{"id":8842,"date":"2020-07-04T08:47:03","date_gmt":"2020-07-04T07:47:03","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=8842"},"modified":"2020-07-04T07:48:18","modified_gmt":"2020-07-04T06:48:18","slug":"%c2%a1universo-%c2%a1universos-%c2%bfy-nosotros","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/04\/%c2%a1universo-%c2%a1universos-%c2%bfy-nosotros\/","title":{"rendered":"\u00a1Universo! \u00a1Universos!.. \u00bfY, nosotros?"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 20px;\" src=\"http:\/\/2.bp.blogspot.com\/_aIMUoc_K8hs\/SMAsSZeSx-I\/AAAAAAAAAK8\/MG1ns-lwSBc\/s400\/an2.jpg\" alt=\"\" width=\"400\" height=\"354\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/2\/20\/Rxj1242_comp.jpg\" alt=\"\" width=\"333\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchos son a\u00fan los secretos que esconden los Agujeros negros. Nadie sabe de qu\u00e9 clase de materia est\u00e1 hecha la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> (Quarks y Gluones?) y, tampoco a d\u00f3nde ha ido y va a parar toda esa materia que atrae hacia s\u00ed y que ni el <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli puede evitar que caiga en ese &#8220;pozo negro&#8221; que, seg\u00fan algunos, la transporta hacia otros universos mediante la expulsi\u00f3n por lo que se llaman agujero blanco.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2018\/12\/17\/Agujeroblanco-kbuE--620x349@abc.jpg\" alt=\"Hemos detectado ya agujeros blancos y no los hemos reconocido?\" \/><\/p>\n<p style=\"text-align: justify;\">Siempre hemos hecho la misma cosa&#8230; \u00a1Cuando no sabemos imaginamos lo que podr\u00eda Ser!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay quien ha llegado a exponer una teor\u00eda en la que, de cada <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> que se forma y de toda la materia que atrae, en otro lugar, vuelve a surgir como por arte de magia, un nuevo universo que da comienzo a algo nuevo, a nuevas leyes fundamentales y a nuevas constantes de la Naturaleza y, en algunos, incluso ser\u00eda posible que tambi\u00e9n, pudiera surgir la vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ugc.kn3.net\/i\/origin\/http:\/\/3.bp.blogspot.com\/-sqWojW75UwE\/TmYvaP81ddI\/AAAAAAAAArM\/Se83ruycD7o\/s640\/15whitehole1t.jpg\" alt=\"Universo! \u00a1Universos!.. \u00bfY, nosotros? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Universos a la deriva como burbujas en la espuma del r\u00edo del Tiempo&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Ideas como esa de arriba de Arthur Clarke, nos brotan de la mente al imaginar fant\u00e1sticos sucesos que podr\u00edan pasar desapercibidos a nuestras limitadas condiciones f\u00edsicas de percepci\u00f3n del &#8220;mundo&#8221; y a la -todav\u00eda- insuficiente tecnolog\u00eda que nos permita ir m\u00e1s all\u00e1 de las teor\u00edas actuales que nos tienen anclados en las ideas de finales del siglo XIX y principios del XX. No podemos desarrollar esas teor\u00edas que, como la de supercuerdas, necesitan de las energ\u00edas de Planck (10<sup>19<\/sup> GeV) para poder verificarlas y, tales energ\u00edas, no est\u00e1n disponible para nosotros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 78px;\" src=\"http:\/\/www.eluniversal.com.mx\/img\/2010\/05\/Cie\/carruseltiempo.jpg\" alt=\"\" width=\"302\" height=\"238\" \/><img decoding=\"async\" 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\" alt=\"Poema &quot;UNIVERSO INMENSO&quot; por valentin | Poematrix\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hasta nuestra \u00e9poca actual nos hemos contentado con crear conjuntos de otros universos y otros mundos a partir del nuestro propio, es decir, hemos obervado nuestro Universo y nuestro mundo y hemos imaginado lo que podr\u00eda ser si&#8230; Y, a