{"id":27205,"date":"2021-09-27T02:41:23","date_gmt":"2021-09-27T01:41:23","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27205"},"modified":"2021-09-27T02:41:23","modified_gmt":"2021-09-27T01:41:23","slug":"coss-del-universo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/09\/27\/coss-del-universo\/","title":{"rendered":"Coss del Universo"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El universo es la cosa m\u00e1s simple del universo&quot;: Neil Turok, el f\u00edsico que  desaf\u00eda la teor\u00eda del Big Bang - BBC News Mundo\" \/>\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTyuwJj_-VJM3-W8R1mVMRdnMrAwRpVEO4Lbw&amp;usqp=CAU\" alt=\"Recrean plasma existente en el universo tras el Big Bang\" \/><img decoding=\"async\" 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\" alt=\"El Big Bang podr\u00eda haber generado dos futuros diferentes y no ser el origen  del tiempo, seg\u00fan la hip\u00f3tesis de un f\u00edsico | Marca\" \/><img decoding=\"async\" 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\" alt=\"Planck Surveyor Satellite: Big Bang camera goes dark | National Post\" \/><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> nos explica la expansi\u00f3n del Universo, la existencia de una radiaci\u00f3n de fondo c\u00f3smica y la abundancia de n\u00facleos ligeros como el helio, el helio-3, el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> y el litio-7, cuya formaci\u00f3n se predice que ocurri\u00f3 alrededor de un segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando la temperatura reinante era de 10<sup>10<\/sup>\u00a0K.<\/p>\n<p style=\"text-align: justify;\">Si la teor\u00eda del Bing Bang es correcta (como parece que lo es -al menos de momento-), debe de existir alguna fuerza desconocida, o quiz\u00e1 la misma gravedad que no hemos llegado a entender totalmente y tenga alguna parte que se nos escapa, o (como dicen), una gran proporci\u00f3n de &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; en forma no bari\u00f3nica, quiz\u00e1s axiones, fotinos o <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> masivos, supervivientes de las etapas tempranas del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y, \u00bfpor qu\u00e9 no?, tambi\u00e9n podr\u00edamos suponer que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> que tanto nos preocupa pudiera estar encerrada dentro de las <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es de tantos y tantos <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> que se han debido formar a lo largo de los 13.750 millones de a\u00f1os que es la edad del universo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Wormhole | ESO Supernova\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBw0NDQ0NDQ8NDQ0NDQ0NDQ0NDQ8NDQ0NFREWFhURFRUYHSgsGBolGxUVITEhJSkrLi4vFx8zODMtNygtLisBCgoKDg0OFxAQFysdFR8tLS0rKystKysrLSsrKy4tMCstLS0rKy0tLTc1KzMrLS0tLTcrLS0rNSsrNy0rNystLf\/AABEIAOIA3wMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAAAQIDBAUGB\/\/EADgQAAICAgAEAwUGAgsAAAAAAAABAgMEEQUSITFBUWFxgZGhsRMiMtHh8BRCBiNSYpKio7LB4vH\/xAAaAQACAwEBAAAAAAAAAAAAAAAABAECAwUG\/8QAJREAAgMBAAMAAQMFAAAAAAAAAAECAxEEEiExExRRYSIyQaHB\/9oADAMBAAIRAxEAPwD4eAAQSAAPQAIB6HoCcIgS0LQE+IgJaDQB4kRj0PQB4kQJaFoCMEMNBoAAB6FoAAQwAgQhgACAYgAAAAAAAAAAAAAaGkCJIgukGh6GkPRGmqiR0Gieg0RpfwIaHonoNEaT+MhoNFmg5Q0n8ZXoWi3lDlDSPxFWg0WcocpOlXUVaAnoTROlHWyAtE2hE6UcSIDESUwQDEBACGIAAAAAAAGgAaJISJIhmsSSJIiiSKMYihj0CJJEGqQtDSJJE1Eq2axr0goj5C1QJqsq5G6pM\/IHIafswdZHmW\/AZXEjympwIuBPkZugzconE0OBFwLeRk6jO4kXE0OJBxLJmMqjO0JlsolbRdMWnDCIAxFjBgAABAAMAAiMRIAGhoSGiGaxJomiCJooxmBJE4oUUWwRRsarjo4xLoQCuBrqqMZSH6qiuFRdGk010miFItK0ehz6YPsBOg6n2JCVRT8pr+nOVKkrlUdSdRTKo0VhlKg5rrIOB0JVFUqjVTF5UmGUCqUTdKspnA0UhaykxyiVSiapxKZI2ixC2szyRBl0kVtGqZz5xwgAMCTIaGRJAAhpAiSAskA0A0VLpEkTRGKLIooxutE4I0VxK64muisxnI6VNZbTWbqaiNFR0sagRtsw69NRGmk1wpL66S3kEZWaOIyOsosgbbDHbMmDbJ0zTiVOJOywr5hlJlG0xOsrlUaIolyE+WFXWmc6yozWVnXnWZLqjaFgtbScmyBnnE6NtZksiNQkcu+oxyRVJGmaKZIYizlWwKWiJNkWaCUkIaEAFSzQwAqbJDRJISJJEM1hEkkWwRCKL64mcmO1Q1l1MDo41RRjVnYw6N6ErrMO1zVF2Jj70dfHxuxPDxex18fF7HFvvOj6Rz1Roqtjo7M6OhzcuGkzGFnkw8jj5Vmjk5F5sz5a2cPJs6nWor0XttwsleOFpg+0LK5jbr9C8b9Z2KJbNsIbOdi+B2MWP78xK30OQlpTKky3UHeWPtej7Ga7Ff78TGF3s0+nmr6jn3QPQ5WP3ORkVnQqs0S6KjlWRKJI2WxM00PRZw74YZpIgy2aK2bI5lixkRDAsYFg0JDRUYRJE0QRZEoxiCJwRqoiZ60bsaJjNnR54nQxKz0XDqOxx8GHVHqeF19jj9dmI71UcidTDx+x1acfp7iGFVvR3cfGXL7Tz1k3J4hXov8AE4d1GjjcRq6M9jl43Q87xGnoy1M2pYyaLvJHg+JR7nnsldT13FKO55zJo6npuWawpetOUaKI9SaxzXjYw3OxYL1wemvCr7HfxKOiZjwMbt0PScPxteHbr+f\/ACcbquSH4PESxMffTwl29JDycFuL6dY9dePs\/fijs4uC9uCW33j666r49V70b78NajYu0lqXt8flqXxOU73uozl0pPD5zm4+up5\/Np02e94zhckpR16r2b\/P6nkc+vo\/T6HX5LtwZ9TieYviYrEdPKj1OfajuVs4nTEyzKZF8ymQzE41yIiGJlxVk0SRFEkVZpFkkWRK4lkSjG6y+s3YxgrN2Mxez4dTnO7gd0er4X4HkcGXVHqOG2djidiO7H+09bw\/uj0WP2R5bBt7HosS7ojg\/JHJ7IPTRfBNHnuI09z0U5bRy82vZE3jTMeabizxHEsXezz+RhdT3WXjbOXbgb8Dp8\/TiOo8Z5GOD17G\/FwPQ71fDfQ6GNw70NbO30VxI52Fg9uh6XhuD95Jr+RsswsDqunY7uFi6s9lbRzJ2Stli+CvR0KKaRnjTyRrsX4ox6esoP8A6o2fYx5L612juyHrFfeXxjLXuLboJVeyy5L3srxbdOtv+aqMfT7rdf5GsYKPp\/x\/tYzmObkt\/n\/p5L+kkE1GfTtqWv8ADJ\/JHgeKLTfwZ7zjc042Q\/syaXw19UeB4rPY1waeg5vVaPOZi6s5lp08xnMtPSVfDm9f1maZTIumUyG4nEuICGxGgmySJIgSTILRZOJZEqRZFlGN1svgzXRIxRZoqkYzR0aJHbxLOx6Hh1\/Y8njWHYwr9aOZ0V6ju0T1Ye5wb+x28TJ0eLwcrsdzFyjz\/RR7C2pSR6qGRtELHs5NOQa4X7EZRkc+VPi\/Q7KEytYe\/D5bNdc9\/wDhrqi35\/HREW\/hV2yiYKsD017e\/wADbVheGv36m6qjz0jTGMV2XvN4079FLOlsz0Yyj9Wa8SH4n56iv37Cqc\/5V7\/yFfeoQaT6\/gXrOXf4LYxX4we\/4QrLyn6\/cqy7f6iL8JOyf+bf0OT\/ABnLCp+UZP8A15MOM5yVfKn21r3Lv70\/kcC\/L6Rj5Rgvjpv57KS2T9fskdLm5tj7\/fTJxnK+\/cv7z\/3P8zw\/ELdnb4lmblY\/OT+p5bLt2djipxHWf9EDBlSOfYzTfIyTZ3K16OJ0T0qkUyLZFUhiJyrSDENiNBRgNERgQixMnFlSZJMq0bVyL4suhIzxZZFmTQ\/XPDdTYdHHuONCRqqtF7IadSi7D0uJlaOzi5nqePpvOhj5Wjm3c+nUhYpI9tj5h0Kck8Zj5vqdPHzfU5dvKWlBM9fTlP0+Z0sbJb8fgtnkKMx+f0OhVkt92\/e+ghOlxYnbzaeurvgvxNb9Xt\/BDnlb7dF8\/wBDzlWUl3fuQ58S5V0aj85EJy+CP6N6d6eUodOnNp+yC82cjJ4luW1vlhtQXjKT8fb+hx8niPMtb1H6nLy+IeT\/AE\/U1hTOf0aq40vb+mziWdzNLfd9X6d2\/q\/ecfKz+78tyMOTnb29nIysvafr09x1KOUeSUEPKyenc42RaWZF5gtns7NVeCPRfvohZIokyUmVSY3FHHtnpGRWyUmQZqhKxkWIYFxdkQAAKDTJJkBgWTLYssiyhMmpFGhiFhojIthMyqRYpGbiOV24bq7TVVkHKjMthYYyr0er6DuVZJuozNeJ5yFxpryBadCZ0K+k9VRn+rN1XEv3s8hXkmiGX6ic+VMaVsWeuXEn56K55\/rv2s8x\/GvzITzH5ma40T5xO7kcR9f36HNyM3ficyzK9TNZkDNfMkZTvivhtvytmC6\/ZRZcZ5zHIVJCNvTpZZYUSkRlIg2Mxic6y3QbINg2QbLpCc5BJkGNkWXQvJgIYixmxAAAUAYgABjTEMCyZJMmpFQyuF4zaL1ImpGdMkpFXEYhcaozLI2GRSJqRm4jkLjbG0sVxhUyXOUcBiPQbftyLvMnOJzI\/GWfQaJWlUrCpyIuRdQMJXsm5kHIi5EXIukLysJNkGxNkWyyRhKY2yOw2R2WwxchtiEIsZtjEAAV0AAAIAAAAGAhgAwEMCRjIhsglMsTJKRUNMho2jPC7mHzFWw5iuGysLeYOYq5g5gwHaTchORDYtk4UdhJsTYtiJwzcx7E2LYmycKNjEICSmgAABAAAAAAAAAAAAAAAAAD2IAAew2IAAkGxIALaS2GxARhOj2GxCJDR7DYgAroxAABoCAAIAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGAABIAMAAQAAAwAAAgBAAAAAAAAAAAAAAAAAAAf\/9k=\" alt=\"Observan