{"id":5136,"date":"2020-06-10T06:16:29","date_gmt":"2020-06-10T05:16:29","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5136"},"modified":"2020-06-10T05:17:09","modified_gmt":"2020-06-10T04:17:09","slug":"%c2%a1el-universo-siempre-el-universo","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/10\/%c2%a1el-universo-siempre-el-universo\/","title":{"rendered":"\u00a1El Universo! Siempre el Universo"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">Existe evidencia creciente de que el espacio puede estar lleno de una &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; invisible que puede constituir muchas veces la masa total de las galaxias visibles. Eso al menos es lo que deducen los cient\u00edficos de sus obervaciones y, no encuentran otra explicaci\u00f3n a lo que ven y a los resultados obtenidos por medio de precisas y exactas m\u00e1quinas de \u00faltima tecnolog\u00eda que hacen las mediciones. Algo que ellos han dado en llamar la &#8221; <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;, dicen que es la responsable de la aceleraci\u00f3n constante del Universo. Claro que, saber, lo que se dice saber, lo que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> es, nadie lo sabe.<\/p>\n<\/blockquote>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/www.muyinteresante.com.mx\/wp-content\/uploads\/2018\/05\/httpstved-prod.adobecqms.netcontentdameditorialTelevisamexicomuyinteresantemxpreguntas-y-respuestas1212materia-oscura-588x257.imgo_-1280x720.jpg\" alt=\"Qu\u00e9 es la materia oscura? | Muy Interesante\" \/><\/p>\n<p style=\"text-align: center;\">Los colores pueden ser debidos a la ionizaci\u00f3n de elementos<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Hace alg\u00fan tiempo, la NASA nos dej\u00f3 \u00e9sta Imagen de arriba, y nos dec\u00eda que las regiones azuladas correspond\u00edan a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> presente en aquel lugar. Mientras que la roja, era materia ordinaria. Una cosa chacaba en todo esto, \u00bfsi la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> es mucho m\u00e1s abundante que la bari\u00f3nica, c\u00f3mo aqu\u00ed resultaba ser lo contrario?.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" 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\" alt=\"El origen del Universo y de la Tierra. V\u00eddeos educativos para ...\" \/><img decoding=\"async\" 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\" alt=\"Hacia el origen del Universo | Teolog\u00eda y espiritualidad de la Iglesia\" \/><img decoding=\"async\" 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\" alt=\"El Origen del Universo! \u00bfC\u00f3mo puedo saberlo yo? : Blog de Emilio ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQQADIT8AbTZwmd4cE3TAqgafXnya6RAQuYXBjRFeNRFAfmzHdM&amp;usqp=CAU\" alt=\"Qu\u00e9 pas\u00f3 antes del Big Bang? | Homonosapiens\" \/><\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Como ya qued\u00f3 claro antes, el concepto m\u00e1s favorecido de origen del universo es la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, de acuerdo con la cual el universo se cre\u00f3 a partir de una densa y caliente concentraci\u00f3n enorme de materia (una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>) en una bola de fuego que explot\u00f3 y se expandi\u00f3 para crear el espacio, el tiempo y toda la materia que lo conforme. Todo ello ocurri\u00f3, seg\u00fan los datos de que se disponen, hace ahora aproximadamente 15.000 millones de a\u00f1os, o 15 eones (10<sup>9<\/sup>).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/revistaideele.com\/ideele\/sites\/default\/files\/origen%20universo.png\" alt=\"El universo en el hombre | Revista Ideele\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El universo se form\u00f3 y apareci\u00f3 el tiempo y el espacio y la materia. Es lo que dice la teor\u00eda que antes hemos mencionado Sin embargo, hay muchas cuestiones que, por lo menos a m\u00ed, no me han quedado claras y me llevan a preguntas tales como:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Origen del universo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfExisti\u00f3 el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> en realidad?<\/p>\n<p style=\"text-align: justify;\">\u00bfConocemos en toda su extensi\u00f3n lo que es la Gravedad?