{"id":12215,"date":"2020-08-19T06:18:03","date_gmt":"2020-08-19T05:18:03","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=12215"},"modified":"2020-08-19T05:19:22","modified_gmt":"2020-08-19T04:19:22","slug":"%c2%a1el-universo-que-tratamos-de-conocer","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/08\/19\/%c2%a1el-universo-que-tratamos-de-conocer\/","title":{"rendered":"\u00a1El Universo! Que tratamos de conocer"},"content":{"rendered":"<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/astrofisicaconsalypimienta.files.wordpress.com\/2013\/03\/escala_cosmologica.jpg\" alt=\"\" width=\"509\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cDebido a las grandes distancias a las que se encuentran objetos que exist\u00edan hace m\u00e1s de 10.000 millones de a\u00f1os, la luz que nos llega de ellos es extremadamente d\u00e9bil, por lo que s\u00f3lo podemos observar objetos que sean extremadamente brillantes como las galaxias activas y otros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/39\/M87_jet.jpg\/220px-M87_jet.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Se confirma la existencia de una poblaci\u00f3n de cu\u00e1sares &quot;tranquilos ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;<a title=\"Telescopio espacial Hubble\" href=\"https:\/\/es.wikipedia.org\/wiki\/Telescopio_espacial_Hubble\">Telescopio espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u00a0Imagen de un\u00a0<a title=\"Jet (astronom\u00eda)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Jet_(astronom%C3%ADa)\">chorro<\/a>\u00a0de 5000 a\u00f1os-luz de longitud que est\u00e1 siendo eyectado del n\u00facleo activo de la galaxia\u00a0<a title=\"M87\" href=\"https:\/\/es.wikipedia.org\/wiki\/M87\">M87<\/a>\u00a0(una\u00a0<a title=\"Radiogalaxia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiogalaxia\">radiogalaxia<\/a>). La\u00a0<a title=\"Radiaci\u00f3n de sincrotr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_de_sincrotr%C3%B3n\">radiaci\u00f3n de sincrotr\u00f3n<\/a>\u00a0del chorro (azul) contrasta con la luz estelar de la galaxia albergadora (amarillo). Cr\u00e9dito: HST\/<a title=\"NASA\" href=\"https:\/\/es.wikipedia.org\/wiki\/NASA\">NASA<\/a>\/<a title=\"ESA\" href=\"https:\/\/es.wikipedia.org\/wiki\/ESA\">ESA<\/a>.&#8221;<\/p>\n<h2 style=\"text-align: justify;\"><\/h2>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTaZ18Q4UqbdpJMvB3bguXshDuwBIfCKDDsZM9s89vecd0g1xOFpp7JQQXvCqCm5W4x_XSsr4kSMLrKLgLdDmSDWl5IDe3viugPbg&amp;usqp=CAU&amp;ec=45690275\" alt=\"Cu\u00e1sares, donde nacen las estrellas \u2013 10 Dedos de Frente\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRqjc7cXAuUD1bDw4NmxSQ55qOb0rbeZ-EbX1EcAdos2DUVPI7lLBGTGMUX3mFi9MUj3otN3UlPfMrY8CgTlM1MwuljDI_O9V5Sxg&amp;usqp=CAU&amp;ec=45690275\" alt=\"De estrella masiva a un Agujero Negro : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Seg\u00fan el modelo unificado, la energ\u00eda se genera por materia (gas y polvo) que cae a un\u00a0<a title=\"Agujero negro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Agujero_negro\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0supermasivo, de entre\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/3ffb66117ef0a7ccf37efe85652c7b3e829f32fb\" alt=\"{\\displaystyle 10^{6}}\" \/>\u00a0y\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c5f8dddd44eb018f09163e18ba8f19485e38bdb7\" alt=\"10^{9}\" \/>\u00a0<a title=\"Masa solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_solar\">masas solares<\/a>. El material al caer forma un\u00a0<a title=\"Disco de acreci\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Disco_de_acreci%C3%B3n\">disco de acreci\u00f3n<\/a>, debido a la conservaci\u00f3n de\u00a0<a title=\"Momento angular\" href=\"https:\/\/es.wikipedia.org\/wiki\/Momento_angular\">momento angular<\/a>. El calentamiento por fricci\u00f3n causa que el material se transforme en\u00a0<a title=\"Plasma (estado de la materia)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Plasma_(estado_de_la_materia)\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>\u00a0y genere un\u00a0<a title=\"Campo