{"id":27201,"date":"2025-01-29T12:18:49","date_gmt":"2025-01-29T11:18:49","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27201"},"modified":"2025-01-29T12:18:52","modified_gmt":"2025-01-29T11:18:52","slug":"el-universo-%c2%a1siempre-el-universo-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/01\/29\/el-universo-%c2%a1siempre-el-universo-3\/","title":{"rendered":"El Universo \u00a1Siempre el Universo!"},"content":{"rendered":"<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/res.cloudinary.com\/djhqderty\/image\/upload\/v1723336612\/astroingeo\/zn61jvx4h1nux2n2rvk9.webp\" alt=\"Astronom\u00eda siglo XX\" width=\"633\" height=\"633\" \/><\/p>\n<p>&nbsp;<\/p>\n<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: 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 y a explorar y explotar 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<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Hubble observa la curva de la luz c\u00f3smica\" width=\"290\" height=\"192\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Hubble observa uno de los fen\u00f3menos estudiados por Albert Einstein\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>La teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos habl\u00f3 del Cosmos de otra manera, \u00e9l nos dijo c\u00f3mo se curvaba la luz al pasar cerca de objetos masivos.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Para comprobarlo 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&#8217;75 segmentos de arco cuando pasaba cerca de la superficie solar, y as\u00ed result\u00f3.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"El astrof\u00edsico Arthur Eddington - Cultura y ocio\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Eddintong en el jard\u00edn de la casa de \u00e9ste \u00faltimo<\/strong><\/p>\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 1.930, donde fueron fotografiados por la hermana del due\u00f1o de la casa.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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alt=\"Arthur Stanley Eddington y la producci\u00f3n de energ\u00eda de las estrellas\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"An\u00e9cdota Cient\u00edfica #10: Una confirmaci\u00f3n de la Relatividad. | \u2022Ciencia\u2022 Amino\" width=\"307\" height=\"193\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Placa tomada por <strong>Eddintong<\/strong> en Puerto Pr\u00edncipe, en la que se corroboraba la predicci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la Teor\u00eda de Relatividad General. La luz del Sol se curvaba en presencia de grandes masas.<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"16 fotos e im\u00e1genes de Arthur Eddington - Getty Images\" \/><\/p><\/blockquote>\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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Firmamento Austral: Galaxias\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ-j47ddiJmSmhKXwHOnoEx6970Cf1FcT6hRw&amp;usqp=CAU\" alt=\"El Universo y la Vida\u2026 \u00a1Nuestra imaginaci\u00f3n! : Blog de Emilio Silvera V.