por primera vez los campos magn\u00e9ticos de un agujero negro\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSA6JqIyGImHwwH5yD6aMiA2qR3KaRwLfRPRg&amp;usqp=CAU\" alt=\"Agujeros negros\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSpJRJlJC9a9633UiwZYtCVazat1chUzV-d7Q&amp;usqp=CAU\" alt=\"Agujero negro supermasivo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, cuya existencia se dedujo por Schwarzschild en 1.916 a partir de las ecuaciones de campo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, son objetos super-masivos, con una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que no podemos ver y el Horizonte de sucesos que cuando algo lo traspasa&#8230;\u00a1Queda atrapado para siemre! no escapa ni la luz; tal es la fuerza gravitatoria que generan que incluso engullen la materia de sus vecinas, objetos estelares como estrellas que osan traspasar el cintur\u00f3n de seguridad que llamamos horizonte de sucesos.<\/p>\n<p style=\"text-align: justify;\">Pues bien, si en el universo existen innumerables <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, por qu\u00e9 no creer que sean uno de los candidatos m\u00e1s firmes para que sea la buscada &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;,(dicen algunos).<\/p>\n<p style=\"text-align: justify;\">\u00a0<a href=\"http:\/\/www.fotolog.com\/backupdeneuronas\/27115333\/\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las Muchas Maneras En Que Te Afecta la Quinta Dimensi\u00f3n | Mi Encuentro  Conmigo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTGlPI_VDISqTJiSXFn62W3_XR47X5lRNtfCA&amp;usqp=CAU\" alt=\"EL MANTRA DE LA QUINTA DIMENSION | Psychic reading, Akashic records,  Intuitive reading\" \/><img decoding=\"async\" src=\"http:\/\/sp270.fotolog.com\/photo\/26\/6\/36\/backupdeneuronas\/1194351198_f.jpg\" alt=\"\" \/><\/a><\/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 Viaje hacia la Quinta Dimensi\u00f3n<\/p>\n<p style=\"text-align: justify;\">Para m\u00ed particularmente, sin descartar absolutamente nada de lo anterior (cualquier teor\u00eda podr\u00eda ser la cierta), la denominada <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> (si finalmente existe), \u00bfestar\u00e1 situada en la quinta dimensi\u00f3n, y nos llegan sus efectos a trav\u00e9s de fluctuaciones del &#8220;vac\u00edo&#8221; donde residen inmensas energ\u00edas que rasgan el espacio-tiempo y que, de alguna manera, deja pasar a los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> que transportan la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> que emite dicha materia y sus efectos se dejan sentir en nuestro universo, haciendo que las galaxias se alejen las unas de las otras a mayor velocidad de la que tendr\u00edan si el universo estuviera poblado s\u00f3lo de la materia bari\u00f3nica que nos rodea?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por primera vez investigadores logran medir fluctuaciones en el vac\u00edo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRaV6OUt2bOee3dVxrJKjegZ9u3NjAsm1_h2jb0mtoMgmZ8lJxQErZrdYXsRXuJuUl80uM&amp;usqp=CAU\" alt=\"Fluctuaciones de vac\u00edo cu\u00e1ntico - Resumen ilustraci\u00f3n Fotograf\u00eda de stock -  Alamy\" \/><\/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 \u00bfFluctuaciones de vac\u00edo y <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>?<\/p>\n<p style=\"text-align: justify;\">Claro que mi pensamiento es eso, una conjetura m\u00e1s de las muchas que circulan. A veces me sorprendo al escuchar como algunos astrof\u00edsicos de reconocido nombre, sin pudor alguno, dogmatizan hablando de estas cuestiones sobre las que no tienen la menor certeza. Podemos hablar de la energ\u00eda y <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> pero, siempre, dejando claro que son teor\u00edas de lo que podr\u00eda ser y que, m\u00e1s o menos probables, a\u00fan no han sido confirmadas.<\/p>\n<p style=\"text-align: justify;\">De todas las maneras, incluso la denominaci\u00f3n dada: &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;, delata nuestra ignorancia. \u00bfC\u00f3mo podemos poner nombre a algo que ni sabemos si existe en realidad. Se busc\u00f3 esta soluci\u00f3n para poder cuadrar las cuentas. Las observaciones astron\u00f3micas dejaron claro que, las galaxias, se alejaban a velocidades cada vez mayores y que, de seguir as\u00ed, llegar\u00eda un d\u00eda en el futuro en el que, las \u00fanicas galaxias cercanas ser\u00edan las del Grupo Local. Que cada vez el espacio &#8220;vac\u00edo&#8221; entre galaxias ser\u00e1 mayor. \u00bfQu\u00e9 fuerza desconocida empujaba a las galaxias a expandirse hacia el exterior? La materia bari\u00f3nica no era la causante. As\u00ed que, se invent\u00f3 la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; y, de esa manera, el problema qued\u00f3 zanjado. Claro que, no solucionado.