{"id":27171,"date":"2025-03-24T08:02:18","date_gmt":"2025-03-24T07:02:18","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27171"},"modified":"2025-03-24T08:03:00","modified_gmt":"2025-03-24T07:03:00","slug":"%c2%bfsera-verdad-todo-lo-que-nos-cuentan-que-es%e2%80%a6-el-universo-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/03\/24\/%c2%bfsera-verdad-todo-lo-que-nos-cuentan-que-es%e2%80%a6-el-universo-3\/","title":{"rendered":"\u00bfSer\u00e1 verdad todo lo que nos cuentan que es\u2026 el Universo?"},"content":{"rendered":"<blockquote>\n<h2 style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/laenciclopediagalactica.info\/wp-content\/uploads\/2011\/07\/%C2%BFPueden-todas-las-fuerzas-entre-part%C3%ADculas-ser-entendidas-bajo-un-marco-unificado.png\" alt=\"\" width=\"400\" height=\"383\" \/><\/h2>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hemos llegado a poder discernir la relaci\u00f3n directa que vincula el tama\u00f1o, la energ\u00eda de uni\u00f3n y la edad de las estructuras fundamentales de la Naturaleza. Ahora, hemos llegado a comprender muchas de las cosas que, hasta bien poco tiempo, eran aut\u00e9nticos secretos que, el Universo, celosamente se guardaba, y, esa comprensi\u00f3n, nos llevar\u00e1 m\u00e1s lejos y nos permitir\u00e1 realizar un largo camino hacia el coraz\u00f3n mismo de la materia, donde seg\u00fan parece, pueden resider infinitesimales objetos m\u00e1s peque\u00f1os que los Quarks, en esa distancia inalcanzable ahora que hemos llamado, el L\u00edmite de Planck.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%c2%a1nuestra-curiosidad-%c2%bfnos-pasara-lo-que-le-paso-al-gato\/\" rel=\"next\">\u00a1Nuestra curiosidad! \u00bfNos pasar\u00e1 lo que le pas\u00f3 al gato?<\/a><\/div>\n<h3 style=\"text-align: justify;\"><\/h3>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQKJk0QXVoY7iqIXavP6OFGhkU7PINghTPxCliYYH84aQBFqNIL1C4WrCNjONr7EVkPEc4&amp;usqp=CAU\" alt=\"Lunas Y Estrellas Fotos e Im\u00e1genes de stock - Alamy\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.imer.mx\/tropicalisima\/wp-content\/uploads\/sites\/19\/GatoCurioso.jpg\" alt=\"La curiosidad mat\u00f3 al gato? \u2013 Tropical\u00edsima 660\" width=\"714\" height=\"357\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRNxOQGZmhZRnvZjaPlrXZSVQnvvO75w1rcHwJBS4whMUkP9L1IC-Cm4IB0wpz2PO2qlRY&amp;usqp=CAU\" alt=\"27 nombres de beb\u00e9s inspirados en el universo (ni\u00f1as y ni\u00f1os)\" \/><\/p>\n<p style=\"text-align: justify;\">En realidad, cuando observamos el Universo y vemos los fen\u00f3menos que ah\u00ed ocurren, las transiciones de fase que se producen en la materia, las energ\u00edas desatadas que por todas partes son proyectadas en explosiones de supernovas y colisiones de estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, cuando dos inmensas galaxias se funden en una y se fusionan mediante un Vals de Gravedad que dura algunos millones de a\u00f1os&#8230; Cuando todo eso ocurre, podr\u00edamos pensar que, la Vida, no est\u00e1 preparada para ese entorno. Sin embargo, \u00a1aqu\u00ed estamos!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/qph.fs.quoracdn.net\/main-qimg-510d77482f15f768a24cf9c570f8218f\" alt=\"Qu\u00e9 le pasar\u00eda al planeta Tierra si nuestra galaxia chocar\u00e1 con otra galaxia? - Quora\" \/><\/p>\n<div>\n<p style=\"text-align: justify;\">Como nos dice la filosof\u00eda, nada es como se ve a primera vista, todo depende del punto de vista desde el que miremos las cosas, de la perspectiva que nos permita nuestra posici\u00f3n f\u00edsica y, la intelectual tambi\u00e9n. No todos podemos ver las cosas de la misma manera. La imagen de abajo que es una Nebulosa como otras tantas, \u00bfQu\u00e9 te dice a t\u00ed? \u00bfQu\u00e9 es es lo que ah\u00ed puedes ver? \u00bfQu\u00e9 deduces de los componentes de la nebulosa? \u00bfQu\u00e9 puede surgir de ah\u00ed y de otros lugares como este de abajo? \u00bfC\u00f3mo lleg\u00f3 a formarse tal conglomerado de gas y polvo?