<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE article
  PUBLIC "-//NLM//DTD JATS (Z39.96) Journal Publishing DTD v1.0 20120330//EN" "http://jats.nlm.nih.gov/publishing/1.0/JATS-journalpublishing1.dtd">
<article article-type="research-article" dtd-version="1.0" specific-use="sps-1.6" xml:lang="es" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">
	<front>
		<journal-meta>
			<journal-id journal-id-type="publisher-id">rte</journal-id>
			<journal-title-group>
				<journal-title>Revista Técnica energía</journal-title>
				<abbrev-journal-title abbrev-type="publisher">Revista Técnica energía</abbrev-journal-title>
			</journal-title-group>
			<issn pub-type="ppub">1390-5074</issn>
			<issn pub-type="epub">2602-8492</issn>
			<publisher>
				<publisher-name>Operador Nacional de Electricidad CENACE</publisher-name>
			</publisher>
		</journal-meta>
		<article-meta>
			<article-id pub-id-type="doi">10.37116/revistaenergia.v21.n2.2025.687</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artículo Académico</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Optimal Power Flow in Electrical Power Systems with Environmental Considerations</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Flujo óptimo de Sistemas Eléctricos de Potencia con Consideraciones Ambientales</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0004-7289-7037</contrib-id>
					<name>
						<surname>Lojano</surname>
						<given-names>D.I.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-1448-9092</contrib-id>
					<name>
						<surname>Palacios</surname>
						<given-names>J.P.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original">Universidad Técnica de Cotopaxi, Cotopaxi, Latacunga, Ecuador, E-mail: diego.lojano7427@utc.edu.ec</institution>
				<institution content-type="normalized">Universidad Técnica de Cotopaxi</institution>
				<institution content-type="orgname">Universidad Técnica de Cotopaxi</institution>
				<addr-line>
					<named-content content-type="state">Cotopaxi</named-content>
					<named-content content-type="city">Latacunga</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>diego.lojano7427@utc.edu.ec</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">Universidad Técnica de Cotopaxi, Cotopaxi, Latacunga, Ecuador, E-mail: juan.palacios6324@utc.edu.ec</institution>
				<institution content-type="normalized">Universidad Técnica de Cotopaxi</institution>
				<institution content-type="orgname">Universidad Técnica de Cotopaxi</institution>
				<addr-line>
					<named-content content-type="state">Cotopaxi</named-content>
					<named-content content-type="city">Latacunga</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>juan.palacios6324@utc.edu.ec</email>
			</aff>
			<author-notes>
				<fn fn-type="current-aff" id="fn1">
					<p>Diego Iván Lojano Chacha.- Nació en Cañar-Azogues en 1988. Recibió su título de Ingeniero Eléctrico de la Universidad de Cuenca en 2013; Actualmente, se encuentra cursando sus estudios de maestría en Electricidad mención sistemas eléctricos de potencia en la Universidad Técnica de Cotopaxi y su investigación está relacionada con la optimización se sistemas eléctricos de potencia.</p>
				</fn>
				<fn fn-type="current-aff" id="fn2">
					<p>Juan Pablo Palacios Solórzano.- Nació en Portoviejo - Ecuador en 1980. Recibió su título de Ingeniero Eléctrico de la Escuela Politécnica Nacional en 2007 y su título de Doctor en Ingeniería Eléctrica de la Universidad Nacional de San Juan en 2022. Actualmente se desempeña como Consultor Senior en MRC Consultants and Transaction Advisers, prestando servicios de consultoría en diferentes proyectos en el campo de la energía eléctrica y energías renovables en diferentes países de América Latina y El Caribe. También es profesor invitado de diferentes programas de postgrado en electricidad y sistemas eléctricos de potencia. Sus intereses de investigación son la optimización matemática, algoritmos de optimización distribuida aplicados a SEP y redes inteligentes y la planificación energética de mediano y largo plazo de SEP.</p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>Jan-Jun</season>
				<year>2024</year>
			</pub-date>
			<volume>21</volume>
			<issue>2</issue>
			<fpage>0001</fpage>
			<lpage>0010</lpage>
			<history>
				<date date-type="received">
					<day>08</day>
					<month>11</month>
					<year>2024</year>
				</date>
				<date date-type="accepted">
					<day>08</day>
					<month>01</month>
					<year>2025</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access" xlink:href="http://creativecommons.org/licenses/by-nc/4.0/" xml:lang="es">
					<license-p>Este es un artículo publicado en acceso abierto bajo una licencia Creative Commons</license-p>
				</license>
			</permissions>
			<abstract>
				<title>Resumen:</title>
				<p>Los flujos óptimos de potencia se emplean en sistemas eléctricos para optimizar la distribución de energía eléctrica. En términos generales, se busca minimizar los costos asociados a la generación y distribución de energía eléctrica, mientras se cumplen con las restricciones operativas y de seguridad del sistema. Para lograr esto, se utilizan algoritmos matemáticos que permiten resolver el problema de encontrar el flujo de potencia óptimo, obteniéndose como resultado los flujos en cada línea de transmisión del sistema. Estos algoritmos tienen en cuenta diversos datos de entrada factores, como la demanda de energía, la capacidad de generación de las centrales eléctricas, las restricciones operativas de las líneas de transmisión y los costos asociados a la generación y distribución de energía eléctrica, y tienen como objetivo además buscan maximizar la eficiencia del sistema eléctrico, a través de la minimización de los costos y cumpliendo con las restricciones operativas y de seguridad del sistema. De esta manera en el presente trabajo de investigación se realiza una herramienta propia con programación en MATLAB que determina el flujo óptimo de potencia de un SEP y además considerando las restricciones del sistema, se ha tomado como referencia para el análisis el SEP de 14 barras de la IEEE en donde se obtiene su flujo óptimo de potencia y se analizan las restricciones tanto de emisiones como de costos de los combustibles abarcando de esta manera la optimización de potencia y considerando el tema ambiental.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>Optimal power flows are used in electrical systems to optimize the distribution of electrical energy. In general terms, the aim is to minimize the costs associated with the generation and distribution of electrical energy while meeting the system's operational and safety constraints. To achieve this, mathematical algorithms are used to solve the problem of finding the optimal power flow, resulting in the flows in each transmission line of the system. These algorithms take into account various input factors, such as energy demand, the generation capacity of power plants, operational constraints of transmission lines, and the costs associated with energy generation and distribution. They aim to maximize the efficiency of the electrical system by minimizing costs while meeting operational and safety constraints. In this research, a custom tool is developed using MATLAB programming to determine the optimal power flow of an EPS and, additionally, to consider system constraints. The IEEE 14-bus EPS is used as a reference for analysis, where its optimal power flow is obtained, and both emissions and fuel cost constraints are analyzed, thus encompassing power optimization while considering environmental issues.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>OPF</kwd>
				<kwd>Optimización</kwd>
				<kwd>Algoritmos matemáticos</kwd>
				<kwd>MATLAB</kwd>
				<kwd>SEP</kwd>
				<kwd>Eficiencia Energética</kwd>
				<kwd>Restricciones Operativas</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>OPF</kwd>
				<kwd>Optimization</kwd>
				<kwd>Mathematical Algorithms</kwd>
				<kwd>MATLAB</kwd>
				<kwd>Power System</kwd>
				<kwd>Energy Efficiency</kwd>
				<kwd>Operational Constraints</kwd>
			</kwd-group>
			<counts>
				<fig-count count="10"/>
				<table-count count="7"/>
				<equation-count count="22"/>
				<ref-count count="31"/>
				<page-count count="10"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>Con el aumento de la preocupación global por el cambio climático y la urgente necesidad de crear sistemas energéticos sostenibles, la optimización de los flujos de potencia en los sistemas eléctricos, con consideraciones medioambientales, se ha vuelto esencial [1]. El campo de los Flujos Óptimos de Potencia con Consideraciones Ambientales (FOPCA) se enfoca en equilibrar eficiencia energética y sostenibilidad ambiental, integrando restricciones como las emisiones de gases contaminantes [2]. Este problema requiere reducir costos de producción, satisfacer la demanda de carga y cumplir restricciones operativas, al tiempo que se minimizan las emisiones de contaminantes como los óxidos de nitrógeno, azufre y dióxido de carbono [3] [4] [5]. Debido a su complejidad, este problema es multiobjetivo y no lineal, abordando simultáneamente costos operativos y emisiones ambientales [6] [7] [8].</p>
			<p>Para su resolución, se han desarrollado múltiples métodos de optimización, desde técnicas clásicas, como los multiplicadores de Lagrange, hasta metaheurísticas más avanzadas [9]. Los métodos clásicos suelen proporcionar soluciones locales óptimas, pero las técnicas metaheurísticas, como la optimización por enjambre de partículas (PSO) y el algoritmo de la libélula (AL), son más efectivas para encontrar soluciones globales [10][11][12].</p>
			<p>Diversos estudios han aplicado estas técnicas para resolver problemas de optimización en sistemas de energía, integrando fuentes como solar, eólica, hidroeléctrica y térmica [13]. Por ejemplo, se ha utilizado el algoritmo genético de clasificación no dominada II (NSGA-II) para minimizar costos de generación y emisiones, respetando las restricciones operativas [14]. De igual forma, el NSGA-II ha sido efectivo en sistemas eólicos y térmicos, optimizando simultáneamente costos y emisiones [15]. Además, la optimización por enjambre de partículas ha mostrado buenos resultados en sistemas que combinan plantas térmicas y solares [16].</p>
			<p>Se han propuesto modelos más avanzados, como el despacho económico-ambiental, que consideran la respuesta a la demanda y el uso de tecnologías de control de contaminantes mediante programación lineal entera-mixta, lo que mejora la sostenibilidad operativa del sistema [17]. En un enfoque colaborativo, la optimización del despacho económico y de potencia reactiva en sistemas eléctricos ha mostrado ser efectiva en la reducción de costos y mejora de la estabilidad [18]. De manera similar, la combinación de plantas hidroeléctricas, eólicas y térmicas con el NSGA-II ha logrado un balance entre economía y sostenibilidad [19].</p>
			<p>Otros estudios han desarrollado modelos de despacho económico con baja emisión de carbono para sistemas integrados de electricidad y gas, utilizando modelos de despacho estocástico de dos etapas [20]. También se ha optimizado el despacho económico-ambiental en sistemas híbridos térmicos y fotovoltaicos, empleando el método de optimización Ant Lion (ALO) para minimizar costos y emisiones [21]. Finalmente, se ha propuesto un algoritmo híbrido que combina el Algoritmo de Mercado de Intercambio (EMA) y la Optimización por Enjambre de Partículas con Peso Adaptativo (AIWPSO) para manejar problemas de optimización multiobjetivo, logrando reducir costos de generación y emisiones [22]. </p>
			<p>En los últimos años, diversos estudios amplían la comprensión de la optimización de flujos de potencia en sistemas eléctricos, abordando la optimización de la programación a través de flujo de emisión de carbono para control de intensidad de carbono, se ha logrado optimizar costos y emisiones [23], por otra parte, se ha rehalizado una revisión exahustiva sobre la gestión óptima de la energía combinada, reportando optimización en sistemas eléctricos con enfoque integral [24].</p>
			<p>Este documento está estructurado de la siguiente manera: comienza con una introducción, seguida de una revisión del estado del arte en la optimización de flujos de potencia con consideraciones ambientales, destacando las contribuciones recientes en este campo. Posteriormente, se expone la metodología propuesta, incluyendo las herramientas y algoritmos utilizados para la optimización. A continuación, se presentan y discuten los resultados obtenidos, evaluando la eficacia de las estrategias implementadas y el impacto de las consideraciones ambientales en los sistemas de potencia eléctrica. Las conclusiones y recomendaciones del estudio se basan en los hallazgos analizados, proporcionando una visión crítica de las ventajas y limitaciones observadas. </p>
			<sec>
				<title>MATERIALES Y MÉTODOS</title>
				<p>Se presenta el fundamento teórico para resolver el problema de Flujos Óptimos de Potencia con Consideraciones Ambientales (FOPCA). Esto incluye un análisis de los combustibles y sus emisiones, la formulación matemática de los flujos óptimos AC, los costos de los combustibles y el factor de penalización por emisiones.</p>
			</sec>
			<sec>
				<title>Los combustibles y sus emisiones</title>
				<p>El aumento de emisiones de CO₂ relacionadas con la energía sigue en crecimiento, alcanzando un récord de más de 36.8 Gt en 2022 (IEA). Este incremento proviene principalmente del uso de carbón y petróleo en generación eléctrica y transporte, aunque las energías renovables han mitigado parcialmente este impacto al representar el 90% del crecimiento en generación de electricidad el último año [25].</p>
				<p>La <xref ref-type="table" rid="t1">Tabla 1</xref> muestra la relación entre el tipo de combustible y sus emisiones. Los combustibles sólidos, como el carbón, son altos emisores, mientras que los combustibles gaseosos y alternativas bajas en azufre, como el GNL, presentan menores emisiones. Las energías renovables y combustibles alternativos como biocombustibles y vehículos eléctricos representan opciones con menor huella de carbono [26-28].</p>
				<p>
					<table-wrap id="t1">
						<label>Tabla 1:</label>
						<caption>
							<title>Relación entre el tipo de combustible usado para generación de energía y sus emisiones</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</table-wrap>
				</p>
				<p>En Ecuador, el <bold>Factor de Emisión de CO₂</bold> del Sistema Nacional Interconectado se detalla en la <xref ref-type="table" rid="t2">Tabla 2</xref>, que presenta los valores de emisiones de CO₂ por tipo de combustible usado en el sector eléctrico.</p>
				<p>
					<table-wrap id="t2">
						<label><bold>Tabla 2:</bold>.Factor</label>
						<caption>
							<title>de Emisión de CO₂ para el sector eléctrico en Ecuador</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</table-wrap>
				</p>
			</sec>
			<sec>
				<title>Flujo óptimo de potencia AC</title>
				<p>El flujo óptimo de potencia AC minimiza el costo de generación (Ecuación 1) considerando restricciones de balance de potencia activa y reactiva, límites de generación, voltaje, y flujo de potencia (Ecuaciones 2 a 7). Este modelo asegura una operación eficiente y segura del sistema eléctrico.</p>
				<p>
					<disp-formula id="e1">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e2">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e3">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e4">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e5">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e6">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e7">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p><bold>Descripción de Variables:</bold></p>
				<p> C 𝐢 𝑷 𝑮 𝒊 : Costo de generación</p>
				<p> 𝑷 𝒊, 𝑸 𝒊, : Potencia activa y reactiva en la barra 𝑖. </p>
				<p> 𝑷 𝑮 𝒊 , 𝑸 𝑮 𝒊 : Potencia activa y reactiva generada en la barra 𝑖. </p>
				<p> 𝑷 𝑫 𝒊 , 𝑸 𝑫 𝒊 : Demanda de potencia activa y reactiva generada en la barra 𝑖. </p>
				<p> 𝑽 𝒊 : Nivel de voltaje en la barra 𝑖. </p>
				<p> 𝑮 𝒊𝒋 , 𝑩 𝒊𝒋 : Conductancia y susceptancia entre las barras 𝑖 y 𝑗. </p>
				<p> 𝑺 𝒊𝒋 Flujo de potencia en la línea de transmisión entre las barras 𝑖 y 𝑗. </p>
			</sec>
			<sec>
				<title>Costos de Combustible en Unidades Generadoras de Potencia</title>
				<p>El costo de combustible se modela mediante una función cuadrática en función de la potencia generada (Ecuación 8), capturando la relación no lineal entre potencia y costo.</p>
				<p>
					<disp-formula id="e8">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
			</sec>
			<sec>
				<title>Pérdidas en líneas de transmisión</title>
				<p>Las pérdidas en líneas de transmisión se calculan mediante la fórmula de pérdida de Kron (Ecuación 9), que considera las interacciones entre barras y pérdidas individuales del sistema.</p>
				<p>
					<disp-formula id="e9">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
			</sec>
			<sec>
				<title>Oscilaciones del costo de combustible</title>
				<p>El efecto de punto de válvula, que introduce oscilaciones en el costo debido a la apertura y cierre de válvulas, se representa en la Ecuación 10.</p>
				<p>
					<disp-formula id="e10">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
			</sec>
			<sec>
				<title>Factor de penalización por emisiones</title>
				<p>El factor de penalización (Ecuación 11) ajusta el costo de generación en función de las emisiones, integrando consideraciones ambientales en la optimización.</p>
				<p>
					<disp-formula id="e11">
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAABZCAYAAADCSQWtAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABD1SURBVHja7Z0LtFZjGsc756hzOqWoTpyKUqGkUiqlohsjKaZENUlSdCXFEBlSzbjlEqGLEmJcUo2Q+4zBuDMZd3JpFMNyW8NghuZ51vy/WXvt9V32d+p09vf1O2v91jrv3u9+997vvv2/533e56k2a9asagAAAAD5Ap0AAAAAiBsAAAAAxA3Ajv6wVavW3OhgFFRw++rGYGOIyo2N0UY/lRsao4wjjeLQtvWNo42hRncdR4PA+v2ME41mKhdrX12SHEep0cmozXUFAMQNQPwFSIE+3kUq1/SPuPDlhVpemEWbtYw5xnPG6UFxI8FSU//vpP3UCrdvfyXGycZC421jgjHFuMbYbJxiTDKuNr40jguJqkeNy4xjjJXGx0ZbrW+h43vKuFnH4Sve8n0mOZ96xmLjSeNY7hsAQNwAxFvcuMViuvGC8Y7xsHGPscq4X8LCP/pHR2xvF+MB41WjY5L1HdT+m8ZL+v9e42UJldYBEbSnUW68btzl1hite0/1y1V+xYVP4HzWGgsC+zzLWG/UVdmtOnWMw3WcLnRmGmVGjRTn5ccz3vjc2+PeAQDEDUC8BU49CYYfjd5GEwmLVsZtxhajT8S2bpWVpFGaOhPU5jLtq6WGmzaLdoG63YxPjF4qtzE2GWNVbmb8zeivci/tv02gjQXG8iTHsbvO2y07pRHP71jjX1hwAABxAxBvcdPA+ECWlKLQOvdD2ZCwkmRox31cfjaOz1BvssTNCaHlE7V8VmDZeA0fFas8TFaY3VQ+TpabhBXnTONZt8yoXFvliSnO28XN2Vn2153Gu27p4f4BAMQNQDzFTU/j3+7fkmSdO+32CIueJPV8OOiPGkKqmaHu7cZ3xoGh5UMkbq4J1b01UL7Uh50C5UtcbATKi4xHAuVTje/dITi0L/c1mmo8b9yQZX91k4g7jfsHABA3APEUN2MlKiYFlhW6/0wWbXSSQLo4Q71S+blsSPjQBNadruM4U+Vd5e8zVeUi4wljfmCb1cZSCY7WxnnyE/KhrkON61Q+wugra43PoLrcGKPZVm4JOkjrCyOcq/vrvCYH4xrcQwCAuAGIn7hZKj+SVoFlp7mjbRZtjJcwGZKhXkfjB/flCS2voeGn/xidtayZHJx7q+xWpAeNowLbnaNhpwvcz0e+Qo8Z98m3p4W2WaMp4XvKGfkqWW/KZXFyh+WeWZzvCuMboyn3EAAgbgDiJWx8OOlpOROfI5Ey1/giYUGJ2M48DdUcmqHe8RJB5wWW7aUp2eHlBaFp5IXJLCuaoRWut2ug7NPbawXW1Q5t7zOhds6y3y40fsp0vgAAiBuA7S9u9lWcGJ8GfqVxheLT+BBTtyzaWS7flg4Z6l0sEfOicaOxTpYT3+fwHOq36TqPwdxHAIC4AYjXR3qQPtJzAst6y9G2URbtrJSTcJs0dQoVA+ebQGThQcHhsCTbFMVc3JzEfQQAiBuAeH2k5+ojPSKwrF7YAqOhna6p4sEoZs0PyQL3Bep4TJvPjMcjHFd9BRI8Oab9NkP9NpL7CAAQNwDx+kivkSjZP0O9/hpKqpVi/SXyuemVpo0eqrMwwnE1UEqEjjHtt8vl/Nyd+wgAEDcA8flAN1Q03/WpHGrlcDzQrS3GRjnSjgtPgVYeqC3pAvjZ3zTVGZfhuIrk5FsY4777vXyVmnAvAQDiBiA+H+i+Ehsr09SpId+Yj5RaYYTK1UP12sqh+Ko0ba3S/rplOK6migJ8aUUzildyvyUiGz/iSTe5lwAAcQMQjw90ZzkNb9FMqWNSCQkFrfPYMAPStFddsWU2hK1AyvA9Q1Ont2iWVPM0bSWC9S2Lad8N0HmM4V4CAMQNQHw+0M1luemmSL6d0ogb97d5w9gnQ5t9NIX8lCTCp6eC6Pn+DvMhsTTteNyaZ+IoHhR75yHls6rLvQQAiBvIR5HQxadRGxdpenNBHp6jn9+f3QIToe7VxldG+63YXw8N+3SKYV9MkyNxX+5/AEDcQL6KGw/fP1vDFHfn6Tl6aoJF+r8kncVCDsi3yPn48Aru7wxlKC+NUR/UlTP1P1zEcu8DAOIG8l3gHCVxMzZPz+9upWhwi8rMdEH3VL9IeZ08V9TECuxvifbpQf92i8H5N1AE5rXZ5J+CnLm/fdj08HDQSgn11vIXa5mhDY8DdaBSmOweWlemxK0l9DcgbiCXXo4zFCumXZ6eXx/Fw1lsHBJ1iraCATapwP6uUzZwt4j1iMH5Fyv/VWynpkOFr22ZYhadGhQfus9vN75WbKbuKbbfSbMH71Xy2a/Cvmm6fzxUwnxCBwDiBnLpBfkH47XEyzEcAway7k+fCn6Sf2DoD6jE+6yhwhNMSLKug5zgX1RS2c5pxE0XOcl/qGHL5inqTlIetWb0PyBuIBdekJuNa2SaPkvOt7dmSiIJAFX23BYqE/3qDPWWyIG8S4Q2PQns50aLNHWWy8pTzHUAxA3E+SXpv+6+1Vj7lcp6PU8+OPds7ewp+5uql+E9EVityLmtuTYAaZ+rfrKy9MpQ7yaFN+iSoZ77mT0cQdy0Nz4xhnEdAHEDcX5JTjb+qSB3I7RsZ2OTTNo1t7J9H55ZIUtQJlbIL6Yp1wYg5TNVPTCUXHM7i5sCWXafjNNsQEDcAIRfVtfLSnNxYNm+suasipsTqhwou0GlsA/PRE48s23l/LsqQt1tKm5Ud4neGVXuLA+IG4BkL6nass5sDE7/DEwNn55km8YaampdRcc8WscG2547eS5y4rk9KfyDZDuLm+na/zSuByBuII4vyYSFZmlo+YWpfplpWvVfokbwtb+umkY6JgJeb6SnL0jTng+ZtYBKocpj8kCkZ+oiPZ9nVJG4OVH7v5brAYgbiONLcnD4F5jG8x/RtNB6Kbark8U+FinhZFS+jmPaAoAYPbdz9NyOriJxc7T2fzPXAxA3EOdfgN0Dy8rlTLw6Sf02yk3UPYt91FaE3KjU99gbMeunojy53gXc93lxHefquZ0YoW5liJtB2v9irgcgbiBuL8giWWh8OukegeUdFNHUo+w20tTwjlq3vywr03eQPnL/npX5ErlZiVHvwjKW89fxDImL31SRuBmj/c/megDiBuL2gtzN+FICpzCwvExTTH16+AvGmYHIxR7C/3X3u8nzvtlFoevfkcDJi4jNcga/zPhsRxGoeXp/9pa4WBqh7hKJm7YR6q7TvVGeod7l2v9grgcgbiBuL8gSTf9tmWRdS2NgwmITWD7cWB9OrJdn/VKgQIKf+jBcTI6pONtzyLB+nKLWjuZZyMl7tK5+gLyQ6t7wHFAaPtokITJPzv01ktRtoWf7B9U9T0k0i1K0fZ+ej3KuByBuIB9eqguMB+LmE7ONzzFhch+4jdrbWVNnl+qD0UKpLm7UbLU9jCs0fHBwaNtW8q/wxKa/VkbzXlpXpiHDZW6R0bIRxm3G3hGO60ZZ7vbm3s7J+3SKkly2TrG+q3zqnAuUxPV0vx+T1D1M62dppuRsCeBkQsj94j4wbuA6AOIG8uFl6rOoHvOZGipXuZOtfsH2Uwbk3rI2DRJHadkhUac468X9vjKIF6Sp1yGw3/6aPTIg2a9dHcdo/dq93xhr/MJ4znjKGK9tn/EUFIHtWmrK/bn6PyG6Rmr9ALXlv+BP07mukVAqj3CubRQIjo9Ubj6PnrH+pcTzuB33O1XDtc24DoC4gXx4mboF4lX/GBpDjf1icExlgfH/72T9WKhjvENDL5GtMAEBMTxDvSOM91T3cWO+sVbO2Q8Hs4EnxI79PaSMyg1Uvln+DU1UXpyYWquhsTs9HUWgnR7Gu4l+D7R7vvG2rGp7ZNl/d8p6sxf3eE4+k4dI4PTaTvvbR6IcXxtA3EDevEgLNA38LgXaqxmT4zogVXRdOc9+mhAQGdoplADZlBjmyVB/jRw12wW276dlbwatRRJhrwdyd7nF6RUXJiqXSPhMU3lPCZmhgTYmGX8K97usRl9V5ANnf8er7yZxj+fsczlASWf7VvJ+2moIdDj9DogbgMp/uScCEZ6fZN2xEmMlEdppIsvLugh1E2krfAhr19C6u3Q8vQLL+kjc7Bv4ULgA6qxye63vorKLpA0u3ALC6dFkEWE1LdiPu0MF+q6VIlTfwb2U089AWzkBN6mk9hvKX6cr/Q2IG4Dt82K/TGKif5J1RVGEjeoeqXaujvgx+TGFtWil2gkOTc2UT00tlUfJV6ZM5RHyvymRkBlmfJzIjm5/Q4zvPadQQuwExNtcDRWcoGWlWfSdB0x8S9Tnfsrp56CgskIWyN8ubycRAOIGIG4v9ELN3vo2OKXdZ5Bk6xOkGUkuSiZEqJvUWuTixXhDfix7Bj46DwWFkP0t1xBTwm/Gh/v+LmdNd4ZuJ3FzmfyAJmja72IJo3Fqc4EEyvUSR6caB2XZf2vlr1TlPlQAgLgB4GH431DSZllBmvsQkabAeiyeYVm2dakEy5AIdeeF01Zo+eREQsHEbCtZj04JWpYkTgYGyi3llDwtkTRU/jDzNSOqSH5OV3p0YR/yUgTphGXnANU9Idtf7xJMWyrbZwMAAHEDEO3D3ENWh/c1O8qD722UJadtlm0tjPKRD1iLftRwkQ9R9ZSVxadW350uq3kM+/C6bRnXBwAAcQOwdR/mKfowT5XVxodofms8m/BvyaKtFWqrZ4Z6jZUx3dNT3KtZU09oiGhkDvbhnCjT3wEAEDcA2+fDvEwf5q6BZR5gb1SK+h4NeP8U6+6IKG48WN5PytmTEFS1c7gP55AnCAAQNwDx+CiXKqjgxlQReYMJQVV2/5L5Keou0Ef+yAz7nap6oyIcY1uFs28W4368WuczgPsKABA3AFX7UW6toaEHkoiYWrJItFG5sYLgbVIE4bPdAhPaZpY+8r/KsN+lqtcjwjEep5QLjWLcj7dEsVgBACBuACr/ozxMH+WZSdb51OmPArOJyhUP5gsJm1HhoHcKUubtjU+zz1LNzPowkUYhwnEWx7gPqysy8ndxyYAOAIgbgB1V2BQr5PwWiRJPV7CXsmxP1qyl+0PbHKM8PDVStHmIUidcm2a/g7RPz+VUJ8MxdldG5i4x7scyJUFcn60DNgAA4gZg236UfYjpZVlR1ikq8CrNXnpL4mNMaJsFySIKB9bXVyA9n2lVPcl6T5HwoIL0Padw96Vp2uupqMJDY9yPBxs/G4u4rwAAcQNQtR/lkkCQvBoaLqoZXB6q7+uf9yjEGdr1TN3fJHMA9vDziSEmRR0uTbavkHD4fz6pmPbjFGZKAQDiBiA3xdDeyrJ9uMq7prDO9NPH/uxtsM8Zin9TEtM+8ajHT8vSVZf7BAAQNwC5JW5aKHP2OT7lWdO5i5PUK1GOpow+NRn2V6AhsoUx7pM+EnLnco8AAOIGIPfETZGEjfvmzPap4Wnq9pAfyu+2Yn/15aQ7RuXqMesPH8L7q/EiVhsAQNwA7BhiaIryU02s4PZNFFxwnqadN43RudVRyoj3U0VrBgBA3ADkp8DxLNzvGTf5VPMsty1UPB1PD3GYOyPH5JwOlcXm6WwTiwIAIG4A8kPgeOycXxq758n5tFesnlg6OQMA4gYAAAAAcQMAAACAuAEAAABA3AAAAAAgbgAAAABxAwAAAIC4AQAAAEDcAAAAACBuAAAAABA3AAAAgLgBAAAAQNwAAAAAIG4AAAAAEDcAAAAAiBsAAABA3AAAAAAgbgAAAAAQNwAAAACIGwAAAADEDQAAACBuAAAAABA3AAAAAIgbAAAAAMQNAAAAAOIGAAAAEDcAAAAAiBsAAAAAxA0AAAAA4gYAAAAAcQMAAAD5xn8Ble3Y/uK1P/4AAAAASUVORK5CYII="/>
					</disp-formula>
				</p>
			</sec>
			<sec>
				<title>Algoritmo de búsqueda de cuervo (CSA)</title>
				<p>El Algoritmo de Búsqueda de Cuervo (CSA) es una técnica de optimización basada en el comportamiento de los cuervos para ocultar comida, con mecanismos de exploración y explotación adaptativos. La posición y memoria de los cuervos se actualizan en cada iteración para buscar la solución óptima [31].</p>
			</sec>
		</sec>
		<sec sec-type="methods">
			<title>METODOLOGÍA </title>
			<p>La metodología emplea el modelo FOPCA (Flujos Óptimos de Potencia con Consideraciones Ambientales) implementado en MATLAB (<xref ref-type="fig" rid="f1">Figura 1</xref>). Este modelo se utiliza para optimizar tanto los costos de combustible como las emisiones de los generadores en un sistema de potencia eléctrica. Inicialmente, se definen los parámetros de entrada, incluyendo la función objetivo, restricciones de balance de potencia, potencia generada, emisiones y potencia nodal. Estos parámetros se procesan en MATLAB, generando resultados clave como el despacho de potencia activa y reactiva, el flujo de potencia por nodos, emisiones por generador, consumo de combustible y perfil de tensión. Los resultados permiten analizar la eficiencia y sostenibilidad del sistema. Para resolver el modelo FOPCA, se utiliza el algoritmo que sigue los pasos que se muestran en la tabla 3, misma que detalla el proceso de optimización mediante el algoritmo de búsqueda de Cuervo (CSA).</p>
			<p>Es imporatnte mencioanar, que la metología propuesta presenta algunas ventajas, entre ellas la mejora de eficiencia energética y la integración de energías renovables. Es por ello que la optimización de flujos de potencia es una herramienta para mejorar la gestión eficiente de sistemas eléctricos, especialmente al incorporar energías renovables [29]. Sin embargo, uno de los problemas es la complejidad computacional, ya que los algoritmos de optimización no lineales, como el algoritmo de búsqueda de Cuervo, resulta costos en términos de recursos computacionales, y más aún cuando se aplican a redes de mayor escala [30].</p>
			<p>
				<fig id="f1">
					<label>Figura 1:</label>
					<caption>
						<title>Metodología propuesta para el estudio</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<sec>
				<title>Modelo FOPCA propuesto</title>
				<p>El modelo busca minimizar los costos de generación y las emisiones de los generadores eléctricos, formulado como un problema de optimización no lineal dinámica. La función objetivo incluye términos de costo y de penalización por emisiones, representada en la Ecuación 12. Este enfoque permite optimizar las variables de generación y emisiones al integrar las restricciones del sistema.</p>
				<p>
					<disp-formula id="e12">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e13">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e14">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e15">
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAAA2CAYAAAA767giAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAplSURBVHja7d19sFR1Hcfxe4EL99HL5XYDebheunhRAy7IQ17FkKuhBWgXDZCEyOeHoNRAjEIxS9SKLC2qMWbCQiQiSqIaKM0JMZMsa8KcHkYqepimpz96jr7f6XOaMzt7zp7dPdvsrm9mXsPds2fPnj27v99+z/f3/Z2t2bhxYw0AAEC14CAAAACCGwAAAIIbAAAAgpuX+JtTU1NnJpiTzSvNdDPJNHN8/neMhun4hI+R/99UJvvXZk7R+9hrTjfdZhDvH1DStjfI1Ka4vVqOK8EN0mlMQ827zK/MYbPLPGIOmq1meBW/9tGmM8F69eZOHaNv6xjtMIfMx0xLifavx7QmWG+82Wd+bQ5o/9xz5lo6TKAk7fN8c7mf/ISWNevEZ3yOx/rJyByZa8Zq+avNIo4vwQ3SaaTzzHEPckLLBrTs3ip7rbVmmtlinjdrEz7uIh2Pm0PLlmnZ7SkHm5eYz5sXzBkJH/dJ7UuvbjeaB82/zGw+50Cq/cibzIf8BCS0bLb5gPmD+XjMY8eYH6m9Htf6c3TfKHOPWc9JCcENim+obzb/NOeGljWYHyuDM6QKXmOnzrI883LUPG1WJcmM6PHXm7+HAwX7d4L5udmfwv75UJf/8Ut1fHvNa33YMGHAtleZmvrQ8gvUed7E5xxIrS9Zar5kRmQs7zBTleHdGvP4t5oVZpz6pVEZ93vfu8fcwvEmuEFxjdXP+n9nXhFa1mJ+Zh6t1NoN1cr0m8/oi/+ohpfmFLCt7eaYd0ihZe1atqPA/RturjJfNi+aJ83q8Nlgwu2MUVC0PWP5hQpuVvI5B1LpU7ytPWuWR9w/WH3N1oj7J6gPasvxPGeaI2YGx53gBoU11jplMx4Lp0E1DuxfjOsq8DWdpKDhoDoIH+K5uNAiaZ1J/cCDkIzlr9MxWpXn9maZDQoev+UpbO/EkmRpYjpC349rM5Y/YP7qNQB81oFU+paNGs4eEXF/o/qKqODmPWqr3/PhbO+rItbzQuWvm4c8YOLYE9wg/8Y6Tmf9W0LZhNeYXyg4aK/A17RHHYiPXXelsL1uZbY263abApvfmK/58FQe2/Li3z+Z35or0siKeWZGtTX96hS9UHqN+Uu4jgpAUe2sSYHNIzHr5ApuXqXh8UfVR/3UnBWx7rtVj9PF8Se4Qf4N1iv+/60v6dvMTmVxNpuRFfqafIbQ46oZ8gK/RcUEEaHi6q/obGuXjtfd+QZ/KhjcrA7wSWVwZhb5erdo/zxT8z4Nc33RO1E+40Bq/cp0nTDcWWhwk7Hu2eaP5plsWWXV5Xi7HuD4E9wg/wb7NvMPH0M2fZpJNLzIbbbqmjCDi9hGnaZCFzqU5DVD55ndOjs6orHuUwvY1noN7yzVMZqama1RxqQ7Kl2dZZudKuQ+rFlRT+s9GJfnvvnsqm+qgzzLZ1eZieVWJ6Wz3p7wtFmgwvrKRQo23p5GcKP1L1GAMz/Lfa/P9XwguEF049ql2Tl1KW7zOmVOGorYxjQV5k1LYX+6FKAc0JnXFzRTqi3BY2t1DZnncqw3UgHKogL2b46yOc9riPBBFQPXJnisBwy/9yxSmX/OBlTbVZHZQEDDvx5srEkxuBmm4f8bI9pMqpeaAMHNS6Wxtqghfi7l7fqMgdEpbGd0ykHXUGVeHlY2xy96tyLHY9o1vPXpBNv3IafGIvbv5WaxhquOquhwYo7HeO3P38xlFfB5G8NVk1HB/eV8BRvrUw5udmc7KQplbriUA8EN8mysp+n6NrdG3D9EQzB36wJVI1VzcosKj+cq43B+6DHLVecyTkMRa1QD438vMfcFF5qL2a8+bXduCV/7CPMWH7rKsd501SStjllnovZ3cYr7N0XHrivHehtUTNwT03leau7Q+3em9nWBhg+v0/vbmfG4C/Q+btDj+zT01q/lp2m9JSqQrI3Zxwv1mMm0O1Rwf+lXFf6zf5Zj1vGrmX/fs695nNDcky2jqb70eCWcuBDcoJwa6onms2o8+7J9iarheQCzyXzXLNQQyk/00wx9+mI8FNTG+IUANcV5ln7jyDMRP9QUypmeJTL3J2jwh7OlahO+tgZdBr0pQmPCi+ONDc1q2B1VD6Pn8mP40QTbHBSzX8G+NQTBQo6gYbaGsXz/bsw2DOgBhQKSxzSt9HQFTcd0YUKv03kqnPpWwPMNXbl6gZ7jYgW0Xsf0KfMRfR68ZqA7x2vuVfZrIW0PFdxntmjo+OGYdZrU/+3Mcl+Pgvz5ut2qk4MzIrYVzJaawPEnuEHyhuqZlSvNG3XmPSFmXZ9FtV+Nu0GBx6rQF+HOIFjQF+KeYHhGmZ8XgwyJGvemBMHNvkLrbRSMPaXhnTgelC2L2U6XrpcTHKPxEesN1TEYSLBvnZrJdCjBvvnsrFNitnW2ipJ9/94QNSSm7M0TQa2AfkriSBCUKOC8Rn/7NYK+41dHDnXIvj8nh7Y3Q538yoTvxzTN4BpF20OF95u367PfnuU+z/Ju04mDr/P+jIt+dqkdHtO1rRaE21XGtoZoRuY2hnIJblCaxlynL79LdbtfX3Ztuu3ZgBtC699lPhy67RmFbfr7BBX1zsvxnAsVTNUXsL+1Gqu+1X83Kod1nmFK4RhN0YylrgTrtisgXJdg31anERAow+bHvUO3fVjqgVDw8ngo0Llcr6VBt69SsDo4I1h5IWnwqc/AdtoTqqA/HB11hWJlcMdryLtDwcywLEFLh9ZrjHmeqcp29nHcCW5QmsbcrSzCZN1eH3xRqYbjCV2YqlXjzXs1q6BVGYOHgpoeZRoO6HHDM56nIfTl+96a//7adn2hU8H/z8foas3Aaq4pw19R18yw3aEszleDQmpdS2OPjr+n1G8OCsxVALxfdTf1oeDsBmXGLlPWqinLc7YE0+K9GFt1Ws2FBKxAmbWnJer3xpZo+z50/YkafjyT4AYlbciL1ZBb1Oi8BuUduq9TxXMfVO2G14vsUC3PRTo7ORjUWqhG5Bl90c3IeJ7zQs9zk7IHV0cNBZVhZ/es9rvsfupAAeYm/T1ZU+wn6faVqom6Xu/nTAWz71SW7j7VG61QFmetsj1Ltd4VmcXI2u41oYDqfgW9y5kKjirpF1fq4pk9KW+3Q3WMd/CzCwQ3KG0jPjGox9GQT2+QYdGyXmVkhuj2Saq7adaU8Emhs/7B+vKcnuV5BjQ80qoA59yo310pw2Pk2ZBzyvU3nDTL42X6e4SGlYIaqWbt+6mh9afoPaxTEXG/0vGzghogZWzOialDWhtcpl6ZunnBPgBV0jfOVZBfn+I2/advllFnQ3CD6ugkGjWDp5/jURXvZ7uK0Jn6jWr/rNemOXREUENwg+rqIOo4q6+q97MhydWfAYDgBgAAgOAGAACA4AYAAIDgBgAAENwAAAAQ3AAAABDcAAAAENwAAAAQ3AAAAIIbAAAAghsAAACCGwAAAIIbAAAAghsAAEBwAwAAQHADAABAcAMAAEBwAwAAQHADAAAIbgAAAAhuAAAACG4AAAAIbgAAAAhuAAAAwQ0AAADBDQAAAMENAAAAwQ0AACC4AQAAILgBAAAoP/8BahU05ou3rzYAAAAASUVORK5CYII="/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e16">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e17">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e18">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e19">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Las restricciones del modelo garantizan que el sistema opere dentro de límites seguros y eficientes, tanto en términos de generación de potencia como en emisiones (Ecuaciones 14-19):</p>
				<p>Balance de potencia: La ecuación de balance de potencia (Ecuación 18-19) asegura que la suma de las potencias generadas (Ecuación 14) iguale la demanda total 𝑃 𝑑 , ajustada por las pérdidas del sistema.</p>
				<p>Límites de generación: La Ecuación 15 establece los límites de generación activa, asegurando que cada generador opere dentro de su capacidad.</p>
				<p>Restricciones de potencia reactiva: La Ecuación 17 mantiene la estabilidad de voltaje en el sistema.</p>
				<p>Límites de emisiones: La ecuación de emisiones (Ecuación 13) garantiza que cada generador mantenga sus emisiones bajo un límite máximo permitido.</p>
				<p>Este modelo asegura la estabilidad y eficiencia del sistema eléctrico, integrando además consideraciones ambientales en el proceso de optimización.</p>
				<p>
					<table-wrap id="t3">
						<label>Tabla 3:</label>
						<caption>
							<title>Algoritmo del modelo FOPCA.</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAAOSCAYAAACIjvFHAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAP+QSURBVHja7J0FmFZFF8fv0t3d3UhJKoJIo4QNKFgoCKi0ogIiIojdgWJ3dwd2d3f3Z3fsd4/7G/cw3vvGBvsue/Z5/so7d+7cmTP1n3POzARLly69xWAwGAwGg6G4Y/Xq1fL//sERRxxhMBgMBoPBsMnAhGAwGAwGg8HIjcFgMBgMBoORG4PBYDAYDAYjNwaDwWAwGAwFSG7CvxEhTgmxNsTZ4LQQx4c4K8SqEENClCsRwgqC3Sj/uRHyODXEMSFGh6hYjMrUNsSZIfYJkbURvrcXbadtzPPqIVaGuCjE9I2RJ4PBYDCULHJTN8TWIT4MkQ2uCdE5xN4hvgrxW4jHQvQqAeSmSYixIf6n5HEr8hgW4vIQv4d4IcTUTJ+YhZSGuE6VZatC/t42If5S7ahURJwpPH8txObWSQ0Gg8FQoORGTTinqAnwOG8V7sKfCFGnRAgtCK5X5T5dhWeFWKeeHZnJBEc0TCHu3YjkZoL61tU+uQn/KoS4K8T6EPWsgxoMBoOhMMnNCWpSOlGFdwjxpXo2rAQQm1IhblZlPst73gWNljz7Wyb0DC9P0xBrQuy6kb63S4hjRQsW8axOiJkhKlvnNBgMBkNhk5uTYshNuxCfqWcTIt6Vyb4fRKhcggl2S4nD7/IRq/rSIboRr2MGk5syaB/cc/l3pYh0WlOWljHfqR9iixBd+V1W0o6IJ3LtH6K9xCFMNEidgIS3ce+Gf81DtODf7lntEA3QnIjse/CsPXUj6bXkW/WTyKdqiAEhukuaKrw66Tbke/V8rRaybRWij7StGJnovFUjvCW/S4Tvl8FgMBgKl9zIpPoj4d+5iZhnm6HxOSzE+SH+wD+lt5e2OOneF2I5jrln4phb1vvODRCFFZCL8/T3MoXcEEeb8b4Rnxz1rB7lvA6H7JdCLNLEJfwbhbloJVoVccA9XQiCN9GLE/OVPPshxC0hekJGDlS+QZ/iF7RfiG/BtqKtCfGJ0jKNDFED09rfhL8c4gzqV36/LX4xMbLZkTqW9vJUiHdCzMO3p5VnzrvTq+OtyP9t1LGkc44jvMSRsj2uZU9b+Z7fIou61rENBoPByE265GaVWqFfQ5g4Fc912hZW+O8R7rQEzxL3MbXilgn3FyE/Sushu2Qedqt6VvFf46jbmbCOTOYfiDYnA8nNHPX8zxDjlPbiPsIHEXYkv5fwuyFk5B6V3nE42FZVsnfaISeTV/j9rCNBEAhHsA6HND1G2GnEuVTldZzS7nxO2F84SveBTLgyjfDKvCuE6Fx+T1fp7kHY5iF+JuxupWkaSH0KUW5FWA/az1taUxf+zVDpvhtiEmVzYUdYxzYYDAYjN+mSmyfQONwY4k22RfsT3UQVfyZhD/L7CzEheBOVrLwPxiwi5peDWO2XU0TibkV4stTEfWWUuaaIyc0s9VywD+Fz+f2kijuYMNmRVo3t99mQudUhahHvIOewrdJ/QMlkHmRA5FKFMK0pWUnYDpCCMfw+T2lutlPk5j3CP3L+MZiwvvR3O6GNeotwl0Zrdo39JBodRW6+UZqbUtS5c2q+UcmlLI7F2Wj+3Lf2VWU6gbB+lF3CLrKObTAYDEZu0iU3stLvhT9H7Zj4NXEaFfNGbyZsp1mQybE78cZ4JEAms21UOj2UOeRGj9xcpdLbaD44KZKb+er535iAspTW5nV2mu2OicrF3QKt1I8q7BkhJKrclSA18uwm7bcS/jVT2p0sZObyMFblv4565/wIciM+LO8TLmazmqpenyP8A6Vl2U1peYaptGtox2G0P986ckNYb6XNucKT8y2KYLWM0AgdqdL9gbBL7Gwcg8FgMHKTLrk5Ng0isAVEYJZanYvmZjO1Oj/eIzg/Km3PNmpFfpk3kV+m4m+RYeRmtedz0wFS8hJhb+ETsz+aiMkQBKchOdiTiZiBlvGsCcRCwh+K21nkkRvRAg2OiZeM3LyiNEbllTblB+c/hSbPpbFrAtlpcnMHYaPU2TfnevFvUDLsGUFujlKaG0cIb9a+PAaDwWAwcpMKuTkxhfjlcQr9Ax8a8aW53yc3Kv4+ajJ1E2d3NDc/+xMfBOM65ci80Q57S2G3VCmcYt3z65XG5QnC3ki23Tn82znEqyqdvyACVfC/ycYXqUOK5GZIAZEbZ178Su3kWqzyuSZNcrM15E3CTlFxpc3crrRznVMkNzcZuTEYDAYjN6lM6Pqcm+NTiD9ZxR9B2AOK3LhJcaj4d/Dv1hAWt0tnH/wxXuD3dcosVV5pgp7Tu4gygNy0Utvjf3VmNsjGJYpITPHeK4OPkWyj7kJYY0x7f3pmmMvV9+d76ciW+YoeuflDm/vSJDfaLFVOkZt/tUZBzhUcLo8v+OZK5QPUO8Ispf11LlHvVA7xCOGPuu30Rm4MBoPBUFDk5gw1oZyWQvxzVPz9MaW8pchNd+LNwYfHTZKV2D4sE2UfpdXJxnm5ImHVlWlm+kYXWq655D/yYFt2NhqnWd6zEcoE86YzpyGfqfio7Ah5qqveczuctuX3tmhjstnV5PxpmiLvZvy+TmnCesSUZa0iN8MUQXtf+bu0UWTrI8LnaPLiaasuVIRoO+VQ3EWRm9vU+wcQ9ryQM0V6viB8qoq7p/rOMsK6K3JzvXVsg8FgMHKTaBJvxVbbr9WE8gXbflsleG9/Ff9tJi99sN1atC87sXPnGLQ4ezOpHuZpSpaG+Bj/nKGQLTmfZdFGJjVd0Bz8osryCuaiUeRLSNcd/g4ypb05NMg9wfifnVPsOHM+JduQhpz3MxLzlJixTnYTP/H2C3LPqHEaLNnBNJzvSDr6DqyT/TpD4/GeinMepKKpIjef4BfUL8i9WuLSwDuYkB1WtynN25fsiJK6q4Uz8ir1re+QWWm0VkdTx0dTx+fx+0D1jUZKG5WNqbOz2k6fzTt9rXMbDAaDkZu4yXyQrI7lDBYm5UP5t4QNSvBeKUiRxN+KCawlv+XAunbEa43WohdOtJLuwJg05VDAhUyWi53pZiOTG7kb6QhPHoeTp6U4TndOIR3RNCwgrf283Uuy46kFk/ZcZDIiJp22bBFfxv+bKvlPIW+Sx8Oi6izIuQpBl2Upu+AaK3LzPN/Zg/xOijP7UM8T+N5ynW/KdJgnN9HKlVNxetIOlvL/DhFyW6rSkHYwHg2gTndb69wGg8Fg5MZg0CSitedQXNPkYjAYDAYjN4biTG6aYy7cwKHYYDAYDAYjN4biSm7aKmfe97TZzGAwGAyGjJ/Hli5d2tVgcJgwYcKwxo0bP1+vXr1sh0aNGr06cODAKSYfg8FgMGQyVq1a1XXRokXVgiVLlhxvMDgsXrz45AMOOOCiBQsWnBXiTPn/rFmzLl24cOEZJh+DwWAwZDKOPvro45ctW9bF1FcGg8FgMBg2LbOUCcFgMBgMBoORG4PBYDAYDAYjNwaDwWAwGAxGbgwGg8FgMBgKh9xw/48cyz8vxMQSKaycKw3O5Fbui4Hcs3SW3LeVxzQ7ctHkLH13VIrvVuA6ArnTqmGa72Zx9cNFlOMifbkmN4DLdQZnu2sdilj2U8nn5jHPK3Ev1TVc02E3gxsMBoORm4QTi9wLtELdCH1cCSU39eXuK3U1gbtYUu7PqpeH9Mp5F0EOTvP9fdW7x+fh+3Ix6gsqjR08IufCzyhiuculnb+Slwfk0tWIOON4/g7xs6yDGwwGg5GbRJOLaGz6cBmiTCArSrTQcjQlbuI/Ox/pVOAG8Wxu094izfdnq3wclcc8rFXf366giFMBy3twiN/Jyx36sk2eyw3z14Z4TG4Ot45tMBgMRm7SmWSGM8EcXcLJzblq4j8zn2nV48busXl8fw/MMJXy+P75UeSGZ7uFOCRE1QyQ+VDIdfOIZ1VD7BWiunVqg8FgMKQ7wWxn5OY/5OYsFS5+H31DdAOtCG/M74ZeOl1BI0x/VWO+1yPE1sQtT1hDvtWM9BvEvNsLzUf3EBVTITeY3/qptBsSXiNET/IyFBOdK6vksZmXtpRpmxC9JZ0kMq1KPgeEaKnCq4XojwlN5NTU900K/0qFaE9+esQQyP4qr/UIb8vvKjYYGAwGg5EbIzfR5KYWDsfu2TMhFoV4nd9vyASs4otfy6cq/ljvO81xNr4sxGn4ndwBwdgsxHr17lrvXSEUp/P9cyEvdwt5SIHcdAlxr0r7YsKnhfglxEkhDlcmrWzMRtsrEiSOzqtDSMCH+MLMiHKaDv8mhLhTzF/41HyBc3BVSNwF6jtPCeFR724Z4lbKJt+8PsQVQvxUnA5eea4KsSrE//h9ryZUBoPBYDByY+Rmw2dtQnzDs+9DHBZihLpl+wltPmEH0H/ITfhXGx+SX91upfDvTeI96dXHBuQGcvIJ77Yg7Bn1/WqJyA3hY1TaFxEmu6uWqDhrVJzr2YFVXpVpLvGOUPG29uQljsB/CeHg93gVd76S6Veu7C7/ELiveL+LIoRfEt5ffWdHzwl8EmQrI5ymDQaDwWDkJpPJTQdFZJ5zzq9oHLLZadU4Ii2fXBxM+K0qbEGIH9nuXNYjN2ereBNV+AzCHub352LCSZHc/MWzC5SGpTf/FjPPTzz/xmlKMB19Qvh6wuar/MxS36ge4nnCdyNMTEj3Uc4phInJ6WPiPY75r3SIG9QOqrIqXbcD7RZlxtPkZp2qq28Ju9kGBIPBYDByY+Qmmtx0RHOQjealHGcEPUTYB55PyboIs1BVNCzZTqOh4jdwvjPehH22RxqOYlfX5iG2DfEK8YR4bZYCudlOkZsLCSsPqSiDKch9+wT1njzfJcQloomCBF3ga2OIO1aF76zCK2kfImT6iSI3pSE8XxN2u95BpTRHQrq6E7az+tZpKl1HRG+1s3EMBoPByI2Rm+Tk5nG2e4uW5ZEYchFFbtooX5x7os51SURu1PMh+OjshzbEaW665oXcqGdiOvpTaaKaRHxbnJLPw3S1QuVzroqzSIXvn0DePrkp5WmORJNVSsV3ZEr8g4YQtpNvggr/Oqm6ejATdoUZDAaDwchNJpCbM9MkNz65iCI3TUK8reK3TofciGYnxLHOFwcysL4gyI3sLKJc/9HEeO9+CiERM9OBMeRmum8qSoPcdMen6V+HZ+Jm4VAs4T84v5sUyM162zVlMBgMJZPcbGvkZoOD7wTnFAK5Kc2hdC78IO8b5Uh3+xhys4cKH0rYg+r7nfNBbrT/zBPKuVfMZZ1x6P1Ya7XwFXLvzFFp9YCASPi7/o4llXYHj9yIeawyzsXOpFSGuGUwU0n4iyFqEr6zkRuDwWAwchM1qbtD/JaXcHJztpoor/SetVR+HI+qcOdz85mcr6LCz1HkYpgKH6dO5ZV3xhHejpOJq7ILy+XjdPXueSr8QPL0jiI3vdz1BJ5Ds/7+MEVuziOsnkrnR2fy4dncECNVG3GnCTdSZczmwMHSiqRdqJ7dxtk6pXBonky85orcPKqIzK6Efeh2oKFZekc7Uyt5uu+cQlgrRW7ud+kaDAaDoQSQGyaMofg2uBXxDskOZtsESY1oGvZWO2yy8fvYD62FOMIe6j0bhhbkdxU+D+3DAByM/91yrf1XSPdD9fxlIVMhtoA0XKGeva1MMPupcNk+Pgvi8K+WB81Hfy/9izhXph7/zlZO0IM8kvIxu6d2UHEHQRje4/cfnFdzpHpPHJt7qTLWwvn4F+Unsx4/nVo4Ry9T74uvz25qF9QcvncmmsWzyO8C9Q3RKl2u0niBujxEhX0n5MwGBYPBYCg55KY2E+QiJpMFTAydSxi5GUu5FyCHOZhpDoHEyES8v3o2j51Dk/n3HDQce0EuxvG+i7/IndeivtkK35SFvFeX8K6qPlw+Jqj3tie8D7+b8lvqsZmK439fdiG1jkh7N4idCzuIPB0CoZvjdjjhDzMH8uO2bU8ibKsg4lLLIOck4zlOlh4xcXJzMt1H5KfitEWbdQjxOnhptyOvul7GQgJ1uuNsUDAYDIYSQm4MBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8FgMHJjMBgMBoPBkEtuli5deojBYDAYDAZDccfKlSvl/+2CZcuWbWswGAwGg8FQ3BGSG/l/A1NfGQwGg8Fg2LTMUiYEg8FgMBgMRm4MBoPBYDAYjNwYDAaDwWAwZCC54Tbqqnn+YD7fz0ghBkEL7pYSNFThpTf5BhQEFbnkcnFxvlWb6zB25DqGcnl4vxZXQEwugLzIpairuQKjrA1UBoPBUEjkhosG53K79RF5GLDz9X6GTohyaeT5IU4LcSyQSylPDnG4lHcTJzZt1YWcz7qbuYthOTbjsk53O3i5NN+XCztf5/2TCiA/cov7D1yUWixlajAYDBlPbrik8Wh12/NRaQ7W+Xo/AydDuSX9Ym7UlksxK6pnDbjRWsp5zSZObhpyAeWXIZ7Ki0aOi0G3KeJyyKWiu4b4OcRd6WpL5KLOECup8zUFlCfRArbJ47sj3SWmBoPBYOQmfrAsG6JMiJ0YwFemOdj67xdbcoNZ7eoQf4YYlCCemBVu2NRNU+Ff+RBvh3guj+RG/nN4BpRDzEpfh7g3L6YgaQu07eOKuByiTbteTKU2wBkMBiM3qQ2coxnAj87jwDs6L+Qowybz/SjDxUnitcBcVW0TJzeixXoXs1TVNN8dEuLHEPMyoBz1Q/wvxD15JDcji5rcUBdXoSEtbwOcwWAwcpPa4LldPsnNdsWZ3OB0+iRlmJAkrmirdgvRSIX1D3EkWh3xzxkY8Z74f0xnotoV/53N1POWOJpKGkeF6Ei+6oWo5E10+xLv+BAHinbC+9YWIfaQ9/jmcZJ+CnLYCjPj8hBDQ7zhkxucYiO/L9osSOInyPJe4k1W70ue9lLvi/krKyIvdUIcTLwRyK9mivU5nPeW8O5nUeQG+e6h8tIzP+Qm/GtH3Yn5cgB5rhBB/Kb4mr/wb1iIY4QQhugu9U+4mLFuIQ9C0k6hrbXw8riaZ+Mi8lWDdtAJDeVCCPpYrw+vDXFolOmLtrGC70g++9tAazAYjNxkNrkRcvIrvhk9U4jvzHGlmYyEBOwcYnNW2JLObkrTcyWOpO+HmBHiAe3HwQQvjquzSOMcJrIHmYRGEq85715KvJ3RkKyHdLQPcUeIX0I8w7ee5VsHJimT7Iq6GWKwdYjzQvwR4lFHbiBg6yO+/yBkJCtE6xBz+OYpxGvN+13J3wLCZ4b4OMS1IWqrvNREZgcST/7/SDJflfCvFOTsasogZbmMctymyQ2k4XTabh/K/qOrt3TJTfjXBRIiO7N6QnJvcn5blOM+6uY+TW4gy9dCSoVE3OhMvBATyd8LIT6HBPWE5FaDbMwg/aNoeyfQPstBmD+lDPNDHBbi7hB/h/gN8rcXeX+DeCKryqqtC+F5VYgT33Gy2tEGW4PBYOQmc8nNbuT/y3ScPfHnENLyogprg9/O5Yrc7I1JQSa2PWWnDJOKOKzWDfGWkBaVRnWcml/Tu2oUadhFhZ1KWC80BwdAjL5lt09N/t8iQTnGoW3pqcK6MoE9qSa6uQm+30+FjSdsrkdYXgxxq/ftPYh7vtPgQJpedBorSJOQr85J6mMvCGRrFTaQ+rjDkRsmfSETc1Q8CfsA2bXOA7kRbdcdXttY5rRN7Co8QpGHUuq7krcl6t0BXt6EtD1O/qqocNFsXeXl43KngcRvaju1Y+w0p8HjuYQ9TfvIgqzfTHhf4jVEfo95WkiJs9YGW4PBYOQmc8nNNEVuWqfxXmlWtXuqiWoftEDXeXEfxjxSzwvv5SZ3L/wSwrursB6Ysxrzu53asj2csPIQqedT8c9gZS7mo/VeeE3lc1OFsJ4Jvj9MvbszYYsiZDzZ+04liMzvakJ17x/tfJv4Vr0E5ahMXn25N/F9btA+fI65bn9wIGHZWiORBrlZQRn2UsRlM0cM+V2PvNyp4pRF8/WmkBrVrrp5ZXsSwluXsCrsZLsBk9P+/N8RmVPU+/MI20mFNYUA3++V4xBtnqVNLw0xid8V0TD+mcw/zWAwGIzcFC25cZqGn4Rs5OF9MQEcxOr9ULQ5N3gT+BN6clLPxNTzfQS5uAqyVS/ie32ZmEWTcyt5H8Gz+nzniRTJTUdMGWd74bXjHIoTfT8BuTmTsO0i8uCezVTagmcIE+KzTwrl6MeEu9ILbxpBbiZhkpGJfHewG+ZBcY5vkgdy0wfyms23xkbEae2TG8Kn894fmAM3iyBuPrkRDeFXxN9NlWN7ytDV0/BI+tt7GsZvqb8sFX64H1eR5gVoo5aihbzUBluDwWDkJnPJTX0m8uxUd/goE8pgDog7FG2HO6jtpghy81EMWZkLwdgXoiR+F1+If4QXz/lY3I5PSVn8LKLIzZO+M2tMOURz9FeIC2PIzTNKc1MNZ9LY7ycgN+cQtkdEHo7h2b6exuUMwrMhBC0SlGMb4p3ghTeDUIifSRnCZlDmfinIJx2H4l5oUlyezxKfmWTkhmc7Kv+on3DMzkpAbrqhKVqcQr6cNmaHCHJzm0e0lviO9fguPYAGqAaOyb8506vBYDAYuclcgnMKZXheT0gxcbeGRLRk9XyGetY2D+RGVP8X4NR5Fn4Tu0VMgEdCgjqpsNX5JDfdmOif0vGZxN5Gc+J8blbw/Y5x3/fIzUIVtsInPOqZ89sZ5OSlnsnOoet5fnqCcgxSJEhrIhpTRw8ocrM9cS+PSKeN3gmUCrnBX6WSRwYcUZmeiNxAZisome9H+/nVmSRjyE1TyiXmrDoRmp4RihzlmdxgWvtOHKRVnM0gVkZuDAZDRpObUQxoK/JIDNz7RxZjctMYB95/TiCWySNmEtsFB+EsnIM32IkU5Oy8EvPItfwujUr/USYnfyIqw86aWUnyV4EdMx8F6oydIGf7ruRhIL/r4lQrZKpcCuWujrOqpDHRk8cnfK8RZXgBp9aqcd8nbFftUIysekOMngnUyc88