{"id":11123,"date":"2025-11-05T07:12:34","date_gmt":"2025-11-05T06:12:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11123"},"modified":"2025-11-05T07:12:40","modified_gmt":"2025-11-05T06:12:40","slug":"buscando-la-gravedad-cuantica-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/11\/05\/buscando-la-gravedad-cuantica-3\/","title":{"rendered":"Buscando la Gravedad cu\u00e1ntica"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"font-size: 16px;\" src=\"http:\/\/3.bp.blogspot.com\/-fB0c22SRkC0\/UiQjbnvDr1I\/AAAAAAAAB6o\/jvLZww5Tdvk\/s1600\/multiverso-3-.jpg\" alt=\"\" width=\"587\" height=\"393\" \/><\/h2>\n<\/div>\n<p style=\"text-align: justify;\">No ser\u00e1 nada f\u00e1cil lograr el casamiento de la Relatividad con la Cu\u00e1ntica. El Modelo Est\u00e1ndar adolece de que la Gravedad no est\u00e1 presente, cuando tratan de juntar la Cu\u00e1ntica con la Gravedad&#8230; \u00a1Aquello rechina! Surgen infinitos que no se pueden evitar.<\/p>\n<div>\n<p style=\"text-align: justify;\">\u00a0<a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> los te\u00f3ricos, el casamiento de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y la teor\u00eda cu\u00e1ntica es el problema central de la f\u00edsica moderna. A los esfuerzos te\u00f3ricos que se realizan con ese prop\u00f3sito se les llama \u201csuper-gravedad\u201d, \u201cs\u00faper-simetr\u00eda\u201d, \u201csupercuerdas\u201d \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a><\/a>\u201d o, en \u00faltimo caso, \u201cteor\u00eda de todo o gran teor\u00eda unificada\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Sobre las teor\u00edas de Kaluza-Klein y la supergravedad en D=11 ...\" \/><img decoding=\"async\" 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\" alt=\"Supersimetr\u00eda (SUSY para los amigos) | Matem\u00e1ticas y sus fronteras\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas: la primera revoluci\u00f3n ...\" width=\"325\" height=\"182\" \/><img decoding=\"async\" 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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" width=\"596\" height=\"335\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Ah\u00ed tenemos unas matem\u00e1ticas ex\u00f3ticas que ponen de punta <a id=\"_GPLITA_1\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">hasta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> los pelos de las cejas de algunos de los mejores matem\u00e1ticos del mundo (\u00bfy Perelman? \u00bfPor qu\u00e9 nos se ha implicado?). Hablan de 10, 11 y 26 dimensiones, siempre, todas ellas espaciales menos una que es la temporal. Vivimos en cuatro: tres de espacio (este-oeste, norte-sur y arriba-abajo) y una temporal. No podemos, ni sabemos o no es posible instruir, en nuestro cerebro (tambi\u00e9n tridimensional), ver m\u00e1s dimensiones. Pero llegaron Kaluza y Klein y compactaron, en la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a> las dimensiones que no pod\u00edamos ver. \u00a1Problema solucionado!<\/p>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n <a id=\"_GPLITA_2\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> ir a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a> <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> medirla?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/_l9DmTieAHTI\/Sw38nC0CanI\/AAAAAAAAAHw\/QF6y_YCgEBA\/s400\/3851177.jpg\" alt=\"\" width=\"400\" height=\"300\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0 \u00a0 Ni vemos la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a> ni las dimensiones extra<\/p>\n<p style=\"text-align: justify;\">La puerta de las dimensiones m\u00e1s altas qued\u00f3 abierta y, a los te\u00f3ricos, se les regal\u00f3 una herramienta maravillosa. En el Hiperespacio, todo es posible. <a id=\"_GPLITA_4\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Hasta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> el matrimonio de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y la mec\u00e1nica cu\u00e1ntica, all\u00ed si es posible encontrar esa so\u00f1ada teor\u00eda de la Gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, los te\u00f3ricos, se han embarcado a la b\u00fasqueda de un objetivo audaz: buscan una teor\u00eda que describa la simplicidad primigenia que reinaba en el intenso calor del universo en sus primeros tiempos, una teor\u00eda carente de par\u00e1metros, donde est\u00e9n presentes todas las respuestas. Todo debe ser contestado a partir de una ecuaci\u00f3n b\u00e1sica.<\/p>\n<p style=\"text-align: justify;\">\u00bfD\u00f3nde radica el problema?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-kKZr48ixr1g\/TmIb31qEioI\/AAAAAAAA044\/ZSUKBWw8AQA\/s1600\/dimensions+%25281%2529.jpg\" alt=\"\" width=\"518\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Nuestro universo es tridimensional y no podemos ver otro m\u00e1s all\u00e1\u2026 \u00a1si existe!<\/p>\n<p style=\"text-align: justify;\">El problema est\u00e1 en que la \u00fanica teor\u00eda candidata no <a id=\"_GPLITA_5\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">tiene<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> conexi\u00f3n directa con el mundo de la observaci\u00f3n, o no lo tiene todav\u00eda si queremos expresarnos con propiedad. La energ\u00eda necesaria para ello, no la tiene ni el nuevo acelerador de part\u00edculas LHC que con sus 14 TeV no llegar\u00eda ni siquiera a vislumbrar esas cuerdas vibrantes de las que tanto se habla.<\/p>\n<p style=\"text-align: justify;\">La verdad es que, la teor\u00eda que ahora tenemos, el Modelo Est\u00e1ndar, concuerda de manera exacta con todos los <a id=\"_GPLITA_6\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">datos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> a bajas energ\u00edas y contesta cosas sin sentido a altas energ\u00edas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El descubrimiento del bos\u00f3n de Higgs | Investigaci\u00f3n y Ciencia ...