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	<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.n2.2025.622</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Aplicación Práctica</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Análisis de una Planta Piloto Geotérmica con Ciclo Binario de Media Entalpia, Ubinas, Moquegua</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Analysis of a Geothermal Pilot Plant with a Medium-Enthalpy Binary Cycle, Ubinas, Moquegua</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0001-6571-5096 </contrib-id>
					<name>
						<surname>Mendoza</surname>
						<given-names>D.T.</given-names>
					</name>
					<xref ref-type="aff" rid="affNaN"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0004-3328-422X</contrib-id>
					<name>
						<surname>Nina</surname>
						<given-names>I.S.</given-names>
					</name>
					<xref ref-type="aff" rid="affNaN"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-5478-8130</contrib-id>
					<name>
						<surname>Cuadros</surname>
						<given-names>E.H.</given-names>
					</name>
					<xref ref-type="aff" rid="affNaN"><sup>3</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original">Universidad César Vallejo, Perú, E-mail: secretaria_general@ucv.edu.pe.</institution>
				<country>Perú</country>
				<email>secretaria_general@ucv.edu.pe</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">Universidad César Vallejo, Perú, E-mail: izai_sk8@hotmail.com.</institution>
				<country>Perú</country>
				<email>izai_sk8@hotmail.com</email>
			</aff>
			<aff id="aff3">
				<label>3</label>
				<institution content-type="original">Universidad César Vallejo, Perú, E-mail: jorgevillaverde3612@gmail.com.</institution>
				<country>Perú</country>
				<email>jorgevillaverde3612@gmail.com</email>
			</aff>
			<author-notes>
				<fn fn-type="current-aff" id="fn1">
					<label>1</label>
					<p><bold>Isaí Samuel Nina Huiza.-</bold> Nació en Moquegua, Perú en 1995. Recibió su grado de Bachiller en Ingeniería Mecánica Eléctrica de la Universidad de José Carlos Mariátegui en 2021; Su campo de investigación está relacionado al desarrollo sostenible y adaptación al cambio climático mediante una planta piloto geotérmica con ciclo binario para la generación de energía.</p>
				</fn>
				<fn fn-type="current-aff" id="fn2">
					<label>2</label>
					<p><bold>Daniels Theo Mendoza Villaverde.-</bold> Nació en Moquegua, Perú en 1999. Recibió su bachiller de Ingeniera Mecánica Eléctrica de la Universidad de José Carlos Mariátegui en 2022. Actualmente, se encuentra esperando su titulación en la Universidad Cesar Vallejo; Su campo de investigación está relacionado al desarrollo sostenible y adaptación al cambio climático mediante una planta piloto geotérmica con ciclo binario para la generación de energía.</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>00028</fpage>
			<lpage>00038</lpage>
			<history>
				<date date-type="received">
					<day>11</day>
					<month>01</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>En un escenario social de déficit energético, se plantea la necesidad de proponer alternativas de generación de energía limpia, sostenible y amigable con el ambiente. En ese marco, el estudio se planteó el efectuar el análisis de una central geotérmica de 10MW de potencia usando un Ciclo Binario de Media Entalpia, en Ubinas, Moquegua. Se utilizaron tres fluidos: n-pentano, isopentano e isobutano. Corresponde a una investigación aplicada, de tipo no experimental. En el proceso de recolección de datos, se recogieron valores sobre presión, temperatura, y tasa de conversión de calor; así como estimaciones del diseño propuesto considerando potencias calculada y observada. Se encontró que no fue posible alcanzar una potencia de 10 MW, aunque sí es posible dimensionar centrales geotérmicas con los tres fluidos considerados, de menor potencia, pero con diferencias entre estos en favor del isobutano, que alcanzó valores de 8,566 MW como potencia calculada, y 7,281 MW como potencia real. En conclusión, con ninguno de los fluidos se pudo alcanzar la potencia requerida de 10 MW, aunque se alcanzaron potencias menores, útiles para necesidades parciales de la población aledaña.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>In a social scenario of energy deficit, the need emerge to propose alternatives for generating clean, sustainable and environmentally friendly energy. Whitin this framework, the study proposed the analysis of a 10MW geothermal power plant using a Medium-Enthalpy Binary Cycle, in Ubinas, Moquegua. Three fluids were used: n-pentane, isopentane and isobutane. It corresponds to applied, non-experimental research. In the data collection process, values of pressure, temperature, and heat conversion rate were collected; as well as estimates of the proposed design considering calculated and observed powers. It was found that it was not possible to reach a power of 10 MW, though it is possible to size geothermal plants with the three fluids considered, of lower power, but with differences between them in favor of isobutane, which reached values of 8,566 MW as calculated power. and 7,281 MW as real power. In conclusion, with none of the fluids the required power of 10 MW could be reached, although lower powers were achieved, useful for partial needs of the surrounding population.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>Central geotérmica</kwd>
				<kwd>entalpía</kwd>
				<kwd>ciclo binario</kwd>
				<kwd>potencia calculada</kwd>
				<kwd>isobutano</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>Geothermal power plant</kwd>
				<kwd>enthalpy</kwd>
				<kwd>binary cycle</kwd>
				<kwd>calculated power</kwd>
				<kwd>isobutane.</kwd>
			</kwd-group>
			<counts>
				<fig-count count="10"/>
				<table-count count="6"/>
				<equation-count count="6"/>
				<ref-count count="21"/>
				<page-count count="0011"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>En la actualidad, existe una preocupación por investigar las posibilidades de uso de las diferentes fuentes de energías renovables [1]. En ese marco, se ha empezado a investigar las posibilidades de uso de la energía solar [2], la energía geotérmica [3] y la energía eólica; en el caso del Perú, ese interés se ha enfocado en aquellas regiones del país que cuentan con la presencia favorable de este tipo de recursos renovables, entre ellas Moquegua [4]. En los últimos años, también se ha empezado a evaluar el potencial en energía geotérmica, considerando los dos volcanes de la región y varias zonas geotermales (Titire - Puente Bello; Jesús María, Ichuña y Tolapalca; Calacoa; Ullucán - Omate; Ubinas; y Crucero) [5].</p>
			<p>Esa es una zona geotermal donde las temperaturas registradas por los geotermómetros la caracterizan como de media entalpía, con valores que varían entre las proximidades de los 100°C y los casi 200°C, dependiendo del lugar específico donde se toma la muestra [6]. Esto hace que se considere el uso directo como la forma más apropiada de aprovechar este recurso [1]. Pero se deja inquietud abierta en torno a la posibilidad de su uso en la generación de energía eléctrica, finalidad mayormente asumida en zonas geotermales de alta entalpía.</p>
			<p>Esa preocupación se manifiesta en algunos trabajos que ubican la posibilidad de aprovechamiento de la energía geotérmica mediante la puesta en marcha de centrales geotérmicas de diferente potencia en la región, como el de Bulnes [7], el de Gamarra [6], o el de Trujillo y Pérez [8]. Considerando que este interés es relativamente reciente e incipiente, las zonas en las que se ha empezado a examinar las posibilidades de dimensionamiento de una central geotérmica para la generación de energía eléctrica son todavía sólo las de Calacoa - Putina [8] y Jesús María [7] por ello e se seleccionó la zona de Ubinas en la cual no se hizo una primera estimación de su potencial de generación geotérmica como se ve en el Anexo 2.</p>
			<p>Se entiende la energía geotérmica como la parte o porción del calor producido por la tierra en forma continua por el decaimiento de los isótopos radiactivos de duración extensa, que es susceptible de ser recuperado y utilizado por el ser humano en los propósitos que considera convenientes [7]. Así, una zona geotermal es aquella parte de la litósfera que está sometida a tensiones que producen presiones intensas y una cantidad grande de calor, lo que deriva en la aparición de fracturas y fallas por las cuales tienden a ascender desde el manto diversos materiales, entre magma, rocas incandescentes, agua o ácido clorhídrico o sulfhídrico. Y se entiende el ciclo binario como un tipo de sistema en el cual el agua geotérmica se hace pasar a través de in intercambiador de calor, de modo tal que su calor se transfiere a otro líquido cuyo punto de ebullición es menor que el que caracteriza al agua; por lo general, ese otro líquido es isobutano o pentano y, en algunos casos isopentano [8].</p>
			<p>En ese marco, se entiende la central geotérmica como aquel tipo de instalación cuyo propósito es la generación de energía eléctrica sobre la base del aprovechamiento de la energía geotérmica, es decir, el calor que se produce en el interior de la tierra. Y se entiende la media entalpía como aquella categoría de clasificación de la capacidad calorífica de un recurso geotérmico que se identifica cuando la temperatura del recurso se ubica entre los 150°C y los 220°C, mediante el uso de lo que se conoce como ciclo binario se puede utilizar directamente el recurso geotérmico para generar energía.</p>
			<p>En cuanto al isobutano, conocido también como metilpropano, se trata de un compuesto de carácter orgánico que se agrupa dentro de los así llamados alcanos [9]. Su fórmula es C4H10. En cuanto al isopentano, también se le conoce por su nombre químico, metilbutano, e incluso como 2-metilbutano. Se trata también de un compuesto de carácter orgánico que se incluye dentro de los alcanos; en este caso, se caracteriza por su cadena ramificada de cinco átomos de carbono [9]. La fórmula que lo identifica es C5H12. Y en cuanto al n-pentano, se le conoce comúnmente como pentano. Se trata también de un hidrocarburo de constitución saturada (alcano) que, a diferencia de los otros alcanos que se presentan en estado gaseoso, este lo hace como líquido considerando la temperatura del ambiente [9]. Estos fluidos de trabajo determinan la eficiencia de la central en base a su comportamiento termodinámico ya que su principal característica es su presión crítica y temperatura de ebullición son menores a los del agua, tanto el isobutano, n-pentano y isopentano son fluidos secos es decir que a la salida de una turbina solo tiene una sola fase (vapor) por ello son recurrentemente usados en geotermia [19]. </p>
			<p>Esta investigación se justifica, primero, desde una perspectiva teórico científica. Así, se investiga la posibilidad de analizar una central geotérmica para la generación de energía eléctrica en base a un ciclo binario de temperaturas medias, el que normalmente se enfoca en el uso directo del recurso [10]. Segundo, desde una perspectiva socioeconómica, este estudio contribuye a proporcionar información para autoridades del sector energético y autoridades locales, respecto de la posibilidad de aprovechamiento de los recursos que se generan en esta zona geotermal, en beneficio de la población [11]. Y tercero, desde una perspectiva ambiental, el planteamiento de uso de recursos geotermales en reemplazo de los combustibles fósiles, representa la posibilidad de incorporar una fuente de energía absolutamente renovable con un muy bajo nivel de contaminación ambiental, en comparación con sus equivalentes en base a gas u otros combustibles fósiles [12].</p>
			<p>Finalmente, se plantea como objetivo analizar y dimensionar una central geotérmica de 10MW de Potencia usando un Ciclo Binario de Media Entalpia, en la zona de Ubinas, Moquegua. Por consiguiente, la etapa a seguir es:A) Determinar la potencia de una central geotérmica usando un Ciclo Binario de Media Entalpia, en base a n-pentano.</p>
			<p> B) Determinar la potencia de una central geotérmica usando un Ciclo Binario de Media Entalpia, en base a isopentano.</p>
			<p> C) Determinar la potencia de una central geotérmica usando un Ciclo Binario de Media Entalpia, en base a isobutano.</p>
			<p>En función de lo señalado, se sostiene como hipótesis la siguiente: Usando un Ciclo Binario de Media Entalpia, es factible desarrollar el análisis técnico de una central geotérmica de 10MW de Potencia, en la zona de Ubinas, Moquegua.</p>
		</sec>
		<sec sec-type="materials">
			<title>MATERIALES Y MÉTODO</title>
			<sec>
				<title>Tipificación del estudio</title>
				<p>Este estudio corresponde a la investigación aplicada con diseños no experimentales, y diseño descriptivo.</p>
			</sec>
			<sec>
				<title>Muestra</title>
				<p>Para efectos del análisis de la central geotérmica, se considera como muestra los resultados suministrados por el Instituto Geológico, Minero y Metalúrgico (INGEMMET) para la zona geográfica del proyecto en el Anexo 1.</p>
			</sec>
			<sec>
				<title>Modelo de la central geotérmica</title>
				<p>En la <xref ref-type="fig" rid="f1">Fig. 1</xref> se identifica el diseño general de la central geotérmica donde el punto 5 y 6 pasan a ser a y b respectivamente para el uso de los cálculos y poder diferenciar fácilmente los fluidos utilizados (fluidos de trabajo y fluido geotermal).</p>
				<p>
					<fig id="f1">
						<label>Figura 1:</label>
						<caption>
							<title>Diseño general de la central geotérmica (Y. Cengel &amp; M. Boles 8va edición)</title>
						</caption>
						<graphic 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Y4B2HPXknrWlaaLdtry6rcxwxFpmkaFX3bP3QQEHAyTg59sVe1bV5NJsYJJY4TPKwTaZDtBwScYUs3TgBc1lweLJblYHgsm824WFRFJLtVGd5FOflzxsP144FAHU1X1H/kGXXp5L/yNYuneLEv9WW0WBdjySRKyOWZWTOSwxgKSpwc+nAzWtrE0Vvo95JNIkcYhbLOwAHGOpoA4/w8h/tLQTjgWkn8hXTRaHbxeIJtXx/pE0KxEY9D1+vauT0LUdPjv9EZ720XZbMjDz1yCQMA89a6YSXGq3N06zNFZ2rGMLG2DK4HJJ6gD0q5vUmOxtgilrlLK6u00my1qKSRopQv2i2Z9y4J27lJ6EfrXVioKFooooAKKKKACiikoADWHqo269ZMe8MgH6ZrcxWPrttK4t7uCIySWz7mVR8zIR8wHv0poDI1gxyWOtll/wCWa89eQuRXAmyka0IdZ1c20KYLYyxk3Y+uK7GZrbUtNuYLySS1e5fc4b5WQ9hyPpWedGvllIMIv0zvMqMFDtjCgjtj2qtwRlXqMTebd+4zQJgtggqB/h1qS4jdrverSAPeIgCsSCQP5cValjm06WFtRiMZyZTIMsjyHsD2/GoRd28TRv5+5YsybnGVklPYH2osAoTfewtGxKtqRIwxGQAc9T0q/wCEnVtaup9uBHG5AznILmqEUsMLRmOR5WtImYBEyDK3uBWrpentYaHPNNuE10uDkcjPAGPxoSA7Hw+pTRLUMMHZkj8TWlUFnB9mtIYR/wAs0C/kKnqAFoopDQAjxrKjJIoZGBBUjIIrNg8O2NuFAEz7GRk8yZm2BDlVGTwAe1adFAGZJ4c06Tzd0LHzfN3fO3PmEF+/cqPpTrnQbO6uTcMJY5ywbzYpWRgQu3gg+hxWlRQBhHwdpP2WO2WKZIEUIUSdwHAbcobn5sEnGauQaFZW199rjR94ZnRTISkbN94qvQE85x6n1rQoxQBixeG4P7Yu7+4d5TPMkqxbiEBVAoyucEggnP8AhUkfhjTY1ZRFIVICqrSsRGoYNtXn5RkDgegrWxRigCpf6ZBqPlGYyK8LFo5IpCjKSMHBHqDiqtp4Y0yyWFbeBlWAqYwZGONrMw6n1dvzrWpKAKEGi2ltem5iEgO5nWPzGMaM33mC5wCcn8z61LqqJJpV2siqymFuGGR09KtGsTVdcsf7PuEinWZmV4sRndhsEYPpzQgOc0GGGbVNE3W8BBtHb/VLnIA56Vvul3pV1dCOKSSyuyX3xKC8Dng5XuO9c3pl0ul3ely3asq29s0chHzEMR04rt7HUrTUVLWtxHLgAkKeVz6irnuJGFbWU0um2ukWnnmzh2mW6mTYWUHIVR6568V1IpAuKWoGLRRRQAUUUUAFFFJQAUjdKUnAqkmp28mqzacsgNxDGsrr6KTx/KgDnb5sy3nXPnAYAznmtj/hHNOdAY7cwHg/uGMf6Disa8U+de57zcYrrYvuL9Kxp7s2qqyRz8nhq7RWW31NpUIA8u8iEgwO2Rj9c1CtnqttEIp9NhuY16C2kA4z6NiupxRit7mJyqX1lZptlgksVBxiSEoufqOD9alsimq6hGbdle0tjvdwOGfsAfbqa6MoGyDyD2NJHEka7UUKPQDFPmYh4opaSpGLRSUtABRRRQAUUlLQAUlLRQAUUUgoAWikooADXIXFpdaAibPLlE8zZYgrjJLc4+uK64kCsnV4/t8iWSMQSjSHjgkcD9aaYGLqlhI+xw67WGR161oeGtOFoz3RuI38+NVVFGMY61Bp0jXdsba4G2aPgj0NZclith4is9SdmjWBiJh5hxtI6gfzFN6gd4KWmK6sgYEFSAQR3FOqQFooooAKKKKACkpaTFACNyK47T9IWP4jX1x9omMqwLIxJ4YMSNpHoMDFdlXPWn/I+an/ANecP8zTQMz73JnvB0/f/wBa66P7i/SuTvBi4vM/89h/OuoeeK2tzLNIsaKMlnOAKwp/Ezersieis1dfsDszOUVzgM8bKv5kYrSBzWxgLSUtY2saw+l3iEqXgW0nuHRR8zFCmAD/AMCNAGxRXMz+J7oXlvbix8l/tSRXAeUHbG0bOGBHf5T+XvTYfHFtcQtJDbNKzIskKRzIxkVnCjOD8h+YHB7fSgDqKWsaLXZZXnYWEpgtyyTSrIp2uq5YAcZA6Z9aoQeNI7k+VDZtJcGZIVSOZWU71Yg7+nGwg4z+NAHT0VyN34yuG0lprfT5YJ3j8yEOytu2yqjrgHg5bj161efxN5c/lXFtNDPF5nmwqysPlQOPm9CD7d80AdBS1zVn4wS+YwWtoZrvzvKWOOZSjfLuLB+mAAR9ag07xfK+lJcXVnJI0Mfm3jrhRCpdgOP4iApJx6e9AHWUVn6Vqban9ocW7RQxStEjs4PmFWKkgDoMjvWhQAUlGKKAFpCaKydS1KZLgWliEM20M7yfdRT39zQlcCt4l1ae1iW1050W9nHyFgTtGcZ4rIk+zXrxedPK81sd1zHGzCRx0zzjIB7ikMltPdvOdVllu1ULJJAuNi56cdB61XncPeaK0Ekk8xkcCST77Q8hiT3FXYCpdXsVlfGOzupvKjkEazOCDu67ST94e9bF3q1qdGW8uyInRxFJx1b0H1rJ129S40prQ7vPjXerGLCHLYGD6itjRrRLu0uYbpFmg8tTIGUYLY64pMZg29tqVnqU13pc7iDaH8uSc7WGM4we1d9omoyanYCeaJYpNxUqpyOO4rkpp5oJWhtbQ3Hmr5akSBcE8DOe3eus0Owl0/TUhmIMp+Z8dAT2HtSYjSooopAFFFFABRRRQAlQzL5SySxRB5dvA6FsdBmpsUjdKAPPbvUNUWe4zohG6YZzcrwciuhLS6jqenQ6jbeQvlyTG3ZgwLqQFyeh4JOKq3Y/0q57ZmH863b3To7+GPczxzRHdFKn3kbHUf4VlB3bNaidkZEdrFL4mmjMcctnc2zBtr7hkHneOmfQ+1afh1y2kRjzDIsbvGjnuoYgVX/srUph5VxqEKwt/rDb2+yRx3G7Jxmta2t4rSBIIECRoNqqOwrUyJqoaho9tqTFrgyZMMkHytj5Xxn8flFX6KAMmfw9aT3ZuWaZZTLHLlWGMopUDBHQqxB+vao4vDFnFF5Xm3LxLsEaM4xEqsGCjA6ZA65OBjNbNYniG5eCWxSS5ktLKSRhcTxnaVwuUG7sCf5Ad6QD5NAtLv7SVubgW12WaWGKQeW7EbS3TP4ZxntTYPC1rDerdvc3c8ytGwMjjHyBgvAAAGHPSuO02/1K306yht52iVbdGtd7FDMxkbcTGEO89ARxjOfeus1268rUraK6vZrGxaF2M0Tbd0oIwpOD2LEDvjvinsBJc+FdPmtEhd7hEjjdAyyYIDOHJzjrlRzSSeFbC7iYzy3E7y7y8zSDc+5QueBjgAYwMVzl7rF3JrDRLdSmKSWW3eFydxTymIJjC4QEgEEnJz26VNYX95H9mRbmdbtJIIorPHyNbmNdzYx7sd3YjHtQBvJ4Vt0uJLn7Zem7eRZPPMi7lIUrwNu0AqcEYx+NMi8IWEMCQRy3Qi8sRyp5v+vUMWAfjJ5J5GDg4NWfDQmOgWktzPPPNNEsjvMeckDIx2HtWrQwK9lZRWELxQ7trSPIdxzyzFj+GTVmiigAoprOqKWdgqjqScCmrNHIcJIjHGcBgaAHHkGubviFk1Rhw/y8nnsK6Q1zWonMmo7QQRtHselXATHalo7B7bULGPZLFHscR8My9fx+hrIhdHtbq8+zpb3vKqLi4+dgOijP3AeuK7L7TDBFAJpUjMhCIGONx9B6mq2rDTltsak8UcTNwznb83sfWpuM4y/ln1gWipa7Ik2lYEbd5jD/ANl+tbwf+yNJ8mRvMvLg8qnPJ/hAqXS9BtYdPEWlalOtmxJXy2DEeuGxWjZaLbWTb18ySbvLI25vT8PwouFzM0zw258x9UZJA0gkWBBhVx0ye5FdIKTtSikAtFFFABRRRQAUUUUAJSNS0GgDkbnL3Vyv/Tcc5966tPuj6Vy97G0eoXcWfmJEq/5+tdDp12l5ZRzKeSMMPQjqKxp6SZvV+FMtUUmaXNbGAZxWbeeI9JsLgwXd/BFMoyUZuR9apeJtXu7L7PZ6bBJLeXWdrIAfKUdWx3PoKy7OcWNuYU0a7diS0kkmwvK3csc9aANv/hLtC/6Cdv8AnSHxdoQ66pbj/gVZX9qSFv8AkD3HXj7n+NNfUJZAQdIuPx2f40rlJI1h4v0E/wDMVtv++qP+Ev0H/oK2/wD31WI145XaNInxg9An+NMe7nOf+JVP6j7n+NJyfYfKu5vf8JhoP/QVt/8Avqj/AITDQP8AoLW2P96ufM1xhsaTMMn0T/Gqep3V1YQq7aVNEZXEatKqiNWJ4Jx2qed9hqCfU7XT9f0vVZ2hsL6C4lRdzIjZIHrWjmvPfBtqlt4ulbcJJ5LImWXGCx3jt2HoK3fFfjBfC8O99Ou7gHpIq4iH1btVxfMtCZx5XZnS5ozXMxeMh5CPLo2sZZQxKWhI5HbnpUg8YRsQP7G1oEnGTZkD+dMkmurf+19TuoJyPs1qqhYzyGdhncw7gDoDWdDorQrfTwyEPbnfaXDAIxwMlTtAymeOa09R0+aW4N3ZlC8sflTwSEqsq/Uchh61Tg0e4lje2WyXTraUbZj55ld1H8K+maAN2yuPtdjDPt2+agfHpkVz982ZdVU5+Urxj2FdMqCOMIoAVRgAelc3fqd2qN2yp/QVUBMTxNtMvhzOP+P+PH5GrfiyGeextVtUZpFvInyqbtoDZJI9qxfGerLp91oKyQSvtuFlUoMhscbfrzXaxlmUF12tgZGeh9KTBHI6hp1zpEc5sjeTy3e6VmhTjzSwOcD7vAqN49UmvyztfeU10yEDgCEp/wDFd+tdpijFIZw9rLq14QDPdrfw+QREeEXP39wx3X1ruKiS2ijnkmVAJJMB2HVsdKloAWiiigAooooAKSlpKAFpDRRQBlaxpr3YWe3IFxEDtB6OO4NYAvG0+dz5zWMxb5klHyOce/H5V2hFRywRzLiWNHH+0AazlTvqaRqWVmc0NavAR/pNow55xTm1y76+dacZ9a2hpNkP+XWH/vmj+ybL/n1h/wC+aXJLuVzw7HO215Ld+LtOM0kLlYZseX26dawb24ug8NvBL9mCwzXBZV5kO8gAnriusntYbbxjpYgiSMGGbO0YzwK468Y/2gmQBixm+7/11NaLRamUmm9CjLe6jBkf2lJI6WxdsgKC+Rz04Az0HXvTzNqq53alKAqqN3BLE/xEDpj0FVrs7ZXz90235DIq5K++NwM8eXnn3NFwsZ7a3qe+7jjvp3aLaqsdvPcv06+3SrUl7qQktk/tK5jjupzDG2ASm0cseOcnt0rGeTFxqB4GSg9ulaUvFxo4Y8m9mx/Si4G8k0h0q4aZ2ZtsyYlO8/LjDA9j7VueKif+Ed0rIJJuIPxNYIG/TLjdg4E+R+Ard8VZGgaQwPS5gNKT0Kh8SKeiWj2ki6mt3C00kRjw3AUFs4wO4xWxLfTzRFJZrB0IwwcZB/CsHw1bRTeLZI5o1ZPsjPtbkZ8wc4rszpNj/wA+kP8A3zTpTXKtB1otTabMiPUryKNEjuLBUAAAGePagavqH/PxYfma1v7HsD1s4P8Avmg6Lp5OfscGf92r5omRmpqd3J0uLH8zWP4V1G//ALAjzc2rZmkwZCS2Nx966r+x7HH/AB6Q/wDfNQaf4c0/T7VYI4FcKxIZxk8nP9aLoCq+oXez/j7s0OeWxnH4VRt0e/3QQzNcGVg09wF+XHsf8K6FdKs1IK20IIPHy1aSJY12ooVfRRgUc3YLFG80i2v3tGuF3G0lEsR9GFaAoxRipGLRSUtABSUUUALRRRQAUUUUAJS0UUAJRRRQAZqC6vYbKBprmVIol+8znAFTHpXAeLbz7brEkcjH7NYqCE7PIe/4cVnUnyK5rRp+0lY2/wDhO9KbmMXbp/eFu2P5VS0/x/bzS3v2qGcJHOUh2QNkpgHn35qGz8IX91axz3GpmB3AbykiB2+2c0ln4DvIZLtpdUZBLOXXamdwwBz71ClVavY1caCdrlu31y21nxhpxtUmURwS58xCvpXM6mSt5GdwybGXHt+9PrXRWOjSaR4u05ZLxrnfDLjKBduAK5jVHT7dHjaD9hmyM/8ATU9a1V7amElHm93YzZpGy6k8rbBRxjuKtSny4pCAXwYzgnPOTWdOCXG0ceQvXgjkenFX7yQOjKu5jlBtDd/xqWyrGQ6q898T8uCjEY6cVecj7Rpb5DYvZl/Ws9/kluskcsgJA+78tXZsPLpgJDsL6XAXkjvQmKx0MO5rK5+XgJOcj2ArofFLbdA0cYGDcwc+nFc1bpuspiodwRMMngBjjAz6+1dJ4qXOi6OrDpdQhvbinf3RL4kYmi6tFp+vNqE8F15LW5gUJCzEnfnPHGMDrWtq/wAQIoNPaSwtLvzg6AGe2YLgsAf0rL07T7y81o6bDqs8EKQGZCEBx8wGPTABrQ1rwXqt7YGKHW5ZD5isEkQAYDA9R6CrgocqCq5OTuaP/Cd6YhYSQ38aqcFmtXwPyFb1lf22oW6z2kyTRN0ZDx9PrXMT+GtZtlkuIdcknZQW8iSEAP7ZzxVbRbtbfV7K7txstdTzHMnQCUDg49eCKvlTV0Z3O4ozQKKgYtJS0lABRRijFABS0mKWgApKKKAFooooAKKKKACiiigApCcUtIaAOVufE8kXjmHS/Lb7IYsO+P4z0/Dt+NczqeZbzUt2Cz3m3PtkAV104A+IFsMdbF//AEIVyN//AMfV9xnN7x/31XNitlY7MEtZeh217NPc6hHpttK0KLF5s8iffx0Cr9cHmsfT/tUj3Zt5Xtry1G5beXdl1/2s8EHHUd62L+3uLa9XULWNpcxeVNEn3yOoZc8ZHPHfNUkeabf9iS4nv5E8hp7iPy1hX39T9OtdC2ORkd5qWNT0bVTa3MkDQSbvJjLlGIHBxXMXek21/fzTXEd/DAd3l/Z7Rt7Kx5VwRgivSrG0Wys4bdDlYkCg+vvVjFMR5UPDekg/JL4hACeUM2pP7vup9fY9qRvDWlsW3T+IWyAp3WpOVHr7+9erYopWQ7s8p/4RnSj5h87xAfNI8wm0PzAdO33vehvDemlsm58QgltxIszn6g9j6nvXq2KMUWC7PLzpqW+nvBYnUppHJ3i7tWCMDyTgD73vWjqM8tzp+lWGmWN9PPBOrHz4WSM8HksegBNd/RjNOwr9TC0XRItCtpbq4k868kXdcTkdhztUdlHpWbfXrGCzubyWWSS+ci2t4mZY0TGdzY5OBzXWSxrJE0bD5WBUj2NczOw01LdNQjuIfsLH7PcwRmRWU8YIHOccEULQG7lnTbxoLq0iS7+2WN6jGGRjlkZeq57j+Vc3EggijbqsOpcD0y2P610Wlab+/tDHDJBZ2St5Il+/IzdWI7CucOChG7JOqdv96tKfUmR063tx/wAJ29l5zfZhYiURcY3byM/lW9XKpcwn4kyDzoyfsATG4fe3nj611IqGULS0lLSAKKSigBaKSloASloooAKKKKACiiigApKR2VELMwVQMkk4AqOG7guCRDPFIR1CODj8qAJqQ0mcEAkc06gDIl02dvFcOogp9nS1aEjPzbi2a4i851C79r4f+hV6YWAIUkZPQetUToWml3c2cW538xjjq3rWVWm52N6FVUm79S4oBAp+BTQVDbcjOM4zzin1qjASlpKWgAoopKAFopKWgAooqNZ4nlaJZEaRfvIGGR9RQA+jaM570jMFxkgZ45pPMQoG3LtPQ54NACkDPQc156jKYwvddTP4fNXodUDo+nJgG2iGZPMHu/XP1qoysJq5mx+FbePxlJrmFBaLaEA/5ad2/LFdCKKWpGFFFFABRRSUALRSUZoAWikooAWiiigAooooAxfGAz4Q1Qcf8e7dRkVlPOsOnv8A2fqOmmeSWBC2nwqrIpcA5+Zux/Cuu60gjVeigfQUg6Hn93d3cN68r31x5tkmoRW7uR8xVUZMjGGPJ+oX61LrGs32l3KRR6hKTbi3JMzqDLvf5sIFy/BxngLiu5lkjhjaSVlSNBuZmOAB61nr4g0l7d7hb+3aONhGzbvuseQuOucc4pgcfc6pKt9b3sl9M99FDeGS3CKfsxGAMDHGBjr161teGdUvLn+14mnW7NsUMOJfM6pnbv2gNyOwx1Fbb6xp0c0Mb3luHuAGjG8fODwD9D0HrVW38TaVNamc3McMYne3Bk+XLKcHHt3oA49tTuUulu7W/kurl9Pj+0s20fZt0y+ZztwmOeCDtxmuk07U7tfDOo3UspmMBk8iSMiVioXI5wA5BzyOOK05td0u3lkilvrdHTG9Sw4zjGfc5GPWi313SrnIt7+2cKhkO1xgKOp/Dv6UAclYa3ey3k1rPqZFkJYvMukmWTyVZHOPM2heWVQeMDOM80yLxLew6HPJNqLtK9lI1tI6AGVxM6ggY5O3bx+NdNcX2mar9jhjkeVZZyivbytGY2CFuSCDyP51q2tnDZW0dvboEijGFXrigDkbfXbt/FttD9rPlTXMsDwO4yAqsR8gHycqMEtls9K7Sk2jOcc0tAC0UlFAAa4O0aPT7yFrR7TUEV5WBWEpfQHDklxn5wOnzAZJHtXeEZpNoBJwM+tAHnllq91f3iQzXQuI99pcKPMEhVjIQckKADwPlGcUkuoTXum263988UgksjDbBVAnBZCzYxzznp93bXd3t/Z6bEJLyeKBGOAXOMnrUS6zpry26Le27PcKGhAcHeD0I+vb1oA5rQtdu7rxPDBJdF4biOdmiZwzIVYYyoXEZwSNuSfWoNVvppdXg8y6dryDU2WGwwNpRY3KNjGeeDuzjnFdJeeJdKsbW8ma6jf7IpaVIzlhzj8eeKsrq+ntdLALuHzygfZu5xjP8ucelAGH4S1K/vblhc3AmjNuskgMgcxyk8jhQF7/ACHkYrIl8SamuoObW4MjSLcgQMQzoUPB8sL8mADgEktzXWf8JNoqornUrVVfkNvAB5xnPpnjPSi41XSLjTpGmvITbyMYmZXIJbHI45zjn9aAOfs9be31eVRrD3Omx3cUfnylSqhoWJBcADG4Dn14rNuvE+ojS47hL5kkjiEo8whPMzK44TaS/AAPQAcmuw0ZrEXN3b2Su+0RyvM8hk83ePlO4kk4ArX2gkHHIoAByBS0UlAC0UlFAC0UUlAC0UUUAFFFFABRRRQBl+I7Y3eg3UQ35wGGxC5JVgcbRyRxyB2rm4NH1DV7+41YJ9nf7UHjjWSSHzF8kITuKhs+5Xnp713FIKAORTwndwWk9nC1sYbyKOOZyzboirEnbnO77xxkjB59qJvC2oGYypKhIa4QKLh4wUlfeCSB1B4K9/WuvooA5mPwvNDEkUbw7UvbecdfuRoikd+fl459OaiuvC15JAi281vG6m7bJBxmVsjt+Z/nXV0UAcppfhq9tdXN5MYVQ3KzbfPeV8CJkOWYcnJB7DFdXRRQAUUUUAFJS0UAFJS0UAc94k822u7O9giaaRI5oRGYndTuA5O0Eg/KOoweeRWTpvg+8jtbZZWGySK285DMyeW0YXI2Lw33eORg+tdsaB0oA5CXwpfz6atk0lsi2tvNFBIrNmUueCwx8vA5xnJ5qT/hFrt7+WSR1MUtwbrm4chHKY2hMAHB/iz07V1lFAHLT+FriW1aLdb86XHZc5xuVsnt92i/8OX82o3FzDJE0c05k8vzmiJHlqnLKM9VOQMZHeupopWAwPC+hXOiQlLp4XP2eGL91nGUBB69ua36KKYBSUtFACUtFFABRRRQAUUUUAf/2Q=="/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>Acerca del software utilizado</title>
