{"id":23872,"date":"2024-10-30T07:45:42","date_gmt":"2024-10-30T06:45:42","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=23872"},"modified":"2024-10-30T07:45:55","modified_gmt":"2024-10-30T06:45:55","slug":"las-escalas-del-universo-no-son-humanas-18","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2024\/10\/30\/las-escalas-del-universo-no-son-humanas-18\/","title":{"rendered":"Las escalas del Universo no son Humanas"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/08\/08\/el-pensamiento-asombroso-%c2%a1las-ideas-3\/\" rel=\"prev\">El pensamiento asombroso: \u00a1Las ideas!<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQIoTU_PDafUP_Fg-HS6reKRHvZfL5wz40rMFpaLcCImLGSnET3\" alt=\"Resultado de imagen de Einstein y sus ideas\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1Nos habla de t\u00e1ntas cosas!\u00a0\u00a0<img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/5\/3\/653717fcc27fa80808dd12e2c2672197.png\" alt=\"R_{\\mu\\nu} - {1\\over 2}R g_{\\mu\\nu} + \\Lambda g_{\\mu\\nu} = {8 \\pi G \\over c^4} T_{\\mu\\nu}\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Boltzmann?\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfQu\u00e9 decir de la maravillosa f\u00f3rmula de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/08\/08\/el-pensamiento-asombroso-%c2%a1las-ideas-3\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0de Boltzman?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>S = k log W<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Euler\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Otra maravilla de las ecuaciones la debemos a Euler<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" name=\"VKxxMm63rwjlIM:\" data-sz=\"f\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>La identidad de Euler:\u00a0<\/strong>Algunos dijeron de su ecuaci\u00f3n: \u201cla expresi\u00f3n matem\u00e1tica m\u00e1s profunda jam\u00e1s escrita\u201d, \u201cmisteriosa y sublime\u201d, \u201cllena de belleza c\u00f3smica\u201d, \u201cuna explosi\u00f3n cerebral\u201d.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/c6rVJ2K.png\" width=\"716\" height=\"119\" \/><\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/08\/09\/%c2%a1ah-%c2%bfpero-sabemos-3\/\" rel=\"next\">\u00a1Ah! \u00bfPero sabemos?<\/a><\/div>\n<div><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-zSOnaJqEwlw\/VpgKCSz6XkI\/AAAAAAAAFlA\/xk0Kwkq6L2s\/s640\/blog4%2Bjpg.jpg\" alt=\"Resultado de imagen de Neuronas sin fin (cien mil millones) que generan conexiones e impulsos el\u00c3\u00a9ctricos que, como veh\u00c3\u00adculos l\u00c3\u00bam\u00c3\u00adnicos transportan ideas y sentimientos\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Neuronas sin fin (cien mil millones) que generan conexiones e impulsos el\u00e9ctricos que, como veh\u00edculos lum\u00ednicos transportan ideas y sentimientos<\/p>\n<\/blockquote>\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/10\/%c2%bfla-quimica-algo-mas-que-alquimia\/\" rel=\"prev\">\u00bfLa Qu\u00edmica? Algo m\u00e1s que Alquimia<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/6\/6c\/Antoine_lavoisier_color.jpg\" alt=\"Antoine lavoisier color.jpg\" width=\"270\" height=\"398\" data-file-width=\"247\" data-file-height=\"364\" \/><\/p>\n<blockquote><p>El 16 de febrero de 1785<strong> Antoine-Laurent de Lavoisier<\/strong> sintetiza agua a base de hidr\u00f3geno y ox\u00edgeno.<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/revistapesquisa.fapesp.br\/wp-content\/uploads\/2012\/10\/020_Raios-cosmicos_200-2_novo1.jpg?caf4da\" alt=\"\" width=\"572\" height=\"533\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/zvu6CQI.png\" width=\"682\" height=\"138\" \/><\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/10\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-30\/\" rel=\"next\">Rayos C\u00f3smicos y otros temas del Universo<\/a><\/div>\n<\/div>\n<div><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/nadamasquelaverdad.files.wordpress.com\/2011\/01\/universo-vivo.png?w=640\" alt=\"El Universo din\u00e1mico : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/2.bp.blogspot.com\/_mMBeZLZBXFQ\/TIlavw9rD0I\/AAAAAAAAACI\/1i9Bn3uT2SM\/s1600\/universo1.jpg\" alt=\"El Universo : Blog de Emilio Silvera V.