{"id":18911,"date":"2025-01-17T17:45:42","date_gmt":"2025-01-17T16:45:42","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18911"},"modified":"2025-01-17T17:45:32","modified_gmt":"2025-01-17T16:45:32","slug":"%c2%bfsera-la-vida-un-principio-esencial-para-la-coherencia-del-universo-6","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/01\/17\/%c2%bfsera-la-vida-un-principio-esencial-para-la-coherencia-del-universo-6\/","title":{"rendered":"\u00bfSer\u00e1 la vida, un principio esencial para la coherencia del Universo?"},"content":{"rendered":"<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 ya 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? \u00bfPor qu\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><img decoding=\"async\" src=\"https:\/\/m.media-amazon.com\/images\/I\/51pItP8dXfL._AC_UF350,350_QL80_.jpg\" alt=\"Pack Un paseo por el Cosmos III. Contiene 3 vol\u00famenes: La flecha del  tiempo, Las grandes estructuras del universo, Las constantes universales :  National Geographic: Amazon.es: Libros\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/jhonmosquera.com\/wp-content\/uploads\/2024\/01\/Top-10-Bases-de-Datos-Mas-Grandes-del-Mundo-2024-Un-Viaje-por-el-Universo-del-Big-Data.webp\" alt=\"Top 10 Bases de Datos M\u00e1s Grandes del Mundo 2024: Un Viaje por el Universo  del Big Data\" width=\"597\" height=\"341\" \/><\/p>\n<p><strong>La informaci\u00f3n sobre el Universo es inmensa. Sin embargo, no todas las teor\u00edas han sido confirmadas<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0A medida que examinamos vol\u00famenes cada vez mayores del Universo, la densidad de material que encontramos sigue disminuyendo hasta que salimos de las dimensiones de los c\u00famulos de galaxias. Cuando llegamos a dicha escala, la acumulaci\u00f3n de materia empieza a desvanecerse y se parece cada vez m\u00e1s a una min\u00fascula perturbaci\u00f3n aleatoria de un mar uniforme de materia, con una<strong> densidad de aproximadamente un \u00e1tomo por cada metro c\u00fabico.<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"https:\/\/www.universetoday.com\/wp-content\/uploads\/2009\/05\/hubble-constant-2-580x290.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/images.slideplayer.es\/7\/1672881\/slides\/slide_36.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" width=\"578\" height=\"434\" \/><\/p>\n<div><a href=\"https:\/\/www.solociencia.com\/ciencias-naturales\/astronomia\/20160319\/descubierto-uno-de-los-hipercumulos-de-galaxias-mas-lejano-y-masivo\/attachment\/cumulos-galaxias-05-1280x800\/\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCOCCybOz4ukCFQAAAAAdAAAAABAP\">\u00a0<\/a><\/div>\n<p style=\"text-align: justify;\">A medida que buscamos en las mayores dimensiones visibles del Universo, encontramos que las desviaciones de la uniformidad perfecta de la materia y la radiaci\u00f3n se quedan en un bajo nivel de s\u00f3lo una parte en cien mil. Esto nos muestra que el Universo no es lo que se ha llegado a conocerse como un fractal, en donde la acumulaci\u00f3n de materia en cada escala parece una imagen ampliada de la escala superior siguiente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static.wixstatic.com\/media\/e0f7f1_0743026fab65481995d1d889a5803301.jpg\/v1\/fill\/w_728,h_280,al_c,lg_1,q_80\/e0f7f1_0743026fab65481995d1d889a5803301.webp\" alt=\"INICIO | after-school-prog-es\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Que el Universo posea una densidad muy baja no es un accidente.<\/strong>\u00a0La expansi\u00f3n del Universo relaciona su tama\u00f1o y su edad con la atracci\u00f3n gravitatoria del material que contiene.\u00a0<strong>Para que el Universo se expanda el tiempo suficiente para permitir que los ladrillos de la vida se formen en los interiores de las estrellas debe tener una edad de miles de millones de a\u00f1os. Esto significa que debe tener una extensi\u00f3n de de miles de millones de a\u00f1os luz y poseer una densidad de materia promedio muy peque\u00f1a y una temperatura muy baja.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_3jixVqVZP9k\/TOr8gZDL6DI\/AAAAAAAAAIE\/zq-yCKLRzlk\/s1600\/11287__80_a_1.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/_3jixVqVZP9k\/TOr8gZDL6DI\/AAAAAAAAAIE\/zq-yCKLRzlk\/s1600\/11287__80_a_1.jpg\" width=\"400\" height=\"196\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a1Vaya! No era a esta clase de medidas a las que me refiero abajo que son unidades \u201cnaturales\u201d para medir masa, longitud y tiempo.<\/strong><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSQUttbP0BL13-8e7fR8EdAH5b--guFeEk2LE9FA6vBl5DsYeLw&amp;usqp=CAU\" alt=\"George Johnstone Stoney - Wikipedia, la enciclopedia libre\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;La masa de Stoney\u00a0<em>m<\/em><sub>S<\/sub>\u00a0(expresada en t\u00e9rminos contempor\u00e1neos) toma la forma:<\/strong><\/p>\n<\/blockquote>\n<dl>\n<dd><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/749891686a815758cbd96383fe993b79cf4a1865\" alt=\"{\\displaystyle m_{S}={\\sqrt {\\frac {e^{2}}{4\\pi \\varepsilon _{0}G}}}={\\sqrt {\\alpha }}\\,m_{P}}\" \/><\/dd>\n<dd><\/dd>\n<\/dl>\n<blockquote><p>Donde \u03b5<sub>0<\/sub>\u00a0es la\u00a0<a title=\"Permitividad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Permitividad#Permitividad_del_vac%C3%ADo\">permitividad del vac\u00edo<\/a>,\u00a0<em>e<\/em>\u00a0es la\u00a0<a title=\"Carga elemental\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_elemental\">carga elemental<\/a>\u00a0y\u00a0<em>G<\/em>\u00a0es la\u00a0<a title=\"Constante gravitacional\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_gravitacional\">constante gravitacional<\/a>, y donde \u03b1 es la\u00a0<a title=\"Constante de estructura fina\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_estructura_fina\">constante de estructura fina<\/a>\u00a0y\u00a0<em>m<\/em><sub>P<\/sub>\u00a0es la\u00a0<a title=\"Masa de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_de_Planck\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>.