\" width=\"312\" height=\"192\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTDiD8JAqBkk0W0ue2WsJpVqLCe8uL6T_71yQ&amp;usqp=CAU\" alt=\"NeoFronteras \u00bb Actualidad astron\u00f3mica: el kiosco del astr\u00f3nomo - Portada -\" width=\"362\" height=\"203\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShXQIlyVc-I1yNeb6GeSvMnZQCLay4VEIpqw&amp;usqp=CAU\" alt=\"Las galaxias tienen vida? - Quora\" \/><\/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<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Estrellas en las Galaxias<\/strong><\/p>\n<p style=\"text-align: justify;\">Entre los n\u00fameros de Eddington, uno lo consider\u00f3 importante y lo denomin\u00f3 &#8220;n\u00famero de Eddington&#8221;, 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;\"><strong>&#8220;Creo que en el Universo hay<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>15.747.724.136.275.002.577.605.653.961.181.555.468.044.717.914.527.116.709.\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 366.231.425.076.185.631.031.296<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y el mismo n\u00famero de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.&#8221;<\/strong><\/p>\n<p style=\"text-align: justify;\">Este n\u00famero enorme, normalmente escrito\u00a0<strong><em>N<sub>Edd<\/sub><\/em>,<\/strong> 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;\">Durante la d\u00e9cada de 1.920, 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;\">\u00a0<img decoding=\"async\" src=\"http:\/\/www.sc.ehu.es\/sbweb\/fisica\/celeste\/constante\/cavendish2.gif\" alt=\"\" \/><img decoding=\"async\" src=\"http:\/\/www.sc.ehu.es\/sbweb\/fisica\/celeste\/constante\/Image31.gif\" alt=\"\" \/><\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/images.theconversation.com\/files\/570964\/original\/file-20240123-21-8pgjsp.jpg?ixlib=rb-4.1.0&amp;rect=0%2C13%2C1500%2C750&amp;q=45&amp;auto=format&amp;w=1356&amp;h=668&amp;fit=crop\" alt=\"La gravedad est\u00e1 en crisis\" \/><\/p>\n<p><strong><span style=\"text-align: justify;\">La fuerza nuclear fue conocida despu\u00e9s de que Eddington hiciera sus formulaciones sobre la Gravedad y el magnetismo.<\/span><\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Eddington, a las conocidas, 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: justify;\"><strong>m<sub>p\u00a0<\/sub>\/ m<sub>e<\/sub>\u00a0\u2248 1.840<\/strong><\/p>\n<p style=\"text-align: justify;\">La inversa de la constante de estructura fina:<\/p>\n<p style=\"text-align: justify;\"><strong>2\u03c0hc \/ e<sup>2<\/sup>\u00a0\u2248 137<\/strong><\/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: justify;\"><strong>e<sup>2<\/sup>\u00a0\/ Gm<sub>p<\/sub>m<sub>e<\/sub>\u00a0\u2248 10<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">A \u00e9stas uni\u00f3 o a\u00f1adi\u00f3 su n\u00famero cosmol\u00f3gico, <strong>N<sub>Edd<\/sub>\u00a0\u2248 10<sup>80<\/sup>.<\/strong><\/p>\n<p style=\"text-align: justify;\">A estos cuatro n\u00fameros los llam\u00f3 &#8220;las constantes \u00faltimas&#8221;, y la explicaci\u00f3n de sus valores era el mayor desaf\u00edo de la ciencia te\u00f3rica.<\/p>\n<blockquote><p>&#8220;\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>\u00bfPodr\u00edan haber sido diferentes de los que realmente son?