{"id":317,"date":"2021-01-07T10:40:55","date_gmt":"2021-01-07T09:40:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=317"},"modified":"2021-01-07T10:52:27","modified_gmt":"2021-01-07T09:52:27","slug":"ano-internacional-de-la-astronomia-en-espana-aia-iya2009-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/01\/07\/ano-internacional-de-la-astronomia-en-espana-aia-iya2009-3\/","title":{"rendered":"\u00a1Las Galaxias! \u00a1La Entrop\u00eda! \u00a1El Universo! \u00a1La Vida!"},"content":{"rendered":"<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/img.seti.cl\/choque-galaxias-arp274_hst.jpg\" alt=\"http:\/\/img.seti.cl\/choque-galaxias-arp274_hst.jpg\" width=\"756\" height=\"503\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">V\u00eda L\u00e1ctea (como otras galaxias espirales) es una zona de reducci\u00f3n de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>&#8230;,\u00a0 as\u00ed se deduce de varios estudios realizados\u00a0 y\u00a0 se puede argumentar que,\u00a0 las galaxias deben ser consideradas, por su din\u00e1mica muy especial, como sistemas vivos.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRrf67ABNzZkjnyPLNeQxgLa6z6BhiPz6Q4OA&amp;usqp=CAU\" alt=\"Green Attacks On James Lovelock Are Absurd - The Global Warming Policy  Forum (GWPF)\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">En planteamiento m\u00e1s prudente se\u00f1ala que el test de Lovelock constituye lo que se llama una condici\u00f3n &#8220;necesaria, pero no suficiente&#8221; para la existencia de vida. Si un sistema se encuentra en equilibrio termodin\u00e1mico -si no supera el test de Lovelock-, podemos tener la seguridad de que est\u00e1 muerto. Si est\u00e1 vivo, debe producir una reducci\u00f3n de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> y superar dicho test.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Pero un sistema podr\u00eda producir <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa sin estar vivo, como en el caso de contracci\u00f3n por efecto de la gravedad que hemos comentado a lo largo de estos trabajos. Desde este punto de vista, no hay frontera claramente definida entre los objetos vivos y la materia &#8220;inerte&#8221;. Yo, por mi parte creo que, la materia nunca es inerte y, en cada momento, simplemente ocupa la fase que le ha tocado representar en ese punto del espacio y del tiempo.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"http:\/\/www.ecolo.org\/lovelock\/photos\/Gaia.JimSandy.Lovelock1.jpg\" alt=\"http:\/\/www.ecolo.org\/lovelock\/photos\/Gaia.JimSandy.Lovelock1.jpg\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\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 James y Sandy Lovelock \u00bfQu\u00e9 har\u00edamos sin ellas?<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">El mero hecho de que la frontera entre la vida y la ausencia de vida sea difuso, y que el lugar en el que haya que trazar la l\u00ednea sea un tema de discusi\u00f3n, es, sin embargo, un descubrimiento importante. Contribuye a dejar claro que en relaci\u00f3n con la vida no hay nada ins\u00f3lito en el contexto del modo\u00a0en que funciona el Universo.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Como ya hemos visto en las explicaciones de otros trabajos expuestos aqu\u00ed, es natural que los sistemas simples se organicen en redes al borde del caos y, una vez que lo hacen, es natural que la vida surja all\u00ed donde hay\u00a0 &#8220;una peque\u00f1a charca caliente&#8221; que sea adecuada para ello. Esto es parte de un proceso m\u00e1s o menos continuo, sin que haya un salto repentino en el que comience la vida. Desde ese punto de vista, \u00a0lo m\u00e1s importante que la ciencia podr\u00eda lograr ser\u00eda el descubrimiento de, al menos, otro planeta en el que haya surgido la vida.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<div><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/universodoppler.files.wordpress.com\/2011\/05\/ig272_kees_saturn_titan_02.jpg\" alt=\"http:\/\/universodoppler.files.wordpress.com\/2011\/05\/ig272_kees_saturn_titan_02.jpg\" width=\"672\" height=\"504\" \/><\/div>\n<div><\/div>\n<div>\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 \u00a1La vida! podr\u00eda estar presente&#8230; \u00a1 en tantos lugares&#8230;!<\/div>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Gracias a la teor\u00eda de Lovelock sobre la naturaleza de la vida estamos a punto de poder conseguirlo, y es posible que\u00a0antes de los pr\u00f3ximos 50 a\u00f1os se lance al espacio un telescopio capaz de encontrar planetas\u00a0con sistemas\u00a0como el de\u00a0Gaia, nuestra Tierra.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRN-rmf4f8gJYu0KfFGv48R8KaMuvoDEf7COA&amp;usqp=CAU\" alt=\"Identifican exoplanetas donde podr\u00eda desarrollarse vida\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La NASA anuncia un descubrimiento hist\u00f3rico: 7 planetas similares a la  Tierra y potencialmente habitables\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Hay dos etapas del descubrimiento de estas otras Gaias. En primer lugar debemos ser capaces de detectar otros planetas\u00a0del tama\u00f1o de\u00a0la Tierra que describan \u00f3rbitas alrededor de otras estrellas; luego tenemos que analizar la atm\u00f3sfera de esos planetas para buscar pruebas de que los procesos de reducci\u00f3n de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> est\u00e1n en marcha. Los primeros planetas &#8220;extrasolares&#8221; se detectaron utilizando t\u00e9cnicas Doppler, que pon\u00edan de manifiesto unos cambios peque\u00f1\u00edsimos en el movimiento de las estrellas alrededor de las cuales orbitaban dichos planetas. Este efecto, que lleva el nombre del f\u00edsico del siglo XIX Christian Doppler, modifica la posici\u00f3n de las l\u00edneas en el espectro de la luz de un objeto, desplaz\u00e1ndolas en una cantidad que depende de lo r\u00e1pido que el objeto se mueva con respecto al observador.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"http:\/\/farm6.static.flickr.com\/5010\/5348863194_0e954d8a95.jpg\" alt=\"http:\/\/farm6.static.flickr.com\/5010\/5348863194_0e954d8a95.jpg\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify;\">Zonas habitables, los astr\u00f3nomos han ignorado las enanas blancas en su b\u00fasqueda de exoplanetas. Esto puede haber sido un error, de acuerdo con un nuevo estudio de zonas habitables en enanas blancas. Aunque los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> captan toda la atenci\u00f3n como destinos finales de las estrellas, la mayor parte nunca llegar\u00e1n a ese extremo. Aproximadamente el 97 por ciento de las estrellas de nuestra galaxia no son lo bastante masivas para acabar en ninguna de esas dos opciones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/es-static.z-dn.net\/files\/dc8\/06ac0ad406b4382bc6bba8a25d6b1b2c.png\" alt=\"Cu\u00e1l es el destino final de una estrella cuya masa es menor a la del sol? Y  si su masa es como la del - Brainly.lat\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En lugar de eso, los astr\u00f3nomos creen que terminar\u00e1n sus vidas como enanas blancas, densos y calientes trozos de materia inerte en los que las reacciones nucleares terminaron hace mucho. Estas estrellas tienen aproximadamente el tama\u00f1o de la Tierra y se mantienen en contra del colapso gravitatorio mediante el Principio de Exclusi\u00f3n de pauli, el cual evita que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> ocupen el mismo <strong>estado<\/strong> al mismo tiempo. Pero, a todo esto, hay que pensar en el tir\u00f3n gravitatoria que una de estas estrellas podr\u00eda incidir sobre cualquier planeta.<\/p>\n<p style=\"text-align: justify;\">\n<div><a href=\"http:\/\/4.bp.blogspot.com\/-A1rbVsNraq0\/Tqrvs6QrtBI\/AAAAAAAACDI\/5J91xqi3_84\/s1600\/Jupiter3wallpapers.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-A1rbVsNraq0\/Tqrvs6QrtBI\/AAAAAAAACDI\/5J91xqi3_84\/s640\/Jupiter3wallpapers.jpg\" alt=\"\" width=\"640\" height=\"480\" border=\"0\" \/><\/a><\/div>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Para hacernos una idea de lo que es este tipo de observaciones, pensemos que el tir\u00f3n gravitatorio que \u00a0J\u00fapiter\u00a0\u00a0ejerce sobre el Sol produce en \u00e9ste un cambio de velocidad de unos 12,5 metros por segundo, y lo desplaza (con respecto al centro de masa del Sistema solar) a una distancia de 800.000 kil\u00f3metros, m\u00e1s de la mitad del di\u00e1metro de este astro, cuando el Sol y J\u00fapiter orbitan en torno a sus rec\u00edprocos centros de masa. La velocidad de este movimiento es comparable a la de un corredor ol\u00edmpico de 100 metros lisos y, para\u00a0un observador situado fuera del Sistema solar, esto, por el efecto Doppler, produce un peque\u00f1\u00edsimo desplazamiento de viven en la posici\u00f3n exacta de las l\u00edneas del espectro de luz emitida por el Sol.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Efecto Doppler relativista - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Se trata del tipo de desplazamiento que se ha detectado en la luz a partir de los datos de algunas estrellas de nuestro entorno, y demuestra que en torno a ellas orbitan cuerpos celestes similares a J\u00fapiter. Como ilustraci\u00f3n diremos que la T\u00eferra induce en el Sol, mientras orbita alrededor de \u00e9l, un cambio de velocidad de tan s\u00f3lo 1 metro por segundo (la velocidad de un agradable paseo), y desplaza al Sol unicamente 450 kil\u00f3metros, con respecto al centro de masa del Sistema sol<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">ar. No se dispone a\u00fan de la tecnolog\u00eda necesaria\u00a0para medir un efecto tan peque\u00f1o a distancias tales como las de\u00a0nuestras estrellas, y, pensemos que, la m\u00e1s cercana (Alfa Centauri), est\u00e1 situada a 4,3 a.l. de la Tierra, esta es la raz\u00f3n por la cual no se han detectado a\u00fan planetas similares a la Tierra.