				<p>Para el análisis y resolución de los balances energéticos, se utilizó el software Engineering Equation Solver Professional V9.944-3D (EES). Se tomaron en cuenta ecuaciones que vinculan el comportamiento termodinámico en función de los ciclos que corresponden a cada configuración. El software alcanza una solución para un grupo de ecuaciones algebraicas y resolución de ecuaciones diferenciales. Asimismo, proporciona valores optimizados de los parámetros sobre la base de variaciones y cambios multivariantes. En ese sentido, se le puede utilizar para trabajar con fluidos susceptibles de ser utilizados en ciclos binarios, considerando incluso gases comunes.</p>
			</sec>
			<sec>
				<title>Respecto de la turbina</title>
				<p>La turbina SST-400 GEO es un modelo que se deriva de la SST-400, aunque con un diseño interior que privilegia la optimización de sus parámetros, para responder a condiciones de uso poco favorables, más acordes con los ciclos de expulsión de vapor geotérmico. Así, esta turbina se pone en uso proyectos geotérmicos donde se trabaja con vapor directo que se lleva a sobrecalentamiento, aunque también con vapor flash o ciclo combinado. Además, de ello la Turbina SST-400 GEO se instala en la carcasa de su similar Siemens y hace uso de los accesorios de tipo turboset de vapor, que consta de engranajes, generador y bastidor de soporte. Las condiciones y características primordiales de la Turbina SST-400 GEO son:</p>
				<p><bold>Vapor de entrada:</bold> hasta 250 °C (482 °F) / 15 bar </p>
				<p>Condiciones del vapor de escape: </p>
				<p>Condensación: hasta 0.4 bar.</p>
				<p>Sin Condensación: hasta 1.4 bar.</p>
			</sec>
			<sec>
				<title>Análisis de datos</title>
				<p>Para el análisis, se consideraron las siguientes relaciones y procedimientos de cálculo:</p>
				<p>Donde:</p>
				<p>h<sub>n</sub>= entalpia en el punto n</p>
				<p>n= punto o etapa del ciclo termodinámico del fluido</p>
				<p>ṁ<sub>Fgeo</sub>= flujo másico del fluido geotérmico</p>
				<p>ṁ<sub>Ftra</sub>= flujo másico del fluido de trabajo</p>
				<p>ղ<sub>turb</sub>= eficiencia de la turbina</p>
				<p>ղ<sub>bom</sub>= eficiencia de la bomba</p>
				<p>ղ<sub>int</sub>= eficiencia del intercambiador de vapor</p>
				<p>P= potencia teórica producida</p>
				<p>P<sub>real</sub>= potencia real producida</p>
				<p>Fórmulas de cálculo</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>Balance térmico en el evaporador</p>
				<p>
					<disp-formula id="e3">
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAABeCAYAAADfTDUVAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAA8FSURBVHja7d15dFTlGcfxyUASwpIQAxgQg7IYQASDSCKICBoRtCgWUZSiuCPIIiq1ohS1VRY1CLYUccMFrdattbS2rsfSRWtrq7a2ta3d7LH7H13/aPs+9XePz7m9k8wkM0PQr+d8JHNne+feO/f93ed9b5Jas2ZNCgAA4P2ClQAAAAg3AAAAhBsg250ylRoQ7P0B+Jzdgn7udkWQDkpMEdth79sl1/fVc2rYZxPXTf+gq9ZphZali7xvRe+fzuF5vYOyIrazMTjV2prh/u66/wD2KxBusKd2CGn9e29wk34uyfE1RgQrrXPp5J913+CKYLJbNiHYESwpcrhpCLYHl+fYEZYF5wULitjWnsGy4PBOul0tTMwLLgzKdXtu8FAwo4jtGBZ8Jrg+CldZPu+gwH4YWoQ2nhSsDYa3sT7te3G77accJ0G4wZ4WbEqDzwWfUOd1sQ7O23J8nQuC/wTHdOLP2i+4NTjah5jwX23w89T/vpZFbU9l8FqwqR3PrQ5usM68SG09IPhXsLGTblvbd68MerllRwV/DqYX+fv0nEJVSQ7PszAxPbjTKqgFbJ+FqHss5Gf5eFuHDwZ9OV6CcIM9KdzYQXWqVWx0QP6CdWDBETm+ToUOhJWd+LNagFuSsHy/4I1idoJ6377B94PTOvD8LwVTitTeCcWoLLSjXVNVAesRWz4reD3Yp4htsarR14IV7Xz+ZcGWTMNFeWibhadzE+6zoc5BwV4J91lVcx3HSxBukK8zrOk64NjZ4JE6iJcV4L3GKdw8HHxeJfWRrTx+cNAcnSWH/0Zb29z9+wTHdaYhKnXMTyXNKbJhi+B7avchFhZs7kQR2jRRne8B2t4WDnvm+BqfDJ7MZ2eoitIxwf66Xat1VOM6Sdv+ozvBdi1TKD8j4T773+OaB2PbdFwR2lMfvKr9zYaopiUFhlaeP0RB+9gCfc+/Hm1Xt7xO62qzviPn+WHS8N9i7afv+/l4INyg8AfJpuCt4K5gkQ7gf9BZXWke36erys4tmouyXGd3WzJUecZr2OqnerwFsK3B28HNCmE2nv/D4IVCltjbEQLuyXCfDWc8EZylkv07tqwIbVqszuRMzW14W0NNJTm8xonBr5PmRWhy7XXBLRm0xCeMWgcWrA6+HTxqFTx1fN8JvqlOe0XwFb1v827ertZhv2RzvhL2VduvN2nIamfw22BmgdszWwFigdbxL7RPdcvy+VZBed6eW4C22Zy4Z/1cIFX/bD3N1+1zg3/a99w9ZoqOPSdybAbhBvk4GD2uDmSMzpZtPswfW6uqtOM9SqIDrw5yG6Oz84THplVtGKiQ9YYmcdqVFVcFf1dn2sc6EbX14E6wHkvVYazJ8PkfCH6miZb2WbZZMCtCuywk/kbrsEewPnglad238hoHquNZkqGjrNKVOJl0jT1nuCY6n6Kwda06wMOCvykEjtYyW2crd/O2XaogVhVb3kcVlOdUjbMJ0S9boCtwe1Zrv1/iJmG/lUvVQycLr/n5Q3lq2912TIkts0nX34iG9LS/2AlOvXvMMM1dWsVxGYQb5CN02BDRw27ZVJ19TnDLuusS7pI8vKcNNw3K8rEvqKPrqtvXqW1DdHuBOuq+7jm1Cmpj1YE25FKy78Dnso74xxYOE+6zIZgf2ZwNt8wqV3e1870GKnBEKlsJXC9qjlO0DltULYmuXqtWJzmjlfezq79+H13lFruvQh17UwbjW2nfaoWbet22Cs4/rMqk2/urOjczti5H6j3H6N+6Am/bG4NvxYdrVdH5a7BQt3upE1/qHlOjfXCS/9UACe9h1c2hbpvWZwqgOiF50YWFlQrWPd0JwkF6z4YMr2GVzz/Fh4/ysK4eTQg3qzRHqLSV51m4+Yu1i2MzCDfIV7h50C1r1FU9h7llHwo2tHUpseYdjMpTCLI5Ir+MytQ6+D/jO1hdlfRYbOzerqh6U2fb5ysgHV+EdVmrYbRLEu5r1H1Nur2XzprPbud73a+rxiInZ3jcCAWu6W77WKd4aWwf2BIFigyvU6fKzeYMoe4SDSslWZXUgaoD/rJVltyyq9S+ct22KtdPbDK2e8xoBZ6bNcRnQ6nX53v/i7V1k4alymPLF6lSU6Xbh+u70+D24a0K4dcEX8w0WVpX2b3utuk7SZdR63E2d+sst2ynq4aWaAj0Tg1J2jpenPA66xQmhuV5Xd2r4cQubtkKVYfrYseKumhbaV1Ze67i2AzCDfIVbh7KFG50EBoQzWvRmXp3/Vzlx/k1F2CLyvWlHWzbPIWbetfBWkA41VWTLLh8LPa882IVkmnxS1J15VJ0lts1VlXqHntsr6hS1EZ7e6iKdE3CfYs1fFGt25M03NIQe5yd5Q/Uz2VthI0xTlWGx52mcDDQBYM3/ZVPGtbYpmpBTYbXGaJwszqP+95+assFbl+0oHq7e4xV6r4au6R+uJbVugA3UT/PifY/t4+Uu+1T416nfzSM09YEeoUu2369Y8vvs+FGd3u5hq+6u4pXk7v/mUy/N0jhvd5t05EZhm2P1BDUGFfFs1B0uguN89z39Zzg6YShwRZ9v/rm+ZhypapI3WJt/rdtT7fsME1uj8KNVfh+Z9uQYzMIN8jHwcg6lPtaCTcDdSCs1/yJ5bo9RWflUZjppfH2HTqYVXewXesVXipcSPmVldt1u0EBYYLOZqOrqtaqklCqA6gPL5WanzBf/65Xp2Kd0EXBR/T8KAwcoWBik3EvzRQi3Ovb2fLWhOW3a5JlNBS0TBWKmuhsNvXub2pdoY7pU6k8/FIzfb6X3Xyn+eqkB+gKuRJt17s1L2Kr2lCSUHmydX9cHve7o9S5jtftalWzlrrO/nkFi4roqjirwilUlGkfqHXB8B7dN1FB7qMKSNNVUVjkOvzFqvxsbmtoRlflvRKrIPXQBOh1btkO7QPlfuhV+91kTdwf0sH1tlShsJ9uN+v2gfqu9kgIMTfHq65q62O+wpKn7dqk9eLn09h38TZVpHbq581+jpCC+KvRdw8g3KAjB6IxOlt6LbqiJSHc1EXldB20G3VFyzmaE/G05h5YZ3SHrqwp68jQgJ7/Uix0XaPJxVGIGaX5GtvVifXV5NYnNBxyidrjw83lKseXKqRt19l9iwJZla4sGqmKwIP63N20vLmNds/R3IKescrP67FOcIUmhN6gapd1UJ/VVUTDdCXMsA5u2zLN/9jmli3QpE3r7M7Vspl6nO0LxyiE9Ym91tnqsHrncd+7WhOdq12QtDkgR7sO8Sm1x7Z9o5av0ryOk1R1HO4qihYsTtBza7ReX1XH2aQgd4pCRqXe89m25mQpeO0KZrllh6iaNctVnmx/+W7q3avmml31aJmePy8PldZHNYcqqngcq+GcrQo+vd3jx2kf3y/2Oj1VYTq/AMeUCg0VnhlbHl0Q8ILW/8jY/Z+2UM9xGYQb5ONANFrVivnRwSYh3EzRHI/o7H+sxvF7K9zcr1BQrQPvsDy0yzqnGVHpXcsmqi3RQb2LHrPIDS8MVtusYmO/IXi2e35/dQqjXOe6WI/bpY5/tebslCogRX8molzPnd5GuysVUqbFzvCtIx7slvVWYPiwhhE2Rx2NyvNbO3pGrTaf4OdtqC22vU93FTFbDxv088EKsn6CdloVkeV53vfGqRqXdttulq+Oaf+07Ts2VgW7SENlF7ghINu+j/g5LZor9ojbd7uoYjHT3b8hh4pJi7s9UNvPh4nBGhadnNCxN2s/O6oD6yytMDM2FmJna3+qjp243OErKLFK1JNR1asAx5VGvXe/LB9/qL5f+3JcBuEGhQo8EzRccIhun+8n+amUv1Y/n+I6xiP8fInd1PbjVbkpTbjvaA1zpHVWv0thaWHq3d8V0i/WOdgwxoUu0O1KZXFVjjrt21JZXsGjzsl+seEE3b4lad5OgdZXqYLUZN1ekopdEaXhqu2pHP6GUQHb20fzbcYn3Dc1FftzHqr4rHS3a1XtGazbO6I5P1m8twWUGzNN3m4lYPqJtVZZ+ngR1lOlKiETXeUpCnh7KYDPKHAbTta+PLSNx41SW6dx/AXhBoU8KNkZ6Q+CMxQWbF7LBl0JYh3xrdFZvE3m1QGsQZWPnTpDnZHvsfwsO+pNakOXhPvrNZx2vCpVT2koy4bRHtBnmJt678qia1XVqNfw0aU5hqxNSWfNGdr9mIZbxqldLTr7LS/wOqvT8MQJqhjdF1UFVOWYrXk7gzrJvjlT80uSqhFz3f43TcHioWgCuuvYn1Vgn6ThvysVXtNZvL9VhzZqvXTJ4vFNGgIcoWEs28+mFngdWXi/XiHQ2nmZJoxX6rtt980t0vZqbm1daXjM/gjpOI69INygGAelWercb1IHf4WuUon+KvJQPa5R94/QUMsaDe0M2A1t7qE5NQtT/3/JblrDGAvUxlmqWJSrE1+qADPHXUXVX8MeC/1cixzaMzyV5S9CVNVrnaoPk7Tu61MF/uvhCneLNGF6WTSvRfd10xycqk60X87RfJZ9M3yWq7X/7a25H2emYn+eQ0NRaxXmZmgeyD45tKGnqpvlWTy2v747y+TIIoX8RfqM6/UdjuZX2VyyQ4u8zdJtBLH0B+W4CsINOk9nUvY++RzWiW10t+2Xnl3MNgYAwg2wp4abERo+W6IqzeUdvVQdAEC4AXZ3wLFhs4MUdLqyTgCAcAMAAEC4AQAAINwAAAAQbgAAAOEGAACAcAMAAEC4AQAAINwAAAAQbgAAAOEGAACAcAMAAEC4AQAAINwAAAAQbgAAAOEGAACAcAMAAEC4AQAAINwAAAAQbgAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAINwAAADCDQAAAOEGAACAcAMAAEC4AQAAhBtWAgAAINwAAAAQbgAAAAg3AAAAhBsAAEC4AQAAINwAAAAQbgAAAAg3AAAAhBsAAEC4AQAAINwAAAAQbgAAAAg3AAAAhBsAAPBB8l/NrcfQSm7OOQAAAABJRU5ErkJggg=="/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e4">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Potencia teórica producida (e)</p>
				<p>
					<disp-formula id="e5">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Potencia real producida</p>
				<p>
					<disp-formula id="e6">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
			</sec>
		</sec>
		<sec sec-type="results">
			<title>RESULTADOS</title>
			<sec>
				<title>Parámetros iniciales para el dimensionamiento de la central geotérmica</title>
				<p>En las siguientes tablas se presenta información respecto de la Zona Geotermal en función de la cual se hizo el análisis y dimensionamiento de una central geotérmica. En la <xref ref-type="table" rid="t1">Tabla 1</xref> se presentan características generales, como la información geográfica que la identifica, las propiedades que corresponden a la zona, y los valores recurrentes de los parámetros en la zona.</p>
				<p>Los parámetros, propiedades e información geográfica de la zona geotermal de Ubinas-Yuracmocco-Picina fueron tomados del INGEMMET donde se hizo un estudio primario de hidrogeología [20].</p>
				<p>Así como los primeros parámetros con los cuales poder calcular con ayuda del software Engineering Equation Solver (EES) la entalpia (h) y entropía (s) del fluido geotérmico de la zona tal y como se observa en la parte inferior de la <xref ref-type="table" rid="t1">Tabla 1</xref>.</p>
				<p>
					<table-wrap id="t1">
						<label>Tabla 1:</label>
						<caption>
							<title>Caracterización de la fuente geotermal</title>
						</caption>
						<graphic 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"/>
					</table-wrap>
				</p>
				<p>En esta tabla se presentan los valores válidos en la práctica internacional para el diseño de prácticas geotermales. Se tomó como referencia los rangos recomendados por el IGME.</p>
				<p>Y en la <xref ref-type="table" rid="t2">Tabla 2</xref> se presentan los valores iniciales con los cuales se dio inicio al dimensionamiento de la central geotérmica, considerando presión tanto de entrada como de salida de la turbina, la temperatura del fluido, datos mecánicos de la turbina y la bomba, así como datos propios del fluido utilizado.</p>
				<p>
					<table-wrap id="t2">
						<label>Tabla 2:</label>
						<caption>
							<title>Datos iniciales de dimensionamiento de la central geotérmica</title>
						</caption>
						<graphic 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"/>
					</table-wrap>
				</p>
				<p>En esta tabla se presenta información que corresponden a las presiones máxima y mínima que soportan las turbinas de vapor SST-400 GEO. Se han tomado valores referenciales reales de desempeño según los fabricantes (específicamente de SIEMENS). Las eficiencias de los equipos se han tomado según los promedios usuales más altos de desempeño que la bibliografía académica recomienda tales como Transferencia de Calor (Hollmann), Mecánica de fluidos (Shames), Termodinámica (Cengel). Por recomendación de otros estudios y con el propósito de no elevar los cálculos de potencia, se adoptaron valores que se sustentan en la premisa de que el fluido geotérmico es aprovechado a alta temperatura, pero en su fase líquida, es decir, con una calidad igual a cero.</p>
				<p>Los valores adoptados corresponden a una presión de entrada en la turbina de 15 bar y de salida de 0,4 bar. La temperatura corresponde a la temperatura del recurso geotermal que, para el caso, es 229°C obtenido de la <xref ref-type="table" rid="t1">Tabla 1</xref>. en cuanto a las eficiencias de los equipos se han tomado según los promedios usuales más altos de desempeño que la bibliografía académica recomienda; fueron útiles los textos de Transferencia de Calor (Hollmann), Mecánica de fluidos (Shames), Termodinámica (Cengel) y se tomaron los siguientes valores: 94% para el intercambiador; 85% para la turbina; y 90% para la bomba.</p>
			</sec>
			<sec>
				<title>Potencia de la central geotérmica con Ciclo Binario de Media Entalpia, en base a n-pentano</title>
				<p>En la <xref ref-type="table" rid="t3">Tabla 3</xref> se presentan los resultados del análisis efectuado considerando como fluido de trabajo el n-pentano, y tomando en cuenta el cálculo teórico del comportamiento de la potencia, y el cálculo en base a los datos empíricos.</p>
				<p>Los datos consideran las dos propiedades termodinámicas relevantes para el caso. Las cuatro primeras corresponden al ciclo teórico; el punto 1 es el de baja presión con fase totalmente líquida; el punto 2s corresponde a la salida de la bomba en un proceso adiabático reversible o con entropía constante. El punto 3 corresponde a la más alta presión en condición de vapor sobrecalentado para evitar daños a la salida de la turbina; la temperatura de ingreso a la turbina se ha previsto en 20°C sobre la condición de vapor saturado. El punto 4s corresponde a la salida de la turbina antes de su ingreso al condensador y, teóricamente, supone un proceso isoentrópico o adiabático reversible.</p>
				<p>
					<table-wrap id="t3">
						<label>Tabla 3:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con n-pentano</title>
						</caption>
						<graphic 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wb9soJzx2zpUzjaRt7YpYb4j5gvCHSS5QoMcB6LXhHUQ8QowYhhTqI4H977z2GPfV6YYpVQowdhnMwLK3nFoRwg+fEmkbTY4ThS5QFyste0L0hbqoYnZWSVk+VdQ0pdBIgrBBXp/XsHIYhrXlGbI2+0ytxP8T4GcOkDkZ6a0CAGe1Xc71+WvOdgbgxpt87aEfICb8RZXRgith7PpiUAM8NrkVxQ3FDwjlofIyYj+RG4xLd6D12DK4Xh3NMAWSclwPj4hjbR5ClEddS0Iy7Qe8TwzUQGuipWb0paKTNYFRjeOuUuXYLhmngPjfd0TAQxtTR4mavTkXHAXOmEAKIcW94fsyYA6THMkYfFz1evd4XYSknDEdB3GB2VmiOh4FBALONUc4aI0aM69ZhC7jT4R6H0YLIMD1W5pRfU3RgSAMiyF4ALsQFhgnh/XkDcZPNmFpcxY6g80W8RmjybAxN+SP9tg0/yhzXx5CB1UgasSNFwihsEsIwW2fKoE4gfgcC+G1Nbw6h7kPA1DfziaFSPEPkE+Wlz6qdtQwwzIJ3A54Fw4tzzhrUDsGO2XGowxjOxFAdzocxhSG1DmPhPNQDI34HQv+iGVhrdEacIewR8I2hIvP9s1Ofu+A6trP1gvPOmWs6IT0QOBiChjg26uUrQ0+IyTIX8cO7gIUPETNjiP+AdgACA95VzBAzY4rw3iOOyJpmpNUITo4EoWMcn9rsSCDQF548DPHiGYRGeKCdg6cZ1zOP17wUQlwdng88gbbXwXcob6Sd4obihoRjEBhozOwQNCoQFniB4a6Gt8Te9G5TQMBzg1kimMkEVzB6+fBumL0v9IC0l3MPM2swNRYNEHrZaBBhBA0vEKaCF4HBR8/WCJSNDfc9ZnvADYwGHI0n3NxoXGFwcT7G39FTNhYBEyOWITmMJvZDWCCdaJTRs0TMCq6HOA0IldAuRY+GHEIDU61xXdsAzqBAeaI3bxUjKG94jbRM1sE9jqEZNPzokcIjhPggxEcYK72id++PXjzK1xwSQEC1bTAqer0o77AujGcsSofgV3943GyfNwQkjHJI67OYXjmULWJOEAMDjwCeD9KGIRDbxQ5RDzBzLbTT15FWCAMIbwxNmobSrI8wtuZzR3rfxU9TwCAahtcfngl4ASCyEHSNuo48w1gifsMiphNhdhTeKXgcUO/gDcP7g/KF9wnCCF4DFSUuWFwOwgTnow5Yh9twLDoduD88R8gjhjDhRTHEY1zE20B8QcADiAq8S7YiBgG/+D60Rhr5wgw1iCtzzReISqQBHjvrTCNjzaMjGDqD4EDsm6bxVr58+X7HcJOxavVzzKjCeXg3jaUHkuDdtA5xoY1APgwh7GgMwR5C3dHrBATXa3uxW5//DiPPy/COob0JaiYYnonRTjw3hqJymLMaDWH6XJ/Xc3h1ILrMfMG7infUnveUUNyQcAS8BRgKwfReNKqYkowXGnEMED22gZHW3iuGAozYkI4lSpToa3ssjBnc9WhE0auHSEAvDx4a3A/nYrwdjRmGpAB6w2YPCenC0JMx5bsMzkEPGGvZoKGFqx8NFGaHYJ8xNbcy8oH0w1tjzgCDgcV9kU4s3x/Gnnp8GG2UB+4DN39QMz9sDGFyiDpzjN/asKIxx3WMtV9yWN3eWD0WwZAwmoifgIFDDAfuj3wh72jwbXvhKOew/pYPhKX5/FFetuueQETBG2I+l1BeMz+eBZ49YqRQ3ta1gUzBCLGG4YIw1NUAjyAWi8MMOKvgQrrxfFE+MO7wdoRWNIVRDCaFuDbfD3PVYKQLZQjPGYZCjXVu0ppeGXO/sbRBKrwPmBYNEYhnifqJdBurQAcYTtR7DJVYhTTyjNl1uJZxbnqkASIF+ccMQLwzKFvUBxN4Ro04HnNCQCp8Zx2uDYWHDysPlzbfd+uikShv5McSJ+RulNFweB4hEHAO8miZYdcQ+bB6+iCubWOAINqM9uE3lDXSjnJCno3yjKn1qA2C3838YkgOcUdm3I2dvBRFeeFdw3PEczPW7DKf73DkB/dAOiG8TA+U0bmi14bihnysHh/0PK0zRsjrGA3zb2p0Yr2re0BEwpgGFdPwX4FYgTfENNZvAwybGJ6P6B/jc0cP/0MYQXhJMMvO9r7wnGDRQdObBQ+ruXjd27gvhpkgEmyHk94HGNaCl9TOEFIle0NLbwry9qarahOKGxIBQAMJbwOCEeE1+VgN1NsC8SEIXn4Xq+diejw8YPBgvWORVg297P8qoGBo4F0z1ojJ9bE+c3hdICDg8XtbP/YYSkP/P8SjwFtirHSNgOsUxs9tpMTQJ+J5tD72CW2sTWiBdwaeGfwIZmgXBnwbYLYT1vXx8PAoYOQ3Jjxc8AC96WrktnUWw29GnS30sbdXFDfkkwXCBvEviCdBkB9mJrBcQhQHX5pT198WiBHAkIR1fZB3CeJD4In6Lz1hxFTAzW9dgPAjfk+iGkG4Od/nPVHX8H5CaJjDQvC0GmI4GyYQwNPyLu4PAQ+v3Pv0buBemAWFdXUwzGTEYxV/W3nEsDTKDMPhbMsobsjHXAHUuFl/UsD6NyEkfAAP67sIqmaeCcUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCccNCIIQQQgjFDfnA4Acuvby88hJCCHm7vO0fIiUUNySU4OUrWbJkP0IIIW8X/PL6f/lRWUJxQwghhBBCcUMIIYQQQnFDCCGEEIobEoEf7GefObRs2TIqx42DR8soReXKlaOF5Rw9Pkp4LdeQnnutWrUiDx48OEoYyie5p6dnnKD2+/r6JvXx8UnyX8oDwfG4T3grUzxnzVtMe+nCd1ouMUBor4dy1OulCC6fukUKy/N5V2haYyGuL7TPJKR0h1QvUc4A98VxbM8IxQ15BTQwHh4epQsWLDg6Q4YMK7VBSMdysduYJihfvny3/PnzTyxWrNhgLaf0oTnP3d29Uvbs2eeHt9kUmp7Ybm5u1TRtc3PlyjUdhsJmf6oqVap4pUmTZoMa7ZahqEfRcLyjo+PUAgUKjFGjU8i6f8aMGZGcnJx+1H3jcEzFihXbhMXQm3h5eWUrUqTIb/ny5Zug1/CBcQsP5enq6lozSZIkB6JFi3YnT548KM/UlrKMW7Zs2Z7Ro0e/EStWrCua7nYhCeS6dev+D+Wo7+Uo5FfrW2ZbkVizZs166dOnX631svuHNOL6TAogrXnz5v0ddSW4vOE9qF69ev106dKt0XT72qYb9RDvDOpkzpw5Z+O9s71GtWrVGkeNGvWOclfL8zLaL3Ofn59fLK3XVfT8mcqfKHu2X4Ti5tP0RERVA1EMDYE2zHf1c0aWy+vAwEAAory0cfbInDnzYv07aUgeBjTicePGPQtjFJ7yo0YgjhqFcilTptyuRnm/HXGTVo2nW+TIkR+VKVPml5Cup8KlXdasWf+GMcF106ZNu16NXk7L/lYqaibjPigLNcqrKlSo4BPGuppcBfgqGEeIchj+4sWL9/vQvXPks2TJkr3V6DbQPHVxcHB4BmMP7wT2u7i4OEPcoN6gDPR7f/2uRnBiAfVLy7EwPpcrV+6nTJkyLdH3NJ61LFRQfRUjRozrEIwfqgzQXkAAa36+1joVI3fu3NNQBsF4XFJoumuo0LtplJGDTb2MBbGi783ahAkT/msrbiC6S5cu7adlWQf1oFatWi76XXyraNfzy6ROnXqT1uuDWmbx2X4RiptPGGdnZ3c1wudse4gkoAF3RNlob7qi0YAmSZAgwQkYq+DO0x6kkxrjFWhkw5u4MYE4gMCBUbHdB29LsmTJ9oYkbtAbRx61x97c/E4N3kY1+H6mQcJ+NWpVzf0oO732AQzzhTatKh6aJE6c+LBp8OB5gnBUA5brA3vBYqKszM8QXRAjGKYyDa71WM3DIXg4ghIA8Eqp4R9r7ocgSJQo0RF9R2vbHguRaE8kvC8gZFB/TG8NvEma1qP6TIL1AEO8aDmNDCrd5cuX76r1Y4/Wj4TW7ytWrNgeXhlcP7g8Q0ymSJFih1X4EEJx8wmCXicMBcWNfa9EnDhxLmiPOoshdqLCg5A9e/Z5wfRQU2tDXxdDWTDI4VXcFCtWbGCqVKm22RM38MKogdkXkrhBr1174rew1ofFwI9Onjz5Lhg9LbfcWrfOu7u7l7V4J/LEjh37IrwPoUknxEOWLFkWQTQgDsj0mOg1LmG4K5y9S40wtBKUEFJB0BmesaDOhyDGc7HWrcyZM/9jeH0crGXyIcUNPDXw2mCY0by/h4dHSXiT4PULKk3wuoUkbuCt0vqz2ypu4G1UYTMD3kR4mUuUKDEgqPgueHcguihuCMUNxU1Dihv7oBFOmDDhcRUoLxpaNOjwaiDWJCgDBwNepUqVZnCvh2NxM+i/ihsMOSHWxOpBQc87ZsyY1/QaiRAng/3Ozs4u5n6tZ1khblSofB9a7wi8P3nz5p1oGkSUafz48U8WLVp0SHgIHEVdgAfU3rAMPsMDU7Zs2R4Qg8GlF0OZasRnWY+BkM6RI8ccO+Jm9YcSNyh/eDQxJGfe39vbOxOeu5ZBp+DETdq0adeFIG5+thU3yC/KGCsCG8/cv3DhwiPM4T8rSBPFDaG4IRQ3wZA/f/5JdsTNHxA3iKuxPV6/y2EO0VSsWLHtxy5u1JB1RE9axU1uq7iJFSvWVcSGoMeNskLAummIEICLAFt3d/cKoRQ3CXQ7bhU35vDg+xY3uJeJraDVZ31Mvxd4HqyzePD8kc5IkSI9hrfJzc2tUlDXhwCKGjXqPQ8Pj4LGrJ/kMPRFihQZ/iHFjW2+MfkAAdKlSpXqY/kuo4qbq/BOvW1xY4u+Yy1Qllrv8lLcEIobQnHzBp4bGFF4IUyjghlQ2sNeZw6RWIRNQMAx4kzMBjhx4sRH7Imgj8xzcxeeKvM7NXh9tcxOmkHXmD2FOByIQi2zWgiCNQJGU4bFcwOhaTWu8eLFOwMx8L7EDWbqFC5ceBRAvdB85bM+e3ivMFQEcWIVe+bUZMQJYYaPNSbHTl7jY1gvderUWzEkWqVKFU8IQQz1WI97X+IG94FYN/MNkaXPOjvSiTajRIkSfS3PxBGeGxz/rsUNYpm0jLbA+2d7HYobQnFDKG5CQHuh7ePHj3/anCYP1zhmA6mhnWB7rBqvLzF8gAYXwJjHiRPnIgxUcHEWEVncYOYPeuvWKbkQIRhesRpweHAwEwjDVIhZ0uv+GhYDi5gbiErTkGF4ArFQmDnzvsoLhjxFihQ7DXZgZpjtMRByEDBaFz63dw1M3YYnK7j1gIz85YYXEHFbasQ3m+L6fYsbCPiiRYsONfMNQaFpL4J9eA+swc8oDyPvVYK63tsSNwD3dnZ2/o7ihlDcELtgWiV6wZwK/jroncPLgCmmhtFPgmEqCELbY2GM0LuHxwYzYmCMMTyDGAQzIDk8Ubx48QHwENhOBTd7xmpg9sAzEoJXJRkMkXX2GAJNS5cu3fu1BkSNEMQivBthXfsHs6XUYO0w1y7B7CtjtlTu8FSmqAPIX1DvEuoFZkTZev2CEDh5MWsoqMBrDPXBm/IhZ0tBYNnOlgpuvSyIMghfLK8QzGwpXwSkBydOIMhRN/X5Z7XdB+EMcWOdPk8Ixc0nCGacRI8e/TZ61SyP18EwAXrIMEjwwmD2CkSOYYCyYJqubc/aLNf48eOfsreKanggf/78443p1bFt9yHGCIIXAsjWCGGROXipzCnQFStW7IC1WSCSMGsKPXPrOjeGCEqLKboYkrHdF0rRkByiSUVUXRhTPA/toff/0MHEEL8QH0gTvBL6fxtzWAafMXNKhXEJI6g4NWJvMKvIYqTjYL0WvY6jpaxiwiMBkYRZd/byiDoFAWCdrfS+QQBxihQptkNoog5h8T1rQLXm/Qtgk+7o8Fxh0T97wcAAHkXEWOmxiS1CLyc6YfgO14d3CDFb9vJeqFChEZg+b28RQEIobj4RMHyC3pcastPa4Ezi0NTrqKFPDMMMMYCGVxvNFysUY4YMhkcQb2DP2wBDj/PDU34MI9wCQyvoaZcoUaKPNWAaPe/ChQsHxBpBUCCP1vOxWFvGjBmXmUvoY1qwCrnWMFhY50UNdWGL8Y6BoGPs02O8TVH4JiCuB0ITK0VDUNkbTnvfaNm46rtzCkNxyCdEnylmjcUGA6bFI1YFZW6N0zEEQgYYcqzaDEMNoYT3EMLNdqVnS31Mqvv74dnBQ4HVoUPjCXpH4q4YYqjwTKwrFCMvWAHbWDIhkiHakqlY7g9PqKZ7G7yc1nTjHHyHoS8EZxurgSc3nn1+DM9h2BfiEUOctsLG6Hw0w7VRNijD/1LfCMUNicDA9QvDZq4eG9T0ZhK4oJqtFwYNKgy4dSE3q4hATzW8/cYN0gPBpfmJhx43nrvVyCCPMEQQD6gftj1g1JEgZooltxUcxr2SWsXTfwFljecQzupFbKTJnvcO9QLlhyBze8N/KB/kyRSKGHYzDXpw4tT4na7YxjNMFA7yn8xOOqNZ25PQpBvfoc6hHhntURTru4b7BFWXQqrXhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCKG4IYQQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIxQ0hhBBCCMUNea8P9bPPHExYHiGXVWjKsVatWpEj0rN/k/yGVAYzZsyI9CnVs5Dy96Z5xzk+Pj5xW7ZsGT28lifqO9L4Nt6j0NZLg0i29ey/lDWhuCEfCWiQihUrNjhWrFhXkiRJcqh69ep12SjYLacU1apVa5gpU6Zl+n8D2/2DBw+Olj179vkoR+Vqnjx5pqkxihqO8xPT3d39C0dHx8n58+cf7+fnF8NmfzKtC/U1v0s0v01Cc00XF5ev48SJcwH5x/96/UrmPl9f36QFChQYg/JJmTLldjc3t0ofU/1AXjVf22LHjn2pUKFCo/XZJ7UaWi8vrzzlypX7CfXHw8OjQGiv6+npWahUqVJ98JzwvCzfF0ubNu163C9Xrlyz9PrZP1TeNa85ihQp8hvSiHcEgiOoY7UeJHZ2dq6dNWvWhRUrVuxg29agHtatW/d/WlfG4XpaD+PbXqNmzZp1tR5dRj2LFy/eGS3PktZ6red/ni9fvglaryeERXARihvykYDeVoUKFbqgIdCGpm2GDBlWamMj2njUY/m8ire3dyYYeS0f//Lly3ez3e/q6lpVReIgJyenVihLNd5O4V3UwiAnS5Zsr3JAjWUsm/xmUHHj4eDg8LRMmTK/huJ68UqXLt0Ledcy8K5cuXILCELTYKFc1EgH7E+RIsVOGGU1yJk+hroB467PfiDyVrx48f6oI0WLFh1qGnkYcC1ftf9FhmOfGuPSobmulmHz9OnTr9L39HstywSW+2VWQTNd393OWhe7R4sW7Q46Jvp92g+Q9zRGGl2QRk3XDC2HNkF1kPSY1CpuXKNGjXoXYtf2ON0fG+IkderUmxMmTHhMr5/QVnSXKFGir9an1qhneCf1mMQWcRQHIlDr2A6UiZZ7fLZfhOLm0/NGpEZPy/I5EQydipwVrz14enPQkEdNnDjxYTUoXW0Ne44cOeZERK9XyZIl+8OTokYhlu0+uPuTJk26T8XNLyFdR/NeB4ZNyyiFbRlARGuP/YWRUuNeNGbMmFf1/3IfQ72AQbUOGaGzkDFjxuW2njuIGngc9P8yIV0T3olEiRIdVQGY146XqKq17PRYN4gmiIb3Xf9UYLWHWDXzj/ZE3xEIrVTBnZc2bdp1BQsWHBlUetGB0LZoj624gWjOnz//JBUtiYLLK+osBI49zw8hFDcfOTBotm5beB+s4gYNiIuLizN6ojBg9erVK6/nJPlExWAC7Q0etBU36GnCWMPAqFDYEd69NjbPe2CqVKm22RM3qBvw7IQkbjAk5+joOAVenujRo99UwdQvuOEANdhZ4HGAKPgY6wm8Ca6urjVtv0c9gccqJHGjZZcW9axixYreatwzohNiNeQQitY4Ewz5wcuhIsf9fYobCJp06dKtUVH7p3lfzVspfReuqdD6Lqi0aH2JouetDU7cYAgvefLku63iBvUFQ794zzC8qXXI1zYOyaR06dJ+EO0UN4TihgSgRuqPsmXL9jA/o5HCcIM2EqlgtBGDgSGaT1jcHLLjuYmJ8sFwHjw7auBvwzsRQcTNoBDETYieGyPgNZ72pgvrBoPljzge7WVHsWMQ02n96qkCJ+dH1zgGdgS+dnJyamfPaKu4qRgacaPiqDHEMv7HUB4EpgqddkHFssC7A+8J4nre8/uQJG7cuGcRE2TmF20DxE2FChU6BSduQvLcqLj52VbcQNBBrGg9K5k3b97fUc8gpO1dQ7/vTXFDKG5IANpo5ELPCPEWlkaivwqeqWYPCXEa6FlS3AR5TKLUqVNvgkiMCENUb0Pc2DHOjWLEiHFdjXgxG2HjmDVr1r9glBDfBa9ERBUx9mbjYEgmQYIEJxwcHJ5BjNiKu9CKG7yDxrBWQCwJhqj0Xs8hnOwdj8BcCMbgAnnfRb4hVOFBsYobPFMIM8QDvW1xYy/fWp4X0W5R3BCKG2IXxEVAyMBTY/0ew1AIWETPEEYLXopPtYxCI25MY6QCZ2tEGHZ5F+IGPWzM5LGdZYUYFASEovwgcDD0ENHqAGb6IMDaxOqBQjAsAof12W/BO4NA4zcRNxgWNgKSHQwxEA31CbEmtmJA75cPM4v0XsnfVZ7xPOGVNPMMzy6CwfE+xI0b95xV3MB7BM+NCruW71rcoH5qu7Rdn4mL7XUobgjFDTENcj3M9rDX2KDBxtRNGKRMmTItxXROiptgPWBFtPc9LyI0rO9C3AAYZwyrBLUf9QjT5SNaHcCMJ3hnDI4jjsbO8y8OA+/m5vb5m4gblI2tkEF9wpRv63cYFsLMIdzvXXd8IKDMfCdKlOiI5qEE0oJZTdZZT8gbgqZdXV2/etfiBmD4E7PJKG4IxQ2xZ4yLa+/H3dawGftymQ2Hi4tLjejRo9/AFMxPVNzEQ6Anps8Hd5y7u3sFuMwjwkJ+xYsXHwCvgD2PHDwRamD2YMgjTI2E1hd4ZbBGS1DHqGEbjbiMj7GeeHl5ZUPArOY/q229wDBKSFPBYZjTpEmzyVp/IG6s68JAIGAdIgz1md/hGcLL8z7zChECT1O2bNkCZoahHYHoC27IEZ4gBCIXLlx4RDCzpbpr3dtlnQJvp37GhPC2F7+FWCWIG30G8djGE4qbTxBtcCujR4jppCpeqmmPqzrGy80pqGi8jGGEgLF2LEJWpUoVr0/Vc4MAShhus1FGQ43eOxYSMwJrE8Ho6P/pI0Ke1MCMUsG2v3LlytHsiN44aqhOli5dured4ZAippHGWidad74xe9mYpgwhbBXKKCNz1g+GLgoVKjTiYwlM13xn1/eorFlGmK5sL6gY71rUqFHv2YobeM0QrG+KIYijZMmS7UY9wjXg8YE3x4yFw7pBKoD84B3D+kp4Z/X9/cFYWyjm+8470grhBjGGWXMYujLzjo6TrWcJsUEY5sYie0GJG3ik4CHSc+NaRGMW1CuIbnzWcnFCmdq7hpbNEHRENE2x2c4TiptPDDRMcP1GiRLlfuTIkR9hKi9AQ2oGEKMnhp47Giy4n9F7hAfjUysrGBbMBMKwgvaqN2qjWcsUN1iTA2uSwAuiX38bEQJlYYgQE4O1RLDKK56vtZeMoPEiRYoMg6cBQw9YQ8V6vgrimVi8zTTGWJ0XgbBYeA7G2zpFF1OVUWbo4eM+xsJr2T+WuoEp2HHixDmv78dYiBoIPVuRUa9evQoY2kWgNdZE0jIrYHkPM0I0WwURViBG8DWMdMGCBUdBTJrHo3MBDyre20iRIj0x31usnP0hgtghXFWoTMTQFdoHc0FIpEXz8LcxpB3JrAvwTKHOwTODNFs9VDgH32GNGsTzIA4QcVqmoIaQwnpKqEMoI1vvKD6rKPSEeMI9IMw/1aUrCMXNJ4uxzk1KeBsQR2MSRPxF+k91CrjZW4bAQflg2rfZ4FoMVHIlq72yC5cvcqCXKTVWEYbBwfPFUIclP9Gt+bUNWIU3xipyzfKBFyeI8osDwYTVdd/30Mm7xpiinAx5Q1nZOwZr02B2Ed41lLV1HSCcj/22gsj4Pamstp0JGGuDV97bDzkMirTYE/VIuzX9ePZG/pH+FPbKy3i/UhrHpLfWF7xfxto/KUOq1+b54flnUAjFDSGEEEIIxQ0hhBBCCMUNIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEIobQgj5b4iIAyERBb6zFDeEEBIs8+fPr7979+7fCYkoTJ06tfpnn31GkUNxQwgh9lFjMUW4cYtA25o1a3rSg0NxQwghQbJjx46RNJfcItK2YsWKzhQ3FDckvD3Uzz5zMGF5hFxWoSnHiFKWoU1rrVq1IoPgrjN48OAooa1nwd03ZHHjL/7+/kHv9X8qT5/7B3O6vzx5+uwtmTV/ef7siTyzuZ+//3O9x/Mgbu//OsHe4uVx4WELWzpezWfw130mT549e6UscM6TJ1q+4STvFDcUNySC4OPjE7tcuXI/JUyY8HiaNGk2uLm5VWK52C2nJM7Ozq65cuWaVbNmzR/sGX9HR8cpKEeQP3/+CS1btowaXvPj5+cXw8PDo3SRIkWGFy1adCg+2ztO85Dcycmpdd68eX+vXr16fTv7o2reXQoWLDi6TJkyv2g5xbV3HRcXlxqJEiU6YpZP4sSJj6RLl26Nnu8YenHzWK7s3yOjBnaT77+uLvN33nzNkB7fPEOauNeVOnWbycyNp14TDXeu75JffmwqHvXdxW/cMnnwH4zmncN7ZHgvH3HxaCh95+58ca/rZ9dL56aNpEGdujL4z03y1HqLOwellVMeyZw5k2TKBDJLnnwFpFH/v8WeHnt47YD0bV5JcmTOLPmqNJU/D1+SD2Pmn8utk//K9DEDxa3mFzLy78OhSsf6sa0lp6Y9IK+ONWThoZuvi5oHt2TlpN/Eq7mrNOw2Ss7dDbzy7ePrpGMnd2nc2FNqt2oqUzcdk/CqcShuKG5IOAI97WrVqjVSwzSqVKlSvZIlS7YnevToN9Tg5GD5vGbEs6qR//Gzzz6T8uXL+9rud3d3/0IFzfiyZcv2RFmqwf82nIu1eCo4vlaRcShJkiQHPT09Y9keU69evfIZMmRYofntivxrfYlmUyZp8uTJMw35VqFUEkLZnjdGv49ZokSJvgUKFBhbsmRJP5QPxBIEju5LH3pxc18OrV4mPetUFQd9DoPXXn9l78Vto6RsmbIyfutFOb9/llQsXUkmbD730jzfPCxNqucVj8Hr5fqVE9L+2/9J/f5L3shgHvj7Z6lUorx4D5ome0/clkePAz1Bjy5sEtcv8or35H1y/fweaVi5nLSZsMW4h78cWTRQvqrynbT38ZEOHTpIh46tpVSWZPJ9/1Wvp+Peefn91xbSqHVH8fFpJgVSxpRouV1k//VnH8B8P5UzuzbIqA5NJI6DgzSbuCPEcnt8eYd0ae4m7Tt3Dsxrv4ly8tar3qxnF1aLj3MpqVavq8zfeFRu3XkcIPKeXtkpjb9ykk5TNsm9e/fl2NpR8nnREvLH9ssSHvUNxQ3FDQlHzJgxI5IalxTmZy8vr9wqbm66urrWZPnYFYPRYJBh7G28ILEcHR2nOjs7fxfRhvaKFy8+IGXKlNuRB+v3KnbyJUqU6GjNmjXrBiH2omfOnHkxhE1IeYbXS69XyPqdiqFSxYoVG2Tv+JCGpW5uHSU5EkSTQWtvWLr/t6X7twUkz3f9XxjdQa55xLFmZ7luuES2T/CS+Bm+lL33Aj/vn+YtadIVlNUXnofJkJ1ePUyyZ0shfRb/+5qh/cfPRRI5/iDnjESsGfSDpM3hJHtu+wd4nnZu2iRX7lnPuC4dGnrIzH2vezTkyV25eOnqi4//zv9JUsdKLJP2P/5wBv7aGimf1EGaT9oVorj5x6+x1G4+SK48e24/vQ9PS5OqaaVM0wFyz+Zit9f0kyTZy8jq8+a5V6RR8aTiOX5HuPTeUNxQ3JDw7Z1Irj3r/mqMkrE87Brp+PBy2IqbunXrfh4tWrTbauT9M2TIsMrd3b1URMmTCoyBqVKl2mYVNxAuWbNmXZg3b96JECb6OamtgKlQoUL7ZMmS7VVBnAX1RvdHCst9S5cu3UvFYO03ETcX1v0muZKouFlzw2InV0rJ1FHl6wGrXxjS9YOdJWrKorL01GP99EB+rppKklbtKLcMsXN/1yTJmDSmtJq0J/Ri4f4RcXfMKP/rNFmuX78kl67eeWlsn1yQZiXiSea6g17EiFxa2UcSJUwkvy48Zfcel9aNErcGHeT8k5BTcHfvH9K+w69y9vGHs+4Pz6yQ/6VScTMxeHHjf/uwNCyZXBwcokjiLCWk628L5M4rJzyTRb6ukizvN7Lu1CW5ePGKPLbsf3p2qRSKH0sKthgp1/R5Xdk8WipV+E5Wnb4fDv02FDcUNyQ8G+4EMFi2PWzyahmpuDlkK24QZwIjX7ly5RZx48Y9FytWrKvwfEQQcTPIVtxo2otjeBLDb8grYrFKlSrVB8NLhqcqTsqUKXdkz559LuJwcuTIMVvF0N8qctKHshyTODo6Tvb29s70JuLm/NrhkjPxq+Lm4qYxktnBQTrNPfpCRJz8u5sa1wwyYgO8H6fFNbmDlGo8RB6ZB1xaJY6JEkqVtjND7Q04t6iLREmcRrqO/k16dfeSSkUyiWfvaYGeh3tbxCmmg3zVzXK9f2dJqigJpX7/lXbvMeOXxtJ8wPIQ73/7/A75rVsH2Xzh2Qc14g9PL5fyKUMWN/L0nlw4d1HWLJokdWtk0ecQWeoN+UdeaLg7B6RagWSS172tTJ/mK41qlZDSX9eRzWfuvrjEpvHtJU2cKFLiq2/lx1+HyuqjV8KlsKG4obgh4RQYmdy5c08zPQ9BGR2KG/vixuaYVMmTJ98dmuGa8CpuEGAeP378U2awr4eHR7lIkSI9qVixYhvjc+mYMWNer1mzZj2zXBC7kyVLlkWmAAoOV1fXr3DfN50tZU/cnFzaX5KruOk67+VQ0el/fNWoppfhG1XcPN0vVRJFktJNh70UN1fWSP5EiaRK6z9DKW4ey5i6JSR1zq9k1anbAd8cmt9W4jjEkg4L9L4310nxqA7yte+sl9c7MVfSRkkk9fqueP0ej49L2++/ken7gvdGnNk6X+p8kV8iOXwmpb/1lUN3n4Z/cfPKdkNGtSovkdNXks2XAtN+bs1wyRYtiXhP3RkYSH1ni9RIG0UyVu8ql148oIfyR8sqEiWSgyQs1FI2nHseLuNtKG4obkg4BcMQapTSwmgjYBZxGCyXNxM3oFq1ag0hGBBgGxHFDWZPpUuXbq1VfDg6Ov6ROnXqLfjb3d29cpw4cS54eXllM/cjNgfxWvpd3pDuiaBrZ2dn96D2v4m4ObduhKRTcdPFIm4OzWgjDlGzycQdt0T8j8m3iR2kdJOhL8TN89P/SI5ECeQb379CaajvSS+nwlK0Uk+5b57gf01alk8rmav2k9uPd8kX0R2kukXcPN43WZLHSCReIza8do9rm8ZIzbq+cimEmz++f0suHtkuvZuUUbH2mdQfveWDxZ28mbjR7epq+V/SnDJw9dmA53Pkr58lk0MB+evs0xfPa8d4T4keI7/MP3oPE8hl0Ugf6T5ygWxfNUuKpYoiiQu4yZ4bjyluCMUNCTs5c+acnSlTpqUsizcXNx4eHkWzZcv2F2J0IqK4gbhVIbPV09MzhkWQ9EiWLNkBCB7EGMWOHfuy7i9o7lfBUzZmzJjXMGsquPv5+vomxnCWiqA8b1Pc3Dk8XwokdBDPiS+nZG8c6iIOGUrLmnMIGL4urYvFlZw//KrCJHD/o91TJG3q+NJ62oFQegQeSr+vCkq+/7WVKy8s+yMZ7FZWMhf0kWv+F8QjRxQp8eOEF4b/6qp+EjdlSumz9Nxr95jdva64/zQzDCLhmNTKllrKNZzwwdZ9eWNx8/y8/FjtSy2HkwHlcOyfXpLZIav8cfDui3I5v2aApIyUW/448lAe7J8mJf/3hSw9GxjsfWHTCMkWJZp8N2gZA4oJxQ0JO5iqqwZvMMvCrrgJCCiuUKFCl+COwxRqCKCQFrULD5hCxjqchOGm+PHjn27ZsmVa87vSpUv3zpUr13T8jWHLePHina5Vq9b35n43NzenFClS7MD08ODu5+rqWhUzy2ynlYdF3FxYPyIgoHjw2psW98YFaVYxs1RoO+OF8ZvsVVjSl28gZwxXzeJeNSRFsUZy1ggoPrXoZ0mXIp1MP/gg9EbM72tJkucL2W8qJHksfX8oKZ83mxJw38ltykoGp44vgmd3T/SSVOnzy/JzNrEyD0+Il3MlGbTyXBiGWu5Jty/LShMETX8gA//o7MqAgOIWk3aHLQ13D4mvTwtZdiJwqti9IwulaJpo0n7OiRfXObu4h2TPXUN2a9memd1aspSqailnkX4exSWj2xB5Hg7VDcUNxQ0JR2A4SnvfRYzZLg5q4FJjMTZrj5y8Im5iJ0iQ4KQxfBfQkGE6PQJwFUejDOMiyBYBxhEhT1jEL3ny5Huss518fX0TYoE9xN4YeUqJ9W7q1q1b0TwGAcaZMmVaBu8OjilQoMAYLZdu2GcsEFjCntBRYdi5cuXKLYNLU0ji5saaQZIxdiQZtOnBK8Jg57T2kitHZdn1wF/8726Vr4sWlA5Ttr045sHxFfJ55kzSe+llNagPZUijClKmwRC5HwZb+eTyWqmWIac0HrohYPXcBwfmSKWiX8j0PdcC9l/bNV2Kpc8p43Zr2vyvS1fnEvJV+6liOxnq9t6Z4u7WWA7cfnXH9dOHZP26nXIbWujhWdm1cZOcvu8fIACu7Jkudeu0k00XH30wI+5/bomUiO8gTSbvf1Xc+D+QQ9s2yc6DgesKXTm+W/5esyVA5PnLU9m4+A+ZtmS7vJB4/vdlXPOq4ljaW048eK7Xuiu/1K4o9XrMDxAvj4/+LYVz5pOeiw4Hrm58+7g0rVxYWo/dTM8NobghIRrruOnTp1+VNm3a9VhdVo1OcwypsGzsllV6CAFM+UbsiYuLyzemuEHZqeg5Du9GLd3UqGcP7/nBispYwBGeqFixYl1RIfMzht3M/YinwfAR8ozF92ynbUPoweuDmVKFCxcegZlV5vne3t4Z9JqXK1as6GN7TtGiRYeEJJ6DEzdH10yXxmrk4kaPIaWcm8mineesskem9+si39VvKk1dPaXb6MVi65PZu3Si1HZrIG2bNJXGrQfKkZtht5Tnts6Rml98KQ1/bCf1PTxkyLwD8nKlnOeyeeZQcfmhkbSt31iadxkjZ+04htZN6C7Nfpn9muhZ0OM7iROzmKxCui6tkcoZk0v+rz2kXa8+Mmj8cFn378UPZsAv718uXVwrSvLo0SV3RReZsmTvy3w/PSyu2ZJLUZcBmid/Ob26vxTPklCq1Gkt/SfOktXrdslrYdP3T4pfMzdxcm4pbZs2kGbdJ8oxi9jbMmOAVP2horRop+Xs5SEdB8yQu4/DZ0gxxQ3FDQlnIAZCDVlOpUBEiBH5kF4bzB6CyIF4UdK9eCk++8xBP2eG0Y4oZWikOatBRk17LtuhIkz5Rr3A/mC8f462QcQYjkOAum1Z4HvUNwjCNxU3ty+dlD37D8up06fl0L49cu766zONThzcLTsPXgrSEN28eEy27zwid/7DrOrHN0/Lrh3b5dC5m3b3XzlzSHbsOi4Pgzj/zs2rcuPBk9e+v3/ripw+dUEeQjWoHb968Ywc2rtLtu/bLx86lvbhzQuyb88BOaFlf/TAXjlxwZr3J3Ll3Bm5cOX2C8Fz+8pJ2bd7hxw8FdwU7gdydN8O2bH3qDyxV05X/pWd27fL7hNnwqWoobihuCGEkFDBXwXnFtE2ihuKG0IIobjhRnFDKG4IIRQ33LhR3BCKG0IIxQ03bhQ3hOKGEEJxw40bxQ3FDSGEUNxwo7ihuKG4IYQQihtuFDeE4oYQQnHDjRvFDaG4IYRQ3HDjRnFDKG4IIRQ33LhR3FDcEEIIxQ03ihtCcUMIIRQ33ChuCMUNIYTihhs3ihtCcUMIiSBs27ZtBM0lt4i0rVq1qivFDcUNIeQ9MWrUqBgRje3bt4+lufxw27Nnzx49ffr0IQk9y5Yt86G4obghhLwHBg8eHP3s2bNbb926dSYi8ejRo3uUGB9umz59+td+fn5pSejx8fGJxzaH4oYQ8h7QRjfGvXv3rtBccwvLNmrUqIJ8fwjFDSEk3IobeEJorrmFZRs3blwJvj+E4oZ8VLRs2TKFEpVl8Tqenp4xlCIoo7CW6eDBg6OEJ3Hz5N5VOXb0qBx9wb/y77EzcvfxsxfH+D+89vKYQ8fk+r3HoTKOz+/fkItXb4r/OzK+T57dkUvnzsidB8/s7PWXk/u2ytY9/4p/EAm4c+6wbNmyXW48/u8pvHf9kly9/eC1729eOvaibI+fuCxPgjjf/94l2bFzsxw6dzPo8rx5MeA5HDt9M8g8vS9xU6tWrchan1P5+PjEDWUdjKXvTFbg5eWVTc+LbdewfPaZg143hx6T1/qu6PFp9dxi2Idj2A4RihsSZlxcXL5JmTLlDm1Q0rM8XgVlUqRIkWGgQIECYz08PIqG5jxnZ2f31KlTb9bGOXn4ETdPZJrPV+Lg4GDhM3FIV1FWnHr04pjpHatIJHN/giIyc+/NkC3js1vya90SUqbRcHn61s3ufTm89G9pU6eGZEyZRsauvWaz/5rMGtFBark1l6YN6kjnYX/LXRs1sHvjaHF3aSA/tmgonq37yIFrb57KZ1d3ytfFcknzMRtfEXJPL22UqpkivyjbvN8PlDu2qkQ/rx83RBpoOms3bSvjVhy2KwbPbJ8p3+dLK5H1Op/FcpTGQ+fI9XescIISNxAexYsX7x8nTpwLNWvWdAuN2ChVqlQfPe654h8rVqwrKlQc7Yj/HLhu/vz5J1asWLGtKYC0Pfra0dFxcunSpXthX+XKlVuw40UobkiYDWGGDBlWxY4d+7I2LqlZJq/2VnPlyjWjRIkSfcxGVwXLFm1o04cgiOKmSpVqW4IECU7q30nCi7h5cGm39OncSSYv2SSbN28OYP6A5lL8yxZiapub+5dKl249ZOPu3bJt6xbZvPeo3A+FDri6ZYQkj+Ig+TzHvAPPzWO5dPyIzOnVVOI7RJEh62+8snf7lDaSu0hV2X5P7/z0gNQskl/aTdz8Ih33/10qnztmkV4rrgZ8HuH1hZSoO0DuvZFY8JeNQ+qpeIkhzSZsteT1mSz+raP0nbxE9uzaLlu2bJaDF2xE4bMbMr59aSn4+Q8yZ8txeR6Uh+riAenc7Hv5ZdJy2bR5qbRzy633iybef+6WdylvghI3WodTqVh3jRQp0hMVN/VCEjcqhvKUL1/eVwVNfsPj6WjrwXR3d6+s79JWCBc9Jp5V8KRLl24NzjPunTJFihQ78e7Rg0MobkiocXNzq6YGfFbChAn/1YYljZ3eVeJPtdekDWxx7a1e1Ia4LD77+vomRDk5OTn9GIInrEa2bNn+SpYs2QE9J2l4ETc3b1yWi5dfnZC0dlQb8ey7MNBo+j+RUY3KSL5S9WXOhtPiH1rjf/+8zOzjLYXyZJWCDUa8MwN8fetoyZ04ugxaYxE3j8+L5/8ySMHGk14M3UzxKiRpy9SX048Cv1j0S3WJnttNThnDUacX9pB0yVPLHwfuhzkNN09sluHt3SVxquzSfMymF3m9++9f8r8MucSt6zQ5dtPfThn4y9K+dSRRoS9l7y3/YMvozL51snDhvpdf3NokTkniSwnXkfL0HXpvghuWQscnXrx4Z6pXr+4RnMiYMWNGpIIFC47WDtMKDw+PYvaO9fb2zpQkSZKDeq26tvv1nLJx48Y9C2FktD/R06RJs0E7Gt9T3BCKGxIqtJHJoD2xH7T31DxBggQnrOJGDWQcNeKtChUqNAL/V6tWrQl6UZ9S+Wjvs5s2tOdRTviM3memTJmWADTiQfRas2kvt3bFihV9EidOfCQ8iZvXx1fOSgcXZ/l9h+FhuPOvdP3BSbKkSSwOkaNIqW/ayp4bT0K4yFPZsWCSLPlnoXhWzSO56/z2zsTN+bXDJWfiaK+ImzuH5kr++A5Sd8xLL8rO8Q3EIV4emXkAQu6m/FgsrmRy+VnuGgc8OTxbMieJLXUGrAlbWp/dkfnjR8uGJVPFMUsGaTzqpbg5uOg3KV80v8SOHkkixcsmbcdtkGeWiz8+s1gKJk0tjYf/KauWzJK5f62QG0/s3/3Js0fy9BVv2Q1pV6qgOHlO/GDiRtuGzBAdIYkbbSMS5c2b9/fYsWNfxJBUnjx5pqlQecV7ieFdFT8rVciUxpC4vjNZzGvC06mdgt0qaDbiexU1LmiD9Pv4bLMJxQ0JFVWqVGmqDUhObbDqoFdmFTdwF8O1bHgwcmXPnn0eGrhPqXy0ER6TMGHC49qwJjC/c3R0/EMb370qdKK99pJoA23EB2SGYISXJzyLm1u7fpca7u3ltI1+uXXxsEwd0ViSRXUQR49+cjMYe/rw7Ebp7zdKHty/Jk2dskuu9yxuzup36RwcpOuCYy/ue/ofX3FwSC/D118R8T8mzokdpGzTYfIijvjKGsmXKJF82ebPMAXqnlv9uwwcv0rk0lrJljbtK+LG9M4c2DZPGtXKKw6xUsrwdeeN/f6yZZi7OKTKLn2m/Sm/j+sntYrGl0LftJdjd0ORgDvb5asyBeTXxWc+yLBUWMSN1dMDgY+4G4gZi3hJq+/Fsfz58493dXWtWqRIkeHasTru5uZW0TwGMT6JEiU6EjNmzOtlypT5Bd4btteE4oaECoyDwxtjiBxPW3GjjcqvcAersMltzGjIrg1Tsk+pjLQBngRxg+Eoi7iZmjx58j32xI2WVWEt0wb4GwGS4Vvc+Ms/fZpJM7/5QR6xa3priR03v8w5dCeIIx7LiokDZNq60/r3Van/edb3Lm5OLu0vySFu5v374r6nFnULEDe/bbwm8uyAVEkUSUqruHlkHnB5teRLmEiqtJkRanHj/+SsTBjYT7acfqziZplkSWNP3JgenvPSvEJ6yeE8UO4H3OCe/FrJUXKVbiEnjUTc3fu7pFfx+O3AlSGmYdPYrvJVq/5y69mHCSh+E3FjosfXjxMnznnE0uCzu7t71RgxYlyvV69eefOYzJkz/6Pv1C59fxIZAih2hQoVOidOnPhQ7NixL6nwqcIhKUJxQ0JEG4+YaoQbmcGumNkTP378U9q4xDGPgUcHjUv06NFvoeeljVPGT62cjF7lSRUoifEZAcZZs2b9Gy5122EpDONpmTY2gyPhudHyO/wh4pVCJW4en5W2dZ1lzKZrwRxzSGpnyS09Fh2zu/vG0X+k3+8LjNic+9KkUg5xbDQx9LE6b0HcXNw8VjKpuPGZ/XLW0d7JzcQhjqP8uQ8xNaekdgoHKd5okDw0Dnh2bIFkSZpQavddHkpx81z2rhwro1ccCMzb7fWSPV16afnHwSDP3zmmjRQtWF+OBRxwW3zLFpSSNfrJgxcn3JKOlXNJxtJd5VYwibh3eom0+K6JLDvxUN719i7EDbyemDWoAuVLfEZgMDpSmCJuHuPq6loDggdxNnhfihcvPkDftW/x3qnwWRw1atS7Hh4eedh2E4obEizae/oiY8aMy52cnLyVdjlz5pytIuZm2bJle2Kmg6VhSlS+fPnuaHgQk4N4kk+pnCBQVPSdNmNujODGTYULFx5leywabTTEZpmqCFoYK1asqyi/911uoRE3t3dPkcqV68ru28G5Ky6LT+2a0nfZKTs778uI9t9IlUatpX/fPtKnd2cpkiWJJC9UUwYMnSPnHr59gWNP3Dw6s0rKposu7iO2vBA3q/t8JVFzVJCtVwJFV4+vUknGWj/JPeOAu9vGSbrU8aTLXydD52W6e0Ca1Con9bv0lH59NK+dGkiS+PGl+LfNZfyfG+SBnVMurhwmlb/vKGcDhMsj6Vc9j+Ss2FIuvxAy98SvVknJWd5Xbgchbp7fOCf9u7WSKWuOyPvY3oW4gVjBdO66det+brY9mBqOYGPzGN1XEd4dvCfw6KRNm3a9npfQaINSJkqU6CimjNN7QyhuSEgNTnJtZCphVg8oWLDgSBjiatWqNdR96YxGqIK5YBcC+zBODkP9KZUT8g3vi/Y6K5kNLUQeghxfvBgvYwlSWcsUQ1rGuiB1sS+8iZsVgxvIN+1Gi+1yeFavy7Oru+SXnl1lt901YZ7KiX0bZfHff8ncuXNl7uwxUsExpaQt31jmL9wk15+8fXFzedNoyZ0kmgxdbxkm878jv3xfSIrVHSLPjLQPcHWUfN90lWvGMM6OSS0kVc6vZd/9wM/7praRtOkKy5rzz0J340e3ZNfG5bJwwbzAvI7qKikTJ5ZKTXvL8vWHJHCJw1fzu212L+k7beWL8t02vr4kyVhOtl43j7spHb8uLPUGrHjh/XlF4zy/Jf/8PlwW77gW8EzAvUuX5cKN++9s2C8EcZMuXrx4p+3NcHrNWFj2453BEJPpJcZnfacOIt7PPA7TzBGkDyFkLLew1RrnBg+qvk8TKG4IxQ0JExiiQvCeNbYEC2ghoBZCCGTJkuUfuIo/tbKBNytXrlzTjUa6ExYXwxAU9mFBPwQ82hMv8N5A3GAI8H2nOURx8/ya/OrhLAP/eXW46fjGP8W7QzdZc/ia3Lt1Uf7+c5Is3X3ecsQDWTymj/zUf6bceH2QSuqUTiUZao96J8b32eOHsmdiG4mPIaiZh+XR05erxFzaNlZK5yojU3aekfNbJsrnZarK79teptv/1lFpUjaveA5aLbfP7hXvGuWl4aDlb57OqyskZYJE0nDsrsBrPL0uUwd3lJ9GL5Ard+7KyX1rZczUeXL19ss0+j84Lm3KlpAvmo6SMzfuyNYpvlK+UjPZdT1QOO5fOkk6+AySo/f8Na+XZfiPTpKzcAVp1a6deLdpI21+9JKajbrLvosP3rvnBrMEta6Xc3BweKbvQEdrgC9iz7SutzanautxZfBOwAuD9kTFyndWb7DR3jTEUJWnp2cheISyZ88+XwXOdzgfMWrp06dfpffpgs4V3jF4RNHZYltNKG5ImICnAWvdWINf4UbGLCoVOX6IuakVuEX+BL1c0bWX2QxlUL58+a7WXwE2VnbeZgZLWkFvFMHH1h5oeBE3/td2S88eA2XfjVfN+83D86Vx9UJS44dG0n30LDl0wva3N2/L0MZfSflvusmF1wTTFenVylXce859J4b30LKJ0vDbalK2dBmpUbuxzN36avYOrp0jjRs2FI+6XWTO1rOvnX/n4l7p3q65NKnfUvpMWCOP/ktiLm6W77/5RvouOBAobp4/kBWjGku50l9Kg1ZdZdri7XLj7ut3eHrzsPzUoq7Ub9xUmvj8KlvPvBQqq0a0lkL5XWTHHX/5d+tU+aJsUSlUIL/kyplDcuQAOcWzx0x5+g5jioMSN4iFwfTudOnSrUU7gQBfa13T9M1GZwjiBEIma9asC9AJwEQF0xNs5/34Qa/1JzpQWGvL6pWBMCpatOjQIkWK/AavDYQV22lCcUPIu3gBIpBL/L//cKb/e/kto7AlyT+4j5aUB789f9fJfO4fmoPCWeEGL25s6/77eheCWkuKEIobQj5B+Kvg3N6muCGE4oYQQnHDjeKGEIobQgjFDTeKG0IobgghFDfcKG4IobghhOKGGzeKG0IobgihuOFGcUMIxQ0hhOKGG8UNIRQ3hBCKG24UN4RQ3BBCKG64UdwQQnFDCMUNN24UN4RQ3BBCccON4oYQihtCCMUNN4obQihuCCH/Xdzcvn37PM01tzCKm5J8fwjFDSEkPHtuzkrgj2QTEirouSEUN4SQcIsaKofBgwdnVXIRElpUFMfk+0MobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBCKG0IIIYQQihtCCCGEEIobQgghhBCKG0IIIYQQihtCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGEhUAIIYQQihtCCCGEEIobQgghhBCKG0IIIYQQiptP48F99plDy5YtoxJCCHm7zJgxIxLtDMUN+QDoC5i8cOHCIwkhhLxd3NzcvkQHkraG4oZ8AM+Nn59fLEIIIW8XeG9oZyhuCCGEEEIobgghhBBCKG5IqKhVq1bkli1b5nB3d6/g5+cXh2ViHx8fn/TVqlVr4OnpWSwM58T28PAoo//HDG/50WceXfNSUNNXevDgwVHspD1RvXr1yqNuhDKviVA+Wo8q2Ys/8PX1TVq9evU6zs7O7jj2TdOt6S2J+2i60oWXsqxcuXIU5LtmzZpuWqa57ZR1Cn3Pvte8f6d/Jw7NNfV6lTWfDb28vPLaK08tw3h4dnq/fB86/2g78Ew0TclCUU/iB5durYvRsA/vDf62c35qlLPiDrQ809qp1/lxDw4XEYqbTxQ0Hmhw06RJsyl69Og3tDHIzHKxa1BL58qV608nJyfvAgUKjNMyqx2a88qXL98tQYIEJ7RBThGe8qNCI6EKDc/48eOfSp48+W7EDVj3q0HNWbJkyd6RIkV6UqZMmV9Cup4eny1v3ry/a367Fi1adCjKSQ1yJKswxP6KFSu2LVu2bI/s2bPPDa1osgJjb1ynDf5XI1YoHIjeeCirePHindE8+8eMGfMaAkzN/TDUWbNm/Ttq1Kh3sT9dunRrNO9pgmxkVcig3hQrVmyg5rcJzoURtwocPT8jylqveQ/18UMGs+JZaBrG6v8++fPnn6B1IXtQx3p7e2fSdHePEiXK/UKFCo22TTfKUuulR6JEiY4kSZLkkOYzoe01ihcv3j9y5MgP9RoP4sSJc0HLt4jl/ARaZo0SJkx4LFmyZHvxme0Xobj5FB+oNi5oUNBQxooV6woaTZbL694XNUhrYbANY1U8ceLEh9E7DOG8VCocdmlD+6/+nSQ85QneOvSgVbBNRxptPUsqdmJA6MaNG/ecipGeIV3L0dFxauHChUcZ+U6WNGnSfS4uLl8bhjiq7p8Mg22eo0ZwPM7BuaFNM4SMlvshU9CoMe2QIUOGFfo51ocsS81fdldX1xooT/07KwxzpkyZlsKbg/1169b9XMVxKXhF9biaDg4Oz3Rf86AEiQqZulmyZFlkPhMVStWM+pbV2inBDEg14PtVWIz5UOJG81ZRRchBFTSZ8FlFXr8cOXLM0fxFC6KsouO9wHMsWLDgSNt0m/USedK8HbAVJxAyFSpU6KL/x4C3EfXU3vkqfCdpvd6jx8VnG0Yobj5htEGth54nPTevg1547NixL5vDUdp4xkXDCw9ECGXqBqOOYzEkEx7zpr3gfqlSpdpm67kx8hkTBiIkz42WSy6IIM3vD+Z3mTNn/gfixVhfKSs8RGrgy5n7MYSD+oYhl9CmVQ2nH7xMptHXa5RVQX5Z//8iPJVpuXLlfsL04KCEG4SP7vs2qPPhqSlWrNhg0/BDXKdMmXIbOiC2YgDi7kOKGxUoo9OnT7/a9NJB5MWJE+d8SB41nGNP3JhACONZWz03EMm5c+eeBm+NCtt2wQ3voc5qmW2H0GEbRihuPmHg7lcDdZbi5nVKly4dMOSAHic+Y8Gu7NmzL0ibNu36oAwYhJCLi0sNJyenVtqTPxpexY0a0UHBiBuIuH0hiZvq1avXjxYt2h0VL0XN70qVKtUXgkbLIQ7Ej4rDi+jlWwxVDv3ukpafS2jSiV566tSpN+fKlWuWaRARc2N6lsLLGiPwTEDUwqsSxP7MtQK3ID1WKlhWFilSZLg1T1rf5ufMmXO29TvUQ4iEDyVu4PGFB0bT+pvlmTjGiBHjeuXKlVsElSY8S3131gUnblQg/mwrblBH9X36EeIP3i8MPWmdKxaEEO5NcUMobgjFTTAgpkEb0uNWF7mjo+MfGNOHMbPTeEfTRrgdhme0kW+JYamPWdwgjgbiBiLG/A5DB4g9Qe8a8TaIDUFshsUIBogbFYDfhNKQxoVIREyHxaORBPFMRYsWHRIexI3mv7CKr5kQIgggtu5D+SJOSwXaVsScBDVsY3h2lqRJk2aDNWYJBh1DiOFM3KSEaFXx72d5rhn1uV/V59/5bYsbK4iBQ32A4NVyj0txQyhuCMVNGMmbN+9EW3FjxKrstjebw83NzQldc/wNkfMJiBsfFTd3reIGBtyI4cIsocgYvsBwBYwSDA7iZRDAHtqAYJyDnrqNuEkG7xDy8L6MO4ZGEO9hYl1239XV9StjKA5Bw2utM8JQd6pUqdIUw0vYD/EXVJoRq6Ri8I4e01HvlxTxOoaHqseHEjcQY2aeIehxb8xawrAghIRF3GQ2xE3HdyluTDGJOqXv2+e216G4IRQ3hOImFAIARtSc5gpjnTlz5sUI+rQz2yMVPBSIC8E+uNETJ058BHETH6u40brTGOJGjXAB8zvMmEqSJMl+NUDxTG+WGrxOiEHCVHB4vgwBEKpywfkIfDbjePCdl5dXFhh9CMj3VV5IP7xUBrfVsFaxPQZeC8zmwZR1eyItY8aMy9Xw7oBQCOo+iPNCYC4EDYKPEWcCYWg95n2JG4gRTctsM98YdsI0bYicBAkSHLPGB0GsQtwghu9dixu8h1mzZl2IWC+KG0JxQyhuwggaT4gbBMYaBiomjFPx4sUH2Ol111DjtQzTeDFcgric6NGj34IBCml2VUQVN2roSqDuwGNlfof4EAzPBLE+S2rM8lGR4xqWtKIMMWRjDtcgxgfDIvCYvK/ywswnrOeC9wXYW2vHmDF11FaMWLwgLdOkSbMxtLO88ufPP1FF1RTbOJ33JW5wHwSAm/nGVG0MSWEfRE+ePHmmmffH2jwQYvp/qeDE0tsQNzgXItre7zpR3BCKGxIAFlczgmZTszxeM8bJ0NAiUNTwGGTTHutxGDprQ2sKH5QhvAoAwcjGTKGi4XGBRAT+pk6deou9AFcYIcyWwhCTPcNi5hnTcTEDCLOEzN8wU/GyBx4dO4Y/BWZSlShRos8bCAsnBLB6e3tnMAU57hOahePeecNoMa7GmkjTzWFMa1kBzHqynflkz8jjO3i74OEKasFCzJYqXLjwiA8VcwSBaoiQgJlLGG6EoDc9drZ5N4EoK1KkyLBgZkt1hafOVgBaj9fyTevk5NTanoBBkDlEe3DeMUIobj5+453eiGUQGHCuUmxX/HnAE4GVWNFbhCE3BQE8B2pkVpmeHStGYO1VLJoXrl7kwCna2Q3P0m3NVzlr/BAEiuarKhbxg+vfXMfEKoqwcJtZBpiODYGDc2CYChUqNMIccsIxiMfBrCrMdsL+N1k5FmILZQ9vk/bWKyF4N7QBye8STcN3GEKC5wrrsCB/ptcGZYq1X5Bm7MMwFvZbY7AwlIlhTnQwjHWnUsMbAc8fhsHsrT2FISHcA0HbCKqF4P5AQcUxEZMGT4uWQzWUg3VWHPKAZ2Z62yCEsSQA4q0QNI21e2zTjU4BPHRY6A/P2Zz6j9WyUU5oo/SYPIhrw6KAdup1VhVPqzCEpudXpMAhFDefKBhKwaqfGGbBEITZMyavAuOlRr2P6cGx9NTLYOouepK250AMIbgyvAlGCA4MM+CZA/S4rQHTMLAQcBheQ90wA6RNEAeCfFkDavFTDiVKlOiLfdbF1fA3hmKwdgmM0n9JN+6HFWhxn6CGfd43iDPBujZYMwhBw+aSAaaxxerCqB/w4uFdsw1Ch9AxBFsV00OFegbRHJRg0XMSw6tjPL/+EI5hWRDxbWI+X8yaQh2w5l2/b2NdrRoz3BCTZKYbCxZa022UVx2zXhpCOKlxbiIzz4jpsTdkhWuhLMzzcXxof+6CUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCKG4IYQQQgihuCGEEEIIobghhBBCCKG4ISE92M8+cwAsi5DLKTTl+KmX5aeY/9A897CUS1jqUXgo7/D0zPkOEoob8lnNmjXdsmfPPrdgwYKjPTw8CrBMXsfHxyemlk2pcuXK/eTu7l7Z3jEVKlTognIEOG7w4MFRwmt+kLaWLVtmrVy5cnMnJ6fW+nd0O/ktUb58+e5ubm7VwmJUtHwqlCxZsn+VKlW8ZsyYEcn2GNy3YsWKbfUecT+W+uHt7Z2hWLFig3PlyjWzevXqHrVq1Yps3e/r65vU1dW1ZtmyZXt4enpmDel6ekyx/PnzT9Lr/anlXyUoQ43vdb9T8eLF+1erVq2Rfo70Ad6N2FqH2hYtWnSI1pnSwYkK1DPNW2G8K87Ozi62x6LctCwzaV6aoI7osXGCupYe66J8a70Gztc63RLvIMrEy8srA9svQnHzCYKGOE2aNBsyZsy4PEaMGNdjx459SY1TOZbNq2gjmVsNU09tSAXCxXa/NupFM2TIsDJTpkxLUZbaeHcMzz1HNbYJVdTWiRs37tnEiRMfViMSyya/OSFskF8VKn6huaYaruQFChQY4+joONnFxeUbNXrp7ZUBDDbuq/uTfAx1Q/OdDh2DrFmz/p08efJdmmd/NcxtzLwbgu+LHDlyzEF5al0pE9z1UJe0jGZoXVqSIEGCE5EjR34EgWPnvqm0vMfly5dvgpb310jHhxA2KsImal3ppnksizxqWqoFVfchXLRs2uv+53reeNvj9Hrx0NlKmDDhv5r3k1ovEwVR5tnRXkFQmdeAYIdoSp8+/Wq8g1GiRHmQLFmyfajLbMMIxc2n5Y1Ipo1BJ9PIaEOSL2bMmNe11zOP5WO3vOLC2GhD3tW2t6m9xAF169atGNFc4UWKFBmeMmXKHX5+frHs5DdmokSJjpQpU+aXkK6j58eBsFODNcHWC2TjkSgIAQCjo9dP9JHUi1Sa58zmZ4iSdOnSratcufIrnjsIHBhkeDdCENJZ9JopTBGqde64Pqdh1rql+xNATKuoGqn3ifah8q5CpK4+y/1IDz7Dg5M6deot+jl+cOfpMVuR9qDeF61zvyZNmnSflmvC14yQngOPY7Ro0W7jOPMaWrdy4f5m/XN1da0OEaXivDeHqAjFzScEGk5tCNJYvytcuPAoNMwsH7tGLH6SJEkO2oob9FgjRYr0JHr06De1JzkUQxQRJU8QZalSpdpmT9xAsKjh2hsacYPhFhg1DCMEZUhwvWrVqjVAGX1M4sYWNbxtMKRiO0SE4brYsWNfDMlzY0uxYsUGubi41LB+V6JEiT5p06ZdB4/bhzLcEPXoCMFjZaYBAi5WrFhXMFQW3HnaxqwJTtzAa6gieLc9cQOBjGErrW+btf72M6+h9Sklhv+sx6oAXAHvFsUNobj5xNGGYCwaHZaFXXGTQMXNIVtxg5679hKrFipUaASGJCAIPsQQwZsAwxmUuIGnCiIkJHEDDyC8CyqMR2A4BgZP/++gZRDVehyGquC10N51KwyFfYziBvE0GOq1Z0zh2cOwb1jEjR5bUsvN2cZrkzpevHhnEOOjZdlOy3u+lre3rafofXSO4sePf1KF1gAzfYinihkz5jVj6MmuoMDwEYRZcOKmXLlyP9sTNxi2grCBpwzD6VZxYwviveBNtA4REkJx82ka72RZsmRZpA10cZZH6MWNjXErFidOnPPoWX8q4kZ74t9juAUBnriO9tq/RLxDhQoVfKx1CwYYQwb6ffuPUdxo/mtp/TiAoUt4MP6LuMGQIDxAOF6N+EatV47mPhVPdVRAXIXoQXlj+CVy5MgPIRrfpxGH1zdWrFiXrcM++l1GpE2fced3IW5QtxBEDOGMoa3gxI2Xl1eBrFmzLtRj07P9IhQ3nzAwOugJsizeXNwADEmg4YWB+hTEjdYZ70SJEh1VAxzP/K5w4cIjUVZm7IWzs3NtUzTDq4N91uMjkGcmV7169cqb+Pr6Jrbug1cBw5PwrKhRTfum4gYCQK9XCIG6Dg4OzzJlyrTcjCVBsLqW335rEDiCc1UM7HkXM9AgHvTejmaeMeEAzxWCFcNsNuImOzw3iH152+IGZV2lSpVmmu8YGNrCO6adiL72rgGvjaarHwQ3vTaE4uYTBg0vpk4iLoLl8d/EDYYSMmfOvNgMsvwExE1riBs1RC/iHdTIN4wTJ84FzKDSHnTeUqVK9UWvHjN8Spcu3SthwoTHMItF7xsjItWBXLlyzcLQowlmKdkegynfUaNGvavv1P/eVNxYgcCBN9CMj1Nx6KPP5YDV8GPaPQQV4k7edp4hRuABMfOM+DLkDQID9aNIkSK/mQICywcg5kbF7HdvU9wYQcQtUK+MOpUF+yGiUe9sr1OzZk13TJawnZJPCMXNJwTGyeG1wRi6+R0bBbviJiCgGNNNQxI36FEGN2soHImbgegBBxdQjCnwwV0Dwa7owVuHTtQINUbAJ4YP1BB+junCiBHBrJ80adJsgncD8V3wCESwOpAE8VQm9rxziAdJkSLFDts1o1AORkBx6bDcE/FcGJoyh/G0vL+D2FEDn908BoYfggFTs99FvhGoa8lzWlOUIs4se/bsC0xxgbgqTPOHoA3qWkZA8VrEaAUjbn7CrDpT3OAciBXcDwHpKoxGYUgMx8ATaPViQWBhNpU1Bik8rzlFKG7IO0AboUyYTqkNQjE0nnA1a2P6VUQzOu8DNJCIFUHP+cULoY0zAjzN4Rc0woiJwJBCRMgTFtuD5yYoI4PhDxgaO+uRJDANDzw8MFbGOkABK8M6OjpOQSCnvWui/Iy1dT4KLyHyj+dvlhGGQiAabadoQ9TAq4HZPrbGHqLJFJjoZFhFCow3hv7M62M/gmnh0THLO1euXNMxZPO+h2DghdJneQhCC/eGgNVnP9UMJkc9sefBhBDDMgTBzJbqhmG2bNmyRQ3iXYwGUV6qVKk+1mtggUDUQ/0/h6YhMTxZiNGBIGMbRihuPh2PTbqUKVPCsPljoTCsCQG017nzY52m+x8MWErDyPvD84BpvaZhwtAOAkmxMiq8GBEhIBvpxvAJREaUKFHuo+dvjdeAyMXwG+qD1pHttgGyGJ7BdF6zR4zgTazvAqFcunTp3jA6mNkShOHyNYZQPoo6hqESzc9pGGSs+4J6YLvEAsQuFi9E/UF8jNXrguE6eGKM6eMOiBXBGi8Y7sPUeRUtnrYeGb1ekYwZMy6DIceQH8r9Q4lFBDIjTxhKgkfFuhQChrMwScGcFg+hg+O1zt3DEC86UtYp88aCh1Ux5BQpUqTHmHVlbzo4vIoQ3vDiWNa5KYjnYNueYWHBiOBFJRQ35O0Z7BRoXPBzAnB9m2AxP5bPa2WVBGJAy6oSZqfAuJj70JPGTxSgxx5R1rhBwCWCQ5Fu8/lbh6YgPCDUjPx+hVlgtsYa7n+bKcroJdcK7ucCTGOOoTvbqeIRuW7AIOP5IxbFXt4RX6TlWAPrv2CWk3WpAJQ7hqzMhQBRh1DHMAsNnohgyjENyjuonwN5zx6cEsiXraDFe4IVl61eLrPO4X94fqzlhb/h4TLapYC6Zy9IGuJcy7Soks1SHpnxHGzbM8TnsA0jFDeEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhBBCCKG4IYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCKG4IIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEJxQwghhBBCcUM+2IP97DMHwLJgOQaVr7dVNlYicn5CulZw9whrOUTkOvVfnzfbJUJxQ94INze3KgUKFBhTpkyZX728vDKxTF5n8ODB0bRsCjg5ObWuV69eeXvHVK5cuTnKEVSsWLGtnhMlvOZnxowZkXx8fNI6Ozu7V6tWrSHyF5RhcXd3r4C6UUs3e8doueTU/HZAnv38/OLYO8bT07OgbiPN8ilcuPCI0qVL92rZsmXGsKRb0xyvbt26FXEve+fqdynKly/fTfHF33byE0nz20Dv3VvTVPy/GE4tjsj67lTTa/lpGVW25DWG1oUWuIeWTV7rOVo+MSpUqNDJLAdQrFixwS4uLt8EVf54Rkad6qB5Svyh6oymPZaHh0cJlL3msVBoztHjy5n5LFq06NCg2hf9PreWS0e8X/qMY5v302fVROveL8i7fp+abRGhuCGhMnDaQLtkzJhxecqUKbdHjhz5YfLkyXdpI5KC5fOa0XSEEVNjI+XKlfvJTuNcIHXq1Ju0HLehLNEgo3zDa358fX0TVq9e3SNu3LjnkiRJckiNVSw7QiK1GqVxAMLG29s7k42Yiwajkz179nlVqlRpijLQcopqRxhGKVmyZL9EiRIdRdkA/ftI9OjRb8GohaUHryLiC73fXDwHFTn/s3lGGXPkyDFHDWIjCIJcuXLN0DRnsOyPCiFRvHjxAXqdStjv6ur61ZuUn5ZXVkdHx6lFihQZpsLkawhF0yBreY3VOvIzrq3pma33Kmsx9mWs5YD6ou/dI9QXW6EFIQSRlCFDhhUpUqTY4eDg8AxlrfeK+SHqjOa5mArUUZpOfwjikIQh0pkvX74J5juRNWvWv/UZpLN5ZtFV1HTGM9VrNtZ75Ed9gcDBsypbtmwPLbOi6DjgGD0+PdsjQnFDQux5amNSWBuSuPiM3icaUG2Ua7J87AuC+PHjnypfvnxXW5EILwSMbURzocObooZnB4yyjWFKliZNmg0wMPYEC9Ce+JB06dKtNQ17MEYumQqAGqhvFkNZBCLgTbxbEDgqjG7q/+Ws3yOt2bJl+8t8BhACKj6Gm58hNiAsND9pDHHWHHnXzwnDKHSzaidgN+qB7fNWwVg/WbJkezV/8fAZQljFySpTkGgdcVJBl8V6TqFChUbAwxGEp6SoKZI1vS2jRInyQL8r8AFFftZYsWJdQT5DqusQxBC/wR2H56Pls9J8JhYRWBplrOWY0hS22nnYrCK6MYepCMUNCavxTqy92Vna0ORgedg10vHUcB2wFTfaEJeKFCnS47hx456HMdPySx5R8gQvRqpUqbZZxQ2MB4xOpkyZlgQVK6F269sECRKcgAcjFEYusu13MHpqqLzeJM3whMSOHfuSdXgQAipJkiQH4TEx04PhqcSJEx8xn0fevHknQoypSIhiGlAYahU91UN7bwzf4R1xdHScYls2EGoqqBZAVFkEVXW9x2VNcyl7ZYFhK3jGTDEUHPCM5c6de5rmJ+kHFDcZ48WLdwZev+CeO4YnVYxsRGdJy+oPLevCtsc7OzvXhtjEUJXtPpRLjBgxrkGAYh+8hmnTpl0HUcy2iFDckNA/WG1A0BDD9czyCFLcJMAQjq24wdBHzZo1f4Dhgcs+TZo0m/TYlBEhT8WKFRtkK27UgGVX8XAZQqFChQpdcubMOVsN0XemAYIRR287a9asCzXf9VQ0/K5l0h3DVKG5J+6VP3/+SVrX8r1JmiFqIBis4gaxIPBqaDpdrZ4Dw9NREp9VmO6HkDDzAY9TnDhxzlsFUUjgWjFjxrzm5OTkjaEkDJW4ubk54Xy9XhIVuGfhxTOvp0Y6D4bfTCNtez0IPJRxSPc3Ym9cISY/ZH3RupEZeQxJ3GBYCZ5glBEEpD6Hh9q+VLXUoWgqNNdACOJaKoAm470yvYSoYxDe0aJFu4PyQZwPPMr02hCKGxIWo50aLn1thG/r/wPNYSoSOnFjBcGuavyuIlYgooobBHXCM6JG+0tfX9+k+rkVRIJqhZrYj7gIiB8YHS2TRPBcIc+oQ/a8NHYEQpnChQuPCiqI+U3EDWJoHBwcnloDczEMhTgy3A+xHRhSLFKkyG8WcZMCXoiSJUv6hdZoIkg4YcKExyBy4C1CoLUa4NsYPsLnGDFiXIf3zrwehnH0vbqhxrmN7T1gyBHDYo3JsYeWdy54PyCqcJ2ghgnDk7ixOScdhAyGAE0PFcoLz9AMktbPZeGpKVGiRF9rHUK+0WHIkycPOg6R2Q4RihsSFqOdCLM+4FJHoKYarfYslzcTNwCzYVKnTr0FAaERUdxgVgvibazHIeg8U6ZMywwhURnixzp8qUbKR43VVdt4Envg2CpVqjR70zTbEzcQlbbiBkNnKsruQ4hASKm4OWkjbgI8NxCioTXUuXLlmglPlnk8yi1ZsmR7ED+E2VnwUljFDQKmER+EwGA7Qy95EHAbUmcC8Sial+8RmIv3U/PoHJHEjVkOKH8MBRrCs4bWoYv6fTbzGLxX+jwumDOq8EwhrLW+tIsUKdIjLavfP6SwIxQ3JIJiuIrXZsmSZRHL483FDRpwFQJLcXxEFDfwwEDcWA2JCoCeyLs5YwlGSHvhjpY8l4OHAl6c4O6H+6AX/l+GP+2JGwTGYwijZs2adczvMIPLMKABggszjjAcZh0ywn7MrgrtvVXcTMeMLKthx1AXZjShk4AYkuLFi/cz98NrBI8LAqptr4WhKnh+QisS9PqpIBDwzD7U8Mybiht4ztB50nKoZg6BQ1jCK2UVqCgrBExD0GHYE15C7NP7ecKDo8/XjUNThOKGhBm43TH+zbKwa1zih1LclIABiiCem4G24kaNbhsMvWCYxSpuEGBsGCpHeG4QQ2ExTP9LnDjxYWtPPCjhB3GA4Ow3TTOElK24wfXgLbM+Gww3wduhBjKOKeQgOrHWjeGBqgBxY3oTQgOmtOt9tsJYm98VLFhwtCGaIuXNm3eSCqA/TQOMpRYw9KVpyG3TkYiCWCV4l8KSdwQzYw2fD2XgEdj7JuIGs8XgETRnekGM4hm6ublVMq+D2CUEhRuz65whsLV8YpvXQHwT2iaKG0JxQ4IFY9sI/LPEB0RHLASGqFg+9ssL4gbDKi9eiMBA0kRWY4fgYgiciJAneBlgrK0GAwZMhcoh5APfw4OjhmU+goeNehIVwzOYfWSZmdRd685IGG18h3Vz7A0hYJgBs5j+S5rh9cHwj+3MGSwCh2nX5iymjBkzLrOKHTwTrK8DoYH9SHPmzJkXh2XdGBhlCD94GYxnnwCCCQthGga6Cgy05j0V9sOgw9tjWxbwgGCdHBxn831UlB3ONdd7sQyjJcMsrTcNxH5LAj8F1kbCTCdbkYFyNN8DpBtlYx6DZwavixlPY3hy5kIYmmITAhrrBhn1p3jSpEn36f95zeeJ8kLdobghFDckRE8EYinQGzRWqm1ir9EigYYFsUhwjadLl26dOQMHjTU8AhjywNofCGINKUA0PIC1UxCEq4b4AIKFsWqvuTIswLABgkAhRkqUKNEHwydWAQfjjGEDzGjBTJb8+fNPNL02ep30GD5B8Kv1nvBkwZjBY/Km6TbjVPAcsEYP0mF5RglwfRhJoGnrbxvPAq+UpnU80gwvgO0KwqFBjXTd9OnTr8L7AvECUWW+M6ZowgrMCJbFvaxpNNH37IdSpUr1sn3X9Jz2CRIkOI76hkBcrVc7cS3MlMKzMEXUB3oH0pcsWbI3yh7CxLreDjx/8LQYYgXDTl9BIMPLhMB0fLZ9FqgvqENaDn3xbuG5mkOIuAZmsUFUw0tkCJ/hH3IaPKG4IREIuPjReAAso88ysQ/WSoFRwzADhKB1KAPTvs2fMQhpWCY8iRsYSqM3/T3yZfvTCfAQIE9BrQODqc9G3amPBQ4thi4OhltsVx+GuMEsGdsFA8MobvLiOWBqOu5rG8AMzweEAKaBBxV8iiE0Q8yl+g/vTQmUDeKP7O2HQYenC2tHBVGfctiu+Gx874iygxfE+HmHKihj1C/bhe7eN8aSB/VQV/AM8JMa5j54mbQsqpoxV4jfQ+A5yjmonysxOw3IH65rL0bNeFYNMUxlFdeEUNwQQgghhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCKG4IYQQQgihuCGEEEIIobghhJB3gIg4fIrw2ROKG0II+QiZOHHi5wcOHJj5KTJ8+PDsrAOE4oYQQj4yFi5c2ExE/OUT3MaNG1eGdYBQ3BBCyEfG/PnzG37C4qYE6wChuCEf1wP+7DMHlkPQ+Pj4xAxrGYXnMvX09IwF7KXZHv81r3qvGC1btoz+LuupXj9q5cqVowV3Lp7jWxE3/v52vvJ/jdePeSz37t2TR89Do5/85dH9e/LgyfNwIW7etD7j2Q8ePDhaUPUsqHuFtu4RQnFDgmp8Cjo6Ok7Rhj81y+NV/Pz8Yjg5Of2YN2/eSaVLl+6lZZQkNOd5eHiUyp8//6TQHv8+RZrmxztfvnwTgP7d2hQ5EAdaD6bGjRv3nHIeJEqU6GixYsUGBmVk9HoJXFxcvsmVK9esChUqdLZ3TPXq1esXKFBgnF77D/3bo1atWpHDmm5NWw69fscsWbIs0vQWst1fr1698nhGykR3d/dydtKZFvnAMdWqVWsUVBpCJW6eXBDfRi7y68ydLw48s26slMiYRlKnSiWpQNoMkiPP5zJ61ckXp53fNV9atHGVxo0bi2urpjJz6+mgb/T8jswe2UkaN2os9Wt/LwOmrpP7/h9G3GjZp6tSpUozLft/XF1dq4ahrqWtWLFiB7Qtzs7O7mYd8vb2zmDWs6xZsy7U55nPep6bm1uVFClS7IgXL96ZokWLDtH7J2ZbRChuSJjJmTPn7OjRo99EY8TyeJWSJUv6GSIlUeXKlVvCiMOgB3eO9lKjZMqUaSnEgR6bLDzlp3z58l0LFy48StMVD2h+/ixXrtzPhsgtop+n4xigYqJL6tSpN0MUBGPAUqpQ+F7rz608efJMsydscE2UgxqpzGnTpl2nhtIrrOlWsVi0SJEiv6mBFAgZW2GD68JIQgSlT59+lfUYCMzMmTMvVlHTGM8RxhZCyZ5gC424OTTNRxwcHMRz9OaAA/2f3ZHpPRvLt4195Oeffw6gR1t3yZahgEzedSfgnHsnlsq3nzvJwMWH5cnTp3J0SX8pW7SMzD90y84dHsuSgZ7yRf3OcvrOE7m5Z55UzZFbukzdbc9h9M7FjZeXVx7UBy0vf4jT0HhTVKB8qc9htYqbthBHppj09fVNqNfqXrZs2R6od3HixLmgdWyL+U6hDubIkWMO6p7xvP0NARSP7RGhuCFhMRol1BAvS5gw4XFthNKwTF7psWaPHz/+aTTUhpFMkSBBgpM1a9Z0C6FMy6VLl25NkiRJDmpjnjS85AcGRtO1Vg1OO/M70xsCg6VGLLem95VecqlSpfq6u7tXCunaGTNmXAbRYFN+yXXbo739muZ3Kmya6ne736Q3rgaueMyYMa9ahQvSreJppt57sml04Z3Jnj37XP0cybinJ56FPr/4Rjl8r8/xhKYhfVjFzaNr/8roNjUkRqJM0mJcoLh5+OCybN2859UDj80RF4+ucu5Z4KVOz/GRODmryN67xqUfHBbnvEml04JTr93s4ellUjF9Rhm8/saLfct+/lJSlv1BTrxD901ww1IQsSpEzodG3OA5aXtyzMXFxdn2WAxPQeCYn/VdcofA0bqXyfjsps/F0dwPEaRC8hmuyTaJUNyQUIFGBj1rNXCdKG5ex8nJqZU2vBchcsyGWcXBOjWmM4Ip06TaQNdDr1QN6qHwJG5gaAoUKDAGeVJj4YhYCHhVtA7UCULc5VCh8HtInioATxUEho2Ry4+hBxV7ZSzf5YsdO/ZFDD28gRAvFytWrMtWcQNvkN7jLDwEluf2o2Ews+Cz9vz/NgRcJMMTUQAiCYY6bOLGX9bNHCfzpgyX3NkySeNRm4JUQQt6NpSWg/954Wm5c2i2ZI0aS0p1nCJ3nz2VI3//Kk5VG8veW09eO/f8hqGSw6GgzDx+98V31zcOloRx8sjErVfeWbRzcOLG29s7E4aJQhI3WldiZ8iQYUXBggVHQhBhqDu441E39Nn5YEjU9LLZeI0KQFRZ6xAhFDckWJydnV3RI1Jj/AMaLoqbVylcuPAIiD5rTxNDL/BG2AZIWnqidRHDhKEXPfff8CRuDCOVIWXKlNswZIZ4huC8MhC+6DmH5rqG52ayjWHKi+Eq9OAtYiQrxA3qXljTDlFjK240/WUjR478yHoP/ftrfAeDCMOKuCE8S9PIwuhCdCGGytbwBidu7uxbKAN/mytPzq6RHOnSBi1uHh2Tlj+4yR87b1i+fCarf2shKWM4SMkqtaRV3/Gy69IDuyLjwsYRkskhoQzY8FLI3N43QbI4ZJT+K058EHFjisiQxA2ejT7zG4i/Moc1S5QoMcBe8LrWj5zaCfgpOC+eq6vrV3qNTXpMuHqPCMUNCadoA59Ke0xtEB+CAEuKm9dBrI2tuEFQbLJkyfbam/mj32WE12DGjBmRELQbHsWNaYDwvFUAPFaRUduescJ3iHlQ8fDFm4ob9MJRBtmzZ19g3kOvVzlGjBjXQ3vdUIibyhi2sIobGETN20OIGwRQa15P24ibFMg/4qlCL27uyNzhfWQhBMvVlZIlTdDi5urG8eJWp52ceWK795oM8ygv0RwcJGXZDrL90jP7Q19nNkiFFJEkn/tv8tRw/Rz6s61Ei5tXpuy89kGGpUIrblQw+qmYPAKvn+GZKR0pUqRHCFy3ngcvXNq0adcipgbDiOaQoS0Q4Ahm5qwpQnFDQn6Y2lDAW4NAQcPbUA+xJVYjTn76rGDBgqMRm2GWC0QLYjnSpEmz0Xa2DT6jHM2hEAxpJU6c+Ajc9OEpT/AqFS9efADiawoUKDAWxkXT/q0dY5bVDKR+U3FjiI8KSZIkOYB7QXSgTLWunXqT4HV74gZ/q/F8YhU38ApFixbtDoJT8VwQ/2EVNxChGLaCZyG04ub8vjkyeNqKwOnd11ZJtrTppPnEPXYDfOf18ZIm/Ze+uu/5XZncq6n0nrpWdq36Q/IldZBURRvLsXv2Bc6u+QOlQObM8m2Ln2TS4nXyk3t2iZe/iuy+4R+uxY2W80jE8FmPyZ079zR9ZzaYQ0+GwIyJd0Xr2ATUQcTa2F4XAlgF9jB7Xh9CKG7Ia2ivqSRiLTAkUbdu3YrFihUbpEbjCgIt4dFhGQUC4wfRZ3q0jJibtfaMuJbj5/DquLm5OaFMEduCoR8Y3fAyYwrpx0yUatWqNTEFmRqiJSlTptxh23PWYxpor3loaK8dlLgxPSUoF8Tg4H7ojb+px8lW3ECkoe5qehua38F7Bm+N+dwQ3I3hRNN4Io4jduzYl+C1sr2HXXHz8Lh08qwhHcbNlOXLl8myKb9K6qRJpdqPQ2Tj9uPyStTMs9PS6psqMnztxVcucnqxnxT4/BvZeTvw25PL+0nqSDGl0aTtQc6AunrmgCxbski27lkrriXSiXP3OfL0A8yWCou4QZ0xhEx0qzcnRYoUOxHjZXu8n59fLO0EHESMmvW6ED5ol/R//iQEobghoQMGAUHEGBfHFE8MGyA2AjNjbNec+MRFYFEMS5kzNeDBwTAL3OR2yrSAtUxhxGPGjHkdcR2ILQgP+UFgMNYPwbo0FlH2P3g2EItjfgcPFTwt8O6F9trIL4KPgzsGggkxGJga/CbpR3wNRIl1HRsItsyZM/9TvHjxfqZxxHCaiq3lpoFFwKrV4Lq6ulaHodbnmjtU4ubeOZk2qo/06vWL9OjRQ35uW1cSx4snRb72lBFT1sh9y6E3t42TSl83eDkrytg2Dv1eMn9eV86/UDKPpL1zPinYcmoI07v9ZUm/7yX3/5xl16V3u9BNCOImoxFQXD84cYNnnCBBglcmJ8BTaHho7J6H9sc6PIolCiDArfUEHtA3WR+JEIqbTxgEwcLLoL2oOCwPS6XXxhaLjcHTgL/RAMMLYHq3MBMEXhr9P67tuRiWgjBCTFN4yY8hWsZgyra5+isEGTxOWKzQYsjSGIs6vjZVGt4XFX3FrIYKf0M8wBtoz4BhaAuzmYy1aIq8afoxxBU1atS7tjNnVKx9lzJlyu2a7oQITsV94IW0GmZMP8cCdEgfhsYw3GHOngpR3Nhut9ZJppSppNnv+20O9Jc1w1tJI98J8szmCjd2TJPcWQvK4LWnAoa2Hp7dIt+XLSJ+C44EXOPK8d2yfOlGufbo5bUeXzkkE7p7SJEKNWX5vrvyrreQZkshVsrWcwPBgeUkMPvOfNZYZwiB6DgOZY/ZU/rsShn7k0Ck6vFxsB9eOOtCfRDg+myGI9DYzc3tc8RUQVAZiwBGYrtEKG5IqEFvy1gHhCsUv95jTVOsWLHBWPgO8QRmnBJAo4vFD+15uzA0AoMa3lYoRm8YAgdeFhgRLNBnK2JgUMqUKfOLPaGSI0eO2RiaM0UbvFkYUsDso8SJEx/COjZmDxuCSUWNNwJGYeys3qGwAiOIxdwQS6M9/XnWVYqRTvT0cZ/8+fOPtze1HQGs2A+PFNISVABrqMTN6WWSL0cOaTlh66sHPr0m/b2bycjlp+xeYP3UX6WKu5O0bN1a3Bp7SJ8JK16IoL96fi/xYheXFVf0iwfnZKxfc6nt6SqtewyVvZcfy/vYglmh2BFxM/DuqlBZqaLjxQw7DCulSJFiO1aGtgz7ZcFyCZgOjpWpsc6RZV8ezF7DMyxfvnw3DCeaHhrUqZIlS/ZGADJmuyEWByA4HPdkUDGhuCFhAsF9MMJ0+9oHjS6GluAuty03LFRnzzsDNzrKFN6S8JYfpAmzWVQg5Aoq7TBa9s6FmLEGGSNIFMYM3iwECUMomUbIuE9mex6gsILFBXEflDeCne2JE3gXgrsXngfyHZyRDJW4efZIrl65Ircf2KxR4/9Ubt66JY+COfvO1ZOyf/9+OXrp1VlPj+7elEv63WOc++yhnP73gBw5f03e5xaUuEG917LPhtgplLF1BqDxe11JbJ8H3g3UL3sxfMZzyIprWt8P41qpcR8bkoXH94hQ3BBCSISAvwrOOkAobgghhOKG4oYQihtCCKG4obghhOKGEEIobihuCKG4IYQQihuKG0IobgghFDcUN4RQ3BBCCMUNxQ0hFDeEEEJxQ3FDCMUNIYRQ3FDcEEJxQwghFDcUN4RQ3BBCKG4obgihuCGEEIobihtCKG4IIYTihuKGEIobQgh5J/z111/N/HUzBM4nhYqbMqwDhOKGEEI+MgYPHpx94cKFHipyGnxq+Pn5JWMdIBQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEMJCIIQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBCKG0IIIYQQihtCCCGEEIobQgghhBCKG0IIIYQQihtCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCKG4IUQ3ByUSqFWrVmRQuXLlKIQQElbQfsyYMSOS0a44sI0lFDfkg5AgQYKT2ggJIYT8VxwdHSe3bNkyuhIVQocCh1DckA/itaG4IYS8LfLkyTNNhU1CPz+/OEqMwYMHR6HAIRQ35L0C93H8+PFPsVEmhLwNcubMOcfLyyuTj49PSiU+vDj04BCKG/JeQa/KVtw4ODgQQkiosBU3WbJk+cfT07OIiprsKm5SwIND7w2huCHvdUjKEDenrY3T9u3brwk3bty4hWJTAXPYKnIyZMiw0s3NzUkFTmFvb+8Muj8B4m/gJWa7SyhuyHsRN2h07Iib62i0/P0DGy/zf+tm7ztsjx+KPPcPuUH0/w+N6aOHQaft/l2RZ/5vdq/X8vRfEvkO8s2NW3jc2rdv/69V3KRLl25trVq1anp4eJTW9iWriptEGJqiuCEUN+R9em6i2RM3WzZqo9VB5N5FkS/ri5y2NGa3z4k41RbZekvkysWX32+dJ/K/L0UqO4tcfPBqA3jxjMjD+yJXL4lMHSri0ufNGtK/R4t8rvdo1FZk3kL9v8vLfbOHiVT/TtP2jch+I10jB4l0GhXydZ9oep1/EDl09+V3P7cWGbr57RmByUNEPEfQGHL7uLZ27dods4qbtGnTrnd2dv5OxU05DE35+vomprghFDckXIib5YtFan2vQkZFSfoyIrseiZzXv8+paHh0W2TsdJEe3VRceIrcN9wRTVQEuf8isnqJyOWHIneuiJxRMfP8ngqHz0WG/KSi5luRJctEpq3T/XqdMydFrt8JPP+CiqYzymP9+6qee1uFxlO9zq17LxvSL1XYdBgvsnaFyAgVLWV/CPz+qV7jf4VFdv4rsnCBpveMIVA6ilRtrum+HPj57lWRU3rP5/r3PRVnp4/r//rhid4jT0lN+ykVbNcDj23wtUjHZYF/wyN1TtN2TvNz7qym70bg91f1u9NnA/++cU25GegBuqDl9Pz5y3Tf0vt6NxCp1FP3P9E0aPoeGfvO6/lnL+jnZzSU3CLe1r59++NWcZMmTZoNKm5c6tat+z8VNTkobgjFDQk34maVGvUf6qoAUcNb4juRLr+L5CwkUuQLkb9XidRrJVKhmkiBEiLHnwY2cn1bi8ROL7IJhlvFwrelVXA4iYxUIZRbv6+sx2Z3FGnWVaTNJJE6Kozyl9fjWqoo2SLyRSmRQjlEWo0VKZVLxK2eCigVJy36vmxIm3wlkq6YyL8qjP6ZqWmobwiEhZrOMi8Fg7kN6i2SPLNIwf+JLNoo0lKvWbGqyLBFIo313BL69xE96bnmoZympUBBkQETAs/10nz7rgr8e04fkWyatsJaBjk1H+Vqaz53qVhTAVSmusj4WZq/okolkV6avyxpRPoPN0SPCivnylp2GbTcJmp59NJy0Wt0HimyY6ump7gKK903dC8NJTeKG0Iobsg7EzcrVdzUVSFw75xISReRpv3UMKvRrq+CpM14kS/VuHuqmOnS8WUjd/+USHkVJZHUUPf2UaNfQaTD92rIq6hQ+UYFwgA9p5HIFP2/6i8iX6t46qlC4ks95jvll4EibRuLVNJ7xHNQcaWCYvcRkRPnX97j/A4VSIlEUqtwGqQiqJpn4PeHp6owUpFwz6bh/VXT3LCHyPAmIh56z+7eKjw0jd/otb9y1+9XBh4HL0umpCKJNe2PDE9Us1oi3QxxM6qNloHmt5mHSLshms+aImMPiDRyFsmYXaSmCrQUMTQfvnofFTKRUur+NYHnLlNx5qznjeqp+W4mUlbFWU8tnyJ5VdioIOs/Ss/R63VbS0PJjeKGEIob8s7EzerFIl9gWOqqSIkaIs1VkLT8VcWJioRWvwcKg/qtVNx0etnIPX6k4uK2iiE19sUyiRRXsTF4sBr5ESI1nERmq3hppOLmz6Ei1XupENC/h6goqewqUkUFweApKm7U+Lf/S6QrvEAqEA5fsAThqgB5/ETk0nGRHGlVUDQO9PoECCsVQaVLiDzQg58iHYYLp2cXFSO/ifzVXfOj+79XUdaioUhtFWvfNRCZYAiKZ09F8mZVUZVHZITmb8pqFUUqvroZw1Kj2op0/knEW0XOr5M0/24iP3ZTAaYC8HsVJu1niAzw0/M1zaM1H2VLiXxeO/DcBVpGbi30mloOTlpuJbKJdFKh01vL1LmgCqxZIl4qfn5aQ0PJjeKGEIob8s7EzYXDIoXyizRTIdCwnQoPNcQ/dAkcqmoyVuR/36nIGaKCoZzIhZuBjdxA3VfrR8OroQLFqYyIh343To32d1X1eN3n9Lmer99VU6FUTQ293zgVQ3qtgZMCj8/lqKJJ71VbBVWpL0Saeqo4GWy0ove1Ia2m+9uLVNJzOw4TqeD+spFtVUvFl4oQp69Elh0K/K6XipqUuVX4VBLp0VXvWVSFFDwmHVRU6X1HrDCE2T0VHZq2mnqNYipwiupxBVVwbTOuM1xF1I9636aNA4eTKjir2NP8fKVpLppZpKqKHg9NS4Ei+r8KnjL6fa1Ggeee3qvlpZ8/z6liRvPSQr93U2HVRsXezMlaXrovY0YVOztoKLlR3BBCcUPembhBo7V/k8iUKWqcbwcGE+86IrJ7j35/VmTTTv3+osjsGSIXbwU2cpeOivyhxnrRlsDPW5bq5z9Ebj8U2bNB5G/9vHSRyIJ/9FqnVDjsFjmu11qnRv2snjt5vIqQAiI9l4n8M0+/13sd0e+3H3zZkJ7Q+07Re2zStFy9LLJx18t9d68E7lu48uV3J0+IzNI0zlki8uSZip4FItP18+Z9ynbNg7GiD2JuNmzV6x/TPOr3GzSdi9a9vM6pAyIHVfDt1/OOnNb7a5pP3xCZ/6fIjJl6jt5n5WK9vpbZ+auB3x2zrBa0aUXgffdfErl1TmTaVM2X5u2u3m+85ru4Cq7+G2gouVHcEEJxQ96puHmf29JhIkWqiZSqIrLj5KdjGOb1EylaXUVdVZG9Z2gouUW8jeKGUNwQipsgtmf3RbZuFNl57NNa6O7pXRGsKQTPDzduEXGjuCEUN4Tihhs3bh/VRnFDKG4IxQ03btw+qo3ihlDcEIobbty4fVQbxQ2huCEUN9y4cfuoNoobQnFDKG64ceP2UW0UN4TihlDccOPG7aPaKG4IxQ35ZMXN8T2rxW/QcLny4pu7MmVIb/lzyWZaB2N79uiKDOrjJ2tOnHvl+02bFsol/X/P4snSb/QMeXTttIzt21sG9usnf6/c81GXydyJQ2XcktUvlge4c3q7+P3SWw5fuhnw+ejulbINP8HO7ZXt9MEN4td/iJx/ZpbcA5k1qp8MnrpC/P0fy+xxfaX3oNFy9fF//yl6ihtCcUM+DXHj76///C3r1dwTn+Ze8mXJyjJhSeAPKO3ZMFiqflNLWjZuKofP3f0kDZC/UU7mNvuPYVKlWGVp0bWnPDa+27NimKQqlENWX9ksTRp8I/XdG8rs2f/I+mWLxataMWkzftlHWx7H9q+RWl/UlFoudeXErQeCHxfr+8sP8m2tOvJLn2Hi/+SpeHxRVLqt3/JJrY0U8vv2QLp4t5QqJb6UEfMWY7cc3DJcvmvUUlwa1ZOJ8/+Wrt+6yopVG+Tes/9echQ3hOKGRBhx4//wvjx8cEdu3b4uT8PS0l06LoM6+4iPj4906jVJbsBKX1snDX/tLEvXjhbPwWMCDlsxuqX0Wr9MRv3+owxdei5iGpXnT+TRvXty9841ufskLEbiuSwb01c6+KCcusr6fYG/Zf7rr/Vl+pbF0rJ7U/kXttz/ufzRq72U+b66LNo4WVoP7Sdr9o+Vhv3n6c7H0qBeQzl4I9xbXnmiZfTg/k25cSdoEXt6xRzp0KFDQL0ZP3dvwHdrZnaU7vPnyPARzWTcTvj8Hkpbnx9kxdUN0ti3i+zftk3y544tg/Yfjvj65NFDfd/uBrxvT8Jy4rXTMty3Q0Bd6tBznFy+r/XwzjZp1NNHlmycII36DQsQPvvXTJB2AybIpOFdpNvIYdLcZ5Q8fPp2JCHFDaG4IRFG3Pzl114qVyomTi61ZeZfG+Xw8VAakEf35cThQ3Lo0CE5fOycPHmuDfeRFdJcr7fk+Hip33NCwGH/7p8s2vxJacdKMmrBlQhpkG7vWSdfF88lNX6oLl49/njx/bNrp2THgX0vjPu+Hevljo3Bv3r6eEAZHTp0RI3+swDB06/LDzLz/BJp0u1HOfjid6nuSo8e9WXZle3SoZWnVCtbWTw6rZJrh+eJe4ehEUAAPpNONf8nNWtXki/rtZd9uzfL0QuXjJ335eDJ/QHi+cG1i0Z5HJKzlwJLa+3odtJrw0wZ9Lu3jFx2IaDcJoxoI1W+rC0Vq3jLiN8mSMM6FWTM4f0RXtwsH+wrlb8oKk61XGTqki1y7MLR1465eGSHnLtz/9UvHz+QU0cCy+3Qv2ckYJTp9EZp8UsbWXrqd6n308gAcXPtxl6p9XkVqe/RTqYt6SyFKlaTBj17yMn7DyhuCMUN+XTEzamNs6Re8wYyccBvMrV9U/mxjbtsP3wywAjv3LJD7t55KOf/3Se7du6T3XuOymNzHOXiMRnQsa209fYWHxUyAZ6bcyukcZ9OsmLvOKnfb+yLRvHwtmXi1uBrGb32UoQ0SHdv3ZS2jarK4JFjZGiLLiJP7smObVvk3+M7ZcuOrXL68C7Zf2Kn/Ny5vizZdVD27DlmWnxZMtJP2rZtK97enWTt3rsBhtuvRx2ZdXSZeP3UTA69UEO3pVNHZ1lxz1/unt4j/Xq4SMuJ62XtmCEyePz08F9I/iJzBrYQ7969ZVy7jrJ89kxZtWml7NiyUy7u+0dq168h5+4/lLPLZxnl4S1jZwfGEa2Z0lZ6rpwnwya2lJHrLwRe7+F1WTm/v5T+rpJU/KGrtG3+rXhPWyTPwn9JBLud3bFI6nnVlUmDR8lo7/rSuE0d2X3utNy8d1uuXr0iR/bskF9bV5VOoyfIHavAuXpKhnTW962tt7T9aUyg5+bqRmnSq60sPzhJ6vUeHiButs7uJB2mTZDh49rIz9NXy7W7j6T32AYyYt25/zykR3FDKG5IhBE3cnGb9BrSUzZP+13+9msv31YuLV84t5eJfQbI/2qXkZ6//iIezmWlQPFyUrCIkyzceiSwpXv2VO7cvCk3wa178hwt5/Pz0qRlS2nXoLH0nTZL7t97KGdOrZO5q7ZI+6busuFCuB9bCXKbNKCNLF40T/7q8Yv8s3iQ/K9ybWnb+Hv5uY+b/NC0gTSoW0c6t/xaajWsImVcXWXTkduBNvru7cAyUh4ZQ1ojf/OVFg285ccObeXKg4fy6NFTFQc3xbtNDZl7Yb8sXrdaBndtL1PWrZLBv/aS4RP3RYgyOrpwiIycOVnW9e8t84d2l6+rZpKStZ2kbZf6UqXal7Ln6i159vD+i/K4ez9wYGbXxj/EA+XRuL6sP3tdHjx4JOu2/SMLps+WJq2/kZ/0ejX+l1OqdRsnjyN60M21feI3qLtsnzNdfmtRR9xqlJUWnZvI4DnjpGWT+lL9m2+kgWcVyVW4rPj6zdb3ysjwc+v7dlcCQ2guS/PWraRdw6by68Q/5N7dB7Jr0WBp0v1n6fyzp3QbPFHW7Nwk3XvWlTm7r1DcEIob8umIG/+Ta6VDz/ayevIkmd3JS3wnD5BxY6aIS/risnnrRmnxfUvp2t1b+gzuLN26NJQJK9YE2wAunqGG6DsPOXLjlsyZskQuHtwsLb5zkU4Dp0igAoqY29CfGsjsebNkYZe28utPjWXTLX+5t3aafF44qvy6fJP437kn3Sunk1Ztu8jUyXNk4OSjQV7rytmN8u1XNeSPLftlx8qNsn7LSUFszcSJveXA/asyuWtT+aZBJ3mswmfGvKHyz57bEaKMds/4RfpOHCmr+vWR2f3ayuefZ5NhK8fLj+2bSfcBvSSoSJynj25IJy9naT34dzl35pz89dcOObh4nFSp4SbLtgf+0uiWRcNk/umTEVzZ6HZ+m3Ts4S0rp06R2V28ZeLoTjJgSBfpN2eI1HH9TkbOnSP/TPtZesz+U3wb95H7/sG/M6sXDJQa37jL/ms3ZP6UpXL14in52dNFGnQeLkd2b5UmP7hKl3ET5NFzzpYiFDfkU/LcqDHdd2ivbB8/SuZ1aybuTWpLw+a/SrMvv5cOg9pL4wat5OduTaRn71bS3ttFRi1ZFfENzBtsxw5slzNbV6lB6iiDf2sjvUfMlPGdXaWic1rxGjBM/h7dX2pXSie1GtWSRl07y+RlETR4+j9st84ekiOnjsuSn7rLrF4tpESxlNJv9nBp1LSRNPixsZy6/+iTrDuvbA9vyL6De2TX5LEys9uPKpTrSetunvLtj9Xlq6+/klGzpsjM4a2kUj0vad1yhDz2Dz8dAoobQnFDIo64MbY9w36RMQN7y6Du3uLba4JcOrpfWnu3lRVr98iGlX/KspXzZeFfU2TzkeOfrmE6vEn6tmorZ85slR+bt5QxM8fLmo1/yagBvvLL0AGyaNU8Gfubn/j4TZT7EdhL9V+36S0bycwZk2T4sJ6yes96mb9qoQwfO1B2n+OakS+q0uh+MmpYL5k6Y6SMnjhZWrX6USZM/kM279slhzbMkebNWsrKDQfCVZopbgjFDYlw4ub+xTNy+gqNT7Dbg7ty8vhRec6SCHa7dPyw3Ijokb/veHt4+Zycung1QqWZ4oZQ3JAIJ264cePGLbiN4oZQ3BCKG27cuH1UG8UNobghFDfcuHH7qDaKG0JxQyKUuLl9+7Zs3bqVrXcI2+bNm+X+/fssCG6f5EZxQyhuSIQSN1euXJE5c+aw9Q5hmzlzpty6dYsFwe2T3ChuCMUN4bCUblcvnZcLxu8HXbp4Vm48efWnAq9cgrASuf/Q/vlPHok8MH/N87nI+dMid5588Db+jbfH92/IqVMXA/6+f/uKnL9x07LXX86dPS33A2aQP5VTJ0/IyXMXLfufy70Ld+T+9Yfy9JH9+VpPHz6Sp8YUdP/HT+X2mTsvPr+P7cHta3LiyGE5fOyUhPgj1M+fyPnjR+TfE6fk6lX8oOhjLZuzxnkP5PSpMwEr6j6/f11OX3z5sx3+T5/InXN35OGtx/LM8iOmzx48lqc4+eljefz45U/A3jt/Rx7cDT+V5vmTB3L2xAk5fPiIXH/4NubdPZTTp8/K8+d4X27Kv/8elWt37xvvz72AmX2Pta6dvfxyZtbzx4+NMnyChcZf1h+UodYX/yeP5cnjl9Pd7uJYfREpbgjFDfnkxc2VUwfF+YvCUs39R1m/Y798U7yYNOkxzGKkRL76QeTn3iLtetq/xvAOIpvOmEpHpIOLsiRiChsYlE5erlK2/P9kwcaj0rPxD1Lu6/py4WagIdq5ariUzFdehk1eJHe3z5Vvv6wu/SfMeLFk/uMbR2SS6wxZ7bdOVg49b0/ZyDrvRXLN+H1E/+t3ZG610bJpz/v6sdJn0rfdV/Jd63bSutbX8tO4JcH/yvyDGzK5Vydp7lxZXNv2kcljB0m5MnllyIyNMm3Er1K+bEEZOWuB9O9cV/5XtpbsPxmY57PrV8uUBotkue8a2bvs5aKAB4f+JdsOXZPTo9fLHiygaBTc7vZzZXr/9SLhZNmhPXN/lTIu30nbti3kB6+ucubuf0vYhIG+UlbLbeSMdbKkT0tp2KiZrNh3TAXdIXFtWkv2PDkr3RpUl8pOdeTE+cC6cOyfZTKt8RJZ2mWNHNn07EXZ7Oo/T/acui3HBq+Wg5uuvvh+a7M/Zc6Y7dK+HcUNobghEUTcPH50S7Zs3ii7d+6VQ7s2y+Hjl8MuZA7vlmXLlgVw8ETgsM3cqZ2kw+8L5ebtczJgSHv5Zcg46dKxoey9F9hiPlebXkdFzaLVIo19RC7/C++ONrz7VNBsFrlzR6R5ZzVmp0TWqW26qEZ782SRNvM/hEl6KseO7pUN67bKmUO7ZMv24H+d+vGVM7LKKI8NOwIXPbx2fL581/lnuX//gqxe9ps07zlIhvZsIaM2Bl6rr6+LjN70l/Qa1Em6dxkhs+buesUe3zu7V+YM2CIHFuyWxb3OyJ2DV+TB1YdyefspObfjhtw/f0YWdN0oj87dkuPrT8sjtVkHB82R1Rvf10rJD6R7Z2dZCu/JjQ1S5dvuctfs/D+6JzvXLA+sI6u2ym3LD1RPG9BG+k75Q5r+1Eb2X7kkJ04sFRfvH+X43atydM0YqdejkyxYPVx8Bk8LKI9jS5fJ8hnHZP2AdbJr1m25vutigNdiX7/ZsmnvSVk/cLWc2nZHLqw/JlcuPpFHm3fK7EErJbws9Lt2Qltp+8+igB+5bOHhKTPXPwzdifdvydZVgXVq+dqdEvCzXM+OSu02TeXg9cty8uxR6dCou9wyXGZDW9WUROXKy4odU6VF359lzj99peuYRQHlcGDeYlk9/6Ss/mWNHPznrlzbdSmgbLf1nCnbj56V1b1XyYU991RIHpPrV5/JneUbZd7oDRQ3hOKGRBxxs3vdeMldtLB8Xauc1KxUXHw7dZInD+7KZVUadx8+DlW7e3LdPzJy5MgAVu8IHEpZ1LOe/O87d5k4c6tMG9pCxhxeKl0GNJMlRwIt3nM1cHV7iCzcIOLpLNK6ocjvf6rgcRHJl11k9AiRGb/r/7+JuNcSGTVTRY7u9/nrQ5ikc1LlixLi9O3n8u2XJeWH76qo4bwuVy5flms377xu5k/sk3FGeUxdsC3gu6vLx0qlimWkR/8/Zeuc4dJl/lj5Y0k36TptZ8D+kQMbSZffxkmjxg3F2ctDnL73klmbDr+0bef2yZy+m+Tg0gMy/+ulsrj5Mtk7dYP8WW26DMszQ/aMPST7p66VDb0Xy6xac2T/yrNycNRfsnbz+fdURo/k5w7fyIQjZ+X04tHyXZte8mL07P4N+XtSYHmMHDdXLps/lfX8gtRt4C1Hdu2SptULqZgdIAdWrpYG+nfrTgP1+1XSpLuP9OnTUb5vNyXAMB9fvkKW/XFEto7eIgu/XiR/tVkrT5+K7B8yXzasPCj7f1ste6evlZnOM2VVv+1ybcMumTd0dbgRN5smd5RG48fKhbMnpGH9urLyVNBDZs+ePXkpcG9dkrnjRwWWoXYabkATnd8u7l8WkJYdBsjhU/ukSs2S0qR9bzly44mcPLRJvH9qLP/smyVNu3aTX3/+Uep1/ztAVB1csERWzT4mmwZvlEU1FsrCTpsCymdH33myZfVh2Td8teyevEZm1Jola4fvkcsrtsqCsZspbgjFDYk44mbDstHSzm++DPmtj/SdsEK2z/tJpg/rKy3atJVlu06J1SrY+wvbxb1bZMGCBQHsPhI40jW3mau0at5BfDybi1udOvLnmWXSeUBzWXL4VXGzdodIfAeRntNVvAwWmbBSZNhI3ddU/56j4kYFTcuOIlv36H4VO+0+hLh5ekjqNO4t85bMEK9uM2Tr8qGyYvJQqe/ZUgZNniYrVmyTB5bwiUcXTsgiozxWbAgUKJdmDpEfqv0gv3ZoL9/XcJM+K6fKlKXdpNsfOwJt18n10qJ+bSlaoY783GeYTJo7Wur38ZaTj6ziZrMcW7lbujh0kz1rb8j+Lgvk0L4zsuqX5TK3xRbZv+yYrP3tH1nWa49cPfZQDgyZ+x7FzTPp0aKCVPVsIs3rNZQFe06+3PXwjmxaHFgeCxatE2MkTm7t+luadf9Znl06Jp7lnKT/z92krlMd8axWW/p1aCXNf/lTls8YJtW/KClu7ee9FDfTjsuOfgukS7T+cuFqYF08OGyBLPpjg6wdckAOr9kkM5uskX+XXZE7WsHmDgk/4mbnjG5SoFoVadnCS3qOnR0gNvyNxJlpDPx8XYb4tZV/Hxhf3rshaxcZZbhks9zFmN+/G8SjfCXp19lH6jXpJMPGjJCh43yk9Yy/9BrPxKeTq2x9+kDmj+wplcuXFM8egR6sAHEz77Rs6vyn+MYfJteNe+waOF/++WOTbPjtkBxcsV5meW2Q42uuy/XFm2T