partir de ese si con puntos suspensivos, surge un rico abanico de variantes que, en m\u00faltiples e infinitos estados de las cosas y en presencia de fuerzas, constantes y energ\u00edas que podr\u00edan ser, le damos existencia en nuestras mentes a esos universos y esos mundos que, en otros lugares aparte de nuestro lugar, podr\u00edan estar esperando a que, nuestro propio mundo evolucione para poder llegar a ellos y entonces, poder ver, que como en las galaxias las estrellas, tambi\u00e9n los universos proliferan dentro de un multiespacio mayor que acoge a infinidad de universos que pueden tener muy distinta, parecida, o, en su caso, la misma condici\u00f3n del nuestro.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Existen universos paralelos? 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92BcTJmQbmCBwsQPRUOHx72wWuLTHAp2Ixz3\/G9x43M3iJ9kRVT3Zk8oDK6EfoWGNGcupPBgGxsbi4LTI8iotDAB8EOubnZdjk1apqcGGGND3G0BpgA9d+CXCYcsiCttRX09jdWolYv9TkqM8wURxMqHh6Ttrq3zzccl3ytgcATF1aj5AWzi55SwccLlxO8rnhsX3dV1KoYc0+4IkH2IWlNelRE2c7lNh5lUGMdRq1DUeAXHiJEAAD6K1lvIrZai1w2C7xgeLgz8jH2XGtl0GSNr+yXK6rmjTRLoJkDcE8TBUDOsfUbqYZl2559PJXhp5YGy2UoOMfPByytralRwLNRNmmTDTO+kDxGJF7XXpmB7N4djA5zpdE6eHkvPuyv9MGpEnglzfOsSbCoWjky3z3+aXen8p8nPq0llrw4rauFk9BqFjG30taOcAe5VLju1OGpCzw88qfi\/8A18I915rWeXGXEuPMkk+5TQpGpLsbj+GxX1P\/AAXmc9oKuJOn4Kf5Bx\/1Hj5bKpqm65gpJRs4WB6uuNa2xWESsGfFPJWmFqtM6p2MAWBMGJMHjH7KDlmHLg6OgU2lTAOxJElwsBA5FFX0gJvM2WNLK+8Ae6o6Tv4Sbi2\/HZC9Fyfthgm0abTSghoBGlpuN7zdCUd9if0sravk+eKdUeXzSTqMKMHLs18ISWQuzPZNa6E2uQ4Qf7eSjd6kNVEb4wbwPZ4eqmUKyhMupLSsxhjpgJ6eMia2qAEpxXIKKHBNc9EwDWirzzyOrPc7c25cFHdTXUPXHE4gCwuVTwlkajFRWIoh1d0xBKEpJ5eQqBPplMShXF8kJuEdeFaskrPh0dFqMjwFWo0F8AGI3kjmeX1TVTeeC90ce4WjrO11Ow+s7hXlDAtpiSbje\/DmOYUarj6bbAD1P7o+6T6RTdC8jKMjido34bx7rjicexli6TyFz68klTFU6ggmBIFpEzy5\/uoGJyYgamGW\/TzU288mPXj1EH1O+kQR1Ki06NbDPgkmm\/4XDaRu08jxVhl1Bzdx9D9EZzmXg0A2H1Vtcp\/AOyUWsIqMwzEm0qw7OZY+u9oIIYSbgG4Bv58PdV2XYbW7WdwW6W6JD9zf2G4uCV7R2CyoFxrVGMaN2taA1rSTbSOWyVsua9zBqG7hDamROoUS8NghskkQSd7cgvNs+p94+29yeg3HrY\/Je6Z9U1tLG8ZB6fuvKu0eSmjJFxMweJ4\/ZVppuXMmYvwsKKIfZWkDh3jiHX6DSI+6r82o7qDlmauw9QmJa4Q5vMSSCOokrR5fjKL3a9zwDuHpxKYWcsJXaoIpss7K1q0OdFNh\/E4GSObW7n1hX9DslhWDxmpUPV2kegbB+avmanN1cE91HhA5T1+6FK1J8BY0W2cyeF8IzeJyfBj\/AOEj\/fU\/7lU1cow0yHVI\/Lqb9dMrVZlh\/DcR\/f5rEYrEaXFvX6KerhZwa\/pGupsk4jF06bdNMAD5k8ydyVV065e43EnmuWLMiQq3CvOuCixvXCQF0OPZvMNkZc0Hv2CRsXRHzQqRmZsAAh3y\/VC3z8mdkvgxScCmoSEWOCkoakXZkAStoywa+E7vlHQpuJgkd8nCooqWVN5WCQaqiwllIsTe4tAkTk1DksFioQEKiFt2fwIqP1O+FsW5u4e2\/stjVxoa2B\/dZrLKvd0WdZcfU\/oAtJk1KhWPjJHqL9E\/FxrrTYtOLnLghGnWqktbNx4Y58j5qqxGVYoS11MtcDYnd3Sxi0fNen5VhKdNjnEPBBhpbFzw13sLj5p+JzBlMOrYh1KpcloBPhIgWBGw3t9kvK5yYVVJL7nmWVYLEgd4AAGG5d8IJHHrY+ysMnx5Di10XcWlpNwTv6cFyzztbqcW4eBTqEkhzTAJcRLQL8SmdnKTnVCXtk\/icR8OkjYfhNoRaZt8MHNRxwJmpqMcWsJ08PJZ\/FUKrtytznWNY0DUByFhJKrcM9lTcR5I0oqa5ZmEZPpEbIscGtY1ztGiQSGy6HEaiLiTYb8ytdg+1j2BrWOOgRB2MAbHoOnPdZXEZfd2kWG3kq9zyLIbqS5fJh7uos9kyntdSedMrl2wpa28NpkGd+oXleXVdLgeK9HybFd5SIN7R6KOrY1JFc4weZ42jpeQeas8JhSwgkG+3p\/dTM7y6S4Qq51d0Q43Cu6WI7kH06zI3+V1fCBJ0xt\/PRWlKmHOAmJklw3PkFh8izxtNlUOkv0gM\/KCbFx8ht18le5XnbWhrnF24kGwEwQQeM3CV2uXKOlJ4OuYYd0H6n3Fuqymbw4H+mwloJJEAlronqTMrc5l2iplkNmCDIESP9M34fVYvO9DYfQIMB0yLmQOHADVHuVpdYZVbkZRsHef4flZRaTIefJWtPC6jytMbcNguGMpAEEJSmebFj5JbDCZxQkQuoKlChCEkQEEpChU5MgqRCFMkFSBKEiuXGChUrQkCHOVppLLIDimITw1D5myDQlSpCt4wsEJ3\/EHuhH4bfOfupWR5kGOGqPmqujV0m+x3C6DCE3YZC027MY8GWscnouM7cBtDu2i1hE7Hl5G6xdfEVcS\/SwPLneHSYuXHYACw\/dRKWCMOLidoA\/Mf0G6n5Xh395TIJ8Dmlp4sh8y127YJmy2q5dJA2\/klYbBB9KnTNOlTLCS6qD4qk7B3lK02Wtp06T9D4gSSbao3v03VPQoEF9R5DQ7UTO0EzeeoC4Ve9xp7nDtPdj43mzT58h03KPhVr7gm8\/kU2aZn3tQuHwizfLn5lWuT4N7oc4Freu58hy6rSZZ2OZRGogvePxEWH+lvDz3UzF4MsaHEb7H7LUIvOWYlra17YMqqjoBhUnd+L1WmcJAB4HpxVPjMLoraSbSJI4SeKOkLyvSOGJw2ggtMi3of0W07HvvB4rz9tYl4Yd9QafQwttkzixwhBk8xaOhOMeMGhz\/ACmRqAWVrZYH2Mg8CF6XhXCqyDyVHmmROBlqWjYmtsitrXKMO