magn\u00e9tico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Campo_magn%C3%A9tico\">campo magn\u00e9tico<\/a>\u00a0a trav\u00e9s del mecanismo alfa. La acreci\u00f3n es altamente eficiente para transformar\u00a0<a title=\"Materia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Materia\">materia<\/a>\u00a0en\u00a0<a title=\"Energ\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Energ%C3%ADa\">energ\u00eda<\/a>, pudiendo convertir hasta la mitad de la masa en reposo de la materia en energ\u00eda (en comparaci\u00f3n, por ejemplo, al peque\u00f1o porcentaje de eficiencia de la\u00a0<a title=\"Fusi\u00f3n nuclear\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fusi%C3%B3n_nuclear\">fusi\u00f3n nuclear<\/a>).&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-lMB5HlvIjts\/T2cjG_YY5FI\/AAAAAAAAAPE\/55J9vCGinmQ\/s640\/hs-2012-14-a-print.jpg\" alt=\"Astronom\u00eda: El Hubble descubre cu\u00e1sares que act\u00faan como lentes ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Cu\u00e1sares captado por el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Los cu\u00e1sares son los objetos m\u00e1s energ\u00e9ticos que se conocen, por lo que a su vez son los objetos m\u00e1s lejanos que hemos sido capaces de observar, y los \u00fanicos medibles a tales distancias. \u00bfEs posible por tanto observar otro tipo de objetos que no son tan luminosos?, la respuesta es s\u00ed, mediante la t\u00e9cnica de lente gravitacional\u201d.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/02\/Gravitational_lens-full.jpg\" alt=\"\" width=\"691\" height=\"523\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las lentes gravitacionales fueron predichas por la teor\u00eda de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de Eintein. En el a\u00f1o 1919 se pudo probar la exactitud de la predicci\u00f3n. Durante un eclipse solar el astr\u00f3nomo Arthur Eddington observ\u00f3 c\u00f3mo se curvaba la trayectoria de la luz proveniente de estrellas distantes al pasar cerca del Sol, produci\u00e9ndose un desplazamiento aparente de sus posiciones.<\/p>\n<p style=\"text-align: justify;\">Los fen\u00f3menos de lentes gravitatorias pueden utilizarse para detectar la presencia de objetos masivos invisibles, tales como <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> e incluso planetas extrasolares.<strong><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong><\/strong> En Astrof\u00edsica, <strong>una lente gravcitacional,<\/strong>\u00a0se forma cuando la luz procedente de objetos distantes y brillantes como qu\u00e1sares se curva alrededor de un objeto masivo (como una galaxia) situado entre el objeto emisor y el receptor.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/66\/Abell1689_HST_2003-01-a-1280_wallpaper.jpg\/800px-Abell1689_HST_2003-01-a-1280_wallpaper.jpg\" alt=\"\" width=\"654\" height=\"523\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Efectos de lentes gravitacionales observados en una imagen del telescopio espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>. La lente est\u00e1 formada por el cl\u00faster de galaxias Abell 1689. Ampliada muestra im\u00e1genes extendidas en arcos de galaxias distantes. <strong>Abell 1689<\/strong> es un c\u00famulo de galaxias\u00a0 situado en la direcci\u00f3n de la constelaci\u00f3n de Virgo.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Sofista: El c\u00famulo gal\u00e1ctico Abell 1689 desv\u00eda la luz\" \/><img decoding=\"async\" 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\" alt=\"La galaxia masiva cluster Abell 1689 muestra la luz de las ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es uno de los c\u00famulos mayores y m\u00e1s masivos conocidos, y act\u00faa como una <a title=\"Lente gravitacional\" href=\"http:\/\/es.wikipedia.org\/wiki\/Lente_gravitacional\">lente gravitacional<\/a>, distorsionando las im\u00e1genes de galaxias que se encuentran detr\u00e1s de \u00e9l. Se encuentra a 2.200 millones de a\u00f1os-kuz\u00a0 (670 megaparsecs) de distancia de la Tierra. Sin embargo, a pesar de esa inconmensurable distancia, gracias a la <strong>lente gravitacional<\/strong>, lo podemos captar con nuestros grandes telescopios.