\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Con sus 20 par\u00e1metros aleatorios (parece que uno de ellos ha sido hallado -el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>-), el Modelo est\u00e1ndar de la f\u00b4\u00e7isica de part\u00edculas que incluye s\u00f3lo tres de las interacicones fundamentales -las fuerzas nucleares d\u00e9bil y fuerte y el electromagnetismo-, ha dado un buen resultado y a permitido a los f\u00edsicos trabajar ampliamente en el conocimiento del mundo, de la Naturaleza, del Universo. Sin embargo, deja muchas preguntas sin contestar y, lo cierto es que, se necesitan nuevas maneras, nuevas formas, nuevas teor\u00edas que nos lleven m\u00e1s all\u00e1.<\/p>\n<p style=\"text-align: justify;\">\u00a1Necesitamos algo m\u00e1s avanzado!<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/20\/Elementary-particle-interactions-es.svg\/300px-Elementary-particle-interactions-es.svg.png\" alt=\"\" width=\"436\" height=\"317\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Se ha dicho que la funci\u00f3n de la part\u00edcula de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> es la de dar masa a las part\u00edculas que conocemos y est\u00e1n incluidas en el Modelo est\u00e1ndar, se nos ha dicho que ha sido encontrada <a id=\"_GPLITA_7\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, nada se ha dicho de c\u00f3mo \u00e9sta part\u00edcula transmite la masa a las dem\u00e1s. Faltan algunas explicaciones.<\/p>\n<p style=\"text-align: justify;\">El secreto de todo radica en conseguir la simplicidad: el \u00e1tomo resulto ser complejo lleno de esas infinitesimales part\u00edculas electromagn\u00e9ticas que bautizamos con el <a id=\"_GPLITA_8\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">electrones<\/a>, result\u00f3 que ten\u00eda un n\u00facleo que conten\u00eda, a pesar de ser tan peque\u00f1o, casi toda la masa del \u00e1tomo. El n\u00facleo, tan peque\u00f1o, estaba compuesto de otros objetos m\u00e1s peque\u00f1os a\u00fan, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">quarks<\/a> que estaban instalados en nubes de otras part\u00edculas llamadas <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a> y, <a id=\"_GPLITA_9\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, queremos continuar profundizando, sospechamos, que despu\u00e9s de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">quarks<\/a> <a id=\"_GPLITA_10\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> haber algo m\u00e1s.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMWFhUXGRobGBgYGRseIBsgGyEeGR8gGhsaHSogGxslHh8gIjMiJSorLi4vHh8zODMsNygvLisBCgoKDg0OGhAQGy0lHyUtLS0tLS0tLS0tLS0tLS0tLS0tKy0tLS0tLS0tLS0tLS0tLS01LS0tLS0tLS0tLS0tLf\/AABEIAL0BCgMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAFBgADBAIBB\/\/EAD8QAAIBAwIFAwIDBgQEBgMAAAECEQMSIQAEBSIxQVEGE2EycSOBkRRCUqGxwQdy0eEVM2KCFiRDkvDxRFOi\/8QAGgEAAgMBAQAAAAAAAAAAAAAAAAECAwQFBv\/EAC4RAAICAQMDAwMEAQUAAAAAAAABAhEDBBIhEzFRBTJBFHGxIjNhgfIjNFLB8P\/aAAwDAQACEQMRAD8A+46mpoP6g4y1D26dKl71esxFOndaIUSzO8G1FESYJkqACToAMamltPWVBGFHcH2twKd9WmAzrTIQ1WQ1FW0sEBaOpAmM6zbb\/Efhzh2WsxCIXY+zVAtFsxKcxh1MDMMD00ANuppcp+t9kTSHusDVa1QadQFTcKf4gK\/hS5Ci+JJEanrH1ZS2NJiQXq2M1OmFczGBeVUimpYgXNA0AMepoPwv1Lt9xWqUKT3VKc3C1gMGxrWIteG5TaTB0J456\/221O7SoyCrtwLKRqKGrSi1BaDkZNvfpoAbtTS1V9Z7emxSs1re4yAItR4ClVuqWpFMXtbJx8+OW9e7EBz7jm0quKNU33FlHtQn4olGykjB0AM+poRxrjQpbb30W8v7a0lMrc1VlSmDiVFzCcYE6yj1ftg9SiXZqtJS1RadOqwlCocIQpvKllBAkiROgBh1NLux9a7OqtyVGiUHNTqKfxKhoLhlBzUBX4gz01T6X9TvuGprUpqnvUBXpWsTMEJUUyBlWKkHuH7RoAaNTU1NAE1NTU0ATU1NZuJ75KFKpWqTZTRnaBJhQWMDuYGgDTqaB8J9U7evTepcaQRgjisPbKlgGUG7HMCCIPfRF+J0QzKatMMi3OC6gqPLCZA+ToA16msqcSollUVaZZhKgOssCJBUTJEZx21WeL7cIanv0rA1pb3FtDeCZifjQBu1NUbndpTW+o6ov8TMAM9MnGsfCOPUNxTpOjgGsl6IxUOV82gyR8jQAT1NZG36CsKGbyhqdMWghTnzJGNYtl6k29RPcD20rEcVHhFhyyjLHrKnB8jzoAMamsp4lRDWmrTutvtvWbf4ombfnpq3bblKih6bq6noykEHtgjB0AW6mpqaAJqampoAmlT1NSo1nU+7uKNWleoehAa1ovXmBwbVOBIKiCNNR0pccK3GcAuQT4++pwipPkoz5HBJoAVuHcPctVFfdBQrE0icFjQO2LMaimpeaWJJyRPXQjh9anvNvuLUelV\/dh7l56dOkZ5MC2kp6Hmz8aLcb2isrQDhTBBM9PIPT+Wlf0JXZbyKgUStwtmevzj\/AOtV5P05YR+HZ0NIo5NBnzNfqi41\/b5Hba+ndmWV\/wBo3DNddWuK\/jlH91DVheivkBbcYMjVnqVdpuiGbcbiiWT229oAe6k3BWDK05mCIOT50E3e9RKlUK5BZSxtAziOhJg\/prNtd7Vr1KZpKohTy4wRjM\/SO3c60dOJyetk7jLwpdlsatWrTqVz7hZjRChgpY3sSEW4mehdmgSBGtO7obOsNzTc1B+2LfUY2i0BEpcrHC4APfJJ1kG6amsPSAkEk08jPn94n8tY9jxWm245WmKRUrBEcwMQRiB58jT6SIfU5P4PPUfppWqrVpuEo3+7XqNVqAsBUFcr7arZUTGLjy3E51h4L6VR0rCrWektQUlppSqNUtp0\/chf\/MU8L+JhLeW0EGc6t4xwI1WpJQquqMW92kzN7bACQCAQF5o6fodauB8WJ24aqJqCbwFYwwOQWtiPB6RB0dJDepnVqgv6n3VI7dKCOwqIaT0mYM3NQZXU1T1tJAUnrzHvofR4Ntiz1U3W5pmotYBaZQrS\/aGFSr7RandzOJk9O0azb1yglgGdzJjtHQYHQD+c6FjcV6SklZUGfmCfGjpxD6if8Gmvt+H0WpK+73Y9j2VPIlrrRqe9SVyKQUBWPaDnM638A4htaVZKiu3s7fbmjQBU3EOVeozkwJlFAAHYmcwFfie9pMDdSzPMc9RjJ1g2QVlKi5jEr1yFIkOe47fbS6cSzrTo+u7P1jtamFL3Z5SpBER1ByOo1sHH6J7t+mvmDg3LVYEsYVTTOVnwTggnrOMa3vv7FKMwerBgIInwYPT\/AOfbT6USD1E\/g+g7TjtGozKhJKRdjAntPnWVfVm2IOXkFlK2NIKm0gj7\/wAs6SuGbz2E9xIIw1Qk4I7jpg+D01zwR1qr7wVZqVWqNBIuUnlwDFsQSDMmfOl0kP6ifI\/n1BRtVuaG6cv9vOsPqTfUq+1rUDUNI16VSmrMpgF1Kgn9dZanDUZHU4DEsO1hPUrHTMt9ydDdrxs1UNNADXXlcsCFBBtJnuD1EafSiV\/Vz+Bd3XpqmlEj3tqXuLGjT2zNRUe21JnFIVCfdta68kDAEd9X7r04C1SoKlG1vbZA+3Zi5ptSYe\/LyVIpgEJAYwSJGWSvsadPb+zaDeCsdCxbJJI7zJnSvR47dNOGqOhK3JLK5GJLRCHubtPpRGtTNnNP0\/tlgmtFUCkodaJBQAVQ60s8ik1cDsFUGY1X\/wCHVG09j3NsG9wNd+zVCMUzSuhqhBeD9JFkYjW2ys0OVpqBJCsxnwLisgeZExjWukjMIKlT4kGfkEHI0ukgepmvBr9Vb6luadAU2W+i9wWvQL03lGpm5Aw6BpEdCNKW2o0+H1KW4WrTrvSp0gEdHDSiDbkUzdCqRLSykiWjrOnTa8KnroF624ME29Sr3AUT\/wBw\/wBdV5ce2EpLwzXoMvW1OPHNcOST\/tmmnvtnxCpT3O7pHFJqYpw5CkvN14IkQB286XN\/w5Fp00oM9etRp0qQQbdGUGklZLnWtVVbT70q2bSCYOi\/pamRsg5