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La mec\u00e1nica cu\u00e1ntica rompe l\u00edmites en la precisi\u00f3n del l\u00e1ser\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQWOMVB3ijJSWJlayZ5f30AcNmLMldAInKKmw&amp;usqp=CAU\" alt=\"7 formas en las que puedes ver la Teor\u00eda de la Relatividad de Einstein en  tu vida diaria | Sophimania\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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qmOGMfqkYpjFyVSJ0Oiah1fxbcHicxLqFQqwIjTQtTqCmr0DTc+h4gtnM66miXNMdexAj0tApOMBhmPjfhF\/LM9M47qjiF9X0R6O\/K+sECDx9lZpUtRYOIwjEx15lFgApY7CV37yy22Ex3jZMal0SnugSJeeB8pRLUacsM6qRWwjS1lkSk1SZMhJrG6ZJVglMzL6fp6idTb+2WaaU7q1S6NIYp1S7UagXsGOD1fOcskd03nQk8IuZfVIMXXtPXLq1v\/siJkqlFmOSeS7H3s+hGPhGe+trn\/eKXgVTzcWygIx9alDj5lSD8IGxHgz7YySSxdBGtolQKXpFbimPv0CX6f2195T8x9YP2ElSuHpsHR2Rxw6MUYfUQovtCtTa7tqVz\/Sr\/ALNcj+sTZvkymaqQewI7y20omo6J+J1X6E4J\/KFWs7Gt\/I3LUGPFO7TK5\/8A1TIA+YEus9HrUmaqOiqqIxRqLrWVmI6VA6d+57RZl0xatJfpgjV7jxK9VhwXIX9lfKP0AmQSyrSZfeVl\/aUqf1kAIr11o6zEkOZ0fse4WpvOe6ZrsKzU3BHrKTL0na5S0dXrrZczl7k5OBOquOmpSDvscQAEphs5zNa05\/iTXppsLZjT4kGtCDxD2mvTK42m9NMFQ7CFJYCqenIpakniG7D2eeoM4wJ0VPRqdPzOQMS+51eklMrTYAgSbaQ8TT9OZufZemnvOAZz+paMEyUYH5SesX9Z3OGJGe0JaFo9aqOqoSF+MnyOlLEcc6EdpEiej3el2lMeYjPfic9qNhRIJpkRjJnMSyiMsI9Wn0nEamcEGZIL8DP2koABtNltekYOYJqt1KCOY1v1sQoBjKmmc1Qmd4zrXtmzuQJ51XTDsPQztUqChbEMfMw4nE1X6mJ9THr6N8Ca39ESZKlzKzL7cbzItXSCS7LBty28IVDhYLqtvDVEviWvTDHjR5ynWTDyXXKooVTBhZ1Rw0qkhGVGw0I0sbdQfTY\/LtMyGaEb8jsZea1E6WEJPGBEE3xJ11wIaXQNMbmRkmjYnM\/SqHWFLgmjQpoCVeqfFbB6WCcIPruZTpdqHfz7JTHXUPYKO31x++U6hcmrUZzt1Hyj8KjZV\/KUX4rRH+Tz6Q41Cr+Nj+0er98l9uc89J+aCYo4iq2Hiv0a\/tRPZR8hibNKoGo4zwOYLQbzqdPpijRLnkjaVmmxKxeFOvXmMU1OwgLrMe5ql2JPcyswUGViCen3zBgAeTPUdIHh0PEbnGZ5Jpv8qmfUT1XUapW0Xp\/D\/hJ6wVC9ON9odfqVHZVJAnMvdVAcljCdyMkkjvB9zjERlJDXsxRNxUUNvvO19obr7LSCU9jjtOY\/9P0xUzCXtc7GpjtMvBX6cXeXVSoSSTMYrOp5MI1RjkQdXGTAxkbAniLnvMj0SIU0tQB5uJve1R+JWXqEp4c6lQrC2j3yrUHUOZXX04jiZDQZSD6R0hWlSDHtMWJBHumc6Z1OPGoYPvKJzFVCCR6Rmvs0NZhCa7Rd5lAm62XAmldm+R4iy5fAgtjNt28wGJb7N8SxGeIRRSBceKKKYwohFFMYsUy1GlAMmjSsVgrRspnOJZcptMyPN6EMs6HjRCvxegorLKFAucAfM9hNRWmOQf1kat1t0oOkfDkxHCXY\/Jvwe5rhE8JD5c5dh99vT5TBJGNiSrtjpYiOI4EfEcCDiE26VbGo4HaFdeuAAKa8Aby7Q6Ap02qH02gK9rdbsfjKpYiftGaSEaOJsGJ0m6WB9DPT9Iuhc23RyVE8vM7T2BugHKk8ydIDMGpW7IzDHrBVOyao4UDkz0HXhTDHI5mX2do02q5AG0m0ZUbtD0+nZ0w77EjvKtfVa6+ImDKPbO6z5AcYnMWGpPT8uciEHvZmu6D75EwLaNniGbvWUO3SMzGLrKkgRWOtMtzX6AFEvtbshcwbcN1NNSpinmFPsLXQVp36nmSbob0nNCqQZfTuiO8tNE6j9HT6aApK9jB2q6fhyR3ma2viGBhu7rB0Vp0LGjlp1FL+5zn2U5mlaZAm2kymTrKuJlKNXyNvGAbjmZiIUrUgZmajI1PZ0TSwFxRRTlOgUeNFCYeKKKYwo+Y0U2mLFaarevgzEDJK0rN4LUpoKVU6hkTE4lltcY54m9rdagyvMqnyIbwePwExpfWoMp3EoMSuiqafgpfa0+p1HqZnzDGgUc1Oo8Deae2ani0KatUFKitMckbzlyYS12666hHYbQTmGqwWF1pYDFIAyUCofCwGa9LvjRqKwPeYlMTiBino9a6p3dMEEdWIvZ6gadTc7GeeW97UQ+Umbqev1AQc8SYcO19rLXLdfacbcqO06i11unc0wlQ+bHeDb3T03IYQMC6OXYEmF6FofD4lVSmib5GRI\/wuVHSIMHbIfY8HJlN5cbdIlda+ZpkJzCkYUksiI8ZGLFaHLGr10yvpAAhTSXw2PWX+N9kPmnVpbSypMhc3JE1Xa9JMC3D5Ma64k4Sp6Wm5i8eY44kuTL8EZ4oopzlhRRRQmHiiimMKKKKYwooopjEgZot7llO0UUeWLSTXYXo1hUGGX6zPdWA5BiinQ+5OSeq6B7Jgw7pfkpMw5xGiiz6V+XxAS4bLE\/EykxRSdFl4ISaxRTIw4k4oowrKnEhFFJMZE6dRhuDiaDfVMY6jGigMUNUJ5JkYopjCjxRTGFHiijIxJBCdgMEGKKX+P0j8v8TXqh8oMBMYopvl9E+DwZRNFGj6x4osos2f\/9k=\" alt=\"C\u00f3mo est\u00e1 constituido el n\u00facleo de los \u00e1tomos? - Foro Nuclear\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el genoma?\" \/><\/p>\n<p style=\"text-align: justify;\">Mec\u00e1nica cu\u00e1ntica, <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, \u00e1tomos, el genoma, <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, la constante cosmol\u00f3gica, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada&#8230; Sabemos representar muchas otras cosas pero, la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, al sernos desconocida, no sabemos como puede ser y no podemos tener una imagen de lo que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> es (si es que es), as\u00ed que hablamos y hablamos de ella sin cesar pero tambi\u00e9n sin, saber.<\/p>\n<p style=\"text-align: justify;\">Mientras tanto, dejamos que el &#8220;tiempo&#8221; transcurra y como en todo lo dem\u00e1s, finalmente, alguien nos dar\u00e1 la respuesta, o, nos sacar\u00e1 del error, al demostrar que la dichosa <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, nunca existi\u00f3 y que es, otra fuerza, la que produce los efectos observados en la expansi\u00f3n acelerada del Universo.<\/p>\n<p style=\"text-align: justify;\">Claro que nos falta mucho&#8230;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Pin en Alvaritologan\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRtzhwh0Di9HcxcCJg02SG3HZ_6l2Bk21IKxg&amp;usqp=CAU\" alt=\"Imagen 1: El momento que atraviesa Am\u00e9rica Latina, con recursos nat...\" \/><\/p>\n<p style=\"text-align: justify;\">Para que tengamos todas las respuestas que necesitamos para viajar a las estrellas, tener energ\u00eda infinita obtenida de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, lograr el traslado instant\u00e1neo de materia viva a lugares distantes, dominar toda una galaxia&#8230;, tendr\u00e1n que transcurrir algunos eones de tiempo para que, algunos de estos sue\u00f1os se haga realidad y, si ocurren algunas de esas cosas en el futuro&#8230;\u00bfLa haremos nosotros? \u00bfO, quiz\u00e1 para entonces sean otros los que habr\u00e1n cogido la antorcha de nuestros sue\u00f1os?<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El robot m\u00e1s parecido a un humano\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00bfAlguien me podr\u00eda decir qui\u00e9n es robot y qui\u00e9n humano?<\/p>\n<p style=\"text-align: justify;\">Cada vez se avanza m\u00e1s en menos tiempo. Y, llegar\u00e1 el momento, cuando dentro de algunos milenios, estemos preparados para viajar a las estrellas que, estar\u00e1n aqu\u00ed presentes con nosotros los inevitables Robots. Seg\u00fan una serie de c\u00e1lculos y profundos pensamientos, no podremos seguir adelante llegados a un punto de no retorno, y, nos veremos obligados a fabricar robots muy sofisticados que har\u00e1n trabajos espaciales y de colonizaci\u00f3n de Planetas para preparar la posterior llegada de los Humanos. Es inevitable pero, \u00bfser\u00e1 una buena idea?