{"id":18370,"date":"2026-02-14T08:38:57","date_gmt":"2026-02-14T07:38:57","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18370"},"modified":"2026-02-14T08:39:04","modified_gmt":"2026-02-14T07:39:04","slug":"%c2%bfhabeis-pensado-por-que-hay-vida-en-el-universo-8","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2026\/02\/14\/%c2%bfhabeis-pensado-por-que-hay-vida-en-el-universo-8\/","title":{"rendered":"\u00bfHab\u00e9is pensado por qu\u00e9 hay vida en el Universo?"},"content":{"rendered":"<div style=\"text-align: justify;\">\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/05\/07\/existen-enigmas-en-el-sol-que-debemos-conocer-2\/\" rel=\"prev\">Existen enigmas en el Sol que debemos conocer<\/a><\/div>\n<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/05\/08\/el-universo-cada-dia-nos-ensena-algo-nuevo\/\" rel=\"next\">El Universo, cada d\u00eda nos ense\u00f1a algo nuevo<\/a><\/div>\n<div><\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTYcK38sXa4uueFE2bMlrXI67qiz0Tb9VwFpQ&amp;s\" alt=\"Hab\u00e9is pensado por qu\u00e9 hay vida en el Universo? : Blog de Emilio Silvera V.\" width=\"428\" height=\"285\" \/><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><strong style=\"text-align: justify;\">\u00a0Los astrof\u00edsicos se devanan los sesos queriendo saber si hay vida fuera de la Tierra<\/strong><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\">Nadie ha sabido responder a la pregunta de si las Constantes de la Naturaleza son realmente constantes o llegar\u00e1 un momento en que comience su transformaci\u00f3n. Hay que tener en cuenta que para nosotros, la escala del tiempo que podr\u00edamos considerar muy grande, en la escala de Tiempo del universo podr\u00eda ser \u00ednfima. El universo, por lo que sabemos, tiene 13.750 millones de a\u00f1os.<\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div>\n<blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" width=\"397\" height=\"214\" \/><\/div>\n<div><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">Las constantes universales son valores f\u00edsicos fundamentales e invariables en todo el cosmos, cruciales para las leyes de la f\u00edsica. Las principales incluyen la<strong> Velocidad de la Luz en el Vac\u00edo (c), la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a> (h), la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (e), la fuerza de Gravedad (G)<\/strong>&#8230; Sus valores\u00a0 no var\u00edan con el transcurso del Tiempo y eso hace que el Universo sea igual en todas partes, no importa lo alejadas que las Galaxias puedan estar, en todas suceden las mismas cosas.<\/div>\n<div><\/div>\n<div><strong>Y, si eso es as\u00ed (que lo es), \u00bfPor qu\u00e9 no habr\u00eda vida en otros mundos?\u00a0<\/strong><\/div>\n<blockquote>\n<div style=\"text-align: justify;\"><strong>Como no me canso de repetir, si la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, o, la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, variara aunque solo fuera una diezmillon\u00e9sima&#8230; \u00a1La Vida no podr\u00eda existir! No se formar\u00edan los \u00e1tomos de la materia.<\/strong><\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSetn7ZO17UyLvuSF_tIPLsOLfjfmmcCE4uOQ&amp;usqp=CAU\" alt=\"As\u00ed fue el \u00faltimo d\u00eda de los dinosaurios\" width=\"489\" height=\"274\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRi38F9pli-TjNCPYZava39pGtyuEVp_ziZVw&amp;usqp=CAU\" alt=\"Aumento de ox\u00edgeno propici\u00f3 el crecimiento de los dinosaurios en Am\u00e9rica | El Comercio\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">Antes que nosotros, el reinado sobre el planeta correspond\u00eda a los dinosaurios, amos y se\u00f1ores durante 150 millones de a\u00f1os, hace ahora de ello 65 millones de a\u00f1os.\u00a0 Mucho despu\u00e9s, hace apenas 2 millones de a\u00f1os, aparecieron nuestros antepasados directos que, despu\u00e9s de una serie de cambios evolutivos desemboc\u00f3 en lo que somos hoy. En cualquier sitio que miremos podremos leer:<\/div>\n<div><\/div>\n<div><\/div>\n<blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/PYpoXU-0NP8\/hqdefault.jpg\" alt=\"Resultado de imagen de La Vida en la Tierra\" \/><\/div>\n<p style=\"text-align: justify;\">Toda vida en la\u00a0<a title=\"Tierra\" href=\"http:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a>\u00a0requiere de los elementos &#8220;creados&#8221; en las estrellas<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Las mol\u00e9culas de ox\u00edgeno | Comercial God\u00f3\" \/><img decoding=\"async\" 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src=\"data:image\/jpeg;base64,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\" alt=\"Tetrafluormetano (tetrafluoruro De Carbono, CF4) Mol\u00e9cula De Gas De Efecto Invernadero. Representaci\u00f3n 3D. Los \u00e1tomos Se Representan Como Esferas Con Codificaci\u00f3n De Colores Convencional: Carbono (gris), Fl\u00faor (verde Claro). Fotos, Retratos, Im\u00e1genes\" \/><\/p>\n<p style=\"text-align: justify;\">Elementos qu\u00edmicos como: El\u00a0<a title=\"Hidr\u00f3geno\" href=\"http:\/\/es.wikipedia.org\/wiki\/Hidr%C3%B3geno\">hidr\u00f3geno<\/a>,\u00a0<a title=\"Ox\u00edgeno\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ox%C3%ADgeno\">ox\u00edgeno<\/a>,\u00a0<a title=\"Nitr\u00f3geno\" href=\"http:\/\/es.wikipedia.org\/wiki\/Nitr%C3%B3geno\">nitr\u00f3geno<\/a>,\u00a0<a title=\"Azufre\" href=\"http:\/\/es.wikipedia.org\/wiki\/Azufre\">azufre<\/a>,\u00a0<a title=\"F\u00f3sforo\" href=\"http:\/\/es.wikipedia.org\/wiki\/F%C3%B3sforo\">f\u00f3sforo<\/a>, Carbono,\u00a0as\u00ed como de otros muchos en menores cantidades, como ciertos\u00a0<a title=\"Minerales\" href=\"http:\/\/es.wikipedia.org\/wiki\/Minerales\">minerales<\/a>; requiere adem\u00e1s de agua como solvente en el cual las reacciones tienen lugar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-sXlF6GeiHmA\/Tw0Oygd2XVI\/AAAAAAAAF58\/H9lAVyHBiuY\/s1600\/1.gif\" alt=\"Imajenes animadas cascadas - Imagui\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cantidad suficiente de carbono y dem\u00e1s elementos constituyentes de la vida, junto con el agua, har\u00edan posible la formaci\u00f3n de organismos vivientes en otros planetas con una qu\u00edmica, presi\u00f3n y temperatura similares a la Tierra. Como nuestro mundo y otros planetas est\u00e1n hechos de \u201cpolvo estelar\u201d, es muy probable que muchos de ellos se hayan formado con semejante composici\u00f3n de\u00a0<a title=\"Elemento qu\u00edmico\" href=\"http:\/\/es.wikipedia.org\/wiki\/Elemento_qu%C3%ADmico\">elementos qu\u00edmicos<\/a>\u00a0que los terrestres.