HKFdh8wzCB8\/663cJ2TX1nKlQXAj\/ACqon4nSwwUscW\/A9fk6OqywiuFJpfZMA0vTLLUZDTC0FoupqVaKFS7U6dIAPTq+7UpwGgQlo8mIePR3FKVDaKha+01CzU6ViiXLHlGcTFxyYJOTrN6g3YpbSpcpaRAAHc9JPQCdD9hXO3phFXqFW7ELcQCTJ6ySY1b04mNambV0Oe29TbZxIfHyCNazxSnbdJIiZA0ubHhVNKS0eppjx5nJxmdWbrFAgACcC3pnEjT6URPVTGLYb9aouUNBAORHXWrQngqxK+ANFtUTVOkbMM3OFsh18541tqi1Nw7kFTUNiz1BOvox0n73aU2qVF9shr2Jb8zmf7ani7lWqdRQG2FUvQZXAW0OvziR+el\/\/DnboyVSygkFYP3Bn+mmk7S1atx6liMRGAP7TpG9IcQahSrOBIFs5Hg9j11Xl\/3GP+zo6Hn0vV15x\/ljM3DAKhQxNRpvMi20EgCDMyBpX\/b9xt69tMKq1rjTxOFMEgThZ5gDPXxgMXEuIbmoEZKftkAG5iCYbGFHf79NAqdG\/dhiahdYDPgR4xEAD4851pZxoXXIw7RK4QE1ryTiU6ffm1eNlAHS8EMXA6nv+RGI12aHtS4NwGWX+4\/217ut9CK6ZmBYepkTHw2pFN+Dmh7kmTA7DWaluHpu4VSaTLYyrmCo+sDwJCwO+t+13AKhmMl\/pVQSR8YGT86x8A25BtiGN9yn903E+cdZ0DvyUpxR6nPHKuGEGcfB6awbjjnvv7NAMWjoBkwfJwo8nTVU2QVpMC7H3J1Vw3ha0iSFAJ6nz4\/TSoFJLmgLQ4czK4dldixNRSIKkj90jtEESM6E8J2b0XZlE3sQv+UExHweum7jG3VabOvKwyCMGT2+Z8HGsjhQtMKCYgL3J\/PpookpWj00cANhicflrnccDAi20lgWZusdIPz3xoiduABUqIKjAwFBws4wO51dtd5zGYMhblXsztYq\/ZQCf56lRC38Cw2xqUwxWbTyj7nAP9\/y1ZsPb2q05YsMLIHgdwPPxp1rBSCh6eNJPEuHsu4BUAoskfBPU\/GMT8nSaJRlu4Zu4\/xymy2npPSSAfgx1GqkVaqjlAaIVhi3MggdMHOdYdzsxWVatsC0NB1t4QllO5xFvaZx50Emklwc8So7lqgQ1Q1wYqXHi2VIUA5nscjVfCn9uiyuEVqZaQoKiJJBAPY\/GjO4qq4kibSRnz3j+n66Xt5vURxU9tQokNLCHAnGJAIJLeYnQyPLQx0Unxrui6Uayt\/6dTlkxyN1Az0Ux+pGgez41SpMAxEZlT9aYwI7jxE4jWXjXGaVQMiteCycoOHyDE9Ijr476di2Ox04bu1avuEDAlWU4Pkf66wf4gMP2CtJ\/gj\/AN66X03SGz2VSgyZuQQpPdVHcfJ0P9XeoPepBHZkb+FRyOQR1MzEAkGOo1TqH\/pSrwzf6XBLXYXJ0t0fyFfR+1D7ZKjXMtK6AXIF10gqIjl\/OTq3h\/Ga1GkWax2NVmZSwLgF4KhQBELmemDrL\/h\/uiqNRcSOWoMyFB6Y6KSRPnB8adKNout\/eJY\/c9fy0tOn0o\/ZB6u4rXZqdrc\/yBt9xDa7j8OpUqoWAK0zKhv3gVMQ3nroPujeCrG0sQqkEgEk4J0T4pwgSGon2zjAHKYM8wGTgkdeh0L22xZ5erUa9CQFQwEPkDuSDOZwRq6jCmq4GLh\/EFphmdnIKjL55hIKgxnMR51E4aAl1Sq0qCVAPLT\/AHsDvHk6CbvdEBP3gGkjHZTB8dY1wOIPWU9UpsM\/xEePCj\/5jTsjtfcd\/S9CGqO1T3HYCT2AzAUdh3+STph0m+hYvq8xJtTBYnEtmCcac9ZcnuOlp\/20eHSzxNG9+V\/hcH9ViPz0zHSxxXdG6oqEqwODEg+dSw9yrWe1C\/x811o1XWCUBIBBggdehGYnSH6ZduZbLqSlXcRkxhRM9+vTMa+l7De+8LSM5B740G4ZwddqlVGz7jt\/7eiD9M\/cnUMuGUs0Jp8K\/wD39m7QeoYcXp2fTyit0mq\/n\/Huvucbjigq0qhWORlEjraAHJE9w2P11dwGlTqS8gt8d5z+h8aH7XaKVcKAHYnzHMJM\/Ezortabq4A+n+mtSOO1SoyesaTKUNNTJknJ5o7BSc\/lobw+ialV1D2sLWUAYl8kGM4GJxomu6JrNXpqPboqyF6haCzdWRWOSAI7Ayc9tYvT23YVfcYVIqnJYlZ+Fg\/UAJgjI0AvaHeFbBl29OSAQyywJBIkhhI7E41ip7+K+3rYtemoYgQskDAn6oJ7dNadluRWZqNOsbapLSFEBCJNhI6k4\/NvGtfEuC0yQ9WpBWSo+kY8gmNBD7hLiQmnACm7rJ6Dz99Lddn6+80qeUEAzH8XSTqPXYwarGmhB5Sfq+Qf4fA\/prcAKlFWKW8g5gZzHWBnQJLaCOI7i5Gas95JAVQCFHzE\/UPJJGuxvQ7IBiJ\/XpjWuhwNayXH6CBHWT86wVdsgptkE3Mo8m0kDp3x20Flpqgyu7WgoLHJ6L3MeB\/fQDabsVXqlsIHUgLKyQuCW6kcx++gG\/r+0wWqWmo0Br5hO69oz56620FIe5ejfWJmCMTP2wR9tLcSWNJDRtNyoFqAKPA1ZvKPudDDQRI+RoPScqRiZOuuKb5lTDWnt3H2PwRpsr2uzqvv2NOyUHtG0jMsFEBoPQTGO8aH1OMvS+uiWQhrmTMfeen89LnEuKGoPeS7MIFxnuZP5aGbriO5tNG0gEqGY9RPNGMRGq95fHEN1PeldvNKsH5Ja7zHVT2+xGrxUpoi0iyo2GDNBFsGWBOCevXue+linQpvSWmqG4G0PgT8mDPT+mrKnDlO3zLsqkc8\/UDAIPaPHTRZLajvf8ZgGklK6lTl5BJuMYYRkGOs9Ma6bbb6yk\/toyVEYimpK9gRcAMiT+ZOdFfTG0NMFWA90iTdmR8R1A6aOtWNEqVVWYqRE29wYWTAJnp3wNNRCeSnwZKPpxyioxVJMt7bEQYwQAsfBAjQLfem1ve+q1VllFVQSw6MGjN3\/wDP3OmccaLmylTZmkg3AqAQJgmInoI1dwzgxBd3qPdUC3Wm3I+3X\/bT2lSyyTtiH6U31ejVKkm545X6OFkfdWGP99P1PjA5k9tw0dJUSI6qZ5h9tCq3pFKtzoFIYowYzPITcZB\/ewP113sdtlaVsLdIH7ykeSO8YnuNNJoc5RlyEuC7upVp8wttNsTJx3Osvq2t7NB6oYIywf8APH7vyT0Gi3ENi5CtThCDLDIvH8OOk+dU7hNvUt3FQm5Ryo37p\/y\/xfOmVcXYq8P3J3CXhYU4Kscg9wfGdb9vWIEsoYT01Zu9zRS50X8RyAMRJOBojs+GBVCzJ7\/J7n9dJEnLkJ\/4eM\/vVwVAQKtsDyWJGe3+p0+aTvROydK1dmJghAJ+CdOGs+T3HQwexEOlniddKbuGJySzHJgSBnwMxpnOvmvqJ90rbiz26oqs6CndzDBtbwAvQr4g4zMsXcq1SuKNWzqqt56MKjr98+NAfVPFJFoME9\/EfGqV3FFkZlFSozwwqW5YhRc2IHKRFsT066BbmhWqQZIIkgOLZHYEx1PjV0m6MsYUwrtdy8hl+xjofy6g9TphO5YUyyw0dY6\/p3+2l3g+1JBKuAe6nBB0U25dGUVAfbM9OxOkiWQx095U3DhlQdRK1Gtu6fSMiMRnzrbVr2U2p\/8A5DXmxcgTkFScBMgXfB769obiSadOmpkkTUzEZm0dh8kddZno0KYDqZcjLNkn7H93\/KMfGpEHz8FvBK1RLh7CmnTVU5ak5pgmQCB57Hzpqr79alCYJvToInmHaSBidLp2ShFuuVj3UkGSD\/D11OGVSFamxF1MQJ6kADmj89BGXJ7xniYrVUpqrchucERiCInoSTnrr1t41RWtGBhhMSMEgHsYx+urm4ahksoYnqdC9rRsLhZCgnHWD1zP7pPXQPhhDd1Q0MBi0CMiB4jtpPFSom5KKwUGArHNoaTzY+onpPjTht9hVesyswKJmVAAa8BlAPWBmf8At86o4xw2mlOq9XlDKAZMTaZFvctntnGlQ4ySdAdeF+4zWqGdVa41Dlg0jp2yJ6asfYmkaZZraRKypKkQREmDcQMH9dUVa1REZqdWwsCOwZl\/6pH1dRI1j4JsjYSzc0n6jJPxJ1ly6hYzXiwOY0Pu6XQVUJ89Aft21x+yB1LKL8wLc50EfbhuRMsw7nprXQpfs5xVCyJFs2nyrT0Osi9SV00an6e6tMXH29WnWqC0Ya6wHoWnzEjr086u4VTvkM0uCOUi0jE4U5PWJz01rW129xTDmAyzMx3APjx40XbbGsLGoCVhrgckGehJBEwdbYSUuUZckXDhgSrwplIdf01Ud0EZlboSCP7\/AM9NS0URAvTHf\/fQHe7WkXKnqAGn7mNXVRQpeTVtaysUJMEGVYdft9j0jWvZJWdmACNSJJJcS0jssmI6fbSjRUUCzAliegnAHx40zcK44oQdvOiwlGlwEuHbapQSmGP1EXgm4yfBgH9SemmmjQVlj6lP6EaSd5XO5ZFWbBF0Ei7MxI6R1nv00V4PRfbqVCnBPckwcgEnOJgasRRJP5Grb7anTUKihQBgDA0C4gGWspWndJjHzJ\/oDrJvd7Vd1Esi9yI\/SCP56t4fewZkV2tdoKvJJAIEhiBGe2lYlGizdcSqVTFOmQqtDsYxHjzrHu9iKTipdJbDFgDnt8edXbG72mqEMApZQhPXuxbtJP6RGk71buyAorAlIJ5biR47hT9jpN0ThG3QbTixfcgMt4pBiGpARd9LXScRjp8mdcH1alISwLFSeboGHWZ6RHfSjwLZbncliEtoMec4DELBtWcCQdFuP8CpVDSQOysTzU8kBogC3vjE9OulbLtkE6Z9J\/w\/4y25vYqAtqkESJJJwJzjz3056QP8NdhuKFSvTqqoQJTst+7SOp+Maf8AVE+5rwpbeDw6RNzvqO3q7l6khjUIZjFqhsoDnAYd+5EHOnw6+WcV4V7u93FaoQVD2oO0oOpHcgm2e0ali7lep9qOeD16Zpmip50uJERMn6hjoe3x3Os2\/Ds4pLgt5GI7t9h\/poiljvBEskGehH5\/rjU3bAVqWDklZHcwTBPgQTH21eYr5Me74GE9tkl8xE5J+T4In89e1t1TsqFK0+39S91PiP4p1repQZmDqrFSB0BJPYdNBOIemENX3aYFOpBcqBykgyAR0mSZnQNO+5o2KbkVQ8KCwmCMxiQfE\/1jWbd1wa6KqzTuu6CQTiI++ruKb5bkUtYQt7SQCBGB957fGsWx2IUB1JLWjP8A1D\/7\/lpWTS+Rk3fEFuQMhYk2qi5IJEgn7nHxoRxOpXZ1sot1i1nXmUQxXpg3Ad4yM61UTfTKD8N5DEkSSQZmZzmM68Xfl3VittoIMxNwiRjtOfy0yCVG7gm6BLBhUDQoIqLBwMwekT4Otu0ogV2xhh01gFWclrYIz98DVtbduHWwAP0k5Vfkjqft\/TQQa5MTtVpmu1KpFjOBKyOUKirMi44A+POND\/XZWjQuaoam4eFuPRViWtXooMxOTnJOjW229EE0nLsAfcR7iJuJJkDlDq0nA6EfOlL\/ABFJfcUaVxdFSRIAOSZkjr01Vme2DZowQ35EgB6f2lbd1bmJAHc9NPz8IpKshiWH6HWPgdelSUIglyOgzps4LRBJZ4B7AkY1xdVNqKo7GFJSfgX12JsIACmOUgMZ+J6T