&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" width=\"366\" height=\"333\" \/><\/p>\n<p style=\"text-align: justify;\">Funciones de onda del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en un \u00e1tomo de hidr\u00f3geno a diferentes niveles de energ\u00eda. La mec\u00e1nica cu\u00e1ntica no puede predecir la ubicaci\u00f3n exacta de una part\u00edcula en el espacio, solo la probabilidad de encontrarla en diferentes lugares. Las \u00e1reas m\u00e1s brillantes representan una mayor probabilidad de encontrar el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p>\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/69\/2D_Wavefunction_%282%2C2%29_Surface_Plot.png\/220px-2D_Wavefunction_%282%2C2%29_Surface_Plot.png\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Esquema de una funci\u00f3n de onda mono-electr\u00f3nica u orbital\u00a0en tres dimensiones.<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQNeqnib3GZKYGuFcBC_1fmVVM2sqZ59maoqg&amp;usqp=CAU\" alt=\"Principio de Incertidumbre de Heisenberg para la F\u00edsica at\u00f3mica - F\u00cdSICA MODERNA\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Nunca ha resultado f\u00e1cil hablar de las infinitesimales estructuras de lo muy peque\u00f1o y de sus comportamientos, all\u00ed residen los misterios de la materia y, con estas peque\u00f1as estructuras est\u00e1n, en realidad, conformadas todas las estructuras macrosc\u00f3picas como las galaxias y otras que en el Universo podemos contemplar. Todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<p style=\"text-align: justify;\"><strong>Repito:<\/strong><\/p>\n<p>&#8220;\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>\u00bfPodr\u00edan haber sido diferentes de los que realmente son?&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" width=\"320\" height=\"180\" \/><img decoding=\"async\" src=\"https:\/\/s3.abcstatics.com\/media\/201004\/06\/inteligencia%20artificial--300x180.jpg\" alt=\"La gran teor\u00eda unificada de la Inteligencia Artificial\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Esa Teor\u00eda que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> busc\u00f3 durante los \u00faltimos a\u00f1os de vida, una Teor\u00eda que lo explicara todo. seguro que los f\u00edsicos de otros mundos, tambi\u00e9n la persiguen sin descanso. \u00bfLa alcanzar\u00e1 alguna inteligencia presente en el Universo?<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">De momento, con certeza nadie ha podido contestar a estas dos preguntas. Como\u00a0 ocurre con tantas otras, est\u00e1n a la espera de esa Gran Teor\u00eda Unificada o 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>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cartas A Una Joven Matematica Pdf Descargar - Compartir Carta\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>Esta es la estatuilla del premio Abel de las matem\u00e1ticas<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Ning\u00fan otro proyecto moderno de matem\u00e1ticas tiene un alcance tan amplio, ha producido tantos resultados profundos y contado con tanta gente trabajando&#8221; como el programa <strong>Langlands<\/strong>. Se considera la Gran Teor\u00eda Unificada de las matem\u00e1ticas.<\/p>\n<\/blockquote>\n<div style=\"text-align: justify;\"><strong>Academia Noruega de Ciencias y Letras<\/strong><\/div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnlBoukhuwCY0Cx__oYFgErsUkLe4uKdW2Zg&amp;usqp=CAU\" alt=\"La evoluci\u00f3n de la persona autista depende de su nivel intelectual\" \/><\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media.licdn.com\/dms\/image\/v2\/D5612AQFy_eRBHKrIZQ\/article-cover_image-shrink_720_1280\/article-cover_image-shrink_720_1280\/0\/1654444894684?e=2147483647&amp;v=beta&amp;t=tyUAzX7NSal9uPrIvvUWgzBZQXHxgItLjygVV8XzZKM\" alt=\"VER M\u00c1S ALL\u00c1 DE LO EVIDENTE | Marco Antonio V.