3JqzARDajCCLWcOIieo+a41qLpbTOpogA67BrgdwTYiI9+i1IlhguB9f1XdtcO3APQrShtWIhv6qX+9ZMrmeGcx7qXeB7WkND2SQ6B+E+ZKj4jEPIDWmIABgAA31QedytdWwVJ403bExFomSbep91V4nKO7Et8Q5jceY+6BOFvCX7jENZS+PP3\/AMFK3D8SZPnJVRmb\/FCuswxDWNk+g5lZl7ySSeKLXQqwcrXNghIhHMlHCE4pqVZASJUKsZINSygpEN5iyDg5JCVqCtpZWWUCYnpCFiayQVoQShCInhYRAQhAUxkghTqVQtMtMFGlMWZra00QsaWbOG7WO9I+i7jP3izWMHufuqhXPZXJHYuu2kCQ34nu\/KwbnzOw6laV1j4yZntinJlx2byKtjz3lZ7hQabnbU78lMbTzPBen4DBUqDWtawADZg2HU8zxSspMptbTptDWMADQNhH1QxpO6FfdsWF35OHZfK6X28I7Vqg3B9IWfzjFuhzNBc0jlx6LZ0MKxkFx9ANvMm0qvz3AF7dLXQSZY47H\/K7h09UnG6UXkq3TtrOTzZmKAAMyG1G+gJgjyIn2HNRMfiXF75i55D4QbLuKLRSeartDyXNLIjx0zEGORUOo7WKdtwRPOCR9Autp9XulhglBJ9DcHhCcTrO0F3+7b7ytrltLZU9OmAGgbgX9yr\/AC0WR7MLODs6ZucI5NjkzA1mo\/2HNcsxzcxAFzsEZPWlsHb9lFzDBOFUFokASP0XMnLbls6cK1J4KjMsLWcJc0Ecov6QqF+GqAF1Ilwb8TdnN\/7gvT6GRd4Wve6BAJHVScVk9JpDtEHbUOI5EcUKGqvXhBJ16d+3nJ5Vhsz1eF1nC3W+wPmpdHH8\/Jde2OQd08umG7sf\/ld+E+T4IlZ\/GYohus8mk+ZB+pAXRo1EbPsxLU6BqG+Lyjn2nyfXNalJIHiZ05sH1CyYWuwWaTxVJn2FDH62\/C\/hydxHkd\/dMThjkT01+XsZWoSIQx0pShCEtnJYJSkSrZQkJJTnFNDUOT8IgIQUKm2QVEJEoVxaZAQnIW9pQ2E4FBTSVfRBS5NhKhDnhliL1D\/DvDijhTUPxVST\/saSGj\/qP+5eXlekUMX3eHptH4WMHs0ImmhmWRPXt+lheTZMxAcIBvuVLwFzFpIJ8gNz9fkvPMTjHhocDMzsbiOK2fZJ4e2o0j4abWkzeSDq+Y+S5d\/1tnHoUspMv+y7DiKhLv8A2wCA380bnyuPMnzVLnhxFTFvbTHgpkeAGGwLC3H15LW9iGtAqtb+BzKfoGB0+rnuULtXWayq51FwbVLAHHhqB1AH\/NpB\/wCZqjajFvB1lWoUZfZ5v28ylzqtMtEd5pJtMOIqarcz3TfdZynTfSc0G0ayI\/CN7A9Z91sf8SsxhrC2NWkR0eZB+VV3seSwlXMnVdLncAGm3xQZI6rWmk8oUkm+F0XmCxJebla7LBLV57lmKgrd5PiRAErs2vMTp6eOODR4MiC3Y7\/ZX+UODmEOM2EevD3WVrN1MdpnUPPheyiZNnbm6mu2BZxg2BuPVc2xx55OrCpyjwehCm52mmbERqMWjorJ7GtZBs0BcsFiWVAC0iSAlxFUaSHbQg5yKPLlgzefU2YhjmgAjQ7TOxI2np9l5N2npllBzCYdT7sCSfFpbDoid3Ex84Xp+Z4llFxeTIOkAX22P1Xl\/wDiDULpcIDSCIvYjTv80KNm3r5OnsSrx4aMjhcwH83U+vii9kEzx9lmha4UjC4gl0LsV6htYPOToSmpeSehJKFscKdCEJXJYrQnkQkYke6UVPgoaShCcxqrsg1whDEtVK0LGPcQampxSEKSj8EHhKE0IlEKFcU1CFiTLBIhCG2WBWsOJ1Mb5A\/JZRWmExPgA5WTFFm3IvqYboo708Q4uLQNXGIlabsnnTqTqjHyHO0HaYguJkTyeFjKxMyDEp+CxRBJ1Evnc7kRDp9ISOory2xKVXwet4PtC\/DYkVm\/1KNSBWLJIBNhHUbqx7QQ0mo+ow0jdgiCAYs0iwE3NpuvKsL2iNIyxzhx0yCJG\/xA+aiZt2kr4mWvqHSTta\/npAHqlpQlJbWaanOO19IuswzF1Ss6q0GpTZIJsS0HwFwaNvjIB5udCpsJSDnhrfhHHif05+qhtxRAsA02EtkSNOnnyP15rR9lsGC6U3pKfcYktkSixz+5qvYeBkeR8Q+RVvk+f6S0kj36hJ\/iTgA11Ks2PECxw4+G7XfMj2WNa48Ee+TTcR7TT9qkew4PtG0vcQQQ60TG3H2XCpiwC46omwIgSYXlbMW4cVcYLOC5mh\/Cwd9j81zZQknk7NGpr6PYuyWfirTDS7RVp2N9wNj9lpn9pKDGk1XgGNgZnyXz\/hczc14fTdD2+zh\/Oa0uHzSlWH9SWO43BaT0n7hJWepW\/b0HXpWPMi67R5qcQ+WmKXDy5qk7Sj\/01QneSfVxmPkrjB0WFslzS1tw2QRPMwALLLds8zboFFhkky88z\/IHp1W6syaSJqbF46SMZTfdScHRvqKdgMEXGVLqgCw4LvU1NLczhuW6WBqVNQjmyqQhCVNCzZIhCtvgoF0YuaUuWk0kUx0SU4hIwWTnLSXBRxKEFCyywQhCpsgJEIQ2ywQhChBU+k+ExCsprKwSXPtCjB5aZBhODkkXWnHcAcMA6qDeLpwA2Av5q2wWWh\/BWYyUDktrSNg5NLgqstwhduLrY5cBRYSeAkqsBbQaXH+dFQ47O3VDGzeAH1TSUaljyCVMrXnwdM9zQ4ioSfh2aOQ\/XiqB7C0qcxsqSKAIgiyWnX6nPkcUVFYRTJRIuptfLSLsv04\/uoj2OG4I80tKuUe0QlYYzxv0V7Sruaw677X4+vNZimTNlb4Ss8\/EJWPR3eBmq9RXJJqZlUIDQ4gcAF0y\/KHVXanG3ElFINFyAu9bHPI0t8Leieq00YLLF7Lpz4XR2zCuymO7p78SqUrs5sbpGMjfdGll8FQionMNKVdJQs4RvJSoCVCVNiIQhZKBIhCoh1JTHFCEwzKEQhCFI0CChCnggiEqEMgIQhWQEIQrLBCELRDX9mmzSDupHsrlCF0YfShCz6mcMVhm1GlrhIKz2M7NOF6bgejrH32+iEKpQUuyQslHoh06JbZwgjcW+ykAIQsQQzkeAhwQhG8GSNXMCwE7bKLrPMoQlJ9hI9FpgfELhJXx4FmiY9AlQjSm1FYMpZbIzXE+I+idCELBYulIhCvBD\/\/Z\" alt=\"Universos paralelos y la interpretaci\u00f3n de mundos m\u00faltiples ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No me parece extra\u00f1a la idea de que nuestro Universo tenga una propiedad reproductora y de \u00e9l, puedan surgir nuevos universos. Con las estrellas pasa precisamente eso: Tienen un ciclo que se cumple en el tiempo y, llegado su momento, riegan el espacio del material necesario para que aparezcan nuevas y m\u00e1s vigorasas estrellas con mundos nuevos a su alrededor.