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Alfa Centauri Bb - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT6YpWEVhJSlLTV0AD5Zw1U3wZaIp-hmO9xYA&amp;usqp=CAU\" alt=\"Un viaje hacia el sistema estelar de Alfa Centauri - YouTube\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\u00a0 <span style=\"text-indent: 22.7pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Sistema Alfa Centauri<\/span><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Hay otras t\u00e9cnicas que podr\u00edan servir para identificar planetas m\u00e1s peque\u00f1os. Si el planeta pasa directamente por delante de su estrella (una ocultaci\u00f3n o un tr\u00e1nsito), se produce un empalidecimiento regular de la luz procedente de dicha estrella. Seg\u00fan las estad\u00edsticas, dado que las \u00f3rbitas de los planetas extrasolares podr\u00edan estar inclinadas en cualquier direcci\u00f3n con respecto a nuestra posici\u00f3n, s\u00f3lo el 1 por ciento de estos planetas estar\u00e1 en \u00f3rbitas tales que podr\u00edamos ver ocultaciones y, en cualquier caso, cada tr\u00e1nsito dura s\u00f3lo unas pocas horas (una vez al a\u00f1o para un planeta que tenga una \u00f3rbita como la de la Tierra; una vez cada once a\u00f1os para uno cuya \u00f3rbita sea como la de J\u00fapiter.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.lavozdegalicia.es\/default\/2018\/09\/01\/00121535827261239418533\/Foto\/CS2C4F2_2.jpg\" alt=\"V\u00eda L\u00e1ctea, la recompensa para quien sabe observar bien el cielo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando los humanos miramos al espacio y pensamos en sus incre\u00edbles distancias, <strong>es inevitable imaginar que ser\u00eda posible encontrar alg\u00fan sitio como nuestra casa.<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQZjoibR9-tmv4Ur2PhtXBpoQx67gZFe_XVHw&amp;usqp=CAU\" alt=\"Un sat\u00e9lite europeo estuvo cerca de chocar con una nave de Elon Musk\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTxMIewYNjfoz8_lhdi6NQ4UmqFdkCmKbXdHw&amp;usqp=CAU\" alt=\"Sat\u00e9lites artificiales: tipos, funciones y caracter\u00edsticas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSaVcl2aVt4ucnCcY2j_sMHMEfp6nLYochVjA&amp;usqp=CAU\" alt=\"Ori\u00f3n (nave espacial) - Wikipedia, la enciclopedia libre\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<\/div>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Existen, sin embargo, proyectos que mediante el sistema de lanzar sat\u00e9lites al espacio que controlaran el movimiento (cada uno de ellos) de un gran n\u00famero de estrellas con el fin de buscar esas ocultaciones. Si se estudian 100.000 estrellas, y 1.000 de ellas muestran tr\u00e1nsitos, la estad\u00edstica resultyante implicar\u00eda que practicamente toda estrella similar al Sol est\u00e1 acompa\u00f1ada por planetas. Sin embargo, aunque todas las b\u00fasquerdas de este tipo son de un valor inestimable, la t\u00e9cnica Doppler es la que, de momento, se puede aplicar de manera m\u00e1s general a la b\u00fasqueda de planetas similares a la Tierra. De cualquier manera, independientemente de los planetas de este tipo que se descubran, lo que est\u00e1 claro es que, de momento, carecemos de la tecnolog\u00eda necesaria para dicha b\u00fasqueda.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"https:\/\/danielmarin.naukas.com\/files\/2018\/08\/SIM-Lite_2008-concept.jpg\" alt=\"SIM-Lite_2008-concept - Eureka\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">La mejor perspectiva que tenemos en\u00a0el momento inmediato, es la que nos ofrece el sat\u00e9lite de la NASA llamado <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>M (Space Interforometry Mission) que mediante la t\u00e9cnica de interferometr\u00eda (combinar los datos de varios telescopios peque\u00f1os para imitar la capacidad de observaci\u00f3n de un telescopio mucho mayor) ver y medir la posici\u00f3n de las estrellas con la exactituid necesaria para descubrir las oscilaciones que delaten la presencvia de planetas como la Tierra que describen orbitas alrededor de cualquiera de las 200 estrellas m\u00e1s cercanas al Sol, as\u00ed como por cualquiera de los planetas similares a J\u00fapiter hasta una distancia del Sol que podr\u00eda llegar hasta los 3.000 a\u00f1os luz.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"https:\/\/fotografias.lasexta.com\/clipping\/cmsimages01\/2014\/01\/08\/FA00D26F-D4DF-454C-B939-580668F65673\/58.jpg\" alt=\"El sat\u00e9lite espacial Gaia llega a su destino para fotografiar la V\u00eda L\u00e1ctea\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Hacia el final de la d\u00e9cada presente (si todo va bien), la Agencia Espacial Europea lanzar\u00e1 un sat\u00e9lite cuyo nombre ser\u00e1 GAIA y que tendr\u00e1 como misi\u00f3n principal, no precisamente buscar otras Gaias, sino trazar un mapa con las posiciones de los mil millones de objetos celestes m\u00e1s brillantes. Dado que GAIA tendr\u00e1 que observar tantas estrellas, no mirar\u00e1 cada una muchas veces ni durante mucho tiempo, por lo que no podr\u00eda detectar las oscilaciones ocasionadas por planetas similares a la Tierra; pero si podr\u00eda detectar planetas del tama\u00f1o de J\u00fapiter y, si estos planetas son tan abundantes como parece indicar los datos obtenidos hasta ahora, no es descabellado pensar que, puedan estar acompa\u00f1ados, como en nuestro propio Sistema solar, por otros planetas m\u00e1s peque\u00f1os.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" 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6emrYqIlg6uT0h5Z\/p9IAHaL8AOVIfzJeh5Qv2oSJaimiqAHSo9IVioj9TWS7dCU9wJSE6kAY9fKMaUpv95giWkzVkv+W9cS2f2rW2bCPqlp2amdZPxCpjFKCaAEMHAoMDHxj6itoRKUC38VSt5KBRhkHSmWp\/8A7C2MenycsXBUcHDxyT2NrQpaUzJiVTLtxAIITKAC7ymAHemZly5JclqQssy75AxcUJNKAmgx5ZcoWlZWo3u9o7mlCHLk9GhlaUBKEEhqBQFaB1JFBlR4jj47Vs1nKtINRZFAKJUkli4c4Y3XxNa5QrtQyqWzJc8zDCy24LBDMQA4ybKsAz01jfGK3EyUpfkCpi4r\/K7P5R4EQx2jsi5ISpbXilC2OQXVKa5sUmM+WTjCl5L44py2LhZL2H6HljFa9mrP2gHcD7wP30\/aeRqPcRfJ2gBRYKTq9OuHlHBR2WDTLKU4oIPH3EVGSDgPEfpDxM4moU45+sQnBH5kjfQU\/SCwE6bKCPzPweIKs41HMQ8EkNeQAd6cRHnbjBVRvx\/3YwZMKQkEj4I9u7i\/GvQwzKZRNUgZPVJ9j1EVWnZpH2kkZJLP6PyilIlxAC2inj1C2wJERm3k\/ckjl88orvjQHwMVYqDDOXq+9hHQGAP6hyjoNBTN7ZJeZYPpj5QxkoUqjkB8EkPzV6RXKCHrXj+sFqnCl0fPSPLbO4KTYwzOwrTM1H3KeuGEJfqraaZMu6kgLboTQdA5gu128SUKVmMKu58oxux5YtdpVMmOqWjvEE\/conup4FjyTvjTij+T6RHI\/wAUaj6Xs3ZWcBjfWb6tQ47o4s3UwzXQd7PGpfhA\/bHAAAZN1ixYN0qJphxOnD2jOTt2y4xpUhdPnJBJpuA1ilSCoZ9Imsd6qCdOceEh2wHGKsKPZEth7wcgC7TH1gNDGohxYkd0luD6wJ7CXQk213ZRYVIr4Nzx6xovpmWE2aWxH2pJ4qSFHxJhJt9F4Gnz9o8+jNoEAyTVj3X\/AJSfQn\/dujrW4nI+zWo0avpA9vQSCMs\/eL2xc4ZPCn6ptQl2WaoFjdup1BUQkHx8IUVboG6Vg4mqEt0qUApJvpSSHbcDWPnM8iYtaFpvLugS2al1KRRyA5uhyTkY3v0yBPsQTLITNlJKFUyrdV0ZjuaMlZ7AZM5lpvVoSSK7ifI+Mbcccbj9kSllTFdkJJuEXZksChoSlgKvmA3EQ4taSVFLFgEoG8JAS43Egl98NJ8u8BQOkG6FpDjRicKOIG\/CITXs5gINAhV4VJGC33HlHTx8+OmtGE+LLaYVsTZS0yCp3vqLOz3U4VzDlUDWiynNJG\/9RG42Rs8Ls0v7g6XDs7K71esSOxCKhT8o0h\/I4qrozlxcid9mCl2JyBiCag07uKq8AYa\/U1rVOSbxAvrvEAU7rgUyABAHKDPqAolrSCwLXiQz1NOP2nrGe+pJMyWZRWChSklQQcUpLMTvOPhlEzrklS6Kh7Y2+xRMklOMRUNQ8M5MwLAo+oIzim0WQiowzGY9455QOhSFJSqXWXhmk+mkGWS3pXQCuYOPLWIKgW0WUveTRQrxjP6ZX9DYYhSSQfmMT\/Eg\/cAfmMK7NbAuiqLHjwgsL1rCaopbPZ0tD4NELPOum5ik\/ly5PhwwiZ3HkfeITJD0NPKEBOdLUHu1GmY9xCu0pBNUtwhl2c1LEVA6txiYnBXdWmvD54QBQlEvRaW3uI6Gp2ZLNRnvEewZDxHdinG99rvx9Y0NmlChWRq3zGE1km8EjcILmLYEnzxGvhHE45OjqukIvq7bIWClIF17o9fAQw+kkhFlSQKzCpRpkO7nwjH7cX3gKAVOOGQj6Fs2yXJEhAFUy0ud9SfExvzVGCSMOO5TbZYUl8G0Gscqax+0E5PVt7RczCsVrminpHIdQBPmqBbn88YpQkk1eC7WBefWPbvZovAOolkjTUmNFsiToYbH2GuZWt3WHlqsXYNmMnoH4RT9LbTWETQk95KHB0I40i2ZblTEgra8Blnvpm0Rbsl7Ee0QFmuIcmESJRSUzEu7nHEjAjgaxprbIZJbnwhCtLqF2mfLSOvjloxkjT7KtiZgFa6HxffF207IJstcoiiwUkt9oIYL\/wBJZQ\/tjNJmlChMemYp4b\/ffGik2y8KNh4e0X9ogwX05Mm2WepCklExLpUlVKjFJ3HXgY10mZJtIZaUpUyb0tWAJYMlRa9Utruj1dnNudFpliTORSRaXBSsDCXMZlEaKIp4FXtXZk6Wm7aZaksUkTU1QbqgpLqFMQMWMVKVu\/JMVSoYT\/o5CgLs6YkjAFlADQXqgc4VTvoy0D7J6TxeOTte0Spc26sTXSTLet1WI4jjHlh+uJgCUz5TKapTg\/AqeBTkDijZ7NvIlITMSxQlKSQQQWADhq5RK07SloHeWkVapbzj55tD\/qWULWgSAQlRAVeNQM2akV2Ox2jaVnXMkqHayzeEhqrHeCghRP3gAKZqu0JR3cht\/Az29tiQicZ6imYQlIQAXAbXJ7xOpwjJbX25Ntk5U+aXJYAZJSMEgZDHqYULlXvucl88QR5cIKkSiaCO+DxSvpHJKKbtdjXZp7v5nxzb2g1KnyaB5Eu7r1pyifajgIylK3ZslSoptlmGI4kQHlSN3sz6WRMSFmeVJIpdSByqTXdAu0fpeVKWGBIVUXieYpTGvNoxc4stJmBt1nvd4UI8f1izZ1pvhie8PEaw72vYEpqnfTVsm1aMtaRcXeTx9xwgW0D0PO1ahAIiaFJyPKBpKrwBehr+kWIlXsCxEQ0WmXgEFww35dMI8WAo94MdR5xWAoY1iCpn7H0gGFGwKymDmE+oePIF7XefCOh2FGnscmgcHB+ZrXqItnTwEkBIJYj1glUooQVMag7ukZrattuuxYAAs+bYdY5ONOTs6ORqKoV2ayfiLalAwKgktomq\/WPpk4AFscgPmkY\/\/p1Ze9NnHFCboP8AUrHmwbnGnVNIq1fH94X8iVyr4HwR9tk5yy1xumO+KEyQMSHzwp+sDz55iidPbExios1tF8xjU1aL7wUkBqBNcq1hemc40i6Wq6hajkCTzi0RLex39LTAlNoNW7N915RYecW7FtICqnE1O459YV7JWoWUqqAtWB0GFeb9Y9sRZWPHT94Uu2KK9o+2jZgFXdQkjgr2rGctVjKQwOZH+mpFfSNFNmXiFagB\/TkzQBbbFvxi+ORnNaFck32SWYZ60zgjY826oo0PgrDkFMP9cVIkgOkvUUMUBV2eGxU45kd3\/cBHUjBmku5QTZpsxH2roMUqqltGy4CKpawQFJdiAeu+IzgXdyX0hNWAHtDZ1mmKf8OUKOPYqIBOoTQDpCWd9MSl\/wCdOln+pN8eCR5xqiHFIkFMKjjB0B8qtn0kq+rvLWAogFMohw+OJZ8Y0H0jsxdnnS6zUIKkhSiGCQ\/3ctY2wU+OBhV9Q2BcxIurUAHwJoDmw+4UDg5VFRWsr0xVR59e\/RZnlU6SkC1AXpiEju2lP\/dlt\/mNiPzcY+Uy5pSXHzcY+g\/Sn1GuQkSrRfNmJJlTQ7yF1YoJxlKIw3giM1bdm2naFpmTuzRJMwhRReSGN0VuirlnJbEmN+PkcVjLoylC3aKLPOvpccGiRU0NrN9FzkEDub13sKlwAzmgBwGO5zpZH0tZxiCo6lRb\/awiXyRKUWZXYO05kqYyElYV90sOX3hsDvjcW9HaSnaoZQScQRk2uIidksCJYIQlKP7Wr7wShD1jKUk2WlRhtslC0gs1KVzBLjnSMTtKWGJGrjxjY7WQAuah6JUQOFWbhGa2ilh4U+fHjSJLA9kz6FOlRwPzxg4OO8DgYS7OWy076efsI1Akjs0lRa+5TpQtXoRBIETkTQqmB+YRVa7MzummuECVQaw6kWm8nXzhDE3Y\/wBQ5x0OjZkGreYjyFQZMvt1vUoqN681axldoqJHE+AqfSNBtCUEIJUe8TTDDUh4Q2eSZs5MtNQS1NMVGM+NUjTkds2n0pY+ysqHoqYTMPOifAQbaJvdLcSY9toAZIoEgJfKmQgWcqjZeMcTeUrOyKxjQOmaA5Zz5H1geZMfeTBSEEB2HPziqYmrnrFEsssgpUxZbn7G6nFRCa6ZxCzYDCD7LJvzJaaNeSXOGOfSGuyZvQTaJXZy0yiokgAneouTTpC+WsBQp85wbtqe6idfIZQus5L3lEZnP0wifstdGy2BOE2VMlFgoB0v16OcN8D2tNQ+Irz94V7NtYRMQsYVBxqksDh15Rp59nSSC7508R4QLRlIyduUSoGtMBlpCy0qJI3Fxu194020bMCot8EIlyS5SflfnjHXBmDHlgX3W\/KPIi8PAtygm9+XWFGyl3WSVYd3o6k+augh2hINSD4UiiSDEUBaLpSFMXAbxjxJTxeJ3iXAw3whnoFMaPEZinwMe9kWrHsqlDjEgC2myJURfSktheAIHXOIWewS0rUsISFH8wFSKdMB0gyYjVjFbnNoYzu2YFxwitagRQRy0A4v6R5JLOKtDoRSpQBdRYZ5AcYE2vtyXKlPLUla1faxcf3FtPGFe1fqAhSpSpLO4cnBwQ9A2ByOLxk5xSgqJU4NWBwww0zi1ETZaq043wX+O\/GEW1bQ75Plvjy1bTJJArv9zC8XlFg6lbvT3jVEDD6fsnbWlINBUqu7hlzIjf7Xs6DKCSyQAyTgkUNCcqjOMpsaxGQkrUKqDcBp+sO7HbiodkT3S\/3VAywxjOd3ZURLbbEpAcg9Kdc4ps1pKS4LGNNbTcSEUKFBk1flujK2lDKIiVKy3Edot4aoPWPYQi1EUjoomgza88kqG9ueAhn9E2Br080AF1G85n5vhXtMhcwJSMSKf1KwHRuZMbSRITJlIlvgK8cz684w5pVCl5NeKNysoN5Rcj9I9CQItnEgO2OEUgHTjHGjsZBcx6CPBIdzUtU\/DBos9KsNCziPJYDhI51z37oqyaApKe9Wg+OYP2dY76nSftL8RdPvA1tl7mOMGfSi\/wCKRq58Gil1ZnMHt80ElvmcUSg2LNHtqlm8W37zSKwWYVer1\/SBFWF9oARnrGk2bbwpDZpjJqAxc4jpSDNl225MD1DsQNNYaIkjQ2hNa5sYUWqVUqPhGitdnSpAWkvexAy+NCe2y6DBqca5+UaQZjJCWWsIW5cA0O7MKHAseUaaTMvJ0OY8QRqDiIz1skDr+0RsluVIYKcoGBFSkaH+ZO7pG62QzToD4RZcAFSBwx0gOybXlzU91QdsQfHdzgA7VnGaZSJF5AIeYSwIYOxNCRp5QUxDozWw6xa7\/pFAlYQUgZtSJYyqWXJFTvyiKpWecTtEwIqD1Px4D\/8AnLOpRT+IkhScR2iARyJhUMsbIwLb1zQhpSApZwKiAkby1TwHhELZtizBz26D\/ab3\/F4U2n6zkpHcSuYci10f7q+EUrFoQfV+zrRLR2qlCY576i4CAWY5C69N1MnjFzkKUq7e7T+17vkOuHGN3a\/quZOCkXUJQoEEM7gguO9TDdChASAkIYaDAeGeEapvyQxVZthKIdZYaCp9h4wwRIRLAYMCMRV9754RdInKCmDDj+sXTpxUoIUEgajDrzh2ADMtBu3SMMD5RyJhujVzX0i+04M7\/KQsWSk4mvysS2UkM02zuGWqgdwS9HrUcc98WWtPapuiW60gVGJ1GNYAM9SgLwffnE5a1gAoLKGY9dIzaNEAdm+UdByraQSFS0lT1NceRjoew0Mfo+xmdaApVQnvKP8AUrP5mI3NssxJokAPqdaceIhd9C2Ds7OJh+6YSeRFD81hlbbaiqfuOD5DniTHJzO5G3EqQHbLIKMp2EUWiQwBenH4f3id8MTFpN9ASBhUuD58PKMkbNnqZpSkKTUABxoWxFMoqtaVMlZDhmNQaYjOmkQsyVAAXu64DGmFK46nOCdoTqXAKCrsnwb10EACi1KelYM+k1NagnK4SeoA9YDKXwwapOesMvpSSL1omn8qAgc716vMRon7WZT7K7WtJCiE8SWbgmF5TvhyuyKWpgwFeA+DOKrRZ0JyJLNXBy7cP0gQ72K50zcKn5jHgWeO+PbbZ2IPx9IrStq5w0M1n0\/ta4Liqhs8G0MG7RsYAcUB4Z1zHxoxYWWcfrGz+nNpCaAibVqB2L0Z+NIMq2ZygJLVZueJ3\/K4QqVX+31jR7VshSssrunjhCObKqdDg2R\/Vo3hIxaFVt2cR3kne4oX88IDTbpyTSYptTXAb40KAogJarudweFs2yjtFMGSSSOG\/oY1UiGgc7ftKa9oW5e0crbNoWQkzlsQcDhxaIiz1UGdiMN+HrA6EBLihY+BCYoCpRKib5Kq94Ek4HJ8osSEkKSAAaEdK8MInJSSOGWbc\/lInOQPnWAAFVmfDD0pXqYqMsghvmXvDSVZSQDgajl8yiCpWe8BtaQZCoWpGf7RcqSKNRQyyOuPyke9gArMgDx1eKpHeOpwfRoGwR7OsynGDl88BBLpCbqnvZHXnFVmJcvrQ6awXtWWShinDMYcvmcJv5KSFpmM756+URKkqoaHfhEpE4KQbzkjTE8YFx9Il2UlRYJRxAw9I6SsksMThv3RCTPINDjjFc5Ts28\/tAATPtQvHukbgWaOgWdanJKkgnM67+MdBQ7PrFrl3UBAZkhmyG\/SM9OWbwENLTOoQFA154e8JUE32FdToI4kdS0TVNzqwy1\/SLpChQknhAqzVhlgInJUAQHw8N8AxwlyO6ltcfWPFNizxWqYTQO2Q+Zx67Ynzp7RnRRRapoSklmbGG\/01LUiyFR+6Yoq5ZcsOhjO2pJmzESh+dQf+0VNc41dpnJTdQPygJAxwph1MavUaOeTuQOoqSXpy\/ffAs6ekvqHNKaUi20rKiB9xyz8oWzZe75V4lsuMSFpW9BhC8JYisFBBxiuagYDnFJlMt4RfY7WJSwre709eMCSUEh8sOevl1j1RAPSu+GkJn0m0ykz5HaA4AkGj7wYyM6zUwYVbfUYZx79LbeVWQou57pJo+YY4w52pYgGUnAhm0\/cQk8WZuNmZtCgAoLIoPHKurwoE1alfawDvuID88+kONogLSUHAU3ucDC6QspKQakKbBgQzc+MdEJWjGSoGtKquj810nfkeYgNayzJDVHXBvODpt1KkBGDgtwIr0PjA1tlBMwpNEkt7eEapkFEiYSGTmrHPDHg8FAuV7vTMfM4qEsoNTRLCnNj5Ui9JF58Ma69794TZSRIKYDKhrp8w4xRaJpTRQqMXyevz9IJtEpgGc3WAFGYsH5NC2dZ1FdT1YkiBEvQZaFgoajs55lvnx1MxnDYtUHziuaVJF4Ye+XhF+z5PaLfB8937w6oSYatFwJP8zPuf3iuZPZF0gsfDeIjtFayWANCaAYUqPIiBEW4gMfH5z6xD2arRYvswMK5s46tHiJSC9eB9IGtCwpOhygZE0gEZGChhU2yd0kZQsWqCRPcMYGetYpEsiUvHsWXmpHRQjeyj3TwiqSWSGzd98dHRws7GVpxPCPbJinj7x0dCGFE15jyMSn4D5mI6OhIGe\/S4e2h9PWG1vpMYUDmnMx0dFz7\/RjElaUgIQ1HVVuBgBWEdHRkbIGbvDifWI2bHrHkdFoTJIw5jyEAzFF+cdHRXkS6KVn+IDnH1Mh5Jf8AkHlHR0LkJMftJIfp5iF1pH8QcR\/wT7x5HRpx+DGYJav8Q8PWKtvYjnHR0bPtGZTPqkPWiv8AlEl\/4SeH\/wCB7nrHkdCLLgqqeHvANrLJP+n\/AJCOjopdky6Bbb9nTzgvYY7i+HtHR0N9ErsIs5ckmpup9YW7QSGFBj\/7R0dGa7NfAtBrzMccI6OixA5ilOPzSOjopEhScBHR0dDGf\/\/Z\" alt=\"El Telescopio Extremadamente Grande \u2014 Astrobit\u00e1cora\" \/><img decoding=\"async\" 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alt=\"Chile tendr\u00e1 el Telescopio M\u00e1s Grande del Mundo en 2024, video. | TyN  Magazine\" \/><\/p>\n<div><img decoding=\"async\" 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alt=\"As\u00ed ser\u00e1 el nuevo Telescopio Extremadamente Grande en Chile - Ciencia\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Astronom\u00eda en Chile - Wikipedia, la enciclopedia libre\" \/><\/div>\n<div style=\"text-align: justify;\">Fotograf\u00eda cedida del observatorio astron\u00f3mico de Paranal, cerca del lugar donde se levanta el imponente cerro que en&#8230; medio del \u00e1rido desierto de Atacama, all\u00ed donde la existencia parece una quimera, se levanta el imponente cerro que en la pr\u00f3xima d\u00e9cada albergar\u00e1 el Telescopio Europeo Extremadamente Grande, E-ELT, el mayor ojo que desde la Tierra rastrear\u00e1 el Universo en busca de vida en otros mundos.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Encuentran un nuevo sistema de tres exoplanetas con un potencial mundo  habitable - RTVE.es\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es un Sistema Planetario? Gu\u00eda de Astronom\u00eda\" \/><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRJPArXAwClxolhll2zuG0kf4LS_ih8RSJaXw&amp;usqp=CAU\" alt=\"Otro sistema solar a tiro de piedra | La Verdad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQCDVk1R32loZttkop3bSwIrVKzHbonUc7CIg&amp;usqp=CAU\" alt=\"1995. El 'boom' de los planetas extrasolares | Ciencia | elmundo.es\" \/><\/div>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Dentro de los pr\u00f3ximos 10 a\u00f1os, deber\u00edamos tener localizados decenas de miles de sistemas planetarios extrasolares en las zonas de la V\u00eda L\u00e1ctea pr\u00f3xima a nosotros. Sin embargo, seguir\u00eda trat\u00e1ndose de observaciones indirectas y, para captar los espectros de algunos de esos planetas, se necesita dar un salto m\u00e1s en nuestra actual tecnolog\u00eda que, como he dicho, resulta indeficiente para realizar ciertas investigaciones que requieren y exigen mucha m\u00e1s precisi\u00f3n.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Los nuevos proyectos y las nuevas generaciones de sofisticados aparatos de alta precisi\u00f3n y de IA avanzada, nos traer\u00e1n, en los pr\u00f3ximos 50 a\u00f1os, muchas alegr\u00edas y sorpresas que ahora, ni podemos imaginar.<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" 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\" alt=\"Part\u00edcula Virtual De La Onda Stock de ilustraci\u00f3n - Ilustraci\u00f3n de onda,  virtual: 62655342\" \/><img decoding=\"async\" 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XeTNqmqxWydyZwiZC7iDjJ8eBVHP1tHIe3ZRPdyH2QFY0+7yMMD\/rVPDos2qx924v1MZ5SG2\/s1PtvY8sRxx9qaulNEWzto4BgsBl2H8znlj\/AF8fYVyRN7Ty5Q7rafR9GnzTxamdto9d\/RW2mhXczrNeXRG1g628BKxqQcje\/wBT8\/PHFXxsv43e3sPQEKcbWwWKk8Z43Hwff7VuYqa0isQ5L6tr7\/sjFTRRVmaDVNd3F2gZz+VWNcnc7yDC\/LHbgcVcmkCTSpzfqlwjyQzyXQcmRmheEw\/wo2hztXbyM4GT7nPAXmu9PyXskSzSr+UVQ0kCg5nlByBI2eYhwduOT54piRAAAAAAMADwAPAFSoxxU0BRWjrGprbIJXVipkjT0gEgySLGGOSOAWGft80ut+Itp25ZQkzCKSdHAVc\/wIjKzjLgFCuNp99w8UDhRVVZ69DLNJAhLNHFHKzDaVxIZAqgg\/UNhyMe4qn0r8QLWZQ8iSWyNCs6SXBiVGjZ1QHckjbfUyjDYPqFA20VVwdRWjv20uoWcp3Nodd2wqG3Yz42kH9CDWJOq7EoJRe2+wv2w\/cTaXxnbnPnHOPg58UFzUEVWvr9qrOhuYg0alpAXXKKMBiefYlQfjcPkVt2N7HMgkikV0OQGU5GQSCP1BBBHsRQaWt9P290MTRBiPpccOv3VxyKU9en1HS4u5HMt1ACB\/HUmSLPgl1I3L7ZP2roNYbq2SRGjdQyMCrKRkMDwQR8VS9Mxy5S6dDpPw5iLxxV7J\/js8ix0T1at2m2aSNbjJzEoZSF\/lIDkk5HPHzTZmqnWOm7W6AEsKkj6XHDpjxtccjFaU8UtrHDGl0Nu8oZLgb2OQzLlgyjjAUfORSvFEc+Zq\/C1LcWn8ueqerwn+jErj5\/WvVU2kaIIJZpe7I5lbcQxOB6VH7n0+fYYHtVwKtDC0RE8py8XMhVGZULkKSEXbucgZCgsQuT45IHPkVoaVqMk27faywbcY7rQNuznOOzK\/jHOcef1xvXMe5GUHaSpAI8jIxmkr8P+nJbKedXhiQG2tEEkWdszxm4DyMWAPcOVZvP1Dk+alVb9PdONHK95dSCa7fK7wCEhjz6YoVOSq+5PknzTHRRQFFQTSmevIleWOS1uYjCYFkLdgqpuJFjjBaOZgD6txBwQoz8ZBtoqlXqaEx3UwDFbVmWQjad5WJJSY8NgjDAc45BrStOubU7++TaFO3kXJiXIlVmjKskjKchW4zn0nigZ6Kql6jsyZVF3BmEZmHcX+EBwS\/PAB4596IepLNu1tu4T3s9nDqe5htp2884b0\/rx5oLU15K1V\/7y2eHb81DhCqv6x6SxIUHn3IYD52n4qxtrhJEWRGV0YBlZSCrKRkEEcEEe9Avaj0fEzme3drWb3eHAVvtJH9LClTU+tNRs7gW1wkBA2kyhJMNGT6pAA\/sM5HyK6hWCS0jLiQopcKyhiBkK2Cwz8HA\/pWVtPP0zh26HS61nGtXjjHXvHmx6bqMU6CSKRZFPupz\/X4P2rbZgBkml6TpK3Ey3EIaCQMC3ZO1ZADkq6eCDz7Z5rBeW0t3+ZtJLhFXBULGpDgMqkFiXOV9WCMDOPar5nrhjNNOZ+W3Lv3j8mgGprWsrftose5m2jGWOWP6k1s1ZhO4ooooCiiig0Nd0xbq3ltmYqJEK7l8oT4cfcHBH6UsyfhzAQwErjdYfkvkAEAGbBPLkAD9qdaKCk03puKCaWaIKnchiiKKiqo7RlO\/0+53\/wD6iq2z6BtYrRbRFVSDAXlCKHlMEqSjfjzkrg\/rTbRQKOodCRzPJvmfsySSzGIBQRLNbm3c9zzt2E4X5PnAArDqPQZuFXu3jM6q6bhGqr2pI442TYpAJwinLFhnPG30h0ooE6XoNTJM4uGCyoymPYuw7ihBkQ+hyNuA20N6jlicEXvTmkG0hEPeeXDM25ieNzE7F3EkKPABJOPerSigKK8SOFBYkAAZJPgAeSaw219HIcK4J2q+Pfa+dpwfnB\/pQbNeJIw3BAPOeRnkcivdFAUUUUBRRRQFFFFB5kUkEA4OOD8H5xSbbdCMIDayXhljaVJn3RJukkWdJmZ2z6t23bg8YPHgCnSigXo+lI1hvIEbYt0zsQqqBFvhSIhVHH8u79SaE6Qt0W2WJEiEE6zYRFHcZYpIvVj7OTn7Uw0UCX\/2fJgKbmTEYcW3pXMPcnSclj\/zMOi\/V7A5yTmstx0MJJEmkuWdwVMvoULIEmMyAIpCrhiRkhjjBzuG6m+igSR+H4CzL+ZOJGRghQdtSju24IGG1zuwWjMf0jAHOWnRrEwQRwGV5e2gXuOcu+B5Y\/NbteDKo4LDP60HuiiigK8CMZ3YGTwTjkge2a90UBRRRQeJXCqWPgAk\/tzSJB1Dc37xrbxLC3ZFyjM4ddkyTJC0iLjwRyuTyRgnGafqp9N6atreeS4giWJpEVHVFVUO1mbdhQPUSxyc\/FBs6FE6QKsmd3q4JyQpZiik5OSF2j9q36oOoodS3K9lNbAAeqKdHIc\/PcRsj2Hiqn\/ejUYOLrSJHAxmSzdJVPgZEbFXHOaB1opSsfxH0yRu210IZBjMdwrRMMjIB7gA8ff3FNMU6Mu5WDL\/AHgQR\/UcUGSil3WeuNOtciW8iDD+RTvf9NiZOarV6zuJjttNJupByBJPtgj9xn1ndjx\/Ln7cUDpXl3AGScAe58f1pNaw1q4z3Ly2s1\/u28Zlk9\/MkuFB8chfmpj\/AA7tn5u5ri9bOf8AiJWKD4xGm1B\/Q+TQbep\/iBpsDds3aPIeBHCGlcnjjEQODz74rVbqu+mwLTSJiCf7S5dIUA+dhJk+ONuftxTJpmj29uu2C3iiHxGir\/oK3sUHP+r727EwjZpY4ZGtoQERGiYTuUn3ylSQ4yAPHkcHNNWk6IkEjSKeXUBuOC+5md+SfqJHHgYqzkjDeQDyDyM8jkH9a90BRRUZoJorVttQikZ0RwzIdrgexwG\/0IraomYmN2K6kKozAZKqSAPJwM4pW6I6pkvXkVxD6YLeb+EWO0z93MT7vDJsAPjnPA8Bsdcgg+CMGq7TNDht95iVgzhQzM7u2F3bFDOSQBubA8eo\/NELIGprjfW5l0gxyW+o3txckNK0c8qNAYY+ZC67Vx5wApznx7Uw6d+Jkccv5bUu1ay7I3VkcvE6uBjJAzGffDe3OaDodFY4J1dQ6MGVgCrA5DA8ggjyK1tS1a3twDPPHEGOFMjquT8DcRmg3aKRtV\/FXTYdwEkkpDbF7SMVkfjKJKcISMjPNVJ\/EC+uLsadBaQ2txyWN1JvXIUP217Hl9h3EE8AGg6fVJ1d1NDp9s91MeBwijzI5ztRfufn2HNJXUfXGqWqLHLYpA2\/bNeYkktUB5Doqes8f3vB45qOn9O0vULhlnvjqdwIhJ6ziFEYkERQrwpHGQckbl+aC80rrpr14hY2Us0RZe9cSfw4oh\/OF3DdI68jAGM+9VfXV2kV6rG1sywFqUee27kkxkue0yxy5GwxLtb+b6x4p40XRoLSPs28fbj3FggJKgtydoJ4GecDitm9tI5V7ciB1yrYPjKMHU\/swB\/UUGwKKKKAoorBeXiRI0sjBUUEsT7Ac0TEZ5Qz0V4ilDAMpBB8EeDXuiBRRRQFRipooNW+0+GZdksSSL8OoYf0IpF6p\/CuzkidrSFYZuHVAziGUrz25Iw2NreMrgiuiVBoOX9E60wvUtF0eKwjW3eSbIHcUqdu7IxhC24AtksMnxVp1lczyy26Wc77LxDCJYm3JEVkSQygg4BMYlXI9yPilP8AELp38mtzd3N73hdTgRxEbELHd2++4JZ4oV9QQYB2+OauugupJEls9KhtW\/LrbsTPJlZHVAR3hCeUjeXhd3J\/agw6XrFw8RuLv8ygBlkeJC4fbb28dsUXZj67iR3HztU+1NH4dsTA7vcNLI773QtIy24I9EStJ6jgeW9znwMCmylfqzV5re4sxEkkgkeUPFHs3OFiJHLkAYPPkVfTpN7cMd\/7c0TODTRSz0HqktxDNJNu3C7uECtt3IiyEKh28ZUce\/jyaZai9Jpaaz1JiU0V5LUkdZdZqkbwWbGWc+ktEC4hz\/MSARu+BWdrxWMy20NC+teKUj8HcmqPWVEgikV5WTubWEDNyCGH\/LPPrCgn258c0u6JaXOqRiW6uCkOSptogyEleD3W4bn4+4p10+wjgQRRIERfCr4HzUVmbRtyX1dONC3DxZtG+NvX34sNho8ELvJHEqtIcuR5PAH7DgHHzzVgKkUVdzzMzOZFFFFENLUdJt59negjl2NuTeqttb5XI4Nc91XoC4t3ur20m7sziYxRNHGCDcMhly7cOQFO0NxnH3z0+ig+Z9WsrvTY4bdHnhJWaWWF7lhmHvhYYwsTbd7eSE5OfbmvEFrFFdXFjdSRxSNBPEZHYywQFtrQCKQhpE5LhixHn54r6Ou9JgldJZII3dPodlBZOcjaSMjnniudal+HUtrFcSWcjTSSZjVHKKyW8sgknRXYEPIxzh3zgffyGvpf4YvPYLHJOkLd2Z4Oye7FHb3CqGiBf6s4LBvIJBBp4t+jLRLlL0I3eRcA7jtLbO2ZCg9Jcp6S2PFc\/s9Lm0Oztb95ZUxKEu4S7SR9iVyE4GQrRjbyg5Ix711yzuklRZI3V0YBlZSCrA+CCPagyFaQU\/CWxWRp0luUnZnbvJJsZWckkqEUKAM4xjGBzT+a5nq3Vd4iXiqsvovkjScCLZGhlgBjIJ3HILDO0\/V5rXS0bas4r7zyRM4X1hbatbSJGZob2AsAzyfwp41JGT6AUfAyfAJx+9YOr+p7i2uBGnbVALbG9HYzme57Uio4IClFw3v9Y8U6CsN7aRyrskQOuVbBGRlWDqf1DAH9qySz0ZrWvr6KFDJLIqKPLMQB\/wBa5xq\/XN09yv5RSsBHbEkkb9tmdlAlJxwq+B+pzWd9SK7uro3RNTXzw7R1zyh0yaZVxuYDJwMkDJPgDPk1QDSUlkuIZhNIjAY3s5j2so+nnaGDbvHK\/bIrFpvSK71uLuVrqcHIZ+I4z5HbiB2jHz9qZxVo57wztNdOcUtnv29Ov7MdtbrGoRFCqowFAwB+grNRRVmMzkUUUUBRRRQFFFYL68jhjaaVwiIpZ2PhQPJNBNyE2ln27VBJLYwABycnxxSL1tc27RQ6jaTj82cLZtCN5ucnJt3QEb4zznONnng+dfqzq+Yz28VvBb3lldxSofWP4zj64lc+gNt8KfqJI8gVo\/gxpMEZnzYSQXETsqvKjBmhZiVwT6d4+livkAeaBqtbzVjDbGS1hWVp8XKhhiODJw6HuctjHuf0rBqqaiwnmWzgeaGb\/gNzDDRthZGf+IMHbnzj9KcamtY1cTmKx78\/LwRgrRw3kMl0sFrEIjE0sJzzLdPlnD5fgFvfA\/Ws1pdakZLMSW8QRomN4QRmKXZlVj9ZyC3H83HvTHRio+J2xHuMf2YcymvHnnMOqTyWiE4jhQFIpR\/iuFJ3fpkU8aRHaxE21usa7FVmRAOA+dpOPOcGt29so5UMciK6nyrAEH9jSBpvQ15aSm5t7mEPyBCVftlSeI927OBxg44NcuLUnbP3enx6WvSYm3BjaP0zPlt558XRgKnFK1n1gqMIb2JrSU8DfzE\/+SUcfscUzo4IyDkHwRWsWidnDqaV9P6o9+L3RUZqalmKKKKAooooCorBfX0cMbTSuqIgJZmOAAPmuca5+LSGOZtNtzdrCgaaYnYkW9tqnY4DuAeTgYA98cgLz8Wh\/wCzz\/8AcW3\/APRHVNG9xbag9tpIWa33q13Ew\/hWjs43iGTeAGZSWMQzgjPviq3Qum21m1aSfVL8TCXt3EeUWJJIyr7UiUbeDtZXB+PvXT9E0iK1hWCFdqL88szHlndvLMTySamJxOcCnu7rUx+c7dvEduz8lkj+LkDf3PWMYP8AlrTl0u4aSSI2UJt5IBO5LctfBlIU+v6cqpzjHHmnLFGKvGrMbRCMFm0utTP5LuW8Q3b\/AM7gj+Fgejt+vnJ8\/VWrdajqy2sr\/lY+8LhljVSG\/wCHwNsu3fy2c+nI\/SnDFGKre3FGMRHgvp2itotMZ7pc+6at7K4YzXFy1zcJy6XA2dnHJ2254UD55\/WnmznSSNZIyCjKGUjwQRxVD1l0st6gCLEsu4fxmU7lX+YLtwTnxgnHmqrS7DUNMjEahbyAEkquUmTJydgYkMPfGa54zWcY5drv1Ipr04q3xbqrPZ3Tt5cj2KmqXROpra6yscmJB9UTgrIh9wUPP9Kud1axMTs4L0tScWjEpoqM1NSqKKKKAopf6h6glt3WKHT7m5d1JBjCiJcHGHlZsKfHGPFVXc1245CWdip\/vFp5R49gFT59\/b96B0zSt111HaQ28sMjRzSSqYktt43zNJlFTHlQT5Y+K1P9w2mH\/G6nd3PyquIYzx\/chA+3v\/rVhZ9AaXGnaXT4NpGDuXcx\/V3yx\/rQKWk\/hShtbbdcyRTL25JOyQYpHQgxkq3BZQAN4xnBzmrjr3RJrmeCONX7Vwht7l0JHbjWSOYN8c7XT\/8AJWb\/ALNrWM7rSa5szkn+BM+3Jxn+HJuX\/p\/4V5\/2frkH9ne214o\/lniMTkYPG+LIzn5FAvaZp112jNeWTzyAyytCASHaG3jsokG72cNNJjHhiccUz\/hxp6wwOOzJHK775t0TRIXYcLCh8RqPSP6nk1hPWV1B\/wC+aRcoM47lvidB9zswwHk+Pj5qw0zrzTZztW8jV\/8Au5T238ZxtkwaBmorzHIGGQQR8jxXqgDUYqaKDXvLOOVDHIiuh8qwBB\/Y1TahYi1tQlu5t40YZ2ANhWkAb6w3ABJ\/Ye1MNQRUYhet5jl1djS0602ZfuySbwpO9sjgeQuAFz5IAFbtAqalWZzORRRWC5mYIzIu9gpKrnG5gDhcnxkjGaIF7eRwxtLI4REBZmY4Cge5Nc51v8WoyJF06L81JHG0shfMaLGnllVsPJxg4X25zVP1d0bqM8EF1JJcz3DTb5reN0CW6lS0aRox7Z2OFBJyW+2M0yaF0KzT2+pXEhSfCzXECrHta5MXbdt45AI8oOCaBMgee7iN68VxqF1HLhoQytbwybe5A8UanGzaQN3LDcc\/dqsenYhObnaue1N3I5AO25mK\/mNwALElhjBOPgc096Ro1vaqUt4UiVmLsEGMs3kn\/wBcDissthGwYbAN\/wBRHBOOQcj70FDoUlvaRBIbQQQ7j9OOXxzkeSeMZP2q6j1WI+X2HOMP6T\/Q1rXWiKwVVcjGc55J3EFj\/myPNRFpbd9pX2spzjPJwQAAQRjgUFurA8g5qap5YmhGA+IzIMAbQVBViVBbj6sftmt7TJC0SMxySoJNBtUUUUEYoxU0UFbqGh28zpLJCrSIwZHx6gVORyOcfatGeN3umha6lVWi3KiBV8llbDhdwxhTnd5b4OKYK84qMLxqTtP+PEEW1QuScADLHJOPcn3NZaKKlQUjdUa7dwXiIrMkRks0TEBZJe9cbJ982CEKrtABI+r3yMPNYri3RwA6KwDKwDAEBlIZWAPuGAIPsRmgyCpoFFAVGaVeukuYxFeWsbyyxF0MS+ZElQqOPHpk7bZPgBqSNV0O6hn7cYmkMcVmImEczNK8ZJl23CuEiJP1MwbOftQdhzRSX0dokyz3FzKEAa4utisj94K0zbD3DJtKbfACDgjnjmos9BvRLdXqsYzHc3rxrtkMs4KuIkOX2GLJDAbTyoxig6Xmq\/VdEtrkbZ7aKUf40U48eCRkeB\/SlKW71OOSFN8rkrbsv8BSkpeU\/mVldQBF24\/p5X9WPFar6tqfZdsT93uoJl7GFgTuOG\/LsEYyegIchZPqz54AWr\/hzbId1pNc2bf\/ACJnCZ58xOSvv4xXkadrdv8A2d9bXi54W4iMT4z47kRIJx7lea0rfVNT\/MW6uHKvCu9VhIVW2OWd2KYPq2enejDwFNXHQN9dyxyfmhIWVlAd0KBsqN+1GjRgA2fII54ZvNBvdQ6w9tFEQiNJLLHFl2KxIzgkszYJ28EDjkkD3rJ0lrBvLWO6KKhff6VbevpkdMh8DIO3Oce9Wk8KuNrKGB8hgCD+xrX0nTY7aJYIlIRSxAJJ+pmc8nnyTQblFFFAUUUUGG8QtG6gkEqwBHkEg4xyOf3pH\/DTS5YZJmeAxL+XtY8lWUySR9\/uuVfncdykkZBLcFsE0\/VGKAzRmkrriBjNG0kMstv2JQqosrotwWTY0scJ3kbdwDY4OfGc1VaZNfQvFM0E6L27JZkxJKVQG6Eg53MzDMWSMt4z70HSs0ZrnNrq2qnsF0lDlYSE7A2Ss07i4Ez\/APK2RBCOV85G7xVz0tPfGVfzDOyPHKxDRqojZLgrGoIAOTGc8+cZFA3VGa5ppel3tvbT3aqO93pNi9qQziM3nrJLSEODDuICoDjGM++W91vUtySJHOUNzMFjEJV5IxInaGWjYKO3u+vZnP1AjFB0UgHyKkVzeW91KJcRpIp33JhVYdyzS\/m5BGkzEHtxmLa270j1E7uADa6Fd6gbpRNvMLveqVMahY1imQWzBgMnehbyeQB8UDnmjNc0tdBvRLdXqsYzFcXrxLtkMs4KOsSHLbDHuIYDaeVGMVuzXmpxywpvlclbcr\/AUpKXlP5oSuoxF24\/pBK+ByxOKB+zRmucvq2p9lzifud1BODAAsCl3D\/l2CMZcKI+Qsn1E+cgZoNV1Pv26sHIeFS6rCwVW2OWdmZMH1bPTvRh4Cmg6DRSr0Bf3cscguhJuVlAd0KB\/SN21WjRgA2fII54ZhzTVQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFB\/\/9k=\" alt=\"Part\u00edculas virtuales (y III)\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRUJfUupGDI7aFpfvVqm87NxzRtiW87tg4Cpw&amp;usqp=CAU\" alt=\"Part\u00edcula de onda virtual \u2014 Foto de stock \u00a9 agsandrew #105087034\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTD9_gwinsiDF-BDrcTlC0Zwc2z2gOVCUa8CA&amp;usqp=CAU\" alt=\"Part\u00edcula Virtual De La Onda Stock de ilustraci\u00f3n - Ilustraci\u00f3n de virtual,  onda: 85995308\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-align: justify; text-indent: 22.7pt;\">Cambiemos de tema: \u00bfQu\u00e9 es una part\u00edcula virtual?<\/p>\n<p style=\"text-align: justify; text-indent: 22.7pt;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Part\u00edcula virtual.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-align: justify;\">Diagrama de Feynmann (segunda imagen a la derecha). No pocas veces hemos dicho que, en una part\u00edcula virtual las relaciones que normalmente existen entre las magnitudes f\u00edsicas de cualquier part\u00edcula no tienen por qu\u00e9 cumplirse. En particular, nos interesan dos magnitudes, que seguro que conoc\u00e9is de sobras: <strong>energ\u00eda<\/strong> y <strong>momento<\/strong>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la antimateria y por qu\u00e9 es tan importante para la ciencia?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La misma part\u00edcula con cargas diferentes<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Por part\u00edcula-antipart\u00edcula que aparece de la &#8220;nada&#8221; y luego se aniquila r\u00e1pidamente sin liberar energ\u00eda.\u00a0 Las part\u00edculas virtuales pueblan la totalidad del espacio en enormes cantidades, aunque no pueden ser observadas directamente.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTa4JofiiGHuvAh7yBzGPf3ZcHiaEGaD_44Zg&amp;usqp=CAU\" alt=\"Nuevo r\u00e9cord de entrelazamiento de memorias cu\u00e1nticas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRadcOYabgCtvQLwysd_15IAGQa7NFcDT_cqQ&amp;usqp=CAU\" alt=\"QS - Entrelazamiento cu\u00e1ntico. La ecuaci\u00f3n m\u00e1s bonita del mundo.\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">En estos procesos no se viola el principio de conservaci\u00f3n de la masa y la energ\u00eda siempre que las part\u00edculas virtuales aparezcan y desaparezcan lo suficientemente r\u00e1pido como para que el cambio de masa o energ\u00eda no pueda ser detectado.\u00a0 No obstante, si los miembros de una part\u00edcula virtual se alejan demasiado como para volverse a juntar, pueden convertirse en part\u00edculas reales, seg\u00fan ocurre en la radiaci\u00f3n Hawking de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>; la energ\u00eda requerida para hacer a las part\u00edculas reales es extra\u00edda del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5407676590832936690\" src=\"http:\/\/1.bp.blogspot.com\/_F1z9xkEZYx4\/SwvtNVDK5vI\/AAAAAAAAAH0\/BXJ9nizkNlw\/s400\/CMS.png\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Gran Colisionador de Hadrones (LHC por sus siglas en ingles). A las 14:22 del dia 23 de Noviembre del 2009, el detector ATLAS registro la primera colisi\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el LHC, seguido del detector CMS, y mas tarde los detectores ALICE y LHCb. Estas primeras colisiones solo son para probar la sincronizaci\u00f3n de las colisiones de haces de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> con cada uno de los detectores, lo cual result\u00f3\u00a0 con \u00e9xito en cada uno de los experimentos y, marca un avance muy alentador hacia la tan esperada etapa de toma de datos donde se pueda buscar el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, Super Simetr\u00eda, Dimensiones Extras, y tantas otras cosas mas que surgen del intelecto humano.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5407684122451162850\" src=\"http:\/\/4.bp.blogspot.com\/_F1z9xkEZYx4\/Swv0Dug4tuI\/AAAAAAAAAH8\/X6eJoQxEqXk\/s400\/ATLAS.png\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Es sin duda, un momento para recordar, especialmente para aquellos que han invertido parte de su vida en un proyecto tan grande e importante como este.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<div><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_F1z9xkEZYx4\/Swv3EGypVNI\/AAAAAAAAAIU\/ozt0rlvYyQc\/s1600\/ALICE.png\" alt=\"\" \/><\/div>\n<div style=\"text-align: justify;\">Muchas han sido, aparte del coste econ\u00f3mico, las ilusiones y noches sin dormir, de muchos cient\u00edficos empe\u00f1ados en este magno proyecto que, como todos esperamos, nos podr\u00eda llevar hasta otra &#8220;dimensi\u00f3n&#8221; de la f\u00edsica del mundo. Ah\u00ed podr\u00edan residir muchas de las respuestas no contestadas hasta el momento.<\/div>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Pero, continuemos con la virtualidad de las part\u00edculas. La vida media de una part\u00edcula virtual aumenta a medida que disminuye la masa o energ\u00eda involucrada.\u00a0\u00a0 As\u00ed pues, un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un positr\u00f3n pueden existir durante unos 4&#215;10<sup>-21 <\/sup>s, aunque un par de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de radio con longitud de onda de 300.000 km pueden vivir hasta un segundo.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">En realidad, lo que llamamos espacio vac\u00edo, est\u00e1 rebosante de part\u00edculas virtuales que bullen en esa &#8220;nada&#8221; para surgir y desaparecer continuamente en millon\u00e9simas de segundo.\u00a0 \u00a1los misterios del Universo!<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<div><img decoding=\"async\" src=\"http:\/\/abenteuer-universum.de\/kos\/urknall1.gif\" alt=\"\" \/><\/div>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Planck, era de.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">En la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, fugaz periodo de tiempo entre el propio <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y el llamado Tiempo de Planck, cuando el Universo ten\u00eda 10<sup>-43<\/sup> segundo de edad y la temperatura era de 10<sup>34 <\/sup>k.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Durante este periodo, se piensa que los efectos de la Gravitaci\u00f3n cu\u00e1ntica fueron dominantes.\u00a0 La comprensi\u00f3n te\u00f3rica de esta fase es virtualmente inexistente.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Plasma.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Seg\u00fan algunos el cuarto estado de la materia que consiste en <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y otras part\u00edculas subat\u00f3micas sin ninguna estructura de un orden superior a la de los n\u00facleos at\u00f3micos.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"Medio interestelar - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Nebulosa planetaria - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Se trata de un Gas altamente ionizado en el que el n\u00famero de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> libres es aproximadamente igual al n\u00famero de iones positivos.