\" width=\"637\" height=\"506\" \/><\/div>\n<div><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\">El Universo es todo lo que existe. En \u00e9l se encuentran la materia en todas sus diferentes formas\u00a0 que interaccionan con las fuerzas y energ\u00edas que reinan por todo el Cosmos. El Espacio y el Tiempo, los c\u00famulos de galaxias que, como nos dec\u00eda Kant, son como peque\u00f1os universos islas en los que podemos encontrar todo lo que en universo existe a una escala menor pero, en cualquier galaxia, existen aquellos objetos que llaman nuestra atenci\u00f3n por sus misteriosos secretos que tratamos de conocer de mil maneras diferentes. Aunque lejos nos queda ya aquellos modelos de Tolomeo y otros astr\u00f3nomos del pasaso, lo cierto es que, nos quedan todav\u00eda muchas preguntas que contestar y otras muchas que, ni sabemos formular por no tener los conocimientos necesarios para ello.<\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Si el Big Bang nunca existi\u00c3\u00b3, \u00c2\u00bfqu\u00c3\u00a9 ser\u00c3\u00ada lo que pas\u00c3\u00b3? \u00c2\u00bfDe donde surgi\u00c3\u00b3 todo?\" width=\"485\" height=\"485\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/static.nationalgeographic.es\/files\/styles\/image_3200\/public\/main_image_galaxies_stephans_quintet_sq_nircam_miri_final-5mb.jpg?w=1900&amp;h=1822\" alt=\"Cu\u00e1l fue el origen del universo? | National Geographic\" width=\"483\" height=\"463\" \/><\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bfQu\u00e9 ser\u00eda lo que pas\u00f3? \u00bfDe donde surgi\u00f3 todo?<\/strong><\/div>\n<div><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Algunos se empe\u00f1an en decir que todo surgi\u00f3 de la nada<\/strong><\/div>\n<div><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Cuando lo l\u00f3gico es pensar que&#8230; \u00a1Si surgi\u00f3 es porque hab\u00eda!<\/strong><\/div>\n<div><\/div>\n<\/div>\n<div><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/sa4aO-I-RQQ\/hqdefault.jpg\" alt=\"M\u00e1s all\u00e1 del Universo: Viaje a los Misteriosos Confines del Cosmos |  DOCUMENTAL Espacio - YouTube\" \/><\/div>\n<div><\/div>\n<div>\n<div><\/div>\n<div style=\"text-align: justify;\">Recientemente han efectuado unos profundos estudios de cuyos resultados han obtenido la conclusi\u00f3n de la inexistencia del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, en otros, se han topado con extra\u00f1os objetos que no han sabido definir&#8230; todav\u00eda, tambi\u00e9n han localizado <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> que han sido formado a partir de estrellas enanas blancas que han engullido a estrellas vecinas y, al tomar m\u00e1s masa, se convierten en algo distinto de lo que eran. \u00a1Qu\u00e9 cosas! Nunca podremos saberlo todo sobre todo y, los enigmas ir\u00e1n apareciendo a medida que sepamos m\u00e1s. Un nuevo conocimiento es simplemente la posibilidad de poder plantear nuevas preguntas.<\/div>\n<div><\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-Hk7VFlTOlsk\/Uck5XGrEC2I\/AAAAAAAAImU\/SyO0ZW3zFD4\/s1600\/DSCN5258.JPG\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0<strong>A nuestro alrededor pasan muchas cosas a las que no prestamos atenci\u00f3n<\/strong><\/p>\n<div>\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\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/1\/1a\/A1689-zD1.jpg\" alt=\"Resultado de imagen de La edad actual del universo visible \u00e2\u0089\u0088 1060 tiempos de Planck\" \/><\/p>\n<p style=\"text-align: justify;\"><em><strong>\u00a0 La edad actual del universo visible \u2248 10<sup>60<\/sup>\u00a0tiempos de Planck<\/strong><\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/d5\/Tamanouniverso.PNG\" alt=\"\" width=\"652\" height=\"221\" \/><\/p>\n<p style=\"text-align: justify;\"><em><strong>\u00a0 \u00a0Tama\u00f1o actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0longitudes de Planck<\/strong><\/em><\/p>\n<p style=\"text-align: justify;\"><em><strong>\u00a0 \u00a0 La masa actual del Universo visible \u2248 10<sup>60<\/sup>\u00a0masas de Planck<\/strong><\/em><\/p>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">\n<p><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=\"695\" height=\"521\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>El universo observable actual parece tener un espacio-tiempo geom\u00e9tricamente plano, conteniendo una densidad masa-energ\u00eda equivalente a\u00a0<b>9,9 \u00d7 10<sup>\u2212<\/sup><sup>30<\/sup>\u00a0gramos por cent\u00edmetro c\u00fabico<\/b>.