<\/p>\n<p style=\"text-align: justify;\">\u00bfExiste s\u00f3lo nuestro Univero, o, son muchos otros los que est\u00e1n?<\/p>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntas part\u00edculas hay en el universo?<\/p>\n<p style=\"text-align: justify;\">\u00bfDe d\u00f3nde vino la sustancia del universo?<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 hay m\u00e1s all\u00e1 del &#8220;borde&#8221; del universo?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/unificacionistas.files.wordpress.com\/2009\/12\/multiverso2.jpg\" alt=\"\" width=\"500\" height=\"327\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los astr\u00f3nomos han encontrado la mejor prueba hasta el momento para la extra\u00f1a idea de que nuestro universo es uno de muchos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Algo extra\u00f1o esta tirando en un \u201cflujo oscuro\u201d de las galaxias en el universo. \u00bfEs esta la prueba de que los universos paralelos existen realmente? en el &#8220;multiverso\u201d. Es m\u00e1s, estos universos paralelos parecen estar ejerciendo una extra\u00f1a fuerza sobre el nuestro, provocando que los c\u00famulos de galaxias fluyan a lo largo del espacio hacia los bordes del universo conocido.<\/p>\n<p style=\"text-align: justify;\">Las nuevas pruebas proceden de estudios de \u201csaltos y movimientos\u201d en la temperatura de la radiaci\u00f3n del fondo de microondas (CMB), el resplandor dejado por el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.<\/p>\n<p style=\"text-align: justify;\">En un trabajo de Asimov, me encontr\u00e9 con algunas de las respuestas a mis preguntas, os lo dejo para que entendais un poco donde estamos y c\u00f3mo resulta ser todo este complejo conglomerado del Universo.<\/p>\n<p style=\"text-align: justify;\">&#8220;En realidad, no existen respuestas concretas para estas preguntas, porque para empezar no sabemos como es de grande el universo. Sin embargo, si podemos hacer algunas hip\u00f3tesis.<\/p>\n<p style=\"text-align: justify;\">Podemos calcular que hay unas 100.000.000.000 de galaxias en el universo. Cada una de estas galaxias tiene una media de masa igual a 100.000.000.000 de la masa del Sol.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/www.astromia.com\/universo\/fotos\/estructurauniverso1.jpg\" alt=\"Las estructuras del Universo\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Todas las verdades son f\u00e1ciles de entender, una vez descubiertas, lo dif\u00edcil est\u00e1 en poder descubrirlas. Con la materia nos pasa lo mismo. Incluso esa, la luminosa que llamamos Bari\u00f3nica, esconde a\u00fan muchos secrtetos para nosotros. No sabemos siquiera si tiene memoria, aunque, sospecho que s\u00ed.<\/p>\n<p style=\"text-align: justify;\">Quiere decir que la cantidad total de materia en el universo ser\u00eda igual a 10<sup>11<\/sup>\u00d710<sup>11<\/sup> \u00f3 10<sup>22<\/sup> veces la masa del Sol. Dicho de otra manera, en el universo hay materia suficiente para hacer 10.000.000.000.000.000.000.000 (diez mil trillones) de soles como el nuestro. La masa del Sol es de 2<strong>\u00d7<\/strong>10<sup>33<\/sup> gramos. Esto significa que la cantidad total de materia en el universo tiene una masa de: 10<sup>22<\/sup><strong>\u00d7<\/strong>2<strong>\u00d7<\/strong>10<sup>33<\/sup> \u00f3\u00a0 2<strong>\u00d7<\/strong>10<sup>55<\/sup> gramos. Lo que podemos rese\u00f1ar: 20.000.000.000.000.000.000.000.000.000 000.000.000.000.000.000.000.000.000, que es igual a veinte nonillones.<\/p>\n<p style=\"text-align: justify;\">Miremos ahora al rev\u00e9s. La masa del universo est\u00e1 concentrada casi por entero en los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>\u00a0 que contiene. Los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> son part\u00edculas diminutas y hacen falta 6<strong>\u00d7<\/strong>10<sup>23 <\/sup>de ellas para formar una masa equivalente a un gramo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lepton1x.files.wordpress.com\/2013\/07\/leptonesquarks.jpg?w=520\" alt=\"Leptones y Quarks: \u00bfLas part\u00edculas fundamentales? | Leptonix\" \/><img decoding=\"async\" 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\" alt=\"Buscando las reglas de la QCD para los hadrones ex\u00f3ticos - La ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esas min\u00fasculas part\u00edculas formadoras de la materia se mueven a velocidades incre\u00edbles