\u00a0 Como dije antes, a veces descrito como el cuarto estado de la materia, las <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>s aparecen en el espacio interestelar, en las atm\u00f3sferas de las estrellas (incluyendo el Sol), en tubos de descarga y en reactores nucleares experimentales.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/uploads\/images\/gallery\/5548e20741444aef0ed38dfc\/b9679457735cf53864a40f132cfec26200ccef4e.jpg\" alt=\"La foto del d\u00eda del espacio - Nubes c\u00f3smicas\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Debido a que las part\u00edculas en un <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> est\u00e1n cargadas, su comportamiento difiere en algunos aspectos a un gas.\u00a0 Los <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>s pueden ser creados en un laboratorio calentando un gas a baja presi\u00f3n hasta que la energ\u00eda cin\u00e9tica media de las part\u00edculas del gas sea comparable al potencial de ionizaci\u00f3n de los \u00e1tomos o mol\u00e9culas de gas.\u00a0 A muy altas temperaturas, del orden de 50.000\u00a0K en adelante, las colisiones entre las part\u00edculas del gas causan una ionizaci\u00f3n en cascada de este.\u00a0 Sin embargo, en algunos casos, como en l\u00e1mparas fluorescentes, la temperatura permanece muy baja al estar las part\u00edculas del <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> continuamente colisionando con las paredes del recipiente, causando enfriamiento y recombinaci\u00f3n.\u00a0 En esos casos la ionizaci\u00f3n es solo parcial y requiere un mayor aporte de energ\u00eda.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">En los reactores termonucleares, es posible mantener una enorme temperatura del <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> confin\u00e1ndolo lejos de las paredes del contenedor usando campos electromagn\u00e9ticos.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">El estudio de los <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>s se conoce como f\u00edsica de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>s y, en el futuro, dar\u00e1 muy buenos beneficios utilizando en nuevas tecnolog\u00edas como la nanotecnolog\u00eda que se nos viene encima y ser\u00e1 el asombro del mundo.<\/p>\n<div><img decoding=\"async\" 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\" alt=\"Pluralidad De Mundos Habitados - YouTube\" \/><\/div>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Pluralidad de mundos.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Hip\u00f3tesis de que el Universo contiene otros planetas habitados aparte de la Tierra.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Desde tiempos inmemoriales, grandes pensadores de los siglos pasados, dejaron constancia de sus pensamientos y creencia de que, all\u00e1 arriba, en los cielos, otras estrellas conten\u00edan mundos con diversidad de vida, como en el planeta Tierra.\u00a0 Tales ideas, han acompa\u00f1ado al hombre que, no en pocas oportunidades, fueron tachados de locos.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"No Estamos Solos te premia! | RPP Noticias\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSC_mkKuWIQ6HO2cfOu36N8NI7ad7dL4xXtA&amp;usqp=CAU\" alt=\"Magonia - P\u00e1gina 14 de 570 - Una ventana cr\u00edtica al mundo del misterio\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Dicen que los hombres grises somos nosotros en el futuro<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Hoy, con los conocimientos que poseemos, lo que ser\u00eda una locura es precisamente pensar lo contrario.\u00a0 \u00a1que estamos solos!<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">La V\u00eda Lactea (una sola Galaxia de los cientos de miles de millones que pueblan el Universo), tiene m\u00e1s de 100.000 millones de estrellas.\u00a0 Miles de millones de Sistemas Solares.\u00a0 Cientos de miles de millones de\u00a0planetas.\u00a0 Muchos miles y miles de estrellas como el Sol de tama\u00f1o mediano, amarillas de tipo G.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\u00bfC\u00f3mo podemos pensar que solo el planeta Tierra alberga vida?<\/p>\n<div align=\"center\"><span style=\"font-family: Verdana;\"><span style=\"font-family: Tahoma;\"><img decoding=\"async\" src=\"http:\/\/img204.imageshack.us\/img204\/2456\/84243864.jpg\" alt=\"\" border=\"0\" \/><\/span><\/span><\/div>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Protogalaxia.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un embri\u00f3n supergal\u00e1ctico, inmerso en una nube gigante de gas fr\u00edo\" \/><img decoding=\"async\" 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\" alt=\"C\u00f3mo se forma una galaxia gigante en el universo joven | Actualidad |  Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRpvXFwQqgfIvLc9AOpOlOl3UtjfrcQ7K-vcQ&amp;usqp=CAU\" alt=\"Por: Iker Lasso 1\u00b0B El Universo. - ppt descargar\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Galaxia en proceso de formaci\u00f3n.\u00a0 A pesar de la enorme t\u00e9cnica y sofisticaci\u00f3n de los aparatos con que contamos para la observaci\u00f3n del cosmos, no se ha podido encontrar ninguna a proto-galaxia cercana, lo cual indica que todas o la mayor\u00eda de las galaxias se formaron hace mucho tiempo.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Los cient\u00edficos pensaban que no exist\u00eda nada mas peque\u00f1o que un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"LHCb apunta a que el supuesto pentaquark Pc(4450) es un estado ligado  bari\u00f3n-mes\u00f3n - La Ciencia de la Mula Francis\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>En 1968 se descubrieron nuevas part\u00edculas dentro del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, las cuales fueron llamadas <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR7Qz8_chOW41Ua1eL0z3zx4Gobh_1EMc3QGA&amp;usqp=CAU\" alt=\"mesons_\n\n\n<div>\n<div  b_divsec>\n<div  >Summary<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div  acc-inactive data ...\" \/>\n<p>Bariones con tres Quarks y Mesones con dos<\/p>\n<p>Existen tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> dentro de cada <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, estos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se mantienen unidos entre s\u00ed mediante otras part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"quarks | Cuentos Cu\u00e1nticos\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Prot\u00f3n.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Part\u00edcula masiva del Grupo o familia de los Hadrones que se clasifica como Bari\u00f3n.\u00a0 Esta hecho por dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> up y un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> down y es, consecuentemente una part\u00edcula masiva con 938,3 MeV, algo menos que la del neutron.\u00a0 Su carga es positiva y su lugar est\u00e1 en el n\u00facleo de los \u00e1tomos, por lo que se les llama de manera gen\u00e9rica con los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> con la denominaci\u00f3n de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><a href=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/3\/3e\/Pulsar_schematic.svg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/3e\/Pulsar_schematic.svg\/800px-Pulsar_schematic.svg.png\" alt=\"Archivo:Pulsar schematic.svg\" width=\"800\" height=\"600\" \/><\/a><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Este diagrama esquem\u00e1tico de un <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsar<\/a> ilustra las l\u00edneas de campo magn\u00e9tico en blanco, el eje de rotaci\u00f3n en verde y los dos <em>chorros<\/em> polares de radiaci\u00f3n en azul.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Pulsar.<\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Fuente de radio desde la que se recibe un tren de pulsos altamente regular.\u00a0 Ha sido catalogado m\u00e1s de 600 <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> desde que se descubriera el primero en 1.976.\u00a0 Los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> son estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> en r\u00e1pida rotaci\u00f3n, con un di\u00e1metro de 20-30 km.\u00a0 Las estrellas se hallan altamente magnetizadas (alrededor de 10<sup>8<\/sup> teslas), con el eje magn\u00e9tico inclinado con respecto, al eje de rotaci\u00f3n.\u00a0 La emisi\u00f3n de radio se cree que surge por la aceleraci\u00f3n de part\u00edculas cargadas por encima de los polos magn\u00e9ticos.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.gifer.com\/h06.gif\" alt=\"Pulsar GIFs - Get the best gif on GIFER\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">A medida que rota la estrella, un haz de ondas de radio barre la Tierra, siendo entonces observado el pulso, de forma similar a un faro.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 22.7pt; text-align: justify;\">Los periodos de los pulsos son t\u00edpicamente de 1 s., pero var\u00edan desde los 1&#8217;56 ms (<a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> de milisegundo) hasta los cuatro con tres s. Estos periodos rotacionales van decreciendo a medida que la estrella pierde energ\u00eda rotacional, aunque unos pocos <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> j\u00f3venes son propensos a s\u00fabitas perturbaciones conocidas como r\u00e1fagas.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 22.7pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 22.7pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR8yktXPeL8gZAgRR98HcLjq01qAkvo6E1xPA&amp;usqp=CAU\" alt=\"Signals from Neutron Star Binaries\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Las medidas precisas de tiempos en los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> han revelado la existencia de <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> binarios, y un <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsar<\/a>, PSR 1257+12, se ha demostrado que est\u00e1 acompa\u00f1ado de objetos de masa planetaria.\u00a0 Han sido detectado objetos \u00f3pticos (destellos) procedentes de unos pocos <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, notablemente los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a> del Cangrejo y Vela.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Se crean en explosiones de supernovas de estrellas supergigantes y otros a partir de enanas blancas, se piensa que puedan existir cien mil en la V\u00eda L\u00e1ctea.