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Las nebulosas m\u00e1s espectaculares del universo - Nebulosa Dumbbell\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"VLT avsl\u00f6jar Carinanebulosans hemligheter | ESO Sverige\" width=\"287\" height=\"195\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnaHykoWyXTrDOt5JW95omV4OeSMjY0fA3UA&amp;usqp=CAU\" alt=\"La llamativa nebulosa planetaria CVMP 1 \u2013 UNIVERSO Blog\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0 Los vientos estelares que forman las figuras arabescas que vemos en las Nebulosas<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>La estabilidad del espacio-tiempo, de la materia y de la energ\u00eda tal como los conocemos ser\u00eda imposible y, a la postre, tampoco ser\u00eda posible la belleza que esta estabilidad posibilita as\u00ed como la propia inteligencia y armon\u00eda que, en cierta forma, subyace en todo el Universo<\/strong>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Page 7 | HD fractal patterns wallpapers | Peakpx\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Existen los mundos paralelos?\" width=\"325\" height=\"195\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cLo primero que hay que comprender sobre los universos paralelos\u2026 es que no son paralelos. Es importante comprender que ni siquiera son, estrictamente hablando, universos, pero es m\u00e1s f\u00e1cil si uno lo intenta y lo comprende un poco m\u00e1s tarde, despu\u00e9s de haber comprendido que todo lo que he comprendido hasta ese momento no es verdadero.\u201d<\/p>\n<p style=\"text-align: justify;\"><strong>Douglas Adams<\/strong><\/p>\n<\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/blogger.googleusercontent.com\/img\/b\/R29vZ2xl\/AVvXsEiEaBS8DfCnNsySS8CD-h8c76XDB7A2P5Q0C3UEOKzdiNlTRA1hsMo8AfBNsW2qcosPsoQ5rPEinx4oZuitvXw-2mD3XijaLXTZ9GnKgLADSiKk9xeA1g9H1Ssl8u8qPkX9pv0a47EgsH0\/s700\/Dal%25C3%25AD.jpg\" alt=\"El principio antr\u00f3pico y el lugar del hombre en el universo (2.\u00aa parte) -  Por Alfonso Ropero\" width=\"587\" height=\"331\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\"><strong>\u00bfQu\u00e9 vamos a hacer con esta idea antr\u00f3pica fuerte?<\/strong> \u00bfPuede ser algo m\u00e1s que una nueva presentaci\u00f3n del aserto de que nuestra forma de vida compleja es muy sensible a cambios peque\u00f1os en los valores de las constantes de la naturaleza? \u00bfY cu\u00e1les son estos \u201ccambios\u201d? \u00bfCu\u00e1les son estos \u201cotros mundos\u201d en donde las constantes son diferentes y la vida no puede existir?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u062c\u0631\u0628\u0648\u0627 \u0639\u0645\u0644\u064a\u0629 \u0627\u0644\u062a\u062e\u0627\u0637\u0631 \u0645\u0639 \u0627\u0644\u062d\u0628\u064a\u0628.. \u0648\u0627\u0646\u062a\u0638\u0631\u0648\u0627 \u0627\u0644\u0646\u062a\u0627\u0626\u062c - \u0635\u0648\u062a \u0627\u0644\u0639\u0631\u0628 \u0627\u0648\u0646\u0644\u0627\u064a\u0646\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En ese sentido, una visi\u00f3n plausible del universo es que hay una y s\u00f3lo una forma para las constantes y leyes de la naturaleza. Los universos son trucos dif\u00edciles de hacer, y cuanto m\u00e1s complicados son, m\u00e1s piezas hay que encajar. Los valores de las constantes de la naturaleza determinan a su vez que los elementos naturales de la tabla peri\u00f3dica, desde el hidr\u00f3geno n\u00famero 1 de la tabla, hasta el uranio, n\u00famero 92, sean los que son y no otros. Precisamente, por ser las constantes y leyes naturales como son y tener los valores que tienen, existe el nitr\u00f3geno, el carbono o el ox\u00edgeno.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Poster Tabel Periodik (Periodic Table) Unsur Kimia | Tamim's\" \/><img decoding=\"async\" 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\" alt=\"Tabla peri\u00f3dica: qu\u00e9 es y explicaci\u00f3n de c\u00f3mo est\u00e1 organizada - Significados\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pero adem\u00e1s, la Tabla Peri\u00f3dica, a la que se ha llamado \u201cel alfabeto del Universo\u201d (el lenguaje del Universo), insinuaba que exist\u00edan todav\u00eda elementos por descubrir. Esos 92 elementos naturales de la tabla peri\u00f3dica componen toda la materia bari\u00f3nica (que vemos y detectamos) del universo. Hay m\u00e1s elementos como el plutonio o el einstenio, pero son los llamados transur\u00e1nicos y son artificiales.