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Un planeta 'gemelo' de la Tierra o el m\u00e1s peque\u00f1o hallado hasta ahora, entre los mundos encontrados en 2013\" width=\"275\" height=\"195\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Hubble descubre un exoplaneta que se evapora a una velocidad r\u00e9cord\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Encuentran un sistema planetario cercano con al menos dos supertierras en su \u00f3rbita | Ciencia | EL PA\u00cdS\" width=\"380\" height=\"221\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El Hubble detecta un planeta orbitando alrededor de dos estrellas\" width=\"222\" height=\"222\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Mundos parecidos a la Tierra y situados en la zona habitable de sus estrellas&#8230; &#8216;Los hay a cientos de miles solo en nuestra Galaxia.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.eso.org\/images\/screen\/eso1234a.jpg\" alt=\"El Dulce Hallazgo de ALMA | ESO Espa\u00f1a\" width=\"688\" height=\"675\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 \u00a0 \u00a0Detectan carbohidratos y az\u00facar en las Nebulosas<\/strong><\/p>\n<p style=\"text-align: justify;\">La combinaci\u00f3n de carbono y agua en la forma de\u00a0<a title=\"Carbohidrato\" href=\"http:\/\/es.wikipedia.org\/wiki\/Carbohidrato\">carbohidratos<\/a>, como el\u00a0<a title=\"Az\u00facar\" href=\"http:\/\/es.wikipedia.org\/wiki\/Az%C3%BAcar\">az\u00facar<\/a>, puede ser una fuente de energ\u00eda qu\u00edmica de la que depende la vida, mientras que a la vez provee elementos de estructura y codificaci\u00f3n gen\u00e9tica. El agua pura es \u00fatil, pues tiene un pH neutro debido a la continuada disociaci\u00f3n entre sus\u00a0<a title=\"Ion\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ion\">iones<\/a>\u00a0de\u00a0<a title=\"Ion hidronio\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ion_hidronio\">hidronio<\/a>\u00a0e\u00a0<a title=\"Hidr\u00f3xido\" href=\"http:\/\/es.wikipedia.org\/wiki\/Hidr%C3%B3xido\">hidr\u00f3xido<\/a>. Como resultado, puede disolver ambos tipos de iones, positivos (met\u00e1licos) y negativos (no met\u00e1licos) con igual habilidad.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/i65.servimg.com\/u\/f65\/15\/05\/06\/01\/surrea10.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p><strong>\u00bfQui\u00e9n puede decir lo que habr\u00e1 en otros mundos, en otros ecosistemas?<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Debido a su relativa abundancia y utilidad en el sostenimiento de la vida, muchos han conjeturado que todas las formas de vida, donde quiera que se produzcan, se valdr\u00edan tambi\u00e9n de estos materiales b\u00e1sicos. Aun as\u00ed, otros elementos y solventes pueden proveer una cierta base de vida. Se ha se\u00f1alado al silicio como una alternativa posible al carbono; basadas en este elemento, se han propuesto formas de vida con una morfolog\u00eda cristalina, te\u00f3ricamente capaces de existir en condiciones de alta temperatura, como en planetas que tengan \u00f3rbitas muy cercanas a su estrella.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTGgj2e1Vh0ZJt_eNckIz8D_SoPk1nyS0cxxl4nprxz4vDHC4oX\" alt=\"Imagen relacionada\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/muyinteresante.okdiario.com\/wp-content\/uploads\/sites\/5\/2022\/10\/13\/6347b729107cf-og.jpeg\" alt=\"Es posible la vida basada en el silicio?\" width=\"493\" height=\"259\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/muyinteresante.okdiario.com\/wp-content\/uploads\/sites\/5\/2022\/10\/13\/634817511134c.jpeg?resize=1024,900\" alt=\"Puede existir la vida basada en el silicio?\" width=\"492\" height=\"432\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQALuFOKlshdkfk9U1U0rjT0GTME-PHWQ-SsA&amp;s\" alt=\"Vida de Silicio? \u00bfSer\u00e1 posible? : Blog de Emilio Silvera V.\" width=\"488\" height=\"320\" \/><\/p>\n<p>Formas de vida basadas en el Silicio, si nos encontr\u00e1ramos alguna vez, incluso podr\u00edan pasar inadvertidas<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n se han sugerido formas de vida basadas en elementos distintos y \u00a0otros solventes, pues existen compuestos qu\u00edmicos capaces de mantener su estado l\u00edquido en diferentes rangos de temperatura, ampliando as\u00ed las zonas habitables consideradas viables. As\u00ed por ejemplo, se estudia el amon\u00edaco como solvente alternativo al agua. La vida en un oc\u00e9ano de amon\u00edaco podr\u00eda aparecer en un planeta mucho m\u00e1s lejano a su estrella.<\/p>\n<p>\u00a0Se baraja la Posibilidad de que en Tit\u00e1n, la luna de Saturno, pudiera existir alguna clase de vida en sus oc\u00e9anos de metano.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/esp.rt.com\/actualidad\/public_images\/2016.09\/article\/57edf3dac3618860188b4596.jpg\" alt=\"Resultado de imagen de La Vida en la Tierra\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">T\u00e9cnicamente, la vida es b\u00e1sicamente una reacci\u00f3n que se replica a s\u00ed misma, por lo que bajo esta simple premisa podr\u00eda surgir la vida bajo una amplia gama de condiciones e ingredientes diferentes, si bien la v\u00eda carbono-ox\u00edgeno parece la m\u00e1s \u00f3ptima y conductiva. Existen incluso teor\u00edas sobre reacciones auto-replicantes que podr\u00edan ocurrir en el <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> de una estrella, aunque \u00e9ste ser\u00eda un tipo de\u00a0<em>vida<\/em>\u00a0altamente extremo y nada convencional.