{"id":17065,"date":"2025-03-13T00:15:08","date_gmt":"2025-03-12T23:15:08","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=17065"},"modified":"2025-03-12T14:42:39","modified_gmt":"2025-03-12T13:42:39","slug":"%c2%bfpueden-llegarnos-mensajes-del-futuro","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/03\/13\/%c2%bfpueden-llegarnos-mensajes-del-futuro\/","title":{"rendered":"\u00bfPueden llegarnos mensajes del futuro?"},"content":{"rendered":"<blockquote>\n<h1 style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.ytimg.com\/vi\/rpD2EBnsTec\/hqdefault.jpg\" alt=\"Resultado de imagen de Mensajes desde el futuro\" width=\"400\" height=\"300\" \/><\/h1>\n<\/blockquote>\n<p style=\"text-align: justify;\">Investigadores proponen una soluci\u00f3n a algunos problemas de la F\u00edsica Cu\u00e1ntica, como los viajes en el tiempo o la paradoja del abuelo<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/www.abc.es\/media\/ciencia\/2015\/12\/14\/cuantica--620x349.jpg\" alt=\"Las curvas temporales abiertas podr\u00edan resolver muchos problemas de la F\u00edsica\" width=\"442\" height=\"249\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las curvas temporales abiertas podr\u00edan resolver muchos problemas de la F\u00edsica &#8211; NPJ QUANTUM INFORMATION<\/p>\n<div>\n<p style=\"text-align: justify;\">Un grupo internacional de investigadores, liderados por la Universidad de Singapur, acaba de demostrar que numerosos problemas de la <a href=\"http:\/\/www.abc.es\/ciencia\/20150125\/abci-entrevista-fisico-cirac-201501241305.html\">F\u00edsica Cu\u00e1ntica<\/a>, hoy por hoy irresolubles, podr\u00edan solucionarse f\u00e1cilmente con un <a href=\"http:\/\/www.abc.es\/ciencia\/20150125\/abci-entrevista-fisico-cirac-201501241305.html\">ordenador cu\u00e1ntico<\/a> que viajara a trav\u00e9s de <strong>&#8220;curvas temporales abiertas&#8221;<\/strong>. El trabajo, que ha levantado gran expectaci\u00f3n en la comunidad cient\u00edfica, se publica en la revista <strong>Nature Quantum Information<\/strong>.<\/p>\n<p style=\"text-align: justify;\">Hace ya una d\u00e9cada que el f\u00edsico Dave Bacon, que en la actualidad trabaja para Google, demostr\u00f3 que la mejor forma de resolver r\u00e1pidamente todo un grupo de problemas de la F\u00edsica (llamados <strong>NP-completo<\/strong>) y que tra\u00edan de cabeza a los matem\u00e1ticos, era utilizando un <a href=\"http:\/\/www.abc.es\/ciencia\/abci-google-arranca-primer-ordenador-cuantico-comercial-201512101157_noticia.html\">ordenador cu\u00e1ntico<\/a> que <strong>se desplazara a trav\u00e9s del tiempo. \u00bfLa raz\u00f3n<\/strong>? El hipot\u00e9tico ordenador de Bacon podr\u00eda moverse con libertad a trav\u00e9s de una serie de &#8220;curvas cerradas de tiempo&#8221;, atajos en el tejido espaciotemporal que se curvan sobre s\u00ed mismos. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general en efecto, permite que dichos caminos puedan existir a trav\u00e9s de las contorsiones en el espacio-tiempo que conocemos como <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/2.bp.blogspot.com\/-8JSzGLeo0gs\/UOtFspfHwWI\/AAAAAAAAOGU\/__4eugjnRjs\/s1600\/agujeros+de+gusano.jpg\" alt=\"Resultado de imagen de Caminos a trav\u00e9s de agujeros de gusano\" width=\"425\" height=\"340\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00bfPero para qu\u00e9 enviar un mensaje en el tiempo y bloquearlo despu\u00e9s para que nadie pueda leer su contenido?<\/strong> Sencillamente porque el procedimiento podr\u00eda ser la clave que se necesitaba para resolver problemas que, actualmente, no tienen soluci\u00f3n alguna. Y es que incluso un mensaje &#8220;sin abrir&#8221; puede resultar tremendamente \u00fatil, especialmente si los cient\u00edficos &#8220;entrelazan&#8221; el mensaje con alg\u00fan otro sistema antes de enviarlo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Confirman el entrelazamiento cu\u00e1ntico gracias a la luz de una estrella\" width=\"356\" height=\"202\" \/><img decoding=\"async\" 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\" alt=\"Entrelazamiento cu\u00e1ntico\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Tendencias 21<\/strong><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"Confirman el entrelazamiento cu\u00e1ntico gracias a la luz de una estrella\" href=\"https:\/\/www.tendencias21.es\/Confirman-el-entrelazamiento-cuantico-gracias-a-la-luz-de-una-estrella_a43705.html\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCJC1nN65hu0CFQAAAAAdAAAAABAK\">Confirman el entrelazamiento cu\u00e1ntico gracias a la luz de una es<\/a>trella<\/div>\n<p style=\"text-align: justify;\">Como se sabe, el <a href=\"http:\/\/www.abc.es\/ciencia\/20130527\/abci-fisicos-logran-entrelazar-particulas-201305270941.html\">entrelazamiento cu\u00e1ntico<\/a> es un efecto extra\u00f1o que es posible solo en el mundo de la F\u00edsica subat\u00f3mica, y consiste en una suerte de &#8220;comunicaci\u00f3n instant\u00e1nea&#8221; entre part\u00edculas que, como si fueran hermanos gemelos diminutos, &#8220;saben&#8221; al instante lo que le ha sucedido a las dem\u00e1s part\u00edculas entrelazadas y reaccionan al instante, sin importar la distancia que las separe. Y lo que proponen los investigadores es precisamente eso, crear un entrelazamiento entre el mensaje enviado a trav\u00e9s del tiempo y el sistema del laboratorio. Una correlaci\u00f3n que podr\u00eda alimentar y potenciar la computaci\u00f3n cu\u00e1ntica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/_wr0SFqVCuyM\/SQEVugiWUDI\/AAAAAAAAARM\/fLxopKjv2v0\/w1200-h630-p-k-no-nu\/cct.jpg\" alt=\"UM Cient\u00edfica: Curva cerrada de tipo tiempo\" \/><\/p>\n<p style=\"text-align: justify;\">Sin embargo, las <a href=\"http:\/\/www.abc.es\/20110726\/ciencia\/abci-fisicos-confirman-viajar-tiempo-201107261241.html\">curvas temporales cerradas<\/a> conllevan no pocos problemas. En general, los f\u00edsicos creen que, aunque son te\u00f3ricamente posibles, algo debe de estar evitando que ese tipo de desplazamientos temporales se produzcan en la Naturaleza. De otra forma, argumentan, podr\u00edan darse todo tipo de paradojas, entre ellas la cl\u00e1sica de que <strong>alguien podr\u00eda viajar al pasado y matar a su abuelo, impidiendo as\u00ed su propia existencia<\/strong>.