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los robots aprenden a sudar como los humanos para evitar sobrecalentarse -  AS.com\" \/><img decoding=\"async\" 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\" alt=\"Sophia, el robot dise\u00f1ado para adaptarse y trabajar con los humanos\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0No creo que alguna vez puedan alcanzar la naturalidad del humano<\/p>\n<p style=\"text-align: justify;\">Acordaos de que hace menos de un siglo no exist\u00edan televisores, tel\u00e9fonos m\u00f3viles, faxes, ni aceleradores de part\u00edculas. En los \u00faltimos cien a\u00f1os hemos avanzado de una manera que ser\u00eda el asombro de nuestros antepasados. De la misma manera pero mucho m\u00e1s acelerada, ser\u00e1n las d\u00e9cadas venideras y, para dentro de los pr\u00f3ximos cien a\u00f1os (a finales del presente siglo), si lo pudi\u00e9ramos ver, quedar\u00edamos tan asombrados como lo estar\u00edan nuestros bisabuelos si pudieran abrir los ojos y ver el mundo actual.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 maravillas tendremos dentro de 200 a\u00f1os? \u00bfQu\u00e9 adelantos cient\u00edficos se habr\u00e1n alcanzado? \u00bfSabremos m\u00e1s sobre el origen de la vida? \u00bfQu\u00e9 estadio de saber habr\u00e1 alcanzado la F\u00edsica, y, si para entonces hemos verificado la Teor\u00eda de cuerdas, qu\u00e9 nuevas teor\u00edas estar\u00e1n en boga? \u00bfHabremos convertido Marte en una segunda Tierra al proporcionarle una atm\u00f3sfera y una atm\u00f3sfera terrestre?<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ser\u00eda posible cultivar alimentos en Marte? | Actualidad | Investigaci\u00f3n y  Ciencia\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La verdad es que, cient\u00edficamente hablando, no habr\u00eda problema alguno<\/p>\n<p style=\"text-align: justify;\">Dejando a un lado, a los primeros descubridores, como Ptolomeo, Cop\u00e9rnico, Galileo, Kepler y otros muchos de tiempos pasados, tenemos que atender a lo siguiente:<\/p>\n<p style=\"text-align: justify;\">La primera revoluci\u00f3n de la f\u00edsica se produjo en 1.905, cuando Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con su <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial nos ayudo en nuestra comprensi\u00f3n de las leyes que gobiernan el Universo. Esa primera revoluci\u00f3n nos fue dada en dos pasos: 1905 la Teor\u00eda de la Relatividad Especial.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda de la relatividad especial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXTv4SU0Duyn6HfHrJ5uvdjEtpX9lX44ACeQ&amp;usqp=CAU\" alt=\"RELATIVIDAD ESPECIAL Universidad Nacional de Colombia Fundamentos de f\u00edsica  moderna Nicol\u00e1s Galindo Guti\u00e9rrez C\u00f3digo: 25472096 G1E09Nicolas. - ppt  descargar\" \/><\/p>\n<p style=\"text-align: justify;\">y en 1.915, diez a\u00f1os despu\u00e9s, la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general. Al final de su trabajo relativista, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> concluy\u00f3 que el espacio y el tiempo est\u00e1n distorsionados por la materia y la energ\u00eda, y que esta distorsi\u00f3n es la responsable de la gravedad que nos mantiene en la superficie de la Tierra, la misma que mantiene unidos los planetas del Sistema Solar girando alrededor del Sol y tambi\u00e9n la que hace posible la existencia de las galaxias. La Relatividad General de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, nos dice c\u00f3mo la materia determina la geometr\u00eda del Universo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSboZ9XMPyXu2OvqhpW1xn8CJzbkNsXXB_dEQ&amp;usqp=CAU\" alt=\"20 - Curso de Relatividad General [aceleraci\u00f3n en Relatividad Especial] -  YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTPUcyMbpdhdc1MwKacv_LjaPu-fQx79Vy_wg&amp;usqp=CAU\" alt=\"Afirman que la extra\u00f1eza del mundo cu\u00e1ntico reside en la Teor\u00eda de la  Relatividad\" \/><\/p>\n<p style=\"text-align: justify;\"><em>Un universo que se curva sobre s\u00ed mismo en presencia de la materia<\/em><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos dio un conjunto de ecuaciones a partir de los cuales se puede deducir la distorsi\u00f3n del tiempo y del espacio alrededor de objetos c\u00f3smicos que pueblan el universo y que crean esta distorsi\u00f3n en funci\u00f3n de su masa.\u00a0 Se han cumplido 100 a\u00f1os desde entonces y miles de f\u00edsicos han tratado de extraer las predicciones encerradas en las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (sin olvidar a Riemann) sobre la distorsi\u00f3n del espacio-tiempo. Es decir, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos dijo que la materia, es la que determina la geometr\u00eda del Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relatividad general I: conceptos \u2013 S\u00f3lo es Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-RtQWcZhEy5kiDCBzK1jtIvlaGslKWh3EbA&amp;usqp=CAU\" alt=\"El extra\u00f1o destino que enfrentar\u00edas si cayeras en un agujero negro - BBC  News Mundo\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Pero\u2026\u00a0\u00bfC\u00f3mo puede cambiar el per\u00edmetro de una circunferencia sin que lo haga su radio?\u00a0Esto no ocurre de acuerdo con nuestras percepciones usuales del espacio, por lo que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> intuy\u00f3 que la clave estaba en renunciar a tales nociones. La clave para permitir la ocurrencia de estos fen\u00f3menos es que\u00a0el espacio est\u00e9 curvado.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es lo definitivo en distorsi\u00f3n espaciotemporal, seg\u00fan las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: est\u00e1 hecho \u00fanica y exclusivamente a partir de dicha distorsi\u00f3n. Su enorme distorsi\u00f3n est\u00e1 causada por una inmensa cantidad de energ\u00eda compactada: energ\u00eda que reside no en la materia, sino en la propia distorsi\u00f3n. La distorsi\u00f3n genera m\u00e1s distorsi\u00f3n sin la ayuda de la materia. Esta es la esencia del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRlgz0ctb4HPYz8Tu0mRS7aYpPXY2lHAErWTw&amp;usqp=CAU\" alt=\"El extra\u00f1o destino que enfrentar\u00edas si cayeras en un agujero negro - BBC  News Mundo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQJQzub9Ckx5hmvmIgI6cHjwRZX9FWhXzjmhQ&amp;usqp=CAU\" alt=\"Espacio-tiempo curvo y los secretos del Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">Si tuvi\u00e9ramos un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> del tama\u00f1o de la calabaza m\u00e1s grande del mundo, de unos 10 metros de circunferencia, entonces conociendo las leyes de la geometr\u00eda de Euclides se podr\u00eda esperar que su di\u00e1metro fuera de 10 m \/ \u03c0 = 3&#8217;14159&#8230;, o aproximadamente 3 metros. Pero el di\u00e1metro del agujero es mucho mayor que 3 metros, quiz\u00e1 algo m\u00e1s pr\u00f3ximo a 300 metros. \u00bfC\u00f3mo puede ser esto? Muy simple: las leyes de Euclides fallan en espacios muy distorsionados.