{"id":18689,"date":"2023-11-17T04:00:26","date_gmt":"2023-11-17T03:00:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18689"},"modified":"2023-11-17T04:00:16","modified_gmt":"2023-11-17T03:00:16","slug":"imaginacion-sin-limite-pero-%c2%bfsabremos-comprender-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2023\/11\/17\/imaginacion-sin-limite-pero-%c2%bfsabremos-comprender-3\/","title":{"rendered":"Imaginaci\u00f3n sin l\u00edmite pero&#8230; \u00bfsabremos comprender?"},"content":{"rendered":"<div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/portalhispano.files.wordpress.com\/2010\/05\/cluster-galaxias.jpg?w=800\" alt=\"cluster-galaxias\" width=\"800\" height=\"600\" \/><\/p>\n<blockquote>\n<div style=\"text-align: justify;\"><strong>A cualquier regi\u00f3n del Universo que podamos enfilar nuestros telescopios\u2026 Como media, siempre veremos las mismas cosas y se producir\u00e1n los mismos fen\u00f3menos<\/strong><\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">Est\u00e1 claro que pensar siquiera en que en nuestro Universo, dependiendo de la regi\u00f3n en la que nos encontremos, habr\u00e1 distintas leyes f\u00edsicas, ser\u00eda pensar en un universo chapuza. Lo sensato es pensar\u00a0 y creer que en cualquier parte del universo rigen las mismas leyes f\u00edsicas, hasta que no se encuentre pruebas reales a favor de lo contrario,\u00a0 los cient\u00edficos suponen con prudencia que, sean cuales fueran las causas responsables de las pautas que llamamos \u201cLeyes de la Naturaleza\u201d, es mucho m\u00e1s inteligente adoptar la creencia de la igualdad f\u00edsica en cualquier parte del Cosmos por muy remota que se encuentre aquella regi\u00f3n; los elementos primordiales que lo formaron fueron siempre los mismos y las fuerzas que intervinieron para formarlo tambi\u00e9n.<\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El lado oscuro del Universo | ctxt.es\" width=\"396\" height=\"297\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRp-2f8x84W76GY1nnM88Q2e--lkFmc40I0qNrbOSz-Q-0ElHC0&amp;usqp=CAU\" alt=\"\u00bfQu\u00e9 es una estrella Wolf-Rayet? - Astrof\u00edsica y F\u00edsica\" width=\"298\" height=\"299\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Interacciones fundamentales : Blog de Emilio Silvera V.\" width=\"423\" height=\"303\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Simetr\u00edas y fuerzas fundamentales - NUSGREM - Asociacion Nacional ...\" width=\"307\" height=\"307\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 La materia y las fuerzas que conforman nuestro Universo<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Las fuerzas fundamentales son:<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0<\/strong><\/p>\n<table style=\"width: 58.5145%; height: 650px;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"132\">\n<p align=\"center\"><strong>Tipo de Fuerza<\/strong><\/p>\n<\/td>\n<td width=\"84\">\n<p align=\"center\"><strong>Alcance en m<\/strong><\/p>\n<\/td>\n<td width=\"62\">\n<p align=\"center\"><strong>Fuerza relativa<\/strong><\/p>\n<\/td>\n<td width=\"190\">\n<p align=\"center\"><strong>Funci\u00f3n<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"132\">Nuclear fuerte<\/td>\n<td width=\"84\">\n<p align=\"center\">&lt;3\u00d710<sup>-15<\/sup><\/p>\n<\/td>\n<td width=\"62\">\n<p align=\"center\">10<sup>41<\/sup><\/p>\n<\/td>\n<td width=\"190\"><em>Une Protones y Neutrones en el n\u00facleo at\u00f3mico por medio de Gluones.<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"132\">Nuclear d\u00e9bil<\/td>\n<td width=\"84\">\n<p align=\"center\">&lt; 10<sup>-15<\/sup><\/p>\n<\/td>\n<td width=\"62\">\n<p align=\"center\">10<sup>28<\/sup><\/p>\n<\/td>\n<td width=\"190\"><em>Es responsable de la energ\u00eda radiactiva\u00a0\u00a0 producida de manera natural.\u00a0 Portadoras W y Z<sup>&#8211;<\/sup><\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"132\">Electromagnetismo<\/td>\n<td width=\"84\">\n<p align=\"center\">Infinito<\/p>\n<\/td>\n<td width=\"62\">\n<p align=\"center\">10<sup>39<\/sup><\/p>\n<\/td>\n<td width=\"190\"><em>Une los \u00e1tomos para formar mol\u00e9culas; propaga la luz y las ondas de radio y otras formas de energ\u00edas el\u00e9ctricas y magn\u00e9ticas por medio de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>.