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"data:image\/jpeg;base64,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\" alt=\"El hombre primitivo podr\u00eda proceder de Europa y no de \u00c1frica - La Hora\" width=\"413\" height=\"309\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Mucho tiempo ha pasado que esta imagen era el Presente, y, sin embargo, para el Universo supone una \u00ednfima fracci\u00f3n marcada por el Tic Tac c\u00f3smico de las estrellas y las galaxias que conforman la materia de la que provenimos. Es un gran misterio para nosotros que sean las estrellas las que fabrican los materiales que, m\u00e1s tarde, llegan a conformar a seres vivos que, en algunos caso, tienen consciencia. Planck dec\u00eda:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong><em>\u201cLa ciencia no puede resolver el misterio final de la Naturaleza.\u00a0 Y esto se debe a que, en el \u00faltimo an\u00e1lisis, nosotros somos parte del misterio que estamos tratando de resolver\u201d.<\/em><\/strong><\/p>\n<p><strong>Max Planck<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/milesdemillones.files.wordpress.com\/2013\/06\/exo1.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p>Nos queda mucho por descubrir y a\u00fan no tenemos ni los medios ni los conocimientos para hacerlo, el futuro nos depara sorpresas inimaginables, lo que vendr\u00e1 es mucho m\u00e1s de lo que podemos suponer.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" 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\" alt=\"LOS PRINCIPIOS DE LA UNIFICACION LOS PRINCIPIOS DE LA CREACION - ppt descargar\" width=\"421\" height=\"280\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><em>\u201cLa creciente distancia entre la imagen del mundo f\u00edsico y el mundo de los sentidos no significa otra cosa que una aproximaci\u00f3n progresiva al mundo real.\u201d Nos dec\u00eda Planck. Su intuici\u00f3n le llevaba a comprender que, con el paso del tiempo, nosotros estar\u00edamos adquiriendo por medio de peque\u00f1as mutaciones, m\u00e1s amplitud en nuestros sentidos, de manera tal que, sin que nos di\u00e9ramos cuenta nos est\u00e1bamos acercando m\u00e1s y m\u00e1s al mundo real.\u201d<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Veamos otros temas.<\/p>\n<div style=\"text-align: justify;\">\n<h2>\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/%c2%bfvida-fuera-de-la-tierra\/\" rel=\"prev\">\u00bfVida fuera de la Tierra?<\/a><\/h2>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/%c2%a1recordando-hechos-y-personajes\/\" rel=\"next\">\u00a1Recordando! hechos y personajes<\/a><\/div>\n<div><\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-57hmPK7YllY\/U0PgtSyZbnI\/AAAAAAAACow\/z-fZ19q1CCs\/s1600\/bdzdv.png\" alt=\"\" width=\"485\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Aqu\u00ed cada d\u00eda, elegimos una cuesti\u00f3n distinta que se relaciona, de alguna manera, con la ciencia que est\u00e1 repartida en niveles del saber denominados: Matem\u00e1ticas, F\u00edsica, Qu\u00edmica, ,Astronom\u00eda, Astrof\u00edsica, Biolog\u00eda, Cosmolog\u00eda\u2026 y, de vez en cuando, nos preguntamos por el misterio de la vida, el poder de nuestras mentes evolucionadas y hasta d\u00f3nde podremos llegar en nuestro camino, y, repasamos hechos del pret\u00e9rito que nos trajeron hasta aqu\u00ed.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSt1A2UTQFwhbg6CDxEgdavYQ3lX9vKFnCfQ&amp;usqp=CAU\" alt=\"M\u00e1ster Universitario en Astrof\u00edsica, Madrid, Espa\u00f1a 2020\/2021\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El lunes comienza en la UPO el congreso cient\u00edfico IBER 2013 de f\u00edsica at\u00f3mica y molecular \u2013 DUPO \u2013 Diario de la Universidad Pablo de Olavide\" width=\"269\" height=\"269\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gravitaci\u00f3n universal\" \/><\/p>\n<p style=\"text-align: justify;\">Robert Henry Dicke (6 de mayo de 1916 \u2013 4 de marzo de 1997) fue un f\u00edsico experimental estadounidense, que hizo importantes contribuciones en astrof\u00edsica, f\u00edsica at\u00f3mica, cosmolog\u00eda y gravitaci\u00f3n. Hombre inquieto, muy activo y, sobre todo, curioso por saber todo aquello que tuviera alguna se\u00f1al de misterio.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhUSEhMVFRIXFRYVFRcVFxcXFRYXFRcWFxUWFRcYHyggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAPFisgHyI3NystKy43NysvLjEwLTctOCstLS82NysrLS0tNy0tLS0rLTcrNysrKzg3LSs4ODcrK\/\/AABEIAPUAzgMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAHAAMEBQYCAQj\/xABKEAABAwICBQcIBQgKAwEAAAABAAIDBBEhMQUGEkFRBxMiYXGRshc0c4GSobHRMkJSgsEUNUNictPh8BUjJTNTg5OUovEkwtKj\/8QAFwEBAQEBAAAAAAAAAAAAAAAAAAECA\/\/EACcRAQABAgMIAwEBAAAAAAAAAAABAhESMmEDMUFRUnGh8BNisSEi\/9oADAMBAAIRAxEAPwAx6X0kymidK8HZba9sTibLOeUSl+zJ7I+al8ofmMv3PEEGNpcv9VVT\/bWa\/gueUWk+zJ7I+a88o1Jwk9kfNCIuXN1cFXVPgvHIXzyj0nCT2R8155SKT7Mvsj5oPkrm6YKuqfCXjkMXlIpOEnsj5peUik4SeyPmg5deEpgq6p8F45DH5SqPhL7I+a88pVH9mX2R80GyV4XJgq6p8F45DL5S6PhL7I+aXlMo+Evsj5oMXXLnJgq6p8F45DP5TqPhL7I+a88qFFwl9kfNBUptxTBV1T4LxyG08qNFwl9kfNLypUXCX2R80DyV5fBMFXV+F45Dj5UqLhL7I+a98qFFwl9kfNAy6820wVdX4XjkOh5UKLhL7I+a4PKpQ8JfZHzQNdIUySmCrq\/C8ch48qlDwl9kfNeeVWh4S+wPmgPtLwlMFXV+F45Dz5VqHhL7A+aR5V6HhL7H8UBbpOyPYUwVdX4Xjk+son7QBG8A96cWb1Z0+J3OjA\/uyWeyS38FpFaJvTEyTvZnlD8xl7W+IIMFGjlB8xk7W+IIMPClGar3gSbK5XZC4K6I5K5K6KZlnDcz8+5B05wGJVVU6diY6xv2gYJV+kW7J68h87blk6ixu4m7ib4DBBrINNxOwuR2i3vVhdDsKbS1MowY49gP4INsuHrOioqAM37Xqy\/ZI\/FS6GtkdgXBxAGGyQeu+KC1Tbl7BKHDA4jcTj\/FJxugaIXKcXJCDleFdWXhCDgrmy7cFwUHJC5K7svCEHKRyPYkV7uPYUBu5OfOKj00vjciOhxyc+cVHppfG5EdY2WSOzVW+Wb5QPMZO1viCDTwjLr\/AOZSdrfEEG3KUZqveCSaK5IXZXL10RDrqlsbS52A3dZ4LJ1mkZJL7PRzx324BSdZnS3Bc4bO1kMCPUcTvVO598dqwHeepA3t3tmTxOXvVgQyNpP0nnI8AeGefFVsbLuAO8i\/YVcVFOHTEkXjDtljQQC4Nw9QwNygrqOllkuImOOONhf3lWP9BVjBtGLojO+yf+lJdpdzOiGjZbgBHbm29X63aortPSi5yO7Z6Oz3f9IHhWAANPR\/UeC5hx3fZ7WmyVVURSMIwbIOJ8JK5iljna5r\/wC8zDrAbVhmf1hhfipFFTxt2sAXhoNiMC\/h2FBWQuaSRYtcPsnH1Ym4UltRIzEu2m\/aAxHHaCiaTsHbceAOOGGefZ2L2iqW4teTske8ZAoLunqtoY2B6vonsT6p2Wx2Tkb24hWdLLtAIHCvF2QvEHDk0U88JpyBslIpLwoElfA9hSSvn2IDfyc+cVHppfG5EdDjk584qPTS+NyI6xsskdmqt8s3ygeYydrfEEG3Iya\/+YydrfEEG3KUZqveCSbK5cuyFy4LojHazs2X3cS64wviB1CwwVLG9oGLbnuV\/rWXGWNgAsBte\/eqGeLp7Nu4HG6CTRzlxNmgDfZuQA6yptLUOIu0BzzcDDBrd5dxucfUvDSlkLr9EnBrRnffcq31Uo9rC2X8gII2j9GySyN2xt\/tYMAOGAC1r+TWVuyQwOa4bsDn19S3Oq+rA6LiMc8c7Dd1IiMgFrWQfPzeTWXnSWNIFsLgZ3vYpN1QeHPY9pa8gdoI+a+guYCjVFGwm5aCeNkHzHpbQEjQWyRuDhiHAYHtWfdomQfVPqX1fWaMjcCHMFuxUj9WqcC3NttdB8ywvdG+7hldpHqVroybpAbiO4osax6g08m05o2XG+WV+KGNVoZ9LOGuyzaeI392Hegl3XoXll2EHEgUdykvUZyDgrxepFB4lbA9hXqXyKA3cnPnFR6aXxuRHQ45OfOKj00vjciOsbLJHZqrfLOa++ZSdrfEEHXhGLX3zKTtb4gg+5SjNV7wSTLguCE65eCy6IxmnJCKhxA+i1vqwufeQodIHvJfvI+IxVhpptqh+1gC24tmTkB7inNBU21YEYEi+7AjfxQTdC6G59zOdNmHE43dZuIufUcEW9WdW6eJo2W45jaxPasLq3Dty7DBdrCATuNrHDvRNgkAa22Fhj8ig0OjiAMFOY\/gqGhqb7wrqmeDvugee9RJJt6nuyVVWNsg9lluLqM5wK7jHRKac3+CCurRuQ\/11haQ3LaBNuOI3IgViFfKDVBuzuO0fxQZ94Sam4ZdpodxToQNyFMFPyJgoOLL2y6cFxdB6vW7+xc3XTfwQGvk584qPTS+NyI6HHJz5xUeml8bkR1jZZI7NVb5ZzX7zKTtb4gg+9GDX7zKTtb4ghA5SjNV7wSTRSawkgAXJwAGZXS0OpVEJJifstwPAuNr9y6IxGn9WqzbMwp3OY0C+zsudhvLWm43qupp9g9AYWub7rZhHXSWiHOaRCdl7QcjbaGZaeo\/xQr0voB0Re+xcHOa3AYG\/wBK3UDhvyQXmoMRERcc3OJWg0pVOjB2Wk5ZLnQFHsMYOAV7LQ3G1a90GRfBVSjnGODDYC20bDtG9Vx0\/UUgwmY836Tdtpsf1Rmr+v1XdM9hmc4wi94wS1hOVnWzwvmuNBaiR0kwmJD42h+xHstFtr7Z+sMeG5AzonlDleQJMb57rHDD3e9bCi0u2ZpIxVNFomndfajtwGB\/DJS9Hwtp3N2QBtYWy7MEFpQ1w6QIIyzVVpDWCKMnbeG2xxTGttS9rbRdFzzs3tlfMofayarPFOah08j7PDTewtf6xaMQO1Bq6jXGmcdkPx\/nJDvXGrZUuj5s73Ajttj7lFo6ExwMmkYXNLyw2LmPAtfaFsHDdlwSqqFkcg2CTYEm53nL8UDbIw0ADIJxq5ck1yDmReMhSvipN0DZiTMsKfLkzO9BDLV7H+C9JXsWPcgN3Jz5xUeml8bkR0OOTnzio9NL43IjrGyyR2aq3yzmv\/mUna3xBB8owa+j\/wAKTtb4ghLsgKUZqveCSZsrvU6t5upAJsH9D72Bb71SvcuA8ggjMG47RiF0QXoarZEjgLu2y1oVDpuic1jtt+0S43yFnWBcANwucFO0XWc7AJm5OsXWza8YE+74JrWDnMSSDG4bQtm14AB9RFkFVoic2aP5wWz0Z0mrCaPdi3sWz0a6w96Czkj3WFusLjmBa2zb1Lpk3cpDZm9iCtqKdjcbYqkqpbyDqU3S+kgbNbhtG1+zNVgZZ4uUEPWkm8Y3bWPcvKYu2Ol0wRjfMgqbrZGwRjpDdbtXlPFZgBQZ\/TFAJgGAOA4HIb7DDJYXTcBjlLTwGXYjGGNahXr7I0VNxvaPiUGclcozpSvZZLpgZoHo5bFP\/lKjFcWQSnVFlGfVBM1BwUBz8UFjz4JUqLL1KopziraJ2HqQG\/k584qPTS+NyI6HHJz5xUeml8bkR1jZZI7NVb5Z3Xw2opO1viCDskt0X+UI\/wDgyfd8QQaupRmq94JL3aXhcm3OHFUukNMWuGZb3fgF0RtNU9ZBT1AhkcBFIcLnAPth32W605VMMLzgLFrWjicb2QA0BC2qqQyQ\/Sa4XBxBFiCD6it0NByRBj5KmWZwcGsDj0Wggi9t5yxKC9gfg1wwIPuWw0bMC0FYiGW2fr7VoNHylreo5INS12+9gokkpdvs3jxTUc5c23f+Kq9LaabF0XYDLHIDrQWGkaZsrLBxaW\/RI+r\/AAWVr9Dyxu52Iu5zfdzi19uIN9n1KTDrXStwdMD1C5+CtYNK00uLJRbgcCPUUGDqJK+oeOcja1jDg0O+kThck2sB1LdwSEMaDbAC\/wCKz+lKlrXEtcHC+YPxUiirbsb17WPYUE7TOkgxhxyQm03HJPK6U3tk0dQyWk1o0m1pDXOwv38VXx6QjdkQgzP5DJ\/IXjYXA4ha5pYd4Tc1E13BBQthBXRpMFZSaMIyXApiN6CjqKAkpkaGJV1VQP3LmlDxmgqotEEFTWURAPYrDbI3JuSpsDggLPJz5xUeml8bkR0OOTnzio9NL43IjrGyyR2aq3yy\/KQf7Pl+742oC1VSW5u9W9HTlTk2dGTnhseNq+dDKSATmTj61KM1XvBJPT1Dn9Q3459qqqi8jthmDR9I7uxTnOsHFeUUdmjicTnvXRDmjHCCSN4+q9pJ6jgfcSi3XwbcRLcTYOHaLOHwQilOX89f4IqanyuNPC1+N2dA8WtJZY8SLWPegadGCLcRh2HJWegKwPis7MXB7QbJ6o0cC2wwIvb14hZzRtUYJ3Mdhc3HA8UGzoqgtwIJNvUrAUkckbgAA45kjPt6lTitAsdxt\/FW1NMHFpGG5BkH0TY5DG\/+rJwJsMQMRb7QUHTOjRUOu+QXA2QWt2L5Z2xRD0hoxkzbPAI6xdZat1ViaTYuA6iQPjmgxOj9A7ErYmSONyS4bV22GJzWkqpBA0kbhZvWSV1PTx0zXNjFnEXc4m7j2k4rA65afs0Rtd0iMOobyfUgotO1v5RMTtYNJHV1phlO4fRd3FLRNP8AWKt2sGdh2oIbefZxTzNLStzureGsNsr\/ABVtq5oU1zujHZgwc8jAdQ4lBWaHrnzENs4k5AC5V66lLcHAg8CLFEvVzVCGmH9WzE5uOZ9ak6zULHQOa4Dat0eIO4goBOYgmnRBdukN9kAl17WAJPcpdJoWpl+jGQOJw\/6QVn5PdJ9K0g3V9LoBkAvPVRg\/ZZ03e4qg0nXRA2i2yMbl1seFgPxQEjk584qPTS+NyI6HHJz5xUeml8bkR1jZZI7NVb5Y\/lYF9F1A\/Y8bV87xRutYhfRnKf8Am2b7njavn4uGQuVKM1XvBJQKi1gBvKlRutuTBon7d8LDr4p0giw4LojyVpIOCKvJgwVVC6C9pYJS+N3DbF+l+qTtA\/wQufj+K13JNpb8nrgxxsyZvNHhtXDme8EfeQbmr2gCHNLXtwcDu9e8de9ZfTVPtm+RBz3hFrS+ihM24sJACAftD7LupDqupS1xY4WOWPEIMzNVSNFjiFaaL1nDRzbzsu3HcT2711JR3CqazRIcLEYcOvq4INvSa0AjZJxUTSmnW8cdyGtRoqRmLZZG+u\/xWd0rJJHfale6\/qQaDWzW25MceJP0iOrILGQB0sl3Y7yowaXHtV1RRbIsM0ExjLDDABX2qugn1kwjaCGggvd9kdXWo2itAzz22GHZP1nXaPVxHYifoGN9HC1kDYbn6Ti4Pe47yWty9aCfFqRSRWa2EPktm4kgcSdy02jNGshAa1oA6sEtFNIAc43c7Fx6\/kuq2tAOy3E9SCbV1TY2FxIAAWIn0iKh+1d7hk1rRuO8lX1TQOlGzJ9E5jcU\/TUDIwGtAt2AIM9T0O8Rtjvx6Tj+Cy+vrKuBnONlJhA6VhYs6z1Im1Aa0XNrLI64yPkpJo4Y3SEscAAOPC+aARQVhcek6\/apZljAJJWQcXNJBuCCQb53GdxuK4kkNjicj8EH0Vyc+cVHppfG5EdDjk584qPTS+NyI6xsskdmqt8slyoi+jZh+x42oBNYj9ynj+zpvueNqAwbZSjNV7wSTUjse0KNUYFTJW5HLco87cMV0RzE\/wDm66aSHBzTsuBBBG4jFp9RAURj7FSQ5B9Mar6XFXTRzjNzekPsvGDx339y81g0E2obtCzZQMHcepyHXIrpizpqVzs7Sxg8cpAO5p70XQ5AK56d0biyQWcMDce8dSivjGZRI1joYJInPmc2MMBPOE22B1k5jqQPr9cImuIjJkGOy4Nc0OG7B4BHrQO6cNjsMaXPcQGtbi4k5ABYrWTRhY4xuP8AWNAL7YgPdjsg77AjHr4WRc1BbSywvqucD6kAiRpwMDceiAeO94wOQQsrqnnZZJMLPe5w\/ZJ6I9myChbEAwWzCn0br2K5kgAvbK68pYyLncgKeiCaqnjMkhDnW6EYDQAMOkd+S11LSNjaAMzYcTgLC53rG6jt6DOwLbsk2ndiC0jls2w4Jyhhx2jmo8OJVmxoaED9S2+KgSyncpe1fDcuapoGSCC5l8XG5UKdwYb7l5pXSjIcXXJ3AYn3LJ1WkKiqJ5uNwjA3jZ2uoXxQDnlQfEa4ujsCWNL7ZbWOPbZZGTI9h+CstYdv8ok51pa\/axa7MDd6lWSHA9h+CD6N5OfOKj00vjciOhxyc+cVHppfG5EdY2WSOzVW+WV5S\/zfN9zxtQIcEeOUv83zfc8bUCnD+KlGar3gkmZhhxyPcm5RcdqfkGSaBwt\/PUuiKmobYp2F+GKVQ3rUWN3cgv8AVzShpquCcZMkaXY2u09F\/wDxJX0XXaXbGAGgyPIBaxmZByJOTW9Z9+S+XmC4N\/5uvoHk4qm1FBDILCSxZIQPpPjOw7a45D1FBkOV0TyUYmlm6Qlb\/Ux7XMtDujZ1\/wC9dcg3IGRsEIauMWvnx4N6jxOWAR05bqnY0e1h+lJPG0W4NDnu9zUM9QdDisr6aJ3920868D6OzFY29btnNBraPViOg0SauS7akscTY7OEw2GREDAi7ge1DaIWHcjRyw0+1R3uQI5IzYZG7gzHsDsEGw3MoPbd11FqnW34KUSoOko7tsEBS1TIbC3HNo+C12j271l9WKMiGO\/2W\/BbDR8RwQW1GzDFOA3OeCbJsLJyIhA691kr7eCakxXDjbegjVtIGm5xKrauqaB1qRX1eBJyCF+t2mqiNpfsbMZIAJONjkbIKLlUq45KphaBtCMB53nHC\/vWLdkew\/BPVlQ6Rxe7MlMnI9h+CD6P5OfOKj00vjciOhxyc+cVHppfG5EdY2WSOzVW+WV5TPzdN9zxtQMj4FHLlN\/N033fG1Aljrd+9SjNV7wSXrwEyBj3p+yZPV6l0QxNT3xG\/PgbfBV8rNnt39XUrKZ\/cqyU3PrQPRFFjkU0h0KiC+LHNmaOp42XW9kH1oRROWv5MNI8zpKIX6MrXwntI22X9bfegueWvSfOTxQA3bGwvIGV5cG+vZYfaVdyNt\/tGO1weblcbZOGy21\/W73Kr1+eXV9WAcpC236ga24HYQT6ypvJFVtGlILkC8crB1ktBAHcgIvK30aJ1\/rPjH\/Np\/BBdjcO5GDlnk\/8eMcZR7gShGBYIGw2\/wAlM0Pod1ROxluiCHO6gMQmI2XIAFyTa2\/HJFHUrQYiYCfpHElBbUNFsNGG7JXdJHYJvmk+HW3dyBxy4cU4BhcEJuWO+ZQeRPuMk1Oy+GI6+Cfjhw4Kv0vV7A2WC73dFoGZJQVtVUbcohYLgYyO4NHzwWG5SaxpjLMMXANHADeiM2i5mI3N3npPPE\/JAnWWvM1Q836IJa3svuQUT4wmZWYHsPwUl4TMo6J7D8EH0Pyc+cVHppfG5EdDjk584qPTS+NyI6xsskdmqt8slypX\/o2fZxPQt7bV8\/QVt8Dgb4g5r6C5UG30bMP2PG1fPlbTXAOG0MBJ+Dh+KlGar3giZG8HA2XM4sqeGrcx1ni2Nj+Cudq4J7l0QzsYKumGN1N2sbe5RqxuKCMxTaOs5mSOUfo5GPJ6muufddQWBOOAIIQW+ukg\/pGozG1O94I6xcfHJVVJVugmjnYbPjkZJhldpDhY\/ZNrd6bqqgyODiSSQL9Tg0NPaDYHvUZz8AO7s4IDTyt1YlhpHNyfeQW4Fo\/+kNwMFb1ukzPQaPaTd0ccrHX37EmwD3AKLomiM8rYxvN3dQQX2pGgecPPOy+r80SaOLYFuC40RRNiYGgZDBWb6cPFxgfgg5hfvzTzQHdR4KK2PYNjft+amwWJuM7YoOeZCTmAdSVTNbE5LPVOk3PfzcILnncMh1knJBZ6S0myNuJx3AZkprQlE6\/5RKLPP0Gn6g4nrK60XoHYdzk525N32W9g3lT62pDRiUGZ130lzUEjr42KAoF\/j34rdcpWnRK7mGnBpu7rO4LEAYII5CZnHRPYfgpBCamHRPYfgg+geTnzio9NL43IjoccnPnFR6aXxuRHWNlkjstW+VPrVog1dM+APDC63SI2rWIOVxfJAzTuhY6V5ifM9x\/VgaR75QvoohZLTWpEdRIXuzT4\/wC3vJcBJ9H07v00wP1TzDMBw\/v8U9T08DRbnpj\/AJDP3yMnk0h4peTSHimDWS+gPvipza0kw\/yGY\/8A7Juamp3fpZh\/kM\/fIyeTSHil5NIeKmD7SX0BRujoB+mm\/wBuz9+u\/wAip\/8AFm\/0Gfv0aPJpDxS8mkPFXBrJfQEP6Jg2r8\/N2fk7P365OiIP8eX\/AG7P36OPk0h4peTSHimHWS+gN0kEDGhvPTEAkj+oYLXz\/T8bn1q+1f0xS0u0SJnuO\/YY3LLDnCiN5NIeKXk0h4qYPtJfRRRcpcA\/QzH2P\/pPN5UoB+gm72fNW\/k0h4peTSHinx\/aS+ildynQXvzE3\/D5r3yn0+6nmH+n81c+TSHil5NIeKfH9pL6MxX8oMUgsGTN67MP\/uF1obX+mp2kczM5xxc47AJPtHuWl8mkPFLyaQ8U+P7SX0U83KlA7KCYewf\/AGVTpTXqOVpa0TMJGewxwHXbnB8VrvJpDxS8mkPFPj+0l9AVdQQEkunmLibk8wzE\/wCuuvyGC1uem\/0Gfv0aPJpDxS8mkPFXBrJfQE\/6Og\/xpv8Abs\/frh+ioCCOfmxFvN2fv0b\/ACaQ8UvJpCmHWVug8l0\/OSSyAWD3ueAd204m3vRNVBq5q0yk+ir9api0WhmSSSSVCSSSQJJJJAkkkkCSSSQJJJJAkkkkCSSSQJJJJAkkkkCSSSQJJJJAkkkkH\/\/Z\" alt=\"Podcast