{"id":20396,"date":"2021-02-04T07:20:07","date_gmt":"2021-02-04T06:20:07","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=20396"},"modified":"2021-02-04T07:25:38","modified_gmt":"2021-02-04T06:25:38","slug":"distancias-inalcanzables-en-el-presente-6","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/04\/distancias-inalcanzables-en-el-presente-6\/","title":{"rendered":"Distancias inalcanzables (en el presente)"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/image.slidesharecdn.com\/lasdistanciaseneluniverso-130519184224-phpapp01\/95\/las-distancias-en-el-universo-1-638.jpg?cb=1368988980\" alt=\"\" width=\"370\" height=\"278\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el espacio exterior, el cosmos, lo que conocemos por universo, las distancias son tan enormes que se tienen que medir con unidades espaciales como el a\u00f1o luz (distancia que recorre la luz en un a\u00f1o a raz\u00f3n de 299.792.458 metros por segundo). Otra unidad ya mayor es el <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> (pc), unidad b\u00e1sica de distancia estelar correspondiente a una <a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a> trigonom\u00e9trica de un segundo de arco (1&#8221;).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Megaparsec\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Megaparsec\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>p\u00e1rsec<\/strong>\u00a0o\u00a0<strong>parsec<\/strong>\u00a0(s\u00edmbolo\u00a0<strong>pc<\/strong>) es una\u00a0<a title=\"Unidad de longitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/Unidad_de_longitud\">unidad de longitud<\/a>\u00a0utilizada en\u00a0<a title=\"Astronom\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Astronom%C3%ADa\">astronom\u00eda<\/a>. Su nombre se deriva del ingl\u00e9s\u00a0<em><strong>par<\/strong>allax of one arc\u00a0<strong>sec<\/strong>ond<\/em>\u00a0(<a title=\"Paralaje\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paralaje\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a>\u00a0de un\u00a0<a title=\"Segundo de arco\" href=\"https:\/\/es.wikipedia.org\/wiki\/Segundo_de_arco\">segundo de arco<\/a>).<\/p>\n<p style=\"text-align: justify;\">En sentido estricto, el <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> se define como la distancia a la que una\u00a0<a title=\"Unidad astron\u00f3mica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Unidad_astron%C3%B3mica\">unidad astron\u00f3mica (ua)<\/a>\u00a0subtiende un \u00e1ngulo de un segundo de arco (1\u2033). En otras palabras, una\u00a0<a title=\"Estrella\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella\">estrella<\/a>\u00a0dista un <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> si su <a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a> es igual a 1 segundo de arco entre el\u00a0<a title=\"Sol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>\u00a0y la\u00a0<a title=\"Tierra\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a>.<\/p>\n<p style=\"text-align: justify;\">De la definici\u00f3n resulta que:<\/p>\n<dl>\n<dd>\n<dl>\n<dd>1 <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> = 206265 ua = 3,2616\u00a0<a title=\"A\u00f1o luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/A%C3%B1o_luz\">a\u00f1os luz<\/a>\u00a0= 3,0857 \u00d7 10<sup>16<\/sup>\u00a0<a title=\"Metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metro\">m<\/a>\u00a0(30 856 804 799 935 500 metros)<\/dd>\n<\/dl>\n<\/dd>\n<\/dl>\n<p>M\u00faltiplos del parsec:<\/p>\n<dl>\n<dd>\n<dl>\n<dd>kilop\u00e1rsec (kpc): mil <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>s, 3262 a\u00f1os luz.<\/dd>\n<dd>megap\u00e1rsec (Mpc): un mill\u00f3n de <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>s, distancia equivalente a unos 3,26 millones de a\u00f1os luz.<\/dd>\n<dd>gigap\u00e1rsec (Gpc): mil millones de <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>s, distancia equivalente a unos 3262 millones de a\u00f1os luz.