+2E0UN4TihkQgcbN8rLTrtViGDBqkhnqTbJrZVaaNmyhLNx2Wew/vyzi/n6X/hNly4tBu6dSjl5w8f0XG924vfSb88yJo9PTm5TJhwoQANuwOHNaa9UsL+WP3ZpkwrJdUcmsoY+fOFl/fhrL1pv8r4mbxOhGnCiLdB4hM7C4yZbUKGhU31cqomDmgwumiyPjOIi38RJbMEunwIcTNkwNSr/lgmT1vtrTusUg2LRsuC8YMlgmz18il83ukXu26sv3cvZe2/PRB+WPixIDymL14V8B3F5aOk05jxsnGTXOkyrd1xHfCZBk/pI0MWbM3QCreenhLnj08K029a8u2izfVCJ2T+t71ZP91i7jpt0kO/7Nfxv1vomwcs1O2tPtbDu8/K6u7LpYZVf6SSxfvyo3jp2VDs9myfPx+OTBuoax7b+LmofzU+VuZe8XOL5g/uClLp08KrCNTFspVw9m1ftZM6dB2kvjfPSatOraXvRe3yvcVXaTVrwNl77Fl8n3TQXJLrfG2v3pJ63FTAsopQNxMPSrbhq2VCZWny1qtu7s2n5VD41bIzFZ/yt45R+XJbRV+I9fJ7EZL5NTaXbJg6JpwI27WT2ovbebNfNE9WPP7r1Lnx04yR0Vce5++cmD9NunY0lOmTB4pvbo3lgP3jSNvX5GFf0yUiVqGE/9cKrfg8Dm7XVp17ih7Tq0Sl7p+cu+5v5z+d6S49Ryn+X0obTt8J8tu3pA7mvnlUztLxz8tnps5J2RTn+Xye9U/Za3fMtm345zs+22JzPpxphxYdFIe3b4meweskrmtVsrJZVvlL3puCMUNiVjiZoy0/WWhDBrYX/pPWidb5vwsE3r7SuuO/WTb1g3yx9jfZfrEgdKta3dxda0lvr/4yZQZC+SPcaPk5M2gf0Do+KHt8sMXlcW9YRdZtH2NVM5fROq3//XF7zKZ4mbBChUsP6ug0b/7/SbStK5I0QIiecqpILgqMre/iOf3Ir4TRVbM/EDDUipu6jYbKDPnzpQff1ogG5cOl8Vj+0gdz9ayaP0G+X3idLkawsyXx3dvSLsmnvJtuW9k5u6d0vaHqlKuqrvsPXlGli7eKRsXDpQyatj9+o2VhcN+EpcmP0iX0cPECFF6MSy1b/4eWdX7X9nUZYFsHr1S5nw7W4blHiGja2yWJzfvy7Yuf+l302Xj30flwJi/36+46fSNzDgf+t9Lmj+nh7Tsv1oNvb8M6/uL1CpZVoYsXCujhvWV70p9IcP/miV9unlKyXK1ZcO+o4H1yhiW2jB0s+wYe0r++qa/TCg3RWY0mC/zOi2Xo+sfyqW5G2Se20z5q9saOb9ht8wPR+Jmw8T20mrmtIA8YxvZtbb0GT1JutYuKxUqfy8/teoh9eoWkEpNakvHn9vKkQfBJdxfhvTuIbXKVZQBv/0u3dvUk7pNXGXarn2a31vStqO7rLu2T7o2dZVyFd1l99HTAWcFiJtZx2Rt/82yZ8JxmftlH5lYfqrMarpA5nZQMbPjiZz/Y01AGS702yRnV1DcEIobEsHEzf271+XC5Tty9epVuXrjnty7cUJmTV8gGNK/dnijzP97jWxePEradustMxb8JbOnTpB56/bImvnj5cjVYOfDyP5dG2XX4RuBLu+dm+TYjZdrxCCg+LvOIqe0o4/fD9Tby+HNIsuXiXh4ivRajsnBAd55Wbte9z8S2fL7Bwoo1l7wmXNX5dbtW3L+0m25f+eqbFg8XzYdvAm3hEz9Y8ELERLcduXcQVm36VDA3+dO7ZTtx07K42dP5PChc6pe7sjm9WvlqvbIn9+7JWtWrZFzD1/GYyCgeHr39fLg3kO5d/Op3L1wW65sPC7HFu2TafUnyc7ddwOOe3b+uhxff0YwS/rgoNnvMaDYXy5dPCW3noT+FzNv3T4r528Gerwe378oazdslgd6+tN75/TvbYJL3TqySzbu3PviHAQU/zXmX7l/9Z48fPBc7p64ITc2nZLzx6/LvXv3A5cVePIkIBj22pVn8jicBRTfu3FBzt+6+eLz731byD/L58svP9SS32fNlkneXcS32zdSq35tad72RznyMPiEP7p3QdZt3CLQ1pcP7ZG1m7YHzlLzV4GizwM16PK+7bJl36EX5yCgeMmU03Lvspahnnjn3+tybeMpuXj6pty9c18CQu0ePJLTWoY3b/jL3WUMKCYUNySCiZvXm8tnMm/GPLmgNufJ3asy/KfO8mMnX1k8f67Ua9pCjc5W6dOhifw0eLrc+w/Lh2AquNM3IgvWvfzulP5do6pIgx9FLti26eFsKvju9ctl1Tb0hB/L0F/7yPaTN97p/TAVfEyVKXLxyMvZNWdnb5XJX0+WhT9tkEe25RswFXzMe5wK/n42TAUfW3OhPH4QyucUzqaC224zBrWRFYcOyLw+reSLWs1kbN8e4lHpf+L8dX3p5NtVjj9++wk/tniZTHBZLs9CuczO1uacCk4obkiEFzf+8vjRYwlY++3JTRni6yOd+oyV+8+eyMkzgV6Am1fOyvW7j/5zI3v1ksgr69jpduGUyEV7iwBjEb8zIuFlPbanT57Ik6eBXorbN67LvYfvOmHP5e752/Lo7jPro5Jbp67Jg/uvG8CARfzOvt9F/N7HFrCI35k78vxp6I4Pb4v42W6PHtwN8K7Igzty/uwFvHRy4sxZuXLtjty/d1+evYN7BizihzIMpbjhIn6E4oZ8BOLGaiBvybL582XfqavCjRu3T3ujuCEUNyRCiJtt27ZdN6eiEkJIcFDcEIobEiHETaZMmZZmzZr17yxZsiwy+IcQQuyRLFmyvdb2g+KGUNyQcCluCCHkTaG4IRQ3hOKGEEJxQwjFDXkH4uYUG2VCyNsUN/Xq1SuvoiY7xQ2huCHvXdxooxO1YsWKPsWKFRtUoECBsXny5JmWPXv2ucoCxN0QQkhoyZYt219FixYd4uLi4uzu7l7Wy8srG8UNobghH8JzE8XHxyeeNj7pPD09C2mDVKmWbjVr1vxBqWtQjxBCQqCus7OzuzYf37u5uVXT9qS4tiuZVdwkhIeY4oZQ3JD3LW5iKym0Mcrl4eFRUhsmJ1dX16rKV0p1QggJDRA16CBpO1LGy8srr7YraY3OU1S0N2x3CcUNeS9oLyuyn59fDPSu0BAhAFBFTn6liDZQRQkhJLSg3VAKoqPk7e2dQduUJNq+xEIniuKGUNyQ9wZcxYb3JqaSQMVNcv0/tSF00un/6QkhJCTQXhikgSdYSQSvMIekCMUN+aACB0F/6GUpcbRRiksIIWEF7YfRjsTAcBS8w/TaEIob8mEqjjY+EDloiAyhE5UQQsIK2g+0I6aoobAhFDckXIgcQgj5r7A9JRQ3hBBCCCEUN4QQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIobgghhBBCKG4IIYQQQihuCCGEEELekP8Dx/MQF6sJ4H8AAAAASUVORK5CYII="/>
					</table-wrap>
				</p>
				<p>En las últimas cuatro filas, los estados 1 y 3 coinciden con los valores teóricos de alta y baja presión. Considerando las irreversibilidades de los procesos tanto en la bomba como en la turbina, se han estimado las entalpías correspondientes con los rendimientos isoentrópicos según la secuencia detallada en el procedimiento 3.6. En el primer caso, se estima una potencia de 7,669 MW, mientras que en el segundo se consigue una potencia de 6,519 MW, lo que supone una diferencia de 1,15 KW entre ambas cifras.</p>
				<p>
					<fig id="f2">
						<label>Figura 2:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con n-pentano</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f3">
						<label>Figura 3:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con n-pentano. Detalle 2,2</title>
						</caption>
						<graphic 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					</fig>
				</p>
				<p>
					<fig id="f4">
						<label>Figura 4:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con n-pentano. Detalle 3,3</title>
						</caption>
						<graphic 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					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f2">Fig. 2</xref> se observa el ciclo teórico (rojo) y real (azul). La <xref ref-type="fig" rid="f3">Fig. 3</xref> muestra el pequeño salto entálpico entre 1 y 2, así como la leve variación de entropía, al pasar por la bomba; esto se refleja en un bajo o mínimo consumo energético con calentamientos mínimos en la bomba que se prevén en condiciones de diseño reales y óptimas. </p>
				<p>La Fig4 confirma que el proceso real de la turbina termina en la región de vapor sobrecalentado y a baja presión. La primera condición garantiza una operación de turbina en ausencia de cavitación, pues no hay posibilidades de presencia de fases liquidas que implosionen o erosionen los alabes del rotor de la turbina.</p>
				<p>3.3. Potencia de la central geotérmica con Ciclo Binario de Media Entalpia, en base a isopentano</p>
				<p>En la <xref ref-type="table" rid="t4">Tabla 4</xref> se presentan los resultados del análisis efectuado para el dimensionamiento de la central geotérmica considerando como fluido de trabajo el isopentano. Como en el caso anterior, también se toman en cuenta la estimación del valor teórico del comportamiento de la potencia, así como el cálculo en base a los datos empíricos.</p>
				<p>
					<table-wrap id="t4">
						<label>Tabla 4:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isopentano</title>
						</caption>
						<graphic 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"/>
					</table-wrap>
				</p>
				<p>Se prosigue el mismo procedimiento que para el n-pentano: todos los datos se han obtenido en función de las dos propiedades termodinámicas: h(kJ/kg) y s(kJ/kg-K). Las cuatro primeras filas se han tomado para el ciclo teórico; el punto 1corresponde a baja presión con fase totalmente líquida; el punto 2s corresponde a la salida de la bomba en un proceso adiabático reversible (entropía constante). El punto 3 corresponde a la más alta presión en condición de vapor sobrecalentado para evitar daños a la salida de la turbina; la temperatura de ingreso a la turbina se ha previsto en 20°C sobre la condición de vapor saturado. El punto 4s corresponde a la salida de la turbina antes de su ingreso al condensador y, teóricamente, supone un proceso isoentrópico o adiabático reversible. En las últimas cuatro filas, los estados 1 y 3 coinciden con los valores teóricos de alta y baja presión. Considerando las irreversibilidades de los procesos tanto en la bomba como en la turbina, se han estimado las entalpías correspondientes con los rendimientos isoentrópicos según la secuencia detallada en el procedimiento 3.6. En el primer caso, se estima una potencia de 7,669 MW, mientras que en el segundo se consigue una potencia de 6,519 MW, lo que supone una diferencia de 1,15 KW entre ambas cifras.</p>
				<p>
					<fig id="f5">
						<label>Figura 5:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isopentano</title>
						</caption>
						<graphic 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UEHGOKZHfINLF5KQqLF5knbbgZb8sGp4/mJf14H0rA1aOV7KXSVSQC+vBDuA4ETDfIc/QOv1IqOgy54YgePQoJ5x/pN5/pU59Xf5j+QIH0ArRuv+PSb/cb+VSgAAADAHQCorr/AI9Jv9xv5VL2Kj8SKmmfLPcJ6rE/5pj/ANlrQZgqlmICgZJPas+1O2/jH9+0T/x0n/4qnv8A8TGYx/8ALpGcSHtKw/h+g7+p49a0n09EKW7CFTfTLcSKRAh/coR94/3z/T8/peooqBBRRRQAUUUUAFFFFABSHoaWmTR+bEybnXI+8hwR9DQBl6X/AMgmz/64J/6CKKNK40izH/TBP/QRRQBg67D4bufEaxavcSWt+LQMJftjW6tFvOFyGGTnJxWloGj6TpyTXOkO0y3e3fMblp9+3IHzEnpkiprjQNOvNW/tG6to7ifyBbgTKHQKGLcAjrknmrsEEVtEsVvFHFEvRI1CqPoBQDJfLb+6ar3kMr/ZtsbHbcRscDoAeTVspdbjtmhA7AxH/wCKqNUv/NbdNBs7fuyf0zx+Z/ClctQT6r8S5RWdqNncXWnTRsY5ZCB5YVSmD9cmqrR6pHcSLGCtsHwFj252ZGNue/XOf8KlyaexpCipK/MjborD8rV9ivIxMmfmCleF2rnb7/e/GrNuL/7bH5nmeT33lcbdvfH8W78MUKXkDoWV+ZfeadFFZOsa19heOzs4xdapcD9zbBsYHd3P8KDufwGScVZgP1vW4tIiiRUM97ct5drbKcNK317KM8seB9cAxaZobxXX9parMLvUypAcAiOBTjKRL2HHJ6nv6CtFoi6bGl1cSm61K4ni+0XTDBb5wdqj+FB2Ufjk81qzX370wWq+dOOGAPyx/wC8e306+1Uot7ATyyqikswRVGWYnAUVl300lytq1spigW4T9845bOV+VT9RyfyNXYrHLrJduJpAcquMIh9h6+55purZfTrgIMsieZ+K8j8eKqLjF9xElvaRRMSgJJ+87HLOfc+lWWYKpJ6CkRgyKy42kZGKb99/9lT+ZqG23djKk4MN/ZzseXZoW+hGR+qj86ty8gIOrcfh3qvqiM2nyOgy8WJVHup3f0qeJhN+9U5RgNh9R603sgJBxxWNZ296NWdpLxZER2LxCUnaG+7lcce341tVi+GsXEV9qJwTe3cjK2P+WaHy0/RM/jSTsBtVDdf8ek3+438qmqnqEzeX9mgG6eYYC5xhf4iT24P54qXsVH4kZlxLPLd20VsSAsKRuyIxIDkbvmHCkBQefWtDSr6C8jnS2VVjt5TCADnOADn261Hp00VpKNOyDJFErSSFuWY8c+/Tn3rSAAJIABPJ96054yja2oTi4y16i0UUVBIUUUUAFFFFABRRRQAU12CIzMQFAySewp1IelAGTpRB0iyI5BgTB/4CKKNL/wCQTZ/9cE/9BFFAFujvRRQBUuG06S+jmkv5kkhyoRLhlTPuoOGP1zVayudNtwtuLy9eMSl0mnmZwzLjIDE5I56dOtbX2gf3TVaSW3tZ0nW2TzppFiLqoDc+p/AVonT6p/f/AMAWpHe67b21ussLxzZkSM5faF3HGScHioIPFFlJGhlLRuybyo5HQkYPfIGQfQitaaCOfZ5qBtjh1z2YdDVI6DppDD7KuGBBAY479s+5x6dq0hKhy2kncHcdpurw6q032cHZHj5j3znP5EVfqtaafbWO/wCzRbPMOXOSSx5OST9TWRf6pc6pcTafokgjSE7LzUDgrb+qp2aTH4LkZyeKyqcrl7mwLzJtU1iZrs6XoyrNqJA8x2BMVop/ic+uOiZyeOg5qSxsLTQIXeSV57u5bdNcSDMs7/Qdh0CjgCm6bbx2lr9m0aPbEWLvcyksZGPVsnl2PqeP5Vfitkt2LDMtww5kfliP6D2HFHKo/F9wGfqv2i50+V5d0ESYk8pT87AMD8zdunQfnWrDDHBEEiVVQdgKiu4fM0+5j5LSRsCQOTkYp1tMJLGGY4+eNWwPcdqJSvECV2IwF+8elARQhUjIPXPekRSMs33j19van1AyjpzldOSLIMkRMP8A3ycZ/IZq4qhFAHaqNt+61WdT9ydfNj47jCt/JT+NaFOW4DJG2ocdTwPrVXT8wGWzYkmAgoT3Q/d/LkfhVn78vsn8/wDP86rXn+jXMV5/CP3Uv+6TwfwOPwJprXQCPxBevp+g3txF/rliIix3c8KP++iKsabZLp2mWtnH923iWMH1wMVna9ia+0W0J+WW9EjqOpEaM4P0Dqla8sqQRNJKwVFGSTUgMubhbaEuQWY8Ig6u3YCmWlu0W+WYhp5TlyOgHZR7D/E96ZaxPNL9ruFKuRiND/yzU46/7R7/AJfW5QBXvLGG+jCTKeGDArweDkc1YooosNybVgooooEFFFFABRRRQAUUUUAFMlLiJjEqs+OAzYB/HBp9IehoAydK/wCQRZ56+Qn/AKCKKNL/AOQTZ/8AXBP/AEEUUAW6KKKACqeoruW1GWX/AEqLlTg9asTzLb28s0mdkSM7Y64Ayf5Vjx6ubu3je8hWzeG6hLq0oZQrDcp3YHY8+/rQB0C3JN69v5fCru37s/mO3/1jUGmTTyrcPcNJsEhCebHsIUfgOPTrx3pb3T7SeN5ZR5fIkaROCdvIyfwrnb6G/wDEciRXy3S6WI1eS3tYjGZmOco7uQdo4yAOc8ntV003GVyp8unKS32rS+I7hrDSGm+wjIuLqHhpecFI27D1f8FyeRs2WjxW9vFCyRJBEMR20K7Yk79P4jnufriktp0soFgtdJuYokGFVFQAf+PVaSaS4hYrBLCwOAJMAn8iaOa3wkk7NtwAMk9BQq7ck8seppmXUyMVZgBwoxk/Sq41CQkD+z7we5Cf/FVAF2qGlD/RRETkW7NEPoDx/wCO4qy4m3PsIwR8ufWoNRa+S0P9nxxvOduNxwOvP446U+gF2o5Pmwg/i6/SqlrJftdXiXEarCrfuHGMkY+v9BVlBLvXcfl28/WkBDqKmOOO5UZa2beQB1Xow/Ik/UCrQZSgYEFSMgj0qodQkyR/Z94R9E5/8eqWNGSOJYUMcYTAQ4+XjgU76ASxD5Mnq3NE3l+RJ52PL2nfnpjvULzSW8CFoZZnJwRHjI/Miq8l2ZdvmaZdttO4ZCcH/vqkBnxPbJqcN9JfrLBZ2xhUMh3AuykN7/KoBP16c1sSW5uLhHkYGBBuVB/E3Yn6dvz9Kx9Pjs9TvNTtG014I4TFHIZJOZPkDAYB4AB9a6ADAAHQVUrdAFoooqQCiiigAooooAKKKKACiiigAooooAKa67kZckZGMjqKdTJZEhjZ5XVEUcsxwB+NAGXpQxpFkOTiBOv+6KKNKOdIsyOhgT/0EUUAW6KKKAEZVdGVgGVgQQehHpWWNMtdLgtorRGVWu42Jd2cnsOWJOAAAB2ArVqnqJIW1KruP2qLjOO9AGxWdc6c9zbX8JkOLg5TLt8vA/IZHStGimm4tSXQabSa7hRRRSEFFFFABWPfQanLdEw5CYABjn2j73XBHUD8/pWxRTTsBU02K5htSl3IZJN7EMTkkZ4z/wDWq3RRQ3dgIc4OOtZF1bao8mY5sbiD8smAny4IxjkE+vStiihOwEFkk0dlElw26ULhjnP69/rU9FFJu4FW2sIrW8vLmMuXu3V5ATwCqhRj8AKtUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFIehpaa5IRiq7iBwM4zQBlaX/wAgmz/64J/6CKKNK/5BFlkYPkJx/wABFFAFuiiigCvNqFpb3UVrNcRpcTDMcZPLCqrX9rqMFrNZXEVxELyNS8bZGQelZ974ZuLq9ikF8zrs2SXErN54XLZUBcIVO7HI49+ztItIne6s7m/tnv0eJnjsnwYgihVODzk45474oQHWUVh2rQX3mfZNXuJ/KcpJ5cyNtb0OF61P9jf/AJ/73/v4v/xNAGrRWQtiy5xf3/JzzKD/AOy077G//P8A3v8A38X/AOJoA1aKxHtY55fs7ajdtIu2UxiZdwAPBxt6ZH6U22eC8kmjttXuZngbbKqSqSh9D8vsaAN2isr7G/8Az/3v/fxf/iaatiyliL+/+Y5OZVP/ALLxQBr0VlfY3/5/73/v4v8A8TUMtpHM/wBmk1G7MmBJ5fnKGwCMHG3OM4oA26Kw4GguppobfV7iWWA7ZUSZCYz6EbeKn+xv/wA/97/38X/4mgDVorIFiwZm+33+W65lGPy2077G/wDz/wB7/wB/F/8AiaANWisC4S2acafPq1wJ7hDtgM6h3Xvgbc+tOR4JL17NNXuWuo13PEJV3KOOSNvuPzoA3aKyvsb/APP/AHv/AH8X/wCJposWDlvt9/kgD/Wrj8tvvQBr0VlfY3/5/wC9/wC/i/8AxNVittcXMun/ANrXD3ATMkAnXeFPcjbkdf1oA3qKwrX7PcmWK01e4la3by5FSdGMZ9D8vtVj7G//AD/3v/fxf/iaANWisj7C28t9vv8AJGP9aMfltp32N/8An/vf+/i//E0AatFYR+zveNYHV7g3OzeYPOTft9cbc4ptr9mkkktLXVrl5LYBZI1mUmPtg/L7UAb9FZX2N/8An/vf+/i//E037C2/f9vv84xjzRj8ttAGvVO+1GKy8tG+aWRgqoOvXGfpVb7G/wDz/wB7/wB/F/8AiaryWFu10qSXs5uGXcqs6byB3+7nAyPzoAn0v/kE2f8A1xT/ANBFFJZ3FmHawtbiN5bRVR4g4Z0GON1FAFuiiigCO4iaaB40mkgZhgSR43L7jII/MVk2en6jDq09xcfY5ItpjgZXZXVSRuJUKBubGSc9QBwK2qKAMjQtJudN8z7U8DYijt4/JB5RN2GbP8R3dBwMda16KKACo5o2lgeNJXhZhgSJjcvuMgj8xUlFAGdFp0ltqjXsTRySNbJCzSDa0jBs7mKjHT2qvoejz6XcXbSSRCGU/JHE8jAncxLkOTtY5AwOOK2aKACiiigBkqGSJ0WRo2YEB1xlfcZ4z9aoR6bJb6kl7G6TTLamBnlAV5W3KQWKjGMA9q0qKAMbSNHuLC+lkmkhaJUaKHy87mVpC5L57844z3PetmiigApDyCM496WsTS/Eq6lrdzpr2clrJDv2ec4DShWwWC46HqCCffFAEbaFerqUcwvEuIt8csklwMSlo920DaoXad3Pcc9c1LZ6Rc2/iCe/Z4UilDF1jkkJkYhcblPyjbg4I657VzV345vtKvDLemOazOo3VqsMcQVgI1GzL5wOSMseABW5qfidLS/sUhmgeP8A0kXiKdxRoot+3PYg/nmjzDyOjoritN8b3EOrXunavGHmtoRcO0a7AiLAsjgf3m3McKO3NaFh41tZXddStZbDasDrz52/zgxUfIDjhec0AdLWLHpN5Drj3iPbNAskk0YJYOWdVUhuMYAU4x146YrnNF8W6xrbyW7PFYSR21xLHLJb7hdsjsvyDONqYXPck+ldZ4evptT8N6bfXO3z7m2jlk2jA3EZOBQBX0TR7jTbiRriSFkWIQQ+UDlkDs258/xfN2z39a2aKKACiiigDGOlXa6413G1sYBKbhQ24SGQxiPaeMbcDOevbFGkaPcafqd5O8kQgmyVjjeQ72LFt7BiQpwcfLwefYDZooAKKKKACqM9gx1eHUIVh8yOCSI7hgsSVK5IHQbT+dXqKAMfTtJubXVZJ5ngMC+b5OzO9vMcO2/PHBGBjr7UVsUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVTt9H0+0vZLy3soIrmTO6VV5OTk/TJ6460UUAU7XwtY2s11JMDdi5mlnCTqpERlGJFXjow4Oc1KvhvRlnkmXS7QSyRCF38sbmQADaT6YAH4UUUATS6PYTSvK1rF5zv5plC/Nv2bN2fXbx9KqeH/C1r4YM5tZZJJJ1RWZlVcKmdoAUAdzzRRQBLceHrC4so7aGFLYxb/s8sSjdAz53MmcgE5OfrVnTNPj0nS7XT4WZ47WJYVZ+pCjAJoooAtUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//9k="/>
					</fig>
				</p>
				<p>
					<fig id="f6">
						<label>Figura 6:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isopentano. Detalle 2,2</title>
						</caption>
						<graphic 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					</fig>
				</p>
				<p>
					<fig id="f7">
						<label>Figura 7:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isopentano. Detalle 3,3</title>
						</caption>
						<graphic xlink:href="data:image/jpg;base64,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"/>
					</fig>
				</p>
				<p>Como se observó anteriormente, en la <xref ref-type="fig" rid="f5">Fig. 5</xref> se observa el ciclo teórico (rojo) y real (azul) con el isopentano como fluido. La <xref ref-type="fig" rid="f6">Fig. 6</xref> muestra el salto entálpico entre 1 y 2, así como la leve variación de entropía, al pasar por la bomba; esto se refleja en un bajo o mínimo consumo energético con calentamientos mínimos en la bomba que se prevén en condiciones de diseño reales y óptimas. La <xref ref-type="fig" rid="f7">Fig. 7</xref> confirma que el proceso real de la turbina termina en la región de vapor sobrecalentado y a baja presión. La primera condición garantiza una operación de turbina en ausencia de cavitación, pues no hay posibilidades de presencia de fases liquidas que implosionen o erosionen los alabes del rotor de la turbina.</p>
				<p>Por otro lado, en la <xref ref-type="fig" rid="f3">Fig. 3</xref> también se presenta en forma gráfica el comportamiento de la variable, con una presentación general del mismo (<xref ref-type="fig" rid="f5">Fig. 5</xref>); detalle del momento inicial (1,1) y del momento en que se produce inflexión en la curva (2,2) (<xref ref-type="fig" rid="f6">Fig. 6</xref>); y detalle del momento final (3,3) con inflexión en la curva (2,2) (<xref ref-type="fig" rid="f7">Fig. 7</xref>), que se alcanza cuando la temperatura empieza a caer desde el máximo alcanzado en 157,4°.</p>
			</sec>
			<sec>
				<title>Potencia de la central geotérmica con Ciclo Binario de Media Entalpia, en base a isobutano</title>
				<p>En la <xref ref-type="table" rid="t5">Tabla 5</xref> se presentan los resultados del análisis efectuado para el dimensionamiento de la central geotérmica considerando como fluido de trabajo el isobutano. </p>
				<p>Como en los casos anteriores, también se toman en cuenta la estimación del valor teórico del comportamiento de la potencia, así como el cálculo en base a los datos empíricos.</p>
				<p>
					<table-wrap id="t5">
						<label>Tabla 5:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isobutano</title>
						</caption>
						<graphic 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BuiiBOyXYK938VNzAQGDLD7JSIrmOs1yLhTUu3DgcgH4YhLRNd9dhYD+ZD4+8vYJhe1kwWB+LmFOqAIegPWsUInj9iUiBSEKQNT6Cjnj8EEt4f03jiHUHdtuYLw50Q/hiWNWb7lLZeA+8eYmoQHwNvJ4bKbO+DtGAoLbJG2rw/0q0Crpt2hB7o+zgHQ5Oo4xhysxE3JSHmtH6/j7wbM8Xsiga8axjyMs/HLCl4Yi3iJjOGfrV8XSBc8P5o3p+KfYOoxH0g/PDeWWPtNI2V0OaYmLFHGFozyjon2jMMz2MID55sR8NO2GeUeRbaE4obEsOAe1yN6QTzM4y/6eqFEIFLF70bGGJ4YawNNQwbpuIajUZpzHZCQ2TteWpPbaOxAFcbYz2QVIaHKDeMqzncgmEjuHj1/5JGOlqgwTXTgkYdgZvmjBJ4VKyiA8Mc8Jqglwj3OzwaiB0yG0V8j2EhM64lCuJmuu3sjfA8GeiZIq+2+xDgmDNnzg2WAOzEiJVAGWGaOGKIzH24J3qb5rAgRB+GMGyviSEs5Dm83n84Pe+PjKGnZ2aD4NnA6JrTwCPIcw70ymHU7AVYG7PVyloMaWd4GWxnBj2vOEe8ku3sKxg9CCgY8hctcPCs4ZE0PVd4Z4w4lybwTkGgW2e4Ge/cEiNGxQlG2FivJ55RnmmRbtQlCCTDA5naEIautoIT6xCpWJiIa0FUYEjGHILBteB9wNARRBdmNdkrD6xfBG9IZOOm8MwxacC8FoKW0Tag3kBEWWfZmR5GdJQ07UUwlApvlM27WRgxMfiM9xrpMWeSGUHHaS33Tg0PEDoE+FvLdy8mOZhiCeWDIXDNC2avZY7s6tgQyEiXtX1Am6OdhwA8Hzxf2+ugE4J3WI9LRFtCcUNiCGg84YI1Fqk7AnGCHgsMA3pW+AzjBgGBuAA02jDOcKnDYGEfhlHMAFn04mCg8bLD6KLHiEYO4/5Go1PFXAwLvSWIKAgQnGNOLcd+uNDhkUBAJj7Dc2PMzpkMgwXvBoQMPEYwzsaU8+yGCxmu5I7GisltzB40eo4QYY6mKzvwNiRHmnENNNxoNCOzgjN6smigbb+HYULjiXRikTD0luHWxvAJBB7c22hgUe5osI1nUtYIAg2B4TK9VlYvCNzzjoIzw3n22SCocF0juDSjrWgwZqn1jMz18Dwh6iAe4TlB/uBBQxwDPCrW1YxxXXga/kvdRcwPAprhtTCMZnmL9ywRYjGMxf1CjLiWTC/oHcqCwHVznR2Uq7FQXQgEB4ZMsGq3KRKRbtRdBCDjPUG543kbHgJPeBoNL0Uw4rrg2dG8NDNiWvKhzlgFCEQ8PCLw+mE/8on32VgxuSCeARYMRB3Bu4tnhPfNnNlk8d4u17roEVkhiPcN6Uf6MJQFAQKRBfGEvOo9ILDSG2WUDHXMfDfxfCDsMOxtrIqdDh4Q7IcnBXXO9N5i6MvMv+H1SmiUbzC8yBAcmC2Fz/CSYdYghrDQbiDmDnlGDBC8oI6mbOOZoBwhVJAGvKfm7EPE1WHoC98j4BqB2ebyE/BGojzhNeVsKYobErPETRZ4Y9CooqeEoEL0hIy1VqqoqHCHZ8YaZAjRgKmvCNrDbAXb3jc+Y7YB9mMWia27HSv2Gm7e0KXy0Tii12eOh8O1DoOPxsaY5tkQ6UMP2JzaDdGDBg/XwT40nMYKsH/jM2bymHE7EELIG8bZ4RmKSvlAbOF+OB/XRVlEZsE8NMwY6rN3LIQe0oeeJnqe5veIw0BZIFYBwg7eCIgkCESIOyNff+OzjTdoCqaKR/XZw9Njlh/SY1391gRrkkRl5hEaezwXpBP5w3OBKLY2/KhzMAj/9Sc6MLSD4QrEemDoAV4+c50VDFug7iJfEHB4fuZig9ENhu9wH5QjhkIwG8ioM3inBqKc8fwwTdn8DSgYX3O/Wa+NtA6BtwfvAmJnMCxi9cihLK1rxxj15nPz/YW4Qp1DPUUHxVgdOBHShXqCAFyAv+FNNeNrjJmHW81VeSPZdqQyOz/Gs/7F4rlKh3qDtJvT0/H+IT9aDh7wFOI85BdlgPcFniC0GXj3rUNjeGfN2ZCmVwwCCdcyFvwsgbYKn1EOeG/Q5hgztiaYYIafITaTO6pL5nuO+ovnangF38M7iX0Q0tZFRiFSIVzhFaM9obgh5I0AjSWMyov8cT8YD7jLw1u74z+95Nq4Iw/WXv5/BWIavEl1AYIfnioY4Zfdwzc8Z88MzaHTgGFafG90EFpHZ9oQ/2as4ZT2ZeYXXhjMULPtVBnr77SIrt/RwnttrMf1Db02FDeEvDGg8YPr3RgiSxmtL582pvAAoXdunVn2ggxzGvRaMbTzX34TC14dBMeil29vCv3rDrxxGEbBc3uZxhDeBmM9mmJY3RfeFfwNrwOGi7A2EDx/9lba/q9gCBiemcisFxNdYNgWC+sZ7102Y0XjtPBMYhgzmt6JdPBKw4P9smbkEYobQmKUwMGQW3irnD5nA55CDcdXVnf9iwSxRwjYtS769hzGPT9mt7ysVYNjIghUxbCsOQT7kox9WqwGjJWvMUSHeC/E4UCoYvgZw2DR8UOujoAHx96Q5wsWkoUxvAVvGfKMmDtHq2c/5/XLhfcDoITihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIobghhBBCCKG4IYQQQgihuCFRemhx4jgRQgh58dDmUNyQlwB+AbhWrVrta9So8SchhJAXS6NGjf5HkUNxQ14wnp6eCV1cXGoq7xFCCHmxuLq6FqPtobghhBBCCKG4IYQQQgihuCH2H2icOE7t27dP4enpGZ/lEW75JIzKeW5ubok8PDwSx5Y8tmzZMqWmOZ29WAGjDNIrqSMbS2CWm14zQXjH6X2TP298As5r3bp1br1PlldZfnXq1ImPvHp5ecW1k7+kKDvUh4jyosdkUPJEpq41atQoHo7FtV9VvvX+WZVcET0/lIumM61Rh9Ib5ZHOtkwsdSZRRHUG+bf3zlnvwTaNUNy8gaDBadGiRZWSJUuOyZQp015XV9fCLJenwdh5xYoV+6ZPn/6wi4tLnciehwb6rbfeWlivXr1vY3oeIT7UOP+cPHly37hx4z4oUqTIdP0ukyUvWYsVKzbRycnpYZIkSfxr1679G4x5BManbLly5QZruR3SOlbJ0XF169Zt6ezsPB9B71FNNwyXnt+qaNGiU4sXLz6+SZMmH77sIE6I16ZNm9YtWLDgnFy5cq2zlhtAmtKlS3cYZZc9e/atWoeqOKgvqWvVqtVGy3lSlSpVPGyvYysAtEyrly1bdgiOb9y48cevot6ouGikZT8FdaNBgwbNwyt7BNjGixfvrpbDI6D17L7WpWuIT7G8a29Xr169G9618AJyUaZ58uRZpWWU3bZckB6UNe6ROXPmXRCLbMcIxc0bKG60QSlSvnx5Txg1NUjFWS7PiJv8anR+14ZTtFFtENnzVNR8g3P0/x9ieh71uZevUaNGF+RP89pW0x1SqVIlD7OOqOFqpmLmdxhRGA/sV6NULQLBVBDXRBk0a9bsHQcGPX3atGmPZsmSxUfTEGUPlwobVxg59OL1fvmyZcu2TdNV/WWWHTwsev9SKtDmpkiR4oKmI7Ol7hTW8pqs5ddU+VL3n0+aNOkVlI1NHXPOly/fsgoVKgxo3bp13ojuqeKybc6cOTfo8/roVXkmVNB9oOW93fAcJcudO/fq+vXrN7MnSHR/kpo1a3bQOuSGOgQgSvX8rZr3tyx1Jg/eF71GsJaXi71rwTODe0GI63WzWfehTqLOadpqa9nU1+dSgTOWCMXNGww8EsmSJbusDU1JloddQ10A5aON8qeR9NpkgzjQBtgvNogb2yGQggULzi5RosQ4e/vhUUidOvWpyJQFRJMa88uOxE3Dhg2b5MiRY2P27Nk3wwBG0WOSHKIIxsz8TgXGPHhx1KDFfdllCMOdLl26I9bhMc13bS2DEpb37H10IuDlsNSVFPD4QNhExhBrmbmoIDym1y3wquoLhoMKFSo0S8v6XzPNWt/767PchCE4e8/KVrRBeGinaqDt0BLeHYhAR0IJbVWBAgUWoawxJGa5R2LU27Jlyw7Ta6enqCEUNySOGqpPKG7C9d4Ui6y4QaOqDfbn6J2iAdYe6o+x6uXW9CPNjrx4MCjwZMEoR3QtDJ04EjfwGGo5NYZRhwcgquJGr101UaJENzB8YX5XvXr1rilTpjxn26N/GdSuXbuNPu+jVnGDPFmNrOmpgifH6oXJmDHjATXalVFOiB9yZJj1/Mw4VgWdu+a/PM6xF3fyEsR+HhXuF7Ue/GGmFZ6WxIkT+yNdkbkGhp/gEbTNKzyljsSN5j+Hirsva9as2Q7laH3OmiZnrUdbMNyVMGHC23pMp4iGTgmhuKG4obiJpLhBrIk2zC3Q8MLDEZvEDYyvGoWOGEKwNSwY/lADUrRMmTIjrXESzyNu4AlSo/4LYnmqVq3aM2vWrDuiKm4gIOPFi3cPMWPmd4jfSZAgwZ1XscaIPXFjr25AyMGAm+IH3o68efOuwDuI4WF4ZTDcZE/gQBSpoLuOOoUYqcyZM++E9wTxOi8zr1rm5bTsg6xDR/qMa0FYYDgoIq+Ju7t7uhIlSkzAcJydd82huNHvWmKoD3Fs+m6dtIobHGsMs5fGUCCGTlFO9OAQihuKG4qb/yhuEJiLBhXxH9rwZkyVKtWZmCZuHC0RD/GiPfHWKVOmPIs4GYgcq1cAHoWSJUuORaCmGp+LkYltcSRuIEjQA8fflSpV+vt5xI0auq8xxAMPTmwRN9WqVesOT41Z9khnkiRJriIv5ncQK6g3tsGyAEHTCEo2xQxifSDw9Fm1f5lGHLEtxvDaV1Zxg7RERtwgXgfB5vaGDx2JG81rISMex0mF3U+24sYWBFsjoBgzANmGEYobihuKm/8gbmBozcZdG96U8NzAixNTeo9IP2YmmViHRywCrQBiQDS/l+