FzPOc4pEbef8T7yyP5qgHPWoPyEFo1R4R8jCS0HOjq4yaHM+Io+iNapN3EYQrS3V+0OJtzoJuREy2sojud9rQoZzuRwoeJsKq0s70ju5dvcIRmXk9mGQu/uqHO00G1LcRYUv9kjVQuKNV2FCzL8RB2KvLIuJO4bfB/J7moozhN1WF7k2boOuwWDIRHKzq++E6D2XHS2vR5kUvPdPLtZCy3HYfUI5F0vgMFbiUsYrQqxRK213eKFMlFOZ4M4i7CXCmkIMXmfibed9swUr47MwrQzh/0PZ6VNOkaCb1M4iudRyPhoXCTtRJmUcb78kTzVTLPd4CNmv+NGMoZzfKB8St8097vsnoOUoozR5YgqaGORuiz/U5VV9W8wx74g2TIXtDRlsqQiAyHNpknI4svktfizjcID+RZGAzsTdX5mPPsEE9xWaKL1NewfinJfk2+KDdK3T+uGX9JHnnNwRGT+htEiVkdOhKp47XqCtIncPkY/ZmC9b4uD9NeHfIcfP0AzVUemdS5zdVFgHTEuPe5qbE4i7p6flehdfpan4+WRT99Lm29igazAYMobcsNoV58DHgpxtv69jnunlxZuHs+P8vLxfzAhOfSb4+1G9ZzM53spAX0bFLYeD5U+s0g9n0rmRnTfTUP9fiHwk3nWehqQSxCQ7AvL9S5VmoQuTnKyaH0ZLtD2T8s0QiWvQkMhkJzuuRqdYbiEZL/NdmXwnMEnKxDhUff/hmO/fo7QHNZgAJf/3BbkH0rlD/qS9rINAnRx4hx4GuQfaiUZLDteTs2oWpaiJmsokn40pagI7iE7Fl6mUF/dZyvMdxKaKR2weoe4+hOxWSaC5ORaSczxEUJOJLaijnyCN56IpcofqreG9E6nz3t43ZLv2e5i1Zirn6C1pb39SDmlfrRUpmg8x+RHCOJx6vJG8CBE8nXY6G1Pkj2jStoOYr6QP/A+nYrk37C5I4b66TxgMBkMmkJvyrOBksGqAur6L73OC42j94L+nqqb0fjElOWUpUyPKXioJIaqrfld2K2fIS3t2ADXg33o3Thkm/NF8S6MLE51e/VckrfIeySzFM/ethtRN/TTKXJX3nOmjVkScuO/7p/+WIl7ZiDSq4JTaJcovSGk15KyYrkGa9ylhamuotF61EsStQr3UiXjWSLXtphCAMjHpZPH/xuS5gfe8Nlo116baQz6yVJx2yKRyzDdqxeSzDOk2iKiDVuS9Af+uh2O4zks72mxL+nAD/t1ApdXA0wZVCdTBiwaDwZAx5MaQESRqf22miXgu56YMN1kZDAaDwciNCaE4EJssfB7exBSjnUrdvUdydk51k5fBYDAYjNyYEIoLwRmEX4eca/M0vj5yjsxFQc7BgGVNTgaDwWAwhHPmUvsrDn9LVq5cueiggw46YcSIEe8PGjQo22HixIm3LF++/LDw+cEmJvuzP/uzP/sryX/hXLh02bJlHYLwP0MNxQLbHHvssVtdeumlm991113dBDfddFOPk046aYuQ3Awx+RgMBoOhpCMkN/L/uqa+MhgMBoPBsGmZpUwIBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8FgyEByw+m0NfPwXnlONW2mb0Yu9gLMOd1VTm7txR0+zdWzsnlIr0mIw+TG7ELOdw2ufZiX6FTlApRRN64O6L1Jd6icM4nkuoaL3Z1XhfSdytzbdVSik5U3UpnlVOKD9XUhBZSunJJ8jlysmsmXbnIh8OWF1ba5jqQ6J1+3V+NoG+65q+bF7cCzZoxNnTi12q6/MBi5iRiw+3AT8BPp3urNfTkPqbuQ5N87bQIT2WQmsVO54+gYBuMzmXQWppmeXDj4MTJaVoj57hfiSb5zcyHLqCL3av2ub5HehMlNKc4eytaXfBbwN5px+aZ84610rs4oBCK3s2qzyws4/a7cVXeff0N8htX5Mn2JaAGn3ZFxtxsXvj7Ht37j0lS5p6y9il8BMvga8V7jvrXNSaeLTXwGIzcbDjIrGEilw6xIcyKVi/Q+5cLFTxXJ2auYTmDVufBQLijcSV/UKPfqcDGmlO+aPAxkx/Hu4kLMf1PuqZLvXFfIsiqHRutWvlesrohgspBbw6um8Y7cTr5ZYWkbuH9qMBd/vqHvKysCctMeTWO2vrG8ANOXPtE4Ilwu66yXIW2kGhqUCgWc7lZohIaosHbcsi7yPjfBu3LJ6YsydquwgSGul8tVbfIzGLk54l9VZxa3H0unWpnie2W40PFUZ8pi1elWti8Vt8szueDyRjQRAxLEEzJ4Q7oTHBOpyOawQi5Hc251vnEjyW0l5RpRzOpbbse+Mu6SyiLO2zMQnLpFnI8RG6PNqu91pw823GQH5hxyLFqaURHPerFgFAyKWbzcEqJ/xLNhLDK3tAnQUOLJjeoYoxnEjk4xfucQCyLCq0BsftQq1WIy6MxCBucnidcMUlc9zfR32UjkpuNGJjfHFjdywyQhq+QHMjBvsth4PsTbGUButt1Y5AbN6B2YWzLWDyefZZRF4W2yMEwQZz4yf8T3YWQhsTjBu6eEeFTGYZsEDUZucjrFdmmSm7pxAy8+A+8WtTNkmuWvwr1OIoNxSeKWFQdLvbrElLA6xPEQn6HpkBuJj0ZIBqe9VXh9Ls48C3+fQYSL0/ChhJ8UonUycoOj6r7k8eQQS4SoeXEqcFnnKJxJTyBe5XTJDb4AR/G9M5PJVb0nmqeFkMg6pH+eS58JYh80h4uj2ln4N4H3jsccuLl6Jnd5PUae36eMh9EGyuM07Je/PO+2w1G7hUpPnDpP41sOR9MOzhAH0BTKPJD2s4aFxtOYiut68frSHk4nH1VTlGlL2svx5GmfKF8XZDCdeAfSXv7TZqW9UUcNwYliSnG+SPSRGSEukUWQvxDg+fYhdlMam3v41pfI7ijdPtFMHEPepJ8M9tJsiEzaMz4JEThf2kKCRcpBpLda9yEVpxFxukdomFaoti2a76wU6kEcxb8Ts1SCOKJBvhdZzFLhI0NckajO8d8Rrc8UmwQNRm7yQG4SpFMBe/DZxWxFtQWOfD+LjT2F+KUVFrPKHosP0yWYtvZMRm6Q1wlMOF1YKX8f4kJ2r5WHrFzOu/PV5NAdNXS2HuijyI34NjBgXk8exSTzGVq2psTZGT+PbMyLMhl+yO+e6ZAbJs/3IUpdmfz+FgfIBOnUYLL4gfRmMEHdwe9vICaysr0uxOuEX+p8o5gYzkDtvyX+Eg+G+Nb5N0CYBjKJPsOEIBPibtzOno0zuS7/NpCkH2knvVW+dw1xBOXsivydmffaZGYvynM7k3dvJu4/qNu6qr0twMG1Iw7q/4MQNEyS/hCI0jLyd0CIP5n4tU+ZkLmbmbS70h4e0X5i7Mw5FTn8zq48IRx3E+8L+tJi6sj58q11O3qQpcj9rxBXE1Ydk8zrtJsBkMaK+HYdybOR5E3k+muIHelDy2kf2TjdrsQXTOL8IrL1ZDKMdrUt6d2M83Q/1Y6W0m4kzR3Uu1PI4z68u4a2vSRJPYhD+k30u2R11oNx4AvaZinyODbJe9Vpww87Qm4wGLkpGHKzMxN9u2JGbnZXq8Y2abxXi4H+eRXWisnpihTIzRx8KxqosOuI11+FTfRXcoSvIHzLJORmCvH2V2FLCBvJ7/4hVhH2GOVoiFapSqrkhslIBtivnFodovZ1iPVxK1zIzbZoLf5iMq7Hs735xr2urBC/x5i82hLWhXiXexPZBrvU2Ir8mTZLUf7VEeUfjOZjfIhX+F539V4d/2iA8O9OJuM6SdrPMPKh668Jk9rrityMJk9lVbzp5PX4JN9wxLizCnuYb9RTYUISb40gXv+2Wdr7OBYwf0JiavNsNnFvUyShKia2bxSJ7qXa7SXqWxVJ93XtwIv2RNrDQyqsM++fDbkZpYjYGepbEwg7Xb3bgjHqQBU2injrlJZTZH4/4dspkvk8/auGyrfU4ROJzGm0p+/JZ4UUxhYnoyuR81HJtEOKBP2RyiLNYDByk1oa1VmB7l3shJWzAnXkpnUa75VmpThRrfhmsGK8PhG5YQCV1fl5XrzOmEk04dkjhtwsZdWYjNy0YeJuye+2Qe6W451VvH6pTJhJyE0Wq9oZSsu0C2Tn0SDJ1l+0PNnaqTvI2ZX1j0bFi3uqjstkeoSnpTmKOMeo98Tn5nO0OmU8ghNbfjQ6v/tmCi/O0cTZIoW2I47pz+pJkcn6OSbgOoRdwKR6IIR4DnmRvD6uNTAR3xkFkXWaky0haZ+r9tCLNruv9+7YGLPUOb5GD42NhJ3lxV1HG9Vx2yGjyz1y+xLawxoqXMiybHnent/VKP8fHjlyuxG3VWFt0cZeq8IW+YsYTJ2i0Rrl5X2ZR27cWUezVR1ujyyfTmIyGu0T7yTtoy79JZv2UDvF907jnck2ERqM3BQMuRHV8RHFUli5g/hP2j8jjfcrMGgeyf/FtHJDEnLTGvv70SmkH0dujkiF3Khnm2MGm8tKXdLcJULLsTqv5MZ7NgtSJRPHJ2gfkpGbUyPIjSNda724Z/hxCW/AyvcwyIbEWZMCuRmeqPxoQX6LIzfI70+tFUhQzmYQPl/DVynIdSiuxWpcCMwDmLt2AtJmt6ZOS6fwvZ0w+81kIpbyt1IT/r9aPPXOuBhyc14EudmasJO9uBcik54eWU2J3KjnVTAVHsH/RYN2qXq+3C8DCwUhN9eosPMxNzZIQWYrNbnxnk1XbftDTG3VEqQ1ibROS6NvHcA7Z6bxjpPDHJsIDUZu8klu8FdYE2TwgVwprJLeRgYLU3wnS01ocnjhQgbglpCbm5KQmy5MlLcVALnZIonmphLE6z7MTLJSnZeA3ByTH3IT5Di+3svkUAetnjiZP5kCuXErzy0iyM25XtwzI4jQFFa8UzAZDCLOcWmQm2PSJTeYsD5Fe1kqBbm1i2knjty8xYQvmi/ZQXRHHtu2kOirIBntCbsVM2FL1Y6k3OO9d8cHEWczoY2R8F4R5OYUL+5F+SU3jE8PM9lXpo3/6r3vzDijk5Cby/h2/7yQG7Rcd+JrVJ8+/xp1lojcTMyDVnRaHgjR4nTGMYPByE38uxNYSfl+BxWDAj78qpAJzglB7hk9qfhK1Gfi+EYP6KjCUyE3jZlgv9P+EDyTw9yGqt978e70iIFMyM1WScjNQiaYPirs4MIgN5RL/Iiu88rzHuSmQmGRG/Iv8pip4gxNQG7WeyahPJEbzBNCID4IvB1oCcrZiroXElNLhZdHC/C+8me5h/obEpHOmCDmTCnSugU/Fu08fIdHbiIP61PjwrKNSG4kr9W9uD/psSnIceT9LY/k5oQ47VyQ4+zcII7c0Odf0QsSiPsbkJuqSTRnSY+aiNAObeAzlMI7zpQ2zSZCg5GbXIe6FQnilI0IG4+quxb26LKgFwNmjWJEburj0JiNU17U1lDReOyOJkXK6xxd56o4AxnMr3Xv8H+3g2YRv8XccIXym+iF7CqjWt5epblz8F9nZJH5jYTLjp3KHrm6zmmY0FB8pxwts9Qgr/0JBhO2Kg25OSfkrfm9rb9ChXD943OjZRKT3im831eFbR7jz+FMWL09oqX9Lpyz+EpFRJxJaL1HULZOVP4gZyfcbxFkVHxhxOnV35VTM44oQ/7d6c4HekRQJstvg5wD38orLduryNf1symY3con0A6JhuMuFVYNkvkV5jtph1tBNt4ONtx+7dr3WjRKpQg/l/BuXruXsBMiiJD0B32i7mZ872JPVq9S9jKqv80l3X09Ei4k9kLVl5z2abiK1x5idKVHBrPpIzORr8hyJNqYyiruBqYuRZS1g3IbNHbPkN8yMXXRizZyW5DiOT5K/ien0R+dL9ZQmwgNRm5yzEqxKwTUox+41UCQ6zT6M5PmB/hUOMiAurzYCS3HVPQgsvgOU9s4SJzc/3INk0lZ4rsTXD9nlbW30ia8hozaEXc/f6BiwPuc8F8ZJGVSu8FbvXbmuezKmMykthgVezar8AVqpfs3anw3STgfCVnFy/bZ+Wgtspl8xlGnbnV5VRoyW6cdGIOcbay/0Dbmk9cTCPsEP5weCdK7O2KS2oYwXxt2tSYzaqX7MqRmf0Ug76Od10NL8D51PJ1JrgqykbhXx+TtrsC7WyrIcdD9Poi4ooD2sHmCsm4V5G59XwEBPpp6ljA5aHAA2gF9h5vI8Uu0HJslIexuy/waSPByfESEcCyBlJRSGrPn0DLuR3t33zxREeiHCRsYoeW53MuDI3DbeOXOpq5LE1YZ0iVtdw7tpLEiIx/Sn6ap9vw89dxYTeraQb5vkLvLrrQiTOtUuT5Flp8G/z2r6axA3S1FP/wegruIbx8HgfoSktsrpi6qsHiSnYQ1U+xb7rqXe4LUztGpSJuRtl3XJkJDiSU3Qe4hceKj8D9WTqf7AzKd9ge3wgxyzs74lLAfmXg1PgsSnI2S4QSnNhPebUzQf1FGIRyj9SDDQHlIkHtkuph6mjDpfhTkHIJWhgn+SeK8RTx3MJxcXHoTA6Q8lwP2GsYQ0I+ZlC7FJLY/+ZyMb8vW/P6GOjibOm6KNkrqRras9kdL8z4Dfze0Q4+Th7dpB50SyKkK2rm3eUfKt5Oa1D+hTMegKTkDIrc4iDj7hZX7KiYxd4bLFkzudxP2MZN/a1bqHxD+MOWpgubnJ8xgu7Gyfoy2PU59byoyepNV+46q/O+Q307Ercck9hGyfQDCVRF5f4d2QwjASWAtk+9mSdrbEPL/B6v/cZi4zqU+HZFuQdv4mnq8X2u3EqQ/lEn1d8xq7dCGfEX7aKDq8wjK/xtl2I3J8iDMaHXQ1H5CvDtpv4PIz/+ok2XUkatPJ7PNqae7CfsEUlVPEaR3CJ/qNMbky537cmCQew2B9KUZXjt8EPPiQPL3DfV2bJC7fbs6496nyPJej0xXgry8SZrigD1J9cMPGRuEtDen3j+n3IlMUwuph15J6qwn7fgVvi9pX6BNyDHvNaa8xeqcMYOhMMiNbLNsSaeoxUTYxu+gqOxreqrterwTherFXoA5q9makJ0aSeLW9DQtouqupn6L+r+RknGTQDmdIt+kckPutb2VWhkvH81Iqw4TYjnvG9r3orrS7tRT7aAe7SDRycTOvOPaQaNgw3NTqnttpmwiOUICJb26pNeUNKrz71o8a0a5m6q4TYINtw/X8swLlWIIlWhwKiUrP/2kufe9mrQRF9YSk6BDa56VSrEf1lKEN9G5QjWIWyaNtizl1349WXHaA5e+ilfJq8PmtK1a1EU13mmi6qgpddTMk1lV4jZVbbS51yarRhEE5K37VAUnJ+qtnvpOLb7TzMtTGS/N6jwvHdH3m9JXXduu7/XDml7brZFCPdSHhC1OEq8qbaiBklOrIMmFomi2vkhGngyGTZ7cGAwGg2GjLpqmYTZtWsDpVkPDdLDJ2WDkxmAwGAwbm+DIf64MCuj+PbRYazBllTEZG4zcGAwGg6EoCM50/I2a5zOd2jiGzwsSnFRtMBi5MRgMBsPGIDjdgzTusotJo3mQh1PVDQYjNwaDwWAwGAxGbgwGg8FgMBiM3BgMBoPBYDAYuTEY8txJck6IPrwknebKOTByjcQiL7wNBw9exYGV9ylcyEnBpa3dGAqwLfbmAEY7Tdlg5MZgKIBBVQ5vO5TTft8NklyUuomVfY8g4nJQDp6cwzM5ofhaTtq+hpN8s9ndYztyDAXR/w6j/71dkvqfwciNwVAYg2pZrtC4VU3YcvVIxRIkgyZcgVA/4pm7OHStF96aqyT+vaTUYMhD2yuHBvBWdX/aIyWp/xmM3BgMhTG4ihlKblIfxSQvd1U9q68Y2ITLXjrZVRBy+ap/A7d65m5rn2BtyZDHNtgbk+cIrsb4mFOVN/n+ZzByYzAU5uBa1d3fxV1Fr3MLdkkgN5tz2eSzXPSYFRHnci7w7BPx7C4uJO1gbcmQxzZYTfU/uTPrDS6LNXJjMHJjMBTQQFuXW59LCrkppXxqTop4LmTvNQiff8HkNN6LJEUGQx7aYz1udTdyYzByYzAYuclXmXeHpOwc8WyzEL+EeCrE+BDjJF6IM0J8ALGpYG3HYOTGYOTGYDByk0llFqLyQ4iOEc8mhvgLs9Sf/DsbrLY2YzByYzByYzAYucm08spOscdCvCS+RxHPj4HITOUyxtqcfXN+iG9DTLZ2YzByYzByYzAYucmk8sp27u85tybLeyZbdB/geQvvWVO0PS9GkSKDwciNwciNwWDkpqjKOwrNzNyIZw1DfB7iYf+QPsjNVyE+DNHA2o7ByI3ByI3BkLmDay12BsngWr4ElHcu5GZ8xDM5d+TvEKsinh3Ee1fZ9QuGAmyPtdkK/lRJ6H8GIzcGw8YaXBtwiNirIaqUgPJeiXmpXcSzwyAwO3rkb3aIX0N8GWKQtRtDAbbHhvS/l0tC/zMYuTEYCnNAlbNeRoY4mBWj2w0k/iYHhhiyKZ7jwuFpL1Lmst6zYSG+QA7fQWS+JOxrZDPY2o+hANphafrfIZxM7Prf/fS/re0cJYORG4Mhb4OrnN0yDzPNjBD781swdhMlN93Z4n1pxLPt0dDM4JC/+WA/u0fKUMDtsAz9b35M/9vOyI3ByI3BYEh1UtmJFfLeJg+DwWDkpuQM/lVCrAlxbYirOfOjuno+XFa9bKMVx8rNM7Qc+4S4njxeFKKzeiZbgc+hfBJnV6v7EtO+r+QW9IYZkJdZqo2er32A5HDBEOtUG90+w+Uqmr7rKIuMD1upZ7Ib6DjKciNmF3PINhiM3GzUQUp8MfZWNuBt9UAU/tXBs1+eHRmicoaWo0eIb1Q+K6pnohI+l2e3h2hkdV8i2vZO+NLskSH56cc1D9IOD9VXOnDQ4BU8E9JQP8Nl2yLEK+T3Qu0YiwnUOWqL02wnM7kYDEZuimqweoCBt4MX3goHyzOLQRmWMKDuHkHg7sKptGYhfXt3tARFriHYBNvmzmgOm6cYf0dpryHOFqfhDCvLMf7uLMLLcdbOQ8VlB034txtlOSLi2doQ70ftUDMYDEZuNuZAdTAD1SQVloW56s7icNhU+LcldwOd6YUfxEFsnQrx20dxym0ba08FLtvFIX7WpsYk8Sty03epDCzLMPrZCV64aHLeLk7tJ/xribb0Tr0TjctH5WDEodZ+DQYjN0U9UA3mMLN1HuH5qLgMuByO9S6nf9YkbCDbencp5G8fjqxaWXsqcNnKbpLPoi69zKA8NpMdVsnMSZxx8kmIF2SbOmEjaKPbFbN6EVPavSF+dHUT/rVlIXGwtV2DwchNJgxU1TnU7XU0Nlsw4E4o4O9k4QOTDkqnkf65aG96sHp/1V8lG7kxclMIeTwZjcycFNr/ZRwQ2EHIEBqbFYWYt8Lsb4udmY2y3Y3PkDkQGwxGbjJmgL7I+ayEeEIccwvhG13QrnyXBs5II/19KMPh7JC6SzsXF6LsFrNibWJtqcBleyA7njJWg4h/j7S7RSnEPcDFDXExO4rKFlK+hDw9mWZ/u1k7OydJfxgaXyn/Mq70MId9g8HITUYN0LsyUP2Ac2ypQviGmI725BCrVDEkjfTbsMr/jt0czQo4/7ITpAZaIY2VmBt6RDyrHJNWkxA3lUD0TVO2h+PU3i8N2TZgS/VGyT8mqampaJfEd4gLOaWNPluYO6PEV45+nU5/G5uq5oX6eh5/MyGgfQqpHKXQLtdMA1Vi0qrDNvWS2Pc0TrN5z8hNSSE3bRhwPwjROEbrsqu37VOcCifLgJEhZZBB8B5I2piYgU12ebRQYVUoV6cU0u/GRPunh79Yjf8ZgfNi0pJbp28rgegfI48OmPbSke0lCcjNzRsz/2m0UdkZ9Qj53zom77v5WkDCd82UvqbydQ71MyuGXO0SYjMvvDJb9dumMTa9F9MG4nBN1AKNMeD6Etr3NDJ+B6zByE1BDVJDGBTOiXm+CAfCaipsd7ZYN0nxG+WY1FukgTpplKFuiHdCvBa1wwsH45f0YYSyXRUHz9EppC+rxzHii+ThUnyUpkc862XtK6W6qxpiVIT81rErZ3bEs2J3TYIsHIKcixNFa1Mu4vkw2mNXL3xSiMeiFh5JNI2N0+xvDVI9l4b+fB+amxYRz+Uoief8Qwml/xE+IMXvCBkaGVH/idDPztcxGLkxBEwesgLbJ0GcrChtSRrfEM3H/9ShganggjTS78VK/8K4vOv8qrCsfMpuPhqv2taWCrxd7o/Jr/EmUp4taddnpdJG89rXlLbn9TT72/1p+Nw0QpMpZ/SUjylLVky4OR0bDEZuNsqge0mQc8lgPy+8fIjVIdYHGx6zvpCwCWl8Q1Zg/dGgpIp2aaS/X9yuFVT9MnDvr8JGYcZamk/Z2W6pwmuXxWG3lGhHuooPSgpx59BGp0c8E4d4OVBzb01oOJZB+tr4NPNVDsKfTn/rmiqJYht7dpT/Bhoo2T11lLegmEQ/nGPt22AwclPYg3NlVniiLq/qr7RC7BDiJ3GYVeEDgpzD1UZlUDnWMdgOinjWDEfO2SqsWpBzLs6xRm6M3OQjjyuCiNOxY+K6axaiHJPFRPpt4F30GeScQyWmn+EZVu5DKcteEc8q4dR/ihfeFOdjIzcGg5GbQh2gRLV8plJL7xdBcKayzbOGCpNLNV/NhAmdgXQ/VYbTZBD14nTAF0drn+pi+5+Yz+/LNlg5lbW1takCr9sF+DN1yuA8zqXdHZAgjvgUHaTa6PH+tunwrztttI8XPoa+1ixDylsGvxZnYpaTzP2rW2rhj7eHF96WhdTW1r4NBiM3hTlQtWFw3h8ISajlxVnr+74EORdU3pYJtnM0MNOCnJuXZzCJdPTiTGGwraXChrK6bJvP74vZ4E3ZPZYPciZpnB7iDEyElwc5B74d5TuXFqGcB0OEB6iwChCQs8n/qW6iQ1t2HOHniWkwD9+Uc27kbKT2hdDuD6Fty+WP+/qkPo201gQ5B/P1SxCnFg7nuo228eJI+KPaaZ9waQO3BhlypQTmrkn46c2gjnxz9iD6VmcvfCLO1A0yoBxlqQfX7y6m3wmO0RsPijiffcnfUI9gzlb97nSnWQ9yzjdapfrdNJvrjNwY/tuxKrN1dX+vY90ig24xKodMupd5YYfgc1Mqn2lXZUApncf3S+P/8zsrYTk75CEmul8xSUzOABneRv4GenkfpzQSRzqSwCR4OeFSlu55+GYVZFumgMogZpGzgpyTgc/CpHQbjuiPpuu4LCSaHXpHFUDezos6OoC+dlwxGzfm4T9U1gs/lvKUyYA8ij/TVuzGy4aMPYSDtFwr8UuUb1QR5PNi8jdOhWWxOPuVZyc5zTqk7QzCX8jv8QUGIzebKrnpxk6gLZnEy7ELQzQVO6N1qJjhZXC3Lh9Gx69CuJx3cTb/rl7EeayBhkJQWYUPYfAV36B6eSROy2VHVwHkcesg55C3ijETswymg72VsTiVPp2Ks+1GkvOB5HOmF+5I2Mo005uMz1VWASwinsLhuJxqo/UKwnRaBHIW36Lzdd+iLd6crowLOZ8V0CR9qbVJQc7BjB/j79Uij33lvKAATtYOcq7DmRClWUQzmq2dzSE+V2PKtBOjjdwYYjpWc/wAzsO0UwuS83iQc5Lx3hInw8tQFr+Au1Gju4v+RG37JOrdzYs4j31YhV0T8eyGIOdgwp55SLcMmqC7Cjn/OzHIHuat0j8taJNSPvO5Fbv/fNPPLuT/pnTbVgHlqyKmp9swDbdX5PajRCavDO1zJ0Aa/jVZYaZ8y3eYLuJ8dgpyDi+9y9e8qg0Kg/OQ7gz67IBCzr/bsXacCjsUP7WexanNGIzcFMUA0JUVe20V1pawYnH+CI7TY/TW8iDnOggxB3XLgPztwSB1hBeepcwm3fNIbh4UcpePvO1DHuTAtm1j4jRkpfswv3dG4zSimLSPicj/3CLMg5jMttWO6fhiPV3UmsU8lKUWfauHCpP+957vh1PE+dyeej8x4tmlPNsqD+nuBcHok882eQuHp+6aQM6ioXlFkR1x9N7J5i4jNwZDJgyypzKQjvDC27EN/4W8mHYKiNzU4HRcyd/IBPGOx1dhPjti9ilG8ndmtTEZli/RNp6wCbXx2zPpAD98xLJ9MgBZ/wIzccMiIjfib3YH+ds1QbzD8dc7mHFino2pRm4MhkwYYMtCHj7QJ70GOXd33YHWZpd8pL8+ytyVZhrXs929UYI4/XDC/MH3aclw+fdlAlmbCUf2Q0i3ZOK9K8jgG9FTLE8PTL/irDskw/J2O+dfaa20HMp4FW1iWh7TnQq56ZXP/J1Hf2qbIE4XviXnjh1iY6qRG4MhUwbYVhAHOcDtgiDnMsIz8XV6P8SOKaZTiolRowKTynURz8qkslMMp9Z30CKUSRCvM34G4oRZt5jIXsr2Eg7nNTIkT+XxZZtTXOSYpDzj8QPJGN8r8tUAH6CfOH5hLbuMXqQNT00hjayYfjUNwtE/4lmqt65Xw5n8yURXYuAX+R1aUztI1MiNwZAxg6z4JvzJHUpPsSU1GwfT2mmkM4NBzsefXK0R9WynFNLty/vHJBmIJb8fkvcpxUDuova/E8fXhtYWS1y/GwCx+RwC8SJt96FU2wN+Us9H9KufIfo/Rjy7JpWt8Dg7y/vnJIhTES3T+8kOkjQYuTEYNvYge5g7HVqFXYomZ8s00tkMgqMxk9XpsxHPZqRygCEOxZK/PWOel2aAvYOVqkwYVxUDuV/KpNDC2mGJ7HczadcHq7DTab+jU0yjKscB+P3qQojJ6ohnY1LUmLodiHMSxFkLGeuNtunuTPJpMhi5MZTcAVbU1DeF+E1v9+Vci2z/bp48fkN2W1yej/dPw5emS8zzoyAJbdT3/pffk58LWe7LOBwxI06hNWz0+i8FARF/tmEqfCj97uJ8pr8zvjzt85HGSrSuA2KeL+SohW78vhpi1svq2MiNwVDUg2wDzFFyKGJNFd6OrdSP5+eQxPzuluL9e9k1Uifi+VSIzGAV5ra1Z+SuDbbLij/EKC+8Ev4hFaxtbvL9rjrm30/1cRbhXxP64+u6P+Yh/XztlsKX51p2bDWPeD6e8WGsFyb9boXVsZEbg6GoB1nnz3KTFy629GfYKdEmH+nnl9w0YxC9MeKQs4Hkb6kX3p6tqbIDrFyGybs222XvQ/aDONhvK7YqP6xPiDZssv2uA2aj9V54adrGb/k5BK8AyE0ddk8+4JNtyRcnKp/ohTdiofGKf0ilwciNwbAxB1jZ5XA/q61XGbSy1POzeHZdXk08kBuZsK/P4/tDIk4eLs3hZz8FuTfJl+FZ5WDDG9oXZ5ImhLukshPg/kzYDm4o1DbQGFNwNgRigCbuXDqZzTb8jnn8xt74zPXN4/t9WCDok4ez0Dp+Qf4WusUDuyInqnYsvj6VrL6N3BgMRTHIurNM5BCuJTgmllLPO/PsyLye9FsAmptDGCwnqrBybHU9EmfoPZ3pTLYuc2miK9OBmXS6Lk6ah+Nzs9yDhE+wtrnJ97veXr/bS2sYg5wb412/G5cPzc3/8qG5mUG/299bVOyu8r6v09BgZptN+OEcpFnH6tvIjcGwqQ7kWWiImuTx/UvYvpqxzsEGQwb2uxr4zVXM4/unctdcD5OnwciNwVCwA3Q9VOCXmqnGYNho/a4qh2bemsp5OAYjNwaDIb1Bdg27pNqZPAyGjdbvFnMJbQ+Th+HfdrF06dJOBoMhb9h33317t2jR4tLGjRs/3qRJk/sHDx68w1lnndXaZGMwFB7mzZvXvVWrVueF/e7hEA9tscUWk88999xWJhvDihUrOq1ataqqkJsTDAZD3nD44YefNHPmzCtnzJhx9bJly44LO9VRJheDoXCxZMmSE2fNmnV52O+ukX8fc8wxR5pcDIJwDJb/dzX1lcFgMBgMhk3LLGVCMBgMBoPBYOTGYDAYDAaDwciNwWAwGAwGg5Ebg8FgMBgMhoInNxxJL7cZnw+my8FJJU5YOUd5nxHiYiWLiwjbJY9pyqWJ53F8eKk03y3Pcf6nhKif5rtZXAngyrEuRHf1vGyIRSFO17cAF6HsdyOfPWOeV+KY9StCLJD8b4Q8NeRenXXk7bQQLfKZ5mjaw4Wqbs7mjqd6Kt4wvifxLqf9ZBWV/JO8u0OItao82ySIW4OrHS4g7vG63AaDwVAg5IaL/a6IuDDvsZJ2xDyT2eAQHyo5fBZi63TJBenJnUPXq7QGpfn+PurdY/PwfbkT5kWVxg4ekXPhpxWx3OU26l/URY3lI+KM5fn7IbbYGCcEQy435wAxJ6u++UyzjrqfykH6X0vvPp9aIfpxkaFcItqrEMvZL5n8k7xfj1vSXXnmJllIDeco/WxuUbdDEQ0GQ4GTm+VM5nJz8bZcMPYVA8/V+nbYEkRyzlAD9dn5SEdupr1TpbVlmu8fqN49Oo95WMv7f4fYToXrm6pPLGJ5C3n8g7zcqSd5RRKvCfFkXu+EykfesrgNOZuL/3oVUJo3K/lfHRNPLgY8Ma83MaeRnyFK/nf58k8xjZWqPPsniSvH6T+lbqFubYO1wWAoMHIT/jVg8uvshQ8K8Q2DecsSSG7OVQP1mflMqwEmh+3z+P7eHD9eOY/vnx9Fbni2BzfmVssAmY9ggmwZMxmKia1mEeRLiNW9BUluSHdMiN9I98cQ/SPiyC3p04ta/im+f0wa5Ea0V88auTEYDIVFbjqKij/m2U0M5s1KOLk5S4WL30fvEJuF6OomAsxZXX3TVfjXRYgjz5vF+TGFf90glJ3dqpl35FtNQzSKM4uJj0SIrchThVTIjaQVoo9KuwHh4g/RA9PcECbXrqC7xPfSbo7WpZekk0SmVShjP+23AnERs1QLytzE902S32IiJT/dItKuS7our3UJb8PvKmnWf2Vk3598356I3NAuBpG/Kil+o2KI9YlMg+HfTO0nFfFcy79hxPOalMHJpZn6dleeV3R1kkD+NWljfeOIiEdu9lTtuot/2WEq5IaxaUicyYp8DnH1gQnRLlU0GIzcJB18RT39QF5U1Jswuaktmhz17OkQC0O8zu/Xtekp/JsS4lMVf6z3nWaQj8tw7P2FibQHE4Oe/NZ678qEdmqIg3FQ/Ys6658CuemitBGCiwjfhzycHGKJMmllo2XYXpEgeb5amTXfxtRVOkKe40PcEeIE2tTnIY6C2DTCadZ95ymtSQr/BoS4JcTdIZbhwyTy6u1NhPd5Piyihfia33en6ggMSVlPXR5MmZ6JIzciE1W260I8JMQxxW/tr/Isk3xzb/LeL8pxOvyrjsZNy/+tEPtq+UNYtC/M+YTdwu/7cHhf68m/Ku9noTk8BedzMQt+y3drxZCbvzCl6T50vfbfS0RuxLkds/B1aDxfoazlvPZ0P2VfjcO3OGVXt0HfYDByk0yjI06UE0uk0GLIjdIGfMuz7xl4R4X4grAn9CDLzqv/kBuI0qOQBreiftOlwe+xUeQGDc/HOGW2IOxZ9f1qicgN4dtGkBuZTJfGrMZvYLIrxw6yfx1HmWRcvMGevKQMfzq/kvBvgoo7X8nU+Xk96fKP9uRLJsyuasL+ivB+6js7qnQ/YfePJg+np1Dv3XAgz1ZEUPL/HWFfa3IT/k0mbzcpDcfnpNEphe+J5uwdlccDvAl8eMQ75ZX85xB2ZAL5i4buZ9U2dsDE5+J3RWOj5V+Fd+cRdhW/x6j3DowhN39DYEegWXHO+esdIYojN/SJRwjv75VtmSJ9Uvd3qm/LjraXS+IOT4PByE16k/vpbD8tVSKFlpjcdFBE5jllRnpa7eZpHJGWTy4WEX6rChMt0E8hrmWr9nZRjs3h3yQVPoOwh/ktk2v7FMjNGCZmeXaBIh69+Xd/fEGy8b/qR3gjyMM/ExZh81V+ZqlvVAvxPOG7E1afyU/KOZWw9mpH0uOYeUpDqLKJX1al67QRN7udPR65WafqyhHRm5PUeRar/2y0IPUVmXjE19xQjrcIn6jScXlenmJbO1nl+xHMREIgD5DJPiJ+YyX/+1W7cWnMjCA3Tgby/80IvxxNn9RRa5XmP/Inzu3qvZqY3VybOTeG3Aj2U+FH+Lv1IDGa3LQk/GDCHlXvb63iVVMESxygZRt5HeLNipKXwWAwcuMGkxFMHkV+9kmGkpuOrBzddvlybG99yB+sib8uwixUlVX0v6tiFb+Rmlx2jCE3YhY6WvIW5GxVHoP6Phvi1S0FcrOdmqguVBN5GYjFLVG7qXg2EdPQOPw1LvC1MeobLnwnFV4ZbUGWkqmeXEtDeJxZ6XbPLHGxIl3dCNvZ918hXUdEb03kk4Gpx024LwScvUL93h1BbnTdnCN+Jjhov0rYPaksDiCRP6kJezD+TbvExNfyH4sfjJb/PC9+P6V5elKZnIREVVSawE+V/F2cAZCg/TGVipbyd+JdnIDczFDh+siBI2PITRPK9QBhr2Fi29Mjf5KfTop0Z0Oed7HB3mAwcpNooG3LYNarRAstdXIjE0EFtCyPKHKxWRJy00ZNJvcEMeeKxJEb9XwQE/8M5XPyuTPhpEtu1LOxQe7WYJl8mkZ8uw6T+rH4z/znjBNPozAjgbx9clPKm/Sv0URBTebiHzSEsJ3Ut84grJOqqwcTmS0wEb0VQW7KBxG7pdAUuO+dh6lnGlq1nSApqZCb0p5fzKVBzoGarZO8VxdfmTXBhtuw5yQgN/fG+PB0iiI36vnBkKmZysR1YQJys78Kn+KbBiPITWMI/8uEvQGhmgbB2Qny2ki1q79Uun854mQwGIzc+ANcE9S8W5Z4oSXYCp4CufHJRRS5aYIDrjsksFU65IZvribN85gg1xcEuUGr8qj67sKIfI3BjPQp5pkDY8jNDN9UlAa56Y5P0wZaAsxH7tDJH5RvRjJysz5IsJOJOnHk5k01kZaHgPrkZo9EMkqzvU0ONjzUb3GS+CL/j5CZyP+gFMnN/UHEBoE4coNZ7zF8pgZDOP9Mk9xozc2CBJqb8miWHLmpkkQG4jv0kkpb2vcEG/QNBiM3eqCQwUaO+e8Q8Wxo4O2MKAHkRu8eOacQyI2Yfq5T4b5zZlnS3SGG3ExV4cMIe1B9v3M+yM3cYMOdM9UJb8Ak2JyJ9d88BTnXIfxncg1ytqk7E4I4zrbwyqknUU1uykOynvJNSsjO+YLI5FaT8J3zSW4qKO2XkKYe6pnT3HytzGC+o26lqLKl0f9eCHKd1PsniNtCyf+sCA3ZQQnIzQMpkpuKtME7CHuGeIMVubkgAbmZrsIPIEzMWQNjyE1zwi9RbXWKl345MDDIdS5vgPbQaRlX2KBvMBi5cYOG+D7cxEB2EI6uDuLbcHqwEe7xyTByc7YaqK/wnrVUfhza8fEhpYnR217PUQP2MBU+QQ3KMrFsS3hbTB5V8X/6z24ftDUufDaE4x1Fbnoqf5a1Md8fpsjNeYTVVRolISVDVXxpGyODnKPzs5UvTENPXjLRllYTkt4tdjOrdNG+yA6zycRrHuQ6FD+qiMwkNQFWV5qlt33nWfx/3HdOIayVIjf3B0nOQQk23EW0mrCxyNT5xIxCU1YWE+6/fj74QpVGTiODNK6ICHK21rtdaYl8g3Q5b0P+52jtSLDhdvBuitzcGJNmS0UuH1WaLCe79zCl6lOtL9b59MjN/Ij2f54bR6hDt71eHPAbEj5ckae3FBlqCaGvDomVctdX33iMd0baoG8wGLlxWojXgv/eK5Ud5QhaAkiNmEL2wlHVlf8nnBs7saJd7D0bipngd22aQfvQn4nZhct5Lnon1XS1ChfIPVBXBjm7Uhp5k6dM6P3Ue9nKhDJLaTOyIRuVWbV/6H1fVrv1gg3PlpEJZiuPpHzMRDpBxR0MYXhfTfbi2LxCvfdKsOF26dr4kbi7hH5Gg3AUz6qriT2byW1ykLsLah7fk7NPRvN/KdMi9Y0G+IRoJ9PuQe7um2wm+BFJ6l+IyXGqLiWds1Qf+Qj/mB7Eb6NMVoKvqAepj8pptr0u5HH3FOJ94Mlf+zy9rExnIt+T1LPvkW1VlZ7If6kn/50g17pNXY758X+qrDuqdM6gjl9AkzUJs+SH1H9NpSHb2xtjZCFVDdK7SJFJtyNxrdLWDIPInwnxFLPX65CrErm702AwcvPfgVJW+IcygURhelCCDsZisDyUAdbJYCFhw5gIZqpnskreNcg5U2WBCt8HcjGe9134IdpkxTdb4zx5MO85R9bNiK/zMUG9tyPhfZkUmvH7AKXm3yHi+x2YlP20d+f7LmwuchAydzhhDVS7mUf6lTEV7UZYpCMtJHAeshzuERP51nwl02maHIR/7SjXYuJ18tJu79XZAojZdC/d8Sm2g5HIZA8m3ZHIuy2TvnZuFhK7Pd85OFBn76TZ9oRYDQlSuGJCyX/7CPkPcvlDI+a3ZZF1XU9zO8+T076k2RCN3d7KB2m4qvsKKp3B9BGRx7bU1aFaW0i8qpCeBeq7B3mamC5oJKWNikNyDfVMHL8bU+cH8I2tbbA3GIzcGAwGg8FgMBi5MRgMBoPBYDByYzAYDAaDwVDQ5Gbp0qU9DAaDwWAwGIo7VqxY0WPVqlXVhdysMRgMBoPBYCjuCInNmmXLlnUx9ZXBYDAYDIZNyyxlQjAYDAaDwWDkxmAwGAwGg8HIjcFgMBgMBoORm01X8Dk3Ww/wTyRO4/3WnFhbLo/vywnHbbywxpwwWznDZNVL7jLaRNtBWU4Nbp/H9zeXE5pTjNvbnSJdxGXu5l+SWgjf6CGnchdy/91CTkvOw7tyqWpPGwcNhiImNxyZvh/3Gl3Jcei10uzQ5TjuXY6g362YTkQTuEvoKuRwNReHDs1DWh3UfVFV03y3DJeZZrvLA9OcDC/i0sOF3rMzSHPnDCF/24S4PpU7lYoxuemLzO/V1xUkeac0JPQm7oM6LEncbbkH6nt3AWsR1eeW9Jmv9c3gBfyNrUNcx/1vexRieTpSb88muk0+4r1m1IPch1Y7Js5ALkg9MJ3LVQ0GQxrkhrtzboi4MFNu7e2YYoeWW3tXqpuFjy2mE1FNLlx8inLczR021fKQVlUuhNxX39Kc4rtZ3N1zjLtrKo33JkGoJP8Hes/lfqfj5fLLDJB1ee5+ej9TCFchlbMOfWNSqhc7ckHr/lxCusEt2xFxq4SYo27wHlZE5SzHPVAvkY89CuEb7tJNd5HproVYnmpcKLp3Ov2XulvEvVdlYuJczcWj3W2SMhgKj9ys5JbdKayk5UbjTxk8bojroF4aDbnMz93uvKKYT0julusZxTT/k8n/nGKQ14MLe6Iqxu3Q3Z69IIW4xxJ3eBHneQ/ysWchfmN/vjGxGNZpYzRPfayNGwyFRG7kpl/MMO288P6olr9JZ5WPKl0GnZXFfFJZU1zIQUz+pxQjcrPYyE2sbHZBNguLEbmZuRHIzfxiTG5qiPne2rfBULjkRvxC+sU8uxGC0yyNjrvdpk5u8Cuqwb9b48QZZ1sX01SLKLs6zsYjEzmLCrEMUckLE7X3YN7tG+VwHP5NTZD/ltrMhm/BcNJzGEi5OkaQ4ZHE7xST51rOOZj21SmRX0H4d2gcucExcyTlrRXzfk/iNMQno3yCb3XDL2RznEW7qme9qJOtdH1i6hug5FItJu22fL8asquhntWM6kfi8E26w6IWEYrczFF11SeqvYV/x8WRG8qwJd/pEJP/vuSlDn485dLoLx1dW1bapj0j4nUlXp90fU3EsZd3WysCNTEiXnn8csQE2zJBenVpx6Ktrp6g/zb380obGUFdl/W12/TRllFmSBz9B7OALBvz3TJuMwD/lvbawyY0gyFFcpNkMLkHJ8iyJZ3cMGkNRMv1EZPOVMx5Eu9pGXS9gXNBiIdxTs5Sz8SH56QQh2DTfxXTTCmel8XfRhya35TBUL3bD1Phcbz/Qog7I0jIVC//zkH14hAfyi4stYq8ilX/IWA+vkby/r4qTTE33AoZOYZ0TncTA5PAEny1TkVG35JOn3TIDWmtC3Eeebobx86R3rvi+H4uceTbFwrJSPCtCcpf47kQY9SzXUO8ixNvc1VXl4Y4k288FOJxIQqqrnbBh+IVJl/nCH4ShOtQfLjO9ibgRdTlIaT/sTgOa1KhyI2YSeeF+Fw5qW+TCrmBDByCrE7B5LzCOTdThkNp2xJvOXJvlEI/KUue1/Hu6hB3+D43sjtPTLz0icNDvI1ppmUK3xA/m2Wqno9hbPoPIWYH1aGUdR0yneuTDPHvQhYLcL5/XDvu038XhngkxOWu/0JmVvPuQv59mtswQH8SJ+H76CsVVJoNiL+GctxOux6u4lTDR++2EOvx/5O6+IvyHpWu/57BYOTmv6skGRh2TPO9TY3cHKRWcPKPHwg/X1aNaCacf84q9f5YBkwJv06F1wvxqJAaFXaedqhFW7OOsB+chkRW6zjfvqbeHU+845OQm/ohTgzxB+FbqUF8YITmRSb5i1XYQN47VYWdStgYfk9UjtjP8Hu3EJeE6JwquUHLcDVhbRTZ+YXJpozSNDyjtESNIG/dktTtFshhbcQkukoIiVoxC7n/2Tl1o/mRfN2stGAy6f5K/o4OMSrEyUzmO4Z4nnfWRtTPLBV2F2FdvUnYkeedIFtzCftEa/2iyA2T5S1696Lyi1vKb9HmPOk0UmigLk6ReMh/HlPyqRpDboSQnKx+D1EO+1WSfGM1E31NpQW7P4IQN6O+tlFhZ0eQ9B0guJurPH8H6XN1Py7EE7x7lXp3TyEu3mLjApU3keUDvHePI6p8437qoozqz0/SbgapNu3I8ceYbAdDcqQd/SkaRpvYDIa8k5uzWQWnqzrepM1Syq9hjjeo/sDApTU0HZj0blJhy9H81FVhfdEi+KtQGeR+UuSmOoTpTI90/KGJSBS5UeFnEj4optyVGYRfjcjj+9oMwKpX0tpLhXVlAL4t1RVmDLk5FyJTXpHCV9GOVFNk6gdP+yImhvYpfPM2NE/1VZiYGvZRv8tAsm73tCAfQ1C1hkW0X78HEdv2mQD/FhLrkRaRZ3+lGXR1s3WE5maJl+ZJhB+ahNzsg9x6QppbQJLc5Ck7nKbhW7elem9UMnM05sbvtcwIP1CbpYTYhngLP7AW5ENMM58Rb3CCb4gm5kdxkPfCD/bNUpC2xyFnrqyziPck7aoqfe1c9V4W7wqZaeyV71dvcSLk9QPdxljIaDNmE8z5DzitN5okycdQrxyO5Immp7JacHyIfFqpuIuIO8kmNoMhD+QmyDkz4zo98Bu5+TfcOb+OU2GiVfgf5qFSKrw9k68mN/exoivtpVspIuxaTW4Ic4NlL3wbzmRSvTRFcnNKEnKzFLIUNUm7VehotBJuhT5dxelN2JlpyDrKLFWa/zdlUjwCk8wrbiJh8hH5/Bbk7Phrk8Y3d9Qreia42W41rwkO/2+DWW4VREDITSUV7wYm4ZYR3+rrkxtXl5inRJNwANoZydOICHIz33t3IGlekoTcnIlG4hSFM9Cmyb+r4M/xNybEw4MUfewgBL/5Jkfaxr+aG8rwKxoOl4dTWTxdJm0mwTeOpo67eeFzI8jNjZhxT1TfOQuz4kpMs13okzMivuX7tnUk7nURmtIPIXF1I9JpAjF5gG+WQqP0nW8yRXvzCn14c7WIeZnwKiruvKCQHbUNhk2W3NChL9N+HkZuNgh3q6cdVVhLJrzbPXLTkQnvJn6L2eMl/CWqpJCH6yPITQXMYBcEuQ7Fota+IkVyc1ocuQlyHCRF6zIvJj9tMMfJJNoH3wCf3PQh7Nz8kBvC90NzMpVVuEz+bwTKsTj82z7I9Xv6nBVy6RS+WQ2NxuNMPo3JR1kvnpAeOUPmCrQt7fieaAIqqjg3UFftIr7VP4bc9CfdpWg3VkWQk8jdUmgFZeK9Mo7ckC8hoE8nkUUpZOyOf/gAjU9WkvfOjzKTBLnOvlP5PZ822jYP/fAKiFFXL3yD3VL0C+lX1ydJbwTvLUvh253pv5rclINkOPO0mLe2995rRlt8ANmWo50JgenpxS2tFgnbKHIjvnSvBxs6pS/QcjUYjNykPpDIBHJCkI/zF0oAuTk4H+SmFKaWP6NkjCq9XBy5wRfmPnwzahHWlUEzX+QGVfh7mGvKR+StN5PeUR75KHBygznoFEwZXdSk8oJPbnhWH43DV0GSA++89xyZ6IdpYYz3vALaBZk0W6s6+CC/5AZSJhPgNBV2bBrkpjuT/ulJNDdXkK8+MRqGGp4G8mjarKSzdxL5rdU+Vyp8f4/c7BfE79yrHiS4dgMN09/Bf52n53ltRvqWOHt/EURc+0DZyuFvJe89GBFHTLLNE5Eb9ayT6kui6dw2AbkprfxwtvI1g2hyffPzi0ZuDIYCIDdMEEsCbzsqnXNUkOJVDJi0svUkWEzJzepAORRHDDA7eKQwitx0YHC8UYWdxfticqqqwtuxGtXk5joGvQ783o13J3uDrAyul3n5nBKT/1NjBtmrUbU39bQW5fn/eZCyZuq509xMiyA356Qha2fq29kjbGd6k8CLrJTdzpSeeiLjt/OHKZXCd7viM3INk2Vj7/mWgXcgZZCzG+YjVuKllZyup67bRHzH+dycq1br6yFJZSLIzRAVtith82K0bMMi3h8WoWmUnTsNVLiYo5YFOU7YIreG6tlgTFQ3p1hvZ3nhziw1U8nxT9pXfy/u7CDBicrh35GkdaIXPtcnYMrken6w4VEHDShrRf79IX1mhpemnCA91utbUqfXqrAtPMKxM2U7Q4U1hdzcr8yaK8nbwd43K9GmZdHjdq+JX9DzEeTGaaum2MRmMKR2QnFTVKP3MGAdoeDuVnKdtAer5M1i0nKH+C0v5uTmZMox2wtfTvh2HjEUcnNrhCZMBscbVFhfbO/ZrDSPQIPwUIR62/nctPAmjavQIIjG6BjCrsds1JS4E2Py78rVT4VNQ83ez4tbhYkuCw1ANuSuLNoIt6tjIeSsDKvdDXxBUpC1m4AnKDKQjd9BOwjFDIiIbCHuxupYJv6TPEIpE8otQQqO8JTrsiDmkDxlwniM79VlgpGJ8Tk0c80UERVC1j4inR7IZK0ias8Sf2fkKf3G7c7ZFWJcRpGb5Z5GSfxLLvLI8GpfK0cbfI/wV2hvR9HXD1Ek9SgvzzK5XpiCpvcTj8i0C3J3ukl5JkOQXfv5Hp+Y5fjCXKIn8IhvSHpfQiD2VqTjRtJ7GBlloc36n6qzIyAVQiS1o/iyIPeKmfPJi/gm3ewRwFb032tUmIx9c70+8rFHgOs4cuONse/Q97Uz8kg0juO8NN/BbFpWhR8UFNODCw2GjU5ucLB7O/jvvVIa26v4bjI91kunKh31+iD3HI5dtCagmJAakcdeqLezkc2eTGSys+HdIPdaik6ou5054Bfilod4uB0tvzKBuF0+UxkQnXz/ZsB159xUQ0vzE8/Phrg0UxOgOCyegYbmC9JYDekR7cm9xHseglIZrdpHhF9D/rcJcs98EdPMeAUxyawhT0PVxPEi5rmFQe6umymQjosI+5awRCaH0uTtBd65H/OXmA/WKZW/EIfdIYDZTJ7NKc/T+KyMZ+K5PUjjFucgx5lX8to74lk1vp1NXVxGvbj8yo6u9tTnb4TJJDnAW/27snzNZF+Bd35XE/H+qh29StlKQRbvQsYyCY/DjHeq0mCVR7vq2qaQzm7eguNlr09frjQFe2JmW4Qcj6Z9t0xRU+vuBpO2dTHmqr/RRuyoJvebvTy8HMQcBOl9Y4IiUR9CSM6H8KxHJllK+/Ku952TPQIsGpxzgtyzY7IhgFurOG3UQkCOAtiH9rCA+joAWZ0KQavDe82VluYfU5wyIQ8Mcv28dglyz0faT323Ie1Zv18XjdEzQe4W8+42uRmM3CQeOLrRgWbEYKqn4m3HSt83X9XCtn4Q7x2Aqr9jsRJWuOol37Mpx4H8HsAq24UfxIDTBRW5hM1CNpU8uUr4TDcA8h3Zrjqd5128PNRR780gfbeTojHvTVMD6jYQCTfZjSXfLv87YMefqvI/B3NBXy9snsJcbUYIcnbVzMJfJAvNgkwmo5TKXpd5XhBzGi7xy7LqPkDJdFs1AU0i/x0U8dw3yD1grz5anW341nQt4xTruwpyiDsp1sltlpvskcM+1FM1iMksJcMdPDOGk8ls8l+FZ0Mo+1Bl8hJivWWMFmkeafX1nlUkj1qOQyPa1O48H+U9a8C3R/ONvYM0LopFg7M/5WtK2x4dEa8UZGgGJK96Gt9orfpRQzRbIxJoovfmO4MTpDmUOJN87RF1rNvy/siwLmPdDshqsqc960q/2Z+8SvttpJ5XRqs6j7Rbe99tQ/3tr9pVMwjeAapPD7XJzWDkxoRgMBgMBoPByI3BYDAYDAaDkRuDwWAwGAwGIzcGg8FgMBgMRm4MBoPBYDAYuTEYDAaDwWAwcmMwGAwGg8Fg5MZgMBRoJ845RLKxycKQoI3I2T91TRYGIzcGgyHTJ6y63Bn1nB3cZkjSVhZy0vR+Jg+DkRuDwZCpk1UT7qB6nBOvS5lcDAnaS3lOW/6SayFKm1wMRm4MhTHY1HBH7RfiN2oV9jcMRdJ2ynCZrVx2Wc9kYkij7Yzm3q0lJg+DkRtDQa+g5nMR5FaF/C254+ZO7g3KqJV9KjdzG2JlN4vLJ4eafK2d5qFMJ3GZay+r338WChO5s2t2cbvv0GDkJlM6klxy9zC3cm8tREc9K4X/xL3u8sc8pD+YW4n35ncFLrJ8jpuca2aQLLpxS7zI46kQbwC53fiIvMqgBLSh+tyCfWeiiZdLG+9Evi8o+d7NBZwVTZ4pyXs/ZPYwN947Od6GmadcMSyTXHD8A7enl2gSLOY5WWSiBc12N9UbjNwYUu9Ecmvw0yHuczd0R0xaX4d4Pep5it84lg46wQtvjH/G7XlNu5BWTHPI78chjgOXoZV4078R3fCP3PZCZnsniSc3TN9M3AeUfNcTdkU6N2+XYHnXgNhk03+cHJ8g7MziRhSF0IS4LsTPIdpbPf8jkysZf1uZPIzcGNLrPCeH+DZOI8GA01YcRfO5qm8vGpsYTYmoog/NIJnsyARxpBe+mPDjN7E2IHW8NsRZeXXohLD8KKvvFOKeF+KvEP1UWHk0ESLf4dY3U5L59fSdDh7peRI59inGJPlAq9+gJotKcRUoY23eyE1J7xAySZSNCK/gkwvOIfkuxNER8cUcVTs/qz/RxsgqPJlfTfh3eYgvQjTKEBkexwA73gsfRPiVmyC5eRDtXek8vN8gxKchHkrWXsK/aphRPvKdjqUdIt+p1pdTkvkHIV7ytZ7h3znIcbtiWC5Z7Py+MfpYVFuVMFAqwUKtkTPdo+ktHTEGR4VVSCFPNUhfxs0+LAJWWZs3clPSB7xpbKkU/5DOKlzs81+FuNCLv5BBsG9EWpWZbN4K8apOL438bMuWYJnIDk4QbxL52CdDJvp70Ga18Z5NJJ9nbYLk5i78NfJCbgYil/NSiCuE+tcQN/p+FdI+o0ilIVKOfTCTrot4dgtyHFwMy1UvxHv4u1VK8Z0y+PW1TTG++Bheyli5grA2mJ6/gOTX9t7pCmmUNno6/18S4uIQDVU/2hffM1ksNCdMnII/g4zuEaWFgdQswyzr0r+XOt7V2ryRm5I82E3EXn0EA9vJhE9le+66EItU/LJM4rEaEzrcuyHeyasfBGYvyc9uCeLIwPKLmEZSTLMGK6hUUSfVSZsB6asoVXD4dxVlGWvkZoP3d0Muq1KI64jsfC+8JZPCh6KVsD6dVI4zkeNeEZqPH9COFTvfJbQmT9IHW6X4Tnmc02elELcV4+RSfL6ESI2B7CzCp+55b1PFGMjJYqftETM68l+P828Wvnoyzq7k2QEh5oY4A9LzGeVq5uWpKYtAMe22IKw/vkff52VhaTBysykNdtuojvEyrH8ozoatCC+l4jfEYfbRuJ0VqEelQ16dj3ydEOIPWfkkiCMn2r4PoSibwkR8EyuaVCETZssU8zuEgekIT1anEX5bqivKYtZ+pJ3cnMd3D0Q2s1OIu5r20FeF9WRwlzQOsv6ckszPDfGT9nEK/7bATFVsTXsQhds586ZPEm3NmhDHYMK5IMSoEN1DXBv3Llqbwfz7WMzytzn/r/BvnD4tGdL9uZCfmHHiOJXvYTI2oOX5Fe3TLPXO5RCWzl55r4HYN/A0WB9SnzWszRu5MeQOfL+wc2JIghWMdOxb47Zdhn8jIAdz8piPSkxaLyYiBJjAnkdDVDeFdHsxkKWKrVP1HVI7pT4lTy8wuP2Gyjgj/ILy0Taqs+VWoz07b9ZjNvKfV0+S5hJkNitJvLK0t2wcJZ9nq+sPmAGXFsctzAnKWztClslQOYV0pb88ghxfQY6vQXa+pA0Xy5N+WbzcCLnpn4QEbYcT+lqIw0Us1s5O1k/5jtPE7pkgziry0st7NomxcceI93Yi3TvdYg0fxjsx8df2FqXZvtkes+OfqWqzDUZuSgq52Z0Oc2yCOLIi+YZVUpzz3ALSGZrHfLQI8T8hBUnilUcV/YGzXxeh7M5nULmU7bRnMsAVu50nMeWbTp2mg2Tbuw9LRXODBuwd6vl0ZHsGqvsmm2A/PDIPsh6dQrrtIDFveHKUQxTrFyTRKCK5XYAsRqUY/1LiC7kbl+I7jdGWPBLn6Is5+22If3nv2akQ8g4R753s1yVt//MIv8e1LER98rQzaUy3Oc3IjSG3Y0xwNt8EcVLR3NyAWappHvMxhnwckoKG5zn8e+qlkK5oGvqmgR7+4BSTbjVWwB8UhgaBfD+a6qCdYprlGNwXpxi/HqtCH48z0PeLeFY3Rc1NMnKzNfHOLqb9qibOunulMYH2SQO9U/GTCXIOwBQ5riykcs5He1KtgNKriJZkboqamxtYYAxIorkZjt/MVWyLP4fx7MgU2uwwZLgkQZzemFDPjmgHb6Mxq+Y9K4NDsvju1FHhI33tJuPeE6RVx0vnNL490OY0IzeGI/51iL2NM0cuT6CVacTK5aGoiZyJ/k2el8ljXg6mQ2+TJF5tHPvWJyMVDH63pLka/iQVnxsGMzE/XVtIdVOFHW1NCjjdKUE+j6xHg3dTHt89KEWzlNudN62Y9i2ZUPcJiviAOfyWCu3UWpxZdy5IzQ27hLqlEK8U41cynxsxcR6PxqoujryjyfudiUxavD8XGY5JEGd0FIlUztxnRLzTBm31JV74Efjb9PMWGjLuySGqVVR4Jxaer/u7tgxGbkoqsSlPJ9+HlczHbmUB6SntrfgfQDNTLyKtXpyxcDa/a2h/AMxaw+LU4JCQS/Cn6JAk353o+OelWM5GDCKpokUyR2U1AMugdViSeGIWGK+2gPbBEbEuv3vyvJ56pwv29WZe2Dg3gIV/W+JHUC1FOTRhAO6Sz3aT391SU5DbUUniic/S73qAj4k3kJVuaSa7bXGOL8XzUfwuGzMx78r/Gzuto3L43NJN2uykG56KvIOcgyyHp7rduJD7+d2YYDonIWJDnEk5yDnnStraIEUOxgY5ZzeVVmPCUByT3a6gbsSrwe9BtNHKKea1OXXZMcX4FdBmCEFok4xsqny/5Mg1ZctK8u7VmJU6JYgzjnZ9ogrbLMg5auMP5/zOeFSJf4+P2JBQhv71BnmthJlK2t9H+OFUVVquCxh7byaseiq+iAYjN5siqRkD1ijvfXea7gTIzqqIrc2L4zQrohLm2RomCjF9tFbPl/J8SkyeqtKZnwySH+y2eybYl/FfyE5kt8fhdgaD49XIfTcmnJuYiCezrfNWNwkEOedwfO9WewySM4lzDhOnkKvHsMOXSiG/rTGjJZVxIZObwchtbYI4VcnrF4lML0yuc9lpsgQiI7ux5Lylo/g9G1X+Am/Fv4o6OAA/FJk0tuf5cNJ7iwm6Dma414MUtp5j2vyERUPpImyjDcnHG3GEHWIzGk3Zc8hzDL/fod+Pxvz0frDhnW8n4ijbjzY6i7ZxGuRw7yDnypSTU8xve+oqqVaW+HXI47NpEKiyEJGuKcavStt4LJG5mvL/TbttDlkU4rECcrkfxE/OpKnljanbehpbIV8vQxbXoRmTNvsg8cezCBNN1DLydwU7ry5zpNRg5KakkRvn9X+BWnH1woEtmwm0ZcR7bsviiRHPGgS599Q8RefTmp8FiQgJnVgGgHNTyL90Yjn/oXkRya80hOVvynRtnDaEnSplmSjEqXM7T+uzJ78nM3HUUSsy2Xm1rxpgZXA7mrIPU4Pjc6lomogv20jPLADNjUw+9+SR3DSGtNwfNVmwQr1EmQkPc5NBRNwarHTvwSTahvAbWc134rfU0aVee3zR7ZJBu/Ctq0dHqHAYl9unj4MkVU+jnDIRHVqE/bwp5C0bs81BQfR9cFlO0wrxFdLamGeP0C5b8Fvq7CT17vYQvnpKm3AyGt6t+C3nuDyaRr6F6B+fYlw3Jl1TiHLcAhkm2+hQRpkA/6Y99kM27xJ2jzOfEX89Wp3WHvE+lXQ+oq2WV9qhr3n2Kgseqb+LCBNCtGdg1y8YuSmh5KYf5KNyxMpjgu+s5sU5h4mpYcSzFm5FEfHsFOzCcSTAHew2P0nenYboyCKUn3NOHI/mZZdkfhVBzoV2V6rfZwTqzCBIy31B7lbQngxUfbx03AGLWYroXZCKvwN+UY86wpRPcnMpA2rpPL5/O5qp1jGr8Z0gHIIdggRnd6Dml9X7VH7XhBgexe9KlPswfjdhwt5fpbE3cap4aU/DXDslzTI2Jw9jirCdNqJtbofGYHwi7YaYg4Ocs1K2VeRINFfz+F0bp9jp6p2jIJKlPeJ7uopzo/6dgiZGCNbuKcZ3WtwFhSjH+siwU4pte2vabEOPhI3znIbdTd7b+FoqyKZ8M+o0+C6M0z08Dd24wA7wM3JjyNeA+SoDVvkU3xGtkJwDMzNBnGOCiPMhIgaZl1gR1ypGMqvBxLm3WrHJCngRv93pzyvUO7IF+3G90kb2zzozmMiACXRaivnoy2TVrwDKVDZVbVHM+26L+e4FkJdhaGFa8rsHZpie6vebyn9kW+TQ3iOf50WkLTtpPghS2JXnvTcB80SxuZ0ZIvS00h4Ooa+3Ub9Frt3V5Hy39jkLcnZVSpsczm/R6MrZOpNSzMNg6qp7ivGl3n6zSd1g5MZQEINge7QKoj7eLMVBc3aC5xVR20b6cEAGhrKiuy8owLM5NpK8+qMpcKeatkGVP1L9ftf9JkxuwvbPuBhFPGdqGYTGolvMd+sy2WSpVa7IsGaGkOQvgzyecuyltRzCW0lpYZ5TpqX9IMXOn2lmoA6AhPR97bQzONqXo91ezLtDUihPc/V7Mb4nZYtROxU/mVuUFkZMqQ8r7eJi/E5Kq3b7aqBuZUfj9qbTyOEc/FacYzULlpbq94woDVrMu+7srctT8TkzGIzcGFIZCOvhKCfbKDfPYxoV0T4cy2TTNcEq+H6cFSsUQ1nNY4CvriaAT53mgAngc1bGQ5CJTIxycnR3tyrFd+E5Ndk4x9leqLYret89lJ0aLr74QtySQXJZxC6PLfORRikI71oVdj7t0pG6U/Ad6YRZcwjml60hf+KL8h6m0T44Gj+IA3hLtAMnUxcdY/IhzuV3qt/XBsXotFgInbSVVfx2J/9eoeJcCvnpipz60W7H4pcijrDHQ05KK0L0ErIbEvz3cLujIFCurs5N1X+GepL2M8DGZIORG0NBD4qN82IiYvA8gJ0+EtAkQdwGifyAioGMZgQbbg+Vy0nPUqSjHhOyaGtGsAtlN3bazFQaBllJr1TptMU5/BRs92UiNBqPYz4ow6p7dYZNqA8FadzoHEOQRZa78bsMGoh9VZzBOMkfBcEpzaR7BbtQqmF+ugxfqsOYxJ05ZgSOubPi2iF1dyP/roNm7oBi1EZr4rvlHN4r4du1i4qzHXJYAumrhOwvhCiWQ3ZL1DviH3Idu6r6+5pZFjb3qW+K2XVpCvndCnNUxrRng8HIjUETnCyTRaHIthaTijO1tMOkNSTD8tkWP47bo5yLi4msm+LoPVKRqXfNDySp3OqhHdqJ393QoCU6abgU29Q/gVSVN1kajNwYDCVn4hDSMEL9dibEjLtokknuNMwZxe5OLhyWB6rfosW5yNphUrnJGVDbqN9i0roh0Q48NJmijTzIZGgoEf1k2bJlHQwGQw5WrFjR7sILL2zeu3fvvRo1arQ+xKODBg2aIOGZltezzjqr5bnnntuib9++U4cOHTq6uMl61apVbSX/Xbp0mdewYcPHGjdufM/o0aOHhc/aW1tMLrcePXrsH7bPh0I8GNb/mERttH///pOHDx8+8qabbmoi75scDZvwGN5h0aJFVYXcHG8wGDbEggULzpk+ffq1hx122MnhZHBUBuf1uDVr1iw/6qijVhVXWc+dO3fdjBkzrpF/H3300Sut/aWGefPmnStyW7JkyYnJ2ujq1atXmGwNJQFhXzh+6dKlXU19ZTAYDAaDYdMyS5kQDAaDwWAwGLkxGAwGg8FgMHJjMBgMBoPBkEHkhkvzxnCUfbMSKaycw7R24mTcYUAO6NpVYQdkNNA/+bYQ8iOnm45WeambQbKqQ55qJ4jTiYPeRub1MLo081SeuhlD3oame/dRRJqlOZ9lFGkOSXRZZRrpViCfE1T9DqN9uba2C5c6jog7AbgI678u+U10mWw5DpUbk9fTuvOQr3ZclOhkODyujXKi8Fgl+5YpfqM1batSIeS/TdSFkQaDIQ/khkH0Sa6ed9fJ717ihJUziZwQ4g/kkM2FeQcoXEn4T6kOhvnIzw4c4+7yMiFD5FSdU4KzOZm1WkScBtwbJXGO0xddFmK+KnLK8XtKZjsVALnZk5u6XZqDCyCvcursFA5ry1Y4S7W1QzjjRsIvzqB+UoNzV2Lrn3gTiSP3HI0t5DwJAb2G6yMuR35zOATxWc4zqu+904+ToJ3sj0jhO3Ky8NvEPyEvt7+TTlnuQKugwtpz/1Q2p5Nn2SRmMOSR3NDBzudumbqssoTcfJfoJupNnOTcpga8k2PI4Btxl94VcF7OV3nZLkPk000RwO/0xYgqzj48X1AE+Vtb0IRQkZBf9MF0BZBuRyb/bGTaL2ISXJVJ9zFxH9Ifirg0jyGFd3JXWP9Czo/cpP4t+TnSe1aFKyayuSG9p/d8rmorh6bwrbEq/rN5vdMNTeClWvsb/u2l0l6fV+JkMJR4csNKd3KIhl74eDrYfiWU3OjV9FneRJPFv1fH3TpdwHlZRz7+ziByU5H7mT4Icbh/wzPmIbkw8cAiyt+5SmYTCiC90kpT9XMBk5sWIT4m7d/FPKK/y/8bchlomQyq/yOp/8OibvhGwyEy61HIedmTSyKzuWiyUkQcuUD1B+K8JpeCqmeL0iQ3Fblr6v28arfRfMq9YXdr7Qw3gV+J5nFCJtS1wVBcyU2pqNUBq5Ovi+OR7wUwWIpMbo4hN8PVjdW9fDW3l06W/r//b/29FDU3CclNqirsZN8rQDmWKYK6czI/p4DJTRllhokkN3k1IeC/8UkMuekHsSmP/1KZjW2qyE97KWzNAzeXf6D66pyYeGUxT7l457hyhX8Hq/CDU2lf+ZGbmGcxm8n3rs1nO89KlreN1d8NhowiNwk6zylFterOQHJzpnom5oEuXvw6EJDHWTk+jO2/M8/F7n9fiPvFOVi9J6r9BfhYyLMzoy5I9MjNGMLkFuwH+da14jAJIb1b5WFbLx1xVJxN3d7FALt5jAwqcWO3aI2uxq9iPBd6Vueum/XkW8ra2JPfztwkLWW6BLNBdRWnOZf7PUJeV+M8fTVhq1N11sZpdW98J87Ab+qCOHJD2aZRtsu4lbl2XskN6e0ot5JzE/nDpJ9q/n1yo+8UOtw3fXLL9J2qnochzytU2FHErcCN366tSJw+tAFprxdFmZR4ty3t/Tzay6mQifLIzNX/1br+ebceeb+c9i1kYmiC+pfvbElbeoTfFVOQ3XTVT/+UNpog7moV90PnL+eRm8MwOT/HTfEHaMdetFFXqrKf6ecTTdyRaA9v9G5hF5neq773A+bt9WxcuJC6uh8Z1EV+T6i6vdZpjOnPkt4D4kTtaYCW0h7/I3+DoUSRG9Stwxhg7i7snUDFiNycy2prP5z92kXEH6TU3tk4grqVYRUG7OPdTb1Mft9j76/OBJHNjcntkmluwr8OIT4j/FsG1HLKdCKYrtIYje+DXMJYOcQxyl9ikPe9WqxyP0VbsBNx/+Jyvix2mXylvt9WEY3TnO8DZR9IWo868qYIkMvr1/jJXKDCjk+28od0uO9dxaS6o1rN/6XJDU7OQjS/gFy2J2+PJ9ohGEdumETupN6a4rf2i8p/qRTam09utkVuQmBflXS9+OUhZU5OM5Dn3irsVsKkrjojX+fTIzein4xDvITdE6Km940tydPlTLBXEPdtdiO1U2l+owkYz16kfQ+iLIcT91i0KKUgEX79X+jVfzKt5okqvrTHzRLEPVTF/c1pyDxy8yzO72epsDOcXw3tYFv17AXtKI9T80f0n9r0c+d4XAa5XkY9S/hblHOZarva56YU2rv/qfClamypBBE61Y3XyP8lT/5LtPxtYjSUNHIzk4HadaKbk61oSwi5kYHibBxnZZBpkUB+7p2zVXgjBrBqaoL9VKulWYG5d/dKgdxUY3ebW4W2UJqlDdKBcDymdn6VRbvh4q3wvnck4Seq/L5K2CVKta6/34pw5xD5pdYIIL9siHMZwsSs96OScXUG4g90WJK62l5N2luqCehOn9ww0Z9K+OkqDed8vDINcuO+NUvVzSjCnlG+HbVTaG+a3PzFal8I9a+EN4h450hVf/soQvIbYVerCVDk+rwioo6YOaf5X/XGASblF3k2iDA96W5LH3mK3x8o0loWLZ+EX+qRyo8I3z2i/l8kn1VV/b8YxOzCUv30JpUvkVWbBPEPCjbclbZnBLk5WcU/SYWP8sjbl4QLYa+iiO7rTkaE1aB/SNjWhHVTC6ErvDxuHuQ6l9+u+sq0IHcn6wXKLNUAMlZL9fUbdF9V8Zxf1xSbGA0ljdxkMTiNZ0WScMAvSWYpHEqns9JqF/OeDG7v8I6smnqrCX8fFa8KE+qPTv3OStp9b34K5KYWRMUnN8dGkJvSrPZkpX4pxOhANViepr7VMMjdvr1IhfeEvLU7ItcU94z6flMG1ofUxFRPvX+0WjEPIKyf0h7cqiYDN7E+52sUImR+gSJTXVX4f3xuMAl8qrQCjcA6tQqvmKbmpj9tQjQ3vdEEOfm9FyjH1TQ0N0MxJ00nT80i3jk6gtxsHUNuNFmRvNUn3Gl/ftTmyfBvktLIbKbKLxq83WmvNdFy+ORmUJC7i+p4Txvo2st9tMleqv5vIV5NSK3TotRMMl5pDdanQYLdi+HfPI/c7BpBbhZGEOcNFgBowr5S5KYy4XuoNr49batjkHsswWribaVI3fVaO0Wf+FaRm3KqDl9X9eXI9RRPQztYaYWOSyD/EqmVN5RQcuMNBP1Rr7+WbIIpAeRGOxTLWRldErx7hF4FMhEIgWkYQ4Z2wUR0tnpvbkGSG2+AG8nEfoyahE5Rccao95ckKKdPbhoFG55r86zWWkCuXLp7ENZXTW53RExub6VgKrpbkZtu6tl5EeRmpCqz+DCcDi6BuJwWpykKEvvclGc1vhyfDUckhOi2zAu5Uc8WRGkj8kFuPnBmriDXqVXeGaHSPktpeeJ8sup65MZp7vZR+Vqt4lcNcs/reZt67qHq/3bVRl8m7M0gyWGimH+1/8qWKfZN0cB2jyA3h6r426nwS1MgN8cpLeK1tK0zqQtpOzOINzBdcsMzbVY7i7FF2kETFWeairMqRv5v6XcMhhJFbpTa+r2SZppKQm4Ge/4F3bTZIMjxhflaDSIyIO0S8Y3aytQlJ94eUJjkBq3Kcr63p0diNLkZpzQ6V+WD3KwPNjyc7Mg8kJu3E5GDIMd36BHlb9E9BXLzu69VSLFNJCI3o9Ey3Y4G65l8kpthnpmiYSGTG/mmdnQ/V5nIdk9Q/1HkRk+uB6v41SGUrl5rpUBuksrPa0MJTS5Bju+Mi3enMvmkQm5OS4HcuL4njs0jE+RjUB7JTRuleXwPIj3RS3tfledFMfJ/K/D8uAyGkkZuLoTglKithEnITSk1adRCA1I/Qm7ZaoBu5D2vFuRuS71OrdDTITe1vcmlecSk58xSZdVq/DlFYqLITRflTyADaOMUyU1TNBiObDym/SWU2e13ZdLplwK5aXFEYrPEdWq1rHcZna1kNp6wrkGuY6b4i1RKo03EmaVG8Tsbc1KZPGhuWiUgN1lB9PEBqyPqeUA+yI32KdHmm7UpkhtnlhrC5C7hy1T8hoq0PICceiUhNwnrn/illQlScHRMPJ2ulHeseqbJzWIVrv2MpqVAbmap+MckyPNgRW6u857Fkhue67K+72u2gpxrG5z8lyaQfyWbHA2bNLlh8Gwc4BTnmUxk8Nq+RAotd9IUnBoTZzk2/ywvfKiaZA6LeG+ISvsCwlaosP28+GvVRD2SMPHJeDjIdaSsTV3e469igxwHSDcYrydsioq3xpssrlXPTg9ynRdFDb4t/9cOxe+rCXM/wr4INtwefqlv7w82dCi9TanPn1dmiaZJ6klPKEco2dyvwsco7dWNanU93yOcMjGUT9BPrglyr93oQ/gFasIULUKVIPdofsl/3RTaWjOP3AxM4Z1DIjRhC1XYFd6q/XlVV40IvziGUAkJ/EaVVW8x7kQ5df2/5yZZCO5tum2rMjrSfABhPVX936rq4cV0NAyMVQ+pd6JOS94rztwaxJxzE+Qc4SBhb3imH5/cOIdi8a9xV6WI824/751eEe3+BlVHWcjEyf4Wf2GJ1scRwuUR5SzPe/L8fBXeQsm/RB7xYSh55KYlKy8Z/IbROWQgkrMxZpZAUiNaDnE8fV0NePez8qsAZPA/1fcr8Fb5D2KeapyE3PzApHSpChOC0om4VbyJWiZzd2rt4Sr8YrQzH2sVO5qm9mpgy0a7c7z6LSaVAd4E9rJ6fhv+CqehqSjFQP6F0poMZHCuoMjYPH73ZdCXNDsqDdiOXh4qQcScduX7IMn1H0yGjrD8iibtNGUe+0cr5CaaIMfp9xP1TLQXy2jvvYL4g9Dqkkf33kTKcL4Kk/NGZgYbnjY8PwlhKoeZUDu6LqYflkpQbr09+Gn8PZ5WaTwU5O7O66TqSrRMmyHrRzRBCjY8EE7MS7+o+j0N0+IqNE1tVZq/u/pX33sNOfeiDTgydga/RXY7BRtuwa5EW3WTe8rXvzBmXaK0cgP4TiW+8xkaxtkRi5ElXh02xsz6GH14pBc/ktxEaL2+xVS1nHbQkDh69+EPaGP2ZOzZQb3/cvDfk+NFbneRdosYWXRE/h9j1qxAm3LyN2diQ4kgN1Vo+C8yqUpn3NlNriWQ3MhZIVcyQD4JHmUSOxtcx+D0jNMKRKSzW5TWRhGoBaR9KWrq9mhMnoR4NFCaiYcJf4pVWX+1SltO+LNMuLNVvm9QZGI3wmTrrNxC3QQy9CT+KW28PDaA0DzFyvWKIHeXk6wyT1TfkTjr3OoWcrcb7zh5rQg29E1qTtmdnB8i70epdJ/gd4UkdVaD9J+jrkaz6hZNi5wjtL2eCJh8T6b+RLtyZpDgxm3qazFpu/JeRzpN+c5T+EDIpL878R5gsiqTgJgdCfl6WqV9P/lrmaTc20KiXxHtG4uT9aQj/98lyL2X6nElU/nmAV67ujjwnEwhLBez8HnF1SGE4aS4+ufdxrTNK2kD4lsyWRHzqPqXtr5Spft4KvXvkcU+lPdqvnsOBHZWEOOcHOQ4QZ+JxvU4SJJbLGwWEV+TG8ljVS8P29I+XqBNyuKlhpdGb/rycxCOOhD7a1RbEHK11C8/9bosiSyaUM+R8jcYNnlyE9EpypVoYeVMzGViJrjyoPTGzE9EWKk03i9VCHnK8mXAijIrRk1eKiaNrAjZly7s/OexzKUj8l+qAORYLq4fBvm8ZkERCd+0UdpvV3G+PQVQ/6WiNFeFXf+kXz4v4xn5KJvgeacgd9PA3XGauTx8t1SETEoXQJrlM6EPGQxFSm4MBoPB8B+SUAFT9DpMYK8EubudskxGBoORG4PBYChu5KYJ/jHv4Lz/mL8jzGAwGLkxGAyG4kZwDsYpWXxZ3sWnrLrJxmAooj65bNmy7gaDwWDIM7rJ//v37z+7S5cux/bu3XvBokWLNj/22GM7m2wMho2LFStWdA/7X/Vg6dKlxxoMBoMh71i+fPnq448/fslJJ510aPj/w4888shVJheDYeNj9erVx4Ykp4uprwwGg8FgMGxaZikTgsFgMBgMBiM3BoPBYDAYDEZuDAaDwWAwGIzcGOIqLuck2b6ZuN2UU1rbFkK6jbjUU+4DqlXEZZTTXfuH6FJM2ksbLl7MSiFud+5fKl2A32/AFQZVMlhGjbkgdZO/FZv2K3XcuRC/Iac5bxmig43ZhowkN1wvMItL2W7hdudyaTb0spzeKXepTC6mA8JU7mK5kjtp5H6ZUzxcwEWCNQopD+W4n0juB/o0RLcMkk+3EOdyEeGSAk57uLuwlZu1X0r14sRCKmsHDmp7Xt8f5MXJ4uJFaS89ipBonsMFuElPzOW0XZHtX3IJZgHm4zjktVsG9++zyOOOJYDcdFKXklYppG/04BuPlATCaChm5IYL/ORo8Zu5bNHdiH1ZqjfIysWETEzuRuRji+mAILc/b6FuXN6bm9M1dmLA2KyQ8lCfg8J+5WbsjLnElEtV3e3Yiwow3fYcaT+R35tz2/TcIixrVS4P3S9Ow8Elin8waVYuonxO4I4jqZMrU1zRz6RsVfL4zeb+u1wAKxeqtsvg/i0E+oSCJHUbMe81/MtNk8SvzuWl0wrrPjzRrjLu75Ep98AZjNy4xlmahjnbG9QvYrDcPsVGLuaEXtxiK++tKOarnospx5CY53u6W7ILMQ+yCv8p025o56Zrkc3iAkxzCWn2V2FdQzTM8HYyDWJTpojzIRq1v+Vm+Y1E+o5Pdmu5ocDlvpe0N5OFwZAauREVdZ+I8IFMNlPysDKS91YW84HkAsoxIuZ5u8Je/YV/12Uoudm5EMjNaaTZo5i1k3ZFTWzIh5ggfhZCvBG+dSBatoz1rdkEiU3DEG+E2MfkYTCkQG4SdCZRWz8tGpk039tuEyE3F8aRGyGE6t+ilt06RG9MKYOdA3D4V49nA3wTFmr9UZDB9jF5cJobMdlUxBFyS75TV5HTgTi+do8wFdTAyXNknLMpjqhl+UbvZI684d8uceQGbYuUa0gqbQf5iQxuJc15IvMQTUP0CzGI8jYhvnOydnKoFSHXWvy7JeWpm+D7nclv3wRaihYxcquG7KWsrWPeL++e8e8+6Zoz8evZkjrsnoTcXMvvpnyreYJ020YRFLRA8q3NvXAxly7DXPop7WBYiJqe/Kvx7960/c2RUztVh/3Blr4/E357o2i3ddOUVVvebc/vihFxWrg8qrAmqk852TVM47vyfm3+Lf2whfe8A/nqH0eGae8Spw4yKsP/pT88Rf84gTid1Xut6b+VkHltr402j2m/A6jndgnKVZ/vD0ngd1Yjrp2pMm2e4BuV3EKRMahvIidonMJHMTZUj3hek3L1wwRbsTjPRYYCJDcy+GKW6ZSHdzc1crOFF16GybiyGszPJa7gZDcoMtBeifOt8yWRzjYD/6ZDQ5yEn9Iq3yFPkZt22M/nKH+X2Wrwmhvic8wSW6r3h/GdlUxKb4W4msGhNHV1Cc672ylT3GWJ7OdR5IYBZQ3llXJdxfemJpGzyG9RiCdI82wuKOyBc/e9hJ+o5C+7qV4lfBKTfz+cvT/AGXsi33cOwe2971bEFHYU+X0MU2wdnssEMz/EQ5Qpy3t/FHldQrmfpy7rKHnMxEH/VkjfFaqdLEyxHXbFH07q8LAQjwqBiSDLQm5+xGdOyv4y35F2Md1rv+Kjc2mI97XDNkRuJhsClnM55OWKWLbHT0fa8zfkaSFkQUj8OuQ/nPjir/YJ+XhQiD/h5fiOpHOeJjD4N51JnVyAXA9MxZ8Dc+lFvHswbXuIIlTDef6eyosQkWPpA/uHGK9k90YcmVSkswcmOnn/oBALePddiHsWJuxF1N9rIe7Qu4sgJofSng5F9uey+6ws7d2R/+uII/11LGV8S/XlbORWn4XCw9Rhlvpee3yjFvOtV8l3Ka98E2nTh9B2H9aLAPIn5XpcvhmxYDqRcU3y+0CIm7z361C391Ou7vxfyvCndpVQ74wj34eSnyel7annksb5tNMFONrPMiJQwslN+LcVHewXGnz/EkxuzqccR4fYVUEm0DMiBoKrcSxt44Vv700u25LuESrsMsIGxpAbvUrbS5MbFX4G4VvyuxXv3qXizCbOTAaWU4nzF4PYaHa8HJpox00MuTlSa7rQKL3FCr9OCvI+kfe7RLTJf8mNCj+Q8F2YAA4P8S1hQtImM+E7H7CT1Lul8ZMR4leesF2Jdxq/xyrCdW1EG/9K7whUMrmJsm+liNlbDLRbQsJk4vshmeMt5FjePd4jO1LON7XPC2X9GjIxG43U9jikSx62VWRyLWE/aZJEGzhW/R5DvBs9beWjlKGMWrlLu/mN+MNU3J0IO9wrm2g1V2vNEUTxQ6+9r+H9JSmYbR5TxKo8JGm8mohPYtLMRmtRCgL7OWFXQ4w7s2CQsAsTfLM8739A3JtpGwcxjlak3tepd3rR355URHgEbc1pvNpBVFqr93bjG7sq8nwa2rq/6D+u/86DBDzOO1d5mphHdH0oE/xOKmwSpsdu/K6Lxu4tpaFyGyvk3Ys8LdYLQlxVWCvk9ImrX8jmet5/lXz3Q8sn8b7UGqHwb8cQtztNoeSD/Ej9dVRlWaneOSgo4F2dhuJJbraDib9Ig/vG11yUQHJzeogDFK6MGvCUr9F8b5UsK9umXryPZCBSYSuCCOftIMKhmFVctr8aYWL4W5GbpkyAh3tES95dHUGKxqYhmyhys5jVa1O1GpUV6nc+4YtJ88wYTZnz/TrBC59E+OQIgnWIN+nJzrd71GQ8DHIxSsWrTRxNgjoyoN+gwqozcD8Voc1xTvhTlPnjWwbg+ireMcQbnUQma6n/5l74TN4/xSM3Evc2L65rLzdoc0j4dw2LGDd5iQbinSDHn6o5ee/BGCDv9yNeZSbm932TkSKomtxUQPvylDYPoCHZ0dMW/6rlT3gVtB2/BgmORFB5neOFDfDinU0et1JhcyP6RXXK+FSQZIszGo4N3leT/CvUl5jaWqLReI34jnjNgpgOUO+O9Cb26byzj/cNt7V9u4h8dYZwXuv1kff1ggNT2QuKONUm36eqOKVY6AkxqqfCe7Kou9QjpH9GLFQmOyIUsHsryDWnytEEtVRc54O3tdK03otmvAmybKw0PYuI9wRa43L8ruWIvcHMUs7UcapSg5ZJ491NzSzV3wuvQSf1TUgVGAifd6tRBlfRMJSNWPE5s9BMVPb/aCFSIDd7xJCbIyLMUuUVQZiGKULePU7FOY+wbmnIJorclILM1eD5Qib1b4IUzJsJyM2gGHKzewS5mUPYziqsEeaP9a4eIIJfRWjZyjmZ8bsDJOjGCE3S2RFlcHm6RmknPmJCKB1BZsclkEdd3n0moq11wwT1TpDrJ7KBz42n+v+YCbWapy38xWluMAH+imnJned0GhqEy5x5Jsjxj4gjN2t8cuPVyxgl5/la/qza/zl6IUIWJyUz5TGJOXOSTPg9Y+KdFkFu9iRsPy+9t+jP1ZO03an++4pE/4T8nExPZXK/XJnGBqjF5GK9GEqB3JxPv98s4p2OtJPrVNh9Ie6M0DxXVuS/H/neIyLNyt7v7hCoy1Q6r7CwqhNhqvoCtFALAOmLd3txT6C8I/ndEm3OHcGGZ46tQ5aTvHHkLjRZtj3dyM1/GnEd1Igf6VVnCSQ3UQ7FVaMIX5DjS/PvKirI8R/YJiJeFyaNVaipFxYSuanJaloGe3EIHMW7x0eQm83zQ26UKecaVsKtUfP/6FTGG4HcHBB4h8ixyvscu35ppa2SM3R6J8mT82O50Stj5HkyKq/3qj70PqtJTZpWJtOWIb+vYiaJBpiFvnKr+yBmtxQr3sfRqtVQ4VdAbroqwidErlkSmSTS3BwXQ26akderlZZmnhdnOe/Oi/imI0dHJ8lbP2WK+RUNmU8Mz4ggN//RhqK9eBuzS7Uk343rk3uh1eiV5P1SECxnHntPSEywoZ9MMnLTK0Zz85MjN7QF0ZA8FyQ4kwmtmnxrQQr9tqdHburRNj6L0DhWhyz+4rQ6tI0v6J9lIgjtcFW3v0cRLu8bDdUizplU2xbnuchQwORGqdlfCtI4nKwkkBtv0NbmhhZMEFey8l4UeJ76kIxPAnUAHvFSJTdulTnTi3s4g9wW/G7KIHaJ0uAMLSxyg237cy0vTCH5JTeD/Tx7poBJKuzAJOTGrUxXE29ORD4aKZt+FLlxMrwr4t2teXaBGug/yCO5EZX7p+S9ccQA/iGaiqpJyE01zMxCSCpEkJvNVP1JnqZH5EVIcqO8khueXUJbbgMZ8DWiB/Pu8oh35/Ns/xTakWiWxDHYHUS6VmtOY8jN1EIiN+7IhCNiSGJTL6wFbfMn3turgMmNaIsfhSRExW/ptfE7IuJUCTY0s/vkRgjMG3y3Q4TW+xX6RAPCmqdIbrqR72tiyGHLiHnIHWz5fJDmrl/Dpk9uxEHujDTfcQ6zRxVzcnN+kPicG+dP01aFZaEm/Ray4fvQZEFYvvdW0Y7c7ODFd+fcdIwYiGd4cU8mfLCX5lYesZKwNRHkpmcasnGD9iFqIpAB6wEv3o2QvVR8bk4nTd9HYqsYcnOAP9gHuQ7Tkz2S4MiNM0s558w3tF8A5pJFShvi1Po3RBALSbOVlyfn07SHIjfvRZCbo+L8JFSc0pDDbN9nAK3Ob9o0Brn5JcIs1RBzxxIv3JGbbt6E9rY/8aE5GaQm5afQHNXw4h1LGkMjyiMmmr8gGwdEvOtI7P2+VhRz119B4p1LbZ0WSpFUMQd+qSc21c4GqrDdIshNLUVuqiZpu1OjyBcaqh/QWg3xnslOsvH8e4Nt5/TTbz1S7cjN1Bhy0yNG8/hTsKHPzTlO86gXrUGOE/NcRbI+o41NjdCYal+1HsS7VI1xbmG4e0RbFP+3q5y5iEXY5xHk5kRNlBljxOlYfHmmeemKH+M02uYAb4w+LVlfM2yi5AYmPks3WNVgHvBVethYD9UDScR7kauVYkZurvbJgfd8V9Tevu3amSbEXl8vYoVxD8+nMYFtpcL2ZZCpSPxrGZxaRmgHZGtoBUxku2BLd46jslPi6CB3a3qlIPf+oWy0JM0Jd4N9nzRkM177QEAgvmaQEv8B8SnakQnwJ2TSPkjguxXk7tjoFTFp/YyWQsiCOCqPYYB0d9rsTVy3DXcnb5L63JmKVJg7N+QDyIY4WsqdaiucOQA7/48R2pD9nVbACxfbv2wd1+ccyeT6qBdveTKtIPG2oOzP6QkWsvGxR8w6k+Y9Ed960l+5RpCbipQ/mwloDabOy5lAqylyIxP+d9RpF0UGV8f1GdJ/wCefHplbF0FYq6N5Oi2JrPrShmp6q/+3vIWE8yXUW5L3c/1PhVWA3DwTJLm6IMh1lJ0XUaa1ykwmPiLLgpxt3tcp7YWYs4/03n0uUNurGaOzGXvruH6i0u8dkS+3Y/IaFTYgyN1BJ/WxFE2i+KRNiCCqQpzOpi2cTb61M3JHyM0lKqwb48G7wYbOx3vQF/upsObk5+4YLeBWXrt35qZLyPsJjH0daWPrPIIzBhlsaWSg5JEb56jlVLjuYDk526BzRHw3gB3rhcskOzLI9V5/EQLQtJiRms1Rg/9FOc5jMtdYTofZMeJ9mXzl8MMLY9LfgQkzmwl2DgOHWzXvxCplslJPn+1IJnJ2E/vXqF4nMjn/yApoCGTmTZXuagjV70xMh2Pi+lINFoNSGMhFPrcHuds3h7NCWqoGnntZmV7O7/UMqqUi0qsDqfuduFewyq+gJgg30P5IWjOZkH5n4p5C3l9RxK8Lq8JVQe65GfspM87mvJutIFo1t821jdKG/YLsqimSejQE40TaxCLIaBviNAtyHWzF72If6nUoGiNHRDunoBV4l341HrnKdvORXrxa9N/3ISPjkevFUWZBn9wojdCdnkyeDTZ0/C2lNE9fMgk1pB28q8rVLeKbczC1tYgpay00CiLXeZThJExJFZPISRZdjxN/Am1EFg2jFbkaG+TefSeLl65oTZ5S7bQHWp/DlQzmadLkaWL7Y+px5o/tPDJVT/VXh/f0YiLI8c15Ak3weNqWaD31VvDeyC6bcm3LWOJ2s12s+y+LglN49rPXfvdUY342Y92yYEOn92pKA+PwZrChT5+QW7db63vISxWlxZRx5w7KNIX+taM397g+9hNxpI+Mph07DVMHNbYejzYsW5HGXdXYeA39cDfG0huRa5GfIm4oArMUnXw2jWAmHT4rJm47JonWEQOTrEDmksZBrKQz6uqAFGQxhnwfQDnm8tvHPkHM8fMMtG0SfEPOOxH/kLFq4N3DqfOR5f4qD/P1yozV857ko4dSD28VUVezmSDdoYPjGBTrM6geqMq5W+Dt7IqRj67j3ZSmYzwTWD81wYs6fbME6TXjHVfWeQzEVbwJdSfkMFhNxCM8TdpBpDEHM0cn3pmFHKR96u2mNVCzyzvbePnqTV5mkrfZwX8de7vwrQXItIynSXHvz6Y+xf9nksrn3DjNYIQ6f1++I3WW6MTlXqqNjknQj68IIrZXB7mH/M0kr1Uj3i3Ps32ZBMvQfnW5hsYQ2QEplHeIKsPgFPttLSZGV36RfTtv8bW3au/z0IKO89rNCIjBPNVuZjstSwS52Z73XH+QtlI/Iu5I4uwR/NdXSeq3php7pgXRJ+/24hu90Lru5/XfyUGu6bVPovYLMdmf510SyHUUcSYG/z3Vub/6xoGkpzVntWmvC2grjSLGSZ3H/egju3vl8k3V/Xg23atjGUcboA2akU77MWyi5MZgMJSwQSFnRSy+IM1MHgaDwciNwWAojmSmtGcuuQmTZlmTj8FgMHJjMBiKI7kZj4/MdMwFtwRJTkg2GAwGIzcGgyGTyY34AD2Io/8K2z1iMBiM3BgMhk2F5FSIc4Q3GAwGIzcGg8FgMBgMRm42mdVvXc51kUP89EmnXTlP5ti4Qw4NBoPBYDAYuclEclMxyL0LSZ/+WYsTc+9zh8EZDAaDwWAwclNcCM4sTmJ9zjvBVa4z2MVkZDAYDAaDkZviRGzKcSWCnJr7gruTBs3NtVH3vBgMBoPBYDByk8nkpkWIi7jCQO5PuonwfpCbaiYng8FgMBiM3BQnciMXO57Lv+Wyt8+4IE/urjnZZGQwGAwGg5Gb4kZu5ILRg/l3c26w3YubdQ8wGRkMBoPBYOSmuJGbc8XfRv2+mnt6rkzl1mODwWAwGAxGbjKJ2FQPcbEcZ6/Cdg/xU4iHxDxlcjIYDAaDwchNcSE2crPyfiE+DbGZCm8CubnN5GQwGAwGg5Gb4kRuaoY4jfNtdveeHR5imsnJYDAYDAYjNwaDwWAwGAxGbgwGg8FgMBi5MRgMBoPBYDByYzAYDAaDwWDkpjgLKwgahegVoieQf/cO0Sef0GnWN1kbDAaDwWDkZmORmwNDZHv4KyIsPzjYZG0wGAwGg5GbjUVuGoZ4WBERuVphmxCtQ7TLIzrInVMh/ibNhSZrg8FgMBiM3GxMgtM9xBeK4KwroHRvIL0FJmeDwWAwGIzcbGyCs7tnjppfAGnuYmYpg8FgMBiM3BQVuckKcaIiN/8Tx+B8ptmBtI42GRsMBoPBYOSmKAhO7RAPKoLzjFzBkI/0KoQ4LMRok6/BYDAYDEZuiorgiP/NJ4rgnGdyMRgMBoPByE1xJzhT1E6nv/xLMwvxu3Imzs5yG3kGyULyND/EEfy/obURwybc9xvQ/+uYPEp8W+gcYocQZZLE2y7E5iYzIzfFoVGL/81JSnvzWYgehfi98iGWh3gpxJIQpTJEDstCPEXn3QaTnaCutRPDJtjvZVPBsyEuNnJj4DDXexnzuiWIJ2elvRziuBAVTXZGbjK9YdfC58YRnPXik1MI3xG/nCshUAMyTAZCaLZUvweG+DPEBGsjhk2sv8+hbc80eRhUu6gG2ZXxeWCCeP1DvMfxH5VNdkZuMr1hS4P9XhGc1YXwjYUh/tAkIoPlIWTn5xDDrH0YNqF+vmWI30MsKqLvi59fi3y83zLErnKAKL978Lslv7vwu1XEu41D7MbzFuzwLM+zjpjJG6j4I0J03QTqvIuTVwpxS4W4FfLSPEE8uXbnV3bdZlnfMnKT6Z1gf0VuZGLfuQDTlkHoJ1FnbqSy1OMurTpiWlKonuL7l6GmrV5EdVEuxEEhLiAv/fOYTlkZpDwZOJS3dl8gddVJDq8McVqIy0PsUYBpV6ENly2AtKqHeDLE4wWRXprfbhpibYhHZeHgPWvE6el+X63qxRNCsrccPBrinhA7htgpxBWkuxNhF4Z4QpuUw7+R9Gf5MRdN9YWYyeWE9n1C3Cn9TS3EvpXwDGljjfGRSiijmHflDLKH5JiOVDTy4d9mEOCTk8RbhZ9mRmnhjdwYohqr+N+cpwiOsPf2BZT2uXSY9hupLLIKeyXEd3z3byAq19NDtEnw7r4hnpZBr4jrojGDtNTFoDymUxvZfx3iRwajv9GgPc6gXtbaf57raUfqaCSTwpch1hRg+idQV4MLIK3daUt7bGQZbc5YIkS9acTzmSHeoa/+ofqqXA9zjHPsh4gI6Z8K8did8KGUaxG/t6afO+1O+xBvhNhPffNFSZt/i7m8NO+tZzPBWSwKilwrwVgwFxn6Mno7xFGymEthcXkX41rLFL55SYhvhLgniNMGbf9lmeI7aeTGkKhR18XR0BGc22VAyWearZhcb9uYnSD8O58ynBJiDDhOnevTOOKdIZS/Xz6/LX5MzZLtPkghnbtDvBaiRj7S6IAmTibeichhVxyoC+w+MFaWjTJZTc3kKBqAagWQVksm2aNVmOw6qV+A+ZX/fJjf1TETuGgmvooiGIUo75aQlIuTxLuLtrhM9dV1hN2qNaj057vdTsvwbykbFGrx+yD6dxUV/19tFdqPp33NNOHPMllXy7B2W0bdC7gY+cjmh0sJu8aVN0EaFZHzU8k2SkDa//lWEtJ1PWNLB5s/jdwUB4LTF9buCM5hBbRiXLiRy3EZWpvuXvjF5GeCF94W9fbYAvj2ihBvhWiSjzTqsFq7LJ956YZ9/DovXGzxvzCgVyyAMt/ApFMug9u2aFc+DzGtANI6lFV0xvtloL0Qs/DNG/m7ssD4NBHhg3CuZwHUSIWL/8f99NV+Ku7tetJlYj9eTbhXieaF32XZAbRMxR+LJqedl4+O5PWADKy/SpgUP9GmJcr3OBrZHimkI2X8IcTKJPEaQqplPKyQIN4+1E/GyczIjSGu0c5Q5Oa3EMPzkdapqFC3SkPrsQ0OfW0ZsGS1XSmNb9ZG1f2mr/XAVizl2tNb1cgqaJIK+0fDkccyyzc+yCe5GQw525/fbVDxV04znb0p7yERmpbPUG3XKIA2IyvsBwqC3KD1GoEMOrtVeQGk2x1ty/QCmGxeQX7DcbCsl4d0qqItlLIO0No+TAm9IaFVVPyBtIMuakIXAtsrzgcDM23aCwwhbqoenP9PozSIpEykS1IgXj/QdspELFAk3yPUAkTa63b8dprmvfhdj3qZwu8ajAMzlQZLSPi96htVGF9Og5xn3GGmyPKXKO032pOUTdfsWBWC3yyJVuZ2+krrJAthIVbn27xp5Ka4kJvS+Go4gvNGXiZqVhb3s2psm0J8MZfcwdk7cp3DjaJxYGXXIM1JTFbVl0Q8u5YyDVdhB3DH1pkhzuD/ok6flUf5rQzxbj7JzXQGl56skD5UpsLGaaRzPO/5jpw9kNEDBeFcHP7dhNNmuXykISTzYEwSh7Eq/62gti1DAsQ0s28e3xdtwh4hrlZ9w2HXNNPaifKtoqxiLvjILQLwLfmYtLdWk/fxTCgvQAzOYOLLxtG2RcS3jkwnjywOTid/h2HakX75XKo7rajH7GQmNfyVJN4qL7wM/kxSts0Im4T2ohm/twrxhduBSV/5HDInC6QmjCEX8O9REIQb0WLIIYb3oaHYgby8AtHcMlO0kKJlRkZLIvrLC5DDDimm5TTpU5PEO4V4WyWI0wR5r7cNCkZuihPBqa/8MrJRMVdKM43aEKN3U3B6mwMJ2j5C63BnOr4cYnbgvWle+EBsxM+7VS4T1nLU18/yTPBIXn0dCojcyAT/GD4Fq9BguEnqyDTIwmNokWp6z84grdkF1F7yRW4wOVxJm2tBWEsmtz0zhNxkMSnOQBspWsl2IB3NYh/a+ikqrBMOo/uosNM0uVHt9XGIj2wAmIxf1dnEPT3ie+eT321SyFsNJvxHAnVKt3Ju3ymFNMqgBfk6SLL1W7Xp0THapluUNmsHSFcFfo9GBtWVRu14dkKNRVPTHe3GCrSVW7DAmY1W6lYnc7Q4pyD3HkGGnKAe/h3rtwNFgLMxxZVKMa2uLGqOTxJvadQYGtFWXoGUN80EWRm5MaTaqQao1ePXiXYZxbzfFNX9M4n8Olhx/R6xehuSzmSu3juZ9GQnRTVWvFPQhBT64Xzh3+Goz6vk8f1qrJJ/ZLB2zpBd0GTckgrZY8fHl2h7qpNuF+Vs/WBBmKSURuyOfLx/ML5BfVVYeRwnGxdQHlsgj8n5TGdf5Dcqj+/PjjITsWOnnfp9QgS5KYc2VGS1rQpvC2F6WBNMCNnNTGg9UsjbMfSRzSLS+D4VDQHmondw3E3m6Ho9/bIb7bMxTsG/o03dooSPwVlozT6HAFdDY7IADZ6Eb56HPnBzIkIU5JxGnNCUyeLpEXw0O9qcaeSmuHWuNTTyKxI5l8W825qB69m4lS0r0fPRqLT3nu3NQDs6jW9WYOWZzQD5GwP7bwz82xegbOqwA2mKh5sYQA6KeNYvhXQ7Qmxe0xM7g9uPerdIknRGBrl3h/2KDLJxnDwtVf+JiDqdEoFnWcXtFfGsfZI062FuuLmA6iULYuzn4zBU+OdFPNshVTKKVk3SaZXH/A2mXX+cSBMS5F6NsrXXvh/mXe1c2hAN3RPaL4v+dS/f65kkX60gMBd64dXRZj6XyhgQ5Oyak/p8KIlDal3ajG6ff0HSZEIfXIzGSZnox8X0jTgMT9aPIXtvR8joRxY5A/IwZr0TqB1lMfH245tLk2hb76O+utl8aeSmOBEbZ8N+PZEDWpLB8psk5KYR2p07I5zlLmL1FnXiaBU6fpmIlclnDMY7KQwMCnibMg6fn9G5NdzZOj9HPDsphXR3Y2A5MEKT9qfv9IgJsVZEOgtJ5zglh+1j5FmDCTIrSd4mRZTpJ/L1Z8yzfZOk6UwQ+yeJV4o8Vk8h3tUR+fiFevkt4pm08eYp1I049b6Er0O1iOdiiq2fJI3SmGGdr8z91EupNMlNwwhy87jua8ji7hTJjTPn7uWFux13a73wsvTByl54Q0wVjyTR2PZDBvd6fbVPMRwrGzDO/ZQGbg+S7FQUR2Ha622ejHrFEKzGifxfxDwd5Gy0eC5IsOUdc2d2Cuarm+lT/YtbnRm5KbnEpjZq5TzvllKam1izFBO2dKKzvPCmOAs+HPUufi2P+R00yNnllLRTElfUu3KIWMs8lq8Uk01FD6Lafy/I2eHkPyubQrprmIz6eeETKdtMb/X7sk+EeHY9k1KnFL55Bbb7ZCvJ0hFlqojvwv2s8v1nyW4bPj2Z8yLxOiDXVPw+ykXkow/m1ZkRzyqkaOprx4R8Toxs7vDbcoK0elD234PcM5kqFgK5uYf21CNJfk5motrCC3enl0/3wsVBVxzve+dRczOddA/aBMbLLMyoFdNA+RTSnYuM9k0h7izGgqYJ4rh28lgS4ulMpwcn0ZI/xBjfqbjXoZGbkkNu3IRzaD7ScB3p+SBmCzM+FfKdlRHkRcJPSLACaRsR7hwUJ6eQv62ZDDoXsOxWoPptkId3y7D74PXgv9vY16GObuOFt/c1N0HuWRWvBSlcI8GKr3k+ynwjk2hWHt69HFX7ZinE7RSkcOx8zLudcSjeOx/ldATzgJjnzdP1EUIz4hx2tytIcsOzqzDNbp7CKvwX3R9YALwZeDsMFXHq5DuR4xfyMm2vVoLvXUC6Q1KQkZh87srrQqQYE6YrIZwDUohfmQVAIl+aVjiuJztYcR51Mz/J955AO9++pNSLkZvi3akm0bBvCPJxPD+D3ItoYJrFxHFbQc9XYdui7flF7WQYSHplWXkvipqMyfPPySbKoBC3eQb52C2FtuufE50jJsA/tNM1YUuCnPtjsrz4vZHr5YkIB5qfQ3AgrJWPMud5t5RoQchrfy9c/GZaqPoXn5kx+chjvnZLkcbRELGBEVpA2WEyIwUn2m0jtHLuQDS9W8o5FA/0NFIPYvapp8LrodV61NcIBDlHG0g6Y5Pky21xd1urxfR7It8StPbIxuKoSZdJ+RL6b4eYb5Wnj3+SChkMcs56mRWUoJuoIQ+vBEl2m6Ix3AOn/E5J0hwRRGwrjxnDJN7OCeI4/x0hsXVs7jRyk+kdqgt+Lu/kxc8mYpC7EbV7xyQrCWH/4/FFOA/H1F/pZIfhf1OVjnwIHa9vRFqfkf9kR4xPw+y2f4aRm1GU7V2nuWHifNSZfVTc+mh47vDNSUw8sZovFU+2z15IHTTOR5nzQ27cOR634GMgpGYtGoquxGkHMVmbV9+pIP9bwcugnfraJ9YQ71vQltVIko6c3fRqoLbnBzn3GX2nV8CEbbBNGs3Nc5gCmnrk6ms0JpVjVuFTkuRrFvEupQ7Oxyn+aghVOU/rKRqFuUkWSHvHPO+PyfvlRAsoxhAh6r2CPO4+LMZjsXM8fypJPNGg7ZkigV1KvQ1PEu98FlM9E8RpiwN6wp1XBiM3mdCZqmASkZXpyAJKcwmdbocEcaag3ZF412IiqcRk/geTbwMVf1ccOmupsKb4ffzOJHFqIrNQkHOGikx0exSCHE+AYOXFCXsWJOF8Jpk1EMSjo8xLOGIv98J2YqX9KxPhzikMeHfnZ4Bi18STeSQ3pfAtcNd+fIbGoJW3in06n1qXnkwWs/P4vjP1PRg1IeOzck0K6exGvdxM/Z5O2x2l4uyMOehX/Bp6BblnMn0LMbgU/5bKkL7fmGxO9YjTkBSdQxvge5WN2WsfFhTvRPjEtSF/WyfQCIom6aaYBdTj5PdzylQtAbmZy5g0tQSNxULEn0JGn7DAq5wg/hAWOokuBa6KJv2JJGmVwyfn4yRjqLu09CSbP43cZHqHcjb+wwswTWd2Oi5JPFGrN9Orcjpj05h8XubFrYTvSVPS6ZjEmbEn6tTNC0GOU5hs6uTh3ZpB7iFlHXE6bR4TtwWD1RgvvAlarKZMQs2SEIt/yFMBkNijgnxcFoomqlmU1o3V+8tRu0TSSL8lhGBkHt/fmrZ8dMQzdwTBghTTqop/hNRvV9+5k7przf//8aliom+NX09T3q+IRqmdavvtPS1LQybIJ2JIWWMIUUfSaurabvg3DEI41XtnV8hm/SREXRYbg7zw6qqvNuffZZNM9B8URl/N4LG4pqrTFvy7TIL4h7LQKZeCZm77JN/uim/fVUlM2stSSc9g5KaoO5NTI98U5PM26wht0ItR6vI8pleelfNB+UxHOvojxVnVjd/DS/k0JzUmje0yvKwzqa/KRZgHd3jfthHPOkKWt8xA2WWhHfrLJwg8E5+cL6NIMKaxb/1naNauTDL5lcWc/F6Qj0PegpyTeB8PCuiOsU10/BZfw9UJnouvzQ9ogLOSpDUn2aYMyPzT7JYzfxsjNxnbMbpgCvgwKIRjtMXjPmq3RT7y+lZ+JhEGdNmpsbaY15sMVHfmMw1xbn0jyPDj0zFNXljEebgfc1KNiGe7Q+KrZ6j8tsDX4igvvDTlej3ineGYhQ+PWGCIluqwFBcj6yDQe+VlMYEW9AIbq5MuUHaKeNYQraqMmUekWF9P0JZrJojnTFKLrQ6M3GRqx6iKTV8GvqGF9I3q7Ix4IMjnQXqYk77A0XF8Hk0/ok16Flt+pUydkFIoxymUQ+7RGZzHNHZCnuIHsl2Q5v1hG7Gs16J2H+s7khfyd0tDqI/A92TrmHj74aMg8hydn12GhViW04KI+54wMYl2RQ577Av2pW0ti3BWr8Kq/Rz6YMcUvj3COSqnmedqaOxmF8c+upHqtSVmuyOoD+1ovicbNHqkmJbT4O+ZJN6dfLOx1YGRm0ztGO5SthWF/J1BrAKX5DOdMmy3XcmkUzoPaVRgx4p0UDmgrF0xrTsxhaxmRVw9j2lUZ2fVofg/ZGVoWftS1l02JgHDuVIONFsRJLhXCZ+xZWgpG2WiHHHyFafTu3x/NCbIhWgDBQsSTYgQuNVod8qmkYeyaea5BZPoNJyqGxXHvroR6nZ36qOPditIx8EfX5vP8WdM5LuzONgId/QZuTHkp0O4A8nuCDbClfU42sq9RscUNeNnMhoU5OPmboOhGPb57hCcmzk7JiPJrEcuZQF2DTvIiqWWNcNlXAmNzwfslovbudaQ3X35OgjTYOSmsBt0Z8wRHwUp3PSbQnrj2a5YM0m8XpgYTsuL1sVgMOS7rzbEIfjW4qIJsbGiUGU7DL+rA4LEpxuvCnKudCnRN7Ubucnsxlw5yL05e0IBpSmq7p9TdUwNUrik0WAwFOo4UD9I4ZZvwybfDqoFqV3RUs/GbCM3md6Y3bHuqwoovVo4JL5samODwWAwGIzcbGxis0uQe29UqQJKczRp3h0U4p1NBoPBYDAYuTH4JKQ1TmNf4Exbj50d+cGWbNXM5qTbMiZrg8FgMBiM3GwMYiPbn2+DhPzBPT4/FQD+JM3soj5kzWAwGAwGIzclh9hkcTlidiHjJJO3wWAwGAxGbjYGuSnPVr/CJjdLTd4Gg8FgMBi52RjkJouTPjsXMuxiO4PBYDAYjNwYDAaDwWAwGLkxGAwGg8Fg5Mbwr+CCoFSI2vm9gDD86xbiwLi7SAwGg8FgMBi52VjkZnNOFB6Rx/fl6oSDQrwb4p1k90kZDAaDwWAwcrMxCE7vEFXy8F6ZEJNCbBdiZYhXQtQwmRoMBoPBYOSmqEjN1mhdtlBhspuqHFvG41AOc5bELct7U7hPqqbJ1mAwGAwGIzdFRW425/buNSqsZoijQ5ydAGeE6OSlta+RG4PBYDAYjNwUNbmpjSlpFxWWlURr41DKyI3BYDAYDEZuMo3cDIGQtC+AtIzcGAwGg8Fg5KbIyc3iEPc4vxnCaoRYEuKEBDjOJ0RGbgwGg8FgMHJT1MRGzE/XhTjVCy8boq341CRAxxCVvfemhnhBbhw3+RoMBoPBYOSmqAjONSFOC9EnRNM8plE6ROMQa0P8EGKrENVNvgaDwWAw5HOeXrp06TxD6jj88MPnjx079s7+/ftnjxo16rEFCxYcnpd0xo8ff4ukoTFkyJA385qewWAwGAwlHatWrZL/twmWLVu2vSE9nHLKKSMuvPDCwSeddNLI5cuXj89LGsccc8yYc889dxtJ58orr9xq3bp1QyTd8NkEk7HBYDAYDOkjJDfy/0amvjIYDAaDwbBpmaVMCAaDwWAwGIzcGAwGg8FgMBi5MRgMBoPBYMgwchP+1QGl0v5QzoWRtUGZYimsIGgYonWIupSjpRzK56FFYd/wzVk7PUMsDdE8w2QkcjkwxNhCSHtYiJNDXB5iTF7aYQHmpXqIVSFmy7b+BPEqhWgUomoR51UOi5wpbSeFfjqHslUtwDwMDXGmnPVkA29Gj3HtuQNvVCF+owttYWgJl3VF5hI5H60eY2eLiDmlVYhayfpuBpWraogVXC5dJsnYKHNqtSIjN+HfZiFuDPFXiD9D3ByiRxqF7RHi1hC/hfglxO2F2XkKsdJ2D3FRiK9DfBviqhAneZByvpjX829SyINc0HlKiD+Q5WYZJJ+dQrwbIluIVwGTOSFyR9HZr+IbuxRhWTvQH54NUSVB530wxOshuhdRPseGeBN53ZRC/PIcKvm7kPcCzMca8jDZSERGj3E7U0+nFOI3pvKNY0qojIXIzOWcNOmf54b4lDnlpog55doQb4foWkzK14a56aW4s9vk0NoQdzM29S4ScsMgfiWr8e1gZNlkqnkK73cL8RkH1X3E/7MZPHcthg2zTIjHKcOgiOfCxM8XzUohfb9aiOFc3PmDf8t4EcumO6s+kc3BBZjuyBDfuJUeV13cEWK3IiyrEK5eie4XC/+2CfFViAlFmM/NuC5E6uSqFN+R07Q3z6tmDA1b/Yh+MVAIn5GIjVr/A9K5Aw9twpZ+/RVwnirTFuqWwPqQif9CIfkhyqnwG+mjO0e8U4VxdZtiUsYsFBodEsSRQ2u/KEwOkMoqTtTZfb3wWVTE3kneL42m40JU82W4guB63n+2sFRShVx568j/iASr5QGFnIerQ/ycSeRGlV1ks7gA0zyBNAcUs3ayj6xSMyAfndD0XbcRvtWalWZGmUtLKLGR1fGlIQabPDKiPhqEuF/mz4hnKxnjdo95Vy5rHr4JyWJqMv5Q2ORGyEidiPCtUTuNSvK+EJnDfJ8ETCuvoXloXwwr5sIk5KZaYZM2COJPITpnmGx2KQRycyppFgu1rMp3qQzJRwfayg2F/J2KTKbv6FWpochWz0tYAHUwmWREnZyGmbpsxLPVSchN5cL25dzY7bPQv5HHjInvwznJLnvEWahRzDNZ3X0QRZ6KM7mhzKX4tziCHc1t4OKgKYGNFfFzz3ZV75dFZbmSBi9OWfUSkJu2kMXD8GuQ7/QnjjiSzidcAlp4aQzDzCj5WOZrgVhpTBcVdYgtyOvWeSE3mCVmU641vlo2Jq1W5PsZ0hS5H4mteroq72glu2kqvJtKS/xf9sKZUVa0B4Q4McS4mG/XIP5K8tAyhuTvHEViULsfzvszxCEwIk4fN5gh31OZkOqn0RbFB+lgviPmpzYxmptfcMQWbex+fGvvqD4c/jXB+bhpBGnfm/Yi7aadetYZfwGpp/8hW2lTzXheh3fb8lvq6XjqabVblUqb4Ntr8LOq703YO6o2tGPURJGEfE3k/VVxZJnyzyXesji/NtFox9RfvRTz05d+UAEt30qt8aJ9LKPfTfbbmeSfsfgwTKSdCa+vzMN/hziPtLvzXMzHe9AnJonvi6qXcvThwTGaICc/aQNdYibh3YlzVJQDOenId7eI6RNLqZ8Do/oC7WAHZ6YhrVNoX6Uj4lciT0fT1rrGjNuHku+tGCcK0qF+M0zUceQlltwwDpeLCK9NP1pJu2umno2jXtfQnyoSPpRw+d72ETKYQ3rHMraViVm8TyXeka7teHFEhrvGvD+ANrsSK1CUAmVzvpFFPzmZvtCoUMgNQp7PxFo+HxUtHeg5fFMKncEVIrkZ6IU3Y5CqqBrBXsTNprIqK+3VkZjmuhFWD9urOGz3l8YX4ssQTzpSFEFuOjBhba7MffOVnAcoh9LBanA5BtIwkob4RIjPQ/RjgFpDZ/yVQeZK0rgnkUYiityQt+eY8PrThn5j0C2XIK3qNOzrSHM/ftdn8DmF8LOcpoTwe9xAgWlUSNV7zheIQew+/L7+9Hd2MRDJRD2F/IoJ8BPxRVAD8P2sim/VbZgJ9ATMsYPY1fVoiDeU/LtQx9/jvyUyu0LV03Wp3BIf/u3P98dRz5fg7D4zgtx8Rz6W48j3Jd+6xg3i7Mg4mXqX+tlcpdGLlecYSN3DOEGOUu8OwJlefOxGIaeGkLzP+d5old6jhF3qiBT1Je3xVQa+SoQ3oh5WUifSz94Pcace1BPIqgULqlm8fyYOnOO9eDsjn4nEOxVZLVGLlq7Un2ieH6P+rlT1d22i+uN9qbcf6dvTkVs2RDiLPrIYGc7lW5c653X66S2Sf/J5VojLeLcSvo5uPNiDOFsgw++R7370+2zKJybll6M2BAjpoq3MUt/7Vi8O8Ce5nnT7Y77/n2ojpRkD3+AbC7w5YQVy3IaFl/TjD3X/FP81xsy/qEOR1218R9KcF2E9OAU5bYmv3jfatyXIucD4Wlww+tNe75W2W4Bzxin0qW5JyM2OEQRmX39xRLu4SbXTWxjj+vK8pZp73nXvSz+DdEr4FSo9aRsvQAD7Qz5+o/2X9RYxN5B2f9rk54po9qTefqIflfFI7TG8M4QxYj2a3uGqvm6gjT4LQZL4r5PnW4KYDRx5JjcMJuv5wA+sZkvnsaLHIfAuxVSltk4NYicoyGB9eUT85ayg+nnhU7WTGJNxtrbJImcJGxlDbjqpsIn++4Q7e+6WarKT31eqOCMJOxRSNpGB7286g0xeg10aaZKbcwjrrcLuY8JtnIZZqlfEylfCT4iQazYdozSDtmu7lzmZieaNQfJybzB5KlA7ORgUs51Zh4HF7f65zvv2EfSPziqsJUTgYyaJTqxC/oQ07YbWqRSTdXbg+blFyGQMfjSTvQniPtId7pEbGdDfdqtlNGnr9SQDaZxKvJ+cxiLIcWiUSWGqSrM+k9vbTlPBxPo4g6ybhKvSJp7mW8NUGl0giCd7ZZMB9CD1W8j77ZDxiip8O9K8LQmZqET+L/Y0Xs7vrwxhvSn3Qu/9S/Sqmnwnq78+CfLTBfLyDZPyWDRbE1ggyfh4v/fOkXryhoRe7pGPpZ581tJ/OytN6CzI509og2ojxy6s6t1OxIWe/G735NeBeE8rQiVt72wVpxtxHqIfCrYNcp1nZ6u4B6Jd7Oe1sbeRUQfChtCHs2m/bkxryyT7nGp75SFzB3llkX74hdPGQi4f9SZhkWWLApovakDoZM5rEBPnaMp0uzen3A3KeUqGFzQBDXI2mfyzUPDGg1cgrDW98UjGqPNVmJNpFxX2GONWfbUgf0QWqR7JyqZ/uU0WRysiUlrFPZTv9lBhQrY+oE22pl05YvUFJKo8cW+MUioUBLlpSgc4mknpn5V0Hiq6EoWeXYzthRdQ/mlMHA7SSY4P/utj5Abx0z2txMGakcNaz1QdualqdDulQG72iCE3SxnktlTflo6zrZqADufdY9V7p6cy0aZAbmRAO0lprboxUX0bpOAPgEyyfTU2mpEocjOZ8N1U2MGE7anC6jEgPuBWJ0zuP3hErDST0e5efxD53+hpB/6nwyII5jJFor7Wk6tHZscmkEdZJpIP9aClFg5uYCmryI20v2siVn+/M2BV8CbzX5VGcRjaiyNo89NQX//Et4Yok8STaFTqxgzewzzzwg0MoI1U+BSPnI0OYnbgKS3dmATyGkZet1NhpVgRzyYfWawQJV4b7/3+kGCZyKurtvM17bhsBAkZm4KJ7F3qv7z37DoIwd5K3k5zeqvy39hA8xTk7FDRk+D59Ht/UfAcq+UaEfka78uaifPHGPnNUn38R2+xJv1mJpocrd2cxDcOVERbCPEDEfmZT9wTI0jtCV5bEpnJjtwmqn1/hrbAyXEWk6a8vwPxZvJ7jpMfY3atApovejFZr9fkM0Zzs8ibUyYx/lXxNLb/84hIWca4XTxSJb6tL3nkphXaWU1uxMx3rCISm6NNlL7ZSi2ev9cLXOp4jjeuNoS43+7mwiDH1Ct1cXtE2ZdQ9pVqfvoEUlbZI0f/mQsLxCwVMXk8kaqKyMtgsT7fIMg1Sw3xwsug3qsU8c5VTKRN1YCxTxBhloPkrKJjR57pkia5OUKTG49gHQqxOY53j1PPzyOsZxqyiXUoZpIRjcdBaEdkcO6YQprpkhunAdNajdmETfLU0Y7cuNX7GgaONkny1InB/MYI7dc5EfHdgHyX8kF5H02HnpCcynhckoXGl0ysVbxnrSjT52qQd+Tmugjb+ausKqur8MsDdYYSsvuZ9rgnEBK4PWSqQQrk5lif3HiT6Sw1IB/mDcaOeE+LkMUynq1IIK8DKE/fBHGqscr92MnN0+a9jKasu1o9f8DqtnwEiRuXpP00hJz671flW3fQn528JyKrLZTW0ZFLIUNbR3zjP+SGPv8Sk161iHd2jSA3/9GqRLx3CIuC7in05z09ctMviDmqIMgxUf7JXFPB01Ic7WkpHkamTdQ89Qvtx8lxDyby8Wosbo+GyGmZdi7g+WIb0pYxu1QScrNrxLP+mohCbD8OkpylloDctIaYnx+jEV4NYXkBQuLIzQpIS8ck323HGKrJzRDKd2FE/BE8e0BpiN4IvDPEWKRnp1o/ea0sd9bLR0GKznO8tyPq1CI7rbWAyc2INN4ZpVWxNJ6uXhxRoy4Mcvw5xqHlmlOA5GYLz3Ytnvsz6ARb8e7xEeRm83xqbmQiODvIsdn3hu1fDTkoTHIzyRugfW1OE0jA/aoTnhY1CadIbtw2+Bsi4ru83qZWqx8waJeP0PAk0ty4ldf7fv9D1u+y8mnkkZvrI7QH0o/f8sjNFUwKXRW5kN9tk8gkEbk5LobcVIJUPIU2QPx59ohov3GamzlaIxaTL3fOz+4J4tRmIvjJ1yaSx8fRZm3mkZPHPa3XqhQ1N3Hv16Pu1qU4aTrTYjbEuGKK5Ob1GM3NxAhy41bMUxLkxZ1/tmMK+d7LIzcD+X1/4Dmgoo0SrcejSqvgFhGrPXLziEduZkKMNk8hT51o906WlwUFdNaPmtivSBAn2W4prflaB9FO5iKQjNys88bCdWgvuzNG38oiypnvjieP2+aB3Lg6u9Vf0EPe5Nm9/BYXiDfRMFaNWMgUnuZGTXwPBynuVmByP1KrmZQ6rVhtG02F3DCZtVW/XYU9illmTswKUxrtVipsYRrkxg0aMyIG979dugwmYo6Yp+IMLQxyw4R1MUS4lpf//JKbrQPPlEb4zv5gnAK5KeOpSE+NyIesMJsp7ZpPbtwK9FG/TavV24n8rp8PclOblea3ESYUp43Sk0EcuakOsbk12NA2foWnuZlGnk6OmRR6KBKQFrnxJsZhkG2fXMyKIrGeuXFiAnntQ5xrIp7JQN6WBduj9JP+XpwqaFPElFO7kMlNZQb1yBUyMqqs6rYCfe4df+AvQHLj6v/aiPjd0CROJ87FMWaZtgnITSeI40u+NonFkJgEL4jQkCYjNzsS74KIPMkE38fJUIUPZtGXkDCnOV+4hc3tcXNdMnKjzGztlHZ3VUScAWpR4zQgL3iLlyYsji5WpqVriavJxB2Qm1ZeX4vSTEs9tUhAbjanHp/yLRtqYX2G0moXDbmhIT0WNUHHxB+Kur+6F94BVXfNYkZu1iVa3TP5HBX895TWwyAvV0dM1KUwj4g/U8O4wdKxXrQgMrm2i1ApL/IG5msIn8AgvtonZ0HO1Qm+qvdswnqkqZ371yGRjiST8HpP83cfauxUTrl22pS+EWRDwtfqFY6aSOcr0jLLnwSZYETteq+KtzWd8GdWfqXVJCjp1lGq7B+0qYdJ5wHeH+zldRp1P1hpbt6nH0X5bIxOIhPn0Dw3YqUrE5reidKZ1e/VXtzNKMNEL9yRG+dzI/4H3zMBLQxydwM2pW56qrb2DOVyu5zcDqNjyO/WMWbY//Hu7OC/PihtGYzfiyBN51OHDRPIqiv5d7uCXP5bBDm+Zy08LdBxEWbA74MN/T7qQU43ILJq4hmTpP7qIacoIny8MpH08TSSh6HhnRxsuE2+H3W8XIVdRFvopMaYKkx2cWYptzCY78nvuwj5tUR+dYnzM218kSJfbYnTRKXnHP5nqvnE7YgcFzGe/BVsuGNqWKB8NNQE/RAybaTy9wnvLw829JcSH8CB/BbzqvZfqQ9JurGA5os2kNWng5jzz1S7mRzzvCJlaKAWolIne6s5oQ9je3U1Hj3PQqi6p7X/GfJRijr6yWmV1UJF2uYXrm8FORsrfmccOCjI9enrzNhY39MM3eKldyftcYRXtqmB2gSBIuANxgPtc+PM09vnm9wEOdsv7wpyzkyor4Q8L8hxNq0QYQ54wVsd78zA9RnPXlX4Wk+mxYTYlFbMfmTEc6lE2d2zNKaR/4oavqKvdgxyd2Vcxkp/tvqWpDk6yHXKvYcG0ctbRf3FJDAaM8kiyJSk8Skr4wOCXJ8pcQTcI8h1WBS2vh3s2Tkzj0pDPnvqVRUN9TXClrPqOpQ8/kX+tgoSX7DmdqAM98LdICQT8SQGvYWKlP3oVjeKDOyt3m/B5P5UkOtIWFq9n00newvZTfWIgQzk90esnH6hrddTROZJBoAsRY5+Y/DRDsWnBCncmwUxe540+qm8X4i8qntq4l/RPjRWKusbISdlEpEbb9WUzWD5OhqiwxWBqcjqWeLsywq9vUeUJ0Sp3FXbHxlT3n15fpH6nqiz3w2S3FdF+su9/L9JnepdQeJ3czdxtvOI5BPeBN0B2T/nkdPTUqy/ZoqwVYsgc25b+U+Mle/QpjoSZy0yLa80g594Cxa3S1HqTnZ09WTCe4+xt3FEvvaOWOSI/I6Ikd8CFecYFectFWe29w3n/7bEG7u+oj6bq/q4j3KUjsjjSZ4F4EXmmhYq/CCVp/cYi2QuOlYtaBYEOTvu6vK7OXmfU0BzRhm0wyLzljFxnG/lnjHvL3fl5ffFqlyvUydS/7t677rNL6tYuM1BU+qOgpBxfwhy+ZuxWeYO8W/5mHFjLuOajC8nq+++qcbGfT1t7s+MBaU9zZM7hqCRmh8eJl19PtyPxNPkxvntTS0IclNPMeqHKfBEJs2oUxYXeKv2wQjxb5Dt4YcgjZ04GUBspOyXwph/ZSBc4+FGytw3Jo1ztWYlYlC7H9k8B0MfRXqP0TjqU8lfkwchOYPUymw6qwS3VV1YtZhk1qOJEOZfVWmfPmHi6MLgKZP5fqwkvuAb9zMglU0in0msTn5lkJrLoDc0yD3b4la0C/MYuK8IYrZcsgI4S8n7EVSj1VScsazWshkIt2Bl8jREpwOE7i3SeBJCJwP9DYR9C3mspwZVPQC87BGbQQyGvyJrIfoNPDXrDayM1tBxZ6nBtBfPf2MwPplV5kHITdJ9PAXtTTsmuIf4znEMgr7GsDwyuYV2tIYJb98g+nCwK8hDd09be6CadL9lwvO1LOMZFOX5/mgKFqLl+BWSEEVw5L2bg5iL9tTi6VH64BrqbHyKfbc8mrwPgtyzPw7y2zQLuhOQ07F8R1bDrVSczennUfX3XrL6897/EcI2MsJcdjkLmGzafj81uUkfPVHlUSZHf0dlT8YRSWMl33U74X5hYts+pv++Q/8tn0B+B3rEXBZ2i6l/N/ntryatLFbpz/ONNxlXyqjJ70o1rp7IOFHJ0zA/pd7fT/WDH5DptYoElkJr+pIii8d7Y8gE6tzJ8grqsnQBzh17RS0UGYvWMda4Mc6fU66gP23nWQfc5gc3X0yKmVPuJc475KMt88HJTpPKOPqumje6sXD5kQWTM/VVhQe4c6uEFO2jFm1b0I/duHqOtyjYgvTvIP8n0Y7KKc3zddSjvH8m88BMNYY/pWWRZ7MUbK0Jk4SoHmslMVc1Vo21Np2+aQwaBMXoED9W+l1h9k2RSQ8PnYPEKvLyiUgCq19JW9saGwS5av4KMGOXh45BtFNpM9XgqgX/tXNm8X5dzy+oplqZtlDlbB8kuU6A+O14pxX/zlL236aqbZSmrWQlSK8qpMuVtT1lLxthBmymBuLKnvza0kGakqfGlLUzYc0pY4UIzZA8rxJB+jupdztFvFuK/PYI/nsAo//tjpCAtsjN5bNRiu2yOd9J5vBbRuUpURu9gpVX1Am0tchfvSSLogZKDh3UOPBP+4jRrlRMoayV6IM9EhGhBO/XIR81ksRrzDc6xpidO+W1/njf1X8zytMwJm4T4pX3ZJWlVrk9ghjn1yDHx6aJ6hdd1PjbRdcF/bet6r9tg/+eipxUfmgqmwbRZq9W6hvSJ9tEfKMtZWoWo/Fqp95vxTjRiWdN+Xf1CDk0DaJPPC6jtKE94rQr+Zw7qkHqTohoZ5upsbZ9xJzShXYQdRJ6A96rlODbFYhTS/XJWjHtspkio2WDmHPI6OMbzFOq7nXf6Bwz97SjbP4p6DW9vtGJ+m3j9a3k56MVJ5OQwWDYKCT+KjQQxe5qFIMhg/vVzmib7K6vjSFvE4LBUOIH3Yao+512UPzszjHZGAwF3tcWYLapZ/IwcmMwGAp3wHXb9+WuGjkg7QztY2IwGAq0v+2Fj5BpcIzcGAyGQhxsq7GL4pQg5pZeg8FQoH1OnL27mSyM3BgMBoPBYDAYuTEYDAaDwWDkxmAwGAwGg8HIjcFgMBgMBoORG4PBYDAYDAYjNxkkuNzTc48JEt8OLidPHs1x+3Ly667ekeVyP85Qk6nBYDAYDEZuipLY9OTOC3dT7n4x8bpz0qt/p9aV6ijsptyxsSjZ9QYGg8FgMBiM3BQWuXF3TLmbjveIiFOFCyflssJhXKYoN7P+ri8XJa7cl3M1F8VlmYwNBoPBYDByU1QkZ/8E19QP45ZZ/5LH2bxzp3cdfFNubd3HZGswGAwGg5GboiI3ByUgNwNjbj9uwPX2t0bchnskV8jXMvkaDAaDwWDkJqPITYJ3xKT1vxBLIp5tGeJvOQLf5GswGAwGg5Gb4kJuxJT1tpCciGetQnwT4iHfnGUwGAwGg8HITcaRGzE3hXgyygGZ53KB4fMhvg3RxmRsMBgMBoORm0wnNytlx1SC52VD3E2aW5iMDQaDwWAwcpOx5Cb8mxjijBAVk8S7jjRHmIwNBoPBYDByk5HkJvwbzknGdVJI83rS3MpkbDAYDAaDkZuNTW4OjDvET8WRHVAHR4Q3DjFSOw6LVifEoyF+CtHRZGwwGAwGg5GbjU1uZkJuJsc8Hxri1RAXh1jOHVMOj4TYy4vfPMQXIZ5OZr4yGAwGg8Fg5KYgSU39EDtAQoTc3MPv2irO5Ig7pTR+8A/5C/968+wok7PBYDAYDEZuNia5aRbiADQ30+TQPa5VaKTijOJMm2kxGBGRrqTxfYjNTM4Gg8FgMBi5Ke6ESc64eSnEUpOHwWAwGAxGbjYFcnNUiGvkhnCTh8FgMBgMRm6KM6kRjc3cECelslXcYDAYDAaDkZtMJzdye/jUEOVNHgaDwWAwGLnZFMhNaZODwWAwGAxGbgwGg8FgMBiM3BgMBoPBYDByYzAYDAaDwWDkxmAwGAwGg8HIjcFgMBgMBoORG4PBYDAYDAYjNwaDwWAwGIzcGAwGg8FgMBi5MRgMBoPBYDByYzAYDAaDwWDkxmAwGAwGg8HIjcFgMBgMBiM3BoPBYDAYDEZuDAaDwWAwGIzcGAwGg8FgMBi5MRgMBoPBYDAhGAwGg8FgMHJjMBgMBoPBYOTGYDAYDAaDwciNwWAwGAwGg5Ebg8FgMBgMRm4MBoPBYDAYjNwYDAaDwWAwZB65WbZs2TCDwWAwGAyG4o5Vq1bJ/+sFS5cuPdxgMBgMBoOhuCMkN4eH5Ka9qa8MBoPBYDBsWmYpE4LBYDAYDAYjNwaDwWAwGAxGbgwGg8FgMBiM3BgMBoPBYDAUPrkJ/waGuC1EvxIlrCDYM8SFIdaHuA/cT9jkPKbZL8Q9IY4KUSHNd2uEODvEjSHaFmK5y4dYEOIWVe6R1oGKvD02DnFSiLuoE2kH7YpJ3kuFqOyFtQxxTYjzQ9QuhG9ui5zmhChbxOXvxhh6YohKMXEmhng4xB0hem5ibTcrxPQQN6gxZZJ6Xi3EaSFuDtGpqNumoQSQm/CvVohnQmSHGFPCJpOKQiJCvEj5Ba/LhCLP8pBeBTq1S2tEmu/PUe+eWcgDUeUQV6rv7WsdqMjbY+kQzUK8SZ38GaJPMcn76BD7eGGnq/Y1p4C/VzfEa6T9e4juRVj2MiGuV2XdOWasedX1taImY4Ukh0ohTlZyWKqezVLh6zZyvoYK8bIxpgSRGxitrBS/YyAdXkInFT0In5GPdMqFuIJ0fgzRK83391T5OHgjlHuV+t4e1oEyoi3KRHk3dfK/dNtQEeVZiPLjIQ7xwleo9rVjAX+zNhpXSfvdEK2KsPwyjp5DXv4IsVVEnB1DfBpiwibefg+KGsPCv92iSM9GyI9oqR8M/pkabXwpSeRmjxDHhziBRlciTRPh37kFpTFh9S0duUce3x8cYoeNVO5jjdxkJLm5v5iRm+PjtH/h37gQwwrpu9VDTClME26a+dklzrQvZqiNbY4pIhnMj1ug4f6w00bOz9Hk5UAbX0oIuQn/+mIPrxPiSCM3/3bIs1R41RBjxVyH2r0v4T0I6+KlsxXx+oTYMkS9GPIzUuzR/L8O4a2F1IQYQN10isnrAMiTvN8yzXJWwk9B3m3kraz3iIhfkclpcojNUpiUh4fYDhkMx4eoLzIU2ZTx3hH5jlfyHaAmrZE+QcSHY9cQu7u4CfLTlHLu5OotJt4WyFNU16Uinnfm+ThWgTV9kyXhI8nXBCl3mvXSmLofj0bijkTkhrqbhCyapvmt2PYT/tVHXq4+emK2Hk276eTFr+IR5HMof1/eHYcPWn/9LfqGayfboPmoyzdG634j7Y5wmRizCCtL+xpOX9sCn45SpL0zdTGZtjdatUm/7jriC7N9MhMgeZ1MWg1VeH/y2JfvN4p4t5PqS+0ixoRtlEyGEtaSdLdIsW5b0I5ceZsoUjFGm+5oZ6N9eUeMFwn7P/kcTpxWnvnpYNVvd6SeREadI9LZjDQmRC0Mw7+u1JHLcx3an/S7UVL/EXk/SuXlfNKW+intteEJ9IfORiKKOblhILjE+dioAcrIzYbkpro3eIsvxDEh3uL3lzIhqfgyOX2u4k/wvtMdk8N5ilA+JyvbEO1D3KnevShiArwSu/083n86xPI4B0bv/c1DPBTi2xCLQuztfW8PL/52qHPFhr4sxAch5roJJobciC/Br6T3V4jrQryvvnGxTJaefI9Rz58I0Ya26Sb37sQVB+i3RbMWYn+cbq+LGnTDv5mYSQ6ljL8xuNX3iNJVOO3Owu/qUi/ORNKZw/evDXFriAbeRL0e7E/+5J0901jtv87390Wt/0ocuQn/DiD9wyiT+J2MTeE7TSjvK9Sjaz9HuAmfNnaZ195vwcSaTdueoSa1IzBnZ6s6/xOnUpnInlXPDlN5EVL2iyrjXL6j20Ef6vFVFX4U/mJlkdXP6lkvyPjbkEOpixkh3lFxrnWOpUzuJ9C+90X+kqdThcB6smtP/qRdLqGML8vEz3OZ3N+L6ktMwlJPb4jZjnp7MsQaR4KR5T6q7/zCuPOY8r06JIp8e/mUvvOINrGHWB3ia35/Q7/fmnbs4kl7au2lNZb+fxJjzPv0gyxPLreRXxkjprJg9slNW+K58Cs8on4G48BM6u87TOaVvPFL+0ZehAvA3/y+yRFO5Hkovlh+27zbbfSAcImD93EhVlKHM41IFG9yc7RnDzVyE0Fu1GroK559y44AISkfEfaiN2GvU2lt52kSXieNWoS9QLyX+T1SvXu2p+G4i/CFKvw4l2dfK+KVoYEaGOYR1tCbfPSAPIQB63WXLhNDdrJJW+UzmwGtFSuj7wk73hsg6+Azkc0AOh3C4CaLHRn4/xmEPVKRzaTRSoU7v6Vz+D1K5edwwkQb8RRhA733LkMDUB8fiedV2rtBDhqp1fiHvDeIsCwmBQmblkRWAxVx2IqwrZmEspmUeqn4czTxZTJ/n0m+d5LFzD28Oz/CnHS6W82ilfxBTbIHo1U5RfmUDCVuPY+cLkKzVTXCRLHAW+0/oiadK9GQHaQmK6n/aWg0HyLsV61dUW3te/pkbchlXZ73UrL83mkEIEfnu7ITNkXldarXPp9lomxJmMvPB47oKtO+YLKqn6sJW6XSPEy1tfKElVIykW+dCFlx/lc/p2KiFPOLysdbaF66K5In9bcWeS9QcVd7GqpfIXCu/1+n+z9j0r2EHafC7o7xuRlFXf+jRSGsAkRYwo702ni2I48qjaXq2cO01SUqbJ7qg3XVAjKbeLptjoHsPKPSv524uxqZKIbkBpXeGYHapswqIu3dPSWE3HRAQ5PNhFiKzvOEGoQbq/jnEf63R26civRGFbYX75+J5mNcDLnZVw3uW3maBfetbRKU7wD1/kAVfoJPbjCxuE5+ooq7kLD73IAco725Qw3Q+ltuchUy0NzTKLylJroRhMtq/npIzAc8P8YjbG5X0fFqNe7Smqi0Q5czuI/zBtAXlamjKwP/z0yo/dVgfLOaGHeA+GQxSbgddvUi5PqubhuerEopDdVr7v0gxyn9QV9zIzKDbEn4Liqd63zZRHxruqr/LVX4JCX3rZW5+ju1oi+tVs5O23KeSuNw1YZmeN9dGENuqjA5OW1Cd/Xt3wi/J2Lx9W/ZkZNra98x0dVyExPPb4uZvKtQtn/qjrDdVdyVEWV4IGCHU5Bj9noH7UHlBORm55ixYIyv3cWMomXSnvCzVR0NSWEsm6fSPlKFOy3tb4rQ91Pk+toIuR6n3l9E2L383j6IcBb36vxgTxP0p0duaivN3KMR5GaBV7Yj/LZGf/xPvSlt739261H/zhn9qIj0b060WDRkILlhJSADfTMv3O2aGVIihZaY3HRU5OYxJv8yaiD6UKt0lebm3wGNFcPzhF/lpV9W/XvHGHLjVL0/epPTdmoCXpWgfBcR5wfv/WMiyE0XVd6HUYcfolZkMsE2iflOWTWICknoGyPjnTyN1ttKli28NPWkc7QKr6k0T8/w7XFR39Bypu6cSv5jBrRDIJj/rhjRSryrwr5E9V5Bkas3FEmqFzMI7xgjq5pKc/eiIjfl1YpYk5tJKs0ryfPBQe526NuCaJ+hUkrrJvW/hTfh/KUnBiY8R27uVSv35kGuifFlpR1ZpvI12/v2ogTk5hHVnjoSPkiRm6tU/JUqnWlKTncqctPHrdoj2s0bfpsVTRcLjtFoFU5VWqM1inA4Lc2dXl8t66V3ovreJG+hI5P6GBV3cJBrUjtDfcvJ5Cslk1MVuRmTwlimtWULFWG5V8nKkck+SrN1u9JGOk31Q6r/u8XJR7TdFWqcm6C+PzeG3IzzyY3SXkpawyF9WvO92CvbcvVsP8ImqLDjvfgHx7S/PqqN36fK+ABhbwcxfkiGzCU3K9RK8W2Fb9VA83yQx50+JYDcPI4qtawaiL4IlN9HDLlpq1bdsmKIO+TrP+QGDcEdatDr5q0A/9Lq9Yg0xQRwU8zkdmwEuRFfiZ8IuyXIdSYdEuQ6ilZMgdzIKn+AenaSPzBFkJs3A+XPwvODtNlDhdcIcs9neo3JQavkD4jJo55E3kP7JeUbwcTeVxGN8dRvtsLVTBbNlEbpMafujlCf7xmTj+aq3C+ob+qzkjS50Y6aJ1L3ztG2L5NSVkyd3KUImm4/26r2c2qE5uZ+KasyQb2uJriWBURuPgtwzPfIzbURi6+k5EYRx6fUO/vH1EEjTENicputyM1q9fwdRaBrJxhDNLlxWsOr+P2Tp3HdSvWxS5QJy8lEzJGdCD/dTzcNcnNIBLn5XrWpfmrsd+Smv9Lm3BzR/3uQ3jkx5GZ+OuSGZ6IpFfOUuEssDuJ3Wy2P0NxoDdLaFMnNMNXOrlFl3Joydo/TThsyl9wMQo280oNT0V7OwNysBJObM9MkN+Jk2TUJuWmoJgYZuDqkSm4Iv1Z9q5MK31kNyKsSmD+uVaaiYRHmSE1uuqqV2+1pyjERudGHe+0cQ27EpNTIS3Mv9d5BKlxMQ6+oiUc0MvosjUsTmM5uU2SxdZIydWeQ1wRnvyDHj8XV6YPBhs6Pa1LQ3DRSmp93gtydLXGaG122I9Kok1LKdPWZ1352Ue0nSnOjyU19Vd5XFBk7IgPJjTZHPBqiunqWpYjrl/RH6Z87BZ4JCwL9tNJE9kmR3EzyxgIhFP1U3FFBrrPrmRGkO47c7LIRyE1n1f9vSfAdrencLcYslormZgqLrneR94x8kJuzvfiHxLS/vkGuD+A1Rhw2EZ+bmIbqGk3/EmqWWqs6wbnesw4R5EabpT4P1JbwYEOfm22V9uVS9Y1l3jeqB7lbEqN2bc1QA6w2K01T8UcnKN+RQYRfRJDrkKz9BGTSflINhFt5adV1E14K5EZPOKcqU1BLFa59bt6OIDdtlfy1U2aLINeZ90xVV07N/okmnc6UFGHm8OuiCpDV9QhFiOaqAfEkjxS/4sw0hJ+jJu5mMbLSPiH/mvBoK+vVJNeV8G7q+2IWquOlVz+I38k2U31Ha+72VXIYGUFu7nGmLtJ39XS+IgmHqjSme9/V/hfzPRk/rGTUWWk0fvMnnSD3rBLBPkp+2uemN+Htg1xn/9+CDX1dZGVelTbsynI9zyYH0T43mlyc6JVP0qrJv0+IIDcTY8xSO0doebTPzdfKLHVakODk44i6/g+5oF/eo/p0TzXJO3JzG22vqtJ6fRt429CRnWiD91ffWR5DruZ5JlBHbtYR1jLI3V16HmEHBKn53EyPMEudlUAWemEkTuIvqgXO5t57oqXc5E6QLqnkpqTvljpPdYJrvWct1UrmMRWuNTdtY9Ia7g2s36kBZj9WKlsyIFQMNtzZc6ZHfu6PMOm41aI4plZOUL5OasB/DEIxRK3E/1mtBrlbU/dW4S9iqpIBwZ3PUyEFcvOnW9GhPXAD9ynBf3dLvaPMMxUi0nUagLtU2MAg12l3M2WC05OMkNGeDMhT1KSjCet3kMQaaGlcvYgW4blA7UIKcs17o5WW6zPCeqp4j/oTeoy8dlBmISHYtcjL/1QZdmfiK+WtlkUb1wbSMQlVexy5qRHkOinvG6FNuzDIdYzV5OZVR85opy6vI1Qa01WexIert5ssvMlljmcq1YuD/7d3FuBWFV0fP/deujulG0FAukRASkBRQBQwULDFwC66EURFRATFLuzueu3ufu1+7a77zfr4bVmMe5+zz+17Wfd5/sqZPbVnZs/8Z601s1qqsgOJxrUqvr6vRJ9kukt9TwFBWh6xQejL2JN2FJuLPxQx3d6TtgmhCU7VSNxANfkrJLca4SIhahJS7nhFWG7SUhRPbXmz+uYyPXLTzNsUCMbEmMumR0grAnLzg2qrzqqvb4vYNL3gff97QvZF8vhyYrNBfSva5EmVViRXwcnQ4Wr8BORmWGLL4//bqY1BNqS2oqqXPhl1AGGjExG3yyc2XVIbPJOx3k2R4CPUs6epey3UU+NNLVVyyE2wOxi9lZGaHdl5/qQG+m9MPr3ZxehJ7xd2XfsktrzfYzbkZGe12GUnPAeYiMKfVc/FZkOMfcWIt0Viy9MdH2ppTGKTjcaNpD+CD10kHasTMZzCMQm8pRaD81FXiITpdfLeRU20s5GyZCvVj+jDK8VUS/1EHUeoCfpaT8JRxZOiBAtkIy9f2VGeihpHyMtUFuv/JLwL+pCsLU1saSvzJFKE8irebpAX3Rfr1I65OwR2PYTnqMQmA+aZXnkDITN3Uq81TPYzYo7BGYo8v0vdn0bKIvUTVXHnQPLEeAlsIv5A3SAEqFSKcpoyHp9JNn48cvMSEo0JEMVv9A6Y+C2VpCkgXS1YSPRVA88odci4xOaTV9n0aQdvY/AV31r/xGb1XWAHJhuOyV4eZ1PXv/UGIbFJrbmE7/oWJX24V5HwlfTxt6ofdlTvOMRbtEUqeJVaKAcntjQ+v0cRCCGfV9CWMyDqMj42JLDhgexNS2y+5yabeUny1fdEXZvwbNK8vmiuSGxATHoiQfoxseX9N908IiF9O0JJKufwnpHfP5K24KCEkNJLIcqBivlW+qSFInmBbafMCw0Tm00ifmYumK7a4dXEZkPx7okt77m5lQ3I9Yktj7739Ma8PpouZLKtUmsu8ubrp4KNppGJkkNugtsf625l5EY+jilMoruD8YT1Qnw+1ns2lA9zHGFjIQ7lIUs6r8nBrlSVKcaOI8lrp8Rmm4ZWTARBWllQBobUuR8T9hRfnBrjfRtT312obwsW54aJcGPUtqounWPk75ObnrTjvuzSynjxq9BeQRuPI26jiPxb0qYHsMMqG2NMT0hE3Dya2HQUNeiLwbp+SFEq01/jaPPOEfmUJ58DIBrN0+yXTpSxIwtdV8h1zYj4PWkzSdM0zbL6Jxs/Hrm5i93sWMZm5yTtuDuEUd8xs5caz3spcrMjba6/qw7qm9qdcTGM8b6n910049l4L/4Q73udRJ/sRx7be2q83Vmgs1S7SlinkHesjPRhPGWX99p0gldu+5A+C9q9t/csS+Ud5BEY8U7w3j0VuZnotXkP8tF570n/+PNe3yTff6eIMuvQ72ORaAVS4SaqXVvw3eq+GsyzhoT18dpz92CjoaRMejyNo+/Ge+3TOURquRvP64XUf1uVtqORiBJGbgyGPCKLvs3NVmnDVcz7UJObBxPqqnqDwWAwcmPYGhdGUR/dpsTM3axdil0fdlXqmXuj7HgMBoPByI1ha1kYt/HsI/ZORJysMhTJ/stKbHlq6D3sFkx6YzAYjNwYtsqFsQyG2I9giCtGtjeIPtvap9j0YWuMVh+nD/+DkXVLax+DwWDkxrC1Lo4ZIWGZ1jbFuv8yTDVlMBiM3BgMBoPBYDAYuTEYDAaDwWAwcmMwGAwGg8HIjcFgMBgMBoORG8Psfxy/iS+Zo0HrIlKvQbgGqFXM21f8ypyo2neP3B4j55bi41Wew3KQh7g8OJy6lYhLCTnZto83ntvnY3nb0n7HUJbcNFvO5hWDwWDkpvAXhF6JzZ6EBZOLQJ26JzZ7wb7AP5nEvTO7FYfTLuJywXOMJ35kquQyz20SW3p835iDPAKP2uKJu0MJGculcIb4dCLCo3celydX7J+kynojcKhoMBgMRm4Kf1E4y/f8W8j1majqc7d/2RqO4c4uRu0rvnECb90PB56Zc5nnLqqNLkozbXmcQr6Yrg+nYtLei1Tb7JfPZW2jHLGKs8TqNqcYDAYjN0VjMTi3iJEb8eV0Gt7Eu3vPdsS77vJi1L7b5gO52SMX5KYBHs1blNDxfEYBkpvWysu0kRuDwWDkpoAm+nKoRsQLdKmckBt2+o3wOFxJoYKvGiJMvHTXj8injkpfTj2rpIhNrSBfrZJChfYB9VxOHuVVmiBf7dl4i9+ElSE8M0Xb1eFdKueg3bNorxp4Rv8iGbnhHRrHXRw9crNO9XWlkLiZeLiurNuDvqqq2s2XkJWi3+vovELyD/q8lvc+WVHlc4le9WTlq7zEPqhBivaoghRF2n1hMnKj3qtGTuyfeJ86vFPTOJIbvDg3SubxPUl59UA5L7wG7/3Pt0h7VldtGvXN10atlhXSl7VV+rLet5TBu1RRcWoEqlae1aQeNULybpSqLw0GIzeGVJPirg5zRYXj8CqqiGFxyQ2T1CkOz3Fd/R1IID7DCeELMhEqwnCEwwMOqx2uJE1PlZ8Ywt5HesEcCMBlDp87rGQnfD3PP3W4igl1V2WHI/gTCc4jLKyryEPSXezQj/p+jS3E/tTxAH4L2bgzzIDa/bV1OB/JkUg4bnI4Ng3isSPveS/pDqBuoeQGFdPl9MN/aPOyaZCbyyjjI973Uu1aADKxHAnDZ6j6KjpMwWfWZ5DGQZ606RqHNYyfU5Gm1fRI4uG85yrVXsfS9h3VorYipPz9osonXUvSXSJ2RYyLViGkQcbRu9ghiVHvRVHkxv3tRPzljOunaMusmH3bFw/xD2DUPSUZuYEEzGAcr+UbHBmzrCbq/W/lGz6W9sxknHxA+z3DtzTK4WX1jU0IkdrNZbxdyrt0V8+7Uscg/YmQoGsZw9JuCxhrQRxxazGU9GNwUSJtMl2RyUMc7nc4z+EK+qiPzdMGIzfWCOnuLE9lwj2RsKX8/tWfVMLIDTvTuwm7Ui14AcGQyWkk0oIsFjcJX6Ym9YchQeNUWeNUWbeysAdp/4Co9HT4i7AHkAL0hSwFaW9iIRsB+dFpvnK40OFACFjw3jKpnkzb/E34jXr37v46MzGL9+9OasIOvEnXSdH2gx1+cviek1JlsWn6M4zcsPBJ+FJ+78fv85JJljxy8x5Gy5Md3iJM7GmaqfjtHf7Hs1fVTvt2lc9IRRieF6KlJELS3+8Hizd9ch7pTidsAO0sYd/J+3tk6Zs45RPeifLeYSzVYCF/PzgBRdtergzPg3Hwlk9ueDaNMXa21/aCXWN8V/3pVxkbPWiDZeT5L3KD9OIWng0k7FrS75GirOa00zvks4Oq62wl0XmHsM8D+ynGfhD3AJVnM8bF1/y7DKToC31izv3tq9JfxzcaGLB/zbi+UsXZ4NV9MZuDUrT7mcQ7S0mA7qEt97Q522DkxhCX3IhY+UMmlEcIm6Ymo6OSkJtxhOlTIHuoHdi9hN0QQlhkYeuhwo8kXBalRoTJEe/fCJdJtR1k7EVOuVRBwvONMiguTdqJ/gSvyuqi0ryhyjvBt02BjD1DmBCZxmqxvDXk/Sqwy5fw+UnavTySpP9fFFR4LwjPFuTG/XVjoZN2a0dYfd7jz2RHtD1yc6UK31uRvFO8he2/hAtxqUr4JYT9LkRRETQJ+4E+zGSRWhCoG93foWqxa6lI0KNqse3oLdbvxSy/DORVwmeqPNZ5BHp3RYoHq3jrQ8hNOdXnb9LXo1S8xSm+qTJq7N/mjbvvIsjNcQFBV2GTCXs8St1JW6/V4w0p6kOEnaNI6DPqG2vqbWR8creGsLWqrNmEXa7UiKMUGf8QCVJZvquHaYuWShopJ+7qKeKyOCDWamMg/dtPlXuQ+v6a2bxtMHJjiENuyjCxinj6KPTc+kTUqUnIzVjCLlVhE9UEeQ1h7wZSDHZ32ais9G59isrjQMKGKnLzSGBH4P5aiM0E/+6BxMcnN9OiFiPE6UGaOwKpB2L1IM2RisTcq+rcgfDeDr/4u1Ev/utR0pvEpiPsP2g7GMLbeTY3FQmfrwjCZFRp41X7nBCT3Kz3JB7fE369WrBaRJCLy0PIRW8lgfn/xRyCVhqCWx61WyAhqkm6iqjVwshNS6QuccrvptpxNe3SDzViNtK4Ukri94OWRrq/JSGLeyaqyVdQSwVH9P/WhCFJe3ein/5fDei917/UUpD0x9U4D95B2wN1iShL22gdP3tLlZKoPGvwu5Yi3ZrcLA95/2Zqw3O1qs8laqNRRxGSgNyI2qqUqlcDVR89RxxP2M5KWpyhJDxC2LuptJNU2sNt3jYYuTGkQ3LKQ27O8XZzJ8cgN3NDJDdZTHbZLG5lwGNqF9Y2YgKbS9gQtXjfGFHv3JIbEXmXDZFAHava5X5FLDp7Eqj/VwupvEtBmIJFYNuIeu+sVBQXqvAOiS1PS1Ug/ArCfmQRn+dhcExyc5G3CAcSrMcUkUqH3GR5C2SwOAUEtbHK6xm1oFdKIrlJh9zspsq9N6RdDqcPNypy01eVFXlaCpIzBcnILLWIn5XiW9pJEb4rVHibRMhpqcQmQ+P3lSTRf4fZURIL+Qb97yYiXjrkph/jLKjnXK8+xyvStKuS/l2epPwBSiL5PKrDU9RmoZySNvnjYbyq4xKbrw1GbgxxiU0bCMjPiM73j0luApubJonNl6GtVLu/b1lMdlcTWKCKeSdQB4VIbmaGkJubigC5ETuUTiGL6pIIyc1nmsB5ddhNSQIuiUFuNqjFuXOa/RtFbrZT5ObGGJKby3xyofIS49WvVDm/YXfSUEkrZIxUywW5uSyE3Gi1yKKI9xeSEtjryBjfIRW5QeW3kbKGJTbZjGXHJDeauF4Tg9zIya23tGo4jb7V5EJsdjLSJDdnhJCbnkp9dnGK8seo8q9IEq+0Iv2/Isk50JMgP8Bz6fvmERufBTZnG4zcGOJMjjWZaP+5vTax+UbaWORGicGvgADIiZmbA5G2lz4wLJXTTW1U+DEq3zGEabXULWmSm6lRE2IekZu2ioRoyY0YdD6lbCUqRdR7e7WAPKjE+S1VvhIeHMU+JRFhQxRIjGKSGy0l6s1i/4+hryI3Abl4NrHZ7ufSEHKxbWKzzVIXtYBlo1YppdpD7FdqKYnPQ0nIzQcxy9fGz0KEqvjEhv+vVvXaUz3Xl/jtQ1gFxq+EBYbSu6dBbjqoOj2u1KlNFLl5XJG2cmphl/7oH5Jn1NH3lipPIdPtI8hdLdonMCoPbMfC1HINEpuNj/8hQiq/DNWumtxcmaJdtPHxL1r1xPOzlMRTjwc9H02wedtg5MYQh9wMVBKEW9hhzVOTyQwv/kr1bBdvdyX2Cc1ZcJolWdQDO48BKnyx2tEGIu8BitxcFpGfVq3cocK1KHs579WEZ9oI+c7E5ntyjlVppqtF+J7E5pNV7VQZywi/X4XVYZGR8MOStLuQpluVuqsH4QcpScTTSnKzrZKMCDHcSeU1PKHsl1KQm0tDwmUBa6HCRWXwGs9eY1fdSi14vwVqMPK4SBHEskoisy9hgZpTFsFximC+FUFuhHC/HrP8TKWuyqYsbfcxOkSacqkq56HEv229Oia2NPwti3oriHdGim9K4ge2Zd8FZIXFPRjPLwbkhmeHJra8abuuIsvjEkn8piW2dK9xk5IIiUpwMmStFGQ5aO/6vP9zKu0kRV60uuqixOa7pRpA9AIV5ghFbs6PsZF6wd8QeN9yYKs0RIXPUWrN2jZvG4zcGOKQm+0TW94JsxjJS7aahHuoyfJJjzTIZWudETVfm9h88ZqgSiL8ErpJEBwR+7dDQvM+O/zgNE1FNakFxrldAsmMIghHqjifEicTgvW+2iVeDwmQSX5vleZz6l9T2WUIroKodFWSlP83mFaLZzXSyIR8AIvpYsqbn0hxHwqT+etq1y0GldeoRfhLyGRA9o5QdgsBGZWFZ59EEieMPA9UWkIQdmEBv59d/4iQnf6pqpyH6NsPVNgJkI5+vP85vI+0/yuogYIFUNQujymVxEbe9b0IciPlnxaj/IBQtVFSiUCCcykkvYlasBd49jkXqXR/U8fh1PcdFfe8xJbGve9qchnR5jL+Xlb9eCVj6hclBRQpaB013q/0xvI1xOmVoqy6iS2Pyb+H1PSCxJaGuQeqOE+Rvz4Kf6Yi0/U94vcmktkzAokr3/4yr907JBv3onJG8tYtCRH/GpImhH4n+uK5KBWvwWDkxhA14YxObLrMbjYLRVWIxcXsWCurnecGwgVy3LZbYvOR1b8hSl8rvA1ZauuVuS2Lj4ii5djpUd5OtgP5B2VdCmGooeK0Qt1wiYp3vFr0ujDBXwkpyYSQzFNpLqFs2YFeqPK5EOnPMV7c2V49ZdEUo85VEJFVWiIVo+2boRq4lnq0oIzpiU339bTSKifUcCt4p4tSLbKkkXxOp28nJDbdK3J2IrmhagZ9L++8FjK0v2qf5ZC/JuQ/iHZdhRTCv+m5DgvbVdS/jVLFbEFuVPmHpSi/oYpfi/a7FKnJ4bqfvMXzUvLtxtgX1dRukLOASO5AOUsYRyL9OE6NsZox2r0RhOpapIIt6IcjIYWtPbKeRf3WQwAXJNQFiynKKs2mYQPvPyuhbNo8ohuM5Z6M3aBNV3uqYtmoTCPu9RDKut7GyP9GZyaSOHul36WfyiSJ05b552zmhhkJc1VhMBi5KQRyVC+x+RK/KNwd7AoNBk999S9yYzAYDAYjN4W9UDVHinAXYuvlChdiJPmu7b4MasyIGuYRpZLb1trFYDAYjNwUpYVqqW8EqJ7V4MTLImsrgzc2nlT2J62tTQwGgyHJnDlr1qxqhoJD69ate1euXPmSihUr3lmlSpXVDucIqlatOt9hYc2aNY/ae++96yxatKiqtZfBjZfulSpVurJcuXLZAdzYudeF97D2MRgMhn9j+vTppRMzZ85cYyg4LFiwYKUjLiuOOOKIm/bZZ5/nJk2a9Ipg3333fXrGjBlXLlu2bMmcOXNWWVsZBMccc8zVjuy+MHXq1IemTZt2v8MDbtw8K+HWPgaDwbAlFi5cuMYRnM4mvjIYDAaDwVCy1FLWCAaDwWAwGIzcGAwGg8FgMBi5MRgMBoPBYDByYygJg2zTEfcG1hZJ26hqmE+kxCZP4dVzkec2JaR9xGFm01RuOlLkITcz18th2vK5KZ8bjM3Xk8FQlMkNV6XLFemt0kxXCs+4g4vh5FoeR42z8SV0CtfDz+T3uMA/kGGLdpOr+O/DZ1ALa5N/tU8DrtiXe2xO9Z61x0XHrcn8YUXkWwbXAuIjq1MJaKdZOEkdm8P01fC59HZOCA7ffdrlQ6hk3vhPKieiBoOh8MnN5b6n6xTx6+Dz5AW84q4ohpNrafzLzNWekXFWdxAOEN/I6eRbjNpBfPpUF99TaSyyi/AZZDvXLdsmA8ekgVPMU0OIz/X4Diqdg34S0n2zOHEtAW21Fx7ne+Vic3Iut4NXzkH6iTkpH39Ub9K/Z9m4NxiKKLnByd5fYGjMNC2Q2KzjI59bjCdZUbF8hIfoOiq8Px58vws8g5fQBXlbnCFm2QeUZ206OozcGEoMgR1G/55jbWIwFEFyg0fjK/CyLF6th6eZfigf+YJiPFlt4/Cxw6e+l2j3dyfvt74ET9biOfxC+3jytE13MXJTovt3ByM3BkMRJTcYNgqp6YL+OzsH5GZUCSc35/B+d3rhYtjZCoPEshH5ivqmDP+u5ttYUK7kUT9J3Sqpf1cRKZP3vDSSpzJJ8pA6NhMxvhcuqsX5SOyuoS6N0qh/Ra3Kcn91yUNDPKbXlrrnsv2qx7FRIU1LhyYp4lWn/IYp4lXy6lwjSdyK5FlL7exPjYhbISK8EfWvkKScCmFSNlHNUH7jFO/0T3qMYmukiF8+VVup9qzM76yY3145f+wypsvz71KM79Ip2j0zJDwYjzXSKV/Nja2ijObd38AocoP6UPqwcVQ70AetAoPzuCphg8HITbyJRbxWH8W/l+aQ3IwuYeSmqffset7vTH5noKsXUriS548JyfMmxgMcHnSY5LA/RqD3MZnKZL3AYQN5PMG/m6o8umOXcT8T5SEOXzn85HCS2j0+hupMyurs1b02tkPzIS/Pa/shbAfu4v1epi5HQ4T2C6n/3SyGPRwWI9WqT17tyGsV+QiWODyD1+tBwSROnrr9HnUYGdF+k/n3D9hHVE7Sj70cFjKuxS7lkrCF3v3tCWldyTtIvO29ON2xxbqP9j9Gtf/J/qIl3w0q2pWUv5p2PcVbSEdh33Z2SF+dQLuuwWP4zl6crqpOLbxnI8X+g/JvcbjBYUcvTkeHE2lv2dDs6/ABXuuX++SXNNtTr5UYSEu/tfTiDBLJH3HEKH9eKoNn1aaPBocRICOTGGfTKPshxvd9euPBdziAd5YxVNUjuAcz/lbyjcj3k+GVP0OXT3hN2vhi0j7ucGlIe4eSGwiLfENnONzLu/T04mxHH6/kAMO84nggw2AokuSGBWt1sGt2f8uM3Pz/ItzAWwSzscfZlrDJhB2idqzvsvDVZacpD34h3lUYKa9j8a/DAvFdICXBdukf1Zd4iHa4jbCvhcxAUoRUvcZkfxQT41gWxGzSlFI7cinnILWwyiLwh8N49Y7tSXu+CpsTUf+bMbYOCNF7wSkVIVYhi7HY8nwfEEPC9iHtwfyuQft9qdpPl38l5a9noagd0Yey0L0Y1IHFK5uFrZqKtwBD8dZKUvIMJ5j6EdaW00xB+89icRxLWgnvr/LcmfCAwNWDYPjkZoIyNL7ck8hJ264IFmAWxr+DctxfGzUmvtKLrfs7kjbsqRZoIW2/OeymxnhwaOB3DMKPkOcODxM+zmvTfg53CHHldxc8mL8cSMYwkH44sNVDEndr0BYRfVWLxT0w4g/IjZCoH1W/H8WJxbMIW6vyEHX6U4Q/p0kv8W8ICI+a26ZGlD9USVwupw4tVN9KnMtSkRuIjbz7QNU2r9BfXZWU6WZv/hCzgP1s8TIYcklu2GVf7UkKtnZy8z6T2insvFYwkd+ud8BMwEIQuquw9Rwp7cyOUkTOh/mnKZBalGUxfdwTn3+OlCZLqZr+wwKld5ZTyPdCLT1gVy2Sp7r8FmnHs0yeAeHZlbSPB2J+pDCaWCWrfwa74vpM2u8rcpPhtakssC9Rryoq/CTar6sKu4iwTiHlr9TtF9F/ldiBa8JQConMhwFhVQvSMV763hCJx8irNATlBUjWzt6mQPI4kt+iCnrVPzXDSaAt1FK810DGiq7riZDruipsHAR4spJG1OA9ZbFsTngHJC8rvPJbIO16V5HGyhDTv/ViqlRoS1RYachwILEMxtClug3l24CYDlNphQD3TvK9ZbHIn09eQ1T7HE/YBjVGq0AKXwjUhJD1lvTv80odNpp266fK68xhgcVe+Wu98kvTvs8qtV0tNjePBG2QhNzInHG9116nE+881S9S50NVui7+xsBgMKRJbrAbOCdEhTGHj7D3VkpuPmSSHsNkP8KhW4j6oQo7tAxUF1ORpvym2w6xurTLviHlNWHSlL4YjCrlB9QwZVQ8IVbfJtSlbSJ1Id/jvDzvRvrQjN8bUDmsZpe6BimMLATXqV3tFuQmZv1Lo0r7IBFxvwgL1w+BxCtF+71O+/WKU35IWZ0hpgeGkJ6WASlSu/X+XrzyEBt5tpMiovcjuWkQ0v4n83ssv8dHfBf+UfAOvOsVKkz6/Y6Q92qdUDY/hN0J6Q76+dSw8nl2Hc8mq7CAnHT0JDQStkqFNYS83qfGzxrI0QuK3DRHOvc/pFs1AvIRo9+WaHJB2ETCjvb6UaRFci1DTW8sveGRHlGLvp3wLk9E1eqHLQ0pvxHS1cqo2+ZBloT0VIwiN3wTT0KMdHvdxDe3XM2/QoZ/ZSMVEO8KtngZDLkjN0eiflkJyQnwHB/rTUhxmm5l5OZjdnf1YsSXCfBsdmoDkDz86S3OB9Eu0yLyGIlkYXpi05Hzj9kdllG7yzuZWJupdIGq7CRPInQvC0yg6nossdnGpwIIM5yMIjeR9YcMPBVFbhKb7nmRtBMj3r0xYy5ov4tpv55x2y+kLf8OpClJ4l2v1RDeswt5to9q0zshl01D2v8Efs/m9wgvvzER5KazJjcsonJnygOJFPfeUKe76eemhJ2ThITODxkr6wnTkrMBhJ2twrpTz0Pp72AMZYSUsz/jNLDdmhDzuzsjhFzsodtXkZhX2UTU8KSDb0FuKhB2E99SwxjlL/fLV5Ksi5Hg9kVq9IQmICHkRiR9X5Cn/ubCDL9HKPWkSIWm28JlMOSe3Exl4XsZ1cIrSi+czW5NPuROMSeokmZQ3CxF3KHsDE9S9hHrWFxTkhvUAwuYrPsSVhvCmZfk5n7eKYx8yGJRNj/IDVIZqfMlEe03jPY7QbWfEIu/ckFuArXKdRFSpur8+6ow2xKeXaTVsrT/XTHIzSx+7x1Bbk5OQW4qoL77PlA1efFrKhVJGLlZQTnTk5CbKSEkLhW56YKqcF1Em/un9tqh5vkjkLyEEaEY5GZCDslNRa+Ph4eUV01LlHxyQ5/PppwBhFVnnKciN7XZHD0Q8a7VPDVyAyRX35DPmYk0L3U0GIzcxFvgF/KR7ZhmupImuWmaJF45CMibXvhayE2PkMX5AC9uT+LO8SZpITcPKxVKFmqpdMlNYOi5injLQsjVMcpWJiA3ayPIzQFxyQ12DKJieTHx76PfGbSfiPff8J6tg9x0j1N+SH3aQUKkrQaF7JIDI+OTyHN+SB63ooLaRrX/HTHITWAbtCFEmvSvskLITaaSKC324jZA1VM6hNwENjeBgfZFIe90HhKx7by2jkNu6iFd+NGXdEF8DuTfTbSUBFXOxxCEyjkgN+NzSG4CtVRw2/gNHpEpjRSqdhJyI6ezftf9ACmRcf64pzL2yY3YRD0U8c0H7jjk2xP7J20M3h611XcJc2ViMOQLuQn0z8O8cNG975rEtmII6WYXY3JTkwnsq0SS+1FUvM8CmwUm+qcgLH0UaQgWnYO8PMYRfg0TriyiU9jxPsJOMbj74j52dppA7JYIN4q9k/oHBsV90etLXDEe352yN2DkGJCo3sS5it/Nk9Vflfc4i58+gnsaEoi2XtzaEJDq2DZ9mth8+kza72nar3eq9ouoSybvFZwkOgZbmMMgDk0UiX0HctDKW3xEPTDPyzewuakb1f6JzfZa/0hvEpvdU2RDWIcqtUlbyM3FKs+xvH82tkq7o54R9xZ7eXW6nXesrxbfx0PUohWQzl7opb+Usrb1CHd2YBcSsuH5ib6Vesnx8VuUZEOMh2eFSMHeSqTwy6by1yfP9gqxuSmtJM3lvXd8AzuXwIB3OwhpNvXcHcK0DhuXDJV+sS4/sfnixRsTmwz/A1cavyK5qanGZ/DdrPCk4tm075mqbCFak4jTkblW2++cwHfT1BYwgyHvyU1wL8cuERPQEi+8LBP1uTyXXYsY4FYrRqQmuGzriMTmY6EzUa2UiogfkECZjDYmNp10uZGw/yApEOPFmwm7k91ZOUUWX1T2CSL1OQ7ClE17toY0/pXY7O+qMrvpC1R7t0ZaMpj6ZGNTVYWyRDXwi3o3wT0eIWnMApGNVOBI3v+miPqLcecoFtP/P9LNAhssSuuoV0ewHWF7QkKCU3nfqfa7KUn73QExKhdD+vaw964/+fYftNUnqGbF1qkTfbBOEZAKyo4naP8q9N3Fqh1bKsL6P8JFMnWZUnN9A5mUPMVQ9WTCP0ZiUpZxtVD1d7YiOuWVtGygsm0RJ7c1edYJqcbrqOg6ME43JjYb+JaB8Abq55Mgm3XVmH6evDIVcbrBq9MWxuyJTael3qEfO0IQHvNJWYj0sAOkJBjzQjAbqW/pVsZmZSXNyWaclWMcTlThExObT0ztr76HAPcFUhtVfmBnuIMRBWAAALKTSURBVJry60K0s5EUrePb/IiwC5jz6ic2G0O/hvSzNH15bkh7naNUi6357ldA7Hekbscl7CI/gyFfyM04xNj+6ZZ+qDj6eOF1IALngTV8sF2LEbmRBWcGE9L5vMO5TDSVItKUQ8S8gYVdJkq5g+RsJt5SLIbnq7aZ50lf2rCzE+PO4G4VsTU4CyJRl8kzqNM5LPAjmYjP49mhkLOFLNDn01f6JEwP+mUNkoxyIe/UjYn7BBaTqVH1h/gsV+WdS/pDyGMJ6oblCusSm+/5CNrv4pD225PfByVrvyT9WQlytoY0bSLiNWBxX4mEZaT3vIlq//Np/w5IU/R4P8BT1cg7yJ0lw4l/oqey2Yn2WkP7zffUJCNU/iNCyNsi1e4yDvqq59V597MhK3t4Nh61sCcJ2vVcJDYjvDElfVPWI/ST1LfhG982gtTsofq7b4x+Ok7VZQ1Sjsnq/c+j3PZ8K8F7nwHJbMP3shb8/zeiyuhOujXkW8Yr/3iv/LE8a0EZYpu0I2G7U1Y3fu+q2mwtUi193cFIle8eIfPmdrT7MsbgKFu4DIZ8IjcGg8FgMBgMRm4MBoPBYDAYjNwYDAaDwWAwpEluZs2aVcdgMBgMBoOhuGPRokV1pk+fXjYxc+bM1QaDwWAwGAzFHYsXL17tSE4nE18ZDAaDwWAoWWopawSDwWAwGAxGbgwGg8FgMBiM3BgMBoPBYDAYuTEYcj/IE4kagX8lL7yp9gWVIo9GUTdRl4D2qapvRy6G9a+Aq4MyNt4NBkOOyQ3+fE7znR7GSFeea/OH57DcIP2wIjSxynXyh3OF/zzcEuyC4zy5Pr26DbRC65uGXJ3/TMLzRI9riG9xQFoxIn0mLkXW4txxhxLWPrUZu+LfaU0xfo9T8Mu0j417g8GQI3LDhH9tmOPMJGnq4zvnVd87bg7TLysCE6r477kcB4yH49ROFsJBkJxXcDLZwQZaofXRHmrMzPee1cJn1RxxZBiRviY+nX7BUWWfHNajXOCUsoi1jzg1fSFw9JjPZVVL5fk7F3nvglfvPjbuDQZDTsnNMUz0gqEx0zR32Fl5wZ2bZpl++jmFvChs6/CuwxNSt4g4ByAZ6G8DrVD7aiBjZkEu8jiHPHJKbmTxnVpE26cvHs3X53M5sjnZ3sakwWAocuTG/Q1wuBT8na56SchQbhYalX5+IS4GDZHK/BLlSVrFFQnOOBtohbp4D80DcnNeTsmNeM12+I/D0UW0fXrmN7lBqvm6Q2sbkwaDoUiRG/fX2OFqbExmMdmnS25G5ZLcjCpMcuP+MhyWxlWNub+uoqYKCa+M9KdpkrSVAwNJ91fFoZ6oBCPi1ia/Rknyq6r+XdehlPpdxqGdQ3vJK8m7V+HflURlE7PNWpJ3pSRxmgbtIeVE1T94hrqoboq2k/waQMgjxxxtmxESvg15iLHqmVHkBmNliddaq11Q326rVLjz+d3QS1+L8OYxvj+JV5bfWTHbvwnpmoWNH/fXO4rcSBn0nfRhuXT7j7Yb5/CBw88OI4lXxUvfnPC6Kb69Kqp/a3rPK4bVkbHdHoPjism+D+pQJ532NRgMxZ/crBTbEv69NIfkZnQuyc3oQiY3QgreYzEYlMM8+jic5LAcQ9dr9Y5WbHR4/iw7XrEbecfhD4dLxHbBy284xt3LsS85X4iQt3gtxDZI/r2B+s/meQ8kcWej9nsFO5TKaiEZC7E9B7si2YV/l0ySwemi06WvkXyI0epIL44YXC/C9kXq/7jDNVoi5v56kcejLD5HOXzl8DvvVTakPS4kvxUOq/0xg2H6bg5XyqKuF30W5GMJX0797qf9+3jkZbLDVcSTej/nMIHnpR0O5b2l/PuIt5fKYyJtKuG3O2z01Zgs6lPot+UYz84PO/3lpauJ5DBoW5EeXe/bgEWRG+kDVNDy/neQfnBI/y1WdXtC9x+ESvrgc/or6JdOPBdbulMdziLeI8wtDTyiOpZ8ZYzugC2bqHy7Q6jEaPzJkPHVk3yX0w7yDUz1iQvfwDriybe0RL49WyAMhhJObtzfQUwspfm9bCslN8OwNfo2SiXFhN1H7ebl/91EUuIwhIWiCXG3c/jG4WUkM9XVYpzNpH8oC/b1hB2qyprG4lqV3yOJcwfqkGZKcvALZOBAh9sgHrIj/9rhRpVnYF8SLNJjlVHuiw6HYT8hRGRgRBvUgRDMVWEPkkdfJRW4lh19M8IGEecqtaO/jrAfWKyn0g9P+GPQ/Y1weC1YhGnPq4g3T8XbnQVSwm/wiISQ+DsDyQAL5IcOv3nkZi/ST1eESfrxp+B9VPtJvGleGy2grq2VBOdB2kO/U1/edRtVn5t1GRFSjoshZG1UPtmkzUhGbtxfC9pgsJJqSH//GJAv+m+jfl+//1R+1xCvgfedSJ4XBVJEvo8/IbK1Vfu9Rr4vMP5OggiNgXwF38sobyx8rE9QyXgk3mJPYiPvOpnfYvh8hZzKtAXCYCjB5AY11JVa5bEVk5tplP+lEIOIOD0ggl8QV0Tyx7GTvoWdbhYSgmCByObEVSZi9Mv0wkm+3SBWF6nF8DnISmnyq6xOv4wg/zIQhD9DdrZdID0nqLAJpD+O32WQJn1P3tVjtNN8JFxVVNgeSFx2V5KNhxyeVuqmWhCJRyGDWSw+j7Hz3yWknqfwuyLka41Xl138Mcc79SBPTewGsQgP8vLY4Kul6K9fvLDzIAo9Vdg+pD1ChfUn3oleOUJ2f3V4KWhnyvnYk+6NTabGot3uJJ8yatF+G4lguRTkZikEuBzjqhTSEXmPy1X/iSTkKdV/tem/RxRhEaJ1I+2q3+EM2r+NV/dT9KEB+qoj4+85Lbkk77JIZ/4hN7yrEM3/eHmXos7yvgMIE5XVp5p88q0NsQXCYCih5EZJEnxRdrAD6r2VkZtdmBhlUeueIu56vUtETfOZw92yACvcxg72IJV2OWl38Ejm70qq0Y+d9EaVl9zHcg87/dEq7fW+RIHwTMT6gX3IeJFkaNJAvNZIFDbGaKMsVATXhTyTssqr33VZiKohnZqPVEzITAUV7xYt4QkbC9hj/R3swFW8ncLGHO8k