{"id":6128,"date":"2021-12-22T05:35:34","date_gmt":"2021-12-22T04:35:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=6128"},"modified":"2021-12-22T05:35:50","modified_gmt":"2021-12-22T04:35:50","slug":"cosas-del-universo-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/12\/22\/cosas-del-universo-3\/","title":{"rendered":"Cosas del Universo"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/_xBXZbW6ivIs\/TDdBjYSdAPI\/AAAAAAAAFyk\/CNwdG403C9g\/s1600\/microondas_planck.jpg\" alt=\"\" width=\"608\" height=\"346\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es capaz de explicar 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> K.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQtwmbefYhXrdxJoEKvz1Z8DonPW6-bF6KVaA&amp;usqp=CAU\" alt=\"Poniendo el 'bang' en el Big Bang | UNAM Global\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Explosi\u00f3n y expansi\u00f3n<\/p>\n<p style=\"text-align: justify;\">\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, i, quiz\u00e1 la misma gravedad que no hemos llegado a entender totalmente y tenga alguna parte que se nos escapa, o,\u00a0 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 13.700 millones de a\u00f1os que es la edad del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHuLmoSkSYnpeNQcX8nlL8K8N3wpwf4MvSVw&amp;usqp=CAU\" alt=\"La gigantesca colisi\u00f3n de dos agujeros negros que la ciencia no logra  explicar - BBC News Mundo\" \/><img decoding=\"async\" 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\" alt=\"El descubrimiento de 12 agujeros negros alrededor de Sagitario A*, el  agujero negro supermasivo en el centro de la V\u00eda L\u00e1ctea - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\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, invisibles a nuestra vista (de ah\u00ed su nombre) del que 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;.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubren la posible puerta a la quinta dimensi\u00f3n \u2022 Tendencias21\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cient\u00edficos podr\u00edan abrir un portal hac\u00eda la quinta dimensi\u00f3n\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.fotolog.com\/backupdeneuronas\/27115333\/\"><img decoding=\"async\" src=\"http:\/\/sp270.fotolog.com\/photo\/26\/6\/36\/backupdeneuronas\/1194351198_f.jpg\" alt=\"\" \/><\/a>\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;\">\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), est\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;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La QUINTA DIMENSI\u00d3N ya est\u00e1 aqui! \u2022 Jorge Palacios\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la &quot;quinta dimensi\u00f3n&quot; y c\u00f3mo reconocer si est\u00e1s entrando en ella |  Bioguia\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" 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yy5KgAQAuWpN3HeKUQf6ZgjzE\/DKStSWPhURW9C0ek7Gw57uYkKBKWmI1t4VggPWqKfzbQn2thFLmZwR4gCaajwn8v8MJ9JSVrfkLwIYBeVYB1NDzBDebQ1h1mXMCknKpCndnBbXkbNq8J4ZdgQ9QW46HnDa5IzPnSHDhJccmLNsb6iBBXGiU9nrVy5eKwik2DmYg3yKACVIY6O3T0+eYvCFJIaouI38B2kqSbZg9U6EVe1r3j0ErsnDYpOfOtIeik5CUXdKg1Xo1WNbXhZ8dqgQk458HzRoiPXdq\/hCdLGdCTOls4my0klv45fxIUGqCG4mPNnCbKB4Gh8o5JcbTo6lNC0dBxhVcPMQVOBL+JQHvi0Dq\/QeyExGjgcGoqSAHUSwG3Hn8o1sB+GsQsBSJKwn9akm24DW4x6KT2VLwaCuefER8LhS1HYMWD8DrcVMV4+Ft5Iz5VpEZk4XDlQqwZOmaviWeBOUDg28YWAWvIZinUSrMX1rvzhufMm4k51J7uW7h7sKAPTMb2o72hbHrZICQwGho\/Eg2Eegqq\/CWCCXjy9mHOlOXJbcXbgN4vITrUtUczbiTA1Fybkb\/tDC5gSlkjKTV7kBqDgePGOJqLZ03SoolJqDQctfvFJqwBR9gDrxg2FQCxJZIqSdSPpAZ9SVqo9hZtqQ8pUg2CdzUPSKS2\/b0+8TLmMQWeDTJKVAqSQOBLPuxsTwhWrRrpi6pVy4A5GIyMN3iyVAULtsfm0HEkqtbcUA5g\/eE6pukFsoVJyAEFwTXm1+RfzgRS7lmEHXIagqHuQ3vlFFpLgAM7Add4Z3oCY8FZUIH8P9yir5EROPQyJV6oP95f6ecXxqUhSQBr0ypOVP8AafMRrYvCBeGkKFSlSkFi3xMoEk6DKqOivg0R7JOzzklDqD8+kHVRYG2ka0zASyUlKs2igkEMaBvh8Ou9rQ2Ow+9nuF5UNmWogZUhKQ7F\/ETVhtUmIqDeArlV5LdmSwnCFRSStSzls1mB4kHN5g6MVVmUlJTnzK+JTAs4FEgmup4PwjT7VnS5aWlh0ulKAS3gQ1eZJJf+I9PM4rE5lLL1VQ8agmvTaOmaSSS8Eoq3fsr2pOzTCogjMp2fQi451hdMt6X4\/vF5mKdKUqSCU\/Cp6gbcRctz3gaZ5NXoL1flHNKSu6R0NegqpZog6OKCu\/WCTWZNL1AajAkD5GKIWSnYmg+pjbTgBMQhacoSlASSpSUsRmejuoV2JinFByTJylWzHQhy1Nz9be6wNa3VUk8HoH6RozcMiW8tK85eqgCOgBr76QhiCHYaBuupPl0huSDilY0Z3o0exe0RJmJXlKgk1Ds6SClSWF3ST5x6fE4fKtfcKT3alFSQoFwDoaR4pEtDBWdmFWSSXc20NGq41ja7P7YKUAPb+EH1UXjcUWm6HXInsw8CgFechkgkbOdB5FyeEROOZZa35eAAZPpE4JLKBJGUO9iSL0+8HmY9IZCEhIP5mdnsWPl06xn1irZN22LXYWIo\/WC4DELlKzJmFBANRc8ANQeNLwXDdrqlqaZLRMT+lSQAR\/CofCeMN9qYSWQiZJfu5jsD8SFAsqWo\/qDg8QQbQ0XGWhXaw0ei\/DX4kzqQmaAFBQSFoowVRz5cuGkekV2hgMaQVGR3hAA71Cam7Zmd\/LYPHy3s9fd5yDQqTrWjv8\/SLI+M7AvpvSumsSrtJp+BXFLKPoWI7IwcpZzYbDEAso9+sJ6JKz5NAh2phpMzNITJlD+CWlZpcOEVvuHjzmI7UWqWFBRUUpBUkh8yaiu+Uip2ymMhGJSFZ0OhQOYMbEFwx+8aMYp6yBOT2e9x\/wCKa+NJUdCuWcpD\/oSpqc1cowcd2lImLMw5Ao6lMxdeGclhwCY80qaSDlmKR\/CVFvQl+RELYhRDGhHoTqQNBFFNR8BXGj02Jx8xSXQpSUC1CAQ9wLmr1EZCpUtde+Ds5dKwQdRqDzcRmd+dh19vF5ctIGZZYWApXzf3qIE5uQy460xtclKU1BIFQpShXgB+8AwkkrU5tctWgcnrSATsaT4WS1hQH5\/RovNxhSkoFzQlmpqA2h+kT+KyyqiyMViQSyGAFm14h6+3hKcoO1THKoH9ICs1iMpW7GSCJT0iwXpb3tAkbxVCq1hOwaH0EsHdrUY252iZk42FBxL\/AEhZTtZnsG014mAEQ3eVA6IbQoaqI5H6M8OYSSFLcK1FONg+\/OMkHpGxgU5ZZUbtmfn4UD+49I3GnYJqkGxCHNLBq8vfrGx2X2ihCFS5icyZiWNQGBKWNrgpcHcbEx5ySS\/R\/P8AyIbmuuYRyA0FAzk7cI64utkHHFHsfw72ZhmWpc0rSkAEIABqo5CTXxEUbKLGusLdp9pSyEIkJUiWi6bkvZwOur0DksGZw\/ZQRhkLzEP4lKSAApRZKRmJFU1cnUkRldoYNUsDwkAgEU+IqANeIcPt1iX1F2qOBIxTy8mZ2nNUVBSkkqWSEpdvCDdtAVEgAag7RnzkBAY0r+xAEaC52Zi3iQlsxU4uSGGhDm2z3jMnoGfW9TTXRusaal7LRfgouTQlQrYJ10q2gb5xfBYQrISmz+J\/QDcn6RaXhiVZUpIOv1oBG1gZICSlCHyhRWsjcEABQLOVN67RuPiTdsE+SkZ6UJK2CSQGSw10u4b2Y2e1EplhKEhygJBABA1KnOhqxvpDvYfYysipq8iAXyqWCHoSVAmgHGpu2sJdrEIWZYcuQVKU5KlGpZwKV2q5jtg1FOtnP27SpeDFISSc2VJehHA7bQRMsqzHKA2tQ1D52PG0OIQjK60lH8dRp8IdqXNjF8ykAmWlQTqpSS5cNr8Q0ZmMSUe0ru\/0KylSwYgGWwYcf3hvDz3SOFLA+sd\/p1TFAAfmCSGs\/wCZtve0M4jFpQooSiUQNVprvvx83h+NJtqw1ZhYtRCW3YdGf6jyga1vY+FIApwF+MNTUZ03D6DkLHQftGYUEEg0McXI2mXjTQ4jE5hlLcHAHR9I9L2Thx\/olTL\/APuUhIL6SyVClBRQryjyuBwi5iwlAJJ6dX0HGPW9s4pMrJhZS8yJYZRYZVKLqWul7k8mg8Vp9vBPlrSM6ZhnU0tOVIcsVOWe7lnJO0MT0JoFK8J4ihLm+2\/N4SXjwsZWSQHqQxNd9P8AEMLk95LSpjRNdSTX1pFFJbSJNPyFl5QoANRJBILgpLJXTgzvw88fEoMtZYtXT6cI00BGVKqgu5pdyacKg+YhOYpKswLsHUKB2cPrUV9IWck3Y0MMQVMJNbjWDpUSCWfgbcYBMnj8oHMxBmFQKns1OB18284l39FqLTSAcx8ROj06nXp5wBc0qLqr9OW0QF3+UUVC2MkFlAPZ+HSkGx4GclIIBSg1fVCX9XheUrKxg2LVmSKl0uOjk\/Mk9Y13EahdTk1ip0iMu21YlSmDexwhLCSoj3ziqQ54fIRINeg+UWmeEZfM\/IQJGKqmOX8o4KJ0eKJS8WCmgp0YNhpIUoB+fAC8b65OZCUChUc5GyQmgfcB6cDCvZ2EYDO\/iGZQ1SgVA4FVOhENY6iasFKykCtAUg\/VuDHeOnjg1Hszn5JXKjPRLUpRKRr5DSNrDYpKUkZEJWxHeMVKa1EuyS2t4yJbNR9H+0Oy8ODkBPiUsoDA65QkNE3y03YXDsj1PZywtCklZyBIJSVfDLRoeJUpJ6GgoDl9p41UxUxwzpGVNTlAIdLbAesEwM7JKmWJZOXXMUGotaj\/ANAhTBy1TFy8pOY5k3OrEu2jk62G0Hh4urc36Jv0Jz8L3aQC+dV0uPCk1\/7FhypvHYfs4pOaYQFM+U1I2drctY1u0Z6ELIScywPEoUINsqHtuVMWrrGbhlghaSmzkF7khhW3U6PF1Hs\/wL2dGn2YjIt5hKkF3vmOZJAITfMMzh9Wh3FTpQUQr\/bloqmWB4VqBYvfO53egNLCMeXie7QCsZlmzKsA4rq1TrWMzG4gzVOXzVLEhtGZgG1pwFYbsktZJ9HKX4NbtHtrvHKXelVE3vRL5QOFYyZOKbNMPiUGypUKEn4iQNBXqRAFICRUudgCB5wt3pFQajjx0gTk8WVhxpaD4jErUQpYANaAZQ2lNIf7MxPiczCCRxypD1cnW9n2jHWtyNr8RDc+YMqUJYEjMS2qtH2AbzMPCfV36GlG1RqYKdLTMJBUrL4ipQCQ1SRqatttGPiZ\/iJ3L\/CNYrIV4VkaMTS4B\/eLSHb\/ABC8s26CoUhCROIN41pWOQaKQk7E26uGEYuTYxdCNS0QhNrBWUYs3Udon4UhAH6Uhh\/UfzAXblGZiJ5dRN1Fyxt1isk5XUCw3Ny2wgRmghstd3jT5G1TEUKeA0surgA50De6dY3ESiJaBUDJnBH6qm+lPlGGmfmATZ2BYXAoH4xsDF5SksClj4a7tfix843E1myfKniiVJJQkpDuS3UAesITZYCF6EflsdlD5+UelwaSlKghIzSwuYgrGmXwhSbXUS9iw0jDx2OVMzqXl7zw5yAGU35mTR7Atw4wzUUqF422zAMTLUxguIQAaOxqPt0gSV6D19sI5nh0dayGXKeqT0Oj7HUesDUGJdyeTV5RRUw66RbvC1yWoHjGplVE6mKoUfOOb\/MQTt5+7Qt+hkXUQLXgQiUmCANe\/u8YxyDlD\/m04cYGREkVrHWjV7MUMaXZOGCiVrDpRUj9R0T9+EK4fDqmKAHU6JGpPACPU9lSkpDD4UpKipXhCR+ZZDuTsNbMYrw8XaWXRPln1jgjBJWfAaZ6qLPY5qgV\/LQcTAe0JveEjIUsaG5yAfm0vXa7RbtjtLxHuk5EUqVAqUwuWLt7LxTFlS0SyXOcD+ZVacwHjsl1pr0c0U8SYvIlghSvioKCjVAbjGphpoStMwqCl5SESwFDuzlbMSQxqVEAPoXBpCJwxfK7fqo4DaPG72D2ZLUlcyY5SEs6GDkZaObqIe29o4V850izl1jZKpKlynSlkKUGSHLsbAWFb8AXjT7NUJctcxKQChGXxeJWeY+UgBgwCSf6eJgkifLzihCh\/wActJIEtKbFZPhdnOramM7FdrS15kqC0SyoLRkIzEgM6nBzasOm5PVL4xp6\/wAkIXKR5KaSFEB3BqTekMyp5l\/FVQsLkfblBsRMlpUopSUJvmWrMsvawAHIB4zf9TmJCfCncgFR4vpvSEXI26iqLOKNqSO9cFDrLAM7kknhqCKbsYnFYWVhxlnTQmaRWWhKlKQP\/kqGVwdx1iJXaa8PJExLmYQqXKUS5QAQVrD\/AJ\/GEpa1THmJksqUCXtUm\/E8axWc+rVLIkYXecGljcMggKlKzC2qW3BBtGdMTVnDj28NYN05gbKDni7tC5Aamor0P+ISXyV0UiqwDUpn6f5i2cliDYQBSjcvF0r2hFJ6Ho1uyshWRMoFDLdmzOASeBIMZ+Y8YtIWAutatzD25w9i8NMWoqRQG4CgA+rDjfrFujnFJKxXV5MRAr9IZQsC498YBnpT94hQpzjlTxgdqy0wkn38tIoqICqfWLINIUNUM4GSVLSkB66V2bq5EaU3DFBWFBimhB0IzP5W8oUwiSEjKPEosG3NA3mf+wjT7ZxQdeU+EEpFKliB9BHRxpKLbITtyoJ2VOWpM5AFO4mtwCU5\/C\/LTeMJUzKvNwdjYgivSsafYMxpgc0KFpqP1oWg+hPpGRMDqym6XFWFjUOesJKTpMMFTaCTpRqm71Sfr1EIgRqoT4U0LpLGuhty\/eFMRLZ2uL\/ceUCcLVopGWaABB\/zHLYUvFUXiTKLAte3HlEChRRjkg6RbK1\/IRCnYbe7wv6GLOBap3+0DzRJFolTDn6dI2jFSYYw0pS1BKQ5Om25fQRTDyStTDz2jew+GShJyqY6k3L8dAz0ikISloWc1ErLkpS0qWxJ+Nf6jsP4B+8UxmJzJ7tCvAk1P6jbMeGw2hjtLDmTJQWIVOCiDqEJLdMx8wIU7LwEycru5aMxuskslAD+JazRCBuY6I1H4kV8slMDhzOmJloFzUkWGpLaAC0eh7RUJagrKkZEhMtNzQ3I4Bq8OMRNxsjCyjKwpzTFf8k4pqasEywfhQN2c8IwTNmTPDcAkvtmYHnRIpwhrqNeWK4uT\/A\/2ZglzlEfEHFA7qJqB5n1j0OIxkuUBKACiCCsg+ElLkpTuASz65eMJSsUZaO7kgS0hLTJly6qMC1CWLBIdib3FcHhEUVMSoJJITmDZ2Bemg3uaNSKcajHVAk2ln\/YGdipkzNMDu7FVzXMctqvtYDaEzistHBU+mj7nWB9r9rO6JZZIAAIs2yeDtXXjeM3BFzwdz0jKVyoMYUiy1LmKIbMwJoNtuEUlS1JVlIINYjEAOaU26\/d4rKU3IfX\/HzhHSeSlWjf7WR3mDkKRXulLSsAVTnYhXIkGvGMGSFKypSlzo4cDiXtDCMUtBdJYHTRuIsYuntFWhA5Bvl7rGkot2LG0qDYlIRQ1KqngLAUq7PC6MQgVKAqjM+UDawJa8WxxKUhJPiI10Aaz7l68ITWkXFRziknikGKwHM1KvDkSNyFA+bwmtLWbmI5aWYize+UXMzLo7+\/J45m2nkdKtA3IDsb\/eGJeOIDZvSOSQUqbUW0d6N6