{"id":25322,"date":"2020-06-24T03:35:41","date_gmt":"2020-06-24T02:35:41","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25322"},"modified":"2020-06-24T03:35:41","modified_gmt":"2020-06-24T02:35:41","slug":"el-universo-siempre-misterioso-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/24\/el-universo-siempre-misterioso-2\/","title":{"rendered":"El Universo siempre misterioso"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>\u00bfEs viejo el Universo?<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cs.astronomy.com\/asycs\/cfs-filesystemfile.ashx\/__key\/CommunityServer.Components.PostAttachments\/00.00.44.37.10\/Orion_5F00_Belt_5F00_Two_5F00_Dark_5F00_JpEG.jpg\" alt=\"\" width=\"794\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nuevas estrellas, vientos estelares, radiaci\u00f3n, energ\u00edas, estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, enanas rojas y blancas, \u00bfestrellas de Quarks? \u00bf<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>? mundos\u2026\u00bfCivilizaciones? \u00a1El Universo! Lo que todo lo contiene, ah\u00ed est\u00e1n presentes todas las cosas que existen y las que tienen que existir&#8230; El espaciotiempo, las fuerzas fundamentales de la Naturaleza&#8230;\u00a1La Vida!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/okdiario.com\/img\/2019\/11\/15\/cuantos-anos-tiene-el-universo-655x368.jpg\" alt=\"Cu\u00e1ntos a\u00f1os tiene el universo?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando pensamos en la edad y el tama\u00f1o del Universo lo hacemos generalmente utilizando medidas de tiempo y espacio como a\u00f1os, kil\u00f3metros o a\u00f1os-luz. Como y a hemos visto, estas medidas son extraordinariamente antropom\u00f3rficas. \u00bfPor qu\u00e9 medir la edad del Universo con un \u201creloj\u201d que hace \u201ctic\u201d cada vez que nuestro planeta completa una \u00f3rbita alrededor de su estrella madre, el Sol? \u00bfporqu\u00e9 medir su densidad en t\u00e9rminos de \u00e1tomos por metro c\u00fabico? Las respuestas a estas preguntas son por supuesto la misma: porque es conveniente y siempre lo hemos hecho as\u00ed.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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g54fgDIMmIdv6sDQwkXOYw0gVJgYhKnnuvGY384Hret09tWL7R2LS7EtQhGwmcLGzRkLPnidpukBUNEDmLUL+NP732oE9nbpdoqVTi4HzFqowfuSsRuVchpwEYt7jSjgjceK2gvfQ\/MI2IqvzCB8q8H57SgIfScYRcqFDFG3avCn6nBlG4i+\/BBbp+CGmYs\/qWvd4jsDf6W+z9CYtdEpZqX+pe7vRyV97UGrYhpEf4rl3nEu3udfOh8N\/v3b1Xlm4C85ClrpH1YJ7whrYChdVwUcyQ89tGkGJ6PlS4Wu1RlGOYLUgY44TYaQ++suYFTIH4T5rmagr+Cby1dXQCO0sbjshUYQfncUGCpobkCtvqkK3RrWgFmLNUhqoYY2KRoLT8YmUQ6mgnXaWRoKcFAhDUZiGoRb+KJof3V\/\/oN1ZjawIP9H6N7KBqLru9D3lpNoqK9Ag+DSpIce2iQWNJgTaHyKLZQQ0yD0vaAmYdnENVdO3tRBlwDCJagpbYiMxssBKL8NNVifVFGe6xrQSmsQgmWb1fBmlDl1E28HbzdDt1wNc73A0nMaOF4sAmXnkiKWc1wD2EhWyhZFbyENQpf+6PPtbsPeTB3djcyS2vF44lk0\/btL\/f5OQQPGv34Zkupyi+VXyb1zM+oPZoF84FNoNtrYt8ig9JkgsI0TeVQF+G63MYqzNEyE6hZIELphMo1yX6c02R2bno6+UaVQUTnWA0SRr0czuGFGYqazRg2l1MI53gdy5d7gt3N7CSmXYuUAXJHLk45\/MpML58wCNYotXrTkpkwHas0wh+XvHql1jXIj9IpM2XfSTO25hnIaaCskZ6ZPGefEzE2LnR2U0wA45Ombk2kOw1MMpdTCOZB96UZCThfnZhkO8nSj1MI5CCbH9bAwYsNQ5hCun8EaugQCgUAgEAgEAoFAIBAIBAKBQCAQCAQCgUAgEAgEws8YQ6QfgIhVjjd2E7LEadzyxP\/o\/Xcy\/5KgFGqwoyHTonWEKRCyCsZVNhnRwu1N\/dy4ZcbaL7Az2qZ+NK5fOxY3PvpIZQOI7CYa5Ej0x8R75PSByqPNwNL+xUIsy9hLvYIXh9tXrUfvPGO39NzbWQzQKrbXm0F4Ak25mIXLnlvsWh\/X4GoXN7O9HGsQvZU8\/l5bgTQI1xUwV+OLu6MFFB29gJAbzpKYBkNn+HknWINQYcpiaAasAXq5Kl6dF3K3plMXrFmDC03ICC1VpJ+xWpvhv3KtjzZ3acrDcA8yrkH98UNURw+SAWswVNeuOitcOgBr4N30Dnp\/4aRFUMd8o1vanN27\/zpadv+65+05P4MlZ\/AcdpOJm0od12DXhU6zYz3K\/EgDy6sLG8BV\/MJAyw08TTehwfik93g6fqoGJz7s+9uDNrDr3SrQmtWaoD9fEhqgJ\/v17UWcBvY9X6H3vh7FO\/Bq+FgDO3o395KNKYu7a0uRmdI2B88uAoNo4TJ5JuXNZdLbIudS+M836DVMSAMGvSDP\/xNayMGQh\/0E5w\/+3AVA6e2UpjGLFrDTm8HIHwCzZyVw3jZLL4BHAJG0toj9X2hB3kRZHvuD8eUFILxAuJBdxTxYHYrWFQvqRSCWFGoQXone+ud4qRqUdkZmZmXWOULTFrqlChjGHumA4\/ePAgM6oI28vXEvFKF1wvh\/gknShsin52B9x3B5on37pOV7g\/uNdzp17HfVIHpbB8qv7yUVo2lQr8nTVAF9HlptqV6D3pCgt8GvdMgEaYQWRZunycvToTmPmjTT4Js0sMSweWbANKOlm4gpIhAIBAKBQCAQCAQC4WfL\/wMqsBv\/d2CMIQAAAABJRU5ErkJggg==\" alt=\"Biolog\u00eda, estrellas, unidades naturales\u2026, !Universo\u00a1 : Blog de ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Big Bang models back to Planck time\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00c9sta es una situaci\u00f3n en donde resulta especialmente apropiado utilizar las unidades \u201cnaturales\u201d la masa, longitud y tiempo de Stoney y Planck, las que ellos introdujeron en la ciencia f\u00edsica para ayudarnos a escapar de la camisa de fuerza que supon\u00eda la perspectiva centrada e el ser humano.