{"id":30278,"date":"2023-05-05T03:27:02","date_gmt":"2023-05-05T02:27:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=30278"},"modified":"2023-05-05T03:27:02","modified_gmt":"2023-05-05T02:27:02","slug":"sera-unico-nuestro-universo-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2023\/05\/05\/sera-unico-nuestro-universo-2\/","title":{"rendered":"\u00bfSer\u00e1 \u00fanico nuestro Universo?"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00ab\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/03\/a-cada-cual-lo-suyo\/\" rel=\"prev\">\u00bfEl mayor descubrimiento? \u00a1Son t\u00e1ntos!<\/a><\/p>\n<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/04\/%c2%a1el-universo-%c2%bfllegaremos-a-conocerlo\/\" rel=\"next\">\u00a1El Universo! \u00bfLlegaremos a conocerlo?<\/a>\u00a0\u00bb<\/div>\n<div><\/div>\n<div>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/y4dT7CpYRyY\/hqdefault.jpg\" alt=\"Conferencia: La hip\u00f3tesis del multiverso: \u00bfSon posibles muchos Universos? - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pudieran existir otros universos que como pompas de jab\u00f3n se muevan por un Espacio &#8220;infinito&#8221; que solo podemos imaginar. Como existen otras galaxias y otras estrellas&#8230; \u00bfpor qu\u00e9 no otros universos?<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Existen otros universos? | Ciencia | EL PA\u00cdS\" \/><img decoding=\"async\" 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\" alt=\"Los universos paralelos m\u00e1s probables tambi\u00e9n son inalcanzables\" \/><\/p>\n<p style=\"text-align: justify;\">Como nunca nadie pudo estar en otro Universo, tenemos que imaginarlos y basados en la realidad del nuestro, realizamos conjeturas y comparaciones con otros que podr\u00edan ser. \u00bfQui\u00e9n puede asegurar que nuestro Universo es \u00fanico? Realmente nadie puede afirmar tal cosa e incluso, estando limitados a un mundo de cuatro dimensiones espacio-temporales, no contamos con las f\u00edsicas necesarias para poder captar (si es que lo hay), ese otro universo paralelo o simbi\u00f3tico que presentimos junto al nuestro y que sospechamos que est\u00e1 situado en ese \u201cvac\u00edo\u201d que no hemos llegado a comprender. Sin embargo, podr\u00edamos conjeturar que, ambos universos, se necesitan mutuamente, el uno sin el otro no podr\u00eda existir y, de esa manera, estar\u00edamos en un universo dual dentro de la paradoja de no poder conocernos mutuamente, al menos de momento, al carecer de los conocimientos necesarios que nos dieran la tecnolog\u00eda que se precisar\u00eda\u00a0 para ello.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.abc.es\/media\/ciencia\/2016\/06\/03\/hubblefindsu--620x349.jpg\" alt=\"El esquema muestra los tres pasos usados por Riess para calcular la tasa de expansi\u00f3n del Universo con una precisi\u00f3n sin precedentes\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Es curioso como un equipo de astr\u00f3nomos y cosm\u00f3logos estudiante la expansi\u00f3n del Universo y tratando de buscar la verdadera causa de dicho comportamiento (las galaxias se alejan las unas de las otras sin una raz\u00f3n aparente, toda vez que, la cantidad de materia bari\u00f3nica percibida, no ser\u00eda suficiente para arrastrarlas de esa manera), de manera denodada y pertinaz buscan el por qu\u00e9 se expande el universo de esa manera que no pueden explicar y, en dicha tarea, dicen haber percibido, m\u00e1s all\u00e1 del supuesto \u201cborde de nuestro Universo\u201d la presencia de algo grande.<\/p>\n<p style=\"text-align: justify;\">Lo \u00fanico que se me ocurre pensar es en la presencia de otro universo que tira del nuestro por la fuerza de la gravedad que genera y, al final del camino, como ocurre con las galaxias, terminar\u00e1n fusion\u00e1ndose los dos universos. Es lo que ocurre con las galaxias pero, aqu\u00ed ser\u00eda a escala mayor.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/images.astronet.ru\/pubd\/2009\/03\/12\/0001233876\/2-1.jpg\" alt=\"\" width=\"556\" height=\"393\" \/><\/p>\n<blockquote><p>Imagin\u00e1is la grandiosidad que est\u00e1 presente en una sola Galaxia como la nuestra. As\u00ed el poeta, hablando consigo mismo exclam\u00f3:<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a1Oh mundo de mundos!<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1Oh vida de vidas!<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfCu\u00e1l es tu centro?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfD\u00f3nde estamos nosotros?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfHabr\u00e1 m\u00e1s de lo que vemos?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfDebemos prestar atenci\u00f3n a las voces que o\u00edmos en nuestras mentes?<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSGvc4OMaRMDr9kZtHHCfQ2TeXGbGeZx-W_mw&amp;usqp=CAU\" alt=\"Telescopio Hubble, las 20 mejores im\u00e1genes - RTVE.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS_v8B9YaJg6E7ArzRKE8D3ObzeUN87Cdrh3w&amp;usqp=CAU\" alt=\"El Hubble: Las mejores im\u00e1genes del universo tomadas en la historia (FOTOS) | Foto 1 de 17 | Internacionales | Actualidad | Peru.com\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzccmCoIpJdjuKvvwAfShafyeIRQo-U9oOZw&amp;usqp=CAU\" alt=\"El mejor lugar del universo para encontrar vida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSaxGc0c4MdKHIpf6Wc4yINYrLIVXlsVI2uUQ&amp;usqp=CAU\" alt=\"Fotos: Conoce las mejores im\u00e1genes del universo de este 2018 - Pars Today\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Universo (al menos el nuestro), nos ofrece algo m\u00e1s, mucho m\u00e1s que grandes espacios vac\u00edos, oscuros y fr\u00edos. En \u00e9l podemos ver muchos lugares luminosos llenos de estrellas, de mundos y\u2026 muy probablemente de vida. Sin embargo, tenemos la sospecha de que, aparte del nuestro, otros universos podr\u00edan rondar por ah\u00ed y conformar un todo de m\u00faltiples Universos de caracter\u00edsticas diversas y no en todos, ser\u00eda posible la de estrellas y como consecuencia la Vida.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"De qu\u00e9 est\u00e1 hecho el Universo? Cu\u00e1les son sus componentes b\u00e1sicos - EspacioCiencia.com\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Qu\u00e9 es el universo? Nadie lo sabe, crece sin fin y los mejores cient\u00edficos tampoco tienen respuestas. Ni siquiera conocemos nuestra V\u00eda L\u00e1ctea a\u00fan. Imaginad otras galaxias, otros universos, que ni estudiando\" width=\"329\" height=\"184\" \/><\/p>\n<p style=\"text-align: justify;\">En nuestros deseos de querer saber sobre \u201cesa verdad\u201d que incansables perseguimos, hemos realizados innumerables excursiones por todos los senderos conocidos y otros nuevos que hemos dejado abiertos intentanto llegar a entender y explicar si, las fuerzas fundamentales de la Naturaleza y, las Constantes Universales pudieran estar presentes, en otros Universos de la misma manera que en el nuestro. La conclusi\u00f3n ha sido que no. Otros Universos (si existen) podr\u00edan ser iguales al nuestro y tambi\u00e9n, muy diferentes y todo depender\u00eda de su momento inicial que es el que determina la de Universo quen ser\u00e1 cualquier universo que pudiera llegar a existir.