<\/p>\n<p align=\"center\"><img decoding=\"async\" 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\" alt=\"Los pilares de la creaci\u00f3n - Revista M\u00e8tode\" \/><\/p>\n<p align=\"center\">\n<p>&#8220;Los pilares de la Creaci\u00f3n&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hablamos de ciclos o rebotes que se producen cada cierto tiempo y del que, un universo llega a su fin para que pueda surgir otro nuevo. Jhon Wheeler lleg\u00f3 a sugerir que cada vez que eso se produc\u00eda, los valores de las constantes de la Naturaleza se volv\u00edan a barajar y, de ser as\u00ed, eso crear\u00eda una secuencia inacabable de universos en expansi\u00f3n y contracci\u00f3n en los que las constantes son diferentes. S\u00f3lo podr\u00edamos existir en aquellos ciclos en los que el &#8220;acuerdo&#8221; de las constantes da una permutaci\u00f3n que permite la presencia de la vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Una nueva mirada a los 'pilares de la creaci\u00f3n' | Ciencia | EL MUNDO\" \/><img decoding=\"async\" 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\" alt=\"Pilares de la Creaci\u00f3n&quot; en la Nebulosa del \u00c1guila. | Pattern ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Claro que, seg\u00fan lo que ahora sabemos, cuando tratamos con las propiedades del Universo como un todo, hay un factor grande que desempe\u00f1a un papel dominante. Si las constantes cambian en una de esas hipot\u00e9ticas permutaciones que no permite que el universo colapse de nuevo en un <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, el suceso de los ciclos terminar\u00e1 y el universo quedar\u00e1 atascado con un pu\u00f1ado de constantes que nunca volver\u00edan a negociar una situaci\u00f3n nueva. Evidentemente y hasta donde podemos saber, este es, el escenario m\u00e1s probable con el que se podr\u00e1 encontrar nuestro universo en el futuro, toda vez que parece que el devenir nos lleva a la muerte t\u00e9rmica de un universo siempre en expansi\u00f3n en el que, la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> ganar\u00e1 la \u00faltima batalla.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Einstein nos mostr\u00f3 el camino para viajar en el tiempo&quot; - Sputnik ...\" \/><img decoding=\"async\" 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\" alt=\"Viaje interestelar - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Agujero de gusano, hiperespacio, motor de curvatura&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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bjZeZPX0fhPK8Slle3v\/QMjXKkXl54uu6lP4LanwqMQKVIBjQ3pjzH3JlUTXQZkg9RutNWOXVGMY9ISyxqcRqvZodVqOb0c9xHyJSVKs5jg5pgtMg9CEMFejeGvCdq6iyuXfGJAJGoaWnmC0dO6llywwxuRlGzq7OvqptJEamtJHqAUxaOzhJxPJN0m8wvnMu7OiFIPXeqm8Eyn7mpjuquvUS4oseUkyvcwysUnVVi7NkbQnSfIAOw6AIr6LiZEwg02tnOoBHp1SD5XEcpMfReg1vR5t6phKIIEEGDB278kfUwuwIH1TNM4xWbiMO5kbAc0C4e9w1ECCTtB+kzChak9jN0MsZSLSTvmBMFB4fal74acjMweXogAiIjPVHtaxYSQXNMcuvfstxaTpgtNltbPrkODWjVmcjVjeQTsk3WtQed8gE7yPb0QKbnEkieZO59SUahS1EDUB6qShx9GcrDVLZ7SC3VkYP4iO6PaXBHlLi3P7W\/WQQsqDTgP1Ac8j2CmxrXHp1KXTWwN09B69EOaXB+AdpEnoQOScs7Kk0AvdI6NiVqlwzDSCCScgRhPMsNI9snB+S55TjXFMdJ90VvFuDsrUatOk4tNRj2AbzIxP0Xz09pBIIgjBB5EbhfSHEOO0bINfXLG6gS2QSSGxMAZ5j5heD+MuJ0bm7q16DCxjzMHEu\/E6OUnK9T9Pc9prXsrjPUvsz4OxtlTe6oCajnP06hgHECdsDPclXHGry2tZqveA1v4QQXE9GtmSSvnzWtuqH36p5+Dzm5OXY6hG7Z79wz7RuG130qYNSg95LTrADWnESQS0B39Mwrfi\/DQx4LHa9R5AQP1\/RfNEr2D7LL24fbOcS4tpPDWu7QMHrEx7wubyfBhiXOD\/k2R60egcIoNcYqNMjZw\/WUxcUZqmo3UWwJLsZ2xKHaXLYa17HA8yCYg9Qi39ZtRwLTDRA2j\/leQ4yt2FSXEZNo1sEnUCfXltChdMJd+xAGwAglTsjSAJBhw\/Ef6BFZdEuMeaeoz9FPjXRXlfZGlQ04LHEb6cmJTFGiD+ySPaFF9+9p2b7f3Ure7BMmQTiScJvjvZlNJ0fM\/i2nU+\/XRrMc15qvMOEHSSdH\/wBdKoa1OPRdd9plyH8TudJkNLGz10sbP1Mey5gr6rE\/wT\/ZEn2IrCiVacKDSrWEguw+zG4aLosd\/wCoxwGcEth2RzwCuQKs\/DN02ldUKjyQ1tRuojkJgn6qeeHPHKP7BWme50rUFMGiWtMDHMq3oWbQNp7qT7NvSfWV8f8AKr2dLi30cjXpycglJXVHpA7TK6+7qNbMxtsAB2XL39fOAuvDPk9IhNcVtlW607\/RaRyycyFi67ZGxSpau+Hr0tIG5ByJOJEIVGg6M05HWOShRrloI3B5SYTAfT0nLtXQEgT054XX+S0zmtMJVp0saXOnnIgegT9vXp0wQHatsRv\/ADfVUopuABLTB2J2KLTrR+Bp\/XJLLHaq7Ap0MDcuABGeWBO0xzRKNsXEAEEnry9VCldQC3QIPr+Uo1F5Aw0E9C0495QbaBosOHWdXVpbp652jqnL8xAc1mRksduRzKQtmVCCPiMaD+o2WnapjV74hczjcrbGcqVIsW2zHMnSdQAjSMfzdSiMtgIzM8sSPVKC6q0o8zXDtBHzUat0551fiO4wBjnv2SqMvegSa\/2X9vcU6QgtOqOcfRJ3HERqMYH5du6qadYkxH5H6oPiOqGWVeu2q1j2s8rZl2okNEfNGGFclf2a5S0im+1TjlJ9uKRex9aQAAJcxsyZOwmB3Xkym+TkzncnclDXuYcSxR4o64xpG1i0tqwxdeEuF0rmuKFRz2l+GFkZd+6ZHMbL3nw5ZfdbdtvSa4MZMnSC5zic6jG5J\/JfONtXdTc17HFrmkOa4bhwMgj3X0Jw3iD6tGm8vLtTWumRuRO49V5n6hGTS3ojlk47LGrcE4A0idoG\/eAiW9cD9pur3IStI5GJ+qtqd2xok0jPOdiYxMheTNVpInB3tsGwtJn9n5mPTqmm0QYDXgk9cew6pajcMAg0\/kfyTttcUwZAd3ByoTcl0i8OL7YzQt3R77EYx3VN434tTsbepcODZAhjJP8AuPdho9JknsCrZ14Tvt6wAF4jx+2rcd4mRatIo0gKfxXEljWhziXnu4kw0ZIj1XZ4mFTlcul2U0+jz6reOqVXVHmXPc5zj\/E4yfqpErtPFv2X1LG3dcPuqJDSA1sFrnzybO7v4ek5XBCqV70JRyK4PQAtcYSwU31CVBURiTl1X2e+EjxCpVEgMp03Eyfxva4Uo\/mE+y5aMLqfs14460vGvz8J8U628BriA1zuQh0Z9eqj5DmsUnj7rQ0avZ75wOyqU7ajTruaarWNa8tMgloiQSBPLkt3Tw38WVupXA\/FJ6KtuHHeM\/RfGW5ytnZKorRX8UqO546TzVSKBc0kNJjc526q+r250ue4tIjfEDn7lUFzcMBIc4Y\/dj6ld+F+jlmr7FXPWLYvgOaxdNy9EeCEKoByGwspU3DA58ijM9UVpHRdfOlRyUDZbahvBHUiPZTZadx9FMuA2b9Vo3B6Ae6XlIDoctoaIdsecCVO4qgjywB0wCkDUcei16peG7M5BHVSf1\/ZSpUy8wASeglS+8kRpGmPSfnEolO6cCSDBO5ED8kW39IGiJxphpaQdyZB6YIhPMrNaJAcKn7zYjucHf6JIERt756+qNTpNJA29\/mpy\/cZMPbW4e+D5cySSJ+uFSeO7Ii0rCRIAdj+F4OfYLrbBjaUOc8HoME+\/NCvbajXouZUw0tLSecHqeW6njztZE60PwSr2fOxK0r\/AMWcBpWrw2ndUriZnRuzs7cfVUC+gjJSVo6jYWli2mMYvbvBPlpOtyf+i8gE82uAqM+jo9l5DwPhFS5qinTaTkajya2clx5L2Hh9n91uGN8z6VSi1jnRqc19EHQXwMBzXRP8IXn+fNceCe+xZJPs6G2FQugQDyzH\/CtncPdk+bETOc9uqDYX1HJzqPWIHsmatcEwXumZIke2kBfOynJvYyhFLSGaFmA2HAmTgxB9+gUwxgkEkzjbbpmFVVL4CcPPQk\/mh\/6lIHlA9+iQdL9ir+12m\/7i1lFxaalakx5BgaH6hDz+FurTKsfsx8NOsLQ06hb8Z9Rzn6TqEDysDdvwgH3Kbe5tVhaWtIIIc1wBaWneQdwmrSq0ANaRDQABPIbKr8xxw\/Eveyscds8p+3tlL41F\/wAWoa2mPhH\/AKbWAnzjoS7EDeOy8mXv32zcDbXsjdYD7cgjuxzmtc35kO9u68EhfQfpuZZPHT9aEnCmaYFssRGNUi1dvISgbAvdvs4sLF\/DiadNpNQj44fk\/EpuDmjP4WmCPVeSU\/DlZ1p98YxzqYe9ryPw6dGT2Jd9F3\/2SWdSnSr1XnTRcWaQ7EuAlzh2gge3Zeb+pTvA3GW0\/wDyKwhbVno3xKbRIA1TuZ+g2XL+IuNtYHNZgncrXF+NBshjx7Lh7+41EkleR4niuT5SDlmkqQS54o525Kr33J6oNRyC5y9yOOK6OR7GfvJ6rElKxPxQKOwZHVHYB1KlTpAKbY7Lz3MlxJsa3ooFpnp8lqncAktEyNxBB+qI2Dz90ttGcSHzWaUcR6rPZb5AOBBlMphluVOg4DcJ6nXb+gpzzNdBWJMRFPsVJoTb6xOMKLafdJ8vszxEGNS\/FuC07lrWVdWkO1Q0xqwRBjllPtpIraaX52naYY4mecfaRw63t6FGnSpsYXPcZAyQ1sGXbnJC89XcfavXm4p0\/wB2nPu5x\/o0Lh17\/iW8MW+2XSrRi7T7LOGMrXTjVptqMZTJLXtDm6i4BuDg\/iXGL0z7LwbehVuXNMVHMYzcyGkjYfxGFvMm4YXXfSDxb0j0fh\/DqFEvNKhSZrDQ7S2AQ2dONgfMcjqj6KYydLO+oNn2JyuZfx97wNLYa4Eh0ECOpJ2QW8PqPaHgkh0EHqDzXzsoN7m6NGEkdYLq26gmesD5hCuaJB1BhEZ3J91zVaze1uWlV9S\/qtGkPdHSSljgT\/tY7bXZ1Nxezyj9d0rUuAMgH32XKPu3nclFZeviNRhW\/pqNyOoZxsDBHywrKjxKiROpo9Tlef1ahJ3ygtc7uhLw4SXdDRySR0P2nccH3B1FufiPY0kHYB2s\/wD5A9141C6rxXVPw2tPN0\/If5XMtC9fwcSw4uK9mlLk7ZprUVjJRGUZ2VhwqyL3hsb4Vp5FFWGMG3ReeHK7\/u3w5OjU6WydJmJkbJ01ntbEkN5CcfJdj4a8LtbYUy5h+I51QnlA1uA+jQqLitlDiAMDC8b+qhPLKK9lnhfGzm6lQlLvKsa1qeiWdbnou2OSJzPGxFxQnBPmzdyC03h7zyVVlj7F+NldCxWB4a7osR+eHsPxs6KpxFoy3I2OnecQAOe6W+8td5TqYSdQbkE8pJb+pC5KnWdJh51ZhoOMQSZP0xmYV5bVoLC8ydLnO333MemylLAoLQnEsjVDzAcHUyC3+boXd5HuEn4Y1NYwHWQXvDWyNIE5Mc4In3wgPvqTssdHla8jIlkySDO+CEHgF9pc1hc46QSdROAdRGge7QjwlwaoPFHW3FwGxO5mAAMwCT22CaaFzH+rNexhOCHhwIktIIPOP3Tt6BXdO+l5EYAkunn0iFxZMcooKgiwDe4+aOymqC\/4w6HMYySAPMXQBvJgZMR25JHw\/wAT+G7SahdJLYOYcDyg9B\/lJ8E3DkMoRO0ZSRmU1zPE+NwA3UGzp8wOwcfTfpHVQ4FxSfOT5W040kkjUXanHU7oIHaPnJ4J8OQyjG6OwZSTFKiucq8dbTaHlmppdBLcAAxDs7iE7V4xTZpkETuYw3ykyTz2jC5pYsvoqoRPIvtEudfEK8GQ0hg\/laAQPeVza9b494btbiKzafw3atVQCZeNWcB0AkZ915XfUtNR7QCA1zgAegJj6L6jw88MmNRj9KiE4tMAF7l4CtibGjR0kSwvY8jDnOL36QdhEjJ6GO3iNvUDXBxaHAGdJmD2ML0mw8cM+FRbTpadBOqmMhoklppmQJknBB6KP6jjnkxqMV9\/wNiaTthK3FD98Y2tQY2HYYJM5BI0xL3YjcRnovV+GOp1KTH0x5XCQAAIxMETj2XhR4+9tepUpiQ5r2tBElofBcM7bDbYSOa9A4V4wfQDKLqbTAAlrjk7ucB0knnheX+o+LKUI8Vv\/JbHJJuzvn2AcILQQq\/iHhykWE6DgEw0ST2AVQ3xqZy1v1WrrxcHtLS1vTMxkRHuCR7ryIYM8XorKcJCdPwtqLYkD4jmnUPwjUdQz\/D6HUrNnhejrdTAeSxrXEwIIOryzydj8lz\/AArxsXOJc0AguBA\/EWyfIDy29IXS2HH3QSYyZ3k7RJPoB8l0+R\/UQewRUPoq7zw3SiaVYHVlmJDvKXeV2zvK0nHJWVvwa3aC2qaZcHAGHAEE6YmeZ1Ax3HVJXvGqdN7amDpa7SRmOzRMT5nAevZcfx\/xHSrPZWaNNRrg7S7U+CKnlc4YEwT35er4sOXNSbdewtxiXP2q+HqNKw+M1sPFSmAdsEkHHofovHmL1qnxht454uWE29QM\/wBsDyurNMfFDsFohsnJxz68d4t4LRov+NbEm3fsJk0zE6SeY5gr1vBn8cfhnd\/9f4IzjbtFJbSCCvU\/s74TRuSC5hbUaQQ4fsn1XmVreAfhHuvSvs28T1fvDGOLfhAEuEAACN5HeEvnxlKHpfbv6+yuLSddntB4e3SGxsIVVceGKDtwjXPiKmySTgb9p2VVX8aUi7SwtwYcZmJ2iN1y5Z+DLcFdekxIxzDDvClrEfDBS9fw5bNGKTPkpVPENJ1T4XxW64w2YnMY7yhV7x5wGn1kLxvIyrqKaL44S+2UHEOBwT8Nnuudv7B7N11d1UruHlMD6rn7y0qnOSm8bLJdyRScP2OedSdKxNm3qc2FYvT5r2jm+NnmFGvJyBnTt0BAJTJudzqO4B9OZCxYvpXFHER+8iNzMxECNPf64WrW7IGoeUAACIzB5rFiFKjBad8fhxnBBBwYI5DtthWzeKhoblwDxy3Ec56klYsU544thTFq18S5jvWMkDYCfWAl7PiGkuyeUb7iY\/v7LaxZQVUayXEb90gEkwQ4TnqY32RrS5AYAC7TmACf2gJnPOZK2sQcVxNYzVvzomTp8sDqMESP1unbji5hwJdzMTtGMFYsUHji\/o3Jm6vF3aCZiQI+Q3+i4ji75rPPU+nILFiv40FFugcm+wGiR3WUHwVixdJh1tU6ty4\/r9e6sqXETLSHZbO\/1W1ijOKYUWbuMZB5GDz6odfig0EB2T2PIQFtYuZYo2Oitp8RggkyJnnOx5q0p+IgSQ57gzSIAH4p6rFirLDCXaMnQlc8QpxDS7nG4gHO09VV1bjM7nqfksWJowSA2P2XHqlNmgbY9YBJj6pmz49pZo0SDOoHIIO+DMGFixLLDB3oeM5IrLkNmaYIb0Jkg9j0VnaXppU9IwX7nt0WLEmSKkkmPCTTbRaM47UcCHOLtTdOSdoVc29LC1zR5mmZOc55f8rSxc8McU3SKSk6MqcWe5\/xSYeCCD\/2kRHTYJ2j47vGSA8ZOSROfnz\/AKLFir8GOWpRTFc5JWmDrePLwxFRoIESGifXM9VX\/wDie7j\/AMxU9yD\/AEWLFSPjYYrUV\/BJ5J+zR8U3X\/vO+TP7LFixP8GL\/iv4RucvZ\/\/Z\" alt=\"El Camino de Santiago, un viaje al campo de estrellas - SitioDeOcio\" \/><\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que el medio cl\u00e1sico no nos sacar\u00e1 del planeta<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No sabemos si alg\u00fan d\u00eda podremos encontrar el camino pero, si nuestro universo como parece tiene el final que todos los datos nos hacen presentir, entonces, si es que para entonces la vida sigue presente en el Cosmos, tendr\u00e1 que buscar ese camino que le permita, situarse en otros universos que, como ahora el nuestro, tenga la posibilidad de albergar la vida en sus m\u00faltiples formas conocidas y aquellas que est\u00e1n y no cocemos tambi\u00e9n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Cient\u00edficos presentan un nuevo m\u00e9todo para descubrir agujeros de ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRBfLa3VVQXiF9Cbp1Ns5HJaPeImVKiEABuyA&amp;usqp=CAU\" alt=\"Viajar por agujeros de gusano es posible, aunque demasiado lento ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hiperespacio, <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> y otras ocurrencias que germinaron en nuestras mentes, \u00bfpor qu\u00e9 no?, se podr\u00edan hacer realidad cuando llegado el momento, tengamos esos conocimientos que para nuestra salvaci\u00f3n se requieren y, una condici\u00f3n ser\u00e1, la existencia del multiverso. Es decir, muchos universos dentro de un conjunto mayor en el que, la Naturaleza tenga dise\u00f1ado el espacio necesario y con las condiciones exigidas para que la vida sea posible y siga generando ideas y pensamientos, a la vez que,\u00a0\u00a0 la evoluci\u00f3n en el Tiempo nos lleve a comprender que formamos parte de ese todo infinito que finalmente es la luz, el estado m\u00e1s evolucionado de la materia con la que, finalmente, nos tendremos que fundir alg\u00fan d\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/12\/GN-108036.jpg\" alt=\"\" width=\"485\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 se esconde en el borde del Universo observable? En realidad&#8230; \u00bfTiene un borde el Universo, o, por el contrario en ese final presentido, est\u00e1 unido a otro universo? \u00bfC\u00f3mo todo est\u00e1 tan lejos de nosotros que nos parece f\u00edsicamente inalcanzable y nos tenemos que valer de los telescopios que, al captar las luz de las galaxias lejanas, nos hablan de lo que ah\u00ed fuera existe?