y est\u00e1n sometidas a fuerzas contrapuestas que le dan el equilibrio deseado al \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">Pues bien, si 6\u00d720<sup>23<\/sup> <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> hacen 1 g, y si hay 2<strong>\u00d7<\/strong>10<sup>55<\/sup> g en el universo, entonces el n\u00famero total de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en el universo podr\u00eda ser de 6<strong>\u00d7<\/strong>10<sup>23<\/sup><strong>\u00d7<\/strong>2\u00d710<sup>55<\/sup> \u00f3 12<strong>\u00d7<\/strong>10<sup>78<\/sup>, que de manera m\u00e1s convencional se escribir\u00eda 1,2<strong>\u00d7<\/strong>10<sup>79<\/sup>.<\/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=\"\u00c1tomo de hidr\u00f3geno - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/principia.io\/media\/uploads\/images\/atomo\/principia-hidrogeno-625x1000_bucle.gif\" alt=\"Carta de un \u00e1tomo de hidr\u00f3geno a la humanidad - Principia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los \u00e1tomos de Hidr\u00f3geno son los m\u00e1s viejos del Universo, tienen 13.750 millones de a\u00f1os y por eso se ganaron el n\u00famero uno de la Tabla Peri\u00f3dica de elementos, solo tienen un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Los astr\u00f3nomos opinan que el 90 por 100 de los \u00e1tomos de universo son hidr\u00f3geno, el 9 por 100 helio y el 1 por 100 elementos m\u00e1s complejos.\u00a0 Una muestra de 100 gramos, o mejor 100 \u00e1tomos, consistir\u00eda entonces en 90 \u00e1tomos de hidr\u00f3geno, 9 de helio y 1 de ox\u00edgeno (por ejemplo). Los n\u00facleos de los \u00e1tomos de hidr\u00f3geno contendr\u00edan 1 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucle\u00f3n<\/a> cada uno: 1 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Los n\u00facleos de los \u00e1tomos de helio contendr\u00edan 4 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> cada uno: 2 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 2 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. El n\u00facleo del \u00e1tomo de ox\u00edgeno contendr\u00eda 16 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>: 8 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 8 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Los 100 \u00e1tomos juntos contendr\u00edan, por tanto, 145 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>: 116 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 26 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/img.webme.com\/pic\/f\/fundamentos-de-la-fisica-teorica-del-tercer-milenio\/bicampo.gif\" alt=\"Teor\u00eda del Campo Unificado :: Universo Bicampo M\u00f3vil Perpetuo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Universo Bicampo M\u00f3vil Perpetuo.wmv - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Existe una diferencia entre estos dos tipos de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>. El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> no tiene carga el\u00e9ctrica y no es preciso considerar ninguna part\u00edcula que lo acompa\u00f1e. Pero el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> tiene una carga el\u00e9ctrica positiva, y como el universo es, seg\u00fan creemos, el\u00e9ctricamente neutro en su conjunto, tiene que existir un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (con carga el\u00e9ctrica negativa) por cada <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, creando as\u00ed el equilibrio existente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/imgast\/preload.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/imgast\/elecpos.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De esta manera, por cada 142 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> hay 116 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (para compensar los 116 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>). Para mantener la proporci\u00f3n, los 1\u20192\u00d710<sup>79<\/sup> <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> del universo tienen que ir acompa\u00f1ados de 1\u00d710<sup>78<\/sup> <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Sumando los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, tenemos un n\u00famero total de 2\u20192\u00d710<sup>79<\/sup> part\u00edculas de materia en el universo. Lo cual se puede decir que es una barbaridad y se escribe como: 22.