&#8221;<\/dd>\n<\/dl>\n<\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:ParsecDef.svg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/04\/ParsecDef.svg\/240px-ParsecDef.svg.png\" alt=\"en la imagen se muestra el \u00e1ngulo como pi, pero lo llamaremos beta para no confundirlo con los radianes\" width=\"240\" height=\"286\" data-file-width=\"310\" data-file-height=\"370\" \/><\/a><\/p>\n<div>\n<div><\/div>\n<p>Diagrama geom\u00e9trico de la definici\u00f3n del <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>, resultado de la ecuaci\u00f3n\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/b4ce6e898ffffa22b4488bb75ab8364951a06be4\" alt=\"{\\displaystyle \\Delta =r\/\\tan {\\pi }\\approx r\/\\pi }\" \/><\/div>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">En otras palabras, es la distancia a la que una Unidad Astron\u00f3mica (UA = 150.000.000 Km) subtiende un \u00e1ngulo de un segundo de arco. Un <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a> es igual a 3&#8217;2616 a\u00f1os luz, o 206.265 Unidades Astron\u00f3micas, o 30&#8217;857\u00d710<sup>12<\/sup>\u00a0Km. Para las distancias a escalas gal\u00e1cticas o intergal\u00e1cticas se emplea una unidad de medida superior al <a href=\"#\" onclick=\"referencia('parsec',event); return false;\">p\u00e1rsec<\/a>, el kilop\u00e1rsec (Kpc) y el megap\u00e1rsec (Mpc).<\/p>\n<p style=\"text-align: justify;\">Para tener una idea aproximada de estas distancias, pongamos el ejemplo de nuestra galaxia hermana, Andr\u00f3meda, situada (seg\u00fan el cuadro anterior a 725 kilop\u00e1rsec de nosotros) en el Grupo local a 2&#8217;3 millones de a\u00f1os luz de la V\u00eda L\u00e1ctea.<\/p>\n<p style=\"text-align: justify;\">\u00bfNos mareamos un poco?<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"192\">1 segundo luz<\/td>\n<td width=\"240\">299.792&#8217;458 Km<\/td>\n<\/tr>\n<tr>\n<td width=\"192\">1 minuto luz<\/td>\n<td width=\"240\">18.000.000 Km<\/td>\n<\/tr>\n<tr>\n<td width=\"192\">1 hora luz<\/td>\n<td width=\"240\">1.080.000.000 Km<\/td>\n<\/tr>\n<tr>\n<td width=\"192\">1 d\u00eda luz.<\/td>\n<td width=\"240\">25.920.000.000 Km<\/td>\n<\/tr>\n<tr>\n<td width=\"192\">1 a\u00f1o luz<\/td>\n<td width=\"240\">9.460.800.000.000 Km<\/td>\n<\/tr>\n<tr>\n<td width=\"192\">2&#8217;3 millones de a\u00f1os luz<\/td>\n<td width=\"240\">21.759.840.000.000.000.000 Km<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\u00a1Una barbaridad!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0611\/andromeda_gendler_big.jpg\" alt=\"\" width=\"370\" height=\"268\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Recientemente unos astr\u00f3nomos han desvelado que Andr\u00f3meda no pertenece al Grupo Local<\/p>\n<p style=\"text-align: justify;\">\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=\"Resultado de imagen de La Fusi\u00f3n de Andr\u00f3meda y la V\u00eda L\u00e1ctea\" \/><img decoding=\"async\" src=\"https:\/\/marcianosmx.com\/wp-content\/uploads\/2012\/12\/choque_galaxias_500.gif\" alt=\"Resultado de imagen de La Fusi\u00f3n de Andr\u00f3meda y la V\u00eda L\u00e1ctea en imagen Gifs\" \/><\/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 El encuentro ser\u00eda digno de verse<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Andr\u00f3meda, la hermana mayor de la V\u00eda L\u00e1ctea, situada a 2,3 a\u00f1os-luz\u00a0 de nosotros, viaja en nuestra direcci\u00f3n a una buena velocidad. Sin embargo, se calcula que nos no llegar\u00e1 hasta nosotros hasta dentro de unos pocos miles de millones de a\u00f1os, casi cuando el Sol est\u00e9 agotando su combustible nuclear de fusi\u00f3n para convertirse en una Nebulosa planetaria con una <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> en su centro.<\/p>\n<p style=\"text-align: justify;\">Ah\u00ed tenemos la imposibilidad f\u00edsica de viajar a otros mundos, y no digamos a otras galaxias. Las velocidades que pueden alcanzar en la actualidad nuestros ingenios espaciales no llegan ni a 50.000 Km\/h. \u00bfCu\u00e1nto tardar\u00edan en recorrer los 21.759.840.000.000.000.000 Km que nos separa de Andr\u00f3meda?<\/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=\"Resultado de imagen de Alfa Centauri\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Alfa Centauri\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Incluso el desplazarnos hasta la estrella m\u00e1s cercana, Alfa Centauri, resulta una tarea impensable si tenemos en cuenta que la distancia que nos separa es de 4&#8217;3 a\u00f1os luz, y un a\u00f1o luz = 9.460.800.000.000 Km. As\u00ed que, para llegar a la &#8220;cercana&#8221; Alfa Centauri tendr\u00edamos que multiplicar por 4 esa inmensa distancia. \u00bfCu\u00e1ndo llegar\u00edamos all\u00ed? \u00bfLos viajeros que partieron de la Tierra y muchas generaciones siguientes (si todo transcurre con normalidad) \u00bfser\u00edan los que arribar\u00edan al destino? Sin embargo, dudo que, cuando llegaran, no hubieran padecido mutaciones por tan larga estancia en el Espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/s.libertaddigital.com\/fotos\/noticias\/velocidad-luz-warp-190912.jpg\" alt=\"http:\/\/s.libertaddigital.com\/fotos\/noticias\/velocidad-luz-warp-190912.