{"id":2413,"date":"2026-03-19T06:54:06","date_gmt":"2026-03-19T05:54:06","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2413"},"modified":"2026-03-19T06:54:28","modified_gmt":"2026-03-19T05:54:28","slug":"el-universo-%c2%bfcomo-surgio-de-verdad","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/19\/el-universo-%c2%bfcomo-surgio-de-verdad\/","title":{"rendered":"El Universo. \u00bfC\u00f3mo surgi\u00f3 de verdad?"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" width=\"336\" height=\"189\" \/><img decoding=\"async\" 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\" alt=\"En busca de los or\u00edgenes del Big Bang\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p><strong>\u00bf<a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>?<\/strong><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Entre 1927 y 1930, el sacerdote belga Georges Lema\u00eetre\u200b obtuvo independientemente las ecuaciones Friedman-Lema\u00eetre-Robertson-Walker y propuso, esta teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> que dio lugar al comienzo del Tiempo, del Espacio y de la Materia, lo que tuvo lugar hace 13.800 millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnx-nWsA1NxT0eI5enRv662mwyHZL6Y59RNw&amp;usqp=CAU\" alt=\"El modelo est\u00e1ndar\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;El modelo est\u00e1ndar no trata de explicar la causa de este hecho en s\u00ed, sino la evoluci\u00f3n del universo temprano en un rango temporal que abarca desde un\u00a0<a title=\"Tiempo de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tiempo_de_Planck\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>\u00a0(aprox. 10<sup>\u221243<\/sup>\u00a0segundos) despu\u00e9s del\u00a0<em><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/em>\u00a0hasta entre 300\u00a0000 y 400\u00a0000 a\u00f1os m\u00e1s tarde, cuando ya se empezaban a formar \u00e1tomos estables y el universo se hizo transparente.<sup id=\"cite_ref-:9_15-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang#cite_note-:9-15\">14<\/a><\/sup>\u200b<sup id=\"cite_ref-16\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang#cite_note-16\">15<\/a><\/sup>\u200b<sup id=\"cite_ref-17\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang#cite_note-17\">16<\/a><\/sup>\u200b Una amplia gama de\u00a0<a title=\"Evidencia emp\u00edrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Evidencia_emp%C3%ADrica\">evidencia emp\u00edrica<\/a>\u00a0favorece fuertemente al\u00a0<em><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/em>, que ahora es esencial y universalmente aceptado.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"A qu\u00e9 velocidad se expande el Universo? - Ambientum\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Por qu\u00e9 se expande el Universo?\" width=\"336\" height=\"188\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La expansi\u00f3n hizo que se enfriara y se volviera transparente al quedar libre los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/p>\n<p style=\"text-align: justify;\">La\u00a0<a title=\"Teor\u00eda cient\u00edfica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_cient%C3%ADfica\">teor\u00eda<\/a>\u00a0del\u00a0<em><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/em>\u00a0es el\u00a0<a title=\"Modelo cient\u00edfico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Modelo_cient%C3%ADfico\">modelo<\/a>\u00a0<a title=\"Cosmolog\u00eda f\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cosmolog%C3%ADa_f%C3%ADsica\">cosmol\u00f3gico<\/a>\u00a0predominante para los\u00a0<a title=\"\u00c9poca de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/%C3%89poca_de_Planck\">per\u00edodos conocidos m\u00e1s antiguos<\/a>\u00a0del\u00a0<a title=\"Universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Universo\">universo<\/a>\u00a0y su posterior evoluci\u00f3n a gran escala.\u200b El\u00a0<a title=\"Modelo Lambda-CDM\" href=\"https:\/\/es.wikipedia.org\/wiki\/Modelo_Lambda-CDM\">modelo est\u00e1ndar<\/a>\u00a0afirma que el universo estaba en un estado de muy alta densidad y temperatura y luego se\u00a0<a title=\"Expansi\u00f3n m\u00e9trica del espacio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Expansi%C3%B3n_m%C3%A9trica_del_espacio\">expandi\u00f3<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT2zKNGfABgsGIPTs7iIrXjyg1J-Zmm9ONMkA&amp;usqp=CAU\" alt=\"La historia del Universo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT89Y_fL7AeYMlPbvJu0hkPXT2_Goel8ijPLA&amp;usqp=CAU\" alt=\"As\u00ed fue el primer microsegundo del Big Bang (aseguran cient\u00edficos)\" width=\"394\" height=\"262\" \/><\/p>\n<p style=\"text-align: justify;\">Se expandi\u00f3 y doscientos millones de a\u00f1os m\u00e1s tarde, nacieron las primeras estrellas<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los 8 tipos de part\u00edculas subat\u00f3micas (y sus caracter\u00edsticas)\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTXz1ijq2OypKBfGNW8OuxcjN8AUfp_JjyyGw&amp;usqp=CAU\" alt=\"\u00c1tomo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hablaremos ahora del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, esa teor\u00eda aceptada por todos y que nos dice c\u00f3mo se form\u00f3 nuestro universo y comenz\u00f3 su evoluci\u00f3n hasta ser como ahora lo conocemos. Se cree que a partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> con densidad infinita, se produjo la gran explosi\u00f3n. Despu\u00e9s de la expansi\u00f3n inicial, se enfri\u00f3 para permitir la formaci\u00f3n de part\u00edculas subat\u00f3micas y m\u00e1s tarde &#8220;simples&#8221; \u00e1tomos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/fc\/22\/90\/fc2290d603fcf9f82bd29a71cf72e85d.gif\" alt=\"Universo \u00a134 Gifs extraordinarios! | Gifmaniacos.es | Gifs, Universo, Im\u00e1genes del espacio\" \/><\/p>\n<p style=\"text-align: justify;\">Nubes gigantes de los elementos primordiales se unieron debido a la Gravedad, y de esa forma se pudieron formar las primeras estrellas y m\u00e1s tarde las galaxias. La primera ecuaci\u00f3n de Friedman describe todas estas \u00e9pocas hasta el presente y el futuro lejano.<\/p>\n<p style=\"text-align: justify;\">Alexander Friedman hall\u00f3 dichas ecuaciones a partir de las ecuaciones de campo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para la m\u00e9trica de Friedman-Lamaitre-Robertson-Walker y un fluido con una densidad de masa\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/1f7d439671d1289b6a816e6af7a304be40608d64\" alt=\"\\rho \" \/>\u00a0,\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/cd69ca96346efde0ee45d81cb6fda2d6e404c473\" alt=\"{\\displaystyle ([\\rho ]=kg\/m^{3})}\" \/>, y una presi\u00f3n\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/81eac1e205430d1f40810df36a0edffdc367af36\" alt=\"p\" \/>,\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/af1d3bddceff3717f4fe99e4e1b775d7a4188ce6\" alt=\"{\\displaystyle ([p]=N\/m^{2}=kg\/(s^{2}m))}\" \/>, dadas. Las ecuaciones son:<\/p>\n<p style=\"text-align: justify;\">\u200b<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/4d058c85ac07f709ac777c7f6d34e00db210e794\" alt=\"{\\displaystyle H^{2}\\equiv \\left({\\frac {\\dot {a}}{a}}\\right)^{2}={\\frac {8\\pi G\\rho +\\Lambda c^{2}}{3}}-K{\\frac {c^{2}}{a^{2}}}}\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c508fd2f63e84c9fdfbbdd743510b6c58582b0d8\" alt=\"{\\displaystyle 3{\\frac {\\ddot {a}}{a}}=\\Lambda c^{2}-4\\pi G\\left(\\rho +{\\frac {3p}{c^{2}}}\\right)}\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">De acuerdo a esta teor\u00eda, el universo se origin\u00f3 a partir de un estado inicial de alta temperatura y densidad, y desde entonces ha estado siempre expandi\u00e9ndose. La teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general predice la existencia de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en el comienzo, cuando la temperatura y la densidad eran infinitas.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/mir-s3-cdn-cf.behance.net\/project_modules\/disp\/3d9e4e24860429.5633b42465e00.gif\" alt=\"Futuristic Particle Explosion on Behance\" \/><\/p>\n<p style=\"text-align: justify;\">La mayor\u00eda de los cosm\u00f3logos interpretan esta <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> como una indicaci\u00f3n de que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> deja de ser v\u00e1lida en el universo muy primitivo (no exist\u00eda materia), y el comienzo mismo debe ser estudiado utilizando una teor\u00eda de cosmolog\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">Con nuestro conocimiento actual de f\u00edsica de part\u00edculas de altas energ\u00edas, podemos hacer avanzar el reloj hacia atr\u00e1s a trav\u00e9s de la teor\u00eda lept\u00f3nica<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftn1\">*<\/a> y la era hadr\u00f3nica<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftn2\">*<\/a>* hasta una millon\u00e9sima de segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando la temperatura era de 10<sup>13<\/sup> K. Utilizando una teor\u00eda m\u00e1s especulativa, los cosm\u00f3logos han intentado llevar el modelo hasta 10<sup>35<\/sup> s despu\u00e9s de la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, cuando la temperatura era de 10<sup>28<\/sup> K. Esa infinitesimal escala de longitud es conocida como l\u00edmite de Planck, \u00a0= 10<sup>-35 m, que en la Ley de radiaci\u00f3n de Planck, es distribuida la energ\u00eda radiada por un cuerpo negro mediante peque\u00f1os paquetes discretos llamados <em>cuantos<\/em>, en vez de una emisi\u00f3n continua. A estas distancias, la gravedad est\u00e1 ausente para dejar actuar a la mec\u00e1nica cu\u00e1ntica.