+eslThtdhYwWALv7dB3++nLjKgobIuTKnr06z20ESu7TkAR1jJPa0eOuuaoSbZr3qjPwjgSrUhzDraQR0YEYB+ev304bjZolIv0Nok\/AkgfzOgnDGpqpLvNQkZugnMAY8aZOF1ZpkTNrET8dRP5HXQ9OzyeZwfavwc\/X404bhU3tFaqGDDfxR\/Y6TeNIKFRWqOpBFphCMdZME9Dp446Qrl1MgGG+NYNxTWoJgEHzr0BxoypiJvduQfwwDIn9dBvecMREkdR9tN2z4YKAaZC1GMT+7kgA\/EdNWJwwIPJ7nzqO1mhTRXwXilS0GlSusPQkDtP3nTVtN+1Sv+GAxZFLdVVGEyGwS5gjAI6aSatArVRUBuZuqmLSQYuIGB30f4NSel+IrMQf4jOe5BidNWiqe18odN7wn3qVjsA\/8SArn4BJx+ekTZLutvUanTYFA55mnqe359dN6cRaJOgnGVSo7u1RqQVVAta28jnk+eoAP31Joqg32ZrrV6h5az5\/hiAfvoJx4CrRa9FKXMLpHLHSP0n89DKnEyigVKz1SR1kCPg4yc9BojuPT9Q+377lyYuAwPt8+NR7liW3lgL049Wlty1N7SM80w4UfJgNAiI0WpbarcKrVCziBMAYxIUxKiPHfRHc+l1DL7OBUeHpsxtaRJI6lSAPsdH6fBnCkMFx0tJP9QNNJhLJE2egd2HaqoEBVX+ZPnTppT9G8O9qpVMRcq\/1OmvWfJ7jdp+YIh0ocYoAs5wBc3iOpn+czpvOvnvGFq1K9RG\/5V7QuOYA9D\/0n+epYu5XqvajFw7aVajmpTZUUwFuWSwE8xyIBnHxrZx\/Zmnt0g3slRahJwxAJZojuRjRDa7kq9hUQApuwAoM\/qZHTWHie4U1kJqC04ga0UYNzbKOH7eOXqQ3uSerT8\/E6m+kC4Tj9Topu9uWNNlMHOQPjv8AGg3HFqnkpRImZIExjl8mdAXbBQrKyFH5nYy0d\/j7dtX06wVSW\/l\/TWfgx+tSje4jQ90C2ciWmDIzify0YamukWylXAO98HJ+o\/y1kq7D3HJLMphZMDLZIPTsNaOJ2LzeP56wUar7iDTIKDywAJBBjoZHYx86AT4sIbSvNSklwchbrlgSxHIGBMSMn8ho1s6MTdkn89YOD0yDUDhQ4cEx0iBbE5jr+c63bq+AUIkHIPceJ7ffTK5PwDeIoblUYEyToD65CpuKTA\/+lH5hif76YvdWpUk9AJI746yBnWbc8LffKzqlvRqdwglRNuRhZkzknpIEaz54uUGkadNPZNNizs+IC67IMRjxo8nHoELk+NLVag0hQouzcB+7GDM99dUdyLgoJB7i2DH3OuPKDT\/UdlSUvaOO3qVaptJL04BKE9Z6AkdteB6gAS0rbIBHSBgZ1k4PXtBNMNbHMz9j20Q21NmwCpAUXH\/71l60U2XdN0A2qOtUc0mfqIMA\/JHTJn76PbZK4oMVqwWZjd16cvXxjVO0SrVI29MLDRc3WFm45+8ifgaddzsqa0rFUAKIGuh6fHe91HP9QnsSiInDnc0YqEtUMhifv2HjRGntwqj7a0vRCgmPnWbYM1VDUb6c2+Y\/trsJHHbs5dUqKQcjprNttsQSpMqPpb+x+dZfdYM1QiKJtW8zE5zESR0E6MLsBH1SPI0wukYN3bKohlg13wIBEn9fzjW7abUKoFzEAACY7fAGs+32Co2CJaWHyMfrGNbNy4AHYzA+dNCbNe3pA41TvtkgAEKcQCyzrqhW0QQg9QDpkboUU9LISzF7nyyXAWq3m0YIIwQZx00Z2ytUUUGSyoqggXeOhQky6\/PXzGtu5WmDIxrzc7mmQivdN4sKmGBzkEHAAkn40qoe5vuadrVhVimcmDkQpGDJkkfpohGlNOOVKbtSWmtVhj3Q6jOWN4aMgcxjRbbcRawXAz8kGfnlxp2KUWH+Erzufgf30U0A9Nby96nwF\/vo\/rJl9x09L+2j06Td\/vF955Iw5H84056+dcV4f+NWYt1qOQPGT\/8AI1LF3FqUnFWbdpuKVRahaMuRHwoCj\/X89AOCcX29Y+0adRS3uBGYLa4pNY9kMSIMfUBobX4fU\/EemTJz\/O3Gq+Cei2bb11V1p16q1FNSJkOxYAn6h1AMfodXNv4MahBXbGdOICiLjUV6RmGvWBHXMwY764p8Zot7ppstWqjANTQiRcRaM4AyJboDM9I0ven\/AE4KrB9wlE0xW3DHbqptX3UWmALlBkWzkdCCIOtVf0cBWre0aaipV29RVAyq0jTJBjOShj76Vy8D2QTqzNQ2VqVXp1VZiWLozDC3FQCRkYiJHYarSszOdtTqG+mhZiTKkA2wGGevnpGqN\/6ddKdSgKVF3lmp1ExVYmoKw90n6V5YPUdCIiNZqPpisaFVzVW8pVDKtxDGpU96DIHKV5ennRb8E6j5GPhm1DD9xpAlrrru3KQdWbja0s2Oiin9XMAE+Gzy\/nqr0lshRpOXNMNUepUApzaA\/PasgYUyP00Lo8AqCkiW7ZqilHAtadxBLH9oMYBJu\/ehgD8afNFdK3bDVHfBGAcpLRBuEsMkRnI6x+etW731MKJZQT0kgT+ugqehAPaZ3p3haCqSPpNOs24cJ4UqbF+FA1PU\/Baden7zlQq0txTphxJapWCpTKjyCJ\/OdFuuwbYWuSvde29ZXp2MRyVQ9QKi3SAS3S6ViM9tMPD95VT8GrVoK4QSBEgCBKgGT+mlniXoA+1V9l9uWudikEKFqUBRMWiL0YMy9s9RqVuC16hqlaVNBVoFSwyzO1JaYYXZQiMlSAwOVBzpXLwT2wfyEKvp2rWqO9KtSZ1ySvSpJPUqSAyxH9Y1j3HAmpKxdSpj94d\/v0OjXoThgp+87ikjtUBFOkSBThFpkQQMG2ZjM6ZuI1BUoVLWxa2R9jrPl00ZrcaMOqcMij3Vo+U8H4hUqBlLgQBb989tNHDOHVntFNCoYFajsYE9Zz1P20B9BcTp0DWeoJwkYnpdp64DxE7iq5tZFWHAbEliZgT0x31ztNoYZMalL5O969qfptZPHjjSVfhBvhnD026Wggn95jAn\/QfGu6zhlxkEY1nqFWdi68qKRnvOSf0GsTboJTKdWQWqPIIFn5QRP2OuvjxqCpHlMmSWR3Izb7dUwvWc2gDJLD90AZJ+NDWkstPIuYBgGBUYJhxEqZjHfzoPvOHPQrNXotk08nqAxYAlFP0mzx4GsreoaIoWba5qoh2iSblMtcT16Rqd2NY6XA+0mQhgsQptIjpHaPEaGLtKqXOkBZYhG6GRiIyDPb51jPHESqKkhQ4C1FMyCJKt\/VfzHjWfi\/HKgI9tA0fusxX+YB0yKi0xZqepam23RLg1KbKJCpBQ5lAGPS49fjThtwzc7iHI+n+EeB8+dKHphF3FR\/dUfiFmZTnIICiScgTP3zp12\/CmFMKGJtEXHvGhE8lInvhCAcA99ebbfMa9g+jpPydY33TOCgWQME6XtpuqlKnXaan4RDAFekwLiZ6fHxp2RUUx231BajIqQwaWYjPKMfzOPyOg2+2apWpzPtkMsFpAYwwgE4EKen6at9N03DtVCEsY5KjEMw68mYWZuNwyZ6ay+ot5UdxtzTAq\/VjnyvMtvQwehMYzoCMXdGFOGJXrJm0GnUk0jBmVAuAwYUkZHc\/Gm3a03ItYZXEjow7EePkdtVcB3O3qNTanTZZBANoAlokNmZx30dqoS1qOEKxdygnPSCcdvnQhTZb6ZpBKjr+8VBj4k6Y9Lnpvhxp167l7xUCG5gLgRykcoAtgA\/edMesuX3HR037aIdfM\/Xe4sLlQQWchT8gxme09Pz19MOvl\/qiuKm5qBgzpSLArAgk6eLuLUOkmZNju9olF624qyaQ55aVS4AgWA4Y+Ik6MbXitFYVatLnAKAOvMGyLQDmYMR40rcK9KVFo10qVaYWttzRUWcw5ndXq45nlySQeoH5FKXBqNXc1qrKpU06aobRNM07jcp7GSCI\/hGrk5eDHJQfyYK\/FFStVb36apeJlgYeCTzFoU94A0V4m\/uIF\/aFllawEqrExPKRkj7aTq3pSvS9g20DLooFrhQKdGot9QQYuwf8AMY+dX0\/Tb0WoEVKbCn+zyXUz+AzNCEdFa4\/oOukpPwTcIeQ5s+K0VrGlSRRVsZnNwJAUrIczIMsDn51b+zvWH4TqUZMkGQwB7MDHc50Ip+lKhuUvSA9uoiEKbql9VK\/43Yg2lDHUE+YDHwfhr0NvURyhZmrP+GCFHuEvaAfBJH2A1JN\/KK5bF2Zm4duqNTam+pSNNVhnDrCf9wML8Hv11r4HvaaAB6ymo8DmdbmyQoAnIgYjrnSd6e9N1fapVSaSkJtytMo3tsaavitib5qEmBhgOvYxwT0qKLB3FOpCU1AKZU02Z7kJm0SQQP8ApGhOXgc4QV8jH6g47t6Y9isyqatOoyliAvJaIJJkMSwiPB1VV4zSqMiCz21hnllkAdOTqEnq3TQr1PwSpuXRqZpD8KtSb3FLQKtoLKB+8Apj76wJ6Ob3WRjRan+Ky3K0uXVacVSpBsAyIMzb0tyW\/AoxhSthvZ1tsvvGlWSys0IRUUqWIgrTgwTMmB51VX49SpP7TVFJ7QQYtwbhOIIzOgvGPTlcIiGpQerUDUylrSqO6tfTYCblACmow6BSciDh3\/owGo\/PFas1ZiQmCXdaqjmkFQEKnzdpXLwS2Q\/5DDxDi1GwVKVemjtypULLa0xynPMD0+NFN+9dtqaNJBTqAdIlXHhTMq33\/wB9Juz9LVrVdBQDlmLEh2gNbM3YqTbBUgDpERp3O6rEtIETyxPSB1+Zn8o0U5JpkoZFhyRnGnTumrR864Lw+ozdIRWAaR3HaPPnxr6hs0ANNgMgW47znJ7RE\/y0K2VQF2WpMiDyqT1zkAYOiG53Nqs1Nq0iIW1o\/Ll8dNV4MCww23Zp9W9Slr8\/VcVH7f8Ab+QzugSIwFMXE+JyB\/voHvuICq4FLFH3LalT+Joi1JH0yArN+Q76TPVPG6dZbaNbcPUI\/EpHIAXBBULBMYkDv1BGm\/acFvT8UOi8oSmruttvQhVcgZE\/zPXV12YFHauRZ9a7SrTVvYI9kLzqTBEwIVskAyMZwDGsnB+GVNowRKTG9cs5A5h1BAmSRkD4017mgpHs11U3SAY5Xxb+VSO3fqPAtehGc486jt5J9TigFv0LyrqFBEdcx8Yx+uhHp7iFSqegNuC10yAYnIH1Egj4GjHqOmXpPaRcQbQTEz3+56Aaq4Xug4H7OirU9wgLggIKaiYHUAZHlsad8kotVbO9ttUlfbhWbK+T2\/tov+01YKuCI76s4bwQ0TNNm+5AJP3x\/LVPF3cQGMjJJgCAI6\/rp0VNpvgqA\/ZqMs3NUML3y2P5dfy0CFJa+7sF1jAyegIGFgdxd566z+qOOtXq0NvQkEsVJtYysESCP3YJ6Z17wsVam5YU1CmlmSTaVACqJMHtJnvpWWKFKxn3HB9xu1H\/AJhKTU4BspmZQyDcX0G4ZumStUobjblqn1CqpJIZBMzHL\/FAmAT10UTjjCgaisKdqkmLSzwI6NiJ+deem9mdwUqc6srMahuHJcpUp3l2i4ntMDQQV1ye1PUJVGpGpSZVDE1qfUdSIpxzEHqwjqYHXVvAPWVEUXqbl1SoSCYmGhVAsJGSfHzrNxPd0qW\/Xag0loG13FstessqsTgXmCf8uYnQb1vwVNpVoVgrMhZWaWPKwkGF6BYZftbqLbRYowlwz6P6O40N1VrmmCKSBFFwhmYyxaDkLEAT1zps0i\/4d1VepVdXvlKYaSCVMtKkjrB096onyzbhVQpHh18+4sKYr1WclVvMm0x189M6+hHSV6h2tNma+pU+skANgHoDBEY8HGp4u5Vq\/aiinvKTxCMFiZcFSfFq9Z++tW2pK5AChVGSMSfExrVQUIqqxDN2MATHfAidZ93WNNlcickMQOgPSfidaTnA31KtIMocDIiQYI8DHn50nb2mPdRE9yJ+okxP2ONOHEqKVCS+RiB2\/PQ6htVNQorEYkTzAHx8GM6iyyLpBDhtLl\/11e22ZmN7CzEKvf8AzHXGxLgG+w\/Kz\/fVG547SpkLUuEz0E9I8dOvXpjT4IU2whUqhFJjCgmPt41KyAaW91xU12DIpWkFdeoue6JgwQBgZ+Trbtjcn7QzFSpuVXbBjqDkjImPmNFoHFhZGRVLGcdoz4\/rrJxLaV7kenUWmxJmVuAEQARIJ+Trp9975U00tQMGLOBzRkBVB8wST46a73e9DPbInsNFi5TB\/p8u28r\/ALQytVUKKZW4LYRJhSSBJieudG+IU5UiM9jHTQTcslKotaecEAjuVOGx8SGJ\/wCkat43x2xWtUkR9QKEZjm5WLQM9u2kTpt8He2rg8oIDd1nI\/LW3bh\/xAoX3FIhWPZoIY946\/mNDvTVEEEsFLM0\/IHQTOegx\/voyeDqarV2JdyoXOAApJEAYxJ66aIvh0Cttvf2VnvA5rSyrcW7iZOHnrEgwCYgaK0PUFFwfZJqsOqrgj\/NMBfz\/KdD7gFapP1M0\/8AbyfpA6fJ1wOFM7CujkNADR0ZR2Yd46DxpjpG3gPDUp+69ie5VqOzMAJIY8oJ7wI0TrkASeg6642pUKII8fnqvfu4yvTvoXBBtvuDeXdUKirkkMOhADAkDJ7gjt01to7SMm7IypaQPMa84Sl1GWP1yxjEXZgaCU+MlWb8SaKVHWbTMAADn+llBkE9RHfSsaT7Iv456dFVeRyhHgAz+oxoF6a2poM1S5rrnQlxINhKr0iIAIxp3228R1LAiImZER\/p864fZ0zThQsGSDIPWSTPfJnQ1ySUmlRn2XEqr1LGVFAAMglrgfAgRnE6545RViosLWySABORAicFp7aVq3Eqm25ywem30uvYePtiZGNGuE7w1GuNQY6gGdKxuLXIGoem6g3qOQAzUmK5kqVIOT3MxMQIJ176ioe1buE5KtxSshPZ4BKj8hn7aN8R4jKozUzNN1YujXKFkXTEMBAzK673\/DVqE+8Feo8QqsAwCmYUHEfM6KQ9z7sp4zttu+0FMAOGQGlHUnAAH5nQT0tx1qDNQsNas5UsQcK8BSGbsIA7dNaz6epbmor0k9lVUmA03SxAEdEkBiSM\/TB0YobSgiEItigw1Lw3Xr1nvM6VBwlQA47RrVGRfaRqoBdxcehMEAnsYwPAE61cX2abhFE2mlTYWMOeW6xP\/TIBJgEzrTtNyqV3UOCWUMJOYXBHmMyPz1fvt1QuVnUVHi1KeCTcwJKg\/I69tNoN9NcGn\/DHaqquySVYR7jLaWIZwfuO\/TBJH2e9K3oZGSmUamEAlgLpPOzNBHaJ7E6aNZsnuOjgdwPdUbsoqs7AQoLExOAJOr9cuoIgiQeo1AuFtfUgSi253W3ahStRlYEVJVwTBCCVZQJbqokQx14\/rHZX+2S5JjIoVCufbM3BLYAqoSZxcJ16PS+wNMiCUvEE16ptNMtTCIxeUVbmWxSBkiNaqPpraQCtORbAN7mQwpd7syKVPPx8mQVIyr6t2RBgOTKgJ7FS57i4HtrZNQcj5WQApPTOpxH1PtaS0ii+773tMliEi2q6Uw7sFhBzYuiYI1Xw\/wBIbP2ykvUaQTUFWoHUguRYyvNIcz4QgG5vJ0Q3Ppfav7QNIgUQgphHdABTZXQFUYB1VlBAaY\/PQFIHN6y2RoVK9ErUWlUpI8C2PddaYaSMqJLfMHVY9XbRnIZAyk1FUqpcvY1JBaqoZlqoETOO4kgpT9N7WnSanYRSvSoQajkKaTCottzciKVBCiF+NZuKeldvuVvQtTdjetVGMi5qdQkScSaSZEEAGCJOgKRzS9V7I2AXQ4BB9ioAJDsAxshWtRjaYOOmRrXs+K7ettW3NJA9MKzCUtm0TgMO8YPTQij6Ho0qlCoa9S2kEWwkBXYCogJiOY+6R5woBAkE3sPT1CihporhWDhg1So118XFizEs0AC45AwCNAUZ9txukQly0jeCVFFjVnKrAIQCZbPiJ6TEHqDZ+2asEKJH\/KaZFL9oIttun28xHXHXGtPEOG06pCq1tWmqwZMqCQRgMDkp1kHB7SDRQ9LbdUVCrtCwZd+Y+37JYgGLinLOiwpFg4vtgasiw00L1LkiFHU9Mx\/PtOsy8e2vObBaqgsQo6ksCCIxAWZJjI863f8AA6E1GsJ9xXVwWYgiobmFpMCTJx5Oq\/8AgW3cAwzCBDe45Mc0Q10xDt+R0Doooce28kWEZtSEMP8AQBZjP1rjtJ8GOqnqXbBWc3WrFze20KbbyDjBA6jzjrjVtLgG2zCtiAOd+Ui0ystymUUyPH31K3prbMhQobTMw7gmV9syQ05UZznr10WKjLuvUe2psVZDYFcl7DbyG1oxkAhs\/GJuE7N1xnb0mKNItAJIRiolWcCQIkqpMD4HUiaN\/wCm9o1z1FaAHk+44Ch5LxDQoMkmNWvwGi7tUeXDKq2lmtACskwDBYqxF3XQFI8HGKJLhUJemjOylItiRBJGCYMfGemqv\/Eu29pqrSFXDmwkAgMWkx2tPX4j6hOtOHUKciM1RYSzsS\/1NEkyTBY+YHgDWer6c2tQGVYyLZ9ypMAOloN0hYdhA8\/A0BSK09QUAGDKVhnRRbh7X9s2YgjpPic6m34zSdPwqasDUWnTGAr3U1rSeXlW0knBOOnbWn\/w\/QzytMkg3vykteSnNyy2TET31eOEUrStpgsGJua65QqghpuBhQJnz5OgKQNo+oNsAt4RSbhyQ68gckK6iDhGMYIxIBIGrRxajEJTOSFzTZVkxIJCnIBmI8jsYsf0xtiZKMSep9x5b6hLc3MYdhnz8CLqnA6LEyrQTJW97ZgCbZiYHWPPk6ApHOz31CrTZ1UFUkMLMiAGi2JJtIwPt1xrC3H9sFBp07pdEIVPpuqLSliAQBJ\/OD4JG6jwOkiugDWVAwdSzG65VSSSZHKsY8nVf\/hrb\/wt9QY\/iVOYghxdzcwDAGDjr5OgKM6cf2jSACYuu\/DPKFCMxfHKAtRTnz5BiUfUO2gMylGZWMFMkLJgQMmFmBPjrjXaelNuGUqHCgMCt7kNIprzS2VC01FvQ9xq0+mdtM2Hv++8cwKnF38JIHjERA0BSKtnx2iWFMoabM7U1BWMqWHjE2nH28ieKvqLbrUKlTBGGt+ogspCyOaLWM+B8idVL05t1cVArXhg0mo5kgswJls5ZuvnUf07ty11rTMgh35ZJJs5uSSzdI6kdNAUa9otJ1DoqlWhlNoyCJBH3B1eKCzNqz5ga9o0gogTHySfjvrvQFHIQDoBrrU1NAya8OvdTQAkbjgTGR7DGXqM0qkOWre6pMvm1LlE+ewOuuC7CtSMnbEWi0RZzYphbubAUoSB89skuupq555NUxUJe64VWIHtrVRh1MJkpb7f\/qdiCT5uOvDwV7yLKwowyhOSYIkZ9zqKhZv0066kaOvIKE7a8PrCnXSpTqOayFeiQLgxcwXMg1GJjxHjVA4TWDs3ssVMchCBXCspVWg9AoIzd8AA2h41NHXkFCM\/BqpZiaLsCVNpstIVkawgGbQEtBJaAegyD7\/wit\/+upOOaFkgKF9k8\/8AySRd1\/Lvp41NHXkFCbw\/h1WnWFb2nMAgU+W1ZNRhbzYK3hAY+m\/AkDXFbhdUqR7BnnBaFli0xVbn\/wCYk4z3PMMQ66ml1pXYUJA4K4JYUnDk\/VCzl6pYzf1KVAv\/AGgdI13\/AMLqmpTvosaVN6ptIU3CoxcAgvHLIEZ6Tjpp01NPryChDpcDrhLT7wlCGICzcFspsPxOgucnzyeNd\/8ABHKtNBySqhRNOFh2cgGLbTI5fbjHTodPOpoeebChMXh1eKk03JelUQsAoLGoFi4X4VIIUScHtmaq\/B6vuApSdaYdGCgILQPbvA5j9drdCv1GbpI08akaFnkgoQH4BXaJ90kGQYXra1MyPc6FRSBHgPnmnVtTg1W1yKVQOXZgVCYVr5QE1BCm4A9MD7aetSNP6iYUB\/TVBkpsHp+1NRyEEQATIiD0j7fYdNGNTU1S3bsZNTU1NICampqaAJqampoAmpqamgCampqaAJqampoA\/9k=\" alt=\"El Campo de Higgs | Astronom\u00eda - Aficionados Amino\" width=\"470\" height=\"334\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfAcaso las part\u00edculas circulan por el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> y se ven frenadas por \u00e9ste que les adosa la masa?<\/p>\n<p style=\"text-align: justify;\">Bueno, la idea nueva que surgi\u00f3 es que el espacio entero contiene un campo, el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, que impregna el vac\u00edo y es el mismo en todas partes. Es decir, que si miramos a las estrellas en una noche clara estamos mirando el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. Las part\u00edculas influidas por <a id=\"_GPLITA_11\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> campo, toman masa. Esto no es por s\u00ed mismo destacable, pues las part\u00edculas pueden tomar energ\u00eda de los campos (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>) de los que hemos comentado, del campo gravitatorio o del electromagn\u00e9tico. Si llevamos un bloque de plomo a lo alto de la Torre Eiffel, el bloque adquirir\u00eda energ\u00eda potencial a causa de la alteraci\u00f3n de su posici\u00f3n en el campo gravitatorio de la Tierra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-WOJv-yZfdsk\/Tf6U8gWbA4I\/AAAAAAAAADc\/aYdhlDODQ4c\/s1600\/torre-eiffel+copia.