<\/p>\n<p style=\"text-align: justify;\">Una lente gravitacional act\u00faa en todo tipo de radiaci\u00f3n electromagn\u00e9tica y no \u00fanicamente en luz visible. De hecho, este tipo de lentes carecen de aberraci\u00f3n crom\u00e1tica, es decir, su efecto no depende de la longitud de onda de la luz sobre la que act\u00faan, sino que es igual para todos los rangos del espectro electromagn\u00e9tico, sea \u00e9ste \u00f3ptico, infrarrojo, ultravioleta o cualquier otro. Esto permite poder analizar los objetos amplificados por la lente mediante las t\u00e9cnicas habituales de fotometr\u00eda o espectroscopia astron\u00f3micas. Efectos de lentes gravitacionales han sido propuestos sobre la radiaci\u00f3n de fondo de microondas y sobre algunas observaciones de radio y rayos x.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/03\/Black_hole_lensing_web.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La im\u00e1gen de arriba nos muestra una simulaci\u00f3n del efecto de lente gravitacional causado por un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Schwarzscjild al pasar por delante de una galaxia de fondo. Una imagen secundaria de la galaxia se puede ver dentro del radio de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en el lado opuesto de la galaxia. La imagen secundaria crece (qued\u00e1ndose dentro del anillo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>) a medida que la imagen principal se acerca al <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. El brillo superficial El de las dos im\u00e1genes se mantiene constante, pero su tama\u00f1o angular var\u00eda, por lo tanto, produciendo una amplificaci\u00f3n de la luminosidad de la galaxia vistas por un observador distante. La amplificaci\u00f3n m\u00e1xima se produce cuando la galaxia (o en este caso una parte brillante de la misma) esta exactamente detr\u00e1s del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-anAl94kgH1Q\/UZZWPxsx0iI\/AAAAAAAARWg\/0MHoaGArnC0\/s1600\/a%C3%B1o+luz.jpg\" alt=\"\" width=\"477\" height=\"393\" \/><\/p>\n<p><strong>Distancias<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQI1vYtJdVO10qIdR0nl8civuzgSV4q3kGEXOjujDLDnEdnHyQ3UU5LrEgzQp_uHTJsxIJun_mgbxsITq__yiui96E1AdzgPY_6mw&amp;usqp=CAU&amp;ec=45690275\" alt=\"El Ba\u00fal de la Astronom\u00eda: EL SISTEMA SOLAR: UBICACI\u00d3N, MOVIMIENTOS ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Universo es inimaginablemente grande. Los planetas de nuestro Sistema solar orbitan el Sol en un espacio de 12 mil millones de kil\u00f3metros. Eso de por s\u00ed es un n\u00famero enorme pero se queda peque\u00f1o cuando se compara con la distancia a la estrella m\u00e1s cercana al Sol, Proxima Centauri. Esa estrella est\u00e1 a 38.000.000.000.000 de kil\u00f3metros de nosotros. Es decir, a 4,22 a\u00f1os-luz del Sol.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Descubren la existencia de un segundo planeta en la estrella m\u00e1s ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La estrella tambi\u00e9n tiene sus planetas<\/p>\n<p style=\"text-align: justify;\">Actualmente, con la tecnolog\u00eda que tenemos, viajando a unos 50.000 Km\/h, nuestra nave tardar\u00eda miles de a\u00f1os en llegar all\u00ed. \u00bfC\u00f3mo poder hacer ese viaje?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/a\/ae\/Artist%27s_impression_of_the_planet_orbiting_Proxima_Centauri.jpg\/245px-Artist%27s_impression_of_the_planet_orbiting_Proxima_Centauri.jpg\" alt=\"Artist's impression of the planet orbiting Proxima Centauri.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Esta impresi\u00f3n art\u00edstica muestra una vista de la superficie del planeta Pr\u00f3xima b orbitando la estrella <a href=\"#\" onclick=\"referencia('enana roja',event); return false;\">enana roja<\/a> Pr\u00f3xima Centauri, la estrella m\u00e1s cercana al sistema solar el planeta que tal vez pueda albergar vida.