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"\u25b7 \u00bfQu\u00e9 son los qu\u00e1sares? \u2014 Astrobit\u00e1cora\" \/><img decoding=\"async\" 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\" alt=\"\u25b7 \u00bfQu\u00e9 son los qu\u00e1sares? \u2014 Astrobit\u00e1cora\" \/><\/p>\n<p><img decoding=\"async\" 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\" alt=\"Qu\u00e1sares\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQI15cxeiHfvnU2jETzhNE_5F8mr3TbcUKXcw&amp;usqp=CAU\" alt=\"cosmic stream: Qu\u00e1sares\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Quasars. <\/span><\/strong><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Objeto con un alto desplazamiento al rojo y con apariencia de estrella, aunque es probablemente el n\u00facleo activo muy luminoso de una galaxia muy distante.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">El nombre es una contracci\u00f3n del ingles qu\u00e1si stellar, debido a su apariencia estelar. Los primeros qu\u00e1sares descubiertos eran intensos fuentes de radio.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Debido a las grandes distancias indicadas por el desplazamiento al rojo del n\u00facleo debe ser hasta 100 veces m\u00e1s brillante que la totalidad de una galaxia normal.\u00a0 Adem\u00e1s algunos qu\u00e1sares var\u00edan en brillo en una escala de tiempo de semanas, indicando que esta inmensa cantidad de energ\u00eda se origina en un volumen de unas pocas semanas-luz de longitud.\u00a0 La fuente puede, por tanto, ser un disco de acreci\u00f3n alrededor de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de 10<sup>7<\/sup> o 10<sup>8<\/sup> masas solares.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ahombrosdegigantescienciaytecnologia.files.wordpress.com\/2015\/08\/quasar2.jpg\" alt=\"El descubrimiento del primer quasar; el 3C273. | A hombros de gigantes.  Ciencia y tecnolog\u00eda\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Descubierto el primer qu\u00e1sar; el 2C273<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">El primer qu\u00e1sar en ser identificado como tal en 1.963 fue la radiofuente 3c 273 con un desplazamiento al rojo de 0,158, siendo todav\u00eda el qu\u00e1sar m\u00e1s brillante, \u00f3ptimamente hablando, observado desde la Tierra, con magnitud 13.\u00a0 Miles de qu\u00e1sar han sido descubiertos desde entonces.\u00a0 Algunos tienen desplazamiento al rojo tan grandes como 4,9, implicando que lo vemos tal como eran cuando el Universo ten\u00eda s\u00f3lo una d\u00e9cima parte de la edad actual.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">En esta brev\u00edsima rese\u00f1a no puede dejarse constancia de todo lo que se sabe sobre <a href=\"#\" onclick=\"referencia('quasars',event); return false;\">quasars<\/a>, sin embargo, dejamos los rasgos m\u00e1s sobresalientes para que el lector obtenga un conocimiento b\u00e1sico de estos objetos estelares.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"Galaxias Seyfert Se les dice as\u00ed a las... - Astronom\u00eda en tu bolsillo |  Facebook\" \/><img decoding=\"async\" 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nYKFGU5dVWNCQ7OoIMGI6SabIqCuMNoNZv20JO6eLYx7BavmhvBGG6c+qS1EiGbDO2T8OJ2\/NT2rIvhexo2nL4nL3J5QMeoV07ceW0flyPm\/Ro2AnbAn7DbzY0tmcz1k4naaezecn0vg+gPtT2XyZFwAKQzsWnNSuKqO0UxaOpu0ytack2yyhVtrccq0TuAKeAmS1TGf0N7thiCfm4k25fzrXlB+2HQt9J8P1exR9wRll\/OrE+tLw7l42luAlUuEJLSyYs3uBUqdOFbw8\/bjWwSAHVpH4R+ZvQ1n3ny141NtBy1oEgK9lvDIbyfX2qFwwqPX29rreWDpB2O+P6614T+2XR61C0S9gBomQpHymtE2yH9XyzfsTdQnYf6DjHsahMteXZq05t6G5KspZlsZnp2qRz7PNoYgoe3FkKvRs8dl3SB2YMf2ay\/Inxt\/xj\/CNbs7zJQAcsus9qzDW1eg\/+0q+w8XhYsHYwXhcZ9T++ajo6PtQiyF11yPbykmuPt9uzg8ljcG6iHnl+WpOkreRlRYIcGDE8w3TTfyD5T+mRtSrMSAWUIMs19KBIdyFY1aou8sTwknp+tPHajoz2FqnkRkOEZbdLVoeFl0ydiw2JJyAnnT2kH7P2mxX7VKVCF5FyVjyI5Cgaks27n1EVWNnuVLRBWQzxR2pNY+WvAFL2fl+ZkCdpFdbeeEzYT9\/KalbQJ60sDuff5TUbWEZTFUMIRLbkHberGySbRiVn92NUJSk5pCcthueYNV+xTmVtrx8NAuwsg8BX8RpO+\/f+VIMdhNntHqlKriACvb+NafsZZu7VrDACBcd2VvGVguLMPQ+3Oly65V2Z7bv2sXVw2AY43Cq9PuB9aX5uc+T\/B0a7G015WIGJJuW+OFyWsjrEG1\/xqfsXSCvCdwT4iHyz\/UVqufLFN0bVqQduRGJH8K0GyzDGo3ULMD2cBj+X1oXWoPMInxERpLY3Obm4TSUgGg3IDtG\/FkKNw8jNNs3LalWI4QsMZb23H3rD8gv26fxdA5Ae4McRsSMunp9KfPX6kdn79eUy\/aRd2PlMn5qy76XbbgDyk3QjciZPct01w9vt2cgc7JvkDKKHyJXIL3qWZsn\/mrxJGSpHDOPFRnOUirM6PXOi+HcC3FJ6vlpmVJ7La0Ce7EHmOFYrXh2y7M+XrFwS1srkMclcetU08\/+z72StkGQQV4V6fvSGaYUy5dhuZ+lWnlB9qoWbYK7DEL01G42ieSqWouQeLL\/AI1e+Wae1NQLZ+24qdqzIvjn2p7G35qg\/v5q325QmLc1K1hModuRBnaKna8vEzyn2qihJjT225idqpaQn0t8Mkx6DKls8j6a5DTsd+VPWSFe010MkGXLcjjwoJ3j3p6lOXhb8OWId2FxWRR\/pXV3nL35VWv0kAE5Y1wDCcFIbLhbpntPpVnS+09c\/wAr2ncOsQHW4MQzf6ie39asd\/7WTzny7YItzM4E8XmwPqKh\/X7Wft8KsllWVS+LDbf5ppHWE\/0dvHTgFgMRg\/biaq46\/jT3z5U9FblYIGw5+ZvSKtLMcMu\/F7MBVAHDbHKjAIH2+Yu2ieZII9FqFbUN8vAEWZbYrbKhVXi25E1PRpVyD1R9WsBiOaxcLH+FZmFo7tF+K3mIiSeXl6ay7dbfjhyROmcKQzAmAyheL9Z7VzpdRzhY018KpBDthyUNxb\/3vUJa89H64l7W2hvjuVfxDivCoio\/tDh8kQxZwkESer5a1OTLP9mLeswJ6t8Zq+fKF2JatMN0RnEZPPpVKU5t3U62DAzeRliy9HoKQQvkK0AWV2hmPNfLVKzAq1\/V42QCIHaF71n\/AG20ynW2li0wV4t6s+Wbc\/zQd9z9RTChZkNt35U\/1p2+KtIB6n36a02yCaWIGzE9z5W9qhbUJxLYZQd5PUAmKrSGrI1qyO5\/\/VPaEmFTcAAUxpz2INNvzIkd1qtkka1pgO8x60tnkaxqQrQAWMYxniqn1p60pXNJqBcsxg4IIWcuFPc+23Kmdx\/j08iXfhoglQVmGIXiX7VsIlh0I41DRXCgg7FTjIbhajQ+xi\/KhZhSJLRcJYH5Se81Gi5U89BPacEBgYYACCvpR2hPjlZ3RBLjZKjI+1pnx4XHbn27VPHQtX5OMKnatkxiAI4ScsWX6V0K55coc77E+JrLsdjjwyfNFPfJfHy+b1gK7jaCWA+YViuWoqyVy\/wSNiRiIYcX1qeu9teA\/wBUW+c2KlssgbgZF9Ox96zXy1ORconxCwSwNtpwHDcDY22\/rXO9O+3Scp8g2bcXDlk5kqMm4VrPptOYd1RPl\/DbLEN29JqRX7MYmj04YksSATkQPNSfsCNq5bSSApluEE9Nam5Z9Jty\/pQtvN8QFPhgeWaoYeMNm9JeDWMUa2C\/DxeWs+l3yo5D2k6zS4ksRIJxBDdVa8Nn1zIWHOe\/IHlVvtA+5UdbdBtiN4G1LK18kcxgec1QULZ0WkLNJIEnIxVUbUvD+v7VKL5dbfqAQfWjYjoByHbvS+zGftsCsbLApZ7V+3lkDfbYepqihZqw4HZTHceam\/ZF67eJHON+1ENqzLTmwAjlRuTDb2msccLvkMssemkvkzi+gsXMQoUjbn+Yd+VZ\/v7anD\/JyxriNsjvwq22P9\/Wr\/H27Zfk\/GpbTVhlmBcwjJVb9dX13tlxzk\/oNWrNgTiH4lGPChqRauqxpBDQDEdiv7j7U1Xyn09rtsgKoCBMT4mScTWiIgfQyedVyn8of2\/tV04EzwgRliF4kI5\/WtTpsug\/li+gKmdsvTiyql8oBKB8V0OYIWVKgcupay\/J1nNvx7fJauw9pgbZy3aSy5fX71yP5TcbtPxOftRE1rIWbhY7qR8n\/dM9KcR2UuXgykJK8fjRjwt61knt0cO3LrA78I8shuqlk9vJZnfDKeL9Kn5I8nLVqBvtHah+ycJQaU3LwOSouWORbhT1rXTJc8fs1a7p0COk2rqoRjcz4b5PcA71ObdDxyGdUa7bti4cec5cPTTwuZ9fJPWXyeEzHbiquSl6\/kvasep+x81XQGey14sGjdh0xlRJfblywcZ3XymmSfk\/8PtlQBuJGxx6qF9oJ6D7\/s053zIIICxP0oCNmk04xkQIFEWwoyj99Jnly6+0AAf7qCTAtMQw3jy08iaTfqgBeIn5qlag2MAo32WBlB81Ru2oGTWiDPcAQeHB549Iqeukr5dapqSFbG3DwPDJCnn61k9ebbeBTtTq4YKRjHUS3E1Ph0sX7kcX2tnhEFeEg0CjPoEIj6skhk3AJkjhxP0rQdbDrgvotB8YkS3NUEjzNV9HlIFa0Xx9SZ3BACkF8cqyFG0\/TlKzY+MJE5FCBjkVyZRWp31Yv4jYV344ERAWR8Ri7W1xX6x2pf5Go\/Fy0q\/8fDA+HJAOKnHFWNSqzOAcoly47MzwzQSz8XD9q5+3Orv\/ABGc4yL6JSzLDCR4jPS\/dDyb+PlfbCm2u6ANhyyTqpg\/ZDyf8S6NKrWS64W4Ythj1+1WLT2hT\/8ANy4ABBUY4Dy1YebYvW+QNWmpuI3KyEORluJqAKnc+R\/hF0Yi2Rk9xCtx3\/iPSqQJ8fkz+RNXZGRYPmI5huGfagbPvrrpopB8SZJg\/s1o2Qo+wtTbLmQQMTkPzUwyldZ3TWNgST7g0mo+QdRpofJZG+80z5S2ipYbBYneiU\/orEjfaO9DAeTfgD3pbF8fprRU7iavZRmyy9J8tEWbpj0JpRAMkHnJ7imRlmwDkAdvc9VDIK1bthlx4U+UsvDWTbHkzYUFsIUMALfV1e9IK3U8mAGtMMeKV3Hy0nGfLjB01tjcYyRIyIDcLVh2Py049dlbwyuZREHq96vjwp6R629pb4LQ0oGOJyXp\/pVISHWrJowV2IO2Qj0rL9sbR4Et6CySWA4vDHiHi6RVvalmfiNqr6bG1lwjlBy9ag7Xq2\/xYQjeuA8IO58EfmrccLneOt8jvZbwwbmKZHEhupqz\/wAhaH4s9pGpv3UuBUOI6lAXJVq\/38s3hOo97Lwl3IYcSw3E9YqLbHSEle1jzxZQBuC2WH\/dByb7D2vyY0uptPcTOYSGIVccvaa0OctOOjNYoT8UnKQxNwjLhmm4U\/k75fZO02N3NUQgMLZU+YHvR9sB9218V1xdjjER4eIXHaqCOu3KSurxnaI4QfloSk3+y+t+J4jFIgjljVckvydIeQ1vlhtIyH+2tcsjpfs1o7JYCZ3POpWoNqpshVHepH2t8gE7xvtTs2zbtxOXc5CKeyyYtCPWlGRvHpxfOqB5YNDBl57gmB+uqJSqGbsEfT81JmOuR79oKvDBJ\/N01ItT5C0+m4pkbDL5qayB+1BOJt2zI5gLiv2qFrCP8NRhqMiiXVHJXXLblSHfK+N2uCyGDcpXmpbpFQiNXYHVP1aMohZknIKOmgNkqfJdbnS0BoBUjpX603mW27tkBCcQo6iMur6VEzM8iaRxipyaFlsfNUPPtpz8mQitBVirsMoVuJqvgVr0\/l0a1yQnZAIYL\/Gl3xyPlJ0rOLuFgkweXzUlfhUHtzU3kC\/iOSUYMbfS1\/39qo\/H57adZye3rt3xVggEhd8bWOAjbehPLNRNKdYvXPFUWfxmAKkMuWP0rb9ANuX93cqWlTG8\/jIGa4OEY5W4rDs\/1b\/j\/IB7JfERlcCqAotnFV24B9q1Pk+0TyRtats2U8Ynqx6aSWH37P8A+aRbRnw5I34umkDsblNF9Nzsfr5qv9WSkjfJe5FsRPNsaEyo9+St\/TAMBGZB3PvTGEvWEZrm3CBV75Yh7fRaS2MBmQpHFAqFbbA+VG+owB2IA50ijqn3be0+vKr2mwYO57cNLYto4x+nemSYfiVWUbRNJb24iACOzUJHNl04tu\/emTsNZIaRzoZ5iM9cVfABG5JMrj0D1J71GW6DzDS5wxCiRjIpP2z32HaJW4CQYHV5t6SR8a1Ja2mMW4GPDwt96jM9tB\/pHe3iyhSyhRi7Y8MGj7U6vyYtabMgZEup2NJc8tDnnLA+FcwDIVuKWxWg72X6Db1GkIHDhvwhhdyX6RQlX+MymXNIyuMYWRv+apHfKEZvTWsWycFvKsdLb1twAzDKhc0LTmAkABmxbprD8iftUIEjfvOXgA2wDxEeWrAzyj93dLlvTMzsEm\/n1NcXhWm9YTHpd6qemZLdjG5IKqVYI2Of1qB0p7z4UXTa3wdcWUSCOGVy\/XW\/0sRB9mNb8XV7wjgniJFZvDlp08\/yYulWE2yELLkxx6qQJLU+0shwCQAgJ2J8\/uaok+S\/gyskBiTkflqgp+wmTGRBcn06Vqxkm1H4RZ4CWALdKwtQ2nHhZfSqHbMEE8Q4aCF1vWNITJUABOVPSjPZxNPKcex9anYVum6AmEzFMKVYMS3sBTYLrKI5jf0pVSV0kT6A1YULTjfM86uiU04O0cqGRMn6cu9LJ7Naezks8zU1ha1GkPYlSRjRtXsK3pD4eRghWFtuMZT2250ms58229uGgSQeEFl4qJJs5pSApEkRwz5ahasAnEDPGRKqD1BclaOVT8+V8LMJqma5N3A4L4YCr4f0oTSa+3tT8QIQBFVcjiWPVUnJsnqHYORzYoscx00+jKgX+zV8qQCI4hsB1Vmfa8f7CtKvhHxXFoi6LaWwniMw5zXWfKueed9YusFySLVxLgXiyRuF9v31ihtp+Y5\/XeZJrjZEXCoyAbZaSXHi+Tti4EXIuqKQbZthQ1z+I50JhdPHAHsnf1KluTGRkeGo4csfycn8ot9GDkTIjIH2rp5RNLmd+W9JpgZZ+ds5R7U+jSR92ojUAOsAQ42lqyB+WqlnUkyPEI3bEjy1ZzZvWfYFoRcI5gnJflaqTCR0MVLYLEGB5qk2extE+DydwDQlQzrm2zTz23qMZP8Aum3bzIxC7AmjJbMvem2P4UwhZG6TntvFUUxFucu00kquPeE7RQEMDUAkd9+dWUNP8AVW05dS2FXnv6dNCwEAXd49TTipWLwCDcL6GpSsYl7Ull2jbnPmpZWJa0TWi34rMsIyjFcmyjafahLb8aP2zfdSFw3HrlxNSCz\/ACPI+Q7epBJUCT00kpH\/AHPaRbhtkKpfi8MKGyZj6D1PtS\/W2556TyWui5m\/A48EZXZbFkHKnmUIj7cfU5EAAwIksvTSyjfbT3hlMkwd1X\/TYUJte+RH1plY5g4rHlFI4JvXkNzcYkbHbKT5Kv4UCz3w+8yWSmMsTiseck1klqLmNi\/pWe6CWFsucZDZY1K5MMd2NqrOCKpm4UGJcrxOKS6Wh02RpixGO0DxKzEGDnZHV2CXkyI4f6V0cPnlh+QxyEinkJ+X7elarYhsQaZhjy2GQJ6vpUjCZGuWGuIZHLiDDzVoNKKSxMcpkcP6Jqn0oPG65Mz68zWdpsS3eGIBnnzpJGxLepHITPYfNRk9vXRlz2oyVlSZ37UgnLXtRBI\/VFUSlH1pBg7zyoyFyLproJnfn3oyNmrtwEdqAlLYf3lVRZtAM0tERtUsEG\/puORIimMsseHJ2J2504IV+4yoebTwhqcly5YuHGWkbUJAqeTun\/eanKlP7aW1DTBG\/wAtJiaTU4Mhye2VcMrr1KPWg8uj8f5P1IhvBrzsGZwxKlg2Piie9HUuu99s3rqgbQIOU48X0mgLM6xu6r4gGIuizbstHhuba\/hOYiYoyt7M2UtMzvCoWIGRxpp5ZnrtWGw8qyoUhen7zWTq2m\/7hvqxz2GALEp1Uwk9Q9PqiZIB3G00uufJjpOJqS0C5B8o\/LUPFZ1he1d8qABttjIoOCf7pLqWctMdGPD5fStOOcsO+23pEJJP78afRSOke+IMkElR8vCwpEXdNdy22TEbr8wqyOnyRKA3W9ztVvyztkk9h7VGVkHUoCZURA3NEz29prPFJg70mROXEBTnBAqRnTr1whY\/fVT2UQwZPET604l9UQzfSqKWJpj+6nTEuXIpTh\/5kegoyWzNi3w7dudJmEa\/pyR3jq26qVWXdPoDG2+R5GjZhL\/ENIAonsdhVDT0S9jTEnkQBzHzULSEZ7ZVhAmByNA1PkZnOxG0jcVLG2msZiDAI70TiafQgSAT9KUyDrrBFmQQTO9UUsqgbw45gjYeZaeU6\/JzTW2FkHhEDmOFlqWscnLWmLjqbcb1OVZvyV8Eq1wATIFuT5hPYVRSsEXiHhQBtjjTZDO6YkbkEHtU5Vs1qDkBO23KkEbZ0jBXGwO2JnzVZZ9vkR2KsQvCG4qSQPkWxc4eLj271OVbT7oxuGCTHpWhStkn0\/XTZF5LhJ33qWr+RL5GNTMl0uEb8qeQvsQXZoyNlNSN\/WmEMhcO\/wB+dPJbdQ7bwfeiFhl4PsTRLbmpvcPamELJZU8p2+o0iwRtIFQtoTbWS1wlZWBsKlatt6chZD5CDkDRAy2sxdpgiOVM8k2tOgVZjn2NC7A3Htht+woGE2DbsgnkR6HKhlgWzbIM86U9jWl4fcmjY9gayztBP5qYyZRUgjy796qU+ghZ5jvUv2czpBMAEJHEaGYpD1EB+GSWOP6VASWnvbK3J99xj01SUjVrF4MBsBA\/aqJ+279sTt6ZEURtzw1WJ8wyqil9tsMmHIACh9lAvqA0A0BUSxI3B7nnTnBO32olkWzqkiNpqUaoeovDHagJ6ZTDq9\/SDVhQvszauys0ZA3Hce1KcreI\/wDKIkrpPrE9qoKWGLhoyVl2k04vQKcZfVWnx+\/OsbQmrN45SI3qUqL2p1EbmCDzpezyAbilSdvZaYxlu1bkxymntOWrpw9D7fLREHOTtw+wpy2NZE7Hekzjrbj+VKNldSN999qZKnXpkE7D9KrlMWtSOR2j1pJBbGqCttvPpSydo3BIPpxb1QUspfuk3CdxPpQkiYs3iKWVTFzU8P2oyFlV1MsJ7HGnkmdtXokevKgKYGpf+O9MI2BdfgnuOf0p5Ayj6ieXbhIoya3kSd6MlsO+CfWlk5VrcGiWWlvRtO3bhoizcuE+u1PI2XuXfrRkbDLSKIvR96NjITvFEJC8cVUX2BugjtWO2hZt6idttuHaissXmMH+FKdmy3c9vSmGyWKbxyWJ50ZTti\/qWkzH1yp5JZS3qiT6eWnlI1bT3uHnUtWxjqwBSCJW7qw1PIldTvVEoZtbb7xRBatGWCgfmmjJLbe4fE9YpxEtkE0mYW2Mb+lEMK62XLaqChYRQj1M1QU7FN0q47hooyNmcclP7UUSgDYQe3\/IUTJS5pyJ96TMtaQwv3xNE7t9qWRspAn+M0ZAy94gelGRth7oiR250yUvcM7iKcbBe4QO21KZC\/zMUp7AvammElgeN9KdO323\/VYtsXLHM0qiZfo+1FTYTpP0plDdTqH0qqD7C1nT96JsppuR+tDInrPOpZ2rtMiUTmacRe9ERT0URe0X+r\/sNBJsDqanBGs\/zpTLt3lQQ2F5D7VfNm2mplFnUdS0Mycscj9KJsqeuiCLf6ftUtRT05H9Khncf+dBJgnl9jQwfJLUcqcSi8j9KClvWf5U5Q9RyP0oqJE86U4L0EmHTpv\/2Q==\" alt=\"Galaxia