&#8221;<\/p><\/blockquote>\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 <strong>Stoney y Planck<\/strong>, 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/apod.nasa.gov\/apod\/image\/0310\/galaxies_sdss_big.jpg\" alt=\"http:\/\/apod.nasa.gov\/apod\/image\/0310\/galaxies_sdss_big.jpg\" width=\"674\" height=\"439\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Despu\u00e9s de identificar las galaxias en im\u00e1genes bidimensionales como la mostrada arriba a la derecha, se mide la distancia para crear el mapa tridimensional. El SDSS actualmente reporta informaci\u00f3n en tres dimensiones para m\u00e1s de 200 000 galaxias, rivalizando con el conteo de galaxias en 3D del mapa celeste de Campo en Dos Grados.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/3\/3d\/Universoobservable.PNG\" alt=\"\" width=\"682\" height=\"231\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Imagen que explica la diferencia sobre el dato de la edad del universo (1.37\u00d710<sup>10<\/sup>\u00a0a\u00f1os) en comparaci\u00f3n a la estimaci\u00f3n sobre el radio real del universo observable (4.65\u00d710<sup>10<\/sup>\u00a0a\u00f1os luz).<sup id=\"cite_ref-tama\u00f1o_4-1\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Universo_observable#cite_note-tama%C3%B1o-4\">4<\/a><\/sup>\u200b La explicaci\u00f3n de tal ser\u00eda que al mirar la radiaci\u00f3n de fondo y las galaxias m\u00e1s lejanas se observa el pasado con una mayor densidad de materia por cent\u00edmetro c\u00fabico del universo.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\" align=\"center\"><strong><em>La edad actual del universo visible \u2248 10<sup>60<\/sup>\u00a0tiempos de Planck<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong><em>Tama\u00f1o actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0longitudes de Planck<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong><em>La masa actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0masas de Planck<\/em><\/strong><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Universo observable - Wikipedia, la enciclopedia libre\" width=\"410\" height=\"205\" \/><img decoding=\"async\" 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\" alt=\"M\u00e1s all\u00e1 del universo (observable) \u2014 Astrobit\u00e1cora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTZTBN9lwdPRPWNAf35EQuT4ZQxq2VGPAy4A4hxt3ilJYQ2ignq&amp;usqp=CAU\" alt=\"Qu\u00e9 forma tiene el Universo?\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRspoFnYpWmrA_HEIZOyDu84dDY2vPBJWu4Pw-FCAKnvyqqWhRX&amp;usqp=CAU\" alt=\"Biograf\u00eda del Universo 27: Un Universo de galaxias | El Cedazo\" width=\"398\" height=\"159\" \/><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">En funci\u00f3n de la materia el Universo ser\u00e1 abierto, cerrado o plano. Los cosm\u00f3logos llaman a \u00e9sto la Densidad Critica del Universo y est\u00e1 referido a la cantidad de masa que contiene.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, la densidad del universo es muy peque\u00f1a, no todo son galaxias, Nebulosas y mundos. Vemos as\u00ed que la baj\u00edsima densidad de materia en el universo es un reflejo del hecho de que:<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong><em>Densidad actual del universo visible \u224810<sup>-120<\/sup>\u00a0de la densidad de Planck<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Y la temperatura del espacio, a 3 grados sobre el cero absoluto es, por tanto<\/strong><\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong><em>Temperatura actual del Universo visible \u2248 10<sup>-30<\/sup>\u00a0de la Planck<\/em><\/strong><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/s-media-cache-ak0.pinimg.com\/736x\/bd\/22\/0b\/bd220b10df344e654b57d514d3e506a2.jpg\" alt=\"Imagen relacionada\" width=\"608\" height=\"380\" \/><\/p>\n<p align=\"center\">\n<div style=\"text-align: justify;\">En una sencilla y simple mirada, podemos encontrar la Belleza de todo un universo y, adentrarnos en ese brillo sugerente de la pupila que nos adentra hacia el interior de un Cosmos de inusitados misterios y lleno de promesas de cosas maravillosas que, como en el universo, all\u00ed podemos encontrar. Se puede dar la paradoja de que, all\u00ed, dentro de una simple mirada, podamos encontrar el infinito.