<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"132\">Gravitaci\u00f3n<\/td>\n<td width=\"84\">\n<p align=\"center\">Infinito<\/p>\n<\/td>\n<td width=\"62\">\n<p align=\"center\">1<\/p>\n<\/td>\n<td width=\"190\"><em>Mantiene unidos los planetas del Sistema Solar, las estrellas en las galaxias y, nuestros pies pegados a la superficie de la Tierra. La transporta el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>.<\/em><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<p style=\"text-align: justify;\">Fue\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0el que anunci\u00f3 lo que se llam\u00f3 principio de covariancia: que las leyes de la naturaleza deber\u00edan expresarse en una forma que pareciera la misma para todos los observadores, independientemente de d\u00f3nde estuvieran situados y de c\u00f3mo se estuvieran moviendo. En caso contrario\u2026 \u00bfEn qu\u00e9 clase de Universo estar\u00edamos?<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0fue muy afortunado y pudo lanzar al mundo su teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial, gracias a muchos apoyos que encontr\u00f3 en Mach, en Lorentz, en Maxwell\u2026 En lo que se refiere a la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, estuvo dando vueltas y vueltas buscando la manera de expresar las ecuaciones de esa teor\u00eda pero, no daba con la manera de expresar sus pensamientos.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, fue un hombre con suerte, ya que,\u00a0 durante la \u00faltima parte del siglo XIX en Alemania e Italia, matem\u00e1ticos puros hab\u00edan estado inmersos en el estudio profundo y detallado de todas las geometr\u00edas posibles sobre superficies curvas. Hab\u00edan desarrollado un lenguaje matem\u00e1tico que autom\u00e1ticamente ten\u00eda la propiedad de que toda ecuaci\u00f3n pose\u00eda una forma que se conservaba cuando las coordenadas que la describ\u00edan se cambiaban de cualquier manera. Este lenguaje se denominaba c\u00e1lculo tensorial. Tales cambios de coordenadas equivalen a preguntar qu\u00e9 tipo de ecuaci\u00f3n ver\u00eda alguien que se moviera de una manera diferente.<\/p>\n<p>&nbsp;<\/p>\n<div id=\"irc_rit\" style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.pasajealaciencia.es%2F2005%2Fimages%2Fa13f02.jpg&amp;imgrefurl=http%3A%2F%2Fwww.eluniverso.org.es%2F2013%2F01%2Fsiempre-plantearemos-preguntas%2F&amp;docid=joEom1KX65ceGM&amp;tbnid=zcvBCy6LNTAWeM%3A&amp;w=500&amp;h=175&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"zcvBCy6LNTAWeM:\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcQGOxYavZWOk6b5FrLJ_GKyUHhNU65UW2hi__qFCOiM19AQ0f-p\" alt=\"\" width=\"622\" height=\"218\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fupload.wikimedia.org%2Fwikipedia%2Fcommons%2Fthumb%2F6%2F6a%2FTriangle_trirectangle.png%2F200px-Triangle_trirectangle.png&amp;imgrefurl=http%3A%2F%2Fes.wikipedia.org%2Fwiki%2F%25C3%2581ngulos_entre_paralelas&amp;docid=PhivySuATlf1BM&amp;tbnid=qFuGBYWEH_q1IM&amp;w=200&amp;h=201&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAMQxiAwAQ&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAMQxiAwAQ\" data-item-id=\"qFuGBYWEH_q1IM\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcQejwGCReHljmwXzhtC5LG3jQ8qMOQ8hwP8wfKElIb3AkhoS-Ge\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.arrigoamadori.com%2Flezioni%2FMiscellanea%2F1%2F5ast-123.gif&amp;imgrefurl=http%3A%2F%2Ffreeforumzone.leonardo.it%2Flofi%2Fgiochino-spammante%2FD6068247-1553.html&amp;docid=E8_k5-01NFcvSM&amp;tbnid=UKTHEDALKYKPPM&amp;w=600&amp;h=600&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAQQxiAwAg&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAQQxiAwAg\" data-item-id=\"UKTHEDALKYKPPM\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcTW_8iPs5v1jKGgm4-t26l6yQ_QnUzsSM2AIddBRFdkw9E1aZD1\" alt=\"\" width=\"302\" height=\"302\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fen.academic.ru%2Fpictures%2Fenwiki%2F77%2FMinimal_surface_curvature_planes-en.svg&amp;imgrefurl=http%3A%2F%2Fen.academic.ru%2Fdic.nsf%2Fenwiki%2F994171&amp;docid=INEX2L0jzGRHTM&amp;tbnid=qmlIl_lpeVJjxM&amp;w=850&amp;h=580&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAUQxiAwAw&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAUQxiAwAw\" data-item-id=\"qmlIl_lpeVJjxM\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTblpKLF5-ERLz4mHItfogo32ZY1Px69LasGS2W_t6umVrfXZtH\" alt=\"\" width=\"435\" height=\"296\" \/><\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Falblatant.files.wordpress.com%2F2007%2F11%2Fsist3.png%3Fw%3D500&amp;imgrefurl=http%3A%2F%2Falblatant.wordpress.com%2Fcomponentes%2Fsistemas-complejos%2Fsuperficies-minimas%2F&amp;docid=MDtgkq2XaViVZM&amp;tbnid=6rVZYonG0KTrtM&amp;w=226&amp;h=274&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAgQxiAwBg&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAgQxiAwBg\" data-item-id=\"6rVZYonG0KTrtM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTzP8bJAP2uv9fQfRy6It51JiOU6Vo_0JpXd3cHKDF8QhLwOUqS\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fmx.m.globedia.com%2Fimagenes%2Fnoticias%2F2011%2F11%2F20%2Fconjetura-hodge-dummies_7_977806.jpg&amp;imgrefurl=http%3A%2F%2Fmx.m.globedia.com%2Fconjetura-hodge-dummies&amp;docid=NBqH_dAxRe4nOM&amp;tbnid=DHkHI-ziEbf3DM&amp;w=600&amp;h=425&amp;ei=owFEUYQt6tjRBe-cgeAK&amp;ved=0CAkQxiAwBw&amp;iact=rics\" data-target-tbnid=\"zcvBCy6LNTAWeM:\" data-ved=\"0CAkQxiAwBw\" data-item-id=\"DHkHI-ziEbf3DM\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcSN6o57G42p094YhoYeALIh1-3DI8_eBHm4mYYlnBxIo8oeTuZC\" alt=\"\" \/><\/a><\/div>\n<div>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0se qued\u00f3 literalmente paralizado al leer la Conferencia de Riemann. All\u00ed, delante de sus propios ojos ten\u00eda lo que Riemann denominaba\u00a0<strong>Tensor m\u00e9trico<\/strong>.\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0se dio cuenta de que era exactamente lo que necesitaba para expresar de manera precisa y exacta sus ideas. As\u00ed\u00a0 lleg\u00f3 a ser \u00a0posible la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" class=\"\" title=\"matriz\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/09\/matriz.gif\" alt=\"matriz\" width=\"357\" height=\"234\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Gracias al Tensor de Riemann, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0pudo formular:<\/strong>\u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/5\/f\/a5f19c5a15bc3d049fab1564279952a6.png\" alt=\"T_{ik} = \\frac{c^4}{8\\pi G} \\left [R_{ik} - \\left(\\frac{g_{ik} R}{2}\\right) + \\Lambda g_{ik} \\right ]\" width=\"288\" height=\"45\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Recordando aquellos a\u00f1os de b\u00fasqueda e incertidumbre,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0escribi\u00f3:<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong><em>\u201cLos a\u00f1os de b\u00fasqueda en la oscuridad de una verdad que uno siente pero no puede expresar el deseo intenso y la alternancia de confianza y desaz\u00f3n hasta que uno encuentra el camino a la claridad y comprensi\u00f3n s\u00f3lo son familiares a aqu\u00e9l que los ha experimentado.\u00a0<\/em>\u201c<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, con esa aparentemente sencilla ecuaci\u00f3n que arriba podemos ver, le dijo al mundo mucho m\u00e1s, de lo que \u00e9l mismo, en un principio pensaba. En ese momento, se podr\u00eda decir, sin temor a equivocarnos que comenz\u00f3 la historia de la cosmolog\u00eda moderna. Comprendimos mejor el universo, supimos ver y comprender la implosi\u00f3n de las estrellas obligadas por la gravedad al salir de la secuencia principal, aparecieron los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u2026 y, en fin, pudimos acceder a \u201cotro universo\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" title=\"Dibujo20111207_Two_ways_to_grow_galaxies_and_their_central_black_holes\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/12\/dibujo20111207_two_ways_to_grow_galaxies_and_their_central_black_holes.png?w=700&amp;h=384\" alt=\"\" width=\"700\" height=\"384\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">Es