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSrdG2n4AYdXfDvMNS8aGra-zDRzacVHoWR57HOmsxv-xzuKGBbduqfwfQPG6Ffp6Ym4d0&amp;usqp=CAU\" alt=\"El Pent\u00e1gono investiga un arma que puede modificar el espacio-tiempo | Marca\" \/><\/p>\n<p style=\"text-align: justify;\">Como\u00a0podemos imaginar un\u00a0objeto pesado o masivo colocado en el centro de\u00a0una superficie el\u00e1stica, se ha hundido a consecuencia del peso y ha provocado una distorsi\u00f3n que cambia completamente la medida original del di\u00e1metro de esa circunferencia que, al ser hundida por el peso, se agranda en funci\u00f3n de \u00e9ste.<\/p>\n<p style=\"text-align: justify;\">Al espacio le ocurre igual.<\/p>\n<p style=\"text-align: justify;\">De la misma manera se puede considerar que el espacio tridimensional dentro y alrededor de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> est\u00e1 distorsionado dentro de un espacio plano de dimensi\u00f3n m\u00e1s alta (a menudo llamado hiperespacio), igual que la l\u00e1mina bidimensional est\u00e1 distorsionada como describo en la imagen anterior.<\/p>\n<p style=\"text-align: justify;\">Lo m\u00e1s intrigante de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> es que, si caemos en uno, no tendremos manera alguna de salir o enviar se\u00f1ales a los que est\u00e1n fuera esper\u00e1ndonos. Pensemos que la masa de la Tierra que es de 5&#8217;974X10<sup>24<\/sup>\u00a0Kg\u00a0 (densidad de 5&#8217;52 gramos por cm<sup>3<\/sup>), requiere una <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> de 11&#8217;18 Km\/s, \u00bfcu\u00e1l no ser\u00e1 la masa y densidad de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> si pensamos que ni la luz que viaja a 299.792&#8217;458 Km\/s puede escapar de su fuerza de gravedad?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la Gravedad? - EspacioCiencia.com\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la gravedad? - VIX\" \/><\/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 La Gravedad, presente en el Universo \u00a1de tantas maneras!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cient\u00edficos demuestran la existencia de singularidades de agujeros negros  en el espacio 3D curvo - Diario de Noticias de Navarra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSM3IafdFNUXSps_24ohNJl53d7BN39n2xcIw&amp;usqp=CAU\" alt=\"Teor\u00eda de la relatividad especial. | teoria de la relatividad especial\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Algunos incluso hablan de la posibilidad de viajar en el Tiempo<\/p>\n<p style=\"text-align: justify;\">Es tanta la densidad que no s\u00f3lo distorsiona el espacio, sino que tambi\u00e9n distorsiona el tiempo seg\u00fan las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: el flujo del tiempo se frena cerca del agujero, y en un punto de no retorno (llamado el &#8220;horizonte&#8221; del agujero, o l\u00edmite), el tiempo est\u00e1 tan fuertemente distorsionado que empieza a fluir en una direcci\u00f3n que normalmente ser\u00eda espacial; el flujo de tiempo futuro est\u00e1 dirigido hacia el centro del agujero. Nada\u00a0 puede moverse hacia atr\u00e1s en el tiempo1, insisten las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>; de modo que\u00a0 una vez dentro del agujero, nos veremos arrastrados irremisiblemente hacia abajo con el flujo del tiempo, hacia una &#8220;<a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>&#8221; escondida en el coraz\u00f3n del agujero; en ese lugar de energ\u00eda y densidad infinitas, el tiempo y el espacio dejan de existir.<\/p>\n<p style=\"text-align: justify;\">Como he apuntado antes en alguna parte de este mismo trabajo, la descripci\u00f3n relativista del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> procede de la obra de Kart Schwarzschil. En 1.916, apenas unos meses despu\u00e9s de que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> formulara sus famosas ecuaciones, Kart fue capaz de resolver exactamente las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y calcular el campo gravitatorio de una estrella masiva estacionaria.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Monstruos fuera en el cosmos\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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ELontajPr8hKLBedfnnQcpM+J+\/P5CV2C44cum7lv3mdS\/iEmt9mzaWakhtWUNQb8jyFR8Z03bVsMOWHyEtuyhQu0KsFGdMCSTkOcVfrTUmg+8BxkVU3ekDNvwRizUHaIqq6aE6CmvWQW9vUnHE4nXH5QL1aM5oAaaKMedeMkVVB73ePug4f6iPQSqcfRzzKWXWSVBLUAGZOPTieElv1uCNlQdgY094+82\/lHBCaEsBTIAUA5CMFw2xXa7u84AdYUtSzqp0uzDtP2ecltEam0\/cTQ0G03BBrzyn0D3RFyq7b2HdHELqecjfsvbbaZiSdTX7pHxlie2R5IuvBjPfmYBVBRBkoOJO9z+Y+mkAWbNvPX+ZuN2KN49IodhPmtKasSAo5n+8as814FPFUrszQjqCVJWoIJB03Zw7K5bID2tVU4qo8b8h+UfqMvSzFn4FLsPzsO6P2LrzPlIbyNoksSWOZNSSYSv0DS2IvVsXKggIg8Kiuyo38TxzkbmmEa4pAYGMQpvRPtTsLZM9CB5DrO2KjYZdtfdauHFTms6bqr\/5bY+49A3TRvWLK1ndiFs87RM6kGhBBGYpSnnF5zUS2NKOA402sxyYYiGLij4o2wdz4Cu4OMD1Am8kapMtK76a4YUO+u+XJedr\/ADQH4juv5gY9RO21xZPGCOmB5HIzyWY3CvnMdhpDUuKv4GB\/S3db\/wBW6Gd\/BFTRhsnc2HlvnFQnAesqu96dRStRuNGHx+UXTY6UFd7EKahiDwFJemwfElT7wop8hgYNmUYVZfZ8VOH+1vkY+yCfldXO4nY9c\/OT02UxofZ3RG8JHJjQ\/SNtLiQKFajjXDrF1cfk2eQ+cZY2b6M1dwxr01k9U17KFoX\/ANOIGAw3Ehh0Ixnnum0KU7wFBjWo3cxLbNGXxGh3UoeuyaCMQKcShPEmvpSD9rT8m8ZZ8zfLsRUEUPH7+6yG2PskVj\/mP3l\/QmQY\/qOI5Cs+7s7SxfuO2eAOzlwPCZX9Rf0qzsXsSjigAWpRgoXDgR5SvDmmuq6Jsicvo+JW348Z4v8Afxh3nsq1Q9+ztF\/07Q5grmJN7P8AUOoI9ZVxXoTzfsNrSMs7T5SZrM7weohWdm05ytHTb2Ve0+frDW0x+9IhbBs8KTtnZ6llA3kjHlBcjlbNu621Bn95maq2vtEI\/wC4ATh+dQO8P3Aa64zCu1lUABiSdArHrhp9JtdndnuHRgj4MtCaAZ9eMkqFssWdKfIixBOO\/L5U6TautkiANaEDcup4coi8Wi2FdlVL1IBJFExzNT8JjWl4dzU2gJ4YmnICBUOv6QL+Trwb9v21j3QBxbD4ZmQvf2bE948TQfWZyWqjMM3+kL9TKEvA0swP+XrB+qZ9A\/bT9jLS8OwoACNy5dZPZkqe+VHADaPKg+s5eA7DxV4eH4DCSJdXrShB6\/CkYlOhdVWzZTtFFpRAeLfTKVC+hvEK9TJrj2e\/56AfrIHrjNZbglNT+wEDzMmviijHVE6bDb\/gZcl1AFQRTewp5QEQL4Aq8\/F5ms4HINWrXecYimtdFCbKluy5gbZ+HlmZHfrPa8RyyGQHIZRj3sATJvHaJrnh9750K2zKants4bIdZLbWJ1Pzj0tS4J2MMy3hA5k4QWt7JRi+3wGC9WzPQSmZtCauWZzXMs1EXaIOBA+PDrPPdbJCS523OJRTgD+pvkId67ScjZFFTcmXXU9ZA95BlM8\/ZNTko9un\/is\/9rfWek\/45vePwnIemBtEJQg0Ixna0FCZxbw2RxG44zjbJ1KnzH1lGv08wY7bNDSlRUVxqMp0PWTvZkcRvGOHygo07iEmaFheHTwsQN2a9QcI32yN4kAO9MP+Jw9JEr\/esP2u7CA0GiwXZT4XU\/pbuN8cPjDZWTNCvHPyOXlMl3rHXe8MnhdhyJp5THIaotZtaxVTCF8LeJEbeabJ81p6R6PZ6B1O\/BgOVaGA1oNUUXO2ZfzMvAHE9MvOa137UauQ8qE8yKGZNldgcnU86qfiKStLm4yUnlQ+hk9pMdNdG7Z31GwZCvI19RGi6IwJDlQM6jAdRrwmJYq35u6BmSKU89Yy0vO0KAkKMh8zvMmqO+hqoovd1AwR1I1NaE+eXKUXCzdlKviQtEIINRuwOY0mYj40Mss0qwKZ1FKb4fLiZS2jSF1NSWBoKaMMdDhxpUTq3JXJ27OtTsupAIGGBFRyM1EUOKmnixI0I8Qp1+MReXY0CtRcVoDQ7JwDGuoYUMF1T7TFGfaf01dqMGWyBHewU1ABFct4MmvXYNxVEqVXPR8cK9IVterVClS2JZGw4UB8iPKYt+7RtCEUtQ7ezkvurw4mMhW\/\/TM0vJoWnZl0DBB7PurU12q5VY0POKa2sFHdsUBqdgbCgnhjmBhjMp77aOXK1Jd9he6Mq1Jy3BRKbO2tMa4J4F26DZQYFxhWrNQYSlY3ryzk0NW9mhCAkb6nEjAmgpRR8awr1fHRdo7TOaFB6tgKYTtjbqibbsSNlidAKYbIAz3AcSdZ89a9oO7lmZsdKmgGg8oXFeTvLKWsXPe2GNTWpGNeNYJux12V5sv1ilteZGoJOInHQDEZHL6HjM0M0Woyjxup5bRI60xj0dAKhmYcABTnWpmSTDsnoag0g1Jqo2lt00QV\/US30Eet4bTAbgAB5CQWFkH8I724ZHluMrs7q+qkfuoPWT0USv0psrNTjWh44jzzEu\/EEAKctDp0kKkKO86DgKsfhhPfi0XIM3A0UHpnEuaY2aUjbe04xSFz4dqnw+OED8WKdwKh5V8i1aSG83lq94kniTCnGDWRlt4dPzuAf0d4\/wDqPOZ9teFHgQHi52j\/ALch8ZHbXmRPbiUxi0T3kXsbebw7nvMTuqcByGkjtLQwGvPX1k1pabjKpglqyhn1BnA\/IxNtbs5rQZAYCgwwx4w8B4j0GJ+kY40Aq2M9qvuj4z0D2qe6fMfSema\/o3Yqs5GLZzxoMsTC2RoAb8oYtTqK8xQ+cUzEmetLV2ILEkgBRwUZCbpBDhs7yPiPrDZOIbkflI2c0iyxncQtlTvwhofKJsnYa+coVwfEoPKqzGah9laaUmhYgTPVk3svOh9I9ODqeZp6xNLY2Xo00ZRKLJwxwoAMSdwmUlk\/uk8sfSUKSMKEDXAip66SepQ6aNmzvL5Kx2RkM+prH2doxPeVG5qK\/CZtg5Ef+LIyk9S\/Q1aNB9j3F6Ej5mOuewtXIYUwHer3jzGkxFvGONZReryAAoPhGP7jnAc14O2jf7MvqBylWo412cwK6b6QL06UALGlDXDQ4b99D0M+Ta+FSGBxBqOmM+h7QvCONoMFBRc8R3hjWmX5h1EdOLoB\/wCxNeLyACRaEeFsmzU7La79JnNfhVf8UU22NKHLZrTKQ37bx7pIo1SveGIFakZCo+MxrQvubNjkdVlOPFo6lo2fxRIWltjsn3xVnYgabodhZIWFHByANGrQYKMv3NzpMWwu9ockYcSCAKCmZw1m52aiqC5IbY71FxAA3trkMBuj+OvAtvQntUqo9mXAAO0QFYkEjLlkZnILP326J\/Mntb17R3ds3JP0EFWEzjoJeNl4az3ueQQfOMS2TLYcg72A9BnIFaHt8YDQaK3tVBp7Nepc\/OdS9uPCqLyRfnJEta4ajL6QfamdxO6NhL85zc+dB8I5L0reLPRvk3CYqWphLbcoqsexs3o1Htyp3fekmNuYCOSKbLEaUBw\/icawOuyObD+86YS8nOm\/ATWx3wPbGlDiPvKA6KM3HIAn1i\/aKPyk8zT4CGoQp0xntAMcGG4\/PzkdqhOIHyjWvTU7oC8gK+ZxklqS2fmYyZFUxbgDNh0xiDaAZLXnj6QilDOEVxMehD2C1sdcvhCKkUqCCcRXUbxvi9mctCxoCSaCgroN0PoHsdtfezOxO1wnph22ajWtcx5YRLgHI+f1iHtYPtYtToWMZDFgz23CW0J0B9ZvZyBKzqoBGVHKEEGhB+E7YSQCpCUGGFI0nA8zYSQSximLUxi4Y66QGxiKUbZyz1PylidqOPzt6j4zNUzrtFuUxibRtr2wad4I3NV+VILdor7i9CwmHtGBtGD9MhcmfQJe0OOywpj4gceoklrbIT4m6gH0MzmtiBTqYk2k2cRvIud198\/7T9Zu9n2qtdqEkhGKmmFcCyjHIcZ8iXm\/\/S3fFshz2A6jeRUehENx0dszr1bEk0YKNwqOh1OesQbV9LQ0\/eeEK8LieZk5XKFPgZS2M22J7zbY1BYn+0172fZ3dtkmlqAilhTWrCu\/D4zJu6VYeU1f6iJVLGyIoVDOa5940FeNAYSfYNStIwlT9S+Z+kZsAHxAef0nAJxhgJrO1ocoX3x5GEdj3j\/t\/mRu8EvMcmOkixrRBltHyEFrdcwvPH6SItOo9JvEW7LlvI0VetT6xpv70AqABkAAM+lZnbVJw2kzibzf6XNem1J852ztK0Xf0+JmftTpadwRnNlpfjPB5Irw9s1+M7idyKC3CcKwUeNQmtRmKEc4JpK6Rezhwl1otSSxAJNTrjyEUVQbz8IaoByTKgpWuNcBTMb66QdgnSUs+4AfOIcnWansFoD2Z4ec9PVnoRmhIadJ3GKUwlh6JimxANe8AQCRhmd0JCAMOsQBQQ0MFhIcukJTBSMAi2FJ6vGOoRgRpXERceanMk6dBBbDR1d5UU4YTrMpNTUHoZ593WADAGIOg0bzEH2e4g9ZxROsMJwaZ72bbp5bM1xHrOKMZSpNDiZzYcyTPQxLLHvbNvibS0PDyEJBOUKWlca04TX\/AKWTatinvWbDyo3ymQtpjkJp\/wBOMTeVAOySCNoZ0KmGwdB9o3olipCtQ+KnewOpGfWRts57D+Y+kovzYkHRqbq45neZEacfMxcoe2XXC87LDYVQa5nvNThXLyhf1TeA14JGiIOuzU+sDstyXUYYkCpFaYxPb60vFoDiQ2eWg00hz5F36M82k4tpnBJGdPjPLQHKHoU2zxecLThpXKAz45CFoBnaztRA2572pmgjQcCPKAVOfGA7mdb5TtGNhUjEpvG7lEjKFXPnO0cN21pqfvKGrimUmbOcr6TOOzd6LVtTw4UnfakyUtQkZitJ72hpMcm8izb+M4zyYNPOfjB4nchjNFs\/OC5gEw9Athz0TWenaB2f\/9k=\" alt=\"Los agujeros negros, un imposible matem\u00e1tico\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed, Hist\u00f3ricamente la primera soluci\u00f3n importante fue obtenida por Schwarzschild en 1916, esta soluci\u00f3n conocida posteriormente como m\u00e9trica de\u00a0Schwarzschild, representa el campo creado por un astro est\u00e1tico y con simetr\u00eda esf\u00e9rica. Dicha soluci\u00f3n constituye una muy buena aproximaci\u00f3n al campo gravitatorio dentro del sistema solar, lo cual permiti\u00f3 someter a confirmaci\u00f3n experimental la teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> explic\u00e1ndose hechos previamente no explicados como el avance del perihelio de Mercurio y prediciendo nuevos hechos m\u00e1s tarde observados como la deflexi\u00f3n de los rayos de luz de un campo gravitatorio. Adem\u00e1s las peculiaridades de esta soluci\u00f3n condujeron al descubrimiento te\u00f3rico de la posibilidad de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, y se abri\u00f3 todo una nueva \u00e1rea de la cosmolog\u00eda relacionada con ellos. Lamentablemente el estudio del colapso gravitatorio y los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> condujo a la predicci\u00f3n de las <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es espacio-temporales,\u00a0 deficiencia que revela que la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general es incompleta. Quiz\u00e1 la teor\u00eda de cuerdas, en la que subyace \u00e9sta, nos complete el cuadro.