0qCbVNhFEIm6XtxzQ8hNBexgMpHUTWNB/TNYOJOQm5WE7eSVIwv5vQl1zYJIT/j9BmqwSsFCnaIf6mAPJDZFYlQtgf+DIFSNIje8z8MQ2fPU2NrIOF0RqPGS9N+jQf+FkRuIvpDf53U/q83Bb0gLaxDWhv6/KuJd53jkZgS/l4TEPYFnZ/O7Bm0rZc4MNnG+utNgMJQscjODCfEC9OUBXmaCuIuJv8VWQm7aM3lnpxJbJzYboZ7K7z4sfPtCAEpFLVBId7ZY/NxfZ8hNsHOeRH79g7yS5HcDi0ObkGelsHtYhx3KfiHkph3pb4zRRiJ9eR/JQUaM+LsiqToCG4p3IUflPXL2i2eLM8bb4QeShd28/IdFkJv2kMOb1CIsUgi5rK+WFzf0tBRkbTVktB///tsjpWHk5nLCdg1pj1U8O1ARnlOR2mVD/OJewbAz9lRip9QV9c6LnkTNJzc1IHirIDqlkhEp+uEyJEw9EpuvSCifhNy0YF55PeHd/5PYZAT+Ps+bqb76OYwwK0mhJjf78vuciPpm67wgZv8l/FPaK8MWCIOh5JKb/TCEfMrDZ0wEbzo8IFKFrYTclEXyInW4JkXcs4k3k9/d+b0mIn5t9e8lScjNFfweR5wZEYSlZipyk9h0IkhUCFcru51xuSQ31dgJf5MIOb2V2HwapRQ2QK8HpAEV1PuMsfJe/VORm+P4fZBX3lDf5iYJuXkCG6TmEeSmlwobwkJ+YggxSUVuLiJs75D2OS+M+GBrE9gPCakdm0J6NovvM1C/VOR3KnJThfd6OhHizgDymkkZi7z+q0b/pSI3TVDbfqrtcBS5+ZAxVD2H5Cawh7osJO5uYcQHG6AFqE6zkVCVskXCYCiB5CbJ5LnAn8S3BnJDHQaxKP7qqxVSkJv67Ih/8HfegVpD/V4Ug9wE9jJi07NtyO50d48cyOLSyos3m3K6hEz+J4WQm+tjtI+QllvJY6H3TAycD+HfXZFGaOPOKiyOIrkprcKvi0FuAhKxMaS/JHxlMnJD2I1hpCOx2ci6n5KmPMBuPyOkz/uFkJtDVNgRYXXi2UbsS5rye1tt55TYdMLqt2R9gQpTxudZKqwC5OYFT+Xnk5ssVKVSv6O9fMXo/VjIzfb03yL1PCCnjyc2Hz4IyM2PAWkk7AHSDwwZIz8jDcrwyM21MclNR+K/lPj3sfNAMjmR3w31d8FYfwHJUSNbJAyGrYvcBAbFw7xw2ZGJ76dtItINId3siOdx088q1EbbpBKSyfOTRMQNxGqhmx8ikfkFuyXJR05/yOmmHireipBFsg3k5hK1CF2rROkzsMmQk0w3aelDYtNpld8S3iVqqBj/kSpgQ3I+YadhIFoOeyFZnG6N2T6BsW82tkfynnKcWU7qjCFOcGfR7UgVsojzG5KbOoHtC4utkLPGqozhQT2VROF1wg5XkrZ5hD2DCqyyWkR/8NQTuymJZGfCRPX0EOGrkaBUJs7XgTQHI9Tg2PdgFs1M3un/ySKLelve7UXeqZMqvy7kQBOGqVrqQ9izKchNYGd0H4Qxgz74kQW/QSAxgTT/rSWKfINB/60j7b703z5e/91G/wmp3Z/+e5J3rEfZEkdObolhenXaZgTl3p3Y8s6l/VD99vEIzxZE1HvfmdRliAoL7JqO8eJehWQpkFRuj1pRSwrFhkcODdSzRcJg2LrIzepEiG8pJXFY6oXLAiknQdby/D9IK2pEpF+Sk/QFTHD6MjGL+FxOfgxAGiF2B0ez+xPR/o7ezvYGtXBk6119YtMJlO4YWwai8bogkLJ8iJ2NkIHmGG/qvH5WO9gK2JwEdkIyabdSO+KdiS/PHkQiN08RpiNYWE5NbD6OPTJQLSVpmyzshv706rZC7ejrKDLwDqqao9W7X8AueidI3f8vVCyOjRQxezxQi0J4PiL8edRtAVn7GlVNJdrzJMK/oR3K0/6LlOrnQcb6fYQ9SxkZakH9jUVfDFWvVERqF+L1QhLzByQ2OGIvJOlt6jmUsbMGMqElKwdiK3MAcY5AldgtSftXRzKSTXteTNu+Sdglic2XHAbvKxLAgUilSkHEf/f6b3Vi8ymoOrS933/vK1LUyiMfH9CvbQk/mTF1Hu8mhEkMqvfzpEWzSP89fVVbjbOOkKngvZqob+1G1EwHk/908m+v8pd2eIVvuAf5S78fYnY3BsPWR252YbfT1guXiVyOkXb3wmszkZ1JujNZ/LrkZfpCIjnbI6pfwEIxHymKLF5ZIfFlN78HC728a1/1rBJ5Be8pceTSsn78ewU70uOUBKISC+AKpEF64m4AoTmL/M5gkdSX1g1FynQ60o9S5D8DctSX+qzg/0sTMd0QQKxWBOQvQlI3F1uV4P6bkSysQmxqQuqC8pdDcndRbbQyoS5mQzKyCImRvFtLFl19x0p/1b4rqYO++FAW2XMZY02RMkzU/Uk7TSXeVPq1CWVP8KQRw3nHiZ4aqwZkZSmkckRIG7VAajeFvE9PJLnZWqXbhrY7V9ndDKOsrl7/BO14qqcC25G+W6HVnOp5U9V/fVTbLfYkUkIcj2ScdfLy6MS7L4Ig+nZhA9XYD8Zfb5XvEdQ9eIdxXvpdE5svYzwgRE1VhzEzjHovTUTc32QwGEo4uTEYDAaDwWAwcmMwGAwGg8Fg5MZgMBgMBoPByI3BYDAYDIatmdzMnDnzAIPBYDAYDIbijkWLFsn/myRmzZo11WAwGAwGg6G4Y8GCBfL/Jia+MhgMBoPBULLUUtYIBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8FgKMLkhuvnM3OYNiuH6Uprb9GGQhw4m/wmZRTh+mVZPxkMBoORm3QWjt1x5jcwjTTid2ecw0bxIZNmeS1wzPcJjhEvE99NBbxYlsGp3h74GtoZ78mTeK8OWwmpaY4Dwuvi+DjKYRnb4+unYprpMnE8eiY+kTLyoW4Z+A2rWYBt3gqP5cPx91Tee96S5yP4fx2b3AwGg5Gb9CbaZspz84iYacTz7jKHz0m3MM2J/W3S/ao8FIun65EFuMCUwyHiJZT/l7yHw2E423vV4XpZmIsYGcnMKymG+2usPF9LXzbLh/rWwVP5V9qJY8y0g+gHqd/VeVwvIeen4FVaxl7/AuzDDsqDumB4yPf1FM9u0k5CDQaDwchN6klWvPBe6PCxw5+yu46ZrqJDNYd9mYDnp7FLFu/Ot4q3a7wo93Z4iHweT3d3nwcLjXgo/wwpUk0Vvjd1EiLWvAiRmz18L+u5JHh1af8v80NygzdrIZDTc5C2Mh7Uf88HcjMacvMNY79HAffjwQ4/MsbOCHku3uQ/lP6xic1gMBi5SW+CneFwKhKLf+0gY6QfQboFaUht5jtU8MIbOrzr8IND6wJeZBqgGvtUSy6QkDwStfgUErGp5/BwXksZ3N/dSFaaFrkBvWnM/OZwTT7lL+rRvwtBLXo+ksGXHV4Xou89F8noXTapGQwGQxrkBmJyBdKb+TkkN6PTJDeNo6Qg2Hx8XNA7VSQLH/vkhmfn8X53haTLyoOys2LGy0CNsjFYiCVtmA1KOvUK4sr7OfwvitzkRBXm/qognTjKYaq/eKdRt+apyE1u+gJJ4l85ITf0QWYO0pVFWiZts5IxNsx7LsR6qU1qBoPBEJPcIK24RlRCapeY7+QmxSIhNgZX5/TEVj6Rm8AeZ70K6+pwlsMa2nCdQzv1vAxxVmMwOph3WxWcSHOY7HABedyOCqJiiv6S+L9Abq4jbX8VZziGt2sgQaJWKxvR1nsiORAc4vAfhy98ciMSNof9HM6FBFwq7xOzXYU070/7CXGqFzOdqCpP5H3lfQ5HfXN1SNztUC1dgPRpfA76/8J0yQ0StFkOa5H83CD2YnENnrG5EQP+Hkr6uVI9b4Ikc1xI2v0gPsNswjMYDEZuttyFy8I7TYUVNrkZin1BzwJvsC3JTX0V3oNF9SeHAYQNcfiaha0ip4C+xui1OsThdCQN2Sy6pzk87fAmxrULUQH1Jo8ZxF2Sos/KQqQkbn/SlqJMOUn0gJAswg+kDkJyKnt5LYRQtUW6MgOblg80uaGut1Km2OXUgmxI+aenQVSkXa+LGV/KvJM6VuPU0GWUeZkXd0+ISUvafhXxjs9PcoP08QXasBptcz/tvUPMPOR04lsy3sTOC7XoG4HBtfsbxZjcNiTtEt7zIJvwDAaDkZvNk+PevgGwmjB3Kmhyw103svM9pVAabBO5kYX9eyF8Drs6HMGiLLvnqSru3IBcqLB1LI4dUR/JYjubeBdDTCogfalInrKQlSJ9NcjOfal2/pClbH2Cy/3tRdiuXtxA1XiSCtsZA9ruXvs/z2mppoRlIJ0SctdExc1AhSX5DonRtv0x1o1Lhs5xeE7ffQQJFGnVVZ4k6yl9ug9J0SdIt1rlI7kZzPufGtIHB8fMYwGntDJVHST9UH4vhRBXCElbgTFWxiY8g8Fg5Gb2PyqVm7lnpjyLbUWl9x/D71iqoTwiN0eyqJUqZHIji/6hHAU/BpVKPS+uHJsfi8SkJjvsF5F89FLxptAuU0LKGxTEJb/jMaR+MNWCpSQ33RQxeYjTXn5du7DQv4lkIwMS+YqckvLibmFQjFpE2uOOkDoE73ZlqnGCTUks0ixlc2JruRfexre5gYD+QHssB6uQgIikbVA+khs5wTUeKVMlJHzX8J5Hx0ifgSHxWhU2Xhuuu78bHTbYhGYwGAzxyM0iJtEfuGMmwJ+E/47tRaxjsbklN9iJrC3IC9QiyM3H7Pprx0wzHduWvVD9/OGRm4Nol2kR6Zuh4pnDXTufcgoqXXJTG0mQqPQaenGrcxLnD1RQlXnPuzUpQbJ0r0du+lLOzb40iUv1fofUVUhR30u5Q6ZFjDYdQ5kzvPD2IeTmWEjMCCRmHbkbpiFqorL5RW68sX8BhHhmGuSmLtcLHKTC6kHMXsCA+kl5R5vQDAaDIR652ZZ7UiZh1Brg1sDug8W2Vn6TG7FPoLw6Ic8KTIqTzKA4JG4HbFvOD9oIcvZ3XHKDQagQg334XZOyH8khuXkb9VErL24VFstveMdqlPOkltwocvNloIJS5ObRhOcew/11htw8lEjiOgP1yRu8V+kY/TCWMudFkButljoRQr5DRF7pnBhLV3JTFVIjasSOhE2k7sfESN8TSWHPkHr8js3Wa4Gdl8FgMBhy7n5hHpNz3zTT7Ry2IMVI1wOj0apeeANO79QosAbbUnLTNEm8UqgLPtKSAUVueoaQm6kh5FKIyFkqrI4iN6VikpvtFTG5n7CBIZKbD7BNKYPk5l1si9p5ce9CmhdIbppwwunDEHVXT8o7O0Vd5SST3Ex8Ycx+GBF27J57bkS9drMKC2xcbvKJjKjA4hr25pDcHEPZmsxOSkNycxQStbpe+HjqIYbGzybs8j6DwWDINbk5IxHifiGxya/NPb6xqnq+K+kWRzz/V3oMMt9H4nA3kpAA7yQK+MI8pB8fYFDbOEm84FTLO4H6ChXDvZCbToGaJrH55uapIQuYhK9SYUNZvB+ErFROUoeLSb+dkiLskQhxT8BJLpF4HMLvDGxTsiFJWeodXuQd9kBFkqFO0B3r5XsQKqEeMaV60/m9TyKJjyTa9yXqsW9IPs9DmCqjfvov4aIW7ObQmriXx1GDqfzPh1R0iRn/Guo4hN/llbr3MEhwuSTpr5I6h4TXxz4qG5uczIj0lbGZK2UTnsFgMHKTfMJeEUFuTid8lhcux4KPRm2RzYI/LxDTh6Q/nd99OTqdnQQFIo5nAS8LufibsicRlhESvywLUzaqnTkcCX9MLbIjiXcOYXI3TDl1KqYd6p/gJNVsTsb8iORETtF0SFLnBaSV49KLHfoRHhyDPonFVqRR10FitJSpCaeRslGrzMP25y3CXlOLdm2kSVK3Xci3C5Kg6THatz95PgDhWJWMuCmy/IMiYAv5f2ATJu/USBHFn72xI/Zje8Xs/8AoPBjDk+mrjBTpjiT+p5CambyfhD3BibuaEeNNVGzfodIrHxLnIvKZm6T8s4izv014BoPByE3yCbshthRVvPAq7JYreuEVsZnpSzpRVcgdMPUj0ldQ5fQgTRjaF9SOlHc4DVXT0yzat0DIKidpJyEscq/NalRKAyABC1AFHYkU5kkIhBDHBiqP4SxuIi05ANJwKnmMT3YCifLWc+LpwMCWhVNTe7DjX8Ppt4lhti68gyyQcuX/7fTHHNqimRe3GiT2RvJdGvckEiRvHm11etyjy4yrW5HsrUAqswFbsJpe3L4QzmfkZFcipuNX0g5CJfUYfXUz9a0W471Ox57pVsZ3fVRkcoKsTUS6Kuqo+wMRJ+lGQpAGJilfpEOPJ9K8tsFgMBi2OnKz1TbWpt17hh+W2zy936UTMW+uzaN3Kp3II6/hfr4lrO8zC7qvdN750UcGg8Fg5MZgMBgMBoPByI3BYDAYDAaDkRuDwWAwGAyGnJObmTNnrjYYDAaDwWAo7li4cOHqWbNmdUq4/9Q1GAwGg8FgKAlYuXJlWRNfGQwGg8FgKFlqKWsEg8FgMBgMRm4MBoPBYDAYjNwYivVA2XTTbj1uaq6Q7GZkg8FgMBiKHbnBAeMo331CzLSdfZ9SMdO1wruzXKvfuhiRAnERMc73ll0MyY04mrwEj+jiLqJ6Ea2n+LjaPcpjOwRtInHGMab24t/tbFIwGAyGrZfcBN6iR8eMXxlHgzfhCHN5muXthz+gXyn3K/GVVAwIQSn8EEmdOxf7wZJItMRp6ANF1cs0jjOlvU+MeF5feUvPxhP6rzjb/IqxXakQx4u5WTAYDIaCJjc4a/yTRW5oGtKLQ/BOndSLcUhacbB5PhKfSg474lVcvE/3KuJkoBzOFeeGeXUuhuRGHE/+JY4zY8TNcujjO1fN5/oNUl7CT0wSrw9xbsdBZSWI262p0uZz/adGOdI0GAwGQz6RG/fX1mGjw10scsPSTD+cxWNBzPjlUUPV8sJHk0+Rl96UqMGSSBxDu4+MSW5EQvKmgwQ0zue6VcBT9wYIzrIkcffmPU7xwnsQfkshtG1nvHcXG5WrwWAwFHtyww53vRAah5ksAsPTnMBHpUluMiLCxzp84bB9IS70DR2OcDiN9jgosCXCg7QsoCeLFEDshWISR/nHLipsW1mAHU4KsyFBInYcdTjUoTnEr40nzTjdobsK20mkL0jhMpLUaQRpT8UuRcjDtw4tYrZRHdrgSdSRMn4G51N/HI7kZTuHn4TkJIm7Omz8KonOXWmUWz6X9c6E2EgbfcM4KO+rp/BAXi4f2q1cMhWjjI9U78g7FHvJpMFg2DrJjSyy8/n3khySm9HpkJskE+m5IsIvRGIz0uE5h+NRmx3l8LvD/dhNyILQH+Nbed8+Kd5HjFkfcfjO4WcWuHHk9wd59PTSzXB42uFo6rDM4QNIRHeHMg6HsWiKlO1lhxoQsocdviffIyKI7GUOtyE5G4JKUdSR98lCm2Z7SX67kPZ9h+cd9s8rI2v318jhWVSW1R2+dLg2Im4Z3v8zIajeswNpk8UxymxOH6yh747TC7xIGx3GOFyOMfxOSGZec5genDajr6+mn38hvpCv7XheFnu1VQ5rHW7AILqUR0DaoQIVMl3N4QyH/0JIW0e02XF8SzdA0Ct6cVoTJ3hHGWtlQwjh+cQ5FPu4Ym08bzAYthJy4/52drhUFkd+LytocsMJrTHYSdzrT8QFSGxE/fGELJBeuBC+C70wMbx9XQyqU7zXCocuEJrfWXBkwWjmsI/Di3rBQD0khGWUCmsMMXoPA+6mDks5HXQmUoH5DrN4vj1k5XqvPnLU+w6Ht+TkkQrfh747N5ft15uFWgjIG4yl1rnMU9rvIv4t7/spZCwrJG5LiN1GL3xb2k5subqkKK8f6tkuSFQOpm0u4XcdSEo2pOVUpHKnU8Y/Kl2ISWna/DuIUGlIbxWIz0YMoUXKciz5XhAQHPe3h8OHgdSJ8XE6KrpsJFqaeLWD4B1AWf2Jd01gTC0SNn53JM6RxFkbEBza8kFIZWkI7MNxJJUGg8FQqOSGSfVarQIqJHIjBsm3qFMu9zjULQRyIzvyjxxe0saykIJK6vc2qM6uTZFfViAJYdebjUSmvpI01A3UR6ISQjV0vpdPY8Kv4XfpYHFHEvA3C1MgMWiD+uYiL5/9qcOuXniwuO2TR+1YH8nHS0hRLmaRLZtmPj1ZUIP2qo7E4tkwAqzsvjayGI9BKvkV4dNTlFcOsnCiF35f8E2gVpKF/yEI5NGq/8YSb6EnvbuT/muswk+GCHXyygpOhO2n2nIqYc96asmHIU0tlSRI6n+zJ826G1ulurzjPb5Uz/09RhmD+D0F4/66Ks6+dqTeYDAUaXLDpLfQNxzm9E9SdUtekxuVh6hIniKfZYUkvQne/8GoO3vkJBlxjkkj38AWZFySOPOJM9ALH4iU4GgvvDJk6X/eojeSfKZ5cZ9FolLFy+cCpBrb5UN77oskR+rTLI10WZCUOZx4qo665TVQIyTNieoI+F+Qjx+QcgyIUWY7SKuoclYqPA85OVjFvZSytlNhfX0JGKrMu0jflDBRLb1Nf5SNGFsPBxIZJYm7xIt7Je/aWUmohOwcFkKOByJJ6ox681r1fmdBRL8NCK4iincHJxfph0o2uRoMhqJMbkQV8Sq2CFMVgiPdZ7Iw1SkockM+3ZE6vBm2gBUAuSnNIvkXO/4pEYuoSEtGxMxTJD+vgAoRccqye37Hf29l5L2TF94addU1XvgsVGB64e3KQnh+CIl4ivauloft2BZj6RchIyvSuRxQpEtK9fOnQjbtWMeLn8GC/ScLeU1QLY0yR1De/qiQAtSDXJVVcddSl64qbEfCzklBbtqgPnsqxBZG1JWfo35rQFgn6nW5F/dabHk6qfrLuD0oyTuOI6+J3jvW1e8IkVmnpKkbAgmRwWAwFGVyczwT6HfsbgP8zmQmk+Yn+iROQZAb8roN9UONQmu8TbYXb/JOO3vPNiKNaBQzrw5hxMKLUw+V2OPeIlodcvBhwrs1moUqWxMwyMrd7MS1Km0McWeFSMv+ZPHKyGWblUJ6cTXGxe9jtNoqzXzknZ+BQAjJ2Q2Mgyx95Z/qQqX4Hm1VMYf1H5lMfaWNrdXCnxNy05rfYUS2Ed/lawExw/4nLrnJDjtNBvkrwym67Cijfd+g3P1NQnKVTb0G2ORqMBiKMrnJYrIr62EFE9lonsda8PKY3FzGSZBC9XGE4aWQvbUqrAak5+m4J4sSm45aS9scmSROS8jlfdpYVqla7gxJsxIJUh8V1hgD4zVe3Cnkc5wnUQokdTNy0U4VyV9I1a8s5iL1K5PD/E6FGNUMeXYdRNG3VRlAW1yZi/foTP3fDjltJdKTser3BWmSm28CmxslyRNVYAevnBaBNE7Z8nSOSW46kfYz3zZGVEsQzyAvOWHn3zHVLbDHEqlRguPp2OmcEhgm2+RqMBiKLLlJMsEHR8GHeOGV0OmXj0gX2ArMjni+RXoMLVtE7Fyf16eFCojIyLHXk72wOqgPtA1FYKy7gd8T/QUqok3/TCQ/Nl4Xyc2Hasc+AQNRsQM5m7ADE5vv3HkQFUajkH44nIX1GNQzOwenftSiO49TXz8iwamIcXGVmG3WApuYt6n7qriSviR5tqc+pyQhvr+HkIL907WDCpNaJDbfZPwCRskdUXNdJeRAxV0PmeqownqTdoVHbu6DuNZDgiInpQ4l7tleHcbwfsM9YvWnL5Fxf1dAZtryuwybgkB1J/XfDpIeHFvPVAbSTzEuOtL/8o7dFCEf75X3qBhS2+RqMBiKI7k5h4lvlBd+GuGne+GZGKueok6q1A4RbwfpT+N3M8TcbzOhV2axFCPn/QtBSnMyu/ZxLD41WPxFddBFxWvIQi5qswtZEBolyVd2vU9CkuqlkKQFx3vlSPwafndkoRJD4EuAEKEm7MDv09I1ZdT6HIaxK1j0GiINkWfnIwE5VhmOyqIu/sFOSCUxY4E+AcPUJzgZVS+X7Z+B1Ole6nNU4t/3vbSh7bNRd5VSUoYnCJ+T7qksrx5CBt5VtiYBTlLjXU7LvUX4ZCUBDU6d3RecgiP+etXGSyD5pSEnf0N0qqC+FLI5U9VH5/sE+WZRh5cJ3zuQklH//3p1/1uTvsSm25o/DHnHoz2y+DbjowoETwjfHja5GgyG4khuDkUi4F8sN5aJdzcvXHajixObjnI/iAj+glTpE5uO1B7FhC33gCyDWBSK0SILyxzIyhoIgJycah5C5vam3nLKpGqKfGtC+NakUmNhN3Iui8i5SoIzDYK0TEm+unKi5mgvjzKcugouAcxUz3rR1mKPc6jqh3N4n31itlUpyOyueXV6BhIo//gP4+hqj1RW4f0f4fktSh0zg7aQ8Ot9G6kc1KVpYtM9Qg+japuY2HzMXoi7OOC8n/Kug1DuCjl8EIJ2mlLrNIaUiuRjtEdcJqFeWsP7+acXR0NSg3xno8Jczvf0EO/c35OonUP9NyZCXKkQ50zi3Bkipdkeyc/J1G2dL801GAyGYkNuDNGuIQyGrXHM2fdgMBiM3BgMBoPBYDAYuTEYDAaDwWAwcmMwGAwGg8HIjcFgMBgMBoORG4PBYDAYDAYjNwaDwWAwGAxGbgwGg8FgMBiM3BgMBoPBYDByYyjZHZ9IDMLre6UCKEtu5j0syudYMW/HUdyiXbYAyhJfTgfk1NmowbCVzG074vqlWgl5n90CP4BJ4lTBVc4O+VyXDNyu7KWdNxu5MRSFD6U2ri+eYlEuXQBldscFweO5dXtQhNpxG/w+PYqj0swCKFO8mt+Ge4kdinDb9Hc4yGE/HHJmEd7OYSruJIYURJsV4TZqx7iZRBtlFnD5tSi3xGw48PW3BrcyxwauTYrx+zTHNcrDfEsZSeKKu5uDmdcvcqifj/USR7r3gO2N3JS8ielqnBzeip+mwEeQOPi8EV88N2vfR0Wg3jKhPYZvpoZJdgm357WPIBw5iqTo2+LuWBGv9C9DNGpHxNmHduydx2WXY7x9FeYPqpDbRXaP5+FHbjKe6p9S5KYlftmy+X62ZnLTEt9w2fjayyzAsqdAyqX8iiWkPavjW0383zUuAe/TyuFNyE31iDgHMgdtr8Ka4tNO5vkG+fytr3L4WPzmGbkpOROTOJ48nYnpS4fOAavGSegXymt1kdg9QC4uw9NzMs/jN1L3fvlUD/nPD+LUs5j2fVlIyytRDlFp60dpx475VA9xevm5Q+siNr5eUI5bRR05JmTXl609kG/F88gOtMUpBVSeOPQ92+E9HJ4WabVCmu91IQttwxLwPhVxdvtkFPlkHnqR8dPaeyaOmF/HmW7ZfK7rlQ7vFMV2N7KS806tAVF4XdutYMvyk8ORRay+g/kQDkgRr61Dt/yy64DxvwuJKnY7d/GMTTuOSRGvA6S3VD7Vox7Een1OnVa6v8pMTsfkQX3EA/0fDieliCee0P/ML/JczMaSSDL/LihP6tI3zE1FcqedS5IoY+rgEvI++zIuhqaItx3ICnm2F/PUbvlcV1kvfnRYYuSmZH1U6/moevO7PoRnVRGs67Uw7OoRz8vn10IcUtZyh9+Lg/QGA7oMtUO8z+GZKIkc7ZhVQHW7GDVf6xymF4L+kcPaPKjLGVriF0W43N/1Dp8V5k5P92nErrmKJt55ScLJuzL/voG22KYA3rm9w8+i0izAds7ifUvnczmXOvzXoU5Bvls+5VsKldJDUfMxc0xminzqsBbdlJ/zOt/SLQ7v56cazMhNwU+So5jQT0RMeDf687JFrJ5i/Po/WViSxNkHwzWRRE3IwYS9AxKf0jHiDysqqgn318vhOWxoBqjw3g7PYjRXlTCxtfrF4fwk+R3G5CTtOCIHZGMHJD6ZMeLvSTvum8N3r049z85F+3V0OBSVQDZkSyRKJ4fEFZuvD7ATyEpz/HaLO0lLf0GgZcJdQJgY0q9kERTbjEZemgay+0S1toaNy+H8vwVxGkHO3habIsJaQVI+wIalVkSd+pOXGPOf77DB4VPIcpk0+6xXurYy7u8s1OVNQ571xTZK1CDdCRtBmGyIjoHYV8Ke6jPiDkhS3m70wRps/OboOru/iQ5vYbPYgLBplCff4jjVL5dAwmXctPTKqUc73hpRD6n3EfTPpUgrszA4/oj3GOSlGevwBvY7XULmi9ccZqiwfrTVE6r9hpN3Wu0n5SEBXZ7kfY4mvdRjYIzNT/M0x0pd5qFt40iF+f7l2x9t5KbkkBth0M8z0C5kUatfBOu5C4NvUQoGfjnxBqaZf3/SvRs1uXvxW7GLvCBm/mJEWyENlIv5UW7PhLnM4VcxAidcyMW9DtewCJUmfD/e89gkeZbGmDw73ZMEMjmQ7tk4p1hY8P9I1q8FQG4GYEf1PYvSMSwc3SPa+y+HpWmWcTwnYErFiFuXxXA1hpVC6gdCLJayaH2sJZjU603S1OdbmEFfvMZ4ast4WMhC+TQE+FI2N7cHdnYhdTqYBXh/xkcFFnWJvzDNthgOQWuWRppq2NncHvJsBIRtEaqQc9joiCHrcZSVja3UcrCCsPt9CSaSr3UODwSSWdpH4u/F70MwLA8Mqg8nziXYMv5MuQP4/maiPs32x6raKC2PkIKcQh6XEm8s6rm1DnORvD8fEC+uWrgGIizxV3p5Huu9S9B+i3PQfveFtF9AFA5J0p9lOTEp0u92SeKdTF6D0hxjU5She1aM+DsRf4aRm5JFcE6gY59JZ8Ip4DoekuqDId51TML108w/MIz8OCa5kd3YJ4hey8QgkPcgMYmL52LWo09A5Nh9vw+xkX/vGhArFf9U3nNCkjwzmfSFNFRJsx13Jf+XZAGMEb8Nxtk5sl9ikZXF+8xcjq9m6N0XpYh3EO+3R4w8+3GkVfIex7+DxerEJGqlhoGdAaToBybpMYpAnh60Fwv/SywWWR7hkbperiRUwVi5iV3/umBnD4H61wYCG7y/fEmWOpAwOUZbNGHhl01EJ9QA1ThGfmaqQwvK3m5lxMLUFgL3AQRVVIw1eX4SaV8O5g/64b98Z1oakwVp+FRLC3wJIydKq2OX9hubwpOU+vcKFu5HA+kndZSwSyMW4iMjxvdY6juMsu7Wtjn0u8xbddVGsA5qPMl3ppfnZdgtdVTt14Z5Kmi/5cH8owiGbr8sNoLP+hI4kTSmkoJAbp6AYJdPEu/gOPN+SLqpirzGITc96Jt1Rm5KFrmZy0C4sAjX8TDqeFCSOLX5yO9IV0eLdf54JpAyMeJXR7T/YioCwEQwjN1QXOyaSPOUGrusP5lwjoiIEyxI41Ms9N+xU8xIsw71acdBMSeVRqgaHkylDkQcX89DW/phXcizenHVJUgkpF12TxFvA23TMkae7Yh/B5K1K2jTF2mjOJK5c8MWKC/O4cQZ4YUPJfwwL1xUC48zVkap8MDQfJoKK4MU7z3f1g3JxY/Jdt7eZuAMFuJFSBZEtfUq47Z8ivQHUrcjksTpiApD5oAmIYvtehW2DePuGt0PSFqEyO2vpMHb0WdP+jYxMl7I+5HE5qs0siCP2Z7qZwfyPs3L44BU7+bNgVcrYlsRgvafEAnK/v63DqF8lY1spYj2+0ir/uivbL3wQ8DlpONVIfUM4o9M8W2IdOu8FO88kbxOTnMeasJ47hfzO2vPJuI6Izclh9jsiZj7LfSozYtoPeOQm16IVRcVQH1ik5sCbKN+TJ73RRGFmORmWCrVVR7WOR1ys4R6xcUfcdWTqHP+DFNFeRK4Z1ABpGNjsjsTp9TpyjTSVWG3LN9mjYg45Vh03wwhH6eyG+3jhW+PBOCWkEVJpIbbqbDufFPnhpT7fKqdd0h9O7Pjz6bedWOmm+4Tr5A4B4SNW6REX3qSmN7EPcmLuyyYQ7BzmYM66YywuiJ1knE2PGRueMKTmu5P3qNzSG6uoT97eCQhVOKIeklUmm28RVzyWJ1E2jEjRvsFc+1JOSQ3uxHn4PwgNzmYh9rTjkZuSgix6cOg3RNpgQyi/YpoXQO11KExCNC4AqhPQ0TXD8RYlGX31xgpQ1w0S6R5mgHRcipj4VNooz2TxJnJxDW4ANqxbbBjSrXDcn+tIV4aIrL/ELWW/2xoFCnw8hWR/1PsaKsnibct4vzzY76bqAZmMUaux0ZFJDdiJNk5RvrtWTjPTdEmstu+3gsvg3TmQ19FKyo1xsCBKqw0IvxXNFlRC96BXh6dIEgb0iBqB6PGvQZp1gb6fWiMb+jwGJsbUaX8qtsWoiHk8CYv7lG07U4qrCpk8hnUiLtDgqokkcjeC5GprsK3Qyoxx4u/ng1kMy98SpStkye1fAX1VwUVPimwwwkh4k8j0SmrwicHNkIhZaxg/tDtV4P2u9GLeyQkaaeQfObHUEstpq/6pOj3g1P1ex7NQ4Fa6vz8nvOM3BTMjvmtwFYhsclANtDtlwmJXzrZ77Bdrvp3nFMzWSmeB6e6FieJs4YPpn0BtF9AJNbEiFueSSYdqYNI02qnUR8pQ27b/J5FLWpC3pv8j0uSlxy5l9uDGxVAO/ZAYrIgh+kzISXLclGHlqiaNqaIt2vYQp9CAvYw/98d6VAD1DlLY5C5yak2HCy+f/mTstoZb/TLSWw6dfRrQl3OmNh0Tf5XvppASfrGhki6kkpSQr6XB1msutEGjdnlX51IcXIKKUpkeUiSHoOcVPI2cH9qyQabjY3Yl9RT4YE69paY79SMzeFVERKQiSqsEjZsd/sq88QmNx4Sf0WMxXepF34ekk//ErwOzOdrVFhFiLb0fa+I9nvJa7++tN9Cr/1kjng/EXKZamKzXdqhSTZ7t/ntHxH3NPLaMZ/noUCFe7SRm+JNbMoxyO8MPjQWiSuYKPVV2GLQNjKxyRjyLOwYdmNyOitEb9sX9cH57Fbbsrt8gLDgGvsd2bVtw+9j2THtElHn+uh4bw9bFPhwn4awVeADquLtfLprXbyXvhLPOyTinWgJLpiaHnMBbsOkHhfbpmM3hNHfvMSmExK/KGPB2p5ovBXSh0si8pGjzu+gMshgd1rZ2wlLO0W5vqjK83YxSW0gbZuUw7GcF6elghNex6eIt4Ddfreg7BgSuwr8WwyDn9XjLUa9zqW8Pkni7EjdN3hSxQc1acTWojwSnSdZmOqoNLvrfkDqlMWY2kLSx3zwCUR6gBpnqe4tqahInyxsjQOpToy2CAx6T0siAfwxRMIQSHwme2NGNg+387ssc4bY4Xwjc1VI/of6kszE5hOc87zwtfRbd0/S9UtAEpiPyqm2EwnbPVGbPCW5Ptibs+Q27YfVXF3DG9Pa5keOX3/N91KN/q3tSVBviCCVYe13m1pPNCHqCIE6N+JdGvC+9yupYcWI7+dWSHdTFS791YU6Z0SUUZN5qFVMm5uARBUpv4FGWNKfzM9nYmoRImrM1rtoPoKe7C4+RifdAsM7+VB28BZ8mTj78vs/SBMyIELvqgluHkRqO37vBDFpn6TelzCBNY8Qe7+F1KIei/yu6vlA3yjOS9+P55JHnFNKq/iAOxViP4r9wnDE2tdBLIJJbTq7+jWeyDzYNX2aCLkwjInnCyaVbdgZDgpZBBenkLA9lYh3FPwq7AKa57AN8oLcBCfIRqWIt4FFqwsSiFlplNEN1W9cA+csVDhvpVCVteSbeJ/+EnK+jg2GqKuO4fu9GMJSlwX8Zk2eWfiyUVntxgJdSqmrN0CMxpL/RXz/8l7TIH5ZMd+taWKTgXDNNNovMEC9LOL5iESIGwjGr5CKtipsW8KuQvqymj4txbiXeWkMvxvzDd2Y8C4qhLBme/NMWSQgr3mbguC7OYk2W603CIlNdwfJ+7WLeL+zkdz08kjsl2xS29InQ3kWqLqWMy+citrpZoiJjJszE5sNp3cOs23h3X/22i+4TPFK1X7dvLH7AJukahESr29p/6asR70j5qJPkbJlhaR/LBFxH1ti85UXt8fQCmSisZD61p1dBNZoIzfpT+IysV2Y2OxPSktoRLpyC89k0R7mpR3PJDqK3ztAVrZXE9bL6uMazO8JSlT5BotRWQbTL4oIyWQ3M0X9AwJyRMRisF4RlAXe5NI3ENNH5D2A55+kUgclNlnif4ukK6MQ+zOwn3ksEEszGb+W2Hwce3BIumDHuVfIswoQpeB+lJM9HX9AXtZE1GkMz19JpDgKzg5PJuxzctEG1ZmUVucij41Is1qniBeoG75iYm+dj33bjrIeSiT3pJyZ2Hwa6Dekn2NoFzEyFtupJwL7ByVx9KUNA4n7N4tlL08KlA3pvYXxP0y1haiVWubzWM/AvuWDCFK+0ieotMH7LJA1vEXzJeK/wEagLM/6MJ6yUVG9CrGrHUE+s/W7I6GRsLu9+F2ZM7LZgI1NbHmDdC9I1YyIjds7zNk1vG/1NjXnHa2kQULg3uPZ6xCbionNx+I/RiVYVZGnLYyAE5vvFvrEK7c+7Ra03xE+yVCStl1D3qdyYvOdSq9AwMuHxDs+TJqS2HwI4RU9x3txppH2wRjkJpj7ZxXWXG7kJvcTxDbsOKcAbXW/HQRDfIKI9f5AL+2sQAyp1CCPKbH73kx0q9g1rtAqJhbUt5GqjGPXcCeSB/noxLK/WYwJbi3qqSYhz2vzXkOTSBSi9MB1ePddEyluZ4Ygyu63QyH3Z1cW3OZeeAfCO0WkK82C/nYYkWNB2z8RfvvovokkBsmMsX3ZSaeaVG5EPN0kF21QDSnRkhymrwVJfzSR+r6iMpD8vRL578wvGI99Y8TNRGJ3kB6TSAimahIGado3jJhhdzAt8e/jznXYCe+r1B5lKHNi1AKTD20SGM+Oidj47Kulriz+ezLHZHrxt2WM9wjJqxESK1EF9Y+oSynef5yn9q3HHNQzJE1/+qNlxNx2Dou2/z2XZ9yNDHmPppTXP0Kye4DeqPK97ONLKalbWPtNSNF+3SPaR1RVd0B+wqQ3jUnfJyJ9K9aTyxL/tlFqy2ZkVZQqFO2CvM+gFJsDqecjkNg6hTmfG7kpnEU0A6a9WIVdk9jy3oPzGcwtw0gKkp5XmaDWIlq8kQEuO46pMetSFd203OXSKmYa2fncx66zbC7aQSaZxaj0ipRuNodSvCcRHzdOgwiIXdOliVz4KqI/1rAT7ZcHY7NaIs2r/L2dtkgrltu3XuTHbEVIqKB0CXy/ykhiXtBqoGL8Po15F1kXGqSRTtReLyKpqxVCKlfzvGEu61cH1ZhI97oUyTa0D79ABqnsbsfyuz5i0AksVBWxqbnHY9djEpuv/W/GQBdSsgdhssDJBVQzE2lcWEeZ57JjPyKRwvCWHcw5iRjHgpPk0Y+J576o3Vwx7Nfa6Okfh2SmMgjtj0SuUi7KHAY5lQmv0J2OMn4K5Ni7IU/6S6SSH7FByiyB71cJFdHTbPqKNYlDCnwF0pHJyfoMifIxzOtnhdmasSmT9tk2l/Uai8pKDr20KbLtZx99vg/QIehdO/C7Jnr8y/gAG0Fe7sSA7XgMhndKbL6OvCb626tUvmcSVi+H9eqO6DjVMdKsPGiDEajeMkpg/+6AuLxMAbSjGFaOLwLvnImK5r8Yc5a4fi3B89H2LIA3lZSNRsg7ispZTmgViQtC8+B9BqPaLJVi03poIok/u7wgtEh7JyaSXDJo5GbrmUxqcpqgjAprgo5eW/zXQS88IjBU8xaTbT3DNLHPaGptbCiEMX0AatETE2ncsGsoMv0n6umjEptOb1a2NjGUyHFujWAwGNJcHMvmt1GwocD6MsPawWDkxmAwGAwGg8HIjcFgMBgMBoORG4PBYDAYDAYjNwZDoX5Mm251zSiAcmrkRRyDwWAwcmMwGKKIhByvvdzhjJDbSLtzc+02eVjeqVyg1S/iuZyum811A72sjwwGg5Ebg8GQDtE4gvteZvlH87lmP/DD0zEPy6yDnxu552h2RJx61Ol936GfwWAwGLkxGAxRJGMqDkyjfEWJ75VjuVOkbD6UL75f/pfMaSr3JokvrxOszwwGg5Ebg8GQjFi0xdP7skKux6F4RB6UJM4MPIj3sb4zGAxGbgyGrYesHIRPlj5e+FTCW3nh5+C8cpuQvLLwEi82OEvFmV2adcnEyV1WjLhVUE/dFuVLB6edn+DNPMv622AwGLkxGEo2qZHbdk/BCenf2MhU45kY7r7j8LN2VAlZ+MLhkog8MzAyfh97m25p1mkXnK2uj+MPBqIlddwuSZx1eGQv9h6TDQaDwciNwZCcGDRHuiL+duYExr8Ok5B0NMMzelmVZgzxTkqR98OQpQpp1mkq+T8Rk9yMI/6+SeLsTZw9rN8NBoORG4OhZJObUsr7+jCHPzhmfW2UlINj1kIUxiXJtynGvpfnoE59OVp+fJx7c8S7M/VZmCTOTsQ5zfrdYDAYuTEYihYZkSPQj6eB+xzaxcy7EaokMdAdkSTeWRCFnZLE2Zk40wugTTo5/OZwTZI4PSBuF9s4MhgMRm4MhqJFbg5wuDQNXCCqpTTyf8jhDTnGnSTOmRCXoUninO7wp8OQAmgTObn1k8MNMQjQlTaODAaDkRuDYeshTqIO+hpj4bZJ4p0dQ3Jzk8NnDg0LoN5iI/Sr2AglidMNyc1l1tcGg8HIjcGwdRCbxrgrWI/EZaJ6luHFnQ+5GRORV21OOz1WEEev3V9v6nNGkjgDiTPP+ttgMBi5MRhKLqEpj51NFYjNZAyBxeZmFXHEvUJ3L91eEIVjIvJty9HsC/l9iKiF+Hc9TlFdIsbMEelHObzmcF7M01ITqM/UJHH2I84k63uDwWDkxmAoueSmq8OHDk+LHybCynIEW270vd3hfLnXxkvXEJcG10bkWx/JzecO1ztcJKSGZ424b+Zth0oR6dM9Cn4O9e2RJM46XEV0sr43GAxGbgyGkktutnO4FTVTlgqXo9U3i/QmuNAvJO3FDt+F2dRwid8YyNFM746chtj13CWONSPy3gFSdGqqo+Dcz/MWhtDlI+LU4hbjO6PKNBgMBiM3BoMRo+4Y6J6QZrqDkdz0z6N6HI6UZ7ckcU4gzgjrO4PBYOTGYDAkIxan4Tyzf8z4NZHYTMmj8ruhHlsdJeHhBNgPDiuszwwGg5Ebg8GQilxk4BzzAwx2K6SIX0EMlvOg3PK4hxC7ngu12ssra38uJVwd5VTTYDAYjNwYDIYwsjEMdw1HF1B5hzpc5zA6SZyj8I1lqiiDwbD1zcuzZs3a2WAw5Axz5swZvmbNmv4zZszYffz48UfOnDlzZH6XOWHChCOmT5++x7p16/pJ+f5zqYOLM/3oo48eJ3ULi2MwGAwlEUuWLJH/1xVyc7LBYMgd5s2bd9yiRYuOKYiypJwFCxYcmyqO1Mn6xmAwbE1wc9/JboPX2sRXBoPBYDAYSpZayhrBYDAYDAaDkRuDwWAwGAwGIzcGg8FgMBgMRm6KT0MmEplx/AAZCqVvdnQYb3e9GAwGg5GbVIvFPQ590khTTRz7OayUezpyuVgNpPzehbxoigfp4xzOdlgDVjjsSx13t0FW6MSmssPLuB9oZ21iMBgMRm7CFgtxwvc8i8XImGlaOyx1+JJ0S3KxWEn5L6RTfj4tmodxQ6zcUNtBPDyDAVywJvW70gbZv9qtvUONAixPbhEe7TDNoZz1gcFgMBi58ReKLKQU3zr86TA0ZroaSDmOYNGfn8OFKkfl58OCeTrvcXiSet7gcFMqr85bGbGpjHSrjbWHwWAwGIoKuTkACcxyFvfhaaYfRroFOVwcg/JXkM+wQligR1D2fSnidcHvTwUbaP+0yUn4Oqpi7WEwGAyGQic3Yl+D/xyRwszLIbkZnVNy45U/vzDIjfsr5XAHZe+XIm45/Ps0UGGiUpsgXqEdxjnUCUlX1mEP7HYaOlR1KBMSrzv5THZokYN36Uv6sVHqGt5hDPFGicPGkDgZ9E0FJFbDxdZI3lXFkfc4i3YTL9ZHO+zjUJvnDRy259+9HHbWZbm/HaiDpOkaUdftKUfab1cdz/1VJN+w+vcj74kOjWxSMBgMhq2E3GAMfHlAZtzfsoIkNyHlLy8kctMRldjvsljGiF87kNyICs3hAYfZ2H88gaFrP4/8nA95m0o7X6YlHdj1LIYsSD7nOrzlMEvIV4w6CVk6E9WapL/f4WGxiwohk1L2CcS71+FJ1QflcOD4kMNnSOWWOHxO30i+dYnbiPd50+EHjLAPgFiIgfkbDjc77OnwKel3gZSshdROI+7XtE8WxGoYKsBvqWtAfMVTd3OHY6m3lL2N19YraWPJe73DaxLfJgaDwWDYOsiNLKbHqd8FTW788guL3OxBuf9zaJUmOfvI4W0V1pu8LlRhBwsBUr/FEHt1IAVhQb/E4VVPMhJI0uamqEdpCMv1khdhg0m7UcVr5/CJ7ichKg6vI3np5FDfYZHDTw4/oy7sy7uuIc/9vfLvg/yU57cYX19D3PeRnvQjXzE8nsGzMSqPByCXTZGkHe7wIvFuREKzJwSqN+2XjfF3PSUdu9XhcSFQKu9VxD3KJgeDwWAoweQGQrJKq0ZYyLLTNejNCbmJKP8M8hlSwORmGuXKqa+WaaQrxwmqFSpsMKTgehU2F+LUV4XtFJwuQvoj5R/v5V/F4R2IRock9RhKnJEqTKQjFwmh4HcGvyVekwhyd40Kux3j7v4qbAjxFquwskh5vvBUdSLd+srhKV/95v4mIeFqoaRON0JutNppMuWdGPHeTyHJCcjNhAjy1QDyJXVsahOEwWAwlEByg+TgaofGIZIUWRx2yk9yk6T8gFwNLmByM5FyvxPJQg7zGIzNyZmQmxs8IvMX4UtCVEVBu48LyXctz45IUvaJqeqOTdN/kQ5V9Z61YOEXNCTsCoc/9B0yynB8WQxy0wKV0u1J6lSPo/fHcQ3Br1ot6P4OorwpEcTyCchNHcLWhY0fJGPBMf6JNkEYDAZDySQ3gf3COywOAb4n/AsWwe3zidwsyMvy84DctEJq87cY/KaZViQU5zlc4NAT1Y8QjZtVnAykFf/l/b7i+HygQjqb8AND8p8dJtXx4iyDPA1OEkfsYz5GLdUghPi8Rvs398hNRxVvOHVZmga5ucs/Nk977IMK6UBUYWt4h54h5GZayPuUx+bmA2XAfHkSkngOzw6wCcJgMBhKJrnpz/Hd2R4eZQEQ+42TtaFmHpObqPIfI59L0yk/D8iNLLYbKfuOVO4W5D4XDFeroxq5VdmbCFH6UZMbT1JxEou+lLWnRzaPD0mzkGfjk9TnFOIsCnnWTCQbqH7exvC3pRenFrYrYgBcqQDIzQxsfHZUYRfmgtwEkps1UQQGg+60pZIGg8FgKCbkJskiOZcFoHea6Ubm5hK/EIlSrwJvsE1HsAPJ0elRl/Rxz8101CJ7+IsvKrdfPbXUsOCEEb93QEW1nt+DkBrd7xMriOb/AnVRRJ1GKInQcBVemdNWjb0F/gAvfVPqc54KuxRy00GFDfVvoobcPMLJqhoqvDnk5g6vrKqccHrBC78EctNFhU0Ls6HhWaCWel+Rm3HEvzYk/p0O7xXkLcoGg8FgKBrkJvS0VGKTzymxZ9ghxeI6L+J5kL5/ivIL5bSUKn8viITU4W7eqxoSmlYQhbWBhELZ6jyMOqqLuojwwcQmn1vbIIXS0o4anLI6md+ZingcruK1RTJxVIp6l8cgNxuScgUqmiepc4YiXh/5hrVIft7WtkBIsP7Qp8ewHYoiN3/QzztwL00dyM2jXl2rcTrrN+78EZXU3oRl8+/gbpypyU45ub+neZ9qqi4bfdsa1IVyFH0fmxwMBoNh6yM3gV3CKC98QZjag4VqH44CZ3Mvy5H+cWqVfmGK8s9NFL5vqb4skN9Qlz84YfQ4kqVGHkm5gXi/cDx5OPZC2Rx9FuJxCJKD0zkWvoH7bCp6Eo012OXMRSUjhHBGzHo3UQt7gPMDNZOKNxD130PU5ViIUB+eVyfsL/K4BFLUC8IX3DWzJ0e2M3i/vyAsiyB1F6l6zHHorOqwN+qxbAjYBNIFv6UsuVzwFcLk/1PU6bKGSsqYjb1TK57V431kLJ5KO0pdDraJwWAwGLZOctOeRaW2F14fKUYdL1wW5PGoZyTdWMhO84j0tXNSfiGRnJbYEo3l4rnmEfEq8W6C4GK/bZFylFIkMIv7X/ZJdtSdu2YmQwBap1nnTKQn0oadksQrS32lLrsmtrw1uCrqnV3JZy9UTF1VP++OiirLI4UjqENL0o2m7eR9tvXqIDcPj0ngjwoV2gilQtuJegTjaoKS0NSDXO1CGSJBa+bl3502nGTHvw0Gg2ErJjcGg8FgMBgMRm4MBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8Fg5MZgMBgMBoPByI3BYDAYDAaDkRuDwWAwGAwGIzcGg8FgMBgMRm4MBoPBYDAYuTFEN9Qm9wFlvNt2S+OYsdRW1hb1uIW4RkG0ew7SZHJzckcbu/+0SVM8zZ+AL66K1i4Gg8HIjS0OFR1Oc7jJ4Tl8SF2KX6bL8O80xPfWXcLaQFwuzMMJ5ae+b7A8LCcL/2H/CdwsxExXCtL1At7Tp+RxvcrhXuJU/KuVLUZ9J/7NDsfH1rsOVey7NhgMRm4MgaRmJxbO7x22w/+SeAK/joXjbIlXhOrcVjvxzGVe9XEw+THkpmk+1bkRXteFRJZLI11Z/FDdT1/smYd1qinOSR1eJG/xcF6mmI3f5jhuvcC+Z4PBYOTGoBeI2g4fsrg3VuF1HN5j4du7iNQ1A6/iA/M43zsgH03zse7b5NQxKl7MpR/2ysP6lIN09XH40eHBYkhu9qRdptm3bDAYjNwY/EU3kFw0855dyeJxYxGpq3i7/la8qOdxvvc6fJXX5AZ1VH3UX6Vzkc8xeU1uVN516fuHC4rcQKwqh4RVi9GeTZHYiFp1pcMfDt3sWzYYDEZuDHHJzTksqjd54UOQJhzo0C8i394OTRwqsMPuo56JSmQSeeznlxuSl9hXzHL4jfosJG17Fae8w3jC90i2ULq/6g6Tidva4bYoyY37ayC2LsQdlo4NkizgDmc4fOHwjqjU0kg7nDL7ORwZRW7cXy2HfVCvDchB/4v05rN0yQ1GziPVOOiexnu9gbRwFGG7O7zm8JPDmWH2M+5vB4fLHS6E1Ija9L+kqxESf0dUrln2nRsMBiM3Wy+5+cRTS8lO+kkW1aMIE1XVxQ5Xs6AuwVbnDIxfRW00yuEuVB0nQUSyWeCrsljLQjqXPO5B/TU6SR2rsQAGticzSdua532QMh1H+K3YkowPyau/SKKom5CWVQ6fY1TcNERSdAXE4RCHZ1DfdEmjfesjbXrVl1ZExBfidwG2TvIuEvhUGLmBbM2DPC6kHElXIT/JDdKTjQ4bqKO04TcOpycjE4yNax0Oc/gBI+u9yEcI6fW854Feun0gn9NU2ALiXhFSTkNsccSWrKV95waDwcjN1kluZGH/EoPiTEjMOhYPkWpUJe4phI1R6e9GNdActcGBajG+mdM4Y1Ct1IR0iAqoPOlbsQjdEqOu55JvGxXWBmK2VIVVhZj9Kjt4byF/WeqiwtpBvD7W5Mb9jUOSMF6FdWRRflMkOmm0ryz8l8SIK+13EeSsFGFCGm/wyQ2G1Y86dFBhM4l3aj6Tm7Mpp68KewYCUi9Juu5CoHmnt8HCgPQxVv5yWK/SdHb42WGFl9dk6nBKSDlyxcFRDsenQ/QMBoPByE3JIjfvI2lZilrgcsiB7LCrewv+g4EaCbJyM+Smu4o3iYXneK8sIU5rhKSosD4sig+ksktRhKubCluLuqq1F3ckcW8P8mW3Lwt5TS/ufdrmBnXS8xzBLuXFnUO+s2O27xjiHxEjrkiVfhcplRd+bAi5WQShGAgGoLqTeK/EPdadQ3JzIBK3Wkqi9xCSo9Yx0m/r8DXjbhuPaP4c2HgxXtZDKFt6eSyGCA2y79hgMBi5MYSRm8Dmpg2GmhVipDmGnfEzkIte6vlBLLJTkuQxiPSBOiXlaR2f3CCheQPbizohdfyAhbEZx6pfgURlqngZLNSa3HRFmrQxpA5ix/Gnw2NxCAR3yEidd4oR90ykRR298C0MiqnzbbzP6aiuZkNuZmIHUy5m/+fI5kZJ3aRuJ1KXb+IYe6Nmkvc5LUSyI0T5QlW3r5BkZXpxb2LMNrTv2GAwGLkxJCM3TVLEDdROt2MIXBtV0d8R5GZaSB6SZjXql14sYB9xwV265KYuhrpfhxhDV+ZemV9ZhKtiW/OAlsYgHbjXIzc7UM4Dvg2J++uEdOXZQLWWpL4ZSLa+TmU0TfwrybuTFz5D33MDUXsxjiovnyQ3ZanTzdjKiIH2VRDJdjHSL4EQ9/DC9+Y9j1ZEUsbWkpAx+zk2WMXm4kGDwWAwclM45KZZirgnIGXp6xGOWOSGRfBhpDQVCavH4vpIDsiNEJiXWCh9aUdVTtK8x7+rYZvzbqBO8SQ3/1PkpjMqjxd9KZb72x7JzXWpXClQ5pu8b2aMvriUthzphR/Ne09UYfcEFy+G5NMp7o29OSQ3S0izrQq7IQ654eLIh+mbSiH9+0dgsK3Um8d58WYTPs++YYPBYOTGELbYNEBy8kky1wCyWDq8JQu+F34JC3IXFTaNxWd/L+7OhJ/klS9Skwdj1PVC0msj2uV6t6/CG7L4r+d3GQiBxJ3sxX0AiUlw+qoiC7CQmB28uMPIY2qM+m6HLdO6mH1xHHlfEkIqJfwQFTaXsDsdWqjwDtijxCU3DSG2D8W5i4fTX2J8fq8Xfhvt3TwGmZKxdrsX3gS11kUBaXR/+/KOc1S8ARAjkchNIqx5Io2bnw0Gg8HITcknN3VY3H5Mdg8L0o+X2VkfzHHg/R1eDxb7wKgY1ZWEzfDyGEq45NMTKchiyNEL3E3SNga5kSPcfUWCw2L7Boao7T1C8LbOT46bk/4bjKO34R3eI/yuwDYGm6A/MKyupPK4lngVY7TtxDCSl4I4vEGaBUi1dqK8wIfSYajSmqKSy+bOmGs44i5Hzsem0f+1ISv/SaOOHzNe5P1aUKf3IRx7YrNUKiL9IOp8vwoTCdwdGHHXUeG9ifs8dlPjGQNzKWsy6tF1WsIm/cX1BIsT5lDTYDAYudmqSE05FqfLWUCyMdKcHGVQjH3F18SVRX83pSJ4AoPQMeyss/n/wcHppMSmi/bO59nfLFSDUEkFfqxqJ6nzcKQ82UiMmhDeHamMOP88EgNXuY+nd0geB2GvkY3B8QkcZ38Zg9yGKq4s1E9DGo7kTpnVaRwDX8p79kijX3omNt8v9DPlLee913nqvx2QuGSr+EfHLCeLvgoI42+QgUEx0h5EWdlIuOT+mhX8vheJVUZE2qOQiL0HgZN2vYJx2NyLW1bl+zckrw3E7lNUhzf6hBjp0K8QsCb2vRsMBiM3Ww+5KYMkZTekA4MddkXtUjZJuvaka8rvikhc6qsFdyT5jST/qip9KeIMCkgUi9UOMdUiUv6QEHuNDFQWE1B/lUuSRwveYXuVZ70kEqudybd/Gu2bycL/uT7uHDNtFd5xECS0XtQppMSmG6AH0N4t06zfDqr/hyLN6hYzfWfSNFTtNDCRwn8Wkq/PqfMo2rVvinr2Z1zqcdSBd64YkiYD6VFn+9YNBoORG4Mh78hjQ9Q91ybScNlQwtskMPK+y9rDYDAYjNwYit9Cvj/qlFHWHv+0SWfUX2dYexgMBoORG0PxWLxLc2tzHyQUK6MMa7fS9jkAwrfK3CIYDAaDkRtD8Vi8xcP4eWCMtcm/2mdfjILF6eZoaxODwWAwcmMwGAwGg8HIjcFgMBgMBoORG4PBsDVPIp7XeINBjQ25H6qGtYXByI3BYCguC1d3fGQttvYwRIyRqlwQep5dEGkwcmMwGIr6onUglwsuSOZjzbDVjxO5VLKdwy342utn7WIwcmPI10mnOOdvKNSxMwpXDidZexhijpmyXND5WTJ/eAaDkRtDTieZpvikOi6fy2mMH6ZJcdxEGIrN+KmDs9KbrD0MaY6d2jiRvcPus/pHZTcMty49zGmtkRtDzj+mvR3e5FK47bxn3QkfmsO8xcnn6Q6n8W8xJNwFJ5/iaLNVEWqHCjgAPYd3vgRHlJc6HGu2AUnbbg4XC/ZKEkecdZ5J+55P2wouwLlqeWvLlO0snt9PoQ3PZWwGY/TodP2vFaH3msH4GWF9/P8bBXE+/AeOfpvb2DdyY0j/Q5IL4X4RNwcRz9cz6eyRw/z7kP4BITYqvAre018uKqQB4iXOPX+nzi85PIp3cfHe/aG5gQhttxoO/3X4TzJpHAvzQuV9/VHwCt7KxRN6I2vTpG0tDnPHqjZ8njZ8iu/4XXHgWgzfq6XDDw63isNW6+f/d6T8EZtAu4XcyI0hzQ9oW4cfk51qgZzsoT1Jp1lGA3blHSMWuzchOUVCHO3+qjm84/Ce9pguNyVjT/Kc1LuEjQPxSr428FCfg/R7sNCeHCPuMOKu8RbslYQvtG8z1s7+E4dXxWZFhe9JGxa7BRED4xuZj9pbH/+/OupXh2U25o3cGNL7eDKQysgkWacQ6xH4SRpeRNqlOzvgjSE7ZpHkfOvQrISNhWMgbt1ymH4F6XeKEfdE+nt/L7wX4dfb95myDQegsrjYCy/PyaNPZVNRDN/raMbAFOvjxEG0xTgb80ZuisKAHIxo/jKH+l647KYWFaG6NmKhXhnxfHfuKrnHYWIO8m8GeboHm4rKSeJ9hd1ARhFolylMKsd74YHq5cuSpjpxf4fSB51zkLaMw8MOX8ex98Aflqj9unrhO9PuV9lckrIND6etDvPC67FZ+aAwNyy5eK8RvNf8NNPVZD7LiBl/Z+bjVYFEGlXfPWDHkDRjkW7KvTxrZE7ELmaI2ixOd3hM7IfUhkg2Ds84rItSvyPBPpaDFpL/clS03zt0sDFv5KYoEBtxZngzH+gcwgfyIT0rp5GKUH33DdtBq+diXHsRcXJCbkopMfkDUbYYiKPvwJ6l0G8sxVDzTzmp4IUPwS6kyKjQigi5kQX1fSQGNWMsQhLvRZ/sur+ljJWDbD5J2oYZfJe/ierCezaaNryiOF654P62RwK4MZ2NjpAhsdWJ2XaHM9/cRluNgZRc4/AEYUNVmvKQmmdQqdYgzU/E7Q/Bn8eR9ueQ/HZzmM1GN1gTLgupU2ts+i7FTKCG+hYeMyN7IzdF4cPcy6E3i/p7GMa1dbiTD0DIQvUiVN9zWawHpogjH3G7HJbRg490Vop45zFZd4yR5yR2pulgz5j1Lc0E91bIe7xWlNRneTwWDobcdMxB2lYO3zg8mIr0ofIT4nimR24D1aS0cV2bT5K2YUXI4fNeeF9sxeSbHlBM360VEsCnUh1/5pj0HNrjMJlDFFHfOyKNkJBpIlWHfMghgfvE5pBncqngVVrtzGWUImns7m38XkdKVhc7vQMhT0cwZwqpmUb8SqgKH5dyVD5VedenHcqp8EF8DxfbmDdyU9Q+0isd/sdR5/2KaB03YrDWKeJ5eXYhz+X0ngUmHflId0kRb16ceMQNdkTpYPuY9W3u8AU37K4F16G+kwnrqBIwNrNCcDjkpmvIs8wU+XXB/uPeGHH3oZ+f4ij4BUj1sjkx1buESViy0kRmjHzbMx4/Rj2yFvXx9+DgYtxmzfj+RMpdJUVc2TA+BBmZS1ucj+p4UoyyghNnTyRRmbfjBNcqL7wO0sqbfQmTOg24SoU1htxc48U9hLijvPADTYpp5KaofqSHFXXmjRj21yhVBLsoObmwIRdlbGDCbZ0i3sm0156F3CYjWKjfV8TuachX6xIwLptx9P5bDz+z4/8h5NnlyRZdRW7u00f9I+Iup59fVu0r6fYvSlLNPGrrHqhav00DZ8TId3f66l3VhqLWmCnHqYt5m9VyeBtpa72YaQ5h3GajrisXM92ZjNuRSeLM9dVUhPfimznFCy+HzeX/dF8giZGyjvAkcE9yWrRGyHcic3NPW0+N3BS1j3QoH8UhRbiOG9ENd0qxszkih/nLx/sCO/JqKeKeFvcuHcTHVdNEmZh1PpV6TM6nnfypgbFhHua7MxN15RhxqyI9OczDlRDZhSHPdk5m/4CdxJ+pyA3X7D+KCqt+Mf2u94bolo4Rtx4qkMPSwIAY+S5gjO6WT2NUVD2H53G+u2FHUiFFvG242+XVVPZ3GOEeivTkYSBSnJNSESOk0iI9fCPqigtU1HcjcWnkPTspTNKMUbMcOLhefzOJTReD/qElk0jghJRdGTK//YcNVr3i+J0YuSm5xKYKi8UfiIwzimg9L0OX3C3i+Uw+4L45zL8tqpwLY8Q9A0PCHWLEnUa908GUGPmKrdQtyaRZedDmcwM9fB7muS8GlaVymceXObnnRk5zsIu9N4WEpxXSiQeKq0E2J1+OK6xvmgX3HqShbfOpjEVRNiu5yPNA5pNUkr3mjMNnUpF1Diu8zB1LB0DMuyINmZUibQtI9uUp5vFXsAOrGSJd+tQ//ZTY5Fst2yeHzCtio1NLhe1I3LMj8rBTg0ZuitwEuJDd3QOIHCsGkgy1O2oTHNXEOG3bJDsIOWHSOThmy66jlffBlUIPXJrf9dHzVoshLRkTsdDfhni1YbCj8CbZhsl2V+po70kxdotXs/A1jtG+MgGOTxPNYu60P2YSqp4kXib9V9vrv2r8LseCX02lkTgttR0BbdguaEMm0/Zx7Zvoo2Z6wszFmM3Naakm2Cg9k6zu7N6ztTFxEulS20C9kNh0CWRrNbbr0v6lIqR629GupWjTTLUotdIEjD6vFuMdyzLuahTy3NKEfhKblEopxkbbYI7AoPWfOYbx2MEbj5VY9Ct7791Oje3q/C4fs76l0xmj1EmkyfenkrbyDvXUnHuXGj91U6Qdk0hx6WRik7+r/yLdqa7CA/vAh9WYLO9J1Uaq+A34Pi5TfVNGzY9neXP9vagdZ6s2NB98Rm4KbdLZnsnkUI70lVH62h7oXGey8MkkvxqRZ09+X8zH0jRkR70Ka37ZkYyDuDyBLUhl4g1ih9FZSTf+l0xKwMkukZbMjVgknkE8XJEd617qeSd2j5cmyX9mnNNFfND/5dhj2ULswx5Iea5OEqcSZCnov77YQFzCaSH5LX6z1nMyog3phGg+QnvWZdGVezLkXoubOEU0AYnfnXHE0fTLGvp5QC7fPTfkRt7lJXay9ZLES6nyY/GWushNtefQJweh8lqNMfnUxKajvOv1IsuYFDuy81DT3cB3UxpicjTfzQnE348xHMf4tDb5CfltX4hjdADf7PoU5HBPpMa3JzbdMD4e26l7+e53xx7unzmHNnoS4lQd7M3YvpYxOol/3xSHsFCXDUhjesaI35cxsjrNdtk1sek4d1bM+IFaaWCSOIF6SCTw/diEHU+7vsaGrBJjbCfS3IREqJU3r0hZK5gHVkPW2yU233hels3iOYxrGZdTiCfzf7G7kNHITckhN1fwEdweDMTEpntR/mKgPoQRmnwwTdmhf8LiVhN2/1lC3Ubp/o7k4womn+sCa3vIy8dq5zKLD2iA2gGJfUPzFDufZ1iYyoRIUy4gzxeY4LbxFpLg/prMCGmMLDRfB5KfJPUYnAi5NK8QdsT3JzYfR+4SpnqAnDZlF/wxpzNqQFh+ov9rszBIf05UacXm4CHV9o1ZaP7HYlyVcSEkY1DMeu+BYWnDXL7/YUzKXXKY/ipUUx0jxoLcD/Id7XtBIuISRNquDgTnS8Z5FotqNrYLZSGCn6hvrRGL8mlKuim75XlK2lMdYnQn9mRiczYiEdOVBuqoHJ8czIMx2pJvOpt37Zjku26Cikba4KzEpqPKEvYb712TTZK08a4qrSy8dyjyLO06kLGxmMW8O2O0V8x6T+Gbqh0j7t6834x8bMfSqh1bpIg7DSnKzxDjoC03kv5p2qUqbfUbY6SUykO+8w/J5zk2imWox2Xk8xGbob2ZX76gzaWekxPF8M4iIzclh9zshWi0mRc+Hh12Zy98NIvaQH7LzkDuqOjB76aotMYxWe3HhzRU7VTeI14lDNi+CCYqdrvHxah3cJHfsJBnDdhtH+ZLVNRuZElEvrWo37OpRNiovz7P7QKdy/7rj7h5JkRxcgr7kV0hL93UjlOI3B6K/L2nJSrs9M708tmfd+/C713o9zYx630KNhilc/n+hzEeO+cw/TGMh31DnmWxwM2lfSWwT4r8LmBDEIj7Z2PnUJffx/I9BKreMyHqZfhdh4Vkdy/fdpD5KxNputBIbLrz6fJCHKODvDE6IUX8SRDwbfm9E308kt+9GKPBnJOJ5GG+l8/hXj57IoFsGrPeYg92cxypCtKNf51OyuN2FHIsJ6yOiKNeQ4W1kDGcRdh2jGctza7PfDkuSd8N88IrUw/Z+OzozS/zE3ZayshNMSRDsijdqX4fi0i4Er8nsjtax8Qt4tB2Kn4vVDmy09+Hj+oaFuXqcUWZ7B5u9o3mYqS5EGO+uhFxOiPJWhljZ/RX2KJYxPvv1GCHq6RsT6j+OxhiV0tJDl7yJ77EpiOfV6rfC+OSFRYj6bvlefA+1bFjKZfD9Nuza70wD+pSFpXf8SpMLsRcpiRBoho5T8WXtj9Fxd8Z26kWIdIPUZ/tl2adKrOLPqYYjVGx/7he/T4JwhjYMs1AWlBVSRjEgHbnEFJ3ofp9FuMuM+ZccVeY6jskbjX67K1EijtuDAYjN0V34rk9WPiZrEWsv8HbwdzDApahwjP4f1t2piejo62B3Y48PC2RhrsEVAEPM9F1iRG/FURq2yRxTkIM2yfieRkIwddxJExFrO8ysPk4U4Wt9/pP1HhXqN9DIJDNvEX8P0qVkkW+y5OQmbLKQFZUC88ncuAaI5/a5Rakh3VzmU9bpJjDPSnMnooovhbY7mCr8EFgO6NUoneHLJ5LSTs7BnEsq7631qQbWEzGaClUxvNV2OWBLQttJKqVC9TzXSDg2ieeqKbkyPSx6rt9IIqshIzR+uS5W4w6B9dnzLQ1wmDkpngSG7nL4f1gUYKYiMj9QIz66iM2fUXtqgYRVl5N1E8jVh6udmpfYJeQkWadqiA1EKPe/WPsrMsmeb4tu+NzkpCpy9jRjSqG/deI/tuL3xU8e49KkI4T2Q03RO3zKqq+dsRrj7g/UDU2ZZEex2Ja1yu3PQS0H7+D6/Y7FZF2EQL3Z26lG9gd/Dex+ZTejtgs9FC/P8G4uD1t/BKSiEzse57DsLhaYvM9QBtR1x7GAl0TaVWYzdgAvoXAIHws5KZYGHYyfqTNduF31aCNlKTuVVQiTZlzjmMcC3lsS7yutPUO/G5HviMhobVDJHgyRruqeeutRIxj64lNRuSFqp42GLkx5G7i6Yp9QFdFFi5g53ssi2E5VBZXMzELYdnOIxh36FMFygC5Wi7q1iauoWBIWllsz0ZqcXgi4i4TyNzgRPG966Q7/be9WkieDXTmiOLPgrwdCxnqTpyzlJ3VIHbFLRQpugr7qekJ76I77HjEAHQwv49lgapdhNrmbP+0SA7yOA41VCl+T8PYW6tP7kcSMRmV0d605WlIFg/kWzgCFeHHyrhYNhAPYjzbP4LcDGOjEBDRM5FulismY3QH2iOo/3aMv15q/ghOUx3NnNMPUijzTn/ijYSsNFYkScbndZBEn4D3YowG5ZxGntVS1HePRIiXc4PByE3xWhxLMyFnqLAsdvXlQ6QETSMm4PJeHoV6HwLvJHdaVN+a+o/fVbw40p/19MkapAh11e8yEBq/DxsmQu74YMEWQhvciyOqlyLl3gNpyH9Y0FrlMA8Z1xXU7woJ72Zbwhp6bSfqq3re7yr82++fSsnUZxjsXhGoWLBVWVCMxugWY4vflUPGaP3ElsfpRaJTx9tEVQrJu2HYXANRulG1+02JFMe6E5uuwvgmStJrMBi5MRhKLqGqhDSnJb+bococUwTrWhWpiKjmphbDtq7FIh0Yg/dFTWYnV1L3+5FKytNe206FxBfiNIfTgcXK7s5QzMfqokWLyhkMhsLHCSecUF7+37dv3xrlypU7uUyZMre4/88bP358xaJW1+zs7AxBlSpVRlaoUGFycWvrAw88sMLtt99epnnz5o1cG892bX2H+//Rb7zxRmkbi8nbbeXKlWXbt29fx7XXqa7dbnP/Py0Yuz5kLLvxcVDt2rW7yILjxkwpa0dDfuPqq6/OTJx++unnGwyGwsfMmTPXOJznFopL9txzz7f23Xffp+bPn3+WhBXR+p7nJpIVDsuLa1vPmDHjqgkTJvx36tSpDy1cuPBMCbexmLrdjjvuuMvcGH17ypQpjy9YsGBl1BiV8CVLliwryuPYULLg5qPzZ82a1Tkxffr0sgaDoejA7Yz/sXOQf1ub5B9uv/32UtbW1m6GkoX/l9yYbs5gMBgMBkOJsrmxRjAYDAaDwWDkxmAwGAwGg8HIzVbawJvuz6hT2B5fuaq9jvWJwWAwGIzchC+UcnX31LgeY720g1N5C05CEsZxY2aAA+M6gswDclAO79rHcjPv4VwFf5yHo+R2VJVOroL/MV0nfmnUa0dV9gRcLFQOuVVU/ED9UBTvTDEYDAaDoSiQm3Vco71LzPg1ISPicfdXcRiZw0U828NHBSWN4MbOgVxbno2X60OFLCiciN+dKSrd7viHGp3H9ZFbbs+gTadS/gn4ynkx8BOj4k/hqvYBNvANBoPBYORmy0VyGgv7X4EzwBhpxC/PXlx1nh3lbTYFsRC/L8scThePsmBggTfYJp9JH4NaIc+nBp6N87kecnX8Hw69Q0jMj8XFs7HBYDAYDIVKbvDQexUO1f6OunI7SfrA3f2CNNPtifO38oXeYJv8rXyMR+xmIc+b+lKTfKhDeaQzb4d57sax4XAb4AaDwWAwcpN8QRWj2MtEUoDUJDsH5GZUuuQGSclzpHsZ6U3bQiQ32yQjNxFpMsSBXUh4VmBozL/Lx8yvEj59fg+z5ZF+CZPcRNXDYDAYDIatldwsEpsS/r00h+RmdA7ITQeHmx2eVLY27+W1DUsOyM0nIsXxiMqO+lSU+6vtMAmp064qvCnqvXsduortksOrDv+jbcvFqMdZtMXP2PpUUc/E83gT9VukTQc43O0wyAa+wWAwGLZ6coO9zAUOFfm9rKDIjUpbUYxhlTGznPzZsZDIjRgyf+mwk0iRwOEQwAziVcbgNyBkexIuJ80uUuGLOOk0BWNgCdsrRj3Eq/H1Kp8nNYHy4p2v4pm6ymAwGAxbN7mRY80O1zi0UWEFTm68fE4ln5vk/pZCIDciOfrJYT2GzmdCTNareFmcEgsIzh6Elyb8ZuyWjlJpBhL3nJh1KQ0x+kyRlw1aXcb9NjWpa3ZcI3CDwWAwGEokuUFassKhlxc+l4WydyGRG7nz5h4W9QaFQG4CtVRtFd7I4RD/sj7Ih7zzBC98DeE9VFhXCM9FadapjcOFpJU8X3fo7sVZxLNhNvANBoPBsDWTG1msP+DY8RyFQH0iBsanyMJekOSGvERV9o3DdoVEbv5lUOz+GoeQm5MiyM1KwvupsJ4QlPUp6lAqjNRhsP0G+d6lbXeUtM3IjcFgMBi2anIjF++95PBfVDEBvmOh/JwTTF0KgdzsTt1qFxVyExE/itycnQtyIxK1iWGGx+5ve4cvMDTuaOTGYDAYDEZu4i3wi1koB6eZLi/JzRJUOxmFRG4+ieN+Ip8kN2W5KbldxPNruOCvnZEbg8FgMBi5ibfALw1bKLkLZ1CUvyd1id/siOdB+hoqTE4idfPiyTHq+7UPpwIkNzVR1X0ZRx2H/6ls/yST+zuX8O4qrBPkZk2MfG91WOuTO1RWL2KTVFaFL6A8c79gMBgMBiM3IQtrsDCP9sLnEb7QCy+NPcoyZQ8ipKVSRPr5/M5ACpHNYi4nfq50uFGrXAqI1GRyX8wUdTLpNMLCLujL4NltxF3HvTdyiqqdw7uEn4izy2r8Oxt1W/soT+KqXX7hmHd3UZFhkLwem6hWxM3i2aPkvTzMbYTBYDAYDFs7uZkMyejkhQ/ByHiQF14X4nIJ6S53WBVyoudf6SECZ3MR3tUYEpctBIlNBcjHRdTjSt5H1E6VQ+KLP6yj8acVvPNkSMwswq7k6PYOSLUuVuGnBvcKheQtZLEz5GkPkYTRRqvxlF5Bxa2E0XeQ72UF4fvKYDAYDIZiRW4MBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8FgSJPcLFq0qJLBYDAYDAZDcceaNWsqrVy5slRi5syZqw0Gg8FgMBiKOxYvXrx61qxZnRNXX311psFgMBgMBkNJwP9fl2K6OYPBYDAYDCXK5sYawWAwGAwGg5Ebg8FgMBgMBiM3W2kDb/L11Ej+b+1hMBgMBkMRJTdc+z/doUWa6cQn0kiHHXNJGMTB5n64KBhZQCSlvMNUyjze4TiHk3FtEOA0wlqrdIc5/C5p86ge4ofqUOpxHHUJypd/jxD3DDa4DQaDwWDkJr0F9hKcMO4SM744jDzK4RmHPx1W5LDcig5zHZ7FV5N4B+9QQORG/Dn1FaegvPtfDgdAJgLIO/4qzjVVul0cHnYYnkf1KCeevfElJfX4CaIn5R/r8LbD0w6DbYAbDAaDwchNvMX1EIe/WdyHxkzTymEcTiJlQZ6bg3KbOjzu8JHDroXWYIlEDerwiZC2kOf7FYRjSvfXxOF7h1dFqqTCx9DGn2kJksFgMBgMRm7CF9TeeLm+GoIzPM30Q1l4F6SZroHDUw4/O3Qr1AbbpJL72OFTh2YhzxuLhKcA6tEGcvO6Jll4I3+Kdl5ig9xgMBgMRm6iF9P6EJtuDrNYPNMlN6PSJTfuTy7kuYp0exR6gyUS20SRG7EpikhTKswOxv2Vdcji36JuqpJGPdqGkRueXUZ7Xe6FV5U6Q9CyIvItrepUxTeEhmhKHjXtAzIYDAZDcSc3yxxm8O+lOSQ3o3NAbgaT5uEi0WCbyY2opRqo8CzqmukRATFCvs9hNxXeGoPsRxx6oLITW5kfHM5yqJAmuamlCRblSZvNVHXbDzslsdW5zeEuh34qXWNsmB6in45w+BFimYUR92KHi8jjKf5f1z4kg8FgMBQ7cuP+9nVYI9IFRXQKitxcSJrzHHZ2WO6wEcPiAl9YITcfOnxJfToDMeZdEkhv3F9lhzOou2AC4fXUO2WTRgyRJzg8QNjkNMlNJRV+AHm8HUiW3N/hhO3Fb7HX+crhDUmLofYKVI0Sbz0nsq51uFGkNA53YGtUkzwOJO4i+5AMBoPBUKzIDVKGq/Wx74IiNxjvisHsLw7zqIuQg30gF3IqqHEhkJv3kGqspS2WcSJqnYqXiVpnsVapoaIS4nMDZOJwlWYAcVfFJDdfO3whEjUIkkhSvkUy00fFXcFxdH1EXcr/DhVTJnU61Tf4Rmoj6qwPHO5U4S05qXWNfUgGg8FgKDbkhgVPFsyuXvgcFsHe+UxuWrB4i8SghvcskBycWwjk5hOg1UH1qVOWF/84LblR4ecR3kOFdYPwXBST3HwL0RpJ2wq6+7Y/Uk8MkIXEdHU4yOEdh28c2qt4x0cd8YdY1oRwDnI40+E3h+vsQzIYDAZDcSI3R7CIL0XFEuBpFkFRD80XNUc+kZs2LOAvOVT3njWE+IhaploBk5sog+JttM0NYSdFkJuVhGu7l56Qm/UxyY2opV4TtVJMongufbkD6iax8Wmn4pxIncZF5CHHzC/mOoBhSH5utA/JYDAYDMWJ3BwEkRHbjDcVvmYR/IgL9TrnE7mpBHl5K4TclKPsD8PumykMchMRP4rcnJ1H5Ob1VO8vxsxIao5QYdejWktJbjheLmTs+eAovlJLGbkxGAwGQ/EhN0kWy0UsggPTTJcTg+JzuTCwawjxEaJ1Z9Sx5nwmNyLRapoLcpOXkptaSeKJ3c/LDk944ddBbtqEkJvdvbjDCD9ShTWH3NxgH5LBYDAYSgK5CY6CD/PCG2D/USci3RDSzY54/q/03G4sqqkNXlw5dv2/vHJrkMa718S49qs4xswY+2b7tyq7v9WEd1NhnSA3a2Lk24R2ece3R/LiNUV9JNKvRoT1wlBbyM22wakzjJKlTuO9PA4mfA2/y6CyzEa9VbEgpWcGg8FgMOQHuVkdZngqEhnCF3vhZVBjnMXz+1nIq0SkX+iF74r6aRESi4EO94qxbgGSmixOFh2ijnHPIywrJH4mxOJu4l6C0XEp3v19wk8XlRukaSZhr3G8PCzfUtjPHK/qcThkJzMkflnl9uJTLmI8kT7IRvK1I+mDo+hX0F+lyaOdqq+4wDgHR50/YFR8Rly7K4PBYDAYiiq5mcBdKB298AEcj+7vhdcVaY3DBaRbj1qma0T6fiFldiDNmeTVvYAlNhU4+XQ+F9ldyPscr++Z8QjddPW+gokcqz6N9OvJr5/DTrz7ep6dGGYoLMbTHNleS7yLuINIyiobUfdqlHkVlwpmcWpK8tidW4mPJq/1vNcsbefESa61xOlB2EEQnW3tYzIYDAZDsSY3BoPBYDAYDEZuDAaDwWAwGIzcGAwGg8FgMKRJbmbNmlXDYDAYDAaDobhj0aJFNVauXFkmMXPmzPMMBoPBYDAYijscuTnPkZzOJr4yGAwGg8FQstRS1ggGg8FgMBiM3BgMBoPBYDAYuTEYDAaDwWAwcmMwGAwGg8GQ/+QGP0QnOLROM524JBgrDjTTSCO+kQ7E71IYDgtzU2AwGAwGg8HITTok5aowx5lJ4tfFL9NLeL1ekUZZ3ZSDyDC8IH6frDMNBoPBYDDkiNy4vyMd/gJDY6YRL9ajcRIphGRuzHQZDnMcHnE4wsMxeKqebx1pMBgMBoMhR+RGvH07XA5EAjM8zfRDITcLYsav73CwQ82QZ40dnnHYzjrSYDAYDAZD2uTG/W2DOqqzwyxISrrkZlSa5KZilMrJ/Z3kcItDZqE0nCNcDlVCwms5VC82AyCRqO1QKSK8mn0kBoPBYCjJ5OZMh+n8e2kOyc3odMhNknyyHO4V9VQhkAFRlc1w+MnhbYeu6pnYFf0qJLAYkJrSoh50+B1bqNaEZxL+p8Nq+0gMBoPBUCLJjfub6nCunHbi97JCJjeDHd5waFcIpGBfhysdjuJdziX8UIebHZY7HJ6H5VV3aJkmKsXIV+yWNiABk/eYTbj83uhwlryrfSQGg8FgKHHkxv21Rx3VRIUVNrlZyQJc4Cop99fHoR7/lpNaDzns6nCrQ4N8KO/EFKfFwjAuRZ4ifdpB1E4O5TDMvt5hT4cbi5NazWAwGAyGtMgNi59IbDp54XNYRHsXNLmhTo85TCj0xkskzkOtI4bNvfKpjAYOPdNEjTTLuMbhF4f/OHS0D8NgMBgMJZncHO3whcMqFvIAL0BSbsUWp1kBkpshDs/LSaoiQG72ygtJVBF4j8N4j2PsozAYDAZDSSc3+zs8DJl4QeELFsN3HR6Nexw7j8iNqKQ2FBFSsAfvc3Q+ltHcYUSaqJdmGYfwHnvbR2EwGAyGEk1ukiyGC1gMB6SZLlfkhntvnnIYWQSITWuHuxy+c7g2v+x/cHPxd5oYm0b+nSGwPzqstY/CYDAYDFsruQkMiod54Y3wHdUgIt0QfTIn5HmQvn7E8/2QFBWquwU5jeRwGWopsVf5zKEqz9rx/xoOEx0G8Vv8cR2QAzulirivSAdlY+ZdC2I2xuE+TqBlgrYqXneR6gT9ymWM8rt2SJ4DHaYJAcVwuT5x+6o49WTsBD7BSCNt2co+SoPBYDAUFrlZHeZbyv0tJHyJFy7OL7fFXicbSUFP/1SOSr84pMxSgY1PIZKacQ6TsEGaoyQrUud9cAkhd8RUQGUljj1f5Pi4SK3mO3yg78YppPeYLAbZHAWf4RHW3R1OcziZ8E6QlRu5mXo0aR+B4GUqonQBUr0pDq/h8FSIzNP8LktcuXX6G4c2/D4Udx672EdpMBgMhsIiN7s5nCPHxL3wPtjE9PLC6zicDik4h/+f4bB9RPqeERKMEwrT3YL7uxoCIOSuFGEdHd4j/HokFZkcsRZC9zXvnEk7fCgEohDfQS5AvIf6LlThfR2+IvyS4MSVvAf/l4sb/xeoIoX8ODyLdKYsd/+co/J7NCC53KnzhpJuXUE52/N7J64bKG8fpcFgMBgKhdxstY21icgMkNt9vfAWhFfywveE+LTgt6hq3iqMywdVnYRkdXHoJ8TEe9YG/2FlQ9LdLZI39VvuGbqAf0tenyDVGsgJOiGCDXku4W/isqINbjNelbg8F4nWaBtjBoPBYDByU/TJkEg7rlO/5X6gB4ObnovRezTilNxofosK6mVRP/H7NEib+Bw7Xm6Q9tIPxVVFR9R2E1BzCdnrLWpInzAaDAaDwWDkpugRgtJcijdX/b5D3DMUw3cZzbH/wEZmML/b8ltsby730ogKLot/d8LuRmxylqDKugoV5Fn+JZEGg8FgMBi5KZqEoC02LLvyW1Qy/8VuaEhhqqZy8C5LuesosDM6HHLTD3uZQ3kux8ob4nfrYBW/HmqrVxwaE7YGJ6MjbLwYDAaDwchN8SAETZBK1FdhU3BnMS6QahSTd5Ej7Eeq37Uwkp6rpDlyAuts7GeG+Pf+uL9F+jSU+xsvRM/GisFgMBjyfN2aOXPm2Ya8h2vcM5ctWzZ/zpw5K+T3rFmzzlq8ePEi97d4/vz5y+R5cXmXhQsXLpG6B7/nzp27fOnSpQvc39J58+adIe8iz+W3vJv8P3hv3n2lxJd3l3YI8pQweWbjxWAwGAx5tF7J/7dLuMWlucFgMBgMBkNxh9twNz/hhBMqmvjKYDAYDAZDyVJLWSMYDAaDwWAwcmMwGAwGg8FQ0sgNd5Vk5DBtZg7TVcIhZWXrvCIweHLY/1t73QwGg8FQBMmN3N3i8JLDjmmk2UaOAuOD6LgckJojuATuPO5IESeVVQpwsSzDTbu7cbfLEDyYT6A92m4lhKaxwyG4V2iaT2VsJ97UA6/haRLuztzLsyS/CI44PvWdvuZzm4t7j1Fcntg38PflPR/J81Fh3toNBoPByE3qxe0dHB+OiJmmPY4yv/AdNsZIWwU/RkKKtiGsDk4qrxEP3AW0wIgjzIl4xpZ3+JMF9Ei5dZgL6q4qarftsuBn5lFejegHef/PHZrlQ32lb793+DJdAgEhepX6XZ3H9WrEBYx34Ay1fwH2obiteJz3EgwNef40z24JfHoZDAaDkZv4C/w6h09Z3IelIXmRG3r3ZwKen0aZIin5USZwL1x2sD85DC9gsiCL72fcuFtThU/h3d7IL4lGDusr0qVueUjwGjg8DPlomg/13QaSeEwO0lbFgenv+UBuROo40+E7xn6PAu7HQxjvMsaWhTw/1uFjfWmkwWAwGLmJN8EexQS/iEl2eJrph5NuQRpp5Hbcv0Tc7oX3gvTsXMCLjCzuH0HwmqnwLIdHeb+lRYTYCBF7IK+lDHgI/6ookThVt5YOv4lUL5/yv8jhb4eeBfxe5+Fs9BWkU9W956KKu8smNYPBYEiD3GBvIiqJilyxnxNyMzoH5KYXaZ7yXBmIG4PHHKoV8CKzDTvkT321DLZA2WGLTF7Yf6STh5KAyELcI8oAPM08M/j/XanITbrvK0biDlPxU7VvDlRSQd2apyI3uekL97cest0zP/vPSyf2Xg9hZ3Y2Y2yIel4WadoZNqkZDAZDTHIjpAL7lr78XlaA5KaUmtCF4HRHRH934NeoCJGbi6nnhSpMDFzPhPiIEe75ut54C++EryYhkAMhbWfx7kJK9nJYSx63IkGrkKSODTC+/hVycx1p+3tkdQXh11BG6ZC8MvEDtYa6H+TwCPZTTb24orba22EVJGBDXKNz91ceciPt97+46hUht2KgzvuugBz9GKaWcn8dHE4mrtjO7JaD/r8wXXKDBO102u9CbMiGxyU77m9bh9cgqTvTRivU88AObnxI2n2Q3g2xCc9gMBi5UbtNFquDVFiBkRu1M12hDCofKKzj4IrcfOJJkrpiCPuLGLYSNggJxxwkE0LMvnV4mUVZVFmnIWnIZvGb5fACi1VtnFN+hQfuyhi1StxFSeqYqeyjsrFDqQyRkmeLHR5ksa8MIfgdSU8lLy8p/04WWKnz8cT9QJMb6noji7eQ4boQNin/5JhtWwPSeH3M+OLA8zYMu8Wmq43DFZR5mRd3HCqlNsQNpGzHpNn/aZEbxsuzkKkaEM+HIJ79Y+Yhdmdv0a41GXuvB1JLTkrJmOwQkjb4Vg+xCc9gMBi52Tw5TvQXUhaT7HR3gzklNyrtExh0/sbpq3KFRG4+gMjsz076YBYXCT9YxZ3H++6gwtaxOHaEaLRR8S5BWlOJ3bioAP/LwlZKSSqE7NybauePhELy3V6F7UHYbl7cwI7qeBU2nJNBvVRYGcjX5x65WYHBazOPZN1LvoNjtG0/jHVnxuyLlQ7PS51UWB+kVVepsHqMnZ09SdEn1LlFPpKbwbz/6SpsL8IOjpmHqIHvC069IRH75/vje3w67Og8Y6mdbBBswjMYDEZuNk2MXdiNN2fXXw4EUpTRSFViHTXOheTmEOw86iCaf4l81hb0pK3IzTfcvXMk0oyDg6PqKm6LQN0DKRkBMfjdIwz78T77h5Q3NNjhQ3hmOPyA9KpMiroGkptu/C5NOiEm9by42yNNeENJBK7DeNW/V2ULg2LqJSTozpA6HEAdLo9Bxo6MS5rdXxNUYyu88Da+zQ33EP3AeFkKzobc/BpI2vKJ3MhVBpOQupRHwnc173l0jPQZ9MMFIQR1Kb/lG73YJjSDwWCIR26C3fy32DEE+J3wX1AjxDoWm0Obm51YSEd4C1twMmnPQiA3gVqqdsw0h6IGmcz9PH945OYg3mVaRPpGqBfmIkn7DAPSdMmNqI7edfhQ1CNe3Oqoy6RubdnxfwyRyQyRxmhy05dybvYJDKq43yF1FVLU92Ikcy1jtOmulDnDC28fQm6ORUIzGsLeBTunpnInTDoSwJzY3CgpmJCrw1FTxiU3dZDcaYlgffrmed7hiXQvxjQYDIatmdxsx4K8v4c7mJyXY0BaJx/JzTncqdIwZIcuEogNhURuPk11iR3qgHsgGXUJW4vaJBa5Ydf/QiDVwebiU4x6c0Ju3oagtgqRMLwAkd0GSdOnLJzlQsiN9EkTj9w86hslY1D9O2SsdJK6VsCO5D+p3ov4YylzbgS50WqpEyFtfSPyykyj/9OV3IhN02qH+6UtCJsY194HSeUHerwQvoH3PBVj44E2oRkMBkMMcpNkwp3L5NwnzXQjSTcvjTRnY9/SJOSZGGauL0TJTdMk8UqhTpC45VX4Wv+eFEVupoaQI3n3c7ydfEBuSsUkN9vzOwu11P8bGYdIbt53eAa7mspIeb7zT6WhIvxeSW6aopb6ICBxKm5PyluVoq5ig/SzGP3G7Ifg1NAdXngrJIo3q7CATFzvExmMvvun0f/pkpuj/G8FwhpXcnMkd9v47boH4+gNDJbr2YRmMBgMuSM3ZyRC3C8kNt3iKqdXRqWQ3CyKeB6kH6nCunM0eKVWeaCWeDldgpUH5KY2i7hIjRoliScSlo+QlNQgrBaSnL9Ri5QnfN8IcjOe8LNV2GBIwAPYY1RKUofgaHpHJUUIjFmvCJGwiCTgcCWhWalOcWWo93+BdxgL2cpQdlhHeflOo769ZseT6h2pCEntJPFrYQ8kRGNSCOl5DilOJQjp+4Rfxbs2wwbqMl+KlaKe51Nml5jxr6GtghN0YqO2gLocGpxsS5Je7pbaGBLegLEl+dwQJX3CKF3UuFk24RkMBiM3ySfsM5lUd/bCZxI+O2ShPwJpQzaTssTdNiL9LC98GKdF5PTPSQ6nIJYv0Ls7MMgdzIkeqecEwjJC4pZlYctG1XIqx7yfUIvsSNIHJOICpCYBkdgWYhc8Ow3bm5+QqMxJeG4pvDoENlO3cOKmH+HBMehjqafYcFxLm2oVVDNlvC2qyNNRRQaLqqhDhhJXjn4/juHuzuQras0nY6pfdiDPu6mH3MhbJUWa3RObXRKI6mc20qqgf0Ry1pi4e2E8nK0gvyfH7PssVHXBGN5L91WSdEcT/0P667TEZv9cj2JwXTMkXQaq1685tl82JM6GMNVcxLe6n014BoPByE3yCVt2wt0cqnrhVTHWrBSyexzIAtaN47rDQ4xaQ9PzrDxHhSXdgESaHqPzgNhUZGG6CamAqAJuZcGvnKSdLkZ1cD5HkoNL+hZz78mRLJjPII1ZodsFovAoqokDsU2ZSR57JrMXgXBswJblkMDmhUV5L07ZSL3OwnaqTEgeYsx8Lkatoo7qDVGa5R+h5n2OxbD4fIjYkJjtK6fwFtJWs+OegqM97+TI/FnYqFyK5KdOCIG6FsnTPVESxohyBqGSeoK+EsI4L5Hihmzeaw79dwfjuyFjR8hvu4h0YgMl90u9iPp1SoS06+lkx+zZVDyd8JxtGgwGg5EbQ7CTLqPF+6gUUu7eU0mDQiQ+GQX4XuWSGfrmoq3KFeR7FEA7ZSW2vE8nMz/7ijbUY62UfYcGg8Fg5MZgMBgMBoORG4PBYDAYDAYjNwaDwWAwGAxFh9zMnDlzlcFgMBgMBkNxx+LFi+X/nRKzZs1qaDAYDAaDwVDcsWjRooYnnHBCeRNfGQwGg8FgKFlqKWsEg8FgMBgMRm4MBoPBYDAYjNwY8rzzNl0kl2ltYTAYDAZDLskNDhiH+Z6KY6btIA4Nc5CuBo4a90nHi3Mek4n+4osIp52jcGGwj4eJXNVfOh/rIY4Qp+NktJ0NZIPBYDAYck9uluCMb3TM+BXxg7TR4UvxKp5mebuSdobDwfgFusihegGTm8H4CQocL55LfTTEweUnDq3zqQ51lbfvn33nowaDwWAwGLlJf3EVT8x/sLgOjZlGvFsf7nBvKi/GIWnFMeK7DruoMHHm+A6etQvc5w6OIeU9ekc8F2ea3fOp7NI44Lzf4cecSMEMBoPBYDBys3lhbY0ERSQnf4lqKs30IyAFC2LGLwUheiLk2UHkNbkQyM2FlD0s4rl4n+6az3WQfvjJyI3BYDAYDDkkN9jZiMplZ4eZLO7D01yQR6VJblojnbg65FknJEi3ae/JBURuLk5GboiTiWfnTD8s5N9ZIelLJ3sv93dDQG4op3RInIxUki0IZGn7GAwGg8GwNZKbEx0W8e8lOSQ3o9MkN50d/kRSlBFCfH5weMGhUiGRm51CngnZKMe/2zhc6fC8w+MO68UYmGfbCWlzeExsdVT6Vg5LHdY4XIaEZock5Ebi1xQ7JqRcTzqMI0516TOHRxweFEKo0ld1OAnCKrjdYe+ADJF2JLZNolY8wuElhyP9vjAYDAaDodiRGyExDpfKIsrvZQVEbqqyoH7rG+i6v8YO3zu8nZNTW3lEbsZxiiuASLVOdSgze7N0RojB+8TvGUhyeLY/eVUmrCNxRe1VHtuil3n/bVNIbspBZKSco5XkpirkMDsgSZAhsdl52qEOUrlLibMbxOYyfov6cR6EVup2nZEbg8FgMBRrcsPpnGsduqmwAiE3pJlKmqsVCaiMzc1fSD7KFTC5CWxubnU4T0EkNNeGxD8wIA5e+OGeNGUy8fZTYceGnUzT5EaFTSTu4V7cWQ5/O/TjdzvirVVx+gfG3g5lkYxdQ9hRxKkREFyDwWAwGIolucHuY76oJ7zweSx6ffOb3JBuP4e3HG5i8R2DukbyOrPAG22z5GaIFy6SmZMDyY0Kr+/wqcONgR2N+9vG4Xg5Jq/i1eQun0pIT+Sk2H2UNSEGudkvJrmRft0F6ZdIiLoI0SHtGSrd+YR1so/FYDAYDCWF3ExGLbKfd1HdbSx6S7nIrnZ+khslrWmJRCFQq6QtPcpjcjPUC8+gjuVC0iznXppO/N5D7v6JyH9fh3UOU4S85QG5ma3JjQrfEXubo7Gp8cnNesK62cdiMBgMhpJCbk7k0j05sfSLQnDPzW8Onzv0yG9yE0K6JJ9bRPJQiOQm2WkpOYVUVv3uRpqFSE5EatPQS9PA4XrQlLDj8pDc9OF3GYipGDn3VERH0i43cmMwGAyGkkxuZBGuEIJAmrArao1Y/o3ygtzIou/wBbcAtymURkskNsQgNxM94iHt9DAG0NIOB4akWeHwe0BsPHKzRwxysz9xD/LizoTcBAbFexJvrIozMInkpqt9LAaDwWAoEeQmycK9JOwoNG4W2kQZ+OKPStLNjnieKn1Tjn5/5KtYConcDIp43h7JSCUvPJCsPOn7hOL01H9QXXUhrBpHsQMiWTa4kwYjb5GotVB5jAkhKG2V3c4xDs0gUf8YLosdEK4tsjlxlYF051zCtrePxWAwGAwlndycw6I3ygs/hfBTQxZukficwPNrMJgtFZH+FBVWDuPbaQ6vOtxVWP6UIBdy0ui/1PNACJlGd9Q9R4akr4ma75GIi/vmk++7qK9mYYScDUGZ5FAFA+VXCd9TEZ4mED+R0qyCYJ3ISa5sjpRP47h3NpKfs1BbrSHsDexvOlLPbE51lbcPxmAwGAwlmdzI4veoQy8vfA+kD+O98HpIe24n3b0YsvaMSD9OkaLp2Liczw3HpQqtsRKJA/Bn9RjvcQOkQON6iEjziDyma3WQ90zI0WKOlF/OaSYxoL7TYTU2OXI0/2za6TH8XA1VefRyuNvhTchRZYy+l0JYgnt2Duaem3s5Bl6JI+5y5H4IEpxHwU2QpDL20RgMBoOhRJKbHJCCDF9SgSokI0bazLg2PQXwHpkhNyVnaRRQW2b69cqPd/Xf0z4Yg8FgMBi5MRgMBoPBYDByYzAYDAaDwWDkxmAwGAwGg8HIjcFgMBgMBiM3BoPBYDAYDEZuDAaDwWAwGIzcGAwGg8FgMBi5MRgMBoPBYOTGGiH9RtvkEqIqNwg34dbgjHwop4z2LB4RJ9P3YWUo0WOvYornpWLEKaPGbgNusS5t7fuvdqqMqxP5f4WYacoX5i3qRbw9s2jP6vk15nBxU5v8yxXhtqhgF6MauSlqgzITFwz/xSXEOfheylJxGjrsK24o8P20j8LeuJkYFUVKuIV4qsNtIS4uKuEbaoAiWivx1N4yD96vq8Nk6j7Rq/tk6j4iv3xN4RxVymiVw/TNcpO+CI+7DjhRnR9yS3ZnxplM6rUcLhH/bg51IvLaBnccMnavc/hcfI7Z9/2vdtrB4RbaZ32yDQxObmfhN6+htV8kWZyN/7qPHfrmQxnyHTzs8IX4MizCbbErrnpG2dgwclOUyM2jOKiM8l7eAN9Q2eAXhb8Ik/T1QtLWUz64xvg7RvG7RfqLVFgbiNZbQkhy+X7bOzyXou6vi+Qqn9r3MsoYk8P0l+cmfREdc4dAphf6pA1y+zrv3EYR1I0OLwckOEnew0l7vH3foe0zivZZniROd74ZWaz6meQmaXvKxu0Jhx/zawMCsZc+m1LEid4Uh1fwnVjZxoeRm6JAbh5gsameJN6OfGDXI4IM0BjHmA+E+NuqhkNM8SpeM0m+q32JDs8Oc/hOJBe5fMfZ1P0gr+4t8Wp+XT627xFIoWrlML04Jl2R0/RFcLwdALGcFPG8EqTnJN+xqSzIDp/5Dmq9OKPp62Ps+w5tnwOTkWX31w4pxHprr1jtWROnvvfll1rG/a1y+MmhfTFoD3GM/JrDtXFVnwYjN4VNbqZFLRqIrq8JCZfF6HuHFrmo33kOX+U0D3ZWl7Ggtgt5Lp7Iz7WxUCBjrR073CW56Mv7kCpUNXKToza81OHrMJUv9k33sVkpsvYdRaw9Rcr1p8OCfCxD+uPp4kIW3F8Ph18djrMxYuSmOJCbCx3+FklLyLORDkNCFjKRuiyKyG9bdPoicp0Qpf8nn9/EpiKH7yfSo3cdXggzTMXep6/6LTYucx32CurEbkTCjhU7EBV3D2xGJoVIrXZxmOlwmkyAIeXWYBctbTDH4WiHPoH38lTpVT6dZBIhn8PCJGTYFs3UBBFbqXkOg1O0X1+HE5F+HeBLU4jT0+EU6jCL8rYJiXcukpcGIc9KY5d1usPJDs0j6rMz5OWA4kJu3F8XsZegDU9FNRTWjkNoxznJpJWQkF3pU4m7c0S8svTzLPLdE/uQJ8NszMjzzxRli63UAvo4Q4W3ZzyNzqc2HMR7DPXCh/Ft9o1I14/xK+20vz7QwLczX9uJoAKdTXs1Cslve6SKs1CvLmC8jYsoX6TDM4g/g3aSMdw5In4dvuNZfNf7I7VZl6RtBlCnOdgSlvLIl7zjcBXWizaTdqkfIX05ijocE9YOMfrrSodPwr51g5GbIkNuODEhO4f3ZFFW4U3DFjGencxE2S3JR3wmE8PlSciN1O8u6lcrB+8nxqm/OywLmaQqe2EDHe7A4DKbSWMku9n3CbvaoQqTwyNIhCR8Hy+v9qjj5Nme3rNuDk8J8WPS3psy3w3IU7L0qk/Oo23Gk8+t5NtYEShR8Tyr6i5kbxnqwj8cfg5bHBG3r0d/vhMqvd9RkWWqvpmF9GsCdVhFWTO9/OqiAlwb0U9ZpP+K9FGTfw1sse4LO51SlMgN5GIl9kJjsTn7jX4to+I1Qfq5CjXtycQ7NiTP7TAKXkB7rWAM7h2yKXiQPhwKcXmFtjkzor7X8p1FqZCFxN7v8C35jFbfUjBWz8jjNqwC4X2C/N9iDJRj4X2CeeYFb26S8bvOYYMQeIeDg3mA03UT+Qa+Q5LVgkMTDylbvO28eWgm73kobX8m/fRlYB/m1V3I+jOQiEEQpg/55kaGxB/BPLuQ+FMxJM4OM5BnDr2E9xyICvw3SE4ZiJF8mz8wvzRDAv8Qef6h6w1pXogB897U4VJs4LZLs98mUcZUW2eN3BRlctOeCfTG4Di3Q290q7tHTOoPwtzrJCl7t2S7cI8oSbx+OXi/KaR9gYluA4vDq3pXwXvNRnoyiAnuAghEez78Z5jINlCnDMiP5H9+SNky6XyjpRCkuYJJTu+wDoKclE2WXhGBDdRlO4/ISV1m83swkp8K9PHLEKpDlfQmjIjUYRIX4lRNhT/HAlle7XxF/HyiV7c7feNHZTh+VJK+yoCcPZtIcmUAhEsm7Ca5JTeMjw1pYI2Q+ph5r+G7aqLC1mt7Fnb2b/JOZQmr6PCpw91efl2RfC3xNhiyoF3ohclG5IbElqcelwe2ZyF1bcRCenfYRoN+PQWpU2cIxSIOG9xK/3bJjQo6ieRwLgcT7uX9a/OOC/m3LOYfBFIIiPTjbFT0+H2eMSzvusShLf3/M9/5Kt7nIEhTTZV2Fu08QIW1YfxLvlW8eu+NpHtfFVaZfvmXqj6x6SSbSGjmeuH3BhstL7wh73JjsEnj+3kd0ia2kEshbYfyvayGbNdFUvyIrrf7W8w8P1iFbUP7XJBmv7XkPc12y8hNkSY3u/ChZvOR/MAu6LOIBaYxE+VDiSR3PzA5yiTZJ0Udg0V4vxy83xnU/WkmrKfJ69KQdijDv8eQ5iVvYbqZtGu9SUnCTguRrLxAeRU9EvUwxKS1RwireOmf99PzLDgRdKoX3oAd2v2oecqqd3uItj7GU0P8i3CwI/1ei6MhfX8jKcggbGgYsUtsujOptBe2UO/2I/qqFVKBi1L06fywCT+H5OZkxkVcSNu2jZHvbhESvWrBggthuI5vr4KKM9Z/ByQVsmA/4eU33ZfuJTYdif8hZAG9CNLeLaS+g8nn7CTEs4Kqy4uMzQ35KSVTY7gs39NjfEN6Y7CadgzG5VmMIz1++/F+y9ioZBF+OOEPBZIf8q+t8uvAAu9Lf/vQnmu98NoBufTC5T6ct/n+S6vw0pT/olYXJjYZ1z9DXnW8vriAObZOSB/O8d7xWMLvVkSorJaEQ5xFkrPaq3MlNjSvJpKYLURIWN/mvcraWmvkpqiSmzl8HOci6tyfhffeCNuBQNJzXZJys1AtyIdbNUUdg+OrC9J8N5k0HoVIVFXh5wbSiySkawuJEmLut0G9EMnQriFtIDu985JIkySvQUmkZb+FTDYZqPFkUu3iPWuNmP0hT+3RDtH7cx7ROgWS2tcjSJ8hfWmNKkImR7HTWJvY0uZIJAz38C7nJJLbbK1NJX1ThGBain49hnj755bc5OM3dVMMyeV2gdSFHXb/xCabnBchg5VV3J14r/nEHYxq6hX6p4waA0Jsrg6Rpj7BIlU1pC5jw6R4KaRS2ZCbzAJo0xaM7Yu88MqM1bFKovE5Uhs9fkUieL6v2katI6R/eJKyz2bh7xnxHe8fQTj38MI78g5LIuY3f7PS3OF/qCwzvbb4BkLXCin6CRChczz1XCbpRcI0MMk7LqMOw0KkuP9FIlQzjf6qQJu/lwix6zEYuSl0csPzW/k4WngSkTURebZDxHpDknIbMvnfnEhxG7Ka2M9I892aYcNxn7dTKpMkTQak7QNPLN2eNljsxT8nQnW0B3U+NKKcfUj3Nwta2Yj0h3jh9ajbS4l/2wwF7XR5xIJ/iveeN/vkMrHJkFqI00YkOLOZxNtHvEd9FohsJrNeKRbDHZK0/TwWkR1S9OshYW1ThMhNK8jk1SniHcfCegltLbYlk8NUOzz/iQV6ORInsXPaJmRcyfsfHCJNlfG2MQWxnB3zHfcn/sgCatMdKe/EkPe9QUl4JvFNpRy/SFLehfSVjii3MmTzxZDvLVDz9fE2bTcw7/hzQnDidFIIsfg7RPU0mPDTQvKR8Kt4R1GZ7RsmUUQF9TFzfGbEO1aEGH0cMp46Q8DvSzZvRmwsHyHPxrbWGrkpiuSmPiTE3/U3jtKvx5TcDOBDPylGHQM1zNI0321oMokPRME/5bQNkotrE1ueBglUY+O93fCLtF+ZEOmPkIQeKRbB+8n3MO/ZQha+7iGTze8+geHZSRGEaLa/86RfhSRd5cU9gzx6pDmGDiDde2GTWUzJjdj4vJ9M2kG8I5LYjqSrljqViT0uRKXQLkWeu8QhCowxISxNYywUj9E2lVPEPZ2yd/fCZxB+dES62JIb1DZXEP/IApqnDglRv9VjzAxUYSvijt/EppNEfyXbNGHb8xUSylJe2e8h0ajhEQWZK9/x1D7lEpsNmNt7m4zrUHt18MrewLsMCdkoCLnpGOMd+5PHvCRxmiDdvjdkPtwvUHWl2V9lUaN+mIg4dGIwclPY5GZIwrtBOEaeLdB535Vkt3BU2CQcEXcCcQ9P892OJ92oiF3zLSESk+Co8Swv/FzIhiYI20ZIc8rw7p+nEslCcL6C5GR56T9LeLc+JzbdIfF3iHi+FOqo/+nFkoXxPghqPU/K85cvWUISlZ3wjtYyOQ9IJLehChbWCRGSB3k2NAnR/JB2SCXJC8rZOQ/Ijex416UBMTptkiLPwHj6uBTxbmYT0DpEotDPa/tnaZ9aIRLQHur3Ssoe7n2Pb7MDHxZRl2DcL4nRZicibZJbya+Pmld8iWgu56m5jNfh/BZbkIv9zRHfadj4Le+P38Sm00ih6k0VpyPtdrO32ZlH2o1e/FqQnlc9iWhQ1rPeJrEUY15s3Fp58+5PzAG+BOgi8uoaIoHZwSNhgYpsYpJ3bMl8fUfi365QrmSO65pmf4nd3WtIc81XoJGbIkluDkumXonIsxI2Oe8koi9bC8hCM7BfIvo4+PH+DkZ2jNiBJLut9gY+2tohOzYJPzNJWXt4E5CIrt/0JqxgtzuROAfx7jLJyJHVx9ROXu6WaISdRHmv/V/D2C9TTQyS/lGVfkf+3YxJ71qv3uMj9Pb1IFkPJrY8iRXs5PsSZwYi9YB0HqviBsdq5ysCNi3x7yPuu4bZH3mT+9SIvuqEdOlstWNsGxF3PRNum9ySm3z6pgLj1Uu88AP0QqoI317eLnqjloiwu78GUqulFGKzc7uXPriqfwa/G6DKegKC2wBSfpBnxyEnh35MQlbqJTYfoRZ1SLXEppM6X0AcOqMiKo8NycVIL+swNq/2x77XZ08mkt+vMx+SsS112QjRzArZtPjjtxZjZm5iy9Nj5yIx6Zyk3MZsPt5KbD4luB+qetlIzCfscNqwFATmH4Nu2uM6yOk1hO2DVCXo23/mN+anK5gXnlDS6909cn+oqmfdxGYfbJkeERLitG2Sd6yJFPeRCKnPuTn4Bpqjmr3S1lkjN0WO3CCSfZEBLkeKy6WR77Jkahn1gcpEKQaBeyfJ6xYmkiYhO9S9QuJnscD8zoJ5ARPZuahHvkmEGwGXoi7Znn1Re97ldi/+XsR9BCI1mzzKIIKWCe5Cdn2tmcRlgTqG3Xl1JkWZWEaEiLC/Z1K+JRBB01/BaZCdyGMIKou1IeqxncNUekr/fx8L5HTC60NKf2ViPIfdl7RhFbXY3seE3406tGbnd0sESW6ZSHIZGWPtC/K8jMWxXgRxfs1XkxYxciPk9nrqcSWL8HUQjB09QvcVY3sNbf08pMA/bTYYKc8HjGM5uvyy/57s3H9kYTmHvt1NqfKuoJ92Dxn7gYG/vxnI4Dv9D/m1UhKcbPK7nTpWg8iPwd5iAZKj0bzn9kmI7/wUkpvA/cs9zB9ZIfEaMX5/8cbv+YktTyNWQrryaSK5IXwZiJmUfRt5Sl4dkIa9wnP59mqSJjgZKKrE1ZCX7WjfTxnb1wQSmcRmlxhv8G3LN9SbPH9mDpGwbkoS9yHzi8wPZyc2GxNrqVA15vX/xlBnnsz3OYHvuQ/jS+a1ajn4BnaPI700GLkpcHJD+Ens+O/DPmBoDnavMyOeizj9UvLfKUk+gc7bN5INjPkGhqSpz8TwAPnLEdKXwItM0tcl/m08V5GJ5GJvkuhOXr4tSxUWmqcgCxneYvQQevOGalc+g8X7PCD3bWwX8g7/Sq+elWbnHeQjk9qYJJPMfb5qLrHpqOaFLLg+yesAmXkBkfkeIfkOYSIO6rAWu4iKEfXIYKf/aSLacH0KC8KiRISXdrWbPD3ieZG4xI8F4gzIiuzkTwhbJFhErmJc3hqlNlK795sZx7Kg9o6IN44x/lBAmhl7V6Hu7B+R7uAwNS72E6v4lrqq8Dr0u5xIHOml2Y/Fd6iqu5CBMBcowamjQ5K8e1dI1Mao944YvzL2x0dIom5gHslMkV89xvizbNoqEi73x4hdyZzElqcTKyBpegry0VB9i4/QljW87/lo8roxmA+Qqt4NIfWP9XdhbngRsjcmQuokpGhRzHVgItKf4M6fScnU0CnyOw+S3cHWWSM3RVItlct8b2QnXjkX+SxB2tHHEzO/zsJa2vqx2Iy1wYlc3lqa2HTE+ssou5eiQm6Kaf9U43u9Pg/yWqrzwUbl3hDJYin69Km8nH8MhTqOQq+xMBi5KRHkhrzbYRB3Xg7TD0M9MscLPwr1UYnwlL2VjbeVSOI65CDtIagZk6kwjdzkrn9G880dkos8yjCnzOR3cO3AypC4I5BYdLT2LxHjpyJ9Lyq/RtYmRm4Km9yI+PrdfMpfRKsfYZDaMGaa8qh5PgoTGyc2nTCqYv1XLMdbGcTp72CAXDpGGlH/nYLE5ogUcXfUBrWGHPXRARDQk3PynSU2uSUQ252d+d0clZS4KpF7Y/RtzGIjY5e8lYxx0wm154uJGLd4G4zcFMSgvJ3J7Bj07iPyOP9t2LGL3U7TGPHnYjg4wvqnxI65SdiYHJYiXmmMbcUWoHuS3eIUxu65qDEPsXbOVf90xyZudSLN6/MTm+6XeiOx2ddTVWyAzsF42CSuJW+87MA6cnKUvZwhl208c+bMHQzpYdSoUQcPGDDg9F69ei3v2bPnmTvuuONJp5122o55kfesWbP6r1y5sseqVau6Szn77rvvuGTxTzrppEHDhw8/Yvr06cMuvvjiLvPmzetrfVSyIH16+eWXd546dequO++88yHJ4rpx4IbD8OkyjtasWdPVpe3nxznwwANH9+7de6mM3T59+ix24/eUSZMm7WltneP+6SdtLW0u3+Lhhx8+Ip30e++99/iddtrpmBNOOGGw/F60aFGf3Xbb7QDpG9cvE+S3tXPJwvjx4/d2fTxFvutly5b1krFj7ZI3cN+LrKM1hdzMNaSHJUuWnLh8+fJjA8jvvC7Ddc5s10knzZkzZ2aKuHMknptgT7e+KdlwfXya6+uT44wbt3OZFRVHnrlxe5wew5K3tXHuIO0qbS99kGa/nu4WuON1OsnH+mXr/pYNOYNrV5kH25n4ymAwGAwGQ8lSS1kjGAwGg8FgMHJjMBgMBoPBYOTGYDAYDAaDwchN8W/gTa4NxBFeXWsPg8FgMBiKKLnBSdkNUU4eI9JUxEOt+BA5IAdl6vT7p4jbHg/C4q9jcZy7YmKWfwr+Zu7GB8kFyufRebg3eED7oiFNnl2Shg+eudyBcyc3ma6j/Iu4tt38kxgMBoPByE0ai2tVnAdm+87fkqRpic+jz8M8Lucg/eIkcYfgfE8c0dXG8eLzub0BkivRq+NkLxuPsN0pI0AvnPTtp9J1dJgV5gAvh/XIxInj/tTjc266rI2TxMe4Dt5unDUYDAaDkZuYC/wZeC/9M67Xa7zhit+k41iQ56VZrp9+bkQ88Zz9rty66oWLA7qn88IFAU4oP8Rbc6OQ5+LfaUK+d9wm79/fObzmeSfvgHdhuXV2kA1yg8FgMBi5Sb6gyhXwZwEhGcPTTD+MdAtyuKAH6edHPA9UQEO88GmEj88DUiGuET6G3DQLeV6jIPyESBkO3+Ptu7YKF8nOfbzvWhvkBoPBYDByE72YdnXYKIax2HzkhNyMziW5GR1FbtxfObzl/iw2N96znkiaxCYlI7/IjfurlISI1A0JF5VVZf4tKq7BDjVzQ254dintdLEX3gvj5jGi6ovItz3qt7Ii+XFooZ5VxpnfePzhmDNOg8FgMBRPcoMx7cUOu/F7WREkN21Y7N/0Hc25v9YO3/oqnFyQm08gODW8hX9i4JHb/WU5DHS4HLuYSYSXxm5HDLK/gCyc6PAZ7/ZwHG/gity8pgkRffU8eR1MWG0Mjq90OBqnih8FThiR9gzFWPorJF1BHz+HZ+reOHpbQh7PQia72YdkMBgMhuJIbuY4nKZ+F0VyI9KZ33AfXzWECHyDPU6dPCA370OWTsRr71RIzLke2TkVAvOPSgzJ1yIkTCJNWuWwM/kG6r6jY5Ibsbl5S3kTroJXYsnjjkCywomx7MAGBzLzCnUTNVoF6voh8a5w2NFhusNMbJ7epv0yyGMgcc+3D8lgMBgMxYrccPporUgEVNhSFrZhRYjcDOaZkJtq+UxuPoDcnCDH2sH5DueExD+Rek3wwi8jfKwK6xbXVoZ3+p/Dl9KeDiscrkFNdYpWg7m/YxxecGigpDt3Q45aqXhHUv7hXlnlHe5yWKPC+kHQNtqHZDAYDIZiQ27cX3MkEk288IUsgjsWIXLTxeEXjmL7kptALfWKT3xySG7C1FKibtpN1FFe/BMiyM05hPdUYT045XRRGpKbN1HJNeTCwHJJ0tRDynQCJOgbbZ+kiNiuSfLoI+ospEzS3tfZh2QwGAyG4kRu5rDYya7/VYX/ES4SjKfknpUiQG62Qc3yWojkpjcqoFvy26DYz9/9nRRBbgIVVD8V1hNysz4mufk+rh2R+9vH4UaHgyBCV3Gkv10IuRkXkr4y1wBchMpqO8q/0T4kg8FgMBQncrMT9iErPTzLInhDOjcA5ye54fkNSGh80jEx2f04eUVuIuJHkZuz84jc/Ou0VEjcUyB+fVXY9XHJjRgsY+h8t7Ljac1FhkZuDAaDwVB8yM3s1BKd3mmmG5WMnKSRfl7E84DE7OGFi8uG3/PiZA9Sj49B4xjxT4yo05mEa8IRqKXWxcg3OB32arLj4xgDixrtfi/8Ji7700e9AxXabl7cPQmfpsJacRPy9fYhGQwGg6EkkJvQ01Lco3JGlM8pdQlf1A3DQfruKdLPiXguaqH7HR5Sp3rqcdJnbp402CYpxke+MW6S+Mf7hsOEbyC8mwrrDLm5IEa+TZFSfZRMcqPUdV9z3FvusNnb4T0MgkeIzy7iBjdAT/by2Idwkdw0hlgFRuX3cF9PM/ugDAaDwVCcyc25LGyjvfBFYb6j8Ec1lntSslGlTA1RHwXpl6RI/1pYeuI2xpnkGSzil5FvZi5JTVnupDmPOmSj2hkVZsTr/kpBHF4l7mMY48qx68lIXYJj121wm3AVYV9yG3TZkHwrcAnfJaoeayB+pUPiZyiClQ3xk7zX8/tBTmmNgARK2KMOuwcn5JD+3MWz7ylvLKfPsmnrmvZBGQwGg6E4k5vtWSAbeOFNUGFs44WLtGBfCImkm+JwqNht5GV6FV+OOu9BnP55JLEpS54HQU4mcdndBDkqHRI/OD21P3EP4MZfqdtevE+QRwfadBph+3ELcLkI6ZTEOZB6TObfu4WRG5VuMPl24Hdd6tGM32Np16Cu+wS3J/O8Bn2zZ2CwjRpNSFAF+5gMBoPBUKzJjcFgMBgMBoORG4PBYDAYDAYjNwaDwWAwGAxpkptZs2YNMRgMBoPBYCjuWLRokfy/TmLmzJmnGQwGg8FgMBR3OHJzmiM3bUx8ZTAYDAaDoWSppawRDAaDwWAwGLkxGAwGg8FgMHJjMBgMBoPBYOTGYDAYDAaDIf/Jjbg0wM9TrzTSiH+orvghOigHZer001LErSUeyx1W+w4rc9xQm3xFbY/LgXYO7fEVtQNhtbeKAZNIVBGfYg5n+W4y8rCMBrRx2RymPQpv7Bn5VL9Ggd+tAmrz+oy9tuLF3SEr5HkX2kziVbXJzWAwGLlJb6IVH0PP4jBxZMw0rfEi/WWYY8wcpF+UJO72kJofiDs9jxaY8viquol8f8CB5FyHdQ5P4y29cQkmNg1wRJqNp/Hm+VCG+BH7L97Oa6aZVkj3S9RvYz7US/yBXYBH9b4F2O7dGV/yXj/6/tJwfPocz+8VH202uRkMBiM38SfZTIeVDt85/OkwNGa6muw4j2ICnp9muX76uUni1pNF12ExcQ/J44VGvI7/z+EzLa1BUiDlPS5etIsQIRnqsF0eSm22c3gKctM0H+rb1OE/6RJgJcEYy9i8Oo/rJfmeTd5/ibSugPvxcMoNHf/u7yTGZSub2AwGg5Gb9CZY8Sq93GEFk+zwNNMPI92CHE7ww+KSI7xxS9xD83iRqY9U4VO9uLu/Mg7PUObMIkJshIzc7DAgj/O9i4W0aZEb0IlEM4ffHK7J43wz+P9lkIyeBfxeZzrc6fAOktNK3vP5DvfZpGYwGAxpkBuZzEXUjz3L3BySm9G5JDej0yA3B+UTudnG4WPITTPv2TrKvLMILPIVsYsRSUOHPM77Hoev8pLcUN9dRdXpMMhfvNPIp0V+kBuvjwuU3GDvdb/DyajF/tKqKfdXGnXUKpvUDAaDISa5QQJwWWBjg22JkZt/k5sLKPNyL/4pEA15fqqvtnJ/dR1OwEC5o6R3OF7UgDzfEUNqyeNCh/HJjGWRLklZf4MrSdtHxekESZXwVWIYnSS//vS5xN1dJATYPzUNiTuMuJLnQjGCjdmulWiDbIjTNjHTycK/j8M5DvMcJmCXcnVIXLEZOpK469MxiFd5XJguuXF/5cQInvY7F9Vu5zTSt8aWqB/qsS2+Ad7rLYeJIWl3ps49bMIzGAxGbracIGWROlH9NnKTSHwii4oKb064kIkxhMnprjdYzFpKuMPPDg+ymGc5zHD4mrquxFZI7Fk+R0p2OGqw3ckjUAmekKSOZahnYPw7hrRVeC4L/AMOgwkXlcZP5F3ay+sIyIzEbUPcXxw+8NRyInk5DyLVGfJ0LYbX+8ds26q0661pSHsudljL6TUhYddBPi734g4knhDIbTEMl3eenJ/khj68DclLcJrpRfq4a8w8Rjm8yymt+pC/54ITW+5vJ9pt+5C0qxkDR9uEZzAYjNxsufOTCbKcClvKhDlsKyU3Hzp867AbR3ClXq+wWM5W9hkLqMNglf4SCFB7DLT7Qgok3jVIybbhhIz8+32IRBnS16Dse1IddXZ/55NvJxU2lPKnREidpqmw3pCsYSqsssPrGFRrcnMa6qDtPPIh9iG/yvvEaFs5Uv+7kOmYfTHT4TV99JmFXt7jShVWHTI31pMUBSRymzT6P11yM4T6zFNhe/ttnSKP0x0eCogn4+Qf1ZT7m+PwfEBeQ6R4UofqNuEZDAYjN5smxpbsxBt74YuYnAdtpeTmA06MnQKZOQOJS2cvbhfsJGQhzcBu6QkW8F4hi92BIeXJ8eO91IJ8AGU/EBCeJHUNbIC68TsLKYIYAzf04vbGPuf5wN4Fqcjb/p0u7u9ubXPDAiqSg/tD6nAYdbggBhk7JO4VA5yKE5K52gtv49vcuL8RDt9gDH8iJ4vmQBKlvJ3ykdzUZpy0VxK+9ZR7VMw8rnLYoH7vR/rZ/BZp1VU2oRkMBkM8cjOPSfR1TmkECBYFsTt5QRbxrYzcBGqpOjHT7Iadx8GcePHJTVDXqRHpy7MgL4AsfMFOPl1yU5P+E2lQfS9uLfr5d2w8KkLi7g5sf4iXifGqJje9KeeGkDrIsz8gTeVT1Hct0q92Mdp0JGUe64W3DyE3R6IOPAAVzygkkn2QFlVPo//TtrkhXWfUfsdy8imWqog+e00TIbnHhvZ/HJL3qJBom9AMBoMhHrkZgLphgYcnAtE/qoFYF9eVdIPiiLiXY3sS7NzXoBYKIzfTQvIYwuIlEocKLHZCrB7JAbmpgyTme5HKeXErQ0C+Z/GshurpUV2OIjdfBpfFYeuSTZ1KhSzqv/v5hNS1HEazT2oVaJL4gWHtrAhyc5UKO5mwTnnQ/+lKbsqgVnoElaC0357U/ZgY6btAMvupMJECXg1hOwryM9wmNIPBYIhBbpJMuHOYnHunmW5UTi7xC0k/L0bcA/PpEr9Y5IZF7CJIQE1POvG3XhyjJDeoMD7zVBJ1KfsR3/g3Cbnpqhbax1ice3txq2G0+hJEoyqL6r9ORXHPzbfB+8vFcZxQEqlQDS9ud+qwLkVd22B8fFmaRPd6L7w1Nj43qrB9iXtRSD7d0zz5lC652d+3TxMj5jTIzUEYpW/jhQfv9CzGxdvYhGYwGAy5Izehp6XYwYvxcd+IdMMTSW4YVun7pEg/J0Ydp0bZseSS3NTF1kMIRqMk8WoQ77VAEgFpuBlyI0e+swifQl0P8PIYl/DcTSQ2XbUvJOCBgLAkqcMG0m+ryE1g13KuF7ctpOAUfmexkG8haUNd9RT2OQP5rePu5+U7kbhDUrTrFmomDINrJInfMLHJDcLPHnHYgfZ9nL4qg+3YF4Sv4Oh0JaRKYv/SIY3+Xwu5iXvS6Srev4cKO0lLFX1pl5f+Yk3UVHgzyGc2dlSlkpDsijbZGQwGIzepJ+xVTKqjvfCFhC8OkQpMxH5Dnr+J7UjLiPSLUqR/Iyw9cethcBncFvwkRKdBHpGbzkgpkhqiYicT1Pcq6nQaNkrZtOFw4s4ibJmXRzcIhxy9PhWbnbNQsYhq6uhEEtcKxM1GFXY05LE0BqjZwTFoSNdFLJL65FEHjqEHeeyDWvJdZYu1s1ps38IWZHtFQB7zx0NEXQeTpxxfX8KpshoxCayo0o5DWhdccvf/Uh1lF3Q4YYF/pu/4//Q0+/+2dE4KorbNZjyKzc+MxGb/ZLcyrmtHpK0NgbktCXFK5WttNtK38TbhGQwGIzfJJ2yROsi9K3VDdtNyy2w9L1xUHHs5TCLdnojrW+RlekVu9mHR2J3/T8ktuUFCITvuO1AVfYbtiZyEqRyRpgNxZPG9EenIWAx6L0HFdRiqoE9RLyxNbHl/zv7E/wpyJO93LlKL6YkknrORWNyDCmlWYvO9KHI0Wi7MexCSdRbkoEYEmbsZIvACqsHzIBH9tWqM8lZS5ir+vY82SE5S1yoQrG+RjtSK2S/Svy8jwZHFfhjln+gbJjNuhGx9DcE+JE7dSLsjar536Ku7adOqKdJVJ9039O9O2AU9h2qxd0S6yrTzl7zfviFxJqEi3TVJ+bM47j7OJjyDwWDkxuAvEpmoOepAdCqys66XbIFEZeMfpa7g7c6rkV91CF7pEClQefU7I9XJo2Tlq2eimmkU59QX9SvFv8umiFuDfKvlhETmIE0ZnS4F4SvFu5RNs4xK9E0V1ff1A9VizPbL8uqclaLfapGuatiJLsZBhRTlpoxjMBgMRm4MBoPBYDAYjNwYDAaDwWAwGLkxGAwGg8FgSJ/czJw5c4nBYDAYDAZDccfixYuXzJo1a1shN10NBoPBYDAYijvmzZvX1ZGbaia+MhgMBoPBUKLwf3EBUomVQGUZAAAAAElFTkSuQmCC"/>
					</table-wrap>
				</p>
			</sec>
			<sec>
				<title>Proyección de emisiones de CO₂ en el sector eléctrico</title>
				<p>
					<fig id="f2">
						<label>Figura 2:</label>
						<caption>
							<title>Comparativa de emisiones [31]</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f2">Figura 2</xref> se presenta la proyección de las emisiones de CO₂ en el sector eléctrico ecuatoriano entre 2014 y 2024. Las emisiones se han reducido significativamente gracias a la adopción de tecnologías más limpias y eficientes, pasando de 5,922 miles de toneladas en 2014 a una proyección de 181 miles de toneladas en 2024. Esta tendencia muestra el compromiso del sector con la sostenibilidad y la mitigación del cambio climático.</p>
				<p>Para obtener esta proyección se aplicó un modelo de regresión lineal, considerando la reducción media anual en las emisiones de CO₂ (Ecuaciones 20-22).</p>
				<p>
					<disp-formula id="e20">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e21">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e22">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde a es la pendiente y b la intercepción, calculados a partir de los datos históricos.</p>
				<p>
					<table-wrap id="t4">
						<label>Tabla 4:</label>
						<caption>
							<title>Metas proyectadas de las emisiones de generación térmica en Ecuador</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</table-wrap>
				</p>
				<sec>
					<title>3.3 Descripción del sistema de estudio</title>
					<p>El sistema IEEE de 14 barras, que se presenta en la figura 3, se utiliza como modelo de estudio, permitiendo analizar la estabilidad y eficiencia del sistema bajo condiciones de optimización de costos y emisiones. Este sistema consta de 14 barras, 5 generadores y 11 líneas de transmisión. Además de los estudios de estabilidad, este modelo permite analizar los flujos óptimos de potencia en el contexto del modelo FOPCA.</p>
					<p>
						<fig id="f3">
							<label>Figura 3:</label>
							<caption>
								<title>SEP de 14 barras, diagrama de estudio</title>
							</caption>
							<graphic xlink:href="data:image/png;base64,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"/>
						</fig>
					</p>
					<p>La característica de los generadores se reportan en la <xref ref-type="table" rid="t5">Tabla 5</xref>, donde constan parámetros relevantes para cada tipo de generador utilizado en el sistema. </p>
					<p>
						<table-wrap id="t5">
							<label>Tabla 5:</label>
							<caption>
								<title>Características de los generadores</title>
							</caption>
							<graphic xlink:href="data:image/png;base64,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"/>
						</table-wrap>
					</p>
					<p>Adicional a lo mencionado anterirmente, se señala que el mdodelo propuesto se validó inicialmente en redes de tamaño moderado, pero, para evaluar su aplicabilidad en redes de mayor complejidad, por lo tanto se realizaron simulaciones utilizando el sistema IEEE 30 - barras y IEEE 57 - barras, estas representan redes eléctricas de mayor escala con una mayor cantidad de nodos, líneas de transmisión y generadores. Además estas redes, son comúnmente usadas para evaluar la optimización de flujos de potencia en sistemas eléctricos reales, esto permite un análisis más detallado y cercano a las condiciones operativas de un entorno real.</p>
					<p>Las simulaciones se llevaron a cabo bajo condiciones normales de operación, se consideraron variaciones de demanda energética y los flujos de potencia dinámicos en distintas barras. Se empleó el algoritmo de búsqueda de Cuervo (CSA) con el fin de realizar la optimización, y en cada iteración se ajustaron las posiciones de los &quot;cuervos&quot;, con el objetivo de minimizar costos de generación y las emisiones de CO2. Sus resultados se compararon con las simulaciones previas, mostrando un aumento significativo en la robustez y precisión del modelo al enfrentar escenarios más complejos.</p>
					<p>Como punto a destacar, consta la inclusión de la generación distribuida (DER) en el sistema, con energía solar y eólica con el fin de hacer una evaluación al sistema. Los resultados reportaron que el algoritmo es capaz de mantener la eficiencia del sistema incluso con fluctuaciones en la producción de energía, optimizando tanto los costos como las emisiones de forma efectiva.</p>
					<p>Un desafío adicional que se abordó en las simulaciones fue la congestión de las líneas de transmisión, este es un problema común en sistemas grandes, esto debido a la alta demanda energética y a la limitada capacidad de las redes. Este modelo fue capaz de encontrar soluciones óptimas que mantuvieron las restricciones de voltaje y capacidad de las líneas, demostrando su efectividad en escenarios de congestión. Además, las simulaciones demostraron la capacidad para optimizar el flujo de la potencia en redes con diversos generadores, minimizando así pérdidas y mejorando la estabilidad en el sistema.</p>
					<p>El modelo propuesto se ha evaluado con total rigurosidad, se ha incluido recursos energéticos distribuidos (DER), como lo es la energía solar y la eólica, en varias simulaciones. Los resultados muestran que el Algoritmo de Búsqueda de Cuervo (CSA) es capaz de manejar eficazmente la variabilidad de la generación renovable. Dicho modelo optimiza costos de generación y las emisiones de CO2, inclusive cuando los DER tienen una alta penetración en el sistema. La flexibilidad del algoritmo permite ajustar el despacho de energía y mitigar fluctuaciones en la producción de energía renovable, lo que contribuye a mantener la estabilidad del sistema.</p>
					<p>En condiciones de baja disponibilidad de los DER, el modelo prioriza la generación convencional, asegurando que el sistema no sufra interrupciones ni pérdidas significativas. Además, el algoritmo demuestra una capacidad destacable para optimizar el flujo de energía en situaciones de congestión de líneas de transmisión, asegurando que las fluctuaciones de los DER no afecten la operación eficiente del sistema.</p>
				</sec>
			</sec>
		</sec>
		<sec sec-type="results|discussion">
			<title>RESULTADOS Y DISCUSIÓN</title>
			<sec>
				<title>Análisis comparativo</title>
				<p>En esta sección, se comparan los resultados del sistema IEEE de 14 barras en dos escenarios: sin restricciones de penalización y con restricciones de penalización. Los parámetros evaluados incluyen el perfil de tensión, potencia activa y reactiva nodal, emisiones totales y consumo de combustible. Este análisis permite entender cómo las restricciones de penalización afectan el rendimiento y sostenibilidad del sistema.</p>
				<p>La <xref ref-type="fig" rid="f4">Figura 4</xref> muestra el comportamiento del voltaje en el sistema de 14 barras bajo ambas condiciones. Aunque la mayoría de los nodos mantienen niveles similares en ambos casos, se observan ligeras diferencias en los nodos 4, 5, 7, 9, 10 y 11, donde el voltaje disminuye levemente en el escenario con restricciones. Estas variaciones, aunque pequeñas, son relevantes para la estabilidad del sistema.</p>
				<p>
					<fig id="f4">
						<label>Figura 4:</label>
						<caption>
							<title>Comparativa de perfil de tensión</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAkIAAAGyCAYAAAAI3auEAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAMPUSURBVHja7f0JlBRVtjYMU/S31nf7vmv99973+/77v23328PtvlXY/d5We9B26NvdjmC33Q4MlVWMyqAiiBRVKCCVJQgqoiCozAhVxSyDTIVAFVBVzDPKUAw1MMokyqRg5f5zR+Y5eSIyIjMiTmZGRsZ+1oqV094Re584EfHkOfvs3QIIBAKBQCAQPIoW1AQEAoFAIBC8CiJCBAKBQCAQPAsiQgQCgUAgEDwLIkIEAoFAIBA8CyJCBAKBQCAQPAsiQgQCgUAgEDwLIkIEAoFAIBA8CyJCBAKBQCAQPAsiQgQCgUAgEDwLIkIEAoFAIBA8CyJCBAKBQCAQPAsiQgSCCgEIBLQb+ylAzZOUtnZ7H0k/mxK32/A+qbMSMhhEhAiEMJQbfuUAaJGVBVnC1mZKPTQ3N0P95ClQldkNkNrjNUyB1sH2bVFQmbwHbTJ8apgKj36vJWS1aAEtglvryfXOE4V1RfC9llmKPS1aFEBlcyAh7VA1IOhnVgsoWNtMZIiQsSAiRCAAPicqYQA+RJD8tJkCDcJvDVPbQEvlITMgg4lQACoHpNY/bFd8yLbICh43kCyfCoP7TsbOq6AQ+0q6EKEg1hWGSEs0EbLbDuugsGXIx6wBldBMTIiQoSAiRCAwEqTc8Kv0ZRqmQpusTCVCoZGwrBbJIiRg2KaPtmwJLYNtHkiWT8FzVukRIsSJpYoIhdqhJbaDDSazruh7ykjTgEoaESJkLogIETyPqgEtwlMKrWFKQwy5wkI1EQrEihXR/AYQ9dkwriOgF6cUIx7Foh0gyuFr/WRoHX6Arm1uDv7zDyTfx1gxLQGzOjHarz487YY+fWfFpxhQ6cQgQgHz8TpG59dcv1DvS0uEAuF2aGOzHWK2USBJMUkEggMgIkTwOKr4aFCL1uopsZgI3vzrJ7cW4olawCOTj0WmD6oKg//CWczGIzD5WCUUtmRxJfg5+FBCmfDUg/LwCusqU3FZYZsemQyTB7TkcngMNTcI2ZFlZIcy6pLFid7k+maoHBC2o6AS6qe0EewM7wOnBgNs3zgt2DL0vaKzNrLvdWZ9bCn4GBB0GQEdwH3n/vBjIjkLk6p1heEpyjBpw5EOtu9HJsGx8L4bpj4qyEV8qmc+TdG016RjaoJgcL4rBwhxY5MnQ4EeEVL2L7ZZiIDo730dFAmxRi3C8WiBQPh7bneA75e3i2L3UfhOsFtLhLAdvqfbDiHyorYzdG4j+2uAqY9+D1ryOKhjqkUD5n0kENIfRIQI3gYG7NogQgoJEqbSlIdQmFzwR8mU1uGHUFAuC0eTGmBKmxaRB1Mh6kaI2CPBBypDZJQqCwYo81XroDBMHAoqI6t4FNIQtiOgtYOTsgGcnLRunQWFU3CUIOIv2pkVJiTi1FgVPviR0CgMImhnmPS0nlIv+NiGP8izlFgf9JGRu6ywXRHdRwTSUFWYxY/LiBAjdaFjBB/GbUIPWkaglONlCfsOhEZmtEHLEbkC1dSY4mtWuL0CAnkQCZ4OlLbICsXKhPQe5UROfVzB/oBgv+HOg6SHkTnRBvSrsIqfQ+ZP1PEFHb2pMf3pMmx7JDGPwKRjzcr5YbFAii9cTPz+mMoWJMAhWSRMLTlhJRDcCCJCBG/DFhGKkBceUsT3g8SBfdU6asqNExx+LGFESohPEuXq2XeFWXyUqJ7pZjE7AhE7stR2RIgQkpjQUTGwtmVhmDwZECFFBh+EGCjbXBmHCAV9rA+EDxcmOK0nh0ZhBCLUYkClDllhRIjJhR7Qzc3hURiB/Kl1QgTNPBEK7V/cH7ZXm/AxJ9cHjM+3Vk83RojJBe0/KtiPq65ixdgII2tMrmFqIUxtCGj2K9o9NWL3sUCEBJskQiz2B8/td3huTROhqrAs+vhd2EdaWUZwN4gIEbwN5YHSQkMw4iBILFoYEqHId4kmQlGERSA40URI+E5PTmwCAyKE4HEmLYXl4skiQmhnFhtdik5hIE2EqgqVfbXQJULqkTb1+dbR0yNCgpyu/cZMiBMOHMlrDtTD1KnrhBE9PbunRtlthQiJ5zYqFUAsIiRM+VrzkUBIXxARIngcbPqiRZxRAYgEheKDKR2I0LpCi0QIyYpOCxgQoUDwgTy5dVZ4eXtV8keElAd+i5ikRIoIqUZeIkSodfi7AUZESE9PjwjpjOyY7oU8LqwA1h6bAlPXCbYY2N1GY7cVIoTnVpnCVFaTVZkfERJtoREgQoaAiBCBIPy7Dv0j1woEQg+OwqmcvBQKD6HQV+FRoqw2nPQkhAg9wshEiGAo/8R5nqPQSAJ7QDI7sjR2iDFCQhhSxH0VEWIrhBpgSmuBvASSQYRaq4mQcB4wgDnyQA7EIDiRc/FIDCIU2ldk5IUTCmUUCslexH69/vFoSw3BCUSmq0LB1mo5/p3G/lh9kAe1K+0maqzjQej8+GyUKGx3QOuzARHi57aNOAJlIUZIxkcCIU1BRIhAQLDVTVnhh0Nzc2R5sDI11Ea1tD70Dz4rtEJLyTodXomkBEAjAjygmsdxKCuPIgTnmLL/SA4jkYSpgqUrm8MxOqHpiMIqcaXQo4Z28OXrlZGpMeVfvN6ya7YSK3icKVPR0QjBUAJy66fwKcTIyrUAD9ZW+xh+yIo+ivsK63I5IdBWiUsKxzixOKFA8NygzwG+Qi7yu/6+NSMs3zGfIivKlIc4tteU8Aq1AVUxp3XWFX6PByd/p+iF9x+eFmKjMlxOiBNC+4uq4hMFlhBRTUYi5/l7it1HI8dX7K7k54LFI4V8ZqNEj0a1A65Ki0zFBf05hv2bkZujArnRD5bG+KKIj99Z8pFASEcQESIQBFSxAGEx/qGNfhB1KON0SyFGokHckeo3XDU2ZYpaPqtwSvCfufp4bB/iyNEUwaY2OomOQg93AztY0kLBn8KoOKHQiEPLsJ1VfCZJsK3NABgg2KpMu0X5OCDaxwF6PgYf9Fpdtrxde9ysrAhJWafVUdvE7Aown77HfBqgyqoc3V5mEiKGl5Pz8zAl1GYDKqNICw9E5vZXmoudwTIZ32vDR3j0zvP3tHYHRF1te4ZWGxZ973u8HdhIkcpG7bnl03r6RMjIR1o0RnAriAgRCGkIvRghAiE1YAkx1xkSIQIhk5BZRMhOllPKjEpIQ6hihKg5CCntfBgQ3RomH6tXRvOiY4cIhMxCxhAhJDPVxdmQne2HmiTqEAgp6MyRWCIxszKBkAoolexbw6Sjx2Bym5aa6TICIfOQIUSoBkpyciAnuJknNXZ0CITkQxt7lJXVJmYNNAIhwT1QiYf6XkvKD0TwBjJraqzGb53U2NEhEAgEAoGQESAiRESIQCAQCATPgoiQSR2MJ9q5cyds3ryZb0eOHOG/6W1affE7Ix09GSs6TE7v2E7pyPpE7aCvkw4+OdHHnWoHK/0uE9vBjH2Z3A5WjpOJ97xMXlRERMikzoQJE+D3v/89+Hw+5bVNmzbQu3dv+Oabb6Bz586628cff8z18fOkSZP45/79++vqjBgxgsvge5RjQH2jYzEsXLhQ+Xzu3Dnl84YNGwx1tDL79+9XPuOrVhb9Rp9RFoG6ej7qbVq/tT463Q5av7U+Mv8ffPBB/tlOO0ycONFyO+j5rfXRSjtUV1fbaget/9o+ztpB9DHR7cBuxKwd2OdY7XD27FmVDPPRbDt06dKFt8OYMWNMXeuogz4y+woKCgz7uCgj+pisdkC/0b7PP/9c5aOeDvP7wIEDikzfvn2VY+G5NtLBdmD2mG2H119/ncuMHDlS10e9TSsjnmsj+4zagfmop7N+/XrlWEOHDtX10aiPizKij3baYfLkyYbHwsSgot9aH/V0mN9MhvkYqx2ef/55fiwiQh4lQnPnzlVuBF4FEr4TJ0542v+jR4+S/x4G+e9t/5EkkP+ZCSJCJnXwX8DLL79s27SbN2/CV1995Vp9WSTC/gsXLjimnwj/nbTf7f4jnNaXBfkvd/wvvvjCUX1ZOG2/0/6nM4gIpWhE6MqVK/DZZ5+5Vl92RCgR9m/ZssUxffSfxYS50X63+4/YunWro/qyIyJO2+92/6uqqqTiVGT12ZSpW+132v90RkYlVAxUFwdJjQ9KGwNReS8MA91i6IiYMmUK/OMf/8jYjhAPSILee+89T/svMyJI/rsfr7zyiqez0HvdfzEuyYvA2CGKEUprNEF5Xig5Itvyypt0fi8RRn7i6ahBRIiIEBEhIkJEhIgIeRVEhAjSRMjtU2OyRMjtU2OyRMDtU2PMf7sPgnSYGpM9viwRcPvUmNP+Oz01JK7QcqP9svpEhAgKEXrooYegtrZW9UA/deoUf4/BgBhLgcBXMThYK4fBowh8QIhyYkAbvmdyKIOyCG3gqbhvlBNtMJKzagM+CEeNGqWyQZQza4OoI7aX2XZAuWTZEOuc7dmzB4qKiuLaIL4Xz1kibDA6Z2ZtiNVv4tnAiFAybUhW302UDf369eMPknTru1obxP2ZtSFe32VEyE7flbVBpu8m6vrp1KkTnD9/3pV916i9rPTdjh07EhHyOkaPHg133HGH0hlKSkr49zt27ODvDx8+zDsVvjY1NRnKsY6InU2UE0kWvmdyKMM6KX6H+9DbN8qJNhjJWbUBH4TDhg1T2SDKmbVB1BHby2w7oFyybIh1ziorK6GwsDCuDeJ78Zwlwgajc2bWhlj9Jp4NjAgl04Zk9d14NmCiVDM29OrVixOhRPddszaw/C/xbBD3hzpmbBD3rdd3GREyskHbb8zaIO7PyIZY58ysDbH6rhkb8N5fV1dn+ZyJcrjgwKjvam1IZN9FOdZ30QajfmNkA8rl5uYSEfI6ZKfGsEOJHc5t+vggHDdunKP2ixd2qvXRf3wQuNV+t/uPcFpfdmrI7f4PGjTIUf9lptYToY9TQzL+iyTDjfpdu3YlIuR1yC6fd3seIdnl827PIySbUNDteYSc9h/htL7s8nHy3915hGQTCro9jxAlVCRIJ1QkEAgEAoGQfiAiZBI0IkQjQjIJBTNhRMhJ/xE0IkQjQk7qyyYUdPuIECVUJFCMkOTyeYoRohghihEi/2XgdIyM12OEaPk8AcrKyqB79+6eTaiFozmyeVjc7v/q1as97f+aNWs8fQ8g/73tP1Z393JCxUz2n4iQSeDU2JNPPgljxoxR3RC8kkdIzwYv5RFKVC4WGRuczCOUChvi9V0xh48T1086991U5BGSvX5u3Lhh2wa3991E3Hex/yfq+pHpu5kIIkImMXHiRHj00UcVIjRhwgT+vdlcLBs2bICNGzdyOat5UHB+dvny5byTW83Fgu9nzpypstWKDbhhZli7OXzwFf23m0fo7NmzsHLlStt5hHbt2qXoa/dtNocP5uFgc+R28gjh1NL06dN15czYgN+jvt0cPqi/dOlS23mEWIyQ3TxCqFtRUSGVRwj17V4/KIN/ZvSuH7O5WNjxrfZdZgMeXyaPEB7f7PWjl8MH9WXyCLEYMbt5hLD/sYSMdvIIYfoO9jC3k0do/PjxcP36dd2+a8aG3bt3287hg5g3b17MvhsvjxDqo/12bUB9bD+7eYRqampoRMjroFpjVGuMao1RrTGqNUa1xrwKihEiEBEiIkREiIgQESEiQp71n4gQgYquUtFVKrrqoP8Ip/VliYDTRWep6Kp80VU3F02loqvGICJkErJEyO15hGSJkNvzCMkSAbfnEXLaf4TT+rJEgPx3dx4hWSLk9jxCRIQINDVGU2M0NUZTYzQ1RlNjnvWfiBCBEyG8EOxcDDQi5P4RIZmEgpkwIiTzIKQRIRoRcvuIkCwRoBGh9AURIZNAIvTQQw/Bu+++Cx9++CH/3uwS5M2bN/PPdpb/4pJHXAKOsLMEGXVWrFihstWKDWz5td3l8yyztN3l82w/dpfP41JQ1hZ2ls9jfAdrPzvL53H5/9q1a3XlzNiAx0F9u8vn2RJhu8vnWUJFu8vnjx8/znXtLp9nn+0un8dr0O71g5g2bZqtvstswD5k9/phxzR7/Yj7YzbEu36M+i6zgeVPM9t3xaXdqMOWZtuxgS3/l1k+j/pGy+fN2MCWv+vt28zyeXb92V0+L55HOzYwv2L1m1jL5z/66CNaPu91sISKY8eOhUWLFvHvKaGiNRsooaJ9G7yeUNHp64cSKjp3/VDfTawNlFBRDSJCJkHV58HT8+PkP/lP/pP/5H9mgoiQSdDyeVo+LxMjlAnL5530H+H15eO0fN755eO0fJ5ihDwNVnTVq6Ciq94uOkpFV6noKBVdpaKrFCPkcdDUGIFAIBAImQciQiYhS4TcPjWGkPk34PapsUT47+apMaf9Rzg9NST7b9jtU2NO++/01JCs/26fGqMYIYJ0HiG3gxIqUkJF9J8SCpL/XgUmVMzUGBkzoBghgrJs/o477oCOHTvC4MGD+fdWcrGIcnbyoIg5NezmYrFrAz4Ihw0bJpUHRbtvO7lY7OYRMmNDrHNWWVkJhYWFcW2Il4tFxga7OXzM9Jt4NjAilEwbktV3E2VDr169OBFIt75rJo+QbN9lRMhuHiEZG2LlzzFrg2zfxXt/XV2d7r7N5BGK13fj5RGK1w7xbDDTd2PlEcrNzSUi5HWwhIobN25UdT6z+SwaGhp4h7OTSwIT8h08eFB5byeXBL7fvn27ylYrNuCDcNSoUbbzoLCEinZzseDveAHbzcVy+vRpfmOwkwdlz549UFRUxG21mgcF34vtb9UGdv7s5kFBfew/dnOxMCJkNxcL6mH7y+RBYefPbi6WvXv3Wr5+zgfl8PmBW+eXXoVmZUTYXi4WPL5MHiGWENHM9aOXwyfe9RMvjxAjQnbzCLH7l908QnjvtdN3GVBfJo9Qp06d4Pz587b6LgIJlkweIdSXuX4YwbObRwiJIBGhdIDlaakAn8rSVQuIv8fer+zyeUYE3KovOzWWCPvFfzip1pedGnPafrf7j0ipfvB+cP3Gd/DK8sNw99htkNV/jbL92+B18OcPdsCK/edC9wwL9yNX+a8D2akx2eOLoxVO6MvWGnPafll9mhpLA2AHrC7OhuxsP9SY04BAtR9ycnJCm79afc/C/flzIr/7SqExRienoqsUI0QxQt7w/5v6z+DAwMfh464PQWn+/Ybb6mfbwPFJg5V7jRdAMUJUdJWIkKOogZIwYTFLhAKNpeDLyYPy8CBETUlQv7g6fMsKkaqcvHJgYxTK7woZ0t8fESEiQl4nQjIJFd2EMzs2wKG2t8Chp34Qd0My5JWHo9eJkGxCxUzwn4hQOqDGb5IINUGZLxt8ZeJUTA34s32gfNVUBj72Xvw9R6sTwYwZM8Dn89k23e3L58+dO6ck1HLSfieXj6P/kyZNcq39bvcfkarl4y+/Wx4kOYwI3RIiRdotTIRwZAinydLJ/mTp4/n3cmbpkSNHejqztKz/6YzMJEIK0ckGv0pQIEfKfrRECL/Ohmy//t4poSKBkPk4/fW3cFfv8XAwTITOzH4LQlNf6nggRoaQCLWetMsjk2MEQmYiM4lQPKIT/D0nSJSKq9W3r5ri+EQooBNgrf1OL/ha+52Rjp6MWZ1Yv9NGm90tnfq4no4V++LpLNp3VkWEzs0ZpXy/Zv5cmD+wFxw9WKd8FokQBlA3J9gnp9vB7rnNtP5g9zgBB/qDzLm16hMRoUwgQizmKLsYqvlJrobiIDnKMSBCH3zwAfz2t79Vpsd+//vfQ5s2bZTaY7gaBoPo9DYkTwz5+flKHh6G/v376+qMGDGCy+B7lEPg1ALqGx0LVwRgDM9zzz0Hf/nLX+CNN95QPg8YMED5/Oc//xn++Mc/Ku/ZppUZOnSo8hlf77//fpXsn/70J/jDH/6gyKIM6qIMHg8/46bVYRvOLY8ePRpeffVV+Otf/wrt2rXjOvheT0crg+09cOBA5TPuz+hYTAftQhnmY79+/eDee+/V1dH6rfWR+Y/nnelYbQds/yeeeILL/O1vf4vyUU8P2wt/x/Z78sknFRmtj2baAfsOth/abaRj1A647Bv7/YMPPmjYx3HqDD9PnDiR919RDvv/448/HiWD/Vvb5/X6N8qxqTWcohEDV3HK1ui6wLQTTAaPv3//fuVzdXW1rvxtz46GO5+PEKEpuffC0sVLYG/bnyify/L+rMgdFKbGcDXZh+WL+agQ9k/0kdlXUFCg6DD/xWtdlEEf2We9dkB9UcZqO+DU1IYNGxT72AoibA/8rKeDsogDBw4oMn369FGOhefaSAf7A7NH2w5du3bV1Xn99de5DE6/6PmI29///neVnlZGPNd69qE+k8HzL7YD81HPvvXr1yvHwvuXno96OqLfKIM+Yi4y/I71ByvtMHnyZCVGVU+Pxe0wv7U+6rUf85vJMB9jtcPzzz9PMUKZRYQAxADs0IYr0nLAgAcpMUKPPfaYcjNmG7uppgMwxwWOWI0bN4422hK2Yb9CMiQbI+QWTKg9oSJC5+eOgiUfjuUxQ3vb/hiuXb2qGhFCInTtRuZnHJaNEXI7MjlGxuv+ezNGKAoBaCz1BclQieG+0z1GCB9YXq4OT0gO2MiSV7DrxNeqqbHzc0bB0u6PqFaK1a5aqSJCd4zeAh5+PhIIrkfGrhorz8sBX2lj5Cuc+hKW00e+Z/mGdH4TIEuEkp0QkYgQIRkQiZDMv0E3JVR8/JXJnAhteeGRqCXztc89qFo15q84aipY2u0JFWVHA2SPL1s02smi0wi3J1SkGKE0gBLHU12sTHmVNkZnio4K5qopCZIbP48BUpInltREyYeSKsYmQQjZ5fOYqlxMZZ5o/WQSIWXNTEDYnOsFofOW/r3Vgp3p7RMjQjg1Jsb22Om/Ysp/O0iV/sZPK0znEcKki5iBOp3sT5a+7NSY7PHF8g9O6IsxXW6032n/0xkuIUKhEZ4cIaYnT8Vc2O+aqS2FDIV1SsRfhPigEnN5qtM9oWIyiBB2+f1nrsLA5Ufgzx/shBb918Lto7dCrwUHYcX+80mbDlCtVAh9EfqhYQq0btEapjSkeXe1Ymea+8SIkJcSSl79bGOQCP0wPhkK/v550ePglXkxyixNmaUpWNrjkCVCbhsRwst9xJoG+KeiKoUA6W1dZu+Hi1dvJrSdA4FKGJCVBS2DW1ZWG5hS3wyVwbZXeELDVGjTsk0akIY4IzhW7Ewbn/SRKCLkphGh5itfKWSoZtFcHiRd1eH/wNjO/+AkaHS/F+D41vVKOY50sz9Z+rJEyO0jQrJEyO0jQkSECJwI2c2n4LYYIRz1YYQnC7eCtfCXD3fCvw1Zr7xnv+EI0bWbibo4GmBK6yxow1lBA0xt0xKyWoeJUFogeP7rJ8OUKm/0ey0RsvsgcF3R1SBWTHqPE6GxRQOg3Quv8dihT4q6WR4JoqKr7o4REpeq2wHG6Li5aCsRIQKMHTuWT7NhPgyGHTt2qC50NmqDryJx0crhgwGBLF2UEy9WfM/kUIYxeu1DBfedSCJUeeQiJzrfH1gFb6xR05BNDZfg1jc3cZmhFccS1MpVMCCrNUw+Jo64BMlQ4dQQEQqo42nE6bN4Sb/0ZKN+08bq6CUWDJKg1i1aQEFls5JEz8gGvbgf9e+aY5iRteCzrh02kqMhCcIHICNCRn0Xv9P2XYZ4fVeUE68fI7lEXz87d+7UtWF5j0ig9NatO6DHs71hTzifUHXer+GrS5cs2YByog2inJEN2nYQH2bi/UZrg7g/1DFjg7hvsb2YDYwIGdmgveeZtUHcn5ENsc6ZWRuOHDli2HfN2NCxY0eoq6uzfM7M2KA9rthedvqung3smkcbjPqNkQ0ol5ubS0TI63BjjFDA5sbigXCbvfOMrsyxC9fh++FpM5w+wzwqdo6lBo4AZUFWCyRDQaLRrJaoKsTfWsCAKuUTFLYMfS6orIcpbVoq02ktHpkM9VH7FWUrYUDLlpDVJjTKFAiEdfF3FQkLQOWArPD3uA0I7iWyH+W7Nm2gjWa/LYP7naKyM3wuVMfJgkcm1yvHqSpsGSULGlkcgQtlLl4XPH5IvmCtxueA0bGYT+hPS7U/JriQF2OEEBdOn+QxQmvyf6eQSCQCi7pFyNH5wwc8dQ+kGCGKESIi5HHIEiFk4Bs3bkyavpYIfXntpjJSY2f7p4EhgvOjktqYcveN384JU895B2wdqz5IqFRQYmaCD/usFtCiRQFUNuPIC/uxCgaoSEPosxJLhKymYQq0wcDjer0WYrKFwXcN0BAKOoIprSOkq35y6+AxwwQBg5gLKvloTFUh6sWyQdyvVkYz5VdVGCQkLC5IKxsiYJHpwXUK+WrBbcFRM43PWaLP0T5lBX2qrA/6M6CSt+U67k9siERIpvo89t+KigqpazCV+uK02NzhgzkRmjG8mBOh9RNHg5U1lG7yXw+DBg2SIgJ4fBn9efPmOaovW33eaftl9XEmhIiQx+G2hIpIMIyCnGNva2zq2duqjlzU9adhapsgWQgTIpEE6JAQ488idH5TVmyxERK2MYIRJGTBz60nH1Mu/gBYOabmOzyOMqJkwi69VWRB4pTFCV6ICA3gwzmaz8qxdHyqmqKMXkX7ExteS6jIsKJna9W0GEPFmho+UlTRr61nVowRCJkMIkIm4UYihFMqdjaRqCRCLtamJULa54oydcQf9MkgQgVQafQsU0ZuQscvqGRTZjaIEBKZ1urpq5iyWpsUctM6MoIUlwgZ+LRO8GetudxFXiRCetNiDDjSuq39L5Tfdnb4BREhAiEDQETIJMrKypQiq3aR6lVj1282KyTDzvY/h6xXyM2Ph9VAxaELhnKtJ+3mRGjGttO2joUPlgiCD3VhOioEcVop0UQIR31EkoOIxAjx9EVT2yjTS1Wmj6kd5ZmqTF9NVjEhA2KlZxMGaOPUmzA1ZkyEwvprtT7p+GMhRgintlavXi3Vf92yakpvWgzB/J/xXAc+WvTF9vVpZ3+y9GXOfyKO7/SqMbHYqh24PbO0rP/pDCJCJuGlPEK+0s84wcFkilFZvINb5eHIyrIfFFcnqJWrlBxCbabUh6ZvAqGl6m3C01VKjqEWEZIQ+dys+1lls/gb/5EFZ7NYpOB+q6bA1HDszYDJzA4MhI7ECBVmhVeNNQd09xttB0sDMBmOaY5jKJsVsQmDnFnMUCjPEhKd5nCmb/VnRf/RlopPa8VjVen4YzFYWiZGyE15hCp6tdGdFmPBwjPGjedEqea9EtOjQm7PIyQbI+T2PEKyMUJuzyNEMUIEhQ337NkTNm/eDGfPnk07+xJJhHBa7fsDI4kUceQHiQ8G2u48/rUq0WJWeGVZYhAkGYVVQnxQKMYl+BUwghBa9YTEqEpZQdWSy2g/a/Yr/NZGHYCj+i2LKYaDtvX2h9N1kdVXkS20X62dsY5jJCt+H5IN3X7XxfGZ3aTXRR0rEPTnUV3Z2PDa1NiVc6dV02J6D77qbfu4zOpn23h6JRGBkAkgImQSEyZMgHvvvRfy8/NhwIAB/Ptly5bx90hEGOvGV3EodsmSJXxEB+WuXLmivK+vr1fJVVZWqt4zuT179sC+ffuU9/idSHrQhkQnVPxo66moOCDthr93m72fOkcGA0lQnz59+MPeqO/id1VBYsYgvkcZzF2CIwLavrt8+XKVnHj9aOXYiMLWrVsNrx+tDUwOZXbv3s1txX3o2TBv1DA+2jN18ACVDezaVKadfbcpMvva/hjqP99rygY8Ptqr116iDTiFIbYDsxX9F3XweyanbQdxf8wG1Ec5IxvE92gDk2M2sD5gZIP2noc2iDrHjx/ntsaygemINqDcqlWr+G/ivs3agPqx+q5oq5EN2n4jyumdM1GOfR+r74o2MDlmA+ozG/TaQc8GUe7MmTNR7dXQ0BDThsuXL3M51g6ZCCJCJuG2GKFEgCVOVAKbNVmmMcP09CBZImQ2vBYjtOrZyLRY9cbtqt9E/z/s/xyXO7pmSdrYn0x9p2OE3B4jQzFC6QsiQibhxaKrCPz3u/LAefBXHFNKbLy0uE6ZCjv99bfUKTwALyVUFKfFVuf9Lir2R0woOGXiDD5ytO6N/p5YPUYJFSmhIsUIeRxeJUIEb8NLRGjthNGc3MzwvxKTCG3Y18hJ08audxER8gCICBER8jxkiRDO7cos34ynT0SIkAwkighpY4PsQIy7SIb+2p4P8umuDVv3Rv0uEgEcKV3Q8U9c/saZRsftT7a+LBGSPb4Yv+KEviwRctp+WX0iQgQaESJ4El4ZEbp8qoGP8Czq9CfdER4tEXinqJAToSOfzMz4vkAjQjQiRETI4yAiRJCHfqV5ednkwStEqHL8SE5qpr021BQRmlK6KJJPyN8z46fHiAgRESIi5HEgEXrooYeUPEJsGagVuG5qLJStz9yWDATCRCAgEAK334T06ojFk6131mRtQkW7D4JETI0lU7+qV+xpMYTW/90N52Bvu5+Eym3k/ypu/0zE1KCTU1OyCRXdPjUmSwRoaix9QUTIJCZOnAh33303dOzYEUpKSvj3O3ZEMs/i8lCWKwhfxeXueBNgv6EcLidGYD4HUU4kO/ieyWEOB8zFgtAuRUYbEk2ETr3zLBwf+pSp7eaXXyS0rQOBUAX2rJZC0dD6ZqgsGGCqYrpziDOCoyRpbGOSCFmQTSKQBCEBwD539OhRw76L32n7LgPKnDx5Usljo9d3RTnx+tHKsTxCdq4flDl06JDu9bNlzQo+srOo43/DV5cu6dqAeWi01/qkbv/gBOqbY/ti2oDHZ/lbtO21c+fOuO2A/os64v1G2w7i/nDZNB4P9VHOyAZxeTXui8kxG/D8a+Vi3fO0Npw+fZrbKtog7s/IBpQT72/ivs3agPpGfdeMDZjLTewPZs6ZKIf7idV3tTaIfZe1mbbvWrGB+YHPEaN+Y2QDytXW1tLyea/DbUVXZXHsuTv5DT7eduOLpoQdF8s/FCD5aTMFIhwgnGk5q7XjxCCG5Uo5kClVmdXvvZBZetPEN3lfnlj8qqWRx9FDX+Mkal/pewCOT2YSCASrICJkEnPnzoW+ffva1ndTrTGEighhEKl2C9/8E0uEsMBqC8hqLZIg4dephaE6YGGops4COt9rZPSgJ6u7f7VS1H6RBLUO1wxr1ugF9Kb5II4fVmRN+qxrg44vIhgRwn+GbETSbv9N11pb4rTY6o27DfXZiIiIaQvXRuKE+j8Rk0S5vdaYnv+pPL7Ttbb279/vavud9j+dQUTIJGSDpR3JLG0lzkezMSKEr3q/nxnfT7102O6xRChxMS2gtZlhn0A9TBHrcRVUKrXQQjW9sJAqkpKwTPD3Fo9MhvqonYiyWIi0JR+JCqj23xomH4tUpcciqJFaYzhdF9mP8l2bNtBGs9+Wwf1OKQx9J1aqD2j8eGRyvXIcrGcWkg3E8HmtQrpYbTHleGs1Pgf0jsP80fFFc0oSVXQ1XTNLi6vFFnb8b7h+4ztDfb0Yqd0nvobK3FC5jc/b/QQC315Pqf2p1JeNEXJ7ZmnZoqtuzyxNRVcJ0iNCyYaWCDVf+QrOzx0F5+fY2450bhVaFhx81fu9ccBDnAh9MXWI7eOoRpOqBkALDVHQRyiGKFI8FSvCBx/8QTIUrpKjVHTnhUyDBKuNYeAxk8Xq8g3QoOwSR6aQLIQqzNdPbh20awBUBkL7aj2gknO4qsJIVfoBKtv19quVweMIflQVBkkJiwtisgEDn9cp5EvxOUwAsQq9yucs5nO0P1noT33Il+bwIdZxXyIQR4RkRwTSEVamxYz8f+eZPL6Pq/tqMvYemInn3woOHDhA/mcoiAiZhNtihJBgmI3xsbPVJWg/Vz+r5TY3TGltjgjprb4Kkqgs/p0+KdHfr85vyv611eUZwZiqjPa0nnxM+XcUMNyP3jE13+FxsowCwDVESJHV+lwY8rk+LJ8lEifhs6Kr40/VFANfIsj0GCGz02KxMHxYJCP1Z5Nf90SWaQIhk0BEyCTYiJDM8uFULp9XiJBebI/ZTSQsOr/Xxfnd7CYSIeXBnoXTSUZtHJ6eUkhPAajEVOQoEURIs3+VCo7ctOS2BsDsMTXfob+tI9NX+nYFIrJ6PmcJPsckQgb+rBN8WRsdk5SoGKF0yCytPb6VaTGE0YjIxGVb4GCYCG3r9SdDIuT2zNKyI0JuXz4vGyPj9uXzFCNEgAkTJsB9990HY8aMgTVr1vDvT52KVGBny4MR+CoGN2vlMHgUgQ8IUU4MaMP3TA5lUBahDTzFfWuJUODGNwrJsLsd7R6Ke8BXvd9PDI9MB3xVvcj2cXAKLwJcHZalkINjURds8CEdJAOFVRAalVGRkCAwWDkr9jSVeSKks3+IxAgx0xqmtlGmmMwfUzsiNFWZvpqsYkJaYhVQ27RWx2dhakyfCOnoQihGKMoXnRihESNG8ISKRn0Xv9P2XYZ4fVeUE68fI7lEXT9602KxbOjXrx9/kIjX+ufHL8Bi3918X2eOHda1AY8v2iDaarYdRB3RBm07iPsza4PROWM2sBgpIxti3fNkbYjVb2Tvu2ZtwHvs+fPn06Lvytpg1G+MbEA5TB1DMUIex+jRo+Gee+5RiBCSIgazeYS0cnbyoIg5NZKdR4gFSx/unKMb29NQ8GBSls+zqSeFDDULK7BwFEZhQYqQspw+C0c5wjJK/Ex4SRkuwR8QXsEV0PksQvUb/zFMyFpE9h+omhJasdYwBQZMrg9NJaFuywj5KswKrxprDujuN9qOsB+ir+HjcNm1guyjIZ/Xcp9b8pghRT4rLB/Qfg7rtojoKsep0vFFhwjhA5ARIbt5hGL1XVEuVh4hRkISdf1U9Xwgaloslg29evVS2SDmYhnxbHe+rz1z8P4QiLIhVg4fs/lgjHL4mMkjFM+GeHmEGBGym0fo+vXrujaYzSNklD/HrA2x+q4ZG5AI1NXVWT5nohyOqtrNI4RtL5NHiPVdu3mEcnNziQh5HV4ruupUHqEQqpRVUC3FmBZOghjCuYVaan9X6xZWaT8bH6eNOgBHbQNTVIia/v5wpVdkBVZkC+1XtFdMlKh3HCPZEKERfQ7d2tbF8TkQJaPoBn15NEpOjUwtusqnjk1OiyFiZdYe+c4UHie0e8RzutNjVHSViq5SZun0hLuIUIx8MAYKujlXtPszyu8iwmu1xo49f5fpOJ/EEyFCuiBTa41tm/yW5SSKsYjAzE0NsIeV2+j6m4wMmKZaY1RrjIiQw8AOWF2cDdnZfjC3QDVIbKr9kJOTE9r81ep7k7K/nMjvOT4obTQmQ14jQtcObTcd54PxSITMRKYSofXPRqZ2l1fvMqUTiwjUX7gOpR0fUOfWyjAQESIiRETIUdRASZiwmCVCgcZS8OXkQXl4sKKmJKhfXM2JTlOZD7JzhH3VBElTtg/KDAY3XJlQkUCQRCYmVBSnxRbkm5sWQ8QjAkP7RJKMnls9K2n2O6XvdEJFmdCCROhTQkVKqJgeCJIVc0SoCcp82eBTsZoa8AtEp8afDdkCMcLfiwXipIXXSmwQCIhEJVRMpxIb4rTY+68OMT2NFc//we9/zJfR7xmaH7VfKrHh7hIbsgkF3V5igxIqpgvMEqGmMvBlZ4NfJagmR03leZCTkw3F1eH4IBwRKjHeM0uoGNCrM6WNNTKo86T9HE/Hih4RIUIywIhQsvq4UZ9P5rHEabGP1+5I2HE+2noKtrb/RagAa95/ciJk1rZEtJ/bdTLRp0xsh0xDZhIhRS56mksZBRLYkTJdlo1xRzg6FHuvH330ETz66KMwatQoZRnlwIEDle/Eh4V2E4kJLrtfsmSJan96Oki4GPA9Owb+o0Z9o2MhEdq8ebNhJ6aNNjsb9i3s8++++y6UlJQY9nEcrRw3bhysXr2a91/8zOSw/7/55pvKe1FmxowZqj6/cOFC3f6N1wHL4YL6YrZrtEE8lrixUVSUweM37t7Cp8Xm5/0RRo+N1sNpQAS+4n5ZIrk9e/YYHgf3f/rrb+H9zo9xkvXNsX3cR5Rh/utd6yiDPrIHjl47oL4og/nM0B72OVY7XLp0SRmRQV9QRuujng7zm8ksWrRIORY71/Huedr+8OGHHxre80S/9XxEuZEjR6r0tDLoIwJXp+nZh/pMhrXD8ePHTbfDtm3bFBmtj3o66DezD2XQxzNnzqj6g9V2eOONN3T1mAzzm/mIIziifWL7Mb+ZDJs2i9UOy5Yty1hC5GEihDf6GvDz2KNiqI5xksePH8/zCOHIECaZww7NbkB6G7vZINavXw+rVq3in3ft2qWrI2bvxPcoh8Dlx6hvdKzevXvD448/rgT0JWtDspXM/af75kX/77//fnj//fdh+fLl0KNHD8M+jlNn+FmcPhHlsP/PnDkzSgb7t7bP6/Vvdr0gUF98GKENRtcFy4OCMnj8jR+8zonK2wX9dXXEXCz4cDl37pzyuaioKO61Xlg0jE+PnZn1lnKf2b17tyLD/Ne71lGGXetG7YD6oozVdmC+4KvWRz0d5jeTefHFF3kuGyMd8Z6HMuK5njVrVtx7Hj6Y9XzEbeLEiSo9rYx4rvXsQ32Wy8hOO7A/m1of9XREv1EGfWTL11l/sNIOx44di/KfbYycML9ZOzAf9dqP+c1ktOda7zh5eXkUI5RpRCgUTF0S2ldTOeQhIfKVgtFaj7KyMujevXvaNg12YKObYCI2vIi1N3Ivbeg//qP1ou8sW6+YUd2tEKfFFlbusKRrxv+h5dWcCO0qeCyjltFnwvmXAY7SeHnVWCb779EYIYNg6hytTgTpXnSVQCDExo0vGm2tFrOCxfvOQmVuqDzN/vY/gcC316jhCYQ0R8auGivPywFfqTC+E6gWVoWFSA/+LtZewjxFPoP187JEKNmZpZOtr7SQxL+BRNgvEwyeiMzGsv47ab/b/UfIZiZeNbLQ1moxK/5/ee0mvNE1lx/nyo61CbPfaX3Z0QC3Z5aW9d/tmaUzeTTMVQkVA9XFypSXkvgwoPO7+GVNCeTk+JW4HyUZoz9HtSpMCZRmSRRRprFMlXdIi3RPqJhs4PyzGKDqRf+9PCKYCf7XPP+Q7WkxhNmEgr0HvcOnx45PGpwx02OUUJESKlKMkKMIjfBEskDnQJ6KsbDfS9SjRQoZCuvoLI0PkSG2GZMgBBEhIkJEhNzrvzaJ4pdXb1jeh1ki8PL8nZF8Qr3/TEQoQ0BEiIiQ58GIkN2cCsnOLJ1sfVkilAj7ZTLTyurLEgGn7U+U/3YfBE5nlt41bVRktdgr9jIkmyUCGCe02Hc3P97Ni6el7U8HfVki5PbM0kiEZIgALlF3c2ZqIkIEGDt2LNxxxx1KDqHBgwfz73fs2KG60MXlmOKDX1yqiXJsiSNm+xTlxIsV3zO5+vp6OHLkiPJe+1ARbcB9iTYwOcxDtGHDBpWtVmzAB+GwYcN4dlL8TpSLZwPLjC3qiO0VzwaMMcE8KChnx4aDBw/yzLZGNmjPmbi/yspKKCws5LYa2SC+x30xOTz29u3bdeXM2IDth/p658yMDah/+vRpw34TzwZGhIz6TTwbTp48qbSBnb7L5Nj5s3P9rO91PycmZSs327KhV69e/EEWq+9u2rkPCp7pBQfDxzu/qlT5/tChQ7avH9aHzF4/4v5YO8S7foz6LrOBESGzfXfnzp2qfWP/s3v9sPQMevs2a4O4xN7q9YPAe39dXZ3uvmP1GyaH+4nVd0Wigu+ZHLMBN+31Y8UG5kesfmNkA8rl5uYSEfI6cETooYcego0bN6o636lTp/h7dqNnF5dYEkMrhw8mBD7gRTkxDTp7gLGOjbLsoSimqxf3jXKiDUZyVm3AByEm1hNtEOXM2iDqiO1lth1QLlk2xDpnmEwP88jEs0F8L56zRNhgdM7M2hCr38SzgRGhZNqQrL6rnRY799U1Wzb069ePE6F4fbfXiBl8eqzhnReU6bFk9l2tDeL+zF4/8fouI0J2+q6sDTJ9N1HXD+YRYkk9U9V3k3X92LnvIhEkIuRxyMYIJbvWWLL1ZafGEmG/TK0iWX3ZoqNO2+92/xF29RMxLYawMjU0bMVB2NPuJ6FyG8/8ViFCbq81Jjs15vZaY7JFV91ea4ymxgjSCRXdHiPEEjY6ab+TMTKyCQXdHiPktP8Iu/riarHZq7fZPr4V/9cduQilHR/gx/32eJ3rY4RkEyrKHt/pGBnZhIJurz5PCRUJlFCRQHAhErFazA6u32yG7r0G8umxi59MBADvrjgiENIZRIRMgohQZifUIv8z0/+DM98JEpFbpKfF7PjfedTHnAgdHtbJ9f2H+j/5n6kgImQSsjFCOLWAgdZu1ZeNEUqE/RUVFY7pyy6fd9r+RPgvEyMke3yEHf2Nzz/Mp6f848qlxmSsxsj4Vx2Dre1/oRz78/z/hFXLlqTc/0Tqy8YI4fFl9OfNm+eovmyMkNP2J8J/ihHyOLDSvM/ns51HyO3A6sQ4KuZVoP+TJk3yvP9u6vtibbF5efLTYlbPP8YJieU2ru7DpK7uvXe47fwnGiNHjiT/KUbI20AidO+990J+fj707duXf79s2TL+HoOJWWQ+vor5KLRybDkk5gcS5TBfjfieyaEMyiK0dZvEfaOcaIORXCJsEOWWL19uygZRR2wvszagXLJs0J4zcX9Yp8eMDSgn2sDktDaIcmZtMDpn+J24PyMbtP1Gu2+nbYh1zlCO3YQxJ5dR3xWPu/r1lzgJGfZSARw7dozbINa9MmuDuG/UN+q7TA7jhNo/6+fTY0cmDFa1g7g/0QYMahVtEG01a4PZvmt0ztAGse+asUGv37BzhjqXL182ZQPTEW3Q6zdifzBjQ7y+K9pqZIO234hyRufMSt8VbWByzIZAOAUD7oPJxbNBT05sr4aGhpg2sHOGcqwdMhFEhEwCR0N69uypXEw4TWAVmVB0VQZUdJWKrsoe36q+OC320Yotjvjf9p0KToR29X1IqtwGFV2loqtUdDU5ICJkEmxqzC7cnkdIdmrM7XmE0P+JEye61n63+4+woi+uFsNpsdNffSN9fDv+j9nQBGtzb+OErPnypZT4nwx92akxt+cRGjFihKfzCMn6n84gImQSVHSViq5S0VX3+H9w2khOPoa/XJyQG7idYOHdJ76GQU8/zcttXN68wrV9gIquUtFVCpb2OCizNGWWliECmZBZ2kn/EVb0t3WPFD2d9uluy/p6sEsEHn9xNJ8eOzvtVdvTY5RZ2tkREVkiRJml0xdEhExClghR9XmqPp8J1eedOj7CrP63Jw7zabHS/PuVaTEr+kawSwTyJm3iROhgz9/ZJkJerz7vdGZlWSLk9szSRIQINDVGU2M0NeYS/4989AYfDSoePDxh0xl2iQDGCYnlNm6caXRlH6CpMZoaIyLkcTAi5NU8QkSEiAi55UG4XWdaLBGw6/+uE19Dn+4v8DihS2tngxvzCTl9/mWPLaufyUTA6/4TETKJDz74AFq1agU5OTnQtWtX/v2OHTv4exz6ZXEw+CpOBdXU1PDl4yiHUwUInLcV5cQl5vieyR08eBA2bNigvNdOM4g24L5EG5gcLl9esGCBylYrNuCqocmTJ/N5ZvxOlItnA1s+L+qI7RXPBowvYLlu7Niwd+9evnzayAbtORP3h+cP+wCz1cgG8T3ui8mdPn1aKVqoJ2fGBmw/1Nc7Z2ZsQH30wajfxLOBJVQ06jfxbMAcJNj+dvouk2PnL1bf/XzdSl5SA6fFGs99zfe9atUq3etn586dpmx47bXX+MPUSt/F4z3QfwKfHjsz7sXgd9dVcmZswOXnZq8fcX84JYI2sPwxRn1XnDoR+y6zga0aE+Vi9RutDdj/9K4fcX9GNqBceXk5b39x32ZtQP3r16/r9l0zNgwfPhzq6uos9xsmh8vXY/ZdjQ1MjtmA+mi/nb6Lcmz5/JEjRwz7jZENKDdkyBBaNeZ1UK0xAiH9IU6LDXp5WNrcuNtN3Q5b24XKbRzsmC2VT4hAICQWRIRMgogQgYouumta7N1PtqeN/x9tPQXvd36M2/bNsX10/sl/8j9NQETIJGQTKro9s7RsQkW3Z5aWTSjo9szSTvuPiJeZWLtarP78NUv68SDjf/2F69ClRxGPE7r4Ce4rkFD/k60vm1DR7ZmlZRMKuj2zNCVUJNCqsRMnYNy4cZ72X6b6OvmffCR7Wkw2WPi/X53P44QaX33CddNjgwYN8vyqKS/7j7GxFCztcdDUGIGQ3kjmtFgi0G3OfljbIVRu42CHn0Dg2+t00giENAARIZOQJUJuT6goC7cnVEyE/25OqOi0/4hY+vGmxeLppwJvLd8Nb3TJ5WTt6r6ahPmfCn1ZyB5ftmi0k0Wn08F+p/1PZxARMomysjLo3r277TxCbidCuNxSJsbD7UQI/V+9erVr7U+U/3anBpJNhBpK34w7LSZ7fJnzj1i/8yA80cvPp8fOlQ4HK3FCaL+TmZ1l/Xc7EcI/w7KZpd2cmVrW/3QGESGTGDt2rJJDCLe8vDz+/bJly/h7lucGga/ihaeVw+BRBOZXEeUqKytV75kcyqAsQht4Ku4b5UQbjOSs2oAxIphHQrRBlFu+fLkpG0Qdsb3MtgPKJcsG7TkT9zd//nwoKCiIawMGJIo2MDmtDaKcWRuMzhl+J+7PyAZtv9Hu27jvLofjSkLJV5JqQ6xzJsph0K3Whl09oqfF0Aaj60cM3DVrg5hZmOXk0eu72nYQbf31q0s4EdrX8w88Tki0AR9Yog2ireK+Y9kg7k9rg9gORucMbRD7Lh6LxUgZ2aDXd1l7WbGB6Yg26J0zvXMRywa9fiPaINqqZ0N+fj5s3rxZd9+xzpkZG7THFdtLrx0CQr+JZYOenNheDQ0NMW24fPkyl2vfvj3FCHkdFCxNmaW9GCN27cZ3UHn4IryycC/cVzgZpm05CTuPf5VW/wzNTIslAonIrIxxQotyI6St+fKXrukLVGKDSmwQEUoHWJ6WCvCprCi1gPhbDLkwZImQ25fPyxIhty+flyVCblo+33zlKyV+pWrFCmgz4EO46/lxUdsLb8yA41vWmc6Hk8zl8+K02CsxVovJLt+WJQJ4fMwnNOjpp/ky+q+rF0n7nyr9RPgvA6eXj8sSIbcvnycilAbAE1hdnA3Z2X4wF2IYJDXVfj6dleOvVpGcxrK8yG98yw7K6e+dRoRoRMgrI0JXP6vlZSribfsK/wFO183a1eMebs8bi7YlzZpEjIh8ee0m/PfzY1TlNtyyjJ5GhGhEiIiQo6iBkjBZMUuEAo2l4MvJg/JwfG5NSVC/uDp8kwzuryR6LzX+HCgx2DkRISJCXiFClStWqgmPMu10S/T74Da/y4PK9JlT0E6LHfjiStKOlSgicOfoWtjT9ieKzUee/T0RIZeAiBARofRAjd8kEWqCMl82+MrEVUo14M/2gfJVUxNErV8KVIPfVwZG65poakwuoWImTI3JJBR0y9TY9ZvN0HrABE50dvR/DM7PfRvqp/phXq9Hlfdn5rzNf0fy0W/xoaTbj9CbWhGnxV4q8MfkFOkyNfTSkjqY2fEBbveNM422/ZdtPyuQTajo9qkx2YSKbp8ao4SK6QKzRKipDHzZ2aCe5dIjR6KKz/A3BCVUJHgBu058DXc+P54/pJH4KMAbqBCjJ47C3D56q2OTY9ppMTdg8b6z0Kf7CzxO6MuKj8Dp6UUCwcvITCKkyIVHf1RfZ0O2bgwQkqRoeRFIhDCPEC6fZBvLyxAwCLwWof3OjA6Ti6ejdyy9Y6ejjpFerHZId5/MnCez7aB3/pPp04e1J6KJUPC3j/v6lM9zX+oCJ48e4dNjSIRa9F8L1240J7U/6Olpp8X2n7niiv7w5dUb8Mu+03mc0Mk3uqbk3MrqWL1/2TlOOl/rqTxH6X7/yjQQEULgCFKMaTHE+PHj4c4771RyCD3wwAPw+OOPQ+/evZXfcMpIbxOnAsaMGQOzZ8/mn7GIq56OWNh04cKFihwCE9KhvtGxGPCY+BkT4CH279+vfMbjv/766yodrQxO/yDYNJi4vf322zBw4EBFFoG6Wh+NbMNEbCyhIvqj9dFMO0ydOpUnZMP9WW2H3bt3Q0lJia6O1m+tj8z/fv368c9W2wHbf+bMmarzb6YdxPNfWlqq66OZdjh79qzSfuxcG7XDyDUNUURo87r1qpihvW1/rJoaywoSobqT5/m51msH9J+1vyhjpR3Y+V+zZk3I3vK3uB29ni2C996L1mPnH6dl8PjsXMdrB73+sGTJElPXup6P+J3Y/3708nLY2u4Xiu11nXJgxkcfKXLsYaPXDqj/UVCOybB2EPPDGNl36dIl1fmPda1r+ziT+eCDD5RjideFlXYYPXq04bUu+i22A/MRt6FDhypxiuyzVgZ9jNUOqM9kDhw4oHx3/Phx0+2ASXW1PuJzweiex+xDGfSRhQbEuvfHaget/9p2YH5rfdRrP+Y3kxHPtZFP4rGICGUgEYo3LYaQjRG6efMmvym7UV82RigR9l+4cMExfdkYIaftN6uP0zZaIrRs6gTDVWOVHX4NP355RdwbpKz9CK3+7p7WpsVkjy8bIyQeH+OExnd6jNt/7WDy7ZfVl40Rkj0+SwLolL5sjJDT9svqU4xQuiApMULxp8UQc+fOhb59+2ZkJzADHJFg/yK96v/Ro0cz3s/TX38Ld/WOEKEzs96C+QN78c8L+ubC9nY/V5GhTR1uhYOzgiQ5kLqbZCpXizEk8vwj4RTLbZyfMwrSPU7IC/0/FnD0hPzPTGTsqrHyvBzwlQqrMQLVUCwsp4+Ixp8WQ8gGS7t9REgWbh8RSoT/bhgRQhSPm2Uqh5B229H1N3Bm7QLd5eCJHhESp8XirRbT03cC4vExn9DP+8/nROj40CfjLqN3ekQokf7bgdMjIrJw+4hQJsNVCRUD1cXKlFdpY3QG6KhgrpoSyMnxQ3X4+2p/DuSU2JsWQ8iOCLl9+bzsiJDbl8+j/0eOHHGt/Vb0v9ixgY+2xNtwNEgru/O5P8GVHWtVD/ZEL5+3Oi2m1bcD2RER7fH/8uFOWNvhtpAfuT+FwLfXkmp/uvlvFU4vH2dxNG6132n/0xkuIUKhER4xC3SeamiH/V6iHi1SyFBYp6TGYL86o0Q6oISKlFDRK+kTvqn/DA68/AR88swjsMgXqYu1vv2vYGb+A1CKW8cHYP0Lf4Xjk1+FCXNXw6Ru/+CjG2z7vOgfodiXBAdYaqfFNjV8mZJ2SXRCQf+qY/BG11zeXpc3r0jrfkEJFSmhIsUIeRyMCHn1QiAi5M2iq6NfLeEP6id7FsPPXq+FJ6btDZKPSyo5jC16ZcwshSBpCdHR1zvDt8cPJYwQidNiL/QrTtk1mWgisO7IRXjwuVG8vc5OezWts0w7TYRkjy2rj0TIzURA1n8iQgSYMGEC3HfffcoyYFzKyHDq1Cn+HufAcQoFga9iTExdXR1s3LiRy2HMBAKnDEQ5cR4X3zM5fBBXVlYq77XxFqINuC/RBiaH3y9dulRlqxUb8PijRo1SZJkNolw8G/A79F/UEdsrng0oW1FRocjZsaGhoQFWrlwZte9Y50zc3549e6CoqIjbamSD+B73xeRw+fr8+fN15czYgN+hvt45M2MDvi5fvtyw3xjZsCCcPwi3gS/1N+w3zAYkSD2HjIcVvt9FEaLtQ3xw/exxuHD+vKW+y+Tw/CN29vgD3+ers2vgkonrB/e9ePFi29cPAtMnsIeJlb7LbMDji/2m6dQZ+PfC5bydGgoeVIiQkQ3ov9nrR/SJ2RDv+jHqu8wGRoTsXD+og/0P9e3YgHLTp0/n7W/2vivKof6NGzdsXT+ITp06wXmbfRcxb948Rd/qvZ/ZgPpov52+i3Koj+1np++iXMeOHYkIeR2YA+Oee+5RiBCSIoYdO3bw95ing3UqfMW8OUZyrCNiZxPlxDgafM/kUIZ1UvyO5VTR7hvlRBuM5KzagERo2LBhKhtEObM2iDpie5ltB5RLlg2xzhmS0MLCwrg2iO/Fc5YIG4zOmVkbYvUbIxs25IViWLa3/7kyImbWhuKPt0G3F4dDTYdfqgjRwQ4/gbr3CqD58pfKQ99q39VOi63YVS99/ezcudOUDb169eIP4kT1XYwTWpQbmX68efFMTBtYEtd4Nog+oY6Z60fct17fZUTIyAZt3zVrg7g/IxtinTOzNmCMn1HfNWMDEgH8Q2u135ixQXtcsb0S0XdRjvVdtMGo3xjZgHK5ublEhLwOihGiqTGvTY1dPH+BZ5Be+sxDlv3HlVEDFn4GXXsUKckDVSNEnbLhwsfvhQOEzQ/Zn5k9SjMtlrr2SMbUEMYJ9XkmUm7j0trZkK7L6ClGiGKEiAh5HLJEiGVWdqu+bELFRNgv/sNJtb5sQkWn7bejv3rhIk465g550bb/B764Co+O3aDU18Kq6weF6bIjz9wWqrVl4gGD9u/pGRk9eW3BZktESKb9ELJEQO/4GCd0V+/3OUk8M+5Fw7aQtV9WXzahouzxZVadJkJfNqGiONriRn1KqEiQXj7v9jxCssvn3Z5HSDahopvyCDEsGDGEk45Vs8ul/S/bfAx+W7IcBj39dFT80LHn7gytmgo+aJqvfAVX99VEbSeXT+MjVIt9d8G2Navgm2P7TNsgm8dGdvm43vGv32yGfyv6VCGIrB2MiJDTeYSS4b8VOJ1HRzahoNvzCFFCRQJVnyd4Dguee5ITlQunTyZkn/jgx+kgTCY4utOTUYQIA4YvLp3ICU+87fjQp9J6pZUZPDF9L0zu2Jr7ZIXcEQgEeRARMgkaEaIRIZmEim4cEdrePlQUFAOmv7l+PaH+43L7J4MEAKuwIwk4GIP4HAxvskQoXUdExmxogi49iriPFz+ZCHpxQjQi5OyIiGxCQbePCFFCRYIqj5CdeeJMiBGSCZamGCF3xQgd2H+Ij8oseaEt999ujITR8auOXIRfvrkJ7uz9PszN+1MUIdrULgcGd+sKQ7t2VhV6Ze+3vPg30zalY4wQYveJrxVCyHw/+UZXXXLndIxQsvw3i3SIEZKJkcEYHTfHGFGwNEEhQg899BC8++67MHPmTP69V5bPszxEXl0+j+UhVqxYEdeGTFk+P/uDSOHV0qGFyneYPytZNuCoyL8OqoIHnx0VJDr/FTXy8/lz9/L3XZ4dzN+X5z8AtfuOpuT6mTZtWtL67r+8UqmsrFP86vATuHTOWr/R2iD6ZNaGeH2X5U8z23fFpd2yNiRi+bxs38U8PHaXrpu576Zq+XysfhNr+fxHH32UsavmiAiZRFlZmTIiNHbsWFi0aBH/3k5iLzsJFbXJxewm1UqkDVYSKurt225ir2TZEC8hnBkb4iWlk7EhXjLDeDbE6jdaG+YO6s3JxsoF81JiQ9MXF6HrrM/gzufHG06F4dZnahUfrcJcQk9N28knkpJ5/SSz77b5cCuM7BIpt3FpZ5WUDenWd2VtsNJ3nbh+UnnftWuDTDJQ8ZxlIpJMhAJ8Kilqc1lDUdFVKrrqlaKriEXdHuYP5WuXLqbMf5wqu0sgQlM6PhLOQfQDTnyqjlxQJVX86fAaU2FC6Vx0FEfEnujl59Nj5+eMipoeo6KrVHSViq4mB0kiQmGy01gKvuxsyI7aWAV59xAiSqhICRW9smoQV3btDS/nXtX5HuV6TpX/765vUo0IDXquL/xLv6XQ/+leSlD1Ha8sVPiBSISy+q+Fi1dvJt22ZCYUxDihH704lxOhplf+mnar4SihIiVUpBghs0ByU10M2TnqavH6WzYUVwdcsfqViBARIa8QoT1btvCpp0WF3VLq/xgNETpR9ia8suww/HNRZZDwrIGRq+uVh1EUEbrmbiKE+J9D1sOK3N/xkTilDEkagYgQESEiQmYQ7CTV/jDJKamJK95UnheS9dekPRmSJUJunxqTJUJunxqTJQJumhr7ePwY/jBeMem9lPqvnRqLtyER+tnwWlMjyzLth5AlAvGO7yv7DAZ1e5r7riSYFOD01Jis/26fGpMlQm6fGiMiZAoBaCzLg7xyG0uka0pCZCiNG0qWCLk9j5AsEXJ7HiFZIuCmPEILCrpxorEn/PBOlf9Yn+yPfT+wRIR8pZ+ZunfI5rGRJQLxjv/R1lPw4HOj+PTY2WmvqqbHnM4jlGz/48HpPDqyRMjteYSICJlBkMxYIkHaDhXUNzGI5Bhk8wi5HTQ15p2psYpOoXpe+9r+GAI3rqv8T0Xfn1K6CA62/aFCCOJt5Z0ehPrz11LSLsmeGqq/cB3+5aWlpsptOAGaGuucsUTADIgI2UXAeNVYdWkZNLmkkRC4bP6OO+6Ajh07wuDBg/n3ZvMI4bAw+81OHqH6+nq+asdOHhT8R75hwwaVrVZswAfhsGHDbOfwYSNCdvMI4dQK/qO0m0fo4MGD/B+pnRw+lZWVUFRUxG21mgcFj719+3ZdOTM2YPuhvt08KKh/+vTpuHmExIrzFU//BS9iRY4lVLSbi+XkyZN82a6ZvnvbqE1K7E+LGFtWwVp4q+KA6Txchw4dsn39IHr16mUqF4uRDXj8eH33P16vhZn5D/ARr4tHPuc2YPvJ5BGKd/3EyyPEiJDdPELY/+xePyi3efNm3X2btQH1ZfIIderUCerq6nT3bSaPEO5HJo8QbjJ5hJgfdvMI5ebmEhGyg6Yyn86KscjKsTIXMSHMI9SuXTvYuHGjqvOZzWfR0NDAO5ydXBJnz55VHubsoWg1lwS+Fx/EVm3A35EM2M3hwzJL283Fgr/jBWw3j5BIAuzkQUESWlFRwW21mgcF34vtb9UGdv7s5kFBfZEMGvXdqhUr+UN40dAXuRxLqGg3FwvqMUJspu9eunINXlr4GbQMkh2REGWFtx/4q2HlgfOWcrHs3bvX9vWDWLBgga2+y2zYt29f3L7bbc5+6PPMC3xq8PyqUm4Dtp9MHqF410+8PEIsoaLdPELs/mU3jxDee63ed0U51JfJIzR//nypPEJILGTyCKG+TB4hRvDs5hGaPXs2JVS0AyRCsVaN2YoncghUdJXgBcwaNTJSymL2TMft2XXia6VIa5vJu+EvH+6EbrP3K0vsv0zBKjEngHFCWG6ExQmdGt3L9UVlCYR0R3KJUHk51Oj/AGU17kqqSEQIPB0f4BX/F/Z+ihOhY4cO0/lPsf8YJ4RTflvC5TYOd84JHjg9piPo/JP/mQrHSmzU+N01NUbL52n5vEzRVbcsn1+XGypouqP9z0GsgO60/wivLB/HOKHxnR7jhPSbY/s85b8R0mH5OC2fpxgh6zAMlm6EUl82+FzEhDBGqHv37hnZCcwA55FlH2Ru95/FSGQqjtU38Yfv0uceA5EIecH/eEiV/xgn1KV7EZ8eu/Dxe6pzken+pysWLlzo6VGhTPbfuWDpnJy0Xi6vBU2NETIdK2fP5kRo8RuvUoM4hDm7zsDP+5ZxInR86JMUJ0QgJBHOBUu7iQVBhAjZzSPk9qkxhMy/AbdPjSXC/3SfGptTPIAToU1L5qeV/wjZqRUnz7+V42MgOK6WW9vhNuVc1OX+FALfXlP8l52aktGX9d/tU2Oy/rt9aoxihGzCMFjahWB5hPLz81VV6JctW8bf442OLT/EV/HBr5VjSzIxP5Aoh0vUxfdMDmVQFqF9qIj7RjnRBiM5qzZgjMiQIUNUNohyy5cvN2WDqCO2l9l2QLlk2aA9Z+L+cOlsQUFBXBvwZiPawOS0NohyZm0wOmf4nbg/Ixu0/Ua77wU9HuVEaMvGzSo5llAxmTbEOmeiHD5Qjfqu1gaj60d8KJu1QcwsjPpGfdfIBm2/EeVEG3CZ9H+9tRFGdsnl5+PqvpqofceyQdyfWRvE92iD2HfxWCxGyMgGvb7L2suKDUxHtEHvnOmdi1g2GPUbZoNoq54NeO8XcxmJ+0Y50YZYtsbqu3rtpdcOTC6eDXpyYnthWpdYNly+fJnLtW/fnmKEZBAdI+S+hsJg6Ycffli5MeJDIVXAtsJt/5mrUHn4Ily70Rz6LsX+U2bpzM8svb3dz5WHbk3+baDtYV7KrG2EVGZWfmlJHTzR029YbiPT/U9HUNFVCpa2CSQ91VCsiQ/ylTba61CWp6XMkq/4crKrxlhCQSu+nv7qm2Bb7YPvhytvs+3WNzbC9C0nIywpGcfXQJYIyR5fm1E11fqyRMBp++Pp79mxO5JIsV9e2vmPcFpflghYOf7ifWeVchuMCDUUPACHhazGme6/HmSn9mX1ZYmQ0/bL6hMRsoumMvCFA6OjYoR8pdBoYVdKWY5iJFJ+k9NtQVJT7Y8cz1+tyxkU8lNdHDfJYyqJ0NXPak0VnMStfsiTCT++HogIZTYRWjTpQ96nlr03Ku38R3iJCH159YYSJ7Qo925+Xg7v2RH58yNuGei/HsTyD07oyxIhp+2X1SciZBOhVWP65KKmJAf8pgOIaqAkTFTMEqFAYyn4cvKAHRqPl1NcrRrwDy3jD+03Xuy2LBGygt3rVpsmQqt6tU7JNBlNjWX21FDZyy9EKs4H+5/X/DeDVE0N3fzyCzg+tC0s7vYwbGj/K35eGl78U/D7p1TbqXeeTdmUGU2N0dQYESE7qCmBHJ9BcdVADZRp8gjF7WM1fpNEqAnKovIU1YBfrG8WzmWUk1NiiljJEiFWrysert9shrziqfzmt7Prb+F4cVtoCt706gc/rrz/fODj/PfS/Pth4b6zCTu+EWSJkOzxtTV2Uq0vSwSctj+e/qrO9/A+xSrOa/2XSagoaz/CaX1ZImD2+De+aIJDbW8x9UfISoV6t/hvBLEOlhP6sgkVnbY/Ef4TEbKDYKdpLC2G0sbopIrR31dHEaMomCVC4Sk59YiTmhw1lvogOydIjBrNxRHNmDEDfD6f7aYwu3wcayvd+fx4fqM7P/dtXX2RCD0+bW/Cjm+Ec+fOKQm1ku1/LH0nl5+j/5MmTXKt/bH0v/zqCuxt+2OlP60OEiK9UHyn/Uc4nVlZxn8rx49JhPB74TcrRCgR/ns5s/TIkSM9nVla1v90hoPV56M3X6KIkCIXXcKjxh88jsKOcHQI35dBWR6LWwoHcRvsUptHSMwnFDDIoC1C77Pe9mHtCV0ixPcRlhOJ0P8qrrZ1rHTQMdLTk3GLT4lsh1TYV1O9MRIo/cqzuosSvNAOTuuw70Qi9HbXXOUaZ+fn29MNyj3q2PN36RIht7eDF671TGiHTEPyg6VjVJ/XbikjQuERI19eCY8hairPg5zgd8UGO8cRoVtvvVVl77333qsEgY4bN053E/8B4+fVq1er9qen87e3V6iI0NpBnRT5k03HYeZzHWB53p3KFJVIhFr0X8urceMxcT9sGmr//v1836gnHksrw9IC4KuebaiPsgjU1fNRb9P6jaSSAUeZ9HS0MqjHgPszOhaDXjto/Web1m+tj3rtl6p20PNb66PVdtDKvtXn2UjM2fRJhu2g137MbyYj+qjXf2Tagd2MsdSD6COONBi1A/ObybBzrdcOVvuD1Wtd236i3yjDfBSJ0Pin20LPZ/rx1WMjX+wD07achMPP3ql83p3fihOhWO1w6dIlS9e66DeTYTl0ZNtB71pn55Zd6+xP3xrs89huwe298CvbAkox2gDvD8xHo3ZAfSZz4MAB5bvjx4+bbgfU1fo4fvx4w2ud+YQyoo+W20Ho83pbQHP+tT7q3b+Y30xGPNdGPskGW3uECOlVk2+C8pJyMLdWqCZxU2PxiJDu7zXgz2EjRvpEKBVTY++ub9IdEVrR7S/8uzXz56iI0L8OXp+w4xsBp0bEG3ey/I+l7/TU2MSJE11rfyz9WS92iUy17N6Zlv4jnJ4ak/HfyvFFIvRW11y4tc80ToRq298Kf3ruHVjn+3XGTo01X/lKue+dnzNKtW1/84Wo7y5+MtG0/7JTQyNGjPD01Jis/+mMxBGhmhLw1wTsrWDCobcgOYlbdSNRMULB/eTEnDqLhiwRMotNDZc0RGhU6J/R/LmRf+1CYCsSoTaTdifdLtkYIbdDNkYmnbE673dKX9quqTjvFf/NIlX+i0TozS4dlNxhc/L+xMkQbrva/Sw0ItTtNyl7OMkSIWv+/9BCsHhqAngzOUbG6/4ndGostCTeQvZoFjhdlmeu9piFVWPleTlKzE/kWNVQzJfT43J8bUxQaCm9UR6hVBVdxVVj/3h5UmQp89O/5Utld3f4z6gbARKhCbWpy3RNyCycPnMu2I9CD9iVPVtTg6QBZq3ezonQu0/nwv89YC38S7+lMK5nPj9XbKvtcCscOHM5o/zXEiEkgNrNCSJEyFwkPEZIydeD+X4wZ49B0BXbMEGi2QKsLPEhTmmFVpvp/C5+iUv3c/xQzY7lVx9HiQnK8UVWrinJF42X0ssSISsJBWs/rTCdR2hp90cSfvxkwO0JFVkfc6v9RvqrFy7ifekTf7+09R/htL7sv2Gzx//lwAX8YX+g7/3wTmEB9H2mt7LVDesMdb6fqu4BkwYXBblAc8b4LxKh0q5t4K7nxyuj5OK2xfcry0TIyaLTCLcnVKSiq1ahkBCWAFF/hRj73VwR+tAIjxiorB65Yb9riIxghx7ZCpEhts/Y+YRkp8as5NFRMkuHl8nG+jekZJsd9GTCj68H2Rght+cRko2RSdc8QrNG+nlf2rBwXtr6j3BaXzZGyMzxMX3Gj16cE3Wdx9uaXvkrfHv8UMx4GVn/ZafGrOVR+iGfGmwZLi30yz5T+fu1HW5Tft/f43emiZBsHh3ZGBm35xGiGCG7aCqHPN0VYpGMz25BKjNLM2C80K1vboKsgrWhrf9a5Sa5t+1PlJsA5n7B1WSpAGWWzszMynOffTISj9ZY7zn/rSAVmZWnbz2lXOMHnvphJGdQW70/Q6HtgDCFVJf7U/iyYnrSpopSlVl6y87PhRip9jCy+HX4vEsoOPzz/GyY1rsjbGzfSvm83vdruHjl25Scf8osTQkVPQ9GhOzmVJAZEcGl8WsOnYMP1h9V/jHOf/VFfvObP6SPKXsoszRlltbqY7/Z1OFWpR9tyf1lzNEE5r/dBwFlljZ3fIz3+6eXKuD3z4+HiqXLldHhL/fUwOOvTObTQvf1eR+mly+CNyfOhUd7vQ7Lc3+nih06McwHNy+cBm3guxv8x73/+bUlfERsv+/nMUfCdrb7Dxg1YXZoajCObbIjIkiEZIgAHt/NI0pEhAgwduzYyLRcXqQ697Jly/h7XB7MOhu+inPSixcv5jEyKIfLiRH19fUqucrKStV7Jrdz507YuHGj8v5I3WHVqFDZRx9xHdyXaANbsowxGjNnzlTZasUGfBAOGTJEkUXgd6Lc8uXLY9rAYoREHbG94tmAN1GMMUA5OzbU1NTwGAUjG7TnTNzf/PnzoaCggNtqZAMuURVtYHKYt0NcdSfKmbEB2w/19c4ZfifuT88G1N+7d69qCfvkKTP4A+XjXn+PaQMjQkb9Jp4Nhw4dUtpfu4w+Xr8R5dj5w2XYRn1XawOTQ5l169ZxW8Wl3GZtEEcEUN+o7xrZsH79elW/EeWYDfhHB0d/MTfYwGVH4EzwGHisA19chV+NrOG/4fY/BlYqr/8+aA0cfn+gKsB4v+8/4MqONQo5YDboXT9G5wzjSZjcF2EbGBES5cR20Os3rL1QB/uf3vUj7m/2skr4W6/hnAjVCQHT25/9I9R1bhUVMK6ECHT7Lzg77VU4tX0dfLZvHydFog1z586Fy5cvG/Zd0Vb2XmyH/Px8nktJu2+UE9tB279QDmVi3Xe1NjA5ZgPKsr4b0PFPzwZRjh1LPGcNDQ0xbWDthXLt27cnIuR1ODE1Fgsfvz2c3wQW9n4q6cejqbHMmxpaUj4rEig9erjn/LeKVEwN4arRfx64TiE4/1RUBUfPX+PjOvjboBVHVGQIt1ZvbobmoF1XP9sIR3vcoSIKZ8a9CM2Xv0x//4P7/ebYPthR8PcokrOv4FEoKBoOdz0/Dv7x8kSYOqQIDnb4Wcwl9UiKvjm2N0SIEmQzTY3RiJDnkW5E6Nq1a7Cpwy8jy+yFfyrJABGhzCMCcwb34f1ne8VSz/lvFamKkXljbQMnO1g+Z/n+c0GiE3mmP7fgILTsL5KhNdBh5mdw4eoNJRnhmff7R9Uju3ZwqzQhSIr/mEn7TCOcfPNp3ZGeeNum9jnwTqcn4LP2P9UNMK/ve5+SeDEUSN5sqw0C4a1zBhMBMyAiRJAmQhgfw6a2EqW/aOwofsEv7vVYzItc9vgsBb2T/ldUVDimL1t93Wn79fQXdXuY959rl75Ma/8RTuvLEgErx7/nvR3K4ghx5Oc/iteoPuPvWQMinxlpQhMvVc2Fw11uVZGCLSVPQ/M312zbP2jQIGn/uX7w9ebFM3BmfD8NAboFlnX4fTgo/Ad8U2R4wdnQht9Xdvi1sors/9NvKTze0w+Tu/0DDuisrlXCCLrdrpCiG2cawvfKGL6EWefpr76B2TtPQ7/Fh+B/9S2HoSuPwopgG1+78V38fWgwb948qfZzWr9r165EhOxDnWCR5xFyWUOlKqGiFeCo0Kou96pKbxAIZoDTLNvahQJRqzr+nhokzYALJJ6esx9ahleLagnQ9wdWwcg1DbDywHm4xV+jkukyaz9cDT6ob375BRwvbqcaHWooeAC+bTqUsOkiywget/nyJTg7fSjU5QrTW0Ebjz53F1TOnKwkj3zhmReCW2/l9ZXnX4R1Y1+D83NHw/l5o2H35BEwvfgV6BP8rUv3wqDvlSr/GSma1LG1ISnCdsDyHHqkiJX4qBlXAkW9+vAcTuJW0vdF2DVxuKUSH4T0RZKJEEuCyCrLs3w/PihrdBcZSkcihFizYJ6q9AZdlAQzECvOf1L0NDVImqIiSHReWXEE/vLhTvjZ67VKOZ3iimNQf+E6l0HSlFf2mSp2qNUbm6C2/kvldnBh0Xio8/2Hapn9hY/fS3FG5uD9/tvrCsE43LmVagToyDO3w+E578PfJ2yNIn3/v+Jq2NzwlWpqcGPDJfiBv5qTwtc+PQZvBEnhE9P3wv8csp6nGsHf/98XP4YOPQfDjPwHYpIiTDtw8+Lp0FSdhRIf+575bbj4K8HNSFn1eVVleaUWWHStr3RGWVkZdO/e3bZ+IjIrG+mLo0IVZR8l5fg4tSFTNNPtmaXRf7GSttvs1+rP+/CDSJ95/+209x/htL6M/6mw/6Ntp4JEYIOKTODKMxwd+vbEYTjU50+q0SGjZfYJ9z9ILi4unQR13f5LRYAOd2kFp2eNgqGLdsH3i6oiI15BIvPPL0c+Y1HpP32wEzpO3QR/Dr6KI2O5pZ9F/ffbfeJrGLOhCZ5UiNEGToyQFHXuXgQLc+/WTU6L2/FXn4RtE0ao2imSy+kHwvRc6Ld1ub+GU5eum2oGt2eWxsEASqhoA01lvnDhU3Vl+QDW/eKjRO4Axgg99NBDyvJJXAptFYnIo2Okv3X9ukjwYIdb4drVqwk/vmyMUCbkEZKJkUm3PELlBT0itZx2bDftP+URCqS1/ae//hYenbwnanTo8zNX4PwXp+Fc+QjVaMfhzjlwae0sUyPJlmOEgrJf1yyGY8/fpSJAdb6fwRfThsK8DfvgB8XVKmLzs+G1sOLAeSVdwD3vbY9aISfKdp29Hy5evRnXDEaMnpiyHW7xVyv7/GHfORpSpD/is/f5P8KVravg6r4aGNrp73Al+Iq5nXZ3CpE6jFHyzdyrrNqLB7dnlqYYIbuo8YO/OqAQn1IscBoIcBKUnW1c4DQdgUTo3nvvhY4dO0JJSQn/fseOHfw9/mNjD3t8FUdAtHL4D5l1TlFOzOmA75kcyrCOrP13jfte+ELbSJLFt4dzG7RyibRBlBP3jXJiO4g2iDpie5m1AeWSZUOsc2bWBvG92F6JsMHonJm1Qew3KzreHRrab/tjCNz4xhEbrJyzZF4/mKPL6b5r1gbxX30sGwbP2QT/PDAyqoJL8V9f3QCnz3wBJzevgaPdo5fZf75tMydEsfqukQ283wT3cWVnJRzofZ+aWLS9BU6P7we1NZvh3jGbVcQGY55wym/Hnn2qdihauE8hRC0LKhUCg3J/+WAnjFu6mXO3WH1XbFfWbw4GSdaoVQfg8UlbFWL0875l0Kf7C7DC97soUsTyGK0taA9bZ0+Gw3WHlOfY0ef+wInQD4o3QEOj8TkTbThy5Ihh3xXbFd8nsu+iHCOxaINRvzGyQey7mYgkxwhhlfccyImqNRa/tle6QTZGKJkjQog9W7bwGxuOCmlLb8geXxZuHxFKhP/pMiL05VdXeF+p7HqvK/xHOK0vi1TbHxpV2aEaVblr7HZldOg7nWX2R5+5Da7uqzYeHYo36hH8/drBbXB8aNsoAnTizW5wZMsG6Le4TjV1h7Y9Pm0vnPoqfpmM7XUnpNrP6EGOxGjCxhPQbc5++N3AufBKt6ejEjryqbBOv4cDa5fzUS4kQlj/DPM92T2+rP2p0s9kpGDVWHTB1Jy8cnBZqbG0jhFimP/ys6rSG4k8PsUIZU6MUMXKNaYrzqeL/wiKEbKnj3mJxNEhjLmZuuWUEoD8de2SqGX252aUwJVdVcp0kLhtmPFeaGpI2JD4IAH69ngdnAySHS0BOj70KUXnw9oT8O9D1qmmtrCOYuWRi6b9SEWMDE6h/ejFuUpgtbISt+OdUJl7Gxxsq44n2t/hpyoitOP412lhfzL1KUaIkHYJFfVw8viJpBVkpYSKmZNQcNaokfyGXlk62XP+20WqEiomA5sbLsEv39ysGh16ZNJuOPnVN3Djyy/gxOsd1QHCJrejPX+jTKupcgEF99Mw4CH4evMK2Fj/Jdw9druKAP3bkPXw7vqmtFw1jPFE/1sgQuhb/flrsGDJKpjZ8f6oAOsd7f4DfjpwOTQ3Z/5qXUqoSHAFEUKIBVkXFHRL2H6JCGUOEZjdOzdScf7IQc/5bxduJkIIVqKjpUCGcHTo471f6C6zV2+3aF6FFVXCe5wy+nLtHDgVJFgYzJylCXB+dsFBOPX1t2ndRv9ZMJ8TocNDOyjThUqwdMfHYMno4bA+979UbbC9/c+hcfHkUOHXDAYRIVPQSZTIkiea2NIdskQIi+WJwZHJ0jcqvSF7fFkilAj/ZabmZPVliYDT9ov6uORX+TcbvIGbXTrttP8IsZClE/qyRMhp+5k+jg7pJWHEEh24zL6+35/Vtbt6/hbOTn0V5vZsA2dLhyvTXYfaqsnQ0e63K0vkm7+9roz2/FuQYIkECEeFpq7YKJXmTCwImkz9cYs2w0GTeYRUmbt7/hGu7DWOsUqV/cnSJyJkBjV+yNbkBsLl89lRgdJ6WzFUpzkZYkTIDaRNLL2RqIKsNCKUGSMiB+vP8H/1S597zLL/Xi466fYRIRFi5mptiY5vTh7hIz0sWHiv7z/hjad9sKfj/1ETgHY/VJIkfnf5khLvc+sbm1QECBMfYnyQm5pNSajY7oe8jIfRhr/vCv6Z0E6X7RuaD9+ebsi45LZEhMygpgRycvJAtSJeSKgYf/On9SqyCRMmwH333QdjxoyBNWvW8O9PnTrF3+OqDrbcEF/FVVJaOVxFg8B/yqKcGNmP75kcyqAsQrsCR9w3yn355ZewKTcyKlS7aqW0DfggHDVqlMoGUU5rg9gOoq2ijtheZtsB5ZJlQ6xztmfPHigqKoprg/hePGeJsMHonJm1AeXmTZ0WqU/nf8m0DYwIJcKGWH3X6Jyl8voxsqFfv36cCKVb39XaIO4vlg1zNh0J5dYRRodem13Ng4P3tfuJbo4d9vvhHndAw9mv4Ilpe6NWg/Uo38Xz/JhtBzv9JtHXz5n6I3Bi1iiYNvQV6Nv9BaWUR59wyQ/2Hr8vHVoIJxdNgFFlFVDe6SEVIfo82G7Hp5dA89dfpkXfRTnZvoupY4gI2UITlJebpDdB0lSWxkxo9OjRcM899yhECEkRg9k8QjU1NXxqyE4elIMHD8KGDRt4J4+Xi0VbeuPK5cswf/58la1WbMAH4fDhw23n8GFTY3ZzseDFi1MrdvMI7d27l0/N2MnhU1lZyYmQnTxCp0+fVlZd6MmZsQHbb+HChbZz+KA+9sGpg/rzfrFownumbWAJFe3mEaqvr1faXyaPEDt/dvMIsaKndnOx9OrViz9M7OQRWrVqlVQeIZzaMnv9iPtj+WBQX6/vapMwYrJB9lB/p/NT8EbX3DDxCWVVfqNLB1jf4VehVB35t8H3iypVBAjz/Oz/4mrwnKltwP6nd/1oc9foXT8oV15ezttfmx/ITB4h1L9+/bpu3zWyobT6IDw5ZTv8x+u1yujZL0dWK7FPWOZD9G/d3qPwYvF4qAm2i0iIPuv8X7Bn5mglfginpmL13Xh5hFAf7bebRwjvYdh+dvMI5ebmEhFKLAJRo4aNpb60zjQ9d+5c6Nu3r239ZOcR0oNYeuPTubOkjs/IkJP+O5mHB/0/evSoa+1n+vO6/5X3iSvnTrvGf4TT+jL+p4P98fRZiQ6RCI0KkqCRq+th74pFcHjiEKVGXbcgEVibextfPo7V39k02MJ9Zw2jzmTtdzqPzoEDB+LKzNzcAIN694M97X6qHkkb0AZOblolVd/NDf67FUknQrrB0Y2l4CuuFi6YUOLFkjQeEUrXoquxII4Krc3/nW7pDYJ3gCtitocrztcE/8mDq8oeE1IBHB366UvzOBF6s0t7uHvMVth/5rIS83LgzBV4dNIuWNshQoT+rwFr4eXlR+DaTSo+isD4qwHlm5TRNG380PG3e4bqu1Fx7LRCkolQI5T6jIOk/S5KLe2GhIp6EEtvzBrpt318Sqjo/oSKKyvW8r6w4sV2rvIfQQkVk6+P2agxoaBeQVK9DYnQv7+6Hsyk0ZG1X2bVaSL0rSYUxNV5jw+dAXPz/6xqz4MdfgLn57wFgW+uZbT/bkLSa43FCpBO5xEgLWSXzztFhEKlN2IXZDUD2aKrbidCskVX04EITXlnjKWK8+nkP8JpfdlVY27w/6Otp4JEaA7Po2OGCGUpJSauJ91+pzMr46opO+f/zbUN0KH3a1CtiR863Ov3cHnTctPTZU77T0VXbSJSfR6UVWVYgDX8C5SVVbtqYF42RshJiKNCC0YMtrUP2Rght0M2RiYdUPbyC5H8UutWe85/WXjBfywx8f/t9zHMyH8Adhb8AxqHPgUbXvgrlHZ8QNlmd34Qavv+Tfm+8vm/wjudnlSI0E4TJSbcDpkYGZxyfOqDjVDwzLOwu+1P1dNlrz4J3xzdm/bTZRQjZBNNZX4oa2SJFoPkx+dX8gXh5+pid02NsRghtySAFJHM0hsE92Bpl0iivOYrX1GDEKKAJSbY6rGBy47wZ/Ou4Pdj1jcpD3QEfn33e9t5dupUVJiQve+mw3274sB5+M3gRTC+89+jRt2+mFAUiR+yshGkkdypsaZyyMuJxAM1ledBTk6kAn1euXtKr3700Ufw6KOPwrvvvgszZ87k36fr8nlmA5ObO7iPqiCrVRvE5bfMBi8tn8flp/v37+e2um35/MkzZxUSrBSS7HKvpb6LcngMXHbr5uXzuHzd7vWjPMTCy++t9l0zy+fN2GBl+by4P2aD0fJ5UQ4D6v95YKg46r8MWgcnvvqG24Dnn8nN2nmGE6b73tuqPI9jLV1HHaPl82aun2Qvnzdjw+7du20vXUew5fOXrlxTSp38off7sDD3HtV0WV2nHDg74zXTdd8OPnM7QHi6Kp4NLLN0rH4Ta/k8nj+KEbKJEPmJxAPVlLAYoZK0TqCoxfjx45U8QmPHjoVFixbx79MxoaJeUi3tqFDtmjWUUBG8k1CxsqqW3zyXv/yM5b5LCRUzM6Gi3jkrWXWMk5ycNzbBurqzcO78BXj5lVeU4qJj1xzkJTRw2fyqA1/E7btuSqhoZEOnTp3g/PnzCeu7uxrOwx/e3QpdehTBlnb/aTpAXdwO9/wtjzGyYgMlVFQjuUTIkD0GXDei55aiq7GwaMxbtktvUIkNd5fYKH13ND/366a/7zn/E4FMKrERCzgq9Jt3tqkyReP0148HLOCfxSKqXpmd6dy5c1LOP+Zv+skrFfDK009HTZd9FvzT+rHvPpjd6QFY2r01zOr0oBKrtSc8urutyx0pK/ZKJTZsoqmsTH/UB6fM/DaCpS3H54j5i4x2qclxZLAntxRdjaW/c8cO3YKsZkBFV91ddLW8b+dIEc3dO13nP4KKrqZOX6xFJhIiRoC+P7AKRq5psHQPl7Xf6aKjskQo1vEx9urpOQfg533LYEbeAzwZI6v1dnbaEFi/Yqmij8Rpne92vmqvsu68qfNARVeNkQQiFCEVjaWlPDhau2EmaSvB0izAOjvbbE2y4HGqheX7SLy0fSBQDX7Vkn5NrTQBmTAihFgy4b1ILplufzEdbEcjQu4eEVma94dQ7ajgP0k7iRRpRMg7I0IiKg6eh+c+Pgi/eWerQoCwfAYmT8R8Q15DskaERKw7chF+2m8eHxmqE6fBOufAVaxuH7x+P+95JydCmPCyOQX9koiQFSgB0kFSEbfivJVg6VDmaSQrZomQkr1aIDZKbFKxehQKyZhZGzKFCCHE0htr5s8xpUNEyL1EoP74WV5xfk33+z3nf6LgRSJE/keQCiKEBPN/vziXE6GFvntga7tf8BGiw0/fBs1fX4Rjz/+BE6F/LqqEKze+S7r/RIQsI0JcjDcbwdI1fpNECJfqZ2tql9WAP9sH/KtANRRnF4dHrOIf2q0JFfX0tQVZzTQAJVR0b0LFpYuWRQKlX+vnSv8RlFDRWf1BgwY56r/TmZXtJlRkMJPQEKe9fiQQobK+neDf+30M4zr9nQdT4zL7Y8/dxYlQy/5roLb+UtxxXkqoaIzkxgiVlyd2ZZhZItRUBr6oEh5qctRUlsdJma+0MW4HZwkVtVN8iIDB9J+IGzduqKLzzegwOQQrWmpGT+8zHv/SpUtcHqfF2MNxyYdjdHXEDZedahMqxtMRbRPt1/MxXjug/eIqCKvtgMfHFR922o75jwn1rOiIm579ZtpBbD/Ut9LmDDOGF/Nzvfnjclt9SOu/1XZg/sfTieVTrPYz45O26KfVdtDz30o7MP+NdOL5ZKb9YtnH/LfTdvhZTChppx20/se752mPhauY7PQ9Ud9u2yEwoaDdtkOw48fSWfzZWRUROjPuRVi89wz8nyFLobp9JL7zaPfbVURox/Gvw2mFjO0T289OO7D0IZmIFk4e3DK5NkuEFDlh9Id/nQ3ZYXbERyf4VB6ODhnvEkeE/vjHP0JeXh488MAD8PjjjytTBfhPF6eM9DYxOBQ/i7WKMC+Rno6YawbfoxwD6hsdiwGPiZ8Z6cLOqyf/1muvqUpvjHn3XU502DSY3sYuBty/no96m9ZvrY9OtgNuWr9FH3EULF47oIzYDkY6dtpBz2+tj/HaYXqXNvxcb1u31lQ7oA9m2oH5zWREH820w4wZM1TtgLmS7LSD0bHY+WdtxXxE34x0ZNqB+a31MV4fRxn0kT2UYrUDk1mzZo1yLPY5VjvgnyDRb62Psfo4k9Ge60S2g+i3no96eloZ5iMGZZtth+PHj5tuB6vXOrMPZUQfY7XD6a++UU2NHX3mNiXz9Obn7oeVub+N5A8K/86mxjBGiPnNfETiZmQf85vJsNGiWO0gO6LkDSJkwCKNt2ooK7M4VZJAIqRGE5Tn5UB2sfGeMRkX5lHApFKYUHH58uWwa9cufgPS28QRlI0bNyq5aBhQV09HZN34nh0DRwRQ3+hYDHhMlrgOce7cOeUzHh9XDYg6H/d+il9Y04pfViXj0u4f/UafcX8I3L/WRyPb8J8kGxFCf7Q+mmmH7du383+0uD+r7YAJDfGGqaej9VvrI/N/8eLF/LPVdsD2FxOwmW0H8fyjvp6P8dqhKvfXyjne2eHnvD9YbQet/9o+ztpBHDXQ+s/aX5Sx0g7a82+mHdj5Rxk8PvPRbDvgw4W1Az40zFzrqCP6iIn4UEbb/0S/UYada6N2QH1Rxmo7YPuhL2if1kc9HeY3k8FzyM61kU6sdsCEsPGudWxjPR9xw4SUen2cyYjnWs8+1Bfvi1bbgZ1HrY9G9zxRBn0UEzPGaoe/DPvEUq23RyftUjJ7M7+1Puq1n3gdiH08VjvU1tZSQsV4wLpi2XEDpNWbL22IEISn04z3nQnL57X6WJCVJVnc3v7nMUtv0PJ5uRgZp+zffeAov2l+3OvvrvUfQcvnve2/08vnZWOEzB6/ettncLDdj5RRH/0tQoQ2dPgVHDhzOWX+U4xQPCCRiBsgrd6SRoRMxAjp7Bz8Ocb7Lisrg+7du2dcB5j/6ouq0htGYKMEXgX6j//I3YYFM8oiFeffLvac/4kE+e9t/3HaLlUjIv2XHIaWBZWq/E1s6/3MC3xqrKb/EylLqJhK/1ONBMYINUF5uZXQ6JqgfJKIUHiqC4OgOXCVWIw8QYHGIHkqMd4zK7qaaaCCrJmNjwb350Ro74qF1CAEgluu3W2n4P8ZskEpd5IlJLP8p5cqYHnu7/l1/fWGhVR8VRKpCZaOig+yswtMkFisTHmVNkbvIyoavqYEcnKEavf+HMgRiI7aHhwNMiZJCFkilI5TYwzzXyviF9WCvr6Y58BJ+52cGkuE/07Yv6jbw/zc1q6rdK3/CKenhmT/Dbt9asxp/52eGpP1387xMeP0hI0noNuc/fCbkVVKSZNXVx6Fu3q/Dwee+qFyXR95JpRbKN39T2cknQhFMkILsUEmlqurERrhEafV1IkQ2e+a3EQKGQrrqEZ7tHmO4uc0yqSEilpcu3YtbukNSqjovoSCWCZhW7ufh0hQ/u1gJ6O0m/1PNCihIiVUTBf/88o+h5FdfarcQqz4arJAMUK20QilPoMYIV8ZNLqooRgRCliud5Y+iGV3VEFWjSwRIfcRgeqNOyKJFAvypYbPmf9EBMh/pyB7bFl9JELpQgRwpOjHhYuhuv2v+DV+7cCWpE6RERGyixq/4WhLU3mepVpjTmPs2LFwxx13QH5+vpJYkWHZsmX8PQ79syWS+CpOBS1atIjnLkI5nCpA1NfXq+QqKytV75kcLp1my1e10wyiDbgv0QYmh0sqcdm/aKtoAxZk3ZB/e1TpDWYDPgiHDBmiyDIbRFtxaX0sG1hmaVFHbK947YBLfzEzLcrZsQGXf7PMtkY2aM+ZuL/58+dDQUEBt9XIBhx+Fm1gcpi3Q8wbI8qZsQHbD4MV9foNfifuj70vH/8+P5+fvv8W7N27V9VvRP/i2cCIkFHfNbKBtcOhQ4eU9tf23Xj9RpRj5w+nWIyuH60NTA5l1q1bx20Vp2nM2iCOCKC+Ud81smH9+vWqfiPKiTZgvhbRBmYr+i/qxLJB3B+zQe/6MTpnaAOTYzYwImRkg16/Ye2FOtj/9K4frQ1MR7QB5TCpLftN3LdZG1D/8uXLhn1XtFXPBrz3bxZGy8V9G50zUQ5lYt37tTYwOWYDyrK+i3JjNzTBE738fKn9wd73whfHG1U2iO3FjiW2V0NDQ0wbWHuhXPv27YkI2QFWn9dPUmgzj5CDwBGhhx9+OCqPhFmwPDp2kQr9WKU3ZEeEEmG/NjNwKvVlR4ScsH/qgOcjBRu3VLvaf4TT+rIjIuS/3PG1maFTrS87NZZo+6/fbIbfvrsNZnR8kC+pv/DxWMNRIdnj04iQXdSUgK+sMTqZIhZEzc6BEheNCGVyjJAIVUHWeZGCrDQ15r6pseX5d/NzGbhx3XP+Jxo0NUYxQunm/7qjF+EXfctgd9ufhqrV5/4Uvm06mJRjERGyDRbErEmmiDFCeeXgnvEgeSLkhhEhRO2nFarSG9euXlW+pxEhuYSCqba//otLSjoEPI9V3e5zvf8IGhGiESEn9WUTKibLfgycfqF7JLcQluQAHcJCI0LGSCwRwtEena8xHkgVKO2moaAwZBMqplP1+XhY+EJbToYWjXlT+U42oaLbq8/LJhRMtf0VK9dEAqWHPO96/xFO68smFCT/5Y4vW+tKVl82oWCy7MfA6f85cDUszL2HX/OX1syKmiJz2v90RkKJUFOZX8nxk4nI1ISKesDSG4fC/y5wVOjq1atQefiish07fz1U5dgTLeFezHxrBL8pVpdPoQYhEDIYGDh9+wsTeW4hLNZ688IpahiTSDARwnpjxTyJYSaRRy8RIcSCgm78QTq4WzfI6r+Gbz8o3gAjV9eH/nF4KGbATf+GPnqhMz9/5w7u8Zz/Xj//5L+3/GeB0/6unfkU2ZlxLyY0txAlVDQJJEKqpIdioLTLG0o2jxBOLbDl73aQSv2rn9Waqnys/PMY/ETK7K+oqHBMXzZYGI+/cuXKlOhj9/zU91tecR6/kD0+ixGyezOUbX+E0/qyMTJ4fDfrO+3/vHnzHNWXjZFJtv3rjlyEf31pGWwQcgtd3bsB2Pi90/6nMxJLhMrLVTmDxNggf03A1aTogw8+gFatWoUIXl4e/95sHiGtnNU8QmJOGjt5hKzYUP7heNNEaHmPR5TzaTYXi908QqKtdnMZxbMhVh6hJUuWwPjx4+PaYJRHSGuD1TxCsc6ZNhfLtLlLI+fnmQcN+42VPELnzp2DSZMm2c4jZMaGeHmEGOzmERJtsJNHqKioSCqPUKz8OWbyCGn3bTWPUDwb4uURwvMvk0fIrA1GeYT0cvNYscGo35jNI/Taa69F9UkreYTM9N1YeYTEdtDLp4RyT07ZDn99bgTPLVTf9z4IfHPVsL2s5BHCP4JEhCRRU8JGivKgrNF9U2demRrDIda2gyfzB+mBtj+MvO/3EBwvbguHXnmCf1eafz9M30pz0emERXMWRPJBDX+JGoRA8AgwcPp/vLwOJnVsw6fIzs95i4qyxkHKiFCk8CqW3QjXHHNRQsVMLroqYteJr+HO5yMjQjX9n1SX3ghDJEKPT9ubEvup6Ko5/Rn+V/j52bHs44zwH+G0vmyMBBWdpaKrqbAfA6d/9OJc2KXJLURFV42R8OXz2s9sOowVXo3EEMWu9p5umDFjBvh8Ptv6bskj9O76JhUROlP+hm5BVpEI/evg9Smx38k8Qjg1NHHiRFfYX9bjcX5+Lp9qyAj/EU7ry/ifDvbL6rOpMaeO73QeoREjRqRlHiEtWOB0j+4vqXILfXHmtKP+pzMSHCxdJqwYC0BjqS+SQDG8uTCFkAKvZJbut7hORYTOz30blk2byD/jajKESIRa9F+rVDrPZLglszLeBGvb36qcm625v4REJTqgzNKUWZkyS6dfZmkjVBw8D9/vvypubiEroGBpkwgtn2cZpIXVY24a+jGAVzJLa0eEkAghtrf/ufJ5Q95tymeRCP2bB0aE3FJrbMPWffzcVPRrlzH+IyizNGWWdlI/3WqNxcNT0/fBbUJuocPd/ksqtxARIZNQiBAb/XFZCY14kCVCbsksrY0ROj9nlPIvYsnTD/Hvjh2sUxGhJ0zECLk9s7QsEUiV/bOmlUYqzr83ImP8RzitL0sEyH93Z5aWJUKptp8FThd3SUxuISJCJoFEKBNGf/Qgm0fILcCplXbCqrGdXX8Dx4c+BTs63x75rud9KiL00dZTGZ9p2i1TQ2LF+QOVKxPuP00Nkf9eBRIhtxGBN9c2wL9ocgtd2b7a1hQZESGT0OYRyiSMHTs2MtWX4XmEZlnMI4TI9DxCCxYsgIKCgrg2OJ1HaH6XB/m5ab7ylekcPvFsYAkVncwjZDYXi/g+kXmExBEBL+YRYkTIbh4hlpPGbh6hWP3BjA3x+m68PEIdO3aEzeHFItp9pyKPEP4WL4+Q1obrN7+DX721GR59NpJb6MDTt8EXxxsVOSt5hNq3b09EyOuQXTXmluXzCCWzdNtblA2HVNmmIkHh348OeTJl9ju5fJ4lFExn+zFgfW/bn4RiuTrfmVH+I5xePi7jfzrYnwj/ZUaE3L58fuTIkY4e364+Bk63LKhU5RY6VzrM8hSZrP/pDCJCJuG1WmOIA19chTaTdwcvorWQFdwW5/6BE6HXl+z1VFu4AStXV0cCpV/pTg1CIBAUYOD0DzW5hb45uocaJgwiQibhRSIkourIRZheFIk/qf10pefaIN3/DZW+O5qfn/WT3vGc/14//+Q/+W8EJXB64Dro/kwkt1DTy38FsDDVRQkVCZ6aGtMDTo18MPy1SD6hEUNSbr/TU2MyCfVSYf+0ft35+Tn52a6M8h/h9NSQbEJFmhpz99SYbEJBp+3vNaUK/ql/hSq30Jcrp5sOnKaEigTPJFQ0AgbLvj3yTX4BLe3+iOf8x2DRdMbSvNDU5b62P4bAjW8853+y4fVVU4MGDfK0/7hqys3+44pgDJy+rbeQW6hzjuncQl27dqVgaa/D61NjDJhQES8gTLAIGb9o3j04cPJi8LyEhryrut1HDUIgEKLAAqfF3EKnRveynVsoU0BEyCSQCPXs2VNZPnn8+HHL+m5JqBgPWGJDW3csVfY7mVBRFsm2/+MFn8SsOO92/xFO68uOBrjdf1nIHl9maj0R+rLA48v0oUT5/+T0vfBPL1VocgutiTtFRjFCBCU+4M4771RySRQVFfHvd+zYobrQWRkJfBUf/Eig2GeUwwcDAvM9iHJiZ8f3TO7IkSOwa9cu5b32oSLagPsSbWByqLNixQqVrVZswH0tXboU5r0bmR6bOWyIaRsYERL3LbZXPBvYflCO5crAfYpysWzAHBusLYxs0J4zcX8Y38LaL5YN4nvcF5M7e/YsrF27VlfOjA14HMxXpHfO8LtxQwbz87Js/JtRNqCM2AZW+i7K4XerV6827Dfx2gH/PDBdq32XybHPdq4flGE5YLQ27Ny505QNU6dOtdV3mQ1iriZte5mxAV/NXj/i/vC8M59j9V0xc7HYd5kNeP61crH6jdYGpqe1QdyfkQ0oV1FRwR/G4r7N2oD6Rn3XjA1z58611W+YHLv+jPqu1gax77L8SHb7Lsqxc71p7yH4HwOr4IFnR/HcQseeuxMC31w1tAGPP336dIoR8jooRugEvPfee7AneDNnD9yFvZ/ylP/pPDUqVpz/uvGQ5/xPBSizNGWWzhT/S1bVKylRxnX6u+ncQpRZOl1gubxFgJfEiKemyMT4nYhQiAghtAVYveJ/uhIBDIKsyv11qPxJh19AMmK3iAgRESAilDlECO8ZPx+xEf7fFz82nVuIiFAaADtgdTFWtfebLOMRJDbVfl4WI8dfbUyGAtVQnJ0N/hg7liVCbl8+LxIhHAniBVgP1aXMfieXz8sSgWTav+XA8Uh8UJ9/ZKT/CKeXj8sSAbcvn3faf6eXn8sSIaft1+ov/uysEjjdqXuRJrfQd7r6RIQcRw2UhAmNWSIUaCwFX04esBqwNSVB/eLq6P/KSLD8uN/kEiG3QyRCH48aFolHmTrBM/6n64iIWHG+ctQrnvM/VaARIRoRyjT/MeN0Vv+18LGQW+jikgm6gdNEhNIFNX6TRKgJynzZ4CsTVynVgD/bB6qvgrSoscwHeSV+8BERigmRCNV+WsEvmvkDe3nG/3QlAlNffZmfj70rFnrO/1SBiBARoUzzv+HCdfgfL6+DVn2m89xCOEWml1uIiFC6wCwRairTITbR5CjQWAZ5eeXQpCuvBiNCkZgjaxdEJk2NXbt2Dfa2/XFoKqbzPSmz3+mpMZkHQTLtn/30o5wI3bx4JiP9R8hOrcgeX5YI4PGd1JdtP9mEirL2Oz21JEsE0m1qjKFk1TElcPrlbk/zKbKTb3SFgMZXSqiYLjBLhBQ57egPfp0N2YztBBqhLK8ktC8TRAiXTj755JPw7rvvwsCBA+H1119XcguxC1xvw4eHeBM4evQo/4xL4fV09u/fz2XwPVsyj0B9o2Mx4DHxM1v2iKURjHS0MuLSSyMdlEUsfebhyFDqufMx20Hrt9ZHp9tB6zfzEXXjtQOT0Z7rRLWDnt+ij2uqN8O2dqHg9Zq8X8OWzZtT2g7MbyYj+pjKdojXx5kM8zFZ7WD3WkcZ0cdktYOda53JaM91utzzmIz2XCe6Hexe63rnOpHtwMgN8/v69eum+zjKVG/aAj95bQP835rcQjtLx/D7CW6YAiRT4VEihFNieVDCdmRhROjtt9+GTp06KdMEWHtHyeEybpzuJl6s+Jnl4UBg7TI9HUauEAsXLlTkGFDf6FjiRYefWUfHC4rJ4IiOqKOVYRc4vuodA/XZxTp30Av8glkzfy73UW/T+q31MdXtoN20fjMfUVfrP3uvldGe60S1g57foo+DSyJ5neZ2ezj4+3tJawdt/xH9ZjKij3r9R6Yd2A1/zZo1Kh9xpMPIJ+Y3k2E+JqI/WL3Wte0n+o0yoo967YD6H330UVQ7sM+x2uHSpUuWrnXRbyajPdeJvOeJfuuda73208owH43aAfWZzIEDB5TvWHJcM+2gd62PHz/e8Fpn9qGM6KNsO2g37fnX+qjXfsxvJjN+5U5oWbA2nFsoNEW2z/ef8P67o7mOmGOIiFAmEKHGUigubYxMc2FgdZAIFVcbT3mVlZVB9+7dbZvu9szS7B8TA5IfHidUUpgS+53MLM0SCqab/dM+mGSq4rzb/Uc4rS/jfzrY73b/nc4sLRIVO5AlEsnWVwKnNbmFzk4bwnMLyfqfzvBkjJCygixHveGqMeU9xgzp7FI2WPrmzZv836kb9dk/JoaL5y9YKsCaCPsvXLjgmL5s0dFk2T91wPP8PBzdVJWx/iOc1peNEXK7/7IxQrLHZxmendKXLbrqtP3x9FngNOYW2h3OLYTbdcwtFCRDXbt0hubvvgutKBO3DEDGrhorz8sBX2lj5CvMFSQsp1eLm4sR6tu3b0acdDvAf/Ti3DgCA6WVlUptfwzXrl7NeP/Fef90wcKO/81vWM1XvvKc/6kE+e9t/3EaKdOBGad/9OJcPj0Wb8PSHJABAdSuSqgYqC5WprxKG6MzRUet5KopgZwcP1SHv8dcQTklBkzHBBGSrT7v9hEhPYgFWHFJfbLtd3JESBbJsL/+i0t89V68ivNu9x/htL4syH93jwjJIt1HhBCYcfqe4sVEhNIToREecSorTzW0w34vUY8WKWQorFMSg+U0lUNeUKYkiSNCbl8+rzcihMkU2QWxaMxbSbffyeXz6D8Wvk0n+5esXM/bf/Xg7hntP8LpzMqyIyJuzyzttP9OLz8XV3W50X6z+str9sChthoiFPxc2+t++KzoH9A0tC3U5f6MiJAXIeYR8iLEPEIMxw4d9kwB1nRMKDht5Ou8/beUfZgS/ymhIPnvVWBCxUzNoyPixhdNcKhdiAit8P2e32M+6PRXaNl/NbTovxY2d/4tESEvApdA3nPPPTBmzBhYtGgR//7UqUgGThz6ZXkq8FWcCtLK4VQBAv8pi3Li8CW+Z3Iog7II7TSDuG+UE20wkrNqAz4IR40apbIBf9vU4VblgsBCrKzYZywbxH2L7WW2HVBOa4PVdjCyIdY527NnDxQVFcW1QXwvnrNE2KA9Z1Oe68hvUnWb1sW1IVa/iWcDI0JG/cZsO8j0XfYQdur66devn8qGdOq7WhvE/Zm1IV7fZUTITt9FnRs3bti2QabvxrvnmbUB06acP38+pfdd0QZs+0RdP7H6rkiE3u7SFmra/5LfZx5+9k3I6r8G1nS4Xfl8oMfviAh5CYwIjR071hYRqqurg40bN9q+GPBBVFlZaftGjt8vXbrU9gVpRITEAqx7hDwjWhvwO/TfLhFC2YqKCtsPk4aGBli5cmXMh0kyiRAmI1uwYEHcB5qRDfgd6ovn7BPfH0L5Ptr+OK4N+Lp8+XLHiNDp06eV8ydzI0d9mYfJ4sWLbV8/CFkihMeXIULovwwRinf9JJsIYf9DfbtEaPr06bz97RAh1BfJWKqJ0Lx58xR9u0QI9dF+u9cP6mP7xeu7J44d5VNjb3ZpDw8++xbsf+qH8G7eIzBs2QG4xV/DidCGvNvg2rc3XP98JyJkElRrLHpqDIGxQV4owJpuU2O7D5/k7V7V8wHP+e8EaGqMpsa84P/T76+Bg2EiNLpbB2jZfw38sO8cuP+ZV5SpwS+v3YQtXX4TKvLc4dfQb9FBaHZ5sxARMgkiQvpECEeB2AMZV5Flsv/pRARmz13C233V8Jc8578TICJERCjT/cdVY/+7X2T5/OaSXvC9/quV6bB/fXEhXPn2ppI76Mjzd3EidMvQ9fCdy5kQESGTkCVCbs8srU2oKIIt4cZh0mTa72RmadmEgom2f2Lxq5wI7ftkdsb7j3BaX5YIuN1/2YSKbs8sLZtQMd0zSyPWHbkI/1vII3T0mdtgRY+HoSz/figNbtteegyOD32KrxpDIoQB1EfOXwM3g4iQScgun3d7HiG95fMMmFmaPZRPhmvYJMN+J/MIySYUTLT9ZT0e521++VRDxvuPcFpfdvk4+e/uPEKyCRXdkEfoo22nLCVUZERo7eGL4OYxISJCJiGbUDGTsWDEkKgCrITkAefoa9uHVuvt6vALAFffgggEQrpgc8MlZUQIg6OVemNtjTf8fW2H2xQidPKrb1ztNxEhk2AjQlEZrE0iE0aEjhuM9mBWaV6AdUjfpNnv9IiQTELBRNq/flcdb++Kfu084T/CaX0Z/9PBfhoRktPHhIqZXGsMgTFCWG8McwX9ZHgtXPn2O5X/DKe+/hb+55ANitxPg3LNLo+dIiJkEqNHj4Y77rgDOnbsCCNGjODf79ixg7/HOXD2sMdXMSZm8+bN/DPKseWL2DlFOXEeG98zObwJ79q1S3mvjbcQbcB9iTYwOdRZsWKFylYrNuC02PDhw/nFhN8xObEAK9Yf07OBxQiJ+xbbK54NbD8op2dDvHbA+XHWFkY2aM+ZuD9MXcCWz8eyQXyP+2JyuHx+7dq1unJmbMDjoD6+zpg8k7f3urElpmxAGbENrPRdlGMxQkb9Jp4NSKKZrtW+y+TYZzvXD8rgNWj3+kH06tWLPwit9F1mA2bWttN3Rb/NXj/i/pgN8a4fo77LbGAxUmb77s6dO1X7ZjEqdmxAOVz+z9pf3LdZG1D/+vXrlvsuswGXz2MaFL19x+o3TI5df0Z9V4zhwfdi30VZ8TzasYH5Favf4HGfnrNfqUKPJOexybvh/JUbcCYol5ubC981N8Opr76Fe97bDln9QzJDK465vvYqESGTKC8vV0gQ5sIRO59XEirivg4ePGiY/6Oi0z384cwevHo2uDWhIj7I2U3Q6YSKE4v6RSrOr/0kJUnpWIyQkwkVnb5+tm3blrZ9NxUJFdmIkN08QjI2pENCRSQSbu27Ru2lZwNOvf+wpEYhObj9r+JqyJ+5F3pMr4Xc0s/g3wav57/dPnorXL3xneuf70SETIJihGIDp8QiBVhXUoMkEXM7P5iSivMEAsGb2Nx4SSFDbNRHu+H3t76xCT4/czUj/CUiZBJUdNV41RgCg6R5PqERQ5JiPxVd3QL1F67DtnY/D+X46HQ7mA2UpqKrVHSViq5S0VUr+jgy9PzHh5RM0i3DU2U4Zfaz12vh5eVH4NqNzKm7RkTIJCihon5CRQaxACsup89E/9NhRHDl6mrezp8WdvKc/06CEipSQkWv+t8Q/APWukcRnLzk7tVhRiAiZBJEhGITIQQmVNQWYM0k/9OBCEwZ8x4nQhunvus5/50EESEiQl72HxNKNmdAgVU9EBEyCVki5PapMTNECEtsRAqwbk64/U5OjckSgUTZ/8FLz/I2Prt3i2f8RzitL0sE3D41KOu/26fGZImQ26bGtCAiROBEyKt5hMwQIbEAK75PtP1O5hGSJQKJsn9p3h94Gwe+vZ5y/+3eSDMhj5AsESD/3Z1HCImQDBHA47s5DxERIQLPI5Sfn696IC5btoy/F/OEsLwPRnJsOWR9fb1KDvPViO/FpZsoi9D+uxb3jXKiDUZyVm3AB+GQIUNUNohyy5cvVxVgnde7va4Noo7YXmbbAeVi2WCmHYxs0J4zcX/z58+HgoKCuDbgvy7RBiantUGUM2tD+fL1vK5bZdd7uBzaIO7PyAZtvxH3Hc8GRoSM+k0ibIh1zkQ5HFkw6rtaG4yuH3F0wqwN4ogA6hv1XSMbtP1GlBNtwFwuog2iraJOLBvE/Zm1QXyPNoh9F4/FiJCRDXr9hrWXFRuYjmiD3jnTOxexbDDqN8wG0VY9G/Dez3JRafcd65yZsUF7XLG99NqBycWzQU9ObK+GhoaYNly+fJnLtW/fnoiQ14EjQg899JByY4y1esoIXhgRQmB8kF4B1kwYEZIpOpoI+2fOXsyJ5mp/b0/5j6ARIRoRclJftuiqGzJLx/OfiJDHUVZWBt27d7et7/bq80hizMQ4LOz9FH9YHztUl1D7naw+j/6vWbMm5cfH2y7ee69f/wbefHkwb9sd86d7wn8RTuvL+J8O9rvdf6erty9cuDDjq88n0/90BhEhk6CEiuYgFmBdNnUCNYgEME8H5uv4w9jtSg6Pdzo9EakxtrrG9WntCQQCIR1ARMgkiAiBqX8DZgqwZrL/icKm+i/h1jc2Qlb/NXyr7PBrpV0xoWLL4Oeusz6Hi1dvZKT/Xj//5D/5T/6nDkSETIKWz5uLEbp27RoP6MUCrIm03+nl8zIxMlaO37R1PSeT8bbVz7YxdYNyk/9G8PrycVo+7/zycVo+TzFCnoZsjJDbYTZGCLGi21/4g/riufMZ479sjIRZvPxuuWkiVJp/P6zYfy6j/E9XkP/e9j+TY2S87j8RIZNgU2N28wilA1Jlt1iAFWuQEcy3/+mvv4U7nx8fqS7/7J1wfGhb2NzxjggB6vtnFRFqPWk3xQsR6PpJsj4hc0FEyCRmzJgBt956K+Tk5EBeXh7/3mweIWTT7LOdPELbtm2DTz/9VHlvJ48Q6kyYMEFlq2wuI6McPnM+fJ8/qGf7i/ixUN9uHqGzZ8+Gio7azCO0fv163hZ28gihDsupYSePEL5iH9KTE234qOawightGt4Lqg5fgCnd/s6/u/FFk4oI/cugdXFtQDvFNtD6Z6Yd8EFiN48QFqxkunbzCLHPdvMIffLJJ9xWO3mExDa2k0cIjy+TRwhfzdqgl0cI5WXyCIn5ZfRsiJdHCPuf3vVjNo8Q3r/i5cWJZQPqi9ew1TxCqGuUH8hMHiHcb6z7brw8QuJ5tJNHCPsOfrabR+jYsWMZ+3wnImQSVGvMXIwQ4uL5CxlXgDXZtbbYMvniimNwl0CE3uzSHvo+8zyvOL/d9ytF+tBTt3AihCvKsCq9m/13A6jWGNUao1pjFCPkPCxPSwX4VJaeWuS3QNypBSJC5okQYm3+75QHNQZOX7t21bV+M4Jy/DgSgdCDIJCw/Yb6Hq4QG7m6HtqOXgF/e3Y4jO38D8OYoP0loYrzIhHKChKhazeTe4MiIkREgIgQESEiQg4DO2B1cTZkZ/uhxpwGBKr9ylSWsvmrVWQnEGiEsrwc/nt2cXXMB5wsEXJ7QkWrREgswLp1/Tr3JVTEzhLcZu84DU9M2wP/PqRKWcJ+99ht8Oz8A7D/zBUuYwbXg8evqzvMic8bQeLT540Z0LvHS/B+p79BbftbjYOi294S2nr8Bq4d2q7sTyRCd4zeGpecybafLBHKhISKskSA/Jc7vsyq00ToyxIhp+2X1Sci5DhqoIQRFpNEKNBYCr6cPCgPP3trSoL6nOw0BUlQ5Lfgj5CTnQ3+GDsmImSNCGEyRbEAq5uI0Df1n8HRwU/A8h6PKERDbyvv+ADU9vkrnJ0+VL//BSIjPruOfwUfLKqBwsFvQfEzT8O8vP+OTXrCJAe3nX0fga+rF8GVpsNwuK5O2fH1G9+piJC/4ljS24+IEBEhp/13OrOyLBFye2ZpIkLpghq/SSIUJDq+bPCViQ/eGvBn+yD0VROon8konwN55cYPapoas0aEjh06zB/mWHbDTbi4p8b08nUkQ4HwyJBIfKbPXQZvv+qH8V2fijHacwsf7fm8y6/h6IiucGHheNj60Rgug0kUV/VqDTv6Pwb7Cv8Bm/r+DT7u+hD/Hd9fv5n8mxNNjdHUEE2N0dQYEaF0gFki1FQGvqgRHj1yFEIgECRJOSUx9ytLhLxSdFUEK8CKr24qujr8gzm6ZEX9PvQ7jgxVbDkIC2aUwsSifjC70wMxiFNEf1fvv0D9+0Xwdc1iZRWYiKuf1ZomYp8X/SMl7UdFV6noKhVdpaKrRITSAWaJkCLHRn/Er7MhW2RHyj/4Rij1FUN1nCBYXPrs8/k0AdaB8G4CupsIXIYoztEa6Yh64me2/NzMsfQ+4/H37dtnSUfccPk65lKyoiMWYN29dZvKfqvtgPazpcxmdLT2Yftt3rw5rs6x89dUy9dPlL3J/Z84cWJwp81wYFM1/31f258YkpSD4W137i9gY8ETUPvmSwrJCdz4JmY7XNlXG9S7JawfIU+h7wQyFtyahj5lqh3EZet2+hDzP56OkU/s/MXq4/HOLVuSHOvYsezTJgS12g6TJk0yraPnk+i/nXZg+kY68Xxiy6nttB1+Zv5b0RG/0/PfSjuw5d/xdIzsY/pm71/a/Y4cOTKKCFi5j7Ol6Vbv/ewz2o/Ht3rvF/1n+lbu42xD/ymhYgYSoabyvEiwdHY2FFcHYhIhlkeIbffee68S+4BDpnqbSBzwM95IGPr376+rM2LECC6D71FOvBEbHYsB8xXh53PnQtmGN2zYYKijlcFcLwh8NdJBWQTq6vkobkM650YVYEV/tD463Q6i3//do1hFhKbk3qvIDOjYHub77jE12rMi9zcwIf9hGNbxMXip41P8OAqREs6/mXZAuV0nvoYJtSfgsREL4C89hihJF0UfrbRDdXW1qXbQO9ex+jiTEX000rHbDuwmzM4/+xyrHZDAiTLMR7PtgP+CxXbAz/GudZRhpBFRUFBg2MdFGdHHZLUD+o32sXgR5mOsa/3AgQOKDPqIx4rXDswes+3w+uuvcxl82Or5qLdpZcRzbWSfUTswH/V0MP+R6LfWR6M+LsqIPtpph8mTJxsei5Ez5rfWRz0d5jeTYT6aaQciQhlGhCI/lASJTfA3XxkYRQlR0VXr2BP8B8iIAq4icwP6La5TEaHzc9+Gk0ePwL5w/bToUZ8fwsz8B2Dxm0PhQOVKaL7ylSv8tAMqOkn+k//kfyaCYoS4ig+yc4z3zabG7MLtRVfx35B2aiwexAKsG3y3uaLo6sg1DVFE6BN/P/65Iu93UPZiF1Vm5+8XVaWN/cnSx/MvjuSk+vgIp4uOyvifDvbL6otTY04c3+mio+IInhvtd9r/dEbGrhorz8sBX2lj5KtANRQLy+m1UHIOlRjvWZYIuR34IMShV6vAzNJuKsC68sB5NRGa9QZs6nArTw55sum4ElsmEqG7x273xPkXp3a9CPJ/kqdHRTI5Rsbr/rsqoWKguliZ8iptjM4EHRU4pkx3+UNB0JiM0Z8jEB1tIBiuGjMmSQiaGrOHBSOGCAVY56S9vV9euwkP9P+Q27zjmT/w9+u63Qfn54xSNpEIvbL8CJ1oAoFAcClcQoRCIzxioLI65w/7XbMEXiFDYR1xtEf8PkdHTweyRMjtCRXtYt2SxZGl5gOflbI/VQkVFy74xPTy9fldHjSVxyflmbETrI+Q+TeYCQkVZf8Nk//uziwt67/bEypSjBBBemrM7XmE7MQIIcQCrBWd7payP1V5hJQ8PkKuoMhS+FtUG8rsK3o87exPhr5sjFAm5BGSjRFyu/+yU2NuzyMkGyPj9jxCFCNEUBIqPvzww0oumuPHj3vOfzsJFRlWdb4nUoD1avoXYMWVX0iG5vd6nBOhgm49lNgh3O7qPR66DZsOB2oqlXIcXjn/OCJKmZXJf69CXKruRVBCRQKMHTsW7rjjDujYsSMUFRXx73fs2MHf49AvG3XBV3EqCldMsN9QDqcKEMjSRTlx+BbfM7n6+no4ciQUi6KdZhBtwH2JNjA5/EfO8oLYsQEfhMOGDeP/KvA7US6WDWWFvSIlIWZ+pNte8WzAVUf4jxLl7Nhw8OBB/o9U1DE6Z9e+vMhXvG1r93P4xzsV8B8Fc5W6Xou2HzO0QXyP+2JyeOzt27frysXqN8wnPH+or3fOzNiA+qdPnzbsN/FsYETIqN/Es+HkyZNKG9jpu0yOnT871w/KHDp0SPf62blzpykbevXqxYmAlb7LbMDjG/UbMzag/0b9RmuDuD+cEsHjxbt+xKkTse8yGxgREuVi9RutDdj/mK2iDeL+jGxAOfwTqrdvszbgqkWjvmvGBrz312G9P4v9hsnhfmL1Xa0NYt9lbWa376Ic8wOfI0b9xsgGlMvNzSUi5HVQ0VX7I0IVZTMi+YRGDLFtfypjZJa9FwmInjO4j+NFR53Wp6KrVHSViq5S0VUiQh4HFV21T4TEAqyLez3mCn+rOv6e27xnx27PFx2loqs0NURTY1R0lYiQx0FEyD4RQmzIu40XYAVI75vJ9oqlkRGsHn/j/hMRIiJERIiIkFdBRIggTYRwTnbjxo2u1ccH4bhx42zrz3spko15z5bNtuyvqKiQ8t+s/pIX2nJbV86ezf2Xqb6eSvuToe+0/win9WWJgNv9HzRokLT/Mvrz5s1zVF+2+rzT9svqd+3alYiQ10EJFeWwaMxbnFzg+3TFyePHuZ2YUdpMjiACgUAguBdEhEyCiJAc3FKAddlbQ7mds0b66cQRCAQCUEJFQhBlZWXQrl07qK2tVS1ZPHXqFH/Plgcj8FVMYNjQ0MBXbaEcLmdG4LJwUU5MesWWPSPOnj2rLAFHaJPTiTbgvkQbmBy+F5dvW7UBf6+srFRkmQ2iXDwblOO3/3moAGvebVHtFc8G/B1XneCrHRvEpeOijmjD9ctfwWahrtjunbu4HC45ZVMLsWwQ36MNTA7fi+1vZIO23zCf2PnTO2dmbEB9MYWAlb6Lcvh59erVhv0mng2oh+1vp+8yOXEZudXrB2X27t1r+/pBzJ8/X7e9zNqAx7d7/SDQf6N+o7VB3B+zId71Y9R3mQ14/u30XabD7l92bEA5vPfa6bsMqG/3+kHg1NL58+dt9V0Ertqy23dZ0WyZ64elSrDTd1Fu1qxZlFDR6xDzCA0ZElkC7qU8QsOHD7eVw4c9ABf1/BsfbTl2qC7t8ggtL5vJ7ZvXJ1e1P6zczPJHxbIhk/MIYYyMl/MIPfvss5RHyME8QpgHSG/fqcoj1KlTJ0/nEcLKChQj5HHQ1Jg8xAKsmFso3bCyZ2tuX+Wna+mEEQgEggdARMgkZImQ22uNyQKPX/nJkkix0iF9Lesns9bWsd07E1ITzSn7k63vtP8Ip/VlQf67u9aYLNxeayyTQUTIJDBGqHv37rb13Z5ZGkmUODRt5/g4VMvKVmD9MTv6ssc3AhKzWKvaWIxMso6f7vpO+49wWl/G/3Sw3+3+O51ZGf8MezmztKz/6QwiQiZBCRXlEioysAKsuF0UAg+dBBaC3RcmaEjUTl/4Wtd/SqhICRUpoSIlVPQqKKEigYhQgoiQOPKybsnitPCt4v23uU1lL79g6D8RISJCRISICHkVRIQInAjZvRDY8ke7cFpflgix46+ZP9dWAVbUl5mai6UvjlLtMZCRJQLJtD8V+sx/mf4vc3wErryUgezxZYmArP1O6zvtP67clDm+rD4SIRki4LT9svpEhAgwfvx4uOeee2DMmDGwaNEi/r2dfBYyuSQQMrkk7NqAD8JRo0ZJ5UFB1B2s46Tjk6cfspXPQtYGUae2YkUkNqjbQ4bnbM+ePXz5vEwuFj052X5jJReL3TxCjAgl04Zk9d1E2dCvXz/+ILGbiyWRfddqHiHZvsuIkN08QjI2yPTdRF0/uHxeJo9QOt377fRdTB1DRMjjYEQI8wkREZK7kbMCrBiP8+WXXzr6MFn0Yi4nQgtnlhIRAiJCRISICOnZ4HYiJNt3iQgRpGOEMmFqTKboqnh8LLFhtQBrMqaGLpw+wVexYV2xa9euxfRfpuhoJkyNOek/wutTQ07ryxZddfvUmGzRVbdPjVHRVQIlVEwglk2dkBYFWD8ZPZzbUf7aIDoxBAKB4EEQETIJIkKJw4E9+yLTUb2fcsyOLbm/5FN0x+qb0qiFCAQCgZAqEBEyCUqoKJ9QUTw+K8CKr2b1E5lQcMPCeZbIGCVUpISKlFDRWf9lpvYToS+bUNBp+532P51BRMgkZGOE3E6EZGOEtMdH8iEWYDWjn0gisPS5x/jxVy9cZMp/mRgZtxMhp/1HOK0vGyPkdv9lY4TcnllaNkbI7ZmlKUaIAHPnzoW+ffsqF4IXk2qxCvSJAsYGMSKCMUOpxMmjR/ix1+T/zrT/R48e9Wz/97r/CPLf2/4fOHDA0wkV0f9MBREhk8ARoT/+8Y/KEsIRI0bw73fs2MHf4z8ethQRX8UREK0cW76ISxRFOXH4Et8zOZRhSxu1/67FfaOcaIORXCJsEOXM2sB0tq5fF0msWNDNtA0oJ2vDrKKekUzSrxebOmdmbRDfi+1l1A6J6DdmbYjVb9LBhnh9lz2EnLp+jM5ZKvuuWRvSoe/u3LlTpXP9+nXbNmjPmbhvszYkuu+K+451zszYgBBHbPC9tu9i/5exQbx+jPqNkQ3iOctEEBEyifLycoUEbdy4UdX5zOazOHLkCL/A7OSSOH36NGzbtk15byeXBB5n3bp1Klut2ID7OnjwoO08KGz5PNPBpeps6fra/N/FteHSpUtKjJLdXCzHjx9X9LGuGC6VZ0HSBw8dMZWDBPUPHTrE28tqHhRsAzHGwmouFtzPmjVrbOdBwQ37rt1cLPgd9mG7uVjOnj2rtL9MHhQWo2Y3F8uGDRtsXz8Icfm3nVwseHyZPEJ4fJk8Qqgvk0eIjQjZzSO0adMm29cPyn3yySf8YW4njxDq37hxw9b1g9i3b59UDixcvi6TRwj10X67NrDl83bzCIl/RjINRIRMgmqNJabWmIil3R+JFGA9l5oCrKumT+LHnFPY05L/VGuMao1RrTGqNeZVUImNdIHl+JwAj+nRU4v8Fn+/RIQST4Sw1hiP1Zk/NyX9Z02Xe+PWFTPyn4gQESEiQkSEvAoiQmkA7IDVxdmQne2HGnMaEKj2Q05OTmjzV6vIUCBQA372W3DL9pVCY4xOTpmlE1N0VYRYgBWr0sfTl82s/HH5LH685