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Como Pr\u00f3xima Centauri es uno de los objetos m\u00e1s cercanos a nosotros, est\u00e1 claro que los n\u00fameros se vuelven gigantescos si hablamos de cosas en nuestra Galaxia o m\u00e1s lejanas a\u00fan. Para describir estas distancias tan grandes, los astr\u00f3nomos usan una unidad que llaman el a\u00f1o-luz. Aunque suena como una unidad de tiempo, un a\u00f1o-luz, es en realidad, una medida de distancia. La luz viaja a 299.792.458 metros por segundo, y un a\u00f1o-luz se refiere a la distancia que viaja la luz durante un a\u00f1o, que se traduce en 9.460.800.000.000 kil\u00f3metros. A trav\u00e9s de esta Unidad y otras inventadas para medir las enormes distancias del Universo (Unidad Astroniomica, parsec, kiloparsec, megaparsec\u2026), siendo las m\u00e1s corrientes del \u201ctiempo-luz\u201d\u2014segundos-luz, minutos-luz, y a\u00f1os-luz\u2014para tratar de ayudar a tener un sentido de la escala y dar una perspectiva de d\u00f3nde est\u00e1n estos objetos en el Universo.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-s4EvMczpOTc\/T4z0tJ3-h0I\/AAAAAAAAJYU\/z2h9LxZ4krM\/s1600\/eso1216a.jpg\" alt=\"\" width=\"578\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Extra\u00f1os objetos pueden ser observados en el Universo en los que, energ\u00edas inimaginables est\u00e1n presentes. ESO Utilizando el Atacama Large Millimeter\/submillimeter Array (ALMA), los astr\u00f3nomos han descubierto que los planetas que orbitan la estrella Fomalhaut deben ser mucho m\u00e1s peque\u00f1os de lo que se pensaba en un principio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Telescopios Chile\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"En Chile arranca la construcci\u00f3n del telescopio m\u00e1s grande del ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Grandes Telescopios en Chile<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p><strong>Colores<\/strong><\/p>\n<p style=\"text-align: justify;\">Los grandes telescopios y las nuevas t\u00e9cnicas hacen que podamos ver im\u00e1genes de objetos esparcidos por el Universo en Bellos colores. En muchas im\u00e1genes los colores son aproximados a lo que usted ver\u00eda si se pudiese acercar lo suficiente y sus ojos fuesen lo suficientemente sensitivos. Los telescopios pueden ver mucho m\u00e1s que nuestros ojos. Son m\u00e1s sensitivos, pueden distinguir luz y color m\u00e1s tenue y son receptivos a otras formas de luz (ondas electromagn\u00e9ticas) fuera del espectro visible\u2014ultravioleta, infrarrojo, rayos-X, ondas de radio y otros. Para las im\u00e1genes realizadas con esas partes invisibles del espectro se asignan colores de manera que la luz \u201cm\u00e1s roja\u201d se le asigna rojo y la luz \u201cm\u00e1s azul\u201d se le asigna el color azul. De esta forma se hace un mapa de la luz invisible, como los rayos-X o la luz infrarroja para crear im\u00e1genes que podemos ver.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/1111\/s106_canarias_900.jpg\" alt=\"\" width=\"514\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La Jov\u00e9n estrella S106 IR expulsa material a gran velocidad y perturba el gas y el polvo que la rodean. As\u00ed, como la veis arriba, la capt\u00f3 el Telescopio Espacial Hiubble, como un Angel de alas extendidas hacia el espacio infito. El Universo es para nosotros casi &#8220;infinito&#8221;, y, en \u00e9l, podemos contemplar con nuestros ingenios objetos asombrosos que ni la m\u00e1s imaginativa de las mentes podr\u00eda haber supuesto que podr\u00edan existir. Es mucho lo que nos queda por aprender y, para conseguirlo, tenemos que admitir que muchas de las cosas que creemos saber&#8230; \u00a1No son ciertas!<\/p>\n<p style=\"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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F19%2F%25c2%25a1el-universo-que-tratamos-de-conocer%2F&amp;title=%C2%A1El+Universo%21+Que+tratamos+de+conocer' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F19%2F%25c2%25a1el-universo-que-tratamos-de-conocer%2F&amp;title=%C2%A1El+Universo%21+Que+tratamos+de+conocer' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/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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