<\/sup><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSFNcZHmOwauGdxwmC6KNz4f9E3n6m4-zP-aQ&amp;usqp=CAU\" alt=\"Astrof\u00edsica - 6. Era Hadr\u00f3nica: el plasma de quarks y... | Facebook\" \/><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es capaz de explicar la expansi\u00f3n del universo, la existencia de una radiaci\u00f3n de fondo c\u00f3smica y la abundancia de n\u00facleos ligeros como el helio, el helio-3, el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> y el litio-7, cuya formaci\u00f3n se predice que ocurri\u00f3 alrededor de un segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando la temperatura reinante era de 10<sup>10<\/sup> K.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La inflaci\u00f3n y el fondo de microondas c\u00f3smico \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Se ha medido la inflaci\u00f3n y el fondo de microondas c\u00f3smico<\/p>\n<p style=\"text-align: justify;\">La radiaci\u00f3n de fondo c\u00f3smica proporciona la evidencia m\u00e1s directa de que el universo atraves\u00f3 por una fase caliente y densa. En la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, la radiaci\u00f3n de fondo es explicada por el hecho de que durante el primer mill\u00f3n de a\u00f1os m\u00e1s o menos (es decir, antes del desacoplo de la materia y la radiaci\u00f3n), el universo estaba lleno de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> que era opaco a la radiaci\u00f3n y, por tanto, en equilibrio t\u00e9rmico con ella. Esta fase es habitualmente denominada \u201c<em>bola de fuego primordial<\/em>\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/skycr.org\/wp-content\/uploads\/2023\/07\/Universe-Expansion-Concept.gif\" alt=\"La expansi\u00f3n del Universo, la evoluci\u00f3n de las estrellas y, nosotros. :  Blog de Emilio Silvera V.\" width=\"638\" height=\"359\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando el universo se expandi\u00f3 y se enfri\u00f3 a unos 3000 \u00baK, se volvi\u00f3 transparente a la radiaci\u00f3n, que es la que observamos en la actualidad, mucho m\u00e1s fr\u00eda y diluida, como radiaci\u00f3n t\u00e9rmica de microondas. El descubrimiento del fondo de microondas en 1.956 puso fin a una larga batalla entre el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y su rival, la teor\u00eda del universo estacionario de F. Hoyle y otros, que no pod\u00eda explicar la forma de cuerpo negro del fondo de microondas. Es ir\u00f3nico que el t\u00e9rmino <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> tuvo inicialmente un sentido burlesco y fue acu\u00f1ado por Hoyle, contrario a la teor\u00eda del universo inflacionario y defensor del estacionario.<\/p>\n<p>&nbsp;<\/p>\n<table style=\"text-align: justify;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"3\" width=\"492\">\n<p align=\"center\"><strong>Cronolog\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"144\">\n<p align=\"center\"><strong>Era<\/strong><\/p>\n<\/td>\n<td width=\"183\">\n<p align=\"center\"><strong>Duraci\u00f3n<\/strong><\/p>\n<\/td>\n<td width=\"165\">\n<p align=\"center\"><strong>Temperatura<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"144\"><a href=\"#\" onclick=\"referencia('planck era de',event); return false;\">Era de Planck<\/a><\/td>\n<td width=\"183\">\n<p align=\"right\">de 0 a 10<sup>-43<\/sup> seg.<\/p>\n<\/td>\n<td width=\"165\">\n<p align=\"right\">a 10<sup>-34<\/sup> K<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"144\">Era de radiaci\u00f3n<\/td>\n<td width=\"183\">\n<p align=\"right\">de 10<sup>-43 <\/sup>\u00a0a 30.000 a\u00f1os<\/p>\n<\/td>\n<td width=\"165\">\n<p align=\"right\">desde 10<sup>-34 <\/sup>\u00a0a 10<sup>4<\/sup> K<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"144\">Era de la materia<\/td>\n<td width=\"183\">de 30.000 a\u00f1os al presente (13.500.000.000 a\u00f1os).<\/td>\n<td width=\"165\">\n<p align=\"right\">desde 10<sup>4<\/sup> a 3 K actual<\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<ul>\n<li style=\"text-align: justify;\">Es la era que comenz\u00f3 cuando el efecto gravitacional de la materia comenz\u00f3 a dominar sobre el efecto de presi\u00f3n de radiaci\u00f3n. Aunque la radiaci\u00f3n es no masiva, tiene un efecto gravitacional que aumenta con la intensidad de la radiaci\u00f3n. Es m\u00e1s, a altas energ\u00edas, la propia materia se comporta como la radiaci\u00f3n electromagn\u00e9tica, ya que se mueve a velocidades pr\u00f3ximas a la de la luz. En las etapas muy ant\u00edguas del universo, el ritmo de expansi\u00f3n se encontraba dominado por el efecto gravitacional de la presi\u00f3n de radiaci\u00f3n, pero a medida que el universo se enfri\u00f3, este efecto se hizo menos importante que el efecto gravitacional de la materia. Se piensa que la materia se volvi\u00f3 predominante a una temperatura de unos 10<sup style=\"text-align: justify;\">4<\/sup><span style=\"text-align: justify;\"> K, aproximadamente 30.000 a\u00f1os a partir del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Este hecho marc\u00f3 el comienzo de la era de la materia.<\/span><\/li>\n<\/ul>\n<p style=\"text-align: justify;\"><strong>De la radiaci\u00f3n<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHcbSh8YIqv1Bazr8e4eGNWkx_oOilvMPC_KU2NBYqX_DQ5v7U4wdSz9I1pYEsgCcClI8&amp;usqp=CAU\" alt=\"Podcast de Astronom\u00eda - A trav\u00e9s del Universo : Fondo c\u00f3smico de microondas\" \/><\/p>\n<p style=\"text-align: justify;\">Periodo entre 10<sup>-43<\/sup> s (la era de Planck) y 300.000 a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Durante este periodo, la expansi\u00f3n del universo estaba dominada por los efectos de la radiaci\u00f3n o de las part\u00edculas r\u00e1pidas (a altas energ\u00edas todas las part\u00edculas se comportan como la radiaci\u00f3n). De hecho, la era lept\u00f3nica y la era hadr\u00f3nica son ambas subdivisiones de la era de radiaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">La era de radiaci\u00f3n fue seguida por la era de la materia que antes se rese\u00f1a, durante la cual los part\u00edculas lentas dominaron la expansi\u00f3n del universo.<\/p>\n<p style=\"text-align: justify;\"><strong>Era hadr\u00f3nica<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxUUExYUExMXFxYYGhgaGRkZGSAeGRwbGhkXGRkZGSEbHikhGRsmHBgZIzIjJiosLy8vGCE1OjUtOSkuLywBCgoKDg0OHBAQHC4mIScxLDA3LC4uLi43MDcuNy4uLy4uLi4uMDQ3Li4uLi4uLi4uLC4wLi4uLi4uLi4uLi4uLv\/AABEIAMIBAwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAgMEBQYBBwj\/xABIEAACAQIEBAMFAwcLAwMFAAABAgMAEQQSITEFBhMiQVFhIzJxgZEHFFJCU2KSobHBFSQzQ3Jzs9Hh8PEXwtI0w9MWgpOjsv\/EABoBAQADAQEBAAAAAAAAAAAAAAACAwQBBQb\/xAAxEQACAgEEAQEFBgcBAAAAAAAAAQIRAwQSITFBEwUiM1GBMmFxkbHwFFJiocHh8UL\/2gAMAwEAAhEDEQA\/APM+ZF9nHp4\/9tZ7JWk5i9yP4\/8AbVDcVfqfiMz6X4a+o1koKU7cUGqDQM5KMvpT1xQTQDOSjJS70ZqAbtSTU\/h+AknfJGhY+NhoB4knwAr2LlX7N0hhE2eOTEGxRmGeFb+n5Xlf6V1JsryZYwPNOXeUJcSFdmWGJiFWSTZmOwUXufjtWzf7KlVLmRnYAE5SMpvuwHgg2Ot+6+lq03M\/FcLEuR5oFy3V1y55SWA9xBst\/pWU5h5pieLDsZw0RkLPhoyRKFtsz+F9O06VZUUZt2XI01wjJ86zYUyJHhYemIlySNmzZ3G5B8QNbHxrvA+Yo4cO0TYSKV811d1Btt71xcj0vbzqLxeTCymaWMGA5h0oACwy+JLbKfSqXSoXya1HimWXDuLtD1LRQt1AR3xq2UnxS47bXqsZacAJ2BPiba6fLYUlmFRuyVfIQEqfhkg6MhkaQTDL0woGQ692cnX6VDDCrHgkkAlH3oO0VmuE94n8n4UQaL7lDl+HF9WWeZVyD+jXKh\/tE2sqD0BNZybAZpmihPUF2yMNMyrc5tfQXpEOEd7lFbLrrsLX2JOnlWxj4rDJgojjGe0V44ooIslyAQHklOjH4HxNdtPg48c4+87p9GZWFViEMmHKzSOCkrllAj00C7EE37td6j8Z4YcPKYmeNyLXMbZl1F9D560jFzO9jIXItZMxJ7RpZb6WHpVxxDg8axtJhopp4SEHXZCoSTUuoAHd4b1wcoqcLgOqvszmcBmdTZQqi1iGZhm32rXcocFgxELmdFDM6JG6tlIIGiZV7QWt75vvWYMrthQpkjCJJpHp1CXvdvMgW\/bWk4XBjYsPG5SbosHsI1FxHrmY6XBv4nw2rqpFeVNrh0Ncx8Cw8MixKJXkZGCxKVzpJqBnIB6gvbQWNqo04XLHI2HfD+1YaBzlK+q3YKfn5Vo+BY6FcPI8M0mHxKgsZJLMszKSyxodcjWt8SaWvC8NiFXEYriDy4iUE9OJc8gOllI\/JO+hsK7SObnH7XRiYcQFV1yK2bTMd19V9a7h8C7LnVGZcwW4F+42so82N9q0sPKwLSexxWVbgdqhifyQBfU2uSB5VM4JwnUDCSzCcMDZojaOy3zaDLmLdo+IrjTO+rHwMpgsJFhcQWky4g9qROod1FhmvoACSTqNtKtORuTY5Ifvc+ZUUnKrILNpvr74N9AB86kJh8SnQMkUWKgjciTogNIsjtr1D+VIN9dNa1cmFz5Fi6ksVwwRzZb+MgvYZ10uug1FTjG+WZM+VxjSffkxPHuWYOkwihljxIHU6bML9P8AHbbUEHLpasdiYkkyLh43Fh3l2Bu1\/e0AyrbwNev8YxQwwcKq9VlzvLL2q2WwBDNuxv7i15Ni+ISSJ2gBWZj2izEtctmt4a\/Coz+4s0sptc9feKwkVlAzKbX\/AHmim8FHZB8\/3mio\/U1knmCQMiBWB18Df8ms\/lqVNg3jUF1tc6aj4+BpgtVmWTlK2qK8UVGFJ2JtXLGnA1czVUWiQDXLUvNXM1dAgVa8A5fnxThIY2bzbZVHmSdK0HK3Ic06rPKqpEWGVXJUy+SKRqt9ga9q4ZPHFh26MRBh9mYowA1xbQD8o6\/OpxhZmy6hR4jyyDyfyvFgYUjdhJMQzMFAu\/5W1++2wJ0rDcf5w+9TOsSyxCJzozeNguw92xXYVZfalzpGirHhyDMysDIrWeIE6qQNQT4ivLuB49IyxkY91tbE33veqdTbg4xN\/sFQjq45c7SXPf4MtcEpMsxZRe6X8Rt5nzpvE4VevHZQNGLaaG21N4PEorsFzHOFKaEltxp471q+I8sSwwDFTZYwo9wnvytrmIFyNgLfpelYXHJubSfX+D62Oo0bwxhKUb3X4\/mv9DL8a4a8uQQxs7XIsi3Ott7Dz8fWneGcPaOMpImVwxuGWxFiN7j0q1w3MIwqDERkN1FdFQPZrnQs1hoARcfKqtuYTLGsmIm6knu66uFBuM1hrudam45PR21zZnWfTL2m8lx2OPf39C0BGI7dLxEG2lwTsbeG30pybDxl07bSdxDX7SgX3QttWu1732BqEvGIuoWzG2ULsfMk\/wAKV\/K0Xa7KTuL2ICkjUjSxOlretV7clrh9Ua3n0bg1ujbnfjpNf4HuMYZemxyWIsQbeo1Gm3hT+JgQq2ZRax8PjVdxTjSMhVWLEgAaEAAG\/j8\/rUk8TjOozWINjlax+GlR9PLtXD7Lv4vRerO3HmKXivP+hfDNII1uSupsTpdr3sPWw+lPxS5nbMqFVKjIFAUgAHUDS51udzUTCY6MRi9kKqO0nU2AF1876m3rScNihdiqyEsbjsNjYWsD8q7KGS5Vf7ZVDVaLbhUpR47Xy4a\/UnyYVmIfIxjQFLnVFZjcKL7G16RweVlzr1GVOoe3OQg2ubbD42rsiyCRR05dRYAKSpJIAuB41fvwtZ4I5MNHmcDLPCgPUDjTMynXUDU0UMjj0+kQlqtGsy5j3KnxxaVEJ+Hy\/dxKwRYBIAvsxmkdg2oa1yoW\/jbWq3jHG8RFERHPIFfscWuCtr2zXut7AZRvrVxxWQwYOFXBKSyGUOtyL5AgQi18wFz86r8PwmTExKUglkjY37dNVuO4Xvobj51ZBZIzi6dJGXPPSZNLkgpx3OTa\/QqOFRriIy2In6WHiIvHGFBY6e4gOsh2zEH416P9nvB3giEpw8UMXeepJ\/6hkOXLmuLIuhvqPgKznLPLeGhh+\/t1ZnikK\/d1XVZQ5CKfPTKT8ausTLJjY1WYKcSps+HlboqE3JW3vXFgT6V6cX5Pic9tuKfH76J2F4tDnMY4khYMTlhjCKqjQxoXOS+u41sDrWnXGYd1H84V10OVWW8h8D+LQ+N9La15FxrhkUwX7ngnEuZuoyktAlr51Q+KjwPkKRPg0gMbHCqqvE3tJZWyuWBGeIbgkm4A3rjy0yD00ZJU6PR5xAcQXhfLjJVKexu8QuLIcRa63Hxqr4ZwPEwTgYvFlCygp07dGRhfNmze9JqL9uum9tKD7PucEgAwohZg7gB1sMztYHqHxtpWpxWOjabp5yzhvaBVJ+7ke6UbYPve+9S4lyVThKFx\/uyHzNh\/vn8ynZEnv1OsWGUqugyr717H3dP7R8fK+OcJkw8pht8GAIzr+K58P2etb+XklsRj5G62QlTJGym5LqRYsG9xSTe21VvGsHPKZ2xmISSfDgfzdTa6gAkgjcW1NvWoTZpwPbwmZDBxkIB2+Pj6milwzKwvte+nlqaKjyarH+ZR7OP4\/wAKz2WtDzIbRx\/H+FZ7qCtGp+IyjS\/DX1OBTRlrvVoEgrOaDqREkAC5JsANyTtat\/y19npLwnFkr1DdYlBJYLqwZvdQgAkrfNYHS9ZLgGGjkmtJiVwwXuEjKzdwIsAEF7+PyrW8w87q2EEEAVWLkSyIzBpCLgy2I0z7m5vdq7GvJVk3PiJ6BiOZJEiWSA5oI5ckrCJiI4lsO1nN3tY65dPles\/jua8O2Oyw4i0Dj2syR+1C\/gUk9w9cpYevh5eOOz9H7v1n6JNzHfQn186r+oBt4bVKU7K4aaK7NLzLw2FnMmGz9BiRE0lgXymzft8TvSOTuTpsfKUj7EX+kkOy+m4zH0FJ5dkgeWNsXJkjVjmy3zNYFtVAIsSMpP6VejR\/aFhOrh0gyYaDJJm7WujdwXMFFnJFiAbjWoR75JzcoqoljjBgODxqyxGTFRq3SBOaQg2u7eCKD9PCvOU5qlkw2IWaNZWlkUPKxJkCnMcoOwAO3hvUXiXHwZWGZJw0hYzuhErobDI2l1XTaqfDToplTN2OpCnwvcEEj6iuSfhHccKXvdm7xfJby8KWePEO4gDEYcoNCz3Ygg7WJa5vcV5mB5V7RyNzNgYMJ0pscrdSMhlaN8yMRlKAhbMoBOtUHAX4XgJmxBxS4kgP04licWJvYXcWB2FzUl1yIzatUZvljl5ZWd8V1Y4EFmdVuQ59xSN7aHYaaU9wHjWIiRkCpLBCHJilCADPoWGazFtRtrVlx37UsRK79AJBGwsAFBcX3bN4MdNvKqCXj8k1+oMPmyEM7xjO+o1LAEl9N\/jXTq3P7RTZczWAtc6DXS50Hma2TM8c4iwM8zxIoUkjqBS6jOsaEak6jYVnOCNGHBlYAbA69pOgc2Gy3zW9KupuJHD4uNcBiVKggCVbqGZ7BmfMLjXTbYVW27pFu1eSqnxghZlijysCbvKoMn6p0X6XpyTimKlwxRp80Mb5sjMoYMwPcPyyNTtprV9zvwrDpLhi04zyrfElWzkOf6y53U\/wNNR8MwsvUw6vFJiiyxwPGenDlUaufxu1tvEmpKKXJBP5Fl\/K2MiwEWFi6iEZWkfMCwWV\/ZmMqdASQPxXvWz5eniwqpA5y4rEEWMmeR3jOl84AKkm9hpa2tVnAsAmCwoimUvI8uc9mUr0iCiSZrm2db6ed6mcO5jkR2m4hF\/OFjd4gHVbQ7ARr+I2OvjVUZe9TIZINxbSJvHsIq4U4fDKcW1yoznqiPzDMHXJtod9KjcscvT4Qq+GCAOIxI06u0xN1LqANEF72vVfwzmMddHwmHUgq7zQqCJbG2kl9HkJtY6aBqmYXmuWTESTeyWONAJWZu2JrgZRm0aS1wQPWrHOKoo9LJTVlhxPgi4ZVjjxMkQxM0hdlYLZpFCi2Y3Kg6mxvva1TZ4zEIsNigcSpQ9XEumgtbKiBQTn39fWp+GxmHxyFB05k7Tc2IJ02B1B9RU\/iWPjw6h5CcosAbZgPkPDTeubuSNOuSrMkcWHMcEYiiYWUG6lidwb9xb9Hc155zfh3nws+ISYrAjRIcOY1zIYwsZN21juRmCrvfXet9w\/jsOMUtAUd1uUz7KQCM4PmATtXn\/FeC4aOGbEJiFxs0biSZSxKd2mqg2azHc+VTZ3FafPBlMRxDE4yNUVI4cOpFyqhIy6gAuTuz2A0XyGlbfktVkP3VwJFnjZpJkkOd7ZQDICSwOuhNj6VlG4Ri8T1mZTEkERclh4FcyoltACNNPnS\/s7wbJikBlAze9EveWA1yv4J561GN3yXZUnB0azmDibYSK8cRaaCW7SgEo6aqWd7kl9bENexNYrmyDEYqaOaTpWlW6lNI0W9rO5ABYfE\/wrQfaBxdpGnkwiO8K2TESG5izaWXKe3fxtesBxPjc0+UTSFggAVdlUDwAFTk\/CI4MdK\/JJiw4UZcyGxIuG0Op20opjByDINR4\/vNFRNNCuNcSSVFC30Otx6fGtFiOUsP0sKFlyz4hIT3zLZWmNv6IQ5sn6WfS9\/CspjeGvGqlitidLH0v5VIbjWKeEQGeUxAKBGWOUBSCoA8LEAirMjk5XLsrxKKjUei7i+z2Y9rSxpIcqrGwbN1WiM\/Ray2RhHYknS7AeducS5JIdulIMgSRgH968WFw+JfYAa9bKPhr51XQ47He1ZZZ\/bf0pDN3kg+8fE2uPgSKcM+OEUpM8gRrB1Mli4KdP3SbsOmoU+gHkKrfHZbTJ8XIjM8sKTJJKhSM2zoiSnERwOrF4\/aKC+6n19CtOQxKymHERiGToCJ2Dku0rSxAW6YK+1gfcWAI1NUOJ49i3t1MRMbBVF3a4CsGX5h1U33uo8qRNzBimfqNPKWuhzFjvHmMZH9ksxH9o+dDhbcocqLiQJJZenGXeMAXzs6QtKQO0qoAA1O97VLxHIZhSRpZVYph5JcsZ1WROiQrhhquWXceKnXzoeC4vFIkn3eZ40Nup7QIpJuBcswBJ1HwJp6fFYt1CviQyhDGAcRGRkOW6\/wBJsci\/qjyFAT8LyxE0SPmk7sDPiTqLdSKWWMKO33bItxvrvUmXkHps6viIyFEqlxmVUkixGHhfPmS7KBODpbx10saaLEYtYTh1xAEJ3jGIjy6kE6dTYkA286VK2LcMGnzB8+YHER2PUZHe\/tNczIhPqo8qAtl+zicB+pLFGyAZlYnR26pSMm1gSkWa50s6eZsluQHtKFxETyRRq7Rqrl7shlCgWu3Za5UEAsB5kVy4vGK0jDE2aUBZD96ju4AygN7TWy6DyBIqOeM4qNpVM8qljklGc3OUdOx9Qt1uPDTaugkcwcpyYWMSNKj2cRSKua8chjEoXuADjKd1uLg+l6qPhpIB6sQuL2LgEbaHyOtXnMTs2Hgd8XLLdpelFINFhRjGsl77koRawtltsKzVqUBWIw5Q2uDtqDcG4vpTWQ1PxXuj4\/wqVg8eiqAYozb8QJv8bHWtktNFT27q48k3DmrKbIasuWV\/neGv+eh\/xFqfFjoPy4wNfyVa1v1xrel8OljbGYbp7deHS1re0X1P765PTQjFtSTDiq7PphsKn5tP1R\/lXPuqfm0\/VH+VPGisZAQ0SnUqCfgK40CHUopPwFOUUAgRKNlH0FJOHT8C\/qinaKAbEC\/gX6ClFB5D6UqigGxAv4V+grgwyfgXX9EU7RQCOktrZRbysLVxIFGyKPgAKcooBswLtlW3wFJ+6R\/m0\/VH+VPUUBBkwyXPYn6oop2Tc12gPmrmX+jj+P8A21V4CTKwNri9WfMxtHH8f4VQpNbb\/n41p1PxGZ9J8NfU9G4f0sTJcNlDeBt2E2Nj6aHUVbcy8j9JA6yjUbrpf4i9v3V5jhccAQdVI8V\/2K0kXGrgZsSpXbUG49St9RXFkx0k\/wBC5xm5bosg8WTEJZWdzf3SrH93x\/dUccNmksZnYjcAn9p8j6Vr4+YcMQVQs7BWckr4Kt3IH5Ogqgm47CToT+qf8qzXyXNIRPhljw8txcZodNhu3kapY5V8EHy3+OutW+J4lDJDJGHAZjGRmDAdpN9QDrrULhmDwxkXrzgR37smYm1jtePzt4UdpWR8j+GjgIOdmUgaDKTc3Gm4t4n5V3BcG6\/UMSKRGhdixy6DyvuajcQwWHzt0JxkucpfNfL4X9mNajfck\/PJ9XH\/ALdEm1YGGkTXs+YP\/FWa4ITcQ6RJVZcSUJG4Dy5SR62OnrUI4RfCWL5mQ\/8AZVzgiiTPjmPs0nZoVHvSyq3URf0EF0ZidbGw1OliRwp+LY8zyZ8uVQFSNBskaiyIL72G58SSfGodqX8d6KsUUcHcQNBTGWpE+wpmtWqXv\/RFmTsTlqw5dH86w39\/D\/iJUGrDl7\/1WG\/v4f8AESsrXBWfUxooNFUAKKKKAKKKKAKKKKAKKKKAKKK4DQHaKKKAjSbmu1yTc12gPlri3ExIqgKRY+J9LVX4XEMjBl3F7XF9wQf2GmwLilAVOUnN2yMIKCpF1zI\/UME59+aEM\/q6PJCWt+kIgfiTVMKveCyLP0sJKu7ZIZV96MyNfKw2kiLm5GhGZiDuDSqK4kSNBy3zCcP1bxQtmhkQZokJuwsLm1yN7jxqlxM2c3KovoihR9BSAK7auxxpOzts4BXbV2uj1Nqto4coq1w3A3dQwdbEX8dvXSph5WlEOfLcMVKvZguWz3sSLG5y+PhVixSfgh6kfmZ6r\/GxiHDrh5jeXrNK6pYmIGIJkYnTOSBddcoTXXSouC4VMZkRYznzA\/ogKQSzHZVHiTtXOOzK+JxDobo00rKfNWkYg\/MGpelzyStMjq8Y2iZh+m9v\/wCQNP8Ad6S81wQI4xvqAc31Jp\/hjxLIDPG0ket1RsrHy1qKR5bVJY1dULF4iLtU3Gvx0+P+lPYSWNR3RB\/ixHl5fA\/Wl40HJFvbKbb+etr6b+VQ8tbJup3RbKdSLGJ4D7yBdToCx08\/4U7wxU+94fp+714fA\/nF89fX51U5an8AH85w39\/D\/iJVU5XFqiLyWfQPPsOfA4hfaaqP6Jcz6Mp924zL+IeK3rBcH4jjEkwccaywwdgyJG7RyE4mRZSM4usZjswDEZF2r1DjHEBh4XmZHcIL5UF2NyBp4eOpJAAuTWTwv2grKmIkij9nDh+sLm7Fg8iMpytlIumhB1vXkETKcVxuN+9YqROv1I+vGh6bWSI4nDgdPs1HTzm4ubXPhTmE4zxLPH34htUAzRWDgjFakW8ckWvqDua0\/wD1LgGfNBPdASSMmVirxI1rydoBlU3awtfWnZvtAVS+bCzZFjhkBul\/bEgBhmyoose8tbTwuLgYZON8TMYPUxOiEg9PUvlwuZTdNQHaUAfEeFSZcZjesjAzZrGMydPvyffmWxbJ+a1+GtaeX7UIMrGOCZiIy65iiqSIROVJzEqQh3sRpperLl\/nuDEyPEEdHjjMjZipFkyiQDKxOha2oF9xQGS5K43j5MXhUnacowYSiSMhdICyn3Le+B3Frk3FrCmI+J8SkmEZmnQPikRyItI1MmIWwJFrZFQ22903ua1Mn2lQLEkr4fEqHuyhlXWMKjGUHPZltIosCTe4tpUeDnXBtIsf3Nu6RYw3Tiy3eWSIN717Z4yNr+lAU+B4hip8NxNZjMw6BMQdCGzEzBlACixsFGVSw0GutQcFxrHpNFEHxBVJ0XuTtMRkjUgkJ32Uka2AGoJNX+E59wUjRqMFIC5W3sojZWUtnOVj2hVYnxAG1cT7QMC0PVXBsRmZcoSG4CxdYk99rZL6XuCpFr0Bl+XMRjpMUjGSdXl6ImdoyL5EnYocygAXCr6ZqVheKY8QMVadSXzMRHlbqHDSvKNEF\/ahPDc2q\/4jz1h1mCRYNCl8pd401bPCvaAdrTDU2+dORc9YUtITguwdMRAJH1HLma+5yqoELHUg0BScu8SxgkTO2IRXmkY9OAXkkL4cWcEKCpRnJJO2Y6kWrVcg8UxMuIxKzNKYwLp1FtY9WVSAMoC9oXtBIsAb3JrTcNiw88UcyQx5JEV1vGoNmAYX03samw4VE9xEW++VQP3CgESbmu1yTc12gPklRpSgKTEKdAqcVYJvA8d0J45iubIToDY6qVupsbML3B8wKXxHh6xrHJG+eKTMFJGVgUy50dbkBhmXUEg5hUICrp4+vh4liYZsOkmeE6MQXeRpo\/x9pAYbgR7EbWVQKWrzllogT1N9dPTS3rbNbb1qkAvUyPFMABZDbTVFJ+pF6moOQLLmZI7rk38vLe++tr+fp61ShalPjmYEWTXeyKD9QL0yErRjxURbH8BJZgC7KD4i2h9QdLVa4vGtGqhJAwOp2+vax8ap1SnUiuQACSdABuSdgPM1qjiZTKUX4LpMRI+DxJk0VzAsZIsHKyFnVfxAAXO9si+lUAjq95gjI+7q4yuuHRXQ7oQ8mUEfksY8jEeba1VBasx4eLIOdcIYEdK6dSo8Mze6rG\/kDS5sEyi7AD\/7hf6A3qz04jeyNKgypbexvrfx+Jt8NKb6dSHSyxm1rhvDfX+yL\/U0QRM5silvhb18z6GpbU+WX5VJyqJH6dTeBp\/OcP8A38P+IlJbCSA2Mbb228frUjgyEYnDhlKnrQnX+8WozhGmV7Mi5aPoXjfC0xMLwS5sj2uVNj2sGBFwRuo3FUuD5Ew8aTorS2njMT3YXys7uSvbocztVtzLxhcLh5MQylggHaDYkswUC\/hqwrJJ9pV3VBhHVmyqcz2s7GYKLFLlbxb6GzbV82zQWicg4dSzK84Zg4uHAIztGxt2+ca6G4IuCDekN9neFyqoaYBViAs43idnRjdd7u3pY7bVV4f7Sm6eZ8ISenA5KSdmbENaNPdLDS50De6R5Xl47nkxiCUxERSYeed42HtQ0RUBAdhqTuKAei+zfCKMoM1srLq42aEQH8n8A+tWPBeUIMMzMjStmVlKu9178uc2AHc2UX8vCwqq4Vz\/ANaeKD7syF2dGYyDKGRnVhGSAJbZQSAQ1nFlOtVHMPPmLgxGIgVIAYjdSQ73QYeWfu7l7mCqNu3u97Q0Ba47kLAxxXmllWOMG7vKABGVROmTawS0ajSzetzTGA5f4a8yJDiGaUdOZVDjULI2JU+5qPbXIvfKV23q44jwlsRhJmWSRmxGHfJE7gxB5YzlAuuliRY30tVZyty\/PHiYpJ8OqrFho4kZGS3U6UazSyW7mdsioD+FaAkcE+zvDwGNy8sjoMtyQFI6bxWygaDK7eO9LP2e4YxiMvOQMwBMguA0PQCjtsAE0Gm+pvUjBc0tLiZsLHABLEJtWkIUlDF072QlQ4lBvrbKd6ynC\/tCxM33YlIgsvTEgCtm9riZ8OChzduVY1OoNzfagLLjXKHDsORLPPLGGe4BcWzDpubAITb2KknYAHapsf2dYQocrzWbIysHXty9Urk7LWtM41vuPjSecuXZ3w5igZpy+dW6sgzoCjBWibtygsQHGuZbi1azARFIo1a2ZURWsLC4UA28hegDAYNIYo4oxZI1VFF79qgAanfQVIoooCNJua7XJNzXaA+TI1Nr2PxtToFXPEOZGmwuHw5iRFhvZ1Fmc2tr8r386pquhVcHFfkKtuWpVWYlmCExyrG7e6sjxsil\/Je4i+wJBOgNVarTlvKtEMd9hsdxODeJjG6lWFtD5EXBBGjAjUEEg1I4SqiVGkjLxqylwBe48v8ATxtVlxuES2mhYNDGkUdtRJGFUKBID5tm7xdSTa40FVsDsvusV+BI\/dWmOLfGiHqbXZuOdeI4WbDqkEZMoK2IjIy2IJvdRbt0t6+lYYJapC4l\/wA4\/wCsf86QWubk3PjferdJo44I7U2\/xIZ9Q8ktzEhauOV0InSa6rHCyGR3NgqscuniXIzZQNbj0qoZrVaxOseFLaucSHjtoEjMUkT3bxaS1iNgA\/jtV2bLCCohjwzm+EQgYV\/G2+hsvwvuT+yj+UiD2Iq+Istztbdrmo6YdiC2UlRoWsbAnYE7A0pI6yT1bfRvx6JeTkuKkf3nY\/Ek00FNXMAL+4JDcEZQLqCfw2I8K5jMKwF2FrfiYZze3gPD433rO80n2zVHTQXgrJY+2Ow1ym\/rr\/rTRhqRCFOQC17HN4alvE1N\/k5\/0f11\/wA6tzZHCXDJwxporoWZRZT432B1tbxFTODkticOTv1ofAD+sXypvpnXtJA3IBI+o0qXwYWxOHBBB60R1BH9YnnUHPI427oPHE+guLYKKaF4pwDGw7rnLoCCDcEFbEA3v4VRRcoYBWQhBmGV1PWYlspkbOe7v1kckm9761Y83cNOIws0KqGZgLAtl1DKwN7GxFri4IuBfSvPMV9n+KbIWWLSHJ2MBkK\/eLgKAAzMJV2IW7N6V5x5psYeVsAsbRrbKwjF+u2YdEl48rZ7rlLaWOxA2tTs3L+AMSqwTpxRPCB1DZY5PeBs1ySV3OtxpXnUPIWMkhOWBY7mdQrsE0eLDKrgC+maJ9P86lL9nmKGuSI90bEZxZsuImlIOn4HUa+VqA2fCOXeHHozQi+UdaNjK\/d3MwlcM3eQXY5mGl6XxzlzASCXEzgWezvIJXFwkTR2GVtjGWUqu486xQ+zjFEoHSJgsKKSZCDdcPJEYgQtwCzA328\/KrbiXJ+JkwEMGSIyRyzsy3VQVdJlRmyrlL3dSbDe9Ab3CYuExqUdMmRWXW1oyBlNjqBa29OHFx\/nE2v7w2te++1gTXlsn2eYksxZI2uiWPVsbhMOoUdtrq0RPddTlXzNQ8fyDjJbR9KJSsMa5wQqXCYlSq5RuTIl7AC9AeiYXh2GgxM2LEjNLiWjjOoZQQBlVQi3GgBJYnYUzheUMBGYyiAfdrWHVYhbO8q9QFrNld2YZtr1hpvs7xbqMyRXzyHL1dFzR4ZVe4W+hha9rHa1Xc3J+JMfEY1SJRiAel3AsWMzyG7WBCEG9mvZmNjagNxgeKwzC8cqsM7Jva7IbMBfex8qMPxWF2dVkW8b9JgdLPYHKL2ubEbX3rzeDkHEiWBysYCSO2USaR3xKTBhYa9gIsLageFHM3ImLmkneNYrSTySIxezAEwEbggA9Jr21uF1tcED1Wig0UBGk3Ndrkm5rtAfKa4l2UKzsVXYE6D4UKtShw8CFJM6s7sRkU3KqAfet4k2t86SMO34W+hrXghas5YgCnESnFw7fhP0NLVa9LHjspnMteD5DFJDnEcsrRqGZSVZL3Md1BKEyCM3trltceMGaAozIwsysVYeRUkEfUU7w3FmGVJVAJQ3AN7bEeBBB10I1Bsak8aw6RlMoKs0au6Fs2TPcqM1he6FWsdRmtc1eltZS3ZX07iOIs0SRduVCSCFAbu3udzTEdmNibDzq6wmBiVWbMQwykDOt8pvpe3aSPnqNtax6jUpuo+PJv0+l8y\/IqcDgXmdY4xd3NhqB4eZ0Gmvyq45jmDyKqOpjVUKpHYxozIokVSos+qju1J08qncu4VM8k7PHljBJvmLIzXKSKEHcAVtclQMw1BtVMcU7yM\/5chJIUblzcgAep2FYJ5EuWenixOUqiiSkTpGY3lKIxBMe5Y6EEgbbDfyHlSwgQXyIgIuGl1YgeSjx+Vjak8Pw0xd0UhHAzNnIU6W2La37h++u4d+yN44ysqMWaZ27CNbaNpp9dD8sE9V\/IjfDTL\/ANP8hcbmUhE6sx8r5V8BsPjbfxFQpMRcECNFB8hr9WJIpUuLXqFzI7yEknpDLvvZv8hSJ4pCgtBkBPvHNc\/XT9lUPLkb5ZojHFH7MbK3Ce8f9+NWf36T84\/6xpvA4DM0VibuWzCwt2sBYVd\/yLt2D5X+P4q0e0JXltuuEV6V1ClG+WZ6VwScx3Nzc+Pn8an8EkzYjD3Ym0sVrm\/9YvnUR0kW6q2l72y38SQNj9PSpXAgzYqBmtfqRbLl0Ei+QA8antrFu3Pr5OiMsjcnHavPlWe4c68VfDYOaeIDOgXLmFwMzqtyLjYG\/wAq87P2iYsEr1ITaGaTMqaF4vvAVNdLnpq3l2tbcV686g3BAIO4O1Rp+HQuhR4kKEWKlRYi1rbbW0qR80zyWbnnFZhL1VOXrR6C0RHXw6B2UNYlRI1jTv8A9eYmSNxJJGA2HxGXpqQxaNcRZiVcNGSIgwZbjQ6g2t6wmDjAyiNAALWyi1juNtq791TTsTQZR2jRfwjTb0ocPIU56xKdZwy5kgAAbM1umMMQ5DOQc5ne5tc2XU2qbzBzlifuSHqKjyPjY2kUZTaBXMeTXtYkAXFeo\/dU19mmoAPaNQNgdNQPKhsMhFiikXJtlFrnc7b0B5JxHnTFM7Q9RUVZY1XLcSgJLh1JLA6qwkN81r3FvGn+YuYJ4uIYtBO4VVnyxiQ27cGZB23BQZhmzqb308b16qcMlyci3Nr9o1ttfTW3hQcOhJJRbnQnKLkHSx89KuxZFBttWcaswHJ\/NOJlxMUEpGQxsQMpzELDAyvmYktcu2vpWS4HzviYsO5+8F5MqECQ9XYYgnViBGxyJdT+StxctavY4OEQJKZkhRZSLFwoDW0B\/YB9BT4wcdrdNLb2yi1\/Pb1P1q718ab935HKZ5anP2MbOV6Z7XKgR3y5fuzX0N2sJn+lbjknjZxOHzSOjShpLhbA5RLIiMVvcAhDvvY1bYjhsLqUeJGU6EFRY7enoPoKVgcBFCoSKNUUbBRbxJ+epJ+JNQy5cco1GNMJMk0UUVmJEaTc12uSbmu0B82PiEOBhjDylxK7FGUCIAg3KG12a9gdfGjl9fbJZczX7RYEHQ3vmI8PUa1GmmYpFGVCqiXUBri72Jb9Em2oqw4El27rBPyjZCwsDltn213Iv8DXpYYXib\/EptJjcwHWcgWv1LiwABs1wApIAB2qOBU3EqRIb2tZ8tgoutmsTk0vaodepjVRRnk+Qq6whOJwww6SBpQzPllznKkaXAgOUqikFs2Zl1VfjVDI3hVvyvigkhR7dKUBXBTPe3cgAAJ1ew0B3902tWLV5r91eDdpcHG9kHCFAO6PMfPMRp5WqacUhtmjvb9M\/XQam1hf0FOcdwgjndR0wD3BUJIQNchDmAYEeRAqCBXmZsygrZ7enweo6Rd\/yiPuow8Amzkl5LHtsbhksou62WM3bbXYaVAETwdKZgpDdy6+Vjrbb3h8\/UEVJwskEbIy4iRMye0IT3WuDlG+YaX+KjUXuKOKIudNBXlZMjn70j0scVD3IL\/ZacZ4z11RVUgjMWJN7k7Zb6gAX\/YPCn8HwUFVaaQldSBc5fDz1vrsB86c4fhkQXy5n9fdHr6n41OEF+6Q\/M1knqFHiJpx6TipCISi6RRjy2sD9DmPhuafIke97AHcAD\/mnoIGb3FsPM7\/AEqxwvDSPeckn\/fyrHPUu+WaVDHBdGV4XFmaNb7LKf8A9oq4GF9T9ai8swhpVW17LPf\/APMn8K1owP6I+lavbefZqK\/pRj9n5ILFT+bMfisJBezuoO9i9vna\/wC2pXBoo2miySByrobZy1hnX1PkKtcXy2rsWOdbm5yNbW1r+lSOF8FWOWNhmJDKBe34lPgB+EVyOsxPGorJJvjjx\/wjNu29ka558np1FFFe6j499hRRRQ4FFFFAFFFFAFFFFAFFFFAFFFFARpNzXa5Jua7QHyrw07i58Db6i\/xrQcv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mUvI8uo93SU5Ryivqyca1zkeuamcO7RyI7zcQj\/xCxu8QDquIjsAifiODv51XHDDvSfgjk6xq3CVVTe+y9KFHEeyzqiiIpcvqZXEJ1BdhgMTjH3uuPKm3ZLs\/d2h5kIhXXpDmRZDJgEZAH3fPc+dROGdoxz43s4FIKs80Kgh8HH+ZnZpCcYO2waplr2rlkuZJvsljjQCVmbaJsgYGrYyYyCB8asjCGNpxMes6hq9XHtyNP9FYw4nwRbZVjjuZIRczuXZWAw0ihRgMclQdzg564xU2eMxCG1uwbpSh5ty6bDHhVAoJ1dfj8an215b36GMcuZNjk4IJ+AO4PxFT+JX8duoeQnSMAHGoD6Dy261Z3bnl063FZkjitjHBGIomGFDZUsT1yD3i3+nqa532vt3uLO5uUmKwI0aG3Ma5QxhUJy26ZI1BV65361f+H8dhvVZoSjuuSmvopGRqB9QCelc\/4twa1jguLlLhb6aJw86liU7226g4OG8z6VNncVp77FUuOIXV7GsYWOG3U7lVCIWUAaierPgDZfhtV37FqshFo4Eqzxs0kySHU+MAGRSSwO+xOD8KqjcIvLr3hipiSCIuSw8iNQVMbAEbbfWvfs7s2S7QGUDV4ol75YDfD+Seu9Rjd7l2VJwdFs7QcTazhzFEWmgly0oBKuu6ku+Sde+CGzgmqV2rgubueKeTlYlXKlNkRc4wzkAFh8z\/AGqwe0Di7SNcSWau8CkJcSHJj1DoNB7vXzxmqBxPjc1xpE0hcIMKvRVA9BU5PwiODHSvyS4YAg0albBIyrZB3PTaio9k40Dcef8AU0VE00euL8QSVEC52O+R8MV3H2RW6HhNuSqk6pdyoP8A9Rq4RccKkjXUQCOp05OB6nbYb13v2P8A\/Kbf+KX\/AHWqzK5OVy5K8Sio1Hgt3usf4E\/lH7Ue6x\/gT+UftWL1ZDG4iKrJjulhkA+WQPKlXbG3kfh1zGgLyNERhB4jtnA6777VzHDvmot1bonY1W2jO4RD8QorPukf4E\/lH7Vx7hE10pHu3PEDTPoWINpA94QkELsnc1bNjY\/GpsEvEJWKar1Fe4iBYh8qrCYPuVAA2TIA0A6fr6MunU\/nVA6mLaPqET+UftQLeM76EP8A2iqJ7MWuERYZucmD3UaFtOjlgqAxwIyG1k\/iJxVO4fwa9tOHRSxC5SWcsGjhjdGQw83QZdILsWLLjZVwFzkCsGfF8LI43deTp25oE8RVfngf1rCwxlRhUK9RgAjf08q49eWl+6c+Q3jsZL1QmJMIvJblYQDoztgHpsANhW\/3riAjkyeIcwckgKj6BEPd\/hnXvKCEyT39XSqgdc5S7jSu\/UYH61592T8CfyiuMr79vKUvNbxKhcLKHx7zMQGYKZAAmjZcHGnoKZ8bhvGW1uQtzz14cuplV9QfnR6hgDZypfI6kD4UB1ZIlGwUD5CsGJSTspPQ7CuNzXPFCVZDfeRUES75uZB3lI\/6WnY9FxUWA36W8jIt8JZHRmfTKGZkth4zp1sOYCB90nrkUB2wWqfgT+UftWfdk\/Av8o\/auS2s3EuerFr3BlyQeZpx70oxjGAvKLbdNPwFQ3l4sUfL32rLlgFkXS4imwFbOSNQi2UBM6cbmgOy+6p+Bf5R+1HIQ\/dQj5CuPX0l+iTGMXwkeQOSolx\/8uGXopJ+01DSMDIGrYAUwkjvY+HHli4id7+dpDHG+vQwYqQqYbSX09MDpnbNAdRNqn4E\/lH7Ue6p+BP5R+1c57IzcQ98JuDdaCs2rmBggIjiK7eBTrMmMH8QBpN2Ymv7gW3215ynkg1SZc7cqQyd5hgqWCAncZx50B2Hlqd8KfjgH9aw0KEjKqT5ZAzXGuB\/8TQQBBdrpVAEKuEBZJ9WVI0+Ll9R10144ndXaQxTlr1dEThpZgylXYwagrnvaSxcDV17wG2KA7SI1ycBc+ewryYE6aV9cYH51xZH4lmWTF4AxVS+iTmGMPPpGca+vKzjfGM7Gnnadb4rYuouOd7nGJWjVtQcyw6wSg2bGvI9NVAdOMKDfSo+OBXohceWPpiuH8Uiv5RCkqXkgRlZAySMBpnmGptiNQTl7tvjHlW2K34iYxCy3RjjjgcAq+CZDbZQLjHc0zHGO7lumTQHaTEg+6o+grAgT8Kb\/Ab\/AL1yC+ivZEkR1vJcTP3pEcghoZhshUld9AOlmQ5TTjeoMdvfhYWjjutUKXKwlo5Mx5toRhdQyoyJAo9QcUB3DlLjGkY9MVhIFHRVHyAFVzsDdyNblJjOzozYeaN0LIXYJgvknZT1OrGnPUVZ6A1mBemlcfIV590j\/An8o\/at1FAQZLZMnuJ\/KKK2zeI0UB84ccDmNAmrfOoLncY3zjqOldk9j3\/Kbf8Ail\/3GrjPHpmRIypIOcbHG2K7N7Hf+UW\/8Uv+41aNT9RmfS\/TX+eS6Uo7WcSe2srm4jxrjQsuoZGR6jIpvSvtM0AtJzdZMGj7TGfDkfh73p0rOaClcF9prSNErQF+bK26ZBjj1pGuVw2pgXOSSo29SBUqb2kssKze5uRI5EQEudaqHJPdQsrDl+HBG472M4nxcI4Szwyq0Gp5GeLFx\/mOXV2AXXhwJFU6MEAjoKgW\/D+CTGaJWjOHXLc9gCXV8JFJrwV0tICiHG5yK7YMz+0CRuYqW\/LKywqBJINTCVwmWj05UEEEMNS\/EHatfBfaQ0nuCy26g3TBSUk8OuR41IjIJIzHuSR12zuAwPDeDqWk5luvfG\/vOFVo2EmFHMwpDAMVGPiKzF2e4TFIGDRq1rofHvLYi0sXQupkwAGkONQx3sdDXAQr72lCO5ltxbamVwqnnDDZl5JLYQ6SCQdO+x3wdq0ze1NVWNjbbPBzQOcM6tDPpwEOF7hGo4O+ynFTOM9meGaVumLgTSpiSKV2DGSUSALuyqjSb5XGPIivV12b4OpdXaJeUqo6m6ZdA0mNda8wYJViuW33oDR\/6k4kdHtJFCRF3IbOlhDzgpwukArgZ1Zz93G9epvaEyPBHJZuHkBZgsmvSmtUVlKp3gdWTq0YwfPGWV7wjhgkWSUwh5Y9K658CRWQQ5VS+GJQhNYGcHrUVeB8HHK78OVkKqTcnLvqVirHmfaMGVO62cYFAQr7t3N7laXaQiLnNINDtryqRM4IIxjLLjcdPKvFp7TCcg22dMTMW5wXLRxxyEYK4UZlxktsBn4U0ji4VPbW0IkiMK6xApmZTsGR9OWDtgFhnf19DS8dm+EFmmNzE0TKIAvPj0DKKAOYuHZ9MakanJ6mgIp9pbySW6RQKuqaJJSzltnmeIhBpXOdGQxxjONNNOHdvxLbXU\/IAMDxrp5wKtzsaSZNOBjJyAG6d3VkV6j7NcJ1u4MZa3IaQ+9MdBV2cGUczrrLeP4isjhHC4Y\/d18FxKqHTNI32lsNSgyByYygX1GMYoDTe+0RUs7O7EBY3AkPLMmNAhDGTvaTqPdONhnzxUW39o8nfL2upQbg5jk3VLXG7Kw3JzjY+m3oyl4TwmS2toC8JgVnWDFyd2cnWquJMvnXgrk9QPStq8I4Wkky6oQ5Wbmobg91ZQDNlC\/cBABOwx8KAX8N9opllhiNro1ymJmMw0hgUwEYoA7aZA2k6TsQNRxnbxP2gcmW4j931CEyDVzcajFy87aDjPN9T0r3bcI4QhhdXhyrB0b3knWS40lvtPtO\/GANWd1wOlazZ8JuWe558ZEiO0i87SGDkKzsrEMm8Y3GnpvmtOmlhUn8VWvBxhF7QgZUjNvgNI0eeaCcqzqCF05wSm+cYztqwagxe0WUyxg2p0ywcxIg2XOOYxIbG+RHgLpBJP0ppa8F4TzY9EkRkOHUC6JLeJw2nmd7ZnOd9s1mXg\/CHSFi8DJhYYj7zs2jOEUiTvH7QgjcnVvWz4uiT+V1\/n3G5i47cFbOC5FuGMsxiCCYYGFdtWoIT9zwlQRncDFKrv2qKmn\/AAxOqDmr9sM55aylWAQ6RhiAx3OnwgEGnPEuA8PKLaNKIxC5uXQT4fwkM0jMxcKQ+7ZHluKVT8M4F3yWjblw6iFuH08vSIcjEmgkhVTrknTnc5rzsrg5tx48HRlw7ts0l2bRrblvymcZlDEMiK5Vwq4Ud\/Gck7ZwMikkPtPZIYmmtw7tDzHKPpAZ1ldFClW2Kw4JztnoasdhbcNN2Jo5IjdSAkKLjUxEkYyREJCu8aqcgbgA5862SdhLA6AYNlj5YHMkxpwyjI1bkCRwGO4z16VWCvS+05162RHcD4acZw8Uky9IyN1j9fvdNsV6uPaiF53+GJ0IrqBKMsGeNCGwhCn7UEDJJxvpzVjn7F2TkloSTpVP8x\/CkbQqPF5Rswz13z13rSOwVh3vsThhgjmyYwGV9hrwO9GhyOuKAsFpIzRozoY2ZVLISDoJGSuRscHbI9K3UUUAUUUUBGm8Room8RooD5d4nxITKoCkaT5n4Yru\/se\/5Tb\/AMUv+41fOadK+jPY9\/yi3\/il\/wBxqlObk7ZCEVFdqLpSjtdwt7qyuLeMqHkTSpYkAHIO5AJ8vSm9J+2HEntrG5niALxoWXIyM5AyR8M5+lRJlFufZ1dsy4e3C813J1MCA0wlG\/Ly3dGNOQAd9698C9ndwjw8827IkkTEKzNkRRPHnBjA1amVsfA71rft3ci5t4UmhlVmRSyxkczXNJGxGceAIN17uQTuKWf+oV+ItfMjJ0A45Q6tbvL6+TIPzNASI\/Zdd6TmS3zoMYGp8YWCSJWzy+paTJGNgOppkvs7n13LEwNrU6C0kucs0TYwABHpMZw41HOgkYGKVye0K7AH2kbd51UhF7+meJBj46Hfp8\/Ks2\/tCvGtZJmlgBVoydKAsodJWZQGIQkGMHSW1YDDOSKAtEnZy8bh8NsTbc2GaKRSCyowjbWdWmMYbORkLv12JxSW89nd08s8uq3JZ3ePvuDmWZZSdQTuMukgHDgnqMbUvve3V3FcTIsyOOaSqugyV+x0oozkAiVvjt1604k7Z3KwcVbWjSW+8YCDSAZWjG+cnAGCrAEEE7g0B67Q9jbqf3CNeV9lbqksgwiBlkifuIq53EZwAoHy6VoufZzMViCmANzJjKctuJJ0lVh3O8wRAuDjy3qDwjthdJJbxc5HR5n1PJljIGueUFQ7nZTsF2GRnYVMl7T3iXs0KTK4F1cdx0BIjgiWUIuNxnLKD9aA1N7NbomIcyDCnc6nzhZ5J1wNHnzNJ32xnetTezK65YXXAxGgaeZIoOLfksSVQHZhnH3hkEivEfb+792ileaEfad9lQEgGJJMaSVVtJY5CtqwR5g017adsLm3up4omQKioVUoCTqikcnffYqoq\/T6eWeTjH3BM4Z2PmhTiKsImjnhdI0iJ1EtrOxk\/wAsHUO5rK6izDTmoQ7DXUvDraCRo0mD3EkxLE7zrIoxpBBPfXO+Ou9RJe3twApEkZ+2YY0DvKDEMZz\/APcbpvuPIVrt+1N37xZSSTLpm1KQF7qpzxGCyA4LEqRqxsH+FbF0vLVtrz\/C\/wDDlkmH2fXSrEdVtzBOZGyWYKpEIxgppkB5JOllGG0EMMHO7tD2AuJ7m4lWSFVlM+nLNkc2KNFzhPxRnO52Pn0p32E7Sm5V0mljaXV3VUAZAVWJTB7694HoCMgHerdWDLjljk4vlHTllr7O7pZopM24XmRu45kjFeXO8pALIS5KsNyV3z862Wns5uBCVY25kWGFIyGY7wzmVskx5UMuBsDvXT6KrBymx9mdyunMsOMgkgtkZWfVgaN8GdcbjOCdulbLf2d3KwxKDbCRZMklpHGNEanOtSrg8skxlQPBgjTv1KigOfcY7DTS3l3ODCySrJpEjy9XhEQUouABkZLgk4xttUCPsDegN3rYlkQZyQRonaXxCHBco3+bgNq8vOuoUUBzXsr2Auba4t5ZHhKxspOlmJIWAw7ZQfeOevSulUUUAUUUUAUUUUAUUUUBGm8Room8RooD5LjXYV9E+x7\/AJTb\/wAUv+61fOadK+k\/ZXaPFwu3SQaWy7YyDs7ll6eoINAW2sEeVZooDWIV27q7DA2GwPp6VqnsInVkeNGVhgqVGCOmCMUxsYgzEHfb9qne5J6fqf3oBGLVAANC4HQaRt8vyFejAuCNK4JyRgbn1Px+NOvck9P1P70e5J6fqf3oBKYVJyVXOc5wM5Hnn1rPJXvd0d7xbDf5+tOfck9P1P70e5J6fqf3oBKIV27q7bjYbZ649Kzylzq0jPrgZ\/OnPuSen6n96Pck9P1P70Al5C4A0rgHIGB19fn8a1z2UbsrOisynKkqCQcEbH5Ej6mn3uSen6n96x7mnp+p\/euqTXAEvu6fgX+Uf+eQrPIXburt02Hz\/rvTn3JPT9T+9HuSen6n9673y9QJ1iUdFA69APPr+de6be5J6fqf3o9yT0\/U\/vUQKaKbe5J6fqf3o9yT0\/U\/vQCmim3uSen6n96Pck9P1P70Apopt7knp+p\/ej3JPT9T+9AKaKbe5J6fqf3o9yT0\/U\/vQCmim3uSen6n96Pck9P1P70AporfeRhWwOmK0UAUUUUBGm8Room8RooD5Us7N5AxVfCCxPTYbHc9eo2r6B9kDZ4Tbn\/VL\/uNXH27RNc2cNkYQBEO6Yo8tIwxgE9VyM5O+Tjau5dghGLCERQvAo1DlyeIEMQ2fm2T9a668EU3e6LDRRRXCRK4b4z8v7imlK+G+M\/L+4ppQBVfk7Uwc6aBFmllhIEixxM2nUAw3xp3B6Zyd9tqsFUbhFheLfcUkiKIkk0ennRsQ2IUGpGVhkA5BHw6jegHD9r7QRQS62ZZ3KRhY3LF1BJQoF1BhpIwRnO1bJO00QZI9EzTMmvkrGS6rnALjomSDjURnfGaV2XY7lC0PO1NDcy3ErFccx5lcNgZ7gy+3XYfWs3kHLvJLu3uYA0qIkscgLA8rOhlKMCpAZgQQQdulcckuTqTfB64324ihtJbmJHlMcixvEVZGRmZRiQFcps2QSMHbHWmM\/aWFXSILK8rJr5SRMXVc4y4xhATsNRGd8Zqr3nBY5ba+R7lfeLuRHeQRMEUwlNCqmc6QsYGS2Tkn4UxjtXF013Bc2\/NljSOaN1OljGToaPvhlxqIIOc\/CuKcXwzrhJcoZSdr7VYJZ3dlSJxHKGjYOjsQAGTGoZ1DfGCDkbVut+0sLTxwFZY3lDGLmxMgk0DU2kkdQN8HBx5UluexbSw3WuZTPczwyyOEIQC3ZCiKmonGlMZJOSc\/CnnFeDGa5srjXp92eRiuM6uZE0eM52xqz51IiOqKKKAKjX10kUcksh0pGrO7eiqMk7b7AGpNLO0Vgbi0urdSFaaGSME9AZEKgnHlvQEGPthasYgJG0ylVjkMUgjdn8IWUpoJPkM7nat972kgjkaMmR3TGsRQyS6MjI18tGCnBBwcHG9QuKdnnls7S2VlDQvbsSc4It2ViBt56dqUXPZRoZrqVDE6XEpl+1uJoTGzABh9nlXXK5HhI6ZO1AWiPj9uwtysqsLglYSuSGKgswyBtgKc5x0x1rxxPtBDCZlJZpIYhK0aozHSxKqRpB6lSPh1O1VZuCCKKxMEkBltpnkK4cRuZVZXAI1svjzk6skfGpFvZu91dXM8sS8+2ECoiudGCx3ZlGrxk5wPTG2a7TOWhnY9tbZ7a2uJC0IuMBFdHyWK6tK93vbdCNmPTNS5u09uugEyF3XWIlhkaQL01NGqF0GdssBSDhHAnMfCo2lgJsW30OW1qITEpwVBDZOSOg9aaXHCLiK9mu7YxPz441kjmZkwYdWlkdVbbDnKleuDmuHSU3aq0EDXBmAjVxG5IYFHJACupGpGyRswGM17tO0lvJMIAzrIwLIskUkesL1KF1AfGR0zSG47GyyRzs8kfOnu4J5MAhFWBkwi+ZOhPEcZJ6CnfFeDNLe2NyGAW352pTnLc1Aox8sUA9ooooBVxDx\/QVGqTxDx\/QVGoAooooCNN4jRRN4jRQHzJwQXEuQry8uJS7aT4FXbIHzIrvXsxuEfhkDorKDrzqbUS2s62J\/1NqOPLNcO4PYwLBzJZmDyHSqREk9RkOF\/EOgrv3Yq3WOzjREljQFtKTY1gFiRqx+Y+GKbEVLeh7RRRQkSuG+M\/L+4ppSvhvjPy\/uKaUBrdgBk7AedV697QE7Qjb\/AKjDr\/Cv9z+RrT2gvS7mIHuJjV\/qbrj5AY+ZPwpaK8rWa1wfZj\/Vno6XSqS75\/sEzs5zIxf+I5H0HQfQUUVrlkCjLED5\/wBvjXlSlKT3dnpKMYrbYi8T4kIsADU7Z0rnGw6knyG49flSmTiUpOC6rn7qqP8A+s5rxxaTMvOAPLKBCx+6VJI1DqA2vqQOg9RUC6tmMsciFcorLhuhD6TnI9MVphBJbmnDCMo93L9PsN7HjtxFujhgPIYHz\/0Z+aj5irrwXtSkqqX7oOwcbDIOCGB3Ug7eY+IrmVhByosOwPfZicYHeYnAH\/dirHwC2ZY2LAjmOW0nqBgKMjyJC5I+NX\/iZYd07X\/Jl1WjxSSdVJnTxWarnZu9IPIY5GMxk+g6r9Oo+GfSrHXq4sqyRUongZMbxycWFR7u6WNdTHHkB1JPoB5mtksgVSzHAAJJ9ANzVQ4lxVE+2nbSW2RepA66VUbk+bY8\/gBi+Me5lM5qKtjK44hI\/ny19B4vq3l9PzqKIxnON\/U7n8zvVfbtanlDIR6kqP01H9alWPaWGRgp1RMTgCQDBPoGBK5PkCQa1fBlFXRiWrxTl2qSv3HNU7tD2z5btFbqrMpIZ28II6gAeIjoTkDO29XEVyDjnDnt5nRwcFmKN5OCSRg+vqOufpVGWTS2IarJOELgSLjthc9WlXGQNPLQjLEAbaSepHnVi7P9v5UdUmICk417lQT01KTkD4qcDzGN6521oT3e74w2o9dmzj+2aY2fD3uH5MYyzbE42UHYs3oB+vQb1QpSb9TNjzzUkoyv1PoCx4mHOkjQ\/wCEnr8VPmP1+FMaqRj2AycjGG8wR0IPrT3hV2ZE73jU6Wx6jfI+BBB+uPKrZxo9mMrGFFFFQJiriHj+gqNUniHj+gqNQBRRRQEabxGiibxGigOBcB4vBBZRuZJDNE7SRwyJ9i7dNiMEsM+Z2rs\/YS6nlsYpbnaVyzHp4WYlNh5aNNcT7M8Fa\/mtrV\/s4o49bFTq2bGSAejE4yK7h2Ps2htViYsSjyAFjk6dZ0dP9OmptOrKU499eR3RRRUC4lcN8Z+X9xTSlfDfGfl\/cU0oDmfGOI8lWfGp3kYKucZYsxOT5AYJPyqt3fEpMapJmUeiHQMnoBjvH6k1aO2\/B21goMnWZEHTVqBEi5\/Fk6hn4D1xS7pA5UElJEbUARgggEbqeowSKn0vTaf+rvSc7ez9PFHnda1WqUoqDax1zH1+9G2y4q7PII5pMoRnUdQ7wz0fP9qc8KfnFg20ihdYJJDKc4Zc9Nwe75Eeh3r8EYjd2Z9TSEbY\/CMYVRuf1NWbs9YupeVwV1AKqnqACTlvQknp5ADzOBzrGLTQw91KMvFed\/Q50LPqsmo7bbx1vdunXhv7jO2s1TpknGCT5753HTzqLccMtxuwEfycoPyBApb2u4u8ISOM6WcElvNVXA2+JJ6+WD8Ko0sg1jVlmbO53O2+5O9fP6fSzyLucqs93W9Xjpp\/DhG5LnxR0+zsYR3kVSR97Oo\/zEkipwrklrNglkJRlYjUDg5U46jyroPZbijTxNr8aHST01AjIOPI+R+INR1OkljXddonoOrR1M3BxqQ\/sDiaEjrrH6gg\/oTV2xVV7PWpebX92PO\/qxGMfRSc\/MVa69LQQccW\/nchrZKWTbwLePH\/AA7\/ABKg\/JnUH9Ca5Zx1mN5Pr6rpCZ8kKg7fAtr+o+FddvYBJG6HbUCM+mfP5jrVN4jwlJxiUFZUyupdip8wM9VOxAIIxg17GlyLHO2eLr8Es2Jxi6Oa38j5lGXUBfswi6tWRvk4O+dsZFSrZPslVx9xQwP8IzmrQ\/ZN87Trj4x7\/o+P6VJs+yiAgyuZcfdxpT6jJJ+ROPhXofiMauVtnirQZppQaUUvNk7s3I7WkBcksUG56kfdJ+JXBqXxBEMT8xVZApJDAEbDPQ1E45xYQKoA1SPnSucDC9WP+kZHTzIHxqrXXFJWIWSZhr2CrhATjOBjfoCdya8bPqseN0+T6zSdOy542uPVkrh\/AYSYwYYznGem\/mdg4z8xn1xVstbRI10xoqL6KAB+Qqk2nEpFJMcuoqcEMAwz5gnxZ38iOtWzgvExOhONLqdLrnODjOx81IIIP9CDTBqMeR1Hkarp89Mu6SVPyhhUvgR+1l9NCH65eobEAEnYDqfSmnArchWkYYMhBAPUKPCD+Zb4aseVXZODLj5G1FFFUF4q4h4\/oKjVJ4h4\/oKjUAUUUUBGm8Room8RooD579lfGFt7s6+YRIhUKilu91B0jc7A13Lse6m2DJ0Mkp3JzkyMWDZAwwOcjyO2+M1xX2Zy3OuVbaGNxpy5ZtBGOnf67\/hrsHs9u5JbFHlCh9cqsFGANEjLgfICptvtKYx\/McvsWWiiioFxK4b4z8v7imlK+G+M\/L+4ppQES9s1lQo4yP1B8iD5GqpxPg7Js6iRPxac\/wAy+Xz6fLpV1oxVGbBHIt+fUtxZpQ9vQ59bwoo7iqoP4QBn8q21bbjhML5JQAnqVypPzIxn61Bfs6v3ZHHzAP8AQA15eXp+W+bPRx67GlxRR+0fBPeFUqQsiZ0k9CDjKn4HA38sedUm84FOCNUMmQdimT+RTy+eK7X\/APDh\/wCr\/wDh\/wC6tqdnU+87n4DAH9M\/rV+DFqMa7aVe552swaXUS722peqOIWXAJjssTICSSX7oyfM6t9z6A10rsl2UeOPSSVDHU7kYLHp3FPhAAxk\/PBzmrla8NijOVQZ\/Edz\/ADHJqdWv4Ll8\/wCyKMGKGBt47t+Xyaba3VFCqMKOg\/8AP61voorSSMUuv+HCTDKdLgYz5EejDzHoeo+pBY0UONWVaUFDiQaD0Geh\/hboflsfhWasroCCCMg9QahScIjPhBT+E7fynK\/pVqyepW8foUftTw53McyAsYwyso6lX0nKjzIKDbzBPmADVZ4RKUZWw0bEjbOCVKkMvUbMfQ11tuDekh\/7lB\/pitFx2bST\/M5b\/wAUQP8AUmsmfTxyS7k6Z6ej6hPBD4co3H3o5VaQCLWCxZpHLYxuSQBhVG56eWTVv7M2TRh2cESSkERjdgqjAyB55LE+QyB5VarTs5BH4Rj4KAn\/AOgWmcFuqDCqFB64HX5+ppgwLFLuu2c1mulngoJVH9xXZcMJIaUbDcR9d\/ViNj8ht8T5O6KzV7d8mFKgooorh0VcQ8f0FRqk8Q8f0FRqAKKKKAjTeI0UTeI0UB848M4eggSZy9uO9rcSbyqeiqoGQPn1rtnsxkjPDYTEpWPVIFB67Owyfmd\/rXILDspJLAly5Z7dUXCk438x\/CPXqa7N7PAP+Hw6VCLl8ADAwWPQeh658+tRSadsjGcXsiyUUUVIkSuHHDHPp\/cUx5g9R+dJKKAd8weo\/OjmD1H50kooB3zB6j86NY9R+dJKxQDzWPUfnRrHqPzpJRQDvWPUfnRrHqPzpJRQDvmD1H50cweo\/OklFAO+YPUfnRrHqPzpJRQDvmD1H50ax6j86R0UA81j1H50ax6j86SVigHmseo\/OjWPUfnSSigHeseo\/OjmD1H50kooB3zB6j86OYPUfnSOigJPED3\/AKCo9FFAFFFFARpvEaKJvEaKA5JBbJp5ehdH4NI0\/wAvSr92QULZQqo0jL7DYeI+QrFFdZFD\/UfU0aj6ms0VwkY1H1NGo+prNFAY1H1NGo+prNFAY1H1NY1H1NZooA1H1NGo+prNFAY1H1NGo+prNFAY1H1NGo+prNFAY1H1NGo+prNFAedR9TRqPqazRQBqPqaxqPqazRQBqPqaNR9TWaKAxqPqaNR9TWaKA86j6mgMfWiigM6j6mjUfU1migPJY+tGo+prNFAamooooD\/\/2Q==\" alt=\"Era Hadr\u00f3nica.\" \/><\/p>\n<p style=\"text-align: justify;\">Corto periodo de tiempo entre 10<sup>-6<\/sup> s y 10<sup>-5<\/sup> s despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> en el que se formaron las part\u00edculas at\u00f3micas pesadas, como <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> y <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a> entre otras. Antes del comienzo de la era hadr\u00f3nica, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se comportaban como part\u00edculas libres. El proceso por el que se formaron los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se denomina transici\u00f3n de fase quark-<a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a>. Al final de la era hadr\u00f3nica, todas las dem\u00e1s especies hadr\u00f3nicas hab\u00edan deca\u00eddo o se hab\u00edan desintegrado, dejando s\u00f3lo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> o <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Inmediatamente despu\u00e9s de esto el universo entr\u00f3 en la era lept\u00f3nica.<\/p>\n<p style=\"text-align: justify;\"><strong>Era Lept\u00f3nica<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Adriana Lorente y Marina Vicente - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Intervalo que comenz\u00f3 unos 10<sup>-5<\/sup> s despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, en el que diversos tipos de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> eran la principal contribuci\u00f3n a la densidad del universo. Se crearon pares de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y anti-<a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> en gran n\u00famero en el universo primitivo, pero a medida que el universo se enfri\u00f3, la mayor parte de las especies lept\u00f3nicas fueron aniquiladas. La era lept\u00f3nica se entremezcla con la hadr\u00f3nica y ambas, como ya dije antes, son subdivisiones de la era de la radiaci\u00f3n. El final de la era lept\u00f3nica se considera normalmente que ocurri\u00f3 cuando se aniquilaron la mayor parte de los pares electr\u00f3n-positr\u00f3n, a una temperatura de 5<strong>\u00d7<\/strong>10<sup>9<\/sup> K, m\u00e1s o menos un segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Despu\u00e9s, los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> se unieron a los hadr\u00f3nes para formar \u00e1tomos<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftn3\">*<\/a><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es singularidad?, donde las leyes naturales se quiebran | Tec Review\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHheOnf-vh42ZlT9vOx8ziJnO-_fF6Dtm-Aw&amp;usqp=CAU\" alt=\"La Singularidad Tecnol\u00f3gica by Torre02 Mart\u00ednez\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed se form\u00f3 nuestro universo, a partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que explot\u00f3 expandiendo toda la densidad y energ\u00eda a unas temperaturas terror\u00edficas, y a partir de ese mismo instante conocido como <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, nacieron, como hermanos gemelos, el tiempo y el espacio junto con la materia que finalmente desemboc\u00f3 en lo que ahora conocemos como universo.<\/p>\n<p style=\"text-align: justify;\">El universo es el conjunto de todo lo que existe, incluyendo (como he dicho) el espacio, el tiempo y la materia.\u00a0 El estudio del universo se conoce como cosmolog\u00eda. Los cosm\u00f3logos distinguen al Universo con \u201cU\u201d may\u00fascula, significando el cosmos y su contenido, y el universo con \u201cu\u201d min\u00fascula, que es normalmente un modelo matem\u00e1tico deducido de alguna teor\u00eda f\u00edsica como por ejemplo, el universo de Friedmann o el universo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>\u2013de Sitter. El universo real est\u00e1 constituido en su mayor\u00eda de espacios que aparentemente est\u00e1n vac\u00edos, existiendo materia concentrada en galaxias formadas por estrellas, planetas, gases y otros objetos cosmol\u00f3gicos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/c.tenor.com\/XOJyPTMOUT8AAAAd\/cosmos-universo.gif\" alt=\"Cosmos Universo GIF - Cosmos Universo Espa\u00e7o - Descubre &amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">El universo se est\u00e1 expandiendo, de manera que el espacio entre las galaxias est\u00e1 aumentando gradualmente, provocando un desplazamiento al rojo cosmol\u00f3gico en la luz procedente de los objetos distantes.<\/p>\n<p style=\"text-align: justify;\">Existe evidencia creciente de que el espacio puede estar lleno de una <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> invisible que puede constituir muchas veces la masa total de las galaxias visibles.<\/p>\n<p style=\"text-align: justify;\">Como ya qued\u00f3 claro antes, el concepto m\u00e1s favorecido de origen del universo es la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, de acuerdo con la cual el universo se cre\u00f3 a partir de una densa y caliente concentraci\u00f3n enorme de materia (una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>) en una bola de fuego que explot\u00f3 y se expandi\u00f3 para crear el espacio, el tiempo y toda la materia que lo conforme. Todo ello ocurri\u00f3, seg\u00fan los datos de que se disponen, hace ahora aproximadamente 15.000 millones de a\u00f1os, o 15 eones (10<sup>9<\/sup>).<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"El Big Bang y la Expansion del Universo\" \/><\/p>\n<p style=\"text-align: justify;\">El universo se form\u00f3 y apareci\u00f3 el tiempo y el espacio y la materia. Es lo que dice la teor\u00eda que antes hemos descrito. Sin embargo, hay muchas cuestiones que, por lo menos a m\u00ed, no han quedado claras y me llevan a preguntas tales como:<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfCu\u00e1ntas part\u00edculas hay en el universo?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfDe d\u00f3nde vino la sustancia del universo?<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfQu\u00e9 hay m\u00e1s all\u00e1 del borde del universo?<\/strong><\/p>\n<p style=\"text-align: justify;\">En realidad, no existen respuestas concretas para estas preguntas, porque para empezar no sabemos como es de grande el universo. Sin embargo, si podemos hacer algunas hip\u00f3tesis.