{"id":16972,"date":"2020-03-09T08:04:47","date_gmt":"2020-03-09T07:04:47","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=16972"},"modified":"2020-03-09T08:05:23","modified_gmt":"2020-03-09T07:05:23","slug":"%c2%a1el-universo-%c2%bfcuando-lo-podremos-conocer-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/03\/09\/%c2%a1el-universo-%c2%bfcuando-lo-podremos-conocer-3\/","title":{"rendered":"\u00a1El Universo! \u00bfCuando lo podremos conocer?"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/megaarquivo.files.wordpress.com\/2015\/07\/bigbang.jpg?w=700\" alt=\"Imagen relacionada\" width=\"304\" height=\"222\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Radiaci\u00f3n de fondo c\u00f3smica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> y el litio-7, cuya formaci\u00f3n se predice que ocurri\u00f3 alrededor de un segundo despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, cuando la temperatura reinante era de 10<sup>10<\/sup> K.<\/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, i, quiz\u00e1 la misma gravedad que no hemos llegado a entender totalmente y tenga alguna <a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>parte<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que se nos escapa, o,\u00a0 una gran proporci\u00f3n de \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d en forma no bari\u00f3nica, quiz\u00e1s axiones, fotinos o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">neutrinos<\/a> masivos, supervivientes de las etapas tempranas del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> y, \u00bfpor qu\u00e9 no?, tambi\u00e9n podr\u00edamos suponer que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> que tanto nos preocupa pudiera estar encerrada dentro de las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>es de tantos y tantos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" width=\"730\" height=\"541\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, cuya existencia se dedujo por Schwarzschild en 1.916 a partir de las ecuaciones de campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, son objetos supermasivos, invisibles a nuestra vista (de ah\u00ed su <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>) 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 <a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>bien<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, si en el universo existen innumerables <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, por qu\u00e9 no creer que sean uno de los candidatos m\u00e1s firmes <a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que sea la buscada \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d. Bueno, tambi\u00e9n podr\u00edan ser las &#8220;cuerdas c\u00f3smicas&#8221;, o, \u00bfpor qu\u00e9 no? la sustancia que los griegos cl\u00e1sicos llamaban Ylem, o&#8230; \u00a1vaya usted a saber que es, lo que produce el efecto de expansi\u00f3n de nuestro universo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-LxMbX22s7bY\/VZVZgpF1sbI\/AAAAAAAAJNA\/y8WbuCbJ1QQ\/s1600\/hqdefault.jpg\" alt=\"http:\/\/3.bp.blogspot.com\/-LxMbX22s7bY\/VZVZgpF1sbI\/AAAAAAAAJNA\/y8WbuCbJ1QQ\/s1600\/hqdefault.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> (si finalmente existe), est\u00e1 situada en la quinta dimensi\u00f3n, y nos llegan sus efectos a trav\u00e9s de fluctuaciones del \u201cvac\u00edo\u201d donde residen inmensas energ\u00edas que rasgan el espacio-tiempo y que, de alguna manera, deja pasar a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a> que transportan la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/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 hadr\u00f3nica (en su rama bari\u00f3nica) que nos rodea.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Materia vari\u00edniuca del Universo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMWFRUXFx0YGBcXFxoXFxgXFxcXFxgXFRcYHSggGBolHRUXITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGy0lHyU1LS0tLTUtLS81LS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAECBQAGB\/\/EADkQAAEDAwMCBAQEBQQCAwAAAAEAAhEDITEEEkFRYQUTcYEikbHwMkKhwQYU0eHxFSNScpPSYoKS\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAQIDAAQF\/8QAIxEAAgICAwADAAMBAAAAAAAAAAECERIhAzFBEyJRYZGhcf\/aAAwDAQACEQMRAD8A8TSbBRYuhBxjNuiq5y9hHnDRyQJF8dP7ogKTYmqZTxFZD2FDaM2RH1FYsAaDIJM26eqzSMmCCP5ZEd8IDgnDqjULQeAGjsBgfP6rBKMpkkAXJsPVE1mkfSdteIdmJBz1g29E94p4S+iGl35hI9FmCsQQ4ZGJvj1WTUla6A006ZQv4wCZRNbpQzaW1GvDhPwzLT0cCBBT\/hHhVTV1HbYFi97ohrQLkwMegWNX\/EUje6RStWwjCtTTNexu6IDgWzAgg5yFjMqEFbzfG6jtO2gSNjXbha8nun3qkLrdsFQ2gjdMTeMxzC2NWzTnTNLSfNBO4HEcQVhVteCGtDGtLcuEy6eXX+illSZEytKGbT6NGeCa7A1EFz0aqB7peqFRkgoqyl6xXMBuqmndK2FAiohEqf59UPBIme\/X0SjgarUB0rQ8mRxb7t1QalJK4jKQmFYBENPshpKDZcNXArnKsomHf54\/8Wf\/AIb\/AEXJFckxRT5Jfo8FzmqzUXVBhd\/t7tsD8UTMCccTKsQBNan9HTYQ7e4ggfDAkF0ixM2EJNtMotN8JkgWVrtXaShvMbmtgTLiG\/KcnsprhU0erNJ4eGtcQZhwke4OUJ2loMKb2P67w91OnTeXNIeCRDgTYkXAMjCzvNjCrq9WXuLjAkzAsBJmw90JzyZMD2U4OSX2K8mDl9EPu17nwHvMAHN+DA+dvdUpjdzfjJk9B3Wbvuj06xBBwUyf4I1+nrPDvGv5fTVaAaW1Kph7ouGD8oHUmZWL4saIc3ynOd8I3bmgQ7kC9x3TVKtRcDU1DnOe8H8BJcHcOqF0gze3ZYFZ11JR3ZfOo46DNvj7HVGa8c\/olKWre1rmgw11ndwDME9Jgqz9RmABaIyMd+VVSZBxQamZMI9JxCz6Lro5rnE2TJitDxfKuACEkzVOjbPwzMcTESpNXunUhHEYZTuqvF1FPVxHwtMAggjM8kg3KinqHNuDEgjg2OcoZWg4\/wAg3hCtnn0EfeVcqW05x9wgwotTKioFLUV7RyJjj+4TeCiheIwlkw5qBUbCmx0BqlDBUvCEpsogq5VnsVKBtGk1EbzmeP7oLXJlt1ZEmEYeJiUu90K72whOKZgRapqZAEQbyZJme3CC+6q9VdUnKm2OkRBF4x8vdVmyaoMcYZuDQ+D8TobaYLvS\/wA0q4JL2PTqyadEkboO0EAkCYnE98\/JQPv74RKbnQWgmCQS0YJEwSOSJPzVdqxiWOVXK76URgyJtx2PdErUWhjXB4c50ywAy2MSTYz2RyNixZ1NDeYWjQaC24v1njpCVdp9zg3qQBeBc8nhaSpWBO3R1HHfnpFo98p7SeF1ajXVGN3Nb+KC2R\/9Zn9EPV6B1Go6m6C5pg7SHD2IsU\/q9Wzy6DWNAcxjt5IHxOc9x\/RsIW9V6Mkt2Zr23Vg1E7pyvrmGkxgphrmzLxlwJESOyeTa6Eik+2NP8Gqml57mQyQJADRMWsOyy90HrHX6Jh\/ijy0U98NJmJO0HqVmOqkmUnHlvIfkx1iFN0Rgkx9bfM8KlM2RdpPt\/j91YiCcVPmK9Qjp+yAsYO6oXRuMwAB6DgIVYCO6lpsqvC3hr2Jubnt92QHNTxooD2QVJoopC8KUWy5LQ2Q81nsrUSS6Bkm3FyjtYhVqau1RBMjfNhdVc4wR81V9UCzZFhM5kcjoqF6W7Go54UM0r3Mc8NJa2Nx4EzE+sH5KHOVW1zBbuIacxj1I5SSvweNelWOUHKGCmaMERfdPttj6yhYaH9JQc0tqUnjc1vmS0wWQYi8fELYnKAGGeZKilZb\/AIRSpVKlMEbW23GZm+e1vojVKzL7OjIfXIpGntbBcHTHxWERuzHZKaeiSe33n5r2f8QeEMqVdmnHwgwHXvOCQP2CxKegFM\/7gNrECzh80vHTev8Ao3Iml\/ghXogGGmR1iJ\/VdX05dcmTytbW6ynDCxm14EPBu0wfhcOh4I7d0m2pMkjvjn9gqxp9kpWuhHyUTVagnaCGja0NENAsOTGT3KI497pGu5aSQE30WFZVDxBkGePneetl1N3Jv634hCclCUe6bfsjaenuIbIEmJcQGjuScBBVSSgEapvTLKiToM90\/TpfZVIiSOrEcYS+5aL6GJ6ev2VH8sInmfu6dxYliBuEIlbTdE3yn1DPwkNsRZxNiQfywHD1AWRUI9+iS0PQMVEpWq3RnEJaq3P6W+t7KcmPFHSVKDdclspo9Q6kQBIibj06peo0LQpa6GFjmNeCIBcDuZ\/1cDb0WfVC6N+nM68Ybw3wR9cVCyP9the6TFgssEiQADNsA88dD3Ccp6hzJgkSIMchZ9VyhUlJ30XuOKrstp6Yc6HPDB\/yIJA9doJ\/RBqtMxM9Ix