<\/p>\n<p style=\"text-align: justify;\">Es f\u00e1cil caer en la tentaci\u00f3n de mirarnos el ombligo y no hacerlo al entorno que nos rodea. Muchas m\u00e1s cosas habr\u00edamos evitado y habr\u00edamos descubierto si por una sola vez hubi\u00e9semos dejado el ego a un lado y, en lugar de estar pendientes de nosotros mismos, lo hubi\u00e9ramos hecho con respecto a la naturaleza que, en definitiva, es la que nos ense\u00f1a el camino a seguir.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Captan restos de un estallido de rayos gamma, un hecho ins\u00f3lito ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo son los eventos m\u00e1s energ\u00e9ticos (y mortales) del Universo?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A lo menos una vez al d\u00eda, el cielo en su parte alta, es iluminado por un gran destello producido por grandes explosiones de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>. A menudo, esos destellos alcanzan magnitudes superiores a las que pueden ser generadas por todo un conjunto de otros rayos c\u00f3smicos y desaparecen posteriormente sin dejar m\u00e1s rastro. Nadie puede predecir cuando volver\u00e1 a ocurrir la pr\u00f3xima explosi\u00f3n o de que direcci\u00f3n del cielo proceder\u00e1. Hasta ahora, no contamos con evidencias duras como para asegurar cu\u00e1les podr\u00edan ser las fuentes precisas de donde provienen esos <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> que observamos en lo alto del cielo, las razones que ocasionan los grandes destellos y la distancia en la cual ocurre el fen\u00f3meno.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un grupo de astr\u00f3nomos ven el grupo de galaxias m\u00e1s lejano jam\u00e1s ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em>La edad actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0tiempos de Planck<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Infobservador: \u00bfQue tama\u00f1o tiene el Universo?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em><\/em><em>Tama\u00f1o actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0longitudes de Planck<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"4.La Teor\u00eda del Universo Inflacionario - Explorando el conocimiento\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em><\/em><em>La masa actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0masas de Planck<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Density Parameter, Omega\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Vemos as\u00ed que la baja densidad de materia en el Universo es un reflejo del hecho de que:<\/p>\n<p style=\"text-align: justify;\"><em>La Densidad actual del Universo visible \u224810<sup>-120<\/sup>\u00a0de la densidad de Planck<\/em><\/p>\n<p style=\"text-align: justify;\">Y la temperatura del espacio, a 3 grados sobre el cero absoluto, es, por tanto<\/p>\n<p style=\"text-align: justify;\"><em>La Temperatura actual del Universo visible \u2248 10<sup>-30<\/sup>\u00a0de la Planck<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/a9a0e231655d49c991b3368e9ef48f97cd4976c5\" alt=\"{\\displaystyle T_{P}={\\frac {m_{P}c^{2}}{k}}={\\sqrt {\\frac {\\hbar c^{5}}{Gk^{2}}}}}\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Si, existe.\u00a0Se trata de una temperatura inconcebiblemente alta llamada\u00a0<em>Temperatura de Planck<\/em>, una de esas curiosidades cient\u00edficas que no sirven realmente de mucho. El universo ten\u00eda esa temperatura durante el primer instante de Planck tras el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> (10^-43 de segundo), y hablamos de 10^32 Kelvin.&#8221;<\/p>\n<p>As\u00ed pues, la Temperatura de Planck es el l\u00edmite cal\u00f3rico\u00a0superior que se puede alcanzar.