<\/div>\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 sobrehumana de proporciones asombrosas cuando la sopesamos en los balances de su propia construcci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imagenes.20minutos.es\/files\/image_656_370\/uploads\/imagenes\/2014\/10\/28\/195432.jpg\" alt=\"Una estrella llamada 'Matusal\u00e9n' determina que el universo es m\u00e1s ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 Una estrella llamada &#8220;Matusal\u00e9n&#8221; determina que el Universo es m\u00e1s viejo de que que se cre\u00eda<\/strong><\/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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0y la mec\u00e1nica cu\u00e1ntica es el fugaz breve\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/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 Tiempo de Planck,\u00a0 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><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSVu46qXYGciUAWwhonWaIaWGk3UvdPSojZw&amp;s\" alt=\"Somos polvo de estrellas\u201d, el origen y la verdad sobre esta frase\" width=\"306\" height=\"215\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/services.meteored.com\/img\/article\/somos-polvo-de-estrellas-el-origen-y-la-verdad-sobre-esta-frase-carl-sagan-stardust-1677926622328_1280.jpg\" alt=\"Somos polvo de estrellas\u201d, el origen y la verdad sobre esta frase\" width=\"307\" height=\"216\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/astronomiaparatodos.com\/wp-content\/uploads\/2021\/02\/m16-15_07_2017-querol_b.jpg\" alt=\"La vida de las estrellas | Astronom\u00eda para todos\" width=\"613\" height=\"409\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0El &#8220;polvo&#8221; de las estrellas podr\u00eda tener la respuesta de c\u00f3mo la vida lleg\u00f3 a la Tierra. El material del que estamos hechos los seres vivos&#8230; \u00a1Se fraguaron durante diez mil millones de a\u00f1os en las estrellas!<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La vida que surgi\u00f3 en el planeta Tierra a partir del polvo de estrellas, es decir, del material del que est\u00e1 formado el mundo que, ayudado por el entorno, la presencia de agua l\u00edquida, la radiaci\u00f3n del Sol y otros factores presentes, lo hicieron posible.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i1.wp.com\/www.elbierzodigital.com\/wp-content\/uploads\/2019\/11\/tierra.jpg?fit=770%2C529&amp;ssl=1&amp;resize=1280%2C720\" alt=\"La Tierra, el Origen (I) - El Bierzo Digital\" width=\"663\" height=\"373\" \/><\/p>\n<p>&nbsp;<\/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 habr\u00edan sido procesados por las estrellas y lanzados al espacio intergal\u00e1ctico donde no pueden enfriarse y fundirse en nuevas estrellas. 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0va 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/-kqZ3oPQ_w5c\/UD5kQeHZILI\/AAAAAAAAKgc\/F_Vt1WIqJ1o\/s400\/eso1234a.jpg\" alt=\"\" width=\"400\" height=\"392\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>En lugares como este se forman los elementos de la vida<\/strong><\/p>\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 las 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a><\/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;\">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, propagar infecciones letales y venenos mortales y emponzo\u00f1ar la atm\u00f3sfera, tambi\u00e9n existen serias amenazas exteriores.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0907\/jupimpact_hubble1.jpg\" alt=\"\" width=\"528\" height=\"393\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Esta marca oscura y estirada es la \u00faltima cicatriz de impacto de J\u00fapiter, un penacho de restos creado mientras un peque\u00f1o asteroide o un cometa se desintegraba tras zambullirse en el interior de la atm\u00f3sfera del gigante gaseoso.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Los movimientos de cometas y asteroides, a pesar de tener la defensa de J\u00fapiter, son una seria 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.\u00a0 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. 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.<\/p>\n<p>&nbsp;<\/p>\n<div id=\"rg_hc\" style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcSaq0U3BD5W6K5kSwnFhvCJ6CIS0Ly72X7B82LMcGQ-FKVDUOA9\" alt=\"\" width=\"223\" height=\"226\" data-height=\"226\" data-width=\"223\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de el f\u00edn de los dinosaurios\" width=\"303\" height=\"226\" \/><\/div>\n<div><strong>Lo cierto es que, su desaparici\u00f3n dej\u00f3 un hueco para nuestra llegada 65 millones de a\u00f1os despu\u00e9s<\/strong><\/div>\n<p style=\"text-align: justify;\">Cuando comento este tema no puedo evitar el recuerdo del meteorito ca\u00eddo en la Tierra que impact\u00f3 en la pen\u00ednsula de Yucat\u00e1n hace 65 millones de a\u00f1os, al final de la Era Mesozoica, cuando seg\u00fan todos los indicios, los dinosaurios se extinguieron. Sin embargo, aquel suceso catastr\u00f3fico para los grandes lagartos, en realidad supuso que la Tierra fue rescatada de un callej\u00f3n sin salida evolutivo. Parece que los dinosaurios evolucionaron por una v\u00eda que desarrollaba el tama\u00f1o f\u00edsico antes que el tama\u00f1o cerebral.<\/p>\n<p style=\"text-align: justify;\">La desaparici\u00f3n de los dinosaurios junto con otras formas de vida sobre la Tierra en aquella \u00e9poca, hizo un hueco para la aparici\u00f3n de los mam\u00edferos. Se desarroll\u00f3 la diversidad una vez desaparecidos los grandes depredadores. As\u00ed que, al menos en este caso concreto, el impacto nos hizo un gran favor, ya que hizo posible que 65 millones de a\u00f1os m\u00e1s tarde pudi\u00e9ramos llegar nosotros. Los dinosaurios dominaron el planeta durante 150 millones de a\u00f1os; nosotros, en comparaci\u00f3n, llevamos tres d\u00edas y, desde luego, \u00a1la que hemos formado!