\" width=\"444\" height=\"250\" \/><\/p>\n<p><strong>Algunos artistas ven lo que, para otros, pasa desapercibido. <\/strong><strong>Con los f\u00edsicos pasa algo as\u00ed, ellos ven cosas que, para la gente corriente&#8230; \u00a1No existen!<\/strong><\/p><\/blockquote>\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 100 a\u00f1os, venga con nuevas ideas y revolucione el mundo de la f\u00edsica que, a comienzos del siglo XXI, est\u00e1 necesitada de 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>&nbsp;<\/p>\n<blockquote><p>\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTf2tiJRsf3DTzwzeTMfG8oKo0u4TsLevpbIQ&amp;usqp=CAU\" alt=\"El futuro ser\u00e1 cu\u00e1ntico o no ser\u00e1&quot;: preguntas para entender qu\u00e9 es la f\u00edsica cu\u00e1ntica y c\u00f3mo afecta nuestras vidas - BBC News Mundo\" width=\"389\" height=\"218\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Cuando lleguemos a comprender la F\u00edsica que viene, podremos comprender, mucho mejor, nuestro Universo.<\/p>\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 &#8220;reprocesadas&#8221; 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\u00a0<em><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/em>\u00a0y explota expandi\u00e9ndose para formar un nuevo universo y comenzar de nuevo. Es la teor\u00eda del universo c\u00edclico que, se renueva una y otra vez. Sin embargo, me queda la duda de que, si eso fuese as\u00ed, ?surgir\u00eda la vida en esos otros universos? o, por el contrario tendr\u00eda otras leyes y otras reglas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/1.bp.blogspot.com\/-BtKtgj4Dt_M\/TV8_f0ngDXI\/AAAAAAAAAF4\/uFRHMwHSGyE\/s249\/Waves%2Band%2Blight.jpg\" alt=\"\" width=\"433\" height=\"214\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Seguro que el Big Bang fue el principio de todo el Universo? Te tenemos una sorpresa \u2013 El Financiero\" width=\"437\" height=\"245\" \/><\/p>\n<p style=\"text-align: justify;\">Las im\u00e1genes que nuestras mentes pueden recrear, son tan ricas y bellas que, sin lugar a ninguna duda ser\u00e1n im\u00e1genes gravadas en lo m\u00e1s profundo de nuestro ser y que emergen, como mensajes llegados del espacio infinito, para recordarnos que, todo lo que podamos imaginar&#8230;\u00a1Existe!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.lasociedadgeografica.com\/blog\/uploads\/2015\/01\/Vaadhoo-Island-ctonzpalmer24.jpg\" alt=\"Viaje a Maldivas: Isla Vaadhoo, el mar de estrellas\" width=\"456\" height=\"456\" \/><\/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, y, nosotros, somos la materia evolucionada hasta su m\u00e1s alto grado que, habiendo llegado a tener una Mente, tiene conexi\u00f3n directa con el Cosmos infinito al que pertenecemos y, ahora, s\u00f3lo estamos en la fase de adaptarnos a su ritmo antes de que un d\u00eda, finalicemos fundi\u00e9ndonos con \u00e9l, y, de esa manera, s\u00ed que formaremos parte real del Universo.<\/p>\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, la energ\u00eda necesaria para explorar la d\u00e9cima dimensi\u00f3n es mis 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.