{"id":26354,"date":"2021-05-06T06:37:09","date_gmt":"2021-05-06T05:37:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26354"},"modified":"2021-05-06T07:53:02","modified_gmt":"2021-05-06T06:53:02","slug":"el-principio-holografico-de-gerard-%c2%b4t-hooft-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/05\/06\/el-principio-holografico-de-gerard-%c2%b4t-hooft-2\/","title":{"rendered":"El Principio Hologr\u00e1fico de Gerard \u00b4t Hooft"},"content":{"rendered":"<p style=\"text-align: justify;\">El Principio Hologr\u00e1fico y la Teor\u00eda M<\/p>\n<blockquote><p>A ellos, les digo, la verdad no ser\u00eda literalmente nada m\u00e1s que las sombras de las im\u00e1genes.<\/p>\n<p>&nbsp;<\/p>\n<p>Plat\u00f3n, La Rep\u00fablica (Libro VII)<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>La Holograf\u00eda<\/strong><strong>\u00a0a trav\u00e9s de las eras<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.p57QOgVozWZLILDjoR7VngDFE8?w=182&amp;h=292&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de Los di\u00e1logos de Plat\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/77\/Virgil_1501_Aldus_Manutius.jpg\/386px-Virgil_1501_Aldus_Manutius.jpg\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El presente art\u00edculo aborda los\u00a0<strong>di\u00e1logos plat\u00f3nicos<\/strong>, obra constituida por un\u00a0<a title=\"Epistolario\" href=\"https:\/\/es.wikipedia.org\/wiki\/Epistolario\">epistolario<\/a>\u00a0y un conjunto de\u00a0<a title=\"Di\u00e1logo (g\u00e9nero literario)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Di%C3%A1logo_(g%C3%A9nero_literario)\">di\u00e1logos<\/a>, obras destinadas a la publicaci\u00f3n que se han conservado en su totalidad y que son el legado literario y filos\u00f3fico de su\u00a0<a title=\"Plat\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Plat%C3%B3n\">autor<\/a>. Se editaron y se agruparon con diferentes criterios a lo largo de la historia de la transmisi\u00f3n del texto, de modo que ha sido discutido tanto el canon del\u00a0<em>Corpus Platonicum<\/em>\u00a0como el orden cronol\u00f3gico de producci\u00f3n de los di\u00e1logos considerados aut\u00e9nticos.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Plat\u00f3n, el gran fil\u00f3sofo Griego, escribi\u00f3 una serie de \u201cDi\u00e1logos\u201d en los que resumi\u00f3 muchas de las cosas que hab\u00eda aprendido de su maestro, el fil\u00f3sofo S\u00f3crates. Uno de los m\u00e1s famosos de estos Di\u00e1logos es la \u201cAlegor\u00eda de la Caverna\u201d. En esta alegor\u00eda, la gente est\u00e1 encadenada en una caverna por lo que solo pueden ver las sombras que se proyectan en los muros de la caverna por el fuego. Para esta gente, las sombras representan la totalidad de su existencia \u2013 para ellos es imposible imaginar una realidad que consista en otra cosa que no sean difusas sombras en el muro.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, algunos prisioneros podr\u00edan escapar de la cueva; salir a la luz del sol y contemplar la verdadera realidad. Cuando intentaran volver a la caverna y contar la verdad a los otros cautivos, ser\u00edan tachados de locos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.dXvOeqRkHZASYZTrQRjD_gHaFj?w=240&amp;h=180&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de platon en su tiempo\" \/><\/p>\n<p style=\"text-align: justify;\">Por supuesto, para Plat\u00f3n esta historia solo simbolizaba la lucha de la humanidad por alcanzar la luz y el conocimiento a trav\u00e9s del razonamiento y la mentalidad abierta. Inicialmente todos nosotros somos prisioneros y el mundo tangible es nuestra caverna. As\u00ed como algunos prisioneros pueden escapar a la luz del sol, alguna gente puede acumular conocimiento y ascender en la luz de la verdadera realidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Lo que es igualmente interesante es la interpretaci\u00f3n literal del cuento de Plat\u00f3n: La idea de que la realidad podr\u00eda ser representada completamente como \u201csombras\u201d en los muros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.ikwilmobielwerken.nl\/wp-content\/uploads\/2019\/08\/WP-6-IT-Trends-Highlight-foto.jpg\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\">El Principio Hologr\u00e1fico y la F\u00edsica Moderna<\/p>\n<p style=\"text-align: justify;\">Nota del transcriptor para conocer al personaje.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.hRWLtr4Kcx8cfkx2yWYfIAHaHa?w=172&amp;h=180&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de Gerard \u00b4t Hooft\" \/><\/p>\n<p style=\"text-align: justify;\">Gerard \u00b4t Hooft, gan\u00f3 el premio Nobel de F\u00edsica en 1999 como consecuencia de sus fascinantes y creativos trabajos en la b\u00fasqueda de la estructura b\u00e1sica de la materia. De su brillantez, todos conocen y, cuando lanza una idea encima de la mesa de la F\u00edsica, todos prestan atenci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Y, desde luego, el Principio Hologr\u00e1fico que \u00e9l nos plante\u00f3, no ha ca\u00eddo en saco roto y son muchos los que est\u00e1n buceando en lo que pudiera existir detr\u00e1s de tan brillante idea.)