iFWHD1+8HtJaZmk9lGpBEVHIxRBcxYq\/SfOJKlljMkJeg9\/tBsMgF3dmHvq0UVLIAAqVX1o\/hD8Wfyh\/DJCEeI1NgXuK7cBDQy7Fm6Q0gBMxBFBLAUafnoQPMDokwLFpAwqSfiUqp4Bjbjmv\/DxgSVqmFnuQKcWBPOHO3pgIID0VlHAIBHSL\/wBLZFfckI4ablQDdmpsDW\/Q0ina8uqZiahVyP1a+d+sAC6qDm1OlPk8EkYnwlCqh9fQxG7VMpVPsRgphGel0+xFZl0kUZxU7F\/kYIiVlLtru5OzcKwOan8z0Nj6feDlRphw3gEvKxKXqKjb9oCZh5cPd4MUlLFqG4PuxgK5bVuDb7GISj5KI4sqwY7adNo5Aa5bhr5QMmHMLg1r4Jdsxt01VyELYXgXUXsGbaG5PZ5IzqOVP\/6PIff1jRweGloJy+NYbxEWJLABNWL715QpiJigTmBf+Lb6Q0UrpiOXosJgSyEUGp1t84bCAEBN2Lq3faASZZEvvVhLVCA4dRpVtEh7623iiMQm5+Tx1QaRGSbPSY3tJM9CEzZSClNELJUnIkUy+EVHAvamsNzMQE\/7BmJShGUlMtBShLs5KaFamN1VBjzC8TRPhoDQGznXLv6Ro4Qf7S1LVWawc6+IEu9gA\/Ux0RavCJSTSS0J4iQjOpnoSGJBpoXF\/SHezMKJiky0pFdRZzZ6gGtNoy5MnM5cJA\/Mo25AVJc2Dk6QZeMTKSQ2bQPctsNA+peEcki8G46yaWMxaSTmRkloLpSaEE3KstO8U1hUCgYCMrH9vLmvdKAnKlOpD6t5sKW2EZU\/EKXVRJrTYH39Iqhj7pHP2V4HjBXbKoLvyhlFElI1+dQ3qIVUgiCoU1rw0JVsLQRUzMD0rq0BCtBBWcnws4iy0ZQGZrPxEFq8sXCwSo+EUcB\/n\/iIwwGYk\/lBPUCnq0dLxBTUbcD6axwxRVdqirJG4OgjNoWmUxQJWXL6eV\/V4CS3swfEThmPhcXcEgl68vTSF8w3PX7wjasok6Ld8eP08ogrF26G0TlG7iISAaWgW9GLy11DeHkYJMIeyYXKdIZYGpFekFMDFUojgmzRZJVyfgBBiogUqelIktBbCyV5a62J2B9284qpRURqLD3vFJCvEAQK0Ol\/3aHMHLzKI+EOyj+kannoBu0UWhHjJodi4Zllag2TKSDSp+DmC7nhzjMx00UF3UT66842pAzGY7sQomrsEpIFTwJ\/6iMDEhLuXFSQKHpFZ0oJE4ZlYqCH14xVRGxgqZaTYnyju5H8XlHK3Z0EKmEAMaEWrSLylUILfqAHqPq3CIVLSAHI83i\/egWSH0URX3zjRa2ZoocxdNVAl+H7GCS8ErUgJOp+32g6VFTPW1PsLRYHZWZRO72FxpAcvQnYtJw8tAJIzKAd1H5JsOrxpTFq7pSZYKlEpCmqpspzMkVAJYPt0bEE7K9Hfq9Ydl9qTGCQpQAsKEUtVnG140XW0BpsPK7PmJQcstacyHJU6BRQ8IKmfw1vVxCQISQSAprJum\/5lajgLw3MnlPjWStJ8VdC7GvmGavCkZ2JWUqIS4Y0bbQitIdRjV\/9Mk7yGx09cxRUseI7aDQBP5QLACFkSSSHpXXTieEDQmozPrDecBJCKWzbnmdQ+ghoUM8BcHLTmdVRmauwcuQKtw6RqYFfezFUGVvCCfhYuAHI9mMmWoBLAsaF\/N3PlFZuKITlQWDsVdHcbc7xdcijglKDkO9oYtCVFISnO9AlQKUcyKE1qAW5WjAnTCtRUS5Nz7tyi6yAxFOF9dTAwmIck3JloRUUW0AHveJSAHvzH2i+GRmOU6++sGm4JaQPDmDnxCqSdeWlDASxZrWhbI9QfOGpOEKnIt+olkjmfpDCMIhICpi6n8iR8zYRyVFZNGS9KWawA1P7xRR9k3L0URJZgDqz6NvwF\/KF1zQTYZWG\/nzqYJMWwLm\/y2gCJiXtxjTfg0V5ZKgPsIhExi5Fr601+cR3p1aOMzgxibY9BcUgZQRXKGJGoclJ9YUaGxiBlYin+PtAhLSbRpZygp1sFms0clWwDv7pBu6Zy8CDAwuQ2i6ag5tLedoiYuusVJ2iZqRSugfnDpugB5Pxf1QVXwf1GOjoERWBR8JhtP8AyL\/n\/wDKJjodaFkaWH\/45vIf2qjBxenWOjofl+1CcX3MDK096RM34vKJjo5kX8gpN4nWOjoR7CzRw35\/e0KyPiR\/MP7hHR0FaEWyVXP8xiEXETHQ0vtQyNJX\/H\/9R\/uEZ6\/hP8o+kTHRnthKYf7xGnWOjoaGhXsKfgVyEVma9P7FR0dGl94y0Cxd0\/yj5CAm8THRnsxfD+\/KH0fl5H6RMdDx+0nLYOZp\/Kn+0Reb\/wAf9UTHQ8diC5+JXX5phNP3jo6Jz2VWiVWjplzHR0IEvoIHK+IR0dB9G9miv4v6YUVHR0GWxUBi0RHQRz\/\/2Q==\" alt=\"Podr\u00edamos tener la clave para ver la materia oscura: la antimateria | Life  - ComputerHoy.com\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la materia oscura?\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo es, de qu\u00e9 est\u00e1 formada, \u00bfD\u00f3nde est\u00e1? \u00bfPermea todo el Universo? \u00bfPor qu\u00e9 no se ve?<\/p>\n<\/blockquote>\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 poemos 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 las unas de las otras 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 <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y, de esa manera, el problema qued\u00f3 zanjado. Claro que, no solucionado.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Una vez m\u00e1s se demuestra que la teor\u00eda de la relatividad es cierta\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estamos anclados en estas dos teor\u00edas que presiden la Fsica desde hace m\u00e1s de 100 a\u00f1os<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\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;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Incre\u00edblemente lejos\" \/><img decoding=\"async\" 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UdFcMzcU6CqX1Acz\/rpdPiQSTfrnGQy8f8IdzuY3i\/kPQZJZIwNzJ2uuFEnL097pxnedt\/pr6pDLWPVrMTBm+wGkayhidsvQkfx6pAoyB0\/C61MwXE8knmYO8cjEAuE3ibiy67sqGCs1\/MI2JhzbCHHlsIgGRadQvLqFYtMg5i4zBHULtOzGKc0Oqnkhp5YzMWmAAbd9tzv0Q+RdHrtTH95rZ1aXFsXkiCBoTaQM5kXELH7U9tWUw9jOYvyaIhvLq8nM3yItrO3Ls4q3leWO5bOOpDRBiGjxCwsNUY+s5+JYHsceZrmPcLCG8oLSJABykfRZ4yNYB+IcffVB+I7mJ3JsNA0aQs2vjAQCAwEtjukDluDrkZm4673r4rhmmq\/4QhmYkyB0m97iykzhIDeZz5jNotlmObdGMFZK8OGveGuMCMwQLk6uggC+2i3cZwUNYya7TMta0sgMdNhzcxsXWJLRJMxCb+iw3LzMZBLQQC97oJGsERmLdFmcepV2PFOvyhwEcgcCGhstglpI0OpOc3lCAy6zHNc5rgQ4EgjYixEKdOi52QXbdlOAtx3I99nAfDedXOaCWuPUsaL9F6Nw7sXh6cS3mPVaKJxmmS6fSR4vg+AVn5MK6fhv6e1nwXCPFev0MExghrQPJWOqAJPV046WRpVRw3D\/ANPKbY5zK6LCdmsPTyYD4rQqYsIStj+qwr1j\/wAeDSdFvsMZTYz5WgeSZ+KAWLV4j1QNbiPVc1eoqjWdBI36mNG6Eq8QG656txD3KBq8Q6rLfTNVppHQVeI9UHW4j1XP1cd1Qj8Yjkrajdq8Q6oSrj+qw6mN6oV+MO6pSxPCNurjjqUJUxyx34pDvxKtSS6Nn+u8Elg\/1KSvCFuMqlY\/xqiS8zHkhSIuovqL084ODsvqPvMqs1xqffRCmrMiL2g7Xv47J2tBPv3ks6aZc5LHkG6G5DzdVoMY0AzM6et58kNVEFQmU0UFhILtAQD4kGPo0+ih91J18\/VQTIJk+B\/wkkXbdb3kzvPQppQBILe