curioso como la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/16\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general nos ha llevado a comprender mejor el universo y, sobre todo, a esa fuerza solitaria, la Gravedad. Esa fuerza de la naturaleza que ahora est\u00e1 sola, no se puede juntar con las otras fuerzas que -como tantas veces hemos comentado aqu\u00ed-, tienen sus dominios en la mec\u00e1nica cu\u00e1ntica, mientras que la gravitaci\u00f3n residen en la inmensidad del cosmos; las unas ejercen su dominio en los confines microsc\u00f3picos del \u00e1tomo, mientras que la otra s\u00f3lo aparece de manera significativa en presencia de grandes masas gal\u00e1cticas, estelas y de objetos que, como los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y los mundos, emiten la fuerza curvando el espacio a su alrededor y distorsionando el tiempo si su densidad llega a ser extrema.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/apod.nasa.gov\/apod\/image\/1104\/teidesky_casado_1726.jpg\" alt=\"\" width=\"713\" height=\"248\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuando miramos al cielo nocturno -en la imagen de arriba lo hacemos desde Tenerife-\u00a0 y nos sentimos reducidos, empeque\u00f1ecidos por la inmensidad de las luces celestes que punt\u00faan en el cielo, estamos mirando realmente una min\u00fascula porci\u00f3n de las estrellas localizadas en el brazo de Ori\u00f3n. El resto de los 200 mil millones de estrellas de la V\u00eda L\u00e1ctea est\u00e1n tan lejanas que apenas pueden ser vistas como una cinta lechosa que cruza el cielo nocturno.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 galaxia pesa m\u00e1s: la V\u00eda L\u00e1ctea o Andr\u00f3meda?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRecHJDYZCkPNvJZmqlX5AbC7LIc9qxngBxXVwfH4fqDrt1BaAc&amp;usqp=CAU\" alt=\"Nuestra V\u00eda L\u00e1ctea chocar\u00e1 con la galaxia de Andr\u00f3meda | Noticias ...\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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alt=\"El choque entre la V\u00eda L\u00e1ctea y Andr\u00f3meda \u2014 Astrobit\u00e1cora\" width=\"357\" height=\"200\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La V\u00eda L\u00e1ctea y Adr\u00f3meda colisionar\u00e1n dentro de 4.500 millones de a\u00f1os\" width=\"550\" height=\"308\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Finalmente, en unos pocos miles de millones de a\u00f1os, ambas galaxias se fundir\u00e1n en un abrazo para formar una s\u00f3la gran galaxia y nadie sabe que mundos podr\u00e1n sobrevivir a tan inmenso suceso, y, los miles de millones de seres vivos (algunas e4species inteligentes) si podr\u00e1n sobrevivir al desastre<\/p>\n<p style=\"text-align: justify;\">Cuando recordamos que la galaxia Andr\u00f3meda se est\u00e1 acercando a la V\u00eda L\u00e1ctea a unos 300 km\/s, y sabiendo lo que ahora sabemos, no podemos dejar de preguntarnos \u00bfD\u00f3nde estar\u00e1 la Humanidad dentro de cinco mil millones de a\u00f1os? Si tenemos la suerte de haber podido llegar tan lejos -que es dudoso-, seguramente,\u00a0 nuestra inmensa\u00a0 imaginaci\u00f3n habr\u00e1 desarrollado conocimientos y tecnolog\u00edas suficientes para poder escapar de tan dram\u00e1tico suceso. Estaremos tan ricamente instalados en otras galaxias, en otros mundos. De alguna manera\u2026 \u00bfNo es el Universo nuestra casa?<\/p>\n<p style=\"text-align: justify;\"><strong>emilio silvera<\/strong><\/p>\n<\/div>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2023%2F11%2F17%2Fimaginacion-sin-limite-pero-%25c2%25bfsabremos-comprender-3%2F&amp;title=Imaginaci%C3%B3n+sin+l%C3%ADmite+pero%26%238230%3B+%C2%BFsabremos+comprender%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2023%2F11%2F17%2Fimaginacion-sin-limite-pero-%25c2%25bfsabremos-comprender-3%2F&amp;title=Imaginaci%C3%B3n+sin+l%C3%ADmite+pero%26%238230%3B+%C2%BFsabremos+comprender%3F' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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