\u00bfSer\u00e1 \u00e9sta la \u00fanica manera que tendremos de mirar hacia atr\u00e1s en el tiempo para ver lo que fue el pasado del Universo. Lo cierto es que, son tan grandes las distancias que, al menos de momento, la \u00fanica forma de &#8220;ver&#8221; lo que existi\u00f3 lejos de nosotros, es captar la luz que nos envi\u00f3 desde el pasado. No podemos contemplar esas galaxias como son hoy si es que a\u00fan siguen siendo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 28px;\" src=\"http:\/\/oldcivilizations.files.wordpress.com\/2012\/02\/nicola-tesla-31-fotografia.jpg?w=382&amp;h=337\" alt=\"\" width=\"382\" height=\"337\" \/><\/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 \u00a0Algunos tuvieron un sue\u00f1o que les llev\u00f3 a pensar en la energ\u00eda libre<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, ideas son muchas y preguntas muchas m\u00e1s pero, son a\u00fan m\u00e1s las respuestas que no se dieron y el resultado final es siempre dejar al Universo atrapado en un oc\u00e9ano de interrogantes que no sabemos despejar. Un fino equilibrio lo mantiene todo al borde del Caos y, sin embargo, el Universo perdura a pesar de todo dentro de ese fino equilibrio de las constantes de la Naturaleza y de las Fuerzas fundamentales que lo rigen y que hacen posible, que la materia dentro del espacio y del tiempo, evolucione hasta alcanzar su cota m\u00e1s interesante de producir la conciencia que nos permite (a nosotros y seguramente a otros muchos seres en nuestro universo), pesnar en todas estas cuestiones que han golpeado la mente del ser humano desde tiempos muy lejanos, incluso aquel tiempo en el que no se sab\u00eda que el mundo era un simple mundo entre infinidad de ellos en la mir\u00edada de estrellas que, cada noche, pod\u00edan contemplar el cielo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/slideplayer.es\/12\/3557631\/big_thumb.jpg\" alt=\"Consecuencias de la revolucion cientifica \u2013 Muestras de documentos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Hasta la revoluci\u00f3n cient\u00edfica del siglo XVII, el significado flu\u00eda desde nosotros hacia el mundo; despu\u00e9s de ella, el significado flu\u00eda desde el mundo hacia nosotros&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Con estas palabras Chet Raymo se quer\u00eda referir a que, nuestra ignorancia nos llev\u00f3 a pensar que \u00e9ramos nosotros lo importante pero, a medida que nuestros conocimientos avanzaron, nos fu\u00edmos dando cuenta de que, lo importante, estaba en la Naturtaleza a la que comenzamos observando de manera trivial hasta que nos pudimos dar cuenta de que, en ella, resid\u00edan todas las respuestas que necesit\u00e1bamos para saber, no ya del mundo y del Universo, sino de nosotros mismos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">Si alguna de estas constantes, variara aunque s\u00f3lo fuera diez millon\u00e9simas&#8230; \u00a1La Vida no existir\u00eda!