7M4wNc9hsHtIzAJOXLJB\/a5\/UGCJuHYARmEwT3kcoPknKbfAmzWdiXS9g5Zh0kbNBOhg5ZhZeGxDmZGRA7puJN8jrY3F72K6CvwmowsqvY4MsKhjujnBbnpN1hY2kGDkI7zHcpM5kCRbMiLzEXCdS0NPJbhqjXc3I403OEOYSQ1zTmAdch3T4XRDapZ3TLQNcz6alYjStDD4vuhrxztnI\/MAAI5XeZsfKFDGbvDHFz2ChTc90yAQ55fuAxs2E3sY1havaHgT5Ae9lOp3nFpqc8CLsDWgubcze0dbq2txNuEoCjgQXV6rearWA7wYSQym3VoH9ouTJvcriqDKz38zA5zgbuOhOYJdYeCSQZOp7JcWfhSDSLKk1OaowEfK1kWjIm0ESSbRdeqcH7U0cU3\/1uAfEupus9sZ2\/cBuF4VSwr6bnOrBzWuaRzt7zQ52Re1hktnTwUuH1w+oKfOQZinUJIMj5eYi4mM8x1S1J3LvBUvk99q4zqgq2PA9yvOqPabE0SKeJaXRk8RJA1nJ\/wBCtFvGGPbzMeCPOR4g3B8V5tza5fK8o7I2vhdnS1+IeX3WfVx3srCq49BVcaoUtmv2o26uP6oOpjuqxamL6oZ+KVqBOjYqY1B1MWst2JVL8QrUEOjSfiuqHfilnvrql1ZaKSXYe\/EKh9dBuqqp1RWoM3YW+uq3VkKXqJerUEOy\/wCKnQvMkr2k7gktgyMwhnkK2pU2Q1R2q6aMZYuS9lJjSLn3oo03nT3rFvBWtdqsy0O+qQRB8COmRCd7wQJGVrQLeWZ6m6rcVF7kh5IvaqSrmyVp8O4BUrEBrSZ6K5iq6RFUkZDQTYLSwHB6lUgNaTPReldn\/wBN8nVbdNV6Dw7g1GgAGsE76q37cfk8vwiU6rpHmXZ\/9N3uh1TuheicK7K4egBDATuVrvrgIPEY+AfsMz4Lmv1eOJ4NJ0W+y7G0WOY6lyiHzzW0tLvHKOsaBeM9sOyb2uc5jILIawzLajI7okmzxcQc4I0XqDsdmTmfoNB71JQGLxjXAtcA4HMG4K5vq2nzybr0+UeBOaQSCCCLEEQQdiDki8M4SHOgBpGwmHNmBm60r0finB6FQnmY1wgRJIcLme+Lxla+S5XEcHZ8ZtFgqNAaXOdzktDLw1hIsSY+q6I1orpmdaNz8DYqlVFRoou+I+owkgweTkaGBwJPdIDiJ0UOJYp2HaKTBykWmxyAJPieYeqGZin4TEPdyhwdMiYkEgkgxuCjMRWp4ky\/\/wBb\/wCwmHCwEjmHeBAC3WGsoxeU+SrgvEXvcWP7wLSZIHgQYzF1nswTjXcymJLXEi8Wa4Rc+IC0muo4YEtdzvIsJBPQGLNCqw7Bz03UqkvcJqOBby95xc5sG7IPK24vMjIpPrkaNWpxP9lQBzTk6LGDkRuNxsg3M5Hc9M+LdCNgVXijcte2DqMj7yQjXkWB97H8rkSWXjj9fB05fGef38mocXI26Id+JQfOTO+33VDqyn22n0V7iYa\/EKl9dBuqqBqK1BLsKdWVbqqHL1EuVKCHbLjUUS9VEppVqUTuJlyiSopIwLI5KaU0pJgPKSikgQbVowM50O0zodbISs+TcAdBYafj6ot1RC1YXTZmijmvawnLwyn1KkHqB2WhgOEvquAa0lRMVTwkN0pBWknJaXDuC1axAa0nyXfdm\/07Jh9Ww21XomA4bRw7QGNA66qq9vS\/J5fhAt19dHC9nf06iHVrdF3+B4bRoABjAPulXxwCzMRxFcmr6xtYnhfo2j067fJtVcWAgK\/Eeqwq\/Eeqza\/Eeq4ats6p0kjer8Q6rPrY\/qsGvj+qBrY7qow2apJG5X4h1WfWx\/VYtXGndC1MUmoB0jXq45BVcb1WW\/FId+JWk6ZNWE4mix0umHcwcNYcALgG0d0SNVm4rCvcxoLw+C6ATBAMauOVstE766pdWXXFUlg5LmW8kG4E5uc1o6EOPo231RLajWjlbYa7k7n8IV1VVueqeaJWJNOnxGIa8c7NjmB\/xdmEquHDhzUXF41YbVG+I\/cOoWSXpNeQZBIIyIsfVUp8g68BDa5aZ1HvI\/ZWVC1\/ebbcaA+Onn6qZxrKgisIfpVaL\/8A7aPm8RfoVCpgXtgs77HGGuZLg45AQLh18uqrGCMlNZhHhoqZRNOr+w+h0PjmNiPpZMaM2bntrZGAyDymScIzTKQHSTJIAdJMlKYCSSlIlGAEkmSTwBMvVuGwj3mGgldF2e7H1a5B5SBuV6nwTsrQw7QXAOduV1Uo01u1X\/z5MZdXxKOD7N9gXvh7xyt6r0zhfBaGGb3Wid1bWx7QIbksfF8UG8\/ZcOt6119sLCOmPTJc1yzbr8QAyWTiOJC9\/qsLE8SJ1WZWx3Vcby+zpmUjbxHEJm\/4WZX4h1WPWxyBq4w7pKWy8pGvWx\/VAVcb1WXUxSGfiFagl0aVTFIV+K6rPfXVD6ytQQ7Dn4lDvxCEdVVTqi0WmQ9QKfWVTqqoL1EuWigzdstc9QL1CUlWEQ6JFyUqKSYsjp0ySAHBReA4hUou5qbi0\/QxuP5zGhCDSQAZiHMfzvB5XEy5hMy5zrljszqSDludKGVSLyeh1HUFVykmBoOqseJdHNqcubr4oarhyLi7d\/4PVUK2liC3qNkAVylKKLWvB5QObeSD4Zx7zQz6TgJLXAG0kECdvFIMkUkySB5HTJJIEJJJJAH0i6syk2GiBsAsrGcS1PokkvNepVt7md8RKXBh4ni07rKxGOlJJXtSFl4M+vjVn1cUkkrlE0wR+IQz66SSpEsHdWVTqqSS1SRnTKXVFBzkklokjNkC5NKSSoQpSSSQSJOCkkgBJJJIAdJJJIYk6SSAEkkkgBJJJIAcGE5eCLzOh06yPf4SSYEUySSQCSSSTASSSSQj\/9k=\" alt=\"Viajar a las estrellas sigue siendo un sue\u00f1o | Metro\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Como mejor aprendemos el idioma es vivir en el pa\u00eds, y, de la misma manera ir a las estrellas nos ense\u00f1aran las cosas que aqu\u00ed nunca podremos aprender, s\u00f3lo podremos teorizar sobre ellas.<\/p>\n<\/blockquote>\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, etc, 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<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQFdCSlSfQTv5XbBGf6q_cE5h_ZkydXis_6Fg&amp;usqp=CAU\" alt=\"Los robots m\u00e1s parecidos a los humanos\" \/><img decoding=\"async\" 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\" alt=\"El robot m\u00e1s parecido a un humano\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sophia; el robot m\u00e1s avanzado del mundo\" \/><\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\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 \u00bfAlguien me podr\u00eda decir qui\u00e9n es robot y qui\u00e9n humano?<\/p>\n<p style=\"text-align: justify;\">\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;\">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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ser\u00eda posible cultivar alimentos en Marte? | Actualidad | Investigaci\u00f3n y  Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Si se consigue ser\u00e1 otro hogar para nosotros<\/p>\n<p style=\"text-align: justify;\">\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 (terra-formarla) al proporcionarle una atm\u00f3sfera y un escudo magn\u00e9tico?