Markarian 231\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Para finalizar la rese\u00f1a dir\u00e9 que, algunas galaxias aparentemente normales pueden contener remanentes de actividad qu\u00e1sar en sus n\u00facleos, y algunas galaxias Seyfert y galaxias Markarian tienen n\u00facleos que son intr\u00ednsecamente tan brillantes como algunos qu\u00e1sares.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Existen algunas evidencias de que los qu\u00e1sares aparecen en los n\u00facleos de los espirales, y es esa interacci\u00f3n con una galaxia vecina la que proporciona gas o estrellas al n\u00facleo formado por un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> masivo, alimentando as\u00ed la emisi\u00f3n del qu\u00e1sar.\u00a0 Salvo mejor parecer.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<div id=\"cboxLoadedContent\"><img decoding=\"async\" loading=\"lazy\" id=\"cboxPhoto\" src=\"http:\/\/st-listas.20minutos.es\/images\/2010-11\/259059\/2726798_640px.jpg?1289725464\" alt=\"\" width=\"549\" height=\"376\" \/><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bfQu\u00e9 es la radiaci\u00f3n c\u00f3smica de fondo?<\/div>\n<div><strong style=\"mso-bidi-font-weight: normal;\"><span style=\"text-decoration: underline;\">Radiaci\u00f3n c\u00f3smica de fondo.<\/span><\/strong><\/div>\n<div><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/div>\n<div><img decoding=\"async\" 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Bn\/uD0P4Wh+xHxfVv5XdVvK0DSzHcDmDmfHTdnwWgsrUmXdAMxIdr0\/K5zKOCrvs+SL2I0ym\/NZWq+nswF1B7cRIzwz71W+o8kwRlOvtIVlHw+kQQHTEbveFtoXqTENc6d8Ab\/ANFSMXVA2XGV7U8Ko7W2IHf5haNomipZK7X0yG9W+ZjKG4g\/Xc4Arptr4ioGOgnqLjW2dr33SuQMNhqT3APHobE6Tle1t8KsdE1FooVqkS41MJPJrWuA8S4+SsxlR1NwcBofX+kpUm1RsE6gxvH9q7de+D9GZGmYzOmqyNxeIYDI1\/fX7QFc7AYR7mw+3XL7buN1qdbrRhLhQk7hjA+HzBXlGrUe7Z2fm4dyrauDwjI2qsbPfT9rabXUIB6h8xpiZr4uVnn1MiCDB3idJ381QMHhwSRUaRI0m2cbsrhcP9urYoNnfGehac+\/EsIbBu4coP4XX8mlsjZdGV1tp2+rMGzPA\/Oz0ly3UqNSof8AW2eW19YXNrjD02y+sJ5dMhfu6zp26rizoPiMoLD4+1CeZXD\/AC6gvqIMyeMfpRODwZpeZTqiN5ygaR2V9beXaLSxzSCOBnlrwWR+MfGcX69VqHhVONqQZHLqFtZai4HsGB3BXYfG1nVRsgkm1szKz4nw6gymdpwA6wI7KoPS7RZFB+j5e3mW5EeRn+IrrsbVD3bYMaXB774LmUjS2AGOBOsCO++K83VysREREREREREXovR7fdFwbQrOw1GEdW46ObEYe+Ms9RC42NwpD\/MHynPWOi6uHxjzT8oCTBAvE7rr0lrWkZAEZRA+dykMNSqtc6kLWN\/p00uua7FV6LwyqSDcc+PXkvtOm1nstPmTy+PvXmFwrGVdlxLdxM53tzOl17jMZUq0tqzt4EevKRBtzX2vQDtRI+c1mrUi6oS4E8uOsc+MLRh8T5dMBrgOfDSb6cJXIy7wKhMDDvB3qtmFPnhoEt73Ba6viM4WSdl0d5lddQEDsNmeYAV+JpPpk06bDoD3mM9eCw4WsyoBUrVLiY7yOWmV1zusUh1MzhI1Gn6zvjTNYRQftQM+Hfd11P5rGtFT69x15LGx3ZTpNOBkk7zrwXYp4BrnluIeLaz3p9OS5GJ8arVAHUWnlFu+96ru1dqstkY57hiqO+raTvHDgJzLs\/cFUMM1w8umbzc6Afckd5rdS8RxFn1IDYy1cfsB3K8mo3jUbWFcH6QPxzzmY7t0cF1hTaGbAyyXOe8ucXnPNe17O39StVMPpQHZdYyc2nu3g6A8uUCGHo4aiS15iQItrvnT8LFi6mKqXAmJvwOnH881MtcDM\/p6qrFYUEAkTO7O3LhwTC4pzTAMRocr8+IWWLtacYPwVzD\/AOGdGYzF+hGsZf2qHj\/e0nI5G3UHScx9bJUZIMrkmkHth40Jn1t6xaN66zKxpvBpnUW9L+l5ncsS3QSuh4cwtY4vbMXGf9fZYPEnte8bDonMd\/2tjGnOAs2JrVqwALYjIk7vz9dbq\/D0qNEztzOYA0OY6fTSy0WqytqAYwYByGWe4emaxU8O\/EOzNhn3l+10nY0YIfCBfvhMH6cF9LYAa1sNA3fPquzRwGGNKXkTz9+J74Li1vEMSa0tBPMdSOAK892+2kZTpOslEgvdlUcM8Ld7Z3uJ14Sd+ngw9HbBpA7I35k71sZWruBNYiToMh3Hoq5sJtILJVLan1NSA7fhI0cB4weR3xCufSY+NpQeXgEsN++xuK9fo1w4BzSHMIBa4HFI1meatY2i5oYx3xCAch\/cfdc2p5rXF72wDJGdj9l0yI8PnJYfLFF+1s5bpix4Tda\/MdVZs7We+JvO+LFfKRy0jPNW44u2mgGRAgi3TUZ\/pVYINAcXWN7Z9cwcv2vuHOVzXU7hzRB3enXfzGi6bK3wuY8y21\/Xpa3I6rUWAk7+S7lTEPo0mua0zw10OeuvPPhxKdBtWqWucAN501\/XL335hcWvUqA7URyPfH0XXoU6RGxM7pHt6xuzWnqG4sUSfdlp88UoYHKo7U69315FTxHiTtk0mZAaevTTmNy57ZacLXPqFrGtzLnZADv45+i7Jw+Cpw4y48DmdBy\/W5chlfF1Ja202y0m\/wC\/2vHNtdof7ZXBblSpgtpg7883HmfcAq2i5JzK6LG7LQFXlJSREREREREREREVsuDb202cBj4rMG52Th3P\/UFZXYRs7VM7J4fhWOqF4ip8Q4q7WDpGsT\/bx0j+JpcPAsn3BSJqtIgTlMW+ufqsn8VpBE8pv\/SnbLtFZH+zaaJ5dY0HyMFeVGUyfMMg8umhI0\/CrY2s0eW0S3n13A6\/kLtbbaR\/e045PafVe0TToBzqdyfbSM7xx5qus2tXc1r7Ae\/HLXhuhaa18WVntWikO+o34lSNZ1VkEC8zFs8svc+i8bhjTfIm2Uycu7e6iLft7YKcxWxnhTaXT4wG+qyMwjvMDn5cxPK3e5dBzyaeywDPUGOdz3qqhfPSZUcC2zMwT9t8Ej8rRkPEuW19Nr27MRymTzP4hVUqZY7aJk+3oqNbLZUqvL6j3PedXOMn55KYAGStWheot9jtdSk8PpvLHDQtMfI5KL2NeIcJCk1xaZCvNz9Jb2gNtNLH+OnDXeLdCe6FFjHUz8BtuVFaiyoMr71bLFtxYKmlbAdYqAt8zm31XrKrwdlwtloRHKRF93956mEttAyc9Z9YM99JijfVneOzXou7qrc\/VZqlGjGzJAPA297+saQrGPxAO2WzHEX4ZW9J1lbzbKOpq0x\/jA+KtNc0mhjBbjw7t3NAwxquL358OPLv7clbaOx0\/atNIcQHh3oCSo1\/MrH7iMjodPTL1VtCkKQy6Xz3j9\/hQN49I9jYPoy+ofwtgeb49xUMNhgwS8Sd029v1HutFcvqGGwBvi\/fuVSL729tVcFrD1LN4Ye0fzPy9AFrcNp0+wy9FGnRawREnec1VF6rURFL3FtJabIfon9nex3aafDd3iCq30muM6717tGNk5K+Xb0l0HZV6T6ZOpb22+WRHqgNVrc5Iy3+qzOwrC6RYa7lYbJtXYn5ttNMTuccB8ngL0xVaBUB9J9weenBU+VUpOmn36j78VJ07you0q0j3PafcVnaynth0m3qdPa2g4q1xrCmWbOfpv8AfmeC+VbfQb7VamO94HxVwxVRxIAG68dx2FR\/EaADc62nuVH2vbCw0xnaWH8sv\/0ArJWoPqZCx5dePegW6gdjPPffpw73qsXt0mUxlQpueeL4a3yzcRy7K202Npj4Rfeb+gyCpNJ1Qy823BUS+9oLRajNZ5IBkMGTR3DjzMletbCvDWjIQotSXqIiIiIiIiIiIiIiIiIiIinv7xiWfQM7DC3WCZDG4i4AGcLIPInTKCKPva8euc13VsYQ2DgAGIz7RgcIHgiLhRERERERERERERF03fahTdiNNlTsuGF8xm0iciDIlEUrQ2ia3HNmpEPe5xbnhAdGQBkTlkd2cRJkihKz8Ti6AJJMAQBJ0AG5EWCIiIiIiIiIiIiIpOw3wadJ1Lq2uDjJxZ\/dkR3DdGcHcERbrzvwVmFvUMaZyfq6JkiSPdEDLTJEUMiIiIiIiIiIiIiIiIiIiIiKw3Dsba7UA5rMFM546nZBHFo1d3gRzUdqTAuoPqNYJcVdbv6MbO2DWq1Hng2GD+Y+oQtqOsO+pgd2WY4xovHOfxnmpyy7G2BmlnafzEv85Kr8qo0fE6+mgPAanojsVtn4bDhcjnu6rtbs1Yv\/AItD\/wAbVldUrNAJ\/H1PZWgFhJAceef0HYhaK+ylhIzstPwGH\/SQtWHcK5jaLY74ys9d9Wjf5p3Soe2dHFjeJZjpflfiHiHA5eKtIDXFpdJ3QJ+o9I6qIxTy0O2bb9Pp9+iql89G9ppAmkRWHAdl\/wDCTB8DPJAZ777ylXtxDTmqbVpOaS1wLXAwQRBB4EFeq+VgiLOjSc9wa1pc45ANEknkAvCYzRXK5+ji01AHVnNotO723\/wggDxM8l40l2Q9bfv2VFTEMZbPkrXZOjmws9vrKp\/E\/CP8oEeJXhpVnRBjp7QbnoqhjWjMT1++Q6qYobKWFuQs1I\/mGKfEkqmoKjQNm5OYOY6DKdPS2akyrtuO0YAyjI9TmN\/rfJbnbM2KP\/a0fCm0fBZ\/5DmO+LL+9Cf6Porw0vHwm\/HpqB\/Y9VxWvY2wP1szRzaXN\/0mPRb6TPMZth3S3e5Y34mpSfsETx7\/ALUHeHRhQdJpVX0zuDoe33NPqVAVGlstdPHL7npvV3nPDoe2Pc\/QdVSr+2PtVllzmY6Y\/eU+0B37x4iOaslWtqtcq+vVYiIuy7LrrWh2CjTc8740HeTkPEqJcAlhmrxdfRe852isG8W0xi\/zGAD4FeEu0HfISe7LO7EtyGfe+FYbL0e2BmrX1Ob3nP8AhgKssqh3xGAdwy5nTrdefy2lvwgSOOfLf9FJ09k7CNLLT8QT6krJUrvDiMo17ty00WhjJaCTM6frPnrqsamyVgOtmZ4SPUFVsxhdYmD33kVdUoPb8QuB3w+vuo22dHdheOy19M\/heT\/rxLbUf5R+J9rCYH5HHkslKq6r8rL3MT+v7VcvXowqtk2eq14+68YT3AiQT3wpCu0ujv8ApTDjsyR311VIvG7q1B+CtTcx3Bw15g6EcwrgZUgQclyr1eoiIiIiIiIiIiL0no62PY5jbXaG4pzpsIygGMbgdeQ8c8ozOxEOOzFs5+3cKNVhgNvJ3cfp6yvRDlJMRx4DxWqpiaNJgcJkaceMcbZ8hmTzKeFrVqhZvPqNwnhfLmcgtobw08lS3FNe3bIvnEfndpfXWFN2FcxxpzbKZy9Pe3ovriBnu71jxpAG2XSQcpj0j24cZnZgQ9zthrYnWJ+vc9I0vtIHH4a6LIPEHwABf299dPouh\/i2mSTb3y0jTWw57luY5X03eZ8Lss\/e8f2PRY6rPK+JovMdCJE\/0cl9JVr6jmOO+18soyB5xy9qqdJr2jde3OcyOU8\/fWKUaTG7+pXRdjJl0CYMgxHtGeWszKwNwuQm0i4mfv8AaMlAbW7L0rY09kNrAdipp\/hdGrZ8t3BVUQHM8wujIRuPcX1Wk1X0n+WGyM5vcH752Xi4sNTrepwnrMeDD+KcMeakXtDdom2a3hpJgZr2nZbZelY2DCA6sR2qh9Q3g3371npYtpcNv5T69dN2qzYmi9zSWzI5gbranXRTgIynU6RvhTreI02P2WGZ58RpA9o3TmqaXhtWozbcI2Rw4Zze\/PnGS2BvH3+9SdiGmzSRvytwH9KoUHC7gDuF78Stdau1uvvXGr4htKrLb9Tz73cF3MLhH4ilDhHQcR3v4rRQt4cdCN5n54qsYx77HLv6fRan+GNpCQb6d3zXYCtlN0\/GTe\/GYv8ATn0FlyqjAP8AWBa0HLO315et1i4TlmrsPiXU3iBaIIseOveSrxGGDmEzeZBuOFo7zQNWipigWgAWJzm4t\/Yy4rMzCkOMmCALRY3t9jnwsvNOkPZBjWOtVBuEA\/SMGkH7bRuzOYGW\/JXQ2nDS+T337K2hWfUJlsDvv3VU2TuL+11sJOGm0S8743ATlJ4nSCeRoxWJFBs6nJdChh3VSYyGa9ksTLPQpinSDWMblA49+93MrGzxCmZ8yZ4ZRbW59P2vH+F4gkFgkZ\/FOfLK3H9LdYrwp1Jg5gCeR5+KM8RcRFSw0OZ9\/wBL3EeDGkdpgmdLAW5ftdNSs0DMwc9\/Dgq6+MDmkNdAvYcO7cPaOG8PcHgls5Ek8dOwoK3X+GDC3XiDukysVHzS2G2HeS+hGAY5+2+\/Tktt3XmHxuy1EaSAVS4OY74lKrhwG\/D2VKGsG5STr6cTCsD9iNe\/uueaJqSYgkfXcJzWTKw3mDMa+mq2UcWNjYf0iJ5clixGAO3tsva8zHPv7rRel20rSw06zA5s+IPEH7JzWllVz6hAOyAekdxqsmwKLA4AuJHIgn666WXie1dwusdc0ycTCMTHcW8+Y0P\/ACt1Gs2oJaVIsc35hChlaooiIiIiIiIiL2+6nPqUKTaTw1vVsLTG7ADGs5cV82+lUdVNM3MmOt13WVcPSpecRaL9Lcua6nXbaIEVoMCcslJ2FqUxJbY8cu9bIzxPCPJEZT3uvpcr62xWlpBbaAW\/dLJB8oKvwtF9Rs04kER8XvcacYgLNjMbg2S2tTNwZMe3XhMrO1WO1Fp\/9Q0T92nB88WnhuVVRpYD5gyOW0OW7sKzD4jClw8tvUzxPd81osd32logVmiJ+zOfOTmlCntuJptP\/wBh\/wDlWYzGYYAeaJBjT9rZTs1pgN68SZ\/dyB44p1K6J8LcykXl0RptX3j\/AIrlHxnCPqgeSTOthwylZMo2oMP01PfHZM8dcUf1XMdLaUyY3bV9J0zsOK6e1hHVwPLM20taY55nqsbO60ub9nEIzgjnpp\/RZpdUdtNk999Fpe3C0YabC9vbmumzurGQXNGWmEnPdv0WrCh7tqTFtwPffNYcd\/HZsQ0m9rxl3u\/C8vr1R+2XEOH1hGID7fV4dOOP1XQfTcMHEzaekz9FTQqUzig4iBlB0tH1V7bZLRVOLrA3SfKdx+fBcqlS8yYbPH6aLsVcXh8MA13RYuum0znWgbstO7yRwbTs5kdVJmMoVB8F10U7BbQCOvaQ7i3MchuWk0Sae21tov8AFu57uGSwHG4LzQ1zYIJi2\/XrxzXLbrttTj2qwdvybA8pKz7dJpMsPrP2W+jWp7PwW6La27LXhA65oEg6afPBaKOGFQDZpmP\/AJfpY6\/ieFpOO1ny\/aztFhteotAOgzaR8eKlicM3DxtCZ3O\/QsoYLxHD4gkBkRvA\/JyWNrbbW4fpWHk0Hfxz5LI+owGHT6\/pbKDMM8S1sDiN25ZONrwh3ZiN3n3qoAATdT\/8M52yYkf0tF+vq\/2Oq6pUbh6upIDYkYSAJ5\/FaaIJLBfOyx1PIY6pDbxe\/wBl55snVcKbw05l2fll7iupimMc4FwyUvCT\/rcBnP2VhbdNpIxZ8siZ5rL\/ACcOLQultXjaCystgrtcO0ZkTBwkeMGJ4wvHYrCn5myF45r9mzvZdtSyWuJfMAZQ4DIHf2T7lVt4Np+U3UGuJMNc2eR\/K4qdie50htQk5D6Rv\/5rScThQIheltYXLh6H8rvo3NaJMNeDG+o2P\/rVZq4Zw2dglUuxBaJL2+h\/K1CjaGuLJdO8YwZG+OyFWX4Midk+yuHmETI9D+Vop1bViG\/PnE8sl45uE2bSrAHCZiFsqW61sIDiAeBBOvLxXjaWGcJExzTZB0Cq229d7jT6xwLpdEbhlPquhgWsAOwFyPFgA1g5\/ZVZb1xERERERERERFddhNshZh1FeepJlrgJNMnlvbOfI8ZVbmNna2ZuDG+FB7XPydFiPVerWG0Nexr6bg9h0cDIjwTz6eJ2jdrrW1nW\/e9Yn4ephi1pgtGukaW73cFuqOO75zXuHY9lWHD4TuOuhExyN9FCs6m6lLfmH01Bj1Ftc1mDOa51Rj21SJuPpbXPju33XQpvY6kDFuG++kxwynhCweBBnercBTBxHmUzEdPtz\/eteOqubQFOoJnv8R9tMacZbvXP3LZjmYhziQ6G8vflvtflnkwL8O0AFm07nw+u77HLMsz5Hd8FxH0QKkHI7++9y7bMQfK2gLjd3nn+Vi9piAYPLd