<\/p>\n<p style=\"text-align: justify;\">Hay varias propiedades sorprendentes del universo astron\u00f3mico que parecen ser cruciales para el desarrollo de la vida en el universo. Estas no son constantes de la naturaleza en el sentido de la constante de estructura fina o la masa del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\">electr\u00f3n<\/a>. Incluyen magnitudes que especifican cu\u00e1n agregado est\u00e1 el universo, con que rapidez se est\u00e1 expandiendo y cu\u00e1nta materia y radiaci\u00f3n contiene. En \u00faltima instancia, a los cosm\u00f3logos les gustar\u00eda explicar los n\u00fameros que describen estas \u201cconstantes astron\u00f3micas\u201d (magnitudes). Incluso podr\u00edan ser capaces de demostrar que dichas \u201cconstantes\u201d est\u00e1n completamente determinadas por los valores de las constantes de la naturaleza como la constante de estructura fina. \u00a1\u00a1El n\u00famero puro y adimensional, 137!!<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-s8-eoSF5yhc\/T15AIc3jfbI\/AAAAAAAAAto\/Jj_okv2yXAk\/s1600\/Variacion+de+la+constante+de+estructura+fina.JPG\" alt=\"\" width=\"391\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Las caracter\u00edsticas distintivas del universo que est\u00e1n especificadas por estas \u201cconstantes\u201d astron\u00f3micas desempe\u00f1an un papel clave en la generaci\u00f3n de las condiciones para la evoluci\u00f3n de la complejidad bioqu\u00edmica. Si miramos m\u00e1s cerca la expansi\u00f3n del universo descubrimos que est\u00e1 equilibrada con enorme precisi\u00f3n. Est\u00e1 muy cerca de la l\u00ednea divisoria cr\u00edtica que separa los universos que se expanden con suficiente rapidez para superar la atracci\u00f3n de la gravedad y continuar as\u00ed para siempre, de aquellos otros universos en los que la expansi\u00f3n finalmente se invertir\u00e1 en un estado de contracci\u00f3n global y se dirigir\u00e1n hacia un <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a> catacl\u00edsmico en el futuro lejano. El primero de estos modelos es el universo abierto que ser\u00e1 invadido por el fr\u00edo absoluto, y el segundo modelo es el del universo cerrado que termina en una bola de fuego descomunal.<\/p>\n<p style=\"text-align: justify;\">Todo depender\u00e1 de cual sea el valor de la densidad de materia que, seg\u00fan parece, nos lleva hasta un universo plano, es decir, similar al que ser\u00eda conforme a la Densidad Cr\u00edtica ideal.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSS7U4lF9ZOsDju3pZzxooXjINPK2VoWi36dg&amp;usqp=CAU\" alt=\"Masa Critica | Wiki Aliados-2013 | Fandom\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRkwxXCsf707BtzZAxG9b_hyxVxZzgX76-I9w&amp;usqp=CAU\" alt=\"Destino final del universo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los modelos de universo que pudieran ser, en funci\u00f3n de la Densidad Cr\u00edtica (\u03a9) ser\u00eda plano, abierto o cerrado (dibujos de la segunda imagen). La Materia tiene la palabra. Aunque parece que el comportamiento que vemos en las galaxias y las estrellas que se mueven a velocidades superiores a las que les corresponder\u00eda en funci\u00f3n de la materia Bari\u00f3nica que conforma los objetos. \u00bfser\u00e1 verdad que existe esa dichosa &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; que nadie ha podido localizar ni saben de que podr\u00e1 estar hecha?<\/p>\n<p style=\"text-align: justify;\">Algunos n\u00fameros que definen nuestro universo:<\/p>\n<ul style=\"text-align: justify;\">\n<li>El n\u00famero de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0por\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>.<\/li>\n<li>La raz\u00f3n entre densidades de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\">&#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;<\/a>\u00a0y luminosa.<\/li>\n<li>La anisotrop\u00eda de la expansi\u00f3n.<\/li>\n<li>La falta de homogeneidad del universo.<\/li>\n<li>La constante cosmol\u00f3gica.<\/li>\n<li>La desviaci\u00f3n de la expansi\u00f3n respecto al valor \u201ccr\u00edtico\u201d.<\/li>\n<li><\/li>\n<\/ul>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Por qu\u00e9 es curva la geometr\u00eda del Universo? \u00bfSer\u00e1 la materia la responsable? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><em>&#8220;Como la constante de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> (H) observada es de 65 Km\/s cada Mega <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>, tenemos que la densidad para este tipo de universo es de 1,2 . 