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRuo9YUrnYWTg51QOTlw0sFfv6rTjjW02d2ivP9GLlMBCx1oVdBBw\" alt=\"\" width=\"365\" height=\"274\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">No es f\u00e1cil imaginar c\u00f3mo ser\u00edan esos otros universos y como llegar a ellos, o, que criaturas los poblar\u00edan. Cualquier como que podamos imaginar podr\u00eda ser superada por la realidad.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hemos visto como los cosm\u00f3logos contemplan activamente la naturaleza de \u201cotros mundos\u201d en los que las constantes har\u00edan la vida imposible. Esto nos plantea la cuesti\u00f3n m\u00e1s profunda de si estos otros mundos \u201cexisten\u201d en alg\u00fan sentido y, si es as\u00ed, qu\u00e9 los hace diferentes del mundo que vemos nosotros. Tambi\u00e9n ofrece una alternativa al viejo argumento de que el aparente buen ajuste del mundo para que posea todas aquellas propiedades requeridas para la vida es de alguna forma de un dise\u00f1o especial. Pues si existen todas las alternativas posibles, debemos encontrarnos necesariamente habitando en una de las que permiten que exista la vida. Y podr\u00edamos ir a\u00fan m\u00e1s lejos y aventurar la conjetura de que podr\u00edamos esperar encontrarnos en el tipo m\u00e1s probable de Universo que sustenta la vida.<\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTR3ag_D6pdtweZp3Pti377EgU_ZK1WtA1ZPSZbBN9hfDgh3qC5v8TqjG0mQ52fcP118NE&amp;usqp=CAU\" alt=\"A F\u00edsica do multiverso - O DesaForado\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQocHxGgaSFiO6qls8Fxa_SooXoPUAGjUz_zW-S-Ww8bcXXDqevUepmXoIjmFjN9MXXvWo&amp;usqp=CAU\" alt=\"Existen los mundos paralelos?\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfC\u00f3mo pasar de uno al otro?<\/strong><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u201cSi pudi\u00e9ramos saber que nuestro propio Universo era s\u00f3lo uno de entre un n\u00famero indefinido de ellos, con propiedades cambiantes, quiz\u00e1 podr\u00edamos invocar una soluci\u00f3n an\u00e1loga al principio de la selecci\u00f3n natural; que s\u00f3lo en ciertos universos, entre los que se incluye el nuestro, se dan las condiciones apropiadas para el surgir de la vida, y a menos que se satisfaga esta condici\u00f3n en otros universos no podr\u00eda existir observadores para advertir tal hecho.\u201d<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcROUUzpo3lr_ug5dVNecf2I9_uGwd5roVgmDQ&amp;usqp=CAU\" alt=\"Las mujeres m\u00e1s bellas de la historia\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0\u00a1No saben lo que se pierden! \u00a1Pobres universos!<\/strong><\/p>\n<p style=\"text-align: justify;\">Una de las dificultades de concebir siquiera semejante multiverso de todos los universos posibles es que hay muchas cosas que podr\u00edan ser diferentes. De nuestro estudio de las matem\u00e1ticas sabemos que existen l\u00f3gicas diferentes a la que utilizamos en la pr\u00e1ctica, en la que los enunciados son o verdaderos o falsos. An\u00e1logamente, hay diferentes estructuras matem\u00e1ticas; diferentes leyes de la Naturaleza posible; diferentes valores para las constantes de la Naturaleza; diferentes n\u00fameros de dimensiones de Espacio y de Tiempo; diferentes de partida para el Universo; y diferentes resultados aleatorios para secuencias complejas de sucesos. Frente a ello, la colecci\u00f3n de todos los mundos posibles tendr\u00eda que incluir, como m\u00ednimo, todas las permutaciones y combinaciones posibles de estas diferentes cosas. Obtener una comprensi\u00f3n de todo este marem\u00e1gnum ser\u00eda pedirnos demasiado (al menos por el momento).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/mundooculto.es\/wp-content\/uploads\/2016\/05\/universos-paralelos-tiene-el-nuestro-un-gemel-L-2.jpe\" alt=\"Resultado de imagen de Otros universos\" width=\"304\" height=\"290\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que, concebir Universos con m\u00e1s dimensiones que el nuestro\u2026 &#8216;Se nos hace muy cuesta arriba! Nuestras mentes son tridimensionales y, hemos al a\u00f1adido de esa cuarta dimensi\u00f3n temporal que nos trajo la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial pero, cuando tratamos de ir m\u00e1s all\u00e1, no asimilamos bien y la visi\u00f3n de ese \u201cmundo\u201d de dimensiones extra, no caben en nuestra cabeza. Sin embargo, los n\u00fameros s\u00ed lo permiten y pueden configurar universos de 10, 11 y hasta 26 dimensiones y, en ese mundo te\u00f3rico-matem\u00e1tico, s\u00ed pueden convivir todas las fuerzas de nuestro Universo y all\u00ed podemos respuestas que, en nuestro Universo cotidiano cuatridimensional, no podemos hallar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la supergravedad, la teor\u00eda ganadora del 'Oscar de la Ciencia' - Tec Review\" \/><img decoding=\"async\" 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PiYiYAE7edLLmJLjM0SZ223P8VouOVbK4ZWUwQZVgRuCDsa9WbD3SEtqTyA1JMn5k610ByGxuKi+zon2OY8qMRbacmZGHkxBU\/RV+VdTUzqKofY\/gn3Wxlb43OZ\/LSAPOP3NXDBXYtksQAs6kwABqST03rRFVE6DTRccSTJ1Fci7S\/adeuO1vAZVQEjvWAZn5SinwhfMzPlVVu9uOKWzm+9MfI27JHyyfpWqOjySV9ClqYJ0fQ9ZrmPYL7Thiri4bFKtu82iOs93cOpgg\/A2mmpBO0GBXTaonCUHUi6MlJWgqNjGgD1qTUfGWcywN9x61nzxcsbSLIVasVcVxrW0GSAWYLJ2WZ1+lReE3Z7wlg0vuNj5jyqQ978rD1BFaweSqB6CK5+am5LnhexujBKPX5krDNv61r4vjXRVyECSZJgmAJ0BIBrUPDtr1rL3gwhgCOhE1ZOOXGviyKUZStcnvD4nPbDEgkjWBHltUjCMIFQgSdAIHyAr0Hy7bUoY8jjuq6CSivSL8Zi2S9dZXUfBo2ubwr4V6bzpTW9dlQeomtLsp1KqTprAnTagAtqdqhCOScq7snSSTfFCvtViz3dhJ3zEjzWAPoxqv8W441i0nd5Az3FTO+qIDJLHbp1qyccwJvW4X41Mr+49x9YqjY4Eg22LoQdeRBHJgdCPIiug2uMUvo5\/Vblkcl7kjCcSa8jO5QkXHUFJykLEEanerJ9n2Ki5eUmFKqddswJH1B+lVHBYYxkQMZJJJ3JO50AHsKvHAOG9yhn4m1Pl5frU4K2R00HvsutFLbWOW3Za5cYKiTJPIDX3qjcX7fX2k4e2FQbFlz3G1gQJCr6GfUVfDFKfRunkjDs6XRXHcJ9oWLViGZHKxmV0AI8pSNdDB166iuh9l+01vGKcoKXF+JCZInYg\/mFPJgnDlkYZYy4Q\/FFAoqotF3G+Jph7L3n+FBMcydgB5k6VybGcSxOOJd3KLrlS2SoUeZGrHzP0q1\/bG7DCWwNjeXN7K5H1Fc34fxo21AHofMbf71h1Urez2Om8G0kXheZK5X+iMPjcRhrgNu64I5FiynyIOhFXC129U4bPlHf5smSTlmJ7z\/l8uuk86oXEMWbhk8iRtHM6e0R7Golgwc3Qj+\/pVOOTxp7T1tRo8GdxlJc\/X\/BbMTZv3gbj3XJPQlVHoBoKgcO7R4jC3NHNxfzI5LAjyJkqfMfWvVvjjZSoOmXaNiOfpGvtSTF3czEwRrz+VQiqe5dliwRlGWOcVR0TjHbPOttMKRmdQzMRJtz+SNs36e9VzH4K8BnN25O852\/mkOAxGRgaa4rjbOpWdARGmsEbes1LI\/MdyK8OkhpklBce7GPZntldsOtu+xeyTBZvityfizc1HMH26HpnGuIpg7PftDkkC2oPxMdRr051wS6d6vXa3EucNw4PMixr65bWtatPkai0c1\/U2OGCPm41Tf8ALIvEWuYpzdulcx6AKAOg\/wB5NLsHxC7hrme0wkbggEEdPL2g1oxmOXuwrKrH8uYSB1NQyyhAF269TzNTs+fuT4mm7O2dmMauMsreTwicrLuVYRK7a779CKUfbFxA2OHi0hjvrgtH\/khnYe+WD5E0o+x7GMn3kEEpNs\/9XiB+gHypp9tPD2vcPF22M3c3FutH9GVkY+2YE+QNa8DucXI6DHN5MN+9HKuCXV0mmHFsHmF07BEzbaHSYH6VUMHi8rKeQIJ9jTjEdpA3fznK3EyoCRCHLlJiYEnXSvbfdoxKPsV++5BkEggyCNCCNQQeRFfU\/ZHiZxODw994z3LNtnjQZiozQOQma+U1U3GCqCSelfTXZTCNhrFiy0Tbt20aNpAAMdRM1g1tOjbp+FRa6jY3Ei2pdth9eQFSarvbC5Fu30L\/APq2n6\/KvNnLbFs24Yb5qPyKOJ4q\/dGZAskwASVVRrqY1b08+VL7GMvCSVe2V0gsGVjzjXVehMHyFesTxI2lV5UIGHeTyQ6SDOkEgmZ0BqJb4kLgYFlLqTmC\/lBJyg+cRPmDXnvn1e57sMaXprge4fi4ZJjx7Rynr6VB4jxEWyves\/i\/pViqjQZmIEIuu5qBg7gk+tScXxVrZAgFXVlGhJ7yJUHXUMJHLbfXScsjycSF\/bRxu4I2JxBl8SPmWTzzKYMH9NxTI8TDKuTciTP5eUeulIXvLkAUpAAHgjKNAdANhqDHQitnD70AVGOWUU4oc9NjnUmuTZf4mgd0Z3UruzBlQkAEhWOjETsP2qRa4o1sjMSyc51I8x\/FQOIcTOY237swUuIXGioCBcLEmAy6w2nxrWvG3QaL2O4jWKORbZoud66LdvvW+HSBzYnYDyPXpVa4qt6+c4FvMTuw8Krqdhq3Ib8\/avXE8U33fCqSdA8+0Bf\/ABJpF2kx9kYcd8gcz+GpJAzwQCSCIABNbnK0chq5bcjg+kSsPfu2yWyd2wMRIcHqdOXTn6VbeC4n7wmZBqDDDod9+mtc74GttLEI4cyS5G2aBoPICKtv2f4nLdvSfCVX0kEx9CacJMr002pV7ET7S8aU7rDDaO9fzMlVHoIY\/Kq4\/E0sWu8K5tQIBAOulP8A7VsGwvWrwHgZMk9GBZo9w30NUDHoXTIOoOvka9fT15aHnvexhxPHq15rSjZc2YEEbgR9a29n+INYxFq4piHAbzUkBh8v0FJLOECXWZQApWAB1kH9qbcIwZvXkQDdhPpOv0qzLW2iOO7s7+KKgcOvkypPmKK8c9IidquCrjMPcskwSJVv6XXVT6Tv5E1wTiXCr+HuG3dtMjA9DlPmrDQj+9K+ge0PF0wtl7z7KNBzZjoqjzJrkl+7fxzd5duE7lUUkIo6Afudayanb+Z0HgjzLc7qH38\/RVcJgLt0hEQ6np\/fWrjiewTjCgprfBzZJEMI1Wds3Ppy86rmKe7YuB7dx1YbEMfl0I8jpVrtdvicN8I+8Zsm3hiJ72P\/AF6+VVYnjae49LWQ1SlB4aab\/l\/RQb1h0JV0ZSNCCCCPnTDhXAr2IcBVME+w1nU8hrTjEcNe6Dduuzsd2J\/TkB5DSlXD+LX8Jcm0+k+JDqj+o6+Y1quLju56NU45J4nta3L9B12r7FvZVbtgG4oUC4BqwIHxKOan5j9KgEbbKflXQOLdsjfFu3hiULKGuN+ZCfyL59W9IpDxDgkLnJJJ1kkkn1nep5nBS9JRofP2JZnV9fP5mey\/ZO5iHDOCtsESf2Hn+lX\/ALV9n\/vNgW7cLcQg2um0ZPIEfUCqB2Z7V3MK4S4xexMFTqUBOrKd9P6djXUu0HFUwdgXtLjvAtidCSJzeYA1\/wD2tODY4M57x6OSMms3+Ncfz5OK4q1dtMbdy26ONCpBB\/gjzGlesHw+9fYKiMSf79verBjLr4gtdvXczDeSAFB2AGyiltjHXMO+azcKmATGqsOWYbEUUjhbgp9PadO7McGGFsC3MsTmYjaSANPIRVnwVsNaKsAVMggiQQRBBHMb0i7I49cbZF0eEglXUflYQTHkQQR61akUAQNhWm1XB0WLbsW3o4l2w+x66txruAKvbYlu5YhXSTOVDorKNgCQQOZqq2Ps04kxhsO4\/wCq3+uavpqq1\/mnKua7Yu25CEA5dSyhiBrGk+uhkCro6maVCeJN2UvsV2ATCsL14h7o1UDVUPUk\/Ew+Q89COg4KwWYHkD\/YrZwrH28QpcW2EZfjUCcyhgQdjoaZgRtUJ5HJ2ycYqPRml3GuH99bZJg7qejDb+PQmmFReIYsWkLnlsOpOgFVSquSyDkpLb2c2xSXbRyXEZT56g+h2IqPYwxZjkQgsdd9Tvt78qsPEe+viRcCmd4kKNfhXadt\/Ol1nvkJL5FI0UoScw6kECJ\/p19TXmtJP6Oihkk4063Er\/ASLUqfxBrHI+XrSl7rKSrBgRyirBhuMZk1HjGnkfOo2Owt64AUuBTqSSuadoXfQbzz6Vbljj42FOHJlTfmdWJsDw9mhUUxpqZ5ACfkBTXH8Ia2qtbGaB4gN+uYdRy+XnWnDXr1sZmyq0\/CpLLHKSQJO\/IU2\/xPOq5NCd\/LWIHy\/SlBY3F7ux5pZlOOyq\/nZWXvEgggmQRz2O9S+H8Me6wLSF5zUjHYPEAl0NtgdAjSukasXgnNM6REede7GPezEmV5j9SvSoRUVL1dFuSc5QbhVjXinDu9td2sAiChPIjSPQjSqbfF22xS4jKw5Ef3I866DiLwtWxdaCDGQT8ROq+3P2qtcQF2\/JN4KRqx8JyLrsp0XlqeU16E69jjtUk5fYhtWLl0gKDVz4Lw4WLcfmOp\/j++tVezeu2jJdA3LuySGXqQd56agdTVv4BiDiEJAAKmG6TvI5wf5ox0LTbb+yfe4amJsPZuiVJgEbqdwV6EGua8W7DYqyxyr3qToyTPuu4Pz9a6\/ashVyjpv+9V\/FcBxEg28U0ayGzifAFGqsDuJ8pMa61dDLKHRrlBSOaYfstiGIDWnWf6lK\/UxV27O8AXDiTBc8xsB0H805fgN1lIbFOTmkaGBtp8Wo+LpGaRBANMcPwsKqhmZiAATtJA36\/WpyzuSojHEk7NfDLctm5AfU1mmNu2FEAQKKpLShfbHm+6W4275c3\/AGvH1rmNjizqmVCVJIEjeJ15H9K7x2k4OmLw72G0zDQ75WGqt7GK4Pxns7icM5S7aaBs6glGHUN+x1rFqIPduOm8H1WLyXhn3dkXFXWI8RMyd5mNImdeuvOo9p4M1L4fwa9eYKiH2H9xV2xXYD\/4oCEd+pzDXwkRBQn6z18qpjilK6PTn4hiwuMW\/orScbbIVE6KdN9ZEfvSjHP429T+un0r1ieH3rRK3LTqZ2ZenQ7H1FMeCdmL+IYeAheZOi\/P+KioPonLVYsac01TFuCxBQgimeJ4uzg+IwAPDpGs67T0586f9q+xDKq3MMpfKoFxB8RI\/Oo5+ajyjnVKOFuTlKMD0IIP1pyxSg+RYtbgzwUl2jVcM1eO1t1\/u3Dlf8tiD65bX1qL2V7HXLrh7ylUBB10nyH88qvfaXgIxVnulhXUg2zGgI0j0I0+R5VpwY3tbOa\/qTNHUw8uHff+jlTXCxZYOV1QMRsMrZpPTSRUbMQstpIVQDpoijX0Jb6Gt3EuG37DlL1p0IMSR4T5q2zD0r1wzgl\/EMAiGDzjT3Owp0zhVCf+DRdfshxDp94MShNv0zeKY84j6V1a1cDAEbGqh2e4QuGsi0up3Y9WO\/toB7VZ+GfB6kxWlRpHu6eDhjUWTK8lQeVeqKC8IooooAxVc7ZPCW+nefXK3+9WSoPFsCL1trZ0nY9CNQahkjui0i3DNQyKTOc9oeJ3bWHZrJhpWWEHKs+Jtj84MTMVB4DxG5dtMbjZwHIRtSSsD82RQ8H8wH6UxxuFv2WyuhHmNVPoa02sPcumADXnerqjoovHW5NfibMHd39alYrixtvaXMArZwZjUgAqBPOalngP4UKfxBrM6eh\/mkl23cVhmRgwBHONYnyPwjWpPHKHLRXHLizXT6NlrGm5aRyQSyKTG0xr9ZrfgL8AVpw+BuXTsY60z4hwYqqta1IEMOvOR5+VCxykrSJTz4oNQb7ImLx798i94FRgfDlBkgrpPmCx02A8iaj427Wo3H2ysD0IipvDuEPcYM4haSUpOgcoYlus3cTvt93wqtOgefpl+k1VO0DEXVKzF+33FwDpnVgfkSPnXROJcPF213Y0OmU9CNvbl71TcXhr1lij22U7T+U+h2Nb5QpUcZrIt5HNe4m4VJuOSNLSCwpP+lmOnsBV17AYjLdukzlKqD6gmP1NIcPgrt4gAGP7+VXPhPDxZTKNzqTThEhpsb3WWxWBEjavVQeFk5T5HSp1TPRCiiigAooooA13LgUSa12bqvMaxoQa1cRw7OoyEBgZE7e9R8HwwhbguNJuDKcsiBBGh3nXesLyZ\/7lQUfRXZYlHbd8k58OjLAAjyio68NH9Rj2panZdQxbvr2uXQFFWV+E5VUAEaa88qzMVIwHAEtOrrcumGZoZpBLLlM6a8j6ieZncVjQWFgCBA661rv4RW8o6VJoagdlUu8cwlu8LL3TmzhPhbJm\/pLRln3qy92p5CfQVzbiP2Z3Lt9z34+7vca4V8XeDMSzActydfpV7x\/CxdEZ3UZMhymCRIO+4+HkdQTUE5O9yNOojhgo+VJvjn8SRewIJkGP0r3h8GE13NKU7OKN716SdTmg84135nX\/AFN1NMeH8OFouVZyGy6MZAyjLp7R8hUzKS3QHcA+tJuO8Tw9gKLrFSZKhVLGBEmFB01FO6pfbXsjdxVxbtm6qOEyMHnKVBLAiAYPiaeum0UnfsVZnJRuCtjvhwtXra3UfNbYSDt5azqOlOFAjTakHZ3s2uHwq4dmLeLOzDSWzBzHQaAV7\/y2sN+NfljM59V0YeHTwnxTO8inb9ycL2q+x9WJpDf7PBih726AiIgAbU5CzSSdTqw90Wi52ZtmYuXQCI0bzLSDGjSd\/SgkP6KW8M4YLJYh7jZggh2kDIMsjmJET6CmVABXhzFe60Ym2WHhMEfKq8jkovb2NdnpXDT9Qaj3sMrgFSPIiIPyrNrC6MGMlhBjpqNPnSZeylsOrC7eELliV1Hh0+HQeHbzJ5mTE5OKclyD+EThgHmJX50ws4ZVXLE+tI7HZG0iFA94k5vEWBMNpl+GCANACNOVP7FvKoWSYAEncwI186tbsRFxWCzarAP0pVevIjZbjRBgkAkDnqYqxGqzxHs5cuXGIuAW3MkQcwneOVVzckvSXYlCUvW6Q\/y2wFBy9BMa+nWol7AHdSI86xj+DpdCAsy5AQMsTBiQZB\/pH9xEWx2ZtqZzuRJMNlOpJO5EgazHUA1NFVk\/DYCDLctgKmsoO4mkFnsvbUyHuzEasuviDiRliQV0P+onnVhoEKeLNbQAnQ8gBMxvoP1qLgwtxO8Drk2LTEQYggxB9a2doeDvfytbcI6yNZgg77bHSof+Eph8I6OzNmdWdlyqcxa2oy5tABlXz060JsrTlvquCwoUQBZA5CSNf71rarA7H+9v2qlXb9t\/xTaxDBWZSGFsaFiSsRJXcknkddtMOtm8yWzYxFuMloZQoUr48pJ6fFJHIsJgmQsLxRSnhvBUtPnVnJyZIJGWJzTAAljGp5786bUAFFFFABRWawxoAKK5zgu2N5Fvd+GW\/as3rxsMqrauKkMrWbqqcyhdDJMz8rDjO0wsWEu3kJPdC44Qrt4ZKiZPxTGw5naUmWPFJOiy0VWuIdr7dq49o27rd21hXYBAq9+2RDqwJE7wKg4ntEz4zDW7LMLX3i\/aumEyu1uy7kDTNAYb6SVPlJYljkXOKxVZPbC0Fusbdz8GwL5jIZQlxoc0ZhkMifc1C7R9qmXD3RbS7bvfd7t9J7olURQQ51YalgMu+h2otAscm6oulFJcXxkYexZe4HcubVsZQCS9zKomSAJJqCO2Fvumu93cBRryuhyZlNj4xoxDHmInzIosFCT6RaKKr3+ZQ10Wbdm47G0l2ZRVCOcoJJaRGsiJ0MA0twnaN7trAXXz2jiLo0thGVgUdgjltVECZAnwcposPLkXOiqdx7tE74G7fw2dB3TvbuwhBysF2MxMkjTYcqYv2kQXe5C3LjK9q3cKLORrgDAkbwAVLHYBh5wWGyVWWCikfZ3tFbxmc21YBIBLQCCS4KMs5kcZJIYDRl3p5TItNOmFFZooEYorNFAGKKzWjEuQrFYkKSJMCY0k8hQBuormtrtViDYxAuPcs4qzhrl57b27YGZdVe0cpD2t1Mkn4ddzVltYm8UwTd603I7zw2xnmy93XweHxKBpGnzpcFjxNdllrFUTs\/x2\/fc4e9cuYfE93cYobdsp8S5LllspDoAYMkzPvUrspxLE4jLbuuyXMOzpiYFvLceRkVfB8JXxEiCJA1mQWDxNXfsXKiq5x7tXbwzOht3XNu0LzlAkLbzZC2rCY1MDpW5+0lsXrdrKxNx+7VhljN3Zu6iZAIBAnWeUa0WiOyVXQ9oqnYntg7W0uWrDhWxKWM1woBJv9w8BWJJ0MHbXnEVvudoltX8QHa74FwwFvLby57rMii2wMksYBzQBA86LQ\/LkWqsRVXxnFbq4vDKS1u2RiO8Q5CG7tQVYECY8U78tqwO2truzdNu6LWS1cFwr4Ct18gJb8pXRmB2Ug+VFhsl7FqiiofDMWLttLoEBhI1U6dZBIIO8jrU2mQMUVmigDFFZooAKwRWaKAEK9lsPlyMrOostYXM7MVtOIZVMyJAAnfQa14xXZDDXFCuLhAtdz\/xbstbmcrHNLaidasNFKiW+XyV692Tw7lye88fdZvxH17kg29zPhImefOa9J2Twwu96EbN3j3f+JcCh7i5HYKGyywmdNZNP6KKQb5fJWLfYrCqpULcg2fu5\/Fun8KScmrRAkgdAdKkcQ7K4e8F7xXJW01mRcdS1toBVipGYaDen1FOkHmS7srvaXgr3bNq1Zyju71m543ceG04eA2VjPhiTXq\/2SwzgZkYEC8CVd1Ld9rdzEEZsx116U\/NFIN8kuGKcFwCzacXEz5hbWzq7MO7WSoOYmYJJnfWtGH7LYdEsIouBbD57YNx2ymCOZMgAkRtqaf0UBul8le\/ynhu5uWALgtXJlBcuZQGbMQgmEBPIVJtcAtLdN4d4HbLnh3VXKCFLKCAxA0mNacUUBul8ivhvBrdksyA5mVEZmYsxW2CEBJ3jMdTqZ1JppWKDTI3ZmiiigAooooAK1XrYZSragggjyOhrbWDQAns9nLAnMpuE2u4JuMXPdc015HmdzAkmBW7BcIt2lRRmYW1y2w7FsgjLAJ1OmkmTHvTKige5inAcCs2mRlDFrdvukLMWKJocoJ6wJJ1MDWvfDuD27L3XQtmvNnuSZBaAJjloANKZ0UBbKxj+zrXcY124ENhrAssudgzQ5fxLlgqZiM36xUk9lcObne5WDd734i5cCi5lyZgoaNRoRsafUUh75CNey9jue4h8gu98PG2YPn73MGBkeOT715xXZXDubrOrMby21eXb\/wCrW2VMyrKdQRrT6s0Ug3S+ROez9ovauMbjNaV1UtcdpFwAPmknNIA32jSK8YPs5ZtILVs3QikZQbtxggBkKoYkBeUdNNqdVmmG6XyROHYJLNtbVtcqIIUfX96l1is0EQooooAKKKKAP\/\/Z\" alt=\"Acerc\u00e1ndonos al LHC - Supersimetr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Teor\u00eda de Cuerdas - Concepto, hip\u00f3tesis, variantes y controversia\" \/><img decoding=\"async\" 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\" alt=\"teor\u00eda M | Francis (th)E mule Science's News\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Super gravedad, <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> y las cuerdas heteroticas, todas incluidas en la Teor\u00eda M<\/strong><\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, ya hemos visto lo que puede suceder si se realizaran algunos de esos otros mundos posibles, mundos con m\u00e1s dimensiones u otros valores de las constantes cruciales. Sin embargo, no sabemos si estos diferentes mundos son realmente posibles. Est\u00e1 muy bien contemplar cambios en las constantes de la Naturaleza y las cantidades que definen la forma y el tama\u00f1o del Universo. Pero \u00bfhay realmente universos alternativos permitidos o son tan posibles como los c\u00edrculos cuadrados? Podr\u00eda ser que la \u201cTeor\u00eda de Todo\u201d sea muy restrictiva cuando se trate de dar permiso de planificaci\u00f3n para otros universos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.mundoesotericoparanormal.com\/wp-content\/uploads\/2012\/10\/Universos-paralelos-un-viaje-a-la-realidad-alternativa.jpg\" alt=\"\" width=\"568\" height=\"426\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 \u00a0\u00a0\u00a0<strong>\u00a0 Por imaginar que no quede. Nuestras mentes construyen escenarios que\u2026<\/strong><\/p>\n<p style=\"text-align: justify;\">El hecho de que podamos concebir muchos universos alternativos, definidos por otros valores de las constantes de la Naturaleza, quiz\u00e1 sea simplemente un reflejo de nuestra ignorancia acerca de \u201cla prisi\u00f3n\u201d en la que est\u00e1 confinada la consistencia l\u00f3gica que exige una Teor\u00eda de Todo. Cuando se trata de contemplar otros universos tenemos dos formas de abordar el problema.<\/p>\n<p style=\"text-align: justify;\">Existe la aproximaci\u00f3n conservadora que produce mundos alternativos haciendo peque\u00f1os cambios en las propiedades de nuestro mundo; peque\u00f1os cambios en los valores de algunas de las constantes de la Naturaleza, propiedades ligeramente diferentes del Universo astron\u00f3mico, quiz\u00e1, pero no cambios en las propias leyes de la Naturaleza. Normalmente estos muestran que si \u201clos peque\u00f1os cambios\u201d son demasiado grandes hay consecuencias adversas para la existencia de la vida tal como la conocemos. Nuestro tipo de vida puede seguir existiendo si hubiera un cambio de una parte en cien mil millones en el valor de la constante de estructura fina, pensamos nosotros, pero no si hubiera un cambio de una parte entre diez.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Este v\u00eddeo ense\u00f1a lo que habr\u00e1 en 'Pandora, el mundo de Avatar'\" \/><img decoding=\"async\" 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\" alt=\"Novedad DisneyWorld 2017- Pandora: El Mundo De Avatar\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Sin duda habr\u00e1 mundos como Pandora donde sus criaturas est\u00e9n en simbiosis con la Naturaleza<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n sabe? Con unas constantes diferentes podr\u00edamos tener cualquier clase de Universo incluso \u00bfAlguno en la sombra? Claro que grandes cambios pueden alterar otras cosas como las leyes, la l\u00f3gica matem\u00e1tica subyacente o el de dimensiones del espacio tiempo. Tiene que concebir tipos de \u201cvida\u201d que ni podemos imaginar, ser\u00edan completamente nuevos y que podr\u00edan existir en ambientes tan diferentes al nuestro que, incluso, teniendolos a nuestro lado, no lo podr\u00edamos ver y, claro, al llegar a este punto nos suscita tener que hacer un examen m\u00e1s detallado de qu\u00e9 entendemos por vida, dado que esa vida de ese otro universo, ser\u00eda tan vida como la del nuestro.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/artsandarchitecture.files.wordpress.com\/2011\/12\/ny2.jpg\" alt=\"\" width=\"644\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Ante todas estas ideas\u2026 al ver escenas de nuestro mundo como la que arriba contemplamos, no puedo dejar de imaginar lo que pensar\u00edan seres de otros mundos que nos pudieran estar observando. Fabricamos \u201ccolmenas\u201d que nos sirven de habitad y que est\u00e1n adecuadas a las de nuestro mundo. En otros mundos mucho mayores, de tener presente la vida, dada su enorme gravedad, \u00e9sta tendr\u00eda que ser peque\u00f1a \u00bfDe insectos quiz\u00e1?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcSrAe2kKFSvNhkRbc7fkR5l94LfhG5NOQ97k4QHTj0mt1bnekKu\" alt=\"\" width=\"500\" height=\"375\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No ser\u00eda nada visitar otro Universo en cuyos mundos s\u00f3lo vivieran insectos de dos metros, o, aquellos otros que, poblados de sofisticados robots tuvieran una Sociedad constituida sobre una continuada replicaci\u00f3n y su \u00fanico objetico ser\u00eda el de poblar mundos y m\u00e1s mundos en los que, como ser\u00eda l\u00f3gico pensar, no cabr\u00edan otros seres que, como nosotros, vinieran de un origen natural que ser\u00edan, seguramente, los seres primigenios del planeta que construyeron a los que hoy dominan esos mundos.