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/links.itaringa.net\/out?http:\/\/imgboot.com\/image\/picsx2\/timetravelwormhole.jpg\" rel=\"nofollow\" target=\"_blank\"><img decoding=\"async\" src=\"http:\/\/imgboot.com\/images\/picsx2\/timetravelwormhole.jpg\" alt=\"\" border=\"0\" \/><\/a><\/div>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Schwarzschild tiene varias caracter\u00edsticas interesantes:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSrAbLGRAK_VkWcLBr69DBczShHmUYKJbnNgw&amp;usqp=CAU\" alt=\"Mec\u00e1nica celeste\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRkxb-Oa5_zOC9UqzvuzdubZhPIuKs_-ApOhA&amp;usqp=CAU\" alt=\"Ex\u00f3tica, una lista para encontrar signos de vida inteligente en el Universo  | Internacional | Noticias | El Universo\" \/><\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Schwarzschild permiti\u00f3 aplicar los postulados de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general a disciplinas como la mec\u00e1nica celeste y la astrof\u00edsica, lo cual supuso una verdadera revoluci\u00f3n en el estudio de la cosmolog\u00eda: Apenas seis a\u00f1os despu\u00e9s de la publicaci\u00f3n de los trabajos de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, el f\u00edsico ruso Aleksander Fridman introdujo el concepto de <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> espacio-temporal, definido como un punto del espacio-tiempo en el que confluyen todas las geod\u00e9sicas de las part\u00edculas que hab\u00edan atravesado el horizonte de sucesos de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. En condiciones normales, la curvatura producida por la masa de los cuerpos y las part\u00edculas es compensada por la temperatura o la presi\u00f3n del fluido y por fuerzas de tipo electromagn\u00e9tico, cuyo estudio es objeto de la f\u00edsica de fluidos y del estado s\u00f3lido. Sin embargo, cuando la materia alcanza cierta densidad, la presi\u00f3n de las mol\u00e9culas no es capaz de compensar la intensa atracci\u00f3n gravitatoria. La curvatura del espacio-tiempo y la contracci\u00f3n del fluido aumentan cada vez a mayor velocidad: el final l\u00f3gico de este proceso es el surgimiento de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, un punto del espacio-tiempo donde la curvatura y la densidad son infinitas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRgtPztCwbm_sEYzHWhNeEtYd3RX-pk0msFUg&amp;usqp=CAU\" alt=\"Todo sobre los agujeros negros | portalastronomico.com\" \/><\/p>\n<\/blockquote>\n<ul style=\"text-align: justify;\">\n<li>En primer lugar, una l\u00ednea de no retorno rodea al <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>: cualquier objeto que se acerque a una distancia menor que este radio ser\u00e1 absorbido inevitablemente en el agujero.<\/li>\n<li>En segundo lugar, cualquiera que cayera dentro del radio de Schwarzschild ser\u00e1 consciente de un &#8220;universo especular&#8221;\u00a0 al &#8220;otro lado&#8221; del espacio-tiempo.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-9G8ysbqp8Vo\/TYIyf6kOJ9I\/AAAAAAAAAGc\/bwFM05F3woc\/s1600\/con-la-teorc3ada-de-cuerdas-los-cientc3adficos-trabajan-ya-con-construcciones-conceptuales-que-abordan-mc3baltiples-dimensiones.jpg\" alt=\"\" width=\"320\" height=\"289\" \/><\/p>\n<p style=\"text-align: justify;\">Incluso surgieron <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que nos pod\u00edan trasladar a puntos distantes tanto en el tiempo como en el espacio.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> no se preocupaba por la existencia de este extra\u00f1o universo especular porque la comunicaci\u00f3n con \u00e9l era imposible. Cualquier aparato o sonda enviada al centro de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> encontrar\u00eda una curvatura infinita; es decir, el campo gravitatorio ser\u00eda infinito y, como ya dije antes, ni la luz podr\u00eda escapar a dicha fuerza, e igualmente, las ondas de radio electromagn\u00e9ticas tambi\u00e9n estar\u00edan prisioneras en el interior de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, con lo cual, el mensaje nunca llegar\u00e1 al exterior. All\u00ed dentro, cualquier objeto material ser\u00eda literalmente pulverizado, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> ser\u00edan separados de los \u00e1tomos, e incluso los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> dentro de los propios n\u00facleos ser\u00edan desgajados. Adem\u00e1s, para penetrar en el universo alternativo, la sonda deber\u00eda ir m\u00e1s r\u00e1pida que la velocidad de la luz, lo que no es posible;\u00a0<em>c<\/em>\u00a0es la velocidad l\u00edmite del universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT7HVqhuSIskTGdrboFZDAeBv0pix4aQ35MIA&amp;usqp=CAU\" alt=\"Puente Einstein-Rosen. \u2013 Progresion21 \u2013 La mente es como un paraca\u00eddas,  funciona cuando est\u00e1 abierta\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQw3hDbO9QqZBTVQ0OL1-Jpp0f2DXYr3AmbJg&amp;usqp=CAU\" alt=\"Agujeros de Gusano y Viajes en el Tiempo - ppt video online descargar\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, aunque este universo especular es matem\u00e1ticamente necesario para dar sentido a la soluci\u00f3n de Schwarzschild, nunca podr\u00eda ser observado f\u00edsicamente (al menos por el momento). En consecuencia, el famoso puente de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-Rosen que conecta estos dos universos fue considerado un artificio matem\u00e1tico.<\/p>\n<p style=\"text-align: justify;\">Posteriormente, los puentes de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-Rosen se encontraron pronto en otras soluciones de las ecuaciones gravitatorias, tales como la soluci\u00f3n de Reisner-Nordstrom que describe un agujero el\u00e9ctricamente cargado. Sin embargo, el puente de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-Rosen sigui\u00f3 siendo una nota a pie de p\u00e1gina curiosa pero olvidada en el saber de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/agujerosnegros-150307144807-conversion-gate01\/95\/apartes-de-la-charla-agujeros-negros-conceptos-de-relatividad-y-fsica-cuntica7-de-marzo-de-2015-por-juan-felipe-henao-moreno-18-638.jpg?cb=1425740018\" alt=\"Apartes de la Charla: Agujeros Negros, Conceptos de Relatividad y F\u00ed\u2026\" \/><\/p>\n<p style=\"text-align: justify;\">Las cosas comenzaron a cambiar con la soluci\u00f3n que el trabajo matem\u00e1tico presentado por el neozeland\u00e9s Roy Kerr, presentado en 1.963, encontr\u00f3 otra soluci\u00f3n