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchos son los que han querido imaginar como viajar m\u00e1s r\u00e1pido que la Luz&#8230; \u00a1Sin superar su velocidad! Todos sabemos, como nos ense\u00f1\u00f3 la Relatividad Especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que, la luz, nos marca el l\u00edmite de la velocidad que se puede alcanzar en el Espacio. Nada podr\u00e1 nunca viajar m\u00e1s r\u00e1pido que la luz en el vac\u00edo, es decir, m\u00e1s r\u00e1pido que 299.792.458 metros cada segundo. Y, se idean otras formas para poder burlar ese l\u00edmite y llegar antes que la luz a un determinado lugar. Hasta que no se busque la manera de esquivar la barrera de la velocidad de la luz, los viajes a otros mundos est\u00e1n algo complicados para nosotros.<\/p>\n<p style=\"text-align: justify;\">\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=\"Resultado de imagen de Agujero de gusano\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Agujero de gusano\" \/><\/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 Agujeros de gusano o Hiperespacio<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La \u00fanica ventaja a nuestro favor: \u00a1EL TIEMPO! Tenemos mucho, mucho tiempo por delante para conseguir descifrar los secretos del hiperespacio que nos mostrar\u00e1 otros caminos para desplazarnos por las estrella que, en definitiva, ser\u00e1 el destino de la humanidad.<\/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\/7\/7c\/Sun_red_giant.svg\/1200px-Sun_red_giant.svg.png\" alt=\"Resultado de imagen de El sol como Gigante roja\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.crya.unam.mx\/%7Ev.hernandez\/divulgacion\/articulos\/masas_estrellas\/mp.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El punto amarillo en el recuadro es el Sol al lado de lo que ser\u00e1 como Gigante Roja<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nuestro Sol, antes de que pasen 4.000 millones de a\u00f1os, comenzar\u00e1 una transici\u00f3n de fase que, de estrella en la secuencia principal de HP, pasar\u00e1 a su fase terminal convirti\u00e9ndose en una Gigante roja que, eyectar\u00e1 sus capas exteriores al espacio interestelar formando una Nebulosa planetaria y, la estrella, exenta de la energ\u00eda de fusi\u00f3n, quedar\u00e1 a merced de la fuerza de Gravedad que la comprimir\u00e1 hasta l\u00edmites de una densidad que s\u00f3lo podr\u00e1 ser frenada por la degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. En ese punto, volver\u00e1 el equilibrio entre dos fuerzas y el proceso se parar\u00e1 dejando una <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> con un radio parecido al de la Tierra y una densidad de 10<sup>9<\/sup>\u00a0Kg m<sup>3<\/sup>.<\/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=\"Resultado de imagen de 3.  Lact\u00f3meda, la galaxia que resultar\u00e1 de la colisi\u00f3n de la V\u00eda L\u00e1ctea con Andr\u00f3meda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Antes de que todo eso llegue, tenemos que tener en cuenta que habr\u00e1 que salvar otro gran escollo que se nos viene encima (nunca mejor dicho), ya que, la Galaxia Andr\u00f3meda viene hacia La V\u00eda L\u00e1ctea a raz\u00f3n de 1.000.000 de Km\/h y, aproximadamente en unos 3.000 millones de a\u00f1os la tendremos, irremediablemente, colisionando con nuestra Galaxia, con lo cual, las fuerzas de marea que esas enormes masas puden producir, son de impensable magnitud y, el desenlace tardar\u00e1 varios millones\u00a0de a\u00f1os en finalizar hasta que de las dos grandes Galaxias del Grupo Local, s\u00f3lo quede una enorme galaxia el\u00edptica y, en el proceso, habr\u00e1n nacido un sin fin de nuevas estrellas, otras habr\u00e1n sido despladas de su regiones y lanzadas a distancias enormes, algunas habr\u00e1n podido colisionar y, en definitiva, lo que all\u00ed pueda ocurrir en el futuro lejano, es de incalculable trascendencia para la Humanidad (si a\u00fan sigue aqu\u00ed para ese tiempo).