<\/p>\n<p style=\"text-align: justify;\">Y no solo es la familia la que estar\u00eda amenazada por unos viajes as\u00ed. En efecto, romper el flujo temporal, dejando a un lado el principio de causalidad (un acontecimiento causa otro, que causa otro, y otro&#8230;) tambi\u00e9n puede tener consecuencias para la propia F\u00edsica cu\u00e1ntica. A lo largo de las dos d\u00e9cadas pasadas los investigadores han mostrado hasta la saciedad que los principios mismos sobre los que se basa la F\u00edsica Cu\u00e1ntica se quiebran en pedazos ante la presencia de curvas temporales cerradas. Por ejemplo, se puede quebrar el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a>, que establece la imposibilidad de conocer al mismo tiempo determinados pares de magnitudes f\u00edsicas de una part\u00edcula (como la velocidad y el momento). O incluso dejar a un lado el <strong>Teorema de no Clonaci\u00f3n<\/strong>, que dice que los estados cu\u00e1nticos no se pueden copiar y que constituye uno de los pilares m\u00e1s s\u00f3lidos de la Mec\u00e1nica Cu\u00e1ntica.<\/p>\n<h2 style=\"text-align: justify;\">Evitar las paradojas<\/h2>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Pueden llegarnos mensajes del futuro? : Blog de Emilio Silvera V.\" \/><\/p><\/blockquote>\n<p><img decoding=\"async\" src=\"https:\/\/www.smartick.es\/blog\/wp-content\/uploads\/curva-abierta-2-222x138.png\" alt=\"curva abierta 2\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, el nuevo trabajo muestra que un ordenador cu\u00e1ntico ser\u00eda capaz de resolver problemas hasta ahora irresolubles si en vez de por curvas cerradas, se desplazara a trav\u00e9s de <strong>&#8220;curvas temporales abiertas&#8221;<\/strong>, que no crean los problemas de causalidad anteriormente descritos. Esto se debe a que dichas curvas no permiten la interacci\u00f3n directa con cualquier cosa en el propio pasado del objeto: las part\u00edculas viajeras del tiempo (o, para ser m\u00e1s exactos, los datos que contienen) nunca interaccionar\u00edan con s\u00ed mismas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El experimento: la paradoja del espacio-tiempo\" width=\"309\" height=\"203\" \/><img decoding=\"async\" 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\" alt=\"\u00bfEs posible viajar en el tiempo?\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Pra Mila Gu, de la Universidad de Singapur y director de la investigaci\u00f3n, de esta forma &#8220;evitamos las paradojas cl\u00e1sicas, como la de los abuelos, aunque seguimos consiguiendo todos esos resultados extra\u00f1os&#8221;.