<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Terraformar Marte \u2013 Mastersoflol\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQiZzbFRFeIlMpm3jh-JAkXz_aqJXriucruLpI2nvKD8oq0pnN_H66kt3Yv0-NC73Y8Cec&amp;usqp=CAU\" alt=\"Hacia la terraformaci\u00f3n de Marte\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \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;\">\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 <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial 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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Astr\u00f3nomos observan tres veces la misma supernova, y volver\u00e1n a hacerlo en  2037\" \/><img decoding=\"async\" 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\" alt=\"Introducci\u00f3n a la relatividad general - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<em>Un universo que se curva sobre s\u00ed mismo en presencia de la materia<\/em><\/p>\n<p style=\"text-align: justify;\">\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 espaciotiempo. 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;\">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;\">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;\">\n<p style=\"text-align: justify;\">\n<p><a href=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" target=\"_blank\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" alt=\"\" width=\"635\" height=\"311\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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> Kg\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>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las teor\u00edas m\u00e1s extra\u00f1as del universo - Dos teor\u00edas enfrentadas\" \/><img decoding=\"async\" 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\" alt=\"Kilonovas, cuando el espacio-tiempo se dobla sobre s\u00ed mismo | El Imparcial\" \/><img decoding=\"async\" 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\" alt=\"Un universo misterioso\" \/><img decoding=\"async\" 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\" alt=\"Materia oscura - Wikipedia, la enciclopedia libre\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">\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 \u00a0La Gravedad, presente en el Universo de tantas maneras<\/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, Schwarzschild 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"M\u00e9trica de Schwarzschild - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Black Hole Conditionis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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><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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"KARL SCHWARZSCHILD, EL PROFETA DE LOS AGUJEROS NEGROS\" \/><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/SygxZ6UeQCI\/AAAAAAAAJjM\/LHHcUEP3ZDg\/s280\/simbolo_de_Christoffel_t_t_r_metrica_Schwarzschild.PNG\" alt=\"La Teor\u00eda de la Relatividad: La soluci\u00f3n de Schwarzschild II\" \/><\/p>\n<p style=\"text-align: justify;\">\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 de tetra-momentum son infinitas.<\/p>\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>&nbsp;<\/p>\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\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQGm9wUMOEv0ADm1CNKaV1nmCcSvJQ7oZJKKQ&amp;usqp=CAU\" alt=\"Agujeros de gusano \u2013 Blog del Instituto de Matem\u00e1ticas de la Universidad de  Sevilla\" \/><\/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; <em>c<\/em> es la velocidad l\u00edmite del universo.<\/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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSasMA_lG2fU7qJMWOOhH0wCwxlL3qRrru8cyTwYmyjp49bV5H3EkJWAyVvqqatTxGpFS4&amp;usqp=CAU\" alt=\"Viaje en el Tiempo: De Einstein-Rosen a Interstellar, Agujeros de Gusano\" \/><img decoding=\"async\" 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\" alt=\"Puente Einstein-Rosen en el agujero de gusano de tiempo espacial. Puntos de  conexi\u00f3n de t\u00fanel, diferentes universos.Agujero negro. Embudo. Viaje de  tiempo. Relatividad. Otra dimensi\u00f3n, mundos paralelos. Gr\u00e1ficos digitales  de computadora.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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;\">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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/slidetodoc.com\/presentation_image_h\/32641c619d87657fce27cce3d0d8df9a\/image-2.jpg\" alt=\"DISPERSIN SUPERRADIANTE EN AGUJEROS NEGROS Juan Carlos Degollado\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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>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>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"Es posible que una nave cruce intacta un agujero negro? Investigadores  creen que s\u00ed | Noticiero