<\/p>\n<p style=\"text-align: justify;\">Haber podido conquistar algunos conocimientos que nos hablan de la inmensidad del Universo, de la diversidad de infinitas estrellas y de la multiplicidad de mundos que existen en las galaxias que pueblan el Cosmos, no podemos dejar de imaginar los mundos que, con propiedades diferentes a las de la Tierra, puedan albergar a criaturas que, unas veces habr\u00e1n alcanzado la consciencia y otras no. Cuando podamos alcanzar la tecnolog\u00eda necesaria para visitar otros mundos que orbitan a estrellas similares y diferentes al Sol, entonces, y s\u00f3lo entonces, podremos comprender que la vida en el Universo es de muchas maneras y que no estamos solos en tan vasto espacio.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Clustering in randomised trials and observa onal studies\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRfPklsvtlb_YrvgsyDmGeCbNTJ4wL7w-JkwO7Ou6cNhCdI6X3SiTJ2gtffaKThGCGA8Mo&amp;usqp=CAU\" alt=\"A la caza de estrellas gigantes\" width=\"325\" height=\"182\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Cientos de miles de millones de estrellas y de mundos y\u2026 de formas de vida<\/strong><\/p>\n<p style=\"text-align: justify;\">Negarlo no lo podemos negar y, hasta es muy probable que s\u00ed puedan existir esos otros Universos. Sin embargo, yo me quedo con el nuestro que, poco a poco,\u00a0 se va dejando descorrer el velo que esconde sus secretos y estamos llegando a un nivel aceptable de comprensi\u00f3n de lo que su Naturaleza pudiera ser. Ning\u00fan Universo como el nuestro para vivir y tratar de llevar a cabo nuestros proyectos de futuro. Y, si finalmente nos vemos abocados a tener que \u201cmudarnos\u201d a uno de esos otros Universos, lo esencial ser\u00e1 comprobar antes que, las son exactas o muy parecidas a las del nuestro.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTFFQa3T44XNbyr_zdYrRDJwHl2vdwUzhqEtQ&amp;usqp=CAU\" alt=\"Radiograf\u00eda de la lenta muerte del universo | Life - ComputerHoy.com\" width=\"320\" height=\"180\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT4cSkmb1xjvO49ZMBIT_ukxp0tIV8rdpwxvw&amp;usqp=CAU\" alt=\"La Muerte del universo by Denia Arias Techalotzi\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Los c\u00famulos de galaxias se separan los unos de los otros y el fr\u00edo se apodera de todo. Cuando llegue el Cero absoluto&#8230; -273,15 \u00baC, ni los \u00e1tomos se mover\u00e1n, no se formar\u00e1n nuevas estrellas ni nuevos mundos ni vida nueva.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Este escenario evolutivo de nuestro Universo tiene la caracter\u00edstica clave de que las f\u00edsicas en el pasado no eran las mismas que las actuales o las futuras. Hubo \u00e9pocas en que la vida no pod\u00eda existir porque hab\u00eda demasiado calor para los \u00e1tomos; hubo \u00e9pocas previas a las estrellas y habr\u00e1 un tiempo en el que todas las estrellas hayan muerto. En este escenario hay un intervalo preferido de la historia c\u00f3smica durante el que es m\u00e1s probable que los observadores evolucionen por primera vez y hagan sus observaciones del Universo y, si hemos hecho nuestra tarea, tambi\u00e9n sabremos de esos otros universos que nos pudieran acoger en ese momento final del nuestro.<\/p>\n<p style=\"text-align: justify;\">\u00a1Es todo tan complicado! \u00a1Sabemos tan poco!<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p align=\"center\"><strong><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-hOztfKMJRZQ\/T6MV5I6k-4I\/AAAAAAAAA2I\/LTaWw2twYDI\/s1600\/quarks.jpg\" alt=\"\" \/><\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\" align=\"center\"><strong>\u00bfEstar\u00eda programada la presencia de los seres vivos inteligentes en el Universo?<\/strong><\/p>\n<p style=\"text-align: justify;\">Por fuerza la cosmolog\u00eda conduce a cuestiones fronterizas entre ciencia experimental, filosof\u00eda y religi\u00f3n. No es solo el caso de los sabios antiguos. Tambi\u00e9n los f\u00edsicos de hoy se plantean preguntas de esa clase, sobre todo a prop\u00f3sito del llamado \u201cprincipio antr\u00f3pico\u201d. A partir de los conocimientos actuales, este principio se\u00f1ala que las leyes y magnitudes f\u00edsicas fundamentales parecen cuidadosamente afinadas para que la formaci\u00f3n y el desarrollo del universo pudieran dar lugar a la vida en la Tierra y en otros planetas id\u00f3neos para acogerla.<\/p>\n<p style=\"text-align: justify;\">El \u201cPrincipio Copernicano\u201d, invocado frecuentemente en la Cosmolog\u00eda moderna, insiste en la homogeneidad del Universo, negando cualquier primac\u00eda de posici\u00f3n o propiedades asociadas con la existencia humana. En cualquier parte del Universo podr\u00e1n estar presentes los seres vivos.<\/p>\n<p style=\"text-align: justify;\">El \u201cPrincipio Copernicano\u201d como habr\u00e9is deducido ya, toma su nombre de la propuesta de Cop\u00e9rnico (ya anteriormente formulada por Aristarco) de desplazar a la Tierra de la posici\u00f3n central ocupada en el sistema de Tolomeo, aunque tal centralidad se debiese a la falta de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a>\u00a0estelar y no a una sobrevaloraci\u00f3n de nuestra existencia en el planeta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVFRgWFhYZGBgaHB4ZHBwcHB0eGhwcHBwcHBkcGhwhIS4lHB4rIRocJjgmKy8xNTY1ISQ7QDs0Py40NTEBDAwMEA8QHxISHjQjISQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQxNDQ0NDQ0NDQ0NDQ0NDQxMf\/AABEIAJUBUwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAACAwABBAUGB\/\/EADkQAAIBAgQEBQMDAwMDBQAAAAECEQAhAxIxQQRRYXEFIoGR8KGxwRMy0ULh8QYUUmKCkhUjM6Ky\/8QAGAEBAQEBAQAAAAAAAAAAAAAAAAECAwT\/xAAgEQEBAAICAgMBAQAAAAAAAAAAAQIRITESQQMiURNh\/9oADAMBAAIRAxEAPwD5RViqq4qAoqxVUxBVFAVeWmKlpt29v5qAUQAW2vy9WRRFagWKCgDViiy86KRoYvBnfa0\/jnVAkHT+3WoUqib\/AM67a0QNAX6LBc8HKTGbaQNJ50mPnvWteJITLMiZCm6gnUgHQ6VlJoKk1YqW7\/L0zh3ZWDLqBynW2hkUCxVhbTO4Eb\/P7U5cGaN8NRpOl559OlXQ2eN4PDSv+2LkZAXzQIb+qOk1yQhPzvWpQsMSSNItIPSdqhxDrtpPpHvegHD4cxM9OtXjYEKGtBJ3E26TbWmA52hAdLAxJMCQOd5gcqT+mzTY29qC+G4XNefKIDX5nrrWvA8PQvDPlWNRc9PWkpwrHmK04+FLAquURETNwACSbb3poaV8JwlcS+ZSvQwdJsRYa9prcn+ind8iuoZkzoAGIK7X2HXtXJPD6QSbCTyPIX0tWrCxWQ5ldlI0YMykTyIoFr\/pnEIcnynDy5g3lIzaGD8is\/FeAYqCSLA6yIg6GZi9d1vH3fDyP5jbMxJJdQrQMST54tBtpeZpvh+Pw44d8F0dHdlY4itNgbKUPITaftTgeW\/9PKBWcBw6sQFe6m4BYDS4mOVZsFYbzIXEG0kRIsZHI3616LD4EEWf\/Glx6zWo8I6KxW2dcjAbqYN7XuL1Nw5eOUVpxuDZAhJswkEXB0kTzBMH1rpDgUuIYNYi2htMj1oG4aLH05elBiTw9i2UnKNZ\/dtIsOdh0oDwrCZDC1rH26a10cE5CsqIXXUFr73+1NTjGDSYYTIGwuTHSxNXhOXFxCLQCNAZM+bci1h0oNa9Wn6OJZ0ynYrr1MVj8Q8FEFsODvadpkAfNOtTtXnzVRTuIwSjFSCCLXEH1B07VM4yRlGaZzX0jSNOtAnLQlKeADpUYkLlkxMxtMRNBmy0x+FdQGKkCYBPMgMPoQfWrYWGn8d6oObwdbHqOX0qKVFSjy1dAjLVxRxVRQWFo1FEhKwwi\/Y9Lj3pmLhBWKhgwG40PaQDRAIOf+OtWo0q1W1WRVDGfylQBB1MeYxO+wvtyFZzRTVNQUDcaGqYyauKPCwyzKouSQAOZMRQLq821aOP4J8F2w3XK6mGFjfuLVmYUBFtqECpFMwsOaAUQmtuGgHzsL0WLijkthlgADQanmetYsV5NXoeh4DjcLD\/AHYaOwUk5iSCIhTM2N9K8+7lj3PYXoHQix5DQzrB19a9Rif6aGEE\/UeSUVmI\/YCwDZQ39cKQTG\/anaa04fD8IWVzmhhGVYJzybwRpGt63YfhbsPMYEzGwJ35dK9LhcSip+nh4GGSrEnGKyze9lXoZqcS4fK+I+Yta2\/tyHTlVkNsvhAHDmUy5yCuYiZVtQRp\/ihbg0k5QT31ncz1vXQyIvwXG\/ber\/VTaBes+WON4a1lYw4\/CghYS4GvPv8Aakf7Q7CLfWuu2Ol4YC38bVFxV+lS\/JPRMHKXgQOcGBbX+1\/tVNwQg9\/Wu0rpYEjbYHvSnyyYPy9ZuV\/GpjP153H4Uf0k3HzXbS1TDQhYA313Hpy0rvPhJmiQbfPxVJwy2sIm\/wCIqeV9rcfxxsPFIIkTOuk8\/fb1rocBxCvIm8GQZ5ewp2JwINyO49vfWseL4bGZg0ECwAmb3vNudLZvW+SY10HwEaPLy\/vWbF4MAGLiZjvz+azQ8DitJU9PpA9K6CKIBmQTr9vxSZ2dnjL04uPw6sIiCLjaZ61gXCCmHLAGLqAd4kyRYCTANepfgc5IH1tEXrncZw2sDTmZ9z3rWOUrNx04gBBs15jkeWnqa3cJxLZQvcTHP16fWkJAPw3ronCQjOCFBJAQGWH7ee3L1rU1UZ+Mw84cSQzASZ\/eQZud715ziRlhcoBG4mTERI0tcz1r1qoGUg2IurH0jSs7eHrijEgf+4qGFP8AUQLgaXgEjT9vWr2zp5jBYbzpaw15dqaATbnb59KQzM0SScogTsJNh7mmYZIsaKS6QaCnutIqCqlasPw\/EYAgCD1Wrpo2wUaLO8UJqxWRo4XHKGQAbFSOYOooZvSxTKodw7hWBYSBEjn8vWzxvisLExC+CmRIHlmbxBrnLV1RXz71VX8+9QDWgGKg2+cqOKLAZQ0uCRGgMdr0C3adb96EmiJqooOj4jxCYzp+lgLheVVyJLZmAieck0zxTw5uGKI7oXK5nRTmKE6I50zxqBpNI4DHGGwcXdCGQESpI53BtYjtSUAdvM2UXJJvzPO5qhXmPp9KnDpnYKSADudB3gE1uPHoqZES9wWO+2mmntSuB8pDDUae4296aHov9Nf6f8v6+OjDAUeZxAg7ECfNBgwJnStfiuK2JLwwwgfIrQP3EywMACTMgaWrEjsxTDLMERbrmaC8+Y5SYBFlMcqHiGZmIINrKLxbflJ5VYyXiYzwcNlgEiQTaLkA6VobjFw\/2IAQLR2vf0pD5ncxdt+fLelogm8G\/wA6fBS88LOFPxDvF4ERcAW\/G9a+C4F8T+tQDJlmCgAEXJ21A53osDhCSeX2v9q3JwyDva\/z0rGWse28d1p8P4PDAZsR8yqQAiasdbEjygTHOZ9WDikViRgpGYMA7O8CLDUTe96572MCfbatOHgNlk77Csb99NaO4ricN0skO92YWCkFpyD\/AIsCPLtFqwLii4nT570OJiqYC2O9tOt+31p\/C8Nn0G+vbepctdrMd9LwsMnUEWttranDBKkbf2v6U7FwogM2lo\/ApiYKmLSZrhn80nO3bH4rfTOiFov+d6AoRb39q6eRYjKazPw7XKzPKp\/aZTpr+VxvbBxXD5IPO++nOqXGcaGR2ga6dafjOX\/cKpI0\/wAd\/vWscmLiXw2LZ2JUBYsdTOsddadkVxa47c7\/AJrncSgljr9q18A85lBsDYGJ1EV3upy47t4ZvE\/ClGH+opvmyFeQiZXfY1i4U2Kkc46RvXpkUF1RkzriIVgfuV2\/YRtmBA9DXmyuV2ERBI3jke+9axu5yzlOTSsCdNrdPmlaOF4QPh4jq0PhlHI0ITRnC6eVsveTVP8AsmxNiJE3HfUVmTHAchyAHR0dhNiymGyjXzHSNulXHtK4vimGDDz53uwWwDZmLCJkG61jbCgBudN4pszzzuZvc3PfWtyJOH220+a1vW0ctQGKjQSB9arjOHCEgSRa\/vpue9R1N+lLdyYna3pUCpq6KKlQZ6sCqohUUSmjigWjAoihTBtVR9fxH81YqiMPzRonragJrSXXIPNcHTKN5mW30FBSIu5i2063jvtWZhT\/ANQiQLA\/zNKcyfWgDLY35W51EUXmdLd+vSrFEBpQE5IULET5pv5gf2+lj70pVo29BVCg0cHw6PnzuEyqWWQTmP8AxtpvemcA6yM4zDlmjWwv\/asiOVMjUXmtC4hYlmN2MnS5Jvb3qwdXhnyCbdNemnOqXGco7AGEYSQbLmMLJG9hWTjOIJAE6AAXsAAAIpHB4bOwUT5ote+1o1q75ZOdSBJnzXF4nr219q7PhfDHXn9B+N6x8DhK8sxOa0CLRzJ5ztXqEwcsKI5HTcVN65XW2UwFgfi\/P7ULrlWbyefa\/wDFaMRVAEXEb69YjasHiOJ5Dr36da4827rrxOjOBGdixNhvJ537baV1nWEzFgP+IIMtqDFtBG9YvBMCVVZmTpJGmp5jX6VPGONVkaB\/UFBkmANYMwZN6WeVWXUZUaTeJn\/H5rpo+UQJBP8An81x8BlsBr9eteg4DAVx5mg2EbyeXSuPy4unx3jgjhk\/UcZj716Lwvw9YBIBjrEjpOvbWvPNgNhuUeQQY9tK0L4kQAGW8wYtode9cMt7627TXj3p7n\/0\/Agg5Bygg32rlcdwmGkw4n\/j0+etefHiYEghlBmCDfnpvXNbiCxuT679a1jb+aYuP+7P4nCzOAIvpp8isgSB\/ita4RgHcaztFBib2B+dK6YatMpqOVxLQTNjWrw3BMkka6SLa\/5pp4QESx83LS3eu\/w0ImUIXfEUFEKqG8pHnmZA1I0mOldM+eI5TjmsXFqqIxJyYmRf0wLNLmGJi4gA8ta8tg4LWHWTN+4O\/Kutx+A5xApMuP37ZW7zDCiHCqo1kk66d\/xXTHiac8uaRiJCcov67VwcXHOeZBy7ESOx22rveI4gVJJibdzXlVYXLX3jn0sRGs1vGaZtCXD5mJOctoLKABE2tyAjlWrDU5SouTqJiYvrWbhxW\/IgyZwxBPmixjpyrcjNrDx7+RFmSsqd9SWMEbXH1rlXrfxLLBAWL85sOu9ZX5aA3qVQviD\/AIgabnlrrvrUqZKlQZKuKo1dQGDT+GwGdlUAksYHrSAabgYhRgynKQbEbUDeJw8jspEQYi+3e9JBq3csxLGSTedaoVQSmrc3oQfnvTeHZQ65wSkjMFMEibgE6GgpUtmYwJjbMTB0WdNL0s9q0cbjK7yilEFkUktA77kmT60gAc6CCrWicyfbaOW1UpoIRNVEUeIADYyOd97kX5VKomPjsxuZhQosB5RoLUfD4gWSyhxBABJEMf2tbUg3jekmnDAOQOLiYN7jSJHIzrU3o0WzEa\/npeux4erLgYzl1UZRALQ7+ZRCAajzdJvrBrj42OzxmaSoCidlGg7V3Mfh8NHCMPK8CJPkJVSHXmJJjnWho8BSWU7adJ\/zyrveJOUvaQAZm1cfgMQZFbNGQgQYB3JvyH8V1\/GjmTMBciInXnf2qDMjDKIuQNTr6nnesXibEpfQDlB3+9Tg+IVVAJ1JjpeIPI2NafG\/DcQYasyZVcSpiJ1Os2qZalizdD4JjSReDIM8jNux1oc+QstiQWIDebeJOx1rjeF8VlMExEad69DicG+KhxMOWKjzbmI1B63+lY6ya9OWMby9Qdhvre\/16da6XB8VN5k7\/PauGmLfzaE\/wfrBrUGgkrYTr89PemeMyhjl416ceIFgogNEa6iDMCdjyq8Tj8Fv3IyHN5iCYiTeIt29q4eHxA9dQRoY5zpW5OKsARaCDFiVkkzGt\/tXn8NO3lvppxXwvORiCVv\/ANJvAynesp4xARJ5c+XQWojwWG7QsEsBAWTrFo6aWpWJ4UgMzP47cqfX9Xd\/GnE8Xw0AAh7AmxETqDzpK+Is4OVCOeun5o18PwwdLHSSdK0oEUECwm8d+9WXGdJ9qTxWKoCZXZ31cAQo81gCbmRrakKMXEJZ2ZmOpmTygnWABW1HAaReI1vYG2uu1qHF4qCSDz0gX1IHvW5r0xlsXD8GoAySWvMxQ4uMqgs2g2+1YcfxdUvN+Xz57VyOJ4p8W7Hyi4HrPqdK6Yz2xlfTR4omI6riEf8At6KdOU6a1wRGYmJAm0mO8giNftXRxOKcoMOTkG3zSsreUQN4BAJg3BvzuK669ue0wMNTEklpMiNBAgyTeZNHxbTCzYa\/kUWAAt21P0pGKc7kKP3HyjU9BNXqIx4p+d6Si3rVxCNhOIaHF\/KbqdrjeluwXy2MGcwm\/S9ZaLtV0vPUoMpqxVA1YNYVdEGtHrpQzViqgpq0NCBRUEiaZFBHz3pig1RXSqAphQkyAatMEm5+aUCxRUw4HWKNcAc6ozUVa1w1EdZov072ApoYiJNpq0RhoCJHax1rWy7UWC2UhoBiDB0NwYPSmk2xrwjHl7zXR4VGQCGyurZlYTOgAF9qp8QsxYwJMwBa\/IbU5IhrxpAg3uLdLSasiu14Fw2CzS4ZgBLJOUMehFxNd\/g+GwHTK6wVMgljaLi814zB44YXmvPTen8Z4j+p51JWIsLD+9Sjpce6YZP6aKZmXCiBytr60XH+MYuIgTGIKoI\/dc9YmNq5XD+IyAraSBvf8U7jUVhIiIIm2o2HKmU8uyXXTleJcNlfMkXueh1NdTgPGELjKpw4yxDE+YRJk8zfpXOxOKOYloki5iI20FuVZHgGe\/znU0ben8Q4MOGeAHZyWgeUhuUWQre1gfSuXlgEHNmmRpEfcGux4N49hMQvEwshycQKRlfKAnlWQRY7D9xp3FeHYbp+oplCcoxIOUsNjNwdLGrZuG3B\/SgAg7nyjtqRy9aWeJIGpi+o+TWvE4V1IE5geu2sx3pDidUE877nT\/FTX6u14fiYQgqc8RIYRfcQDpc36128P\/UWEJKgo5IKyquqaSLkZ15A39TXnGwVi4vPPb5+aZwHC4RbK75BF2vY+gPw1LhjSZ5R0eI8SZmLZgSTrlj1gaTyqhxTtppe8GLCewgfityeKDBRVX9BmVjDhLHQDzBrgi9wPWuJxvGtiL5sXLLZsigqgMfuy\/tk1nwxa86B+NabMd5O1Vi8UXaWefxtoO30rKMu5\/n5\/FPASZ5aVuYxm5D\/AEzlz7Axc3+3Y0b4GZUIkzmJUXygG1xqYvoKeqM4DJhNkFpAOW0LmJFpkVvPhDhEOdFZjIQkBjeJk\/02NamLNsc7hsRUYO6hwLQT0gDWa52LjZidhsOX1rqcUMFQUfLKxlZC2d23zAyAgBiYExXG4niwYQKoVSYIF2vuTc0tItsaIsDfQ6H+3aj4dwA7k6A+WCAbgjzA7GLHlXOd7mKJ8WYBPlEWH113qbULszsOeg0AH8CgxBBIkGLSNDG46VeJEmAYkwDrE2mm4uOGRVCgZZvuZ59KDNUq5qVBnNMwsFmuNOZgD3NDhpLAcyBW5ELm0BR\/4qL2+XNRSRww3cf9oJ+8U3C4QNoXPZB9fPWjIq7R\/wBT6\/8Aan8017gZtNs5j\/xRbiqhK8An9WKF7gH6IWNMw+BQic4J5BW+7QKsYw2zGNkVUHuJJrp8Jh4H6YfExPPnvhsz2QbzlhiTtam9QjCvh1pC4p6rhqw9IerbhEG+KO+EI33z11\/EPGlQFOGaFdMr3KrBIsq5hBtdtdga5X+9fe\/ZzPvJP1pLuFmr2T\/t12dfUMO+0fWp\/t2F9ROoIYepGlaG4ksYJYX0cBx7kSPaqZQIYjLezoZX2J19R2rQxNb52qCtWLqM8MDo667a8+xg0jETKRuCJBG4oB21olgfO9LBq82tA0YZPb+e9Bl3NX60DuB6UZaMLEABsJnU7c7EQfxWbE4nZfePtSHebH70M302qbaHw+AXP7gJBMt0E+9aOGfKCSSDosRduvSJvTZT9EERmzEMtp0sQImNqzriLr35+lBpGKrDTSbDlc01G\/6vf5btSeG4v9MsVgFlZCSJhXBUkDmAaZxnDjCcZXDof2uAQGGhgG4gyL7zSUaCiNIlfyfn4ocXgkBnML63+3MVlOLm5en4qpB5iftV1E2ZxCA3zaZRoBoAAAOQtegGI4GUOQpMmGOUnYkWE60WEqzDMVg7CfnryrTxPDYSopTELv2hWE7bqe81NKycPx7pGh110EzoNtaenGhwwc5SBItMmf29LbxSW4F0\/cFHLMwE9r1lcQTMcv5oNWJjRYNPYmKFuKtBUHv6RfbesbNr851aJmIAF\/460G7EfBcA3Q2ECDP8Gkvw4AlXBkSQdZkiPpQ4PA4j5siFst2jUDmaRmqgkYjaa08TxQdyyoEB\/pEwOgJ7VmGJNqNkhVc5SGzCJuI5jbWag1YfiWJhkZHuLg6gdgdParfxfFKmSZ\/5XmZmTMya5mamfqGI16U3QS8S4fOGObn3saUmGWMAEnpW3guKwlVlfBDk6PLBltFoYDrcVt4DxXDw2WcEFB+6HOY2O+1yDHTvQcbDdwRlJkGRGx5jrYVq4fBwsmIcV3VxGRAv7mOpZjYActa7PHeMYOE7HhUU5kWXcSykgEgCwEEG95mvOcTxLOxZzmY79hA+lAk1VWY6zVUEipRrG4n3qVAjAQswA1Jt\/Nd3D4hUyYmTOisfIf2m5lm3udD0i0VweGxMrqTpN+xsa6IDADKfMgIIF5QktI5rcz0ipCtPG8YGbMqwzEsN8gYyqL2G\/XbbI5An+o7k6T059z7VoRUeGWEcRK3KmNCsXFgLX9BSn4bkQJ2J\/wDy37WHrVFgyYJm0nZVHYfYRXe4LwiHww+QLiLmXKV0Bi5Ake5rhZGBkqwPMCQbRfY1pHEqjAo2gF4gzFwLNaZrGctxsnFbxsmUt5kej\/1B4GuCVyMIIky3lspY6kCbV59sJMhclR5oyx5jBEkMoAGujDnRY\/Hvi\/vZngQBJP2UUgod1AH\/AFHKPUTLVPhxyxx1ld1flyxyu5NO3\/priMNM+dgHlGQsYBXzFgJ0N1PO28Vl8c4tDil8EQGguI8jHeBoQa5bROpdjysJ+59hTEwySZEnXLpA2zbKK1MJ5eW0uX11o9EDMyKIkZsmui5hlOs7QeZ1rIp8hHIgjvv9vpTWuSq+Z21I05wvSYv05VeOwKCIJmHI0YxYj2bub710cmZUMG30\/ihIol4jJNyDEW5HWfSg4kybHYGNdeu9GgPi3t87UuZqqgP3qAwlDl0\/t0qw3z2pgPrQIK0xVGU3g7CDfXXlUFAR896C2OtGuKwtNiIg3AnW23cUph8tRJE3sNz\/AGqDQmNCkXljewiPW4uNbUCE7G80pwJtJEmCReNqbw\/EOhzIxVriRyYQw9RaqDVvntyqA8vmlvrS66i+DucBMZHD53OGUWc6vqAR\/VIE2oOf+oTYn3251TtPz5FTFwGUkMCCJBBsbEg\/UEelCV1qiYqrbLm0vNr3057UAT70Tg39KnSoCR2UEBiAbEAm8UDuTryjTl2qxVRQUKhFSmvhQquGU5iwyg+YREFhsDNuxoElasLVRUDGghAqslWNaNlvCnNy60AHCMTBjSdqGOtMdmAykmAdNppc0AFaJQINjNoO3WRQ0zDoByVKZnqUHOrVg8VlgGSBoQYZex3HT7VlNSawrroVfkx1lPK\/qhsfT3p68SVtmVhuuIpBPeJn1NcKaenFOBAYx1uPY2q7HanDJEIU5nDxVPqEY27Zqa2BN1xnPQ5Zj1cA+k1xV4xt1Q\/9oH2itnhXi5wcVMQIso2YWMyO5Iq7SxtfhDEscQjqUA+rt9qQyYY3HW7Mf\/qqj60Pinjj42M+NADOZnQ\/Q0g+L4tvPEXHlX7xNXY3IZHkR2HP9iesX93oWM+UsNbIgtPpb1uaxYniOI5liGPVEP4oRxb8wOyqPxTY6H6LsjMqEICFZtpOgZjv0t2rHi4oAyKZvJOxO0dpN+tAcZ2sWY7kEki19OgpIam6KijQCbm3v9KEii50FsvvS4rQovJ2onuOZkk2+3vQZSYp+GzEFVAI\/cbDa2vK9AUqgKCFCI9p2tr3osVltlnS8894oBVRp60F\/wAVTDrVx896dhcM75yikhFzNH9KggSfUj3oFBOdo6VVESSZJk89aqKAsVApEMGsDK5rE3ymQLjeLdaZg8Y6sGR2UwRKnKdMu3S1JI+9VQaE4phcw45NJmTOuovexqYmMpFkC7yCTaIi553rMBWgYiEQyFSFABUzJG7A7npHamwJb571M3agR4nQ2i9\/XvUCnWLc+utARNbfCmwA7f7gOVyMFy2OePLPSa58\/eoTQQtUJqqkUFGjbLCxOa+bQjXyxvpzqYqgEhSWUGxIgnrEmKGoJQzUijXDJExYb7aTrVAg6\/SoasqLQTp9d\/SrRJNAKJmIEgSYkmAO52FUTV4z+Ym34pYaxv6f3qByi3\/yR0vb6VKSxGy\/WroMZqVKlRYgohUqUUVXUqUSrmiqVKogNHUqUPZqnaqGKZ76\/Q1dStJFCim5qqlQggfnrTFbTrVVKJej8HymRFrwbjbr1pRFgehP1A\/NSpVIBV1PIfPvUGHcCd4+sVKlQoG1I+b1amCR0q6lKoV\/NWmo6n81KlU9nYwyrbcz01bak6mpUp7SdG8RgZDrMAbRsDzpNSpU9r6E6CBrdZ+\/ShZyalSgPGYkmfsBQVKlA9cMDDD6mYg6aA\/mku5iJtOm0mLxzsKlSl7T2CatDcVKlFdnxnAw0GGyoZZASC1pIEmwB351yXJygkkiSANhAFSpSkKLnTlQk1KlQLJqxij\/AIjl\/fvVVKKk1KlSqP\/Z\" alt=\"Caracteristicas de la Tierra\" width=\"571\" height=\"251\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ah\u00ed estamos en el interior del Brazo de Ori\u00f3n lejos del centro<\/strong><\/p>\n<p style=\"text-align: justify;\">El paso siguiente lo dio Shapley hace un siglo, al mostrar que tampoco el Sol ocupa el centro de la Via L\u00e1ctea. Finalmente, el Universo \u201cfinito pero ilimitado\u201d de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0niega la posibilidad de encontrar un centro en su volumen tridimensional, y afirma la equivalencia de posici\u00f3n de todos los puntos del espacio. No tiene sentido preguntar d\u00f3nde estamos en el continuo expandirse de un Universo que contiene probablemente m\u00e1s de 100.000 millones de galaxias, y que vuelve a la insignificancia aun la majestuosa estructura de la V\u00eda L\u00e1ctea, nuestra ciudad c\u00f3smica.<\/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;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-XUeLLrgIUUE\/U6cujb-XDiI\/AAAAAAAAALw\/vh5vPxugNoI\/s1600\/Percebimento.jpg\" alt=\"Resultado de imagen de Nuestra presencia en el Universo\" width=\"304\" height=\"388\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, son muchas las conexiones y las cosas que no hemos llegado a comprender. Nuestra presencia en el Universo, el discurrir de nuestros pensamientos, &#8230;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, a partir de la d\u00e9cada de los a\u00f1os 30, se da una reacci\u00f3n interesante, que afirma, cada vez con argumentos m\u00e1s fuertes y detallados, que el Hombre est\u00e1 en un tiempo y un lugar at\u00edpicos y privilegiados en muchos aspectos, que obligan a preguntarnos si nuestra existencia est\u00e1 ligada en un modo especial a caracter\u00edsticas muy poco comunes en el Universo. Esta pregunta adquiere un significado especial al considerar las consecuencias previsibles (seg\u00fan las leyes f\u00edsicas) de cualquier alteraci\u00f3n en las condiciones iniciales del Universo. Con un eco de las palabras de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>:\u00a0<em>\u00bftuvo Dios alguna alternativa al crear?<\/em>. No solamente debemos dar raz\u00f3n de que el Universo exista, sino de que exista de tal manera y con tales propiedades que la vida inteligente puede desarrollarse en \u00e9l. Tal es la raz\u00f3n de que se formule\u00a0<em>el Principio Antr\u00f3pico<\/em>, en que el Hombre (entendido en el sentido filos\u00f3fico de \u201canimal racional\u201d, independientemente de su h\u00e1bitat y su morfolog\u00eda corporal) aparece como condici\u00f3n determinante de que el Universo sea como es.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/-y246NM26L9c\/Tho05uSCdlI\/AAAAAAAABqQ\/Jn6qXe9Gf84\/s1600\/seti.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0 No hemos logrado ese contacto pero\u2026llegar\u00e1 y, al menos yo, no las tengo todas conmigo.<\/strong><\/p>\n<p style=\"text-align: justify;\">Las primeras sugerencias de una conexi\u00f3n entre vida inteligente y las propiedades del Universo en su momento actual aparecen en las relaciones adimensionales hechas notar por Eddington: la raz\u00f3n de intensidad entre\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>\u00a0y fuerza gravitatoria entre dos\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/09\/%C2%BFque-hacemos-aqui-%C2%BFhacia-donde-vamos\/\">electrones<\/a>, entre la edad del Universo y el tiempo en que la luz cruza el di\u00e1metro cl\u00e1sico de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/09\/%C2%BFque-hacemos-aqui-%C2%BFhacia-donde-vamos\/\">electr\u00f3n<\/a>, entre el radio del Universo observable y el tama\u00f1o de una part\u00edcula subat\u00f3mica, nos da cifras del orden de 10 elevado a la potencia 40. El n\u00famero de part\u00edculas nucleares en todo el cosmos se estima como el cuadrado de ese mismo n\u00famero. \u00bfSon \u00e9stas coincidencias pueriles o esconden un significado profundo?. La hip\u00f3tesis de los grandes n\u00fameros sugiere que el Hombre solamente puede existir en un lugar y momento determinado, cuando tales coincidencias se dan, aunque nadie hasta el momento ha podido dar una explicaci\u00f3n de estas relaciones.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/24\/Arthur_Stanley_Eddington.jpg\/220px-Arthur_Stanley_Eddington.jpg\" alt=\"\" width=\"220\" height=\"281\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><em>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Arthur Eddintong<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">Eddintong, un gran astr\u00f3nomo, nos ayudo a comprender mucho mejor el Universo y sus ideas germinaron en el saber de esa ciencia que nos lleva a conocer el inmenso entorno al que pertenecemos.