wZWDVsH2L4AUb4ecQNDDOMlBqohCiXqlWr9oLBjmoZYaYOjKlVZGG4wkh3vpgmbozZTUOtw3lqeMtgeMcq0DCzLFGiRDf1WdWzvQbKHLEu1rLSz165c+de+zLjjJDu+PHj37XOkNL0NkyYMOGt5s2b14jofAxJGQH3TpERNwgixnuEYG18B89NmjRpjiOQPJx3tmSmTJl22wZvE0JxQ3FDoiBuEDSJYFaj4f4eQzuYNl2kSJFp6KnGkOf8GYZATKyBrTY969qYjYK4GHv7y5QpM1wN6pqIBIk9cQMvBQy0ltF3KCfMdjI8XK2islaNGaxsfSaI30FvPTLxQC9T3Oh3uRBwa2toMcxn5OFjq4cCZQ+RbM9zg5lC1liS0qVLm8/ipYkbiF54TpBnsw5AsMLrZw65OcLd3T0Nps1jiM7Bu/aMuEEgdv78+ZdoHfkedUbrz3Qtt6vwWFlnW9mUeRbUM3tDX4RQ3LwhqDGrhx4vfw/FoSGFwfGzt56ItXcJUYApvxANWAsG63hgHRI17u/Gpvyi912gQIHFaiBS2dtfpUqV3oiVsVcONuKmMuqV1buCtUwQSIxgUpQTpkCbHq7w1naxIyYTw6gjuNa8NwxgqVKlRr0KTxmCrLE+i20eMCwCTwMCsc3hQGMBuwQQxIjBgSA206xlVhFT2rWc8tqWK8oIMTnW6eZYYwbDXS87zyVKlBiPum3eF8NMKpiXWxffczDb6T10AuzNqgIY/oRIwntkng9xaNSZr1BnEFMDUajv2K/WWVjW+6EtQwcjqsOdhOKGvC4PM8zN+x1iKWCEGID3bPnA86DlE2w7xAQDi54k4g3s9BxTq2H3QxxITM8j0g/DYa6kC2NrrumjeUwKg4IywEgQZlGVL1/+H+vQD2bxwLhbPT0oJwxVYM0SeAYd1St4NLCA5PPUOxg8TCOHJwFDO8YiekVfdvkhkLVy5cr9ED9j9Vy4u7tngJcBHgSsHwRjC1GIeCZTBGC2l+Z/DzwZEEKIa9JjQ2NobOsXhjpVdC5E+eNZwaMBcYjZS69A8FfIkiXLDv2/NKalwwOHxQwtYt8ZdUL/z2EjAttDlDhaBdsIVr6LgHNH3ih4iTCcZ42nwXApvH/4DuWOIddXUS6E4obEEOCNQC89Q4YM+9EQ03vzjPehItbPQPkgTgW/rm4VMDCuEAN2xE0W9GSxlktMzyMMaPr06Q/CsCLgFQbG3IeZTegpY9E49M7hhbAN5ESdwdRcxMFYBNO7KC9MXUb5YRjJgcejbeHChac9zyJ+psBB+sqUKTMChvZVlB9EL4aLIFIwm8wsHxhbLZcjGHaD0AUYcrJOXzfewc+wRg+GnWC4zZ/sQP3CbCqrZwaGu1SpUiPxrPA8XuWq4s2bN6+JNCMttqt3Q+gY6/FUsNYlCDsEQtu7HobF0QbhXcNaNlaxZEXfqS9U1C2xesnQjqnY8i5WrNgEeH0wE4/tF6G4eYNBg2Mu0oZGlb/F8kz5xDeNDcopot9Jis0eKqw06+g3jcxhlMheD8eb3gn8/yLrFYYeXmW9tb43SIv5+1JRqSso96j8BAWOtfc7Vq+i/Yjod6Ce912L6m+5meXCNoxQ3BBCCCGEUNwQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhBBCCMUNIYQQQgjFDYkRDzNOHCc3N7c07du3T4W/WSb2y0jLJ5mWUwIH++OiDA3SeXh4JI6NeWzZsmVy5MFePfgv9UTPSeLq6ppXyyW5zfXy4HuUX2yvI40aNYqHOuLl5RXXXv5RdnXq1EkYTv3Kpcdkj23voKY5s5IjonQbeUxteU9C8fT0TGinHia1/d4WHGOvrFHG5rX1fmn1OvHZhhGKmzcMd3f3NCVLlhwdL168e4kSJbpVtWrVnjBwLJsnqPEtVqlSJY+MGTMedHFxqWPvmLp167rGjRv3vvJAy/GmHlctNuURBkDz8GPy5Mkvoi4ULVp0qhqHTJZ6kkG/m2zk73qNGjX+hMGOjGBq2LDhZ6VKlRoFtG6VMQxihipVqvTW70aWKVNmhP7dB0YyNtYPTXeipk2bflCoUKFZuXPnXm0tN6D76qZPn/4g6kf27Nk3a92obGOkE9esWbMzygHlrn93guGODXlv3LhxQ9SLEiVKTKhfv36z8AQOjk2QIEEA6hDQehaULFmyy82aNatledferl69elctrwM43tH1UKZ58+ZdATFoW9+KFSs2yXwXs2TJshN1je0Yobh5g0Cvp1atWn+UL1/+nyZNmjQoW7bsMG0cpFq1aj3owXnKeBWoXbt2a5QNyslOrzyrisJeuq++NsifwNBZPRSxATWmFdSodINB0TrRXvMaAvFheiRUzLhXrly5L/Kvhmwc9qsR7hDBNROrwR7u7Ow8X/8ubzVAFSpU6K/1ztP8TgX2WBwbGz04EDeav9LIZ4oUKS5aRZoa68Jq/KeowHNp0KBBM91/AQZdjyloHgNhA+GHvMMrlitXrrUo25j+DkLoZ8uWbbvpkVNht0bz6GIv3RDCmqeO+h79ijoEIKb1/G16/lvmca1bt86r37fSawQ7uhbKGyJShbivXjebdV+LFi2qQhzhHcS7qJ8rsS0jFDdvGNowpNcGpKn1O+0NLc+YMeM+NCAWYxS3Tp06b7RrFwIHRkkbzE9t96HRzp8//xI1cIVia0Nqfd6gYMGCcyBijH2ZVOB8bjk2Qc6cOTdkz559q71hARN4Y3LkyLHR1guBc9SAr4OX0CwvlKGKgwWxuZ5p2t3Spk17VN+rLOZ3zZo1q635L2XxOHwAj4K+d80NY547Xbp0R6zei3r16n2j7+CBmOzJwjMsVKjQzCJFikwzn2GlSpX6a73YaM/rpGWSQvOTz0b8qr4tP9D2mUOwqAg878gTpKLq/QIFCixCuek1s5rfYygYaSpXrtxgvXZaihpCcfPmGuwEtrEh6EWiN2WOd2vPp2TZsmWHoOeO3id6Qm9iWWFoyp640fJLWqxYsYmJEiW6AVc4/kbMTax+udUoqMH5SQ1ECXxGXbAVPxim097zWkfiBp4gGCitM19giE4/F7caGwgbDH/B2GPYoGjRov/C8xWby6127dpt1OA+JW5QP6z5RodCBdAxs1Oh5VIW3hx9rypayq5E0qRJL2t5fBiD2448SLfVwwRPS+LEif01L+Ujcw14CuHNshUh+q7ldyRutPxy4D5633aGkMxmSVNBbbu24j3E0DDS9qZ3ygjFDTHA8ID2uD3MHpQa6wnaaDhDBGHYqlatWm0obp4WAkbDmk8FYBcnJ6dHiJuIrY2qu7t7OgxVgvB6vhAjmt+/HO2vXLlyv1SpUp1RcdMEwhgGHXE65jURWKq97BnwYqC3HVmDGNvEjR3RV0YNsLf+X8CoVyUTJEhwp5Fulrr2NsQNhghjal71eZVDzIx16AjeJwgLiNSIvCYI9EWcjubV2c675lDc1KtX7zvdX0T//zZ16tQnreIGQhtDqLq/XOHChf/F0KkxxEUPDqG4ecM9Oc4FCxacDVe50cgUTp8+/SEEhJozHdCoUdw4Pg498iRJklxDjzwme2ZMrN8jqFhFTeuUKVOeRXwRer4wFnYMdHEVJF6INbJ3fQjhLFmy+EAom+djqAXCr2nTpu+bxzVv3rxG9uzZt0DgQCjF9l52ZMQNvBXwOphlj4D+zJkz7zKGc0K9qPCQGh6QKjE1r/DGGcNrX1nFDbxxkRE3iNfB8JG9GCtH4gaizxQr8CzaihtbtDM2FGWr5ZqS7TuhuHlDgRFCkKe1t4ihCMykQg8IMxO0QXrvTe0FRVbcYAgHM2K0Yf4qJuYDQZZvv/32bBN4VuyI3IKIqdH8XrKdjYI6gQB0zFYJp1eeLFOmTHsQR2P5LoUa/sOVKlX62zCE78L46PcZDS9RCIJNX2dxg2BXeD9tjS08EQiQhScLzwOzjzJkyLAfQ1gxNa/wQMWPH/8uYofMNgHvRsKECW9DtEZ0PoJ+4X2x157YEzeod/q5BcoW3+HcNGnSHA9vZie8YqiH1uBtQihu3jC04fhae0M/O/BGNEfwHgyQNio/UNyEf2ypUqVG2BMNMUTENoYhNcFzd9Czfh+zUWB4rd/j+WvvuWVEAk97zDtNIWMYpwTw0mC4CsYJAdjw5pj7IaINYZDxdRQ3mv+cFStW7Afvg6Myg1EHEMcxfbYURC88J8izmU7UDXj9zCE3R8BbhYB1R95Ne+IGgdkFChRYjLqHoanChQtPS5o06VUVxu0c3Q/PAdPzKW4Ixc0bCtzfGPO3DFeETklFg2waN/TGMV3VaLxTvWllhJlQauz9VNx8/MzLYDFCCCBFrxRTWmN5nagOAYKhSPM79MiRf7OeYBjJ6l2wlgM8FBBP5ncol5w5c67H+fASYgqxdaYeApARIIpA1dhaZmpof0+fPv1h23Vu4LWCp8FcoA8gtsk2SBvfqyDsg5lAMf0dQ1pLlCgxXploPuNy5coNMtaeSWSvTliE83uIS3O0lg/qAESSNZ4HQ+WYsYcAZAhyTK9XcXNFxdVvtrOwrB0SeA9jy5pBhOKGRG9PvlGOHDk2IRgW8RZKWxgmiBr0eNBYIc4GjQzGu52dnefCUL1RlV3zDsOOmBE0rDZxAIWxBg4aZKyM2qRJk48gDGJbHtXg1ITYwHokMLzmmjfmfsSBIC4EQcGWejLUnFEFg46p0BCBxmdnxDvAqEMEwSuIIGSz7mC2FJYdMFa3TVSxYsW+mJXnaAXo2FBHkIckSZJc1TLIZxE26WHIEaMEQ4xyg/iFZ8ZcBBGdCZQb1v2BR0PLIFcsEcAVs2TJsgMzKiEw8uTJs6pp06b1LENJBVAnbIc24W1BWTjyTBlDXoE419G6R/ASYcFJ6xAf4njg2cFQlbnMhSPhQwjFzWsMekPaIK1MlSrVaTQUiLEA6Dmid41GCSvvIiYCq6diHQsz2PgN82xVRKA1VpnFWiwQApZeZkGUIfZrg/2L7TBObEGNxfcIHi9ZsuQYzUdb66J7WGQNMThGPfE16wlmOZlL2yPIGDOirLN+IHwQR4JViCFmrB4NeDOw7AAED+6JHnZs9ggiHgSL2GXMmHGvvisjzUBXvD/wSMETYZab4meWE8QegqmLFy8+HteIbR0HxE4h7VgTCdP6rfsQl2XExVQwv8Pwm7ECc2kH3paSWmemY50fDEPhGvZEEIRLvnz5llnrlHYsPoHYwgxP3f+lo4B3QihuXn+vTbzI/O6KMVMqxZtaTvAmmL1seBns/eYN9kfm5whiMphKi5VmbYdLIltPnqfuwJi/DnXL+O2oBGaezPV/Ivp9JPM3yyI6Loa/H4ki+1tqEcURoZ5F9K5FBOowf0+KUNwQQgghhFDcEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIobghhMRqPD09EwwdOrTkyJEjSxMSW9A6m5fvL8UNIYTYxcPDI+vDhw/vCTdusWg7dOjQXC8vr7h8hyluCCHEnrjJcv/+/UCaS26xaTt48OAsihuKG0IIcShu7t27F0BzyS02bQcOHJip/znxHaa4Ia8INze3nPXr12/WsGHDxvp3GpaJ3TLK5eLiUqd9+/bZHOzPrmX4tUELPS5XTM6Ppi+V5qdaixYtyth9wePEcWrcuPGnRl5S2Dk/S4MGDZqb+dX854ngfim1fn1hlpGrq2uR6BI3DwL8Zef2ZbJ+wy551r0TIlcPbZJRI0fKsu2nJSTk2fNDbp2RGaNHyoTZ6yTQ3gERbAEX9ovXhHEybpzB+IkyZdpCOXbl7uNjAm9ckm0bF8pm7yPywE4aLx5YKVPHj5NJ87fI5edIw6vZNN07VsoUpHvmVrl6PzLpfiA7lk+W8UZZzV6yU4Jsr7lnTejzWrPH95nndfXEBpk+frxMnLlOzj+I2eVEcUNxQ14hatwq5smTZ1XChAlvqUELyZs37wp3d/cMLJsnQAQULVp0qpaPqMFvaO+YihUr9o0fP35gggQJApInT+6r5VouBgubXDVr1uyoab1TqFCh6XbERGLkp3z58gP1uA5lypQZqeIls/WYatWq9TDzmyxZskua3yrh3bNevXrf67G3cXyiRIluNmrU6H/RIW7uXTko/3bvJoXSx5V873wvF22s4cF1A6T+p9+Kx/DR8vOXn0uvmTvEekTQpdXSqtn/5OeuY6Rnm6/l6z/HyvVHUTCaIQ/E688GkjBhUtHnHkaSuBInYQGZsvtG6CE3T+2QkX+0lexJnaRCs74SYE3joyDxnjNAPijvLGmSJxYnpyRS+qehcj2GG25NuHjP7SvvOOfTdCfRdCeWYl+0ld0BD8M96/qBaVIxa+LHZfWu2wQJspSH95IeUu9/rWTA8OHyQ5Mv5J/FB8IEjpbzgRVj5NMqhSVD8mR6v0Ty1lc95NydYIobQnFDnu2dN23atHbLli1LwaCpwfkcBlx71l+xfJ4SA0lU4LynhjmwSZMmDWz3a/mVrlGjxl916tRJaHhxEsRwL1QCFbBpsmTJsgOizY4Q+U73+ehxifBZBdCMsmXLDjH3u7q6FqtevXpXzXfiyOQXXq0qVar0Nr2Cnp6eCaOS3vDETcijexJw01c6VM0i+d5rJX4WQxlyc698UjSH/DxhV6igubSmv+TNW0WWnTQ9KnfE85sqUrZxTwl1OtzbLXUK5Ze2k7wlstLizvVjMmnYSPE5f1uCgoKUe+K3fpTU+8RNjgWGXSX4QZDcvnFYmhVIKOW//ftp71DQZVk5Z4ZsPRUgd4P8ZWaXzySBU1oZu/O2xGR5E3h2l/z5u5vM2+2n6b4hC4Y2k4ROTvJRtyXiWBvekjGdf5FpPmEemeCH98UqhR76bZbaBXNLp7knQvcfn9tZ8jq/L5t87+vBt2Tjwumy/pC/3i9AVgxuJcmcEorHyvMxtpwobihuSAwBRid37tyrIXhYHs8ImELwUGCoxqbM4kMgJEmS5BoEDoZrYkue8ufPv8RW3KAOwJOn3082v6tVq9bvadKkOWkOyZUoUWIc8qsCpxuES0T30XLpAo9N+fLl/9HjC0JUR5e4MbchLgXE+f0fxDf4iak7OuNXiZ+5pMw7YoiZazvlw3xx5dP+a0MN4qPzK6Vk7nTy1fAnYmbQ5zkkx4dt5drDyJnMe/fvSmDQ08duGPGLfNN7ngSHPG3YO76TSip+2z/coa9HJ+ZKvYrlZeHpoBjtt7l0Zq/s8PazfOMrLYvmlpIf9HGYv/PrPCVXguRSpLabTFq+Tx7YHLdz9NcSP2d1WXcuTPI8OrdWqueMKy1G7Xh2OPHqJmlUobhM2uNPcUMobkiEBrxokyZN6rMsngXeChU3l23FDbw6GHIpVKjQrLhx495PkSLFhRYtWlSNDXnKmzfvcltx07p167wqXPxV0LQxv4PYjR8//l2tGx9CmMCzA29OvHjxgpInT+6n+98NzzsIj2Dx4sXHJ0qU6HrChAkDGjRo0DR6xc0j+adJfhtx80jGNC8jad6qJbtvGN89vCjfv5NdMtfoEuqpOTW/u2ROkFgGrL/2+EpL+3wiTsnVwPrdfz6Lpvfo+MXnMnbLJZsd/tKuWsrwxY1+f2L1BFmwcX+M9trY327KH7XLyPs/TtWytZ/6E1vmSbvffpLyhdOLk1M8qf7LaLnxePjtvgz8+C3JVOYzOXbX+O7uMWlUOqM4N/hb7lqvqX9f3DJDZq/cJvdjcIlQ3FDckFc/7JKybt26LdOnT3+gZs2anc3hFRKxuLERh2UyZcq0ByBgNzaKG81nSRUt91AfLPmqgO8aNmzYxPZYDG1pvTnk5uaWLhJlmN/Z2XlB0qRJr+rx+V6suAmQnh84S6bCH8sR01jKFfm9bkFJW/R3uaMGcvfYXyW1U0oZu/NJ4O/GYV+r4S0jC8/eeS6Ddmvfv/LZV7/K8TshURI3Ab5HZGSPVlI679vSY4q3PIxl6ib46iap+24lGbnlSoTCLPDmKRnbz0XiJ0oo7WYdNrwyV6V9xWySu3JzOWeOawWfk+YV8kju6u5ywyizoGsnZcrfbaRivgLSbsiqp+J1KG4IxQ2xFTfp1Zi1QpwFYm4wDMFyibq4MY4rAu8NZlbFRnGD+CEIGXijzO8QLBw/fvwgFTef2cnvW5rf81ouH0eyrqWGGFIB7fZixc0t6VGngGR8StxcFrf3C0j6km1DPQE7R7tJShU3Y3Y+mWO1dpCLipvysvjc8y2rs+Kf3+WHbnPsiJPwxc31k94yvHtbKZMzvjjFySQ9V56MVd6bpR6/iksPr2eGmhxv96VPk7Ly9ntd5WboOZelTcWskssqbh6eFpdyOSXfu13ltnHdOxf2yliPzlL97ZRaTinl1+k7JabqG4obihsSQ0CQafbs2TfnzJlzQ6NGjeKxTKIubgC8E5juHEs9N29hNlPt2rV/Nb/TPH+i391QkVPd3nUwJKdi6IfI3rds2bJDMdvqxYqbhzKiSQlJ5/y+7LtlfBd0Rr6qkknyfD44NB7myCx3yRQ3iQzafOPxleb8WVuc8n4se/yfZxbOFWnf7BMZtM7XjjCJxLAUJNnRBVIpS0Ip9+14FUixQ95c2DFeXJu1l/3+UUvvgamdpVq1H+R0aD6DpM8H+SRb2SZy8p5xnZsH5KOS6aTUD+P1eT197XvnN0n9t5NLvvr9nmv6PsUNobh5w6hZs2YnBBVT3Dy/uClfvrxn06ZN68VGcaNCIikEbuXKlfuZ39WtW9c1VapUpx2t3VOpUqW/7c0iC6eOdYCn8MWKG5Edo76WVAWqyoaLxnc39svHhRNInd6rQsVH0JG5Ujx3Omk368RjMTLy6/yS4f3fIh1QbN0CD0yXD97/Sryv2hNGkRM38Gj0/riyvNt8VBS8IK9uCzzpI906d5F1J29Yvg2JlNfp3LKB0vCnfuJv5HNtv08lTbF6svuaMcvMd7PUzJ9Avhi63a53Zsy3taXch71ChxgpbgjFDXn6QcaJ42SdvYL1TaIyZPCm4ObmVgCzpRBUa68Mzb9VAOSA18PewncxDcyWKlGixETb2Uu1atVqlzNnzo3m93rM+MKFC08zl5K31hnMDtP8/obhJkd1yvoZ4skon2zRJ25Ehn35lrxd96fHsRmhvhvfDVI9b27ptuBkqHG8tXO0vJWlkEzdff2x4PirQUl55/sRul8PCDkpjYvlkG8GrJTn8dtsGf2zNG471EFAbVDobKkqPwwKu5dVCujnx189uiDtGjaUgcuOx/hhqRD/IzJu0N+y5cQdIw8hcnjXXjl8/qZRfiFP5fVBiPXzXVk8pa94bTj6OJ93TyyScrkLyD/r/EKP81vTX/LlKC0Lj94JPSbkqfNvSC+Xz8R9KoelCMUNsQEzfUqWLDmmXLlygzHDB14JNWxtY4NhfsnCJpOWS3sscoiF7ayGGeWWK1eutQjA1a1EI90iWq03BuQnUfPmzWtArCGIXPNQ0kagpS1UqJCXipDWDRs2dMHfmMKNfQguzp079xp4c4z8/g+Bwrbev7feemshAtNRFvny5VuKQHWsp4QhLpwXlfSGK24eBcqRHXPk82xO4pStsnhtOih3Hj3ZvW74r1Ljw19k4fKF8teXDaTVP0ueWiH42p6pUq/yRzJwxhL5t2srqfdtDzkd8CjqluzhFenZ4jPpN//IM6Ik+N4N2bd6jLyT0ElSlP5c1uw9IeavgD68tll+fL+6tOgzUdZt3SazJneXriPnyM2YuzZd6HbTd5d89052iZ88gxQtWVwKFyokhQq9JUXq/CQHrobl7tSaoVKx8LsyY/9tFSDX5G/X9+T9ph1l2SZvWb9ioXgt2yb3nyrqEFnc73t5t+EfsmzZHGn7WX1pPXp92Lo5gfukw6c1pcmfw2X15i2ywKuv/Ok5WfzuM6CYUNwQOx4HGK/KlSv3xVokXN/GPpgVhBgRpTvAqs4WIZBSjfhPVatW7YWyxOdYIGpTwdti5gfxQbbDkMiHCrrWWMkY3iiL0EiOISXkFz+/YPXYmEDw4DysmYPrarl8WaVKFQ8IIj0+c1TTG664uX9F5gztKp07dZbOnf+U3p4zxHYWt/eqf3VfFxk9e69db8jVk1ule+fO0v3vBeL7vHOL7/rK3Nnz5dj1Z4XRw5snZWLfTprGPzUdnWXguKVy6/F5/jK5n7u0ad9R/uzbX5bsOhrD/TVh26n9K6Rdu3bSrm0b+cXNTdxC+UVGeG17vL7P5f1L5Q+3v2TTaTy6YDm5ZaJ0at1OOvfwVIF33uG1Ny2eoOXUXSYuPvzEK/PwjswZ0ltat+sgf/bqLXO27rPzMxYUN4TihhASS+APZ3KLjRvFDcUNIYRQ3HCjuCEUN4QQihtu3ChuCMUNIYTihhs3ihtCcUMIobjhxo3ihuKGEEIobrhR3FDcUNwQQgjFDTeKG0JxQwihuOHGjeKGUNwQQihuuHGjuCEUN4QQihtu3ChuKG4IIYTihhvFDaG4IYQQihtuFDeE4oYQQnHDjRvFDaG4IYTEAvAL5SpubtNccotN27FjxxZ4eXnF5TtMcUMIiUY8PT0zjRw5skRsZ8KECbXu378fSHP5ajYt+wBfX9/dJGps2rSpn9BzQ3FDCIleVq9e3YWmmdt/3U6dOrWKRppQ3BBCYgRr1651p2nmRnFDCMUNIa+T5+YvmmZu/3U7c+bMaoobQnFDYveDjROHjVg0ls2rLM/nFTchISGRPTD0WMfHP9kfEs69Ijomsml2nOyQCPZLBPmIShoc3ysk3PKKWjmERFj2L0fcoH6bROWdiOi88L6P6v0Iobh5w3Fzc8tapUoVD/0/D8vjCe3bt8/YqFGjxmXKlBneokWLclE5t2bNmu2aNm1aN+aLmxC5e8VPVi34V9r+6CITlx4K//B7l2R6p2+kZuWq8l7DP2XJwSs2RjlYds/oJ59Xriw13nGRf7x85JGNHX7k6yOuDapKZT2mcuVq0nnUhigLnOB7t+XolnXSu0sr+bP3OPG3vUBIoCwb21e++b6V/PWPl9x49MwBcmLLLPmpRSv5oXVv2ekb9HwK4OYx6fBlNSMvVeQnj4Vyz3Kr8xvGSv0aVcL2V/9Upm46azn5gWxaPFBaubnKj64tpeu/CyTwkeOSuOu7S3r3+l5+/PFH+aZzJ1l9zF9epMRxJG7q1KmTUOt35xw5cmwsWrTolJYtW5aISHR4eHgkLlWq1Cg9ZxOoUaOGu/UcvWb8evXqfa/HjNT/v9V9cS3tUwLd/zPuV6hQoen6LpahyCEUNyRCtOHtFy9evPvaiBRleTxBG+0KpUuXHq4NqTRu3LhhZM9zcXGpo+eEaIPsFvPFTbCc37lOBrf+XpJqPpsN2ej40Ac3ZEy3r+S9uk2k6RefSt7MCSRu3jIySQWOue1e1E8+qPm+NPviC6leNps4xUkjLSauthjhYFk16hf5sMEX8mXTL+SLL1rI2LUnomx47109IguGDZbSKZ0ka7XvxPcpT8ZDmdG7gVRr2k12Hjslo1o3kg9/HSk3Hz455uRaD6la62P5d8tp2eLVVap+0FK8L0Z9Ypb3jE7y0UeNxOVL5MVFBszfozl8rEbEs10jafDFV1peur9lB9l40pzZ/ki2T+go7/3vZ1l78LxcOLtLOjSpKM27TJcAO4rlwbV94va/D+X30cvlwoULsnlmN3m3el1ZduzWSxU3EBoqTP4sUKDAYhU2U5MmTXo5RYoU51VwlA+vTqrQr+fs7LxAz5mM8xo0aNDUFCiYNl2pUqU+2okY4erq+na5cuUGV6tWrTv2Y5+KnW8ganCe3utC6tSpT7EjRihuSERemwJoqJIlS3YJDctTD5tu4DgokyRJkviruPk0kt6eZFWqVOmdMGHCgLp167aM+eLG2G57y3sZ4kjz4ZsdHnLl0AYZ0H+cXDY+++4YKQXiOUmlbyeonNDtvp+M69FXNl5+EHZA0FH5qkIyiZPtSzn+0Pjq5Ar5usE3sv5S+MNFkd08G+aVAu/9IL7BTy527/g8eTtzXvln3cXQz/ePzpaiGbOI50Y/Q19dkO+rO8t7v08z0nBVWpbLLB//OVOCo5CmkKs7pNXHLjLv2H27w0RH5vQTl++6y6XgYDselhvy+8eF5N0/lz0uh72jWkiBiv+T40HPHn11ZU/JUPQ98bkR8jgPLqXSyE+TD8iLGqFyIG4KQrSbnhV0AOLHj38HHhdHbYW+E6mKFy8+XgVQBXvH6DXKpEqV6ozpHdXP5Y3PoR4avWc+81j9rnKCBAkC9H38mN4bQnFD7OLp6Zmwfv36X9WsWbMjGhM15IUtjVia2rVr/6YG2lUbm6L6OecbKv6KQvhFVty4uLi8D/d6unTpjmjZ/RhbxE3wlW3yQQ4VN8Mci5ubN86Ln98DqyKSP6oUk/L1/w4bigm+KqdO3XjqnE2DvpUsSeuKz4OQUI/Kol6fSVwnJ0mcqZR802mUHL/1XyxzsHg2LSDO7z8tbjb0byRxc5aXVWeMtN4+Ip8VTyTl3cLEzO3dUyRvxmTiNv3wY9Ex8acikqJ0MzkZGNn0hMiW0T9K0rhOEi91Ifnsl79lz6WHFufRFenySQFx0rxmKfKedB+zVG49pULuyrCWVTWd78mis0Garjsy8Lva8tWfXhIUbGdI6oiX5EmcQup6LJQHep0bPuPk3cofycozd16q50aFSnolrfU77RwtLFq06L+OxEajRo3+p/seJUqU6Gbp0qVHaTuT17q/evXq3dKmTXtU37XMxj2y4DO+t70m9kFI6bHZ2YYTihviyBC/16RJkw9B8uTJ/Uxxg5Vhq1at2qtBgwZfojeFcXUVOr+8oZ6bYipuLkdG3LRu3Tq3Cpsf9Jz8adKkORmbxM2jy1ulTvbwxc2zm698/25x+bLveoexH4t7/E+cP/hTwjRMsFw6fVzWrVggrb+vLPHV8Of79E+5eu95Bc4j+adJfhtx80AGNSwqmQp+KAfvmN9dFrf380vaUm0lUIXB4ekdJaNTUhnp/eSXHdYOchGnuOVl6bm7kb77tfMnZePaFfLnr3UkaXwnSfdOKzlhirXgQDl56JAs9holTerlUJETRxr0nP1UPM69Y6ul3tupJFGhd+W3br2l+8TZcjXIUVk8kAU9mkqKJEnlk5Zu0qnvAFm0+5y8yC0ys6UgPuD51fahbTiem8zwuFSoUGFA3Lhx72fKlGm3dpiyWMUR4nBUsCQyO13Zs2ffjGEsm7ichPp+fafnFmf7TShuiF08PDySa4PUWhue1HDxWsUNGo9s2bJth7FG46Kfy0bWc/EmixsVg820Ea+E3i08Ya+7uPHfPVVqfvSZbL74wP4BQWekVaN3pPeSY3aFyY7ZnSWNGut2s048p/m1J25uSjcVMhkKfyyH75rfXZHf6xaUtEV/DxU3PiN/khROKWWMz5MYm43DvlYBUkYWnn0+T8jBtZ6SM3U8cRnmbWeY6JpM6FBLnDKUkIVHn77+Xe8xUjR1XHGKl1O6zjoawRBTgIz4qlyo5ytX7Z5yLODFzpiKjLjR96MkREhkPbsYxtL3ybdGjRp/mTE1uXLlWpszZ84NiOcxPD3x8BmiyRQ3GJpCJ8vJyelRoUKFZljFESEUN+QxTZo0+ahp06a18bchbnwRf4PP7u7uadBzguDB+Lpumd7UcoqsuNEycsYsD6P8MqROnfo0hqdiirjxPbRNpk2b9piNe8895W2Juri5IgO/dZFucw46PMJ7RHtp2mayOJ6HdF+6flBa3v16hDx4LjttT9wESh8VMpkK1X8ibh75iuu7eSRTpc5yT9XDnvGtJa1TChmz84m4WdH/M3FKXEVWXgh6bjEw8uuaUvaDbjbDT8b2cL98lC2ftJ2483G5B132kS6d2siyNeukx5dFVFylld6zHQmcEFk7sYv0HDFbls0YInlSOEmB2m3ljL0xrJckbjw9PePDG4Ng+6jEv2C4KW/evCvMmD78rWJmvSlutHOQRDtX21TEzDKvi84YZmWVLVt2GIL1VRx1YcwNobghtoa4QMmSJUejF6UUQmxN0qRJr6rgqa+GOZ3RwORCTwkNCWYntGjRoiLFjcPyTFSlSpU+mAGCAORmzZq9myJFiouY8fEqYpXsiZtl/b+VxIkSSSKDxn/NVGnw/OJm1YSO0q7nJHH0k93nd0yXn1zbyoErj8K9zso+LeXDloPlXrSJm2CZ6lpJ0hR8V3ZdN74LPClNKqaRQq0mhgqHM0v7SrakSaTv2iezvKa3qyxOJZrKif/gDdk9/g+p1chdrttVJ/ekT5M68vPoLWHiJiRABv/8rjRwnxUmZu6dk98r55JkhT6XQzeeFSzXfSZL1Vp1ZMW5sPI8NP8vyeSUSFpN2vFSA4qt1K9f/+tatWq1s07bjgwuLi4fqnCZienf+FysWLEJWbNm3aFtUXKj7UmfIUOG/Xin7AmYfPnyLXvrrbcWUtwQihtia7ALly9f/h9Mv1T6w62cIEGCO5jR0Lx58xrw3JgNDQRQxowZ92bPnn2L9p6SvoFCMDSgWIVfA0fHoFeJdT8qVqzYD+WJ9TxUQNzKnTv3atOb86rFzcP7QXLr1q3H3L339FDSoyvb5QMVN18P3xKh0Tu9zkv6DZ37lLAJevDgsUfi/sXd4unhKfuuWe5/L0ge2hM3w36RDuM3Paf5DQsoLlin1VMBxWeXdpGMucvJ4hP3w764uk3ey5lAvhnrE5bGa1vk3cLZ5Icxu4w0B0ufT7JKoSY95c5/UAo+UzvKL4MWyEO7l7gp/3RsIWO2+Bpa55x8VSWd/DDh4GNxErRtsCTNVUZmHnh2aGzv2G+lQPX/ycnHLq570rlRcSn4zegXtqBfeOIGMTSIf7EKDMTKRNZrrKLoD/Pchg0bfpE+ffpD+q7lMNqn/ClTpjzbqFGjz+0JmAoVKvyN6eIUN4TihkTY2MCAI8bGEDSlsHAdZkyhAdHG57MsWbL4YErnGygEnVWoXG/cuHE96/eIC0AcgL0hO8wmQczNqxA2jsRNRFvIrR1SG1PBR+98yhNwx/+iHDl8SgIMZXJ67Rhp9VNbWb79gBw/ekQOHdolo0b9KztO3wwTSRe2SpdfvpVBszbJqRPH5PChQzJ3+lTxWn1CHt2/IT579smFgLBp4AEXd8mwMePl/M3nNM56kSENc0ne2q5y25rooLPyfaU88mXv1aGG/8j0NpKvxP9kx+OZXg9kxh/1pFjN30LPC/FbIlUKlZS/lxyN/K0fBMiefXvk1PUHofcIunZIRo0eJUeMxQADr52XrXsPhYolpOykzyIZgUX6TKdM8B3555vqUuyLvvpd2IrDh6f8IcVrfiV7r2lhBwfJuWNH5azfjdDDb+yeJIXeKi2jtl8OW6E46Jy4vl9Cfhq59aV7blxcXKqhc4S1bfT9eAve3/r167cw157R+p8C7w0W7kNMjf5dBO8J2hJMVsCxZltjvi/ZsmXbgqUTcAyGc3PlyrUOHhwIJogdvUdS4/yMpteZbTehuCHhAvGSNGnSK2iEDG9FwRIlSkyoXr16VyzYpY3J2Fe12u4rFjbFsHAYhubgBreuUowGOU2aNMe1BznIjrcnJxY2w6qqsUHc3Di1Tf7+4WPJ6OQk+d9pItNX7X+8EN2K/i6SNH4JWXk1RC4eWSBlciUMnd4cL55T6P+gcP1OAnv84MYJ+fnjgqHfxY0f7/H+eOkrygq/RyK3DsnP7+UU5+pfSLchU2T23GVy8PzN57O8D67K/JHtpGr6eJIgc1HpOGi2XLI4oy76zJevPmsu7Tt3kG8+/1FmeNvMLLp9ULr98J00d+sgvzT9RtzHrZYHUfEZ3TkrXT5zljxlPpYuA8aI1+wlsuvE5cf7L+2eIrXeTiW1vmwtA6bOlkWL14rvnadVyPXDO+SHr2pIw9/bS7duHaRxC1dZuskIrg7YIR9kSiXvthorD0PVS4gsHtxe3vmirnTu1k1c3b6R37uNkxtBLy6o2J64UVFRWoX7abwTSrDxf4izs/N8c7YThnCxFo2KoMqIy0H7gWEmrNqNfbbraZmeIAyDYyhKjx9jzoiCFxkrE+fJk2dlrVq12uOdgneZ7TahuCERghlT6H2hp2UY50TocSHuplmzZrXe1NVAsaYGeqloaLXxraKfc5j70GhjeM/eehsIjEQDjp5nbBA3d/3PyuZ1G8Vnzx7x3rxe9hzzezzEdPvSadm967AEQJtcOSVbtvvo512yc+fOx5y+GLZK7qO718R7h7fs3r1bdln27zt08fGQVND1U7J103pZuXmnXL/3HyzvoztyYNt62eKzW3b7bJdNW/eFpvGpfOm91qxeK4cv3ndwkQDZsm61bNzt+1xJeBhwXnZs2SArN2yXy3eCnxkyu3Zuv2zS62/YdUwcRh49vCzbN66RlavWyPFblmDm4EA5vnePHDt37anA74snvGX1qpWybt9hu8N8L1rc4J2AyMcsKXh4TfC9TXtSAsO1xudkWJjPHPIO533LrO3NO7bvDdofiB/sQ7A+22xCcUPIGwh/FZzbixI3hFDcEEIobrhR3BBCcUMIobjhRnFDCMUNIYTihhvFDSEUN4RQ3HDjRnFDCMUNIRQ33ChuCKG4IYRQ3HCjuCGE4oYQQnHDjeKGEIobQgjFDTeKG0IobgihuOHGjeKGUNywEAihuOFGcUMIxQ0hhOKGG8UNIRQ3hBCKG24UN4RQ3BDyhrN+/freapRCCPkv+Pr67qS4IRQ3hJAYwdixY6utXr2689q1awl5bmbNmvVlnDhxKG4IxQ0hhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEIobQgghhBCKG0IIIYQQihtCCCGEEIobQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOLmNX1oceI4EUIIefHQ5lDckJeAh4dH8po1a3auXr16N0IIIS+WRo0aNabIobghLxhPT8+ELVq0qKJUJ4QQ8mJp2bJlIdoeihtCCCGEEIobQgghhBCKG0JI+C93OHECMTWGIDbENkQljS/q2Fedt5cVdMugXkJxQ0LjcVq2bFm8cePGn7q7u6djmTyNl5dXXFdX17caNWr0v/bt2+eKyrkuLi7V9NzCsSGfmrfUDRo0aFanTh03TXMx2/1aRwrXrl37l/r167dwc3NLF4l6FR9xB0a5ZXF0nF4rq5ZTHf0/wfOkW89Lo2n+qWHDhi56r3ivqOyStGjRomKTJk0+8vDwSGrdp2mLr+9WQ5Rds2bNaoVndPU6KTQfn9WrV+97fRfTRGTAtXxL4Lp676qvIt+at4RaZ5rXrVu3laYlZQRllFWPc9X0/mrwi37+Xp9fHmueWrdunRdtkV6vQDjXStm0adO69u6pZVEZ18Y9tBy/iShdhFDcvIbAGGhD8nHu3LnXODk5PVKjVpLl8kxjWb1o0aL/asMrMFKRPU/LskjSpEmvaCP7W0zPoxqY7CVKlBiXKlWqM6gHmu6rzZs3r2EaHBjlnDlzrk+SJMk1/RySN2/elWpg0odnePWc2s7OzvNRbmqI3nV0bLFixSZkypRpr14vWVTTrYYwtz6bKbVq1WqPGSqVK1fup8Ys8UsWNsnUwLtkzJjxQPLkyX2tQg4dB01T7zRp0hxPmDDhbZRt1apVe9oTcjDWhQoVmlWxYsW+qGcQOuHcM5Vet6+W3UQYcXti9CXkO1XZsmWHVqtWrYeWf5uSJUuO1nxlcnS8HtM6fvz4gahDIFGiRDdRl1C3LAK6AuohvodociQEa9So4Z4iRYoLer+nOhsQhHny5Fml17+Ke2g9XY50sh0jFDdvINpAJEIPRxubW+gJskye9WxB4KhxCtCeeYPIenu0Af5TjVmwlu13saAOFIWXCd4W/TufGo7zKhqmmnlRA/QuvFcwNiqIP4fxgUcmonqF8kqQIEGAnv+OAwFYTAXV6ezZs295HlFSqlSpUUWKFJmGdCHt2bJl2wYvzkttDPXeHh4eiSFiUqdOfUrzndncB8ONegChAgoXLjzN1qADeMMyZMiwX5/Be5EQFRnVgK9E3uFte1V1pmbNmu1U8G4wBUjBggXnlC9f/h97ggQCA15B/T+HOWQE8a9ibrrVC2h4kctqW3QdgtHetSDE9TlvN8o6q2056nlfcUiKUNwQs9dYL1myZJfouXHohSmM8oG7PDLHawNdWhv/jtpjPwFXfGzLb7ly5QYh/Q6Ma0oYVwzDRHQdLD+AcrMnbjCUo2XTUg2cl4qbrfgcRc9BDjVwJzEEYX6HXn+uXLnWRfVa0QE8dOnSpTti9dzgfdLPaS2GOR+8eVbBiw4FDLUKwQ8jihWB0CxbtuywfPnyLdPj4r4qI451syBI4bkx06D1pQPybys4jHwnsPVWqQj5Eh4Y2zxgmCplypTnVKg0s92H/Ot5TSHs0qdPf1jLNpulPmTVcjyBssTQqpYrPTaE4uZNR432J2qELlPcOBQ3xVA+kRE36KXCeEHgYDhCDfiPsSmvalwyNGzY8At4Xux5KTB0oGK4dmSuBY+XGvPL9sQNhmEw9IVhmqxZs+6IqiCBIMcwh/7/vlVgaK//BrxMr0DctFHjfjS8+CIYYDXKBzXNH5jfYTgnW7Zs3o10q1ixYj94nhzFDhn10A9eEwAR+iq8rfC6YFhJ6/kPpgBRcVYfzyMy3ieIFE37YMRa2bl2fngO7YkbxNPgPohJQsfBKm7g0alVq1ZbFX5L4R1DnbLG8xBCcUNxwzL5D+IGMUzA3d09g/YiT8cWcQODCsEAL4qzs/M86/AKQLA5YlvUqJzEatf2xE9kxQ3idWCIIGiqVKnS53nEDQKI48aNe18NZGXzO4jKBAkS3HkVMSiRETd4zwoUKLDQHE7S/zOnTZv2KDxOWp7OmpcPIV7Kly/vaS8uR8u9Eww/nhOGEosXLz5eP1/Ucn6p7y1EBsoe3hdTgGDoMl68ePcgPiLyKEF8ap4n2IvbciRuUN9QxhDfEDfw2lnFjU09rps4cWJ/CEcOURGKG4obipv/KG4QD4FhEgSZwnAhQDcmiRvt5SeFQbGQzGoUYJiKFSs2CT3f/PnzL7HuR97U4LSElwFBwnD9P6+4QdyOGbBcoUKFARA3UY250bR8BQOLoS/zOwwBInAXnoWYJm5gnNXYjrF6NjTPZRD8av0OAcKah1v2BAtidlQcLTYNNkSSiqNjet2xL9OIo8wNcfM4Lkbz8L6KmyB9R+pFlBbE31SrVq27veMciRtcH+8fvtO69zPEjb0hMMs9mkM4hncMIRQ3FDcUNxGIG4gD7VF+a073hZvcEDeuMaX3CAPs5OT00KR69epd7R2HGTCOhncwIwWBu5iJElG+7IkblCVm18AzgfNV3PSHYIrqVHBjGOSuVRgghgMByq/CoEUkbjDchGEza5lB3GCGlbV84JHBTB97AdsI8nZ2dp5rvQa8E4h/eZnT4JFGCDDETJlpQSwM0o2A4HCNhx5funTp4WhzIitu9H45tc78ATFniJufMCyl93LoJcOUcszwwxIGbMMIxQ3FDcXNc4obBNrC64FeNBpvNUST4UXQBnZjTPHewHBgLRYTNRoFHYiSimqoD+N4e/sRJ4Ohq+cRN+hR67kLEIyKcsI0cATZlilTZrimp0Bk8wLjBQOH2TFWQ58rV661kRkye5niBgIMwgbrwtjmQcXNRXhALM+oMIJi7cUpYTYSZgpZvVwIMMZMJQQYv6y8oq5D4GL6vVkHVHy0Q52xHc60VwcxNKf/53W031bcIDYHsTSa1yGoMzly5NiIdwvvm9ax8g4EWHa8ixBGbMMIxc0bChoPzGrBuD/Lw36Di/LBjBZ7PVETxI1gdgzibRDoiUYacSoxfa0N21k6DRs2bAKjaXpXbPcjkBVDC7bXsCNuykEUWmdW4ZowjigjAFGjAmc3jFFUvTeIOcE6OcYU9XjwYKiIaP0qyhDDkcZsqVQ2ZVAe4haCxPA6hP6ILaaPI81YQ8mYzh7XKPsvIP7M61jLHov1QfigPA3vYCIIBWvsy8sC8T+5c+debc7awqw3PEtrOuylCb+WjfrjSIwh6BqzpbQcHv+qNqb5Yyq9WWcwMwteUXQ6TCGLsrTeDx5UY9kCJ7ZhhOLmDTXciAVAnAUaDTQeLJenG1tjymoIDL51lWK4yeEpwH475+WA6z42LOKnBvd3GCoEQkPownCZXhsYFTVcM0qVKjUCHggYUgwLWL0jGKbAOi1WzxbKCfE0KLcqVar0Rjnauzd64ogbsfVqRLLuvg3jjuFArCcDb9DzLAYYDe9QMWN6dgg8DpgqbXpsENgKEIitBvkshqEw7IeVi42yy5cnT54V8IJgKAoiwRxqs9Yv00jDQ4SF6uBtxXVQxq/CU4WYLaxTo+lpC/EGL4rVS4IYGSxsCIFrETbxNL1/Q8A5WMMmE/Kn+4IRcIyyceQlw1o4uj+bpQ67waODWWdYswnDlq9iSQBCcUNiCAjsxJom8DDg/6gMDbwh4q8YjL1ZPtbGGo0nAkAxO8NO458Sszq0x14qpucRsR+Iv8EsKCz/b/0JAcMr0hgGFmVgDeC1CkCca52WrH+Xt5YbBJC9e2P4BcMy6J0/p5HNhngMCBx4Q15F+UEUmu8QhKLZQcCsJogulB0CaAFEjO1wIMoPeUAZWn+uw1H9Mu7XGUHVr9IzAeELUQGvFWYx2dSpQkijtTMAzxxEj6OVjFEu1rbIXl0zrl0Kwe3WVZyNuJy2uCfqFD02hOKGEEIIIRQ3LARCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIobghhBBCCKG4ITHigcaJ48Ry+O9laPK61oXnydvrUCYv4x2LahnF1jKNjvcksuez3hGKmzcYV1fXt+rWrftjvXr1vnFzc8vMMnkaLy+vuFpG+Rs3bvyJlk9Oe8e0b98+V506dX4yad26dd7Ylk/NQ6oGDRo01bqg2XUtYru/ZcuWhVFP9Jjmemz6yFyzWbNm75pl0qhRo8aenp4J7d0X++rXr/+1/p0iNtYRTXeSFi1alGvatGldDw+PpNZ9mrd4qDsoOy2Pd+wZXNQr3d9Kaal/Z4roOTVs2NAFz0nvWfJVGnBNawIjLS0jena6PwuOM+uD2ebou5LbKkbwWcvrY712Pnvvou5riHNxDS3vD+zlH9/heegxP2u9LcV2jFDcvGFoA1AxW7Zs25IkSXJNG4SQTJky7UWDybJ5qoyqFy1a9F8tH0HDaq8hrVChQv9EiRLdSJw4sX+qVKnOaINaJjblUQ1J9pIlS45NmTLlWScnp0dJkya94uLiUt0iUt7JkiWLD/KHeqJ1ZrvmsVBE18ycOfMunAMKFSo0HcbQWm5NmjRpULBgwdlVq1btBQFgKwxiibBJpoLPJUOGDPtTpEhxEUbc3Acxh7ylSZPmeIIECQLixo37sFq1at3V6Ma3iMZCKBs19