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El universo en el hombre | ArchivoRevista Ideele\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"De d\u00f3nde vino el universo y qu\u00e9 hay m\u00e1s all\u00e1 de su borde? Por Isaac Asimov. \u2013 La hora del Cuervo\" width=\"422\" height=\"220\" \/><\/p>\n<p style=\"text-align: justify;\">Nadie sabe de d\u00f3nde vino la sustancia del universo, no siempre la ciencia puede dar respuesta a todo, es la manera de regular los sistemas para obtener respuestas tras el duro trabajo del estudio, la investigaci\u00f3n y el experimento. Hasta el momento nos falta informaci\u00f3n para contestar la pregunta.<\/p>\n<p style=\"text-align: justify;\">Claro que siempre podemos especular. Isaac Asimov dec\u00eda que por su parte, \u201c<em>la respuesta pod\u00eda estar en la existencia de \u201cenerg\u00eda negativa\u201d que igualara la \u201cenerg\u00eda positiva\u201d ordinaria, pero con la particularidad de que cantidades iguales de ambos se unir\u00edan para dar nada como resultado<\/em>\u201d (igual que +1 y -1 sumados dan 0).<\/p>\n<p style=\"text-align: justify;\">Y al rev\u00e9s: lo que antes era nada podr\u00eda cambiar de pronto y convertirse en una pompa de \u201cenerg\u00eda positiva\u201d y otra pompa igual de \u201cenerg\u00eda negativa\u201d. De ser as\u00ed, la pompa de energ\u00eda positiva se convirti\u00f3 en el universo que conocemos, mientras que en alguna otra parte, existir\u00eda el universo contrario, paralelo negativo.<\/p>\n<p style=\"text-align: justify;\">Por mi parte, soy menos complicado y como rige el principio de la f\u00edsica conocida como <em>Navaja de <a id=\"fprsl\" tabindex=\"0\" role=\"button\" href=\"https:\/\/www.google.com\/search?newwindow=1&amp;sca_esv=f42ba0bce4300926&amp;rlz=1C1FHFK_enES1150ES1150&amp;udm=2&amp;biw=828&amp;bih=300&amp;sxsrf=ANbL-n7Z6ZbNGRFiy24IFxVJ-7R5DQJ61g:1773899435595&amp;q=La+navaja+de+Occam&amp;spell=1&amp;sa=X&amp;ved=2ahUKEwjJkOatoquTAxWYUqQEHQLYPA8QkeECKAB6BAgJEAE\" data-ved=\"2ahUKEwjJkOatoquTAxWYUqQEHQLYPA8QkeECKAB6BAgJEAE\">\u00a0<b><i>Occam<\/i><\/b><\/a><\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><em><img decoding=\"async\" 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\" alt=\"De d\u00f3nde vino el universo y qu\u00e9 hay m\u00e1s all\u00e1 de su borde? Por Isaac Asimov. \u2013 La hora del Cuervo\" \/><\/em>,<\/p>\n<p style=\"text-align: justify;\">creo en un camino m\u00e1s simple y sencillo: El universo, en sus comienzos, produjo enormes cantidades de part\u00edculas de materia y de antimateria, y el n\u00famero de una y otra no era igual sino que, no se sabe por qu\u00e9 raz\u00f3n, las part\u00edculas positivas eran m\u00e1s que las negativas. Todos sabemos que un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, cuando se encuentra con un anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (materia con antimateria) ambos se destruyen. Una vez destruidos todos los pares materia antimateria, qued\u00f3 el sobrante de part\u00edculas positivas que es la materia de nuestro universo.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Antimateria - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">De esa manera se formaron, con esas part\u00edculas positivas y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (<a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> y <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>), se originaron grandes conglomerados de gas y polvo que giraban lentamente, fragment\u00e1ndose en v\u00f3rtices turbulentos que se condensaban finalmente en estrellas.<\/p>\n<p style=\"text-align: justify;\">Estos conglomerados de gas y polvo pod\u00edan tener extensiones de a\u00f1os luz de di\u00e1metro y, en algunas regiones donde la formaci\u00f3n de estrellas fue muy activa, casi todo el polvo y el gas fue a parar a una estrella u otra. Poco o nada fue lo que quedo en los espacios intermedios. Esto es cierto para los c\u00famulos globulares, las galaxias el\u00edpticas y el n\u00facleo central de las galaxias espirales.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Dicho proceso fue mucho menos eficaz en las afueras de las galaxias espirales. Las estrellas se formaron en n\u00fameros muchos menores y sobr\u00f3 mucho polvo y mucho gas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"De qu\u00e9 est\u00e1 hecho el Universo? \u00bfD\u00f3nde nos encontramos?\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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arnQGOthYyDc8T5\/SqmPhszaVEDefWun6N0gwSsN4bi3PYCunO5KPFdnHjSbbfQ2eyLvhogAI1yoFzJ524v6VzPtJmUxMwAgYBECliLsVsTzzautz\/Uxl9OganUNczAm1hzHc1x74Cs0qSSwm1iD8961wJpbM8rt66FksMmSpMeQk\/OKVaeSwFAjalVuxJnjAPlUnAtE7Xnv5Vr+zPS\/fO5LhQiFrkC\/ETNY77nm5vvz3rQzGBpE01IUxF3K4xSGZFYGDDCZAP8Aig4mIWLGygmYA+wFDJJFSwcIuwUC5\/a\/lYU7FQyvExyN\/Lneh1ZzDIJVPEJBDkQxte02E\/Oqyr\/ikMennypoixpxvTQMmRQqMF39KiUptBYbJZJ8VgiLLaS1yBYCTc0ApYGRubc271ItH0j+GhikFmhgsBFpXcnkQO42qeezIaReIMedAy+cdEdUchcQBXUAeIC+\/r2pZ7K4mCwV1KsyhgJnwtcXrRS0TWw3TOmPjOEQAkyYmNIH4idgPvatvACYePKaHVIiVOgmIaAfiuT9JoHsimCj+8x8RkRb6cMEs1j8XAUb+tS6BhNiO7KGKSSWgmJPh7mT+dJukPs9C6Th+AvpiTYiIjmF9aspiKg1TckBQb77\/wCKL0rDBy+oHZYA4tG47zWBmM1oxUDGxEi3baOx4qJx5fUcXRo4zmSRYTt3vWJ7ROyrpOwae0eR8608dywkDft6jkVje0R0oSTteCd7Tas3CnRop2rNz2edAiqBpOqCRJ0jYEHferfVOok42MiuxCKVWTPaYNont51zXs3nFsDEXnuTxt2rV6z4MTWt1fTBHaIkwe+9Z0oy\/pdtxRl4OG+GdLoVJvEQR2J+ta\/TcYfFb\/f51hY+Ky4knUQ3JJt8vKmTNFHLHYRsSRfy77Wp5YcrJxzcT0nCxMLFTRZbWts37VSXIOrFStmmCL\/SsTLZvSAy+vp3vzWnhZ52bUH2uFMm\/Nq82cHfGSPQi0txYmxMRVCzAFvOpHO4iGQ0kxbil\/1rH0y2GH0eIm3w\/rQH67ly5DI0MCQx3BItIFo4prCuqJ+VVsbMa3bVYDsJFWMphyZiTBBHasPE66keGYk77j1ouD7TKFJ0Nr0+HYXnnypfFJ68GnyRSt0bz4AAgA7biwn86q4uVJgM1o2n\/NYeL7Q5hj4YEn08j61orhuxVsUmDwCATtET9PnW2KMoKomU5xk7ZdKLKoFUEGBtcnua0cfqaJGEHRZEYmMiiAeyxubR86xM6XxnIw8LQAdMAy2xBJvE34oeR6IfhJkx+KbHk1sk07k7OeTTVLSI9RbDxNKYZLKDqOIVIcnkG+1aWDl0QWERzyaLgoqqUKqJi8efBqObQIbnwqN54\/grZcn\/AAz1FbAe71XifMn96VYGa6z7zEKJYKN5MGDHl3p62UUZ8jyZJ2kiex3qNOzk7mmpCFTg0gaagCQm9aeD1cJl2wBgYepiSccjU+kmdKnZfUVmKtOVHypiI1NGAIPit278RUSKYChAExWkkxueTJ+tNNNsDT386skPiaCoI1FpOoECIHwx+tCDedqa15plBpASf7UMGiAAA0wwydgaGhou53IBUXER1dCBIESpPDAeexrPdiTck+t\/zoyZd7gAjvePrRV6a57D50kpFNrwdLm3RMLBxEKtiDDTSQBD6SdYdRsRYGbmtDp+Lh++06DhJiBWO6wIBMJ2mY9a57p2S0a1YqdagE6SSIPE1u9LwkcgYz4jt4dDzcAWg9xWnEm6Oy9ms2ul8NSttu\/ItPl2rnfaBDr3GgHTI3UnmPrXXYOXy6PhlMNbDxvJJbUbT3itDquTymgsFRGaxEAlo4\/O9C07YNaON6bm\/eOMNBJnSpEnVtBHape2fQMVE8ZBEHS02BA2Nqhmep4i4gTCQ4QmUYR4iP8AlsPTzonU+t42KCcfTAAGlTz5jzrPLy5JrocGqdnD9Kz2hwG4EQf3rvumImZQoIVoOlyQL\/8AInyFq4v2i6Z49aASwkgDY\/w1Z6f7SIq4eE2EqlBDuCZck2J7QKiULdouMqVBes9PxMvi6HJtdW3DC4BB28qbLZvUjKR4vobbV1eG6ZhcNXh8JQ0LyNW7KLbHiuZ6h0sozaSSA24BSVBBBIOx\/atUiH3phMFwjyzx2sCK08HO+dxHiB3+XFY2ZCMwChoIAIcgkHaabMZXQdy3hBMEwOT+lc08cZ7NozcfJ1idRaF1HUB3NoGw7Va9\/guQbNIMgKBfbf5+lcC2dYKskwZsZ8qmOsKkaHYsF8RbTvP4RyIjes3+K2ri6LWdLtWd7j9IwSIKww3No\/alhZDC0xoFiTJG4jaTWPkPbXBhDi4ekqIIw9Ol+Lg3B8xSzvtN7weHFbQSYQoBoWbeITPasPgyxbVlrLjfSN\/C0BbBb2so+QmnbHQGGUGRGw+9q47\/AKs3iIe3YrAt502ZzeJoLksg2AKxMiwE32\/OnHBP2N5YV0djh5qDqVoM8HvVbN50KxOqAd9TQZ+defr1FtfhdlEC5P8APPzvT4ub1uXbFLAmTJkz\/PyrqjjkvJjKcX0dXmuvogk6i14i\/H+qwM91PGxyRJAi9txbehZXJa9RQiEuSx73B+tLKAOr6iV0oYC3LNPY3A\/atccU3S20ZSk6tkEwgCQkkjeI2+XpSqOFlzhjlS15vf6Uq6OBjZxFKrq9PmwxMM+jGfyq0ns9jMJGiO5YL9NUVgotmloyKVbOF7PYhXV4YnfWh+wJP2p\/+jqvxYmGp7MX\/wDjT4icjGFFDC\/n5VtJ01CDGPgf9zfT4aI3S2nwvhMPJwPzimoi5GAqNGxouHlW5EVsP0\/FQElGIjceIfUVAKYAn\/HNPiFmZ\/SGPiH8NFXID+41ZcmP4Z+tIDeatJCtkFyiwTOw70X+mXSGUAzvPypkN2iNvWkqHuB\/BTpASXA8Pw+lQYSP0qw07KT9aGymNRsSe3rSaJ6C5LMDDcOyK+kzpadJjv8AOm97LE2EkmOL9vKggE\/7\/SrmWZACWUlpECLHvqi+1Aw+WUF9JdVBB8TEx9Imi5VwLni89t6zMxnEQ3N4+ETPzrKxs07mJhf7Qbf5ouh1Z6Fl\/azDZGwwQxgAMeO8fuazMTqTo3idnFmE9jtBFcq2WxMIqWSNQlRPxCtcY6oFDFXMBiQPhJPwnzil2O2jp8p1NMVlViLCwN49ZoXVMqG1EAFYBDbNI+xG1c+wUHUpIJ2v+9WkxH0hT4gOCY3PI4o4hY2P1Hx6nAki0eEWtMC1Z2cRCSZEWvufttWw+SDlhpBMeIg\/lVfH6GTDCdtuSO8VP6G1+y97N+0IwfA4Q4a6mC6fEW0wBqBmJg9tq7gPlMzho2G6eNATg6wX1HcRzXmqZDQhU6ZZhfdpvZew71SRHR9QPiVgZX8JFx85vR0M7jqHs9DThvDCxB3HkRuPWsoYGIjQwLWJvBH0+lY3UfaDMuxxHdmMhdRtYWGw3o2D7Sk6g6EsYve36GgV1ot4qoywyeIC8Mee8c1VGVSCWUg3gTtNt6sYedGKrFWVWRAxDEJYRtMSfIGqmLjOtmJ+cGeRem9C0DwcmgIJYi++0XF\/Pmu26X0tcs6ur4GMjblvGVMSF8JnYCuGXOpYssx3sOJomUGA5ddToxMLO4PBkWinVoltI6\/qvtEdHu0wssikwpMnSbmx\/CZJ4rmOrO7uWfM+9hRfVqv87SO8VQfpbsxVMZWYmDc\/cm361QzGXxUElI3GoQfrS4su1RqhFvqYC9tr+VG9wmqTsDbYi\/nzWHlcZQ66wxEjURY6Z8UTafOr2fzyB2OCG0SdAYyY4mmnRLbN33qFQqIwizFZ8c3vForT6L0nExixRVELILm0bfK9czkfaDGy6wpKq0MApAm0TPHpNXX9usRxpddKkAaUgCxuWBFzTi0iWm1Vmw3QcWT7xlCAkISxGruRBmBt2p65TOe0uIzEIYQHw2gxSrTkgoDl8bhGcgbjBQIv\/e16bERZBYIP\/wAmKcRp81WquO7MYxHJ\/wCCRA+VlH3psFBACoig7ayWY+ixf6VzpmjR0HSvZ\/FxcM46BBhBwmpMJixPOncwNyxiuszGVwcjhJiuRiJI1JiKrM\/kimINhc7DiuN6dg4jAYaYmIAfwKQi33sCfuK0uoeyuPhIGLuyi\/xmw5iVNc+XLCORJuv0b44SlBtK0Vc11\/DdnYYSKrEwowlGgcAEEhvmKD\/U4LCR7nf4XRkJ9GQgfWqyZcmArOZvpADHf+0wT8qA6MoJIVlDQfDpIP8AyEBhXUjmZbUKJYYbp\/zw31r5\/wAmijEdiNLJjiPhIh9uxv8AQmu2yfsZhKIDumIyBldGhZIn4diODNcTm8NfenCxNKYisV94nwlv+ajYnuKyxZo5JNLwaTxOKTfko+7RyQso39j7b7Bt58jVfFwyp0tKkGDNq0czhlwQ4l1BIcXDqu4JG5Ave9qqq+vD0t8SCVJ30zcGdxzXQ+zIqyAb7fnTlx2\/TtTKAT5enlTNyKOQBpk2mpnEYi\/z4oCC9CbNgAxcn7UWDLOZxbgk2iOOBVLGzRNlYKJ35oOK2qLzUBhmZ2qXsaQiAYuSSYvG\/JmtboXTRiOwsdKltJJUtA\/CReayCDHzo2WzL4R1I5VogMDBgi\/2qVaGXXbUwAck8TcqBtfjtUWwlPNy1ybXtWeJkG89+\/0o7Aox1SpjYyCZ9afYHQZHAD4ZwMPDOJmXdGQi8IFbULxcn8qpYbsrlGkMCQVMyDyD2rKw8cqVZXZXUyGBgj0O9Xc71AYranWHCBQVNiR+JwdyRMnkmhSdho0GzImV1TMWP1mkuZf\/AO525+g9Kp5IKVZm1lR4VIK\/FxM3I32qsuLcjSI3PyqrFRfV3kEnfYD7RzzWhlOgZjEMBRpJhnLABZFtQk1i\/wBQIFot+XpR8HNOplHIvspI+o59aHQ1oJ1XJvhOyPGuQQFIIIncEQNhVJNIGppPe1o4+c1byvUmR9QAc3HivabijZjqzs0zpU\/gX4Y5sKWmKzHA+LeLc80z4ktudog\/vRMcgzEx6ioZnKugV2WFYHSZ3jeKTXoaBq1on5VBWuLkG+281HT5TbyNXDmnIQEA6RawDfUUkBWTFEzJ34PI5onvpnUSQTzf9a1eqdWTHKasFEVAQPdqFZrfjPN6xYt6mmBZLoPhH3+tu1RCiVJ1BT+LSfz59KEixIi\/84ouJmHZEQtKISVXaJ3pCAO82o+BjAGYB+XlVbQbb8+dIIRQOgmNBMj5zSqQwZ27Xp6dhYFGEiZgG\/1q\/hFlZySfEsK6jUBf8uIrTTp3vfg93inaNQR\/+4QD6sJqlmsj7poxMPMYTdiAw+RtI+ZqKKXezpz1xycAOiL7pTbDXSzBoMlSQRt2re637YI+AFVGLRFwBHrJrzvGzYdtT4rsYAGvDUwBsBLGoJioCCHc+mGg\/WubJ+LHJNSZtH8hxVLq9X2an9ewxvfeANBGlVHICmNPhUxzO9UcxjszO7tqfEMaZ1RMXJnewtvSSH+FMR\/UkD6KsfeiJ7xbKqYX01fIklvpXXFJGEpX2X8PrmZGGEZyqIIWQNcAfCDvHrWaq62Dk6RMsxMgc\/Xy9KMnTt2eTP4nJRf\/AHeI\/IVJ8VBCqDingaSEHom7\/OlCEYttLsJTlJU3ofLY7IXxD8D6gqNPiJsT6AfiqJy4VDigko4KoJuDyD6DnzqGJZi+MZb+wG\/zOyjyFIY5OHiF4CDToAsqkNIAHoTWrZBVwo1C0iRbk\/5o2dVAGdVYLMQ2\/mDWZi5wz4JB7\/tQ0zTBWBuW3Y3MTJA9TvStMdCxsxqPYdtvvQlNGfxXMfL9qCUgXAv3qRjqII2oivFh5jf60JeKWsj0miwLGgEW78j6UN0vFvOKsZdNQYl1UASJJ8V9gKrlzf8AL+XpoGxipB+W\/ak+OzHUxJPJJJ9KIqlriTpHigbChnfjfmpoEDLbfqKmk6tpJ203+1QYT9ePWpriaTqUmQbHY22pUA7uRIIMzBBEHztUsF4a20XjtzQ3xCxLEmSbknmni5qgL+ebC1k4GrRA0+8C69rzFomaCWJNvsbedV0ew5+dX+iZ44OKuMpUNhnUqsshuCvzBNAAcTEXSABEA9gN\/KoI5B\/Uc966bqfVcjje+xtGImJiHwYSBQimFlmbmTNhWSuUGISMIq1zCsQHAiebE77dqfYmZxa529IqTnbfYxeat5nLOglkKgkgT3AvPncfWq5VZB5jtQx7BYTcmdrW+tPqFo\/xTqgixI\/l96dkAAFifSkDIuoneftQlWODvwaL8\/p3q03TsU4Xv\/dt7vVpLxbV5mgEymLHc\/zzpna4FPyT\/uaPjZsthJhlEARmOsLDktwzcgcCkIqK3p61MMBH3vUWcQQPzpICZIBIAkwJgdz29aB2TxCP7qeggilQI0FKsdsB\/wD0s2G30JFXslmcVGlBirH9uKHH0Mj7VzFIVCZdHdZfP4uI6o+G8swGslVgm0khY+1afXemPlHRHxcRy4kHCZSAP+Q0gj1Feb4OOyMGViCDINGz\/UsTGIbEcsQIFPkLidWyEzD4R3n32K4\/9pMULLo5HhzOWQTdcMrq+0fnXHUqfIOKOrxMFJJJbEaN3xEA\/wD6J+9MmOIKs+HhrBsjC54kgyfrXKGioPMj0pqQOKOkByowS3vHfH1\/AohCvJ1ETM1kZnMs8CAqDZBsPM9z5mgokmWYAXgnewsI8zSw8N2YoN+bjaJN\/ShJoTBk\/TypCw\/3Tzf5Uwsvxbnb9xTBFlGJjsJiwNze9MmHrkzsCb22\/wAmmSAb9rcUZMQAWiD38vOkAA5cgTuCPWguh7c1o4\/ivYGL6Zg28uarrgliAsnU0QD8qErCwOEq6lDTpkTF4E3gUQlJOnUoAsSJLGbelSxcuQbjY6T6gkHahOn3sY+9VdaAlg5p1BCmNQIbz\/xQR3tvU1S47RS02\/zvftSAR2HeeCKibzt+VEYbHue1WctlcNkxXbF0OoGhNJOsk3E8Eb0gAlgrHSwYDmLCd7HegMIJ\/wBVIr\/P9VIASfr8\/nVDsImMAhTQhLFfGRLqBwpmACd7VXG+\/NFw8PUVEgSYk2E+vamZIYjziQZBipEQQwPn\/mk7\/ncd6Zk\/OKmywfLvQFhsxhukh1ZbAw0\/igjfvSwpdlANzsJjb1qeD1HFQMNZIIAIcawY237VTUmRuPSnYFhsQgwdwYOx5pFhbj86bDw5A1MFBkgkduLU\/wDTsV1wdMxMjegRHVM339DWieu44y5y2v8A8rVq0wBf13rL2nb1iKhNp9KB0OHJN9ppOR\/Jp1UsYAn07fKiPhEJqkRJETLW5jt50hAaLhZl0B0sV1iGgxI7HuLVLNYgcg6ESFAAQRMcnzPJ86r0ALVSouHlS2yn5U1FCsqUqVKszUVKlSoAVKlSoAVSWlSqoiCLUTvTUqsldkjU22pUqT7GiWHwakjfYfqaalQuxeWWcubj50XLjxA33nc+VKlVol9i3UsbnXvVI7\/MfrSpUvX9Kj2WsdBO2x\/QVXHwMezUqVPyCBr+v71Llv8A1U1KoGxbqfX9qdtzSpVb6F5NLK\/Cp7YQI9dVZgxTJvyfzNKlQ\/AvLLXT8IOBqE3Pl37VRb+fWlSpPoGE1SDVt1ATDsNn4HelSpMpFF9h8\/zqfb+cUqVApEV\/amxf1pqVIF2aufGnDwdNtSsTHJ2ms5rfU0qVNiXYE\/vUWpUqQz0P\/wALfixLA+HkA8juKVKlVEH\/2Q==\" alt=\"La v\u00eda L\u00e1ctea podr\u00eda estar llena de civilizaciones muertas\" width=\"392\" height=\"206\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Estamos en el interior del Brazo de Ori\u00f3n, una regi\u00f3n tranquila de la Galaxia<\/p>\n<p style=\"text-align: justify;\">Nosotros, los habitantes del planeta Tierra, nos encontramos en los brazos espirales de nuestra galaxia, estamos situados en la periferia a unos 30.000 a\u00f1os luz del centro gal\u00e1ctico y vemos las manchas oscuras que proyectan las nubes de polvo contra el resplandor de la V\u00eda L\u00e1ctea. El centro de nuestra propia galaxia queda oscurecido por tales nubes.<\/p>\n<p style=\"text-align: justify;\">Estas nubes enormes de polvo c\u00f3smico es el material primario del que hacen las estrellas. Este material del que est\u00e1 formado el universo consiste en su mayor parte, como se ha dicho anteriormente, de hidr\u00f3geno y helio.\u00a0 Los \u00e1tomos de helio no tienen ninguna tendencia a juntarse unos con otros.\u00a0 Los de hidr\u00f3geno s\u00ed, pero s\u00f3lo en parejas, formando mol\u00e9culas de hidr\u00f3geno (H<sub>2<\/sub>). Quiere decirse que la mayor parte del material que flota entre las estrellas consiste en peque\u00f1os \u00e1tomos de helio o en peque\u00f1os \u00e1tomos y mol\u00e9culas de hidr\u00f3geno. Todo ello constituye el gas interestelar, que forma la mayor parte de la materia que circula en el universo entre las estrellas.<\/p>\n<p style=\"text-align: justify;\">El polvo interestelar o polvo c\u00f3smico, que se halla presente en cantidades mucho m\u00e1s peque\u00f1as, se compone de part\u00edculas diminutas, pero mucho m\u00e1s grandes que \u00e1tomos o mol\u00e9culas, y por tanto deben contener \u00e1tomos que no son ni de hidr\u00f3geno ni de helio, son \u00e1tomos de materiales m\u00e1s complejos.<\/p>\n<p style=\"text-align: justify;\">El tipo de \u00e1tomo m\u00e1s com\u00fan en el universo, despu\u00e9s del hidr\u00f3geno y el helio, es el de ox\u00edgeno. El ox\u00edgeno puede combinarse con hidr\u00f3geno para formar grupos oxidrilo (HO) y mol\u00e9culas de agua (H<sub>2<\/sub>O), que tienen una marcada tendencia a unirse a otros grupos y mol\u00e9culas del mismo tipo que encuentren en el camino, de forma que poco a poco se van constituyendo peque\u00f1\u00edsimas part\u00edculas compuestas por millones y millones de tales mol\u00e9culas. Los grupos oxidrilo y las mol\u00e9culas de agua pueden llegar a constituir una parte importante del polvo c\u00f3smico.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Principales grupos funcionales. Todas las biomol\u00e9culas org\u00e1nicas son\u2026 | by Isabel Becerril Poqui | Medium\" \/><img decoding=\"async\" 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\" alt=\"Grupos hidr\u00f3xilos\" \/><\/p>\n<p style=\"text-align: justify;\">En 1.965 se detect\u00f3 por primera vez grupos oxidrilo en el espacio\u00a0 y se comenz\u00f3 a estudiar su distribuci\u00f3n. Desde entonces se ha informado tambi\u00e9n de la existencia de mol\u00e9culas m\u00e1s complejas que contienen \u00e1tomos de carbono, as\u00ed como de hidr\u00f3geno y ox\u00edgeno. El polvo c\u00f3smico contiene tambi\u00e9n agrupaciones at\u00f3micas formadas por \u00e1tomos menos comunes y m\u00e1s complejos que los ya mencionados. Los materiales m\u00e1s pesados y complejos se fabrican en los hornos termonucleares, los n\u00facleos de las estrellas, y cuando al final de su existencia como tales estrellas explotan en s\u00faper <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a>, estos materiales son lanzados al espacio a velocidades incre\u00edbles y siembra el vac\u00edo estelar de materiales complejos que m\u00e1s tarde sirven de material para formar nuevas estrellas de II generaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">En el espacio estelar se han detectado tambi\u00e9n \u00e1tomos de calcio, sodio, potasio e hierro, observando la luz que esos \u00e1tomos absorben.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Cometas - Concepto, clasificaci\u00f3n, partes y caracter\u00edsticas\" width=\"362\" height=\"181\" \/><img decoding=\"async\" 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alt=\"Una entrada de cometas hacia el Sistema Solar interior que puede cambiar las nociones fundamentales de su evoluci\u00f3n | Observaci\u00f3n de Cometas de la LIADA\" \/><\/p>\n<p style=\"text-align: justify;\">Dentro de nuestro sistema solar hay un material parecido, aportado quiz\u00e1s por los cometas. Es posible que fuera de los l\u00edmites visibles del sistema solar exista una conglomeraci\u00f3n grande de cometas, y que algunos de ellos se precipiten hacia el Sol (atra\u00eddos por la gravedad). Los cometas son formaciones de fragmentos s\u00f3lidos de metal y roca, unidos por una mezcla de hielo, metano y amon\u00edaco congelados y otros materiales parecidos. Cada vez que un cometa se aproxima al Sol, se evapora parte de su materia, liberando diminutas part\u00edculas s\u00f3lidas que se esparcen por el espacio en forma de larga cola. En \u00faltima instancia, el cometa se desintegra por completo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Meteoros, los restos de la formaci\u00f3n del Sistema Solar | UNAM Global\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Planetas del Sistema Solar - Astronom\u00eda - Definiciones y conceptos\" width=\"350\" height=\"174\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">A lo largo de la historia del sistema solar se han desintegrado innumerables cometas y han llenado de polvo el espacio interior del sistema solar.\u00a0 La Tierra recoge cada d\u00eda miles de millones de part\u00edculas de polvo (\u201cmicro-meteoroides\u201d). Los cient\u00edficos espaciales se interesan por ellas por diversas razones; una de ellas es que los micro-meteoroides de mayor tama\u00f1o podr\u00edan suponer un peligro para los futuros astronautas y colonizadores de la Luna.<\/p>\n<p style=\"text-align: justify;\">Cuando me sumerjo en los misterios y maravillas que encierra el universo, no puedo dejar de sorprenderme por sus complejas y bellas formaciones, la inmensidad, la diversidad, las fuerzas que est\u00e1n presentes, los objetos que lo pueblan, etc.<\/p>\n<p style=\"text-align: justify;\">Pensemos por ejemplo que un \u00e1tomo tiene aproximadamente 10<sup>-8 cent\u00edmetros de di\u00e1metros. En los s\u00f3lidos y l\u00edquidos ordinarios los \u00e1tomos est\u00e1n muy juntos, casi en contacto mutuo. La densidad de los s\u00f3lidos y l\u00edquidos ordinarios depende por tanto del tama\u00f1o exacto de los \u00e1tomos, del grado de empaquetamiento y del peso de los distintos \u00e1tomos.<\/sup><\/p>\n<p style=\"text-align: justify;\">De los s\u00f3lidos ordinarios, el menos denso es el hidr\u00f3geno solidificado, con una densidad de 0\u2019076 gramos por cm<sup>3<\/sup>. El m\u00e1s denso es un metal raro, el osmio, con una densidad de 22\u201948 gramos\/cm<sup>3<\/sup>.<\/p>\n<p style=\"text-align: justify;\">Si los \u00e1tomos fuesen bolas macizas e incompresibles, el osmio ser\u00eda el material m\u00e1s denso posible, y un cent\u00edmetro c\u00fabico de materia jam\u00e1s podr\u00eda pesar ni un kilogramo, y mucho menos toneladas.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubrimiento del n\u00facleo\" \/><\/p>\n<p style=\"text-align: justify;\">Pero los \u00e1tomos no son macizos. El f\u00edsico neozeland\u00e9s experimentador por excelencia, Ernest Ruthertord, demostr\u00f3 en 1.909 que los \u00e1tomos eran en su mayor parte espacio vac\u00edo. La corteza exterior de los \u00e1tomos contiene s\u00f3lo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> liger\u00edsimos, mientras que el 99\u20199% de la masa del \u00e1tomo est\u00e1 concentrada en una estructura diminuta situada en el centro: el n\u00facleo at\u00f3mico.