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRTvKLtyIHqjdPUvD5W1qJQh80BuklzgrNAdQ&amp;usqp=CAU\" alt=\"Gran Colisionador de Hadrones: qu\u00e9 hemos descubierto con \u00e9l\" width=\"266\" height=\"199\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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TXmwgQ1T0HpY1Jwb962TPQuzCQsD+R+9KTlCtxYnbt\/P5vWhdLXobHWAQenyFUTwLNNMz+ZVcMB+QDo992P8vQnh+dhy7XgescjfqdzRniGFJJILk\/COg6mKEwnw1UgrcRfgEbz\/UfpWpaO\/gr4ZDxDPYj4ikwJMqFIk9+w7mtBkM6gVQ5GtDYLMXsB1NZsY6XZDzd27dP6j6WqpM4SfKJknUzWHWSfyFcP5HEnOEdzlVJtsZle7wQR1sOZBqWQRC3ludye1Z\/BxQ6c4jLBn4UA22n8adZDFsbzGwUWHaa8h3XBv4+TmqdYGubyKWJ\/GkeeyqmQ7wo2VefangVnWCdP861Q+CgOqRPX6GrVi\/2Twn8E41oyr5VVPkwpJ2L2AoPH8Jdz52J\/sQW+da1sVBsJqnGzzn4V+QpP5ZhpZyW6t\/Bjn8BK7IqjqbmlGZ8HDOqs4UMQCx2UE3JjpWtz\/wBpBJIA7msxmwxPW+3+K6+P8tZ0B8U4Mr4pklR3VWDKGIDD7wBIDD1F\/elOJh+9afNeGNNyOu\/vQy+GqD5m9Y\/eu\/j5uxy1Moz32BMQPx+dWNkhB1EhuLSDbbqGn2r6D\/pLwzLvjKrsI+U2iKj\/AP6FkMvgvGERcSQNh71dKW8MTKPnRxXVGwxAViC3lEmDIExMTeJ4oRxO5n1o98RRqkAyIBv5TMyINzuL9aCxFIMEQbb23uPpekuZRiDYZgNBgmAeJESPqKropwoUaWLTGqFgAQIudyCWGwFtzNDOTNojid44moPAQvGxC4XUSSqhRZQAoHlEAC+9zvXgnQ3qpUarlJjYzTSEMwMMiCGEj9LXFqsTDg\/AT3Rr\/SqMvmtP3VP\/ACFOMvmEbzfZupuTpuvex496osFZQEuEhjzQTeGH5rt7imWSyTG6GSOFMmAJmV4+tGlkca9BVRpBhW0zHOrWJO9XYS4MhlZQ39piPmTPypKprwtD3sJyGGWPnQtG8Wf5fe9wa0OQy+EDYkN3529qVYOaaLgMO4j5cfSnOUzEr8JN\/vDUB+lRqn2wzqr+o\/VyukEW7j5bbe1dOWVzI8p49ex617BxGcKCoAH85vTTByoid\/yqsU0tnn8siB8Mq+kiOf37H0olEG63n+bcU2fLA339aCfCCmJtXRN9jkudE8G1+KvB4oXSdpt\/LVdhsaFCT9DXJoIruZQULgPA3qRxZ3qOHkfOiplpbnGNxef58\/SmwoHOpIqsvYiRmcxjtOlZMzN95kG\/8\/OkWPgkjfVBjSLC3U\/OwrR5pIBtIiIEfUnn+RSXNtYzABtE8cySRPt8qs9rR1cLwJMbNuSV0qZINhMTbTbjt3prksi7wSPnb1AWZPak+I+kEhNPMzB62LR9BR\/hfipCEAAGdyZb62965+RNLJ6kvWjY5PLaUlgQosPLIJ7AA\/Wm2VzymFhQfUbeg2rAHxfEaRLEE2UsQv0ifnTDwfFdHGt0UEAgHn\/4i\/ua8b82aUtpIlUf+jU4\/iJUst4HMgfvS58+XvcxaEBI9yea54lmU1eZWcEj4FvFrg8mg2zbiQmEdE2Lm\/aQOYrj4p\/mlOl4K+shwzJmyaR\/cZPyHNdxHxDsSB2EfjQWDmnMSVS97QL7dK7jZsAkF09Z\/CjPDCprAlWVZosPuaj3NBvjYgDWRQQQZANu07HvV+Nn8P8ArB9D+1Lc14inc1eONJ6RKqFWfbeXJ9AaVqGdlTDQu7GFUbk9LmmGc8RUCynY7gdxzSLEzYEwlyRB+8InY8ftXqcM4OeqItnnB8sqR7EEGgM\/ju7FmJJ5J+Q+lXPm7BYgAk3HWOYk7VXjsugEPLsT5FiygkHXzrJMgCbE13KdbYqYFh5R3LBQCVVnMkDyqJO5EmONzQxwx5fNvvY+W8e9oNusVN5Ntz07\/rUHFj1naPrU7lIbJHSdp3+W\/NRirMXTqOjVp41RO15i28+0VXFQMWhDReQw1LgYjthpeXVSxFiR5QRMmB70IrdqYomEcJRpcYuslmPwFI8oAmQ0zeqTsYrw8R+\/uJphl8+4IAAXvdf8UGmCvUD2\/wD6pjl8oLGTBIvoMf8AveqOfseax4NMHOkjRre8SAysCe0kUamQexJkHgoPrBtVPhDLhYiPJJVtQBW1pixeI5immSKGZ+8ZJ033m3+5YVKmkzph9mEZLKEQNKewZT9K0uQyyAXF+x\/WaXZHAFmUR+P\/AL09wA\/9X8+dQukUutYDkExYgDYW+tMMu7G0QKB1GBLbfzrR2Ua0i\/pTd0clIsxl0iaWZgzxR2ZcxSjHcmxJqnE36xHOUSQwY2oxLigMM3o3Be\/SrN5Odw0y9K6wFdCdKsTDkUjaN1Z5BxM96ozOHIovDw4qONQVbN10ZnPW4tWczWMTMeUmZKrJI94itpnF7Ce5rMZ\/CYSQGjs5\/KuiWmW43syGbyzFidDmdpETU\/C3OuAimSOAd\/WaNzegnzLiE7QWJH1NqGwnwQR5XBnrPbY70KR6PG\/s2nguTGJA8wCzssCnWNlcFILCOATFYjwfxxMMMoLC8z5Jn5i3aiM34yHvrhAeTJ36Ka83k4uR218YFpdq90aDPO8goBpPw2n3pXmMtjm+tQD0Un5WozwjPhkBXGVmggghrdBeiBiOwuy23In9a454oh9MsDxgymZyuJJDFmEySFImLfrXMHIiCSrWEmQZMnielP8AOsY8rAnpBH4ms54pmnQDUVuDabji8VafxU\/GB+eFGacp8CbdQKDbO4uI4XSgZjAsFEnYdBS3M589BfaPWKV4ubkntvx25rpj8VL1nJdMYZvMNJVtIIJB23Bg3Bj3pbjY+k2NwfiBuI6QfrVGJmpNzA+ZA46TQbZi3F\/8+1dU8an5IYbYWXkSBJAJgxpCwxIvu3IvNqFbRoJJOqbC0C9yeYiI7zVS3m6iBNzExwOrdqgWquUgpYLh5QHBWdUBfvWAYNERp\/MG1UuQQInVfVtG9oi\/rNTxXAJCFgjAfFAJi9wDB8wMelUvIPQj+cVK6GOu5IA4WYsOTJnk+9VzUsPFZTqVircEEg3EG4vsT8699ofy+VqiYmi\/3AfP8qmFWPiMz0tUcLBkwWVd7mYsJ4B9KkhA3vTSEmjKODP8+f7U4wPEcREZNIAxAuoaVmBDr9ywMzY0pGIBtB9BP40Vgu8WmD3j8Nqql9BQ+yGZfSLBYPIab\/StJls2paCxPQJBPvoSB86wn2hG7r6CWNMvCVOI6KpaGIUtIRRJ3ZoMDuaSop7yXm0lg+gZbPKOD