7KYXcHqMX+cWQaDegYEXPXE3tn0R6DhumCB0Jn9YVDwDFu0d79UVtKVkjNmpr\/ACnbfKaR8A3SQZd+Y2wOyilvpAE2BMD791PhVFgMvcQAJsJnoMoXiOpdU+MNdsBDQYsLGxPW31TaiqF3J2bHhnjDqT21AbgyPUco3j3ifmuc47XOJ3FzZgyMAH+iwS4ubARNZo30iGuLSYDvhcHQCJgxz2QqKnfo2UnCvAFV17Jtmrd5Zp\/lJDogZAIznlKNCcp0TJDhtI6i\/onpPsS2uhWoupCiab95d5ltkYN77vZN1dPKHTc1lOo00g57o2vJMsAMnaOScXQ5U60bjavZlMBOFNfS1GBrnMcA67SRY+h5WuHhwDnOcahcNxgCzRDdrsg3vbgJfXvdtDS4lowCSQJ6DAQSk1YW4rRiklEpZvhGIXVqsxYAC1vqepQo1mh4d4k+i9zqBLN0gGznBp4DiLGORCsyqTHpCzqRPCc0zoKpCkJO2jR3zECLDvfqodUIgjgqa2pY0tNPcCAJmJDuYI4SrtQqqWibjsmqTfvnv6+6Tq6YxMLc0RoeU8vc7eI2gAQesmbInjPjNOpSZTZSDS0GXDJ9VBzt0kdD4sYptrZ5SqwjhBLUeu9DYUGKim1Qj+UuWo2RsqCuIUhq6CAvWYs6sy69JXoUvKDg8+ZJlsWA4Idz6LF1DQpP7FUsTPmExSqN2kFsuMQZNozbn3Vd20hzTDgZHUEXB6IdAjd8U8\/Pv0UXoqtjVTTlt\/u66gUejULzLiXE5LjJJ5upq6Uh2I9bKghBdxP9ESo4bQ1pdBu4HG6+PblR5SLT05MwCYEn06+iZr9An+F\/B6oZUDns3suC0kiQRGRiM+yk0hJhW09Mcug2i1o5k5HyKfqsphx8uXtFgXCCbRugG17geiVJJ2G21QvQpYsLGcX4\/otmvp6lZ5q7QDHDQBYRgCFXQU2uaGkQ7dkZIMWPAiP1XvdDQdpqO6AWvF7X9ly8\/Ng1S2dXDxZKm9HzTUacsMEQj6XQ0d9Rtd+wtDgNsOl44kHHdaH8QtBcSJI45gZDfaYWA3TueXNaPia0uIwYaJdHcCTHYq7blHbolioS0rEq7gCQLpOsZRHSqhVRBixeYI4N8CbTzxlX1MltM7do2wDM7ocdx7XOFetQtKWcEjjsKkeg\/hKhRdVDKx2yRfFiP8fNO\/xN4A3TlpZUY4PBdAcCQJOV5Jr4Wi2uXMndcECDmDJkffISKNTysdyuGNAXSuDSegt9AiCnfKlzYXRRGyumrlhBhpjhwkH1CG66vtUtahjsLlqjgxm0y0l17zaC0jEZmDnhRoaL2OD2mCLgojCE01wARXGn2B8jXQ7\/AKzqP+VP\/wAFH\/0XJLzQuW+Di\/F\/Rvm5f1ldqo95CarVpOALAWEYAE+tkKo6QBAt2vnnqnYnoAvcBHVL1qbiYAJPSL4krQ2jZ+H4pndPEYLf3Ua\/WVam0vqOcWt2gk3Dek5hTkpeFIuPpjamsCxrdjWlsy4TLpMjdJi2LAJQFN1aap\/LnaXAGBEngEzH0PyUWqKp2X0uuNNwdyLicJ\/xPxZ9ao6s50lxGSN0xew4WM4KWBLX2y9Gv614eg0pDm907\/OODw+ZMBtwCCAAILSIIgLG0U2XqP4e8M897WWEnJwq8k4qNyEhGTlUTJa2TeACelh7LR8J1nlOna11iIcJFxE+qN494X5FRzJBg8XCp4dRYaVQmptcIhu38XYHjk\/JI5xlG\/GOoOMq9NPQUd8OayNg+Mi8jdmOt49l6HSeMNFqsuAaYE88LF\/hzxttAkPYHSMHuk\/Hq43Eh7QZ\/CJMWmZFu1iuVwym4yWvGdSmowuLBeLtcx4JLbw8bXAxNxMYPZYus1TzUNQuJeZk8mbFAq6goJfK7YxVbOKU23oBUcgeZBTdekW2cCCQDBEWIkH0Q\/JDo4PrnPy\/si2IkVoF9QhjWlxOABJKBVZeL7pgiPTv1n5LaqeG1tM5jw7Y4s3scHcEHBHJwsrWAQ2GuD7lzi6d3QgRbnlR+Ryeuivx4rfYoxhJAGSY900KRaS0i4MHsQUH4ogm07ut\/wCqZ01doDg5syLXweqdMRoLQecJkUZ7feECk8WWp4bqqTXHzGbmwbAwROCD2V7pWRq3RnOpJzR68spVaexjhUAEubJbByw8FL13DjCCxyLSYE2ihapLlR6rCFhoLPf7+ShCXIBs0dRRLTBz2IOROQuptVqEEgEx3OAndA6lvaKhIZNy25A6hPdKxXt6EwqugoupiT2Nz7paqRuIBgRIJ6RMGOeIRckDFgatLMe6X8UrVIp03gANZLYABLX\/ABgkjOeVWtWKUqScyePYYC5uTbLwdIHKYpkxttmcX4GelsKW6Qy2IfvFg25kkiCM7gRj06qzGpUrHboeoVDtDeAZAgc5vngLRoap1NtrSbG9446crMY0QIJLiY2x+\/N11WoRYzI46HlM0qoCbTs1a2uL7uMnurUtS1u34ASDLpJh2IBHAt+qx6VVNeaHEmAJwBMD5zb3WSS0Zyb2MajVSSRbsMeyWraieUrXcQhbriTA57eyLYqNLT1i8tZsa4wWi0ElxMEkRJE2lRqHNksJLdoMSJJcOD05+ysmrXgnaZEmDieh7IJrHJKS14Nv0eqVZN014rpqdNjHMrNeXCS0AgtPQyPos+lRc4AgEgmBAyeg73HzQK9rFaVummGLStNGr4X4iBUYaoL2gi08dBOFpfxJ4tRr1S6nTDB0GLenK8m090fRap9N4ewwRcGAf0Nip4LLL0fN44jst2kbbyCHTgXkRi9vkhimhtqEmU9pqgDXAtBJiCZlsGZHri66Ec7BMCvBRvhg9Zt0i8\/sgF6oIXZ3QH1FbUVRaBECD3PVZ9SqlcqCojDal7mys4iTBtxIz\/RKNcr7ktj0Elch7uy5azUaLan+EWmxzgSAYAkwMdykg\/Cbo6lzQWgkBwuJIBGRPVNb8AlG\/sWByPn3QKzEQOUlspyYoaKo5i0HukAHj6d1I0Di6mCWt8wS0ucAIkiSeLg5U5UlspFOTpCOlrOpuD2EtcJgjIkEW+aHKLUhptBj0I\/uEEAmYBMCTF7DJ9Euuxmn0Ho1dt+eDeQZmRHKINRTBJqAveH3BMtcDMyQZmYuDeT0vmvrID6l1Oex46PV+DanSl9EVaZDWhwqEG7iSS09okD2Smk1po1C5kHMbmhwjuHAhY1B6PvQjBBlNj9ei5znWB2ySWj4Y624SdeOFNLVOaDtcRuEGDkdCgOfKf8AgR\/os9V8sxui3WMkcfuiVGrmDrMQe9yDGe6nJMeLQzodVDSJIPHvY+nCmvTm4SflwU9p6jYMzMDae9pntn9E8XqmI16LspRJnERaZPS\/v8lp+Daei5489zmt52tBMRxfrwlC8kz1\/dbvhB8xj6bgCds0wKbXOL5EDfG4CJOeEJLQ0NsRp7KTy7Y2oI+EONhOC4DkdEMu3XiDzfJngRYdkavQLZBHqlmuhVjFLYkpN6KPJQi9OAczB4tKX1Ikk9TKZ2IgFRyUqpgodVk5U5DopSqCcW6T8iruegFkEi339VdrCRMH74SJ0PVk71Krs7LlsjYjwKLPdCARmK6IsLSCbYEvTFlfeQqRZOQSoEjVcU7Tqx0NouJyI55S9WmtJWGOjPcUbxHVtc4GmzywGhpAJMmIJJPVdVppapTXNKO7LRlqheq2wMi825ERn74QUc072\/XrzhS5vG0DE2vbm9xniynRS0QKhOfT5WR9RTcx5Y8bXNMEHIPIQH07SMSBBI3TFzGY7+immMyeLevdZMzQVpRHaZwYKloc4tF7y0NJt0+IILO63KGo0Xlw6lWbUGHNqNLfdpaI9ihOTXSDCKfZiPZBiQfSf3Chqd8U1Daj97WtYIAhtscwgPYJ+EyOpEetvVNF2tiyVF9kMgsEu+IOn8uIA9QUTR6YumxholxAmBIEn5hNaXX7aNSiWMIfB3FsvaQfyum0jISbAciY6opMGhh9Bu8hp3NBIBiJHBjhbHhGofQIqUzDhIBtIkRj0OVmaQm46wvVeIeAilpqdbzGkv8Ayg3HqnbjqMvQRUtyj4ee1N5JuTeZ++qUeEWs5BdUMRKtrwjbfZO4GOOqrWaLxMcTmO6GHXT2jo7yByUknSspGNujJe3P38kHYSYF16PxjwWpRA3NIkSLZXn3ggypKSkriUcXF1InxfwyrRfsqtLXCLHMEW\/SFPg2vFCoHuY2oBPwuu2SIkj7wq6vV1Kh+N5dYC5mzcCT0SZ+qm45RqRRSxdxNP8A1P8A+LVyypUpfij+DfLI1Gxec8f3RWIICuHLrRyM9LQ8QoDSOpeS3zC4HeXEWg2++qww66BuXMddGKoEtjQKtKEHK0yqJk2gThKh9EIpbCtwhVhsy9RQLSR06XV\/CqzGVmPqN3sa4FzeoBuExqr\/AES+nobjEgWJuYwCY9bQoTh4WjLdonVjzq7zSpxvcS1jbwCTACWLIMdE1SJa4Oa4tIuHCQR6QqOaTcmSfc+pSqNaC5XsC1iJTJEiSAbHuJm\/uE1pnhv4mNcOhn6ggoAErVsOkrTB+WrNYtTWVKexjGtbubl7cOnE2yEuGzgdrJoq0LLToc\/0uo+ia5MjdtM5mJmTb9VXw6m1xaxz9o3AWFhOXn0sjOrU\/JLNrt+4Qd1oAhwj15SAbHK0YthbSNGh4ZVduLGlwZkgWHr05U6zUSA0F3wt+LcR+LnaOijR+K1aTXBriA8QYMfQ\/XqkC+TKMVK9gk41oZqQ8Odt2w0QGiQSIBJJNrSfVIPIg3vNhGcyZ+8pw68imWC0kHNoAORycfqsuoVtheOqLhyb0WpLXAhIBysx63YFo9Z4v\/Ej9QxrakENxbA6ei8vXuo81DL0kOOMFUR58jnthK2kEsAqMIc0GbgMJmWvkZCzqgRqiC8rVQbsopUSpQMb+mp0fJe5z3B4ja3bIOZkzZZrqqGalkIG0\/vf5IrT7DOSklSqhqnVV2uSzCiBydMi0Mb0Vj0nvVg9MpCtGgwriUtTermonsSiNS\/cZsMCwgWEYCoByfVMUqbS1xLwCIgQTuk8EY91WOOn3ZL2O9IA4Lqbbor2K9MSVqBeiHNsgkI72qgYi0BMErsd7dzhdC5wEc7p9o498pRji+6M0JVuU+0s2C7t83EDbHBBmZyimaimpplsgiCLEHKE1+D0XautNyZJ+7oId7rWaiajroLlZ6BVkJWwpGh4iWOfNIQ2GgDmQ0AmO5BPus8lQ2oUN0pFpD9sKXqm9DcSqtctZqGNQ8G4AaLC05Azf5+6FQp73BshpOC4wPcmw6XtdULpsLq2p8sBuwuJgbpEAOvIHbCST8HivRfeuVZULWEdLSbBL07Iril3PWYqGWOTWsq0zt2At+EB0mZdyR27LPYUem7NgZEX4uLjvZbsPWg4qNDYE7puZsW8CI63XF8mUuVLHJkxGhtjlchLucJMYkxOY4lHYZVE7FaoIxEURbHv+yE56boShhQw3QBUV6T5K1moYqPVGuQn1LqC9GwUXchVCrOqWiB68+iHvbF5mRHSOffCWTHSObOeMffyKMH9McTmEDUtDXQ1weIBkTzxBEghN+F1aQfNVri2DZpAMwYuQeYSqXoWvBasYuopS49STx1PZX19bcSevv8AqcpehULSCLEGUG\/QpeDer076btr2lrhwRBVfEta6q7c+J2hsgAWY3aJA9BdMeOah7n7qlQVHkA7gZyBYnqMLHqOSJ2k32PJYycUc+o6ACbXgfX6Ku9VIR9LVpgO8xhf8JDIdthxw42uB0W6N2LuchlWLTE\/5vPHsqVT0QbCglemG23AnmLjtB5S7iuJV36Z+zftdsmN0Hb2BdiUt12N29Ady5U3LkAmlUbNuUqGrQrU0Dy7qkkTiwbEcEQhhlkRjVkBlCupMLiABJNgO6s4KxM4AEdPXnqbrehVUQxMU3IACIHmI7zi\/zzHZOhGhrcYhCcESi2S2TY8prxbSspuhjw8QDIxJFxfpj2Wc1dBUHViFJm5wbIAJAk4E8nsFL6W15aHB0EiRgwcieCiPFMNbtLi+++Y2i9tvJshLIDJyuL1AqkGWmMi3QiCJ6QYQ3cd+\/wBei1grQVr+t0KoVEqjys2FIs6JMGRNpsfccK3mIEqWZuYHX\/CWw0OVNSDTDNjQQSd99xng9gln2EyOkc+\/3wh7lFRwgRM3mcdoWsKRwqIjKhFxmCOtiCDnsUuFbcgGiZU03fEIuZQ3lUJQYUh7xzxV2oqeY5rGnaGwxoaLWwEgGyuJRq+pa5rAGNaWtgkT8Zknc6eYMeySMVFUuhm3J2xd54+\/mr0da9jHsa4tD43QSJAmxAMEX56IL\/UKKz9xJgDsMD0QewrQFSoXIhPRVErUUrleXZzrohqu1QuQQzK1sqrVy5BmLI9bLf8AqPoFy5b0wxpsO\/6\/uFRy5cj6YEVBXLkRGUcoZkLlyDCTWyUFy5ch4F9kBQVy5KP6QUNylcsAgKThcuWGKLnKFyBiFQrlywSrsrhg+n7rlyUwJcuXIDH\/2Q==\" alt=\"Resultado de imagen de Materia vari\u00edniuca del Universo\" \/><\/p>\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 <a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/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: \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d, delata nuestra ignorancia. \u00bfC\u00f3mo poemos poner <a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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 \u201cvac\u00edo\u201d 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\u00ed la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> y, de esa manera, el problema qued\u00f3 zanjado. Claro que, no solucionado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Mecanica cu\u00e1ntica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Relatividad especiaol\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Relatividad especiaol\" \/><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/AromaticKlutzyAcaciarat-size_restricted.gif\" alt=\"Resultado de imagen de \u00c1tomos en imagen GIPs\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Genoma\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Genoma\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Agujeros negros\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de La constante cosmol\u00f3gica\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.geocities.ws\/ferman30\/hex235.gif\" alt=\"\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La materia osCURA DEL uNIVERSO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mec\u00e1nica cu\u00e1ntica, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, \u00e1tomos, el gen\u00f3ma, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, la constante cosmol\u00f3gica, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a> racionalizada\u2026 Sabemos representar muchas otras cosas pero, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>, al sernos desconocida, no sabemos como <a id=\"_GPLITA_10\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> ser y no podemos tener una imagen de lo que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/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 \u201ctiempo\u201d 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/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\u2026<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_11\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>Para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que tengamos todas las respuestas que necesitamos para viajar a las estrellas, tener energ\u00eda infinita obtenida de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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 <a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que, algunos de estos sue\u00f1os se haga realidad y, si ocurren algunas de esas cosas en el futuro\u2026\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\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/_lh__clzLigU\/THQ4Zn5Q_oI\/AAAAAAAAAlA\/CXh7MyuKwZk\/s1600\/human-vs-robot-13.jpg\" alt=\"\" width=\"590\" height=\"390\" \/><\/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 No creo que tarden mucho en trabajar codo con codo con nosotros<\/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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFRIXFxcVFxcYGBgaGBcYGhcXFxgdFxcYHSggGB0lHRgXITEhJSktLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGy8lHyUtLS0tLS0vLS0tLy8tLS0tLS0tLS0tLS0tLS0tLS0tLS0tNS4tLS0tLS0tLS0tLS0tLf\/AABEIAMEBBQMBIgACEQEDEQH\/xAAcAAABBAMBAAAAAAAAAAAAAAAAAgMEBQEGBwj\/xABMEAABAwIDAwcHBwoFAwUBAAABAAIRAyEEEjEFQVEGByJhcYGREzKhscHR8AhCcnOys+EUIyQlMzVSYoLCQ2OS0vFEg8M0U3ST4hb\/xAAaAQACAwEBAAAAAAAAAAAAAAAAAwECBAUG\/8QAMREAAgIBAwIDBgYCAwAAAAAAAAECEQMEITESQRMiURRhgZGhsQVxwdHw8TJSQqLh\/9oADAMBAAIRAxEAPwDsW3dq08Lh6mIqz5Ok0vdlEmOocVp2H55dku86u+n9KjU\/sBVpzrH9U4z6r+5q80YPBSBLxusL+tMx4+sXkyKCtnpzCc4Oy6nm47Dj6Twz0PhXeF2rQqfs61J\/0Xtd6ivKtLZ7SSIaSBwB3xe1uxOjZFAxLRfgSPcmezSEPWQXZnrFC807K2VECniMTR+rrObC2LNjqTZp7WxQj\/3A2r45lR4JovHVY2d0QuI0+VO2KX\/W4et9bQDZ\/wDrUmnzm7UpwKmHwdX6t9Rn2pUeDk9CfacP+yOyoXKcLzuVv8XZlQddOsx\/oyhWWH53cKf2mFx1LrdQkeLHFVcJLlDI5Iy4aZ0RC0nC86+yXmPyrI7g+nVZ6S2PSrrCcsdn1bU8bhnHh5Vk+BMqpcvEJqjiGPu1zXDqIPqTqABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIAEIQgAQhCABCEIA1LnZP6oxn1f97V5YbjiRDhbS0B0cM0aaL1LzuH9UYz6sfeMXmCrsao0ZgMzYBtr4a+CdiTd0LyOCrq+A\/hdoPHn1DAEQ0w6Da2WzjcG5+aVZYHHFwaz84QXak050JuXDvnqi61to+NU\/hGguGZxaN5Go7FphYmeKNcG34bblMCQHBu8\/wAJ4EhWdLlEHtLWODnfw2zEdUwCta2FsttUZxUc0t3ANmRG+TI6iBuW008AxuWGCW6GBN+uLb9OJWvHjlLc4+qyYsbcVd\/z+bEXBYpzyeiQBrMa8AQSD4p+pSJIun3lrfOIbrE2lKxBe3SmTaZF77gG2PXJgLQoJLdnPlNylcVQhjiFYUKlUCZjx9ir6VWoQS5m6zdYIJFyJB3adesGM1XHM1lIOFVwkBzg1hA11mJym26DMQVWSjQzHGalX2exY1arnGHBrx2T61EqbJoPPSoUp+g2fQEtu0yzDurPYwsDwxrmVJzOIlwafJkdHSTYxrOrW2eUHka2VkFnk2OgsBzF7c2tpEFot1pLSfY2R8RLljR5MYWZFLI7i172n0FS6Oz6zP2WOxtONzcQ8jwdIVnhcWys804DaoAdlmzmEBzXs\/iaWkHiFa0tlEjUJMoY+6HRyZk9pMp6e0NqM8zadTsqUaT57SQCptLldtlkRUwVb6dKown\/AEOhWB2MY1B7lCxOGLVTwcUuC3tWeG7exKp8420W+fgKFT6vEFvoe0qbS51CP2uzcU36s0qn9wVC5nUsAdSq9LEvHX5O6RtlPnVwH+I3E0frMPUt\/oDlYYbnG2W\/TG0W\/TJp\/eALRmVSnCxjh0msd9JoPrS3pfRj469PsdPwm3MLV\/ZYmjU+jUY71FTwZXGXbDwj\/Ow1I\/0AfZVps7khhD5gq0jxpV6rPU6EuenlEdj1cJnU0LQ6PJmo39ltLHt6nVW1QO57VNbsvaTfM2k144VcMz0lhBSWqNCmmbehasx2126\/kNUdXlqbvaFk7dxzP2mAB66ddh9DgCoJs2hC1tnKyPPwmKb1hjXDxa5Ps5WYb5znsP8ANTePYgkvUKvo7cwztK1PvcB64UuniGO81zT2EH1IAdQhCABCEIA07nfP6nxn0G\/esXAtj4tmUDPw1N9BPxr4LvfPEf1PjPos+9pryvhqkHfHq7t60afL4chGowrLGjfaexaOYPyDNIdYmLdWl1ErcnKbS117OuCJDyTvjQCJIA0lRNkbeNM+Sf8AnGCzXNBzdVjEj0raS4PFLLBa956Qd0crQXGTFzacnFpmwXUj4c42jh5HqcM6b29fcUmwqraLKj6rmUw5xIY3ff5rZ6O8AQDAvonam2qeZjG52Br8haSC1wFukfO1\/m4qmZVLA1+cz0hJmC0wQ5jCBlInQSLIq452oc4OOr5PlCOBcIgdQgdqop0qRplp4ubnJXf9fz9DZ6VSnVfTb0HkPzUh05EAG7mt6UCLdklWzm02GxaDdxJO5skkmSbEwbzdc\/pYhwc1+Z2ZpEGekI4E6exTnYwVC99SS\/KA3M4kkAZQCREfxSParrKzPk0dtbuvQueU2IpgNY0PbULc5sQACMt2ug3bPZoRcxS1K1IuAipkiDDxJ7CafmwAMpGo3KTg8dTec2Ja2qS0MDnPqBzAxpucoOYnogdYPakbTpUWuD2Md5OoMzR5RpyQ4hzSWh06CJiA7RUcupmjHjUIqIbRqt6IpvzU2tgDIWubMF2bXNJGs3INgITm09oV8S01ahY4McBIDQ5uYWAAvk6J0sCTvKgUcS4NyhxyTJbJynTUTfQJ\/wDKAX5o6wD0o4AzqNBfcFZIHsKoY92dj5LXMDA1wsRkAAjuC6\/yf2yzE05EB+9sgmJiYFwOo6dkE8grNGYw0NbYR3C9ydSJ13qfsjaD6Lw5hhwuOBjceIIkd6JY+pC3kp2dmDlFxVEHUJrZG02YimKjOxzd7XbwfYd4UwtlZKaY27RV1MG3cVDrUCNQrl9FMupzqmxYuUX2KaOpZDVYPwh3Jo4chNVCH1rkYaxXGy68KrAUzCtMqmSNonHKpbGxsr3Cn0KypcJqr\/D7OtMrn5EkdTE2+CTSrWULEVJKs2UAAmamCBSVyapRlRXsbKsGUuissw0KSAqvcmKKTG4Bpvkb4BU\/kGtJlgIW5Oaq7HsosaX1XMYwaueQ0eJso4JcX2NQ2xtqnhqZqF3k2giXFxAvYCx1VryA2+MYx9RtQPaDlkFxEgA\/OMgw4Lz1zl8qTjMVUbTd+iU3ltJo0dHRNQ8S65HAEDjPU\/k4O\/Q64\/z3fYpK1FkdfQhCCTSueb9zYv6NP76mvKzQvU\/PSf1Ni+yl9\/TXlxgRZWTF03K+5PVQxwLmNrNcf2QzZw4ea5vRiewmQVRhnBP02ytGDNTpmfKlKLRa4uqHOzFjGtGaKfTF7akXmb3I80iyU91KIawjWSTJk6x2RAvxJJJtFY7rMHXsTjWTPAXPZpK3J2ZXsqGgYsnZsEhzbrAKtwQ9xzK3LvzyeEEWiLSDr1e0BMRu1SBKWpSIbMhSWstm0EkajUQdNd4uowTjSrooyYwWUnIIB\/5j49Si0jbrT1Nx46aeMpsTLNGwcktr+Qqku8x4h3aD0T3XH9S32lt2kQC4w2YmDrEkG1j1XncuUMVs3Hg0WsJgtLjYay3tgzA3SMu+YVZ4YyYvxJR4OrYJzajQ9hDmnePiyfdhFzXkttyrTeGUyBOuYtaxw1JqE7wLAi+7euq8ntrUsUHgAtq03Fj2HUETBHFpgweorDnxyxP3G\/TyWVV3I4wMpQ2XMjdCuRXYCQLwpFAhwKyvLI1rAnsaiNikXhSqGzFtBaOCy2mOCh55MFo4ooKGzCDO5XmGbDQkY2u2mwudYesmwVdh9q5jlLSNPNBMSbTAtoqtykrGRjHFKi5JWVRYjbF8sRHHf3doVxQq5mg8RKq4tDY5FJ0h1QNtbZoYSmauIqNp0xaTvPBoF3HqF1pHLbnXw+Ec6jQaMRXFjBikw7w54u5w4DvIXDeUnKDEY2qauIqF7vmjRjAT5rG\/NHpMXJUJMJZEuDpPK3nteehgKWUQPz1UdLfOWkLcOkSd\/RXKNvbfxWMIdia9StHmhx6I+i0Q0dwTHlI3TbwUYglTRCnaIzgu+\/JvP6LiB\/nH7FNcEqBd4+Tcf0fEj\/N\/tYoYxHZUIQoJNF57T+pcV\/2fv6S8xNXpznv\/AHNiu2j9\/SXmOlaOChlJjzOpPsHcfQmqYB011j3J2mIvuVTNIep8CpNCq5lwY3HrB3EbwoxHHT2+xSMK8AjOJZv4gcR1jwK1Yc7itxElZmrSgka6T7lgNHYp+MwJpjODnYYh3CdJHt0KiOjf22C3YckMkeqLtCrGsnBZAWRAWU1UBgBLASQE5lV0VYuk07tFIp8EinPC3H470ulE3TEImyS02Wab9EhpSSL2V2JofqPJ119\/WpuxNsVcNVbVpkyLETZzbS09R9gVal5T3H49yaumSpkLZ2ju\/J7aFPEUw9kOBvJMEOjpAjiOvjOhVu2t5MEkEydYgcPBcH2Ftithn5qZ63NOjgBeRxib6rp3JvlY3FQ1oIq3lmuty5tri3DRcfU6OUG2t0dTT6qMtnszaGY292uLtbDQQPFSBjgPOsOtUuJ5RNaTTpZHP+c7RjY1JM37fWbKJi9oXGZ2apHZx0A80LIsTfYe86XDsZ5R7ZIcDBIaZDN1v4vR7OK17C7cc2oDmdBcHEZtTObQWF5TfKXE9EcTfs7Fr1WWkFdPDgi4HG1Grmsro3qhtIFoz9ZzE2a0akAmxkHXgtJ5fc55rUjhMGHMpmGvrTDngahgHmtPGZI3Ba1ys24500GGGD9oR8538PUBw3x1LWK2g8ViyRXVSOlglPpt9xmEtrEqm2LlZN1llIa2NFij1OCluAAUWo5RyMiyM5dz+TcfzWKH84+y1cNXb\/k3no4r6TfUEM0RO1oQhQXND58P3Nie2j9\/TXmagIHEL0xz4\/ubEfSo\/fU15mpvj1fAVZ8FJ8EoN8PUnGiOw+tJpO4d44dnUnm8RpwVEzJJsyw\/BTrCmXNG5KY6UxKxTVlzszaJZ0SJ3N4gGZA4TPZx4idi9lMe01KZjeRu3kWGlhutZa60q22VtEssfNJF+EEH2fErPkxzxvxMLp9\/eZcikt4lfVpFphwg\/FxxCTC3Ovh6dUQYdYaCDMkdB2tzu0u1a7jNluZpccPnDqIW3SfiMcu0tmUjmT2exXtCfY31pACcauvFl5MXuHDh1oATjGSDA3T3b1hMsVYoFLa\/foU0lBTdlGLa9PkiZgRwE96iFqewzd25TF07Ikth9wMmdZuncNXcxwc0lrmmQQYIPEFMvaRYozrTdoSbJg9tPcZJ6ck5rSSZkn+a9ju3KRSxThobn41WrU3xcKyo4yYvdZ3BJ8GfJGSdlptHFCbSTA13GBMW4yqramLy0y4\/NbAn0DxKMXWuqHlDisxFMbrnt3eHtS8r8PHYzT45ZcivjllHUqEmTqSSe07z4pNYiZ14DtWKjfSkVPQuU32PQJA6p1pJckQeGqyWlLcUi9ITm4pqpdLeIusATYIfqXXqMQu1\/JvP\/qx1sK405sLsfycT0sWOpiW3Y2DtncEIQoGmg8+f7nxH0qP3zF5pDB+PDtXpXn0\/c9f6dH71i83U48fFUmxeR0Lo69fdopMbxqmmN\/BOgR8WSHKnaMk3bFscJjQ8Ch7Y7PSEW3pzNx8QnwnfAqxAKdY5JyR379x9x6lgJy3RV7lpgNoOpkDVu7v4fG5XdOuHmRcGB1ExN4OsR4FasxyudjPANxI3jcfesWowRXnXJiz41Vkivh2uiYG49RGvYojsBcweuPcVdDDkXBlrpNryJM33HSx\/FRcjt\/dHitel1EqpMyxyOOyZVPaW2gj2pMKyqNB1gjsNvBR8Rgi0ZmmW+kdq6uPOns+RyyJ8kZCSlSnlxQKWEiDExaYnr4TxWWlBVkyhUnouEtPo7Cm8RQLTa49I7U2wJdV5aRfs1Uxm4vYXVPYQHJYM6GCmn3voUkVCNU3xEW6bJFXEFok3A+AqfEAgFzj0ydLz2m2nvV7i2sY1plxe4AlrmkFp4C5mdc0cLXKoca8E6W3dfWuPqdX4uTphwu5p06ogFvHUoO\/jwTjm2BJuZgeslISHI3CS1NPd1p15hRqjS6wVY7loqzAaXG34J4ANEDvS5gQPFNFQ31fkWuxqouvfJyP5zFj+VnrK5BUMLrnycXfnsX9Bn2ioH4zuyEIQOOf8+v7nrfTo\/etXm2m6dbHcV6R59v3PW+nR+8avNFN8Kk0LyKyY3fe3UpDXD8FEBGqeZG4j0x3JEkZZIkFKYdxGqaY7donAOuPjj8aqidC2vUdDCNNN8pZbwTFNxGh\/FTaLRU0s71ns3J6y+oqdrcjQpWGrlpkJw4R15GnV7NyZbS4fHvTlOM1TFNxkjYMNtC0Ed0WNtZ+Nyk04eDGvA2Pcd\/8Ayqmi0gCTIO\/4uNVKY74B3xw3fis3hqL8pz8kFewutQLdBI6tB3bkttSwve\/p1077JzD47UEg27+3f7QlOpA6HKRpI138VojmdVk+Yptr\/IrsVg97fD3KCQrl4ibxGu8ce5MOoseTeN44eK6OHUbUx0Mj7laHHRKnrTrsMRwO611kYY8D4FbFNMb1Izh6JdJa1xy3JAJAHFx3D3JNQHepNDO0OyzwcA6Gm+hANwiphHG5BZae7qGpS55Yw80nSK9Ssh0pJgaqQ0BvSEFw3mwERpIv3rD6jWiGyev+Lfc7hY9dioWKqkgNBBdpbQa3JO+D2XOpXKz6mWbyx2j9\/wBkNhByZjEVpM3vvgy7s4AqvxEySTJJ13T1KR5NoBLnS474nwBjx9Cw3C2zO11A+NeNklShjRqj0xIQbxWHJdT4+N6jPM2Cvdj1uJmdP+E6GhYa0AR8H8EEqJS9C79wkhIcEpxTbkEobqLrXycj+kYv6tn2iuRuXWvk4n9Jxf1TPtqTRDk70hCEDjnvPv8Auir9ZR+8C80tvrY+vtXpXn5\/dFT6yj9sLzU0Tp3KsishbHEWKemOw+hMh246+pZDokadSW0JaH2cE8x8743d6jGobJTiSfiVVxsW42TW37fjejMRpbfMXURtSNRp7U608DI7dPHXeqdItwZsmy9oNdDakAxAPGPUdFYYjZojMAQ3dG7XVtyBMHqWmire62LY+1PNY43sA6T2Cd4\/FZckJ431Q+Rgz4HHzQ+RLaIsOkNYBBJHUDr6+pPU6TSARBg6g7rbtd\/r7ptRxEZmZhlMGTmvLiQ7eQTvtcjeZT+Tizg5zXZZg+dbQmIJtMOHja5HUOv4zG90RSxpg6xJ3abyfw1SH1w3WYHHrgKxYx0AlocJ84RM2GY318ezi3U2cSDcaXa4GZI0i43Hju0snQzw\/wCRRV3IbcQRw6pt4ehZrDWR6Qb6jQ8O9ZOwKz+m0Hye8AtIERqc0i3Fs9StsBsCpmHlnikwtzRmDnFtwOg4C5gwdLTomz1OKG8ZL3jViveJUYRmcuDfPgwARuueidTFwBwsn2BsAFrSeoA7439UnuCvcXhhRFOsKbKTX5gyYL2Fri2TaKYMENLTe5B3KN+Rvf5gY92WBGVsCN4Bl1jrJJm6HrWkrVdyuSFOu5TYmowCXQG3tYn3T1epQK1Y1JA6LRqbgdgAue3gVaV8C4HpGCCYhrzrHEADwHFV9ajUPRNMtbvaQQ5w036danxereT\/AGGY4pckKsSZDSQ0ky8no8NZOYkbh6UrKGtLWTcSbH44DgptLAEXqFsaBguQButBnrScTQcSGtY4i3X\/AMapMtQm6XH0+fcb4i4IGGws3Op8AsbWrNY3KNZ0943dinYvC1GNJIjhJAjtj1A\/hreIoyZc6ez\/AIspxLxp9TlshuKPXK29iOXk9nxokmruCbe+TA7kly6NHRURxr7ySnHOUWU\/EKkgaMEpDrpYEpL+5VugQ09dY+Tkf0rFfUs+2uSvK6x8nH\/1eK+pb9tSh8Ed+QhCkac75+v3RU+to\/bXmZhXpjn7P6pf9bS+0vM4061DIY\/M33oF9e48O1NNKcPZ1QqULoWCWmE8Hg7rdqZF7HuWRb4096q1ZRqySzKbTfjHhMevqS6tJ7CWuaARa0EdxFj2ixUUVLW19nepLKk77b2\/GiqxbRm5I9nvSqdQ2SCy9is6gCwPddQUaNi2PtvK003k5d17AAGR69Z13aq3qUqTxJc5kXBbuO\/S3dbctJcy9rhTtm7UNJwloe0EWdMAQeHb2WCy5NPv143TMmTT2+qHJszHYgAw6nXDSJBOV8iNZ14SSTc3UutVc0k3kiMtzIIBjiR37pvMLGy24SrSkMLHho\/OtJs4EEmo0kARJG+QDrACnv2W4MpgPzveQHhsFoaR81p8697B3XAKxSz71JfSvs2vszNLBOW67c+obMp1Gh9U56Tabcz3OZLIkBoLmO1sDBFwQLRKd5QbVpVqtSoBLarm3cAHNaA3otI80ZgbX4KXTFZ+FFNkVaBf0RJa9rgQ2BAGUAjUncdyxS5MMazMKdVjhIdRFUPzNm5BtmkbgZA3LOs0Ornf0Vdv+3P5\/AnwZ9FRXve325\/9I1HA4h\/Rovz+UPSYXAhxMiTJgak5t0agwr9\/I2jhcLUrYvM6o0dFtFz2iY6LbWMkecWjXqWhYvZNXMPJtqugm3k8oGkXBg+hW2xdu7Sw0Ma+GC+R8Ovwv0gOoEXXRw5scF5pL7fQnT5sEF5\/6+BBrY17JFM1WCZirUdngixByi0dXFV9TE03XfVfm3gCR4rbuVexquPojHNaG4lrQytQa6fKBp6LqJO+NWa2tPzqGhyUaWZqlfo9brTp8w3KtKWHGutz2fFDZ6TdylKl68clRUFOf2jTwm2l5U\/C40OaW0y543ZYa0H+ZzyARp4b0t2zKFKzYJ\/iymff6VHxJpgEFzjG7zQL8Q5ZpZ4ZNkm\/z\/YxRnBuo7+\/sN7ZwnQHTzvsS1hDWt43N3Sd9lqmJqwI9ERCnbSfBLWDJxILr9RE3Ci0cKTbvkiF0dM1CFyf0OniSjG2\/pX6shufuAgcEyWmdFes2e0C\/ossVaLIjpeKZ7XHhIutRHsUbAeHenZG9bBRw1B0sBIPnF5LyWhol3RLRbumQIkFR8Q1oaGhjD0i4vDnOcREZYMBvGY39wa52Pb9SleY3R2plzSePvVi+k0Ecf5iCY7jGkKJUZe9+wqqyExZGIPeus\/J0bGMxQ\/yG\/eBcmdVjgOFl1X5OL5xuJ+oH3jVdWaIo9BIQhXLnOefz90v+tpfaK81UyvSnP7+6XfXUvWV5obZQwH0sWN+33aJkut7tP8AlXnJjZP5W59AOArGm59AGIqVG3NPMdC5uaP5gOtVoq42VhYCAZ+O5OsJIgiRxF0y9jmkggtcCQQRBBFiCDoQbQstcD1FLdipJoVUo7239fgkMqRxUqTqNdxBv+Kbe3eRI4jVQpepTqTFh2Yce+CsAgCDfr4JgU7y0z608x86+BGiK9CrQEWtp16\/inKVUmxB7UnLwums7d4II64U1aIqyyweMfSOZjoB1sO28\/F1c7P5RFoIcBBIdAAygyJI+cLAWmNbLVs15B03zuToqNO8A9oHoSp4Iz5QuWJPc3jZXKl9Fpa9jatNpc+mWnK4OMnzwCRrw3nsWxYXllhnsDz5QVDubl6N\/wCIxfTx7lyI4iLh9xO9Kw+1S03DHcZAPpWPN+E4cnmrf3Ohc9NKaO2UeWuDqCXuLSBcvMHhc3Dj6bKLj9sYB7XOY4F0WLi\/LMTcszEf6VzSjt+iRDuifoyPQPYnTt6j\/Ge5rvcsT\/DUp30yfx\/VU38zJPFkb82O\/hf1ostoY\/EXADYBkOpuzG2haWuLhviQIkpGzaDsXiqVLEvNNjy\/85ZmUhpdmLnAZ4MC5m8SCQqp+3aPFx\/p96l8meVeGw2KFapSdVp5XMLcrJEhsEBxhx6O+POK6+mXTt0UasEJ8dDSJbK72PqUyGVsjy0VGMJa7KYlrgIINj3qt2njQ\/K8MyWLXkggSTMx2eoqFiNu0fK1CxrvJue57AQ1paCZiA4gbhY7lGxe2w+0v6pcDFiN88SpWCKnaiP8J\/49Px2FVqgtkGmpdqTvt6LcE0xx1J772UJ2LHX6PcnKeNYNWZu1x9gWnp24GeFL0LtuJDgCMxcbQL3WHiprlNrREnjYR6VEG3oAa2iAAZiXkeFvgpmrtiq75gG+zCFmjgf+vzYuOmafH1LGm50uzBxa7LJNjIBDT0tYBNvUmsYYbYg9Y0idQq8YiqfmOPcd+\/XX3lXuwOS2JxdSmy1PO8NaXAntdA1A7dyv4Mm7Yz2d3bKKcpuTJUOvXuYnrXZW8wtUmXY5g7KLj\/5ApNHmDb87Hk\/RoAeuoU6MKHRx1uzhrm7zZdX+Tgf03E\/\/AB\/\/ACMWzM5hsL87F1z2Npj1grauQ\/NxhtmVX1aNSs9z2eTOcsgDMHWDWC8hXQxI3RCEKSTn\/PhgKtfZhZRpVKr\/ACtI5abXPdAJk5WglcCochtpu0wGK\/qpOb9oBevUIA8ns5s9rHTBVB2upj1uCn7O5sdtsqMqMwuRzHNe1xq0bOaQR8+dQvUErGYcUUB5z2jzWbaxNV9aqygKjzLjnYATAGjBGgCxT5ktqR5+FHbUd6xTK9G5wseU6j4FFAebtr8z+0cPQfWdWoODLuax1QmJub0xotMxux8TTAN3ji0m3aDp2r1\/XqCCHMJaRBEWIOsyuR8qeSRY81MIegbmk8gOb9AzcdRQkiKXocRZs7EHSm89xT7dhYs\/4NU\/0u9y3ypjKtIxUY5naCAew6HuS2badulTSA0enyUxp\/wH94cPWFIp8hscf8L0tHrK3QbWqnQO7gU43aGIOjKp7Gu9ymkBqNPm7xp+Y0dr2f7lLpc2GMOrqQ7XD2StqZ+WO82jWP8AS5Ps2dtF2mGr\/wCkopBuazS5p8Sda9Af1O9jFKp80T\/nYykOzMf7Qtmp8n9pu\/6d47SB6ypVLkjtM\/4bR21G+9RsG5rNLmip\/Oxze5hP9wUqlzS4QedjXHspx\/etmp8idonU0m\/1z6gpTOQONOtekO9\/+1TsG5q7Oa3Zw87EVj2ZR65T7ObfZLdX13f1M\/2LaWc3eI+digOxpPuT7Obc\/Oxbu5n\/AOkbBuamORGx2606ju1\/uAWf\/wCe2OzTDT21Kn+5bgzm1pfOr1T2ZR708zm2wm99Y\/1N\/wBqLCjSPyfZbfNwdLvLj63FNPxOBHm4TDj+hp9YXRGc3mBGrHu7Xu9kKTT5DYAf9OD2uef7kWFHLHbUoDzcPQHZTZ7k27bo3NYOxoC7DT5KYJumGpd7Z9ak09h4VumHoj\/ts9yiwo4dU2086T4Ky5HYyqcfhyWnKXkExMZmOaCY6yF2hmDpjSmwdjQPYng1FhQnKeI8PxWcp4+pKQoJMZesrKEIAEIQgASXIQgACyFlCABCEIAFB2n5p7FlCAOeY79r\/q+yVVbJ0ahCsQbpsnQLacMhCgCQgoQoJMIQhAGUIQgAQhChgCEIUgCEIQAIQhAAhCEACEIQAIQhAAhCEAf\/2Q==\" alt=\"Resultado de imagen de tELEVISORES\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de tEL\u00c9FONOS M\u00d3VILES\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de fASES Y FOTOCOPIADORAS\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de aXELERADORES DE PART\u00b4\u00cdCYLAS\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Fisica, 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 (terraformarla) al proporcionarle una atm\u00f3sfera y un escudo magn\u00e9tico?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de rtERRAFORMAR mARTE\" \/><img decoding=\"async\" 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AZFkAmwBZExuRNgD4VWnodFsjtdVp4U+\/FdXh+5nMiQB61svtVaVcd\/wBXLpPh8VodJbty1hiS6ppr5HgSlgs220atN5hOUX+2Tj9DlwTLo3yR78ovoFU3nT4Hjdp242hDRXEmv3KM\/wDZMvU\/STtBfqg\/OlD8FbqLlyj1nXox8IyfBP4HkVX0lbQf64LypQ+6M+77c7RqLDuJpftxD\/VIlVkPkntF1GNNZqTjFdZtR+pzt\/27sbeLUZOtPpBYh75S+yZ49c39So8znKT6ybb+LKzkyzEimV0mzr+0Hb67uE4Rfqqb\/RTysr90uMjkZ1GxrESVN6ITYgEAchrFkQARCEwBIUmITAGiC0AAQAsAB\/\/Z\" alt=\"Resultado de imagen de rtERRAFORMAR mARTE\" \/><\/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 \u00a0La 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> con su <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial y en 1.915, diez a\u00f1os despu\u00e9s, la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general. Al final de su trabajo relativista, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Resultado de imagen de eL eSPACIO SE CURVA EB PORESENCIA DE MATERIA\" \/><\/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;\">\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> (sin olvidar a Riemann) sobre la distorsi\u00f3n del espaciotiempo. Es decir, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> nos dijo que la materia, es la que determina la geometr\u00eda del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.bbva.com\/wp-content\/uploads\/2018\/03\/recurso-agujero-negro-BBVA-e1521732617593-1024x526.jpg\" alt=\"Resultado de imagen de aGUJERO NEGRO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> es lo definitivo en distorsi\u00f3n espaciotemporal, seg\u00fan las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Si tuvi\u00e9ramos un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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\u201914159\u2026, 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;\"><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;\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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\u2019974X10<sup>24<\/sup> Kg\u00a0 (densidad de 5\u201952 gramos por cm<sup>3<\/sup>), requiere una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a><\/a> de 11\u201918 Km\/s, \u00bfcu\u00e1l no ser\u00e1 la masa y densidad de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> si pensamos que ni la luz que viaja a 299.792\u2019458 Km\/s <a id=\"_GPLITA_24\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> escapar de su fuerza de gravedad?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/proyectoavatar.mex.tl\/imagesnew2\/0\/0\/0\/0\/1\/3\/4\/1\/3\/3\/organic-cosmos.jpg\" alt=\"Imagen relacionada\" width=\"304\" height=\"304\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcTiGCOimhtwsLe7Y5JbDncwqZ90jrGvMPGiQo9EocNz9BFv2dikWg\" alt=\"Resultado de imagen de La Gravedad presente en el Universo\" name=\"w9tF3L4z5nDfRM:\" data-src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcTiGCOimhtwsLe7Y5JbDncwqZ90jrGvMPGiQo9EocNz9BFv2dikWg\" data-sz=\"f\" \/><\/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 La Gravedad, presente en el Universo&#8230;,\u00a0 \u00a1de tantas maneras!<\/p>\n<p style=\"text-align: justify;\">\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>: el flujo del tiempo se frena cerca del agujero, y en un punto de no retorno (llamado el \u201chorizonte\u201d 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>; de modo que\u00a0 una vez dentro del agujero, nos veremos arrastrados irremisiblemente hacia abajo con el flujo del tiempo, hacia una \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>\u201d 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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRSpHg4AE_B3D569vr1RRLBW1DGkmiB4RGcIvUhC2GA7fOPf2ih\" alt=\"Resultado de imagen de aGUJERO NEGRO\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQGhGzI2P1cab1ktSiti4gVMmJ2qDw_2TXD-Ys0k3OjIye4odcg\" alt=\"Resultado de imagen de aGUJERO NEGRO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como he apuntado antes en alguna parte de este mismo trabajo, la descripci\u00f3n relativista del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> procede de la obra de Kart Schwarzschil. En 1.916, apenas unos meses despu\u00e9s de que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> formulara sus famosas ecuaciones, Schwarzschild fue capaz de resolver exactamente las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y calcular el campo gravitatorio de una estrella masiva estacionaria.