{"id":3710,"date":"2025-12-11T07:35:00","date_gmt":"2025-12-11T06:35:00","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3710"},"modified":"2025-12-11T07:36:08","modified_gmt":"2025-12-11T06:36:08","slug":"la-expansion-del-universo-la-evolucion-de-las-estrellas-y-nosotros","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/12\/11\/la-expansion-del-universo-la-evolucion-de-las-estrellas-y-nosotros\/","title":{"rendered":"La expansi\u00f3n del Universo, la evoluci\u00f3n de las estrellas y, nosotros."},"content":{"rendered":"<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/skycr.org\/wp-content\/uploads\/2023\/07\/Universe-Expansion-Concept.gif\" alt=\"Publican animaciones de lapsos temporales que muestran el universo en  expansi\u00f3n - SKYCR.ORG: NASA, exploraci\u00f3n espacial y noticias astron\u00f3micas\" width=\"573\" height=\"322\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/static.wixstatic.com\/media\/cc46fa_67f352cd7dd148ae8a49bf0907d2a472.gif\" alt=\"La expansi\u00f3n del Universo\" width=\"571\" height=\"298\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La expansi\u00f3n del universo es precisamente la que ha hecho posible que el alejamiento entre estrellas, con sus enormes fuentes de radiaci\u00f3n, no incidieran en las c\u00e9lulas org\u00e1nicas que m\u00e1s tarde evolucionar\u00edan hasta llegar a nosotros. Diez mil millones de a\u00f1os de alejamiento continuado y el enfriamiento que acompa\u00f1a a dicha expansi\u00f3n permitieron que, con la temperatura ideal y una radiaci\u00f3n baja, los seres vivos continuaran su andadura en este planeta min\u00fasculo, situado en la periferia de la galaxia que comparado al conjunto de esta, es s\u00f3lo una mota de polvo donde unos insignificantes seres laboriosos, curiosos y osados, son conscientes de estar all\u00ed y est\u00e1n pretendiendo determinar las leyes, no ya de su mundo o de su galaxia, sino que su osad\u00eda ilimitada les lleva a pretender conocer el destino de todo el universo.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/lh4.googleusercontent.com\/proxy\/G53xzDGMCp-GaLMZbyf73s0uMYgeZC1M1hwhbYJBiByu7yMcwjIP0vslibdbwJNnZHb3dfztqiOsELjT1g0\" alt=\"El Universo en un radio de 12,5 A\u00f1os Luz - Las Estrellas mas cercanas\" \/><\/p>\n<p style=\"text-align: justify;\">Si las estrellas estuvieran m\u00e1s cerca&#8230; \u00a1La vida estar\u00eda en peligro!