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/7d\/2MASS_LSS_chart-NEW_Nasa.jpg\/399px-2MASS_LSS_chart-NEW_Nasa.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estos n\u00fameros extraordinariamente grandes y estas fracciones extraordinariamente peque\u00f1as nos muestran inmediatamente que el Universo est\u00e1 estructurado en una escala sobre humana de proporciones asombrosas cuando la sopesamos en los balances de su propia construcci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Con respecto a sus propios patrones el Universo es viejo. El tiempo de vida natural de un mundo gobernado por la gravedad, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y la mec\u00e1nica cu\u00e1ntica es el fugaz breve <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>. Parece que es mucho m\u00e1s viejo de lo que deber\u00eda ser.<\/p>\n<p style=\"text-align: justify;\">Pero, pese a la enorme edad del Universo en \u201ctics\u201d de Tiempos de Planck, hemos aprendido que casi todo este tiempo es necesario para producir estrellas y los elementos qu\u00edmicos que traen la vida.<\/p>\n<p style=\"text-align: justify;\">\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=\"Descubren los agujeros negros m\u00e1s masivos del Universo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1l es el objeto m\u00e1s grande del universo conocido\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubren el objeto m\u00e1s grande de todo el Universo y eso desata ...\" \/><img decoding=\"async\" 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\" alt=\"Las estrellas masivas, m\u00e1s abundantes de lo que se pensaba ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En todas las regiones del espacio interestelar donde existen objetos de enormes densidades y estrellas supermasivas se pueden producir sucesos de inmensas energ\u00edas y, en regiones de gas y polvo de muchos a\u00f1os-luz de di\u00e1metro, es donde surgen los Sistemas solares que contienen planetas aptos para la vida.<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 nuestro Universo no es mucho m\u00e1s viejo de lo que parece ser? Es f\u00e1cil entender por qu\u00e9 el Universo no es mucho m\u00e1s joven. Las estrellas tardan mucho tiempo en formarse y producir elementos m\u00e1s pesados que son las que requiere la complejidad biol\u00f3gica. Pero los universos viejos tambi\u00e9n tienen sus problemas. Conforme para el tiempo en el Universo el proceso de formaci\u00f3n de estrellas se frena. Todo el gas y el polvo c\u00f3smico que constituyen las materias primas de las estrellas hab\u00edan sido procesados por las estrellas y lanzados al espacio intergal\u00e1ctico donde no pueden enfriarse y fundirse en nuevas estrellas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/lgw_gYAl2fA\/maxresdefault.jpg\" alt=\"Espacio intergal\u00e1ctico - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pocas estrellas hacen que, a su vez, tambi\u00e9n sean pocos los sistemas solares y los planetas. Los planetas que se forman son menos activos que los que se formaron antes, la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> va debilitando la energ\u00eda del sistema para realizar trabajo. La producci\u00f3n de elementos radiactivos en las estrellas disminuir\u00e1, y los que se formen tendr\u00e1n semividas m\u00e1s largas. Los nuevos planetas ser\u00e1n menos activos geol\u00f3gicamente y carecer\u00e1n de muchos de los movimientos internos que impulsan el vulcanismo, la deriva continental y la elevaci\u00f3n de las monta\u00f1as en el planeta. Si esto tambi\u00e9n hace menos probable la presencia de un campo magn\u00e9tico en un planeta, entonces ser\u00e1 muy poco probable que la vida evolucione hasta formas complejas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/sites.google.com\/site\/aprendiendouniverso\/_\/rsrc\/1463675250512\/home\/el-sol-y-los-planetas\/las-estrellas\/ESTRELLAS.jpg?height=240&amp;width=320\" alt=\"ESTRELLAS - Sistema solar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las estrellas t\u00edpicas como el Sol, emiten desde su superficie un viento de part\u00edculas cargadas el\u00e9ctricamente que barre los atm\u00f3sferas de