10<\/em><em>11<\/em><em>\u00a0Masas solares\/Mpc<\/em><em>3<\/em><em>. Esta es la llamada\u00a0<\/em><strong><em><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/em><\/strong><em>, que decide si un universo es de un tipo o de otro.&#8221;<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">De hecho, estamos tan cerca de esta divisoria cr\u00edtica que nuestras observaciones no pueden decirnos con seguridad cu\u00e1l es la predicci\u00f3n v\u00e1lida a largo plazo. En realidad, es la estrecha proximidad de la expansi\u00f3n a la l\u00ednea divisoria lo que constituye el gran misterio: a priori parece altamente poco probable que se deba al azar. Los universos que se expanden demasiado r\u00e1pidamente son incapaces de agregar material para la formaci\u00f3n de estrellas y galaxias, de modo que no pueden formarse bloques constituyentes de materiales necesarios para la vida compleja. Por el contrario, los universos que se expanden demasiado lentamente terminan hundi\u00e9ndose antes de los miles de millones de a\u00f1os necesarios para que se tomen las estrellas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Big Crunch - LA EVOLUCION DEL UNIVERSO\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong> Esa l\u00ednea divisoria nos salvar\u00e1 de un <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">( S\u00f3lo en el modelo de universo que se expande cerca de la divisoria cr\u00edtica, se forman estrellas y los ladrillos primordiales para la vida. La expansi\u00f3n demasiado r\u00e1pida no permite la creaci\u00f3n de elementos complejos necesarios para la vida. Si la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>\u00a0supera la ideal (m\u00e1s cantidad de materia), el universo ser\u00e1 cerrado y terminar\u00e1 en el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/a>.)<\/p>\n<p style=\"text-align: justify;\">No es casual que nos encontremos viviendo miles de millones de a\u00f1os despu\u00e9s del comienzo aparente de la expansi\u00f3n del universo y siendo testigos de un estado de expansi\u00f3n que est\u00e1 muy pr\u00f3ximo a la divisoria que marca la\u00a0<strong>\u201cDensidad Cr\u00edtica\u201d \u00a1Ese lugar donde se puede formar la Vida!<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"modelo-universo\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/modelo-universo.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El hecho de que a\u00fan estemos tan pr\u00f3ximos a esta divisoria cr\u00edtica, despu\u00e9s de algo m\u00e1s de trece mil millones de a\u00f1os de expansi\u00f3n, es verdaderamente fant\u00e1stico. Puesto que cualquier desviaci\u00f3n respecto a la divisoria cr\u00edtica crece continuamente con el paso del tiempo, la expansi\u00f3n debe haber empezado extraordinariamente pr\u00f3xima a la divisoria para seguir hoy tan cerca (no podemos estar exactamente sobre ella).<\/p>\n<p style=\"text-align: justify;\">Pero la tendencia de la expansi\u00f3n a separarse de la divisoria cr\u00edtica es tan solo otra consecuencia del car\u00e1cter atractivo de la fuerza gravitatoria. Est\u00e1 claro con s\u00f3lo mirar el diagrama dibujado en la p\u00e1gina anterior que los universos abiertos y cerrados se alejan m\u00e1s y m\u00e1s de la divisoria cr\u00edtica a medida que avanzamos en el tiempo. Si la gravedad es repulsiva y la expansi\u00f3n se acelera, esto har\u00e1, mientras dure, que la expansi\u00f3n se acerque cada vez m\u00e1s a la divisoria cr\u00edtica. Si la inflaci\u00f3n dur\u00f3 el tiempo suficiente, podr\u00eda explicar por qu\u00e9 nuestro universo visible est\u00e1 a\u00fan tan sorprendentemente pr\u00f3ximo a la divisoria cr\u00edtica. Este rasgo del universo que apoya la vida deber\u00eda aparecer en el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0sin necesidad de condiciones de partida especiales.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Composici\u00f3n del universo<\/strong><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"WMAP Spacecraft\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTizniazYuqtK8VUlmtJgo-cgPoGSNGRIIS9A&amp;usqp=CAU\" alt=\"CA 10.03 CMB Uniform Distribution\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La\u00a0<strong>W<\/strong>ilkinson\u00a0<strong>M<\/strong>icrowave\u00a0<strong>A<\/strong>nisotropy\u00a0<strong>P<\/strong><a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\">robe<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0(<strong>WMAP<\/strong>) es una sonda de la NASA cuya misi\u00f3n es estudiar el cielo y medir las diferencias de temperatura que se observan en la radiaci\u00f3n de fondo de microondas, un remanente del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>. Fue lanzada por un cohete Delta II el 30 de junio de 2001 desde Cabo Ca\u00f1averal, Florida, Estados Unidos.