl6Q4D%20Qk02STZMb6e/jQxWJdY943AYN493XG/9dJk2Lmpubu5xmDibS+wAhKGYmBg9PXLkSDXhs5NSPZaG%206kPFVWEAYW5v02/qj77fyyy6evXqsWPH3nHHHRJHJ02apPoumjdvHnGURAoMTqdOnVIXrhjJnLq6%20uunTp48fP97Uw57Ru+++6/FegWO6vSpEJATKJhnHClMbKZHSZiONpJi8Ip+VqH4arPvB5oBhv6L7%207rtPP93Ul6bug96GzaoBhA/5sB86dMjjvaNBz0xISFAB9bXXXrM+ZdeuXWpCja7hqjCAcFa5p2XV%20tv9+ast/vXzgnd5k0cLCwvb2dpVFt23bRhYlkQKRor6+Xo9R1tTUlJ2d7fGObfD973/fZ/nm5maV%204l566aU+2LyFCxdWV1fLxPLly0+fPi0b2dramp+fryLlypUrnVQir0V1WK8r0a+0vLzcX0vp+vXr%206y3suzDZuHGjRMqMjAyfSydOnFjvn+ptXz0CCHPqwy4TU6dONc5Xl1HIt5NpVElJsKpLFfn60ve8%20uSoMIGzj6JaG9s+/GeqOuwqlZNEBoxuwWOrFfugNiUDWRKroQCXZz7RIgpz6UX/z5s19sJH6Bi1J%20kv42UiVMJ69UEqZpkQ6Bpvn+9ozDrdVrtG62P+p2kT7bsQA0+ZzafOTl+6G4uFgW6a8a/XuWxzuI%20hfV7QH1JyuPOnTvVTJlITU1VM43fq64KcyQFwtC/7D6e9c975N8ti/bevGivmn7p9fYen9jZ2bl4%208eL4+Hj1ZSJZVIIo+zNs0UYK9DXdteOpU6eM82tqatLT09V5W9/0Tbdx40Z1Wmbt2H3u3LlqYs+e%20PfaV6IvfrF0aqI7j5ZzP1EARGDltVW0aAfT2pMYMlFc6efJk3oFAqBlvKVcDEoq0tDTr7dxnzpyR%202CaLLrnkErU0JSVFXbghufSnP/2pqeaEhAR1JYWcbt58883qKTLR2NgoH/B9+/YZB81yVRhA2LaO%20RkdFXRAdNST6/Ee4x5bSs2fPlpSUjB07VhKpaheVLCqfd9MFFwgrJFIgLFRVVcl5kpyoyZdmn/Wv%20q4ZVuOaaa6zXreke/H7+85/bV6JGSPN5Ja3UrCbeeOONXm5qQ0ODnKTKSeQjjzzi9rltbW1coQeE%20JwmHy5cvly8Q3YNRYmKifFTr6+vlW9HnBzYnJ0fdXKAvwlcNrVKV9d57V4UBhG0cVTPtQylZdOBi%209Begr6luNuT0SydPiUzTp0/3eJsTjYNlZ2dn2/R5m5mZaexJyKempiabsy5186e/4fhSU1OlgGxb%20wK9Utz+cO3eulzutsLBQHh999NEA2jRUU7CnpzG+AQRLbW2t82+J+V5uv1vs7zkPuDCAsI2jOpR+%202nX+rkMJpR5P1J0TRqssumbNmtWrV6v+ESWLLlq0SB7ZkwMFbaRA32loaNAxst/PkHrsR1e1Tjjs%20brelpaXHEG6iL+ET48ePX7hwob/0K7FcsnFiYmIAkdLYhQlX6AEAMHDjqA6lX7SUvv2vu4+WlJRc%20ccUVixcvljgqKXSfF3F0YKGNFAgtyV2mOZKs1q5daxzYWpKS83GoNeetED4dO3bMSTHVjmpj3Lhx%20krFbW1slbwd8vXGjl0RHCeqme2glUqrOh2WnBXDN7datW1WPnffeey/vRgAABnQc1aH0j3/46MQb%20L+WVbvvkTx95aBcd4GgjBfpUTEzMSy+9ZIyjA51ut7zttttqamrUdFtbW1VVVVJSks+nNDU1Gbu4%20rK+vV70WSXScPn26qaVUj/gS2E57+umnPd4rkPvs7lwAABCAHW+cdBJHJYIe3VW2b819x//jX2U6%209vLkn2z5Ge2iAxptpEBoSdxSWUjS2n333SfhKj09vbGxcdBcQSovZPPmzZIkVW+W1gQu88eNG2ec%20abq1daLX6NGjZ8+eLf9dsWKFvqRZ0qnqqFMPIOGKpGI1ZszDDz/MWxEAgHD28Sdd9gUkf/563/Mn%20m+pUu2hcfPJVN+UPuyzxm4nfZu8NaLSRAn0kKytr3759KqGpy1D718iRI50U89mJrklOTo4E7+zs%20bFNvmU1NTWqYh+HDh/dYyaxZs1RnmKoHYEWP+BJYr5jPPPOMSsV9M5oOAAAI2LS0+MzUb8hEV3f3%20Z13dpix6dFfZnlXfb33jJZm+JD75e7Mqrr1/hcRRedaNY0ey9wY02kiBviOx6tFHHy0qKqqrq2tu%20bu7l2AO97Gs3uI20qp3TOl81UY4ZM8ZJJUlJSa1e6r96xJcnnngigE2Sp6ubYGWf894DACD8PXTr%20VfJY2/iehFJPl+eC6ChTu6hk0TFT/univ0ro8nbAIXE098Yk9ttARxsp0KfuvvtuNVFRUdHvG6Pa%20JH12hCtU3PU3NowT+rbSa6+91vmzdEPrgQMHPN6bSy+55JKoL1MFJNvLtGqGtVq3bp2aYNAXAAAG%20UChVLaUf//HD/9z1rLFddFL+hut/sJI4SiIF0CsJCQnqOlibgUYdqq2t7e6JfTNsamqqPB46dMg6%20xIsOkw6bN31au3atxzuqqpM+cmUbZEtk4qabblJznFzr609bW1t1dbXHe8VvAD30AgCA/vIPaV//%20Q9O/7l/7DyfeeNmYRYdflvhZVzdxlEQKoLdmzJjh8Tb99T6U9tLUqVPVlmzdutVnmExMTAy4W2B5%20daqV9cEHH3RSXvWpq7fK472z1F/SVgWWL18u02fOnLHWtmLFCl3JgHhX7D1yqv7o+3w6AACR7OzZ%20s4WFhVdcccX+V55X/ehOnLn+utxnJIvKUuIoiRRAcEyePFldmFpZWdm/W5KTk6OaSWfPnl1RUaFa%20Spubm2W+CpMql2o1NTWxsbFRUVG6BdXjbY2cM2eOzNENrQ0NDVLD9OnTVWg03V+alJS0cOFCKaPL%20qzWqPnUzMjJ63wuR1KzSvtTWy5t1+8amvS2rtv/yqS3/9fKBd/iAAAAiOYuuXr1apidNmnTkyJHF%20P9487LJE1dERcXQQo2cjoK/FxcVJ6CovL5fUJ3Guf4eBee6559LT0zs7O2d7GRdt3rzZ1EB69OhR%201YwpE3rRqVOnyr2slUscnT9/vmnmmTNnlnpZy2dnZz/77LO9f1G6uXXu3LkDIo6+WN/++ZbXHZfH%20OydczscEABAh2tvb16xZU1lZKUF0xIgRkkVXrVqVkpIii+QhyhO1q/Hdri8ujyKODkq0kQIhMXTo%20UNOE0b333qsm1J2T/Sg5Ofn48eMSHVVjqcfbsVB+fn59fb21rVLfU2q8uXTixInr1683DhIjVRUX%20F7e2tlrjqGhsbJTVSXnTUDGyxqqqKof3fKrn+rvRdMuWLWozAr7kuO/jaPQXPTZJKKWlFAAQIVm0%20sLBw7Nixq1evlv9KFt3npeKo8uCt356SOoo4OrhF6TuyAG3ZsmXyuGDBAnYF0Ddx9ILo83H0067P%2075LNy7iSllKAIykwiLOosV1UIqhuF/VJDpcXXRh9+3Wj2XWDElftAkBYxNHz38jRUZ92eSSUcvku%20AGBQampq2rRpk89rdG1MS4tn15FIAQChjaOEUgBA5GTRqVOnLlq0qMcsChIpAKDv4iihFABAFgWJ%20FADQb3GUUAoAGDT279+/Y8cOnUVnzJhRUFBAFgWJFAD6x443TjqJo9ZQ+pfDvpI25lJ2IABggGbR%20efPmSRaNj49nz4BECgD95uNPulyVl8za/fkTP2PvAQDIoiCRAgACNy0t/v2zf6xtfO/8SN9dHvtm%200s+6utWA4PKsG8eOZO8BAAZWFl28eHFubi5ZFCRSAAgjD916lTz2GEqNcZTRwAEA4Z9F16xZs337%20dpkmi4JECgADO5QSRwEAAzSLzps3jywKEikADOBQShwFAISPvU2/uWhItM/e9SSLlpSUyCNZFCRS%20ABgkoZQ4CgAIH5V7WrY0tMvE7z74k3EcMmsWLSgokAn2GAITzS5Q2trakpKSorwWLlzos0xDQ0NO%20Tk5sbKwqNn78+NLS0o6ODrfrclVPsFYKIAxDaWbqN2RCUqhkUeIoACAM46jYWHf85QPvqCya7iUT%206n7REydOLFq0iDgKEmkQzJkzp7W1VU2/+eab1gIVFRVpaWnV1dWdnZ1qTmNjY1FR0bXXXtvc3Ox8%20Ra7qCdZKAYR/KCWOYvDp6OiQw6v6RbWtrc2mWGlp6fjx41XJ2NjYnJychoaGoJR3WzkAYxyN9n5w%20ZKK0YusVf/23ZFGERDe6u+vr62VXxMTEpKamykRGRoapwM6dO9Xuys7OluAqc06fPr1+/Xo1U57l%20cEWu6gnWSgOw1Is3BtA31r7yy6x/3iP/KvccZ2/AhhwOfB7KExMT8/Pz5VgWVlsrRzE5sOqN9Ld5%20coBTB1+r4uLiXpZ3WzlHUkD8y+7j6qh0y6K9t5f87PofrBx2WaL64Hzt4mGrVq3q7OxkLyGISKTn%20ybFcPmPLly+XLOozkaoC1vnyFPX5lOOu8xU5rCdYK+U4CoS/6p+f2P6Ld9gP6OGY3RPJpeGwnZID%201fHUyF8iVYlRsuvmzZvVnKamJh0jrUc6V+XdVs6RFDDGUcmiw7/Iohd+5eK/ycifPH/bS6+3s5cQ%20XFy1e/7KWDl2SvybP3++zwI1NTXqgt7HHnvMtCgvL09NvPrqqz2uyFU9wVopgAFhWlr87deNZj+g%20l8rLy0tLS/t9MyTy1dXVyYFVcqD+FdWnqqqqxsZGmXjllVdycnLUzOTk5NraWtW+umjRooDLu60c%20gL5Yt/Od/6yvmPX6v/zw3G9bJYuOmTJncuFPr7juLpn23lN6kn2FIIr0RNrR0bFgwQKZWLt2rb8y%20r7/+upqYOHGiaVFcXJz6GXj37t09rstVPcFaKQBgUNI/LTc1NRmv5n3qqaf6fdtiY2MliLa0tOgc%206M8zzzzj8V4NZDrYyZEuPz/f4+09wXgDqqvybisHiKMSRzvamxs2zP7FpoeNWTTRm0WHRH9+T+nG%20urcJpSCRBs3KlSs7OzvlcJWVleWvjOroyHoBkjJu3Dh51L0i2XBVT7BWCgAY3JKTk6uqqtSNHkL3%20hNePJIv6u+zIqKOjQ7Vh3nDDDdalU6ZMUROHDh0KoLzbygHi6Pp/2yFZ9ODzj3xgyaK6mDGUbiOU%20gkTae21tbUuXLvV47yC1P2TaLB0+fLiTYm7rCdZKAQCRICnJdxfNuo/Z5uZm1eusHurM2OWscaQx%20KdA3w4wdO3ZMTUyYMMG69KqrrlITJ0+eDKC828qBSLak7MWC+zPts6g1lD5X93b90ffZe+i9IZH8%204ufMmePx9raXnJxsU0z9yOrkyGq9wjbgeoK1UgDAoCfpUbf1Gbu3NR563njjjaefftp4cU211+bN%20myWVFRUV6flSRv67ZcuWw4cPh3SzP/jgA5ulcXFxauLcuXMBlHdbORCZ9u/fX1hY2NTU5PH2XfTX%20f3//5Vdn+AyiRpJHVU9rH3/yGfsQJNLANTQ01NXVyZH7hz/8YcSewfABAIBBcDiTE0p9sa66Q9Jq%209uzZPudPnz7d53yJshUVFbNmzQrdlh89etRJMT1IuKvybisPzJkzZ3gHYhBk0REjRtxw9+wPY6+V%20LBrtbf+08VnXnwfQvnHsSPYkSKSBmzFjhjwuW7ZM/1AaaTZs2MAHAAAGqChfZ42pqak2P7PGxMSU%20lZWpi3Vvu+024x2n8sTq6uqEhIQ5c+aUl5ermdu2bQtpIh0EJLSzEzCwnD17VlKozqLx8fEFBQVy%20Viyh9Mf/fqy28b3zabPLc0F0VI9xNPfGJPYnSKS9OoSoEV+cHGulmJM+hHq8etZVPcFaqQ2bKE7z%20KQAMLHLUmDlzpn1/Qvv27VN3qcixIz8/X/WkoOJobW2tOihIZK2qqlJhlV5/ehQbG+tvEc2nGEBZ%20VBV46Nbz91fbhFLiKEikQaNHfKmsrHRSPikpKSi92rqqJ1grtSHnLv4WLVu2jM8G0JfnB3JCIGmB%20HYKAySFj9Gi7IW0zMjKMnSZMmTJFJ9J77rnH+BvlNddcU1dX5wl9t732G6zpznJdlXdbeWBsftfm%20SIoBlEU1m1BKHEXoRGJfu8eOHVNH2bS0tKgvU8dgedQ9E8p/ExIS1Eyftb322mse/8O0GLmqJ1gr%20BRC25wf79+9P95JTBPkv+wSuqMFIN2/erLsymj59uu47d0AYNWpU6Mq7rRwYrMea7du362NNSkrK%20qlWrjhw5Mm/ePGsc1aE0M/UbMiH5U1IocRQk0pAYOnSoq/L6R2Xrkb6jo0OFRjVAaBDrCdZKAYT5%20+UF8fLycH9BAisDk5OQY2+KefPLJAbTxI0d+3ifKgQMHrEv14U8P3+KqvNvKgcF6rLnjjjt0FpVj%20jU0W9RdKiaMgkQafhL1uP1Srozyq/6pYOHnyZPXEdevWmarauHGjmsjLy+txva7qCdZKAYTV+UFl%20ZaXp/MD+t2qgR7NmzUpMTFTTdXV1A6iZNCEhQTXwqgt/THbt2qUm9Nihrsq7rRwgi5pC6ZTUUSqU%20EkdBIg2LQ2ZxcbHHO3TbnDlz2traZFoeS0tL1QBuslRdZKvJoqioqNjYWFU4gHoCWCmA4Np75FSw%20xv6W84PVq1ePHTv2Bz/4gZwfTJo0KYDzA8CfH/3oR3r6hRdeGEBbnpOTo4K0uk1G6+joUF3+5ufn%20G+9xdVXebeXAIMiicqzRWbSXx5oHb/22CqXEUYRcN/y3kWqnT59OTU31uQPleOavHlFfXx9wPW5X%20GkRLvXg/IJJV7jme9c975N9Lr7f3pp7Ozs7FixfHx8erD686P5CZ7GEEwN/hW44XxkXyX+tTTIc2%20OTzpRcuXL/d5CAvKSYJU7vOAqLS2tqqWTHncuXOnmikT6vAnM6VAwOXdVs6RFAOXHFbk4BKKY031%20z09s/8U77GGE1BAyuZH6Acn6M1JcXNzhw4erqqoqKyt1b0PZ2dlTp05VP8GajBs3TorJ0U7fxxJA%20PW5XCiBYNu1tebG+XU1vrDsuj3dOuDyA36rXrFkjn9/29nZ1fnD77bf77NsQ6CU5XuTn5+txRDdu%203Gg/DEyoZWZmWnvmS0tLUxNycNQjoyQkJJSVlU2fPl1OnW+++WZjeSm2b98+09VArsq7rRwYoO2i%20cqCRw02IjjXT0uLZyQi1KNNvroDniz7r1Rg5QMTG0eioqG5vG5FM52Vc6TyUqiy6evVq1YOunB8U%20FBRMnTqVfYveHrOj/jwSg+nw3dDQoCNfYmJiS0uL6SkZGRm1tbU+yy9fvtyYYI15MrCTBJ+J1JgG%20TWN1trW1rVixYvfu3WrYM9n+7OzsvLw8f4nRVXm3lXMkxQDKoqbfPXNzc+VYw++eGHBoIwUA33FU%20jcP2adf5k3KHLaXWLLpo0SJ5ZMciKFJTUxsbG9WEadHEiRP1UmPe0zNNAWzo0KGSDNVYaGPGjDEu%200iV1h0luGaOvE6oxM0Tl3VYODMQsyu+eIJECwOCMo+e/JaOjnIRSOT8oKSmR8wOyKELn8OHDbpf6%20e0pycrKpoVIr82JvA2Flb9NvLhoS/Z1RF5FFQSIFgAiKo05CqTWLrlq1KiUlhV0KAAiKyj0tL+w9%202n7w5VNv7vj9Rx94+N0TJFIAiJw4ahNKyaIAgFAr2/bW6jWr2w9u++RPH8l//3bsdetWLiOLgkQK%20ABEUR62h9PcfffDWrp+QRQEAoSOHmBlzF9Vs+YnKonHxyUnf+wd5PPO/rmDngEQKAIPEjjdOOomj%20OpR+eOb9tjdeyivdrc4PyKIAgFBk0ZKSkg3P/eQP3mt0JYV+Z8o/Db8s8dOubued7QEkUgAYAD7+%20pMthyT+c/W3bL14+2VQnWfTCr1ycnPrdyv9TRhYFAAQ9iz638ScffXg+i8Zenjwmc07MyKTPT9yd%20dbYHkEgBYMCYlhb//tk/1ja+19Xd7eny+GwmPffb1v85UqezqJwfzFvwxOOzbmXvAQCCm0X1/SBy%20rPmbjPwRX0+y7Wwv6s4Jo9l1IJECwMD20K1XyaPPUHq6vfm3x17XWfTSb0248u/vf+Ce/yf3xiT2%20GwAgdFl02GWJDjrbe9tzvqWUUAoSKQAMulBqyqLfTMm4/Jo75PxgWlo8cRQAEIos+u2/u/aS634g%20xxqPi8723pZCdxBKQSIFgEETSn93oumdQ9s62ptVFk287q74a++8aPhfebyX+BJHAQBBz6KTJk1K%20z/7hwd98VS112NmeCqXP1b19ybCL0sZcyl4FiRQABrbvDH3/ud1P/ecbP5NpyaLfSs8dnXLTRcMu%20Pd9wShwFAIQmi65atarpdxdvaWh3W5Vk1m7vxMeffMaOBYkUAAaw/fv3y/mBPMr0V782dFTq1FHJ%20GV+LuUz+SxwFAIQui6akpFTuaVFxNDoqSlJmV1e3TWd72meqmPcIdePYkexeDFzRvXlyTU1N1Bdk%20Ws/v6OhISkqK8s9YePz48cZFOTk58nR/a5RFmZmZxvILFy7krwigN1l07Nix6enpMjFixIjFixef%20evfkQw8v+OqI802jxFEAQFCyaGFh4RVXXLF69WqZlix65MiRffv2meKoRNALoqKivUFUDkCSOZ3E%20UY5QiOhEevToUZ/Tx44da21tdfLEhoaGxsZG46Lq6urHH3/c3xNXrlxZV1dnnLN06VL+igB6k0Wb%20mppUFj1x4sSiRYtk+qFbr8pM/YYqxsEeABCw9vZ2nUU//azbmEVlqSmOqqf0GEqJoxhk+ueq3TFj%20xtgsraqqKisr87movLycvxmA3mdROT+QICrTkj8lhc6YMUMmjGUklF464qsXXRh9+3V0YAgACCSL%20rlmzRl2j+xcXD1NjujyUm5mScrkqsOONk9Y4qkOpJ9r35bvEUZBIXcvIyKitrXVSMjU1VbWXdnZ2%201tTUZGVlmQrITFlkKgwAwc2imhzs2WMAgN5kUTnEGMd02Vh33HN+BNHzofTjT7psKvEZSomjIJGG%201j333NPa2qoy56uvvmpNpM8//7yayM7OVneEA0AosigAAAGQo8ymTZt0Fp06derYjP9XjekSHRUl%20UdI7gujnoVRS5ftn/2gcCts+lHrobA+DVHRYbU1OTo6aKC8vN/VvJP+trq5W0/Lx5i8HwAk5JzDd%20L7pq1aoTJ07MmzePOAoACGIWLSwslGPN6tWr1cnqvn37bp/ztI6jEjiHRJ/vldPjbSl9+cA7Hu8d%20IqrbAn+3jF5w/onRqgBxFCTSvnDLLbfo6T179hgXbd26VU3ExMTo4AoA9lk03UtOFOLj48miAICg%20U9fgmLLotm3b9BCjxttEAwil3d3d58eE8SKOYlAKr/FIs7KyJHCqC3crKyuNyfO5555TE8RRAE6y%20aElJibpGV7JoQUEB1+gCAIKeRXfs2KGv0Z03b54cbuSg4/HTia4OpZ926ct3o+6cMFpCqcz3efmu%20vnH0O/Ex373qL+lsDyTSQNTV1amfgjTJnGfOnPFXPj8/Xw3oIk9sa2tLSEiQ6ebmZt2PkbEdFQBM%20WVTODDZt2qSyaEpKSm5uLlkUANBnWdQ+jlpC6due8/eU+g6l9GMEEmmo6P5yfZo2bZoeYnTPnj2z%20Zs2SiRdffFHNSUxMtPZ4BAAqi65Zs6a9/fxJwKRJk26//XayKACgL7OokzhqDaVS6A5LKPXQjxFI%20pKETExNjszQ5OVliZ2trq0w//fTTKpHqYUizs7P5mwEwZVHVyT5ZFAAQ0iwqh5vt27d7vH22L168%20ODc315hFPbZDjNqE0ufq3r5k2EVpYy6VUBrlidrV+K7KosRRkEiDw/l4pJrETtVMKrm0ubn5vffe%20082q06ZN428GwF8WlZODqVOnkkUBAKHLovPmzbNmUcV+iFEryazdnz/xMzXnwVu/LY8SSomjIJH2%20J+OFuy+++KJqL/V4L9lNTk7mbwZAZdHVq1eroYklixYUFDAuFACgv7Lo5yexPQ0xamS8TfTGsSP1%20fAmlfzXiKxddGE0/RogQ0WG4TerCXTVdXl6uhyGdOXMmfzCALFpSUnLFFVcsXrxYpiWL7vMijgID%20VEVFRZR/zc3N1qc0NDTk5OTExsaqMuPHjy8tLTUNY96b8oDKomr8MImj6hrdEydOLFq0yCaOKj2O%205mKNo9aGUJlJHEXkGBKem6Uv3DV2g3T33XfzBwMi0N4jpy668ILvjLpIsqjqTMLjbReVMwN5ZP8A%20A9q5c+dsln744YfWBDt79mzjnEavDRs2vPTSS9ZrqdyWB9T4YfLo+aJdtKCgwNX9IDajuTiJo0Ck%20iQ7PzcrLyzPNSU1NVSPBAIgom/a2lFYduv+BOaO+ebm6TFdS6JEjR/bt20ccBQYNOcrX+zJx4kRj%20sZqaGhUvs7OzW1tbu7u7T58+vX79eo+374kHHnjAVK3b8iCLqnZRmTC2iwbQPYFNSylxFDAJ0zZS%20CZ9ycNJjkAoOG0AEKt/+VulTS95r3v3Jnz6S//7t2Ov+7SflKSkp7BlgkImLizOFT5/mzp3r8Xaa%20WFVVpZ84a9asc+fOFRUVyWmDRFDjKHFuyyOSs2hhYaEay1ryp6TQ3vfZzhCjgEPRYbtlpgjKJbtA%20RDl79mzGXT8omP737QdfljgaF588ceb6y299ou0PMewcIDJJelSdHT722GOmRfrSqldffTXg8ojY%20LDp27Nj09HSJoxJBV61adeLEiXnz5gWl23ZTSylxFAh+Ih0zZozP6ZEjR+quiW644QabGqSkHp50%209Ogv3cA9efJkXUl+fn5cXJxxqb6CNzU1lb8iMJi0t7cXFhZ+45uX7365UmXRSfkbJv5g5fCvnz94%20b6w7/vKBd9hLQAR6/fXX1YS1NVVOEjIyMmRi9+7dAZcHWTSIWdQYSqekjlKhlDgK+NSrq3azsrK6%20u330ISZxsaWlxUkNUvLMmTP+FtlUUubF3w8YZFlUjS969uzZC79ycezlyWMy58SM/PywrUcSl1Aq%20/71zwuXsMSCivPnmmx7vJbg+l44bN66urk6PGBdAeURUFg36Nbo2GGIUCGEiBYCgkNOCTZs2qSz6%20FxcPkyz6Nxn5I76eZOqfkFAKDFYSDqOiPv+8x8TE3HTTTVOnTs3JyTGWsR+vZfjw4bqYuq7KbXmQ%20RUOHIUYBEimA8D052LFjh8qick5w9YQb/2LM3cMuS4yOivI5sDihFBj0Ojs7q73km+GnP/2pjovG%20/g5tHDt2TF2m67Z8ABjUlCzq3LS0eP4KAIkUQPhmUTkzSLjuzjdOfVUW+YujhFJg8MnLy5swYYLO%20hG1tbYcOHXrmmWckT9bV1T3++OPhfJPOhg0b+AuSRQGQSAEMvJODNWvWbN++3WMYfLz5t9Ebdr3d%20Yxy1htK/HPaVtDGXsleBAco07kuC1+TJk6+99trW1tby8vJHHnkkbAckt7ncl+ZTsigAEimAAZBF%20c3Nz4+Pj5b+H/qfdVVWSWVW/ah9/8hk7Fhh8MfXJJ5+cPn36+S+HQ4dUIk1MTHTSEZHOt27LB2Dm%20zJn+Fi1btoy/Y385e/aspFCdReUoU1BQQBYFSKQAIj2LlpSUyKM1iyrT0uLfP/tH00ji/hiHdLtx%207Eh2LzD4jBo1Sk2cPHlSTSQlJbnqGtdteZBFAZBIAQzOLGq8aEpdo+vz5OChW6+Sxx5DKSOMAxFF%20d4qrWkrr6up8Fnvttdc8Xx7rxW15kEUBkEgBRGgWdR5KiaNAhDhw4ICauO6669REcnKymmhoaDBd%20atvR0aGS57hx4/RMt+UxcLOougyHLAqQSAHAdxZ11ZmETSgljgIRQhLjU0895fHeC6qD5eTJk9XE%20unXrTAlz48aNaiIvL0/PdFseAz2LpqSk5ObmkkWBASc6kl98W1tbaWnp+PHjo7xiY2PnzJnT3Nzs%20r3xDQ0NOTo4UU+XlifL0ADrTc1VPsFYK9FkWHTt2bHp6upwfyDnBqlWrTpw4MW/ePFfnBxJKM1O/%20IROSPyWFEkeBwaqioiIzM7OqqkoffOUAJ/+98sorOzs75b+VlZW6cEJCQnFxsUxUV1fL8VoO4vpQ%20XlRUJNOy1Ngrr9vyGFhZdPv27XKsueOOO+RwI1lUDjf79u1ze7gBEBa6I9XmzZv97RNZZC2/fv16%20n4UTExPlq9D5el3VE6yVurXUqxtwQ04F5JxAvUVVFpUTyt5UuPaVX2b98x75d8uivfJPTVfuOc6u%20BgYNf4c5ERMTs3PnTlP506dPp6am+iyfn59vrd9teY6k4U+OLHJ80YebSZMm9f5wA6B/RW4iVV9k%20GRkZkj/r6+vlsGfs3qC1tdVYWJaq+dnZ2WqRHOT0cVSOdg5X6qqeYK2U4yhCfXIQ9CxqDaXEUWCw%20kqOwhENjbpTDsRzs5JBn8xTjIVuOkj5/Sg64PEfScM6iupN2sihAIh3wEhMTrQckOUqpr7nly5eb%20CqtjpKm8FFPlrb/j+lup83qCtVKOo+ibLCpnCaE4OdChlDgKYADhSEoWBeBQ5N5H2tLSkpOTY5r5%204IMPqom33npLz6ypqVEDmj322GOm8rpHhFdffbXHNbqqJ1grBUJ6A4+6X1Rl0SNHjoTiBp6Hbr0q%2098akmVP+mntHASACDzclJSVjx44tLCxsb29XWXTbtm3cLwoMJvS127PXX39dTZh66hNxcXEZGRl1%20dXW7d+8Obj3BWikQ9JODysrKTZs29WXHhtPS4tnzABBph5s1a9bIEUeCqMfbLlpQUDB16lT2DEAi%20jRRXX321nn7zzTc9/gfRHjdunIRD1Z5pz1U9wVopENwsKucH+uTg9ttvp5N9AABZFACJNGh27dql%20JsaMGaNn2g+1Mnz4cF0sLi7OpqSreoK1UiAUJwdkUQAAWRQAiTTIJN2Vl5d7vGOrZGVl6fmNjY1O%20nn7s2DHrFbZGruoJ1koDTsiAv5MDT+y342JjiKMAgOAeblavXi0T6nCzaNEieWTPACTSyLJy5Urr%20eNyD2IYNG/ijw/nJgfqhetPelhd/Jun03d998Kc7J1zOjgIAkEUBkEiDoKqqaunSpTJRXFwccKvj%20wGJzuS/NpxF+clBSUlJZWWk9OTgfR+vbVbGNdcflkVAKACCLAiCR9lZzc/OcOXNkIjU1dcmSJaal%20iYmJTvoQ6jHHuqonWCu1MXPmTH+Lli1bxruCLKo62dfDjeo4Gh0V1e05P5QxoRQAEPTDDQASaSTG%200fT09M7OTomjtbW11gJJSUlB6dXWVT3BWinQy5ODvUdOXXThBW2//VDH0Quio2Ti0y5CKQCALAqA%20RBrUOOrzQtaEhAR5rKur81nDa6+95vE/TEvA9QRrpUBvTg6Ml+ka4+j5747oKEIpAIAsCqCXoomj%209nFUJCcnq4mGhgbToo6ODhUax40b1+PqXNUTrJUCNicHhYWFV1xxhbqHR04Ojhw5sm/fPidxVIdS%204fHeU/rygXfYpQCAAA43AEikxFG7OComT56sJtatW2datHHjRjWRl5fX4xpd1ROslQJW7e3tPZ4c%209BhHCaUAALIoABJpgDo6OlQcjYmJKSkpOXbsWIOF7m82ISGhuLhYJqqrq+fMmdPW1ibT8lhaWlpU%20VOTxds+rLrLVZJGcpsfGxqrCAdQTwEqBHjU1NcnJwdixY+XkwOO9aMrnyYHDOEooBYDIsbfpN/VH%203yeLAgi6qO7u7gh82RI409LS7MssX758/vz5OsFmZmY2NjZai+Xn55eVlZlmSmF1YW19fb2xO1xX%209bhdaRCpvnYXLFjAJ2QwZdFNmzapG3hGjBgh5wT+buBxFUe1T7u61ZfJo/d8J23MpexwABFukB1J%20K/e0bGk4f2jIy7jSvuMA7hcF4FaEtpEOHTq0xzLDhw/X03FxcYcPH968ebOxM6Hs7GyZ4zMZqjs8%20Y2JiRo4caZzvqh63KwV82r9/f2FhYXp6umoXnTp16j4v+ziqmj2d06U//uQz9jkADFC6IdTYIqrj%20qMf2chjaRQEEJkLbSGGPNtJBk0V37Nih20VnzJiRm5urzwzUsC7G9kzjiKMXREd91t3d1dXtcdBM%20+llXd5f3m2RaWnzujUnseQAYiEdSnTz/7oqY/zzR6fG2iH7w+0/UTD0YtcfSUtre3r5mzRonl+EA%20gBXjkQKDM4vKycH27dtlWk4O5s2bV1BQEB8fbw2fv/vgT+qswhRHZeKCqChPtKdLpc0uj79QShwF%20gEFg8U+bD7/9u/NT3R4VR8XG2uPqGhh/g1GbsijX6AIgkQJk0f0lJSXyqLNobm6uMYt6vnynqDqr%20kPMMUxxVegylxFEAGAQe/j+Hf/Xuuc//80UEPf/1/uU46jEMRr2uuuFf1vzvht0vk0UBkEgBOM2i%20ni+3harrrySUpv71Jf6qtQmlxFEAGFRxtPvPcVQvtd648fv/r+2dI7XvNu3+5E8ffe3iYVOnTl20%20aBFZFACJFIjoLFpYWNjU1OQxXKMrE9aS1ktz1U/djW+f/tY3h//6f875bAv1GUqJowAwmOKofLN3%20G+Ko+oY3xdFzv239nyN1J5vqJIte+JWLL/3WhCv//v5/yJ2SkjKaPQmARAqQRUcsWrRoxowZPrOo%20zzjqMVx/JXHUeSjVJyvEUQAYJHHUYxdHTVn069++/lvpuV/7qwTvhTZvS6E7JhBKAZBIAbKonyzq%20L466DaVdUd1yztL1RQfdxFEA6F97m35z0ZBoY6/p1jmu4qgE0s++3Mv66fbm3x57XWfRxOvu+ubY%20jOGXJapK1OHjubq3Lxl2EYNRAyCRAmRR13HUeSg9f45iGCuKOAoA/UsP1qJ7TbfOcRVH5Tu/yzAo%20oDWLJnz3zr8YcZmxHv10BqMGQCIFBrmzZ89KCnWbRZ3EUSeh1HjX6FcvGnLRhdG3X8cFWgDQ/3HU%2080Wv6XrgUD3HXyhduOmtz+NolEclUH2AON/pXbTnd21N7//6wHvNu22yqOnQcOPYkfxRAJBIAbKo%202Y43TjqJo9ZQmpIQ29R2hrtGASCc46ix13S1yDTHGkrlufL17tHX6BoaRT3edtG2X7wkjyqL/vXf%2033/51RnWLOqhfzsAJFIgQrKoGtNFZdH4+PiCggKHWVT5+JMuV2vU11+l/91ll8V+tbbxPe4aBTDQ%20NTQ0rFu3bvfu3Z2dnfLf1NTUe+65Jy8vLy4ubqDHUWOv6R5vm6dxjjWU7njjpOm53V/0WtfR1tx+%208OXf/Op1mXk+i066/xt/d9NXR1xqHAmGOAqARApEaBZNSUnJzc11lUV1jHz/7B8/D5aWzopszjBu%20HDtSXYIlz+WcA8DAVVFRMXv2bOOcRq8NGza89NJLycnJAz2OegxXuMhX+Gfd3RdERek5plBq/ZlS%20CnecPN8u+v6vD6gsmvDdu0an3PQXIy6TqhiMGgCJFIjELFpZWblmzZr29vbeZFHtoVuvUsHSPpT6%20PMOQ51464qvcNQpggKqpqVFxNDs7e+nSpQkJCR0dHVu3bpWZra2tDzzwwOHDhwd6HDWFUsmQsviC%20KM+XQ2nUnd7RWUw/U3ae/M9f79t0ur1ZZdH4a+8YnZJ5cexlOqwyGDUAEikQuVl00qRJt99+e2+y%20qPNQanOGIXP40wAYoObOnSuPGRkZVVVVak5cXNysWbPOnTtXVFTU2NgokTUrK2ugx1FLKO3yREd/%20OZS+7TnfUjpaHxF+urXm+H/865l3Ps+iCd+9S+LoBf/ra+qIoOv/0rhfdCsAgEQKDOIsKkFU4mjQ%20s6iTUMoP3gAGJUmbra2tMvHYY4+ZFuXl5UkilYlXX311QCTSHuOoNZRGRUdHfzmUytPumDB6//79%20L68sObh/v8qiV1x7Z9KEu2Ti/OHAcpmuGvcrynM+ldKtAAASKRARWbSgoGDq1KmhWJfPUEocBTBY%20vf7662pi4sSJpkVxcXEZGRl1dXW7d+8O/xdi7Y7I7sTuiwj6WVeXJ0pi6Z/vKV1esWV+XmXLr456%20vN22f3fK9z/95o2SRXXfRabLdD1ftIjek3b5h3/8dFfjuxwsAJBIgcGWRVevXi0TKosuWrRIHkO6%20UlMo9XD9FYDB68033/R4L9n1uXTcuHGSSFUjapgLuNd07Ux783/XlX3w21bPl4cQ+/G/HzNfO+O/%20RfSvRnyFbgUAkEiBQZJFS0pKKisr+zKL+g6lXz7bAIDBpKOjw2bp8OHDdbEwHwYmsF7To70NpKfb%20m/9r17Mqi/7FxcOWPFFivCXE38+UMRdf1PnRx6YDBN0KACCRAoMwi65atSolJaWPN0OfghBHAQxi%20jY2NToodO3bMellvuHHba7rE0c6T/3l017PnvFn0wq9cfM8PCp5d+oi1ewKpOcoTtavxXf0z5diE%202Cdzr36xvp0WUQAkUoAsGsKTG4Z1AYBeWrZsWS8LuHLZkPjffvqXPfaarm43vSQ+OW1WhZrzzSG/%20uXzIu+Xl5f5q/vqQK37z6SWq5NdOHV62rE7N/+U+/sjA4LFgwQISKUAW7f8sqnH9FQAMLElD2uXR%20Zyg1xVHjHBVH7WtOHHLif3n+dEFU18gL3mc/A4PVsmXLwjOUkkiBUGlvb1f96IZbFgWASJCYmOik%2046LeXLJrc26nWkdDcfJn7Y5Ih0/5j69+1G+MzDfARx999OMf//jiiy9+6KGH+Dj0ow8//HDdunVD%20hw598MEH2Rv9G0fDdttIpEBos+iIESPIogDQ95KSkgZEV7pu+euOyOPtYvf8CKL0ow5gQCGRAsHU%201NS0adMmsigA9LuEhAR5rKur87n0tdde8/gfGyb8Q6mpOyIJn2rIUPpRB0AiBcii57Po1KlTFy1a%20RBYFgP6SnJysJhoaGkyX5nZ0dKikOm7cuAH66h689dvyKBHUFD6tcwCARAoMcvv379+xYwdZFADC%20yuTJk9XEunXrTIl048aNaiIvL2/gvkAJpX814ivGXtOtcwCARApEUBadN29ebm4uWRQAwkFCQkJx%20cfHSpUurq6tjY2MfeeQRmdPW1rZ169aioiIpIEvVlb0Dl7XXdPpRB0AiBSIli65Zs2b79u0yrbJo%20QUFBfDznAQAQRn74wx/u3r27sbGx3Mu4KD8/f8mSJewiACCRAgMvi5aUlMijzqK5ublkUQAIQ3Fx%20cYcPH66qqqqsrNRdHGVnZ0+dOjUnJ4f9AwDhIKr7iz7ZAC10o6iRRQEAAABotJECjrJoYWFhU1OT%20x3CNrkywZwAAAAASKdBHWXTRokUzZswgiwIAAAAkUoAsCgAAAJBIAbIoAAAAABIpEJizZ89KCiWL%20AgAAACRSoN+yaHx8fEFBAVkUAAAAIJECAdp75NRFF16QNuZS+yyqxnQhiwIAAAAkUiA4Nu1tebG+%20XSZ+98Gf7pxweY9ZNCUlJTc3lywKAAAAkEiBnqkm0CMtHV+9aMg/Tvlrn3FUbKw7Lo/GUCpZtLKy%20cs2aNe3t7WRRAAAAgEQKuGPMnOJU5x8W3ZtiWhQdFdXt8XR3d+tQKllUgqjEUZVFJ02adPvtt5NF%20AQAAABIpIpSTuz3t46g49OvTJS80SSg1xtELoqNk4tOu86F0/Y4jL/5k9cGfbSeLAgAAACRS4EvZ%200t/dnj3GUd0QKqH0H9e8furMH41xVHT/398fP/BS+8GXP/nTRyqLFhQUTJ06lZ0PAAAA9LtodoFz%20bW1tc+bMSUpKivKSCfmvzAxpJUFZabjZe+RU/dH3TXd7vnzgnQDiqCTPIdHn94z81xRHJYL+av/z%20e1Z9//h/PC/TsZcnX3v/ioeWVBJHAQAAgDAR1d3dzV5woqGh4bbbbuvs7DTNj4mJKSsry8nJCUUl%20QVlpAJYtWyaPCxYsCEXl/ho5ZTov40qbllKfcVRNf9bV3eWtQc2U/Pnrfc+fbKpT7aKXxCd/Kz13%20xOi/c7IWAAAAAH2GNlJH2traVDJMTU2tr6/v9tq5c6ckQ5npsNHSbSVBWWm4MaXKqCiPsZHTpqXU%20YRzt+r+/P7qrbM+q77e+8ZLEUcmik/I3XP+DlTLhZC0AAAAASKRhZ8WKFRICJQrW1tZOnDhRzczK%20ynrllVdkQhZt3Lgx6JUEZaXhGUe92fB8OJQg+Zk3TNrHRZs4KllUxdHPPv79sbpyaxYdflmifqJx%20LfVH3+eNDQAAAJBIw11HR0d5eblMPProo3FxccZFEhRTU1Nlorq6OriVBGWlYRtHje2iXV3d9qHU%20Jo4qkj9/WVf+2pr7bLKopp/58Sef8d4GAAAASKTh7uDBg2piwoQJ1qX33HOPPLa2ttpfQ+u2kqCs%20NGzjqJrpJJTueOOkTRz9w9nf/rK2fP/af1Bd6cbZZlGP4freaWnxN44dyXsbAAAA6F+M/tKzo0eP%20qgl96azRmDFj1MSpU6cSEhKCVUlQVhrOcVSHUjVeqIRST7TngqgoPUdCqRT49DPfPW9JFm37xcuq%2076ILv3KxZNGrbsofdllidFSUv80wxtHcG5N4YwMAAAD9jjbSnp07d85m6bBhw9TEBx98EMRKgrLS%20MI+jOpTatJR+Pearmanf0IUlUnaeajm6q2x/+azWN17yePvRvf4HKyf+YOWIkUmqgCRP4igAIGAd%20HR2lpaXjx49X467Fxsbm5OQ0NDSEtJKgrHSgkFcqL1BeZlVVlU0xWZqZmRn1BZkObvneVxKUNfb9%2029u02fJOq6mp8Ve+X4YtdFXJAB0oUbZw4cKFzj/yskgKqA+OkCfK50j+msEq3/tKerXGbvQkIyPD%20Zl/V19erpcuXLw9iJUFZacCWevW+nso9x7P+eY/8u2XR3ttLfmbz7+ZFez8vufh8yVu++O+et96T%20eta+8kuZvvb+FfHX3nnhVy6WFy6PX//29ZPyNxgrkef6XJ2uTbaH9zMAwEZra6vqrMGquLg4RJUE%20ZaUDQlNTk/GV2pzGZGdn+9whcoJ0+vTp3pfv/UqDssa+3/8xMTE+Nzs/P9/nCafP8jJz8+bNvS/v%207yzXeSVBWWPfk23z94fwudnr16/3WTgxMVH+pr0v75OrSnq5RtpIESr6FlB/raP+Wko//cx8t+d3%20hr7/h6Z/fevFxe0HX5b/XvqtCd/Nfeaa6f/bfL9o95+bUnVLKa2jAADnJGY0NjYaT2d1iFq6dKlN%20U1JvKgnKSsO/aW7hwoUpKSnySnssLCVV940SWVW6k9AukUnm1NXVrVy5spfle7/SoKyx7xUVFXV2%20dkpIkPxQ76W2WZSXl5saePtl2EJXlQzcgRKnT58uWyg7X6U1eQvJX0RlVFlk2mz5Bpg9e7b6opC3%20mS7v8fYp88ADD5gqd1veJ1eV9H6NUd3d3Rx+7GVmZsqXi2qu9NlCnZaWpr6S5s+fH6xKgrJSe8uW%20LQvpfvufT7/+zqejHCZSY3RUvjnkN5cPeddYoOXT+N9++pf6v6Zq9dMvjPrkk+4LVQGVTn3WBiC4%20FixYwE7AQCdn5HI6KBNydmvsx0HS1JVXXqlOfA8fPhzcSoKy0vCXk5MjEU7OuR999NExY8bcfPPN%20/k5j5HRcIpPPpfrsSM539UgEbsv7C0LOKwnKGvvrr3D11Vfn5eUZt62iokLFiYyMjNraWj1fEp3E%20VPmTHT9+3Fhen4UWFxcvWbIk4PI+uaokKGvsF0lJSZWVlabOYkpLS4uKimRCstysWbOMhSXXmf46%20xvISwrOysgIu728LnVfS+zXSRtozh10H+ewUN+BKgrLS/iUh8LIhv/P4v7fTVRw9/3Yf0q4qVHw2%20hA6L/ujai5r0eomjQJ8J9Y9cQB945pln1Hm56UxRTnZVU1JjY2OPrS5uKwnKSgcEeTmSHCTC6e4w%20fFLDrUvMkOBkWjR37lw1sWfPnoDL936lQVljf/3mIvvfFJV1+Dl06JDxB5G+H7bQVSUDeqDElpYW%20a9+l+qze2JtMTU2NhD2ZeOyxx0zl9dvv1VdfDbi8T64qCcoa6Wu3Z/Hx8X1fSVBWas+mQUOdWQal%20xePH/36stvG988mwy+OvpdQUR72X195oX6EOpVKt54uG0KtGDV/xj/LEqcZi9rX1l08++WTFihUX%20XnjhI488wkcsdD7++OOVK1dedNFFP/zhD9kbxFGgx7NhdUHpDTfcYF06ZcqUpUuXqrN2m1+N3VYS%20lJUOCM67/Nm9e7c8/v/s3d1rnOX66PHphsViH2itdbOhSJE23VAU4q8m6W9LI1TQxJa9fgetZIpu%20EBSbBLegS9Lupj3ShCay1kEPaiItiBST2LXwKGljoYW+oTWVBFp60EwPRDxqO778AdnXL5de+1r3%208zLzzEySyeT7OShPZ+65n/ttJvf1vNxPW1tb9ByjnWa5fPlyPp+vLH31O63JHutcyccQyrjVxxDq%20yMyavvqd1mSPdcXWK12/fr29eO3aNQuzg/Qy/Do6Oqanp3VAVpY+VqZMarJHzpGWtnnzZt2IXf/q%20+vXrSd1QTSY12Wk9+D//a7sulltyFVwXjjaVk6EFpS4cbfXJJJ+3X/kf3DsKACjHnTt3Uia427dv%20140ffvihhpnUZKcNJiVEF3ruy580zpq++p3WZI91SGJs2y7/MYSVpY+VKZOa7LGunDhxIrd47n3/%20/v324s2bN3OL11DEfuS5557LLd6rWXH6WJkyqckeiUhLs78HFgd6Z8+etV+fGmZSk53Wf1CaNRyN%20DUqj4ajl9h//vpkBDAAoR/oD1exsWPrj2bJmUpOdNpKSz4rQNrFkWdNXv9Oa7LGu2NJZGjyUM+SW%206LGFmTJpmAclahfYHcgnT570597TB5KdTS3zGxFNX8E3IsikJnskIi2tublZ71//9NNPg9a8evWq%20Hif761//WttMarLTOg9KKwtHLUM9BfpvTRv/5/b/Fg1HAQDIxE65pNMTArXKpCY7bSR20jidLdib%20NX31O63JHuuKnprLubv+yh9yNoCzpq9mnGsmNdnjChodHbVHwu7du1fC0Y6OjtnZ2eBi7zIHkg3L%20rOmrGb2aSU32SESa4btaKBQ6Ozvn5uZyfzxf+C9/+Utu8VylHz1TU1P6cNhgufZMmVSQfnUFpdWE%20o/aR//j3zR/97387mm9miAIAAGQlk1U9NTc0NLTa71Ve7aQj9u3b1xhPe8qKiLQse/bssfXunn32%20WYk2n3jiCX2UkESGwUrHt27dktdzkaMymTKpIP3qCkr9M0K52xMAAGCZzc3Nvf7667nF8xwVP00Q%20lTl48ODCH2ZnZ4eGhjZs2FAoFPbu3Vv+MmBEpGvOyZMnr1y50tXVpY+v1W/vyMiIRIbBSmt2L7Vt%20VJBJZelXUVBq4Sh3ewIA6oGtKZguaT2byjKpyU4byaZNm8pJZsuoZE1f/U5rssd68ODBg7feeqtY%20LMokM/qUlBV5bGGmTBrgQYmmubm5r6/v0qVLOuHv7e21W/b0Jr6SbHmnrOljZcqkJnvk6S8Z7FpU%20MtmePXsWFhaqzKTi9KsiKP3vj/3XP//pvxCIAgDqx5NPPrn8mdRkp40k64WjNbnQNFMmjXFpqwQ8%20nZ2dMzMzEgJJIBSt1Io8tjBTJsvwoMTlj0t7enoGBweLxeKdO3d0/t/U1FRyoVova/rqM6nJHjlH%20ihj/d9HS5c950T/96U/SwjyMdKn9+c9/lnbmYaQN8KMBLAM79xW7yr09jC39lEvWTGqy0wajp1wu%20XrwY+67e9OhPGmdNX/1Oa7LH+glHJRCKplmRxxZmyqRhHpTo2cq0t2/f9kdAdFBF6SD0J+Szpk85%207FJmJjXZIxEpAADAf86r9JK52Ejj3LlzumGPZ6tJJjXZaYPRh9vduHEj+rgIW/TF3xiVNX31O63J%20Hus5HM2t0GMLM2XSSA9KNPZIm6efflo3rIOigbd0pcaB/rE9WdPHypRJTfaYWwAAAMDCgi4oKGZn%20Z/3r9+/f17hREtQ8k5rsdHW5cuWKVnloaCj67tjYmL47MjISvKVnWrZu3VpN+liZMqnJHleEDCoN%200mRoBeMtSk8Fy7/yqdjuk3aoJn31O63JHuuqd/QrL/9ajeyC2K6uriC9fH30LUljL2ZNHytTJjXZ%20IxEpAADA71MrmxFOTk7qi7Jhk/hg5qcT4iNHjlScSQXpGz4iFXZqS0I+nZpL+CTzXX3RWqmy9Bo0%20ykeqySRrCeuEXTwpxb4Sxw82qYWdE9bwVWoqMZ4O12gDZkovifX1oK2yZpKphHVCGl9XKpUG93Wx%20QRV8L+QXRl/v6enRDpJ/LdgLfn+yptfXo78zmTLJWkIiUgAAgER2+isQPadkYZXM8ivOpLL0q5FN%20T5P4msq2PWUgEHvWK1P6pOsEM2WStYR1ouRVo8FgthP40Yucg9OSWdPbeIgelci006wlrOcfmaT4%20zc5sR8VeQJEpvR2k8OFx1kyylpCIFAAAIE2hUJBZlD3SQDZkjhg9UWnnNmPPAJSZScXpGzsi1Tmu%20fMSmudLU0j7BpLmy9Jom9gRapp1mLWE9SIqiTfTCy9jHEKYEe2Wmt9ObseeTM+00awnrgYx2+YL7%209X6k2DJ+Uo5ASRzr00uV0499lJleT28mXYuRaadZS+itK+d4CQAAAAAANcdauwAAAAAAIlIAAAAA%20ABEpAAAAAABEpAAAAAAAIlIAAAAAAIhIAQAAAABEpAAAAAAAEJECAAAAAIhIAQAAAAAgIgUAAAAA%20EJECAAAAAEBECgAAAAAgIgUAAAAAEJFibRsfH+/s7Fz3B9mWV2iWMs3NzWnrNTU1pSS7d+9eb2+v%20pNFGlg35r7xYq/SNSqo8PDzc2tqq7fD4449LO0ibJ6W/evVqPp+XZJpePigff/DgQa3SN3A79/f3%20+3aWZpHGoZ0BAMBSWQAWdXV1xY6Qjo6O+/fv0z7phoaGyvlaXblyZcOGDdFGlhfHxsaqT9+opLJJ%20v2Cx7TAyMhKbeOvWrbOzs9Wnb+B2jh1vtDMAAFg6RKT4T0eOHNGpoURWGn8WCoWenh59Ud6liVKC%20TJlPl3OgR5pUp/stLS3yKX1xcnJSX5R/JUE16Rv5d+qPgyMSF0lTSCPItrV20A7yrr7e1dWlb8mQ%20tlhIGjPIPGv6hm9n+eJrfKjtYDEq7QwAAIhIsSRkdmjhaPCWzfs5TRpLJu4WLEmkZM0Vm1gjfJnf%20B40pH4yN/LOmb2AS80fP0dlZ/WDc6gEC6YsgvZ3HltComvSN3c527CPaDhI90s4AAICIFLWnJ0ij%20kc+CO62xpq4RzRSRyjzbZtIpEam0bVLYL1paWvTaxYrTr0EWmUtoGh2x0cjKmlRC/YrTr+V29kOR%20dgYAALXCykbIff311/JvW1vbxo0bg7f27NmjG5cvX6ahopqbm+fn562VUnz77be68fzzz0ffffXV%20V/WqSFuyKGt6qGvXrunGrl27grdkeOshAx3wlaVfg3799VfdWL9+Pe0MAABqjogUuZmZGfn3xRdf%20jH1XT8cR+VTp1q1bSTNy8cwzz+jGTz/9VFn6tWzHjh22ffPmzdzipaGxKZ977jmN5CtOvwadOHEi%20t3gNxf79+2lnAABARIoaK/ncBT1xyuMZqvTLL7+kvPvoo4/qhp2Pypp+DTp37lwQn5ccqHaWz5Jl%20Tb+mTE1NdXZ2Tk9Py/bJkyf9NRS0MwAAICJFbdy5c6ecZHoeFRXTc0Ql2anRrOnXGgldPvnkk9zi%20zbT+qukyB6oN+6zpG97o6Kg9kXjv3r0SjnZ0dMzOzubz+Qp+EGhnAABARAqgAf39738vFouy8dln%20n9EaS0qC0n379k1NTdEUAACAiBQAcuPj44ODg7nF59/E3meLih08eNAvJT00NKRPvt27d680O+0D%20AACISFFjmzZtKidZ0pIkKNOWLVvKSWYr62ZNv3bMzc319vbmFtfcGhgYCN7Vh16WZHFs1vRrSnNz%20c19f36VLlyQolf9Ks9t9nrQzUKXOzs51qZqamvL5/OjoaF3dXz0+Pv74449L8fr7+6v/MZc6SlbS%20FPVQR6mRFEZqx9G3tWl4eDj4DsorK1ge+VLImAxumakr8v2t4ZeFiJRIaQuNsAyeeuqpJU2/dsLR%203bt3F4tFCUfPnz8f+/uY9feUVi0Zl/b09MiGNLvd50k7A1WSXzD/qF7V0dEhLxYKhaGhoYcPH05M%20THR3d2/btq1+YqQDBw7oHRODg4NVlurQoUO6wvb09PSxY8di08h0/OrVq8tQL9mLXnojtZM68nyB%20Naivr8+ev73i5MslX/ybN2/qsKxPn3322dGjR1tbW2VuRkSKGtDTFxcvXox9V1faTHo2DMq0efNm%20+7MXfff69eu6YeeIsqZfg+Fo9PG5uT+OsOigjdJB7k/4Z02/NtlauLdv36adgRqKfZy1fF9kcnzm%20zBn9r8ZIa/Be7tHRUYnJGSRYNnUyp5KRL1/5fD4vU516Pm8kzfXtt9/KhszNqg9KiUjx+xNHb9y4%20Eb1sxv4E+gdsoALbt28Pgknv7Nmz1hGVpSccVc3NzUmRvAxvjYj06ZeVpV+b7FlETz/9NO0MLFuw%206i93f/fdd+uhVGNjY3oZ/5EjR6q8nnBoaEgr2NHR8eGHHwbvjo+Pd3d3L+fcWmqUW3z2stSRy8ew%20UnTky1cj+qWoQzIZO3XqlMzNahCULmDNkx9fHQwjIyPBW3rWQr4YtFI57CRP7Lv6p1f+vX//vn/d%20rhKRjqgmfQObnZ3VOZCEo0FrBPQaMNHV1RW8JbMffUvSVJx+DZIG18aXf63xaWegVvyUTK/ajf5N%20UfJLuNamJUL+5DFIsCLfR/nztPyzndU4wdNbe6Lz1Wwtz+CDsLNtEpTqeJJvhcwd9cXJyUmaqPqI%201O4XktbWiYU0tR1vlherTL8WIiJpkytx/I+gHucW8hOpQY7elKUvyrtB/lnTNyr57sugkn/9/E8a%203H4cgr/NtDOw1BGpfUHWVGy2NmsNItKFP05FyGxndTWazVer+VNORIrfj8ropD/2Eh3ap8wfr6jg%20jJAeRoq9cDr2wFLW9A2pnJUG/J8NaZmk65mlPWMj3kzpG5U/KREV/TNDOwNLHZHGniON/iRqzCb/%206ldMPhX8gZBvt3375K9SUoxXKBTky2iXCstH5ItvWQWBov3wRssjBZCiWuElw2BmH/sRfSvlbhRf%20bCmqlM23j2ynHD2Xz0rFbZ4jif1FYdGb2IMmkkbQY3ZWIzuyljIf0EpZ48veUyIcLaG1fOzUSz5u%20WUkBpFTySsmIPVq7hX896yB5WtNJnpKzNlS044Kh4pP5IRftX01g12nLv7GdJS9aaaV4UkjJysoQ%20HYFa96SxFDSvFNh6UEqu+WeNSJeum/xf4ZSLiXzdUzrLmtrKkN47KR/xB6aTGk3Yl6viy52ISPH/%20f3DtW2QjkmOTtY1Io38X9axUSniZNX1DHi4pGZFGLziXX3b/Z1jaMP3YStb0jdrUwSRPxpv8DqRc%20K0g7A0sXkfr7SP3tM8GvovyZCNbstZ9EOxIk3zXZtqPP0e+dzYZ1pmvfU30icexc1mbAPr3+bkSP%20cQfX9Uievna+4sFeovMQLap8XAsmlU0/hm6XFBYW+b+nSTN+v1NrQ9ujJQ52F22H6GHl2JNIvoS2%20u+BQnV5mov2oEbJWpJx5mgVRVuzYgD/25EQ0KvNDxQofHCj37ax1iR5rCIJSHcPWyPJfHSG+AEHJ%20tQBBs0cjUi2hNZ11ipQw+tctpe5L3U32jYg9EODHuX7HYzsr9uBv0CbBD4iUOekj0QHs79+JPfBR%208WlSIlIAAID6ikiDIDOY0QYBhp7M9DfgaDJ7xaJKu37eZ2hBoM0mfYTm58dJ8/UgopP96qzdx0LB%20PDspikiPSO1dHyr79MEpGiuYxT9+v5Z5yk6tDX38acFDEJRG20HDkpQFXKxHLCvremsxCyF8FKcv%20lhPqBKWSpvPBpBVVKqUjxxc4uILUymaRmFSwnDP8mt6PhyC9rZjlI/zoedrYbvIVTLr03Q5A+L6O%20rpOSNMKXupt8lBibOHpuUzvLR+nShnZpQxB2BrF39Eolf8TKWlLoF9kfP4qeA/DtXPHSM0SkAAAA%209RKR+lMrPn5I+pQtKKITSjtbFZ2LLyRcGWjTTX/1pi1t6Oey5USksaugRc+uVBaRxobKKRf32uu2%20a6mOrfFrLybtNGmNJX+ezVcqqR2SSuj3G200iwYt22AwlHk5aBCRWocGtfZxVGx6W9YhSGzjxw+V%202P4N9hjbDj7g8VftVhaRRg9AJJUhZYQvQzf5owDlRKS+lZJOwvu6B2Fk0tV8wUn+2CEUvfovSFDZ%20Gmw8/QUAAGDlTU9Pr1u37oknnuju7m5ra9PL2u/evZv+mESZOOoDsZqbmx8+fPjdd9/pfz/99FNN%204B+X9eSTT+rGxMSEPvJtamrK5taPPvqofeT8+fMyTZyfn7enN5VJSm573LJli4UrxWJRn15YjTff%20fNNC5ZIPMT59+rRtW5GkOlIpqVrKg8TM0aNHbdueyiaeeuopq9SFCxdKtkOSL774IlpCe/aMZB48%20h1ZeaW9v7+/v177r6+ur4BGaSR0a+3Rc8dtvv+mG1FQKEAwV0dTUpBtffvllbA6Znmkvg7+zs/Pe%20vXu5xafySB2rGTD+IUO+BzNZhm7yj07ZtGlTySLZw9gCr7zySuzr9hS3qB07dsS+/uqrr8a+/vPP%20P0df3Lx5s23fuXOngkYmIgUAAFh5/vSOxEvj4+P5fL5kVBM7oZQJvT9DGEsnjteuXVvSSlm4Im7d%20ulVlbkGoLE3U2tqalPjrr7+uZl9BGyZ1xOXLlyveRckSaosFsffg4ODOnTujj3deaiVrevPmzcpy%20loDNXy86PT3d0tIyOjpafZn9AQj57/Dw8BtvvFGH3aQReBDrriJ2qEv88MMPRKQAAABr3U8//eTn%209+v+0N7eXqsoYmXJRF9i3d7e3lOnTiWlmZmZqVUblhlLZOUj3nVONKyy+xjtg3oWbjnb3NdU9m6l%20lQFWfeZnzpzx/y0Wi3qyVE8zVk/i223btp09e/bEiRON3U2rFBEpAADAavX888+nJ4h9HoaIXkl4%20+/bt+q+vhCgyxZeJvkz3JYwp86Jif1VkfYrtI7tmdWBgIPoIkMHBweHh4RUpbey9jnoesjJ79uyZ%20nJwM1o+VWPe1116rPpCWyFbi29zixer+euOG7yYiUgAAAKyMRx55xLZv3LiRkvKxxx6z7UuXLtVV%20yWNJdCFTfI20k259VD68+eabb7KWpJzb+XLVXWPpS1gyZpawx5ZlMsePH1+2rvFDZSkOXkhv3r17%20N7j2VYLSao4mSDja0tKiZ3EPHz5cWWetrm4iIgUAAMDK82cOi8Viys1su3fvtu2JiYlqrkEt6Zln%20nslU8qjh4WG7Frfkejkvv/yybX/88cdZS+uXZUrxwgsvVNwgbW1tPvQqp3Hm5+f9paHpnVtb/o7l%20r776ail2ofcJj42NBbeVVpxhb2+vrcZU8mqCFewmHyov6Xdwifz444+27Vc5IiIFAABofL/++mvs%206/5pk++9915wP15/f79OfPfv3+9n/8GNcHqJbDXFs/3KXnbu3FllZS9evFh+4nfeece2C4VCsFLO%203NxcybVz3n77bZ8+Wgyp1EsvvVRxdfwqO8ePHw/Ov01NTY2Pj2sc7ldzHRgY8A8LqXgJ2axkqPjA%20TMvm46iKh4pEa/6z+Xzen64veSDj+++/T3qrJve4LkM3+QMxZd7AXFf8akaVDUgiUgAAgNUqaQHb%20Dz74wELNmZmZzs5OnUlr5LB+/Xo9LbNx48bDhw/bpyYmJiQe0GBV4gT5VNLzJJLMz89bFCobdkpT%209lJy3eCo27dvS2F6e3tjo1PJP4gq/bmaXbt2+UtAu7u7JWbQskkIsW/fPh9ixerr62tpadFt/0wL%20qaNunDx5soJK+dDL8i8Wi7t379aQRuv1+eefSwJ99/XXX/eB0MGDB3VDKlhNATKRAeMPWBw4cEAK%20ac8Q6urqev/99yvOfHBw0Ie4EqFp3wUHMqy5xPXr13OLZ0Fl0Jazi3Pnzklp/aNccuWdkFyGbqrm%20uEZdkf7K+ryo3/FwagAAgOU3OTkZTOZiF4wJzM7O+k9JJHD//v3YlGNjY7Fzv56eniClP6HqyyM5%20WBopW9J+/WouMneX3KSQPlt50e+uUCj4C2JlW16xd6Nrw0hDJZVzZGTERym5xdO8lpWUMHjX9qgl%20jN2j/Ne3tuZghbTEPpnuywfA0nqaPugFXzzNP1jOx1osaF5JJhuap558s12kkEykp3zOVvGg1tbX%20KQVOak8piW9PKZWvlDSL1iXoPutWG1o2cuQVzcHSxH5ldNe+gkGbBNddy7vRHKLFiI7wpe4mYQ0b%20jKvYzpKcY8tsX+2gwNYFsdWM/VZa1YJOj62Ojfzob0uZiEgBAACWVbB8SyB2Sho7mzRJoazMHWWO%20aHNTmX0GU3w/17eZvUxM5VPpUaI/seHf1bmv7VSyCqpTThXkI/pxmQr7Alt8Je9aCS1o1GAgWjUf%20tcqGpPExfGxf+AWKJbF8xHLQXUcbPLZSJTO3/C0YkB1ZvGGtIa9IZSU41GTaQUlHIkqONCl8bIcO%20LSpZYAlZrTWkJFIqX5Kk/o0tifaXfETDP+spjTN9lOsHqjaCpYmW2XrHH1CwfpfyWzPa6Eof4Uvd%20Tf5AgIWI6d8+eTG2qaWdk7ogqXe0f5M+Us4Pjv3ClBN7x1qXtCcAAACgpOHh4UOHDtnstpqngABr%20Vmtrq17lLkHssl2MXb25ublnn302t3g6fWBgoLJMuI8UAAAAAFbSqVOndOPChQurqNh6L/fWrVur%20uZGYiBQAAAAAVlJzc7Neu3v06NFgcey6NTc398knn2zYsOGf//xnNed1iUgBAAAAYIXl83kJSguF%20wrFjx+q/tBI2v/XWWxKOXrp0qcIldolIAQAAUP2s9OzZs/bfGzduBA9sBJApKJ2cnBwfH+/s7Czn%204TQr5erVq9u2bZON6sNRwcpGAAAAqHBW2t7eHn2d9Y2Aajx48OD06dPff/+9f0xrXWlqavroo4/s%20WaxEpAAAAACAVYmrdgEAAAAARKQAAAAAACJSAAAAAACISAEAAAAARKQAAAAAABCRAgAAAACISAEA%20AAAAICIFAKwl+Xx+3aLh4WFaAwAAIlKsJp2dnetSNTU1yWxvdHT0wYMH9VPs8fHxxx9/XIrX399f%20ZVZzc3NSR8lKmqIe6ig1ksJI7aSOjM81SGKq4Du4slGWfClkTMqPQD032u7du3Xj+PHjdfVLBQAA%20iEhRwvnz5xcWFiYnJ/2LHR0d8mKhUBgaGnr48OHExER3d/e2bdvqJ0Y6cOBAsViUjcHBwSpLdejQ%20IampbExPTx87diw2jUzHr169ugz1kr1IjWRDaid1vHfvHkN0renr67ty5UqdFEa+XPLFv3nzpg7L%20urV//37dkC/OhQsXGEUAABCRYpXZs2dP9MUtW7bI5PjMmTM21ZMYaWpqaq01zujoqMTkDBIsm127%20dtXJyJevfD6fP3/+vPwa1HOLbdy4saurS7f/9re/MYQAACAiRUMFq1u3brX/vvvuu/VQqrGxsQ0b%20NsjGkSNHqryecGhoSCvY0dHx4YcfBu+Oj493d3cvZygiNZINqZ3Usc7DADQwHfny1Yh+KeqTXbg7%20MzPDxQUAABCRoqE0NTXZdqFQmJubW/EiSRT68OHDhYWFgYGBKrNqbm6en5+XrM6fP79x48ZgUn7g%20wIFlrprUSAojtavzO/fQwOQ7riP/o48+Cr4Udeull16ybS7cBQCAiBQN5cUXX/T//e2339ZCrYeH%20h5c/HAXqwb59+3KLJ+pX0WGRLVu26HUT4tKlS3QiAABEpGgcFy9e9P995JFHcotr8AQrguraP/Jv%20a2tr7NK14+Pj+pZIWSvo3r17vb29uv6tkI/09/dbVkkrkUbLIwWYm5uzxYQlw2DN0tiP6Fuy00OH%20DvnE7e3tvppWVCmbX69YtlNutZXPSsV1lWBNPDo6au9G1z0OmkgaQdJbG0qNpKGiFyjGVsoaX/ae%20snarltBaPnbVKPm4ZSUFkFLJKyVXforWLrd4Ls7vzppO8pSctaGiHRcMFZ/MD7lo/2oC+VdHl/wb%2021nyopVWiieFlKysDNERqHVPGktB80qBrQel5Jp/1q/k0nWTDhVd6+vll1+O5hmte0pnWVNbGdJ7%20J+Uj0in+1yO20dra2nTj66+/5ncbAIBVZgFrnh8Putau8feRyra9Pjs76z915cqVYM3ekZERTXn/%20/v2WlhZ5paurS7blg3o2Y2xsLCiGvGK5SUopif5X0sssWdMEK5EODQ3ZXiy9kD3aORP/ot+d5Olr%205yse7EX+G1tU+bgWTCpriaP1Ej09PZZeWNl8kaQuSTu1NrQ9WuJgd9F20F17R44cSS+h7U5e9Gn0%20NlftRyG11opE2yfK1p6xYkd/iyQfGx6xvRw7VKzwUmYple9fn5Wk0Up5Mmh9tjqGrZHlvzpCfAGC%20kmsBgmYPvkRWQms66xQpoVQ55fsY1H2pu8m+EdE2D8a5fsdjO8sKlvLDEvyASJmTPhIdwLJT39HR%20r4/9XAAAgNURjNAESJo4BkFmMKMNAgyZU/qZqEWk9opNE3XGHGRoQaDFS36K6efHSfP1IKKT/eqs%203cdCwTw7KYpIj0jtXR8q+/TBhNgKZvGP369lnrJTa0Mff1rwEASl0XbQsCTlOJT1iGVlXW8tZiGE%20j+L0xXJCnaBU0nQ+mLSiSqV05PgCS+Jo3OgjMalgbNjj29nS+/EQpLcVs3yEL0UKhk1sN/kKBtna%20W3YAwve1P9CTPsKXupt8lBibOPpkGu0sH6VLG0o19dcgCDuD2DvISnrHH7GylhT6RfbHj+znJXaA%20lTMgAQAAESnqOiL1p1Z8/JD0KZks6lkLnVDa2aroXNzPXyU2iMZXNpO2807ylp/LlhOR+rMoehVi%207NmVyiLS2FA5Kb3fu+1aqmNr/NqLSTv1032fsz/P5iuV1A5JJfT7jTaaRYOWbTAY5PUKIlLr0KDW%20Po6KTS8ltGHpE9v48UMltn+DPca2gw945PUqI9LoAYikMqSM8GXoJn8UoJyI1LdS0kl4X/cgjPQf%208T8FwUn+2CHk06d3HwAAqH/cR4p/MT09vW7duieeeKK7u7utrU1mfhIR3b17N/0xiTJx1GU5m5ub%20Hz58+N133+l/P/30U03gF+188skndWNiYkJvFZuamrK59aOPPmofOX/+vIzR+fl5yTZTLaTktsct%20W7ZYuFIsFr/99tsqm+jNN9+0UDk4Cxd1+vRp27YipazxG3X06FHb3r59u20/9dRTVqmk9UV9OyT5%204osvoiW0Z89I5sH9lvJKe3u73d/b19dXwSM0kzo09um4ObekltRUChAMlZxbFPrLL7+MzSFYoyud%20DP7Ozk69TVdqJ3WsZsD4hwz5HsxkGbrJ35+5adOmkkV6+umnY19/5ZVXYl//5ZdfkrLasWNH7Ouv%20vvpq7Os///xzSsFSdgQAAOoQESn+hT+9I/HS+Ph4Pp8vGdXETihlQu/PEMa6c+eO/Hvt2rUlrZR/%20hs2tW7eqzC0IlXXdoKTEVa6zErRhUkdcvny54l2ULKG2WBB7Dw4O7ty5s5zFcmqrZE1v3rxZWc4S%20sPnrRaenp1taWvzqUxXzByByi+v3vPHGG3XYTX6hLB6HCwAAiEix6v30009+fm/rara3t9cqilhZ%20MtHXNW9PnTqVlGZmZqZWbVhmLJGVj3iD5XCDsMruY7QP6lm45WxzX1NbA1nIAKs+8zNnzvj/FotF%20PVkaLBxdMYlvt23bdvbs2RMnTjR2NwEAABCRYlk9//zz6Qmiq4+q6JWEt2/frv/6SogiU3yZ6Mt0%20X8KYMi8qruBRH8ssto/smtWBgYHgdtDc4lm4lCfKLKnYex31PGRl9uzZMzk5GawfK7Hua6+9Vn0g%20LZGtxLe5xYvV/fXGDd9NAAAARKRYGfrwUnXjxo2UlI899pht18MD7n3JY0l0IVN8jbSTbn1UPrz5%205ptvspaknNv5ctVdY+lLWDJmlrDHlmUyx48fX7au8UNlKQ5eSG/evXs3uPZVgtJqjiZIONrS0qJn%20cQ8fPlxZZ62ublp+v/76q21v3ryZn18AAIhIgX9ZvaZYLKbczLZ7927bnpiYqOYa1JKeeeaZTCWP%20Gh4etmtxS66X8/LLL9v2xx9/nLW0flmmFC+88ELFDdLW1uZDr3IaZ35+3l8amt65teXvWP7qq6+W%20Yhd6n/DY2FhwW2nFGfb29tpqTCWvJljBbvKh8pJ+B5eCvz/c1k4DAABEpFgr/AkKzz9t8r333gvu%20x+vv79eJ7/79+/3sP7gRTi+RraZ4tl/Zy86dO6us7MWLF8tP/M4779h2oVAIVsqZm5sruXbO22+/%207dNHiyGVeumllyqujl9l5/jx48H5t6mpqfHxcY3D/WquAwMD/mEhFS8hm5UMFR+Yadl8HFXxUJFo%20zX82n8/70/UlD2R8//33SW/V5B7XZegmfyCmzBuY64dfX7fMKwsAAAARKRpH0gK2H3zwgYWaMzMz%20nZ2dOpPWyGH9+vV6Wmbjxo2HDx+2T01MTEg8oMGqxAnyqaTnSSSZn5+3KFQ27JSm7KXkusFRt2/f%20lsL09vbGRqeSfxBV/vjjj7a9a9cufwlod3e3xAxaNgkh9u3b50OsWH19fS0tLbqtSxNbHXXj5MmT%20FVTKh16Wf7FY3L17t4Y0Wq/PP/9cEui7r7/+ug+EDh48qBtSwWoKkIkMGH/A4sCBA1JIe4ZQV1fX%20+++/X3Hmg4ODPsSVCE37LjiQYc0lrl+/nls8CyqDtpxdnDt3TkrrH+WSK++E5DJ0UzXHNVacrY4m%20ncVCwQAArDI8knWNm5yc9ONB5nOxC8YEZmdn/ackErh//35syrGxsdiB19PTE6T0J1R9eSQHSyNl%20S9qvX81F5u6SmxTSZysv+t0VCgV/Qaxsyyv2bnRtGGmopHKOjIz4KCW3eJrXspISBu/aHrWEsXuU%20//rW1hyskJbYJ9N9+QBYWk/TB73gi6f5B8v5WIsFzSvJZEPz1JNvtosUkon0lM/ZKh7U2vo6pcBJ%207Skl8e0ppfKVkmbRugTdZ91qQ8tGjryiOVia2K+M7tpXMGiT4LpreTeaQ7QY0RG+1N0krGGDcRXb%20WZJzbJntqx0U2Logtpqx30qrWtDp0epEswIAAKsFEenaFSzfEoidksbOJk1SKCtzR5mk2txUpozB%20FN/P9W1mLxNT+VR6lOiPqvh3de5rO5WsguqUUwX5iH5cpsK+wBZfybtWQgsaNRiIVs1HrbIhaXwM%20H9sXfoFiSSwfsRx019EGj61UycwtfwsGZEcWb1hryCtSWQkONZl2UNKRiJIjTQof26FDi0oWWEJW%20aw0piZTKlySpf2NLov0lH9Hwz3pK40wf5fqBqo1gaaJltt7xBxSs36X81ow2utJH+FJ3kz8QEI3r%20kjortqmlnZO6IKl3tH+TPpL+bfUHyIIGAQAA9W9d0h97YHUZHh4+dOiQzW6reQoIsGa1trbqVe4S%20xC7bxdhVGh0d1Sfr5Bbv1uaqXQAAVhfuIwUA/O7UqVO6ceHChVVX5o6ODsJRAACISAEAq1Vzc7Ne%20u3v06NFgcez6dO/ePVu6zK9IDAAAiEgBAKtPPp+XoLRQKBw7dqz+S/uPf/xDN7Zu3WoLDgMAACJS%20YFk9ePDg7Nmz9t8bN24ED2wEkCkonZycHB8f7+zsLOfhNCvIngR74sQJOg4AgNWIlY2w6l29erW9%20vT36OusbAdV48ODB6dOnJeTzj2kFAAAgIgUAAAAANAKu2gUAAAAAEJECAAAAAIhIAQAAAAAgIgUA%20AAAAEJECAAAAAEBECgAAAAAgIgUAAAAAgIgUAAAAAEBECgAAAAAAESkAAAAAgIgUAAAAAAAiUgAA%20AAAAESkAAAAAgIgUAAAAAAAiUgAAAAAAESkAAAAAAESkAAAAAAAiUgAAAAAAiEgBAAAAAESkAAAA%20AAAQkQIAAAAAiEgBAAAAACAiBQAAAAAQkQIAAAAAiEgBAAAAACAiBQAAAAAQkQIAAAAAQEQKAAAA%20ACAiBQAAAACAiBQAAAAAQEQKAAAAAAARKQAAAACAiBQAAAAAACJSAAAAAAARKQAAAAAARKQAAAAA%20ACJSAAAAAAARKQAAAAAARKQAAAAAgEb1/wQYAJy+x+xdIctLAAAAAElFTkSuQmCC" height="419" width="1243" overflow="visible"> </image>