<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/images.theconversation.com\/files\/495628\/original\/file-20221116-20-1z7hmx.jpg?ixlib=rb-4.1.0&amp;q=45&amp;auto=format&amp;w=1000&amp;fit=clip\" alt=\"Y si los dinosaurios no se hubieran extinguido? Por qu\u00e9 nuestro mundo  podr\u00eda ser muy diferente\" width=\"670\" height=\"434\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\">Despu\u00e9s de los Dinosaurios surgieron otras formas de vida que, evolucionadas, llegaron hasta aqu\u00ed (arriba una muestra).<\/p>\n<p style=\"text-align: justify;\">En nuestro sistema solar la vida se desarroll\u00f3 por primera vez sorprendentemente pronto tras la formaci\u00f3n de un entorno terrestre hospitalario.\u00a0 Hay algo inusual en esto. El secreto reside en el tiempo biol\u00f3gico necesario para desarrollar la vida y el tiempo necesario para desarrollar estrellas de segunda generaci\u00f3n y siguientes que en\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">novas<\/a>\u00a0y supernovas cristalicen los materiales complejos necesarios para la vida, tales como el hidr\u00f3geno, nitr\u00f3geno, ox\u00edgeno, carbono, etc.<\/p>\n<p style=\"text-align: justify;\">Parece que la similitud en los \u201ctiempos\u201d no es una simple coincidencia.\u00a0 El argumento, en su forma m\u00e1s simple, lo introdujo Brandon Carter y lo desarroll\u00f3 John D. Barrow por un lado y por Frank Tipler por otro. Al menos, en el primer sistema solar habitado observado, \u00a1el nuestro!, parece que s\u00ed hay alguna relaci\u00f3n entre t(bio) y t(estrella) que son aproximadamente iguales; el t(bio) \u2013 tiempo biol\u00f3gico para la aparici\u00f3n de la vida \u2013 algo m\u00e1s extenso.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/1.bp.blogspot.com\/_QOiNC8pRs8M\/SxFtCIHtPRI\/AAAAAAAAATA\/lZZfSrUIwEE\/s1600\/tierra+primitiva-01.jpg\" alt=\"\" width=\"464\" height=\"557\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/img.freepik.com\/foto-gratis\/hermosa-vista-nubes-montana-cielo-despejado-avion_181624-3679.jpg\" alt=\"Im\u00e1genes de Atmosfera - Descarga gratuita en Freepik\" width=\"459\" height=\"259\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0 La atm\u00f3sfera actual requiri\u00f3 un largo proceso<\/strong><\/p>\n<p style=\"text-align: justify;\">Muchos son los par\u00e1metros a tener en cuenta para llegar a la formaci\u00f3n de nuestra atm\u00f3sfera planetaria y todo el ecosistema que tenemos y del que podemos disfrutar. Claro que, nadie cae en la cuenta de que, eso lo tenemos y es posible, gracias a unos \u201cseres\u201d infinitesimales, los procariotas que realizan el \u201cmilagro\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQR-fXp9mWB2_Go3pxoc-3jMUsLksohg4ZgjDiwLxOjzApoTbXB&amp;usqp=CAU\" alt=\"Diferencias entre c\u00e9lulas eucariotas y procariotas - Meaburro\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRlGRV_43w84YAhMpzM6lhrldDvGj7NzAzT_9g2W0wX0x_RxdEP&amp;usqp=CAU\" alt=\"Procariotas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSs48A0GAueYOjdAL3_jeuPLkEmapIi1SYeCrBop0hjKBmjXyzs&amp;usqp=CAU\" alt=\"La c\u00e9lula y las estructuras celulares: Eucariotas y Procariotas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQJ8VaAp6JXwdy9gdUhbAYWoNDG-xEGbxpQ50vuLDFZdnqS1x24&amp;usqp=CAU\" alt=\"Diferencias entre c\u00e9lulas eucariotas y procariotas | Neetescuela\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La evoluci\u00f3n de una atm\u00f3sfera planetaria que sustente la vida requiere una fase inicial durante la cual el ox\u00edgeno es liberado por la foto-disociaci\u00f3n de vapor de agua. En la Tierra esto necesit\u00f3 2.400 millones de a\u00f1os y llev\u00f3 el ox\u00edgeno atmosf\u00e9rico a aproximadamente una mil\u00e9sima de su valor actual.\u00a0 Cabr\u00eda esperar que la longitud de esta fase fuera inversamente proporcional a la intensidad de la radiaci\u00f3n en el intervalo de longitudes de onda del orden de 1000-2000 \u00e1ngstroms, donde est\u00e1n los niveles moleculares clave para la absorci\u00f3n de agua.<\/p>\n<p style=\"text-align: justify;\">Este simple modelo indica la ruta que vincula las escalas del tiempo bioqu\u00edmico de evoluci\u00f3n de la vida y la del tiempo astrof\u00edsico que determina el tiempo requerido para crear un ambiente sustentado por una estrella estable que consume hidr\u00f3geno en la secuencia principal y env\u00eda luz y calor a los planetas del Sistema Solar que ella misma forma como objeto principal.<\/p>\n<p style=\"text-align: justify;\">A muchos les cuesta trabajo admitir la presencia de vida en el universo como algo natural y corriente, ellos abogan por la inevitabilidad de un universo grande y fr\u00edo en el que es dif\u00edcil la aparici\u00f3n de la vida, y en el supuesto de que \u00e9sta aparezca, ser\u00e1 muy parecida a la nuestra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/eloviparo.files.wordpress.com\/2009\/03\/aurora_australis_20050911.jpg?w=389&amp;h=378\" alt=\"aurora_australis_20050911\" width=\"389\" height=\"389\" \/><\/p>\n<p style=\"text-align: justify;\"><em>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0\u00a0\u00a0 Aurora boreal<\/strong><\/em><\/p>\n<p style=\"text-align: justify;\">Formacion de Auroras Boreales y Australes, Cinturones de Van Allen, Ciclo del Agua, Formaci\u00f3n de Nubes, Tipos de Nubes, Cristales de Hielo y Nieve, Niebla, Vientos, Ciclones y Anti-ciclones, Formaci\u00f3n de Tornados, Formacion de Huracanes, Rel\u00e1mpagos, Refracci\u00f3n de la Luz, Corrientes Oce\u00e1nicas, Capa de Ozono, Patrones de Temperatura, Patrones Precipitaci\u00f3n, Origen de la Atmosfera, Term\u00f3metro, Ter\u00f1ometro, Bar\u00f3metro, Pluvi\u00f3metro.