{"id":4268,"date":"2022-02-16T05:22:55","date_gmt":"2022-02-16T04:22:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4268"},"modified":"2022-02-16T05:22:35","modified_gmt":"2022-02-16T04:22:35","slug":"%c2%a1el-universo-ese-gran-misterio","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/16\/%c2%a1el-universo-ese-gran-misterio\/","title":{"rendered":"\u00a1El Universo! Ese gran misterio"},"content":{"rendered":"<p style=\"text-align: justify;\">Hay que prestar atenci\u00f3n a las coincidencias. Uno de los aspectos m\u00e1s sorprendentes en el estudio del universo astron\u00f3mico durante el siglo XX, ha sido el papel desempe\u00f1ado por la coincidencia:<span style=\"text-decoration: underline;\"><strong> que existiera, que fuera despreciada y que fuera recogida<\/strong><\/span>. Cuando los f\u00edsicos empezaron a apreciar el papel de las constantes en el dominio cu\u00e1ntico y a explorar y profundizar en la nueva teor\u00eda de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para describir el Universo en conjunto, las circunstancias eran las adecuadas para que alguien tratara de unirlas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ9oFFXVEmQGpwYthSVydCcl_WgL96B6Ek_Mw&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSDWARThl8jB1c1TmLtZ8NGM7UzTJ-0A98dCWrYWvAxYa3skhw3E7W9fYKSqFRimjxwvZ4&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica | \u2022Ciencia\u2022 Amino\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Longitud de Planck y estructura\u00a0cu\u00e1ntica\u00a0del espacio. En todo el\u00a0dominio\u00a0de la f\u00edsica cl\u00e1sica que abarca desde la mec\u00e1nica newtoniana hasta la teor\u00eda de la Relatividad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/543949f6ee81a934d7c17560821e69931bd54e20\" alt=\"{\\displaystyle \\ell _{P}={\\sqrt {\\frac {\\hbar G}{c^{3}}}}\\approx 1.616199(97)\\times 10^{-35}{\\mbox{ metros}}}\" \/><\/p>\n<p style=\"text-align: justify;\">\n<table>\n<tbody>\n<tr>\n<th>S\u00edmbolo<\/th>\n<th>Nombre<\/th>\n<th>Valor<\/th>\n<th>Unidad<\/th>\n<\/tr>\n<tr>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/b304f8ef74bf400d65fcbdd0655d47f190c43c9a\" alt=\"{\\displaystyle \\ell _{P}}\" \/><\/td>\n<td>Longitud de Planck<\/td>\n<td>1.616199(97) \u00d7 10<sup>-35<\/sup><\/td>\n<td>m<\/td>\n<\/tr>\n<tr>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/86a67b81c2de995bd608d5b2df50cd8cd7d92455\" alt=\"c\" \/><\/td>\n<td><a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">Velocidad de la luz<\/a>\u00a0en el vac\u00edo<\/td>\n<td>299792458<\/td>\n<td>m \/ s<\/td>\n<\/tr>\n<tr>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f5f3c8921a3b352de45446a6789b104458c9f90b\" alt=\"G\" \/><\/td>\n<td><a title=\"Constante de gravitaci\u00f3n universal\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_gravitaci%C3%B3n_universal\">Constante de gravitaci\u00f3n universal<\/a><\/td>\n<td>6.674 \u00d7 10<sup>-11<\/sup><\/td>\n<td>N m<sup>2<\/sup>\u00a0\/ kg<sup>2<\/sup><\/td>\n<\/tr>\n<tr>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/de68de3a92517953436c93b5a76461d49160cc41\" alt=\"\\hbar \" \/><\/td>\n<td><a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a> reducida<\/a><\/td>\n<td>1.054571817 \u00d7 10<sup>-34<\/sup><\/td>\n<td>J s<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\nLa\u00a0<strong><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/strong>\u00a0(<em>L<sub>p<\/sub><\/em>) es la distancia o escala de longitud por debajo de la cual se espera que el espacio deja de tener una geometr\u00eda cl\u00e1sica. Una medida inferior previsiblemente no puede ser tratada adecuadamente en los modelos de f\u00edsica actuales debido a previsibles efectos cu\u00e1nticos extra\u00f1os.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR9LM9YmBbNecMCbrgbkXZdK0LQ5-0NZOkyWg&amp;usqp=CAU\" alt=\"Sir Arthur Eddington | Eddington, Expanding universe, Sir arthur\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Entr\u00f3 en escena Arthur Eddington; un extraordinario cient\u00edfico que hab\u00eda sido el primero en descubrir c\u00f3mo se alimentaban las estrellas a partir de reacciones nucleares. Tambi\u00e9n hizo importantes contribuciones a nuestra comprensi\u00f3n de la galaxia, escribi\u00f3 la primera exposici\u00f3n sistem\u00e1tica de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y fue el responsable de verificar, en una prueba decisiva durante un eclipse de Sol, la veracidad de la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en cuanto a que el campo gravitatorio del Sol deber\u00eda desviar la luz estelar que ven\u00eda hacia la Tierra en aproximadamente 1\u201975 segmentos de arco cuando pasaba cerca de la superficie solar, y as\u00ed result\u00f3.