de Astronom\u00eda - A trav\u00e9s del Universo : \u201cSerendipia\u201d c\u00f3smica\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><a title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;hacia&lt;\/a&gt;\u2026 \u00bfd\u00f3nde?&lt;\/p&gt; &lt;p style=\">Me referir\u00e9 ahora aqu\u00ed al extra\u00f1o personaje que arriba pod\u00e9is ver. Se sent\u00eda igualmente c\u00f3modo como matem\u00e1tico, como f\u00edsico experimental, como\u00a0<\/a>destilador de\u00a0toda clase de ideas que le llevara a descubrir los misterios de la Naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1DjW600n-Krqpm5FaW0y_v1x5DUIy0gJu-Q&amp;usqp=CAU\" alt=\"Dirac, el f\u00edsico con el alma m\u00e1s pura - HERMANO_TEMBL\u00d3N\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Paul Adrien Maurice Dirac (8 de agosto de 1902 \u2013 20 de octubre de 1984) fue un f\u00edsico te\u00f3rico brit\u00e1nico que contribuy\u00f3 de forma fundamental al desarrollo de la mec\u00e1nica cu\u00e1ntica y la electrodin\u00e1mica cu\u00e1ntica. Sus trabajos sobre el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, en nada tiene que envidiar a los de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/el-universo-y-la-vida\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<figure>\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div>\n<div><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/amz\/worldservice\/live\/assets\/images\/2016\/01\/21\/160121160247_ecuacion_dirac_624x351_bbc_nocredit.jpg\" alt=\"Ecuaci\u00f3n de Dirac\" width=\"624\" \/><\/div>\n<\/div>\n<\/div>\n<div dir=\"ltr\"><\/div>\n<\/div>\n<\/div><figcaption dir=\"ltr\"><strong>Ecuaci\u00f3n de Dirac<\/strong><\/figcaption><div dir=\"ltr\">\n<div dir=\"ltr\"><\/div>\n<\/div>\n<\/figure>\n<\/div>\n<div dir=\"ltr\">\n<blockquote>\n<p dir=\"ltr\">&#8220;Es una ecuaci\u00f3n muy poderosa por lo que significa y su papel en la historia de la f\u00edsica del siglo XX&#8221;.<\/p>\n<\/blockquote>\n<\/div>\n<div dir=\"ltr\">\n<blockquote>\n<p dir=\"ltr\">La ecuaci\u00f3n fue descubierta a finales de los a\u00f1os 20 por el f\u00edsico Paul Dirac, y\u00a0junt\u00f3 dos de las ideas m\u00e1s importantes de la ciencia: la mec\u00e1nica cu\u00e1ntica, que describe el comportamiento de objetos muy peque\u00f1os;\u00a0y la teor\u00eda especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, que describe el comportamiento de objetos en movimiento r\u00e1pido.<\/p>\n<\/blockquote>\n<\/div>\n<div dir=\"ltr\">\n<blockquote>\n<p dir=\"ltr\">Por lo tanto, la ecuaci\u00f3n de Dirac describe c\u00f3mo las part\u00edculas como <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se comportan cuando viajan a casi la velocidad de la luz.<\/p>\n<\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">Dirac, que predijo la existencia del positr\u00f3n, le dedic\u00f3 un estudio a la Gravedad al hilo de una serie de n\u00fameros y teor\u00edas propuestas por Eddintong en aquellos tiempos y decidi\u00f3 abandonar la constancia de la constante de gravitaci\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/el-universo-y-la-vida\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, G. Sugiri\u00f3 que estaba decreciendo en proporci\u00f3n directa a la edad del universo en escalas de tiempo c\u00f3smicas. Es decir, la Gravedad en el pasado era mucho m\u00e1s potente y se debilitaba con el paso del tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imagenes.elpais.com\/resizer\/N0VCbp8yymkWGC0SLBljJJH0mls=\/768x0\/cloudfront-eu-central-1.images.arcpublishing.com\/prisa\/OS44YIUE2DKN4JUMQ7COOZKVKM.jpg\" alt=\"El universo ex\u00f3tico | Vac\u00edo C\u00f3smico | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, en el pasado G era mayor y en el futuro ser\u00e1 menor que lo que mide hoy. Veremos que\u00a0 la enorme magnitud de los tres grandes n\u00fameros (10<sup>40<\/sup>, 10<sup>80<\/sup>\u00a0y 10<sup>120<\/sup>) es una consecuencia de la gran edad del universo: todas aumentan con el paso del tiempo.<\/p>\n<p style=\"text-align: justify;\">La propuesta de Dirac provoc\u00f3 un revuelo un grupo de cient\u00edficos vociferantes que inundaron las p\u00e1ginas de las revistas especializadas de cartas y art\u00edculos a favor y en contra. Dirac, mientras tanto, manten\u00eda su calma y sus tranquilas costumbres, escribi\u00f3 sobre su creencia en los grandes n\u00fameros cuya importancia encerraba la comprensi\u00f3n del universo con palabras que podr\u00edan haber sido de Eddington, pues reflejan muy estrechamente la filosof\u00eda de la fracasada \u201cteor\u00eda fundamental\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-oU1wQtWDDdg\/UG4tDzGnv1I\/AAAAAAAAA-c\/y7tYbuevWtE\/s1600\/triple+numbers.jpg\" alt=\"\" width=\"629\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Siempre hemos estado obsesionados con algunos n\u00fameros en los que cre\u00edmos ver significados ocultos<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201c\u00bfNo cabr\u00eda la posibilidad de que todos los grandes sucesos presentes correspondan a propiedades del Gran 10<sup>40<\/sup>\u00a0y, generalizando a\u00fan m\u00e1s, que la historia entera del universo corresponda a propiedades de la serie entera de los n\u00fameros naturales\u2026? Hay as\u00ed una posibilidad de que el viejo sue\u00f1o de los fil\u00f3sofos de conectar la naturaleza con las propiedades de los n\u00fameros enteros se realice alg\u00fan d\u00eda\u201d.