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Las distancias a los planetas y estrellas se pueden medir sin cinta m\u00e9trica ~ Tot Astronomia | Blog dedicado a la Divulgaci\u00f3n Astr\u00f3nomica\" width=\"512\" height=\"398\" \/><\/p>\n<p style=\"text-align: justify;\">Los habitantes de nuestro mundo est\u00e1n a salvo de la radiaci\u00f3n por 150 M. de kil\u00f3metros<\/p>\n<p style=\"text-align: justify;\">Cuando a solas pienso en todo esto, la verdad es que no me siento nada insignificante y nada humilde ante la inmensidad de los cielos. Las estrellas pueden ser enormes y juntas, formar inmensas galaxias\u2026 pero no pueden pensar ni amar; no tienen curiosidad, ni en ellas est\u00e1 el poder de ahondar en el porqu\u00e9 de las cosas. Nosotros s\u00ed podemos hacer todo eso y m\u00e1s.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La estructura de los \u00e1tomos y las mol\u00e9culas est\u00e1 controlada casi por completo por dos n\u00fameros: la raz\u00f3n entre las masas del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, b, que es aproximadamente igual a 1\/1.836, y la constante de estructura fina, a, que es aproximadamente 1\/137. Supongamos que permitimos que estas dos constantes cambien su valor de forma independiente y supongamos tambi\u00e9n (para hacerlo sencillo) que ninguna otra constante de la Naturaleza cambie. \u00bfQu\u00e9 le sucede al mundo si las leyes de la naturaleza siguen siendo las mismas?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"QUE ES EL CARBONO??\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Si deducimos las consecuencias pronto encontramos que no hay muchos espacios para maniobrar. Incrementemos b demasiado y no puede haber estructuras moleculares ordenadas porque es el peque\u00f1o valor de beta el que asegura que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> ocupen posiciones bien definidas alrededor de un n\u00facleo at\u00f3mico y las cargas negativas de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> igualan las cargas positivas de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> haciendo estable el n\u00facleo y el \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">Si en lugar de a versi\u00f3n b, jugamos a cambiar la intensidad de la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> a<sub>F<\/sub>, junto con la de a, entonces, a menos que\u00a0 a<sub>F <\/sub>&gt; 0,3 a<sup>\u00bd<\/sup>, los elementos como el carbono no existir\u00edan.<\/p>\n<p><!--more--><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00edmica Org\u00e1nica: clasificaci\u00f3n, ejemplos y caracter\u00edsticas\" width=\"358\" height=\"179\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es y para qu\u00e9 sirve la qu\u00edmica org\u00e1nica? - VIX\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">No podr\u00edan existir qu\u00edmicos org\u00e1nicos, no podr\u00edan mantenerse unidos. Si aumentamos a<sub>F<\/sub> en solo un 4 por 100, aparece un desastre potencial porque ahora puede existir un nuevo n\u00facleo de helio, el helio-2, hecho de 2 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y ning\u00fan <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, que permite reacciones nucleares directas y m\u00e1s r\u00e1pidas que de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> + <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> \u2192\u00a0 helio-2.