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"alberteinstein with Sir Arthur Stanley Eddington, British astrophysicist.  The Eddington limit, the natural limit to the \u2026 | Einstein, Eddington,  History of science\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Arthur Stanley Eddington se conocieron y se hicieron amigos. Se conservan fotos de los dos juntos conversando sentados en un banco en el jard\u00edn de Eddington en el a\u00f1o 1930, donde fueron fotografiados por la hermana del due\u00f1o de la casa.<\/p>\n<p style=\"text-align: justify;\">Aunque Eddington era un hombre t\u00edmido con pocas dotes para hablar en p\u00fablico, sab\u00eda escribir de forma muy bella, y sus met\u00e1foras y analog\u00edas a\u00fan las utilizan los astr\u00f3nomos que buscan explicaciones gr\u00e1ficas a ideas complicadas. Nunca se cas\u00f3 y vivi\u00f3 en el observatorio de Cambridge, donde su hermana cuidaba de \u00e9l y de su anciana madre.<\/p>\n<p style=\"text-align: justify;\">Eddington cre\u00eda que a partir del pensamiento puro ser\u00eda posible deducir leyes y constantes de la naturaleza y predecir la existencia en el universo de cosas como estrellas y galaxias. \u00a1Se est\u00e1 saliendo con la suya!<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Entre los n\u00fameros de Eddington, uno lo consider\u00f3 importante y lo denomin\u00f3 \u201cn\u00famero de Eddington\u201d, que es igual al n\u00famero de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> del universo visible. Eddington calcul\u00f3 (a mano) este n\u00famero enorme y de enorme precisi\u00f3n en un crucero trasatl\u00e1ntico concluyendo con esta memorable afirmaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las primeras mol\u00e9culas en el Universo: Una historia del ion molecular de  hidruro de helio - INVDES\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cCreo que en el universo hay<\/p>\n<p style=\"text-align: justify;\">15.747.724.136.275.002.577.605.653.961.181.555.468.044.717.914.527.116.709.366.231.425.076.185.631.031.296<\/p>\n<p style=\"text-align: justify;\">protones y el mismo n\u00famero de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\u201d<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Este n\u00famero enorme, normalmente escrito <em>N<sub>Edd<\/sub><\/em>, es aproximadamente igual a 10<sup>80<\/sup>. Lo que atrajo la atenci\u00f3n de Eddington hacia \u00e9l era el hecho de que debe ser un n\u00famero entero, y por eso en principio puede ser calculado exactamente.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las constantes de la Naturaleza : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Durante la d\u00e9cada de 1920, cuando Eddington empez\u00f3 su b\u00fasqueda para explicar las constantes de la naturaleza, no se conoc\u00edan bien las fuerzas d\u00e9bil y fuerte, y las \u00fanicas constantes dimensionales de la f\u00edsica que s\u00ed se conoc\u00edan e interpretaban con confianza eran las que defin\u00edan la gravedad y las fuerzas electromagn\u00e9ticas.<\/p>\n<p style=\"text-align: justify;\">Eddington las dispuso en tres grupos o tres puros n\u00fameros adimensionales. Utilizando los valores experimentales de la \u00e9poca, tom\u00f3 la raz\u00f3n entre las masas del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y del electr\u00f3n:<\/p>\n<p style=\"text-align: center;\">m<sub>p <\/sub>\/ m<sub>e<\/sub> \u2248 1.840<\/p>\n<p style=\"text-align: justify;\">La inversa de la constante de estructura fina:<\/p>\n<p style=\"text-align: center;\">2\u03c0hc \/ e<sup>2<\/sup> \u2248 137<\/p>\n<p style=\"text-align: justify;\">Y la raz\u00f3n entre la fuerza gravitatoria y la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> entre un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>:<\/p>\n<p style=\"text-align: center;\">e<sup>2<\/sup> \/ Gm<sub>p<\/sub>m<sub>e<\/sub> \u2248 10<sup>40<\/sup><\/p>\n<p style=\"text-align: justify;\">A \u00e9stas uni\u00f3 o a\u00f1adi\u00f3 su n\u00famero cosmol\u00f3gico, N<sub>Edd<\/sub> \u2248 10<sup>80<\/sup>.<\/p>\n<p style=\"text-align: justify;\">A estos cuatro n\u00fameros los llam\u00f3 \u201clas constantes \u00faltimas\u201d, y la explicaci\u00f3n de sus valores era el mayor desaf\u00edo de la ciencia te\u00f3rica.