<\/p>\n<p style=\"text-align: justify;\">En 1993 el famoso f\u00edsico te\u00f3rico\u00a0holand\u00e9s G. &#8216;t Hooft present\u00f3 una audaz propuesta que recuerda a la Alegor\u00eda de la Caverna de Plat\u00f3n. Esta propuesta, que es conocida como Principio Hologr\u00e1fico, consta de dos afirmaciones b\u00e1sicas:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Principio hologr\u00e1fico de Gerard \u00b4t Hooft\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Este principio compara el Universo con un Holograma<\/p>\n<p style=\"text-align: justify;\"><strong>Afirmaci\u00f3n 1:<\/strong>\u00a0La primera afirmaci\u00f3n del Principio Hologr\u00e1fico es que toda la informaci\u00f3n contenida en alguna regi\u00f3n del espacio puede ser representada como un \u201cHolograma\u201d \u2013 una teor\u00eda que \u201cvive\u201d en los l\u00edmites de esta regi\u00f3n. Por ejemplo, si la regi\u00f3n del espacio en cuesti\u00f3n es la sala de t\u00e9 del Departamento de Matem\u00e1ticas Aplicadas y F\u00edsica Te\u00f3rica, entonces el principio hologr\u00e1fico afirma que toda la f\u00edsica que tiene lugar en la sala puede ser representada por una teor\u00eda que est\u00e1 definida en los muros de la sala.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.stack.imgur.com\/TadLW.png\" alt=\"Ver las im\u00e1genes de origen\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Afirmaci\u00f3n 2:<\/strong>\u00a0La segunda afirmaci\u00f3n del Principio Hologr\u00e1fico es que la teor\u00eda en los l\u00edmites de la regi\u00f3n del espacio en cuesti\u00f3n deber\u00eda contener como mucho un grado m\u00e1s de libertad por \u00e1rea de Planck.<\/p>\n<p style=\"text-align: justify;\">Un \u00e1rea de Planck es el \u00e1rea encerrada por un peque\u00f1o cuadrado que tiene una longitud de lado igual a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, una unidad b\u00e1sica de longitud que normalmente se denota como L<sub>p<\/sub>\u00a0la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> es una unidad fundamental de medida, ya que es el par\u00e1metro con las dimensiones de longitud que puede ser construido a partir de las constantes b\u00e1sicas G (constante de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> para la fuerza de las interacciones gravitatorias), h (<a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> para la mec\u00e1nica cu\u00e1ntica), y c (la velocidad de la luz).Un r\u00e1pido c\u00e1lculo revela que L<sub>p<\/sub>\u00a0es efectivamente muy peque\u00f1o:<\/p>\n<p style=\"text-align: justify;\">L<sub>p<\/sub>\u00a0= 1,6 x 10<sup>-33<\/sup>\u00a0cent\u00edmetros<\/p>\n<p style=\"text-align: justify;\">Para mucha gente, el Principio Hologr\u00e1fico resulta extra\u00f1o y en contra de la intuici\u00f3n: \u00bfC\u00f3mo podr\u00eda toda la f\u00edsica que tiene lugar en una habitaci\u00f3n ser equivalente a alguna f\u00edsica definida en los muros de la habitaci\u00f3n?. \u00bfPodr\u00eda, en realidad, toda la informaci\u00f3n contenida en tu cuerpo estar representada por tu \u201csombra\u201d? .<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfEl ni\u00f1o refleja su sombra, o la sombra se refleja a s\u00ed misma?<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.2pvZV20l2ZY0YT6fCjFxngHaFj?w=264&amp;h=198&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de \u00bfEl hombre refleja su sombra, o la sombra se refleja a s\u00ed misma?\" \/><\/p>\n<p style=\"text-align: justify;\">De hecho, el modo en que el Principio Hologr\u00e1fico aparece en la Teor\u00eda M es mucho m\u00e1s delicado. En la Teor\u00eda M nosotros somos las sombras del muro. La \u201chabitaci\u00f3n\u201d es algo mayor, un espacio-tiempo de cinco dimensiones y nuestro mundo de cuatro dimensiones es solo el l\u00edmite de este espacio mayor. Si intentamos movernos fuera del muro, nos estamos moviendo en una dimensi\u00f3n extra del espacio \u2013 una quinta dimensi\u00f3n. De hecho, la gente ha estado recientemente intentando pensar formas en las que podr\u00edamos \u201cprobar\u201d experimentalmente esta quinta dimensi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">En el coraz\u00f3n de muchas de estas excitantes ideas hay una versi\u00f3n del Principio Hologr\u00e1fico conocido como correspondencia adS\/CFT.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfEres T\u00da un holograma?. La Teor\u00eda M y la correspondencia adS\/CFT<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.bing.com\/th\/id\/OGC.18b7168dc4480cd05a0ceb78f944d688?pid=1.7&amp;rurl=https%3a%2f%2fcdn-images-1.medium.com%2fmax%2f800%2f1*xaLKy0NZUySkfTXs9lOEUQ.gif&amp;ehk=%2fxS6mpIDFWZt5FG7cBaGK4WdnQ2slZCYYZ7SKfCHDqY%3d\" alt=\"Resultado de imagen de Eres T\u00da un holograma?. La Teor\u00eda M y la correspondencia adS\/CFT\" \/><img decoding=\"async\" 