7tH4kH6U1y7l11akF43k\/WsZkHw0OltGoNFmLzeJ4WK2PgGW+2NrAck\/gF\/OpVGyrpYyGDEH9Un+1aY+HYpawtFAnIurFZBjjYH5Uwy2lAAI6kjn9qjWPPkSmsaLMVGJuKExsODfjammNiKF1xcUizmaLny\/PgdPWrcbeME5To59uJq7LPekb5gIYkEna8\/Poe3pRuVzYJEGujBqg0+BtU1agMtjSKvV5qTRPqX4akGu4ovUddcLjmsK0LfEUJBO5rIZvGKEyiMSNm1KfUQQJrV59+8dxzSHx7LQkoSwIEgjY8jt+1dEPCwxoWzE+J5l5kKUXYkw3upIn60oxMyxIZtRA2YX\/xRWew0+6zAwZDCRPS147kUoxsN1AYrY2DDYxvDKaDp5O111WA1c8R98AHg6h84P5UbgZnEdlVVVri4Ej8CfnSFc00gRINvPDD5kWFNMljqzjUiouxCf2mTHMdzPqaLeifbJr8n4xoYoEibEjSsn3iOa+g+DKmKgeNxyB+W9YrwLDwXCwzkzJUsDK8G0WEjibVpfD\/HMNS6IICTaQD8iBXHUKqzjaBarGgvxvJYSiW0D1ArFeJ5BDdQkfP8KbeO5s5jy6ivqpj5iaUeM5NhBZETygHRaY5g32q0pzjRKWvGzH+JYWhtSFQVIIZZBBBkHsaz+bDszO51FiWJ6kmSfnWmzIEymKJBtqG97SDxWf8AEEYksSDySItfkDa5roTlraE5F9C4Agza17iRa8f5tU88zYmIznRqc6iMNYUSJICgeWORxBodzUXItBO15EQb2F7iI+tJXX6Jo6FMfX8fl\/ivIokAmByYmO8DeuKhIJB2ItzedhuRa\/S1QJ61NtDEsRdiJja8TMCduJNR+zMavukxNt7GPkRXRitp0z5dWrTxMRPytVv2ACLiMykMWXQrjWpAkFlIMKSRB5g1NsxQ6QSJFuQZHsQbir0w8Mi+No\/t0Ex7ix60MYjvz\/PnROHnioC6MIx1QE+55oGK2PWrMHMBSjBFLK0+bzK1wQCptHbmauwcphnAxMRsYB1ZVTCjzNqku3ZVA36mKFQiRMxN43jmJ5ogJlyxJjckwLC5mw2Aq\/Uv32LHoKHw2IYEcGRP5xVmlAoMkteRFt7QZvPpTyxgvBzJCkIoAMEze4mJm1vzq37R2+Nie3HyoPDBOwgdaZZHEKhlVpD6dUAcGRDEEi\/9O9X+NhnY78HjdVYkiDNl9BG\/zr6F\/p\/GdNjxsLD\/ABWJ8LwdAAcwBsg\/SbepNaTJ5ouQqCPcetydq5uVvxHTM\/rs1GNmYO8tzG3ueaPRSYZgBaw\/asnl81eB5o36fSic54u5jRM9eS3Mdq5KbTQ3TOka37Py+YgzSLxXMLhoWkcxb+XonJeID7IMZkCGE89v5ag81mEfD1uhUA27ngx\/Sok96Tgd9268yTw0ZJcw7OZF5sAOvX0\/OicHxH7N5ABIt5riCOnXc0PmcFsMvjh4ZSNA5gg6mNt496zv\/Wlnkn4mJPzgfSa9qJ7vXgXWsM+jZDPEgciPX19K0eWdSAQeAaw\/+k8dCCGLByLdCCsn0tWowswEOnUJi24jt0NT5YSpoFJPw0GFhAiaV559E8iujP8AlMH1ikHi+dYDWQbWb8iKlM7EmG3s5nM1Y3BQ7k7dpjb1pIPEXRtKguDbRub7RHB4IsaWZ\/xZ0MgCGG0z3MdJHHf1FLxmwyal1EKbkEShJGmOd5ttsbcWctaRZRM+kvEymISQkNJJ4gDebWI+XekOYywJIDeoNj1vp3+vFH4gNixJDbMN\/Ync9VN+hoHPIwvAYAAK62g8E8zHBozDxtBtLGgPFwCtyxtHxX36Ecb9NqlltBMMJJIgiTbkduKZeH4KvhOz4ihlYQjXLTuR0qfhuU0YhximtE4QhWvtafNBEx2ov9U2lnBFo94fmMxgsTgvqBBEWNpHG4vFbBPHMJk\/3E8w8pMCeJBjjesRmXXWXH3jMqCjKCYuOKnhZkL\/AHg2JspN7QdqeeGObFNYYc9Ubbw3N4QYMjlSDMHb61f\/AKo8e+1gD7M6RtI1fWsNg+IKjgkEEGRNj1BkVV4m+slwSSxkk9Tc3701cDl59OZ0mX5pw5gYLFr2RZMATPl7T8qQYpRtmjm\/8vXjiuhszA8EEiODt2oPEeYkD1\/Ws2l6hdncTC6EUM2Ganh4TsSFBJCljH9KiWPoBXPtmjTJ0zMcSQAT6wB8qjXV\/GAorIjmpIli0SFF7xvYHqbxt9K8Y5q3MZYqqMdMOsiGDGx0ksAZU9jFQqQgpXevYlyTAF\/hE89J4Hr0q4YZIYiAABIkAkEhRAnzXiwnrVPY\/vUgkdNpkbxHPr6VL7Jv6W+RqSAQWJFiPKZlpmYI2Ai9xvaq9Z6msAI0D4QNRBJLCSIt8gDz3qJbpXmxD1+6Ftaw4Mb7c7xURt2rGDT9kcERqXGDmTMo6HY\/2MsAc6p7V7MYiM0phhBpAK62aWAgtLXubxsKDJJipLA3ppewhLOCTpB0zYGCfeABTHw3NlCYNyInp0gi+\/SlKN29B\/N6OwNRbZnYCdK8AcsRsBXQllByaLDxCqqXIB3IAgzNg0jfY8mDTHK5pmufKp2n4j3HQes+9qReHsqOHxAuLE+VgdAHUgGSeY7Xrj58uSA0AfETv\/O1Co0Um2zRYniseVP5+tMMDG0predZJI72nbislkHElmJCrcnmeB3Pb25o3DzJxGLuYUXvwOt92P8ANqiuLsx3y6Nn4d4kHRgzBIAVRclzMtJ2EcwOgofx\/wAegfZrJcbz8P8AbA7WMVmsDNajrAMAwi8\/55PcirP+qVmd0UjDQ+TUQzTIi\/c\/lVJ\/HTrL8F\/lwtjzKZJszgshYlsNNJvAYk6ud+BSJvAnTF0uICjruNiR13rQ\/wCiQ5R7AAjWzkbE\/Dv84q7xPDUuWdvMwjTMSvJ7XYfKtxW55XKeh0uyTBfC8yoWUmQCdpMBLegsflTx\/EdKKYGojcgE6Wn5cVlfCxpRgdyi88Q9u\/FWZjMCFJI82EvzEf4rrrjVNNmdfZsUzWlCwt1PaL+\/al3j\/iJKBZGkbW\/nH0qrJ5kNgxP9p7Hg\/wDr8qXZ3ER8IIgYMqwSf6xsFjjiouVNLIG8bMl4gwkwZUiQJv6eoNL8vr1gJ5mOwAnWJ2jn04pn4j4biYbImJhspcjTHHEdBxv1HQ0swCyPE6WEkMN1YAmR249D1FXeKntLFdP5C8DxFF1yknlCbWmVKi8ztBERadqZZNmP+5oJQ+UyuojorA\/GII7+tZ57tIgMANRJkHkb8dP80Xk\/EidTKxR4kAA6eAdtuvT0ijLbQZvOi\/xjDWNYXyNMFR5ehg7nixuKWZbPthxBDL\/TwZBm5HlIMWI5NOV8TBwyqrKj4wVB1E8kcne4j86z+I+nUEsjgSCLWMgfOqOG1kW6yF4+dGKAHA1DnZvnyKHfBdDvKkwGBkG8b\/rVKi2mO8N150n7tdOJBgMSOeCP1o4RJ0wjFxzDLAJQnUQdS\/FpG1omwIsZFDZbPvhMYtqUqZANiNxOx6EVU8Hf5i3zFUsSLTIpabxsTeRiudUghlBn715G\/sZ9OKoZUJH3hO3Xta9D5bTPm2gyOvOkGDBPWLVUw5FDs36smwdxU4\/gqlljfp\/irGxWgAmQJgetzFXZXH0sCCFYEMrEE6WUhgQBvcRcEXqNqa\/wJTj5R1YK6FGKqyqwKkqfhIB4Iv7VUrLBtcix7z9bUwzucfHlnGtyzOzmS7AgSp4CrBIgQJNL2SuWpaCSy7IGBcMychCA0f2kggGeoqWVy5xG+zVWZ2IVFQgyxIgHqIkW5iqNDXji5j8a6uNAAtIbUDAnbrvHapGLDlX1smhtalgygSwKyGkDpeaqgcz9P1rruSdWxYk2EC547b7UwyrYOhdWMymLgYIaPfWJrGFgYxHH8j8\/nRWWxkVXV8MMWQBW1MNDAzqAFmMSINr0IpqxjIFogQY5ubnveKATqKWnSCYBJjgC5PoK6hi4qAcjarszlnR2R1KupgqYse8VkZHEcjY+popMUqdWppPfzEdzwKty2aw0L\/7YxJVlRXMaCYOuVgMwIPlNr0GuIJAYmPvMLnuRterTaRmFtmGawOlef5zViuCAqSAJ1MfoexigEaRA+fT9+9Wo+y308xzVe3YwwbNarAQg+Ed+p6\/vXVzOo+Y2Ha309hQmNjNpVNAXmdJDENcST8QjbseaLy+aVHUIBiL9mQy4g8oZlIfSAeCZB6iYp+vwhW2HYOadyqIQoKwdMwBBBJ\/ugm\/90U3xnQquGIiRqMd4sZH3eY5XpSnwvSgD76lMjaFGob8zGr2ijfDQHabFVAJ6kkEsB2CjT8qa\/wBZNLyxxl86yAqAAwOosDwAVVI2Ik\/+NFYqu+G7qg8qrqjaWLEm\/MBTHarh4I3\/AE\/21\/MbzEQJg+7GaVZ\/FKo4BIGuLbeRIH\/lXN+M55P673su25e\/CxFh1H\/24+X+aX5knQG9Y+Wr\/wDGurnTpfbUuGsWuTKkmeekGjMDBw3TzNpgMbCbywAPY3r02sLIFv5GngqG2r4MTDMGQZ\/wahnsMo\/2iECAJDGTe5+Ebahb\/lSzwjHKqpn4DHO0yJ777U4zmIqYikqHUz5G+FgwJH1B+Yrk5Ip06z\/wq3+qbAv9U+Ms+GBEqTOobke4sLm3esa+N5pFyRckD3gfr3HNaMEYmCyH41Pl7g8VlHUqSLEr+FrfzkVXh41KwkQ5KedkEYb\/AHTYHgHp6H6Vx3KwAbAm0CRO\/rt\/L1HX5hYAN1ML0JM7cfWvY+HoPxakOzbH0I4qnVZJZwFLiaVJXmDba1dVA9xAPIOx9Rx689qowMZkkSQrWYdt\/wBKY4vhWImGmOAAjlgsEEnTvbcD1qvmMhdNg3iUYuK7rhrhz\/8ATWyrAA8vyn3pc+DG\/wC4rYZHwz\/qEkBg6ixAn1k9O1Ks5k2R9LgAnkbHilfV6XwY5\/p\/ww5kjAhF8xb7WPNERoJ\/p5iN6W+LeHNg4r4TXK7kfzpWgz3g+Plgr3UODB+6wO5FrcfOkGZOr4rN3571z9adNp6+v9GdT1w1sBRCsNAKyDFiDB5Hsd64+IRFu9WPgFRqHwzE9TYx6wQaiuL8WoKSQfikx3Efe9abH1pilYxLMJiYkdYMj6104DXtMLqNwbGL2O9xbeardb2H4\/nUAalb+0ZI4ZFdLjSLnVJkRaIEGZuZm0e9dmRxxbr6VBVkgQT2G57C29cl68Ce1V4tEgGx34kAyPTg1WRxz\/LVz+GPyqQSQSbCufZn+k\/I\/pXA99vavW6msAkF7V4TXq9WCTVl0kaZaRDTYC8iIvNr8R3rkzXq9WMeHapLf0r1eomLGeYEDpbnuf1qzTpUMQYb4SQfNFiRwQDY16vVaAM67xfVPA9B68V3C2jltz0HNer1dU+isZ5nEhdKmbLMbQROknqICx1mn\/gqAYci5Nrf1EgkfPQPY16vUOXxm4\/UaDEz7jLhGcg6lCqRb4uekAG3esv4pmtRIJ31H\/uZt\/kK9XqP4fFMLSKctPIIuYUlzMApz6A01yjHTiC3w3n0c2+lcr1dteCyFYB060IWYDAgyLXMEGDv9KvzuaDYOG0HUoIB6lTeelo+der1Qosv6gGaYLiB2PkxBcjeSN\/YwaQ+IYTEgx550m\/TYn1F\/avV6tWk8E3vAN4lkjhuUZlJt8J1C4kQR67VThYy31qW3kTEyCAZg7GD3rlerS25y\/om\/Sq5ESvlEibE32EfEb88Cmnguf0MNahk7nt1HH6V6vUG2qWAPw+m\/wCmv9QplkKusgrIiNo1fWZrH\/6hzzfavEaHadIi3IuNt69XqaYXds0+Aniv+o8bFREZ9SoIA\/ntvSDFxpB7iPqDadjbj867XqqpS\/VGYI7ESNxUVJEEHv6Rv8q9Xq5eXT0FHDiwIUcghvvC0EAi0TJ2qsqRGoESsraJ3gid1kbjoa5Xq5ORvIyIM1Ty6guoZ9AJuxBOnvC3PtXq9UGErJEbXneeOkfWaiXtHc\/lXq9QMWMwCABp1GWXTcR8J1HeZNh0vVN\/4B+ler1EB\/\/Z\" alt=\"El Big Bang podr\u00eda haber generado dos futuros diferentes y no ser el origen del tiempo, seg\u00fan la hip\u00f3tesis de un f\u00edsico | Marca\" width=\"352\" height=\"198\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 <strong>\u00bfC\u00f3mo poder comparar nuestras fuerzas artificiales con las de la Naturaleza?<\/strong><\/p>\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\u00a0<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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"F\u00edsica. La ilusion de simplificar la naturaleza. - Cien... en Taringa!