exacta de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Kerr supuso que cualquier estrella colapsante estar\u00eda en rotaci\u00f3n. As\u00ed pues, la soluci\u00f3n estacionaria de Schwarzschild para un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> no era la soluci\u00f3n f\u00edsicamente m\u00e1s relevante de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr caus\u00f3 sensaci\u00f3n en el campo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> cuando fue propuesta. El astrof\u00edsico Subrahmanyan Chandrasekhar lleg\u00f3 a decir:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"100cia Qu\u00edmica - Biograf\u00eda de cient\u00edficos - Knowles\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Teor\u00eda de la Relatividad: 28C: Los agujeros negros din\u00e1micos\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;<em>La\u00a0 experiencia que ha dejado m\u00e1s huella en mi vida cient\u00edfica, de m\u00e1s de cuarenta a\u00f1os, fue cuando comprend\u00ed que una soluci\u00f3n exacta de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, descubierta por el matem\u00e1tico Roy Kerr, proporciona la representaci\u00f3n absolutamente exacta de innumerables <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> masivos que pueblan el universo. Este estremecimiento ante lo bello, este hecho incre\u00edble de que un descubrimiento motivado por una b\u00fasqueda de la belleza en matem\u00e1ticas encontrar\u00e1 su r\u00e9plica exacta en la naturaleza, es lo que me lleva a decir que la belleza es aquello a lo que lleva la mente humana en su nivel m\u00e1s profundo<\/em>&#8220;.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Kerr o <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en rotaci\u00f3n es una regi\u00f3n de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> presente en el espacio-tiempo de Kerr, cuando el objeto m\u00e1sico tiene un radio inferior a cierta magnitud, por encima de este radio el universo de Kerr no presenta regi\u00f3n de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Kerr es una regi\u00f3n no is\u00f3tropa que queda delimitada por un horizonte de sucesos y una ergo-esfera presentando notables diferencias con respecto al <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Schwarzschild. Esta nueva frontera describe una regi\u00f3n donde la luz aun puede escapar pero cuyo giro induce altas energ\u00edas en los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> que la cruzan. Debido a la conservaci\u00f3n del momento angular, este espacio forma un elipsoide, en cuyo interior se encuentra un solo horizonte de sucesos con su respectiva <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, que debido a la rotaci\u00f3n tiene forma de anillo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ-V3c4U9sR67xlPXIrLYXKHnZGDTWG8u5NX8NyNSLhYW-ezGXp1566NEUHHMA40T3RplE&amp;usqp=CAU\" alt=\"Las 10 mejores noticias de ciencia en 2019 - Quo\" \/><\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> giratorio permite que una nave espacial pase a trav\u00e9s del centro del agujero por el eje de rotaci\u00f3n y sobrevivir al viaje a pesar de los enormes pero finitos campos gravitorios en el centro, y seguir derecha hacia el otro universo especular sin ser destruida por la curvatura infinita.<\/p>\n<p style=\"text-align: justify;\">Para nosotros, teniendo el concepto que tenemos de lo que un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es, es tan dif\u00edcil imaginar que una nave pueda entrar en \u00e9l y poder salir m\u00e1s tarde, como imaginar que, en mundos extra\u00f1os como el de arriba, puedan existir criaturas inteligentes como en la Tierra.<\/p>\n<p style=\"text-align: justify;\">El universo, como todos sabemos, abarca a todo lo que existe, incluyendo el espacio y el tiempo y, por supuesto, toda la materia est\u00e1 en la forma que est\u00e9 constituida. El estudio del universo se conoce como cosmolog\u00eda. Si cuando escribimos Universo nos referimos al conjunto de todo, al cosmos en su conjunto, lo escribimos con may\u00fascula, el universo referido a un modelo matem\u00e1tico de alguna teor\u00eda f\u00edsica, ese se escribe con min\u00fascula.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Sea un vac\u00edo de Bo\u00f6tes y est\u00e9 orgulloso de ello\" \/><\/p>\n<p style=\"text-align: justify;\">El vac\u00edo de Bo\u00f6tes o el Gran Vac\u00edo es una gigantesca regi\u00f3n del Espacio, que contiene muy pocas galaxias. Se encuentra cerca de la constelaci\u00f3n de Bo\u00f6tes de ah\u00ed su nombre. Tiene un di\u00e1metro de cerca de 250 millones de a\u00f1os luz. Es uno de los vac\u00edos m\u00e1s grandes conocidos en el Universo, por eso lo llaman s\u00faper-vac\u00edo.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El universo real est\u00e1 constituido en su mayor\u00eda por espacios aparentemente vac\u00edos, existiendo materia concentrada en galaxias formadas por estrellas y gas (tambi\u00e9n planetas, qu\u00e1sares, <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, cometas, estrellas enanas blancas y marrones, estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y otros muchos objetos espaciales). El universo se esta expandiendo, las galaxias se alejan continuamente los unas de las otras. Existe una evidencia creciente de que existe una <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> invisible, no bari\u00f3nica, que puede constituir muchas veces la masa total de las galaxias visibles. El concepto m\u00e1s cre\u00edble del origen del universo es la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> de acuerdo con la cual el universo se cre\u00f3 a partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> infinita de energ\u00eda y densidad a inmensas temperaturas de millones de grados K, hace ahora unos 15.000 millones de a\u00f1os.<\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F27%2Fcoss-del-universo%2F&amp;title=Coss+del+Universo' 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; 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