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Es posible la vida basada en el silicio?\" width=\"230\" height=\"172\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La vida! El misterio persiste : Blog de Emilio Silvera V.\" width=\"262\" height=\"172\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Podr\u00eda existir vida que no est\u00e9 basada en el carbono? \u2013 Ciencia de ...\" width=\"411\" height=\"212\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxASEBEQEBMPEBAQEBAPEBUQExAPDxUQFREXFxURFxUYHiggGBolHRgVIjEiJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGy0gICUrLSsrMi0rLS0rKy0tLS4tKy0rLS0tLSstLS0tLSstLS0tKystKy0tLS0tLS0rKystLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAcAAEAAQUBAQAAAAAAAAAAAAAABQEDBAYHAgj\/xAA+EAABAwICBgYJAgUEAwAAAAABAAIDBBEhMQUGEkFRYQcTInGBkRQyQlJikqGxwYLRIzNTcrJDouHwJETC\/8QAGgEBAAIDAQAAAAAAAAAAAAAAAAMEAQIFBv\/EACURAQACAgEEAQUBAQAAAAAAAAABAgMRBBIhMUETBSIyUWGxFP\/aAAwDAQACEQMRAD8A7iiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIisV0\/Vxvf7ouO\/IfVBjV+kgzstG0\/wCg7\/2UDV6Uqsw8N5Na231usigcDi7EnEniTvXnSWzjZBHwa3yxOtO0SM3lo2ZAONsj3YLcaKrjmjbLE4PY8XaR\/wBwPJcu0uQAfFZHRfpYtqJaQk7EjDMwbhI2wdbvB\/2oOoIiICIiAiIgIvL3gAkkADMnABQdbrVTswbtyn4ANn5jb6XUeTLTH+U6E8i02TXm2UBI5yWP+KuU2vlOTaWOWPmNmRo8sfooq8zDadRZjbbkWLQaQhmbtwvbI34Tex4EZg96ylYiYnvDIiIsgiIgIiICIiAiIgIiICjdYmk00tsw3a8GkE\/QFSSo4AixxBwPcg59TaQsM1Sq0hcZrE1n0RLSPL2hzqcm7XC52Pgdw5E5961iq0sAM8UGVpmt3ea9dGLDJpRrh6sUMr3HdiAwDzd9FrD5pJniOJrpZHmzWsG04n9ua7D0datCihf1ljUylrpiMQGi+zG07wLnHeT3INvREQEREBY9bVsiYXvNgPMncBzWQtI1j0h1sxYD2IiWjgX5OP4VXmcj4MfV79EMfSekJKh3auGX7LB6o5niVgup1nU8avSw4LyWTkWvbdp7pIqgZoVHVEanalqiqkKbHbaO0IuGrlgeJIXujeN4yPJwycORXTNS9bWVzC11mVMYHWM3Ef1GcuW7yJ5hVb1DUOk5KWeOoiNnxuDrbnN9ph5EXHiutxs80n+Ierpl9IIsXRlcyeGOeM3ZKxsje4i9u9ZS7UTtMIiLIIiICIiAiIgIiICIiCjmg4HEHO+S1nT2ptHKx7mU8LZR2gWN2NojNpDbXutnRBznQ8McX8pjI9\/ZaAb8+K3KlnvsvGWTu4\/sVA6fouqm2h6kt3DgH+0Pz4rM0NPe7DkRh+UGzIsWKqaG9tzW2wu4huW\/Fe4qyJ2DXxuPwuaT9E1LG4X0VFVGVitm2I3v9xjneQJXMqeS+JxJxPeujacaTTTgZ9TJ\/iVzLR7HyENYC48sgOJO5cb6pW1prWDaaglV2SfBYNRDJFbbGeRBu1WXVC4V8Fq21aNN+pcqHqKqXK\/NMo6olU2OiO0o\/SD7NPPBa7VFSukJrnuwUJVPV7HCveXZuhquMmj3Rn\/16iSMf2uDZB9XHyW+rmfQW0+i1TtxqgB3iFl\/uF0xd7D+EJsc7rAiIpG4iIgIiICIiAiIgIiIKOcBmrJqm8\/IrxUS8ATY7gT9lZNZL7h+V6DG1ilhNO8yODA3tNJBvtjIAb75eK1qgnyIPMWUPrLpiWqm9R4iiJbGA11jxee\/7K1SVsjBYRuNsrterccS00iY8qM86sXmJ8JrWuJj6cPdbbY8bJOJO1gW\/n9K0pzFK19VNIRttfYZANcGhR8jXe5J8rlewY+imrSo5s3yZOqsM7RWtNXTkbLzJGM2SkvbbgCcW+C6Tq3rHBWMJYdmRlusjd6zefNvNcfkY\/3JPlcsSnrpqacTxh7Swi+0HBjm4XY7kVHm49LxuO0rWDPavnw71POCC0C4IIJPq4\/dQUkUMDBHEA22YHdmTvPesVmn2zRMki7LHtBHvDi3lY4KPlmcdrZDnbLS92yC47IFybBcmaxE9\/To79rtfMHNc05EH\/grVjULGrdNOkwb2WfU96wjULi821cto6fTWbs+SdR9ZU2HMqzNVAC5UTU1VzdVq40drFRMoqqlzVyedbR0aaour6kTStPocDwXk5SyDEQjiMtrlhvVzDimZ0i72nUOr9GWiDS6NgY8WklvUSDeHSYgHmG7I8FtaoAqrrxGo0txGo0IiLLIiIgIiICIiAiIgLy\/I9y9Ly\/I9yC1TutHc7g4nzKitYdLtjpZX9sXaGA23vIb+VJwtvFYZkOHmStd10ppTQub2MHxE4n3xyW+OIm8RLTLMxSZhqVHVtffZv2bXuLZrNa5RGjKdzNra2e1a1iTldXtIVZYzs+s4hre87113EtVerK+NmBN3cG4uWC\/Su8xygcbLHBLHdXHZ0xxke7G3GysyzyA4Sl3MYtvwxWdbI7JCGrZILtN7Z7iO8LCqcQ6+8FYNVLtAvZZk7BtG2T2b8FfZOHxh49pt\/HeFrrSzRLdGFM+pZJDtbLInNeTmbPvgB3tPmur0NDHE3ZjFhvObieJO9cw6EmnbqzuEcA8S6T9iusLm8mNZJdHF+ENG1r1CZMXTUpEUpuXMP8AKeeIt6h+nLeuY6ZoKqlJE8EzAPaLSYvCQXafNfQ6oQufk41bTuOzNqRL5YmrwcS4eYVKWKWd2xBHJO7hEx0h8dkYL6edo2Am5ihJ4mNhP2WRHE1os0Bo4NAA8go44cR7R\/DP7cW1V6J55XNk0gTBFn1TCDO\/k5wwYO657l2SgoooY2RQsbHHGA1jWizQFkIrVKRXwlrSK+BERbthERAREQEREBERARUuqoC8vyPcvStzPAa4kgAAkk4ABB5pPUHj9yoPWHSDXsfBHZ20LOd7IIxAHO4zVifSxkYGRXDDe7si7E5cArVPTE4ALMTqWJjcNS2uOYWDpB\/8WnvltO88LLbNYtBuaOuZj\/UaMx8Y4jitR0hCXs7PrNIczvG5dTHki0bc3Ji6Z0w+uIMzd73EE8BtG4VhzwAvTn9b2m2bKMJGO7NyN4usCdkzjYMd42A81PWYQ\/HLO0NQyzzbTB2AHBznYMA2cr79y9w6Pkhhs+xBc\/ZLblvdjvW6aIijFLFHTlr3vjDXFuTT\/qXPG97rMqdHM6rqnDabs2INxc8cMlQvyp6\/HZ0KceIr\/Toh0WYqDrXCzqp\/WDj1YFmeeJ\/Ut6UTq5XRywN2AGFgDXMGGzYYAcuCllUvbqtMrFY1GhERasiIiAiIgIiICIiAiIgKN0tpiOAY9p5FwxufeeATTmkxBHcWL3dlgPHieQWlgOe4ucS5zjck5krmc7n\/AAfbXz\/jMQyK\/T9VJk7qm8I8D4uOPlZQlRLKcTJKe97j+VLup1hzxLhTyr3ndpZmqOZpOpjN45pW\/rLh5OuFOaI1\/e0htW0Ob\/UjFnDm5m\/w8lA1Maiqlqu4OTeviUU7h2puk4TCJxIx0RF2uabg8hbM8lqultJyVBIF2xDJu883fstf1VgBgGyT\/MkLhckB97ZbjbZW00FI0ntYC1+\/kvQY7dVYltHhTQ1GTG3lcE+JU7BCBg0XO8\/uvEVBfIuY34cCf2WWyjAFg5\/mVuyuRwgY5nitf0xqjFKS+I9S84kAXjJ\/t3eHkp70b4n\/ADFPRvif8xW1bTWdwxNYny5bpbUKrccY2yWydE9rT\/uso+Lo6rnGxEob8csYH0J+y7F6N8T\/AJino3xP+Yqf\/quj+GrV9TtUX0TX3e07diWNBI2h7W2cb2wy4KU0jTgtLhwN\/JSfo3xP+YrGqaO3au4j2gST4qC1ptO5SRGo1DTaGV8JbIzAjAjcRvaVvGja9kzA9nc4b2u4FQGlKG3ab6p+iiKWtfTybTMdzm7iOB4d6iyZK469Vp1DLoKoSFz6u03UyX7Zjb7sfZ+uf1ULUMccXFxPMk\/dc231Wm\/tjY62CqrjQlkYbse9h+Fzm\/ZSmjtdqqEgS2qI9+12ZAOThn4gqXF9QpbzGmvU6iijNB6bgqmbcLrkYPacJGHg4fnIqTV+LRMbhsIiLIIiICIqOyWJGhawVvW1L\/djPVt8PWPndeaayh2zXc4nMucT3k3WdDMvHcqZvebS2rKVeRZR1SvRqFiTzKvSkxLaZYVSoiq3qRqZFD6QlsDzwV\/HCC0sfRWn5KSRzmgPY43exxIB5g+yea6pqFp2Kujke1hjdC8MLXOD8C0EOwAzxHguI1TlvfQdMfSKxm50MLvFr3D\/AOl2OHktuK+kdLT1adhREXTTiIiAiIgIi8udYEnIYlBr2sFZ1I6tti6QHZBx2RvP7LWo4rqtXWGaV8p9o9m+5g9UeSyacBeT5\/Ktlv8AyPDesLJgWLNEpmRoso+pCo0tLMwhahijKhqmalRVSr2OUNkZFpKWlnZPA7Ze35XNvixw3tK7Zq1puOsp2Tx4X7L2nEskHrMP\/cQQVwjSRx7gtg6KNNGGu9Hcf4dUC224TNBLT4i48l1uHlmtumfEo621OnbERF1kwiIgKhVUQcdqgY5pIzmyR7fJxsrsc6lOkTRpjmFS0diazX8pQLfUAeRWrMqF5rkYJreYab0mDUKxLOsA1CtPqFDGImy9PMoKunuTw3K9W1e4eKh55lPWiK1lmpkXR+gilJdWz+zaGFp+LtucPIs81yyeQk2AJJIAABJJOQAGZX0Z0f6ANDQxQO\/muvLPv\/ivxLb8hZv6V1OLTvtjHG7bbIiIugsiIiAiIgKN1im2KWdwz6sgfqw\/KklE61MvRz23R7XykH8KPN+E6\/Q5\/TvUjDKoKGZZcc68hem2Ysl3TrEnkWMZ1ZlmWlcbM2eKh6i6l+ayZ5VE6Qmwtx+yuUrpDaUXVvuSeKw6CqMVTTyg2MdRDJ8sjT+FcqXrBp2bc0MYzkmijHe6QN\/KvYY7wgtPd9ThVVAqruLYiIgIiIMXSVDHPE+GUbTHix4jgQdxBsVxzWXQU1E+z7uiJ\/hygdk8j7ruS7arVRAx7SyRrXscLOa4BzSOBBzUGbBXJH9a2rt8\/ekLGqK62AxP2XUNOdGFPKS6nlkpifZ\/mxeRIcPNanU9Elff+HPRuHF7poz5BjvuqE8S8T4Q2rZpE1QsGWYk2FySQABiSTkAN5XTKLodncR6RVRMG8QsdIfBztn7LfNWNRKChIfFH1kw\/wBWYiSUf27mfpAUuPiz7YjHafLUOjDo9fG9tdXN2ZB2qeF2bD\/Vf8XBu7M45dWsllVX6UisahPWsVjUCIi2bCIiAiIgK3PCHtcx2LXNLT3EWKuIg4pVROhkfE\/1o3Fh52yPcc\/FVbOty6Q9X3PHpcIu9jbTNGbmDJ44kfbuXOWzrz\/I480vpHM6S3Xq2+dR\/pCtvqFDGNjqZE9RYXKhaqe5JVKurv3KOmmUtaI7WeaiVbD0WaINTpOJxF46X\/yXndtN\/lDv2rH9BWqNa+R7Y42ufJI4MY1uLnOOQC+hujzVUaPpAx1nVEp6yocMRtWwYD7rRh33O9dDjYtztjHXqs2myqiLorQiIgKjlVEFh7irEj3LOVNkIIp8kismaXgprqxwVOrHBBFMlkWQx7lndWOCrshBYY4q80lVsqoCIiAiIgIiICIqFAstD1s1BEhdNR7MchuXRHsxuO8tPsnll3LenSKy+daXx1vGpYmNvn7SsctM4sqI5InZdtpAP9rvVd4EqInrSeQX0dUytcC17Wvacw5oc0+BWvVOrujHG7qOnv8ACzY\/xsqk8P8AUopxT6lweWo5qR0HqzXVzgKeF5Yc5X3jgA47Zz7m3PJdsodCaOjIdHR0zXDImNrnebrlT8dXuAst6cWI8sRh\/ctd1F1Ag0eOtcRPVuFnSkWawEYsjb7I55n6LcVjsnV5r1aiIiNQmiIiNQ9ogRZZEREBERAREQEREBERAREQEREBERAREQEREFC0LwYgriILJpmrwaNqyUQYwo2r2KZqvIg8CIL0GqqICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIg\/\/Z\" alt=\"Mol\u00e9cula de silicio policristalino hsio3 pinturas para la pared ...\" width=\"247\" height=\"247\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-iPQGQYq1EVU\/Whr4R6QD_uI\/AAAAAAAAI3k\/LIHRfAacya0fNJ9-4_h6eYRay9RsZzyMgCLcBGAs\/s640\/molecula%2Borganica%2Be%2Binorganica.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los bi\u00f3logos, sin embargo, parecen admitir sin problemas la posibilidad de otras formas de vida, pero no est\u00e1n tan seguros de que sea probable que se desarrollen espont\u00e1neamente, sin un empuj\u00f3n de formas de vida basadas en el carbono. La mayor\u00eda de las estimaciones de la probabilidad de que haya inteligencias extraterrestres en el universo se centran en formas de vida similares a nosotros que habiten en planetas parecidos a la Tierra y que necesiten agua y ox\u00edgeno o similar con una atm\u00f3sfera gaseosa y las dem\u00e1s condiciones de la distancia entre el planeta y su estrella, la radiaci\u00f3n recibida, etc. En este punto, parece l\u00f3gico recordar que antes de 1.957 se descubri\u00f3 la coincidencia entre los valores de las\u00a0<strong>constantes de la Naturaleza<\/strong>\u00a0que tienen importantes consecuencias para la posible existencia de carbono y ox\u00edgeno, y con ello para la vida en el universo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0804\/phages_wikipedia.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"imagenprincipal\" title=\"Bacteriofagos: la forma de vida m\u00e1s com\u00fan de la Tierra\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0804\/phages_wikipedia.jpg\" alt=\"Bacteriofagos: la forma de vida m\u00e1s com\u00fan de la Tierra\" width=\"630\" height=\"420\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\" align=\"right\">M\u00faltiples formas de vida, tanto macro como microsc\u00f3picas, est\u00e1n presentes en nuestro planeta, y, de la misma manera, lo estar\u00e1n en otros que, estando en la zona habitable de su estrella, tengan condiciones similares o parecidas a las nuestras.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hay una coincidencia o curiosidad adicional que existe entre el tiempo de evoluci\u00f3n biol\u00f3gico y la astronom\u00eda. Puesto que no es sorprendente que las edades de las estrellas t\u00edpicas sean similares a la edad actual del universo, hay tambi\u00e9n una aparente coincidencia entre la edad del universo y el tiempo que ha necesitado para desarrollar formas de vida como nosotros.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los grandes simios de hoy son m\u00e1s inteligentes que nuestros ancestros\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Ancestro humano \u00abLucy\u00bb era menos inteligente que un simio, afirma ...\" width=\"320\" height=\"180\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si miramos retrospectivamente cu\u00e1nto tiempo han estado en escena nuestros ancestros inteligentes (Homo Sapiens) vemos que han sido s\u00f3lo unos doscientos mil a\u00f1os, mucho menos que la edad del universo, trece mil millones de a\u00f1os, o sea, menos de dos cent\u00e9simos de la Historia del Universo.\u00a0 Pero si nuestros descendientes se prolongan en el futuro indefinidamente, la situaci\u00f3n dar\u00e1 la vuelta y cuando se precise el tiempo que llevamos en el universo, se hablar\u00e1 de miles de millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Brandon Carter y Richard Gott han argumentado que esto parece hacernos bastante especiales comparados con observadores en el futuro muy lejano.