<\/p>\n<p style=\"text-align: justify;\">Las estrellas agotar\u00edan r\u00e1pidamente su combustible y se hundir\u00edan en estados degenerados o en <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>. Por el contrario, si a<sub>F<\/sub> decreciera en un 10 por 100, el n\u00facleo de <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> dejar\u00eda de estar ligado y se bloquear\u00eda el camino a los caminos astrof\u00edsicos nucleares hacia los elementos bioqu\u00edmicos necesarios para la vida.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Deuterio: qu\u00e9 es, estructura, propiedades, usos\" \/><img decoding=\"async\" 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\" alt=\"Los elementos qu\u00edmicos y la sociedad | Chiapasparalelo\" \/><\/p>\n<p style=\"text-align: justify;\">(Existe &#8220;una &#8221;\u00a0Zona habitable&#8221; donde la complejidad que sustenta la vida puede existir si se permite que los valores que sustentan b y a var\u00eden independientemente. En la zona inferior derecha no puede haber estrellas. En la superior derecha est\u00e1n ausentes los \u00e1tomos no relativistas. En la superior izquierda los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> est\u00e1n insuficientemente localizados para que existan mol\u00e9culas auto reproductoras altamente ordenadas. Las estrechas \u201cv\u00edas de tranv\u00edas\u201d distingue la regi\u00f3n necesaria para que la materia sea estable para evolucionar&#8221;.<\/p>\n<p style=\"text-align: justify;\">Muchos han especulado con sugerencias diversas del principio antr\u00f3pico.\u00a0 John Wheeler, el cient\u00edfico de Princeton que acu\u00f1\u00f3 el t\u00e9rmino \u201c<a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>\u201d y desempe\u00f1\u00f3 un papel principal en su investigaci\u00f3n, propuso lo que \u00e9l denomin\u00f3 el principio antr\u00f3pico participativo. Este no tiene que ver especialmente con las constantes de la naturaleza sino que est\u00e1 motivado por la precisi\u00f3n de las coincidencias que permiten que exista vida en el cosmos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Ser\u00e1 la vida, un principio esencial para la coherencia del Universo? : Blog de Emilio Silvera V.