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+ankxGa9T02TT5Yisq2KVqPv9PuRKVitQb8O+x6Op8Mik7qQR7yFfjGMBjM4op53WOGKSWRvopEjO5+CqN8vanY7tXbKbae1dW6NdeOvt578EpD\/wCHOxWZ9Qbc\/jO6r\/yfTbI13VIU5+JKkMkx2\/tSmMfuOWsHYns3CN5fbbLH\/SzLGn3LCoP+LLYwZJ+kJvEPMM+hWY7AEn0A3P7s9cj0Xs5WA7rSqfhHWZDO3L3zE5MZoICVgjhhXkQII44x0\/qrln8a3258kPIItO1Sb+ho25P\/AGcErfwXJidnO0sg3XS7YHXd04B\/jIz1BrLtvvLJ683bb+Oai6ny3Pqcl\/H\/AHJ5\/p53\/wAk+0\/MNSVCOoksVlI+4vmS9ktfP0lppy38duD\/ALrHPRZNmMbbDxRqeQHUcs0MV2357dOXMnfyGc+Cv7c85cRX7Ga7YlSBJtNEjhzs9rYKiqWd2YKQAACTz8vhvP1XR7ckVPTqE9JdKohmi4pHSS5ZfYS3J14d+JtgFBPhUAeRJ7Ij2IeycvarBC6kw2PdRk7imre7kZPU7DonOpdSNweoJB+47YjDEk3cT\/ya1HcDv6O+4HOV9tydv1MN2cvIzq1rTwyEhgZn6g7fqZ1cinmN9ifP09+argBk7zntLHHIfi6An9++S+CrnyS5QaDfYxqk1FmduFVFlAd\/7+2ajpF\/ls1U9eluv5fFsv3LRsG80dZBsTvuh3GRriKk86j6Ikfh\/sseIfuIyNsEQlF9qY6TqgBYV+JeLh4o5InG+wO3hY+ozU9DUY\/p1Zxy35RsRsPeBlgUUwXV4V\/RyV515DluWhb3\/WX9mRqTOt2KISOon7yuOFmXxTI0a9PeRma1dLEF45Y+To6n+upX+OY5ZULt02a8T2JWSRu62kbvFDSAqDs+46kZ9gsd\/wC1pYr1ZWSvJIrGIRtxREMd2h4W5gHzyIrMZaLW0+wtHh72CS3M0A4SJokcOqjdW2fbYg\/SORJac6IsycMsDAkSREkABuE8asAw58uYH34EbGM6Ch2S1rUadK3Xl01fb+\/FCtYv14LdtoZDEywRSsCTuCMCgAJIABJJAAHUk+mem6p2WoDQqGmqmmwajpDaPJqNiKWvLfI1Fyts3IowJAkLPHwFj0B6Z5x7NeSI2vZ7CwRy90Z+7cRLKOfB3m3CG+\/N3+V+8tHa8Zp2Ne0SJu8lZ\/0ndynqSdt9j6b+WB6THoejacumwR9n9QsiHtXqtV478Naa5diraa\/DLAGSNGjBHeKh3BIIBO+2c320pywxaBbf2NvaobSCaPSzo96fuZAC1ykPBy32RlHMfDKCV+0s01eKdtXksxqliukptNMqIvhkjVt22AHIjyHuzbq2n9pY7tyHURbt2qcMElqXjmtiGKaJZ045eew2IPXAp8Zv9jvd2ZvZbHcqoYyd1J3YUgMCW2222IPXz9+a5IpoW4JY3jfhVuGRSrcLAMp2bnsQQRgYYxjAYxjAYxjAYxjAYxjAZZ6bomo6qIDUEJE2oVtMXvJQm1mxHJLEGB57MEfY+7386zLrs3rR0XU6ViV5zQS1BYuV4Qj9+ISSnglPBxDc7HltuefPAjNo2pLLokHdo02tJFJp6K44pUmnatGTvttxEHbfMZdJ1FJJlhgmswoLciWa0Ur15oKrmOWeKTh2MYPU\/t23yy0fXHg7SaJquoTPPBUtQRFnUDuaY3iAjjTkoQHdVUbDblk+LW9N03s\/q\/Zh3vzSWHuNLaqTxmqtqKVRCtYcXOBwu8hIBO42Hh5hy1WneuyiClWsWpyrOIqsUk0pVRuTwRgtsPPlk2xomqVKL3rMLQiG4tGzXnSSK1Xkkh7+JpYpACFccXAf6p++xpz9k9J7Sd+\/t93RqjK8Ko0RmmlCKwWXYohQNvvttuAOu\/Odqmr0rGldqrC3p7c\/aHVdKEa6gIVvJHQieWWeSKAmNULOEiAPRT6YHGbYybTuwVBKJNNoXC5UhrotEx7AjZO4mjHPz3ByV8s0\/wD1f0P\/AFdR\/wDF4FRscZdx3tAuk172mV6CvsIbul+1F67+ssNiaQOn6wGzeYJ24WhahplvTni73u5K86tJUt127ytajB2LRSD0+sDsR0IBwIOMmUdM1XU5RDp9OxZk32IgjZgv9pvoj7znYad\/JvqUvA+q3IKiHYmGuBZsbehIIiH+ufhk60tfqsOTMR7cIM6bs7W1K\/HLpr6bct6Racu8kEZ3pWVXhFqCSTZOIcg68XiXl1UMno2m9kOy2mlGjoJYmUH9NqB9pfiHMERkCEH+5l2SSFX6oACqOSqOuwA5fuzXTh2n\/lKqcsQ81g\/k31BZG+UNRqxRht1FRXsPLGejKTwqN+vM50VTsV2WpEF6styReHx3pWK77b\/0UXCv7Sc6UjDDmvvVf3cs0141K+0JyTKPBFDVTu6sMVePpwVYkgXl6iIDM0Q8Snbo2+TIa5c9OuT1onh325529606hyImXPyRlCRserD9+2QLFiKBGeZwiDzPMn3AeudJerCNZHI5Dn8d\/LPP9XSzK8jvueEEqo+ioA2HI8v35kz8yMdevbfxODbk2\/xot6+wPDXgHMqoaU7nnv0QZTy6\/qrbFphv3e4HBGo8BII2I39\/3Z8liYE7AkCZOnMcgBzLEL6+uV8oEYJ4lHdzNuDIfotv5RAe\/PN\/lWvPcvUy\/jox16WMev2wR3jRuPD5IBwsPCdwfP8AjlrW1aCbYb8LH6rdPuOcc7d3xjiBWNihP84\/onPIg7+XIjNiTlSSXXiBPFzIIZNiTuwB6eL6Xrmmma0PHvj8Z1L0BbHFHH\/VZ1PwPiGTq7CrHHdbb2iQE6cjAHgUcjbIPpzEfv3P1RvzeiTRzQ2p7yv7BTePvGV+H2mcglKkTDqzDm5B5KN+pG9q142pXmljTifYbKzqiKoCqiKp2CgAADNdbxdRMaZN6gncHiJJJJPXck89\/XMbAAlk9GIYf3hxZt7xG\/zUfP3yf\/FiZkIiJhjPFEoPOT6pK\/rZYhpWyL1zTOpaGs3XhWSP\/Vcv\/wB7JrmE\/wDR0HLyeUf97NRMBrsWgPgsc9pnH9JGf1lP6ow4pZR5\/tyPcXnEx5l68DH4qvdH\/s5YuakrFIobLv8Aq13Ex3\/srGTm6TRrksFSQ1btdAk8Ze97LXQcL7jczSKfP9XEzCVXNKpY2F\/0lSyo97Ivej+GVrP3UsEy9Y5EcbeqENnVR6XQjs1xP2g0teJyjx14bduVeNShB7lO7\/xZXml2djTZTqWpMnXurNDT4mI6gI3fS\/uGYskLq+lJN\/Nr8xUcoLblQPRJNxtkmGI\/K01eFHkDy2q6rErSMyurpsqoCT+zLO7fFSaZq\/ZzT4e8jik765FZvyAyRK5O9pzAev8AohmM\/aHX3vQRpqM8VaRqjGKkUqwlZFQlTHVCLtz6bZSk3R9lu1MGm0bs+n+yRDUQ8T6jYr0jvwKfEtp1IB4eXr5D13pp1GtJKJta05O7muR8FOOxekKmeJuFgqJHy6fTPX9lHNYuzVNTgns2JUgtV2RJZZHVeFpY91DEjzydDDYsXDXqRNNZs3GEEMZ2eSSWuJQBv5bjAq9Wr1a1+xHUaR6pKvC0yCNyrAE7oCdhvvtz6bZ2mgdr9G0zSez1aa1fjl0s32s1q+n0pltixM8gRbc7d6m4PCSoHX785vtZQTTdUirLKJT8nadLJKhJSSV4FZmQ\/q79MoMDuh2o0b5EMHFfWUdn59DTRlQHTO+edpFvmQyfSAIP9HvxDrtli3bDsql9L8b6o72e0tDXbcb1olEEcNKauYYyJfEwLA7kAfs8XF9naFfU9Y0+pZLezHv7FkISGeCpBJakRSOYLBCoPvyyTs7ptvS62qpqgqzahdSpTpTUpVjeZ5NpFgkSSSVo4gRxN3R5nbryIWlXtbQkpQ17d7VoL0mi2dPn1WFTLchc6obyqjGUOVddkbxjbYeXS3r9uOy8eq6jqDPqwjn1KGyY3h4+\/gTTFpfQWdYg\/FxcRKvuNttso6fZGpRbUruqT19RrUNKvagKlI6hX76WB4Y1jlknrxsF\/SbnhO\/L35r7Qdn9HqU9dkoxyRvpd\/R5Q0kzSF6er0hYSFt\/DvEwIBCgkNz9cCz0zX4tV1LQNNM840GDspDo+tRWp1rQRpHDtYnj4m233CkH6R228thxWu6nJrGranqL8hZsO0S89khXwRIAfIKABldvgnA+YxjAYxjAYxjAYxjAYxjAYxjA+7583xjAZ9392fM+gb7Dnz5Db1wPmM7HROwGu6n3U13bTaj7MrWkPtMi7b\/o6\/JufqxH356Lo\/ZTs5oxjetUE1lSD7Vd4ZZ9x5opHAv3Lv78vx4L3Qm8Q8t0jsX2l1bu5VripVbYixf4okZfWNNjI3u2Xb3+no+j9jtJ0qvJXtSy6nFPwSTwWwEo94vISxwLuwcdOIsT+3OnIJJJJJ8yeZ\/fgjkvw2\/fm+nFpX32onLM+nyKvDDGiVESOsvLuYkWMRDbYApGNtvfmsjr\/wADlm1SUIZeRHmP9uZlUkJ4QEk3Pg6K3n4CfP3ZfE+Eoe0cfSHxGYEbEj0O2bCOHcHkR1B6jb3YZTux22G++55Dnzy3r2NJG\/lmcacXd+7cfvBx4B13b4chkuqu\/QAbHcbD\/acqyW1G3Y7lNrwhV3I9+bmdF+kc+O4jTr+3KG7f4C2zZ53jNv7Sv3ELWcxT7x7ggAbgnz8jnL6rQHi5AenIE9eoHTM62qcdiQcW+zeWXMypYgLjbcAb7deueRlmLzMQ+m4dZ4\/jb6nTzC9V4O88G+0p8Up5fcOWU1hdmsqZAo+kAidAG35dPInO01isq96eEk77+eVWj6Da13UpKsUkVWOOsbE0zwmQhT+iCojHmTzOY6RPlp9BybY\/h85cbKykxkyzHvIzE2wUDdRw+vwzQsr7K3FY3K8\/ond4fUEenL786XWOz7aTbt09Q17TITVljf8ARixJYkR0Dq3s8MZ235cjJ+47mu37KQMeO3rt91lVtoEgoREv\/WkaWTbp5f8Al6dN67fE8mazbdUaKaSLgBaYRI5dQ6cKhmAHENjtuRt+74HpKkwk4FTjdiB4Y1d2589uEDi\/dldR1qjpk8Vqj2c0xXj2KzavNYuOOEnmgdljB5dQmXEWvaraaSVp5K6zySSmCgBUhQyMWIUIBJtzPVic0Yp1OoYrdriGjqTKGNWWNCAeOwVgTb1JmK5uapEI4u+v1E4WkBEHe2m23Dcu6UJ\/jyuheN\/E6uzHqzyszH4ltzkvih7pj3R5SqecjfWXb\/Zm3tUwcaQm+5v2CPLeCpGf2CR\/8WavaayJa7jTaK7LC4awJbjnZ+Hc+0sV8\/1c+uYTv+iP\/WH\/AHZp3rEWB3Uo3gl5d7vvwkMPq+7Jf9UJIbGs6jYhpRanFVM5EcKFnqxSysQoijWpETxHffp0BO\