Universal\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/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<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El gran hoyo en el cielo: el misterio del supervac\u00edo de Eridanus, la  estructura m\u00e1s grande del universo\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<div>El gran hoyo en el cielo: el misterio del super-vac\u00edo de Eridanus, la estructura m\u00e1s grande del universo. Confirmado: vivimos en el borde de un descomunal vac\u00edo c\u00f3smico. Mide m\u00e1s de mil millones de a\u00f1os luz de extensi\u00f3n y en su interior no hay \u00abnada\u00bb\u00a0\u00a0el Vac\u00edo de Bootes, llamado tambi\u00e9n el Gran Vac\u00edo, es un super-vac\u00edo c\u00f3smico a 700 millones de a\u00f1os luz de la Tierra. Es cierto que all\u00ed hay menos galaxias y estrellas pero vac\u00edo&#8230; \u00a1No est\u00e1!<\/div>\n<\/blockquote>\n<div><\/div>\n<div><img decoding=\"async\" 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\" alt=\"C\u00famulos de galaxias y materia oscura | Actualidad | Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTF6y0GdF49RyUXIBCUB6kCVzFsFym7MPWrQQ&amp;usqp=CAU\" alt=\"Nebulosa de la Tar\u00e1ntula - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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OUlQD5UmpO1K0erRilAKIBcOW0cQzO4aUFQLgjt23jJmBCZYWFC\/0m4bUivaM7hJWQeVydgM5b5T5+YPPWjIjKDmY5nsbs3+YYwKFFOXKwWwzFL2N0nvtDmJ4OuWSQQoAEOKpYjrHLE5K0B5qdMkSlOLef3jxaiOUjXz+d49lnI6SaOD\/H3hlU2WpY+sAglmc0Gm9cw6NDvHFIdpONqQok5V5Vhm+4386QTEyVAJL0KXBFj2hNU4BQLBSQbFwCOrVbtDmGxoTLCSMycxzJNvLUEQsYqtmNSXJxZpMlulKgSxFVKFMwukM76da2hJLrLAuSzAO57aevvDs6WFgiWslN\/DJYg60tbWI8012PW\/WO4NBmmls1rGQF+3v\/ABGRUhykIhb3v5AVP+Y9Kyxrpvtb8e0PcU4VMw6si0lLh2J6Vbv22jfg3DJc2f4apoSgO66tTUawXrsrxsSS5AJBcv3PUfzBpayHD5Q7M2oDVp1Ib1jMfh\/CmKQCFJSQygb6i1i3pGi8aspCVF2c2B+q\/rQ9+tYZO0mDgDmhwSO3oD+NesezFJZkpUFAuDmcHuGvQe\/aPETBVSuZmZJzHM7kuoGmjij9LwbE4FaAVBlIDDOkul1JCm7sYV15CoUKqUXKv3OTerNV+nXvBFISF5ErSQSHXlVsXNnYP5sIwLYEC1Cxs9WPpSvWF0Je7+9Rr+IAsnRZwvFpaJcyWZaVEsEqD8rPUA738zA8fiFTPDlqShKpYYlJBzPuQ4JrCuGQlKwJgOQPmqAoEh33o1q2I1jWXlSQUkmg6V18nHuIpGb1HwSfstJ4bOlSjMBITMTlcbEO34\/iEcVj5kwIExRUEJypdrVIre582itN\/UKlSUy1Bwiw0d6vuGo3aIqp5UFOxdQLkav7P0h5JLo7RvIxMwZwlS2UnnZ2p\/y6CkeS5C1BSkgkIAK1NygOxJDdo3krLTEpVNKl5UgJJAUdSqlQQ7JoajrGssrGXKpP9xwUCljZY1BNhXyhE35CXf0zJmS0qxIQmZLQOcKI1fT0iLxHEhcwrZiXLMwF6emsOYZGVE6WVksjMBLUMoIUxCibj\/y9xE1CXIb6i9qmgBcAD5WGbtI6OmwuDQtQVlV9KXy1BLOCABcso30KopfpviSJRWFy0qzBgVFmLfeEuHcSVIVml0VlKS7EVtpt8DQKcnlClJUHVmC2Z3and7W\/hdraH5XphsQFZsywQDzJBYu9Ra7m+0HRPTLmSzLQqWpNJj8zqepAYekJziwRL\/uBYKs6F0SlZOgP\/VnfUR4teUnmzUuDqWPsYnTLxyKirxLi8yeoTFts9NNtbRW4Rx9ctIS9KUjlFTTlYhPMxB\/cAHDCtBo3QQ1KQpKQoVHQmjan\/d3jotp2Uk1JUfUcLh0YkFaiAb7RzXGglAKWJKaAVy1uroaCB8JxMzwjMSpOQKZioZvTaukZxg+ICX5k3Y0LfeKSSkmhIJp\/gHw1UsS86pgCklhLY137R0U3iqZkrKAkGpFWdtA9z0jhMStCMolzMzpdVGY6jyGvUxqjFpuSo8poacwG9XD\/AAROM1FUzpQ5uxjiIBzgKAOalQARU3dqUp16RMyKYqFGF3+0EQsqcpfluRpUX9R6xb4DxeUJK5K0BRUzZiU1sGNhd66PCpqbZLJHic85FKZan8fAdjBOHqzgoeunXpFbgkrDkqE1RTQs2p0\/HpCmCl5Z2ZKUqSpwkX+qg6uLsdopLHxjdkMabmrJmNWUqAJF7h+luo+8Dm4t8uZQOYGoJzpqwCqANre0MYuaMzVIUQ6AzqPQtSpiShYKmLIToSCWZyASBW7O2vSI2z0ONaC\/1CxStKWEZCL9\/IGMhtehdei3xDikzEELmKzK60AAZqve4aEUpcslw5FBWvQa9o3QOQkpKmZlEmjnbUHKof6jZCTykU2Y2vrodYutnKKSB+GEqPiJWlioGjKBAoK67hoEWrzDKGFb1tTU9oexOHVnBmAyytgVHMXc1Uq52LAG0S5iG2e7uPat\/f3hXrsWNPZQkSUiXNUpMwgMlCk0SCeYZgasQCW84DhZ8wEmUSMqXIfQtmvQ19aQthzV3YpBU7m+hBFqsRDEhRSQciS6SAVHUuM4L0INv\/MT+7TJTnRvMk5SQsspKqpZ9HUcwowpR9YZ4jiJaiPCT4aWSSLuoC9hQk766wiUWZyT\/mnWDrwq0tmRVs29KX7W0huC7I8maIQCQcmpcAf8tAL0Y3JuPPEoo\/R6OwqzF\/lRBEIJIIABs4Dh92rDZwhVL8UZAkKYpChrUUzGlDptDpCs0leHmlvmYEFZ33a7N1ihx\/DYdBl\/00wqChzBmINm6u8SQhT5WqWokvp0LatHuIwxlmt3t+4dxYdu8PFaOqykngS1SjNSlWUKZzZiKW19qxYHBcJ4IVMmlEy6uUk30GupiZgOMLlhMtReWGJA170u1NbRR\/UHFpM6WckvKvlYgswZjTV4qoqjtnPrkyjnHiFOUcpNRM9uW1q1MCw5df8Ac7GhDX0DWMby5LMpQ5S+lNWpdu35h3g6ZYmZptUBnCTfcJ3Zw8JwvQ1AE4AqCJjpAWrKXWAx1d6hxvsYJxTiHiBMuWT4SPoCiAoPS4Fal6V+8e8RZS1GUDkdx0B\/OhhLwWAJFCaE9Gt7x3BrVhdNheH4mWmYVTUGa7gA0dwa9DYtu8LTVXI+lywrR\/8AT+UbDD0US7hmDGru9dGA86w0lZEhSlS1ZiUpTMqKNZrEMB7bQjVaD0T5wIIIDOM131vS1YfTxeZ4XhZiEOSUgMK7Kdz2+AOCXLSTmWsEpbMgA5XooEFieXSl4DLQCWUWdqgAAbP82ibvoeLpjElamJALUehZv4ijh8bdSiA7sAkCrvUBqXHlbWPcLJnrBShTjL4Zy2KQbDcPXzgeJwcyWRmTXRz123v6wOEltGqM4y0zTGSwTmTZV9dXptAJyQlLgu99bQWROOUhjXXd+p7wjiJiirLlSkGgALM5DOS5YEPvfeJ5V5XkvjnCEXFq34YSUFTFhMscxyjKxZqAEu+4p0MLqmLcsC6QbEj6X5jXR\/QCNJiUpXoQkgcqqKFA4JFnBNgz+mmLlozNLzrltmBNFcoOdgHA13sOsRXZjy9bNpyyGyqzFmNwx\/cLNoWbcF7xXwUsykeIoEkmoJalz6xC4VMHiJKndR\/dUbgjV3+7x0WKSVcoZNiGtQMbvFpP+Inx4Jvka8Uw6Fy0FKCHfMTUFntbcPEni8iWghMtmADklySWzEEOlgQ3rFGWolOum9Kh\/fbeJJSymWCUgksHd6BqV2F9InFM3SjpMWzy00UohQvyv7gsfKMjQSQQGVoNrtXTeMhqRCh9SHHUX0++v+I3QsBSVMqgGynOrWo+n3j1SWALaXbvr82gMyeQiiy7kFP\/AFvfZ9I1XR0h\/j3HVTwnOAMoYFgCwOsQ1lTgOXYDV+n4hvEzFIAlcigWWWAJcpBAcjNQaWeFiqgo5NOrUZ6ehBhJSshJqMaRQweDM1aUKUCQAlPKAzE0NjQvesPcd4KrDqyKINrM3r8vEfD4hUtQqyrbEXDHTzMVuL49M1glASwDqKyomgB6XrTc3ikHFQprZlnOzSbgvCWyCmblSFFSHKUksa0vQhjRzDHEuLKxKgF5E5U5RZI5QWcj4YmyCBzOxFQ6QqofpbSPJaXCjmAyhwkk1c2T967Qi0mhe2mFWhQyrULgEMKMGBo96Du7x4tTk\/SMxcZaBL7Dp+INieIzJqUIXlIl0SWYgPbtWALIoBTfuQNDDJbLJWthcNMyqCgSCKpYC+j+UM4icqYVTJhUpS9Xao+qmrP0uYJK4WpcsKCpY2TmGYjmNetPcbwzJwUxKjLWlRdrVrcd7kefSLRTo5JCmGwpAC3BYtlq4G40AuIp8dmomCXlTKQoJdRQ99ldQRpvHT8F4RLWpQUnI1kk1HSJfF8BLzLAQotbL+2utKu7d2imuinBEvgIklWScoiWHYAuCrcdTQOAKARPnoyLUZRDgkZSA4SQxJcM3e0Nf0S0K8WUk5As5Suj5S9dHGz1o0M4lE1OIRMngBK2UpjlBCmFSnSojn6RPyLcCxmRK0+GFBQAKinMEuaF9IXk8OmTFXCUqCsqlFk8t8r00aOm4TwFK1KSC4KQUsAbs4fpZxBsVw9UgrQjIl0u6w5DVZJ3eO03+SnBVo4gYdSZvh5lILlCnoa0U4GjXFY3xOFCF+GuYpcpByhSKpvXK5YXc7+8OJ4VOmKUoJUooJKlAVBB1VcAM+\/a8VOPcA8KXLUJtClKmJOVZFKANoddAaxOfaRN17JmJ4WJYWXKwEpUlX0hdakhVVXI5Rps8BXjVTM6giUhJZJlhKXchnAbNRrixPWOwkYZYwmcpzICEsFGqSkvRVGBqeWocRw8iWlcw51ZSVbZnKiKd6v5QrS6QsW7O9\/Q6Zf7iAb1hT9a4lBU6KFy2U+WnpHOnFpTNUlC0hOch+YCmupqRo7doX4nxDPMSqSlaXSzEuSSGUx2NRBdXfminKtk9agGZRNQ70Aem7a+w6wSfKKwFS+ZQDkBNma+lyz7wvOSVKZaspcJ5rJDNtYBqDSDcLDqyqmJSC7kksQNKOf5jPxe0OsgrJkEtepAB0fv2I9Y2mYIpdRt6n\/FvRo6vg2HzIUhclIKpjZyCGZuVI0O8X+P8GlSpaVFlDKzHppv6Q0cSA52fM8LglBpiwchUyXBGZtjlajgn7RaOZQcczjS4Ox2\/wAxJK1lQTnGRJJCSSRcAhIru\/YRYwCwTkCstasCdtIhlSTpFvi\/kTWg5ebcPuGcX6N6ROxGhNehev2NY6HHTFeH4ZIZJzFmeu53pbSIykApKlFm0Z3qPTWv+YlBm1iRkvXxCl9GVT0THsbZOo9\/4jIvX5E4o2nrAoFOa2ozClT6t71ossuoF3JY0\/PWLHD1YZUtaJqTn0mJLpAf9zAtYtTURLw0xKSrKUF2qRUAF+Ulr6ht6QzfR50smy1hf0\/MmhUwAk1Ubjq7+\/lEbFSVIVcg61Nu4rb7R9K\/TXGh4CkJRnOU20AqfSOI4orxFrUltDfchm6ubXv1ikkkjLzlImEANzA5gHAFtA7itgXG8HQsBOQtUpOarih27uzGMXMP0rT9LBRoFUGUB9NiC73vHqEuw8MqchL8xPkHFWYN2s8IkCtjGGwcybMTLlpGYvlSBcXB6vv2hqeJSZSU5CmakrzE2OltL3idg8VMlrTMQSlSTTXyjefNWtSlrd1uXL1cvRhv7xRdUPCOzyXKLBwQk2UxNr+8GXLD3CgNQCO1wPhgEsfnX8x0WExUvwJiDLdQY52J1ZiRZ3uYoo+TQkTcLiAgpUlIdJJJJLGqWp02EdlwTGTsQvxShLZnqwBKU1reJXApEiZLUFhKSEkg1OYkbOw8htCxmTEqJSo8xYl3cdj5VivB1QeLfRdlTpsyZMWgNlLkuGFzfypFLFYEeEZilnOquYHmcVFPmm0QpOHKKoWoylZczO9bh2Yt+RBFYhThKVMAqilOOzhi2\/nDcWx+DrQmvDTlI8NCj4bBawS5SQTUi4r+IJxTCTEIlla0zEAuhzRVBmddFByLQ3\/cmILKQpZU6lBwsklm2Io+sGxnDZiZCc5dAU4DOTvW7QFpk2nZpwriynBygFKAwlsQ1+Y6a03h3iyJk4BZSEpykuXOnq7xmFRJRJyMMyznoCmgL8qiWoLXrFFfGES0KBKVKATlYA3EI3u4rZ3L0cLisVOkpKZdJawASHYk1Yub19omrxs0hlDOEpetcge7Ow8xrHRTsAZ+JCUBbJPMhdWbRnYhu145\/jSShakFgl6DUiwJvtYntRoL70I6ZVwf6mUJXhLDpVRLlkpuCSelD2iArFK5nLhYIJIcLYvQmrilvPrQRMSJCVGWvOhZAJCRLdQFFBquNHtAeEHOtEpanlZqMP8AkztR4nJ9ujlEmLkkDMdfXz6l3hnBYoSlpVLZSweVRp\/IaLn6v4KiStKpZ5VMUvU716PCE8SVSkZQsTWdSnDXcEa2JtV4VJySZ1eifiMUF5itAMxSiSoHdgzCm584XTQuXpTz1D7i0MFAJDs1tbDcPS+nWKfHOHypaUeHMCnS5\/6mtPl2Ec40B60JYfFBKyoZkSwqtQoj7P7RS4txyZMSZYUSlIcOHOUh+ujE\/eISuRSsyCtQSQalsxsoEEhTN2MGXOWUKnqloEhSky5iUcpoHdIblVlDZm1MK5vwF6JuJmpaWrmQau5+sZmGUX0q5aOjwk4y1JmoICspPNa3a5tHIz8SVEpJzS0OUhSrAszKofpADdbCOmwXPIamZJr29ntSMrbkzZ8Vcm0CRiBnLkkKqQWsTptvBBLSpJQkVTVt+l7U0hKYWIoCSpieruIrTEZFTGIITQFwTazihbpE0tmuHo1wXDELQlRnIBOhJo1N4yJ2R\/8AKv8AMZG24+iX05exbiGJWibORLCpSFMJicuXK5qMoNszNXRNomyyQFCj2dwzVdvIAU2hrGTJjqU6hnGVZJPMKHm30tsIzFypAlyygqMwg5wWCQdCHuG94jHG676POyY92e4bGrlqdCig2cXDagkv1Ig2ImMsf3PEcJUaKYuQopUCasXeB8GwsuYckxZQzqzM4cCgo9yB0rHshCUzDl\/uoQMzpdNAA9w4AJ\/iGqlZHi+gaJanIy1d2ba9DG4nK+rMrM4IOYvSxdtKi8VuA46UlKkzJeckFKADVzY\/OkTly\/3sDmKkgOXBbUC243aKuKSTsMIMb4VLlrWozVEGuVKRmUokGw23rRw0eTJ6lplyzaXmAq9HKt2FtLwvhpbDOFgKzABIcKD\/ALgbBmHtDfEJMtC2lqDZUuz0LC71dxXTakcnuiygGC5fhKAR\/cz0IJ+mtg1qX\/zBeF4CZNzIl6BzVgWrbpCCJaruzanpS\/nDeDzg0JDip6CkaIbKRiUOGYcupACs\/wC1q1cFwQoadDT2ryOFLGZMw5in6QSSHJ5ssE4FKWnmB8ugr6PHWy8YjKVFLr1p6w85OD0h2nES4ZwpeTK5CCQcp\/iNsfwKhIADCrRTTjwWUkhqBoWxHFOdSS5DF8tba9hGdTyOVnXLwc2SqWSyQgoY3JdSqUDs5H2EPy8aqakSySHoCNj9VH7XjTGpkFlAlZaqbF+lI0GIUkyitnqSTq51LAxdq\/AHTNsXw\/w1y+UKoxSeZjV2f1jTiuIRLBQhJBygEEJVUtcMSzUYaxYxPEJJQCSlw7DctvtHOYhY\/uTJounkyLA+lQB1qXr3ETi2+ybQvh0TVJmKVMWiYBnAKfqcM4YUTlAvEGZNTkmUClTCOZSWUGZykvqT6CGsFxdSVKSrMpC6KQkkE7AGp8oUnYJSTzIIeo7Gz+sVUROOxbHYUIylC80pRJBAYp0IUk2UPO9DeFVpIJIILEMoUd+n4a8VVykEgMpCGH\/c0dywZ9W2EbYvDZcLKZXKtalHmSzgUoKgtod+sDjS2EFImLm0XzUZPTrVzZ6PcvpHR8N\/T6FJUZhXRPLl30d4g8JngBtH8zZn6Bj6x9C4bxRCUMWciBK1HQ7VLRwuNwEtCkhaFZf3sWJ6DRnF+sS5+HlmUpZW0wKZKCD9Namlbi8dNxpaZqiyhmJoDY0qSegjn+McKmSE5ioELS5CVMpjbMLsakjpCypdgkRQM+V08rgKy31O7OEuzwIGYqWtHigS3UsIUovMKdgHrzUNAWMV+DcJOIWEUdTUqD70j3jfD5uBmZkKZQdiwNwx6a6RinJcqs7jqzlgv6QeXNqUvQVSynf6iXIY92aLvBcRmC2BTmqAbdMqiS9D\/k3iYJSZiFmZMW6SBLloCiFBZdYSou1C9XeG8Fg8i0qlhRSUFlFiVHWg+kgm1e5iPUv7K\/Hk1NUNlH0pOV1Ea2be1b+ohyesBDJ3a1T\/AMidIxOGKFS8iwpRSXapDghjTYwCfUioazPXv0t8eHS2ejHVg5s8EnKA2lG9sxaPYGmWN\/npGRfQODCp4bnWU50IZKjmWzUALe1HiKtHIoBsyC7vVugber9o6DEB7gA31rEvF4R3LWd6\/i7aRfJhfaMmTFStExABUlJKRVIewA1+9SxNI8UsObACgILg+uhgizdVlPRhSruG9NN9Y8kKAWkqAmD9ySSlwAaZjqw06doytOLMzgG8RJSHCswcioAqQbM9n11G1SJUaOas2j2+zaQLDS86izkVYVUwAppVgGf7Q+cKXfIpikqYWF660F6ttS8UR3Es\