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTCoN7CuHOZdU3AxVMCPA0FT5V8Ov6Lkh7LeddNn3FmohO17DCY\" alt=\"Imagen relacionada\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La propuesta de<strong> Dirac<\/strong> levant\u00f3 controversias entre los f\u00edsicos, y <strong>Edward Teller<\/strong> en 1.948, demostr\u00f3 que si en el pasado la gravedad hubiera sido como dice <strong>Dirac<\/strong>, la emisi\u00f3n de la energ\u00eda del Sol habr\u00eda cambiado y la Tierra habr\u00eda sido mucho m\u00e1s caliente en el pasado de lo que se supon\u00eda normalmente, los oc\u00e9anos habr\u00edan estado hirviendo en la era prec\u00e1mbrica, hace doscientos o trescientos millones de a\u00f1os, y la vida tal como la conocemos no habr\u00eda sobrevivido, pese a que la evidencia geol\u00f3gica entonces disponible demostraba que la vida hab\u00eda existido hace al menos quinientos millones de a\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/chandra.harvard.edu\/photo\/2002\/igm\/igm_illustration_spec.jpg\" alt=\"\" width=\"509\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Las constantes de la Naturaleza han sido medida de mil maneras<\/p>\n<p style=\"text-align: justify;\">Dicke, ya pod\u00e9is imaginar que fue uno de los que de inmediato se puso manos a la obra para dilucidar si la Naturaleza encerraba el secreto de una\u00a0<em>G<\/em>\u00a0variable como dec\u00eda Dirac.<\/p>\n<p style=\"text-align: justify;\">A lo largo del Siglo XX se observ\u00f3 que algunas de las cifras que se dan en la naturaleza coinciden de manera sorprendente, y m\u00e1s extra\u00f1o a\u00fan result\u00f3 el hecho de que se refieren a \u00e1mbitos f\u00edsicos aparentemente independientes. Otro elemento ins\u00f3lito consist\u00eda en que todas ellas giraban alrededor de unos n\u00fameros (10<sup>40<\/sup>, 10<sup>80<\/sup>\u00a0y 10<sup>120<\/sup>).<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cEl problema del gran tama\u00f1o de estos n\u00fameros es ahora f\u00e1cil de explicar\u2026\u00a0 Hay un \u00fanico n\u00famero adimensional grande que tiene su origen est\u00e1tico.\u00a0 Este es el n\u00famero de part\u00edculas del Universo.\u00a0 La edad del Universo \u201cahora\u201d no es aleatoria sino que est\u00e1 condicionada por factores biol\u00f3gicos\u2026 [porque cambio en los valores de grandes n\u00fameros] impedir\u00edan la existencia del hombre para considerar el problema\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.bibliotecapleyades.net\/imagenes_ciencia\/asteroids_comets13_01.jpg\" alt=\"\" width=\"576\" height=\"576\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 \u00a0 La Alquimia estelar est\u00e1 presente en \u201cinfinitos\u201d lugares del universo<\/strong><\/p>\n<p style=\"text-align: justify;\">La evoluci\u00f3n del Universo, sus transiciones de fases, la construcci\u00f3n natural de elementos pesados y m\u00e1s complejos en el seno de las estrellas y en las explosiones supernovas, todo ello, nos llev\u00f3 a que la materia pudiera adquirir la capacidad qu\u00edmico biol\u00f3gica necesaria para la vida.<\/p>\n<p style=\"text-align: justify;\">Dicke, cuatro a\u00f1os m\u00e1s tarde desarroll\u00f3 esta importante intuici\u00f3n con m\u00e1s detalle, con especial referencia a las coincidencias de los Grandes N\u00fameros de Dirac, en una breve carta que se public\u00f3 en la revista Nature.\u00a0 Dicke argumentaba que formas de vidas bioqu\u00edmicas como nosotros mismos deben su propia base qu\u00edmica a elementos tales como el carbono,\u00a0 nitr\u00f3geno, el ox\u00edgeno y el f\u00f3sforo que son sintetizados tras miles de millones de a\u00f1os de evoluci\u00f3n estelar en la secuencia principal.\u00a0 (El argumento se aplica con la misma fuerza o cualquier forma de vida basada en cualesquiera elementos at\u00f3micos m\u00e1s pesados que el helio.)\u00a0 Cuando las estrellas mueren, las explosiones que constituyen las supernovas dispersan estos elementos biol\u00f3gicos \u201cpesados\u201d por todo el espacio,\u00a0 de donde son incorporados en granos, planetesimales, planetas, mol\u00e9culas \u201cinteligentes\u201d auto replicantes como ADN y, finalmente, en nosotros mismos que, en realidad, estamos hechos de polvo de estrellas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_5VL-r0U7jKs\/TOxldxp7_NI\/AAAAAAAAAGk\/w4L_ZSnhYSw\/s1600\/polvo_de_estrellas%255B1%255D.jpg\" alt=\"\" width=\"600\" height=\"450\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 El polvo de las estrellas, ah\u00ed se guarda el secreto de la vida y de la energ\u00eda del Universo<\/p>\n<p style=\"text-align: justify;\">Esta escala temporal est\u00e1 controlada por el hecho de que las constantes fundamentales de la Naturaleza sean:<\/p>\n<p style=\"text-align: justify;\">t(estrellas) \u2248 (Gm<sub>pr<\/sub>\u00a02\/\u045bc)<sup>-1\u00a0<\/sup>\u045b\/m<sub>pr<\/sub>c<sup>2\u00a0<\/sup>\u2248 10<sup>40<\/sup>\u00a0\u00d710<sup>-23\u00a0<\/sup>segundos\u2248 10.000 millones de a\u00f1os (se necesita ese tiempo de evoluci\u00f3n en las estrellas para que, la vida, pueda aparecer en el Universo). No esperar\u00edamos estar observando el Universo en tiempos significativamente mayores que t (estrellas), puesto que todas las estrellas estables se habr\u00edan expandido, enfriado y muerto.\u00a0 Tampoco ser\u00edamos capaces de ver el Universo en tiempos muchas menores que t (estrellas) porque no podr\u00edamos existir. No hab\u00eda estrellas ni elementos pesados como el carbono.\u00a0 Parece que estamos amarrados por los hechos de la vida biol\u00f3gica para mirar el Universo y desarrollar teor\u00edas cosmol\u00f3gicas una vez que haya transcurrido un tiempo t (estrellas) desde el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/el-universo-y-la-vida\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_16\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;n\u00famero&lt;\/a&gt;, su cuadrado (10 elevado a 80) o su cubo (10 elevado a 120), incluso se ha hallado la inversa de su cubo (10 elevado a -120)&lt;\/p&gt; &lt;p style=\"><\/a><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"\" src=\"http:\/\/www.abc.es\/Media\/201304\/22\/encuentros-en-la-tercera-fase-steven-spielberg--644x270.jpg\" alt=\"\" width=\"563\" height=\"236\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0<strong>\u00a0 Creo que las constantes de la Naturaleza permiten la presencia de la Vida en el Universo<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_19\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;forma&lt;\/a&gt; de \u00f3rbita diferente a la real. Con su turbulenta superficie, en aquel tiempo, no era f\u00e1cil medir el tama\u00f1o del Sol. As\u00ed que, una vez resuelto este problema en 1.977, desapareci\u00f3 la necesidad de una &lt;em&gt;G&lt;\/em&gt; variable para conciliar la observaci\u00f3n con la teor\u00eda.