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTgzAIF_D6XDQbgcJw2VEkLrtX8KZ-PlPcDYA&amp;s\" alt=\"AstroLak - Vac\u00edo de Bootes. El gran vac\u00edo, si, se que... | Facebook\" width=\"598\" height=\"598\" \/><\/p>\n<p><strong>\u00a0vac\u00edo de Bo\u00f6tes<\/strong><\/p>\n<div>\n<div>\n<p style=\"text-align: justify;\"><strong>\u00a0No todo son <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, galaxias y nebulosas, existen muchos espacios &#8220;vac\u00edos&#8221;<\/strong><\/p>\n<\/div>\n<\/div>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El <b>vac\u00edo de Bo\u00f6tes<\/b>\u00a0o el\u00a0<b>Gran\u00a0<a title=\"Vac\u00edo (astronom\u00eda)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_(astronom%C3%ADa)\">Vac\u00edo<\/a><\/b><sup id=\"cite_ref-1\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_de_Bootes#cite_note-1\">1<\/a><\/sup>\u200b es una gigantesca y cuasi-esf\u00e9rica regi\u00f3n del <a title=\"Medio interestelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Medio_interestelar\">espacio<\/a>, que contiene muy pocas\u00a0<a title=\"Galaxia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Galaxia\">galaxias<\/a>. Se encuentra en las cercan\u00edas de la constelaci\u00f3n de\u00a0<a class=\"mw-redirect\" title=\"Bo\u00f6tes\" href=\"https:\/\/es.wikipedia.org\/wiki\/Bo%C3%B6tes\">Bo\u00f6tes<\/a>, de ah\u00ed su nombre. Su centro est\u00e1 localizado a 700 millones de a\u00f1os luz de la Tierra,&#8221;<\/p>\n<\/blockquote>\n<div>\n<div>\n<p style=\"text-align: justify;\">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;\"><strong><em>La 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;\"><strong><em>La Temperatura actual del Universo visible \u2248 10<sup>-30<\/sup>\u00a0de la T. de\u00a0Planck<\/em><\/strong><\/p>\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 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\/2014\/08\/08\/las-escalas-del-universo-no-son-humanas-3\/#\"><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\/2014\/08\/08\/las-escalas-del-universo-no-son-humanas-3\/#\"><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<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/5\/50\/Evolucion_Universo_CMB_Timeline300_no_WMAP.jpg\" alt=\"Edad del universo - Wikipedia, la enciclopedia libre\" width=\"729\" height=\"525\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\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.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/mcdonaldobservatory.org\/sites\/default\/files\/images\/news\/gallery\/Hyades_K2-25.jpg\" alt=\"Resultado de imagen de Regiones de pocas estrellas\" width=\"624\" height=\"308\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pocas estrellas hacen que, a su vez, tambi\u00e9n sean pocos los sistemas solares y los planetas. Los planetas que se forman son menos activos que los que se formaron antes, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/08\/08\/las-escalas-del-universo-no-son-humanas-3\/#\"><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;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/1d\/Solar_wind_Speed_interplanetary_magnetic_field.jpg\/400px-Solar_wind_Speed_interplanetary_magnetic_field.jpg\" alt=\"Resultado de imagen de El Sol emite part\u00c3\u00adculas cargadas que barre los planetas que lo orbitan\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>viento solar<\/strong>\u00a0es una corriente de part\u00edculas cargadas liberadas desde la atm\u00f3sfera superior del\u00a0<a title=\"Sol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>, llamada\u00a0<a title=\"Corona solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Corona_solar\">corona solar<\/a>. Este <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> consiste principalmente en\u00a0<a title=\"Electr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electr%C3%B3n\">electrones<\/a>,\u00a0<a title=\"Prot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Prot%C3%B3n\">protones<\/a>\u00a0y\u00a0<a title=\"Part\u00edculas alfa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADculas_alfa\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>\u00a0con energ\u00edas t\u00e9rmicas entre 1.5 y 10 k<a title=\"Electronvoltio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electronvoltio\">eV<\/a>. Incrustado dentro del <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> solar-e\u00f3lico est\u00e1 el\u00a0<a title=\"Campo magn\u00e9tico interplanetario\" href=\"https:\/\/es.wikipedia.org\/wiki\/Campo_magn%C3%A9tico_interplanetario\">campo magn\u00e9tico interplanetario<\/a>. El viento solar var\u00eda en\u00a0<a title=\"Densidad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Densidad\">densidad<\/a>,\u00a0<a title=\"Temperatura\" href=\"https:\/\/es.wikipedia.org\/wiki\/Temperatura\">temperatura<\/a>\u00a0y\u00a0<a title=\"Velocidad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad\">velocidad<\/a>\u00a0a lo largo del tiempo y sobre la latitud y la longitud solar. Sus part\u00edculas pueden escapar de la\u00a0<a title=\"Gravedad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Gravedad\">gravedad<\/a>\u00a0del Sol debido a su alta energ\u00eda resultante de la alta temperatura de la corona, que a su vez es un resultado del campo magn\u00e9tico coronal.