/LKbVK0lc2K880ViapfkhkljkaaJmMYJ4HkG\/IjY8vLLanqA0yw1qCANKYZK\/84CyBUk+lwbbEEjluD0+OVtpqU6XXRfZ1M8DrDBXVYIiYynDGofcDl69ScjG9pRKkUlZ6xH1ZoiPd4hldaRRNZTYcpZgPgHbplrLFByYW49wykd5FKnmD1HFke\/Uk9rtlJKr7zvsFsIp8R36S8OU5NLaoFieeJqbRSyR8VKsTwMw+ivB5fDJE1uRp9P72OCYNBRO8qAPyCp\/SJwv5euZvpOr3TSSvTlcR1AJZBwiGILJKd5pie7UberDLmPSdLqz6Qt9l1Cw8emqIKztHSWOZgymScHjY7MDsoA953yimK2SdVh214r7V9fThqJ10wq9WCJt7NyzIDp8RE24Dy7cQJ+oo4yfIHy6\/T0raTLYSlxtZSx7NdvSqols9xWryqIVA8Cbnpvud\/ETsFFXbszy1e00TECGrLVirRRKkUECC1ZUd3GoCjfzO258zl\/BCK1i3Zspze9Ylo15ot1nRa1WBpZVJDcA+oNuZAI5Dn6NOLGOszf2zWy+U6hx\/8oUbQdo5K7EFq+n6bExHTcV1OclnTdupGk7T6pxlmZItOicsd2LpShDE\/fvnM55lvctUek7StRm0rUKV+JFdq0nE0bHZZYmBjkibbydSyn45PftX2jNVKEV2SKjBwLUjCw97WjjYNGsc6oJARsOYI6b5RYyLq5i7UdqYZ4bPytelliWVE9rmazHwSgLIpjn4kIbYbgjyHpmV3tFfv6fbqWN5LN\/UxqepXJH3lstHF3MMQUAKqIC2wHr5BdspMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDPufM6Xsl2ak7Q3H7wtHp9Tge5Kv0mLEhIY9+XE3Pn5AE\/HsVm06hyZ0h6F2b1ftBMY6UfDBGQLFubda8I67Fupb0UAn7uY9b0LsloegiKWGL2q+AC12yoLqw69xHzVB6dT78uq1apTgr1akKQVa\/giiiGyqrD9pJ8yeZzeBsv9knb3eWenj48U7sz2vM+jnxEknmefvBO\/PGx3+\/MiN9vgP3csy25g\/fmnaDBhzP3HMSOXwP8Rm0jkPXbb9hwF678uXT9+c8hoO\/T+GGXzbluB8fTpmw9OWw\/jmBHhHuJ\/fk97cl941fYScmHJZdt2H9sema5VdSnFz4l3BHNW2O26nB5eWZKxClGQPGW3K8\/MbbqfI5yY8e4PbTz3GWVRemQzEB41YtHuAdhu6n0cDp8emWNUALvt0UnnlOe+69J0jtpvy8KsBz8uWcRqVohm8QH37n92dFrNngDrv6+ecJcm42Ox888vkZvjpqHL2Yw22jssd+TNxddhsfhna6VqCuqqSvCQQw38iM88cMCGHUfwy00++0PU9APLfp8M+drnit9y9njfkItiil3Ua1CvDJs42aMldt+fLi8s88nvWNPsx3Kd2avYQNGJa5Kvw8QJUk8iOm4OdFqWstLCEUpvG24JU80byPLK\/s7pq6pqF6O1Qgu060K2LC7zR2Ap4+GOosMkQaVz4fE3CNtz6HVTJS9v6y9KOdWMXjaduRtzS2Z78svtFmaVjJJLYdizsGHiY9f8X8MilnUt+kSPiig3EQ3k6py3HP\/ABZ0us9npoq2qaoSK7KhuNpDNIzUqM9uSlCTZYlWbiQgj057nfYb7uidm6+kyW6tmv7YYKIWOLtDTsMXd49\/5ulVZD58g\/8ADPRpqHjZssZJ6cyiASEABX3c\/pCrSkFnG538KjnzJ\/fl\/UQ7R8m2IG3hfnv4uW\/P\/wCWTtGgOo9m7unRQU4pn7QaNXjnWNI5nWVZXZ7Dt42Cbkjcjb3dDfQrVu6jZUoRUv76HorHiC1q9SEdxMm\/PmQvEdvrt6Zoxe9s8+kCvHLttwP\/AKrZNWOTupxwPy7o\/RbyLD09+bK+mW2ji\/SxC5LXNqOkWkExgWQxGTi27sc+e3F05899slGlGnt6nU6fd14Ge1IpsMIWjnWIqyheIjfoQNvP4a4vCrSpdJP1JP8AVb\/dmkKQzhlYcUM48QI6xn1yXaisVZ560rESwO0b8Ltw7gb7g8uR6jlmqubc0oEJnk8Mg3TiKjdD9Junx55OJ36Vz0qJCvCeY8vMeeRn2EFssQFDV2O52HMkdemWUlqCAbWdRQvsOKGoiXJfgz8oB\/rt8M0\/KMRpahPUpQRSwWNPSOxYWKewVl7wknwiIHly4U5euWxjvZHziFONPv2Y+8WNYq5YD2m4wr1tyQPC8uzN9ynJFynpFe9cM6PftLM6sjF61CNxsCCFPfvt8UHx847yz2JopJ5ZJpWmgHHM7O39IvIcWb9TP+UdWJ5\/zy2SSfRzuSc0V4tYtHmrnPMx036jPK8Wkw+GOv8AJtWda0CLFVSV2kLOkCeDc+pBPvzKUA6h2eTfmYOzyAcydzFEQABz3z7bpzzR0Z2McFOLSNPD27PEkIbunl4Igu7O535BQfiOosRYira5ptakgWQNpsM12UD2mSOOpGCsSk8MakDxAbk9Cx8rImK11SPqVc79y0PFHSg1+W3HBPal1GoqUmYtHA5ltSI90r4CQNyUDenEdjwm8pQPav3rU3etCdb1OLvF4eKSz30MUEIVtvD4NyPJRsNt9s5\/SKct6vGqlYon7RUJLNiXfgiRY1ZV26l2LkIo5nz2AJXpNJsVnf5T7tIamn1rGpx12dnaVnltWgWf6znYO5+AHIDM+adRK2kdw8w7TWDa7Q9orBIPeanc2IO44VlZRsfgMqMyd2keSRiSzszsT1JY7knMc8OW8xjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAz1\/+TZ6zaFPFFt36X5zZHLfdo07tiPTYEDPIM7X+Te+K3aBKUjbRarBJVHXYWFHewsfvBH35biv4W2jeNw9g267enL+6d\/4ZkOZI8iAR8RzyvOr0IpHitv7NJGJHczAiLaNokJ4xy+uvl5+7LBNm5xsr8BKtwENtt5Hh36eeer5dbZWQ6fA7ftzLbkPQbjc\/twAByPx2\/eN8+777\/tH3ZHYHpy8j19xzHMh6eozHb\/j3Z2HWtup92fNtw3oRvueXTM2IB3A33HX3jNe\/iBP\/AyyO4cYnhHPr\/DPm5O4Pmp225dOeDyJHvz4A2+\/p5nptk+tduPkRZX3UkfDzB8ss1ISFz\/V2\/bzyuUKr+bc\/gMkXJjHVO30m+iAPdtmPkTvqE6TqNy5LXrW7sN9gRvyP3ZyzNxMdzvnTy6HrOpyF0QBST1O3I88jT9lNYrAswVgPIHnng8rDmvOoZ7233EdKMKT\/DMDEVO69D6ZMavLCxSRSGHLYjMxGdhyz57kY70nVo0zzeY9IHBvzO\/LfzPQ5g1VX6gHlwc99tuoy09nLfV+8Z87gA7Ejfbpvz\/YMxxbJE\/1QnJdBkluHTk03ijFVY1TYRR980ccrTRxNLzcorMzKN+ROVbUQWPL3bnnyC8IG55+ZzozUkIJMcm25G7DgX9r7D9+RpH02Dfv7ldSOqo5lff+zCD\/ABz2uFjz5Z3LTitee5lBgqoAF4AQPXfn8ctoowvCe7j5oh5jffkOu5yvbWdIh4hFWsWG6AuwgT4783\/dn29rV6M0\/ZIqtZZtPpWAyxd7KDKhLLx2OIcjuOSjPr8PGtqI01TljXt1Ne7qiVu6hWMQpGIu9MKLwRK5kVPaH22UEkgcWYP2gjUXnkuafL3NZprEVSpDY4uKxGON9gISxYgnxH4ZwU9q5bYPasTzt1HfSM4H9kE7D7hm6lyj1oeult\/\/AHKua\/4ldblVOafpa3O0rTPM8NGBpZHMjWL4EspYncsI04YwfuOQ617ULttxbsyyJ7BqxEfFwQg+xS8hEmyfuyq\/+WTNOIWediQANO1U7nkP+aSjNPxUpXqFXnaZQh0X4DJ0H\/0Xqp9bumL\/AIZWzGPTrrRrNMI6dcgET6gTCGG3WOLbvm92yffk6NtMq6ZaMMZvO+p1kL3o+6rB467vxJWjbiIG+3ibnv0ztpjrTkV77QaFO3cmrtDETAtqustiRlirI3eL4Gmk2Ti9ANz7sl35NLr29RlRPlCwbVp+KwjR0YW71m8MG\/G5HqxA\/q5rrWbd7VNFE8zSBLtYRIQEiiRHD8MUSAIo5dAoyCUmuTNFCkss9qWQxxwoZJHMjk+FR8efl787MTM\/26InqNJ2uSWLFtkmdnkSjp9cdAiF6kQKxqAEUEnyAGWawM2tajqMx7mhUbUyko4e9n9mgaMpTST6RXluxGw9dzscZYdPGvlbBS5Yl1aOJK0LsaddIpQN7Ew2LsAv0V2Hqx22MaGS\/qkvaK2z97P7EY+8mcJDXhnsrxM7clWNVD+XuA3OVzO41HSWkqrJ33\/J+OBIKlSqmvamFJYxQRRRvWWxakHiZ9wu56ktsAOmT9YmXTeymqtGx9nVI+zmmcaqkzlhE1meVR9YgMOvu6DnhDX7xLGlVnQUaenaVBqN1lMZmSST2+ZnVuYAVWWJPMvv13K1P8oV3ZdF01YVgZo21azXUlu5ayP0UbMfrAcRb3tv5553KvERqGjFXvcvPz1xjGeY1mMYwGMYwGMYwGMYwGMYwGMYwGMYwGMYwGMYwGbqtiapYq2oG4Zq00ViFv1ZI2Dqf3Zpxge66jFV1mrpuqVhxRarXillh+vIllGgsRxnpxKGYkEjmq7b7bDmF9sWWxGsksVu3UeKVoHeNxq2ksytttsf0ihj\/eGZfye6hHf0zU+z1l95KYk1LTwwJ4oW2E8QA9Dwt\/eJ8ss7ZtwP3NqFbMtICxTDuVdLNALITBPFz\/SRcLDfcfoiPPPS4+TrTNkrqdoi9ou0ENfS7SW2ljMZgsxzRxy8U1d92PEw4t3UqRzy0ftTqNe4YpYKclUyRMkqLKjmrLwujgq5XfhIJ5ZVipp8wt1qtngW5FFqtCK3HwqrhXZlSePfkF405p9Trzz5LQuPRqyGHvPZi9J2rlJ0aBuKSJw0JPhHiTmB0HrmqfGfpT3C\/ftUYJp4ZdOJeGR03isDY8J5EBk8\/jkqTtJp6OitXtbPHFMjR90waOVQwI3I5jmD8DnLSqJoqlnfd+D2SwTzbvoAArH4rwn9vpm8J3tOM\/Xpyd0w\/wDu8xLp+xuIffkZisdwlEy6ZNd0uWOZx7Uoh7tnBi3YLI3AGAVjy323zH5b0huXfSjf1gk\/2Zz9RFEqo52jsK1WQnyEvJW+47HMDAyllYbMpKsD5MORxFu+iXTtq2lBYZO\/8MysUYxSkngPAei5qbWNI3O9k9P9FN\/8OUSxmSrYj868i2U\/sSERyAD48J+\/IjJy\/h8MRfRLrY9R05+5dZt1kLoh7uXm0Z2PLh3zK\/aiiiiZpAF4OPchvM+4ZQ6UokE0J+pItpPuAjkH7OE\/3fdnztXJJDEQu\/CqKh2\/qjfMleRHzdoX7ostP7TcDwRrYgdXeYPCsUgkVIwSHDnqT6bD45Z3teqTRjhJUcPFvtuf455PS1KOtLHPuCY5A7evCDzH7N\/25Ov27VcSSlR7L37wxvxgsV5MpK+hB5Z6VMHGrb5MtvbJfNnyV8MVOo9rPVL8JSvaZ+JJywVIuASR7Hbd9yeeSNLnpXYJSqHvYZI1dXcE7Op57qvqP35wli5GxLAnmSevT35P7KXJTqk8S7hLNSYe7vI9pV5fcRnl\/kcNc2OYmdz9Sn8cTG6Rrr\/y7iUQxqf0cX94Fv8AtE5T3NSljBEcnAByAjCp\/wBgf7cw1DUeux67bZz01hpCeeefwvxHl\/bIhET9pti1JZ02Zmd2aDU4\/psSeCxA48z6rlMRv7sn1fFU12M+VapcH\/7ewFb9zZFijknfggjkmk\/VgjeVv2RgnPo8HHpijUQt7hrVeuTrg\/RaKf8A8KgX\/q57Ef8AszL5L1FNjYWCmDz\/AMo2I4G29REC03\/u8lWYdLSpojT257BFWzGo0+ERJJwXJWO81oEj6X+iy\/yiJgiJmFQSoG5IAHUnkP25Y6ZVuWU1gwV5XQ6Y6iTbu4uL2qs23fSER+R8\/LMBcrQkGnp1SJhzE1riuzj3hp\/APuTNkNq5aj1k2p5ZgulNwiViUXe5VHgT6A+5c7aZmOuiNNXstCHnc1BXb\/QaUosP8Gsy7QD7uPJen3I4ZbxoVIarRaTqUnfuTYuEiLgBE0nJeZH0UXKfJtAEjWQis8h0t4kSNS8jGazBEAqqCT5+WLVjx7kie+kSR5JZGkld5JD1klcvIfizc8lMVTSaoP8A0jVbbD1PcwRxgAevizL5P7nnqM6U+fOuirPfPu7hWCL\/AH3H9k9MlzXRUpaOmnR+zmSG7YFiVhNd4ZLBiBWcqAu\/B0VR0HPOWt6iHYjW5k0yjJXuV7N9\/ZFhguW1gI4r8iR13biWEjZR6GQj4HocdPsg3NLpVIRUpvarPZCuXs2Y4P07G1Y5MeSnwgKvoMjUuMprUoEjyvTSqigO80016xHGAu27liA\/kTkylVioNfsXmWSzVoWHGnxPuVaztTAtzxHZSQ58KknkdyvTI2mNzNnY601aTDLZs2NSkPc1KkV6xYttGXjjmeNkVY0XYu27\/RB+OwyTDELtKjpWnVnSLUNWLScbcU09alGglsXZV5cILsdtuFeDlu3NtUJu36WrTsY0iT2WirEdzR0+ovFal2C8lXkqgAFmJ8ycs4QI5ZdNr2O4qaVp0MFq5JFw2J9Q1JvCpRSSWUyOYo99t03P0dxVe0pxC00yGldnhnCSHS559TtyWJj3S3ZmVo45ZQekUUMbkKOgkAPOTl5Xr2pvrGr6lqLEkWJj3XF1EKARxgj4Ab56F2nurovZySoiyQ29RmfTNPhd\/HT0aBEVl2B+k+wEh8y7fq8vKs8fPbdtNtI1BjGMzrDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYFho+qWdG1PT9TrH9LUlVypPKSM7q8Te5gSD8c9st9xZrafqVIe06XZ7i9VR27vuLMp\/RkSAbjxbxvy22k8Q2G+eB56T\/Jzr0ZMnZq9IAk7tY0d32Kpa2JeuQ3Lhk8h67jq42sx28ZRtG4WxqERwSaa\/fS1ZBqWn1yCttasrbyQlW+kImBVtiep5c+aJEguukbPDX1CMBGBeN4RIwKbkbMDG44T8D65aXKjRzgqgF9LE1nuCVSvYWROKxDFLvsO9XxgHlxKdjy2yO4mUWKNlFstAntVL2tW756bKeNEdSJAQNmGx6gjzz0YtuGWY1LGrYuyNPTsESu6ssa2Y0m7uzDuQNnXfn4lHPzGbKklcyBZakCpOpglMLSpsHI2bhJYcjt5euZMtSwIrqPLBIXCS7jvo1mjAKuWUiTxDZuh6H7pMlQyt30BikjnBfaNxuJNtpBwvseR59PPOTaEoj9o\/cU92RluRMpKHxRybMDw8t+E75Jmr15e7n78r3w8fHA23ep4W+ifPkfvzdLDIwjleN1dgY5eJdt5EHCW+8AH9uZxRcaSxdS36WM+XeKOYH9ocsqm36d0iRQV4pEc2YCh3SQESLvG44G6r79x8Mh2aMkTSIZqpKFlO86g8uW\/iGWEibA+fn8cr736WOGUcyu1aX13QeBjv6jl\/d9+Z8+f467Rv1CVotWVJ1du6K7gERzRtup5Hfb\/AI5Zu1inJYd42EZU7ggyIOR5jqd82aJCFjZyOgPkN\/4Z9uIsrJJtv1jf14l5g\/8AHpnyXP5k1xeUe2DPk1jcRe7GWJA0lNo1J58DSx7fvOVV3s72kkgoco\/0cZqzqbMYTjgO0b9fNSv7DnpAUAdBt7xmDSp3dqIBSRGbCAAc2iHiH+rv+zJfjfyPJzRFbRtDi8nJETH7eWr2W1hthJNRiHmXnZtvuRDl5penUNFlr2JNTqmWOaN5O6gsybpvwsAdgOhOWN22SSFPu5ZSTsZONSTswZT8CNs+24+C143ZrnJa3SRqEOlQ2LUEtu+5hmkQrXqRINuIkANPITt79vPIPeaKv0KNyb09rvBF\/wBWvH\/3s3akTKaFs9blCB5COhnh\/m0n703Pxysz1KUiK6hCZXOnXUM88EGn6bAJ6F+MEQtO\/GkRmXdrTvy3X9XIUmp6rOnBJcsd0wBMUb91FsR07uHhT\/DmOmSRx6ppXE6ANbSJgWA8MwaE8uv1sxipX5mZK9O1N3bsm8cL8I4SV5swC+XrktVi3bneoaNup26+fLJs4\/yZoh9G1Vf2Txt\/twdPmjP86s6fU26pLY76b\/qaod\/4ZLkXSI9O0zja7cC2tTVeAJRiZv5ux4i3eS7dNtuE\/Dz7a0RMaIiVOWVRuzBR08RA5+nPLbT6F+SrrMpgMML0IlSa7\/NoTvchJPFKOLbly2U\/HNC6jJCd6NapSPMCSCLvLO3vsWC8v7CMRSTS1dflnkeWR49Ni45nZ2JaxI+27n+ri3lMdOV0x7rSIOc1ia6\/Xu6KmvW+DTzAyH7kyXDfkXT9bFaOClGRp1dFpKUkbvJXkYSWGJmbcId93+7nyqAGeRY0V5JXPhjjVnkb4KoJ\/dlwKDV9MkGozrSM+pI5iC+0W2WtWbwrCjBVO8nPidcjaIj32lE99KViqqxJCjz36E\/8dMurtB0GnG5MlKvFplCNS47y1OzR+0N3FZSG5F9t24RkeKwiy162lVu5lsTRVltzlZ7zGZxHvG2wjTr9RQf6xz5bFjU9U1iWurTfzqxJLK7qsUcKMVV555CFUbAdTnZ35f4RHSSbkdTSpPk6N6ou3nhknaTju2a9aEF+8kXZQC0gGyAdCCT54VasUekz2Lkz1oL9yFYgqE2rdapGzt7Kj+HhLPtxtyHD9Y8s2XXo6ZDQg7uK5cp0+9eSUcVCGW0xts8cLgF32ZB4wAOH6JPMSbFGWxZ0aHWbMyL7ND33FIPbLLTk27M27ckiQE+Ijouyg7brTvrf7TiBIPbV0WqsMdPSaKHV9SAdii943tASQud5LDRqoHT+k+qvW70yGbUI6tmLhqIs8+uQxnhdqotExJqF6RhsXEYleMeZYbAKnir4zNbk9p1CERQ6ipi0qnIO7r0tFrOkk9q1EvMIQEUDkZCAOh2bX201VdHpWNMrzs2o9oI0tamRsrQ1ZNiEZV6FwERV+qkfrIScefL4wvx03LjO1etLrmsWbMPEtKECpp6MWJWtFuAx4iTxMd2Y79WyhwcZ5MtZjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBmUckkTpJG7JJGyvG6EhkZTxBlI57jyzHGB7l2f1uLtXo7yyGNdUomBtSjRR33FGd0u1uXU8yRtsTuv1hm4xzQhhBGlmCtKZ63Gh2hlCh5am4PGo2PHFsdiDsCd+XjOjazf0PUauo0iO8hJWSNv6OeFuTxSD9Vh\/v6jPcaV3TtfpJrOmz2Yw8Kxy9xsbFKxCC3dzKniYrvuP1l3HMN4b8eTXSFqoUcdI7GObuq12LiAsLxLE4P1ZIxtuh8io5fHJEVadQ8E0TLxNxQnYOqzL1VXXcc+nXyHrgxRFFE8K11stGe9hPFVjskcpQvTgcdCpHw3TNyx2VRpFYmSDaOZomJLKp4VLj6W6\/RO49OuXzKqIbKpcboHcLINvpbhW6htidvjkgd4Niyxl0PLiRdwwPqMI6yKshSNtzwylVCkS9Sd05c+vTruPLJLd0yce7A7bP0bp0b78z3vrtZpV3ngTxdz4HBZeCR129Rz3HLKmIVJpXh2sKJ9k5vG6hgeJGG6g+7r55Z2QJu8hWWJmJ44gxKt3g6psR5+XPrmOm6dKz8bp4R5gqw3+4583zuTa1opVhzXmbahZVoUr1duJxvuDxKN+XrsciKkbs6CXnJtwjgb6Y5rtz+I+\/Jt1yFAUNw81J4TtuOe\/TKWacR8+LhKncHfYgg7jrnmWwW5GWMcR1DHeJveI10yleuAd7SLyHWKU\/wypknrQzRTe3x\/o5FYr7LO3EnRl6jqNx9+Z6hNGzLNGy93ZUyrwldlcHgkT7j+4j1yllYHffb9ufa8D8fjw1jpqrjijO7UoQzzRPqEnCrbqEou5MbjvE5tMB0IyvePRx9KzqL\/8As6teMf45GyVbaOSnTsF0DQFqE+7LyMf6SEn4qdv7uVLyQnfaRCfLZgf4HPexxqHZTy2jvpzfzfUZvYbvSS1DCQl1C3ETDF03Q8v62Vptacu\/daRVJ334rk9qyf2M4X92SqEc07ahWjhndbdGdUMcMrjvoNrMfiRSOqlRz+t78ifJesP4hp9tVPPimRa67H32GXJ08f25PpmurXYCkkCUqwieOTapUgiJCOHI4+Etz29cz1ea29\/UoZrFiVEtzBFkkkKBC242Qnh\/dmltMn4XWe1plfiUqe9upI43G30Kof8Ajk7UY9LNlZ5r07+0VKNgLRqbcZeugLCSwwGxO5+jkv6xPTnelOANuXIeg2H8MlnxaZQVAXb5T1BFWMF2YmKudgq7n92fe+0qP+h00zH9fUrMko+PdQcC\/wCI5KbUr40qEQyiqralbjZKEaVVKCvGQp7nxH37tnbTPWociP3KN8l31UNZSKkh5htRlWBiPVYRxTn7o8kxLpNfTtSZnsXy9zT4XEQNKAskc0oAYlpSOfPkuVHIuBsWlkPJVHFLIT6KN2OXA060mlJ7U0VBZtUlk31AmOTgjrxoGSuoMp57+Q\/fi\/8Asu1\/xEbUbYjaGsIaUDDhaPT07nj90ku5lP3vm0V7U9LR69WB5WZL1+YxgCNPaLJiVpZWIRRtGPpMOuamfSKqu6RzahMiswa1vXp8gT4YIj3renicDJmptqVy2NMhV5k0+tUgNWoix1YGjhQyu0Y2iUcRbmxHxyM9TBETrt906DT6lrv5rAtz0a9m+YKRYVUaFNoxNaYBmJdkA4FA5\/SOR6639amq6dHGBSSSLvoKiCKlUr77ySy7ch4QTxMxOSIoKOn6ffluSpaktzRUBXoTFIkEG1qRZbRGxBJQMEHl18821XtzUrluxLBp2md17JpwWF0rNLY5TSVYVPHLIqAjiLHm3XblkZmO09fUM67UrOt8cMfylalszXpJFiMlSCvBvKUqQON3bYBQzgAeS+Z3Uq91pLl6OSvZ1y9Ykqd5MVk03TFm2axNNO+4YoOFF25A7qvFw8sK1eNtNgSkjVY9btLTgmcrLq+oV4W4THEqkALI5HEBsgWLcl98va9WlUrSWmvQ1NG0pbCQBStgV4TvFLZVxyktTtxIjcwoLBd\/LLkyRWFla7YNe07RNMuanqFWV4gsEVFLfF7TqtiMtNFJaLeLxsTKy9FULvuWAXyG9dt6jbtXrchks2pWmlc+bN5AeQHQD3Zbdp+0dvtFeE7gx06ymDT62\/KCHfqfV25Fj\/sGUOeTkvN522VrqDGMZWkYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAZe9mu0uodmtQFutu9eXhjvVWYqlmIHpuOjDqreR9xINFjA\/RFSxperUKuoaU6TU5m7ueKTkqsQWMFqFd+Fh9Vh0J36NuBTu5oyjd1ZijLqZHLJZgXwjhcDfiA5OCenny3PiPZ7tJq3Zu6tqk\/FE5VbdVye5sxg\/RYeRH1SOY\/cfbdH1XSO0dWfUNNn4XHDJbpuqmapMB9Jo\/P3MvUcuZHCLa2\/aEwk8bRMrSJxQyqBxHh4gAdyveLyJHLn5\/fmw91xFSxVSpJL7FGjP1gf\/LyzQg7sO43hjkO80agtBw\/VlibmQOvIruN9jtkTUluyVu5jSEHcmKRCFimVtukm\/COY5dOflz2FkVi86lGZ1DXqBoUWEjOZ1XunZ0ePhVWcqpBBJ\/YMnQanSs1xLU5RiQR2F22ZJB4iCF9RzGee24tXmkliejee406BGKspB32aNk24d\/Tn\/HOn0DT9Q0yCw1lX4rRUTrXYS9yiAgb8BI4geZ\/Z55j5H43H8czWdWZstYmY+P79rd5e6mmhaUqrMY+Li24W33RuR\/b\/wCXOrs3L0bMrTSBkJVlY8WxHI8myZqM88UkXe8Dd7Whc97GrBtxws3iHmV3yBNZSeFp2rVZJouFbOyspZDySX9EwP8AVP3euW8Ph1wx1BXHFWpLtuZJ4S6tL\/T1g8UDbui+NAGUjxD96j0yrkv2uZBr7f8A5Sr93+bySbNVGSRaYWRGV0aKzZXZlO+\/Nj\/wc1XG0sGGdaU\/dW1MyhLjpwScW0kRHCfonf7iPXPYpGvotv8AbXV1C7I8tQPEGtQskHBWqqRZiBljAAjA3bZl\/vDKx9W1byuyry3\/AEZWMdPLgAze8+moyOlK1xoyuhF9wVdWDKw2TqCBmOoPpQlSymnFkvRi4vFdshA7sRLGAhA8LBl+AHrl9a6n0hO9e0BdU1SOxXsPcuS9zPFMVeeRgwRwxBBO2QtSiSveuws+6RzsIi7b7xN44z4v6pGSmtUweWkaeRzH6Zrcx2PL\/OS7ZvuajO8GmW4oNPiaxWavMyUa\/GJqj91yd1J5rwEDLe4n0j\/3U8fjIEKtI2\/IQoznf4Rg5bz6dqs1TRZRUkQJQatI9opWVTBYmjXiadl+rw5CfWNUfwNqNgD6ISOQRr8NotslCnqN3S6Lx1Lc7w6hfj4mjkbwSxV5QTJJy234vPJTMxPaMemj2KBP+canSQjqlQS3ZR7v0QEf\/vMlltIi0uApBbtr8qWQpuTezJxezRknu6pLbdOXejInyfKm\/tNzTqwHVXn9plX\/APSpCQ7\/ABYfHJbDSIdMq7tduKdTuMvBwUULLBCp3IMku3ToynI2nf2VRG1W3GrR12goxybApQjWuz7+TSJ+mb73OSpKF59O0ZpFSvG\/yhaln1CQV13lscI5P+kJIUbbKf8Afohv2ywj0mnDBKAxA02uZrbcifFM\/HL8eYyXqVNhLTGo34oGrafSidWZ7l7j7vvWBijPh5t9eRfhnbTMT10R6aqUGi+2UoJGmvl50747tTpRxxgzOx\/z7bBTt9Aeu+fJp9Y1SOey7R1tMM0k5d+Glp\/EWLbqqAF38uSuckaZ3XBqtjSaEs9irXWtHbutHKyT2yULd34ayKFDEk77epzKnVjuXu8vWbGrWacLXJK+nsZIUWIju45bTgLszcK+BQOvj5coTbVplKI60TRxQNU0uhT+Ub2nQEzS2EAqQz2D7RJJ7PJsgILKpMjEchsuSpYO\/lirTSNesacJW1e9a3bS6Fh2VrLn\/TSIAqRoBw7rtwtvtmVczyi1qNmajIlO3E6UaTd1o3ynKeNRZsJu8rp9LhjVyTwjiO\/K3WGhptNr2rX2iopGDaaKBIGMocumm6dCCeHnzl23Yn6TrwlRlyZYrG11a7l9jq1mOqanfgmr1pq8KzXb21eSDSFHCI9oyDH3gARIk8RB3Zl4wo897VdpxrUwrUYFqaLWkJqVUAUyMF7sTzBeXFtyUdFHIeZOvtL2qva86QqGr6XA\/FXqcZZmYDhE1hhsC5HIctgOQAA584STnl5Ms3lqrWIfMYxlKZjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGfRtvgOWAM6zSq\/Z29ptySTuoJqWixjUGkgndllGsQp7VAY+IEmKTuyOXMb7fWzVXj0uwe3er1akS1aNNvkurMvF3C3bcdKN2UkgsiMSNyfEQfLA5fGdhrXZarR03RbdCDW57WsujQ15okb2RFrrI8M\/dLxGRiS6cl8A3IyP2W0LS9WXVZtSh1cVKCRyzWNNMR4A26rCIWid2kdtguxG3MnkOQcvjOl0Ds1HrranwvqsS1JEVRV00Xm2cvsJSJ49iNh5H7s3ab2aqz9otQ0WxFqs0NQOZZ4UiqS1o4+FnsWIpFl8IG+yg7k7AHc7YHKYzrG0R6Fr5YqVll0arfWWCrq7Qm7ZpR3EptLPVKqeAuQh8I2J92+ZN2Wr2e1XaHRK8lxYKMtt4TSqe2yiNJUCoyGWPkA2xPF5dOfIORxna0uzNGp2w0LR7ot2K06CzJHdrGlJKRFNIsRjWWQ7MVA+lz32yB2rrQIvZq6KEGn2tS0n2m7VrRNXiWVbM0SyLA5JXiUDpy5b+fMOZybpup6npVuK7p9mSvZi6Oh5MvmjqeRU+YI2yFjA9s7PdutK19YKd94tM1Ynh4l2SraY+HeJ23AY+avuD5H06SeE12eFElUkMzCqGBibkTIsLnYoerKG392fnDnna9nP5Q9c0ZYqd7fUdNThVY53Is1wOQ9nnO55eQO45bDbJxbTkxt6g6PLvHIsE04UMjxSGF5o9ugU7Hi9Dtz6desV2gsEgSTQXERmZZ4zxyKvmvdgHjUdeXMD1HPZpupdmu0cXFp9r2mTxu+nWgkdmHj5kxxlgQfXgfhPu6jbNBeJiVmkhZH4UmmKTxsU+gs0M2zo39bfb3nrl9bRMKrVaVNmakiR2ImkhnnWJxMrKwdVlWJlsAbA+IL6be\/cVjz6jCxebTw42dJA9NhxIx4XiZ4Btz22922TmihsRajXevE2ocUU7160rwSzPG5UyRxTLwggOeIAbHbceghSRmcrwNqlS6obxSQljbK8hwtAwHegdeW529c0U1tCZQbstGJgfY67QTKXrv3tiFigOxVhxHxKeTDby9+aYJ9NsB6RqsoncyVyLzhRaCFVTiK8hIPCx9eH0yTDqB2kgfXa7RSAlWn78S15F5hxHOh8J6Ovu3+ryjTrrauY5W0l5F4SVY6Yx2YB1YF06Ecwem3nz2zRWFUq15NMBIajbBG6spukEEciGHd77+vwzJJdNsVLNf2GdmpiS\/AjXpSzJ4UsBWWP02fb3HJ9pNTniW2un6XJYBC31MGmyEuT4bIb9V+jD9b45BRtegmhni0nTA0T8QVa2lrxg+Fk4t9xxDdfvy2NTH\/1D7Vb29LQbjTK536Ga5bfqOW3CVzdX1CCWjqMcNHSQ9SSC\/EiwtOOCQ+zTEJLIx4v6Py88nXYNbgndakOmJVdVmqyGPRoSYX6Ddl33XmhO\/VSPgo2dZS1AtnWKMUE3eVpkjvQAhbCGIMq1V23UlWHP6uWdTG\/\/AGj9oUNntNKCKsNxFPQ0tOWuu3ueOFdv9bNzVNXnoait6VFaO5p9gNqWoIxVWSeB+JQ8jjnwfV8v2RbMYV3j1LX0MkbtFKirftMroeFhvKFT3dfvzdQi0p4tYirrq10vRSUrDDHAjmvZhcLGV71t+Z8vX7u29Ee2NPTNMsGSA6m0twgyVYdPrMVn7sFngEtnhHGf83y57EdWGbFao9DTEoaVLeZ7WpOotma04Kdwhfua3DGN\/edht5+X0QWq\/DImk6dp\/AQ6WdYs95JG6ncOntD8IPoRD12y1vCbVaGnz+2W7JSHfUKug12EEslmd1W2Wn7uEK3Bs\/gOzc9gGyFrzEu