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201c\u00bfSon estas cuatro constantes irreducibles, o una unificaci\u00f3n posterior de la f\u00edsica demostrar\u00e1 que alguna o todas ellas pueden ser prescindibles?<\/p>\n<p style=\"text-align: justify;\">\u00bfPodr\u00edan haber sido diferentes de los que realmente son?\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">De momento, con certeza nadie ha podido contestar a estas dos preguntas que, como tantas otras, est\u00e1n a la espera de esa Gran Teor\u00eda Unificada del Todo, que por fin nos brinde las respuestas tan esperadas y buscadas por todos los grandes f\u00edsicos del mundo. \u00a1Es todo tan complejo! \u00bfAcaso es sencillo y no sabemos verlo? Seguramente un poco de ambas cosas; no ser\u00e1 tan complejo, pero nuestras mentes a\u00fan no est\u00e1n preparadas para ver su simple belleza. Una cosa es segura, la verdad est\u00e1 ah\u00ed, esper\u00e1ndonos.<\/p>\n<p style=\"text-align: justify;\">Para poder ver con claridad no necesitamos gafas, sino evoluci\u00f3n. Hace falta alguien que, como <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> hace m\u00e1s de 100 a\u00f1os, venga con nuevas ideas y revolucione el mundo de la f\u00edsica que, a comienzos del siglo XXI, est\u00e1 necesitada diera un nuevo y gran impulso. \u00bfQui\u00e9n ser\u00e1 el elegido? Por mi parte me da igual qui\u00e9n pueda ser, pero que venga pronto. Quiero ser testigo de los grandes acontecimientos que se avecinan, la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> y mucho m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"14 de marzo: Tres gigantes de la f\u00edsica conectados por el calendario\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT5m0BFrBv2TCUOdijgIaLn2Tmp820iT-klb3U6Gwn7XTajVYV-mx3OFkwrTCe5ZnL_qbU&amp;usqp=CAU\" alt=\"Amazon.com: Las dudas de la f\u00edsica en el siglo XXI: \u00bfEs la teor\u00eda de  cuerdas un callej\u00f3n sin salida?: 9788498929362: Smolin, Lee, Salleras Puig,  Rosa Maria: Libros\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Igualmente, antes de pasar a otros temas, debo comentar que algunos f\u00edsicos piensan que las constantes de la naturaleza son \u201creprocesadas\u201d cuando la materia colapsa en una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de densidad infinita, por ejemplo, cuando un universo cerrado colapsa y rebota a un estado de expansi\u00f3n, como fue sugerido por primera vez por John A. Wheeler. El universo colapsa en el <em><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/em> y explota expandi\u00e9ndose para formar un nuevo universo y comenzar de nuevo.<\/p>\n<p style=\"text-align: justify;\">Mirando al cielo estrellado, o desde la orilla, la inmensidad del oc\u00e9ano que se pierde en el horizonte, nos podr\u00edamos sentir insignificantes. Sin embargo, no es as\u00ed como deber\u00edamos mirarlo. He dicho algunas veces que todo lo grande est\u00e1 hecho de cosas peque\u00f1as, y esa afirmaci\u00f3n nos da la respuesta. Formamos parte de algo muy grande: el Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 son las \u00abl\u00e1grimas azules\u00bb en los mares de China?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQcRFKcYqSjdbTps3mxi-gxCn-Ir8H1q64IP9jcV-L4Rpqd_Jjj_p6-fPxxmGNYrRGE-7o&amp;usqp=CAU\" alt=\"Tres mares que brillan como el cielo | Ense\u00f1anzas N\u00e1uticas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estamos en un nivel de sabidur\u00eda aceptable pero insuficiente; es mucho el camino que nos queda por recorrer y, como dice Freund: &#8220;La energ\u00eda necesaria ara explorar la d\u00e9cima dimensi\u00f3n es mil billones de veces mayor que la energ\u00eda que puede producirse en nuestros mayores colisionadores de \u00e1tomos. La empresa resulta dif\u00edcil para seres que, como nosotros, apenas tenemos medios seguros para escapar del d\u00e9bil campo gravitatorio del planeta Tierra, cuanto m\u00e1s poder alcanzar la energ\u00eda de 10<sup>19<\/sup>\u00a0GeV.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" \/><\/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 All\u00ed si estuvo la energ\u00eda necesaria para verificar las cuerdas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Energ\u00edas de tal calibre, que sepamos s\u00f3lo han estado disponibles en el instante de la creaci\u00f3n del universo, en su nacimiento, en eso que llamamos <em><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/em>. Solamente all\u00ed estuvo presente la energ\u00eda del hiperespacio de diez dimensiones, y por eso se suele decir que cuando llegue la teor\u00eda de cuerdas sabremos y podremos desvelar el secreto del origen del universo. A los f\u00edsicos te\u00f3ricos siempre les result\u00f3 provechoso introducir dimensiones m\u00e1s altas para fisgar libremente en secretos celosamente escondidos.