<\/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\/-6uEuX6ByDB8\/TlaE3JkWtxI\/AAAAAAAAAkk\/MCdbwzSD6mI\/s1600\/finetuning.jpg\" alt=\"\" width=\"474\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si la carga del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\">electr\u00f3n<\/a>, la masa del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/10\/23\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0o la velocidad de la luz, variaran tan s\u00f3lo una diezmil\u00e9sima parte\u2026 \u00a1La vida tal como la conocemos no existir\u00eda! Es decir, estamos ante el problema del ajuste fino que significa que las las constantes fundamentales de un modelo f\u00edsico para el universo deben ser ajustados de forma precisa para permitir la existencia de vida. Sobre estas constantes fundamentales no hay nada en la teor\u00eda que nos indique que deban tomar esos valores que toman. Podemos fijarlas de acuerdo con las observaciones, pero esto supone fijarlas de entre un rango de valores colosal. Esto da la impresi\u00f3n de cierta arbitrariedad y sugiere que el universo podr\u00eda ser una realizaci\u00f3n improbable entre tal rango de valores. He ah\u00ed el problema.<\/p>\n<p style=\"text-align: justify;\">El principio antr\u00f3pico nos invita al juego mental de probar a \u201ccambiar\u201d las constantes de la naturaleza y entrar en el juego virtual de \u00bfQu\u00e9 hubiera pasado si\u2026? Ya hemos hablado aqu\u00ed muchas otras veces de lo que pasar\u00eda si el valor de las constantes fueran diferentes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-LOuvr0yJJQg\/Tpzj7xaPHoI\/AAAAAAAAVxI\/do2h5pGPw2o\/s1600\/mundo_al_reves.jpg\" alt=\"\" width=\"400\" height=\"236\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0 \u00bfVivir\u00edamos en un mundo de rev\u00e9s?<\/strong><\/p>\n<p style=\"text-align: justify;\">Especulamos con lo que podr\u00eda haber sucedido si algunos sucesos no hubieran ocurrido de tal o cual manera para ocurrir de esta otra. \u00bfQu\u00e9 hubiera pasado en el planeta Tierra si no aconteciera en el pasado la ca\u00edda del meteorito que acab\u00f3 con los dinosaurios? \u00bfHabr\u00edamos podido estar aqu\u00ed hoy nosotros? \u00bfFue ese cataclismo una bendici\u00f3n para nosotros y nos quit\u00f3 de encima a unos terribles rivales?<\/p>\n<p style=\"text-align: justify;\">Fantasean con lo que pudo ser\u2026. Es un ejercicio bastante habitual; s\u00f3lo tenemos que cambiar la realidad de la historia o de los sucesos verdaderos para pretender fabricar un presente distinto. Cambiar el futuro puede resultar m\u00e1s f\u00e1cil, nadie lo conoce y no pueden rebatirlo con certeza. \u00bfQui\u00e9n sabe lo que pasar\u00e1 ma\u00f1ana?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-BvxJPUNFrto\/TdqtAVXiFVI\/AAAAAAAAA18\/T6FbuED9Sxw\/s400\/Screenshot_6.jpg\" alt=\"\" width=\"400\" height=\"293\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 \u00bfSer\u00e1n ellos y no nosotros los que dominen el futuro?<\/strong><\/p>\n<p style=\"text-align: justify;\">Siempre estamos imaginando el futuro que vendr\u00e1. Los hombres tratan de dise\u00f1arlo pero, finalmente, ser\u00e1 el Universo el que tome la \u00faltima palabra de lo que deba ser. Por mucho que nosotros nos empe\u00f1emos, las estructuras del Universo nunca podr\u00e1n ser cinceladas por nuestras manos ni por nuestros ingenios, s\u00f3lo las inmensas fuerzas de la Naturaleza puede transformar las estrellas, las galaxias o los mundos\u2026lo dem\u00e1s, por muy bello que pudiera ser, siempre ser\u00e1 lo artificial.<\/p>\n<p style=\"text-align: justify;\">Lo que ocurra en la naturaleza del universo est\u00e1 en el destino de la propia naturaleza del cosmos, de las leyes que la rigen y de las fuerzas que gobiernan su mecanismo sometido a principios y energ\u00edas que, en la mayor\u00eda de los casos se pueden escapar a nuestro actual conocimiento.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQyuv53RoXwE6NRqtlZTfZHlhnREHsiNytAZg&amp;usqp=CAU\" alt=\"LA VIDA ES UNA ESCALERA - Otros $20 Pesos by Meryland Cuevas\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Subimos por una escalera de la que no vemos el final ni sabemos a qu\u00e9 lugar nos llevar\u00e1<\/strong><\/p>\n<p style=\"text-align: justify;\">Lo que le pueda ocurrir a nuestra civilizaci\u00f3n, adem\u00e1s de estar supeditada al destino de nuestro planeta y de nuestro Sol, incluso de nuestro Sistema Solar y de\u00a0 la Galaxia, de alguna manera,\u00a0 tambi\u00e9n est\u00e1 en manos de los propios individuos que forman esta civilizaci\u00f3n y que, con sensibilidades distintas y muchas veces dispares, hace impredecibles los acontecimientos que puedan provocar individuos que participan con el poder individual de libre albedr\u00edo. Fijaos hoy mismo lo que puede dar de s\u00ed esa insensata pol\u00e9mica (que dura ya milenios) entre los palestinos y los israelitas.<\/p>\n<p style=\"text-align: justify;\">Siempre hemos sabido especular con lo que pudo ser o con lo que podr\u00e1 ser si\u2026 Lo que en la mayor\u00eda de las veces, es el signo de c\u00f3mo queremos ocultar nuestra ignorancia. Bien es cierto que sabemos muchas cosas pero, tambi\u00e9n es cierto que son m\u00e1s numerosas las que no sabemos.<\/p>\n<p style=\"text-align: justify;\"><strong>emilio silvera<\/strong><\/p>\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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2023%2F05%2F05%2Fsera-unico-nuestro-universo-2%2F&amp;title=%C2%BFSer%C3%A1+%C3%BAnico+nuestro+Universo%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2023%2F05%2F05%2Fsera-unico-nuestro-universo-2%2F&amp;title=%C2%BFSer%C3%A1+%C3%BAnico+nuestro+Universo%3F' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%BFSer%C3%A1+%C3%BAnico+nuestro+Universo%3F&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2023%2F05%2F05%2Fsera-unico-nuestro-universo-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00ab\u00a0\u00bfEl mayor descubrimiento? \u00a1Son t\u00e1ntos! \u00a1El Universo! \u00bfLlegaremos a conocerlo?\u00a0\u00bb &nbsp; Pudieran existir otros universos que como pompas de jab\u00f3n se muevan por un Espacio &#8220;infinito&#8221; que solo podemos imaginar. Como existen otras galaxias y otras estrellas&#8230; \u00bfpor qu\u00e9 no otros universos? Como nunca nadie pudo estar en otro Universo, tenemos que imaginarlos y basados [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/30278"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=30278"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/30278\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=30278"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=30278"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=30278"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}