1hV91q1p4KV2\/Vow2Jo4PZIpEBPGw3U1tO5dP139fTEgrXLF27T06W3E1iV\/bNVkWtpsKoeFSFQqhAAH1zv6c8labWjga5ZgrUoJKcJjV1kbWtShs2A0UTsE4aygeNjvt9HrzyVToJanFm5E1yOoUZhqc3tMsh32SvDBHw0k9SDI\/IHbY5y2SInbsV60jWoy9KnWtvJbSqWtWkqtHp+jQy2FQxRPaZVHhThHCqcW7HzyxTTJnWHRDDWjYzrYuRpHLFp0bGNRGjQR\/zuXgH+kdQXJ67c5jw0tK4dY7RXooZwGeqLwNq25fiDPBF4Su3PhEcUY8yzbc+O1bt9Y7mWh2bhk02nJymtMynUbP9YunhTfz4ST\/AFueYcnIiOoX1x7dRqet6J2Yaq9gLPqtKuYNP06sY1NdTvvLclReFC5PEUVQem\/u8w1nW9U1y0bV6UHhBSCCIcFetH\/o4YxyA9fM9SScrWZ2LMzFmYlmLHcknzJOfMwWvNp7aYiIjo8sYxkHTGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYG6K1bgSxHDPLHHZQR2EjdlWVAdwrgdR55uo37FE3hGsbpdpT0bEcq8SvFLwtv8VZVZT5FRkPGBZ19d1ytaW2l+y84mFnimlkkBnETQLKwc82VSQpzTV1XWKHeew6hdq943HJ7LYlh42223buyOeQsYGRkkLMxdizksxJO7EncknN9W\/qVF3kpXLNaR14HetNJEzLvvsxQg7ZGxgdNB2v1GOvAk1WrcuRMqm7faxNLNXF5dT9nmUyBGBlUNuRvty32O2c\/Ys2bVizankZ7FmaSeeQnYvJIxdmO3qTmnGBmssySJKkjrLGyujqxDqyncFWHPceWbLdy9fnezdsz2bDhQ8tmR5JGCjhALOSeXlmjGAxjGAxjGBnHJJE6SRu6SIwZHRirKw81ZeYOdppP8o+v0xHDqkUOr1VAUi54bIQb8hYUEnr9ZWziMYHuWkdrOxettDUjsvQmsFoEp34F+nOvBw1p13i2322De7kMsLGk2CstlDM5bh7m3p8piRyOW86VZOHf1YRk+4+XgUE0leevYjOzwTRzIfRkYOP4Ze6jqGqaLrmqtpN+1Vjlsm3CKsrxoYbSiygZFPCdgwHTLK5JqjNYl6fagsSOlezLFFOqt\/OJ\/k65XnG268bOkPi\/r+fmN+eV0laN4xBfp1uGOEilI+kXoREOLj4SaZdDEeoPF4eo3B2PL1P5Te1kKd1dFHUIT9JbddVc+8vBw8\/iDltF\/KN2fnUJqPZ115BQ9Sykndjff8ARLOm4HwbL68j9qpxsnrrp1hlejoqTCNlkje9qaQzwzL0YSKVZWGxB5jlvyIyNa0\/R0UWK1XTnpOyxLJLrUyFJivE1eUn669OR2PUeYW3h7ZdgJIxAbGsVoC7Sd1LC5CyMNuMPWm4vu6b+Wbodd7Bglo+0jAOnduluvqJDKRtsR4huPqnqN+Xv0V5VfaHxSpIK+m2ohQFXRjMsjSaYg1mxMXlkK95X4lO+zAFl8uIH9fnHSvVf+jq9niDv0TWrn\/+TZ0bah2DJJTtQgjIGymTU+NeY2HGFDHp12BxZ1j+T+Zu9m7S7ysB33dQao6ysBsH4NwoPry9\/nuZ\/wAqv7c+Kf0r7MVtzBdhPdtbiDTvU0BFkNmPZJmMt149uI+Ibj63uz7UE8000UtvUJuOlei4LOqVY13MLH\/m+mJJJ5eTb\/Hodj9pP5N4Ing9pu2l70TL7PpsalZAOEsGst5jkciP\/KD2XrH+Y6JqFgqGVDdurCniBB3jgBG2QnlV1p34Z2RaciMrxU60ch8SslPvZ+LyHf6xI8u\/v9mOdGuk6rJZjcRNPDVrx05PbJJJK0sQjAmVhIVrhXPEGIgP3bcuGn\/lJ10ApplDSdNXyavW72YbefHOSP8ADnNajr3aHViflLU7lld9+CWVu6B90S7J+7KL8qbelkYte3q+p2ux2i1qotaibNbvrMlavp8aWmknQqkkfGm1Ze7HCvDxct99vHz5HUf5RdQKezaFTh0yBOILK5Fi5uRwllZlCKT58K7+\/lnNaTegVZ9L1BmGmX2Qs4HE1K0u6x3Y19V3IcbjiUkdQCsK9Stadanp2VUSwsASh4o3VgGWSNuhVhsVPoczWyWt7WRWIa7Nq3bmksWp5p55CTJLM7SSMT6sxJzTjGQSMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMYxgMn6XQGpWJaonWKX2S5PBxruJZa8LTiEcxzbYhfft65Az6ORH+zA6XUeylmjEGjeeeaWfTK1KqKxW3ae1RF+ZkgDM+0W6IdgdyfLbbIuldmdY1iTua4rwzM0iQRXpfZpLLRBzKIFcbtwcJ4\/TzzXb7Q6lYvvqMDtTsPRh08mtJLuIIoErbK8hLglVHFz58\/XJ9TtlqkQvnUYYtWku1Y6Ek2ozW+\/SmpLmvHLBKjBWPN\/XbnvgRrMGlR6PJAJaJv1LMUySwvxy2xODHNCSB9GMqpXn9YnnvlZSqw23kSW9UphUDB7XfcLncDhXuUY7+fTI8rrJJI6oqB3ZhHHvwICSeFeIk7DoOeYYFz8j0N\/\/AKwaN7\/+ffkZ9196kkmk9xcr2pYtKq1rclZZRH30BaJdmlVSfCE57ZS4wGMYwGMYwGMYwGMYwGMYwGX9Ph1ylFpb89WpI\/yO7Hnah3Ltp5P6w3LQe8lfrAZQZnG7xukiMyOjK6MpKsrKdwwI57jAwxl\/qCLrFR9cgVVtxFE12BAFBlc8K341XlwSHYSbdH90gC0GAxjAwOg0fs6+p6breoy246sVGncsVY2QPJelqRrLKiDiGyqGTib1cAA7+HLSdCpWKOv6jq09+pX0lNOcpWqJLPKLkrwqyrPJGNgR13\/3FpPa\/XtIqWqEMwkqS0rtKGGZVK1jaPE80fnxb7nYkjnzHLllT7WXo4tTg1SuusxX4qEEg1KxbLJHSkeWNEeKRW23Ynr\/AB5hKsdjpNylCeS29qzoqaU5jjgisQapVltxtKJH4lYBCNtiPfkSbshr8NWa4p06aGKq91fZL1ed5a8cncyyRLGxJEbeF\/eduflIj7a6kloW\/Y6PEmpabqEMSCVIIV0+tJUhrRorckCt677jNNXtXfqV4YIqtYGLR9Q0iOQ95xhLlv20zDntxK3Ty9Qd8DJ+xPadJa8PcVmeZ7EL8NqApVsV4PapILMpIRWC+Lrt7+XL4nYvtA800YNAQxVqVr2s24vY5EusUr93KNweMggctuXMgczKt9udQtTLYNCBZGi1BbO9i7Ikst2u1V5I0mlZUABJVVGwJPrtmNDtrcpSUpPk6s7UtLoaZC0c9yvJw05JJFLvDICVct+kQ+E7dBgRl7K3pq+lPC8aPNV1O1fkuTVoqlSKlcamZO+VzupOw6cz03HPEPYztFLNPAVowtDcgocVi7XRJbNiITwRwtxeLvFIKbdd\/wBm1O2NhlSG1pmnz0mg1GtaqgzQRTRXb\/ykQvcuCvA\/0NvL1658k7Z6hJJBIaVJRBrml61CkffBEOm11qwV13Y+AKBv5k+eBFh7LavJTN9zXSCORRYQTRvaghNkU2leFT0DbjbiB5dNueQNZoJperatpySNKlG5YqrI6hWcROU4iqkjnt65et21ttQaj8nVQJIZK7uk1pVKtd+UARCH7ri4uTNw7n15Zz+p3pNU1HUdRljSOS7amtSJHxFEaVixC8RJ25+uBCxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGBN03UJtNtR2IwrqFeKeCQbxWYJRwyQSr5qw5H9o5jlPlr9kHkkeHVdQgiclo4ZNNWV4lJ\/o2kWyoO3TfhG\/plHjAuRT7K7jfXbu2\/P\/ACQP\/FZUuI1kcROXjV2EbsvAWUHkxXc7b+m5zDGB6Ne1iHT+yvZ3T1s6nFPqOgNwwVIqHsUxe1LHxWXlQz7kDY7N0A6b5dW+zWkanqXaiWzQDmbU9YrxT1mm4qxp0I5Y14YWWFCW\/WVy36oALZ5BvvtlzpWg3tVSq0U0MKW9Wq6RAZi36WzKjSMQEBO0Y2LH+uPXkF7r0VRNV7AzQ6XShr2NI7Oz93I\/DUuMeAuk8jbjYfQcke87511\/Sm1m3oEWspeWCzrFuBdO1NdPFvw0p59tOu0iGNZSEH0QOY58ufmMnZztIl2DT20q97XZVpK8XcPxSxqdi6cug8\/TzybR07tRpJk1WqrwajR1KPRI6kkBkumxdrSjhSCRGU7ruBy357j1wOsrdldHksQSz6IYZRpNaxf0hrVqaSq8uoGqsyxpIspDIOMkyqF34juDw5Gv9l9GpU9YNXTJLqxW+0Edi+15q40UU5lStGwY8DbqQ2xUl+IBSNs49+z\/AGnS78mtpeoC6a\/tBgML94a6\/wCcPlwjbbffbfl15Zj8hdpR7ah0vUQarRLcHs8u8TuquiygDkxDKQOvPA9Lr9ney2m6x2d7nTTKj6j7HWnsuWq6nDJp7zCbeWZlZ+LbhKxqo4tj4gMpZ6Gmrpta7qOnNZOmdl9NsRUpbE0CRy2NbnqvGzJ+k2UHzJ6e\/fOSk7O9qI7EFV9J1AWJInnij7hixjRgHIC8vCSOL0357Zth7LdoWtUq9ynZordu\/J0Ni9DMkHtrA93EzqpPiOwB289+g5B27dleyEl2SFajwJR1vV9KEftM8r6k9egluGJvGCGLEgBSpIG2+53zi+1lDT9N1OKGnXnrCShUsWKs42NezKpLoitJJIF6MAzcQ4tj0yjljmglmhmRkmhkeORH3DJIhKsG94OayxJJJJJ5knnz9cD5jGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMAM6zRNaoUKGiyTc59D7S\/KhrqQj2q9mCNCYyeXEhiG++3Jx125cnjfA7St2u072Kpp1ytfMD0dc0\/UJoJo\/aRFqF5LqvBxjh3HDwuDsDv5ZITt1SrzxS19PsMlfUdKlg9oljaZ6lHTZdM3llC798wbiDAbAgeni4PGB6HQ1rQL6y6DA0tfSRo9moljV9Qhp6hPLJdS+VW0IXrqu424SACN+ZJ2bDtD2r0h72oV6wnt1T2i0fVJJYp3SO1XpUYarwd4QJDuynZtvf8eAB2z5gegX+3GkTwWK9aldCNpvaahEZBSi2OrvBIrFKyKuycBB6k77789s+QdqNM1HUuCfjqVrWp9mLsk9mYcFevotYrKPACeJ9jwADmSB1OcBn3fAmardXUdU1fUFQot6\/cuKh23QTzNKFO3pvkLGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMD1\/5m4ft5\/wAEPzcfM3D9vP8Agl\/NxjAfM3D9vP8Agl\/Nx8zcP28\/4Ifm4xgPmbh+3n\/BL+bj5m4ft5\/wQ\/NxjAfM3D9vP+CH5uPmbh+3n\/BD83GMB8zcP28\/4Ifm4+ZuH7ef8EPzcYwHzNw\/bz\/gh+bj5m4ft5\/wQ\/NxjAfM3D9vP+CH5uPmbh+3n\/BD83GMB8zcP28\/4Ifm4+ZuH7ef8EPzcYwHzNw\/bz\/gh+bj5m4ft5\/wQ\/NxjAfM3D9vP+CX83HzNw\/bz\/gh+bjGA+ZuH7ef8EPzcfM3D9vP+CH5uMYD5m4ft5\/wQ\/Nx8zcP28\/4Ifm4xgPmbh+3n\/BD83HzNw\/bz\/gh+bjGA+ZuH7ef8EPzcfM3D9vP+CH5uMYD5m4ft5\/wQ\/Nx8zcP28\/4JfzcYwHzNw\/bz\/gh+bj5m4ft5\/wQ\/NxjAfM3D9vP+CH5uPmbh+3n\/BD83GMB8zcP28\/4Ifm4+ZuH7ef8Ev5uMYD5m4ft5\/wS\/m4+ZuH7ef8ABD83GMB8zcP28\/4JfzcfM3D9vP8Agh+bjGA+ZuH7ef8ABD83HzNw\/bz\/AIIfm4xgPmbh+3n\/AAS\/m4+ZuH7ef8EPzcYwHzNw\/bz\/AIIfm4+ZuH7ef8EPzcYwHzNw\/bz\/AIIfm4+ZuH7ef8EPzcYwHzNw\/bz\/AIIfm4+ZuH7ff8EPzcYwHzNw\/b7\/AIIfm4+ZuH7ff8EPzcYwPnzOQAj\/AC8\/r\/zIfm4+ZyH7ffz\/AOhD83GMD6P5H6SkiTXZTyBHDUVf2+M4xjA\/\/9k=\" alt=\"Resultado de imagen de Espacio anti de Sitter\" \/><\/p>\n<p style=\"text-align: justify;\">La correspondencia adS\/CFT es un tipo de dualidad, que afirma que dos teor\u00edas f\u00edsicas aparentemente distintas son en realidad equivalentes. En un lado de esta dualidad est\u00e1 la f\u00edsica de la gravedad en un espacio-tiempo conocido como espacio anti-de Sitter (adS). El espacio de cinco dimensiones anti-de Sitter tiene un l\u00edmite con cuatro dimensiones, y en cierto l\u00edmite parece un espacio-tiempo plano con una direcci\u00f3n temporal y tres espaciales. La correspondencia adS\/CFT afirma que la f\u00edsica de la gravedad en un espacio anti-de Sitter de cinco dimensiones, es equivalente a cierta Teor\u00eda supersim\u00e9trica de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> que est\u00e1 definida en los l\u00edmites de adS.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Teor\u00eda supersim\u00e9trica de c Yang-Mills\" \/><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.Fm2iEF2QH_3W3K-TqeJs8QHaEK?w=272&amp;h=180&amp;c=7&amp;o=5&amp;dpr=1.75&amp;pid=1.7\" alt=\"Resultado de imagen de La Teor\u00eda supersim\u00e9trica de c Yang-Mills\" \/><\/p>\n<p style=\"text-align: justify;\">Esta Teor\u00eda de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> es de esta forma un \u201cholograma\u201d de la f\u00edsica que tiene lugar en cinco dimensiones. La Teor\u00eda de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> tiene un grupo <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> SU(N), donde N es muy grande, y se dice que es supersim\u00e9trico porque tiene una simetr\u00eda que permite intercambiar <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> y <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. La esperanza es que esta teor\u00eda nos ense\u00f1ar\u00e1 finalmente algo sobre la QCD (quantum chromodynamics o <a href=\"#\" onclick=\"referencia('cromodinamica cuantica',event); return false;\">cromodin\u00e1mica cu\u00e1ntica<\/a>), que es una teor\u00eda con un grupo <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> SU(3). La QCD describe interacciones entre <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Sin embargo, la QCD tiene mucha menos simetr\u00eda que la teor\u00eda definida en la frontera de adS; por ejemplo, la QCD no tiene <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>. Adem\u00e1s, a\u00fan no sabemos c\u00f3mo incorporar una propiedad crucial de la QCD, conocida como <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Libertad asint\u00f3tica\" \/><img decoding=\"async\" src=\"https:\/\/th.bing.com\/th\/id\/OIP.R2TqLWvvSmCoJhztrXRHmAHaFe?pid=ImgDet&amp;w=149&amp;h=110&amp;c=7&amp;dpr=1,75\" alt=\"Ver detalle de imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed en el Departamento de Matem\u00e1tica Aplicada y F\u00edsica Te\u00f3rica, hemos estado trabajando para ver si la correspondencia adS\/CFT puede ser generalizada. Trabajando con colaboradores en lugares tan alejados como Estados Unidos, Canad\u00e1, y Durham, hemos conseguido demostrar que la dualidad se mantiene a\u00fan incluso cuando se sustituye adS por un espacio de cinco dimensiones espacio-temporales m\u00e1s complejo. En particular, hemos calculado lo que sucede cuando colocas una carga el\u00e9ctrica en adS, o rotaci\u00f3n de adS, o incluso lo que sucede cuando colocas una cierta carga ex\u00f3tica conocida como \u201ccarga-NUT\u201d en adS.<\/p>\n<p style=\"text-align: justify;\"><strong>Traductor:\u00a0<a href=\"mailto:kanijoman@yahoo.com\">Manuel Herm\u00e1n<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\"><em>Texto extra\u00eddo de\u00a0<a href=\"http:\/\/www.astroseti.org\/noticia_1428_El_Principio_Holografico_Teoria_M.htm\" target=\"_blank\">Astroseti<\/a><\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F06%2Fel-principio-holografico-de-gerard-%25c2%25b4t-hooft-2%2F&amp;title=El+Principio+Hologr%C3%A1fico+de+Gerard+%C2%B4t+Hooft' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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