<\/p>\n<p style=\"text-align: justify;\">Nos dicen que podemos concretar de manera muy exacta con resultados fiables de los \u00faltimos an\u00e1lisis de los datos enviados por WMAP. Estos resultados muestran un espectro de fluctuaciones gaussiano y (aproximadamente) invariante frente a escala que coincide con las predicciones de los modelos inflacionarios m\u00e1s generales.<\/p>\n<p style=\"text-align: justify;\">El universo estar\u00eda compuesto de un 4 por 100 de materia bari\u00f3nica, un 23 por 100 de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\">&#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;\u00a0<\/a>\u00a0-sustancia c\u00f3smica dir\u00eda yo- no bari\u00f3nica y un 73 por 100 de energ\u00eda oscura. Adem\u00e1s, los datos dan una edad para el universo que est\u00e1 en 13\u20197 \u00b1 0\u20192 \u00d710<sup>9<\/sup>\u00a0a\u00f1os, y un tiempo de 379 \u00b1 8\u00d710<sup>3<\/sup>\u00a0a\u00f1os para el instante en que se liber\u00f3 la radiaci\u00f3n c\u00f3smica de fondo. Otro resultado importante es que las primeras estrellas se formaron s\u00f3lo 200 millones de a\u00f1os despu\u00e9s del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/04\/%C2%BFsera-verdad-todo-lo-que-nos-cuentan-que-es-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, mucho antes de lo que se pensaba hasta ahora.<\/p>\n<p style=\"text-align: justify;\">Al menos eso es lo que creemos saber. Claro que, la realidad de alguno de los conceptos aqu\u00ed vertidos\u2026pudieran ser muy distintos. Y, mientras tanto pensamos en todos eso&#8230;<\/p>\n<div style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/danienlared.files.wordpress.com\/2009\/01\/juliecox_1.jpg\" alt=\"Informe Dune: La Princesa Irulan | Danienlared\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Hay en todas las cosas un ritmo que es de nuestro Universo.<\/p>\n<blockquote><p>\u201cHay simetr\u00eda, elegancia y gracia\u2026esas cualidades a las que se acoge el verdadero artista. Uno puede encontrar ese ritmo en la sucesi\u00f3n de las estaciones, en la en que la arena modela una cresta, en las ramas de un arbusto creosota o en el dise\u00f1o de sus hojas. Intentamos copiar ese ritmo en nuestras vidas y en nuestra sociedad, buscando la medida y la cadencia que reconfortan. Y sin embargo, es posible ver un peligro en el descubrimiento de la perfecci\u00f3n \u00faltima. Est\u00e1 claro que el \u00faltimo esquema contiene en s\u00ed mismo su propia fijeza. En esta perfecci\u00f3n, todo conduce hacia la muerte.\u201d<\/p><\/blockquote>\n<p><strong>De \u201cFrases escogidas de Muad\u00b4Dib\u201d, por la Princesa Irulan.<\/strong><\/p>\n<\/div>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zquez<\/em><\/strong><\/p>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F03%2F24%2F%25c2%25bfsera-verdad-todo-lo-que-nos-cuentan-que-es%25e2%2580%25a6-el-universo-3%2F&amp;title=%C2%BFSer%C3%A1+verdad+todo+lo+que+nos+cuentan+que+es%E2%80%A6+el+Universo%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F03%2F24%2F%25c2%25bfsera-verdad-todo-lo-que-nos-cuentan-que-es%25e2%2580%25a6-el-universo-3%2F&amp;title=%C2%BFSer%C3%A1+verdad+todo+lo+que+nos+cuentan+que+es%E2%80%A6+el+Universo%3F' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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Ahora, hemos llegado a comprender muchas de las cosas que, hasta bien poco tiempo, eran aut\u00e9nticos secretos que, el Universo, celosamente se guardaba, y, esa comprensi\u00f3n, nos llevar\u00e1 m\u00e1s [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27171"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27171"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27171\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27171"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27171"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27171"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}