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Titilar de aurora, destello de meteoro | Imagen astronom\u00eda diaria - Observatorio\" width=\"286\" height=\"190\" \/><img decoding=\"async\" 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alt=\"Titilar de aurora, destello de meteoro | Imagen astronom\u00eda diaria - Observatorio\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0 <strong>\u00a0 Como dec\u00eda Peter Kolosimo&#8230; &#8220;Hay otros mundos,\u00a0 pero est\u00e1n en este&#8221;<\/strong><\/p>\n<p style=\"text-align: justify;\">A veces, nuestra imaginaci\u00f3n dibuja mundos de ilusi\u00f3n y fantas\u00eda pero,\u00a0 en realidad&#8230; \u00bfser\u00e1n s\u00f3lo sue\u00f1os?, o, por el contrario, pudieran estar en alguna parte del Universo todas esas cosas que imaginamos que pudieran estar presentes en otros mundos lejanos que, como el nuestro&#8230;posibilito la llegada de la vida.<\/p>\n<p style=\"text-align: justify;\">Podr\u00edamos imaginar f\u00e1cilmente n\u00fameros diferentes para las constantes de la Naturaleza de forma tal que los mundos tambi\u00e9n ser\u00edan distintos al planeta Tierra y la vida no ser\u00eda posible en ellos. Aumentemos la constante de estructura fina m\u00e1s grande y no podr\u00e1 haber \u00e1tomos, hagamos la intensidad de la gravedad mayor y las estrellas agotar\u00e1n su combustible muy r\u00e1pidamente, reduzcamos la intensidad de las fuerzas nucleares y no podr\u00e1 haber bioqu\u00edmica, y as\u00ed sucesivamente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Constante de Estructura Fina | Stargazer\" \/><img decoding=\"async\" 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\" alt=\"Constante Estructura Fina\" \/><\/p>\n<blockquote>\n<h3 style=\"text-align: justify;\"><\/h3>\n<p style=\"text-align: justify;\">&#8220;La Constante de la Estructura Fina, un n\u00famero fundamental que afecta al color de la luz emitido por los \u00e1tomos y todas las interacciones qu\u00edmicas, no ha cambiado en m\u00e1s de siete mil millones de a\u00f1os, seg\u00fan observaciones hechas por un equipo de astr\u00f3nomos que estudian la evoluci\u00f3n de las galaxias y del universo.<\/p>\n<\/blockquote>\n<div id=\"container\" style=\"text-align: justify;\">\n<blockquote><p>La citada constante ocupa un papel central en la f\u00edsica, apareciendo en casi todas las ecuaciones que involucran la electricidad y el magnetismo, incluso aquellas que describen la emisi\u00f3n de ondas electromagn\u00e9ticas (o luz en el sentido m\u00e1s amplio) por los \u00e1tomos. A pesar de su naturaleza fundamental, sin embargo, algunos te\u00f3ricos han sugerido que \u00e9sta cambia sutilmente a medida que el universo envejece, reflejando un cambio en la atracci\u00f3n entre el n\u00facleo at\u00f3mico y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que giran a su alrededor.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El valor m\u00e1s preciso de la constante de estructura fina - La ...\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/y4ZJppS.png\" width=\"362\" height=\"54\" \/><\/p><\/blockquote>\n<blockquote>\n<h1 style=\"text-align: justify;\">&#8220;El valor m\u00e1s preciso de la constante de estructura fina-&#8220;<\/h1>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hay cambios infinitesimales que seguramente podr\u00edan ser soportados sin notar cambios perceptibles, como por ejemplo en la vig\u00e9sima cifra decimal de la constante de estructura fina. Si el cambio se produjera en la segunda cifra decimal, los cambios ser\u00edan muy importantes. Las propiedades de los \u00e1tomos se alteran y procesos complicados como el plegamiento de las prote\u00ednas o la replicaci\u00f3n del ADN pueden verse afectados de manera adversa. Sin embargo, para la complejidad qu\u00edmica pueden abrirse nuevas posibilidades. Es dif\u00edcil evaluar las consecuencias de estos cambios, pero est\u00e1 claro que, si los cambios consiguen cierta importancia, los n\u00facleos dejar\u00edan de existir, no se formar\u00edan c\u00e9lulas y la vida se ausentar\u00eda del planeta, siendo imposible alguna forma de vida.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/de44dj20p4alh.cloudfront.net\/articles\/spa.Fine-Tuning_of_the_Universe_(part_2_of_8)_DONE._001.jpg\" alt=\"El equilibrio arm\u00f3nico del universo (parte 2 de 8): Constantes y  condiciones iniciales - La religi\u00f3n del Islam\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Las constantes de la naturaleza \u00a1son intocables! Ellas procuran el equilibrio arm\u00f3nico del universo<\/strong><\/p>\n<p style=\"text-align: justify;\">Un equipo de astr\u00f3nomos ha conseguido encontrar una vasta reserva de gas intergal\u00e1ctico situada a unos 400 millones de a\u00f1os luz de la Tierra en la que podr\u00eda encontrarse la \u201cmateria perdida\u201d del Universo que los cient\u00edficos llevan a\u00f1os buscando.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/formuladefisica.com\/wp-content\/uploads\/2022\/08\/El-telescopio-espacial-James-Webb-captura-el-cumulo-de-galaxias-SMACS-0723.png\" alt=\"El telescopio espacial James Webb captura el c\u00famulo de galaxias SMACS 0723  - F\u00f3rmula de f\u00edsica\" width=\"679\" height=\"382\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Miles de millones de galaxias formadas a lo largo de miles de millones de a\u00f1os<\/strong><\/p>\n<p style=\"text-align: justify;\">Ahora sabemos que el universo tiene que tener miles de millones de a\u00f1os para que haya transcurrido el tiempo necesario par que los ladrillos de la vida sean fabricados en las estrellas y la gravitaci\u00f3n nos dice que la edad del universo esta directamente ligada con otras propiedades como la densidad, temperatura, y el brillo del cielo.