8\/BdnDMw9Il0S0WvEe8cvSVxcRUr1YaT8RvaZ9p5+sKkbX7aU7OHU7O8PrmQXNMtp7ieBfy3b9IOitV80FgaA3XeeFtFPC4UtIqPcSdBoPX9LygVDOKTMzM5zrM8VXAiFvkzK9Z2S24p12tpVyKdYQMWgqcM9xndzy1gZGxhHF4ZtNiOIHLXvmvK1B2Jbsh8GZg5E996K8AleuptqtBp9Rly7j7LG17qTyKg1F\/Y9ysZM65fHivdlxoOB+YXBn\/jxG8TqOO6PNpgrNI+U2IjXhwJGh4WvP2MvniuWANiTcbtZv3lIgCxXVLj5nw2O\/SBHeYBmbhYPAEBdnw2k+nRcWmx66bo9vUrj+JVm1aw2xcdPeff0X0Nme15LBicNW2oquteB3rv4LfhsVQa0Gky9pPH8buOi+NpcgTPl8jJZ8Nh6bj\/stnz0\/N+q04vF1Wj\/XrHdoiYkdFqttdrGl76jWMGpcYHn8F3KbqVJmyW3zvE8t\/fRcNza1apLTbK0x7W76rybbja4Wn6CjIotMlx1eRpluaNw81VBqPFR4AgQAMgF06TBRYWNJM3JOZVeuS9HWeqKgzG8cR+qjiKIrM2StWFxLqD9oZahew7K33Rr0wKegiR93jI3Z+C4zg6kfLqCdfz3+1vrsFaa9J2kHfwHT6KZqUs8Qgnnv5eSqNCHBzb927sq2YnaYWPkcvfjYxvWFopzHCRwPh88fBRxFNm0CyzTvvz91ZhKr9kh8FwnK1tD6d6rXUsLSRuJ1w\/O9V+USQNe7\/dXDFljXOmQN+fYyXXVzENIB3E\/8Zrt18FWLGhuY5\/XT68l87hsdQbVc5+R0EfTX26qO\/ZRyJdiM5mMiJ38TlHiuO6g9t3L6RniNN1m2tbr3PCF20LGxmg5rbSwdNoDnGTP03rk4jxKvUJa0QI+2mU\/lRO0980LKzrH4TUzwDLFPEDX4c1ocGvqf6mZ8oHE6E5aGY6KGG2xT2a1QhouQJlw3DcOtpXi97Xi60VXVX6k5DgOC3UaQpMDAvMRXdWftH+guNWqlERERERERERERd91XxaLO7FRquYd4GYPe05HxCrfSY8Q4SvQ4jJXC7+lCs0RWosfzYSw\/EegUXU3SIOW+8\/f3VIo04Ns91o+ynrD0kWZ7g3q64c4xAa10k7hDgdeSm+S35QSOJ+8qkYVwNnQOQ+0KV\/vjZhEtriQSAaThkImOWY81CHBp2BBPqTvz15r3+OS4bZkD0AiwyGR4Ljt3SHZKcTTryRIBp4fHtEeai1j4ub\/n8aKRoCchH0ju6grf0p5EUbPuyNR38rf9yjTwrWP2s+gVzi57NkmORMqpXxtZarTIfUwsOrKYwg9+93+IlanS6NozGXDkMgo06bafyqDRWIiIiKeubbC2WYBrKuJg+xUGMeE5gcgQq\/JZtbUXR\/xt2TkrZYulKcq1n8abv5XD4qLabmumQen3BCqqUWlsNkHn9iCpyxbf2Wo1xDa4Ddew0x2XO3OO5pOm5HtBPySNbm\/DQ5cVW2hUAs++lsuOo9l3\/wB7LP2obWcWlwcBTJIIiRH+IZ\/iHJeP82wblw4ZLxmHAkkX48c1D2vpLsrCWilWc4GDIDdNxkyD4I+iX2JtnyPDd3vU2U3MMiJiMz771X7x6TqzhFKixnN5Lz\/KPMFSoUhRHw574E\/rop1afmul2W6TH7VPvK9a9oINao58aA5AflaMh4BWkS4uOZ1U2gNbsjJcSL1ERbrLan03B9N7mOGjmkg+YUXNDhBC9BIyVvuzpKtVMRVaysOJGB3m3L0Wd2EZsw23v9VLbJcCfwrHZOk2zH6ylVYeQa4D1B9FBuFgQ4A8pH5ChULiZYSOcH7A+6mmbZWTCHE1AC0uBNJ0FoiSCAZAkTwle06Oy7a2LjK\/fDTTRV1W1HN2dq2sa7s+uvqsbVtpZGAl3WwP+y8DWIkiNco4iFMCsSdo9R9cxdQ8hoA2QOR+mtvVQ1s6T7MJ6ujVcd04WDzkn0VTsHtnacb8lopPcwbOnNVq9ekW1VMqbWURuIGJ3m7Id4AK2BsNLRYHQW9dT1KpFJu1tGSeJn0GQVQrVnPcXOcXOOpJknvJXrWhogK4uJMlYL1eIiIiIiIiIiIiIiIiIiLqu9lXGHUmOc5uYhmOPCCF4XAZlewVMur3nIeWVpAc2ep3OIJ+zxAz3QFE1GDUIGk5BR15C1VIdWZUOFuEFzCMpJ1jPMnM5r0PadQvSxwzCjVJRREREREREREREUhYX2lrSKQqAO1wtOeRbBIGYhxEaZqBqsGZHqrG0qjsmn0XWy2W9kx1wlxcewcyZmctMzlpmeKiK1M5OHqFL+PW\/wCh9ComtTeDLmkE8RCmHNdkVW5jm\/MIWpSUURERERERERF9a0nQSi9AJyUpUtFreIwuj8NMD7kZtb\/22fwqBqMGoVgoVTk0+hWVtvG2VGFlQvLTGWADThAyHIcBwXu23ehoVRm0+hUSRGqkqyIzXxF4iIiIiIiIiIiIiIiIttms76jgxjS5zjAaBJJXjnBokr0AnJXi59gWiDa6zWEieqY4Tu9pxyGsZA66rOMTTJs4Dn391YcPXiWMJ5K8Xds3YqMYKFOczLhjPfidJ8lQ6oxzoLs+P4H3txVUV2tnZyO79\/a\/BddttgotmBwaBx5jgszqnl\/C0C9xGY59IsNVuw2FOLcJJtnOR5b+uihq994W9oy\/kT7visIp1Ku+OK7zcLTYfhAA5BaKN9MnMSdx08M1I4Z4vCsdSkQDC+Wh9KplUo06gIyL2gub46\/FSZVfTEDPr36rPVwFOoQTblF\/ZQl47HWap9Xis7uBONnke0Bzk9y10fESLVBI39981z6\/hRiaRnh+9\/dlS74uerZn4KgGebXNMtcOIPw1XUp1mVB8JXLfSez5hCj1Yq12XbdtSu6GDTVxyA7z8FTWrspCXK+hhqlcwwddFbbu2Ws7frH9a7gDhb6ZrlVsdXPyt2Qu3R8KpNu8yfQKds1jpMEU6bG9wHv1WB9So4\/GSuiyjTZ8rQOiWi1kHD5qdKgCNoqxc7re2dfFXjCuiV5KC1tOQQ4dwuUmVy2m76FT26LJ4tGEnxCm19RnyuPW6z1MJQqfM0fT6KCt+yuU0Xz+B+vg7Q9xjvWynjiLVB1H4XLr+EkXpGeB\/KrdWmWktcCCNQV0AQRIXHc0tMOEFYL1RUrdtyOqQ57hTYd51PcPiqKlbZs0SV0MP4e+oNpx2QrBZboszRkA88XGfTT0WN1WsTey7FLw\/Ds0nnf9KRENHZDQBwy9yoA2rHNbQA0WC5P7aXHluAWpuHAEDNQNQC5Ws2scFZ5BUfNaj6wOrQeIcJHqo+UQhLXi4BXHaLsoP+xgPFhj00Ug57dZ5rJVwFCppHL8ZKGvC530xiBD2cRqO8blcysHWIgrkYnAVKI2hcb\/AMhRquWFERERERERERERW7ZqiaQlrHGo4a8tQM9yy16LqxjRd\/BNo0KQe7M+3BWA1LUQKYZgBOeEZkDPtESYlQZ4fBurX4yhO2DJHcL7+0qtOcYcD94zHnpmFkq+Gw62S00sRSqAQRyXJarxfUMNa4yezAJ3qyhgS0XUnV6bdQle7H\/bLg6B9kkDg0xOc5Lotw4a2Fz\/AOdtOkRC1Uy9ktcxxPDCVlq4ZxdZbqeJplsyF8FsjIgjlB8lWcMc4VgqtOq66F6sIIcIgZHQysz8I4EEKQcDksbzr0KjCwnEHa7oPEc1GhRrNcHRCjVpsqsLX5KhCxnreqzmY03azHdmu3JhfK+T\/u8udYn7q42Cg\/AG0qRIHd556rN\/Gc87RX0Ir0KDQwGAusWa0GXYT2cgBoeMbpXowQ2SFA+IU9oXz9lrfbC3ItcCdAQQTuy\/4WU4MytgrsIkELGzUq1Z8Na4cSQYC1U8Los9bGsptmUqXW7VmIneC06R7Q4jKFodSByWWnjI+aO9FpL3ROB2W\/CVk8hy3\/yKcxIRtq4g+R81E0CclPzW71vpW1hiTGqzvoPExdWBwUTtDRZUaXNze0ajeN4PhmtOGD2mCub4lQY+nt6j3C4dmriqVyXtbLWmM9MWvoM1u2S7JcXDGm121U0V1s+yNo1dlpnr4d\/Nefx5EFdB3ijcwFleuytdsPpgumSWgRh4AbyvX0JyTD+JD5X+qjaFzWh4IwkRx8\/nuVbcPdaKniFMZGVZLj2VDPpHh06NEHxK0tpgXXLxGNdUGyMly39sySJpNJlwg8oJOUCIyC8fTnJTw2M2T8ahXbN1xEtcCeGar8orb\/PpzZaP2TWa3G4QInOTPAZcVA0TCubjaZdsi609WY9l3LLcqfLdOS0+dT3qu3zdrqRa\/AWtfMSN4iY8wrwCBdfPYxlNtT\/XkfZRi9WRERERERERERelXftIeppuYG4urgggatgERHDNTNSAuhh8KKokmy6Rf9sEkFmc5gCPRZRjgbLoHwmnvSltVbMMHA4b8TR4Kf8AL0Xn+Kpm9wvrNqrW0mOrIziKbRHpxRuL3rx3hVPSVlT2vtbiB9CO+m0\/BH4stEwg8Kpakr5W2qtep6nkOqb6LwYzaNl7\/iqQGZXOdqbQSDgougg\/VCdeO5WHEQVAeGsIzPqtjrxr1XFwoUZAJPYGn6wqH4+m2JU2+GgCC4+q+ftSGtIbTBykBjcjoQSefLdnuWnzmyANVnOCdcmYG8qoU76H7QFoMAY4kARGHq8Uac17tfFK5Z2dvgrhV2hqjs0sAzdmQDGfMDUfHWF5Ur7IXVoeHtefiKxqbTWsRBaIPAFVjFTkrv8AFUxmtlTay1nIinP2SWAkIcVuQeFU9SV9btlawAIp664Gge7mpDEqJ8KZOZhZt2xteZAo93VjL0UTioOS9HhNMjMrSdrrVo7qf\/E31yUm4gleP8MpjKVhQ2prmZpUTIjKmANd\/HJP5MZofC2mNkla2Xi6ZdSohjnfdGW6TKgzEtc7ZUn+HlrJDjPNa72vzBTqwGewW+wACSCBG+Jz8CVcKgMwsNfD+XT2nTfK629FN8MZSrUT7QcKgHEQGmMpygZfiU6ZXPiSrHb9tnUqhYWZDQtAg8wV66qGmCttLAuqs2mlY0+kBwGMwJ0ETB58U80QvT4e\/agL43pBfi9hoGWeEZ+YyXnmBP8AHuiZXbU29f8AZa14IyIa2J04ZL3bGirGDd\/yMLiHSTUI+rbM7mtUfNCvPhzgc7LtO2FQsDixk724RlzmIHcVPass38f4olcds22p4cOBrjh+7lK8NVoVrMBVct1g2novpuqPDWFuRGEEnk3juRtRpEqFXBVGP2M1TelO+G1BQotgwC85QQHAYQfUx3LyoVlIgwV5+qkREREREREREXTYba6mZGYOoPzqvCJWjD4h1EyMlcrjtjaoAa4E\/wDTJh3gDr4FcvFN2DJHVfRYfGUqosb7ipV9leHGGO7siIWQVGEAEha5C10LM4nSNMx88PcpvrNAXqm7puEyXuDY3cVBofiG\/DYDPcudjPEaeH+HMrbbdmWObrnM9\/z4KcVaAnaHfd1TS8UbVcG7J\/HHvNfLpuCkCS4Yp0GYjjIyzUG1nVCGu9t6sxeJcwSwxxtHfutG0VqpWZsHCxrhu1J4R65L00S6pss+5UcNiWmn5lZxEb7em9eZ31fPWdlkhgmN39F2KFLYEnMrDjcf5vwMy+qh1euYpS7r0ww1+Y3HeP1Cg9shdHCY7y\/hfkrZY3Co2WkPy1B07xqO4rmVHBpg2X0FKqyoJYZWZou4GOaCo3erIW6jZictFVUrht17C623cQ2CBzhZXYsF0iUXLWuxsyr6eMdELzZGa66VjYGgQJHFZ34mo50r0CFB3xelOnk49oaNGf8ATxXRw1JxuFkxGMpUczfcFT7dbXVXSdOHzvXUa0NEBfOYjEOrOlywslpfTe17HFrmmQR86cl6DCzqynaGnXAD2BjwNQeyTx4juJhHukZLp4OuAYLo5\/lbmMIjLI79QVnDxvXZLZE\/RY4DMQfNS2hFimydVvoWNzsx47vnJUvxDWZqflzC3OsG9VNxI0UzTBX0YnOJc6QZmdMxGmk89Vc\/EOhUtwrGxGi+Wmm1gxCB8FRTe55hyudDRKhX38KZljQ5w0JkgH70bz6LoMELh4zFsILaZzzUDXrOe4ueS5xMknUqS5K1oiIiIiIiIiIiIiIilLLtBaWQBVcQNA\/tgd2KY8FQ\/DUn3LVfTxNWn8rip+6dtrU57KbadFxc4NEtcNTGZDoA8Fmd4bROUhXf5Ct\/yM98FZW7UWwOYwUKJLsUYXvOjWO4b8YAjfKm3BBrYBVD6xc7aKjb625ttAhppUBiEtIJeC3iIcMpyk8DwUhhGxDjPso7cGWqtW7bS21J+lwAiD1bQ0\/xe16qYwtEf8QgrVLfEbKBq1XOOJxLid5MnzKvDQ0QFAkkyVgvV4iIiIs6dRzTLSQeIMH0XhaHCCvWuLTIMKTs+0Vob9sO\/MAfXX1WZ2DpHIRyW1niOIZ\/ynmrDct82ms17gyjDOJc2ey52WoOTT5hZ3eGMOTj7LQ3xirq0e6lKNttb8WGnQ7L3M9s9ojc2RnOcDXI5aTX\/iWf9ipf5h\/\/AFCrVq2vtGJzcNIQSJALvIzBCtb4ZSGpVbvFqxyAHfNRFrvm0VPaqOjgOyPJsLVTw1JmTfv9VkqYyvU+Zx+n0XAr1mREREREW6z2p7PZcRyBy8tFFzA7MK2nWqU\/kJC7qN+1W6hru8foQq3UGnUrYzxOu3cen4hWV9S0MYKjmUc2YoxOnMNhpEZO7YEcVS7CA6lXDxh+rQvl7V7XRYXup0sIykOJgzAyMHPWOGegMeDBN1JQ+MVNGhV2ttDXOmFvc39ZVowzBvVL\/FK7soHIfmVHV7Q9\/tOJ7yrw0DJYqlZ9S7yStS9VaIiIiIiIiIiIiIiIiIiIi+gxoiL6ah4nzRF8JRF8RERERERERERERERERERERERERERERERERF9LidSiL6XnPM56oixRERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERF\/\/9k=\" alt=\"La radiaci\u00f3n c\u00f3smica de fondo: \u2013 Ahmed Alhasan\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSCvV903qwjGzya2EP5t6ZzAsp-PgbBQF9qg&amp;usqp=CAU\" alt=\"Telescopio orbital Planck Astronom\u00eda Astr\u00f3nomos Universo\" \/><\/div>\n<div><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/div>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Antes, hemos comentado por alguna parte que, se trata de emisi\u00f3n radio de microondas proveniente de todas las direcciones (isotr\u00f3pica) y que corresponde a una curva de cuerpo negro.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">Estas propiedades coinciden con las predichas por la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, como habiendo sido generada por <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> liberados del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> cuando el Universo ten\u00eda menos de un mill\u00f3n de a\u00f1os (Universo beb\u00e9) de antig\u00fcedad.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSI7V26OiRiuKS5n_exS2RHAPOthV7ZHNcsSA&amp;usqp=CAU\" alt=\"08-648-UniversoInverosimil-55-66.qxp8:PLANTILLA 4OCT.QXP4\" \/><\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\n<p style=\"text-indent: 22.7pt; text-align: justify;\">La teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> tambi\u00e9n supone la existencia de radiaciones de fondo de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y gravitatoria, aunque aun no tenemos los medios para detectarlas.\u00a0 Sin embargo, los indicios nos confirman que la teor\u00eda puede llevar todas las papeletas para que le toque el premio.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">\u00daltimamente se ha detectado que la radiaci\u00f3n c\u00f3smica de fondo no est\u00e1 repartida por igual por todo el Universo, sino que, al contrario de lo que se pod\u00eda esperar, su reparto es anisotr\u00f3pico, el reparto est\u00e1 relacionado con la clase de materia que produjo tal radiaci\u00f3n, su densidad.\u00a0 \u00a1Ya veremos!<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">De todas las maneras, \u00bfNo es una maravilla todo el Universo? El que nosotros, estemos aqu\u00ed para contarlo as\u00ed lo testifica.<\/p>\n<p style=\"text-indent: 22.7pt; text-align: justify;\">emilio silvera.<\/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%2F2021%2F01%2F07%2Fano-internacional-de-la-astronomia-en-espana-aia-iya2009-3%2F&amp;title=%C2%A1Las+Galaxias%21+%C2%A1La+Entrop%C3%ADa%21+%C2%A1El+Universo%21+%C2%A1La+Vida%21' 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%2F2021%2F01%2F07%2Fano-internacional-de-la-astronomia-en-espana-aia-iya2009-3%2F&amp;title=%C2%A1Las+Galaxias%21+%C2%A1La+Entrop%C3%ADa%21+%C2%A1El+Universo%21+%C2%A1La+Vida%21' 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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En planteamiento m\u00e1s prudente se\u00f1ala que el test de Lovelock constituye lo que se llama una condici\u00f3n [&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":[51],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/317"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=317"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/317\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=317"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=317"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=317"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}