<\/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=\"https:\/\/emmchavez.files.wordpress.com\/2013\/01\/universo-2.jpg\" alt=\"\" width=\"370\" height=\"272\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/castwars.com\/wp-content\/uploads\/2013\/04\/galaxy_2.jpg\" alt=\"\" width=\"370\" height=\"231\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">S\u00ed, existen muchos lugares a los que, cuando llegue el momento podremos viajar. Sin embargo, necesitamos muchos m\u00e1s conocimientos de los que actualmente tenemos para poder realizar esos viajes &#8220;imposibles&#8221; en las actuales circunstancias. Estamos comenzando, ahora, a poder realizar los primeros intentos de salir al Espacio, y, para cuando realmente podamos efectuar viajes espaciales, habr\u00e1n pasado muchos, muchos, much\u00edsimos a\u00f1os. No quiero mencionar, lo que podr\u00edamos tardar en dominar viajes hiperespaciales a velocidades super-lum\u00ednicas. Claro que, la imaginaci\u00f3n humana es&#8230; \u00a1&#8221;infinita&#8221;!<\/p>\n<p style=\"text-align: justify;\">Si esto es\u00a0as\u00ed (que lo es), tenemos una buena excusa para pensar en posibles modos de escapar hacia otros mundos lejanos en los que poder asentar a la Humanidad lejos de esos acontecimientos de magnitud (para nosotros) infinita y contra los que nada podremos hacer, excepto, si podemos y buscamos el medio&#8230; huir a otros lugares m\u00e1s seguros.<\/p>\n<p style=\"text-align: justify;\">Si, las distancias que nos\u00a0separan de esos otros mundos parece una barrera dif\u00edcil de franquear, y, sin embargo, tengo una gran esperanza puesta en que, la Humanidad, la inteligencia de los seres que la compone, y, sobre todo su imaginaci\u00f3n, con el tiempo por delante tendr\u00e1 la oportunidad de buscar esas dif\u00edciles soluciones que posibiliten nuestro traslado a las estrellas lejanas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/i.imgur.com\/Tj7OS3W.jpg?1\" alt=\"\" width=\"370\" height=\"253\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Para lograr eso, con nuestras limitaciones actuales, no tenemos m\u00e1s remedio que\u00a0valernos de sondas robotizadas y, en el futuro, ser\u00e1n perfectos robots humanoides que, no tendr\u00e1n ninguna de nuestras barreras para deambular por el cielo y visitar esas regiones lejanas en las que, posiblemente, se encuentren los planetas id\u00f3neos para habitats de seres como nosotros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Robot terraformando Marte\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQi9z3Uhsre7E9ivkrOOU9VMK_I2A7otWAoFQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Robot terraformando Marte\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVlBnZFNxNcOsUxkCsG4mjywq4sXNgR6XFDQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Robot terraformando Marte\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRoYiactQqtZz_synVzXfCFNZIfSXqMXGFPVw&amp;usqp=CAU\" alt=\"Resultado de imagen de Robot terraformando Marte\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 Costar\u00e1 mucho trabajo y vida. Sin embargo, al final se conseguir\u00e1 y Marte ser\u00e1 nuestra casa<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esas son, en realidad, las miras que est\u00e1n puestas en todas esas misiones enviadas a las lunas y planetas cercanos para estudiar su entorno, la atm\u00f3sfera, la superficie y las radiaciones. Se trata de ir conociendo el entorno y, con los adelantos tecnol\u00f3gicos que ahora mismo tenemos, se hace lo que se va pudiendo y, cada d\u00eda, se avanza un paso m\u00e1s a la b\u00fasqueda de esas soluciones que, ese d\u00eda muy lejano a\u00fan, llegar\u00e1 la debacle a la Tierra y, para entonces, no podremos continuar aqu\u00ed. La \u00fanica soluci\u00f3n: Escapar a otros mundos.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/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%2F2021%2F02%2F04%2Fdistancias-inalcanzables-en-el-presente-6%2F&amp;title=Distancias+inalcanzables+%28en+el+presente%29' 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%2F2021%2F02%2F04%2Fdistancias-inalcanzables-en-el-presente-6%2F&amp;title=Distancias+inalcanzables+%28en+el+presente%29' 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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Otra unidad ya mayor es el p\u00e1rsec (pc), unidad b\u00e1sica de distancia [&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":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/20396"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=20396"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/20396\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=20396"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=20396"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=20396"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}