<\/p>\n<p style=\"text-align: justify;\">Puesto que el universo debe expandirse durante miles de millones de a\u00f1os, debe llegar a tener una extensi\u00f3n visible de miles de millones de a\u00f1os luz. Puesto que su temperatura y densidad disminuyen a medida que se expande, necesariamente se hace fr\u00edo y disperso. Como hemos visto, la densidad del universo es hoy de poco m\u00e1s que 1 \u00e1tomo por m<sup>3\u00a0<\/sup>de espacio. Traducida en una medida de las distancias medias entre estrellas o galaxias, esta densidad tan baja muestra por qu\u00e9 no es sorprendente que otros sistemas estelares est\u00e9n tan alejados y sea dif\u00edcil el contacto con extraterrestres. Si existen en el universo otras formas de v\u00eda avanzada, entonces, como nosotros, habr\u00e1n evolucionado sin ser perturbadas por otros seres de otros mundos hasta alcanzar una fase tecnol\u00f3gica avanzada.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/cdn.pixabay.com\/animation\/2022\/10\/13\/19\/48\/19-48-27-798_512.gif\" alt=\"M\u00e1s de 30 stickers y GIF animados de Universo y Espacio ...\" \/><\/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<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_wfmb4MdAq-o\/TTs6N6rWv4I\/AAAAAAAAAgk\/5aO_Fbck-jQ\/s400\/Ser+Humano.jpg\" alt=\"\" width=\"302\" height=\"299\" border=\"0\" \/><\/div>\n<p style=\"text-align: justify;\"><strong>El ser humano ha hecho un largo recorrido para ahora sentirse insignificante<\/strong><\/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 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">electr\u00f3n<\/a>\u00a0y el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/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<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/labiologia-100618120551-phpapp02\/95\/la-biologia-7-728.jpg?cb=1277798850\" alt=\"\" width=\"365\" height=\"274\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si deducimos las consecuencias pronto encontramos que no hay muchos espacios para maniobrar. Incrementemos \u00a0\u03b2 demasiado y no puede haber estructuras moleculares ordenadas porque es el peque\u00f1o valor de beta el que asegura que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">electrones<\/a>\u00a0ocupen posiciones bien definidas alrededor de un n\u00facleo at\u00f3mico y las cargas negativas de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">electrones<\/a>\u00a0igualan las cargas positivas de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">protones<\/a>\u00a0haciendo 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a><\/a>\u00a0a<sub>F<\/sub>, junto con la de a, entonces, a menos que\u00a0 a<sub>F\u00a0<\/sub>&gt; 0,3 a<sup>\u00bd<\/sup>, los elementos como el carbono no existir\u00edan.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los 5 qu\u00edmicos org\u00e1nicos m\u00e1s importantes de la historia - VIX\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Quimica organica\" width=\"327\" height=\"184\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Qu\u00edmica org\u00e1nica - Wikiquote\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la qu\u00edmica org\u00e1nica y qu\u00e9 hacen los qu\u00edmicos org\u00e1nicos ...\" \/><\/p>\n<p>&nbsp;<\/p>\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>\u00a0en 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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\">protones<\/a>\u00a0y ning\u00fan\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, que permite reacciones nucleares directas y m\u00e1s r\u00e1pidas que de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0+\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0\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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>. Por el contrario, si a<sub>F<\/sub>\u00a0decreciera en un 10 por 100, el n\u00facleo de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/29\/la-complejidad-del-universo\/\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>\u00a0dejar\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;\"><strong>\u00a1Es todo tan complejo!<\/strong><\/p>\n<p><strong>Ya lo dijo un gran pensador:<\/strong><\/p>\n<blockquote><p><strong>&#8220;&#8230; que no est\u00e1 muerto lo que duerme eternamente, y, con el paso de los Eones, hasta la muerte tendr\u00e1 que morir&#8221;<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zquez<\/em><\/strong><\/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%2F2025%2F01%2F17%2F%25c2%25bfsera-la-vida-un-principio-esencial-para-la-coherencia-del-universo-6%2F&amp;title=%C2%BFSer%C3%A1+la+vida%2C+un+principio+esencial+para+la+coherencia+del+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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Como ya 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 [&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":[57],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18911"}],"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=18911"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18911\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=18911"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=18911"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=18911"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}