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000 (\u00f3 22 tredecillones).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Francis en LFDLC: Los neutrinos - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Captan en Ant\u00e1rtida 28 neutrinos que abren puerta al universo ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De las dem\u00e1s part\u00edculas, las \u00fanicas que existen en cantidades importantes en el universo son los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y posiblemente los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, pero son part\u00edculas sin masa. Veintid\u00f3s tredecillones es, despu\u00e9s de todo, un n\u00famero apreciable para un universo de importancia.<\/p>\n<p style=\"text-align: justify;\">Nadie sabe de d\u00f3nde vino la sustancia del universo, no siempre la ciencia puede dar respuesta a todo, es la manera de regular los sistemas para obtener respuestas tras el duro trabajo del estudio, la investigaci\u00f3n y el experimento. Hasta el momento nos falta informaci\u00f3n para contestar la pregunta.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" src=\"http:\/\/4.bp.blogspot.com\/_K9GDYYWSqyU\/SUZZXZru9AI\/AAAAAAAAC9c\/DhwGK019Nok\/s400\/ReikiSprial.jpg\" alt=\"\" width=\"282\" height=\"314\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando no sabemos las respuestas acudimos a nuestra imaginaci\u00f3n que se inventa hip\u00f3tesis que quieren tapar el hueco dejado por nuestra ignorancia.<\/p>\n<p style=\"text-align: justify;\">Claro que siempre podemos especular. Isaac Asimov dec\u00eda que por su parte, \u201c<em>la respuesta pod\u00eda estar en la existencia de \u201cenerg\u00eda negativa\u201d que igualara la \u201cenerg\u00eda positiva\u201d ordinaria, pero con la particularidad de que cantidades iguales de ambos se unir\u00edan para dar nada como resultado<\/em>\u201d (igual que +1 y -1 sumados dan 0).<\/p>\n<p style=\"text-align: justify;\">Y al rev\u00e9s: lo que antes era nada podr\u00eda cambiar de pronto y convertirse en una pompa de \u201cenerg\u00eda positiva\u201d y otra pompa igual de \u201cenerg\u00eda negativa\u201d. De ser as\u00ed, la pompa de energ\u00eda positiva se convirti\u00f3 en el universo que conocemos, mientras que en alguna otra parte, existir\u00eda el universo contrario, paralelo negativo.<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_WqStQUq3QBo\/S0yz5tdaw-I\/AAAAAAAACfE\/1OH6-CIZMDo\/s400\/yoga-meditacion.jpg\" alt=\"\" width=\"400\" height=\"300\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mejor nos decantamos por lo positivo, y, aunque somos conocedores de que est\u00e1n presentes las dos fuerzas contrapuestas, lo negativo nunca me gust\u00f3, mejor dejarlo en aquello que nos trae el sentimiento de lo bueno o conveniente. Negativo es un t\u00e9rmino que nunca me gust\u00f3. Claro que, empleado en seg\u00fan qu\u00e9 contexto, podr\u00eda ser beneficioso.<\/p>\n<p style=\"text-align: justify;\">Por mi parte, soy menos complicado y como rige el principio de la f\u00edsica conocida como <em>Navaja de Occam<\/em>, creo en un camino m\u00e1s simple y sencillo: El universo, en sus comienzos, produjo enormes cantidades de part\u00edculas de materia y de antimateria, y el n\u00famero de una y otra no era igual sino que, no se sabe por qu\u00e9 raz\u00f3n, las part\u00edculas positivas eran m\u00e1s que las negativas.<\/p>\n<p style=\"text-align: justify;\">Todos sabemos que un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, cuando se encuentra con un anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (materia con antimateria) ambos se destruyen.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la antimateria y por qu\u00e9 es tan importante para la ciencia ...\" \/><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 hay m\u00e1s materia que antimateria en el universo? (o \u00bfpor ...\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Una vez destruidos todos los pares materia antimateria, qued\u00f3 el sobrante de part\u00edculas positivas que es la materia de nuestro universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De esa manera se formaron, con esas part\u00edculas positivas y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (<a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> y <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>), se originaron grandes conglomerados de gas y polvo que giraban lentamente, fragment\u00e1ndose en v\u00f3rtices turbulentos que se condensaban finalmente en estrellas.