\" width=\"247\" height=\"212\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Ciencia y el cosmos del siglo XXI - Varios Autores\" width=\"299\" height=\"212\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 sentido tendr\u00eda un Universo sin vida inteligente que no lo pudiera apreciar?<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfEs posible, pregunta Wheeler, que la vida sea en alg\u00fan sentido esencial para la coherencia del universo? Pero por supuesto nosotros no somos de inter\u00e9s para las galaxias lejanas ni para la existencia del universo en el pasado lejano antes de que pudiera existir la vida. Wheeler se sent\u00eda tentado a preguntar si la importancia de los observadores al traer a la plena existencia la realidad cu\u00e1ntica pod\u00eda estar tratando de decirnos que los \u201cobservadores\u201d, definidos de forma adecuada, pueden ser en cierto sentido necesarios para hacer nacer al universo. Es muy dif\u00edcil darle a esto un sentido correcto porque en la teor\u00eda cu\u00e1ntica, con su <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a>, la noci\u00f3n del observador carece de una definici\u00f3n n\u00edtida. Es algo que registra informaci\u00f3n. Una placa fotogr\u00e1fica valdr\u00eda tanto como un vigilante nocturno.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Principio antr\u00f3pico - Monografias.com\" \/><img decoding=\"async\" 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\" alt=\"Principio antr\u00f3pico Archivos - El profe de F\u00edsica\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Otro modelo de principio antr\u00f3pico, introducido por Frank Tipler y John D. Barrow, es algo diferente. Es s\u00f3lo una hip\u00f3tesis que deber\u00eda poderse demostrar verdadera o falsa utilizando las leyes de la f\u00edsica y el estado observado del universo. Se denomina como Principio antr\u00f3pico final y propone que una vez que la vida emerge en el universo, no desaparecer\u00e1. Una vez que hemos dado con una definici\u00f3n de vida adecuadamente amplia, digamos como procesamiento de informaci\u00f3n (\u201cpensamiento\u201d) con la capacidad de almacenar esa informaci\u00f3n (\u201cmemoria\u201d), podemos investigar si esto podr\u00eda ser cierto. N\u00f3tese que no se afirma que la vida tenga que aparecer o que deba persistir. Evidentemente, si la vida va a durar para siempre deber\u00e1 tener una base distinta de la vida que conocemos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBISFRgWFRIYGBgYGhgeHRwcGRwaHR0eGRkZHBwYGhocIS4lHB4rHxkaJjgmKy8xNTU1HCQ7QDszPy40NTEBDAwMEA8QHxISHzYsJCw0NDY1Pj00NDY0NDY3NDQxNDQ0NjQ0PTQ2NzQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDY0NDQ0NP\/AABEIALcBEwMBIgACEQEDEQH\/xAAbAAEAAQUBAAAAAAAAAAAAAAAABgECAwQFB\/\/EAD0QAAEDAwIEAwUECQQDAQAAAAEAAhEDBCESMQVBUWEGE3EiMoGRoRSx0fAHI0JSYpPB0uEVFnLxU1SSJP\/EABoBAQADAQEBAAAAAAAAAAAAAAACAwQBBQb\/xAAoEQADAAICAgEDAwUAAAAAAAAAAQIDEQQSITETQVGhBSJhIzJxgcH\/2gAMAwEAAhEDEQA\/APG0REAREQBERAEREAREQBERAEREAREQBERAEREARUJSUBVFSUlAVRUlJQFUVAVVAEREAREQBERAEREBbKSiIBKSiIBKSiIBKSiIBKSiIBKSiAIBKShCIBKSiIBKSirCApKShCICqq1pOwlZre1c84GOql\/BeAu0zAAO5OT+ZCryZZhbZZjxVb8EM8t3Q\/JZKlq4EwCQOa9Kp+HGSXRORnkte98MSXFpggn45VC5cNlr41JeDzYhUUkv+Flkhwjl\/lcG5t3UzBWqaTW0Z2mnpmFJRF04JSURAJSURAJSURAJREQBERAEREAREQBERAVRSjgngy4uqfmBwa0+7IJJHWBsFxeLcMqWtQ06ggjY8iOoUJyxVOU\/KJvHSXZrwaCAoimQLpSFXSYmMdVLPBXCmVCar26tJhreRIEkn0kR8eiry5Vih1X0LsOJ5rUycK14LdVcsoPdO0NOe4ndatzbPpuLXsc0jcEEH5Few8RaWDfTG8AGZHU91ybiz+2MDazWyWnS5vvB8YxyGM9ZWDH+o9ntrS\/J6d\/pX7O0vbPLFWVkr0ixxaRBaSD6gwViXpnjPwCVkpMLiAAT6LGs9rU0uBkjPJGdRJuFWLasAHQQDM846d1KLLiLWU9HlmRjV9MBcGzqBzWtHvO3MZAneVJuAWDKldlMnADnE7Ya0mPVZHE09UaVdJbkNuq+n2abiB2PzMKh4s+mPbpn4j8VJafEjSqaW0w1jZO2CB06pXDLoOAbIIONJx29e6ipxN9dEqrJK7bIJxV4uDOnSOQUd4xw8MABILiJjmOi7D3eXUIJloJHyKw8TvQ\/dg7QBz78lf1ctJejMqmtt+yElFlrtDXEDkViVxArCoUlXNBOAJQFqLc4bYVbqq2jSaXPcYaB+cBb\/iTwzdcOe1lwwNLhLSCHNIG8EcwgOIqgKkpKArCKkogCuDSVmZQK2aNuubJTOzXo0JOT+HeSsdRmcBdSpRaG+6d8dNuZWNtEadX0TZJyl4OUizXGTIELJZ2VSsdNNhcYk7AADcuccNb3JAXSs1V1rDgdatRqVxobSpiXPe7SDyhnNzpIECckK4fZrb924qj1FFpB64dVPyb\/AMgtO7v6tYzUeXYAA2aANg1ohrQOgACA9N8KeK7YUGMfUaxzGhpBIHuiARO6iPi7jza1y19EgimCAS0OBJ39lwII9QosqLPj4sRkeRF9Z6qOrOp\/uC560\/5FH+xP9wXPWn\/Io\/2LlItBQdweKLoU6lIOphlSNUUaQJAmBhuN9xnupV+juuxzS0xqaSQImZLYJ7Rq+S86hbVjePouDmGCPr2Kp5GL5Ycmji5vhydn6+p7TdMDg2m5wIky7LokCQBgfHqsde3p02tOfZ0uMwPZ3yPSFC6HjtoaAbeDzh0g7TE7fXdcvxJ4uq3ktDRTYYBAMkxtJ5DAwF5GPgZXWq8I9e+fimdy9\/x\/JzqnFtNWq5tKk8Pe5w1sD4BcSInbdP8AXXf+tbfyGLkIvdS0tHgt7e2d608RupuDxbWxLeRotg4iDG46jmFy7i7L6pqaGM1GdLGhjR2a0YAWqgQ4T3hFw8MD3mWDAG2epH4rt+FOINF7TJjSXaTPR0j7yorwu9YKcPeTI91v9Sq22qZaCYzI5ZwfmQqYlbbZbVPSk9K4rZV6lbVSEFznDOCG7Fs9Ct3hzG21N73mHMpvJO42jSzoJI+Sjlrx81GNFdjy5mA9hAJ\/5NOCe61eP8adUb5NOm5jd3dXRzMekrNONK9r2aayU40\/RGLp8uztOVW8qt0AFokc8D7ldRol0nBjlOfWFz72sGTIwFsbVPX2MSlpb+5yPtjqdUvZpByMta8bQcOBH0Wf\/cFz1p\/yKP8AYuW4yVRTOHV\/3Bc9af8AIo\/2LNQ8S3THNeDTlpBH6mluMjZgK4iIDt2fia5p3YvJaaodJOhrQ6RBBa0AZC2vGPi+vxR7X1WtaGAhrWzAncydzhRpEAREQBERASWhSpgggSDIjf5rfeWsaQGxI+JHpC0QQzf2ncoMR9MrrssnVGB56d1WzZMrTSNFlDVmSRkx6Yz3WnfnTy5bdO6lNlYiCQ0SNzy7ZUe45SgkkQZI\/BcTIZV+1HEqEaSI+K0g8gEAkA7id469Vt1QSDzWiQrEUNBERdIhERAEREAREQBERAEREAREQGe1r6D25qV8JrMDD7YAMFxwcDZo7qGrLSrOYZB\/yoXPZaJRSl7J\/R4ozTPPEjurLnjJA9mBkHbOO6hjL8zkfJVqcQJ2CrWBJ7Laz050SC6umzrkCd8xB5qP8SvnVTygdOfdalSq525WNWzKRS6bCIikcCIiAIgCrpPRAURVg9FRAEREBILCkS8TJn7sqV0C5jxq2aQInBHTC43A7Z2oE4B2UotrN0e6SNzA+\/p6qmqNPbxpF9xftaBALQOnM9c77qLcT1OBaQRmc9+a7QY51RzHw2D75MBuNts8gslxQa9p1CTESNsfd\/hcS8bOy03pog9S3IAMbzz6LnXTAFKOKsIJMZxkQARG2FG7o6uytl7K8iSNJERSKQiK+nTc4w1pJ6AEn6ICxERAEWQUyQSASBEmMCdpPJZLS1fVe2mxupznBrQOZO2Tj5oDXRbF7bGlUewua4tcWktdqaSN9J5jutdAEREAREQBFe+mWmCCD0Ig\/Iq0CcBAURXvYWmCCCNwRB+SsQBERAERZG0yQSASBuQMCdpPJAY1cxso0SVvUKQ6KUrbI1XVFtOis7bMnkuzw3hwqES4NBIEnlPQDcqbnwY1lBz2PbUfEaRgjeTB7GVrnFPqmU\/vpdkvB5RXpRiFpubC7\/EqGlzhGxXGuGqnLHVksdbNdERUFx6P4cq0XOY1xOTvtn1OymZvaDG+8RJ3aNQMf9LyvhVwxnvHmpdwu8ZAD4II33Py+SpaNiSpa0SyhxWzpk6qYdrEnkfUiMfDstO\/vKFRpFOmGtnAAHx1Hqe61mcMqVSC0hzHYkYjI3+qtu6Xll7A2WnbH7UnmPj81UpWyCWmlsj3FWMqRobBG7dx6gnKiF\/SaJhSa7cQC91PI6Tt9VwLm7BO0b5hXyLhe0zkOtjBI5b\/AE\/FS\/8AROD9sfAeT9mrxoAL50iNE419J5qK16xO5K0w4gyMeisRnaPV6VpV4i+6sK3nteXW9ekbgNbVDWFlOsXFoj3HEgD91XXfEbm4t7qvw0P837a1h8kE1BbU6QZQADfaDCWyY5k8pXk+t0zJnrJn5q+hcPpnUx7mmIlri0weUjkhw9f8RcPfcUuIU6NLzLgjhxqtptk+cGvNWA3HSY5zzlY+E2FR13wu4FJxoUbLTVqafYY6k2uHtqO2a5pIEFeQseRsSPQwsjbh4aWB7tJMlsnSSOZGxOEB6JfG+ZYWQ4e15t3W9Q1zTbqaahLvO88wRhu2rblsu7xllYfbnWbXG7DbAfqwTVFE0WajTDfaEuiS3kBK8dZcVGtc0PcGu3aHEB3qBgpSuHsdqa9zXDZwJB2jcZ2QHs7r9tt51avSbUrNsLMXbCGy41K+io1428w0nZn+FQ39I3DWWtOxpMeHsFOu5jx+0ypcPfTJPXS9s95UIdUJJJJJO5nfM565VklAe2+MBcl\/EhdN\/wDxCgPs5e1oAr6KejyTGonVrmMdVx\/0vmttpuhSFSnBe1gt58nHlEDVqy6ZMe8vK3PJ3JPqZVXVHHBcSO5KA9H4l4XuL13C9NJ\/kutLZj6gb7Lf1lQvl2wIaQfiF3uJvbXq217bMo3brW4qUzTozmiQ99uDqaPba1rgIBBdESvG\/NdEajHSSjKjm5BIMg4MZGQfggJx48tntubV761d\/msa4MuQBXpN8w+xU6idRBPL0U48R3V1T4gxzbW9rsY+sdJa3SJp6ddoQNRe0OcQDOxjqPEKtV7nFznFzjuXEkn1J3Vza7wQ4PcCDIIcZB6g8igPXuH17q24iaX2uu9lSzfW01gBVYRRfobWH\/kZpH0WfwTxd1S3t3Vqz3VLi5uRpIb5ddwpN006znAloMAAhpyV4w6o4kuJJJkkkmTO5J5q0E9dvzKA9Y4iLhnBqLWMuW\/qrkVBSa3yWxXeHNr6gXCBqGDyW5dcGuP9WvX\/AGd\/l1bWs2m7QdL3fZmDSw8zIIx0XjnmO21GD3Kea79447lAep+B+Hf6bTLrw06DrmsKTmXAc1zqDG\/rNADXe0XVGbwPZ3WzwzhFxTt69iW3FuKbrsi5aAbeq0Nc0tup2GlvsknZwMLyFzydyT6mVl+0P0lut2lxBLZMEjYkbEoCluMrpWoAXLougrpUj3VuN6ZTlRIaFq4sY5oJALpiecGMdR9xW8OKVmAMDnSSIG0E9Y35ZOc9lr8D4w62BIAdqxpcJBHcc1TinGm1SS2mxhO+kGdzIBMxK0Xi3SpMvx8uYxdF7ObxRwc5x\/iMfeo\/dLo3FSVya75KrzUmzLiT3sxIiLMaToW9TGy7vCngOAyScb9VG7d2y69O90tgDnM8+kSo0jRipfUnNpxsUmaGuONwd\/oqV\/ENJxOs\/In89FB23rgCZ+PP85WsHzuVHqaVcr0SHjnEGuw3Tp6j+o5KOXdScACPvWy+I7wI\/r6clz7irgqSRTmr6I1q8gwViRIUjIEREAVYVFWUAhIQqiArCQkIgEJCoiAIiIC4IrVc1hKAo5UW+y1w32cEwqVbB7XaYB9OWJ3UVSJOWjRRdBvDXRlYq1oWiYKkQ2t6NRbVjaurPaxolzjHoNy49AACSdgASVr6cxsutdXNOiw0aDtRcIq1RjXz8tk5FMEdi4iTgAAdMXHLKjQqllGv5zQ1svDdLXOIkhoknSJAk7kFW27g4DqucslOoW7KUvTI0to7D7nlHyWN1Q91zHVXHmnmO\/ePzU3kZD4kZ7ivyG601WEhVt7LJlL0URVhFw6XMfCz65C1VUIdT0Z9ZCytcRstOVmY4GOX5+iaJTXk3qdTkdlp3OJHdZBUj+qw1TMriJ5HtCtbuYW6mluprXCRu1wkOHUFYV1uHXTHtFCvOgn2H7upOPMdWE+834jO93EfD1xQrig9oLy1jgW5DmvaCHNPMbieoKNpLbKpl09L2ccoFNrXwK4tl1TPQD8VzOL+FqtBpcPaaN8ZA6rPPMwVXVV5NVcLNM9miNhERaTIbVlZ1Kzwym0ucdgF6BwjwhbUQHXHtuG7ZxPJoA37k\/JX+EeFm2txcEgOfB6kNOwA5dfiuqXFztTgdRJmdgBOM\/nK8fl8y+zmHpL8nvcHgS5V35b\/AAXUeE0XTFFoaREBjYHb2h\/laVXwtb14b5Wn+Johw+W\/XIUnZWpvaxjiZ2AA5n6K\/wC3mlIZSawglpMe0e+dl585rT32aNVymnPRHj3iTw3Us3b66ZOHAR6AjkVwF7Zxig64Y7W5pnBGJIO8\/ivIOLWTreq6m4H2TienJe3w+V806ftHjczifDql6f4ZooiALaYC6F0eGWJqPA+OdscinCrcOeJEjn8cL0Ow4M1rmawAxxAjfLogwMg98eipyW14RcplLtRw+HcEqNf7TdecBuRI6kYjP0XY4XwR9Rxc72WgjXMQZdpIyd4xupdRtaVOoG0w7XgAydLSJ0yBynHxWw+30F1UNAJEuYDIkmZ+YnC7i49290ZMvLlLckNPh5jSckgScEEOMkwMdloXnDmVWEgOkQBIHb4b8hlS99xTqeyR5eYbpOoyIEFvMRP06LkcRY3RVbSaQB1M7bmds5jors2LpOvqZ+NneStr0eX8VtHU3w7c\/jC0F3vELT+1705yDvzwuCoy9o2hVaqIuguRWogLkVqIC5FaiAIhCIAqgwqIgLg8q59SVjRAVU9\/R9bB4LnZg6ROYHvEDoCSSoEpX4K4y2g8seYa6IPR22fVZebNVgpR7NfCqZzJ0ertpCFp3tFrmkEbrPTuBpBlcvjXFWUWOc4gQMDmTyAXyeLHbtJez3N68s8tvOFuNao1ppgNcR7VWmz5a3CfgrrzgFWjSZWc6iWvMANrU3ukGPda4kju2R1hc27rGo9zzu4k\/NYQV9pKfVJ+z5y2vkbXrZ6xeWTnU4a8tcynqDYjOMErV\/1EPDWhxloEuGQXH9mey6ttU820pvbltUAu6tc0AaZ3Wlw+2Yf1WgAiXAz6+9PzlfPNpJql5TPrcFJyqT8Gbh9So5xIcA72dJ68iOxxuurWfWeWtqYc3nOT0nqqcMtqYeNTZA6HE9Sei2Kt1UJggOIdLSG5AG2Vnqk14OZK3k8L0jULtJDoLi0memdv6\/JQTxvQZUr0iHtZqpjU5xIbIzmATzjZemXd2HNlwb7ThqIEAYBB7ryHxlVmsGzOkGfUn8AFu\/Tp\/q7X2PP51duO3S09otsvD7KjtP2+2bgnUXPDRA\/aJYIHKc+i07SwDnuaXghpjU2SDncSASFzFKfC9m0gvcSMiIEwZxPQd17WStT4PBjSe2dvw9YUWZIHI+0DIH730lTDhVm5z3EEOBBIfrkdjyEjKivE7Z2trdcMAGZAL5G45mWmB2+uPhRq03ksLmuLQ0AbaQIw2dyqpwXvsmU5ebDTikTi0tqlJ2WFxMkOI3MH4ZhblFhbAMiW7ZEHJM9MErHaXRaxrXEuLxJaTjMjrkyJXRt3sZ7Rl2mcRn1mfgvVimo20YVEVWk\/CIvc2Fw6sS1g0tcHBxMNH7pJ3kdlz+P3DdLm+Z7TsHSwhgP7Rx3Xf4lxYV3eWGRp9oGYE5yRuYAJ+agvGuLk6mFrQ3oOZ643Xm8jNVVrR6PE4uLGnSfsiHGhDoBJjGf+8rkrd4hUDjInPUrSU5\/tROtb8BFcxhOyvdbvH7JU9ETEiEK5rSTAEkrgL6FPUegGSegVjyJMCByWxcEMGgbj3j1PT0C1V0BERcBVyohRAEREAREQBVVEKA6dvxu5pt0srPDekyB6Tsta5vKlUy97nHuZWsiiolPaS2WPJbWm3ooiIpFZLvCHiE0AaDnQ1xlpOzXd+gP53U+tyDB0wSC0knAnnHLlleKSu5wvxNcUBpDtTNtLswOgO4Xncvg\/I+0e\/r\/J6nE56xz0v19H9j1htYUgR5e8CSTB9FhfxMgkNdpad3Ykdgd1DGeOKZ9+i\/bIDgQcfBc688Wap0UQDJgucTv\/AAiAsEcDNvytf7PRfN4utt7f+CX8c455VMaoDAZDdnPMYmM\/FeW3Vw6o5z3buJJ+PIdlde3tSs7VUcXHaSeXQDkFrr1+Nx1hn7s8bl8r5q1K1K9L\/paFL\/DV15IIfTaWkjJ3kCcRkctlEF1GXznjQSIgRPbursk9loyo9FN8xzfM1gNyCyJiQMsnOx3nl2Vtyxw9vy26HDVqLt4EmDyM8gJUb8P8Rp041vBIJMeoO\/Xn\/wDS654k6s\/3RogADEjGNJg5gEFVxlqNox5uLLeyT8PvPOtmNp6A9jnB2YMOiOWIIyO8rZo1DTDgXavdmdnAuIOl2JMEfIKJVx5YBBbTGoYmd4zAOcBafFeKa8hw90CCQA3O5EZkKL5OSl134NGDhY2++tNLR1+IOZReHNqFwc8lo2OkyCwjkZEfGVGeM1mvjRmNvjuPguXX4w+YiWAyN4neP8LQur4v2aBO8d1JTVNN+zTqYTU+jXuSJwfvx+f6rAti2uXUnh7CA4TGA4ZBBBa4EEQSIK6Jbb3Pu6ber0JPkvP8Ljmkexlvdowryg5VJ+nKkXDLum7DguFeWdSi4sqNLXDkenIg7EHkRgrHTrFvwU5rRxrZ6DQ8J07v3CA4rmce8H3HDml7hqJw0j9kHdx78gtfgHHHs9ouLdMSeR6AdypbX8Wi7ZoqEHEZVmpr0R8o8nKKS8Y4Uwmaajj2EGCqqloknstREUTpckIiAQkIiAJCIgEK0oiAIiIAiIgCIiAIiIAiIgCqCqIgMza7gZnp9BC2mcTqDaB+f8Ii40mdTZa\/idVwhzi6Np5LUdUJMk5KqiJJHW2W6zEThWoi6RCIiA7PCOMNplrLil9ooNM+W4wWyQZY+CWegweYWjXbTfVIohwaXewHRqAJwHEYJHXn22REBS7eBDBs36u5k\/cOysp3Lh3RF1Bm0ziD9pn1WnXqajMIi62DEiIog\/\/Z\" alt=\"LA