<\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> condujo a la predicci\u00f3n de las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>es espacio-temporales,\u00a0 deficiencia que revela que la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general es incompleta. Quiz\u00e1 la teor\u00eda de cuerdas, en la que subyace \u00e9sta, nos complete el cuadro.<\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/f\/f3\/Schwarzchild-metric.jpg\" alt=\"File:Schwarzchild-metric.jpg\" width=\"461\" height=\"238\" \/><\/div>\n<p style=\"text-align: justify;\">Geometr\u00eda aparente del plano de la ecl\u00edptica en un sistema cuyo astro central es un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Schwarzschild. La soluci\u00f3n de Schwarzschild tiene varias caracter\u00edsticas interesantes:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTJoTDdhTdBZpi8v_yDyYPG1Yiz2GQx5ErwiiF_bx4U5KS9-_Iq\" alt=\"Resultado de imagen de aGUJERO NEGRO\" \/><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, el f\u00edsico ruso Aleksander Fridman introdujo el concepto de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. En <a id=\"_GPLITA_27\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>condiciones<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, un punto del espacio-tiempo donde la curvatura y la densidad de tetramomentum son infinitas.<\/p>\n<ul style=\"text-align: justify;\">\n<li>En primer lugar, una l\u00ednea de no retorno rodea al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>: cualquier objeto que se acerque a una distancia menor que <a id=\"_GPLITA_29\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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 \u201cuniverso especular\u201d\u00a0 al \u201cotro lado\u201d 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;\">\n<p style=\"text-align: justify;\">Incluso surgieron <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/a> que nos pod\u00edan trasladar a puntos distantes tanto en el tiempo como en el espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>, con lo cual, el mensaje nunca llegar\u00e1 al exterior. All\u00ed dentro, cualquier objeto material ser\u00eda literalmente pulverizado, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">electrones<\/a> ser\u00edan separados de los \u00e1tomos, e incluso los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">protones<\/a> y los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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uoEnJLnkgdtrQiVpJiZ5dwAQQU2cJFiDdvPvDKVpkgJUg0kNi1R4PHbHptJji1\/U9eKTaGcvqUyWsuSCoOb5H8w7n9bEyWn\/AHTUm1JOzclgC4xeEOrSQqUtIBKh\/wBNaBu+U\/uAex7WgGQlQIAIIJwRlJDkmxYAMXbuMR60Hyim0XRVJX6DNRPSpYJKglwLMSMtu2z9ngPqcpUtYQtACgGOxvcO2Sx+0RXqijwqBSCAFihLsCFJIqDjY7OO0Q6YFTZhTLetTUhLBySBkkBI7+Q3eMy0ybyZKSscdPnkA3AF73u4Fh33fkw\/lasKlgFytKQ6t7\/dnck94xK5lhXcIJAD\/wB8RoJWtCaSFBRoBPhp8Sg5D7s7Of4ESTxX0eLJ8Hvou1spV1JyGLg28OSOxDx2u1AUkTgty3w1oJILEbe4NsNFH+vAkMBe5OzJG4O5ctbmFaFBfyAvcl9x\/BjH1UhXF8riDTNApdalMGxYByAGcC12v5vGc1ktSH2uxDuwsQC3JAPp5xrZpKUqF6QzjZ+42MIuoEqWRmqzta7OBxC5adD4SctsUS6SCScEBv3FzngJAs\/LWvaatCAoHvtycxcvQLSSkAkB87XcsNngnSu4ueG\/zGwqWmdkuO0LJWhJUbGluWdxy30btB87QqloD0iqkEEi\/wDQWEPdPpAQLEkEkhuHJxtaM\/13WFSlO9LgB2Nx3\/j+kHKKihMZynLoBXqUipJQ7ghNyAk1ZDHxMARckF+0VT5iKUlK\/G5qSxDANSXw542pvmAVI4MQSh3vjb1A\/l\/SEORRwQT8fyjooVnH3joWHY0kISlj4XUBcFTo8RuwthNwQqxtc2c9JlKIEtQSUkOLBwSxJdnGAPKF0\/UVyAClykJAU7mkWAvj07wdpNcaQollEkm3p5XB2hWLJ9WzMuJqFoa6nSoUmghr+odn8zb6RndbIWJYvYKIBYsyg5c4cMNt40KNchSFBZWgN4EpAL48RUoh02VYXsLxntfOK\/BUWCioAE0viprhyAL\/AFaKMnCTVeibCskU79gkgudvf8eOmSHQ9QKirCSCwv8ANdwp0hg1woFxZyOldJnTVBEpClqJCaUjcuW\/8UkvhvKLJ+jEm0wgTGsgliMvUXsfCGSb+IeoNuO6HxSehUlBQCpamLBgxNV2yLBhe\/DQb0+YkF3UolKgoMAEu4sSTVZi5CdxfMVzQCE3JfDvh3YepPG8M+kaGYvUIkUkUlqSDYOCoYffeMbQ\/EnaPof6K04EoFSSxcAlgS92SR579zZ7HdU\/TSZaVTbsSCz7u7ANi7RR+mKxqJaCxTLDEkggByCW2w3oOY3+s06VDw5DlJOA0GsSUEn72W5cnCkjBdMWVhSVMmrwpVfAuXDlsjAD\/dLqNKnxTKgRLsA73a5I2Bu0aPU6EpnvbdRAPhsfrbvsYyYK5qZspAprUClRtYFj9vW+Imyycfp9GRxxf1mn\/SPjJmLVUyldxazhTl3NxHv6vXLUmvBVZm4BfNxGc0aZkhHwiqkeIpUk1BQKckAFlFyHexN2aD\/hlIdQClEqBe4chgbH6wePMo19iLLgvp7oX6TSBSKsA2FmDJPivuXL+vlF\/wCpdZQAmUC93OBtfMXdL0yUCYZoYBXhSC5c4t\/XiEvX0rEuxqV4ihss9yQQ4F8Q5ZFKceO92xLxNRly1pJf+ln6d\/U\/wJ6SoqAJAUct3bfy7x5+sP1ErUq8VYQHI4U1iWwcEOOIz+g0q5iSVlinLkYHZ8vFetWkMlQURe6S5xbNmqz6xdyvZLDBFTVFgZZUpBAT+1JUkqYks7M6rXLcHcRGTq\/EkPg5JAGdydu0CpUEjeo78RUVJSXerzBD+x5eMTLowTZq+q695ToD2F3Lg5sxwx34hRJ1DOpUs4SHLliR4ixs6sjDZEdL6gCRLVMeWFBiASkAtUoAsXYC27e9WrUlTEGlglISVKU4Sn5nJLORZOA4AhkXRT46+LTHn\/uiBJUhgkqoId1LLXFx4QmlRtYuBAaNRMLFKlGzFyflAYAF7pYN2xtCaWmz1AWOQbkH5Qz3Yu5YZvybpdSWBClJvSSL0gvYG17rNL394ZyLJyvoP6pOqJUSQC3zKK1tgXtUAE07ZFuAxPQR4WSpg7uxYt4fS5q4s2Io1eqWrwE2B8Iew7Avj1igJBIIUFWS9lBjuljluQ+fNlNkj0qY0RNCaWzvf39wfpDqV1FCgAq1mAF38nxGXROFr49oIkTwDUSxDFNgzhsu2193tzHWQ5Ypmk61rpbpCEihKQDglzyOd7WgHp0+WnMz5qbB73wdv8wHMkiYFLC2UA4S3zEkOxwLPnht4rC66QUsxZmYvz2hDhsHklFDzTdSKisEAoZlbFhzyH2gDqwJWpZCipSnJIALgX3L+L6NiHWg6T\/srUwIUwG3mcZs0eaHQKnAJdRCTYF27hxjGYyGNu0\/QnJljCpIzCZhcOllX+naKKVpIWHCwXDWZsMeX7RrJ2g+GEqIIbxWABHmc7Y9d4z+u1V1KyHNz8xc5N7H+sdBXtjG\/SKh1OYklSlqFTudySGN\/XEZvXTvES2fWDNTqXBDXN\/Ld\/b8ELzm\/wDf7Rktj4Y6QOtT2Fu0eBBNv7fSLDL4v29+97fePQs1g0hQGQ5APaxCm7hjCmjmV0949iaSeY8hdnUaLQSnBTUkgsWsMPyO5tEOrr\/aAAQL2b6bG30hWiepag4NySA+z8+n0gjXTwF4UUlnIv5lrX7PEytztrY1pKFJkZHUQgFhc2xs2fO\/lE0yFTV+BSUBlF1qYBgSz94C1Us1YAYDYZAwWGfP1g2RLK5dCR4gSoXF0t\/YQUrg9GRqaAdNrZiCFS5hSpJJqCqTsLKBiVRWPESS9+fwfzFkrp5IPicAAkWdnwHwX9feCuhp8dFJLvYlr7HzDY3xDmm\/0JTirrsgJFKHaptibHjuz59t41f6a6jMEtgWVuRkjkk3uO8LZ2hBLqy3h8t\/Oxhr0jp3wpgKUA1puTdjnBts19vof8d8v0cvKjx+1m6\/TchIdaiQTcWz25uXjVSVJIA8RINg7XuGI28oyOllIWkzFKNeClHhAbYMGH2jpvU1ICgAoqBsCBwSq+zMT6eUMc70yiLbj3+gzqyyZgakB3N8bZ\/nEY2Ur4UwBTBiNmt\/mCtf+o0TAQl0kMGzU7hR43\/DCzqOrK5iVXcAg55Ozm9+Bv5xF5dWminx7pxZper9Mq+GoONv6tcC2YB0c7\/dCVJFRYE7C\/tn6CO0\/VQZaUhqttmHnzC5JImhQDqBfsTtCZZoxgl7BjhlKbfobdZ0JLlJAdytROyQ9vs0ZfrrllKcIA8OTfhoaa\/rCkKTKQXUGBJIAd+Se93j3RzUTZQC0IU7KYulyDYMkuOGtFPgyi+130S+dGUdrpdmb1pSkBScWJOAotgj8x3hHqKTSalAEms2IurCU5LJLl+2HEbOX0hShQkpTZvE25BZzbPDWtCxf6aWlJrT8pUM\/cbYb0j1HjfRBi8nHdtiGXJAA8RUkkgFmxg7tsSIpUipTJ\/GhnqEKZMtSRSAwIABF3csPFnftEJWmmJX4QGJKQXvZrsMZ+\/eB4lvNLaZ2j0iq0DcqTsKQXDE1EDJu7CPdUFIWsKpqcpVYWL3AswvuMQxnKUlBBFLjLZPdvy0J5pu9RJ3f+pzGydOjcWaUt2N0ayQNIZXw\/8AeK3+IwPgb5We3ibD7+ufm6l1OyebMBa2MDEMEJsXSNubvtnFvpBMjQpSplIP\/LkB7Pa2zP2jbcg5+VS2L9HpFTQ6Uk3Z3FiCDftSffexEHr6NMBCQwcgVFQADnKjsnkwzE0JDpHhS7hvd2+8WabXVzAAQz4Id7floNRXsil5WRu60ZhEtSyyA5BbPsfztGh6b+nlkJWVFKnSRvjd9rj8aH1UlKAEoCSSSVD91hnaz\/8A7Rb\/AKpSVMnxk2Db+UEsa9kmfzpy1BUCHo7AsA7kjnb8eJSumpSAJlz9vOGadJqCSAku4t3O0XSNISQJk0BVqbkni3FvttAyyY4vsTGPkTW0OtPoGkBKLkpPn2+sWaXQCRJUtSqQzqa5\/wAxBWtUiWqYFEpY0uBh\/oBh4zet\/UCpiFIV4UszA5O23P3iWOa06K5eLtXvQP8AqfqSQnwE1HkBm\/ktGF6lrQpATg1EkUAbAfP8xGfDgZ3sdr9RcEXLNl2O\/wDjaF0+Wm6lWfYMb9nxeNi20VRjGNaBdNqWZJUwJD2BZwzsbPST5QFrGBISXzcRdrrKLKBbdJJf1se3pAa5ppb9rvgZY4LOBfDtg7CMlIpTXZArLVcNcW2tje2YnJOW4iFVWXzkqJtsGb84ibE3bz75c2hVCpyskJ\/5aOiv4g4P\/l\/aPYwXYw0S6SlWKTkm5Y2YHDNDHUayUpNW9iA24sfMEHfeFCpngDpe+cYH94P0oStLhATdiQcOzW3x9e8S8Xeh\/JVsH1MpiJiHvykWDDa\/OREJM1TqK6lLWoGoqL7vcvcki\/aCZ+oUFUqcWITZnTvi\/wB4NXpyr4fiQbMGKUkpLgPwrzvjmCqb0wXKC+pFMpa0zAWBDCxFj9ebw46DLClEpSAoFldruDxu0U6dKfhgEqO5Zhe+OQ0M+nyh4VAJQpilxbv63Pn5xrnDHTuqBUJ5LXG7NP0zoyJxC1pDBgAHFx5nNoY6jolD1b43OLDMQ6PNQbVpBcOxN78Q9kISTSVVFnztF2PyYSVp9nmZPEyRe10ZaSBWSksGuGsf79vKFVaq1ApFArJcEgG9uQSWbuRGrT09a1zFB5dQJIYMRYjNyMXhJrunAVisS2yHYN\/IsD7Qv\/LbL8eXiuUVvRh5pKZhU2+BbybmHknTlPjUbA8XU+HHPkeYo1miUJgfxJIzSzjAUO8HI0iqgFuUkEi2C+PUX948nzcu6R7fjx9vsCnrmBd0gJBGEvYnGbF9h3i9ZBUpQKnGdg43fj+sMtN04KIU4IfJ7f05inrCkIkqRLDKIZJAe6rOQNg7mIeXJpIo6M3oNH8YlZvfLORxd+A\/rDOTJUJiR8JKkOLki3kRk9oKT8SRLSlrpQAAzWZxgXUQ3YxHpesUTWpJpDBizVbswtzYWDeZfUpO\/SEtxiqGM+XSr\/cs4BAYlxHSZ8sAmsBwbHwt37i\/awMXjq0qbUFoUlvXPfYWjLdVpBKiq37U2F9yySRhw+Ta0ejh82cFxPLzf\/Px5JKQdqJ0lqiUEgsEvkG9yMXDZ+0VSwnJufDVSKWCg+4vY7WPMZ0a9NwBdy4OCAXvfPcd+L+TeproUkAeIi74F7Nmnv2iyPlSa\/JK\/Bin+Bn1dYK6Unyy\/qxYc4gCToE1eIh1A2KglmDklw1w4Ad3bloD\/wBR4EJL1XWogpUPEE2slwwABBUbvYFwYT5gIABLvfhmDfzArm3dlCjCMaS\/RbrEALISQUk+G9VvNrkA3aCtBqDSUVlizgO25+n8wjmkv\/MG9NBCncs+Yog9is39TRaqSmYSAslSgHrIBKrZJ\/PvBmn\/AE2oFpkxCCA6kvWWy\/hfYH2hJr5MxKkFRAE1IUkuPlJIDsbBwcx0icTNAUfEtaWD2F974dvfaF5ssk9MHBiUlsejpaF0iTOClmosoEOzZ4Dn7xavUJlyJiy4moChSoGkBrgblRYgF9w7OYyk3qolBUuSqtRPjXcO1qQOL539oAn9RmEFPxFtsDgO2L\/n0iV5sslV6KI+Pii062jQq1M5UsBVRGbFqQA5L8niL+j6hKSVqJUwKmJBOMP\/AD9IR9P66sJWlfyqDUhw5GH5uIjJ1rBViH+UNuckjhsRyi0tMJu9SQ\/n\/qVc6aoVFAIYJewHBayhvAMtKpxKXU37iWABuRfuEni8Bz9WkpQKAVJ\/cksSO+1uY8T1RIUohNL4Dkt2fcAe8NghU37rZKXoykkVBrNT\/fzivqeiKR4VFSVYJSxNg9nIsTzxh2i6XrlA1+FRZ2Ul27sbWgaZ1skBFSiAotsA+WewBh8pJIUuTYBqUUAO74AJuHv7XeF1bXi7WaipR4xe59ODaLul6EzJgli5xsLc\/nMKcrDbpbO0miUr9uWZV7Z2ffvx5u41miSgFAfAJBsQWFRI9x5QxVpShNABK5jBLCpVm+UC72bezwi1WszYkFnvcxnyxS0I+OUpbBSUx0AqfmOhfyjPiDUoQQGCiQS\/DWazW33OdtzZMwBLAsx9+fKA5NSiSSmkbMAACSwAybv+NFy0gOxe+312I2hP7Hv8Beol\/Ea7EAWVZwTxv6bPAKwpCqVbAG734bn\/ADBQmNTUpgT6B2ctkfy3aKOq\/DExVDrSCQhRFLpB8KmvkfcQ3lyVikuMq9Fuo6woJBsFVHCW9XfOzNFZ6qQutw6gD4VhQZ2YsfCXHyliLWYxTO0hVS27Af8AywQX3f8AN4o0eiUqYEj5iWDM77AedoQ4w+xQnNtbNp0rrDFKie\/bzaH+h\/UBrdKnGLqD4\/47i0YNBKCEVCkkOWdiCQH4IuWHMGKVQ1TAFrgBzZrbNCW3VIcoq7ZsE9dmJYi71JbkvntkC3EUr1cybSpbW7Af3P8AEZhGscKUUkAWBDhLth+WLsIa6fqc0oLU0lTsQBcCwfLXO94TOOTtsfjlj6Q90nVVSklZpQ+FKNwQdgzvbMQR1KtVSVMAaquGuLZZx545jImXUlNS\/FURQXNi\/iDYY7do1H6X6X8RRQ4U1JJ4FjvextAxwJ0mxjzVbovSPiG58S7kAAdnYMAf7ecPNH0oMAq4IN93DMD7wV1DoQoC5aQ4FiCzBvlPNz9O8VdNWpVKCkje9\/CMkWwCMx6uLwIJXLZAvMnllUNIcSOjyvhWQBvcPft3gbqPRqkvLQApxWzE2w2w49Y0CJxVLHhan0igLpKiHd7hvzaNlhi0c5yTPmvW9D8JbuRUUhwHbJOLO7t6+cKeqSErlgqVdyLdsK8r4j6N1Xp6WqU9SqiBs5c2JxmPnc\/pgKqgoJJJCwomxfexcRDNV3qiiD+3syx0axd7OxezEYtl78bHyjlS1qUAzEABwWB4Lu3q8Np2mmoUSUgoOLBW+z+XGC1wS\/ug0xM1iOLt\/wAXL8MDzuR3g4Za2dPHqiaunIElMxctQQpLJYB1LcuaiGKRfvGbn0kJv4hkF7dxszx9J1etQqWQuWaHcJQyS5S3DWLE8mMRqNChyoc77DO5+keqsaS0eTHyLbbFkrVG6WF4IlapSfkJcpUkgbhViLXYxbL0iFTAK2SogXPsSw2N8YtEzJVJUAU3JaqxtcOMj1baF5MnFV7GQipy\/BLVaSlkfCIISk1soEkp8VT5AJ4tTmFUtVMx1nBcnvBCuqlMwpJZAqYMM+WPOBdZ4klQsCcM0Twv\/IplJJaKJqHJLvk78\/ZzFmnFTXvx3w3e0VqN8gHdmvftaJBZD00h00k0g8diymD1C+S94IByslPRS5Z7Zvbv7feDl6mU6\/h1sGKKz4wwyoptnHDiF2lUtRZqmSpRf\/ilLkk8AD7CKxMZTh2PPGIGT1R0e7ZLXa1a2ciyQHAAsA12F1ckuScx0zVBSyQhEsKULAmlOzOokgbkkx02ygUKBIvgFn7FwcwNOTT379oJSbRjpOi5U41NUckWNuLEZHfiJ6qe4SlKAil3U9VZJy7WYMGDixO8CpHF3Auxtj+bQYqUQGmFxmxf8xGOZ35BEXP3\/POGKFlFICSHBqP\/ACuTxww9I80yEH\/tGL\/0Gz3jzUaulBlhCbqCgSkFTs1lZCW\/bh\/KM5OuhbSvsKldSWSFhZQsHw0kppH\/AGtcZhVrNQTwDxdzbOG+u8XSqi7qOBa9m29BFR09zbyPHpvbmBaXbOT9IFccR7EgVf8AI+8dGWgqZYCTfPlxzB0ua9iQHGT9rg+9s7QOnUqUFAqNyVkE2KuT3Z\/UiKXtuxa3LYfyc+5jaOsYalJN7WuSPMnlt2swsPUSSXJcOTZ3tc+X9GiCVkfn5eCaQlTVAgBNwahhzgcnfjexjHaOVMLVp\/8AaVZm\/G34jyQsfCIZiSzCwtub3vfzgyeA\/wAxKDgXFhbe4wzEW4hXPWFJKkqAZrEG9wGDWcAAl2hEfqKJa6IJQVftVYE4cM7E+9n57w\/6PpBMpFexBclr82Pf3jK\/HUCWJDhlXN3LsWylwCx3EPeiTgA\/hr2zxnz8oonSjonim5bJ6bXOohLAHYlgwuHwDjeDFasqywZ2SBi7kAF7Qv0csFYclPzXYHY2bvj1ienQlie\/cknn1gXHm+hqkorsM04ZT\/uzSUkO9wfJi\/8AmNr+jVlCnNiVBn2SSzAP9fXvGd6R04zQSnAByWOC\/mPs3EfQOjyJaQkkJBSAFCrNyDbIY+8Phit2DKfGJoAiZLLFToWfC9int6wLO0qZU1C2FRJDuRfl\/L8tHKUSHCnIBLkkvx5MLYw0C\/6xc0UKDgMQ5Ym99sxZCL9k2KcYztdBCesUqZkh93Jbl\/W7xKTqWmXak+IOMpxUCwzCDU6EEk1EJe7HDP4cEnYPtAE0kLFc4rZLB38DWYMWUkcuHhrxxrR6eWOOULi\/2aP9RzBMY1FIu1jYs4uHzTxa0YKdoNQuYlCEqK1CxAAe4LqJ2b+IbTdaokBQLtuSLMAI1n6a1MtM1QWpJIwp3GMDwizWta0SywatnnS8hRdJmEkSJ0tapM5AJBJDhzbfyYekV6jRAp\/21pBa6Rh+TaNl\/wCpC5VIN6r3B\/tzHy\/QdR+HMdSSQ+XLi5xHk+T41PnD\/Rd4vlOUeM\/9jauYldNBUh\/CAXBH\/wCO5y4aPdZLsSZZ9i9vvFk7qEtQqlskHLFmJP0wR6QHP6j8NRTWpakhyKgQCw3Fnv8AxALzM7jxroP+FgUud9kJGmlTFoIQwdjUTSDySgAgYsLxQNOCSJijcX3Y5dw1+0eK\/UrqIWk+YKQXHLCDZPVkFJDO5NjnAu7N6doXlzZltobjxYn0xTrOlyx4qgsAC4AGM23aAZoTTSl7l2P8e3aGy5YWS6R2ALEfd\/OKZMlLlJfD93F27\/byzFEfK5KpdiJeNxf09CjUyCoVMnAA2sAAMDgZhaucoli785P+do1ep1UpSPGoVO1kpZgABdLOebHl3MLtLJKpgSlJJOzX9D\/MURyxauWiaUJJ0tiaStaXZSkuFA0ml0qsoFv2kbYitEokEgi1jcA3cWGT6YtGxk9DRWlExYCT\/wBSYQ9PcBIc4\/xFGm00mWUqUHO+4B2ByHtAfPjfTC+LIu0ZoBQCchja9w5GG8ojNL5wM4BJL85xGo1c2nx0lJL+JxcFwRwxBa\/la8LV6QHxEuOwf1JFuYOM1VimndC7\/TkJBSxJd\/S7sLANb0MFzZiUu5B4ps4Ascc3v94q1qUp7k7dnzbvEdRKKf8AqIIdIUzFJIIdJdQNrg4uNxkZFc9+jZS469klzAkVCylRUkpCVVOVWZyAGGcgmouMEYOYrAKlAmosABd7DAHbsIO0+kpIrBAdzu2Pr\/SGOSQpJvs7SpIDMylAjg7D0wRjc9oF1iaTSdrNDLrEpKboUKS1IwWZ7+8KNTPHhuH3YC1+QHJ7nEJi1LY13F0UUeX0joh8N7sP\/L+0eQYNl6pRP7TuSed37R6kpvnfL+gs94sX1RapKZVCAlClKqCBU6mDKXkjw2H9IimWuipmBCiCbOEljS7BRc4BfwniDBtk9MbuADb91+3v32gqeakoSJaEU1XANSqi\/iUT4qcBmtCyVqdiX48\/8bRMA3UCR2e\/eAbrQajexxpp\/wAJKSk1Lu1gpnBBzY+vNsFl06cJqvEGJADgBjSGFhiwjxE4Ill3C3CkqSQLXCgo52sLb8xQtbkmw\/8AiAB7DEAlWxnL7otRpQT89t7bDeD0aakgpUXFxZvqHeA5AG4fNscf4gylJLOEXYn5gP6\/zAuTurDUV9gnTLCXKgVDxKCKikFZBAJa\/e3lFMpZUCtRSLhJFQqdncJJekMz4FhB+n00pSVJrqKSWX8rp2LHa2M3itfQyVhILOHuWfycQyGaNb9APFK9ex90PqVIKKiEFJdvETuEZYAqAvteNPJ1QslYoqu57h0kHcG0ZrofREhSQVCYS7SwWUfJr2PHEO0dPTJYqmBOD4diNxxD\/wCRBrTGY8LjqSHOgnBIAKmUTyDYjYO5DDOB6ww0vUJSXvjNtv6PdoTSJNQSEJKgXUlWQ6rMaf2keTHbMUTdLNlyipwhQIbxgKc2IDG4bmKsWaM1sm8jAk9aNLr6Ep+KSSFAgscjYeUZbWT5X7XCQ4UWLkHs+0XBIXKI+IAlGASElQ2b894ynXNWUpAQlQUQ5w1r2GWpY+5hryRihOOE3puh3rtehxSoqVyePO9v6R7O1SxSVCl0hjZint9m5BjHSdY7MW8+IZ9Om1FNSVEXelnYByxNnYRiyp6EZcNbH\/Vp6ZkpVSjcukbuDc\/WMd8Fg6rMzFxd+A7nBeDtRKmkLNPhcBzcjJASQLPi2Wgfq013qzZxYXxgYjy8sWpNt9noYZrikl0AdWDKetyQCSC9\/wCv9e8K5y7P5\/jwdPQFAEHcOP8AtOSTgXwG3udoWTfAcA8Bwd92+0BGKClJnip5ObNv\/cRVqdWonsOLNF+s1VYSQhKaQE+HJI3I5vnH1hcpQjUr9Gt10xvI1qzars+\/9YbDTTDLSteC4StTsWzdmOdie8ZD4rYh9N61NMlEtU1RlIcy0l8qatuL99jh78sMK2Mhl+420WmkkgEBSioBIByScANYnHnFiOtJlgpSgBwQ5ABPm34YyJmPdSSQXbg2+wLWiI6gprE8Av8ASJ3499sNeRXSNDrOuIsixI+YBLfmfp5QYOoBItJABCRe905N7gudsO0Y9evWpISouE1FAtYqYqPd234iteoUHcu4GDjB99m84P8AjqqQt+RJu2PpupmTHplrLOpRBcBAAckMyUguSolrjDX7WdQHwwiWWJAqpNjbGzt7Z9c+NUpmqN7ZONxbaPU005NTnyazH72bi8E8SA+Rj3pa6FCaoBbBaWUyheWUixtaqr0iS6C3iUpgA5JOA3oNmfYQo0qEk5X8i2ZIPjCSUguR4eVZDlgYN0s1xQpSqdwO2PqTGTcvudBR+w36MmZUlcogLCvC7ZIL3PnjNxFesnLVLcqTlil2JPLG58x6wMupNEwKASDgKbe9s7jGwgLVTULUkpC02FZWaqlO3hAAZDMwN7lybRkFyd2dP6VVE1Sj+66fIhiT\/aAAikgkWyHFjtvn+0MNVr3cUuw57ZP3hXqZpPkB2DP284OPIGXEIM\/y946AJk1yWsHLAuWGwez+bCOgvjM5hkwWAIFnwL3\/ALN2Hu8FKYskqDtUMXG3p37wfN06k+Fw5SD4VpIpUHpLH5rsU7XeBJunpLb4I32z+bQakugXH2TC6mySAA52bYXwPT0jpqtuPrEJcoJUCpynelifR7Z5hr01I1KqFfDlqoNKjTKQClNqi2\/OSSPTHtnLSFCSCQ+OeYtl0gspyHvSEu2bKILG3s43MSRqqQTRLU6VJIWmpgq1t0rBAIUC4J7wOlQNx7faMZqChU9RclW5ydnc+UWAsXGDmwivTy5ikLmM4TkvjyDhz7x5Lm2faz2cQv8ACHLQ40kxYUCySkkOkkXs4+g9PpDmYpE4pSqYoEZEw5DEsFb3+8ZBM0sDf6w10UxzSTa58vL2doVKLW0Ni09M1vTCpC6Zalp\/YCPFTLUXKQc+cGdT10tCko8Kg4cMD9oy86c6UFSlOkEOAA1+Rk9\/TaFE9ZYkrDpDEEqJXfIyHu+1hznY4ub7GfMoKqPpGo18oINN3bHiA\/OMwo1HVVz5qUvYJFKgkJcIHhSGHbzjGp1JSkXZ3NlWBdrjbB9FD1M6d1taTSbgsW3fkGCeKeO3FhrLCdWFTJ0yopSHLtSHJclgw3vZhFUzqJpBVSrsQDzl\/KDdfpkagCZJUErLOHY+YYO49+IQJqS7qISbKYiopcEikqTVfYkB09rMxZnJf9k+aCiwuZrZSi9ADAuwYbAH1L5aGen1wEr4qQwC0pZ7ksSwZi1rthxzGZNBTl1vZIGzAu+NyG7Rf0+cgJJATUSG2bt5PDHla2hHxRk6Y81E9YUpZSoBy19vP6QH1QYUpSnUkLFtnIufTZxsTYwJqtWpaglZcjwkkuAl7NTkO97u9hHiZCklBWxS4SzoWQkpCiyVEhiFHIZ3djCPqu5DJcVqIHNJ\/wCVrHIwez5gZUwHO\/5+ecS1qUiwU5c+213uYpmLNnAvcWZwfq1oYlYuTpkyhrc73+0UqQ9w\/tlz2i1Myk3DDOeQ4vfkd9nBiBmuG59m\/q8btGWmDzGsxfc2ZjuO8WolkS6iFMSwOzi5Hcse2Ytk6d6mUAwCvEQl7gMAT4j4nYOWBLWLdqCxpZiCamLgqBLnLdrWsI5tmIpKCSzhnA7ZZ\/KCFaOZMSucSVUgKmFRuApVKC5LqfFnZoFre7ngh9rWH5xEzMHiDqAuwd\/fF7ZaNMK9Qgp8Jsc7btuO38xVZuLX87xOVLCi1YS+Cqw9SHb+8Rmy1JNKwQQzjsWP1cGNRjPHY5dxwzXx+cxbJmEAizHNgSG7kOm\/DPgxQU8c+sSY0+v5f1+0ccEIDixFtiW3GO9\/oYN6akmpXhSAkkgnLcO5cnb7QtTxy0FrQ1qhsx9Hdt2H5vCpK9DIuthMzXgO4qfkAbMCPQRTK6ipIUEqUkLFK0pJAUl3ZTZD7G1oFRN8SXUQAQ6khykPcgOHIHcX3EUKV9yXZvzyjY40tgym2PtFMkJkqmfEmJ1KJiDKSEJVLIBcklRyDsbYsXLJ9QTSkVOLqYKJYuQSRgKYDuzcxGapFCWCq3VUXs1qWGXy+2O8V\/FLMGGO1739oaxKRcjRLIBoXfhCj9Y6Bin8vHRgQ3mvQz4Lg+l\/sPaLNNJKyXUbMPf\/ADHR0Jb0PopMtsf5jyVMLpYte3a8dHQ2PQqQf1XRp4AVTLVUHv8AEQlTFycVZ+2yWamlRTljny\/PoI6OgIt2G0qCJamkqWCp60oZ7XSVOzciI6eYSFJcsWJD5Z2flnPuY8joKSpaMi77DUSvCPQ+6iP4i8qaaU92eOjoQ+x8ekXieU4wdjccb+ce6HTiZqZcgeETFpSCfFTWWdrVMDyI6OhmHsDL\/UD18ihS0O9Kil8YLP2xEpEqouCxSCXz8r29Y6Oh77QEXoZaZABCg9xbtdoh1OaU3GQRcsfXEdHRGv7lcv6Ac1TJFgbHbAd2HF3PrEdYAkW+ZnJ7vtwMc4zeOjoahEtFCdSQClgbu7Cpy37skWwXFycmJCeQk\/8Adv8AxHR0dIGIHPmAv4WsN97XgcrsQw\/H3\/PpHR0GhbJpvaIBIjo6NOPTaltw\/wBSP4izW6yWohSJPw0hISU1qU6glit1XDq8TC20ex0EugH2ea6WElKHJZNyeS5tawvi+99hShWfJsDDeVjbOY6OgWw0tElb8H+oP8RFJAI8IID2Ljm5KWLh\/oNrR0dHGEBHv0j2OjmcV18RfIl1JmqsKEAszu60o9D4nf0jo6OSMbBgqLJoFKSN3fzc49ALefMex0ccjwpAzfwv7gt7G8SmzEk1hASCr5ASQBwColXqTHR0acyBnGPY6OgTT\/\/Z\" alt=\"Resultado de imagen de uNIVERSO ESPECULAR\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de uNIVERSO ESPECULAR\" \/><\/p>\n<p style=\"text-align: justify;\">\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen sigui\u00f3 siendo una nota a pie de p\u00e1gina curiosa pero olvidada en el saber de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> no era la soluci\u00f3n f\u00edsicamente m\u00e1s relevante de las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0c\/Ergosphere.svg\/594px-Ergosphere.svg.png\" alt=\"File:Ergosphere.svg\" width=\"594\" height=\"599\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr de un agfujero negro en rotaci\u00f3n caus\u00f3 sensaci\u00f3n en el campo de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> cuando fue propuesta. El astrof\u00edsico Subrahmanyan Chandrasekhar lleg\u00f3 a decir:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201c<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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, descubierta por el matem\u00e1tico Roy Kerr, proporciona la representaci\u00f3n absolutamente exacta de innumerables <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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>\u201c.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/agujerosnegroscmmjmleirg-091005091130-phpapp01\/95\/agujeros-negros-cmm-irg-y-jfml-9-728.jpg?cb=1254733952\" alt=\"Resultado de imagen de El agujero negro de Kerr\" width=\"304\" height=\"228\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> de Kerr o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> en rotaci\u00f3n es una regi\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> de Kerr es una regi\u00f3n no is\u00f3tropa que queda delimitada por un horizonte de sucesos y una ergoesfera presentando notables diferencias con respecto al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> de Schwarzschild. Esta nueva frontera describe una regi\u00f3n donde la luz aun <a id=\"_GPLITA_34\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> escapar pero cuyo giro induce altas energ\u00edas en los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, que debido a la rotaci\u00f3n tiene forma de anillo.<\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.lapizarradeyuri.com\/wp-content\/uploads\/2011\/05\/krasnikov_NASA_agujero_gusano.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Para nosotros, teniendo el concepto que tenemos de lo que un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/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<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/k33.kn3.net\/taringa\/A\/3\/3\/4\/7\/2\/JBernalsanchez\/299.jpg\" alt=\"Imagen relacionada\" width=\"304\" height=\"304\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfEs \u00fanica nuestra regi\u00f3n del espacio? \u00bfEs un vac\u00edo? \u00bfPueden o\u00edr el eco? Cr\u00e9dito: ESO.<\/p>\n<p style=\"text-align: justify;\">\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>, cometas, estrellas enanas blancas y marrones, estrella de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">neutrones<\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> invisible, no bari\u00f3nica, que <a id=\"_GPLITA_39\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> de acuerdo con la cual el universo se cre\u00f3 a partir de una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> infinita de energ\u00eda y densidad a inmensas temperaturas de millones de grados K, hace <a id=\"_GPLITA_36\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F03%2F09%2F%25c2%25a1el-universo-%25c2%25bfcuando-lo-podremos-conocer-3%2F&amp;title=%C2%A1El+Universo%21+%C2%BFCuando+lo+podremos+conocer%3F' 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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