V3/bNl/KrrqnP8IyixNRVedLrrq5czSRIQcRw2UMMJikggFGkvBl5MH5eE4sJqSoH5xkAwpn5qgLK8ksp+mcsjLCZIsXxkYLTCnEaHEjwhdPH+BE5MV3f6SdB8+KXo6kjto2jTL/tOIEI0I0YgQjQh5FUSE0gU1fpNEKEh0fNngKxNpTQ34s32gfFVTzgkS1yjzxdw3EaHEEyHEqs738MBlDGROFq59edF0XTEj/4kIEREiIkREyKsgIpQuMEuEmsrAl50NfpWgHjkS910M2TklcYmQXlyR9ju9mCNcOiouUzTSEfXEzywhoZlj6X3G4zc2NlrSETdcNaUlQvF0xE1rPwNOibFRmtpVKw3bAe1ny0HNtJ3Wvo/fGRkJki4eYLkd0H8kAnbaTmu/9tya8YktmzXb5loZcdmtnT6k9d9Ix8gn9L+uri5mH4/XDlr7rbYDHt9O2zEgEcAHgRkdPZ9E/+20A9M30onnE+s/dvuQSITM6ojfice30w44tW5Gx8g+7dS81XbQIwJW7uNsabrVez/7rPXf6r1I1LfTDkSE0gVmiZAiFx79UX2dDdn+GgOVHMgrN868PHHiRLj77rvB5/PB73//e2jTpg307t1b+Q3/KehtmJKcoVOnTqrMzP3799fVEXMU4XuUQ+AyRtQ3OhbDwoULlc/nzp1TPuOSXfyMx8/Ly1PpaGX279+vfMZX7f4xdUCHDh34EmTU1fpoZNukSZMU+3GZJvqj8vHF5zlBGd7pKcN2eOmll/hyUNyf1XZYm/dbfpyuXZ5W6Wj91vrI/G/Xrh3/bLUdsP3HjBmjOv9aH/X0xPOP+no+mmkHTL+A7cfOtd4Wqx20/mv7OGsHvE702gH9x2tHK2OlHbTnn93AY7UDLttnMnh85mN1dbWpdsCbP2sHXD5s5lpHHfSR2VdQUKDIMP/FPi7KoI/ss147oL4oY7UdsP3Qb7SPPZSZj3o6zG9MpIcyEyZMUI6F59pIRyzDoG2HPn366Oq8/vrrXGbkyJG6PuKWm5ur0tPKiOdazz7UZzLadmA+6tm3fv165Vi4/B9ltD7q6Yh+owz6eObMGVV/sNIOkydPjuo/bGPkhPmt9VGv/ZjfTIb5GKsdMIUMLZ/PZCIUqAZ/XjnEKkCBnR9rjWHAJ9vYDZNgH8cOHU56AdaNyz+JJG987klqdAKBQCBwEBEKMtwafx6UxynDxUps2AUbEXGrvmyJjVjH35B3m1CANWCoLyYIswKxrpndZfosoaCM/3btTwd9p/1HOK0vW2KC/Jc7vmxmY1l92T++TtvvtP/pDI/HCAWgsSwPSkwsQ6Pl84lfPs+woK9PyO2z2VDfzvLrk03H+b7X5d4m5b9M0dFMWD7vpP8IWj5Py+edXj5Oy+cpRsh5WFg1Vp6XA77SxshXgWoozhFHfgIQCO5PGxdk1E/KysqUqTGvAkdzZB9kRhALsOL7hO57WGEkV9HoN6X8xxIXXj7/XvYfQf5723+MwfHyqrFM9t9VCRUD1cXKlFdpY3Sm6Kho+JoSyMnxQ3X4+2p/DuSwoR+2L8wrpIqMrwa/wfAQxgh5fflwsoAZnsUCrAnrMze+UdUVO3n8hItbiUAgEAjJgEuIUGiEJ0fIBK0eyWG/a5a/K2QorCMQnKbyPNW+IptxrJAsEXL71BhC5t9AvONjfBASFowXMtK3OiIlZq6e06+L9IiWrP9unhpz2n+E01NDsv+G3T415rT/Tk8Nyfrv9qmxTB4No6KrJqHNI+Q1JCuhIsPiXo9x0oIryRKB5T0iRV23bdws7T8lVHyZEgqS/571X1yq7kVQjBAB3nrrLT5y1KNHD/79smXL+Hv8x8si8/FVHAHRyuE/ZER9fb1KrrKyUvWeyaEMyiK0/67FfaOcaIORnFUb8EE4ZMgQlQ2i3PLly03ZIOqI7VU2tFC1ssuoHfD4Zmz4dPEivr+KTveYskF7zsT9zZ8/X8n/Ec8G/NcltgOT07aDKGfWBqNzht+J+zOyQdtvtPuOZQMjQsm0IVa/QTn2EMaRBaO+q7XB6PoRRyfM2iDmrkF9JmfWBm2/EeVEGzDHi2iDaKuoE8sGcX9mbRDfow1i38VjMSJkZINev2HthTqXL182ZQPTEW3Q6zd65yKWDUb9htkg2qpnQ35+PmzevFl337HOmZW+K9rA5JgN+Bvru0wung16cmJ7NTQ0xLSBnTOUa9++PREhr0N21RjLrOxWfdkRoXjHr/20ImYBVjEzshmIGasXTfrQsr6e/zIjQrLHd1rfaf8RTuvLjoiQ/3LHl53al9WXLbHBkhi6VZ9GhAjSRMjteYRkiVC842PtL0ZcsP6Ynr7ZPCRYs2yfpq6YbB4bWSLg9jxCTvuPcFpflgiQ/+7OIyRLhNyeR4iIEIGKriY5RgjBCrDidvH8edv7WfbeqJijS3b9pxghKrpKMUJUdNWrICJEoBGhJI8IIVQFWD9dGaVv9h+lSKgO7NlnWd/If5mEgpkwIuSk/wgaEaIRISf1ZRMq0ohQ+oKIkEnIJlR0e4yQbEJFM8cXl7svGDEkSt9MjMHW9VWR2mU9/2ZZP5b/Mgnl3B4j5LT/CKf1ZRMKkv9yx3c6RkY2oaDbY4QooSKBEiqmAJjwkJGYpd0fsbWPRf3ypOuKEQgEAsE7ICJkEowIuTmPkKzdqfCbFWDFTNBGBViNgHXF9gpB0tdvJnYY1+n2c7rfeTk+gvx3f/9z+/VH/T95ICJkEmPHjo1ktc7L49+bzSOEw4rss508Qtu2bYNPP/1UeW8njxDqTJgwQWVrKvMIsczSRjl8mA1YYkNbgBV1zp49q8jHyuEzeWAfrjt96ECVDevXr+dtYSeP0IIFC6TyCOHrjBkzdOXM2IDHQX27OXxQRmwDrX9m8ghhjIjdPEJYuZrp2s0jxD7bzSP0ySefcFudyCOEx5fJI4SvYl+zmkcI5Z3MI4T9T+/6MZtHCO9f8fLixLIB9cVcRlbzCHXs2FEqjxDuN9Z9N14eIfE82skjhH0HP1MeoWgQETIJfAj5fD7P+n/u3DmFzCUby6ZOsFmANQCbO/wyaXXF0P9JkyZ5+vx72X8E+T/J06MiI0eOJP8pRsjboBih1EAswLqw91Om9cRA63l9vEtYCQQCgWANRIRMgoquysHK8VkBVozzYXFC8Yp2Ln0uUqusprJK9/hUdNXdRVed1pf9N0xFZ6noKhVdTU8QETIJ2akxt+cRwqkRJIOpOD6OBPECrAfruL5RHpJjn++LmZU6nr5Z/ydOnCjlv5vzCDntP8JpfRn/08F+WX3ZqTG35xEaMWKEp/MIyfqfziAiZBKUWTr5maUZMDaIEZtlUz+MKy8mYvx4/Jik+U+ZpSmzNGWWpszSXgUlVCRQZukUZJZmEAuw4ioypq/3jxLriuEUGguSxrpiRsenWmNUa0wGlFmaao1RZmkiQp4GEqGHH35YWT55/Phxy/pUfd788ZHMsHxAONWFNx+jzMTiKrNYdcWo+nxi/Lf7IKDq84mx38njU/X5zlJEAJe3uzkzNREhgpJH6I477oD8/Hzo2zfywDWbR0grZzWPkJiTxk4eIVkbZPMI6e1bL48Qw6KuD3CCs/yTZSpbRRsqOv6By82YOEHKhlh5hObPny+VR0hrg9U8QrHOmZk8Qnr9xmoeISRCybQhXh4hBrt5hEQbnMgjFCt/jpk8Qtp9W80jFM+GZOcRMmuDUR4hvdw8Vmww6jdm8wjhvV8mj5CZvhsrj5DYDnbyCOm1F+URCoGIkElQjFDqYoQQ80sKhVIZc3RlMOFipCRH66T77/UYIZmiq5kAihHytv+yRVczwX8iQh6H7Koxty+fl02oaPX4Yl4gnPLSW369qLCb6bpissu3ZRMKun35vNP+I5xePi6bUNFp+xPhvwwRcPvyedmEgm5fPk8JFQmUUDHFuHj+QswCrBdOn1TVFTMKkiYQCAQCIRaICJkEEaHUAwOl+Wqwq1dVv4lL7BeMGJISe6joIvlP/pP/5H/mgYiQSdDUmFxCRTvHnz+wFyc7Vcs+UU2trM3/naW6YomYGpJJqJcJU2NO+o9wempINqEiTY25e2pMNqGg26fGKKEigYKlT5yAcePGpfSY4tL4j0cN49+vW7LYVj0yWf+9HCxMwdIULDxo0CAKFs7QYGEz6Nq1KwVLex04GtK9e3eora2FnTt38u9PnTrF32PCMMyXgsBXMYGgVg4TzCHwn7IoJya9wvdMDmXYckptcjpx3ygn2mAklwgbRDmzNog6Ynvp2XDs0OEI4Xn+KS738fNPRuKH5s1PmA2xzpnYDmiDUTuI78X2SoQNRufMrA2x+k062JDKvmvHBit912q/SbQN6dZ3ZW2gvitvAyOxsn03E0FEyCRwauyPf/wjdOzYUcmnw7Bjxw7+HhOGsU6Fr2ICQcw/wT6jHOuI2NlEOXH6CN8zuSNHjsCuXbt4JxeTk4k24L5EG5gc6qxYsUJlq1UbUIZdKPidKBfPBpZQUdQR28vIhg15tyuEBwux1tXVwb7duzkJwukxszZgjg3WFkY2aM+ZuD+xHdBWo3YQ34vtdfbsWVi7dq2unBkb8Dior3fOzNiAMmIbWOm7Wjk7NmASUqZrte8yOfbZbt9lOWC0Noh/bGLZYLXvam3A4xv1GzM24KtZG8T94XlnPsfqu2LCPbHvMhvEfDVm+o3WBqantUHcn5ENKFdRUcFtEPdt1gbUN+q7Zm2w02+YHLZ1rL6rtUF732V9ya4N7Fzjs8So3xjZIJ6zTAQRIZMoKytTRoTswu2ZpfHCkYnxsHz84A0Pb3pzej3Bic8/hs6EN/q8wD9jwDSYHKqXzWyM/q9evVrKfzdnlnbaf4TT+jL+p4P9bvff6czKOCvg5szQTvufznAXEQo/HC0oKPKhTW6fFCOUuoSKN75ogjOz34IZ/pdhSsdHOPHB97va/Ux5v7/tj2Dbe0Pg0trZKfOfiq56e9WkTImRTAAVXaWiqxQj5DCwA1YXZ0N2th9qzGlAoNoPOTk5oc1fHUWGrOzztddeg/vuu8+2/W4vurpx40apVXNWjn9xTw0nP/G2XQV/N318maKP6P/f/vY3Kf/dXHR1+/bt8Oijj9p+ELi96CoSwb/+9a+eLbqK1y7WWvRq0VX0H0MjZIiAm4uuJsL/dIZLiFANlIQJjVkiFGgsBV9OHpSHZ2NqSoL6xUEyZHOfL774Itx55522PXD78nmsVXP//fen5PjvT19gmgjN7fwgnPrqW1PHl5naQ//vvfdeKf/dvHye+W/3QZiI5fNO6qMu/hGSIQJu9h+JINZadNJ/rOknc3wZffT/tttukyICTtqPkFk+nwj/0xnumhqr8ZskQk1Q5ssGX5kYk1ID/mwflDXZ26csEcKOJDPHjnlcxKKpqdaXJUJmj3/662/hvj7vR8jO2y/Amq73qshPZedIodXS/Pvh5eVHUuK/DBGSPT7+I5PJ4ySrL0uEnLZfVl+WCMkeH2OsZs2aZfv4svqyRMhp+xPhvwwR8Lr/6Y7MJEJNZeDLzga/SlCPHIFlIhSJObK2sczUdvXxRtypUyfb+rhiRUafEaFk279w71m48/nxnOicn/u2kjlaJEIVZTNUROj20VuT3n4iEXCi/WXtd9p/p+1PhD4SIXwQyBzfrj6uusPrz64+Pshk9PH4SIScOn466CMR+O677xy1X+b4DzzwgJQ+ESG3ESFFLnr0p8afDdn+Glv7fOGFF+BXv/oV5OXlwd///ndo164dPPPMM0oA8cCBA3W3119/Xfkdt/bt2ysdmX3G5GR6OkOHDuUy+B7l8P2AAQPg7rvvNjwW08Fj4ud3331X+fzGG28onzEZ1l133aXS0cqMGjVK+Yyv2v1j2gC8EaIsyqCu1kcj20pKShT78UGC/mh9FGXvHTBJRYRWFLSHIS/14583tm8Ffr9fRYT+r/6roWDgKzHbAc8fElk9+7R+a31k/v/617/mn622A7b/H/7wB9X5j9UObBPPP+rr+WimP7z00ksKkWHn2mo7aP3X9nHWDniu9doB/WftL8qYbYcePXoo9qMM6pttB3b++/btqxyf+Wi1HfAV+7+Za13PR7xXaPuf6DfKsHOt1w59+vRR2l+UsdIOGOOI9mPhzHjXuraPowweH+9/Y8eOVV0XZtsBv8cHaVFRkel7nugj81/U18qwc63XDkz/nXfeMX3PE9sB9/nLX/5SOb7Ze54oU1BQALfffrvSflbv/bjhcbX+m73367Wf9joQz7Webez8ExHyOBHCYNGHHnoI8vPzldVjSGzw5o6dDkd69DZMSY7ZmHHDCwEfxuzz4MGDdXWKi4u5DL5HOXz/9ttvK/pGx2I6eEz8PGbMGOXzm2++qXzG4+Pyf1FHK4PHYMfS7p/poyzKoK7WRyPb8CbM9on+aH0UZe8umhJFhIYOfhU2drg1+PkWeO+Fp5X9iUQoq/9aGPDyoJjtgDpa/9mm9Vvro177WW0HvfMfqx3Yxs4/9rPnnntO10cz/WH06NFQWFjIz7XVdkDdbt26GfZx1g7YznrtIOqLMmbbge2DnUuz7cDO/7Bhw5Tj441e7PNm2wHbH8+hmWtdz0e99hP9Rhl2rvXagemjDD6wxHZgn2O1g/b8x7rWtX0cZVC3d+/eyrHE68JsO2D7GV1/6Cvzgd3ztD7qtZ9WBo9h1A5Mn8lYbQfx/Ju95zH78DPmnkMb8LtY9/5Y7YCrtvT0tOdf6yPbRH3tdSCeayOf0B5aPu9xIkRIDRbti54awxWAB/bsU6bEGLRTYwQCgUAg2AHFCBERSivUX7gOdwlEqP7dPnB1X03UJhKhbrP3U8MRCAQCwRYydtVYeV4O+EobI18FqqFYWE5vfZ+EVOH1D+aYXj5f3vEBhTwRCAQCgWAHrkqoGKguVqa8ShsDuskRVfOXNSWQk+OH6vD31f4cyCmpsbRPgjP4EhMqtr1FiQk6GCQ7Rhv+vuXFv1GDEQgEAsE2XEKEQiM8PEt0cMtTDe2w30vUIzsKGQrrlNRY3CfBKWCJjYayt+C9l4ugT/cXoM8zmi34XdGzfWHNmBK4VDmHGoxAIBAItkFFVwlpjTk7z8BLS+rgLx/uhJ+9XgtPTN8Lb6xpUBIvEggEAoEgCyJCBAKBQCAQPAsiQgQCgUAgEDwLIkJxIaYa92gLaNKte7o3YBvQteCta0FbcsBDPnu2H8Tw3xP3Q5O+Zcr1QEQo9mmGQLU/ElDtr/YcGQoEaqBECCjP9pVCo2cZYTX4o/JTeaUfsGuhVWhhQZlHFhYoK05bQatW7BrwQWlDc0aTIb7KNqdYWXWr+TXYD0qC7RHqBznFG+C75sxqDfS/pqRVyP9m9YMe74ev3XortGL3w9yZUJ+h/rcK+r+hOQbRwWdDsB/4NzS7/rlIRChWh2gsBZ+Qe6imBC/8ag+NCDRBWZ6wEq+pHPJysoNkqAw8t76OPRw8SIQCgUYo84Vu/P4ab5HgprI8JQ1HDbvT1wZJQE4o3UZmojb4oG+lPOizs6OJUKCxDPJa5UFZY+gBWftaUDZIhjKHC9RyoqP4ryICTVCe/5rSF5TvgvfD/FZIhkqhIWP+HAb9/2XEf0MipJAllMuGYiJCmQy9TNQ14Ncp3ZGxqCmPSkDZVObzYALKADQGH4h5JX6djOWZ7jojQUgGvHcXCP35ER/0wXtAmAhkuOM8D5tw9Qf/GOFoYKPw4KuFklY4SpZhU4YK4fWriVAt3g/VfjaV50fLZYr/rfwGRCig+J2P90P8c0REKINhpUyHl1Djj87XlOFQ/gXnlUOTbp/I9MvAp0wHlTU2B8mA9+KDQg+60L/eZnwoBAlCq5KazG8DPSIU7P95+OCr1oyShLP4Z1Sb6BEhg3Zq1arEU0QogCNh+eXQ2FCmjIgREcroG4GFwq2eahYPxYcoV31jZHrQc0SoBvxBEpDjLw22QatwXETwj0Bpg6fIUC3GiwTPezZuxR6JE9QjQsp34Sz8KtEMjJ80SYRweii/LMNIIPNfjwgFwtOD+H14apCIUEbfCIgIRQGDhXFkxDsOK1NiPCm514gQ+hskP748P78OmsrzFFJQXO0VJhQILRho1UoVN5HxICIUnwhhv8CRkUxkxrpECKfEOsJrNWHiQ0TIAyAipLnoMThOp2htJqOxFPyljZEpIQyeV0hAaJrIC9dADl4DjeKXtVCSE7oGvECFQsHBJaFgaeXG3wpycnHlZKafex0iJASKe54I4f3wtXwob8zQdAp6RCj4x6ikrAG+a24O3w9DU2PF62+6fuUgESEjUIyQeNWrR0Y8gtASUnU9OpweUd7neWDlXPBmmJMdvUIKp0dzPEGEQsHBPpz6iDQKlLTSxslkZOfXiREKjwBUN6tihHDaNC/TpodiEqHg/bA8H16ryeB4OR0iVPvaL+HWVgb3Q18pNLiYDBERMkQkCDDS/6uhOMdjoyIQChDVFqT1ZCohz8UI1So5pJRAWOG6wFVk3ogTC5EedUxUIBwn1+gNItSsXjVWnt9K3R44XS4sp8+cUx8iQtHBwng/fA3yy9XEzzMxQiJoaswjEP4V8SRjXhoWCSfRy1aGvcVsqsGbn9eGh5QL34OrxsrzQtMhDeFVY8H+0EqZKvKG/7XKqGBuxH8hj07mXvYseaYPZip+iw3yGtyKD8jvQu1Rje1TklnTYor/NaFpwJn130X8Z9/7N0SmhwLhGLLXajImyzT3v5XG/+ibAxEhz0AhQ+GhQI89/JXAWM3UUGjL804uJc2Fn9eqleemCBUyxIfEvZdPSCFDrYS+n9EBQjjqc6vgb070tJdChlplaLZ9Hf/DqQEwlQL3W3M/LM2YEbEmmNXxVtUUGI4A6pKhplnQ8dZbQ1OlRIQIBAKBQCAQ3AkiQgQCgUAgEDwLIkIEAoFAIBA8CyJCBAKBQCAQPAsiQgQCgUAgEDwLIkIEAoFAIBA8CyJCBAKBQCAQPAsiQgQCgUAgEDwLIkIEAsGFYFl9qSUIBIIciAgRCIQEIKAqw6IvEtCUagnYP1ZjGfhysjUFUQkEAsE6iAgRCAR5KEUasfxANmQbVKLGEgVK6QJWsTqvDJrssJhwjSPcDxEhAoEgCyJCBAIhYVDq02WHyZDuiE8TlOVhrTpZ+lIDfqyDRESIQCBIgogQgUBIIEIERRkZKq7WKdaIRCgRhVuJCBEIhMSAiBCBQEggggQlrwzKSkLTZFi5Wj0wZESEtPFDOrtW/W5EhOLtJ1FxSgQCIVNARIhAICQQISLUFGiC8vxWyjRZcXWzQFZ0iBASkhoWY5SjbEigmjUyjWV5kNMq9HuOzwc+bYyQzn5yNfsJVIu/h6bwGokLEQieBhEhAoGQQDAihO9roUQJavZBaUMgTFiiiVBTmU8dOI2B1+GpNTZgo8jk5EFZmLWwWCSRCLH9NBruB0eR/FAdYPvIh1aiPIFA8CSICBEIhARCJELAV3hlZxdDdTOSIS0RCk1x+avVbKS2JEygFJaiNw2m/S6yn0DUfnJD+wnaksdGm9AWHLUqKYcmIkIEgqdBRIhAICQQGiKEUEZmGBlqVBOhGr8yRaUlQqrvdWU0REiQUe2ppkT1fW1JK76EPzdMiAgEgrdBRIhAICQQOkQIwtNQSkxOMRT7RCIUIirFukQoB/woqCujJUIRmWgiFNoPfh/gU3atIuSMAqYJBE+DiBCBQEgg9IkQgpOhbIzT4V8q01XapfYBhQiVhAiTIqNdgRYmQkowdEDYzwaD/YSm2Er8kbgjHKnK0ZlOIxAI3gIRIQKBkBgoy9GrwY8rsZqbdZfA1yrL6gUiBBGCFIndwemzVpDH43/CK9BwxGdDc0imsUwhR9nhDNWhEKB8ZZQn13A/QSIU/J3vI2hrSatIADaBQPAmiAgRCISEgMffhJeu55U16Yy0IKkpicojxMtvhHX9UYmGQmSoVfj3nLw8ZQQox1+jOobefiK/R6bE9H8nEAheBBEhAoFAIBAIngURIQKBQCAQCJ4FESECgUAgEAieBREhAoFAIBAIngURIQKBQCAQCJ7F/x/5Yk0HFdasfwAAAABJRU5ErkJggg=="/>
					</fig>
				</p>
				<p>Se puede observar en la <xref ref-type="fig" rid="f5">Figura 5</xref> que ilustra la distribución de la potencia activa nodal en ambos escenarios. En el caso sin restricciones, los nodos 2, 3 y 5 presentan inyecciones de potencia más altas, especialmente el nodo 5. Bajo restricciones de emisiones, los niveles de potencia disminuyen, y algunos nodos, como el 4 y 5, registran valores negativos, indicando consumo en lugar de generación.</p>
				<p>
					<fig id="f5">
						<label>Figura 5:</label>
						<caption>
							<title>Comparativa de potencia activa nodal</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f6">Figura 6</xref> presenta la comparación de la potencia reactiva nodal en el sistema. Se observa que en los nodos 1 a 4, la potencia reactiva es más baja en el escenario sin restricciones, con diferencias significativas en nodos críticos como el nodo 4. A partir del nodo 5, las diferencias disminuyen, lo cual indica que las restricciones afectan principalmente a los primeros nodos.</p>
				<p>
					<fig id="f6">
						<label>Figura 6:</label>
						<caption>
							<title>Comparativa de potencia reactiva nodal</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f7">Figura 7</xref> analiza las emisiones y el consumo de combustible de los generadores (G1 a G5) en ambos escenarios. Se observa una reducción de emisiones en G1, G3 y G4 en el escenario con restricciones, mientras que G2 y G5 aumentan sus emisiones. En términos de consumo de combustible, G1 y G3 disminuyen, mientras que G2, G4 y G5 aumentan, mostrando el impacto de las restricciones en la eficiencia operativa.</p>
				<p>
					<fig id="f7">
						<label>Figura 7:</label>
						<caption>
							<title>Emisiones y combustible por generador</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
				<p>La <xref ref-type="fig" rid="f8">Figura 8</xref> compara las emisiones totales del sistema en ambos escenarios. En el caso sin restricciones, las emisiones alcanzan 262,45 unidades, mientras que con restricciones se reducen a 248,45 unidades, indicando una mejora en sostenibilidad debido a la implementación de restricciones.</p>
				<p>
					<fig id="f8">
						<label>Figura 8:</label>
						<caption>
							<title>Emisiones totales</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>4.2 Caso 1: Minimización de Costo sin Restricción de Emisiones</title>
				<p>En este caso, se minimiza el costo total de generación sin considerar penalizaciones de emisiones. La <xref ref-type="table" rid="t6">Tabla 6</xref> presenta los resultados, mostrando un costo total de $17,948.87 y emisiones de 1,222.77 kg. La potencia total generada es de 260.34 MW, distribuida entre los generadores de acuerdo a su capacidad y eficiencia.</p>
				<p>
					<table-wrap id="t6">
						<label>Tabla 6:</label>
						<caption>
							<title>Resultados del caso1 asociado a la minimización de costo sin restricción de emisiones</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAAFVCAYAAAAT/M5iAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAG42SURBVHja7Z0HeBXF18Y39N577yAgVXpRlCIgRRBRURRFUVRAESkqiRAQEAVU7A2xQOy9996w916w17+95pvz8a6cDLN7d++9CUl47/P8jNwpuzt3ZvadM2dmvFNPPdUrTGRlZU1esWLF7ZmZmYQQQggppGRnZ9++cOHCi9esWVOqsGmJQnUzhBBCCCEUN4QQQgghFDeEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobgpNj+I55U39DaMN0zEX/l3GStedUMNlhlRdaKjoU5IeFdD+5DwdoaGLEtCCMUNSdeLqbkh2/CEIRf8afjF8K7hYcPFEDoNDOcbdmXZFanfuLThREOOxYEp5lsL9eFyQ10rrKJhT8MVhl8NPxiuNkw3tBYxreL2M1xvOJq/V7Gpc7sYlhtahsTp4aiTYfRKUnivMNxvuMVwvPRjKTzXSbiXHiFxGhuOQDy57j0oi56GjBSu3ckw33Ab8r3TMMfQJiC+DETXRCzbaw2Hs+5S3BSHzqckGvpmJWoeMextqGqogkY60/AWwn82/C+sYZNC+VtnGNoanla/tXBOii+vlw3XiMixwkYYXkB9kY79Y8MHhteVeH7cMEil6Y3wi7TwIUWurg2H2P0DdA+JO9uqj2F8EyaUHHlXgqgRUf2d4UbDp8jrfRHZSTzbFHU/+wb0qSI2vkKcd3Hdh1S9F4FfL+Z1axouNPyOfJ5Dvq/g3z8asgxlrXTdDH/FKOMprMMUN0W9A6qIEbeu2AvsxmE1risRT8TNLoXgGcYZumyna8tocHw+X0OmcsamOU/7ZbIiyXx6Gb6EgKlghe0Lq5905Pvhu6tESEEwz0K4XP9sK+0gfL9OXhRsq0WmP6lrOMrwqOFfVb++NnQOSXdVjBfvqhj3U8pwnkp7EL5vYfhQfX9ijDz7KNHyt6ttms88lfd9evrefI5TYWJ5qRTxuuUMG1Xa1fJ8CCsPIemHLXaIsX8jlq+05aqszxQ3RbkjKoVpJl2xz4yQrjxGIP9sb3Ejosbwth75F+C1ZYrnVulk8vEaZQ13G5alOd/jUhU34lujLDCDrLAGysp3sfr+BsMl6t8TMaJcFfLCW8z2WiT6ky6wKqy3rMC5EAOdQywrz0d88UpdGRrjng5SacViWF+FrVVhPxkGRsivtuFFlW4bcYMppx9VnPFWeAXDsyp8bMRnOcwSi62scJmq+hbhX+gpKkyFJSpbX/yczvpMcVPUO6NDrcr9hj2tkGD0Ip1F3+14/yIu7kKj7LUdrj8d5Zadj9fwLSwnFTbLDawq/hRmaStsgsr75iBxg+9EYJ/vyL8vzO8iooezzRb6/qSeoamyvP0YUdz0grh4HP4pfTCNojkK7fz1qIsYZAGE4Q51DzJ1U1uF74265YdfkchKCJ+U3ATiZo4V50grPAM+P354VoRnybCsNlK2vR0DivcRLs81Wg1Gn8CU8Kn4bezy3Q1ppYyHsT5T3BTljqi+agg+p8bMQ8y9g7fT/ZeQqQw1PdazgK8/BteV62fm0zX2VdM2J6Y575TEjfnspeb9T04wYpYXwFx8L34Gl1px+8HJOcP6vjJM5LnwEarMtltk+pfaGCxFETdHYKqyTEh+c/2pmBj3IFNPn6h7eE07u2O691sVLi//FiH5LYA18pUE4maB1bae09M86LtuU+FzIoqb6618L7fiNMaAMxc+Tnvg+50xqAh7tm5oz68aqrEOU9wU5c7nSMcIZHTMPEaE+bqIAyHiCO0i5rkL4u/pv8zgAFtGxalgmZS/lzgJ8i0HS8BI5N0shbLbD46Jkefr417ffCYr8SQcG0Hs+eU9FKPhsvkhbjAivleNEEc64oxzmL0vhZXH9q8pGeR3YD4XqPSHsO0Wmf6lpjXVFCZuxiVYSeVPW4lVYUSMe2iP6Zkgy42s1PvIWhk6NCCv0XBklrZ7WQJxM9FR96/1LU4Q7X7ZfB60wslxDyscU3RZyu+mO5ymJewBv01hJdqQBHkvj+qWQChuCnPHUw5ObrqhyOqB5mnKf4DhdnQWfv7fwqzaJyBNPbz8/lIN118JcJcSOuLA+6B1739imfrNYJCj83zYSvMJXpxtYjxXJSyVtzuuN9W15wR03pGuj9VpKx3XeE1dY6YlDKbi9/zY6vgeDOmsUxE33ZTwkg6/Y8DI/aWAuf1LYlxrlkr3QNjonhSqPqaWsrqFipsIefWDiHgzjlXB27Jn0ufqHj70p80QXh+WCl0393fk0xJWbt/6eH0CcdMEfoB2vX8CQmMq/v2bPWWV4HmGKGupRqaH26gBnwi2ATH7Nf+3GsL6S3FTlDueZtaIxfe3qZuGvMcqU684wrZCw7sf3/3gr1iwrA5XKE/9tlh14U87veivxDGfwyGcvrFe5M/AmnCvbqBi8UAHlIulxfXRwbyhnAwHxXipX2uZ24X31LVPttIcqwRbwut7W5ZBX6eccX3eUdc4EXGrqBUSN+F3bQoTtLZq7Z5mcTNXpXtXO2k6LHs/ODrjPyB0m0a41v6WE2U7tuEdTtwsQR5rYqara7Uj2WOpfwJxM9XKowIGVxvUdzeGiRslRL531H1/9eAT+l5iPNPsgFVPPyLf9WHTTwF5DsJzSFlUZ/2luCnKHU8f5cvhs0lelinm21KJJtnXpJ/VgH5XAqeLCuuPUUyu7VgKc+lH3rYbwz1ivcDbBViQflWWksYqbKpKLx1ggxjPeaJVdnNDLFhJXV/8eKxrzHDkP1OFn6G+39dKe2W6xA3m/m+w/AmqhcQfYfk9aN52TWlZ6YcrC6BMgU1iG95xxI23ZauK55DHnjHTllRO7z7HWeLndWu10N5WHqvw0q+tBmIJxQ3i7on8XWJEBFOjJMojA+3+64DVTmv8aaoYeS61+xBCcVNUO55drSmjdImbFdZUTe0Qa9Gl/soEWGNylXPwMSpdTVh1mqnvqnh5d1H+wXYohl+INh/frVdCwNT9qwpfEOM5beGR5YhTBhYYff1S1vW1wDzJSn9aIgFlOSX+41uA0Kn+aXWkpdIkbsRfQC9jfTyRo6+81JTlzjWSPSYk7e5K+ApL2YZ3KHEzEHVZLJ01k0i/k7d1wz7fQt1NtcFvLetHN5X2AIiIfpaVOZK4QfyDvOCl1yKaOiRZvqtD8r05almhPb+I/mMo6y7FTVHvePpbL4xc+EdUTyHPOtZ0zZPaSRTh2kT8hW8+hZPtP9aL+lx/ugMjrHIxxU1ny+n3Gke4njJ53ou+mVYUcdPZMkvL7r0ZUa8fUdzMUaNCmabrGiCcHvK23WAvWXFT3/odRbSVjpCuEqxwrmmqsNFvD6scz2Ub3qHEzSKkPyuFexlo9Rf/wkftUYdPTFWk2RniY6Ijvw1W3R3kiFMOzr6bIeznWVPpeif46jGepSEcmqUdXYgB5Z+OfNd4ETa/xED3H1iYuHEfxU2R73haW6MZ33cilXNWunt5V/dIo9VnBtWznOzED8VfqljNsgboUdZQx7WiiBt7tc46K7yrl3cfji9irFqIIm72TuX6EcWNmN33MSxUo9Fx3tYt3n0e9KxjDFIQN60tJ02xHpWIUU/WB4w2nRYgb8vGcNoEv4FteMcQN5iS8lcVDU/xfmSvF1nlKP9Y5m3Zh8lux9nKOiMC5jNvy/lRCxE3E4LlDWsgdg0GGnXUfet6PkoNOj5y1P0jIj5DUzVFJ7uCN8H3Ux1uBrJvUK8IeS5D/JWstxQ3xaHjkVH0Y1Zj+F6bZJPIc7SV3+36pecQN/81emVN+ihg2mJ6EuJmlpXPWQnExQ9RO9+I4ial60cRN1Z+suxVDs/70NuyZ8gP+SRu5HDVj1MQNxvBCodDZNcI4mY92/AOI276Qzy87eXD3iuWBUbaS298X9rbutVBHDojvd5m43Uv767IAxz+MjmJ2hAE18VBaWRq19u6cCJqn1EZ7gj/ckqK4qY4dT6Lkx1BBOQ31GpcN1nhLnGzl+MF7fLN+NXLu6IoiriZZuVxRgJxIeKuUxrFTUrXjypuYPU6EyLwV5jgO2Hklh/iRpZ4vxaWN+I18hwnxsMZeS3+/2yVjzibD3bE72dZBFez/e4w4sbfdmFNPtxfZ2ua6EwVVtoxZZWIv33/GW/Likr/exlEVrSuvcRK+7Cedg+4X3vllz1YkqN07rDyXZ0gz908rpKiuCmGnU87xwjisiTyyVAva20tuMNy4LUb5y8us6m3ZenlaQ6foA3qWlHEzVjLj+ccR+em7/eDqKsXIoqbMalcP+K0VF04C+dxSsaI9+d8EjflLKvfEwHTSd3gUF3ZIW4uUWLWP4BQfu+Bjnz2sOrCArbfIiNuNiUrbmBdfiYdU1KOvEt6eVf8veRP8SihsAjWZxdfWP47z2FqqiHyfiCBuOljtc8cyx9PBicjrGnqtpgmyw3yQTKfo2NabnyRtYp1luKmuHVA9jbh0mjbR0zbFI1Jn0prN+oKKn5za9pJRv/+jp2yK3EfK//RXt5Tex/yHVcd4kasHrtY6aWjeSdoOgMC4FdLjJWK+Oy2uFnoiBPl+r8EXd8hbubYotLLe5q7LLdurqwdcS03y2LUm1Ve3l1fazniSGcs+/+MDhE3Dbyt28WLVa9ugEjUFsF92XaLRN9iHzAZV9wMgF9ewlVScIoVHxc5DqZdzPb7SlSLrUqfY1lshlrhV1jCqaajbXzhatvwn/FXcIlf5EHKQvuySnOF4770FhB/eiFH48AvyP99OCVFcVPsOiAZHdnnldzqmmaw0tXDqMw+I0ifNP2WfumJydYyA5+iwsT59h7HCGeyt3U10E3e1qXjsovv05YVqAfCGvmdiZf3iIZ7rTnqEeqlKdc4IEa5LQpwRBSrUzMVL9H1/wq6vvmcbl3Dt8pUxjPWtsSTiAR/Lw5ZffaHCrvP8QwzrfzXxHj+A7y8u742ccRphWk36ZBbqu/FZH8B/n+8KoNZAdc62Mt79k8Ttt0i0bc0tgYn4gC7UxJt7OwE8foib/86MhXWOCBudS/vEmrp61rFtVR7CZaCoz/7W1kk93JYlf16L1NCDdSA8WOrXf5Xbla/I/GaWvlmW5busLO6BuIe3/B4lhTFTTHthCrDpKobVJ59ZSwxNAHC5b+zUlR4FZht/V1o91Zh+qTcR/R0Bcy0/0BoNbA6AT/NBPW9zInfbd3zAuRzgbJgNFWjE1nh013loa0e67wYG185zL9iVdoJTrLjVbwmIdc/zyrvRPvQ3IVrnCEjMm/LkuwvrU72JFhtbGdxsZL1tMrcdui9L8bzN/PybtbYI8Cy52+QJiNRWXGyMyxU10C0+KZ5sQSVDbjWQi9gxRkp1P3KAC/vEn55me8TMW1F5a8zPEHchQ7/l3EOK+phqs7KytDpnrU9QsR7K4GBVtjGfxloi/60tAxCRsF6PUZNL72pLdbelk1QXZvzHarK5WqrT+iFfGcqQXWXF7BruMMyzFVSFDfFvjOSl41ejv0jvPNPAcsQLsJmdkg+8lK7ReWxAg6vviXhUW/b85S6qCmaD+HsnKVGfpfZDnfmM8zLu4+NPz21jxVPfD+eUqOdLC/vqoONrmmVCJarBx2d0PmO6R/X9S+x5ttd0zqNrKm3/5wEMa9f1upkfWTaZz9v26X+z6PzLAlx5upEl3nRN/9aYne+jg5e/IqW4/ntpao/w5o1JcF1/CW1/3jb6QR6Erld1MVLdonnXvn4KawLspqoUkg+u3tbjzWpnuCaE6xriJDuirC26HteQB2UunSIl8Jmpd62J3pvI6ZU3HGw8mjfun9gzVzishp5W1Y9/QLR5LfhI6yB3TFwAdDTteKQL47JM7wE+9VgiutVTklR3OxInZOYbQeh4T2IDmozOpnrMU3UKEI+ZfCCvQMN9BOYgCe6OhbzaeFt2X9id4x4XsV1H0DnVSbgOrvhGi/i7+CAeDKNNQ0Wo814rqu8LVv7l06yrGRa6BxcW4TDCUHTeQmuH2Y6rg/B9CKcK2d4eU9HF5+VCxF+HaZ5/JOAx0AcSdi53tY9MUrAwtUfoz6fPvjto25k2FyJz/MTxJXpuna4xgvohDt6CTYZ87bsTu2vsLvK46GZhb3/kHo+FFOuu1r1qxemQkagnpVLIJJ6exH2nYLz7xGo549qSw8GIYMhsqul8TnbqGfqGUGAtcb0mVhVu0eIL22jK55L6v5+jjjlEa8f6OglWHFlpe0BX8eyrLsUN4SQvJ3kIeh85cTkhhHTjIk6WvS2HpopgrAFy5zsYO1rDqawWrE8KG4IIQXX+crU09m2g3ia8i4JC88f2t+KkB2kbVXFSq4lLA+KG0JIwXfCFeAgLEvPu6QxX39b+CksZ7KDtalaaFMbvRQPMyYUN4SQ5DvjUljFJX4PA1PMqxJWwLytV54RsoO0pXbws1tKfxiKG0JI4eiYxUl5rpfC6cLIIyvqqi1CilkbqhF39SahuIlMZmZm3xUrVhxn/hJCIpCVlTXzzDPPnDp//vwT586dOy/ZfObMmXNSdnb2Mab9TWO5kh2NpUuXTl+2bNmR5v9nsTyisWjRIvk7JScnpwTFTQJMR93RdK4TTIERQmJgOppxpv3sk2x6k3a8wLIkhETBDIbk73CKG0IIIYQQihtCCCGEEIobQgghhFDcEEIIIYRQ3BBCCCGEUNzscIW8ZSdZOVhxb/n/NORXGwdh7imHMbKMSSGo403kAMHtfA9ygGFT/h6EkKLWgVbCydVyGvNthpst7sZpzD6PGx7CqdW3IM5hBXzPctp3Drazz8UJ3XVTyK8lnsvP77ygE7FJkarbcp7TbEedPrwI3LucmH6fnCyPf++Nk+z1c8wogPuQ059vMBzHOhVaTo2wG+8xhssNbdNQd3fF7r63gOOjCE3zqSwnbxs2IN0G/LtyREE9W13zPNxHyRQGoSscbdDFHCutnFZ+VYR00v+PZD2kuLErXwlYLdqgMudayAnGVys2WkLg/8VAAd/zLo77HJpCfhOsvH5LtXMihaJuy0GYTQ0PWL/vxYX4nmvgHJ7XDL2s72+2nmNjAba3Vw1XGCqybuUpGzk3abJhteFH/C7/iihMIc/6eGHnOvg8TJybTz/D6wFpnzP0CUl7pHoGjTzPdXJfSTzLkIB7cXG6lXZRjLSjWB8pbhJVxH+sSrM64KXRFRXeGSef77Oe4TF1j5sMzVPIr5PhfcsSxAPe3GUlU4E98zH/LoZ905zndKtOn1VIy1ZOTr4J99jfET7Neo5LC/DeBuCaIrxKsS38Vy5VDB0gPtegjH5Ito2IeDTcY/hOLBkodznC43ScKC/5/y1T6I60O0P8SH84Cen2hOXNrzMfGHZypJ2M/MXKMwxpDzK8pNLeHNeibT7nIu2HEOw2Ipq/MfyihRcsPq9AWL0VkPZ1DESfT+WIFLJjiJvehv9ZHej5IfGlAj4sU1rb4V4bYjptvpiE05Bfe5wBJNMB1ViRnWUk/hfvGIbnU/5lDHemWywXIXFzFu7vjIDw7SZucP11uO5ytgdn+UxG+fyYgrg5FH1qK0fYPhBOuXi517cGnBfAvaCila6UOpX+/+uNFqjmUweuBtMC+tn7VNrDYjxLC8PTOJ+tVkCcDIi5Z/V941lFtIwLOnATVtkvC3pwTXFTNBtnn0TiBvO51dS/pxrO5g9f7Dvu0vCzyk31pOyQa8xE/ovTnO/RhV3cmM8BsJr+HvRixLTB9hQ3vTBS5jSAu3ympiJuIEKWG7qFxDlHTRUNU983x9RYhRAL07NI+472UZTfUgaJCQa9vqgS14SMiM8zRcRagjgt8c5ZbPU1ixKVofkciDYzmPWP4iYd4ma0TE2of4sT3XT+8MW6085QJvdf80PcYKT2M66RuSOJG0yz+ub/x4NM/4VA3FSC30YuXpScuk2vuCkDC3JGSJyhhr9wnX3V9zVd1h4r7SLlR9nKEkZ1E4gu32/ttqjOxebTTJ4pQZyTDX/qaVix1EjaCGV1HyxY1Vj/KG7SIW7Ek36y9V35GNeQCr+XeLeLydPxEu2P8F3TsSQbqz3EtDnWbwSYIy+TQp5iqh0O/xOZ066dZD618axCjYhpWqol8O0ixB2L+DtH6cgceVRUo0XhJ/GLSZCmPH4//z7bJIg/2XJknJsgfklYEcZBbMu1KqVL3JhPa3XvrRPEbaPKeCdV7rVjlPFMdW9rQ+KlTdyYT2fDGNz3wBgvrPPU9Q9lh58+cRPxGl1gRRHLzaCYaf1pTfFVqRkz7fp0C2r0LZtAhZhpu0MUrWLdo7hJWdxg5PaMOJqF5CGe/mfDMc1fYXUuBMEsOMr5eb/hmxTh1Pugde0rZdm3lX9XLLXU+UuH29iK1wjp/0Vev2N0fAfmeCsh3hA0XL0ibJlrVIoRxQKYdXPVCOo1+OtUteLLkvWVWGHm532J3CtMwR+pZ31Kni2kXBvAJ+NT5fQtjnhLxIzriD8bcf373AxHaenYhkSsDx0wF69/k79RB+4Gw60045Sz99/4+yV+iy5W3CooH3vlw7sq/wWWqJmGe/pA5S88KddORdxgGazU1c9U3l+IJckW2lhlOB8OnH4Zf4IyftXlEBxwzdKWT8NxyYgbCKwL1YrGa2Fta27lMQiOoT+o+/4Vbc+vo7ei7GckEGIPBvlDUNzkm7jph5e69EH1YqY9Afe3Ps7AEYNOf6XeEWl+FunLTk0i7TzczxDWPYqbZMXNGiVaLsJ3ExKYCw93vLDuhMn9bjVvn4sX5Xg40d1oeNNKN9+h9m0H0T/1ixMvwavV8sfmWM1wJr57SYmbapazne/ZX9dx3avUfPdhSDsewkm+f1REiGXOPcBRFivxrI9Z39/tGsGg7J9GnEcwjSEWqW/9l7XlILifEnTjcJ8TlbCMKm4mY6XFl5a4ESFxO9hTxZ+uBN+lcFTsiJGZLxRGqvjdsPrmFasc3lb5z0XcysjTN42LEKmrRpT+lNleyYgbOCf693kPrGq7K4vScv1CgD9BLlZ5jEQZH6TaT78YI/Hv1b0dkKS4qQFrli+2zsSAoZyKM0zVGfkdj8V9H2zl+ywEztGOe9hPxfvatfKG4iZfxY1/jdVJpPX7r/Ex09XCYOLrRNNFMfNdhHrYN2a6snhfvMFVUhQ3qYibr9DZfaa+G58gH7EyvG/lc4tfEa2lif9CTIxF2GBv65JHXzCUsfKvitFxrrIM7KzCBygBdYGVNtsWL/Ab+kbl95I9rQCPfz/8JivschV2jZ4zx0v5RRX+Fyw9jTB984YK+9F2JoRQW6emhPRyyUtV2r2Ude0R5ThYQ8XvjQ5qUsx6cW+iaSkv70o7ETEtVNj+Kv1HDmvCHKuuzHXkf1SANXGUss7lQjRmxBE3EOTXIux7bUGDhdAXA0OURc4Xm69aqzx2g4jcO2LZTlH3JfV+RDLiBuG9UJ+OCBBvb1lWF11Pr1PtcVnIPeyp2uc/cesSxU3K17gLArZFzHSNIWzvjmttwwAu4XRxzDxlpe0LeLdUipm2CwZuZ7DeUdykIm6ks7zMy7txXyJx0wICwo//nfYPcVhKTlNhbSGotNCoYeVfEw0jSNwcpsLESXWWCquOqaFm6rsOasS7jbjBi0FPIZ1k3c9xXt4NAPewGrE93XasEi53WC+3oVbeg9U01OvasqPMzMLl+K6hehZ5UcmutnrJaFbYtKLjt6xoTU1JeQ604pRWlrJcjKrKqPDulk/NUiv9Qqt8shz3cb0VZ4QSE79a1y4XU9yM9vLumVQq4N7Ow3ctlRj+F4JW15clYdZNx+jVWXciiJvLrbYrVtD9A9Ie4YVsvGm1SRGwuwTkM8gq7yXs9AtG3MCSKPnPTiLtqRAEvWKmK4UB5su2i0CKz9If/Vp2EmlP5JQUxU06xM0qZQpcis58QhLipr0KP926xgxLaGhxI1aOOg4z6Ysh4ma45Y+RC3+ERip9WRW/I6wNQeLGfjEcFdCpbeMU6hA38mIYoCwGd6mw3+0Ga/mkiLjZFdM53awX0qsQbhUt4SfIfhG+b1N5L6Lzcgxxs5P1m91oWQXawWKkf9PqMcWNnvKS+tQD3/ew6uxT3ra+T4nEzVoV9gJ8AfwyXm2VYyWUs70LrEzV7arKrFrE8j1b5fFD2EvRIW7OVQJYBO3CkLTz7KlRK9xuk2MC8unh5fWbW8tOP//FDfqRZ2FhLJ2EpeM7f1AVM+10WHx6pfl5FsOdoHfMdGUwnZ9WsUV2THFzvqXixaw5OQlx0zGkIz0+RNx84pjGSCRuqqppA807nuMMkgji5kwrn6kJRsV3+aN/h7iRUXH/KOLG2+K0ersXbftxKYNWSHeKI/z3JEdJUcTNSGtqKMcKb29N+31n/V4JxY26zjx/6g7+RA85REaVqOIGVqf7I5bxJ0ogL3WEi3A9JWb5Xm2VS9cY4mY+ysRvL7d6wfucHGSlXWGFr/Dy+rDtFvKi1EJ1Azv9AhE38vs8EWdgovofmaY+O4lrdoKvzX5pfhbpU8QX8j4v5opYWIHFz+1k1jmKm7SJG6XkD3KkLedPRWxvcYM44gPyXsBLflZMcXOdlceEBOJGOpPyAeLm56iWG4i0TSr8M0wL7ATaYRqvLaZK/PKvjKkS1wta/J0qx+yIEokb+6V7UQJx84vu/KOKG6uOyHTex2JZtPKOK25qw5Kkncn7B5RxC3/UDOvNDQFlfI0XcWkrpnz9dN/GFDeveltXPfkcHpC2sdUerrXCr7D8cSpGFDfr2Onnr7jxtixKeFZbv2OkXQNrT1w/m1oQ/XPzoZz6wrJ+dBJp52L6vgvrHMVNusXNENv6AYuOrLxoWVjEDeLJfiV3BgicITHEzRVW+rEJxM1Dvt9HiuKmAkZrfrjcY9OIv2U5+HP86Xj+M9Msbg52TZeEiJs8Ph0xLDfVYEX7BWUlQq+NNU0SV9xUxXSTdniuF7FsZIpqubfteWyRfVHM5wyrXAbEEDfPYrDxvWWdrB+QfpT6HX5FvZXfdzLKVL5/K8HUWD+rj+A+I/kobrwtiyMe8adhY6ad5W05q6x6zHTigrAuGUtvxPyXoox2ipmuDMriibhTc4TiJoq4Ke1tu3qpE0YHNQuTuFEN9VRv6+63/02d+H4hEcTNcivtxIBOzZV3KuKmBKYB9cqy/WL+prJR29vW/cnIu3UaxY3eNVW4xArfyRrtb9a/aUSfmzqWUM3C9z0s60VccSO/wcNe3qXuY2OWseyubK8O/DSKEPXyrsL7zQvZSt4hbjbi+5VhU04OwX+DVef8AxXP8RJvWri7l9eheB47/fwRN+iPpe3tkUTao2DdbBgznfjknefl0y7eyF/6btluoWTMtJ1RX1nnKG5iV7xe3rZH3p+bII2/4udq9V1ccTMrRXEjwqSDCu9pj4C9LUtY37OsK6UDxI04ldZSaYdZFpAjrLxPsJ5nntWY709G3CDOYivvKwN+hwyIISmb8V7ePVmaYASnNzTsk6S4+c9nSMWRqZ2XVZzrrfCeVr26T4+8HOJmoeM+zrZ+7zb4vrtluYgiblZb4aeHTatZZSzIPkN7W2HN4R/1ryqnrhHKdw9v67YFocLKIW5uxvcNvbzLvEXs9Qq5nkyFyV5UsveRnM8zwbM2wQy5h9HeVmd9edbx7PTTL24w/fdYgvpQ07eWOyypMqBqEZK2hefYRRvt7NKwaSxYYssl+Vz90f/MTCLtfFgYu7O+UdwkU/F+szrQixM0Lv+lc7L6vilGgtqXYCcVbi8F17vQtvXybhonfhVNrOtWs3xRRDx1s6wV9ztecgeol88NvgCAX4VeCv6mnprwtuyk+5wKz3SYWbVVQp/bUsmaWvpvrxoIw9stcTPIyrufJaxEHI224jTAPVTGvT7kmDqsq16A8nu0i1gnKnl5NxuUe/RXBYkfRx2HdesxL+9S8D28vHsXHWxdY5FrSgfP0wz+La9ZvkeNlNVI11nZsqCUlb99mvaFVvhgL69DtIgDe0m+3McSWAJrwzy+uxWniRL1n9uiPKB861mi+5CQuPbmmDeqsAlWOfzn96XijEKctSn0EZMt/6RG7PT/K5tDVP3plkI+YumUjSqHJ4hztaMOimC9Jcxq6G057kV2DG9gWYllD7BzQtJJ3Z+Htl46yWdbhD6sbcx0MmPwKPrSMqxvFDdxK950h+/Ap7BctFMMgEVB7yY8SeXT0hILeSwFaFjOlw3y/t2acmrpeIlstvLYT4X3hh/ErbqRe1tW1/jxx4WIup/sOW4v7261D/vCyduyM6wWWlMcL68PXT47EGkvBz2Hsu5c5JhWOgT+JrvD92IROqgS6AC+9PLuBlxDCYTLvOhnCZWE1UdffynK7GJv6wqtukrEfecLIIfV5SqH+DjK29Yhuwv8a0ZARH+swv+BQN7V23a11Hvwxamu8s+24jzh5V2qXtZRJz+HVaMNBJRY8xbAclMWv/lmaxqxnrf1aI5zveinJ18cJJytePYquHuscHsvoEWWtXOTKt9dMEWlkdF8jQT3mhk0/Uhx81/Z/Kzrf0DcgZiaWacHb96W42XeRh90JywwDzn4Av2Q3pPpIEwZfojpbFe6xzCFnK3Sic+kfzDus7CsutJuQtohVlrx3XoAFp8mCazAL+C5k1kl9avHVVIUNzEqTQWMbJdbUzNxGaWmKFwrde6CVUZMprZfz3eYOujg5d0s8L9pDmUhaI9RjR1HRMIwxOnkbfWx+RTTDsuVILrQN7vCMvKEI78HbdMypnv8UfbTeMk/qkzRJ1rxq1gvLn3kRH/VoWhedAir6gHP7O94vMoXKw5r0NW4z4dVOcUdNQ20xGoufsOJjtGkf3rwVyj3dV5eXySXKbwOOjz72c7GiE2eab0jXEaoeytBoX2m2kCIHOm4d//IiroR7sHfXPE0S3A+oITWFShjv+5uck0XhJRvL2+rQ++NtvhDnOGWNdS/r9kI74ApOVcZijjspq6hfbg0v6F+rA0y/SsRKFNTu1HQ/P/LXXaZPsOaTn8RA47hjjT6rKZc9RvKwPHdGH3uYZbF5o+I6aSv2llZRFbGuKb0I5XUdTt7ef3tpA1VDOlHJE4yq6ROggW7K0UGxU0cc18fmOZ7YsRs0x0jPZ/u6Cz98E5+hcY0Rm+MQHQe/fAC6YA8dFgP/K2He9FhXfFdJWUhGOjIv4//0sYUwkm4pvjDPI8Xw52YstKjneaIZz9zf9coBFMxJ2Ga6gN0YjJd0cERtxxeXK57bY7vXWGNA0Y9B8Ea9QxeZKs961wWCIFjvC0HKY5D/A/w0prtJX+CeU+IzGcgKvYIiFce9yli9n0Ijytg/Sgdkn8NvCCegdg8xpraqgkRJ+Eb8Tv6dW4IRpsSdo7/u+El0s1Rr7vh963smIKbAnHo34d0/L0cbWYmpnkmoF59gFHpDC/mXiTI07fOiYWqniO8FeqS3S67ILy+o+10x3NWRL39NMZLTOJ2tu6hlhKSl3tcseJP5/TE1KuuZ31RL3cKSDcU9esGb+sq0zr4DbsG9MOazl7ejUhbOfrVIFpb/UUXqz8Po771HJVhYX0GwlcGkP0Dnrkmnq1iEuXcDO+OEjt6naO4IYQUpZek9lM7OJ+uMS6mddb2LZukBFhT/m7EIV5k0DWA5UFxQwgh/sthMKaG5JT0CvmQ/06wun2K6QOb+60pvnNVWv+MIfGH25u/F3HUr2MxXcuTuiluCCEkzwtiEvxfMvNBOP0AZ9M2IfGqeVtPlT9SfX8G/IsO5O9ErDqTgWniJ70k9uQhFDeEkB3jZTEKK9vEt6t8mvI8Wq0EPMCVL3xqJsIx9gH8W3wq/JWRY/j7EKvONIBf45lewEaqhOKGEEL8l4ZYUI73Im62GDHPeRApn8E6cxumqW6BY6ssH37DWiY8ACKLUw3EVafEub4Fy4LiZruQlZXVf9myZXMyMzMJIUUA016Pyc7OnjVnzpyF6chP8lq6dOmM6dOnnz5y5Mgn+vbtm2szbNiwFyTcxJ0pcSXd3LlzT5F/y/3wdyGuerVy5crp5h0zm+WRHhYtWiR/D8/JySl0K8MKnbgxBdXedE5jTQUkhBQdxpiObnS68pO8VqxYMeK8884bfPXVVw80nWd/H/m3fC/h+pr4/zH8LQgpGMzAYqx5Zw+huCGEEEIIobghhBBCCKG4IYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDfFP25bTdDOxqdnz4HE5Wwen/dZV8feS05ZZdimVeROcQtwSp6P7VGL57HB1QU7Vbo822MaqD0IL1BP5W48nkUcu1wz0XXLC/bWG3oXgnuTU9Jn4PXvglPEWjt+8Qow8qzjSC51wvQaoX0F1S+6hsdUvtXbEbYkwyaukun455NEe8SRtO5T9VNnhm+KGbI9OdTwOA/QPCpRDA9cZLjFcZngC38t29KshgN42DGUZplT2I1HOchTAX4qDWT47XF2QHW6nYyDxhVUf/rJOKf8SA5CF3Oo/Ybm2t06A/8TQdjvdixy6OtewCSfTiwA4zXCj4W/Hb35uDAF3iSO9nM12r2GZYZDhRMPXjmv9athoGI78RqHf/8ER93uEHWUoo+5Bjig52fAy0nxjWCCCybAcO4F3o7ghBdXY5Lyci1XD/w2VtqYVrzwU+OMq7p+G/izHtPwOD1ovr8NYLjt0fZhj1YdcnFvUx5BliR0ROofm472UlCMwinBZ9nWUZa/tcB/lIApEHPS1wsrCqmTf5+cigCLk3dHwoyP9846+/GhHPBEkFR35nuCIe2+CexkCcZNpia81hm8lnOKG5Hdjq2m4S1VasR5MSJCmuuEixP9FztthWablt7jI6kCmsFx26Pow3KoPcgr57ip8Kl4guaot7p1P9zJLplCKcFlWMpyO8pI+7tQ40z1pFIh+Gz86IE6mQ0gIsyPkLxaZ71APdNoLHXGrQMzoeB8ZWjniiqvC01bcTbZgstLsZnjF0MzxO7wF638PihuSX42tLKZDdKVdFTGtmM/vQxqKm/T8HpdS3BBVH8Y4xM1eKryq4VUrjrTJcmm+j51hGZpbDMq09fY62BLTjb4wqBAiUB50WGDE+lIlJO8amHo6y/CplfbsgDQLHSJqWkDcUxx18ZCQ+zk15LqHI4+XxG+M4obkR2M7xKqwP8WZD4XT44eGwSxPihtSsOIGca634kh7bJrGe5DT2B9A3sfyd0m6HDtgOiZXT9UEiIiFOJVe/65/h1nlzOdAnGI/HP40Ou3agDTtHXHluqUccTtC4Oq4MoWW4YhbC741ewVct7bhXeSxhuKGpLuxSaf1jFVZH9TOYRHzEUe4USxTihuyXcTNFVYcmZbolKbryxRCjsr7SP4uSZWjTEetV/6Mg0PiLoKFZ5TDqpLjEh5Id53hJKyK+j6KuAmoPz8F+SI5+ieZWurgiLeP4bmgaSssXvHrlViodqG4IelscGPhRa8r67Ik8mmgl4Y7wutjvv5BjCxk6WN1RyfaTPJR1EKYODEfh1GCrAToEuGeZJnjUlzzZsOkgNFIQ0Mj67qVECaOf0fiutLhlHc0ULFcnYGpgFswnz5awiJ0dvuiQ7rfMA/fnRtV3MhSVqxYewB5yIhvp4C4tRzlW02Fj8ZzXugvA3XkIctC56NM7xTztcv5UI3MZDXIPYg/E+mP3l5TAsVR3MBB83YrzhuGOgEvlBFwZvV/Q3mJNgz5ve+08j4Jy8/ruaZIcD8DDZfjGvIy3DWgz2hg1cfyCOuFdi71cUaipe4yvQML9C2YlrlKHKut+l0Ny5zz9C96CbOjz5KyuQn+iBvQB9VP8nfsjBVH/iqtlgnEzQno92w/l/8ZujrSdMIUT2vrWlHEzUjHKrxFjnjlHHVNONkRV/qRpQnK5ESVx0UUNySdHedqR0U9NM3XmAQntT/RUbyE6zwrAkTFa2t40vAzRg4/wazZxbGC6NOg1VlYYnkyOoHvIB4+QbobHSsGDoUZ/yeFdKh1rBVhwgEqXSuYb7/Bc12PEVkuBONGX5wFvPj1VMLdEAGXOlZKTHGkF+e+Mw1/IM6dyOMf3P8K+8WD5Z+brPJdD5+rC61rnuG45lFYRvsLyvQtxH1YxKFDWG5SvgXXYUuBf1BeHdj+0iZuRJx/bMVZ48inkapzP+P/n1Lt6WgtyLF/yRsBjq0+5zsEwQYlsK5DHf0TbTJDCaDZGPXrdneEYbJqR/85wwZZk7Fvy2OI95C1jcXzvkUA8R5E/fWv94btPAs/Qlm2/Bn6o41WOUi9H5TE7zhL5fF02F4vEDfz8f+uFU2u31es5xvw/z1iipsa6I91fHEEru0YTG1G36rjPqB9vGRKFH1n7wRlso8aXH8cNKiiuCFxG5uIgDusSioVbWyaO+Y/tbrHKOsFfPeUFhuIry1Jm3GPR2GVw78R5oXnq+Xpe+O7DuhIczFqLZFA5K2EyfQb6/t5iN9MrTI4X+UzBS+f/0SCPR+N0dgN9ioGWG3WKsHiFDd4MaxV4QtUmHYOvMoe8WJOXuctYm85nlO/UK630k1RYdPxnYx831biqqJ6jnXKWbAMvm+MEfC/xWGFxHYWNwPUi9iuu+Jc3NzKozose367GKPq0oaAutQCVh7b70Msi8NA+4BR/Vve1k3gjlB9yxSr/7nbyltesOfDovmm1S8NDbBW+MLubtW+3lJppW6WVS99/WKW5dVtrba1XFlXGuF7sVK97uXd+6txjN9QfqfbrMFMqQTiZoGynr3jGNw1taxSIsTG49994ogbR9+RC0vOeCvOeeIgjIGVjvu7/n3M5xgIyXIJrrmH6u/keiMobkg6Os3KGNnoSiod3+5pyr+B6mQ+0aN7dGD+NY+2TLffusyjsJR8pb5/0za9e1v2sfA7r0d9EYPO5RHVEAdZ6Y6wXh7f4B5roqH+iQ6lA+KfZL1MWqpO5RdrhFbRutZ+Vqewm/USeiWBuNlLmZA/0+ZtlN93Ku0kK20v6/6+gRm/BTqazehs9rEsap8hvnTwVVWY9sWYiO9kJ1LfQfE9baXxtuxWKuU1jG0waXHjWwWXwmqmw27VgiPA/P+Y/7JH2EQ1aPjZ9n2AFVBfY2rAfR6v4mRbAsSvk69pa4D5nONtuwy5OcJWWmFzHYMzbeXcTwmUayzrTSUlyLUV5mPLetxJiQLZzO5wFXaX9RsMj/Eb1rXE2oYE8RdZQnO5w3ozQ4XvC6tVpRTETWfHYC5H9aH1YY2RvHeG5Wub1ViY+hTBfGKEcpH+SPsGnUpxQ9LRaVaA2rfFzW5pyv8Yle/jVtgMbSXw573xIt3s5d2UrLl6MX6gwt6XUY016tLTK5dY19T7xyy2wqZb5SD30EyFd7BGSmdb8aer6ZjPvbwbYunOvKQ1HfWJwywe6FCMKaRbVNgLlthoYI3yHtPmb/PpZ4kbWX0x2jInt7fuR++5cbsVlmXPmeMF8ZNlxh9qibtebINJixu/XXyA338DpnwGBlgy61tWh6scA4LfrCmgDBW+xrr2sQHTGq8GTN+WV2Eiyve0plJ03qerMHvZcZZ1zV0hQHwH2L4qrBUEztOWUG9oiQxb3Ay0rvmIX6Ze3u0yRNzsH+M37ODlXWW0Pqa46extu6JJ+u4KCM8jJpIUNxnWYMWvZ+0QfiSsTxmw0j1ixX0Nv3VzWG3aRCiXbtZzXUJxQ9LRaZZ0TEuJ1WJkQHyZVjgVnd0ajKw0Z2HqqDfiX22Zfy/3tjgJCi96eb3tffPvTspKkGfe19tyjslHKuxdbRr2tuz3scmy7Fyi+ESFPaFfBA5xc2OEzuphdNYyYvIdn8daL3Zp8PVUulr4TofXsvK+JETctLTEk1inyqvwepZJXqxYXULEjQih+gnqyF3WyPpSVaZvWnmVh0Vwk7etE2S2V4R3ty1k01LDYqQfZk2V2n4yvZVI8NtcjZjipr9Vrx5WdWSDl3eTwSUhFonjA4SzsNC65ilW/9IhQlkkEjcVYan6CS/2capd2X5/B8X4DfpY/cLZccQNvrvCZWX3tvoqtkxF3CDdAd62jsVz0A/IVNoRKu5sxzTWXhi4XuMFOGpb12vt5fUXuz5KOoobEqXRXegYFR4QEFdWM3X3tqzqcTkXyihSvO7rOKxCf6LT9A/gfAwvTeEqXwA4xI28/OtGFDfSyPW5MT/hJetf8yF1TZkzLh0ibs6OUHbyIm+oLDaXYoT6qzVlpQ8Y7WiZfl/3tnXaC7Pc7Obl9ckRP4oy1ij97SDzuUPc5BFHjmesbY36f4Mw9cv0EVWmcnRHFaSbGlBHZAqsNdteyuJmZIz0R1rpz3K8eHWd/Uz/RhHFzUHetkcF+HVE/GjuU/Xk0BBxMyeGuNHtRJYS90lV3FjxKsNCMQsWoM+s+zkwxm+whyUakhE3u2PaUN/DRRhwXuz4TZMRNzWtwZEgCx2GY0DY3BImX1lx70CfcHDEcmlliZu7vZjbkFDckKDKNc6LsKzPkW6jt61D2WDrpfiqNTVRMUK+qYib7l7eHT1vj1EOtrhZEzGddIAnwafgCXQCH4SImwHWiySuuBkbZmFyiBthrxBx83ACcdPMKvNnYpTpcY7O2P/dKHBSEzd7xUi/wEq/OIG4+W8qIoa4OdaLeUxAKuIGUyO3WlaDPdMlbhB3FAZokveB3rbHosQRNz2tvinRFJFL3JSA0ND38Av6y6HpEDdIu9TRt3+oLW7qfm71tvUHezGqhRaDQm1R/8/Hh+KGpNpx1ramSf5fFHiOHSetdKu9bTd96mtZNZ7y8m4q1jWfxU1ry3Ij/i41kxQ3Z0U0NfsO2e/DdN3Aun9b3NirNV7ztl2aHiZudrUsN7a4qWeJG5kOGBIibh5JIG5kGk07YG7jI5SgjPb03MuJr/YS7F1C0iZupiUQN/a0lPzGLWKKG3sV3gUFIG5s/5BZ6RA33pbzlvQBwocGtMs44qad1TddFVfc4PuJ1hSfP0Apl0Zx09sxKBHLezdH3CmO+1kdo1xkjzC9gOTCItlG2VEV2s7T3kdBVgU1iSlupDEMsFT9LVacIyPcSyripo71IpUOe2B+iBt0ALqzOizg/m1x09iy7MiIqJmV98Uh4qaFVQb3WtNrDb28DsXirNc2BXFT3tvWcXBigrIpbU2VNXT4C3ziFdE9LYqguBlsiZdVVng/L69DsUzBVIopboZZovulKKP3FKelljmmRBJtnBnF52aja6DnbXv+XhxxU8PL64eWEzaADBE31by8/orC4QEDr2TFTVmHRWajyxcGg6k3vOT9wXpb93kKxQ1JZ+dZ2uF7c1qCNGvCxA3izPC2XXlQNsA0WU6NcDZb4qCOerF/6OV1YLU3j7sw0QgSwqudl3dFyFFRRx8YNV6l4n7rCwjco77/Vzy1XB0dx71ewP4QiHOVF+C4iGuv19NE1ouojXX9uyyh0dcxLZVoLwr7JXOL6yXil6m35ayapXZniHz8PY++8LhLcdT2OTpFnxuZOn1Opb/cCh9hjb5Pt8LP8hwrAx0Wvpcti+FBjnjVvbyrEG2BcoIKs0/GPsUhqLSjtLwkdw0QFjXw/w2sl3GeE7Ad0756BZLt6D8p5u+oBy33hVku0VbmBYTNtKb760cQDZH8CEP6w0khcXWf+5QXY9GA9H2qT5A6M4bihqS7A63g5V3dJCO9/WKMuITdHVYYe/niMktUyG6k13hbN4DrZs1Nv+5P23hbNrPSzmfv2w3b2+Ktb88XH2LFkf+stO7DdrpcF/LssirrBZe/kbdlt+O/LMuTbTKebF3rShU20tv2JOCFjg7BH4lv9vIuh+/vbV2V8Yc9ivK27CvxmzXCrpSgbvT0tl0+Ps8hZC+GuKmL322W4wX4kRK6Fdn2IrXN4Q5xMyRmHnqg8agWnl7ePZ4+ckzT2NseZKq6NlDFs/fDkT2OulsiY6O2/Hl597vK46vjbbup3CkOq6Ltg/K4Zc0Va+8q38cL1l3tMCt7rHQJueaFyuLzshW2T8zfQJfz82EiAPd8SkBYY+WncnpAnO6OfmRdjHttrCzAr3uOozwsQfi3LQYjXmd/b+seSzKdXpvihuSXBeckNQcqle4CT+0mK1YAjAqe8rZdBdPUkefhDhEky/2WwAIhlpjdEFeWGx7viD8K93aMI2yi1VGXRMdgC5yLYU24HR1LS2tke5OV5mtYOVz7hojp2t6q/B0Iplss8SDXFkfETlb66y2xIHHOQUfyjuNeZIWa3q9Gl9NZEKfiK3Cz/RKyft8sRxlO9RKsUPDcK+Suwe+YgxdGV2U6903/a9S04gQ1dbEf21zC9lgeL9WrHGW/EWHlI+ZVytvqEPuPP7XkbXEYf0UNaPZ1pLX9ad5GG5PdrTtYUxT2cSUfQvQsx3XWeVvPj2rsEAx3o33U97Y90PchTy1RRx6dvG2PnngZgyjZHfwJf1oX9X+SoyxP8bbuon2it+0p3BfBOvGewxI9Kcbv2VTlIavJdrLCpe+qhGnEz+EeMAjf2VbQlbB49LCsulJnxI/yXMdzfoeBUSUvgr+bEp6LE8SriMGe3M8uMeu4Xs6/osi2VXZYRaZTbY8XrT/CEUvEl5hK+Bqjne/xgr8a5uFKIfnNdHQMuTCV97euewc6pMeBrFa4FA3+eivsCXTyLR0v8ZVe3v1g9A6uza3409BxPq54GtfrHjLi+J/ViS+FdUKbn0UgXutZh4piFHul5QvxIyxPl8JS8hI6e9mgbQ8v766yGbAAvaY6rh+UtWimt+2xD0OR3+NW+crU1bgEdSIDHdFHjjKVTr6zilsJZvdXMML81NvqnyT/nuuFbD1P/qvDcyEGHnfwFMJmexGXzuLFt0CJgS8gvv19n/YOuZdsL69PjfQDezritsJA4RerjvwIsVFG1afjHc8l06QHw5Jqh0k9OzLASnG/t+15VG/oZ8Jg5VbUeZ3vXd7WY1qaoiz0Dt53wgo9ytt2j6iRMX/XhUpgTrTCOkJQ3I6+UbgNfbEthHpAwOkpZ5nynoP+4zFH+T2D/GTA2i/Cve6Jfr9bhLhrUK7lYpbHBtV/daG4IQXVwcr0y+54+c8DczAC7xwzLzm0T/bCOBYdVz/XCzTs5Ro3DGLpcFzzMG09SdN1+yJvETrVrZe7/6zDE5TLIMSb5vugeFv2shkYZVQOH4Z98SIU5CC6qul8Tiue7D56CO5ZzOw9HXHKwrpXDtMAB6PuHOVZztMktKxLJPrNvCSWzeIFPgW/yQkYnJSKkG4IfndpU40SxB0IS6vElx2pG8S4v2Taegb6qmPBYG/b8+Mi5Qur0VTcf0cr3q7I/9CwqZqQ69RV1qozovyeieqBI26JVOqVilcFfVEUK087L8JqWCtNMwx8pCzmF+m2yg6LEELIDi5ah8HK9Jm3AzvVK8foh72QE9IpbgghhJCi8WL3/QfP3EGfvxGmR2UKvV2Rfx5WakIIIeS/RQHia3LADvbc4u7wAHyi2heLZ2KFJoQQQv570Y+Fo/QUrwieqZTE87bCQo11RXXZd5EQNxMmTCi5Zs2a0oQQQkhBcuedd/6/E3f9+vUblytXbn/zt35xf+ZKlSoNqFChwqjc3Nz/d3qOm37GjBmF8siWQndDWVlZY1asWHFBZmYmIYQQUuAsXrz4nGXLlp1p3kfnFfdnXbJkyVnmWVcl86zZ2dkXmHTZOTk5JSluEmCUYClT0OXnzp1LCCGEkEKMeWeXpeWGEEIIIYTihhBCCCGE4oYQQgghFDeEEEIIIRQ3hBBCCCEUN4TkW4XesoV4XZYFIfnSvuRQ2NaGikmkbSznNqV6+jwOge2BQ3JrR4hfC/eciCYhh4CWwmZ3znSsGxQ3hKS7sy1vGIDTlC82fGG4kGVDSNrbWkXDQ4Z/DXvGTNvJ8JXhwzinkTvykVPQrzWcZVhi2GCYHhJfTtF+DPeciNsNJQPykRPH/3KkkbOoslk/KG4ISXeHOxwdz+XoaHIpbgjJl7Z2kmpjw2OkK2O4A+neT1bcmM9Rhv8ZZqnvBkA0neGyCKF/yI3ISQHXlXOXXg5I86ehC+sHxQ0h6e5wS6gR2mvocC5g2RCS1nYmU0C/oH3FstyYzwlKDLyTjLgxnz6G3wz3OMIykfcxjrBLIYjE0jPbwXGG+/FsPQKuPR33fYIj/XjWD4obQvKz8xVx8yzFDSFpb1sNDE8bnjH8ija2Z8S0Yjl51/BksuIGU88PIv0BjvCehj8MHxjqq++7GG6W8AT532Z4ylDBESY+RpsMU1kXKG4I2R4dcDXD8xQ3hKS9bYn1Y71hHKZhIokbcfY1PGc41pCFdO8mIW6GwFr0u8u6grb/IvKfrb4fZhiYIO/Ohp/l/gLCZyHveqwLFDeEUNwQUjza1b6Y7q1v2ENNL0URNzIVdDP+f0kK4mYF0r7nWpkkTsCG6xDnHvHxwfelIuS9FI7CPR1h5QyPQ1Q9iemvPVgvKG4IobghpOi2qUZwpD0U/x4TVdyYz0jDW4YOlkCJJW6w7NufknooaAm6+ZyOOJ/J8uyIecvqr5cwJVXWEX6gw4H4H6zW6sY6QnFDCMUNIUWvTcl01EbltB9J3JhPTUxHzVTfJStuGsFPR9LeGGSNUZah3xNNRak0/SFWglZJ7W+4DH47my2R86VhLOsJxQ0hFDeEFJ32dAwcaRuo76KKG9l7Zp3eMyYFcdPN8D3SXhkS70RlWRkVMe9lcETuFSFuS8NE5Rgt/CB+PawvFDeEUNwQUvjbUnv4t4y1vk8obrDn1JuGhtb3yYob2Yn4R6S9OiTecerexkXItxKm3GRKqlyM+5F0K9W1ZAVZddYbihtCKG4IKbztqIThLsO5jrBQcYOjFUS8THSE5be4WazubXyEfHfFCqysJMtpjboerTcUN4RQ3BBSiNvRkYaHA3b71aul+lthGYYrZIVUQL6LkO7tOOdSmc/Ohm+Q9qqQeL7Pzd8RV3ItxRLwTkmWUz04TMs1j2XdobghhOKGkMLZhkRIfIIl3EMNe1lkK3GTie96Q9hMNnwNcTTCkfZ6tZppMr5rG+GeGmGKLBerlEoExPNXS31n6J4gz4qYkrojxfJawrOlKG4IobghpHC3oWNinMPk87qhtCEnibRrI9yT7GFzE+Lf6/KPwVSaf/0XEvnAyGoqOB4flWJ5TcI1T2D9obghhOKGkMLZhvrjANrLsdrJ5gElTO7FdydCgBwSkk54Fen+ByGyLuq5TMpZWDYTrOMIL4v7kTjXBJ3sreKvwAqsdimW1yHYsZkb+1HcEEJxQ0gRbWO7K3HTN2baU5FO/FTKx0y7M5yK/3BdF7snf4D8xybIqzI27rtbptNSLI9zscFgOdYPihtC8qvjrYqNwyhuCMmfNhZ5h2JH2qRWS6n0FyP9DEfYSITd79pp2Io7EMctTE+xLLpgCmwI6wbFDSH52fGWx6ZjuUErNgghhVfcyDQRRINrpVZjWH3esC0/mC772V7BFXCNpZgaa50g3jCchH6JWI6ssN0Mt8q0FOsFxQ0h+dXhlhEHQuXcJ7yCnU2rJpp/J4REbmv7qDa2V8y0Z6ljCxo5wmcYfkGc9S6nYOx58w6ORGgOwbMWTs27RbgH6Sc+xpRUIr+cyepZ/4Sf0BpYkMSvZxDrBMUNIfnZ4cpS1PNx/stDGMU9gg5opb1TKiEk6bbWD+3rAdcp2gnSTkO6K+XsKSusBASNXkl1ZEA+DbBhnzgvX2A43s4v5B7a4dTwfSPELYnl6iJqHjO8iD5lvPjtsD5Q3BBCCCGJxIQ4BU9Ve+JcxHIhFDeEEEKKi9CRnY7nsywIxQ0hhJDiIGwOxBRQG5YHobghhBBSlEWN7D9zuOFGOusSihtCCCFFXdiUMhwqxyEY6rJMSLEUN2vWrCm1bNmy8nPnziWEELID0K9fv+q5ubklBJZH0cK8s8tS3EQgKytrzIoVKy7IzMwkhBCyA2D6/fPM3/NZFkWL7Oxs+e2yc3JyCt1+YoVO3EyYMKGkUYKlCSGEEFK4mTFjRmlabgghhBBCKG4IIYQQQihuCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEEJxQ0hQJfa8boZ5hlPxtzvLhZC0tK26coilIctCAg8ylLDiNzac5Ihvs8jQOYn76a3a+gmGthHTlTGMVvd+mKF6jOvuiueS+z7R0JT1g+KGkPzqeBsZrjfkWvxg2GBownIiJKU2ttDRvnzkRZ9hxV8SEt9meIz7qI02befxJURHiZC0vQzPO9K+ahiV4LptDDcYlhl2M+xuyDFsNhzDOkJxQ0i6O936OD34e8PphqMNcwwvqc7rSUM9lhchSbUxscJ8YPjd8JvFG4ZmVvyKEAy5AWmEXwz/GJ4yVIl4HzUM9xpeMMxFWz/D8KNq61MC0nY1vG+4yTATaa9W6b4ydApI2xDPeY2cf6W+LwmBI+lPZF2huCEknR3vcsODhtbW9/XQGfmd1+lhozpCSGAbE2vFw4YWeNFrajji7234yHC8obkjjTAQltXTI95DKVhmVhoqWWEjDd+hnT9tqGqFVzVc7hI+mJ76C2lXB1z3EsPfhg6OcCmTLwx/GgazvlDcEJIuq410PA0CwhsY3kHH9bqrIyaEhLaxZoZXZBomYvyyhjMNeySIdwAEw6CI+YqvzADJPyD8PLTzd+3+wHzqGPoGpKsES5CkzXGEd1YWpnIBeWxE+lsMhfIIAoobQopWxyvipX+COKej4/nc0IrlRkisNrYYVpi9owwOzKeyYZcEcUob7oFoqpKm+5yGdn5vkAgJSetPT2U6wuYi7LqQ9LMR53/JOEcTihtCUun03qffDSGx2k4Ny3ftZcNlhh4p5rsLrDYr0nivJ+AeRyeR9i7DJ4aWjrBrIoibsaqMDmHdobghpCA66GNoMiYkqbYzPWB1k1goTrN9X2Lke7Lh30RTVzHyKwuLzcok0nYxvGbYJyDcdxh+QhylA+Lspvx2FrDuUNwQUhAdtD8XfzjLg5BYbaclljzvb7jI8JYlctYHvfBD8ixneAyCokoa7jEDPj436ZVMEdPK3j23yzL3kDj+svNPxXk4IM5gWKIk3jLWHYobQvK7c66OJawv05mYkJTbk/jTHIsXvS9wVtl73CTIQzba/CPqKqkQQVMdTsm34z5ktdK6RJvqYfm2rOA6zrAJaT8Ti4vLWRmrqXLhVHxQQJ7jVXnMZ12huCEkvztj399mDMuDkLS1q76G99QUVY8Yaech3W4pXL8M8rkPokZbkx4x1ApJ2wTW3E2O6bbTHTstd8IeWhL+qAg8R57+Bocy1TaBdYTihpD87IAbwElwTZyRJSEkUvsaho345KU+LYYoeQKW1Kppuo/O2OvqFyVSToqQTlZs7aGWcefCorS7I+4sFUd2Qm8Fy1F/TIn5lqyfxDLF+kFxQ0h+dr6yyuHOoH0xCCFpaWO5UR15sUrq1/xwujWf/ZC33M/jhvIR0/k+O/9ZbwLiTbd8jt6Fs/Ec+A/Jdw/E9UEiFDeExOnoZmGEyKXfhORfOzsYL/VzIsY/CUcvdMqn+7lSLVmvFSOdnFf1JtJeFBKvIZZ9i5AaiO/64IgJSXsw6wXFDSH51eGOwVbxbVkehORrWxsa1YkWy7Ufw6CjdD7dz4G4n+ddvjEJ0p6PtGfFTOcvFX8o2aXxhOKGkCid7cOpbjJGCInU3ibjfKieEeL6q6Tm5OP9DFd+MRkx0y5D2hlJiDs516o36wTFDSH50bENwOnfu4XEqZIuR0ZC2Oa8q+B3UyJC3AXwiemaj/fjr448MIm018IhuF3E+K0NH0OwcTqK4oaQfOnUemITrx4hcXYS3wDZ44JlRkjCNiWb7XWXl3hA+IFYGt0qQl5lcPCkxC+Twj21DlqNhA35ZHn6zfY1cLJ3t5BnGQKRMjvifTTHsRR/8bgFihtC8qsT7o2N+uRk36VY+bDKYi2Wa57HMiMkUruaCCvIt4YleKFXwK7FC7Fzb8eIefWIukrKfOojf2nHXSxB8aV/erdhJPx4KsLP7mls6FfHked49SyrIHQkbU3D0YYP8YwlIgi+A7BqKvJJ6YTihpC4HbBse/5zwPk3Lgaw3AiJ1LY6wgE4V+3QK8ufb8Wqp2ox8lqOPDoniJeBXYZz1ZEHnRBWF+fD6fb8LUTGfdhxuFRAvv3Ucm2fLyCIxNKzV8g9NYKgyTTcDcfhkzm9TXFDSH52wNJpHY4lqYkYLVuvs9wIidy+xCoyyjAF/iyjkjnGBAdLjk909pNYTiBSfsBy7q/EomJZToagPU/Ffe0eZS8r2RbCME6mkdBnTJJptwjpWuDw3SPxHGVYNyhuCCGEkLhiqCamjdZyKplQ3BBCCCkuAqc8tnU4kOVBKG4IIYQUdWFTAYdb5sTdjI8QihtCCCGFSdSUxOrH1XDgrcJyIRQ3hBBCirrAGWhowrIgxVbcZGZmtl+2bNnYrKwsQgghOwBr164dsnLlyuHm/8ewPIoOS5cuHWve2UNycnJKUNwkwBRYfyNu5pgCI4QQQkghZdGiRfL3cIobQgghhBCKG0IIIYQQihtCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQElSJPa+rYZ7hNOxw2oPlQki+tLUmOF1b2trioI33zGdn1SYX4RTvjDRcv79hIfKdb+iQQl41DPvh/k6Lclq4SnsQ0jRlvaC4ISTdHW1lw8WGXIsfDecYyrGcCElLW+tkuNbwnuF2w1zDHvYZUOZTy3Cl4R+rTf5uuMfQOcnr1zVc72jr3xiy5AiHGHk1NKwxfGJ4yJBtGGmoEzF9P/V8A1k/KG4ISWdnW85wjeEddLRHGE4xfKo6vkyWFSEpt7VZhh8M7xrGhsSrZnjQ8KthFdrkdAgIv02+bWgb8/oimB4wPGs4DvmK1eR7le/hEfMab/jA8LNhhqFMzHupYngK1/zF0Id1hOKGkHR2uNMMF4hp2fq+Bzov6Xw+5Hk1hKQ0gFiNtiQv9OYJ4p9geFKsPNb3FSF2fCFyVVRRYT6lDCcblhnKW2HDYLmRPJ8RcZUgrxmI+5Whb5JlstzwFyw3v1LcUNwQks5ON0M6laDTg81nATqx75M1gxOyg7exEobz0I7EYtMygkXjfMNOAeEVDI8jvy8MrSLeRxkRIobSAeFr1T02CMlHLD5/w2KzR5JlMsnwGqa8Rdz8QXFDcUNIQXbMe6HDe8VQnWVCSOw2dAza0J+GCRHiVxdflARxjlPTOb3SdJ/TkOfdQT525jMU10x6qhqO1NKfjMXUVi7FDcUNIQXdMe8fZx6eEJKn/bQ0fIQ2dHMa890beX4XZOFJIs8TkefIgPBKhkcQR6wutZK8jjhJr8f/H0hxQ3FDyPbonHMMlwSZsgkhoe1nBV7e4luyZxrz3Rf5PiGiIw35lTfcZ1gaEucg5eszO8nr+NNRzfDvQyhuKG4IKeiO+RSszqjG8iAkdvtphBWIubB4tDfMNDwNa84zcByukkTemcj3pDTcZ0n4vtwsTscBccQh+k5c82P46U3CkvRPMM0kDsINQ67T1vCiWIPVdxQ3FDeEFEiHXBWjwpvUKE06ta4sH0JitaXRhn+Vk+61EACyYukK1b4eSuRkbOVbBku5Pwxz/E2QhywkqG04FBabXDgJb3DdC4TZF2qF1M0QRCdjn5vfEPamy18I9yxC6Czre4obihtCCqRDPgId1/fWBl+yp0YblhEhkdvSLNV+zrV34DWfKVgCLeEbDWUj5jsWaaamcG9l4GNzl3IQ9nnS3oQPS8X/QPhthi5W+EDD5wgX60x9K/x4w3O2nw7FDcUNIQXdMbeQeXXDl6rTu4hlQ0jkNrRGrZLqFRDncsSR5dBDIuQpm/u9Cqfc0mm6z/Y4NuEn1dYXWnEOV2GHBOQzW8U5Vn3fEftlDXOk0eKmN+sNxQ0hBdVBy/kzX6MDku3i67FcCInUds5XK5q6BMTZG9NBuWHOvCr+WYbH8sMPznzGYe8a31G5ggo7VgmXCQHpO6jB0E34ThyVb5GzswLSTFTiphPrDcUNIQXZSS9VG4ZxaoqQaO3mXLSbzUEb7cFC+lkUyyhWK23KzzZoPutwLy/rKSTzOVr55QwLSCtOx4/6DtT47kD4HT2Gc7TusHhZWa6exHcnp+NgUEJxQ0iiDm+Q6qQbs0wIidRuTlEHUnYIiFMFq6Yk3qqQvAZCIOySz/c8CffyvD7IE1Yd33IzOiT9en8RAv4913FAZyLEwboE6xDFDSH53Ul3QafztH0mDSEksN0Mxv42fwUJAlg7Hkb7OjIgTh+88AcXwD0Px71ca33fHEvAJWxuSHp/Ku4c/Ls+jnwIIlv5JR2B79qx/lDcEFIQnbR/BMOJLA9CIrebirC2SNtZHhCnjuFTWHdaOMI7I4+xIdeRnYNrpumej8L97u8Iu0CtlspwhMvy8nsxDTU44vXoc0NxQ0i+dcIy79/PtfoCHefTcDCsxvIiJFbb8q03H7ic8c1nQNBmfHKsguGGsMMpZXk5DrzsHPF+dgpZudUA93l9QF/QEkLMuWwbVppvsJ9PiYj3w6XgFDeE5EvnW8PwBjqYe+C0WAUMgzn8YXuPDkJI5Da2AO1L/FFKWmJBTve+zN7jxnx2RruUzf9WYsO8tRbnIfw6K9+GsjoJaXZR3zeH+JB7uRH75VTAxp37YB+am8OsQDjo8g/EraO+lzyuRn9RJ0bZUNxQ3BCSLx1vBZib9UZest/FWzgdeL5eEkoISaqdyXTP67BqyAv9YOxxk2UfeWA+PdQKqiiMU2kzlFNvLjbW64qwOhBC/6jw77Fvzl1YEVUiwrOMxqotGfQchhVRZ2F1WJ2Y5TJN3csA1hWKG0LS2fFKh9gb89+TwCCKGkLS2s7qom3JC32yy8cG8TpB/EyMwChxSlZpSxiOwREJz2H7htNUuOxMvCvSiijZH3tZlYr5LOWxR880CJwuSZZJc9zLhGRPGScUN4QQQnYMIVVFHYh5LsuEUNwQQggpDgKnEjbV25/lQShuCCGEFHVhU1l2PIaTb0WWCaG4IYQQUlRFTUn40KzBKi0KG0JxQwghpMgLnL484JYUa3GTmZm584oVKyaav4QQQoo5WVlZ+5599tkjTb8/Rv6fZVJ0yM7Olr8jc3JyCt25WoVR3PQ1lXym+UsIIYSQQooRNzONID2E4oYQQgghhOKGEEIIIYTihhBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4TEqdieV8pQmmVBSHrakoNycfJI4/1UMNQx1IiRpnREMmLeSzU5GTydz0cobggJ6nB2NrxuuI1buROSUluSYxHeMHxo8ZHhTEOJgHRNDCMN0wwPGC4OihvjXuRQzYMNyw3nGW40XGcYEJKmrOFKx/27uCqKSDGfzobZhjvB2YYGrC8UN4TkZ2dcxnCrIdfwonSILBdCkmpLGYbr0ZZcjA8RRDMhPPy4d6QibsynruFuQ46hufpOhMufhlkB6fqF3L/NqgT3UBPC6n+GJwwHGVrGtfYQihtCkukEZ6nO6imKG0KSbku7Gz4zbICI0CwNsoqaT1VMHckp38+gLd6UrLjBwZoilD6RKSArrJzhMVzjUEfaMxB2n+MZhPWGlyCQdgu5h46GZ5HXErEIsY5Q3BBSUJ3xboYPDO9Q3BCSstXmdsNZacgjVXGzL/I4LSB8AsI3iyVFfd/CcK9hkgikkPyvMbwi/jMB4QPQr8g1jmf9oLghpCA74+oYJZ5suBAd0dMUN4Qk1Z72hN9asxTyEAfdu1IRN7Da3IA89g+II1NDnyPOPPX9aMPEBPk3N3wbNCVlPu2VsLmQdYPihpCC7ozPxCixhOESihtCUmpP18C35GrDAWIF2U7iRqwvXyCPvQLilDfcgzj3+Ku4zKdKomuazxzDv4Y9HGGlsCghF9bgRqwbFDeEFGRHPAydT0f8ez3FDSFJt6deht8sZ1uxbqyM84JPk7jpafg1geUmAyudJM7bUe8Riw8eg4WqsiN8P8PfyPdE1g2KG0IKsiMW58XnDCeo7yhuCEm+TR1meB4v/T8skSPLwvsVsLj5CXnMD4nnT0V/ZdgpYt5dDL8bTneEyRLy+5Hnh1iZJd/1MOyKv3QqprghJN864ksNG3VHQ3FDSFralvix7WHIxAveFzgfi3WngMRNB8M3yGODKw9MRW9QFqaOEfOeiympwY6w3ZT16mbDEXiGH1Q53B+2xw6huCEk2c5XVkG8Zzs9UtwQkva21lRN/QiPB60uSrO4KYdNAHPhe9M2IJ5/nbeibKiHe5MpqdfE+usIP9ayVp0GK5KUwyj0O7kQXruzjlDcEJLOzlbm1w90hFHcEJL+NieOu1eol/6Y/BY3yGcfwz/IJ0e3aVxDloJ/jfB7o0wXmU83TEkFrZJajfx+dz0nprQ+Rpwn4hwFQShuCAnrnNYZLgsIuwydzpOpbvlOCMnTthoqq8WJBSFukNcpmEKSvB4yHA3rynq1iZ+wJmJ+Jxr+CppWUtNcIpraBMRZhTgivMayflDcEJJqB3swRk2DsE9FC4sb1fELO+O7qiw7QtLS/hahfa0tKHGD/EbhGIcvwKXYYG8ehM8vUXxg1Cqpx4LOkoIfXy6EXOOAOHtCIEm8RawbFDeEpNLByaZej8Y4L8ZnFsuPkLS0wbFoUysLUtxYfUAJ9e/H1ZRVmQjpu2IV2LyQOFcoH556AXFaqz14TmPdoLghJJWOrQRO4d2EM2FcfIcO5xdsqy7f7cfyIyQtbXBE0FlOBSFurGsciPylzXePmOYk7J3TPUEc34m5XUCcGrAO81gGihtCCqTzXafOluJeFISkt33NwaaZDbanuDGfJuocucMjpimL6ShxAi4dEq83nIllumtcQJy6uL5s9Lcr6wbFDSH53fleoVZLVWCZEJK2tlUVwuC4CHHzTdzIiinDg8hbzpPLiJiuO6w2CxLEK4kjKCT/cwLidID4uStMKBGKG0LS1fFxKTghybWddoZzMS1T1wqrZ7gY57iVjJjfHWiL10aIW951DIIjnlhsHoGwmB3z+ebC36ZLhLitDJ9iM7/OjvCFmLbqwbpDcUNIQXTQG9RqKYobQqK3nf2UE/77EDmHYOn09YYZMawkbdVeMC+ETWPJXjLYLO9rWGLKOuLIyscTsILpOdfOwhHE0yZYnspETDPU8CV899rjO/H7m4nvRrDeUNwQUlAdtDgcb8Yp4RVZJoREbjsVDdMhAr6DU7445GeJuIiYh0zXnIPpms/RFj9He1xt7xsDsXCjtbpxAsLkUMypsBjJ1NZFWK1VNoln6wBhNDNmurawZt0ny98NZxhO9cUOobghpKA6aNnHooJs3c7yICSpNlQabahC1CkolbYcNvurrfIQ6oj1JsAq0xXCYT426TtfhdVAuippeKaKUS1PjvQ18Fx1WUcobgghhJA4IuI8w1KWBaG4IYQQUhyEjew4/GqUU8cJobghhBBS2IXNYKyumsryIBQ3hBBCirKoKYPz4rJpsSEUN4QQQoqLwKnGciDFWtxkZWWNPP3009dkZmYSQgjZAVi8ePFK0/evYlkULbKzs+XvKTk5OSUpbhKLm5rLli1rbf4SQgghpHDTLNnl9ZyWIoQQQgihuCGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIIxQ0hoZU57yF9PpV4gCYhBdoGSyaRTg61LJ+OVTfq4FxXX1AiJF0GDuiUwzEr8PekuCGkMHSqywybHXxkGMYyIiRf218JwyVoc8Njpq1veNbwoqFRivfRBvnY/cBnhmtF4ASk28Mg/7NGTiQ3PGyYnepJ5ITihpBUOrSOhj8MuQ7eMFRnORGSr21wkmpz42OmPQ/pvjQ0S/E+Vgb0A8LsgDQLcFjnUPXdRMOfhvvFmsPfmOKGkO3RsV5geM1wqYMxLCNC8rX9ySZunyoRMTZG2vGGf5FOrKxNU7iPdob3DNc5+gGxyNRzpNkH1z7YETYdYXcHWXwIxQ0h+dWxdjN8aOjJ8iCkwNuf+MnchDb4cxxxA4urWEzeRLqPUxQ3YgG6KUb8OhBDHxiqOsKrYNAk9zaTvzfFDSEF2bleZljPsiBku7S/kw0PGg6KI27Mp6zhDlhUMlMVN+azM0TSrjHS7Ivr3hjkyGw+FyHO8zzck+KGkILqWMV58EeMvFYZhhhqsWwIKZD218vwtqGroY/hrxji5jjD07D8zE+DuMmG351MIR0tYidCmotx3XUhcY5CnN8Nu/F3p7ghJL87VlmdcbrDaVBWSkwujAe5EVKM2l9FWGyy8e+hUcWN+XSCKBqGf5+airiBz88nVj8gQucqQ5eQ/uNWxL0+aIm4+eyt8jyCvz3FDSH53blWwcjrScM7DpFzjaEyy4qQfGl/pxge85dKi1CJIm5kDxxMR61W3y1KUdzItR81bDJ8Z/UDX8tKrgBxc4uacqoSkPcQldd8/vYUN4QUVCcrnVQjwzjMj/+lOqPrXI6ChJCU2txwbLGwiyUwoogbmT66T/uvpCpuVD6yUd8uhmOwb47fD/wkS7utuBmw7Ej4tyEWngkqn5P5+1PcELK9Ol4Zab2rOqS5LBdC0ta+ahpeMhxvfZ9Q3JjPICz37mF9nxZxY+Uplt0lhn+Qt0xbtbbiHJFIuJjPVBVnCusAxQ0h27MD7qSmql7iLqOEpK1tyXLr2w2l4ogbiA2xpsxzhKVd3Ki8FypxcrxDqPkWnq9sh2Hz6WC4F+G/xVmJRShuCMmvTvhQdErfSyfFMiEk5TYl01GvuHYRlhe/Ejd7OsJlOur2gHxPUZv41U7zPcuS8weQ/4WO8F3g3OxPX8kxLicY1sIn5wuEvc+diiluCCkMHXFlbBAmHdMeLBNCUmpPDWEFXW1ogd2ANTJ98zfa2zH4ril8W/bADsYHytSQI+25SPe5YXd8VyeN934g8r9TDuh0hDc2nAaR8yWOXJB9e/qrVVhnsB5Q3BBSWDrka9Ax9WJ5EJJSW5occmZTEJtwQvdFSaQ9J4333g1WpZtippulVlx1Zj2guCGksHTI63EacG2WByEptaUh2HbhKcMzDt5UZ0S9je8uFEsJRMKT2LTPlXaz2pvmRXw3M433Lj54v4iDcYw0/tEMcl+nsA5Q3BBSWDpj2U/jOdm5mOVBSL63t0HK52ZEzLQLlc9N3Xy4t3GY8uoSI81ZuCfZ6K8cf2OKG0IKS2cr+1O8bC//JITkS3vTOxSPiZlW71DcJB8GOTfGGeTIqircz4N0Iqa4IaQgO9IMOAleARFTwgofhhUSQ1hehBRIm4y0iV9A2oRLwXHcQ3XH9w3g5Cxny7W1wqpg9dM6SR+xX5mP6TU56bwef1uKG0IKsiMtZbhZOR/ehwPupokjIhyJe7OsCCmwNjlCtcfxMdOepvaaaeYI3ws+Pd8jbgUV1ltd93uInMPh55ODE8fLJ7h+fcN+OHTzPVhuSvF3pbghZHt0pnJY3hrDh4ZvsIW6mJ/355lShBR4e9wVe8F85B+IGSPtbKQTp+OGVpg+JsHnEBVeEodb3o89aX6AEFpu74TsuG53w/kQQddigNSMvyfFDSGFoVMt48PyIGS7tcMSqi2WiJm2pEqb4QhvbzjTcKLhLplmcsTJiHt9cRQWB2bXdBehuCGEEEIKSkSJf81KlgWhuCGEEFIchE1fw2uyczDLg1DcEEIIKerCRpaa3ybHPLA8CMUNIYSQoixqSmHbh8WJHIQJobghhBBSVAROVZYDKfLiJjMzc9SKFSvOycrKIoQQsoOTnZ29atGiRWtYFoWPJUuWnLNw4cKsnJyckhQ3CTAFVm3ZsmVNzV9CCCGEFGIyMzMbupbwU9wQQgghhFDcEEIIIYRQ3BBCCCGE4oYQQgghhOKGEEIIIYTihpAi2YA8r4KhLMuCEEIobsiO8eLvYJhg2N8w2WI/hO1rOMgKOxDfjzZUKYTPVcUwwjDP8I5hBn9vUkTbaHu0Q2GwnJSdQl5yundvtOGphgYhcSsZ9jEcbhge9yTxkHy7qOfpn2JefZFP9ZjpZFflMYYh8v+sZxQ3pPh1nKcZcsHvht8UuYo/A8L+kc6qkD2TdMrHGt5S9zmXvzcpYm2znSEHbU+3xScNU2LmVdWwwPC44RnDJYajDfUD4u9leNCwTK5lWGO4w9A5hedpabjRepbf8d3OSQ7MfkI+PWOmnYJ0rxsqs75R3JDi14GeZfgKlpjKmMLx8Tuiz6RTs8I6Gq4x/GUYWMieqQSeRUZ13+MZTuDvTYqYteZDww+GqwznOYTBCRHz2sOwyfALzn+qnSD+/hBUp1ptagPuqVOSwkZOC38Rwkqe5zn1LC8GCa2A/MpCbEna/xm6x0jbxvAp0orYq8Q6R3FDil8neplYOQLCNqIDkI6gRUAHc7OM8tJ0L2Iy3zWuiTkkv1aGzyluSBFrk2UMt6BttbLCZCp4M+r0r4mmdcznMMMfGMAMjXDt1oYvDe/Z7RDTSWKpfTaOIMBAQ/qZhdpKIvkbrlQCZ0GMPI9X6X6MKm4wHaVFIsUNxQ0ppp3obLsDVeHXogOQzrRNQJyDZaSXpvvpis6uWpry28nwBcUNKWLtsj+sGxUCwg81/I16vTYkn2NgWZWpmz0iXFesMxci3+UBg5kHET45xvM0MewdECbHAryPPK+ImN+emHK+3vAvni+quFkEK9Y9FDcUN6T4dqJiKakRdOZIRHFTOV0nAqOzEn+C8hQ3ZAdulwPCfEjgLP8S6rVYd0o64gyHP4vEmR/xus0xBS1ppgXEWY3wR9IhCqTvgZUqV0+DhcSvCZ+haVjkIOl+jiJuUK5vw6H6PIobihuy43ayCcVNgvSlMdorFSHuHFzr3oiirCwoQXFDdsC26U8Z59iDE7F8QgDk4m+liHlOVosHhgXEORJxxBeoW5qe5S7D1+IgHCGuiKvb8P+HRhU3cKh+1J/6EisRxQ3FDaG4iSVuzKeH4XzDNzAZvwNHxp0D4l6m5sBfQaclo7KRMnWm4oo/wFLk9xM6WOm8j3NNZVHckGLcNq9BvV7oCDtWtafDY+R5JtJ8FeQ0jFVU/yLeYWl4jp3gpDwtQtw9YXnpZAmtKOJG+o0HfKuw+aynuKG4IRQ3kcWN+czCqowHsD/GEfj/XIid/az4/WFivg9x3pA9aQzT4TxZFvGGGj6BQ+Ny7NGxQpnec+wlnRQ3pJi2S1mt+Dz8bno7LBRPoM6/amiG1VLiS3Or4VLDWEee4m9zE9J9IOkCrj0cbTDydFfIc1SCyDg5Qtx6hqcNMx1WpFBxYz67o1/prb6juKG4IRQ30cQNhE0ulq6WVN+XRaeaC+Ez3JF2BcLvCOgEn3GtqJAOVo1Sh1LckB2gXfaAwNhgT/nKtgxYRZWLpdfrYOW5wfCCaivyfS2rjT2JsLdD9r/pCzEh8U5P8v4rwip7G/KRJeHjQuJn4FmvtL5PKG7Mpy5E3jTre4obihtCcZNY3MAZ8UvsOdHOEV4LG2blYtRZ2wo/y/e5sXdghdOzv6LiKCtsF7WR10SKG7IDtMtzMUjo4AibogSM+LIMUWHiq5apws/1fdawMMAXN+8E7VxsPv1wbYl3RhL33gLT0JutPXtErB0ZkOZgWF6aJiFuLoZFqiTFDcUNIcmIm3mJHBix26nfmY2JKm4Qvj/S2x3czmqjvn0obkgxb5M98TKfGRC+WLWxIQFxrlO7Aw+IKW5GqmXoyYib0hjoNMHU8/Pqfr+y/fLMpzGWfU9y5BUqbmT5ueFd8dVzhFHcUNwQiptwcSNixHA/4l4bEm9PbCgm8VbHETeOvJrg7KgLlRme4oYU5/ZYHv40F4bEWa2mf/sExNlX+c1kK6vO/RGmpYYrh+KFaXimmsrXJ8+0M/yALrf7ChU+CWl+sjcZFXEGsbZPQNqLkPYh1i2KG0JxExSvMZwQJe6GkHitlDn6mmTEjfk0gpXoHGxSNg7LSCluSHFvj2fiyIGKIXFWob4HLq3GFLLfDter79fhu49cO5IrYZQLgXNwmp6rHaa0Jd+zrGv9An+9LFilNLerpesX4btxEEVnYQHDUmzcZ6d9GWk/gUV4cdzzqQjFDSn+4qa5OqvljqB9bbAb6Qeu3UgjTEuVgBlazNgnG+ooAcNpKVLc2+JRhrvFQTZBvJNR37/3Ag6jxBTU04h3sfren+b51gs4DFfakZoK6pnG5/P37Vmpvlth+eVE4V5YoZ5MIu0C1jWKG0JxY3eW/mqml/UqDIfV5UPEOyWquMF5MP6I9AgrrAvFDSnm7XB/HBfQPELcPXHkwl9BZ77h5X8n2sVJ6vuO2Dvqn5C0p3lbD7qslcZnXIN8Z6jvukHUBXE10vyB+zoKy74zMH0WltYXd+9hledRUTYRJBQ3ZAcSN4jrm7R/MwwKiNMNq6ly7R1Qlbi5xyFuxqj9N2pYYR2VuBlPcUOKWRuciJ11O4XE+W8XcOxzswl1fklA/KpYHi2ioJf6vjSWjG8z+EB4CeyVk/b2BMvNn16ME8fN50Dlc9My5vUups8NxQ3ZcTvWjUrctE4QV6+iuCAgzli1r0VVK+wchN1t7ZEje2IsUfPjDax0ck7MjwifYoW19baeCn48f1NSxNrfEG/LeWstQuLInjdzPXUem/KLkd2+qzvStEFbvdxxdMMQWG4eErHjSPcTfHLqxnyWWkG+Qt6WA3N/DRJjIXlG3qHYkZarpShuyA7cud6oVl70SBC3NHYJzoV1ZoQVXgr5/WEvA0f4GUj7sYgSfCcnlvdRnZiQqdKMwM7G/gqs6fDrmaQ6Y9/ZeB5/U1KE2t4ItIULsSroMAcLEGeaI70/WFhufV8em2w+GbIiahHSjrO+vwx9wUhHGlkxOR731dAKG40ByCaE17IGRW8j73Ixy4jihuKGkMiNvikExWmWs52M5AZLJ+IfieBIWx/TSn6HczQExi4Ygf6l59SttHrzMZkHfwmdcGlc81cV/gysP3ej4/8Y34uV5hEc1SArMNaqNB/jhVGHvzMpxO1Ppn4OiuEE+4UtJpSIOQN7x6xCm+6LNrHRlUalLSO7D2Pq6giklbyekqMcAtIsUff0krb0Yr+Zn1T412jDssngYxiUlEiirI5TefaKmfYmtYtzZdY9ihuyY4wYl6JDPAPLJJfj38tgAq8ekl72rViIjlFvznWzODuGpJPt389X+2+IlaeJCp+EEZ6f53q/g1b+Pm/4RzBgV9OVuPdl6ll24e9MCnH7EzF/LJZ9+20vjPEJ8hM/t2y06VOCxElA2n4QLZL2kJDNOTOUtedbDEQWW3FkgHISVkCdg8HT+LBl7RHur7daxt0wZtqJSCuOxGVY9yhuCInaedSAxaanP80UcdQqOw53DghvgM66nfV9FXxfk2VPyHYTZV1xvMJae6sHQihuCCGEFGWhcwMd+AnFDSGEkOIibObCj6YRy4NQ3BBCCCmqgiYDu5Rn4RiEViwXQnFDCCGkqAscWRE1mGVBiqy4yczMbJWdnd3J/CWEEEI6rVmzpt0ll1zSeuXKle1ZHoULeV9nZWW1y83NzaC4CRc3M5YuXXqG+UsIIYSQQowRN/J3fk5OTkmKG0IIIYQQihtCCCGEEIobQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIobgghhBBCKG4IIYQQQihuCCGEEEJi83++17+hf9GNAAAAAABJRU5ErkJggg=="/>
					</table-wrap>
				</p>
			</sec>
			<sec>
				<title>4.3 Caso 2: Minimización de Costo con Penalización de Emisiones</title>
				<p>En este caso, se minimiza el costo total considerando penalizaciones de emisiones. La <xref ref-type="table" rid="t7">Tabla 7</xref> muestra los resultados, con un costo total de $16,317.16 y emisiones de 1,111.61 kg, lo que refleja una reducción tanto en costos como en emisiones en comparación con el Caso 1.</p>
				<p>
					<table-wrap id="t7">
						<label>Tabla 7:</label>
						<caption>
							<title>Resultados del caso 2 correspondiente a la minimización de costo de generación considerando las penalizaciones por emisiones</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</table-wrap>
				</p>
				<p>La <xref ref-type="fig" rid="f9">Figura 9</xref> presenta una comparativa de los costos entre ambos casos, y la <xref ref-type="fig" rid="f10">Figura 10</xref> compara las emisiones totales, mostrando que el escenario con penalización es más eficiente en términos de costos y sostenibilidad ambiental.</p>
				<p>
					<fig id="f9">
						<label>Figura 9:</label>
						<caption>
							<title>Comparativa de costos</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
				<p>
					<fig id="f10">
						<label>Figura 10:</label>
						<caption>
							<title>Comparativa de emisiones</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>5. CONCLUSIONES Y RECOMENDACIONES</title>
				<p>Se ha logrado establecer un modelo matemático que relaciona los costos de generación y las emisiones de gases producidos por las centrales de generación. Este modelo ha sido utilizado en el proceso de optimización para determinar la distribución óptima de las potencias de los generadores, buscando minimizar tanto los costos de operación como las emisiones.</p>
				<p>La metodología de flujo óptimo de potencia con consideración ambiental ha sido aplicada a casos de estudio específicos, como se muestra en las figuras presentadas. A través de estas aplicaciones, se ha evidenciado el efecto positivo de la optimización en la reducción de emisiones a lo largo de las iteraciones. Además, se ha mantenido la estabilidad de los costos de operación, demostrando la eficacia de la metodología en alcanzar los objetivos de eficiencia económica y sostenibilidad ambiental.</p>
				<p>El Caso 2, demuestra un perfil de emisiones más bajo que el Caso 1, lo cual sugiere una mayor eficiencia ambiental. Esto podría deberse al uso de combustibles más limpios, una mayor participación de energías renovables en la matriz energética, o una operación y mantenimiento más eficientes de los equipos de generación.</p>
				<p>La diferencia en las emisiones entre los dos casos podría tener implicaciones significativas en términos de cumplimiento regulatorio, especialmente en jurisdicciones con estrictas políticas de emisiones. El Caso 2 podría beneficiarse de incentivos por bajas emisiones, mientras que el Caso 1 podría enfrentar tarifas o sanciones más altas debido a su mayor impacto ambiental.</p>
				<p>El Caso 1 incurre en un costo total más alto que el Caso 2. Esto sugiere que las prácticas de operación, la eficiencia de los generadores, el precio del combustible utilizado o la mixtura energética en el Caso 1 son menos favorables desde el punto de vista económico en comparación con el Caso 2. Esta diferencia en los costos totales podría justificar una evaluación detallada de las estrategias de operación y de la gestión de activos para identificar áreas de mejora y reducir costos en futuros periodos operativos.</p>
				<p>Se recomienda implementar estrategias de optimización de costos y emisiones en la planificación operativa de las plantas de generación a largo plazo. Dado que el modelo matemático optimiza la distribución de potencia minimizando tanto costos como emisiones, su aplicación permitirá una gestión más eficiente de los recursos y contribuirá al cumplimiento de los objetivos económicos y ambientales, garantizando un sistema de generación más sostenible.</p>
				<p>Es fundamental promover el uso de energías renovables y combustibles más limpios en la matriz energética. Los resultados del Caso 2, que demuestran un menor impacto ambiental, sugieren que la incorporación de estas fuentes podría reducir significativamente las emisiones y mejorar la eficiencia operativa. Además, el aumento de la participación de energías renovables maximizará los beneficios ambientales y permitirá acceder a posibles incentivos gubernamentales.</p>
				<p>Para mejorar la eficiencia y reducir costos operativos, se recomienda ajustar la política de mantenimiento y operación de los generadores. La diferencia en los costos entre los casos muestra la importancia de una operación y mantenimiento efectivos. Por lo tanto, un programa de mantenimiento preventivo y predictivo en los generadores, con especial enfoque en aquellos con mayor consumo de combustible y emisiones, es crucial para optimizar su rendimiento y minimizar costos.</p>
				<p>Es importante evaluar el impacto de las restricciones ambientales en el diseño de estrategias de despacho de carga, ya que las restricciones de penalización por emisiones influyen significativamente en el comportamiento del sistema. Considerar estas limitaciones en la planificación podría facilitar el cumplimiento de políticas de emisiones estrictas, evitando sanciones y accediendo a incentivos económicos por mantener bajas emisiones en el sistema de generación.</p>
				<p>Por último, la metodología utilizada en este estudio podría servir como base para desarrollar modelos de simulación que permitan a los reguladores evaluar el impacto de diferentes políticas ambientales y tarifas en el sector eléctrico. Esto contribuirá a la toma de decisiones informadas y permitirá crear incentivos efectivos que promuevan prácticas sostenibles en la generación de energía, beneficiando tanto al medio ambiente como a la economía del sector.</p>
			</sec>
		</sec>
	</body>
	<back>
		<ack>
			<title>AGRADECIMIENTOS</title>
			<p>Mi sincero agradecimiento a Juan Pablo Palacios Solórzano, PhD., MSc., cuya guía experta y apoyo han sido una fortaleza para el éxito de este trabajo investigativo.</p>
		</ack>
		<ref-list>
			<title>REFERENCIAS BIBLIOGRÁFICAS</title>
			<ref id="B1">
				<label>[1]</label>
				<mixed-citation>[1] F. Ruiz-Tipán and A. Valenzuela, &quot;Literary review of economic environmental dispatch considering bibliometric analysis,&quot; Iteckne, vol. 19, no. 1, 2021. doi: 10.15332/iteckne.v19i1.2631</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Ruiz-Tipán</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Valenzuela</surname>
							<given-names>A.</given-names>
						</name>
					</person-group>
					<article-title>Literary review of economic environmental dispatch considering bibliometric analysis</article-title>
					<source>Iteckne</source>
					<volume>19</volume>
					<issue>1</issue>
					<year>2021</year>
					<pub-id pub-id-type="doi">10.15332/iteckne.v19i1.2631</pub-id>
				</element-citation>
			</ref>
			<ref id="B2">
				<label>[2]</label>
				<mixed-citation>[2] F. Ruiz-Tipán and A. Valenzuela, &quot;Despacho económico en centrales de generación térmicas considerando restricciones económicas y ambientales para la operación en isla de una red eléctrica industrial,&quot; Brazilian Applied Science Review, pp. 851-871, 2022. Doi: 10.34115/basrv6n3-002</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Ruiz-Tipán</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Valenzuela</surname>
							<given-names>A.</given-names>
						</name>
					</person-group>
					<article-title>Despacho económico en centrales de generación térmicas considerando restricciones económicas y ambientales para la operación en isla de una red eléctrica industrial</article-title>
					<source>Brazilian Applied Science Review</source>
					<fpage>851</fpage>
					<lpage>871</lpage>
					<year>2022</year>
					<pub-id pub-id-type="doi">10.34115/basrv6n3-002</pub-id>
				</element-citation>
			</ref>
			<ref id="B3">
				<label>[3]</label>
				<mixed-citation>[3] Y. Bai, X. Wu, and A. Xia, &quot;An enhanced multi‐objective differential evolution algorithm for dynamic environmental economic dispatch of power system with wind power,&quot; 2020. Doi: 10.1002/ese3.827</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Bai</surname>
							<given-names>Y.</given-names>
						</name>
						<name>
							<surname>Wu</surname>
							<given-names>X.</given-names>
						</name>
						<name>
							<surname>Xia</surname>
							<given-names>A.</given-names>
						</name>
					</person-group>
					<article-title>An enhanced multi‐objective differential evolution algorithm for dynamic environmental economic dispatch of power system with wind power</article-title>
					<year>2020</year>
					<pub-id pub-id-type="doi">10.1002/ese3.827</pub-id>
				</element-citation>
			</ref>
			<ref id="B4">
				<label>[4]</label>
				<mixed-citation>[4] Z. Hu, Z. Li, C. Dai, X. Xu, Z. Xiong, and Q. Su, &quot;Multiobjective grey prediction evolution algorithm for environmental/economic dispatch problem,&quot; IEEE Access, vol. 8, pp. 84162-84176, 2020. Doi: 10.1109/ACCESS.2020.2992116</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Hu</surname>
							<given-names>Z.</given-names>
						</name>
						<name>
							<surname>Li</surname>
							<given-names>Z.</given-names>
						</name>
						<name>
							<surname>Dai</surname>
							<given-names>C.</given-names>
						</name>
						<name>
							<surname>Xu</surname>
							<given-names>X.</given-names>
						</name>
						<name>
							<surname>Xiong</surname>
							<given-names>Z.</given-names>
						</name>
						<name>
							<surname>Su</surname>
							<given-names>Q.</given-names>
						</name>
					</person-group>
					<article-title>Multiobjective grey prediction evolution algorithm for environmental/economic dispatch problem</article-title>
					<source>IEEE Access</source>
					<volume>8</volume>
					<fpage>84162</fpage>
					<lpage>84176</lpage>
					<year>2020</year>
					<pub-id pub-id-type="doi">10.1109/ACCESS.2020.2992116</pub-id>
				</element-citation>
			</ref>
			<ref id="B5">
				<label>[5]</label>
				<mixed-citation>[5] F. Paquin, J. Rivnay, A. Salleo, N. Stingelin, and C. Silva, &quot;Multi-phase semicrystalline microstructures drive exciton dissociation in neat plastic semiconductors,&quot; J. Mater. Chem. C, vol. 3, no. 1, pp. 10715-10722, 2015. Doi: 10.1039/b000000x</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Paquin</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Rivnay</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Salleo</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Stingelin</surname>
							<given-names>N.</given-names>
						</name>
						<name>
							<surname>Silva</surname>
							<given-names>C.</given-names>
						</name>
					</person-group>
					<article-title>Multi-phase semicrystalline microstructures drive exciton dissociation in neat plastic semiconductors</article-title>
					<source>J. Mater. Chem. C</source>
					<volume>3</volume>
					<issue>1</issue>
					<fpage>10715</fpage>
					<lpage>10722</lpage>
					<year>2015</year>
					<pub-id pub-id-type="doi">10.1039/b000000x</pub-id>
				</element-citation>
			</ref>
			<ref id="B6">
				<label>[6]</label>
				<mixed-citation>[6] PSR, &quot;Modelo NCP,&quot; 2021.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>PSR</publisher-name>
					<source>Modelo NCP</source>
					<year>2021</year>
				</element-citation>
			</ref>
			<ref id="B7">
				<label>[7]</label>
				<mixed-citation>[7] E. L. Ikpendu and D. Ahmed, &quot;An Overview of the Cosmological Big Bang Theory of the Universe,&quot; vol. 18, no. 1, pp. 105-124, 2020.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Ikpendu</surname>
							<given-names>E. L.</given-names>
						</name>
						<name>
							<surname>Ahmed</surname>
							<given-names>D.</given-names>
						</name>
					</person-group>
					<article-title>An Overview of the Cosmological Big Bang Theory of the Universe</article-title>
					<volume>18</volume>
					<issue>1</issue>
					<fpage>105</fpage>
					<lpage>124</lpage>
					<year>2020</year>
				</element-citation>
			</ref>
			<ref id="B8">
				<label>[8]</label>
				<mixed-citation>[8] A. Srivastava, D. K. Das, and P. K. Gupta, &quot;A quantum class topper optimization algorithm to solve combined emission economic dispatch problem,&quot; Evol Intell, vol. 15, no. 1, pp. 513-527, 2022. Doi: 10.1007/s12065-020-00526-1</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Srivastava</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Das</surname>
							<given-names>D. K.</given-names>
						</name>
						<name>
							<surname>Gupta</surname>
							<given-names>P. K.</given-names>
						</name>
					</person-group>
					<article-title>A quantum class topper optimization algorithm to solve combined emission economic dispatch problem</article-title>
					<source>Evol Intell</source>
					<volume>15</volume>
					<issue>1</issue>
					<fpage>513</fpage>
					<lpage>527</lpage>
					<year>2022</year>
					<pub-id pub-id-type="doi">10.1007/s12065-020-00526-1</pub-id>
				</element-citation>
			</ref>
			<ref id="B9">
				<label>[9]</label>
				<mixed-citation>[9] J. Montano et al., &quot;Application of the arithmetic optimization algorithm to solve the optimal power flow problem in direct current networks,&quot; Results in Engineering, vol. 16, no. Dc, 2022. Doi: 10.1016/j.rineng.2022.100654</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Montano</surname>
							<given-names>J.</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Application of the arithmetic optimization algorithm to solve the optimal power flow problem in direct current networks</article-title>
					<source>Results in Engineering</source>
					<volume>16</volume>
					<year>2022</year>
					<pub-id pub-id-type="doi">10.1016/j.rineng.2022.100654</pub-id>
				</element-citation>
			</ref>
			<ref id="B10">
				<label>[10]</label>
				<mixed-citation>[10] M. Sulaiman, S. Ahmad, J. Iqbal, A. Khan, and R. Khan, &quot;Optimal operation of the hybrid electricity generation system using multiverse optimization algorithm,&quot; Comput Intell Neurosci, vol. 2019, 2019. Doi: 10.1155/2019/6192980</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Sulaiman</surname>
							<given-names>M.</given-names>
						</name>
						<name>
							<surname>Ahmad</surname>
							<given-names>S.</given-names>
						</name>
						<name>
							<surname>Iqbal</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Khan</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Khan</surname>
							<given-names>R.</given-names>
						</name>
					</person-group>
					<article-title>Optimal operation of the hybrid electricity generation system using multiverse optimization algorithm</article-title>
					<source>Comput Intell Neurosci</source>
					<volume>2019</volume>
					<year>2019</year>
					<pub-id pub-id-type="doi">10.1155/2019/6192980</pub-id>
				</element-citation>
			</ref>
			<ref id="B11">
				<label>[11]</label>
				<mixed-citation>[11] M. J. Kim, T. S. Kim, R. J. Flores, and J. Brouwer, &quot;Neural-network-based optimization for economic dispatch of combined heat and power systems,&quot; Appl Energy, vol. 265, no. February, p. 114785, 2020. Doi: 10.1016/j.apenergy.2020.114785</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Kim</surname>
							<given-names>M. J.</given-names>
						</name>
						<name>
							<surname>Kim</surname>
							<given-names>T. S.</given-names>
						</name>
						<name>
							<surname>Flores</surname>
							<given-names>R. J.</given-names>
						</name>
						<name>
							<surname>Brouwer</surname>
							<given-names>J.</given-names>
						</name>
					</person-group>
					<article-title>Neural-network-based optimization for economic dispatch of combined heat and power systems</article-title>
					<source>Appl Energy</source>
					<volume>265</volume>
					<fpage>114785</fpage>
					<lpage>114785</lpage>
					<year>2020</year>
					<pub-id pub-id-type="doi">10.1016/j.apenergy.2020.114785</pub-id>
				</element-citation>
			</ref>
			<ref id="B12">
				<label>[12]</label>
				<mixed-citation>[12] L. F. Grisales, B. J. Restrepo Cuestas, and F. E. Jaramillo, &quot;Ubicación y dimensionamiento de generación distribuida: una revisión,&quot; Ciencia e Ingeniería Neogranadina, vol. 27, no. 2, pp. 157-176, 2017.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Grisales</surname>
							<given-names>L. F.</given-names>
						</name>
						<name>
							<surname>Cuestas</surname>
							<given-names>B. J. Restrepo</given-names>
						</name>
						<name>
							<surname>Jaramillo</surname>
							<given-names>F. E.</given-names>
						</name>
					</person-group>
					<article-title>Ubicación y dimensionamiento de generación distribuida: una revisión</article-title>
					<source>Ciencia e Ingeniería Neogranadina</source>
					<volume>27</volume>
					<issue>2</issue>
					<fpage>157</fpage>
					<lpage>176</lpage>
					<year>2017</year>
				</element-citation>
			</ref>
			<ref id="B13">
				<label>[13]</label>
				<mixed-citation>[13] S. M. Shaahid and I. El-Amin, &quot;Techno-economic evaluation of off-grid hybrid photovoltaic-diesel-battery power systems for rural electrification in Saudi Arabia-A way forward for sustainable development,&quot; Renewable and Sustainable Energy Reviews, vol. 13, no. 3, pp. 625-633, 2009. Doi: 10.1016/j.rser.2007.11.017</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Shaahid</surname>
							<given-names>S. M.</given-names>
						</name>
						<name>
							<surname>El-Amin</surname>
							<given-names>I.</given-names>
						</name>
					</person-group>
					<article-title>Techno-economic evaluation of off-grid hybrid photovoltaic-diesel-battery power systems for rural electrification in Saudi Arabia-A way forward for sustainable development</article-title>
					<source>Renewable and Sustainable Energy Reviews</source>
					<volume>13</volume>
					<issue>3</issue>
					<fpage>625</fpage>
					<lpage>633</lpage>
					<year>2009</year>
					<pub-id pub-id-type="doi">10.1016/j.rser.2007.11.017</pub-id>
				</element-citation>
			</ref>
			<ref id="B14">
				<label>[14]</label>
				<mixed-citation>[14] I. Gonzalez and T. Sonja, &quot;Review on generation and transmission expansion co-planning models under a market environment,&quot; 2019.</mixed-citation>
				<element-citation publication-type="other">
					<person-group person-group-type="author">
						<name>
							<surname>Gonzalez</surname>
							<given-names>I.</given-names>
						</name>
						<name>
							<surname>Sonja</surname>
							<given-names>T.</given-names>
						</name>
					</person-group>
					<source>Review on generation and transmission expansion co-planning models under a market environment</source>
					<year>2019</year>
				</element-citation>
			</ref>
			<ref id="B15">
				<label>[15]</label>
				<mixed-citation>[15] F. Ruiz-Tipán, C. Barrera-Singana, and A. Valenzuela, &quot;Reactive power compensation using power flow sensitivity analysis and QV curves,&quot; 2020 IEEE Andescon, Andescon 2020, Doi: 10.1109/ANDESCON50619.2020.9272113</mixed-citation>
				<element-citation publication-type="confproc">
					<person-group person-group-type="author">
						<name>
							<surname>Ruiz-Tipán</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Barrera-Singana</surname>
							<given-names>C.</given-names>
						</name>
						<name>
							<surname>Valenzuela</surname>
							<given-names>A.</given-names>
						</name>
					</person-group>
					<source>Reactive power compensation using power flow sensitivity analysis and QV curves</source>
					<conf-name>2020 IEEE Andescon</conf-name>
					<conf-sponsor>Andescon</conf-sponsor>
					<conf-date>2020</conf-date>
					<pub-id pub-id-type="doi">10.1109/ANDESCON50619.2020.9272113</pub-id>
				</element-citation>
			</ref>
			<ref id="B16">
				<label>[16]</label>
				<mixed-citation>[16] W. Gu et al., &quot;Modeling, planning and optimal energy management of combined cooling, heating and power microgrid: A review,&quot; International Journal of Electrical Power and Energy Systems, vol. 54, no. 2014, pp. 26-37, 2014. Doi: 10.1016/j.ijepes.2013.06.028</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Gu</surname>
							<given-names>W.</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Modeling, planning and optimal energy management of combined cooling, heating and power microgrid: A review</article-title>
					<source>International Journal of Electrical Power and Energy Systems</source>
					<volume>54</volume>
					<year>2014</year>
					<fpage>26</fpage>
					<lpage>37</lpage>
					<pub-id pub-id-type="doi">10.1016/j.ijepes.2013.06.028</pub-id>
				</element-citation>
			</ref>
			<ref id="B17">
				<label>[17]</label>
				<mixed-citation>[17] Y. Wang, J. Qiu, and Y. Tao, &quot;Optimal Power Scheduling Using Data-Driven Carbon Emission Flow Modelling for Carbon Intensity Control,&quot; IEEE Transactions on Power Systems, vol. 37, no. 4, pp. 2894-2905, Jul. 2022. [Online]. Available: https://doi.org/10.1109/TPWRS.2021.3126701</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Wang</surname>
							<given-names>Y.</given-names>
						</name>
						<name>
							<surname>Qiu</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Tao</surname>
							<given-names>Y.</given-names>
						</name>
					</person-group>
					<article-title>Optimal Power Scheduling Using Data-Driven Carbon Emission Flow Modelling for Carbon Intensity Control</article-title>
				</element-citation>
			</ref>
			<ref id="B18">
				<label>[18]</label>
				<mixed-citation>[18] J. G. Yumbla Romero et al., &quot;Probabilistic Optimal Power Flow in Large Scale Electric Transmission Systems,&quot; IEEE Latin America Transactions, vol. 21, p. 12, Oct. 2023.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Romero</surname>
							<given-names>J. G. Yumbla</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Probabilistic Optimal Power Flow in Large Scale Electric Transmission Systems</article-title>
					<source>IEEE Latin America Transactions</source>
					<volume>21</volume>
					<fpage>12</fpage>
					<lpage>12</lpage>
					<month>10</month>
					<year>2023</year>
				</element-citation>
			</ref>
			<ref id="B19">
				<label>[19]</label>
				<mixed-citation>[19] F. Ruiz-Tipan and C. Barrera, &quot;Determinación de la compensación reactiva en paralelo en sistemas de transmisión usando resultados de sensibilidad y curvas QV,&quot; 2020.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Ruiz-Tipan</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Barrera</surname>
							<given-names>C.</given-names>
						</name>
					</person-group>
					<source>Determinación de la compensación reactiva en paralelo en sistemas de transmisión usando resultados de sensibilidad y curvas QV</source>
					<year>2020</year>
				</element-citation>
			</ref>
			<ref id="B20">
				<label>[20]</label>
				<mixed-citation>[20] S.-B. Barragán-Gómez and J. Robles-García, &quot;Costo por el soporte de voltaje de los generadores en sistemas eléctricos con despacho centralizado,&quot; 2006.</mixed-citation>
				<element-citation publication-type="other">
					<person-group person-group-type="author">
						<name>
							<surname>Barragán-Gómez</surname>
							<given-names>S.-B.</given-names>
						</name>
						<name>
							<surname>Robles-García</surname>
							<given-names>J.</given-names>
						</name>
					</person-group>
					<source>Costo por el soporte de voltaje de los generadores en sistemas eléctricos con despacho centralizado</source>
					<year>2006</year>
				</element-citation>
			</ref>
			<ref id="B21">
				<label>[21]</label>
				<mixed-citation>[21] IEA, &quot;CO2 Emissions in 2022,&quot; CO2 Emissions in 2022, 2023. [Online]. Available: <ext-link ext-link-type="uri" xlink:href="https://doi.org/10.1787/12ad1e1a-en">https://doi.org/10.1787/12ad1e1a-en</ext-link>
				</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>IEA</publisher-name>
					<source>CO2 Emissions in 2022</source>
					<comment>CO2 Emissions in 2022, 2023</comment>
					<ext-link ext-link-type="uri" xlink:href="https://doi.org/10.1787/12ad1e1a-en">https://doi.org/10.1787/12ad1e1a-en</ext-link>
				</element-citation>
			</ref>
			<ref id="B22">
				<label>[22]</label>
				<mixed-citation>[22] IEA, &quot;Emissions intensity and change in electricity generation,&quot; 2023.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>IEA</publisher-name>
					<source>Emissions intensity and change in electricity generation</source>
					<year>2023</year>
				</element-citation>
			</ref>
			<ref id="B23">
				<label>[23]</label>
				<mixed-citation>[23] W. Gu et al., &quot;Modeling, planning and optimal energy management of combined cooling, heating and power microgrid: A review,&quot; International Journal of Electrical Power and Energy Systems, vol. 54, pp. 26-37, 2014.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Gu</surname>
							<given-names>W.</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Modeling, planning and optimal energy management of combined cooling, heating and power microgrid: A review</article-title>
					<source>International Journal of Electrical Power and Energy Systems</source>
					<volume>54</volume>
					<fpage>26</fpage>
					<lpage>37</lpage>
					<year>2014</year>
				</element-citation>
			</ref>
			<ref id="B24">
				<label>[24]</label>
				<mixed-citation>[24] Y. Wang, J. Qiu, and Y. Tao, &quot;Optimal Power Scheduling Using Data-Driven Carbon Emission Flow Modeling for Carbon Intensity Control,&quot; IEEE Transactions on Power Systems, vol. 37, no. 4, pp. 2894-2905, Jul. 2022.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Wang</surname>
							<given-names>Y.</given-names>
						</name>
						<name>
							<surname>Qiu</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Tao</surname>
							<given-names>Y.</given-names>
						</name>
					</person-group>
					<article-title>Optimal Power Scheduling Using Data-Driven Carbon Emission Flow Modeling for Carbon Intensity Control</article-title>
					<source>IEEE Transactions on Power Systems</source>
					<volume>37</volume>
					<issue>4</issue>
					<fpage>2894</fpage>
					<lpage>2905</lpage>
					<month>07</month>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B25">
				<label>[25]</label>
				<mixed-citation>[25] REPSOL, &quot;Energía para nuestro día a día,&quot; 2023.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>REPSOL</publisher-name>
					<source>Energía para nuestro día a día</source>
					<year>2023</year>
				</element-citation>
			</ref>
			<ref id="B26">
				<label>[26]</label>
				<mixed-citation>[26] OMI, &quot;Los combustibles en la era de las bajas emisiones de azufre,&quot; Revista Ingeniería Naval, p. 2020, 2020.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>OMI</publisher-name>
					<source>Los combustibles en la era de las bajas emisiones de azufre</source>
					<comment>Revista Ingeniería Naval, p. 2020, 2020</comment>
				</element-citation>
			</ref>
			<ref id="B27">
				<label>[27]</label>
				<mixed-citation>[27] S. M. A. S. Technology, &quot;Factor de emisión CO2,&quot; pp. 4-7, 2022.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>S. M. A. S. Technology</publisher-name>
					<source>Factor de emisión CO2</source>
					<fpage>. 4</fpage>
					<lpage>. 7</lpage>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B28">
				<label>[28]</label>
				<mixed-citation>[28] Gobierno Del Ecuador&quot;Ministerio de Energía y Minas,&quot; , Informe 2022, 2022.</mixed-citation>
				<element-citation publication-type="other">
					<publisher-name>Gobierno Del Ecuador&quot;Ministerio de Energía y Minas,&quot;</publisher-name>
					<source>Informe 2022</source>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B29">
				<label>[29]</label>
				<mixed-citation>[29] A. Srivastava, D. K. Das, and P. K. Gupta, &quot;A quantum class topper optimization algorithm to solve combined emission economic dispatch problem,&quot; Evol. Intell., vol. 15, no. 1, pp. 513-527, 2022.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Srivastava</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Das</surname>
							<given-names>D. K.</given-names>
						</name>
						<name>
							<surname>Gupta</surname>
							<given-names>P. K.</given-names>
						</name>
					</person-group>
					<article-title>A quantum class topper optimization algorithm to solve combined emission economic dispatch problem</article-title>
					<source>Evol. Intell</source>
					<volume>15</volume>
					<issue>1</issue>
					<fpage>513</fpage>
					<lpage>527</lpage>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B30">
				<label>[30]</label>
				<mixed-citation>[30]. Montalvo et al ., &quot;Application of the arithmetic optimization algorithm to solve the optimal power flow problem in direct current networks,&quot; Results in Engineering, vol. 16, Dec. 2022. Doi: 10.1016/j.rineng.2022.100654</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Montalvo</surname>
							<given-names/>
						</name>
						<etal/>
					</person-group>
					<article-title>Application of the arithmetic optimization algorithm to solve the optimal power flow problem in direct current networks</article-title>
					<source>Results in Engineering</source>
					<volume>16</volume>
					<month>12</month>
					<year>2022</year>
					<pub-id pub-id-type="doi">10.1016/j.rineng.2022.100654</pub-id>
				</element-citation>
			</ref>
			<ref id="B31">
				<label>[31]</label>
				<mixed-citation>[31] A. Srivastava, D. K. Das, and P. K. Gupta, &quot;A quantum class topper optimization algorithm to solve combined emission economic dispatch problem,&quot; Evol. Intell. vol. 15, no. 1, pp. 513-527, 2022.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Srivastava</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Das</surname>
							<given-names>D. K.</given-names>
						</name>
						<name>
							<surname>Gupta</surname>
							<given-names>P. K.</given-names>
						</name>
					</person-group>
					<article-title>A quantum class topper optimization algorithm to solve combined emission economic dispatch problem</article-title>
					<source>Evol. Intell</source>
					<volume>15</volume>
					<issue>1</issue>
					<fpage>513</fpage>
					<lpage>527</lpage>
					<year>2022</year>
				</element-citation>
			</ref>
		</ref-list>
	</back>
</article>