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_12\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> E=mc<sup>2<\/sup>, ese aumento de la energ\u00eda potencial equivale a un aumento de la masa, en <a id=\"_GPLITA_13\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> caso la masa del Sistema Tierra-bloque de plomo. Aqu\u00ed hemos de a\u00f1adirle amablemente un poco de complejidad a la venerable ecuaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>. La masa, m, <a id=\"_GPLITA_14\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">tiene<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en realidad dos partes. Una es la masa en reposo, m<sub>0<\/sub>, la que se mide en el laboratorio <a id=\"_GPLITA_15\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la part\u00edcula est\u00e1 en reposo. La part\u00edcula adquiere la otra parte de la masa en virtud de su movimiento (como los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">protones<\/a> en el acelerador de part\u00edculas, o los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a><\/a>, que aumentan varias veces su masa cuando son lanzados a velocidades cercanas a c) o en virtud de su energ\u00eda potencial de campo. Vemos una din\u00e1mica similar en los n\u00facleos at\u00f3micos. Por ejemplo, si separamos el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> que componen un n\u00facleo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>, la suma de las masas aumenta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Enroque de ciencia: \u00bfQu\u00e9 es el campo de Higgs? (1)\" width=\"474\" height=\"321\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pero la energ\u00eda potencial tomada del campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> difiere en varios aspectos de la acci\u00f3n de los campos familiares. La masa tomada de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> es en realidad masa en reposo. De hecho, en la que quiz\u00e1 sea la versi\u00f3n m\u00e1s apasionante de la teor\u00eda del campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, \u00e9ste genera toda la masa en reposo. Otra diferencia es que la cantidad de masa que se traga del campo es distinta <a id=\"_GPLITA_16\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> las distintas part\u00edculas. Los te\u00f3ricos dicen que las masas de las part\u00edculas de nuestro modelo est\u00e1ndar miden con qu\u00e9 intensidad se acoplan \u00e9stas al campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Superconductores y el campo de Higgs : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">La influencia de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> en las masas de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">quarks<\/a> y de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a>, nos recuerda el descubrimiento por Pieter Zeeman, en 1.896, de la divisi\u00f3n de los niveles de energ\u00eda de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">electr\u00f3n<\/a> <a id=\"_GPLITA_17\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> se aplica un campo magn\u00e9tico al \u00e1tomo. El campo (que representa metaf\u00f3ricamente el papel de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>) rompe la simetr\u00eda del espacio de la que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">electr\u00f3n<\/a> disfrutaba.<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_18\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Hasta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> ahora no tenemos ni idea de que reglas controlan los incrementos de masa generados por el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> (de ah\u00ed la expectaci\u00f3n creada por el nuevo acelerador de part\u00edculas LHC). <a id=\"_GPLITA_19\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> el problema es irritante: \u00bfpor qu\u00e9 s\u00f3lo esas masas \u2013Las masas de los W<sup>+<\/sup>, W<sup>&#8211;<\/sup>, y Z<sup>\u00ba<\/sup>, y el up, el down, el encanto, el extra\u00f1o, el top y el bottom, as\u00ed <a id=\"_GPLITA_20\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a> \u2013 que no forman ning\u00fan patr\u00f3n obvio?<\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/3.bp.blogspot.com\/-82GyC7qT7iw\/UFzsYJlyoKI\/AAAAAAAAA30\/nYJXjovVA_Q\/s1600\/0.jpg\" alt=\"2018 abril 05 : Blog de Emilio Silvera V.\" width=\"682\" height=\"508\" \/><\/p>\n<div>\n<p style=\"text-align: justify;\">No dejamos de experimentar <a id=\"_GPLITA_21\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> saber c\u00f3mo es nuestro mundo, la Naturaleza, el Universo que nos acoge<\/p>\n<p style=\"text-align: justify;\">Las masas van de la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">electr\u00f3n<\/a> 0\u20190005 GeV, a la del top, que tiene que ser mayor que 91 GeV. Deber\u00edamos recordar que <a id=\"_GPLITA_22\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> extra\u00f1a idea (el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>) se emple\u00f3 con mucho \u00e9xito para formular la teor\u00eda electrod\u00e9bil (Weinberg-salam). All\u00ed se propuso el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> como una <a id=\"_GPLITA_23\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de ocultar la unidad de las fuerzas electromagn\u00e9ticas y d\u00e9biles. En la unidad hay cuatro part\u00edculas mensajeras sin masa \u2013los W<sup>+<\/sup>, W<sup>&#8211;<\/sup>, Z<sup>\u00ba <\/sup>y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">fot\u00f3n<\/a> que llevan la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza electrod\u00e9bil<\/a><\/a>. Adem\u00e1s est\u00e1 el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, y, r\u00e1pidamente, los W y Z chupan la esencia de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> y se hacen pesados; el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">fot\u00f3n<\/a> permanece intacto. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza electrod\u00e9bil<\/a><\/a> se fragmenta en la d\u00e9bil (d\u00e9bil porque los mensajeros son muy gordos) y la electromagn\u00e9tica, cuyas propiedades determina el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">fot\u00f3n<\/a>, carente de masa. La simetr\u00eda se rompe espont\u00e1neamente, dicen los te\u00f3ricos. Prefiero la descripci\u00f3n seg\u00fan la cual el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> oculta la simetr\u00eda con su poder dador de masa.<\/p>\n<p style=\"text-align: justify;\">Las masas de los W y el Z se predijeron con \u00e9xito a partir de los par\u00e1metros de la teor\u00eda electrod\u00e9bil. Y las relajadas sonrisas de los f\u00edsicos te\u00f3ricos nos recuerdan que Gerard ^t Hooft y Veltman dejaron sentado que la teor\u00eda entera esta libre de infinitos.<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><\/div>\n<div><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/1UMusqowKJ0\/sddefault.jpg?v=66f15e85\" alt=\"DISE\u00d1ANDO LA GRAVEDAD CU\u00c1NTICA | Alejandra Castro\" \/><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\">\n<blockquote>\n<div>Relatividad y Gravedad Cu\u00e1ntica. <a id=\"_GPLITA_24\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">Universidad<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de Cambridge.<\/div>\n<\/blockquote>\n<div><\/div>\n<\/div>\n<div style=\"text-align: justify;\">Roger Penrose es uno de los nuevos humanistas del siglo que se ha interesado por los problemas de las matem\u00e1ticas, de la f\u00edsica, de la biolog\u00eda, de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a>colog\u00eda y de la filosof\u00eda. Siguiendo el modelo de Popper de los tres mundos, ha trabajado sobre la flecha del mundo 1 de la f\u00edsica, al mundo 2 de la conciencia, y del mundo 3 de las matem\u00e1ticas, al mundo 1.<\/div>\n<p style=\"text-align: justify;\">En <a id=\"_GPLITA_25\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> \u00faltima direcci\u00f3n ha publicado numerosos libros y art\u00edculos, donde aborda la asignatura pendiente de la unificaci\u00f3n de la mec\u00e1nica cu\u00e1ntica y la teor\u00eda del campo gravitatorio. El camino que ha seguido Penrose es encontrar una base com\u00fan a ambas.<\/p>\n<p style=\"text-align: justify;\">Para ello ha introducido dos modelos: los \u201c<a id=\"_GPLITA_26\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">spin<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> networks\u201d y los \u201ctwistors\u201d, el primero discreto, con una m\u00e9trica intr\u00ednseca, no relativista, previo al concepto de espacio, el segundo continuo, con una m\u00e9trica extr\u00ednseca, relativista e inmerso en un espacio-tiempo dado.<\/p>\n<div>\n<p style=\"text-align: justify;\">\u00a0Claro que son varias las corrientes que quieren abrirse camino hacia otras f\u00edsicas nuevas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/media.tumblr.com\/tumblr_lvlb6fcMd41qcynlc.jpg\" alt=\"\" width=\"487\" height=\"503\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La F\u00edsica nos lleva de vez en cuando a realizar viajes alucinantes. Se ha conseguido relacionar y <a id=\"_GPLITA_7\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\">hacer<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> vibrar a <strong>dos diamantes en el proceso conocido como entrelazamiento cu\u00e1ntico<\/strong>. El misterioso proceso, al que el propio Eisntein no supo darle comprensi\u00f3n completa, supone el mayor avance <a id=\"_GPLITA_8\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\">hasta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la fecha y <strong>abre las puertas de la computaci\u00f3n cu\u00e1ntica<\/strong>. <a id=\"_GPLITA_9\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\">Para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que nos hagamos una idea del hallazgo, en 1935 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> lo lleg\u00f3 a denominar <a id=\"_GPLITA_10\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la \u201c<em>acci\u00f3n fantasmal a distancia<\/em>\u201d. Un efecto extra\u00f1o en donde se conecta un objeto con otro de manera que incluso si est\u00e1n separados por grandes distancias, una acci\u00f3n realizada en uno de los objetos afecta al otro.<\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" target=\"_blank\" rel=\"noopener\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" alt=\"\" width=\"635\" height=\"311\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p>Esa nueva teor\u00edas quiere explicarlo todo. Nada <a id=\"_GPLITA_27\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/teoria-de-supercuerdas\/#\">puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> estar fuera de ella: El Universo que es, todo lo que existe, ah\u00ed estar\u00e1<\/p>\n<p style=\"text-align: justify;\">La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> <a id=\"_GPLITA_27\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">tiene<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> tantas sorpresas fant\u00e1sticas que cualquiera que investigue en el tema reconoce que est\u00e1 llena de magia. Es algo que funciona con tanta belleza\u2026 Cuando cosas que no encajan juntas e incluso se repelen, si se acerca la una a la otra alguien es capaz de formular un camino mediante el cual, no s\u00f3lo no se rechazan, sino que encajan a la perfecci\u00f3n dentro de ese sistema, como ocurre ahora con la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a><\/a> que acoge con naturalidad la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y la teor\u00eda mec\u00e1nico-cu\u00e1ntica; ah\u00ed, <a id=\"_GPLITA_28\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> eso se produce, est\u00e1 presente la belleza.