los planetas en \u00f3rbitas a su alrededor y a menos que el viento pueda ser desviado por un campo magn\u00e9tico, los posibles habitantes de ese planeta lo podr\u00edan tener complicado soportando tal lluvia de <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>. En nuestro sistema solar el campo magn\u00e9tico de la Tierra ha protegido su atm\u00f3sfera del viento solar, pero Marte, que no est\u00e1 protegido por ning\u00fan campo magn\u00e9tico, perdi\u00f3 su atm\u00f3sfera hace tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/content.gnoss.ws\/imagenes\/Usuarios\/ImagenesCKEditor\/e39dea24-3293-4ccc-971a-48f63fc6c932\/5abe9830-86ee-4629-95fd-0b281f94e91e.jpg\" alt=\"La diversidad de la vida y su clasificaci\u00f3n - 1\u00ba Bachiller ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Probablemente no es f\u00e1cil mantener una larga vida en un planeta del Sistema solar. Poco a poco hemos llegado a apreciar cu\u00e1n precaria es. Dejando a un lado los intentos que siguen realizando los seres vivos de extinguirse a s\u00ed mismos, agotar los recursos naturales, propagan infecciones letales y venenos mortales y emponzo\u00f1ar la atm\u00f3sfera, tambi\u00e9n existen series amenazas exteriores.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/i.space.com\/images\/i\/5606\/i02\/asteroid-sizes-100831-02.jpg\" alt=\"\" width=\"510\" height=\"420\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em>Credit: Emily Lakdawalla\/Ted Stryk<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La mayor\u00eda de asteroides, incluyendo Vesta, est\u00e1n en el cintur\u00f3n de asteroides que se sit\u00faa entre Marte y J\u00fapiter. Otros asteroides giran en c\u00edrculos mas cerca del Sol que de la Tierra, mientras que un gran n\u00famero de ellos comparten orbitas planetaria. Dada esta gran variedad de asteroides, algunos particularmente extra\u00f1os han sido descubiertos en los \u00faltimos dos siglos desde que el primer asteroide fuera descubierto (Ceres en 1801).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/WellwornWarmAmbushbug-size_restricted.gif\" alt=\"Cometa GIF | Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los movimientos de cometas y asteroides, a pesar de tener la defensa de J\u00fapiter, son una serie y cierta amenaza para el desarrollo y persistencia de vida inteligente en las primeras etapas. Los impactos no han sido infrecuentes en el pasado lejano de la Tierra habiendo tenido efectos catastr\u00f3ficos. Somos afortunados al tener la protecci\u00f3n de la luna y de la enorme masa de J\u00fapiter que atrae hacia s\u00ed los cuerpos que llegan desde el exterior desvi\u00e1ndolos de su probable trayectoria hacia nuestro planeta.<\/p>\n<p style=\"text-align: justify;\">La ca\u00edda en el Planeta de uno de estos enormes pedruscos podr\u00eda producir extinciones globales y retrasar en millones de a\u00f1os la evoluci\u00f3n, o, por el contrario, evitar que siga cualquier clase de evoluci\u00f3n produciendo la extinci\u00f3n total y dejando la Tierra como un planeta muerto.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F24%2Fel-universo-siempre-misterioso-2%2F&amp;title=El+Universo+siempre+misterioso' 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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Nuevas estrellas, vientos estelares, radiaci\u00f3n, energ\u00edas, estrellas de neutrones o p\u00falsares, agujeros negros, enanas rojas y blancas, \u00bfestrellas de Quarks? \u00bfmateria oscura? mundos\u2026\u00bfCivilizaciones? \u00a1El Universo! Lo que todo lo contiene, ah\u00ed est\u00e1n presentes todas las cosas que existen y las que tienen que existir&#8230; El espaciotiempo, las fuerzas fundamentales de la [&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":[197],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25322"}],"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=25322"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25322\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25322"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25322"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25322"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}