EVOLUCI\u00d3N DE LAS ESTRELLAS - Leyes del Universo\" width=\"466\" height=\"310\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Nuestro conocimiento de la astrof\u00edsica nos dice que el Sol sufrir\u00e1 con el tiempo una crisis de energ\u00eda irreversible, se quedar\u00e1 sin el material necesario para la fusi\u00f3n nuclear, se expandir\u00e1 en gigante roja y se tragar\u00e1 los planetas cercanos, incluida la Tierra y posiblemente Marte. Para cuando eso tenga que llegar tendremos que habernos ido de la Tierra, o haber transmitido la informaci\u00f3n necesaria para recrear miembros de nuestra especie (si a\u00fan pueden ser llamados as\u00ed) para que colonicen otros lugares. Pensando en millones de a\u00f1os en el futuro tambi\u00e9n podr\u00edamos imaginar que la vida podr\u00eda existir en otras formas que hoy llamar\u00edamos \u201cartificiales\u201d, como m\u00e1quinas muy avanzadas de vasta informaci\u00f3n que procesan a velocidad de v\u00e9rtigo.<\/p>\n<p style=\"text-align: justify;\"><strong>Veremos en que queda todo esto.<\/strong><\/p>\n<p>Una cosa debemos tener muy clara dando la raz\u00f3n a lo que dec\u00eda aquel fil\u00f3sofo de la Ciencia, Karl Popper:<\/p>\n<blockquote><p><strong>&#8220;Cuanto m\u00e1s me sumerjo en el conocimiento de las cosas, m\u00e1s consciente soy de lo poco que se. Mis conocimientos son limitados, mi ignorancia es infinita.&#8221;<\/strong><\/p>\n<p><strong>Emilio Silvera V.<\/strong><\/p><\/blockquote>\n<p style=\"text-align: right;\">\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%2F12%2F11%2Fla-expansion-del-universo-la-evolucion-de-las-estrellas-y-nosotros%2F&amp;title=La+expansi%C3%B3n+del+Universo%2C+la+evoluci%C3%B3n+de+las+estrellas+y%2C+nosotros.' 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%2F12%2F11%2Fla-expansion-del-universo-la-evolucion-de-las-estrellas-y-nosotros%2F&amp;title=La+expansi%C3%B3n+del+Universo%2C+la+evoluci%C3%B3n+de+las+estrellas+y%2C+nosotros.' 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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Diez mil millones de a\u00f1os de alejamiento continuado y el enfriamiento que acompa\u00f1a a dicha expansi\u00f3n permitieron que, [&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":[22],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3710"}],"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=3710"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3710\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3710"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3710"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3710"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}