&lt;\/p&gt; &lt;p style=\"><\/a>\u00a0\u00a0<a id=\"_GPLITA_20\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;trabajo&lt;\/a&gt; realizado por Dicke que prepar\u00f3 una revisi\u00f3n importante de las evidencias geof\u00edsicas, paleontol\u00f3gicas y astron\u00f3micas a favor de posibles variaciones de las constantes f\u00edsicas tradicionales. Hizo la interesante observaci\u00f3n de explicar los \u201cgrandes n\u00fameros\u201d de Eddington y Dirac bajo el apunte de que all\u00ed ten\u00eda que subyacer alg\u00fan aspecto biol\u00f3gico que de momento no \u00e9ramos capaces de ver.&lt;\/p&gt; &lt;p style=\"><\/a><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/astrocopas.files.wordpress.com\/2012\/09\/adn.jpg\" alt=\"\" width=\"583\" height=\"388\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 \u00a0 \u00a0 Cadenas de ADN pululan por todo el Universo<\/strong><\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_22\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;forma&lt;\/a&gt; de vida basada en cualesquiera elementos at\u00f3micos m\u00e1s pesados que el helio). Cuando las estrellas mueren, las explosiones que constituyen las supernovas dispersan estos elementos biol\u00f3gicos \u201cpesados\u201d por todo el espacio, de donde son incorporados en granos, planetesimales, planetas, mol\u00e9culas \u201cinteligentes\u201d auto replicantes como ADN y, finalmente, en nosotros mismos que, en realidad, estamos hechos de polvo de estrellas.&lt;\/p&gt; &lt;p style=\"><\/a>Como antes se explicaba, todos los procesos de la Naturaleza, requieren su tiempo. Desde un embarazo a la evoluci\u00f3n de las estrellas\u00a0<a id=\"_GPLITA_23\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;. Esta&lt;\/a&gt; escala temporal est\u00e1 controlada por el hecho de que las constantes fundamentales de la naturaleza sean:&lt;\/p&gt; &lt;p style=\"><\/a>t(estrellas) \u2248 (Gm<sub>p<\/sub><sup>2<\/sup>\u00a0\/ hc)<sup>-1\u00a0<\/sup>h\/m<sub>p<\/sub>c<sup>2<\/sup>\u00a0\u2248 10<sup>40<\/sup>\u00a0\u00d710<sup>-23\u00a0<\/sup>segundos \u2248 10.000 millones de\u00a0<a id=\"_GPLITA_24\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;a\u00f1os&lt;\/a&gt;&lt;\/p&gt; &lt;p style=\"><\/a>No esperar\u00edamos estar observando el universo en tiempos significativamente mayores que t(estrellas), puesto que todas las estrellas estables se habr\u00edan expandido, enfriado y muerto. Tampoco ser\u00edamos capaces de ver el universo en tiempos mucho menores que t(estrellas) porque no podr\u00edamos existir; no hab\u00eda estrellas ni elementos pesados como el carbono. Parece que estamos amarrados por los hechos de la vida biol\u00f3gica para mirar el universo y desarrollar teor\u00edas cosmol\u00f3gicas una vez que haya transcurrido un tiempo t(estrellas)\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/el-universo-y-la-vida\/page\/2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.nationalgeographic.com.es\/medio\/2018\/02\/27\/estrella-moribunda-cercana-al-colapso__550x807.jpg\" alt=\"Una estrella moribunda permite vislumbrar el futuro del Sol\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La escena de una estrella moribunda fue necesaria para que los materiales biol\u00f3gicos que nos conformaron a los seres vivos, pudieran estar presentes en el Universo. Sin que llegara a producirse tal acontecimiento, no existir\u00edan en el universo los elementos necesarios para la vida. As\u00ed no pocas veces hemos o\u00eddo decir que estamos hechos de polvo de estrellas y, aunque no literal, si es una buena met\u00e1fora de lo que somos. Es f\u00e1cil suponer que la vida pulula por todo el Universo. Pero, siempre se nos viene una pregunta a la mente: \u00bfPor qu\u00e9 no hemos contactado ya con otros seres inteligentes de otros planetas?<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_33\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;menos&lt;\/a&gt; diez mil millones de a\u00f1os y por ello, puesto que se est\u00e1 expandiendo, debe tener un tama\u00f1o de al menos diez mil millones de a\u00f1os luz. No podr\u00edamos existir en un universo que fuera significativamente m\u00e1s peque\u00f1o.&lt;\/p&gt; &lt;h2 style=\"><\/a><img decoding=\"async\" loading=\"lazy\" class=\"\" title=\"extraterrestre\" src=\"http:\/\/poseidonis.files.wordpress.com\/2011\/01\/invasion_extraterrestre.jpg?w=200&amp;h=215\" alt=\"\" width=\"327\" height=\"352\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_33\" title=\"Click to Continue &gt; by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/25\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-10\/#\u201d&gt;menos&lt;\/a&gt; diez mil millones de a\u00f1os y por ello, puesto que se est\u00e1 expandiendo, debe tener un tama\u00f1o de al menos diez mil millones de a\u00f1os luz. No podr\u00edamos existir en un universo que fuera significativamente m\u00e1s peque\u00f1o.&lt;\/p&gt; &lt;h2 style=\"><\/a>No parece tan dif\u00edcil responder a esa pregunta si pensamos en el Tiempo y en la Distancia, es decir, el Espacio-tiempo que habr\u00eda que cubrir para encontrar a otros seres que pudieran existir, como nosotros, pobladores de mundos lejanos. Sin embargo, una duda siempre queda en el aire. Nuestros telescopios alcanzan galaxias situadas a miles de millones de a\u00f1os-lus del Sistema solar, y, cabr\u00eda preguntarse, \u00bfC\u00f3mo podr\u00edamos llegar hasta all\u00ed?<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/scientiaucv.files.wordpress.com\/2012\/11\/alquimia-estelar.