/pnEyEKzTxnSLDW1L6DaGuLzMGqW8pBExSya\/SADQDe8CncHlIw6JipoC1AqyVIYaBqgm3lC3C+GrxGcy08jmpYAG41uw9IpLwdFJ7sTRSjgsdKgjv5e8V+DYTMcxUyQKnK\/kAPaJ6xl5ShLgEEv1JozD72vFPgnFPDIlqLS1EZx9VjttF4dDSuJ1XA+JoQCCHDUeMXPRMzhS8mVyNie8SuH4WXMnFKFESyaFRCXDbt8pDOG4TnWpIWkZdXu35h6jbfQ3NBcDxVORctZUSASAzsRUv0jSRh1rCpksuBchxcNr6RHXIloWtKyQwJBFah27AmK\/AsfylJUXKc2ZgGIsCSWIIaOl\/G2hZSraE8HmSpRH1AjKXbcktqGHlFzDY\/xJifFSQlKQRSv+jDeC4eFyhzfTmJZgauKK1BgUoplqAmHmJZzYJFh26RKU1K\/Yrdkzi08CYFoQSASS4FQdWZrRHw\/EAlRRMDSzc5UlYBYgV7eneOo4pj5aVpWjLy31\/Ec5x6dKUVLlHmfmSK0oQQWoHENF6WgMQXNS0uXLTlINVg1U5cOLOIY5ipBmElJFzdnb8QzhkqmKTMUhASGoBQkUsNWD1oYsY3halutKAkaABqe4ENaTGUBPioksjwXzaksDY70sI4nErdIQctCTYA13L26GOi41hJtStjkSMwcOkVAceUc3PRYhx\/yqB1oLszQGkl2Lxo9wOKVLUQ5GYFJtr30p7RSTxM7\/PJ4jIYEFJD1oats5NH1\/wA2ookS0SzM8RK1MwQygcygC7\/9XsDcCkLzoKlQPHcRK2ckkBh21fpeJ+NnqfmIOXlcVB6uL949z7AEhyaXdh7N9+8aTiljVy4IIcCxdwQ5LtW1DuIjOTYrY5gON+Cksj+7mcKFGG2UU84V4rxVeJWM5ew6+sDw+CXNUUy8xcGwu1VM7ClDd2PlGSZZStgEki+V99dKejERHim7Z1uqRWkcGnKkpAJKASrLsaeooL9oJhuG+EhZJrmcsNdhakdbwPjaUSfCZIJBcnpEfi+ICiCGZLltz\/qGyRSWkavhQfJyZNlhQCiXuSAz1Ib7Qlkc28vPT4YcnzlUc9aAX2t1j2RJzqAzJBUbmjOdfvE4LyenNRS0L+Ag1Kq68qv5jI8xLIWpDg5SzjVoyD+zNa9jK1hbnKmrA0bKzOQAb\/yTeFFhnDgiwPT06W0jXBTMpzEHKLhzQnUGupB\/3DoAWKX9I9eMeXRpWLl13\/pPnYXNbKC5OatNaBNBbQQpMw6eVKUFJCavzZiToGpsBX3pem4NctCJimKVGzh2Ba0Fk+HRSZYUQTRSgAOnlfeMuXCpO0Q+nBpvqiTwpCcyQQAHuzPuPLbrHY8ewshMgZVAksSKUIBoDEzFfp7w5fieKlL81LaZQGso1boIjTJy8hJzlJLAu1A4JI8vLrEHCujzslyf8ehKatRGUgM5I6djdulrxYlpkJRMSmZMzZgU5QUhmqCCXcWvEYpU77nfzeGEpCSauLUevlt6Q0QLG\/IwUBnzOT+Yybh1oAUpJAUKEinkYGQeRRdlWZiWBY0fobwbF46YtKUTFKIQeUFVE3BAG9qvFovQZy5dBOHrWCoIzZ6AMpIFi7i5La6dzHQ8MwM6YCoUYVNAKdR0HmXiMnEIVOSoIUTlSJbrSBmysMxAa7GrWY3jov0v+oVqVkUFLzOW3yhyxNKbQXNpaJdAU4eSJZmKIXMDgoO5ZvyYQEybJ5FKUiW5oG1Fu5G9GjXjyUTFpMoMlTnMS1dXNQwYs7O8S0TiQMwKzmcVdDAVCk30u4tBsKOtwvEFpyZSOcU5WTzZmDAasWaFMRiJ2XPlX4YoRW9Cbgip\/wBRI4dMKE+IqWJksLGYn2D7Fz6CGsTPnKlqUgLEpaiwdwwFA3Qa9BHVQd2BXxBa0oQlKSUlgQlyoqNHe9oXwSQVrBmCXlSq7lzZra9Yr4XgqJctEyatgqyRdtf8QvhsLImTFuvKgA5dXa1BZ7PBtPQeSDcAmIzhLhnuqmtKD5WO2xOO5Qg8oIoRbpXaPnEiWVTQmXQmoOj3BFmFofxmLmIWlE0q5HchWb0Ds4prCTipNNhbTKnH+HoQUqWSUKYkZqtrWORxUuWuYvIShJcoS1y7JAADVDjuIfXxbPlCi6TQ\/U41LOQHal9YgrY9ASwf3JLddtekI+qYhrhpaTmzFIawXSth2Z3qWprGYyVkZFjdYBBD6EMdtbuSIEpNTqXihwvBomLWFLSgpSopzGhKWYOGr11MI9sBU4VkVLQSghbqSSggBSGDhQAzbBzfeBfqDh8vPnRLKEv9L6NRy5r5C2sF4DPQhSFECjvrrFr9R8TlzWyIAoNvmkVUF\/v6F8nz0SyFjKSK3AYs+34faHcLLIKiCajLTlBBuDanS3aOm4DwVE1bBQ7\/AMPBuL8MRLORLAJudybxmkvRo+Ok5UyLgRlTmUaBx326ekazFUfzb4IZWEFNywBygC5cM9e9ekJzEk8o626X8oRuz1VBQ0g2JwaUJQrxArM5UjVNqG1fwIAshnPlY26QPVmdvn+YNOIUSWAc0CbDoKwRU3FU9kuYqp\/FIyPJiKmkZAojo0l4qgLClAWrcuFjevoIq8LSku68tCUi7nb\/AD2iKmUCh0zEUSXS9XBBIa2Y5tNt4PhJgdwsBAd6EsSKDL3o9Kdo2YcuqNEMngtTl5zRXN2Zx207R5hpRSylECpFRWgFdvfaE5E8r5hcXBpr71+Uinh0eIGKkJavMRcVoNXt6RsaTVj5MVxvz\/o3j8WVpKHfKDly0AdrhmJYkRrw3AIWtMtSwjMHLggD\/YA9YSnSlylkLSxDHoMzbado1GJBmZ2SGU4DkpPTdoi8alpEPpJR\/j2zbimBMtUxN8pqpjq9ybHRmidMlEJSpSVAEP3BLDt9J9IY4piFzJilrzcxe70t5j+IWQHLPejmw7xL6bRjycqqRriJgUolKco0Du3c6nrBcVilKly0ftQ4Fta\/L\/eBLRZnJs1+tNr23eCYlUsplhCVAgczquX0pSkBqjK0HEpX9LneWQqYA11hhpsDrvTaNcHhVTHUlcuXlBoVMVM5JZ+jaaRsnxEo8JacqSygCA5zChe5Sw0i6rg5EkryKCCCEsqoJZ3LVFLfDy2Ls5\/ATJj5EqLL+pGZkq6Grv01fSG5vDsqFZlITMQRmRXM5JATtRnpvG\/EOHolo8QKSCtiEAKdNa5Sdm63hZMhpwTNIAIcq+oEM5rv1FjBUjk\/QMzyElIUWegADG7k\/DfpBDNmeGA6sjt0dnYdW0gWJVLUs5HCX5XIcaBz6RkmaXAD5QSoJJo5p5mGbGLGGmy5kpXiTFBaQMiTV+3TaJWQkskOVdLNtXbXvD5xYnTkPLYUBQgM7agbtA+Jrl+IoyQUpfU2bd6aQr6sCAzphzE5i4LDsKAuKaC3eA4gZubPXV9303oINMwy0oTMIopRANKkX13hYo1oPT7Xjr0Gx+dh5Xgo8MqM39wP0pcge7itIlLlEOgpSFZvqfyId2brpDeHkCYQnMlDAnMpwCwf10hPI7k1Px\/OEkwXQNKSHp8\/mn3jZV6001r16wwtAZP0\/ToxNy+br+GjWdnZjVy5dszgMa31+NExbs0QvKKGp9toYwpWtaQFZSSACaeb2DXqReBIlMoFJBZi9Qx2ehcHXcQ9hMIxckBg92ofzWA5Po0YsLk7HeEzFoJAfan8wzxCeokhQr70oftGS8OEqSFqyIUHzfVTdr3iVj8QATlerXL+dtTCvrR6MIwg+jyYtiHv+IGlXNrY2po3pAUAmuoart0NNfxBgK5aX+3WOSXQefI3xKGvelKuaBtIGtGW7EGzEHcV9LbQSUjMpizk6lh52hvjPCFSAkKUk5gDQ+lPWFcknROcqdEdVLA\/O4jIxQf9o94yBRKyBhDT5uYoYX60+f2jIyGxfcVw\/YNrSBkYNVVqfuMVsBZfYfcRkZHpYft\/Z6vx\/wDiCcY+gdkf\/qIkn6fMx7GQ8+zJ8r71\/RS\/ajun7wgj6D3P4jIyJz7RkzeDdf0I8\/xAVfzGRkSfRgmdJw2Uk4WYSkEgJYkAkVFjFHFTVf031G+5jIyBi\/8ASbJnH\/8A4cP\/AOPyYioP9s+X2VHsZCMCFT\/EVuGIBWHANFf\/AFMZGQ76GfQDAqIUkgsQQxFCPOAKUXXXUxkZCgH8B+7\/AML+0Jn6fP8AEZGRyFXbNVa948m3HYRkZAONpVj81EYuMjI5nIPhRTyH3immx7iMjIn7PVw\/ageItErE2PcfYxkZCvofL4Mm3P8A6VBZNVl61P3jIyABeD1P0p\/9GKP6ltK\/\/mPzGRkRf3ITL9xzS7mMjIyHIn\/\/2Q==\" alt=\"Las estrellas masivas, m\u00e1s abundantes de lo que se pensaba - Valencia Plaza\" \/><\/div>\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<hr \/>\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%2F12%2F22%2Fcosas-del-universo-3%2F&amp;title=Cosas+del+Universo' 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; 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