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Cerebro Digital - Actualmente, mediante la teor\u00eda de supercuerdas se  enuncia la existencia de un espacio de 11 dimensiones, estas son las 3 de  espacio que todos somos capaces de intuir, en\" \/><\/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 La Teor\u00eda de C unificada, T. M., tiene 11 dimensiones<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan esa nueva teor\u00eda, antes del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> nuestro cosmos era realmente un universo perfecto de diez dimensiones, deca-dimensional, un mundo en el que el viaje inter-dimensional era posible. Sin embargo, ese mundo deca-dimensional era inestable, y eventualmente se \u201crompi\u00f3\u201d en dos, dando lugar a dos universos separados: un universo de cuatro y otro universo de seis dimensiones.<\/p>\n<p style=\"text-align: justify;\">El Universo en el que vivimos naci\u00f3 de ese cataclismo c\u00f3smico. Nuestro universo tetradimensional se expandi\u00f3 de forma explosiva, mientras que nuestro universo gemelo hexa-dimensional se contrajo violentamente hasta que se redujo a un tama\u00f1o casi infinitesimal.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/64.media.tumblr.com\/897ec603c27caac3c51b00b9203847c6\/0e9ce0799c6a094f-2b\/s500x750\/d0de8cb8ca839c87505e78b02775db49fed82787.gifv\" alt=\"El picadero del Troll \u2014 wonders-of-the-cosmos: Galaxy UGC 2885 may be the...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Eso podr\u00eda explicar el origen del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y, si la teor\u00eda es correcta, demuestra que la r\u00e1pida expansi\u00f3n del universo fue simple consecuencia de un cataclismo c\u00f3smico mucho mayor; la ruptura de los propios espacio y tiempo. La energ\u00eda que impulsa la expansi\u00f3n observada del universo se halla entonces en el colapso del espacio y el tiempo de diez dimensiones. Seg\u00fan la teor\u00eda, las estrellas y las galaxias distantes est\u00e1n alej\u00e1ndose de nosotros a velocidades astron\u00f3micas debido al colapso original del espacio y el tiempo de diez dimensiones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/userscontent2.emaze.com\/images\/8d515808-e3f7-45d3-9a98-791ff4de36f0\/0b4db295ab8882d77f95fecad0138a1a.gif\" alt=\"ORIGEN DEL UNIVERSO by martaferlo2005 on emaze\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta teor\u00eda predice que nuestro Universo sigue teniendo un gemelo enano, un universo compa\u00f1ero que se ha enrollado en un peque\u00f1a bola de seis dimensiones (en la escala de Planck) muy peque\u00f1a para ser observada. Ese universo hexa-dimensional, lejos de ser un ap\u00e9ndice in\u00fatil de nuestro mundo, podr\u00eda ser en \u00faltima instancia nuestra salvaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">En fin, tenemos mucho que aprender y nos queda mucho por descubrir.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F16%2F%25c2%25a1el-universo-ese-gran-misterio%2F&amp;title=%C2%A1El+Universo%21+Ese+gran+misterio' 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%2F2022%2F02%2F16%2F%25c2%25a1el-universo-ese-gran-misterio%2F&amp;title=%C2%A1El+Universo%21+Ese+gran+misterio' 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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Uno de los aspectos m\u00e1s sorprendentes en el estudio del universo astron\u00f3mico durante el siglo XX, ha sido el papel desempe\u00f1ado por la coincidencia: que existiera, que fuera despreciada y que fuera recogida. Cuando los f\u00edsicos empezaron a apreciar el papel de las constantes en el dominio cu\u00e1ntico [&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":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4268"}],"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=4268"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4268\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4268"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4268"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4268"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}