\" width=\"326\" height=\"217\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Puede que viajemos a esas dimensiones m\u00e1s altas en momentos especiales, o, teoricemos sobre la posibilidad de su existencia como hacemos con e<em>l gr\u00e1fico de arriba que representa un modelo de manguera de un espacio-tiempo de dimensiones m\u00e1s altas de tipo <strong>Kaluza-Kleim<\/strong> donde la longitud, o mejor, la dimensi\u00f3n a lo largo de la longitud de la manguera representa el 4-espacio-tiempo normal, y la dimensi\u00f3n alrededor de la manguera representa la dimensi\u00f3n extra \u201cpeque\u00f1as\u201d (quiz\u00e1 escala de Planck). Imaginemos un \u201cser\u201d que habite en este mundo, que rebasa estas dimensiones extra \u201cpeque\u00f1as\u201d, y por ello no es realmente consciente de ellas.<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Si existen dimensiones m\u00e1s altas, nuestros sentidos primitivos, muy sujetos a lo terrenal, no pueden percibirlas y, necesitamos evolucionar para ver, lo que el Universo es. Aunque eso s\u00ed, es el mismo Universo el que nos tiene situados en esta fase &#8220;primitiva&#8221;, para \u00e9l, el Tiempo cuenta de otra manera y, ha decidido que la evoluci\u00f3n humana se produzca y desarrolle por el tiempo universal, el humano, es demasiado corto para tan gran empresa.<\/p>\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, un mundo en el que el viaje inter-dimensional era posible. Sin embargo, ese mundo deca-dimensional era inestable, y eventualmente se &#8220;rompi\u00f3&#8221; en dos, dando lugar a dos universos separados: un universo de cuatro (el\u00a0que podemos ver)\u00a0y otro universo de seis dimensiones que, permanece oculto a nuestra percepci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"DIMENSIONES OCULTAS II - CIENCIAMANIA\" \/><\/p>\n<p style=\"text-align: justify;\">No tenemos que descartar que sea ese universo invisible, el de seis dimensiones, el que nos pueda sacar de apuro cuando llegue el momento, y, eso, amigos m\u00edos, s\u00f3lo ser\u00e1 posible si hemos evolucionado para poder hacerlo.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/7LTD67i.png\" width=\"460\" height=\"342\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Todo lo anterior est\u00e1 muy bien pero, no olvidemos que dos son UNO, que un hombre solo est\u00e1 en mala compa\u00f1\u00eda. La uni\u00f3n de dos partes contrapuestas alcanza la perfecci\u00f3n. Si sabemos comprender eso&#8230; \u00a1Es posible que alcancemos los objetivos!<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zquez<\/em><\/strong><\/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%2F2025%2F01%2F29%2Fel-universo-%25c2%25a1siempre-el-universo-3%2F&amp;title=El+Universo+%C2%A1Siempre+el+Universo%21' 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%2F2025%2F01%2F29%2Fel-universo-%25c2%25a1siempre-el-universo-3%2F&amp;title=El+Universo+%C2%A1Siempre+el+Universo%21' 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 [&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":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27201"}],"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=27201"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27201\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27201"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27201"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27201"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}