&#8221;<\/p>\n<\/blockquote>\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\/2014\/08\/08\/las-escalas-del-universo-no-son-humanas-3\/#\"><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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Desde la materia &quot;inerte&quot; hasta los pensamientos\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Desde la materia &quot;inerte&quot; hasta los pensamientos\" width=\"183\" height=\"183\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Resultado de imagen de Desde la materia &quot;inerte&quot; hasta los pensamientos\" width=\"316\" height=\"183\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Desde la materia &quot;inerte&quot; hasta los pensamientos\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La vida (creo), estar\u00e1 presente en muchos mundos que, al igual que la Tierra, ofrece las condiciones adecuadas para que surjan c\u00e9lulas replicantes que lleguen hasta la vida inteligente, es el desarrollo de la materia &#8220;inerte&#8221; hasta los pensamientos. Sin olvidarnos de la importancia del agua para la vida.<\/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 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.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/geofrikphotos.files.wordpress.com\/2013\/02\/caida-de-meteoritos.jpg\" alt=\"\" width=\"496\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La ca\u00edda en el planeta de uno de estos enormes pedruscos podr\u00eda producir extinciones globales y retrasar en millones de a\u00f1os la evoluci\u00f3n que tantos miles de millones de a\u00f1os le cost\u00f3 al Universo para poder\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/08\/08\/las-escalas-del-universo-no-son-humanas-3\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>rla en una realidad que llamamos vida.<\/p>\n<p style=\"text-align: justify;\">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\/2013\/06\/10\/las-escalas-del-universo-no-son-humanas-2\/#\">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=\"https:\/\/passaporteciencia.files.wordpress.com\/2015\/03\/terra-primitiva.jpg\" alt=\"Imagen relacionada\" width=\"740\" height=\"464\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Una atm\u00f3sfera planetaria adecuada dar\u00e1 la opci\u00f3n de que evolucione la vida y se creen sociedades<\/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 fotodisociaci\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\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-TMBXpWOCtiI\/TgULjALqN1I\/AAAAAAAABo4\/UdCkfH_7Rf4\/s1600\/alien-crystal-silicon-based.gif\" alt=\"\" width=\"495\" height=\"393\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>\u201cLas historias de ciencia ficci\u00f3n en las cuales se sugiere la existencia de seres vivos construidos de silicio en vez del carbono han proliferado desde hace varias d\u00e9cadas, por ejemplo, en los argumentos de muchas pel\u00edculas y series de TV. La idea no es nueva, pues esta se origin\u00f3 en 1891 (\u00a1!), cuando Julio Sheiner escribi\u00f3 sobre la posibilidad de vida extraterrestre fundada en el Silicio.<\/strong>\u201d\u00a0<strong><a href=\"mailto:biologycabinet@hotmail.com\" target=\"_self\" rel=\"noopener\">Bi\u00f3l. Nasif Nahle<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\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 style=\"text-align: justify;\"><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<\/div>\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%2F2024%2F10%2F30%2Flas-escalas-del-universo-no-son-humanas-18%2F&amp;title=Las+escalas+del+Universo+no+son+Humanas' 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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S = k log W &nbsp; Otra maravilla de las ecuaciones la debemos a Euler La identidad de Euler:\u00a0Algunos dijeron de su ecuaci\u00f3n: \u201cla expresi\u00f3n matem\u00e1tica m\u00e1s profunda jam\u00e1s escrita\u201d, \u201cmisteriosa y sublime\u201d, \u201cllena [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[197],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23872"}],"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=23872"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23872\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=23872"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=23872"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=23872"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}