N/XrFmzU4ECBRZBSDq4V3qti1P0OZ3Taz1ImDDhbRWFzV6FwNG0pCxbtuwQzV9PTXe7UqVKjQpPmGmef48XL95dsz5o2m+hLmndqmUpiwolSpQYh+8hom3zpe9iZS3j8+Y1cG/bY9BBQ7pQnyGC9LMz2zFCcfMGAUNSvXr1bmhc0LvE//Hjx7/r7Ow8H59ZRo8by0TNmzevocbpDoyxHfFTrkaNGu6x2QXu6upaDAIG4kMpkDx58oswoqbxhkHWfFZBz1nL4CMYVt0/Nbxr1q5d+1cc66hcYHgyZswIMV09VjeGmj94bqpUqeKROnXqU1bvJzxXqBsQAvC4qIiZAcPdtGnTd413MLF+N6tWrVq/m+UEo1ykSJFp9t5BNfjN4LFRoZAQ3kLtjOzWjom/3jPPy863prlNzpw5N2i64+KzthtzK1asOMDe80b+IVbgoUIdAvp3UYg6qxcQYhDvEzoKEIzWa2Ef6qEKoOKO6hTKJHv27Fs0HX3xTNh+EYqbNxB9+dPaehjQ41GDcxCNLsvoCehdJ0uW7FLjxo0/tRE+CdBAa2N8E8bN6mKPzZQrV24wvAimt0DFT0nr/mLFik3ImjXrDhgpB4KwILyBanz3wLMAgWhTnuVTpUp12sXFpdrrEhehYu63dOnSHbF6blBu7u7u6Syf88MrVq9eve9MUQlPHzyo5jFaJnXgQcM+6/UhdvS7clbvl4rHD+EBsZ7/srxVKiI2a3sx1Hx+Wl86Iv+avqy2x0OY2A5JYghUhV8X2+ePdwieKVuPlJbLhyqq7+XNm3c58m3HY4N3cQZENwQX420IxQ15DHpG+fPnX0rPzbOeDRU3l23FDUQgeqRq7CfFjx8/EIbL7JXHVtRIpGvYsOEXtoLESoUKFQZgOMmRAcFQADwWOXLk2AhPBeoUrmvuh2dCe/3r9T6fVapU6W819t/GdmOk4qaNGvejVnFjRxRkTZ8+/UHEihgiryxEMzyDlrpWWOvRZX0H/xfRPeH10nsehmh6ye9DEQh6fW4/mM9NBUd9vAMqQt6L0IDoORDQEHJ2rp0fQ0+24gYCrnLlyr2187UfdUrPH2QVevCS4f2DZ0vr3p96bL+XXS6E4obEQLRnFf/tt9+eDWPN8oicuLEx6EWzZcvmrcbrgP6dJrblEV4YBMSiR67CZY4a4owO6klCDF1CmERCKCVCDx1GTw3OX4aBzwWvDXr9EEFqxBshfgJDpLFZVEdG3CBQFjE1Zv2AhwtlU6tWrdamIcewC8QNhvQiuqee90epUqVGvmxhiNiXuHHj3tdn+6V5b4iLePHi3YPIiSg9GPosUaLEBP0/Q2TFjUUgpoSXCEOjqDvmMeXLl/dMmzbtMXQutAxLazkvNN7FPGzDCMXNGwwaJTU4w+zNaKG4iVjcmMYKDTNEQkzMB+IQMBxpokbgcQAvhAXqAGJt0DNW47AYww+219DjPldDMhBiOLL3hTHKkiXLTvS0YRiTJEly1TqUguEJDGNpOcfa4M+IxA3eq5IlS47RulHbUl8SQORp3fKDFwPnwnuK8tFnUzSCZ5kVge56XIGXnVfEXxni5nFcjKb/fRU3QfqO1ItI3CB2CPm0d1xE4sakcOHC/xYqVGimeUyePHlWGcHITkbZ5lGReEnv04NDVITi5g0FvWnMdsC0cJbH84sb4OzsPA/TmmNiPuAhQI/XpHp1xPI+exxm+CCoEz1sG/HmDE9BVHvDCBLFMBSmC+vflZInT+6HIRlzP2bJ6P2uWw3/6yZuMHXZ6qExgcdM97nh/YNwVIPtlT9//iVaJg7j3jAcimcEz8Wreh8wUwtTu838wEMHgYpnHa7x0OPRiUJw/n8RN3q/rxDEbBE3K8qUKTPceg68N9ZjCKG4ebOEDdy8nWBgWB7/XdyUL1/+HzOmIqYBsYKhERPN19sOxEhFxHJYxQ08PVpPOtsGF0ey/IqULFlyNIapcE8Mu2Dqt1X8YKjKKnheJ3GDOBRMhbbGMTky7Cj3iDx/8JhgfRlb0fAy2wwsIYGhRPO+KtzaIu3hDcuZeYTosLeOTVTEDbyMlSpV6m8eg8B+DPmZs7eM72apaBxBcUMobt4w0DtE70sb38rmqp8YGoAxYoPwdIOLwE/M0rA1KNbVUjHTA71we8M5MfqFtlnxFR6E0qVLDzcDNpEfBI+qCCljHosZZBiGs2dcMcRl/QwhA2OEv42YnQXwVJjHoA4iQFmvmTwWi5tf0qdPD+OeyuYdK4tp73jXkF+scYOhOWsdwfcQkpharQKyg7XsbJ8NhI8xHBTXmIaeGmL0ZccrIWg3d+7cq810wONUpkyZkbZptz0PCzYimNgqQmyEU1bMllLx1tjmWo9nQOF/LACIWXeW6zbCekL6XT7sd3d3TwNvjqOF/gihuHl9PTapSpQoMVFf/GAE4mnDcBJkzJhxn9VosZzaZ0UwLOJQMFXeukoxpjIjABeCBt4HzHBxtIpxDDfMv+bNm3cFBAhiJ+DJM4coYSRguLC4HzwTZj3Bon7m8BTEMKZ9wxtkGL4uuB7iLzATCMGx1pktCL7OlSvXOgTEIjAZsRNaflVjax1BfvLly7fUWHzuKw8Pj1CRhrWjMFSDGBrzHUuRIsUFxIFA5CBuCcIE69zAy4CZPlZDDOGCWBJ4zGDcMasMzwGeDb3WCVwPaxJZA3tfFlovMmDqtdad1lhduWjRopO1HHKZ+zXvtbGOkdUbBwEGbwuGsBys1JzJGLoL1rZpvNar0JW+UZ5Y/wfTvLV+1kR8EtZlsp6LstRreyDYHZ0QzOiDZ8m6YCIhFDdvhtHOhkBPGG40tljtE9SvX78Fy+epnndx9FLRo4aRscYUGB6NbzDtWY10k9jmsbF6FxDgiXyiZ23NB+KxkG/UE7OOABhUa13Cfr1OCcNIFcS1gKM1WCCMjHLtHNtjvdSYfgJBiDqC4SlzphlEHeoGYpvMcsO7Zg4HInYGKxMb3r4cdt7RJBjOgvcBsTmI5TKu1828Hu4LofGK2pCU8FhhjR/b2XX6fAshrda1nyBwjcBpuz/zgnJBfTDetU4IXDY9NahHyDdWQw6v86Xv4ZdGPW5Ejw2huCGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEIobQgghhBCKG0IIIYQQihsSnQ80ThwnwLIIv4wiU4axpRwjSmtk90c2vy+yfKIrL//1/uHlMbx7xLa681/SHdlyiuo+QihuyGMaNWoUr27dui2zZcvmnSdPnlVNmzatzXJ5mvbt22epX7/+V8WKFZvQsmXLCvaO0XL7IEuWLD7KTi3L7Y6OiyH5SdasWbN3ypUrN7hOnTpu9o7R9BfQ/YNKliw5pkWLFlVs9+v5tVBnzPzqMVXDu6ebm1vRnDlzbsDxKKfGjRs3jI68eHh4JNZ7V65QocKAmjVrdvTy8oprc98EqN+aj9G1a9f+TT8nsr1G8+bNaxQvXnw8rtG6devcUU0D3hmUgZG30PJ46623Frq6uhYx0phcy+vdsmXLDtW0tLI1zHge1atX74pyKVSokJeeVyyWvBdJqlWr1gPpfvvtt2frcygXkejAOUWLFp1svis433oOno/WyZ/xvLSsXPXv+NZ9+gzb4FxnZ+f5er9KFDmE4oY4EjeN0diUKlVqZMaMGQ8kSpTohhq2UiybJ6DRhhDQhlTsGWUYr/Llyw/UMhwFYCS1Ic4eg41SNhVrLRIkSHBHjelM2/1qXPND6CKvWhdK5MuXbynEjCW/STWP/WGAUG807/+EJwogoCE8SpQoMQHHly5derhet3h05MXd3T1Dw4YNv0iSJMlVFU/r9Rk9JW6qVq3aU+87Tp9HHvyN52gVOE2aNKmveV2JOq9/NyhQoMBi3Z8rsvfHtSpXrty3YMGCs83nr4Z3bqpUqU5DIBrlnUPLu2W8ePGCNC0TrQYZ4kwN9q9G2YxKnjy5r76HB/WcjDH5nfD09EwIQab5noN0p0iR4kKyZMkuubi4VAnvPK1TH2udm4E6gPO0bvzPLA/UE7xHKgKHaB3Mi3pVqVIlDzxTiNZ69ep9qx2MSTgvderUp1KmTHkOdZVtFKG4IfYa55yWv/OokbiGni7L5plyckbZaOP8qe0+Na5N0CDHtl5k3rx5V6qw/df2ewiX3LlzrzY/w8jgWHhBDAPVsEyZMsPRq45MnuFZ0ftMUYOd6kWVEfKhaVwOA2kRaYUhMuCZMT6/rQbxrCnUIEw0n2sMAxqaLggkFUG9IptOiCvkz4EYfkpo4doqCMfaeCoSWN9BeAATJkx42563LCaBsoRnxcwLxKGK5dsQvI7KTssqDeoBBJC9Y/Qa5fV5ndG8lzE+l8Xz0s/lcby1nPT+5bScbkEs0XtDKG5IRD36JDDS2ogUYHk8I26KomdqK25QZtrbX6QNbEj69OkPa4P/fWxpbPPly7dMjc1UWwOk+TgAQWN+16BBg2ZJkya9Am8L8obeOvKbLl26o5rfH62C4pmGQo/H8BaO1979+Ro1avyl10n+AsTNFOTHmpZatWq1R+/e9Crps0qZKVOmPaYQhfHUfF3Wcz43z8HQUebMmXdBiD1vWqpXr95Ny6y59Tt4HiAYMcwXXv1Qo/0Wyl7vnzqGtxVpbdOIoSLUJ0f503Ju5OTk9EBFUCCO07w6W/fDs6Z16oi+a5mMe2ROmzbtEXxvZygvq+GFy8r2iVDckPCMd4J69ep9p72qaiwPu0anmIqby7bixtPTMz48Xvgewxsw4jVr1uwcSzw3y23FDXrkGK5Cr9ziiagSL168ezBO+AyxgB4zhquQX9u4CTuGMAe8JfCu4PhixYpNNL1A0ShuptqKGwgeFTN7rWIqf/78SxD7g/RC1MSPHz8QngFzf+3atX/B0CxExvOkA+IQQyfw9NkRN2vCEzcQVIgLio1DLcgfylYF5e/h5C+9PosyECta7ncw/GYdvkUnQZ/Nxjp16iQ026Ts2bNvRvyS9Zp6jaR6zE/RNbRJCMXN6+uxyaI91mHaq3qEht+2R0UcixtbL0WlSpX6wMMTGwyUPXED46NC5r4K3e8t31WAuMHwm+01VNh0x3CdHlMoMvdE7AmGXZo2bfruixY3zs7O8+CpQcCuxYAuhAHFs0IMB+Jg4MEx98Noqri5qYa14POkA8NKRqB2/KiIGwQfa3oXQPwVL14c4ihdbHo/UG9Q3pGNNcMwFrxq8HKhPFA+uXLlWov2xxS+eJb4jDgos8zwXhneoRB4ivTYHGyfCMUNceS1SaS98bzwOKDRQAPMcom6uDGEYkrtke6zDnXEMs9NMe1V37WKG8z0wXea909sr4HgYhUQu22HYcIDHi4MT71ocYOZR1Zxg324t+Z7BYwlhtuQL6u4wVAWhuAQ0Po86UCQLYK17Xk2whM3CEpH2Rv7QxBkHFuGNxFcjKE0BGdHJc2oA+azAPgbcUmmuMGQb7Zs2bYh6N28LuobhCeC9iPjNSSE4oaEUqJEifGY4ovhFpZH1MUNwJRxGM7YKG4whJQ8efKLauT/ML+DUDNibkrbuw4MMoY0I3tfDEuoYXN/0eIGM28QB2V6QSAgULdLlSo1AgbRxcWlDoagrDPBYDRVnGIoK2VU04AYFBhizDCLqrh53LDqPk3jVtSh2GK08ewxnBbV9KoY+hAC1PRyFS9efFzWrFl3mMOIGMbCDM4qVar0tndteHRsh6wIobghdkHPNbygwDdY3BTBcBOmC0fQi42vjXEfR0IgJmEEFE+xNcIw0JjVY36HadzwRiGI1J4xhliJyro+EE5ajh9Fs7iZkj9//qVWcYMhojRp0hw3h1kRhIopxGqMv8FnzHSCZ8c6OxBDK0b9jxvVNGC9m8KFC09DTIi9cjICikdH9G5h6rqKvz9jwzuIGD147cy0GrOaEkVS3NTXutDWPFc7Dp+lS5fusJZf6KwoTGzAbCnEetkrCxWif8NjxLaKUNyQZwwxAki1EcmABgJDKoi9sfZkyWNx8zZ6+bZGGTM6YNjNBhbBt2bgbYx+gcOM7RojyNfJxkjXM8RMRuxDD9n05OA75NcUEcbfn9tMb85hxuAgSFbLpCKGhnAMylGN4VfRGVCM68IDYA5xWJ5NEgxDIe34vmHDhi45cuTYhBgz8xgMI0HkGfU/V+bMmXc+70KWKgLbOQqoxXd67422U8ExzALhDEFkCIN88O7YBiTHUGHzHtoLLOCI4F4IehWOPyDA3ij/1PgeeYRoxn7UDeQTgdcYvrNO78bxKCNzijlm4mG9JYhqCCbUKXM5ATxDrHdjHVIkhOKGmA1rYgRYYkVV7Sl2QTAl4itYNk+DYQY1ntMRcI0ZHVYvBf7G9FV4DtCDRfnBqMbk/MBAwOBjGnSaNGlOwMjYTueGYYEHAcZLjXYHszcOA5U+ffpDKA8972sIYWvALsA5KBOUAwJMETcBgQSjpcKhrhq2dNGYlyRIK3r4WEgOs52s5Q/jitWHK1Wq9De8JiokStqcnxpB4JgCDuGhz7Dpc75LSTHFHGu12O6DIUc8GwKvUS4QWWZ5Y0FFTD1H+aCcjVlAZWLBO1FGy/wM4l6UYOP/ECwTYM52whBuggQJAlQEVUZHCmJE685BzWcn7LM3Iw1iBbPpMDyIBR9NkYwyVOGzAYIcXi2sYmy7vhAhFDckjqWXnQkzF9BQwAvBMrFrQDNiYTb0ptGoY3jDZn9WGLXIzhiKAc8cveBSWOQO6/fAc+BoBo+91aoNb1V5nO+gvDLDA2EacIgZlBuERXQPIcBoQsAgrUgP/raNFzO8R6jf6cMx1uWfd/q3mQ54E+yt+YNOBEQh6gdit5BOG09XTpQPhLJeI0VseSeQFwT3whtnYi1j5AXvDISfpRyKG568lOFcO71xTGqb77OhHI19adk2EYobQgghhBCKG0IIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIYTihhBCCCEUN4QQQgghFDeEEBIjG704cZxE5I0jun/JnRCKG0IIiSEsXbr0961bt/bfvHnz328SixcvbkWBQyhuCCHkNeT69eun5Q3cfH19d8KDwzpAKG4IIeQ1Q438rjdR3Jw5c2Y1xQ2huCGEEIobihtCKG5ITMHNzS2Dp6dnQpbF09SpUye+lk1mDw+PpFE5r3379qmUlDHuBY4Tx0nzkw44qAeJXF1d8+r/WSMTb9GoUaN4xvE57R2vZZDa2J/hRcRv4PqOrq37krVs2bK0/p/WUVno/uKavvzhpS0icePvd1JOngQn5NwFfwm27Lt746T47NghPgePyd2QELvn373rL1d8L8m9RxELjlu+R2XHDh85fe2uhLxCcaPlljQq9cSoW5lwDtBnks12f+vWrXPrdcvocXkcXRPf41y9Rkk8X7ZRhOKGOKRZs2bvZM6ceZc2GEVYHk814KXLlSs3OEWKFBeaNm1aL7Lnubu7p8uVK9e6evXq/RCT8qPGILOKtZ/Tp09/uEyZMsPtGJ+iefPmXaEGJCRRokQ39Vi38K4HY1SoUKHpOD5evHj3q1at2hPiyFKv3s2YMeM+7NcyPN+gQQOX6BI4KGMt328yZcq0V9MwAyLL5tkVKFu27DA8v1KlSo2wrdu6P3nNmjU7lShRYoIyTs//n6O0hSdu7hyZLxUyxxUnJ6dQ3vv1X7lvqI5z2+dIi1afyW/t28vPP38uP/QYLuduWyTJPT/ZOGmifPZeMXm73Eey41r4cuXA0pHyTcsvpH37X+XLBg1l5JKDEhLy8sUN6kmOHDk2GfXkhpZjO/0uQQR1L0eaNGmO4xxQsmTJsdbybtiw4RfFihWbVKVKlT74X+tKU9vnAZGq9+qo+yfiOAhqtlOE4oY47Hm//fbbsxMkSBCoBuBtlsnTDXLdunVbojFu0qRJg8iep+dglomo8f0+huUnFXrGqVOnPlmkSJFp1n0eHh6J69ev31KNTJMWLVpULFq06L8QLHp8CXvX8vLyiguDpOfo4S0qlS9ffiDKSUXgB4YBzKMGbAxEg4uLSzWIPZSJCp5a0ZEXTW9yra/FVNzsyZMnzyq9dlxrXgoUKLBIDWFnfFZD+VXOnDnXa/4zmsdgnx6z2PAE5MqSJYuPprNm1MRNkEzv97sMmbtJdu3YLlu3bJXjV+6E7bq5V5rVKi8dph8N87AE+4pr1ezy9T+rnwiShzfl1N790qVeUUmRo5Jsv+5YqdzYN10+qF5Tpu67Efr5+Ow/5e3cVWTFmbsvVdxAYEAw4r0w6slUPHcIzfCEK94JfQ5fosOA86yeG3zG89E6kw+f8VxVFO9FvTKP0e/eyp079+pKlSr9rcflYPtEKG5IuKBB1wZqSsqUKc9R3DwLGtVkyZJdaty48aeRFBC54MGAtwcNekzMU/78+ZfAKIV3jBoQZ+1pn1BjVMFhY2AxZhBO6dOnP2iWE85TyluuVyBx4sT+1atX7xqdeUEvPl++fMusnhut0+8lT578ot6/lHHv7KlSpTqjxrW56fXJkCHD/tq1a7c1z1GhsxAeA3sG2pG4ubJ9tJTOVlzcBi0V33shTw8TnV0qzrlzSqe5Jw0xE6wipoD8r8eCZ7wtq/t+KjkLVpRtDj03D2Ti9+9K2dod5bZ5cvAFaVYlndTutvSFeW/siRu0EVaBiueeLl26wxDDjsQNvGYqVg6ooOygzySl7XFaZz5TwX1Kn1M245oZM2fOvNMUmxCyKmBXqoD25NR0QnFDImOIM2uD3wyNPoYNtBEqzHJ5pmEupuLmcmTEDQwseqfaKNfRBv+IipsfY2Ke8ubNuzwicQODBK+M7XBPOHUpG8ScGZuE+C2rIcJ1smXLtrVWrVrtozMvyIetuEHvHkMgiPEwPTnZs2ffXKhQoZlIU9OmTWtj2E3/r2ueU61atR4QQJqPLJETNyGydUp3qVCysCSK7yRJs5WVXvMsw0QP/aTL+87ilKuWTNtzXI5vHy+NGn8vm07fe+ZKS3p8LDkKVgpH3ASKR50KUv69nhLw+AZ3ZeBX1SRnyd/l8gtSN/bEDYaf4LWzfodyLVWq1ChHwqNJkyYfZcmSxTtu3Lj3kyZNeqVevXrNrcfCy4fO1VtvvbUIf2M4t2LFiv3q1KmT0PD6uKZNm/aoPq/39T1s2KJFizIUOYTihjgEogbDFGjktafrR3Hz38QN3OgQizCQ2hM9HRvFjaY9CYw/DJZ1WMAREDEYVsAwlwqMBo6MDuJzVGBs0fpW9kWLG027V6ZMmXZbA07hmTHiRJxUtH0VP378uzCS5n41pD8lTJjwlhrXgpH13IRuj+7Lzs2T5LNaucQprbPMOXj7yaCV3w75vnJWcUqWTmq28JA9N+yLkIjFzX3x/KSIZC7SSE4GP1ZPMqR5DclT+GfxfYnixk59SYZhQYiOiASHPvtKGApE2WsHoIrNu1NVhc8leElVALc1r4UYLtTXnDlzbtB71KtRo4Y7hBCeFwUOobghz4DxbQSXohcGw01x89/EDRphlCeCHOFWhxcgNoob1AEMU6rhCIYRUaNTLoJ8Z0cMRoIECe6oOLgNA2TvuNq1a7euVq1a9+jOiz1x4+zsPA+xODbiZpEayI0wiPXq1fsuXrx4Qda84dnBm6P5d46SuDG3m3ulQZEMUu3nGY8DiiXkpqwc1kHeLfm2xHfKK7+N3CBBIc8jbkQOzGknqeMmlN/GbpFgFTN3/XykcYVskq/xQL3fqxM3DRs2/Kx06dLDVbgkjqSHL0muXLnWFCtWbILNsGbaKlWqeOh7cwpeTwhmY2ZfHgzxWsUMhn0RyKz3LMY2ilDcEGtvO772Xr9GbxoNBoZRtAG5CEPF8nk+cYM4BATTGtOLUyKGAGUcE3uXkRmWatKkSX0VLAEqXAZF5prw8kAMQVhYg3uNHntpDFuoAUv/MsQNxBlmaen9UpjeJQQ0G2lzQtB0/PjxA2FAzXNMj4C9dyCy69ws/aupVKndQfwhNoLvy/Q+38hPf8+VwAB/GepaVZyckkr/pceemcIdGXGD4OXlIzpLubJV5ds2PeXfqSOkaPZ48u0Yn5cac2MjVHIhaDyqsXoQl3hmWGYBn93d3dNo/RiJWZt6zaxZsmTZgWFyrTdZcA88F9RH811CHFzSpEkvx9T3i1DckFcEAj3hSkZAZa1atdogkBK97sqVK/fDMBXLKGriBkYUU6IrVqzYF+Vp9CyvFyxYcE5kA5FjmrgBGJpCoGhkr4v6g1kvVqGBuBf0yLGezIvIiz1xg+nC2vs/asbcIOgVnhxMHzbEZ4XkyZP7Wr1MmBpvDJslfl5xs39aF/mw5d8SqGrj4eG5UrFcMfn3gKE8Qs7LrxWySpYGXUP3R13cGBLn9nW5diNAVv7zueQq8ansvv7wpc6WstZ5FYR/IXg7qs8Mw56Yfm+KGwyPYwkC8zPEkr5zvvDWwKOj4uasdTYWZjFq5+GEiptmFDeE4oY8BrNFsAYJekPawH+MRh/GGI2JOR2TPBY3b2PIDmX1zMtgNKzwDEAw6jEfojzRECNwUg3myPBmG70qjNlSkx3lxwS9cutaPbb7bT9Xr169G7AYwCRWD6Ex7TpLdC5uiHwgP9a0QJCmTZv2mOmZQU8fBlIN8fv4jADj3Llzr4FxNs/LlSvXWojTqMyWCgmxzpAKkRXjO8vwJXtDvwvcM1mKFyko0w4GPz5m0+Cmkrbmb3Iz+GkRs9zjU8lVqLL43AyxvYGdhfpC5NLmMVKu2FsycNmRF7qQnyNxgzJSMdkYHjnLc01r9cxZy9G2THEuhrPM79HuoPz182OBqh2D2RjGhBewQIECC7QujjY9glhnxxCihdhGEYob4hA1yJ8kTJgwQI1QXpbHEzAzBIv3YR0PNMDWFZwxKwiLwNlb/wbiEeImpk0FR3wV4oEwLRfG3Ry2MdNcq1atPzAjBcNq6F1Xrly5N743BQH2q2FqZH6uXbv2L/iM4xG/UqlSpf4YRjCvB68KZinhe6yDU7Zs2aEVKlQYEB3ixjCoqXLkyLERXhmsuGw1onq/f7BQHMRU1apVe6nQHGH1ymD9HZwL4YNnCO8PVs61dy974ib4znkZ3quN9J28Rq7fDpDD3stk7MwVcsecDHXfT9p9+o5Uc+0px27eFN8j3tKqbnXpMmGrZQXjELl/11/GNSshTqmcZcHh2/LA3HnvnIzs3EGGzdoqj0Ljlu/KjUuHZPZId3m/1rvSb6b3K1mhGIIVM5myZMmyU5/l33iuZlmbQ3oQl/rMPSBqMQSu9aY11sVBPcE+iBvrit+Iq8mWLds2vC94pqh7+jyWmt4+iFQEiMMLivqLZ2kVpoRQ3BC7NG/evAaGUNDIsDyeAK8LhmUw1IJVcBETYGnkU8FjAINvRxRlwvFRWfjvJXns0mDIDGuGIO0qTn6D8THykxJixNnZeQGMFgwQ8mgRc8mxD7EphrcqPuJxMMSFgGLMEtPrZzCP17x/AmGD9Uqw/o0JppdHR14McdkR9wdYlM9qMGGEkT94n7CCLj7bXgPCFcMjyC/W4XF0L3viJuTBTZnT5wup+u4n8kO73rJg/X65HfT0EFHQlWPSr/dX8lWrVvLtLz/KoPnb5OlfWLgry0Z2ls8/qCVVa9QWF9fesvfy/bBdgQfkh2oV5JvuswWOnjMbxssPrb6U1h4DZdtpf3kZmz1xA6EBLwsWPbQ+V9QLU2wg/gxTv7HOEAQ1grVxDkQQ9tn72QQVPSUwNIhVpXGc7eKRet8qiKVC7BZidqwrYRNCcUMIiZRX5EUeH9uIKOYmJKKI3vD2hzj88MyBIfJyt+j+4czI1BN6YwjFDSGExABx87pu/FVwQnFDCCEUNxQ3hFDcEEIIxQ3FDSEUN4QQQnFDcUMIxQ0hhFDcUNwQQnFDCCEUNxQ3hOKGEEIobihuCKG4IYQQihuKG0IobgghhOKG4oYQihtCCKG4obghhOKGEEJxQ3FDCMUNIYRQ3FDcEEJxQwghMRE/P7+9b6i4WUdxQyhuCCHkNeT8+fPewcHBD980Tp48uZLihlDcEELIa4iHh0f2/v37533T0Hxn4fMnFDeEEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCKG4IYQQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIxQ0hhBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEJxw0IghBBCCMUNIYQQQgjFDSGEEEIIxQ0hhBBCCMUNIYQQQihuCCGEEEIobgghhBBCKG4IIYQQQihuCCGEEEIobgghhBBCcUMIIYQQQnFDCCGEEEJxQwghhBBCcUMIIYQQQnFDCCGEEIobQgghhBCKG0IIIYQQihtCCCGEEIobQgghhBCKG0IIIYRQ3BBCCCGEUNwQQgghhFDcEEIIIYRQ3BBCCCGEUNwQQgghhOKGEEIIIYTihrxmFSVOHCclLmjUqFE8Qgh5UXh5ecU12hwntr+E4oa8MIoUKTItV65c60DOnDnXE0LIi6Bs2bJD3NzcEikJTKHDNphQ3JAX4rVJnTr1af1fCCHkRZIjR45N7du3T6ukUJJ4enrGp8AhFDck2kHDkipVqjNseAkhL5ps2bJtd3Nzy6fCJpu7u3saCBx4cDhERShuSLSCnpOtuHFyciKEkP+MrbjJlCnT7pYtW1ZQCkHgKCm1DUpIcUMobki0DkkZ4uastQHSfYcnTJhwmhBC/gvffffdIavISZ8+/YGmTZt+AIHj6uqa393dPZ2Hh0diDk0RihsSreIGgX224sbHx8dfnnMLCZGXsoV3n5eVBm7cuIW/jRs37pyNuDncSLdmzZq9Y3hvMlLcEIob8tLEjc9GkcMXRK4cE1m57ukG69ZFEa8ZKiJsGrIHN0WGDRAZ7aV/Bztu8O5eFpnxr/7/nA3moa0ivXuK7D+vadwusnXvk32Xz4p49BGZPU/k/sOw7476iKzdFrlr71gtsvPIk893NK0rVoo8jMYG/8wekdWbaPi4vRHi5rxV3KRLl+5Iw4YNv3BxcXnP1dW1iLY/mRB3Q3FDKG7ISxE3vX4TmbBWDb2KEBfXMG+IyY0TIgP6i6zbILJ445OGbLKKCrcuIgM91ICr0JGQJ16UJSo2vHeLzJqtYuOgSP/eIkGWa4ZuNp9t/8cWfEPku2YiQ0eKTF+gYqqTSKfBYfseBYj8pmmdukhkkIqfQ75h3/+r92rV+enr2P5tfuzeQuTv6U/2X/QW+fKrJ0LMWg7PXCPk2evZepHwedE/It+0Dv8a3Li9DtvYsWMv2Iibow0aNGgKcaNtT1GIGw8Pj6QUN4TihrwUcTNQxcC0TSJ7VYy06y4ye6zIj9+rkOgncumcNlrDRL7/TKTK/0QCjIZsxK8i1RuGiZZQUdFX5IefRPYdEWn8jsgHH4sUcFbhMU5kioqmNUtVjOg1W/0u4ndbZO5Qvea3Ij3V+K9fL/JFE5HNKi6GqpA6fNUQN7dEquXXa8wPEwKjVdz0GB2275Se4/Lrsw3skhEi79XS+/wicvKSCrIpIj+5aZ52iPioEGqo99lyKOzYwR1E2rQX8Rgkck8/X9mjeXAN+xuKpX9XkV9V+P3UVr//UctotcgFPfeXn0U6D9G/L4q0bqXp0zStX655+Fxkw66waz9UhdS/o0iT90U6aB7P7hRx/VpF5FwtQy3EPu1EvlVxNXY+jSK311vc6Fab4oZQ3JCXLm4GqLiZsUWFiYqbTr1F3NXAD1SB8/NXIvNVELipCOnRU6Tb2CdeCgxX1S4qUvhdkbXLRD5U4TOsm4oAFRVt1XBPniHyjYqZzSpCftDzh6to+f0vkd6tRQZ4irRUgbB0Zpgg+EVFUZGPRDbuFdmmIutK4JMGc7EKh0QJRLqrQJqoaetliJuds0S+7vhsAztvoKZX7zNlgMifKnQW6HlfNxJp8I3IGA9Niwqah4+MxlhFS9JEIpM2huXLf69F3OgxjerqdVQcNainomS8ijEVU95aTu5/iJQvo2X0t0j+kiIjF+o9tayKqKBbvy/s2jtUxHyj95qr6enwV5hY7K8ip5kKwh69RNr3UYGoYs21O40iN4obQihuSLSLm76/qYHfIHJ0sQoQdxUQapRnrlSh853IrAVqiN3CxM2AWU8asqCHKgjuq7F+T414K5HK+v+QQSKjJov8qiJg/nKRVnre/j0qXlQwjBoi0leFybgeKjr0+t+qwT9/WMWE3mPrVhVHKiR+GW4zLPVANYZ+3q/pelfFTw8VA33Ghu3z3anCqFXY8Q9Vjdx7EPb9LBU1PfU+e/T+3/yuwqKrCi0VU9/8oI2vpq/bsCfXH6P5Tp9WZLRef6WyT4VLi+Yi97FT89esRVi8zM967noVcG01X/31WiNV6Hz9vsgSH5GuKtaqq3Baskrkow+1/EaFXXuF/v+b5mf3fE2Diqj/qahp1zMsRqiniqMeXiKbJmrZ9qVR5EZxQwjFDYl2cbNttkjTr8OM+Ix1Ir1/FpmySA2vfjdznoqOH0UmqqhopmLijiEiJqmI+F6F0I+/iCxfI9JGBUx3FSyL1qvI6aYCprvuU6EwYnDYMM7wf3S/CpwhKmxGqWHv00ak5fciDV1E5szV+3+uRl/FR2+95r7LYfe4e1HFj6apRxdlhJ6rQqXbCKMl1XT07SjyVz9N5y9PYm4WqPiorULpexUc0/U+X2oeflIB9akyTIXFnwOfNMYDVfx0UsHk9ktYHhtqGvqPeXL9pl+KLNW8tdRrrFioeYTIU3HWQv+vVVVF0QwR9/b6Wc8dpmLGpYmKHSN9fircvtHzXRqoyOmt5amiyk3T21/zuFtF0S/fijT6RKT1ABpFbhQ3hFDckGgXN2iYdqwVWbY+rJE6d1zkynWRM/r/Nd178qSKmlsim9aFeWyw3b+mhl8N/tZjhjHXYxct1uMeidxSobF9u8ixAyI7d+h1zopc0u/O+4n4ntFr6rkrVRiM6qvGX0XI5eths5TuqqA4cVTk9r0nDeaZXSILVWj5ByvnNW1+T/YhqHjhApH9R598d+OKiPcmkXVbwz6f2KP5Wi1yXO97QdNxzvfJsRdOiVxF/vT/yyqkVq60zOoK0fRr3m7c1Gto3m7ocaf0/MAber2lmq+9Itf1/ls36H69ZoB+v1zPD7RMtTqm916rZXr+ioQOcy1dosJN0xGo+Z8xXoWRCrfOnjSK3ChuCKG4IS9E3LzUTcVLl29Fvm0uMmnJm2cEruwXaflpmFdq+ykaRW6vx0ZxQyhuyJstbrA9EvG//uYagvt3RG4G0CBye302ihtCcUMobrhx4/ZabRQ3hOKGUNxw48bttdoobgjFDaG44caN22u1UdwQihtCccONG7fXaqO4IRQ3hOKGGzdur9VGcUMobsjrLW7uX5dl8xfL5cAnPxd+6fgumb98My2Ane3g1tWyeffJJ18E35ElM2fKrhNXJESCZdnsmbLjyMXQXVtXLJZ9J41VDu8HyoULV1/bcrl8YrcsW7X9qV+k37pqiWw/fD7sw8N7cuHcJQlmFXK4bV+5RPYcv/z486M7l2TOrFly7uZDrT83ZN6smbJu5zGKG0JxQyhuntpCQvRfyFM/m7BuwVj57usWMnLOmrBD7vrJwI7tpPWfvWTtnpNvtLEJMcrL3G6cPyBd27nKLx37yIVbYT96tW7mSOnU5k/pMWCIzPCaJF3bd5Y/PQbL2s0bpePP38qfA8bJ3cAbMrLDj9K+u9drWS7Bd6/IsL4d5TvXNrL1+KXQ787uXSVtXX+V7oPHyeW7IXJu6xz58RcPecSfV7dbhmcObpA2rt9Ix74j5RZ+x0Rl4OKxg6RT+w4yYPg82btzqbTp+res9TlKcUMobsjrJm52+AfduiWBATfF//qtqLVmD27IuKH9pFu3btJ38Bi5HvqjTIEyrv9oOXrqiIz+e0Loj1A+9NsnQwbPl8tnfWTIoDmx2oA8CgqUuwG35cb1q/Iwii6DvRsWSHctK5TX+r1nQr/bt2yWLFizW9bOmCzr9oQZ8X27d+PXH2TawL9k6uId+JkrmTeml/TqMkR2Hj4hC8ZNlp37DsmADj/LwJErY3JpyV2tWwEB1+XG7UCHR1057iPdu3cPLZfpy7aEib7j22Xc+KVyYOsK+Xf2ttDvts+aJMu9T8nm2RNk014/WTS8m/z8xygJfk20zYM7AXL3zm25fv2aRDVL6xZMNsqwh+w9E7aA1OrJE2TD7qMyb+QYOeB3L/R5LJo8XlatWSXTZi6RRTPHyYL1u58SRBQ3hOKGvB7ixnu7/5he7aVH//7yZ+9BcvjkafG7ejdyrVnwPTm410e2bdsmPnsOyL1Qx8NNFTcT5PjFY/r/eAldp+7+VRnfp7v84vq1dB/yb6w2QCfWz5S2nTpLr+5d5N+1hx5/f+/mZTl1/trjz4cPHJEHNudevXAytKzAhau3Q7/bOX+WLNx0QDap4V697dzjYy/uWCbuA8aHGrkre9dKv1ETZe74GbL16ClZOHKkHLoiEnTSR0aPjcFLPAddlb6df5c+A/pJl3/Gy5mz5+XqrQePhY9v6O9SiNy9cflxuRw9E/b7GFf2b5Zxk1fJkR3LZdr0jaHfXTq+Vbq37yA//vSdTF2wTjZo2U2esOK1ETdbZw6Vjt16SpcuXWXVgXNy1e/ZVS4Drl4UP/97z3x//uQhowy3y1Xj90uWj58kGw+dkkWjRsmeM3dCv/NZPkW+/fIbmbpqk8we2l++//lX+XfmJrkXDWVIcUMobkjMETc7fPy9186TuUu2yOLVS2XWgoXSo2sf2XbEV0JunROvOQvkxt37smvTSlmxarmsXrtBbpv26f51GTPYQxvjLtLbc6T4h3pu7sj4/mPlxNnjMkbFjdkMB926Iiunj5Ex45fHagN07/ZZGTrWS7y3b5Rxy7bLPf9TMn3KPDl49JicPH1ONi9bIOu2bpcZM+bK1i0bZc7yjY974XvWzw8tK7B2z+mw75bMlMUb9ssGrymydlfYD2cFXTsjPTp3lcPXguXhDV/p1bmLnLj1ULZOnyJbDpyU+SNGy7GbItf3bZSRY2KwuHkULEvmTJXV631k6vy5sn3vEfH28ZYFcxbKwQNb5I/f/xS/gIdy5Zj343KZunhT6KnXj2yVCZNWyuHtq9T4bnlchn7nTsq0oUOk3a+/SNe//pKWX/8mJ6/djbllEIXt+rndMmryYtnmvVHGTB0vXTt2lz0nLsgNf3+5fOmi7NiwTiaPGSpdev8jO45dfOrctfMmGGXYTYWM4bmZOFE27z8pC0aOlv1+D0MF5ciew+T4hTMyqtcgOXXjjoSE3JdxPYfKlQf/Xd1Q3BCKGxKDhqV8/I96r5E163bJ6s2rZeH8mdL2p59k8LjRMnnsJOnU+S813v9K785/SNu2beT39t1k65HwglhDZNHUIfKr268ywmu53Lh2QW7dvCTLZ3iJR18Pmbdxf+y2QA+vyvTpS+TQARUw6zbK6qkTpHefQTJ6ymQZPXioDO7jKcPGT5AJY8dJj+69pbMKkx2HfR1e7spxNeztfpc/uvSXE5dvyqXLl2Rij9/kp7+Gis/ufTKxZ1v5ocNA2bpjj+zZvFg6/qZGvd9wCVBb5LdjlQwaMi9GF9eW5Ytkx459Ml+F88qVS6Vj607SuUMPGTd8hLh37ycX7zyyr4sCLsjAHp3ktzZ/yrr9Z+Si7wW5dHyfTB2j5f3PP7Jm/SbxGv23NPnsRznjH/RaiJv7147JzDlrZe+BrTJxxlT5u1cPGfnvAlm/co14jR8i3bsOlKnjh8lvv7jJ36MniH8E7pajPkvkj99+la5/j5RLt/zlkoqkxZNHSPfu3eSfgeNl6ZKFMmnaBBk1dp4EBlPcEIob8pqJm2O7NsrGzXtlxaYVMnPyNFmyZLvsXDtO3AbOlAunDqnR7ilzF62TFStXy+xZ82XDrrPhNnJ3/U/qOaPlfMAj8TtzQK7eCpT9GxbIsMkLnhmqiXXbg6syb94qObh/u0xdPF+mT14YGrNwctcqae3WXnxOBYb2hkf27Czdpm2W0z6LZcGGPeFecpXXJJm/dr+EPLolx04ck62r5sqoUaNk8swFsnr5vNC/R0+ZI4EP78m8saNl/Z6weJ3Aq75y6PC5GF1c3utWyO5dB2TOyiWyfNki6fTXIPHZuUsWTB4lXku3hxtbcmjzUhk/ZakEyyM5dGi/3A8KkOnjR8jibUdMpSknj114LYQNtnvXTsiCJZtk584NMm3Jctm0Zq0sWrJa1ixdLmP/GSJLthySY5uWyZJl22T50mly+lZEguSuzBk9Stbvvyj3b1+QY+d85cHNszJs8BA5cjlQrp/ZLYOHDJOjl6LnR84obgjFDYlR4ib40SN59OiheM2fJfMXzJYfm38p/cdNlqUz/pWff22jxnyZLFq4WJYsXSZeM+bIpj3nXxuDEvUtRB4+fCin962Vccs3yNbZk+SPNl1k0NiJMnXiJBno3kU8/hkuYydqz7tHV2ndoascPfvmLiX0SMvq0cPrMs5rhixdtli6dB8imzdtkaVzJku/fsPlxGsypBQ9VStY69Yj2bFhify7bJlMGjZaxg4bLN+2aClDh4+TpRv2y4mdi6V5kybSd8w0CXgYs4KNKG4IxQ2JUeLGbJw2rV8jh3xvyInD++Xs1TvaMb4lew8cEgzHBwYESGBgoATo/0H3Hr7xdsj/zAFZuu1g6FohPt575VbgvVCBePrwPjlx9rI8DA6W636n5eDxszTaEiQrVq2RM9dui7//TQm6GyRBQXfE9/x5uXmXdcl2O7XfW9bvOy6XL/jJ1au+sv/gIbl1544E3kUduy9HDuyVC/53Yly6KW4IxQ2JkeKGGzdu3J53o7ghFDeE4oYbN26v1UZxQyhuCMUNN27cXquN4oZQ3JAYJ27OnTsn58+/yYHCkd8ePHggBw4cYEFw42bZKG4IxQ2JceJm06ZNsmXLFrbQkdgQWD1t2jQWBDdulo3ihlDckDdmWCrI/6Ls3h+2LknQdT85evzpdUmCboucOClyO0DkgYOJMwF6zCNz1qsec/yoyJ37sdwSPAiQvXv2SOgadsF3Zd/ePXL7/pOpvfdu+sneQ8fk4YMg2b97h+zZt1/8/G8/3v8o4K74n7whQQH35ZGDKcH3dV+w+ftXjx6K/zF/uX//5U4fvnz+hPh4e8vuA8cj93tJIUFaFnslAHUh+J7mfZccPRf2Mw0nDu6V89fCZgmdOrRXzlx58ltod87fkJsX78iDwAeW+4TIvVv3Qj8/DLyvZRny+PubJ65J4K2YNVPrQeANrRM7xdvbR67d+e8rQl2/dFZ27Ngp+w4fl4chIXL68B455XcjtDxOHdonZy/felwegXeeTMm/7x8g/qdvPV1/kL7b9+Sh1rXg+w/lwd1HT5e9712KG0JxQ15PcWP7q8Ry77oM7fGrfN3yV9lx8KhMG9pZmn7bWg5ffmKUNk8T6eIhMk//321n1nSI2vMJU0M1TdgvjweJdP5eZJFPbFIyNuWCVZwn9pMvXb6SuesPycb5I8XFxUUmzt9uWJGbMsqjjTT//jdZtX6HjBnSX1p+9on0mrL+8RXOzdwmK3v6yIEZPnLupB2lF3hTdk7dG1puodbsfqCscZ0vB7fdeHnZfnRTern9JF09POSPX36T6WsP2K0z1nLZNGu0/PD1dzJk6ho5dXi9tPixjXit3iMn9q6WVs2bSO/h82Tfns3yc4vP5a9+EyXsp6oeyobfF8uu2Ydk54TdT4SwVpYdA7bLbRUKh7x2S+jvwoaE3Wdnt+WyecrpGFVLts0aI1+3ai8eHl2kk8couXI3akI07P178vmYzyrp16eLNPispcxdskD+bNVS2vUcJJs2b5S/fnSV3zv8LZeDgmTrjOHS6a+Jj5/FQc81smH4Ptk70Vv8bz653uEx3nLuWKBcWHdATh0MEFNFoi4u7uQto0ePprghFDck5oiby6f2hC5At3LDZpk5bZrsvxj1NTSunNwjI0aMCGXV9oOh3/kf2SqDB3tpb++B+O3fJGPGL5Btq+bLjEU7H5+3aZaiQmWl/u+9R2TVRu1x+omMHyuyQb/3PS6ydIXIabWLw0foNdWYbZ0hsmTrqzFAj+5ekw2LvGTq3OWyfsUi8Vq+Pfze+M0LMnFsWLnMWLQmTGwE+cngnkPl8r0Hcu/WORnSa6hcvPtAggLDfkbgxokdMmjAVLn/4L7cDfs1Uhk7sJ8c8H3yMwNnZu+Sk1v95fhcHzm766qc3HhO7l6+KXvG7ZRT3n5y+6SfHF56Sm4dPifbhu+WO/dEzs/ZI4c2XX15hXXPV8YMnBZmdK96Sz/P0U/2BQfKopmTQstl9OQZEvYLCg9k+rBh4rN7l0wYPUMWzv9X1h28GGpDZ/8zSDYc8JP7QfdlzrChsnr3edVrQRLmtAqSnZ475Pq5q6Hi5toRXzm92z/0et79tsmVizfk0OwjEuB7TbxHeOvn+3LL+4T4zDgZo8TNun+nyqaDt0PLa+LAv2Tn+XuRPnfHuoUyMvT9GyVHfa0erW0yauxM2bplk5y++UBWTxskvXsMkI3bfGT2pCnivfeQ9PzlK/mj+4zH4gYi5uLhG7J/0nbxO3xNjq8Pi8U7NGK7nD54XU4sOCjXL96WfaO95aT2jUKuX5OtnntU3NBzQyhuSAwSN9MHdZLOPXtLG7ffpHfPnrJ27jzZs2WNzJ49Vy5ej1wDe/vKOVm7dm0oB0+GDT357lolLb79Rtp07iHrVq6VaV7r5Yj3MpnutfnxeZtV1KzSjxvniXRsIzJ9lciccSID+oi4/iqyZpPIetUPY7qLDFXbuOOUHjtNBc+2V2OArh1ZJb//3lq6d+kof/zVW0b36y2XThyUeXNny8Y9h+VOwNNelEeB12XT+rBy2b7nkASHqRdp7fajuOp1Vq7bJF06tpYf9POibadCz7m8b51889238mvbjnLwWqDcO7NNPIdPfWpY5+ycXXJ0/RU5vdBblrVeKXtXnJaDE7bJpr7rZP7Py+TEprNyatsZ2dFrrWwdtVsunLglZ2fulkObr728wnroL33a/iGTZs+WYT27ybhFlocWcl/27NgcWi7rN28XcxRm//pp0rzxVzJj406ZO7i3fPlNK1m1fo+MG+QhzVu2lPGzVsikYX/r39/KgImLjV+zDhKfAdvl6ll/8e69XJb/tVHOHA8MFTc+nj5ybvdZObbptBwYtkk2DPSWY9svy7XNx1TcnIpR4maz1zj5o9tQfe8mi3v3IXIpnCHEq5cuSUDQk2G1U4d3G+/fOvG7+UQEr5gyXOZvMYYEb52V3n0Hy6Hje8W9VTNp12+iXA4Mlrtn9sqooXMs4ma7nN17XQ6NXyfL262S/ev8jO995MTmc1rvTsrJWbtkzV+bZN+S03Ln7CXZQnFDKG5ITBM3iyZ7yq6jJ2Xev2Pk6InDcn5RD+nfe6B4zZolF2/ckeOHDsqF63ckOOim+Ow7FNrQXTi+T45dfDKi5Xtkm/Tu3Vt69eol89aGeWZObZ4jPcctkcPb5kv3v3rI7Pk75Kj3Cpk2c+tT4mat2rwlY0U+/EIb7asi/wxWsaTtrNcIkZGj9Dp6m+0qfjp1EtnnK7Lh31cnbi4dXCnTFqyW/Rtny5Kth+TWtpGycPRA6TPsX1m7YbF49BouV4KexCPc9z8jg/r31rLpJaOmLQjz3FzeJx31uBPHfKT/X22kw4ApclLLr9/A4WFl671Quo6aLwc2zpAJ87fIwS2LZMqyHU+lA+Lm2KarcnzSWhn/+XwJuBIo2wZvlaCQB7J35GbZPmqvXLt6V84v3CurOq0R33NBctZr10sWN9fF4/c28s/YCTLZa4kEWOI3JDhApo8bFFpn+g7GEEyY52ZMnyGyffcuGdV3mBw+e0Hu3PGTOQMHyx9d+4n34RMyY4i7/Naht2w7dExG/91NjvjDIN8LFTf+F2/KsuaTZfGAvfIg8KEKyXtaFj6yZ/o+ObPvutzYc0rW/LFSjmz3l+tbYp642TJjjPzyR2+ZMGG87Dl5RYIC/OXwoRNy4/pl2XXwWKj4OHNsn5z0uyoLp0+XPWeejBltWPyv8f55yP5z1w0BeVdGDx8ix/wfSkjwAxnd6y9Zsue8CpIZMnfldpkzfKj4nLsnD87ukWGDZj0lbs4dvCm7es2Xf11XScD1h6HxSiem7ZGdk/bKkZXn5I7fNdnYcaXs0DK8d/EKxQ2huCExT9zMHeshG3z2yr9jBsmuPTvk9Pxu0qvTnzJ42nK5cGqv/PnTz9Jn0HCZNXWi/K9pU5m9YIkMcG8rHXoOF//AMIv18P5duXbtWii3jeGV22f2ybjxE2XGpFEyZfoMGT10sPTr00+WeZ98Stys3iyyTP+fMllk8nSR8Spo5swV6egq8vdUkQDthK9bKjKql8jgOSJbVegse0Xixm//Uhk7bZ5sWTpJZq3eIX5rPWXx6L7SvusA2emzRtx+bicnbz4JBg159ED8jXK5cSsgrAcd5C9TxoyWeTMny8jRk2SGGqr5sybJoNEzJPDOTbl57pCMHzdBpo8fKnM37pc1MwfJYu+Tz4qb9Zfl6JwdsksNzp5pe2XnqO1yYO4BWeE6WzZMOiT3Ah/I6eVHxafPWtnidULOLdonh1+muLl3UYb0HCX2BzmD5dYN/7A6c/2GESfzQGYMGyyTp04WT4+hsm7rNtm2c51MmTBL5nhpGc2bLSOGDpNp071k/vzZMqDP33I+UMLEzcDtcuX4Jdkxepvs99orS1sv1XLZL94DN8m2qbvl+rUH4rvxhBwYu1VW9d8tl7U8d8YwcbN64nhZtOVJ4NmySYOkq4rgKaM9pVGz5rJ0/Ubp88cP0qbrMJk3b6EcPPtk+Ckw4Obj9+/egzBxHRJwVv75u7cEqGjZMWuY/PTHQDl7wU92LPGSUeMmyT/d+sge3/sSdMJbBvSdauO5uSb7Jm2RfbMOyar2i2XbiN2yc4S3bBq5Tc4dvyM3D5yXI7P2yNK26+XSET/ZPojihlDckBgmbvZvXyMnz/vKru0b5cLFc3J15ywZPnSCHDp+VravXCQbt+2XrfMHSqs2nWXgP/3E07O/LNtzTnyWjJG9F8P74cMQ2b54nHTsOlDuPAqWzXNHyV+9RkugJepx8+wwz83hXSK+l7RBX6l/7xbp203k55a6f3+oHZS1Kmo6/ylyXi3l9pl63CuKubntd0S27z4gZ474yL7j5+X28Q2ybOpYmbZ4q1z1PyNz56+P1HUuHFwjHdq0l0NXg+XmmS3SsU1b2Xvuthzbv1VuPhTZu2qydHDvL/4PQ+TQ5nVyyu+OjbjZLcc2XZMru8/Krct35Piq43J5zwXZ3HOVzP9mkZzcfSX0hxjPzN8lyztvVGEVLBfm7X3JnptbsnHFJrkVHPlTrp3aLn/83kY2Hr4kp3atknYdOsmOU7ckOPiK/P1na/Fad1SCQ26Jp3trmbJsl3EWYm685YaWw/kdvnL74nXZN91H1nVaLYfWnJfLB/1CPWb+3kdlecdVcv54oNzaqeLGK2aJm+M+3rLnqN/jz0tnz5YTp05Lzy7t5J8BHjJr9nwZNbC3tP/dXcb8O0+OnL8VfvHf8ZONq8KWd9g0b6R0+qurdO8/VPz8r8jIHh1l2NQVob8bF3T5rGxYt+vxeYfHecv5g7fk4vazEnD1jhydt0e2eqyT7VOPyRUVMgF3QuT+hUuy9o8Vsn+lrwRf95dtg/dS3BCKGxKzxM0zkuTOBRk7YX7o374Ht0o/924yYEAvGTtmkvQePFTWLl0i/Xt1lb4DRsjFW4/+U4O+fpKIe7+nv1vlJTJskMiA4fLs9GG9ncevInNfkbixty2dNUN8TgVqYq9J3+7aO75574Xf88y0LbKi556nvkMcxNZBm2Tj4H3yjJ4Ivi+bWi+WfRtfxwWp78s6t0VyZOftSJ9xYMBq2Tj+RIzO1dLZM2X/8XMyd8Jw8Rg6SuZNnyh//tVJOqvgGzTKSw6du/lC7ru/v5bNhJMikZysdWnZTlnSYRtnSxGKGxLDxc3DQDmvPTMYyEeBvtL991bSccB48b96VqbNXiR3tBu8e/0i2XLg3H9uSP3PiqxYHTbV+/F3elmskXfWnh1W3bByqYquWzHHCF3185UbAQ9Cldfe7d7i+xLEzd0LV+X4qrPy6KnvroQOT12/ameNlAf35OSy43Lrxuv5K9x+W07JhUORNfbBcn7tCbl8JjBG5+mK1ius53TH94hMm79Cbt25JeuWzpcN23bKufOX5E7Qi3mWtw5flJOb/CJ9/LVdZ+Xszmsylp4bQnFDYrK4sW6BV0/L5PHjxef4pdfSKHLjxi16Ni7iRyhuSKwRN9y4ceMWmY3ihlDcEIobbty4vVYbxQ2huCEUN9y4cXutNoobQnFDKG64ceP2Wm0UN4TihsQYcbNjxw5/8wcvCSHkeeFUcEJxQ2KMuCGEkBcBxQ2huCEUN4QQihtCKG4IxQ0hJKaLGxcXl/cobgjFDXnR4uaM/h1CCCEvEhU3Rxo2bNikWbNmtVxdXYtA3LRv3z4JxQ2huCHRLm60cUmp5GrZsmWZpk2b1kXjU79+/a/r1av3rYXvCCHkOUEb8o22K181bty4YfPmzWuouHlb252MHh4eiSluCMUNiVZx4+npGV8bl+TayGSFmxiNTpMmTT5CA6TbZ4QQEh000k3blgYuLi7va0eqvIqb/NrupNV2JxHFDaG4IdGKtjfx0HNyd3dP17p167za6JRo0aJFRW2AqkHoNGvW7B1CCPkvoC3RdqW6UkXbmLKG1yYbvMbawUqIjhbbY0JxQ6IN9JjQuMB7owIngzY2OdCjUt7SHlVBQgiJJpyVAkoebWeyKKnRsUIHi+KGUNyQaB+aQuNiCJyk6EmpyEkDTw4hhEQnGIaCqFFSQNhgWJxDUoTihrwwgWN4cOIjwBhCB+PghBAS3aB9QVuDThWFDaG4IS9F5Jig0SGEkOjE2sZwKIpQ3BBCCCGEUNwQQgghhOKGEEIIIYTihhBCCCGE4oYQQgghhOKGEEIIIRQ3hBBCCCEUN4QQQgghFDeEEEIIIRQ3hBBCCCEUN4QQQgihuCGEEEIIobghhBBCCKG4IYQQQgihuCGEEEIIiQT/B2prLJ2gUT3fAAAAAElFTkSuQmCC"/>
					</table-wrap>
				</p>
				<p>Se prosigue el mismo procedimiento descrito para los fluidos utilizados anteriormente (n-pentano e isopentano): todos los datos se obtenido de las dos propiedades termodinámicas. Las cuatro primeras filas se han tomado para el ciclo teórico; el punto 1corresponde a baja presión con fase totalmente líquida; el punto 2s corresponde a la salida de la bomba en un proceso adiabático reversible (entropía constante). El punto 3 corresponde a la más alta presión en condición de vapor sobrecalentado para evitar daños a la salida de la turbina; la temperatura de ingreso a la turbina se ha previsto en 20°C sobre la condición de vapor saturado. El punto 4s corresponde a la salida de la turbina antes de su ingreso al condensador y, teóricamente, supone un proceso isoentrópico o adiabático reversible. En las últimas cuatro filas, los estados 1 y 3 coinciden con los valores teóricos de alta y baja presión. Considerando las irreversibilidades de los procesos tanto en la bomba como en la turbina, se han estimado las entalpías correspondientes con los rendimientos isoentrópicos según la secuencia detallada en el procedimiento 3.6. En el primer caso, se estima una potencia de 8,566 MW, mientras que en el segundo se consigue una potencia de 7,216 MW, lo que supone una diferencia de 1,273 KW entre ambas cifras.</p>
				<p>
					<fig id="f8">
						<label>Figura 8:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isobutano</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f9">
						<label>Figura 9:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isobutano. Detalle 2,2</title>
						</caption>
						<graphic 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RAsXJIABXJP+8KyG8SadDeSMZHurthtitbVDLIqe4X7uevOOMelOm0h9S1CT7Ve3LNAFIhdENvllIJCYy3f7xODT9J0eyt7Z7Wya7gjtn8sqrmME4B3YHXORzVpLlbW5UrpKL/AKvYQzeIdSJEFvBpMB/juCJpiPZFO0fix+lOj8KWUkizapJPqkwOQ14wZFPtGAEH5Zq7/ZSf8/V7/wB/2o/spP8An6vf+/7VBJdVQihVACgYAA4FLVH+yk/5+r3/AL/tR/ZSf8/V7/3/AGoAvUVR/spP+fq9/wC/7Uf2Un/P1e/9/wBqAL1FUf7KT/n6vf8Av+1H9lJ/z9Xv/f8AagC9RVH+yk/5+r3/AL/tR/ZSf8/V7/3/AGoAvUVR/spP+fq9/wC/7Uf2Un/P1e/9/wBqAL1FUf7KT/n6vf8Av+1H9lJ/z9Xv/f8AagC9RVH+yk/5+r3/AL/tR/ZSf8/V7/3/AGoAvUVR/spP+fq9/wC/7Uf2Un/P1e/9/wBqAL1FUf7KT/n6vf8Av+1H9lJ/z9Xv/f8AagC9WVaoqXWoBVCg3OTgdzGmTU/9lJ/z9Xv/AH/aqemgB70KZiBcdZs7v9WnrzQBeooooAKKKKAIHsrWSSWSS2gZ5U2SM0akuv8AdJxyPY02KNIdUs44kVI0glCogwFGY+AB0qzWZqN+2n6nYulpcXRdJUEdum5v4OfQD3JAoA36hubu3soGmup4oIl6vK4VR+JrHx4i1L7zW2jwnsv+kT/mcIp/76qa28LadDMtxcpJf3S9J71zKw/3QflX/gIFAEX/AAk/2w7dEsLnUc/8tseVB/38b73/AAENSf2XrOpc6nqgtIj/AMu+nDafxlb5j/wELW9RQBn6doOm6UxeztEWZvvTNl5W+rtlj+JrQoooAaEUOzhQGbAJ7nFIkSRs7IoBdtzH1OAP5AU+igAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKy7f/j7v/wDr4/8AaaVqVlWpY3WobgAftPGDnjy0xQBZooooAKKKZMjSQuiyPEzKQJExuX3GQRn6igCNL21kvJLRLiFrmMbniDjeo9SKZBNHcalZSwSLJE8EpV0OQwynINZN14fvry+LPqCxxLCYlmVcyuDtJDKRsydpywwSDjjFWdH02XThpFlNcl3toJQXjUIrfMnGMdOaAOjooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACsu3/4+7/8A6+P/AGmlalZFmhjuL9S7uftH3nxn/Vp6UAW6KKKACiiigAqAf8hi1/64y/zSp6r7VbWrMsoJWKYgkdOUoA1KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArLt/8Aj7v/APr4/wDaaVqVlWqql3qAVQoNzk4GOfLSgCzRRRQAUyaVYIXlYOVRSxCKWY/QDkn2FPooA5u58Ttaak25kltHhLJGsLCWNxtwrjJYH5snKjAx1qfSdcjurfR9Qu5I1Nxby7nUFUDbkHfkDI71srBElw06xRrOyhWlCgOR6E9cUGCIoqNFGUX7qlAQPoKALH261/5+YP8Av4KPt1r/AM/MH/fwVV+yW3/PtB/36X/Cq9+bWws3nNlFKQVVY1jUF2YhVGTwMkjmgDQ/tOyEwi+1Q7ypYDeOnT+tO+3Wv/PzB/38Fc/c6lDDog1GLR0l2syywZjVo2BKkZPDHcMDHXIrVS1gZFLWkKMQCVMakqfTpQBb+3Wv/PzB/wB/BSLqNm67ku7dlPcSA/1qt9ktv+faD/v0v+FH2S2/59oP+/a/4UAWvt1r/wA/MH/fwU2TU7KJQz3UIBYL98dScD9TUAtLYkD7NB/37X/CsvT9Qt9RE/k6UqukYlhV1jHnoSQpB/hyVPB6cUAbv261/wCfmD/v4KPt1r/z8wf9/BWRpM0OqWRuH0yK2/eMgVgj7tpxuBHBGc/lV37Jbf8APtB/36X/AAoAs/2jZ7yn2u33AZx5gzj86X7da/8APzB/38FVfslt/wA+0H/ftf8ACj7Jbf8APtB/36X/AAoAtfbrX/n5g/7+CmxanZTRh47uEqc4O8fSse6vbS11KK0OnI6tsEkyogWIuSqZB5OSD06UqTo2uNp7aRGqCIyi4/dkbc4GV6jJyB9DQBs/brX/AJ+YP+/gpG1GzTG67txk4GZF5P51W+yW3/PtB/36X/Cj7Jbf8+0H/ftf8KALX261/wCfmD/v4KPt1r/z8wf9/BVX7Jbf8+0H/fpf8KqajJBYQRtHp0dzNLII44URFLHBPU8DgE0AaY1OyaVoxdQ70AJG8dDnH8jTvt1r/wA/MH/fwVgXWowxWdjdWukJdQ3ZQLt8tGUtjAwep5OcdMGtY2ltn/j3g/79L/hQBZN/aAEm6gAH/TQULqFm6hluoCpGQRIOaq/ZLb/n2g/79r/hR9ktv+faD/v2v+FAFr7da/8APzB/38FNfU7JGRWuoQXbavzjk4J/kDVSaG0ggkmkt4AkaF2PlLwAMntWfa30V3p9xOmjok8GN1vIY1OCoYHd90Dac/gRQBu/brX/AJ+YP+/go+3Wv/PzB/38FZmmGDUdNgu206O3My7xG6ISB25AxyOfxqz9ktv+faD/AL9L/hQBZGo2bFgt3ASpwcSDg/5NL9utf+fmD/v4Kq/ZLb/n2g/79r/hR9ktv+faD/v0v+FADr7V4LW2LxSRyydlDjA9z7VS0ec3EdzI7bnMw3EevlpUUN9Zzaw9j/Z6qoLIs5RNruoBZcdeA3Xvg1Jpd+91cXdu2nGzFq4UkSIysxGcDb0IGCfqKANKiiigAooooAKKKKACoLy0jvrV7ebeEfHKNtZSDkEHsQQDU9FAFGLSLaK2igBmaOJ1kAeQnLqxbcfUljk+tXqKKACiiigABwc1n2Wi2unvI1u1wC56NKSFXnCDPRQWJA9a0KKAIra3jtLWK3hBEUSBEBOeAMVLRRQAUUUUAUbnSLa7voruQzCWPHCSEK2CSpZehKkkj0qeC0jgmklUu0kqors7ZJCggfzP51neKJNRi0YvpMjx3AlTJSEyEpnkYAJH+9tOPSsXXpnu/B2ivrMckBl1C1FylyQhx5mDuxgDI57fQUAdlRiuD8OXmvaEl19u0y9uLVZXe3hgTJ2Gd97NkZLgFSFzgr05zVGXStZm8NRKllcLcwKrwxShvvy3e87sc/Kirn0BNAHpVVr/AE+LUrcRTNMm1g6vDIUdG6ZBHTgkfjXA6x4j1/T7GL7TdXNtdLaF2HkxnfcedtcEEcR7cbCOoPUnitDxTp3ibVtTtI7QQ2LKt0kdxA7SDYUGA5IGxmxjIzjnFAHWR6ZbxfZgofbanMKlshPk2YH4Z/Ek1brivDX2VfF0QtbNrBzoiedaMTuiYS4wwPsOD3HPeu1oAKKKKAGuiyxtHIoZHUqynuDwRWfBoNpb2c1qr3LRzKyyF5izOCoXkn0UAD0rSooAQAKAAMADAFLRRQAUUUUAUP7GtRqMl6rTrNJnhZTtUnGWUdASFAJ/xq1b20dqsgiBAkkaVsnOWY5NS0UAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFI1tBdjyrmGOaM87JFDDI6cGiigBaKKKAENla3LLLcW0MskRzG7oGKH2J6UtFFACfZoFY3Cwxid/laQKNzAdAT1IpaKKACiiigAooooAKKKKACiiigAooooAKKKKAP/Z"/>
					</fig>
				</p>
				<p>
					<fig id="f10">
						<label>Figura 10:</label>
						<caption>
							<title>Determinación de la potencia teórica y real con isobutano. Detalle 3,3</title>
						</caption>
						<graphic 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					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f8">Fig. 8</xref> se observa el ciclo teórico (Color rojo) y real (Azul) con el isopentano como fluido. La <xref ref-type="fig" rid="f9">Fig. 9</xref> muestra el salto entálpico entre 1 y 2, así como la leve variación de entropía, al pasar por la bomba; esto se refleja en un bajo o mínimo consumo energético con calentamientos mínimos en la bomba que se prevén en condiciones de diseño reales y óptimas. La <xref ref-type="fig" rid="f4">Fig. 4</xref>c confirma que el proceso real de la turbina termina en la región de vapor sobrecalentado y a baja presión. La primera condición garantiza una operación de turbina en ausencia de cavitación, pues no hay posibilidades de presencia de fases liquidas que implosionen o erosionen los alabes del rotor de la turbina.</p>
				<p>Por otro lado, se presenta en forma gráfica el comportamiento de la variable, con una presentación general del mismo (<xref ref-type="fig" rid="f8">Fig. 8</xref>); detalle del momento inicial (1,1) y del momento en que se produce inflexión en la curva (2,2) (<xref ref-type="fig" rid="f9">Fig. 9</xref>); y detalle del momento final (3,3) con inflexión en la curva (2,2) (<xref ref-type="fig" rid="f10">Fig. 10</xref>), que se alcanza cuando la temperatura empieza a caer desde el máximo alcanzado en 105,5°.</p>
			</sec>
		</sec>
		<sec sec-type="discussion">
			<title>DISCUSIÓN</title>
			<p><bold>Los resultados en una perspectiva teórica</bold></p>
			<p>Conforme se señala en la teoría general de recursos geotérmicos para aprovechamiento geotérmico, en zonas próximas a volcanes, una determinada cantidad de magma arrojado a superficie, implica un volumen hasta 10 veces mayor que permanece en el subsuelo [13] Franco y Vaccaro, 2020). Estos recursos proveen una alta posibilidad de diseñar y dimensionar centrales geotérmicas de media entalpía eficaces, aunque los valores encontrados no se correspondan con los valores esperados. La discrepancia de casi un 20% menor que lo esperado también se observó en Franco y Vaccaro [13], que trabajaron una central de solo ocho MW, e incluso en Trujillo y Pérez [8], salvando las diferencias de potencia esperada para cada caso. Eso sugiere que los resultados encontrados se ubican en una línea de hallazgos extendida que identifica una discrepancia de una quinta parte entre el valor esperado y el valor efectivo. Explicando por qué no se llegó a la potencia estimada (10MW) y logrando alcanzar los 8MW estando en condiciones de estudio similares considerando que se tomó 10MW de potencia como objetivo al tomar de referencia el estudio realizado en las demás zonas geotermales de la zona por el INGEMMET[21] como la zona Jesús María en la cual se realizó una estimación de potencial geotérmico en base a un solo pozo usando así este como referencia de una primera estimación del posible potencial de generación (10MW) de la zona Ubinas en la cual no se realizo una estimación. </p>
			<p><bold>Los resultados en una perspectiva de los antecedentes</bold></p>
			<p>Tres líneas de análisis se examinan al amparo de los resultados encontrados: primero, diferencias entre valor hipotético (o potencia hipotética, Ph) y valores estimados (potencia teórica, Pt) para cada fluido; segundo, diferencias entre valor hipotético (Ph) y valores obtenidos (Pr) para cada fluido; y diferencias entre valores estimados (potencia teórica, Pt) y valores obtenidos (Pr) para cada fluido utilizado. </p>
			<p>
				<table-wrap id="t6">
					<label>Tabla 6:</label>
					<caption>
						<title>Resumen de estimaciones y medidas considerando fluidos y diferencias</title>
					</caption>
					<graphic 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"/>
				</table-wrap>
			</p>
			<p>Dos hallazgos importantes se derivan de estos valores: primero, tanto los valores calculados como los valores obtenidos para cada fluido analizado son menores que el valor hipotético; y segundo, el isobutano se impone como el fluido que alcanzó mayores valores tanto para la potencia teórica como para la potencia efectiva, aun cuando no haya alcanzado las cifras esperadas (potencia hipotética), estos resultados son también representado a pesar de la diferencia de escala en una línea reconocida también en Trujillo y Pérez [8].</p>
			<p>Sin embargo, los valores calculados y obtenidos con el isobutano se encuentran más cerca de los 8 MW, que se corresponden con la pretensión y hallazgos de Gamarra [6] o Bulnes [7] que, de los 10 MW que se habían considerado inicialmente. Estas discrepancias pueden explicarse a partir de las condiciones meteorológicas que caracterizan la zona (altura sobre el nivel del mar y bajas temperaturas ambientales), que también fueron responsables de las diferencias reconocidas por Trujillo y Pérez [8] en el dimensionamiento de una central que aspiraba a 100 MW, donde obtuvieron potencias menores que las esperadas, también en proporciones aproximadas al 20% considerando la escalabilidad con nuestro estudio al trabajar con algunos de los mismos fluidos de trabajo y estar en la misma región el estudio de Trujillo y Pérez [8] muestra por proporcionilanidad que la potencia obtenida (8MW) y el 20% aproximadamente de variación entre la potencia estimada y la alcanzada no es un caso aislado ya que se ve una tendencia a la variación de un quinto entre la potencia esperada y la potencia real en condiciones parecidas de estudio.</p>
			<p>Por otro lado, dados los datos utilizados como insumo y el caudal de fluido de trabajo que corresponde al entorno se recolectaron utilizando evidencia empírica así como datos en base a recomendaciones de estudios hechos en campos de estudio similares al no haberse realizado un estudio más exhaustivo en la zona geotermal Seleccionada (Ubinas) por el INGEMMET [21], los resultados se distancian de los hallazgos de Trujillo y Pérez [8] en el ámbito nacional, o Predovan y Blecich [14], en el ámbito internacional, que dimensionaron centrales de mayor balance masa-energía y, por lo tanto, de mucho mayor potencia esperada.</p>
			<p>En contraste, al analizar la diferencia entre potencia requerida (10 MW) y potencia estimada, entre los tres fluidos de prueba, el n-pentano registra la mayor diferencia (2,331MW). Y al analizar la diferencia entre potencia requerida (10 MW) y potencia obtenida (8,566 MW). </p>
			<p>En ese sentido, este resultado se corresponde con lo encontrado por Herianto y Rini Ratnaningsih [15], en tanto reconocen que el n-pentano constituye un fluido que se ajusta mejor a su uso en centrales eléctricas de pequeña escala.</p>
			<p><bold>Limitaciones del estudio</bold></p>
			<p>La mayor debilidad de este estudio radica en las dificultades de hecho para acceder al terreno en repetidas ocasiones y efectuar suficiente número de mediciones que permitan reducir de forma sensible el error de muestreo inherente a la recolección de muestras [21], especialmente cuando se trata de determinar los valores iniciales para el dimensionamiento de la central haciendo que las muestras solo puedan servir de punto de partida teniendo que apoyarnos en las propiedades y evidencia empírica de estudios con parámetros similares así como propiedades respectivas de la rama de estudio. Una segunda limitación, también vinculada a la poca practicidad de efectuar en el sitio observaciones experimentales del funcionamiento de la central, limita la identificación de elementos o factores de hecho que contribuye a la reducción de los valores de potencia, en relación con los valores esperados. Una tercera limitación es que no existen modelos experimentales de centrales geotérmicas que se hayan llevado a la práctica, con las que se posible evaluar su eficacia en condiciones reales o de campo. Esta limitación puede seguir siendo óbice para que esta línea de investigación y propuesta de intervención social se desarrolle eficazmente.</p>
			<p><bold>Relevancia de la investigación en relación con el contexto científico social</bold></p>
			<p>Las contribuciones que supone la culminación de este estudio superan sus solas pretensiones mecánico - energéticas, que constituyen su punto de partida y la premisa fundamental de su desarrollo, sino que se constituyen por sí mismas en alcances que abren posibilidades de impactar positivamente en aspectos del comportamiento social de las poblaciones con carencias de servicios. Ese reconocimiento abre espacio para aproximarse a estos escenarios sobre la base de la posibilidad de incrementar también la reflexión a esta perspectiva de valoración de los hallazgos efectuados. Así, un hallazgo relevante radica en la posibilidad de dimensionar una central de generación de energía con altísimas perspectivas de sostenibilidad debido a la casi nula probabilidad de agotamiento del recurso, amparándose en la teoría de las energías limpias. Esta posibilidad es válida incluso considerando una perspectiva de largo plazo dado que una planta de generación geotérmica de 8MW si bien esta potencia es suficiente para cubrir la demanda de las comunidades en la zona estudiada (Ubinas) también deja plazo a poder ampliar el estudio y la potencia utilizando más pozos y/o otros métodos de ciclo binario como regenerativo ,ciclo mixto o doble ciclo binario así como los demás estudios que continúan para la realización de la planta geotérmica es decir todo el estudio de factibilidad , lo que responde a un escenario que demanda insistentemente el viraje hacia las energías renovables, como exponen Başoğul et al. [16], Bret-Rouzaut [17] o Zapata [18], entre otros.</p>
		</sec>
		<sec sec-type="conclusions">
			<title>CONCLUSIONES</title>
			<p>Como conclusión general del estudio, se encontró que, el mejor resultado se obtuvo cuando se usó como fluido el isobutano, que para efectos de cálculo arroja una potencia de 8,566 MW y una potencia efectiva de 7,281 MW.</p>
			<p>En una fuente geotermal de Ciclo Binario de Media Entalpia en la zona de Ubinas, Moquegua, al usar n-pentano en una central geotérmica se alcanzó una potencia estimada de 7,669 MW y una potencia efectiva de 6,519 MW. Esto supone una diferencia de 1,15 MW entre ambas estimaciones (teórica y real), y una diferencia de 3,481 MW por debajo de los 10 MW que se habían considerado como requerimiento.</p>
			<p>En una fuente geotermal de Ciclo Binario de Media Entalpia en la zona de Ubinas, Moquegua, al usar isopentano en una central geotérmica se alcanzó una potencia estimada de 7,787 MW y una potencia efectiva de 6,619 MW, con el uso de isopentano. Esto supone una diferencia de 1,168 MW entre ambas estimaciones (teórica y real), y una diferencia de 3,381 MW por debajo de los 10 MW que se habían considerado como requerimiento.</p>
			<p>En una fuente geotermal de Ciclo Binario de Media Entalpia en la zona de Ubinas, Moquegua, al usar isobutano en una central geotérmica se alcanzó una potencia estimada de 8,489 MW y una potencia efectiva de 7,216 MW. Esto supone una diferencia de 1,273 MW entre ambas estimaciones (teórica y real), y una diferencia de 2,719 MW por debajo de los 10 MW que se habían considerado como requerimiento.</p>
			<p>Una central geotérmica con un potencial de 8 MW da paso a nuevos estudios que lleven a su creación tales como su distribución y factibilidad económica cabe recalcar que se puede aumentar la potencia de dicha central utilizando como central piloto el estudio realizado a pesar de que esta abastece la demanda de la zona.</p>
		</sec>
	</body>
	<back>
		<ref-list>
			<title>REFERENCIAS BIBLIOGRÁFICAS</title>
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		<app-group><bold>ANEXOS</bold> / <bold>Anexo 1:</bold> Mapa situacional de la Zona Ubinas (INDECI 2023) / <bold>Anexo 2:</bold> Mapa geotérmico de la región Moquegua, donde se muestra el potencial geotérmico de cada zona geotérmica (INGEMMET, Boletín Serie C: Geodinámica e Ingeniería Geológica N° 58). [21]</app-group>
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