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Claro que los procesos de la alquimia estelar necesitan tiempo: miles de millones de a\u00f1os de tiempo. Y debido a que nuestro universo se est\u00e1 expandiendo, tiene que tener un tama\u00f1o de miles de millones de a\u00f1os-luz para que durante ese periodo de tiempo necesario pudiera haber fabricado los componentes y elementos complejos para la vida. Un universo que fuera s\u00f3lo del tama\u00f1o de nuestra V\u00eda L\u00e1ctea, con sus cien mil millones de estrellas resultar\u00eda insuficiente, su tama\u00f1o ser\u00eda s\u00f3lo de un mes de crecimiento-expansi\u00f3n y no habr\u00eda producido esos elementos b\u00e1sicos para la vida.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRZJ5Uq5FWcBt34ieIPd2-U_PEKdCzVVVxVbA&amp;usqp=CAU\" alt=\"Hitos de la vida\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hitos de la vida\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 Los procesos siguen, las cosas cambian, el Tiempo inexorable transcurre, si hay vida vendr\u00e1 la muerte, lo que es hoy ma\u00f1ana no ser\u00e1. De la materia &#8220;inerte&#8221; surgir\u00e1 la vida mediante procesos inevitables que son normales en las reglas que el Universo impone, en su ritmo y en sus constantes que hacen posible, al fin,\u00a0 la presencia de una bioqu\u00edmica que permite la diversidad de seres vivos que a lo largo de la historia de la Tierra estuvieron aqu\u00ed, los que est\u00e1n ahora en el presente y, los que, posiblemente, estar\u00e1n ma\u00f1ana\u2026 \u00a1En ese futuro que no conocemos! Pero sabemos que\u2026<\/p>\n<p style=\"text-align: justify;\"><strong>El universo visible contiene s\u00f3lo:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/2.bp.blogspot.com\/-TYKj2NTV5UQ\/UmXQMMftyLI\/AAAAAAAAAEU\/hIzMwPErgtM\/s400\/descarga.jpg\" alt=\"\" width=\"463\" height=\"266\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>1 \u00e1tomo por metro c\u00fabico<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>1 Tierra por (10 a\u00f1os luz)<sup>3<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>1 Estrella por (10<sup>3<\/sup>\u00a0a\u00f1os luz)<sup>3<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>1 Galaxia por (10<sup>7<\/sup>\u00a0a\u00f1os luz)<sup>3<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>1 \u201cUniverso\u201d por (10<sup>10<\/sup>\u00a0a\u00f1os luz)<sup>3<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">El cuadro expresa la densidad de materia del universo de varias maneras diferentes que muestran el alejamiento que cabr\u00eda esperar\u00a0entre las galaxias y lo dif\u00edcil que ser\u00e1 que podamos, alg\u00fan d\u00eda, conocer a seres de otras galaxias cada vez m\u00e1s lejos de nosotros. Sin embargo, en nuestra V\u00eda L\u00e1ctea existen miles de millones de mundos y, siendo as\u00ed (que lo es), no podemos perder la esperanza de que alg\u00fan d\u00eda\u2026 podamos ir a otros mundos habitados, o, recibir, una inesperada visita.<\/p>\n<p style=\"text-align: justify;\"><strong>Me despido con la ecuaci\u00f3n de Euler<\/strong><\/p>\n<p>&nbsp;<\/p>\n<figure>\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/amz\/worldservice\/live\/assets\/images\/2016\/01\/21\/160121160438_ecuacion_euler_identity_624x351__nocredit.jpg\" alt=\"Identidad de Euler\" width=\"624\" \/><\/div>\n<p><strong>Identidad de Euler<\/strong><\/p>\n<\/div>\n<\/div>\n<\/div><figcaption dir=\"ltr\">Euler es considerado el Mozart de las matem\u00e1ticas.<\/figcaption><div dir=\"ltr\">\n<div dir=\"ltr\"><\/div>\n<\/div>\n<\/figure>\n<div dir=\"ltr\">\n<p dir=\"ltr\">\u00c9l fue &#8220;el matem\u00e1tico m\u00e1s prol\u00edfico de todos los tiempos&#8221; y el &#8220;Mozart de las matem\u00e1ticas&#8221;.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p dir=\"ltr\">Pero a pesar de todos sus logros, &#8220;mucha de la autocalificada &#8216;gente educada&#8217; nunca ha o\u00eddo hablar de \u00e9l&#8221;.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p dir=\"ltr\">Su ecuaci\u00f3n m\u00e1s famosa es la identidad de Euler, y\u00a0en ella se pueden vincular las constantes de la matem\u00e1tica.<\/p>\n<p dir=\"ltr\">\n<\/div>\n<div dir=\"ltr\">\n<figure>\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div dir=\"ltr\">\n<div><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/amz\/worldservice\/live\/assets\/images\/2016\/01\/21\/160121161151_ecuacion_304x171__nocredit.jpg\" alt=\"Identidad de Euler\" width=\"304\" \/><\/div>\n<\/div>\n<div dir=\"ltr\"><\/div>\n<\/div>\n<\/div><figcaption dir=\"ltr\">La ecuaci\u00f3n m\u00e1s famosa de Euler vincula todos los n\u00fameros m\u00e1s importantes<\/figcaption><\/figure>\n<\/div>\n<div dir=\"ltr\">\n<p dir=\"ltr\">La ecuaci\u00f3n combina cinco de los n\u00fameros m\u00e1s importantes de la matem\u00e1tica. Los cuales son:<\/p>\n<\/div>\n<div dir=\"ltr\">\n<div>\n<ul dir=\"ltr\">\n<li><strong>1 \u2013 la base de todos los n\u00fameros<\/strong><\/li>\n<li><strong>0 \u2013 el concepto de la nada<\/strong><\/li>\n<li><strong>pi \u2013\u00a0el\u00a0n\u00famero que define al c\u00edrculo<\/strong><\/li>\n<li><strong><em>e<\/em>\u00a0\u2013 el n\u00famero que subraya el crecimiento exponencial<\/strong><\/li>\n<li><strong><em>i<\/em>\u00a0\u2013 la ra\u00edz cuadrada &#8220;imaginaria&#8221; de -1<\/strong><\/li>\n<\/ul>\n<\/div>\n<\/div>\n<div dir=\"ltr\">\n<p dir=\"ltr\"><strong>Todos los n\u00fameros tienen aplicaciones pr\u00e1cticas, incluida para la comunicaci\u00f3n, navegaci\u00f3n, energ\u00eda, fabricaci\u00f3n, finanzas, meteorolog\u00eda y medicina.<\/strong><\/p>\n<\/div>\n<div dir=\"ltr\">\n<p dir=\"ltr\">Pero eso no es todo: la identidad de Euler tambi\u00e9n tiene tres de las operaciones matem\u00e1ticas m\u00e1s b\u00e1sicas: suma, resta y exponenciaci\u00f3n.<\/p>\n<\/div>\n<p style=\"text-align: justify;\">\u00a1La imaginaci\u00f3n humana no tiene l\u00edmites!<\/p>\n<p><strong>Emilio Silvera V.<\/strong><\/p><\/blockquote>\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%2F2026%2F02%2F14%2F%25c2%25bfhabeis-pensado-por-que-hay-vida-en-el-universo-8%2F&amp;title=%C2%BFHab%C3%A9is+pensado+por+qu%C3%A9+hay+vida+en+el+Universo%3F' 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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