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De la misma manera que llegamos a poder explicar los fen\u00f3menos que se pod\u00edan observar en la Naturaleza, tambi\u00e9n pudimos descubrir patrones sobrehumanos y universales que marcaban el ritmo de un Universo mayor y menos localista que el de los cl\u00e1sisicos griegos que ten\u00edan la Tierra como el centro de todo, cuando en realidad, era simplemente un mundo m\u00e1s de una infinidad de mundos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-KSbiMJMnxis\/U8G0MkaOKII\/AAAAAAAAABI\/FX7VcxeNS-w\/s1600\/fuerzas+fundamentales.jpg\" alt=\"Las fuerzas fundamentales de la naturaleza y su part\u00edcula ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nuestro descubrimiento de las pautas con las que funciona la Naturaleza y las reglas por las que cambia nos llev\u00f3 hasta los misteriosos n\u00fameros que definen la f\u00e1brica de todo lo que existe. Las Constantes de la Naturaleza dan a nuestro Universo su sensaci\u00f3n y su existencia. Sin ellas, las fuerzas de la Naturaleza no tendr\u00edan intensidades; las part\u00edculas elementales de materia no tendr\u00edan masa; el Universo no tendr\u00eda tama\u00f1o. As\u00ed que, las Constantes de la Naturaleza son el \u00faltimo valuarte contra un relativismo desenfrenado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 62px;\" src=\"http:\/\/www.abc.es\/Media\/201304\/22\/encuentros-en-la-tercera-fase-steven-spielberg--644x270.jpg\" alt=\"\" width=\"644\" height=\"270\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si entr\u00e1ramos en contacto con otras inteligencias presentes en el Universo, mirar\u00edamos primero hacia las constantes de la Naturaleza para buscar un punto de uni\u00f3n, una base com\u00fan mediante la cual llegar a un entendimiento inteligente que nos uniera y, hablar\u00edamos primero sobre esas cosas que las constantes de la naturaleza definen. Las sondas que hemos enviado hacia los confines del Sistema solar y m\u00e1s all\u00e1 en el espacio profundo, llevan informaci\u00f3n sobre nosotros y sobre nuestro lugar en el Universo, as\u00ed como tambi\u00e9n las longitudes de onda que definen el \u00e1tomo de Hidr\u00f3geno para decir d\u00f3nde estamos y tambi\u00e9n, lo que sabemos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT51NVzsA7cpXlbSanLb9sDSQgIZ9fh8eF7QQ&amp;usqp=CAU\" alt=\"La magia del n\u00famero 137 \u2013 Blog de Unicoos\" \/><\/p>\n<p style=\"text-align: justify;\">Si los habitantes de un planeta lejano, sus grupos de cient\u00edficos, estudiaran \u00e9sta constante, no importa por que medio y qu\u00e9 guarismos matem\u00e1ticos la buscaran, al final el resultado ser\u00eda \u00a1137! Ese n\u00famero puro adimensional.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las constantes de la Naturaleza son, segursamente, la mayor experiencia f\u00edsica que pueden compartir seres inteligentes sin importar de qu\u00e9 parte del Universo puedan ser, toda vez que, los seres conscientes de inteligencias evolucionadas, al igual que nosotros aqu\u00ed, habr\u00e1n hallado esos misteriosos n\u00fameros que definen un Universo para todos en el que, lo primero que hay que comprender es que, no hay supremac\u00eda de nadie sobre nadie, la inteligencia es igual en todas partes y todos, sin excepci\u00f3n, tendremos que compartir la misma Naturaleza.<\/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%2F07%2F04%2F%25c2%25a1universo-%25c2%25a1universos-%25c2%25bfy-nosotros%2F&amp;title=%C2%A1Universo%21+%C2%A1Universos%21..+%C2%BFY%2C+nosotros%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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Nadie sabe de qu\u00e9 clase de materia est\u00e1 hecha la singularidad (Quarks y Gluones?) y, tampoco a d\u00f3nde ha ido y va a parar toda esa materia que atrae hacia s\u00ed y que ni el principio de exclusi\u00f3n de Pauli puede evitar que caiga en [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[197],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/8842"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=8842"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/8842\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=8842"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=8842"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=8842"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}