<\/p>\n<p style=\"text-align: justify;\">El n\u00facleo at\u00f3mico tiene un di\u00e1metro de unos 10<sup>-15 cm (aproximadamente 1\/100.000 del propio \u00e1tomo). Si los \u00e1tomos de una esfera de materia se pudieran estrujar hasta el punto de desplazar todos los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y dejar a los n\u00facleos at\u00f3micos en contacto mutuo, el di\u00e1metro de la esfera disminuir\u00eda hasta un nivel de 1\/100.000 de su tama\u00f1o original.<\/sup><\/p>\n<p style=\"text-align: justify;\">De manera an\u00e1loga, si se pudiera comprimir la Tierra hasta dejarla reducida a un bal\u00f3n de n\u00facleos at\u00f3micos, toda su materia quedar\u00eda reducida a una esfera de unos 130 metros de di\u00e1metro. En esas mismas condiciones, el Sol medir\u00eda 13\u20197 km de di\u00e1metro en lugar de los 1.392.530 km que realmente mide. Y si pudi\u00e9ramos convertir toda la materia conocida del universo en n\u00facleos at\u00f3micos en contacto, obtendr\u00edamos una esfera de s\u00f3lo algunos cientos de miles de km de di\u00e1metro, que cabr\u00eda c\u00f3modamente dentro del cintur\u00f3n de asteroides del Sistema Solar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"La Energ\u00eda de las Estrellas: de los n\u00facleos at\u00f3micos a los n\u00facleos estelares by Oscar Moreno Diaz\" \/><img decoding=\"async\" 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\" alt=\"N\u00facleo solar - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">El calor y la presi\u00f3n que reinan en el centro de las estrellas rompen la estructura at\u00f3mica y permiten que los n\u00facleos at\u00f3micos empiecen a empaquetarse unos junto a otros. Las densidades en el centro del Sol son mucho m\u00e1s altas que la del osmio, pero como los n\u00facleos at\u00f3micos se mueven de un lado a otros sin impedimento alguno, el material sigue siendo un gas.\u00a0 Hay estrellas que se componen casi por entero de tales \u00e1tomos destrozados.\u00a0 La compa\u00f1era de la estrella Sirio es una \u201c<a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>\u201d no mayor que el planeta Urano, y sin embargo tiene una masa parecida a la del Sol.<\/p>\n<p style=\"text-align: justify;\">Los n\u00facleos at\u00f3micos se componen de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Ya hemos dicho antes que todos los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> tienen carga el\u00e9ctrica positiva y se repelen entre s\u00ed, de modo que en un lugar dado no se pueden reunir m\u00e1s de un centenar de ellos. Los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, por el contrario, no tienen carga el\u00e9ctrica y en condiciones adecuadas pueden estar juntos y empaquetados un enorme n\u00famero de ellos para formar una \u201cestrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>\u201d. Los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, seg\u00fan se cree, son estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> en r\u00e1pida rotaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/spaceplace.nasa.gov\/supernova\/sp\/supernova1.sp.jpg\" alt=\"What Is a Supernova? | NASA Space Place \u2013 NASA Science for Kids\" width=\"510\" height=\"510\" \/><\/p>\n<p style=\"text-align: justify;\">Estas estrellas se forman cuando las estrellas de 2 &#8211; 3 masas solares, agotado el combustible nuclear, no pueden continuar fusionando el hidr\u00f3geno en helio, el helio en ox\u00edgeno, el oxigeno en carbono, etc, y explotan en supernovas. Las capas exteriores se volatilizan y son expulsados al espacio; el resto de la estrella (su mayor parte), al quedar a merced de la fuerza gravitatoria, es literalmente aplastada bajo su propio peso hasta tal punto que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se funden con los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y se forman <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que se comprimen de manera incre\u00edble hasta que se degeneran y emiten una fuerza que contrarresta la gravedad, qued\u00e1ndose estabilizada como estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Ciencia Regional: Evoluci\u00f3n Estelar | Academias EXPLORA Valpara\u00edso\" \/><\/p>\n<p style=\"text-align: justify;\">Si el Sol se convirtiera en una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, toda su masa quedar\u00eda concentrada en una pelota cuyo di\u00e1metro ser\u00eda de 1\/100.000 del actual, y su volumen (1\/100.000)<sup>3<\/sup>, o lo que es lo mismo 1\/1.000.000.000.000.000 (una milmillon\u00e9sima) del actual. Su densidad ser\u00eda, por tanto, 1.000.000.000.000.000 (mil billones) de veces superior a la que tiene ahora.<\/p>\n<p style=\"text-align: justify;\">La densidad global del Sol hoy d\u00eda es de 1\u20194 gramos\/cm<sup>3<\/sup>. Una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> a partir del Sol tendr\u00eda una densidad que se reflejar\u00eda mediante 1.400.000.000.000.000 gramos por cm<sup>3<\/sup>. Es decir, un cent\u00edmetro c\u00fabico de una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> puede llegar a pesar 1.400.000.000 (mil cuatrocientos millones de toneladas).<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1Qu\u00e9 barbaridad!<\/strong><\/p>\n<p style=\"text-align: justify;\">El recorrido que nos ofrece la Ciencia es:<\/p>\n<div dir=\"ltr\" lang=\"es\">\n<h2 id=\"mw-toc-heading\">\u00cdndice<\/h2>\n<p>&nbsp;<\/p>\n<\/div>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#El_universo_muy_primigenio\">1El universo muy primigenio<\/a>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#La_%C3%A9poca_de_Planck:_antes_de_a_10%E2%80%9343_segundos\">1.1La \u00e9poca de Planck: antes de a 10<sup>\u201343<\/sup>\u00a0segundos<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#La_%C3%A9poca_de_la_gran_unificaci%C3%B3n:_de_10%E2%80%9343_a_10%E2%80%9336_segundos\">1.2La \u00e9poca de la gran unificaci\u00f3n: de 10<sup>\u201343<\/sup>\u00a0a 10<sup>\u201336<\/sup>\u00a0segundos<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Inflaci%C3%B3n_c%C3%B3smica:_de_10%E2%80%9336_a_10%E2%80%9333_segundos\">1.3Inflaci\u00f3n c\u00f3smica: de 10<sup>\u201336<\/sup>\u00a0a 10<sup>\u201333<\/sup>\u00a0segundos<\/a>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Recalentamiento\">1.3.1Recalentamiento<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Bariog%C3%A9nesis\">1.3.2Bariog\u00e9nesis<\/a><\/li>\n<\/ul>\n<\/li>\n<\/ul>\n<\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#El_universo_primigenio\">2El universo primigenio<\/a>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#La_%C3%A9poca_electrod%C3%A9bil:_10%E2%80%9312_s\">2.1La \u00e9poca electrod\u00e9bil: 10<sup>\u201312<\/sup>\u00a0s<\/a>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Ruptura_de_la_supersimetr%C3%ADa\">2.1.1Ruptura de la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a><\/li>\n<\/ul>\n<\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#La_%C3%A9poca_del_hadr%C3%B3n:_10%E2%80%936_-_10%E2%80%932_s\">2.2La \u00e9poca del hadr\u00f3n: 10<sup>\u20136<\/sup>\u00a0&#8211; 10<sup>\u20132<\/sup>\u00a0s<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Nucleos%C3%ADntesis:_1_s_-_3_minutos\">2.3Nucleos\u00edntesis: 1 s &#8211; 3 minutos<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Dominaci%C3%B3n_de_la_materia:_70_000_a%C3%B1os\">2.4Dominaci\u00f3n de la materia:\u00a070 000\u00a0a\u00f1os<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Recombinaci%C3%B3n:_300_000_a%C3%B1os\">2.5Recombinaci\u00f3n:\u00a0300 000\u00a0a\u00f1os<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#%C3%89pocas_oscuras\">2.6\u00c9pocas oscuras<\/a><\/li>\n<\/ul>\n<\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Formaci%C3%B3n_de_estructuras\">3Formaci\u00f3n de estructuras<\/a>\n<ul>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Reionizaci%C3%B3n\">3.1Reionizaci\u00f3n<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Formaci%C3%B3n_de_las_estrellas,_250_millones_de_a%C3%B1os\">3.2Formaci\u00f3n de las estrellas, 250 millones de a\u00f1os<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Formaci%C3%B3n_de_galaxias,_670_millones_de_a%C3%B1os\">3.3Formaci\u00f3n de galaxias, 670 millones de a\u00f1os<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Formaci%C3%B3n_de_grupos,_c%C3%BAmulos_y_superc%C3%BAmulos\">3.4Formaci\u00f3n de grupos, c\u00famulos y superc\u00famulos<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Formaci%C3%B3n_del_sistema_solar,_8000_millones_de_a%C3%B1os\">3.5Formaci\u00f3n del sistema solar, 8000 millones de a\u00f1os<\/a><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Hoy,_13_700_millones_de_a%C3%B1os_despu%C3%A9s\">3.6Hoy,\u00a013 700\u00a0millones de a\u00f1os despu\u00e9s<\/a><\/li>\n<\/ul>\n<\/li>\n<li><\/li>\n<li><a href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Cronolog%C3%ADa_del_Big_Bang#Destino_final_del_universo\">4Destino final del universo<\/a>\n<ul>\n<li><strong>4.1Muerte t\u00e9rmica, 1-100 billones de a\u00f1os<\/strong><\/li>\n<\/ul>\n<\/li>\n<\/ul>\n<p><strong>Emilio Silvera V.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<hr size=\"1\" \/>\n<p><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftnref4\">*<\/a> Nucleones: part\u00edculas que constituyen los principales componentes del n\u00facleo at\u00f3mico (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>).<\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F19%2Fel-universo-%25c2%25bfcomo-surgio-de-verdad%2F&amp;title=El+Universo.+%C2%BFC%C3%B3mo+surgi%C3%B3+de+verdad%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F19%2Fel-universo-%25c2%25bfcomo-surgio-de-verdad%2F&amp;title=El+Universo.+%C2%BFC%C3%B3mo+surgi%C3%B3+de+verdad%3F' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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