<\/p>\n<p style=\"text-align: justify;\">Estos conglomerados de gas y polvo pod\u00edan tener extensiones de a\u00f1os luz de di\u00e1metro y, en algunas regiones donde la formaci\u00f3n de estrellas fue muy activa, casi todo el polvo y el gas fue a parar a una estrella u otra. Poco o nada fue lo que quedo en los espacios intermedios. Esto es cierto para los c\u00famulos globulares, las galaxias el\u00edpticas y el n\u00facleo central de las galaxias espirales. Sin embargo, nuevas explosiones de supernovas volvieron a producirse y nuevas y extensas Nebulosas adornaron el espacio interestelar. Mirad abajo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><a href=\"http:\/\/4.bp.blogspot.com\/-GcTaoS4dlE8\/TaeGkBbmuqI\/AAAAAAAAADw\/PPNJsa4x9TM\/s1600\/nebulosas.jpg\" target=\"_blank\"><img decoding=\"async\" loading=\"lazy\" class=\"marco aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/-GcTaoS4dlE8\/TaeGkBbmuqI\/AAAAAAAAADw\/PPNJsa4x9TM\/s1600\/nebulosas.jpg\" alt=\"\" width=\"640\" height=\"480\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed se genera el Universo, creando nuevas Nebulosas de las que surgen nuevas estrellas y mundos y, \u00bfpor qu\u00e9 no? nuevas formas de vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nosotros, los habitantes del planeta Tierra, nos encontramos en los brazos espirales de nuestra galaxia, estamos situados en la periferia a unos 30.000 a\u00f1os luz del centro gal\u00e1ctico y vemos las manchas oscuras que proyectan las nubes de polvo contra el resplandor de la V\u00eda L\u00e1ctea. El centro de nuestra propia galaxia queda oscurecido por tales nubes.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/bitacoradegalileo.files.wordpress.com\/2011\/01\/galaxia-sagitario.jpg\" alt=\"\" width=\"300\" height=\"308\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Estamos en una regi\u00f3n razonablemente tranquila, en el borde interior del Brazo de Ori\u00f3n se encuentra nuestro Sol que, instalado apaciblemente, env\u00eda hacia la Tierra su luz y su calor para que sea posible la Vida. Otras zonas m\u00e1s cercanas al Centro Gal\u00e1ctico no gozan de tanta tranquilidad.<\/p>\n<p style=\"text-align: justify;\">Estas nubes enormes de polvo c\u00f3smico es el material primario del que hacen las estrellas. Este material del que est\u00e1 formado el universo consiste en su mayor parte, como se ha dicho anteriormente, de hidr\u00f3geno y helio.\u00a0 Los \u00e1tomos de helio no tienen ninguna tendencia a juntarse unos con otros.\u00a0 Los de hidr\u00f3geno s\u00ed, pero s\u00f3lo en parejas, formando mol\u00e9culas de hidr\u00f3geno (H<sub>2<\/sub>). Quiere decirse que la mayor parte del material que flota entre las estrellas consiste en peque\u00f1os \u00e1tomos de helio o en peque\u00f1os \u00e1tomos y mol\u00e9culas de hidr\u00f3geno. Todo ello constituye el gas interestelar, que forma la mayor parte de la materia que circula en el universo entre las estrellas.<\/p>\n<p style=\"text-align: justify;\">El polvo interestelar o polvo c\u00f3smico, que se halla presente en cantidades mucho m\u00e1s peque\u00f1as, se compone de part\u00edculas diminutas, pero mucho m\u00e1s grandes que \u00e1tomos o mol\u00e9culas, y por tanto deben contener \u00e1tomos que no son ni de hidr\u00f3geno ni de helio, son \u00e1tomos de materiales m\u00e1s complejos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2020%2F06%2F10%2F%25c2%25a1el-universo-siempre-el-universo%2F&amp;title=%C2%A1El+Universo%21+Siempre+el+Universo' 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; 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Eso al menos es lo que deducen los cient\u00edficos de sus obervaciones y, no encuentran otra explicaci\u00f3n a lo que ven y a los resultados obtenidos por medio [&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\/5136"}],"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=5136"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5136\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=5136"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=5136"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=5136"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}