          </svg>
        </div>
      </div>
      <div class="fig"><span class="labelfig">FIGURA 4.&nbsp; </span><span class="textfig">Correlación de las Precipitaciones mensuales y los índices IFM y Rm<b>.</b></span></div>
      <p>Una
        vez definida la erosividad de las precipitaciones se determinaron los 
        elementos del Modelo de RUSLE LS y K, lo que nos facilitó el análisis de
        los riesgos de erosión en el sitio. </p>
      <p>Al calificar el grado de 
        erosión al que está expuesto el territorio, como resultado de la 
        erosividad originada por las precipitaciones unido a las características
        fisiográficas de la subcuenca (S1), donde se localiza la Finca Tierra 
        Brava, se puede asegurar que existe un moderado riesgo de degradación 
        del suelo por erosión con valores de 10,6 t ha<sup>-1</sup> año<sup>-1</sup> que se incrementan a 17,7 t ha<sup>-1</sup> año<sup>-1</sup> cuando no se tienen en cuenta las medidas de conservación de suelo y agua. Según la clasificación <span class="tooltip"><a href="#B6">FAO-UNESCO (1980)</a><span class="tooltip-content">FAO-UNESCO. (1980). <i>Metodología provisional para la evaluación de la degradación de los suelos</i>. FAO, Roma, Italia.</span></span>.</p>
      <p>Lo
        que demostró que la implementación de prácticas conservacionistas 
        protege en mayor grado el suelo de la erosividad generada por las 
        precipitaciones. Al evaluarse el impacto positivo de las medidas de 
        conservación y manejo establecidas en el sitio (sistemas de captación de
        agua de lluvia y agricultura de conservación establecida), los 
        resultados indican que estas medidas generan una reducción de la erosión
        en un 40,1%.</p>
    </article>
    <article class="section"><a id="id0x2046500"><!-- named anchor --></a>
      <h3>CONCLUSIONES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Para el período analizado (199-2018) el 90% de la lámina precipitada mensual, en el sitio resulta erosiva.</p>
      <p>El
        Índice de Fournier modificado (IMF) presenta valores superiores a 160, 
        lo que indica alta agresividad de las precipitaciones en la región.</p>
      <p>Existe una alta correlación R<sup>2</sup>= 0,99 entre el Índice de Fournier modificado (IMF) y el índice de erosividad mensual Rm para zonas tropicales. </p>
      <p>Ambos
        índices estudiados Índice de Fournier modificado (IMF) y de erosividad 
        mensual Rm derivado de Fournier para zonas tropicales mantienen una 
        correlación significativa con las precipitaciones mensuales.</p>
      <p>En la Finca Tierra Brava existe un moderado riesgo de degradación del suelo por erosión con valores de 10,6 t ha<sup>-1</sup> año<sup>-1</sup> que se incrementan a 17,7 t ha<sup>-1</sup> año<sup>-1</sup>, cuando no se tienen en cuenta las medidas de conservación de suelo y agua.</p>
    </article>
  </section>
</div>
<div class="box2" id="article-back">
  <section>
    <article><a id="ref"></a>
      <h3>REFERENCIAS BIBLIOGRÁFICAS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p id="B1">Alonso, A. J. A., Bermúdez, L. F., &amp; Rafaelli, S. (2011). <i>La degradación de los suelos por erosión hídrica. Métodos de estimación</i> (Vol. 4). Editum.</p>
      <p id="B2">Arnoldus, H. (1977). <i>Predicting soil losses due to sheet and rill erosion</i> (FAO Conserv Guide). FAO Conserv Guide, Rome, Italy.</p>
      <p id="B3">Chávez, B. M. E. (2019). Factor erosividad de la lluvia en la subcuenca sur del lago Xolotlán, Managua. <i>Nexo Revista Científica</i>, <i>32</i>(01), 41-51.</p>
      <p id="B4">Díaz,
        S. J., Ruiz, P. M. E., Leal, C. Z., Alonso, B. G., &amp; Gabriels, D. 
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      <p id="B5">Díaz,
        S. M. del M., Nemmaoui, A., Castilla, C. Y., Torres, A. M. Á., &amp; 
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        del río Moulouya aguas arriba de la presa Mohamed V. <i>Mapping</i>, <i>168</i>, 4-16.</p>
      <p id="B6">FAO-UNESCO. (1980). <i>Metodología provisional para la evaluación de la degradación de los suelos</i>. FAO, Roma, Italia.</p>
      <p id="B7">García,
        P. F., Terra, J., Sawchik, J., &amp; Pérez, B. M. (2017). Mejora de las
        estimaciones con USLE/RUSLE empleando resultados de parcelas de 
        escurrimiento para considerar el efecto del agua del suelo. <i>Agrociencia (Uruguay)</i>, <i>21</i>(2), 100-104.</p>
      <p id="B8">Garcia,
        R. J. M., Beguería, S., Nadal, R. E., Gonzalez, H. J. C., Lana, R. N., 
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    </article>
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