<\/p>\n<p style=\"text-align: justify;\">Lo que hace que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> sea tan interesante es que el marco est\u00e1ndar mediante el cual conocemos la mayor <a id=\"_GPLITA_29\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">parte<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de la f\u00edsica es la teor\u00eda cu\u00e1ntica y resulta que ella hace imposible la gravedad. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, que es el modelo de la gravedad, no funciona con la teor\u00eda cu\u00e1ntica. Sin embargo, las supercuerdas modifican la teor\u00eda cu\u00e1ntica est\u00e1ndar de tal manera que la gravedad no s\u00f3lo se convierte en posible, sino que forma parte natural del sistema; es inevitable para que \u00e9ste sea completo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/adolcros.files.wordpress.com\/2013\/09\/cuantica_02.jpg\" alt=\"\" width=\"543\" height=\"354\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 es tan importante encajar la gravedad y la teor\u00eda cu\u00e1ntica? Porque no podemos admitir una teor\u00eda que explique las fuerzas de la naturaleza y deje fuera a una de esas fuerzas. As\u00ed ocurre con el Modelo Est\u00e1ndar que deja aparte y no incluye a la fuerza gravitatoria que est\u00e1 ah\u00ed, en la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> se perfila como la teor\u00eda que tiene implicaciones si tratamos con las cosas muy peque\u00f1as, en el microcosmos; toda la teor\u00eda de part\u00edculas elementales cambia con las supercuerdas que penetra mucho m\u00e1s; llega mucho m\u00e1s all\u00e1 de lo que ahora es posible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Apuntes topolog\u00eda m3\" \/><img decoding=\"async\" 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\" alt=\"4) Topolog\u00eda - Historia de la Matem\u00e1tica\" \/><\/p>\n<p style=\"text-align: justify;\">La topolog\u00eda es, el estudio de aquellas propiedades de los cuerpos geom\u00e9tricos que permanecen inalteradas por transformaciones continuas. La topolog\u00eda es probablemente la m\u00e1s joven de las ramas cl\u00e1sicas de las matem\u00e1ticas. En contraste con el \u00e1lgebra, la geometr\u00eda y la teor\u00eda de los n\u00fameros, cuyas genealog\u00edas datan de tiempos antiguos, la topolog\u00eda aparece en el siglo diecisiete, con el <a id=\"_GPLITA_30\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de analysis situs, es decir, an\u00e1lisis de la posici\u00f3n.<\/p>\n<p style=\"text-align: justify;\">De manera informal, la topolog\u00eda se ocupa de aquellas propiedades de las figuras que permanecen invariantes, cuando dichas figuras son plegadas, dilatadas, contra\u00eddas o deformadas, de modo que no aparezcan nuevos puntos, o se hagan coincidir puntos diferentes. La transformaci\u00f3n permitida presupone, en otras palabras, que hay una correspondencia biun\u00edvoca entre los puntos de la figura original y los de la transformada, y que la deformaci\u00f3n <a id=\"_GPLITA_31\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">hace<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> corresponder puntos pr\u00f3ximos a puntos pr\u00f3ximos. Esta \u00faltima propiedad se llama continuidad, y lo que se requiere es que la transformaci\u00f3n y su inversa sean ambas continuas: as\u00ed, trabajarnos con homeomorfismos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/7\/7d\/2MASS_LSS_chart-NEW_Nasa.jpg\" alt=\"Estructura del universo a gran escala - Wikipedia, la enciclopedia ...\" width=\"559\" height=\"283\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En cuanto a nuestra comprensi\u00f3n del universo a gran escala (galaxias, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u2026), creo que afectar\u00e1 a nuestra idea presente, al esquema que hoy rige y, <a id=\"_GPLITA_32\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la nueva teor\u00eda, el horizonte se ampliar\u00e1 enormemente; el cosmos se presentar\u00e1 ante nosotros como un todo, con un comienzo muy bien definido y un final muy bien determinado.<\/p>\n<p style=\"text-align: justify;\">Para <a id=\"_GPLITA_33\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/21\/buscando-la-gravedad-cuantica\/#\">cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> eso llegue, sabremos lo que es, como se genera y d\u00f3nde est\u00e1n situados los or\u00edgenes de esa \u201cfuerza\u201d, \u201cmateria\u201d, o, \u201cenerg\u00eda\u201d que ahora no sabemos ver para explicar el movimiento de las galaxias o la expansi\u00f3n del espacio mismo.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/p>\n<\/blockquote>\n<\/div>\n<\/div>\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%2F2025%2F11%2F05%2Fbuscando-la-gravedad-cuantica-3%2F&amp;title=Buscando+la+Gravedad+cu%C3%A1ntica' 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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El Modelo Est\u00e1ndar adolece de que la Gravedad no est\u00e1 presente, cuando tratan de juntar la Cu\u00e1ntica con la Gravedad&#8230; \u00a1Aquello rechina! Surgen infinitos que no se pueden evitar. \u00a0Entre los te\u00f3ricos, el casamiento de la relatividad general y la teor\u00eda [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11123"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=11123"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11123\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11123"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11123"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11123"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}