<\/p>\n<p style=\"text-align: justify;\">&#8220;Cada vez que presentamos la idea -afirma por su parte Jayne Thompson, coautor de la investigaci\u00f3n- todo el mundo dice que no hay forma de que esto pueda tener un efecto&#8221;. Pero s\u00ed que la hay. Las part\u00edculas enviadas de esta forma a trav\u00e9s de un bucle temporal pueden, de hecho, ganar un enorme poder de &#8220;super computaci\u00f3n&#8221;, incluso si jam\u00e1s interact\u00faan con nada del pasado. &#8220;La raz\u00f3n se debe a que algunos datos se almacenan en las correlaciones de entrelazado: y esto es precisamente lo que estamos aprovechando&#8221;, asegura Thompson.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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YBLNq4a795GsDz7K5SEpL0GTEviK4FxdP2k6pgg7cnOQUpSo1AuswajVoAybvh+HL8FQpm1ZxClJuhIaoSABo3BkhOlxHgEcUZNHtxs5DS4llHwwSSC+bMzAbyQXf5kxFLnKQhYQo9tgQwqHBDE1DkDDUQN+\/TlkJvAEsGYDRsBTAeQ0ECz5i0qIUqoLcxSjcB5CGjNlI0kTtz+vunnHJjOSzDRy3Uvl1iD4CjLKyvMBq5h3iKzS0qWkLJCBid0NmUjTQSZoAIvUOT4tqBjgfOIDOTx5cNefnEEwAEtUVHKDlz0fARKCGWFKJVSoIDB8aMfOEyKxiiGVemKuoS6i5x0BJ0AzOMDLmqBbD3rE1mnrlqvJLKqMAcQxx3RCXLue0awuTKRRZ2mwoTZ5M0Lda7zhxRlECjOHAepjmzdo\/ATOSUP8QJTizdoKpQvg3OKuhGOEdLEXm3QLDR6jQKkHEwk43cYkUksFAVjqkFgQ3GMMRoxZqQgCFVoIkmJcA3qCkJYSRefCjRrGIim6XNYlMtJq5rHVXSl7tRSOpnKbuiNiw6FvKE26XTUZ5wxCipyqW6xm0TzJEwpSL\/bGT1hy0zrgPzDKjxfElkBJUhTrKCFDLWOJEvvhxug1apgQFBAfMN9IatZSkEShdONI2IcgVEtCXUJnZOWkdTJIBHxAxwMTzChLJMs3TnvhqkIe4Ukb42JsiH4S2q18dREapagH+GK4iCSlCjQkKT1hC498LIGBEbEGQIqUHCSg3TV9IZ8MEsxBHWDwhgR8ShwjpQtmCxfHURsBJSK1k956GjaQvhfLeqaxZFKnehTnuMN+EqrgOMDB7MlKZX3c3DCOFBxfHCDygsDcFcRDTKq1ygqDB7InKqD9q7dxGj\/SJZJUhV4UbAxLcpeu1NIQRW62ELKkRlVB7ii7JqYvLJaFpCbyXSKAEU5wGlNHAYmCJE0oLA0HkeIg0Y2dzk4uplG1jdbICJ8qeoJINwggHEODTTAR5xaSpay9BHo+wLVLvTFISSooU4agOJ4AkAJ3kJjMWiVSYtSWOVGqY6q9PJHm+zq2E5Kz+zflqZqdPUoh6nDlHCpQCkjunq1R1iYuqpTU9IYZdGbDrHH2Z7MaiAQDiMR0ji6lyXBzxcwVdzu1MMMvEXaCsHsi8aoLdOD1+kcbN6CCiksFNX6Q4S6s3ZPrB7IpGqCXa44xwSwXTWlYKCFMR8w9I6UmigRTGBgPGYGQ4vMaUhxSQygnGCrrKcqF0w1MvvIKqmBgVjIhuEKZgEmOpQQogkAGHhCVIZzSEsJKQtjSjRsClyNCGJSpVTCloTVJNTnEswpF1YSXOUOmdlQKUMTGwDcglBJdDE74dIU7puumJ5l5KxdSzwpqVhYagpWNibIhsxWSQ1NIGWhb4GD7RKXfBJYUrEs2xzFFwQRxjYgyClWYLXelzAT5GHrsxUu8iYDz0hsmzyx2xM7Ayzh0qRLBKxM7GmdYriSHKlLv3kLBHHDWkOuTAtwoFB8hEcqQhLr+J2DTfCl2dCEkmb2DT\/MbEORIhMy+QWKdchHECYbwUkOMD+UNFnCUFCpmOEdVIN0I+J2xXGDiDI4FLulXwxfHUQ1RIAIlUOIiUyySm7M7QxEdAN4r+ILh9Y2IMiIoF64ZfZxeGULqMs3k9REwQoJIM0VwMOKV9kBYvDEboOJOUgZkAPcLK6GF8ND3WIKavrBIJcqvgoPQw1l3Wv8Abx4iHjEhUkDuiqq1o0cMtNEuaVeCiTee8Lue4wxlMz9o4cIbA55VCNx3nOkdEod29XWJhjj2R6w4O2\/6RpQISqsbIUkEkmmkWFmlomG6SxGBbHceMBChfL6xNIdJBz+kGMepzcVqm14ZG32Ls64FrKmJSoacH0BUw3vdjLbUmzApSVmlM3BGIYxodnWhU1K0BgbihuNQ5O\/wnI9rKKm1IYlCjUPF6kU1ZHl8LKUZJz8UtfwXwM+tAYEK70DXWzwiw+EWNccIHKSCH5xzYHs06oLdD497pEakhvu9YMKTUPXKGEGhemfGDGCLU6oMUh38UM+GGKa0rBRSah65RyvZL0FDBwKwqgxairuNGhwlJvFF0savBF0uoXhXCGFKikdoOMYWUC9OYOA6D2O7HVEi6sIqYKIZQXfF005w1MpXaQVi8coSUTojMhIKVsEBjClJVeUm6LukOMslDBdRjHZiXurv9kNC2KRkRykrKVAgOMtI4ELKCHcjLMCJVIAWFldDHESglZCl1OfGBiHIjMpapYZTkeYji5KlIDLBbGuEPlSUgqQV9o0eFJko7SCtlHPKkbEORGuReQLqwWygiQqWEgFZeIpMpBCkXmUc8qQGqWgFiqsA2RcJlyUIcqKgrpCCZKE1JIV0ic2EBNwoUWc3mNNaGJDs+lwyywftOAQ24kP0\/tjZgsBlMlCbpJINX0hKTJSAgkl6vpB\/8PBFxSAEh63g9BoDUQ42BJooJo7Fy5bWlQeWH3YP3AyRXKTJJEsuGz1jrylqdiCnq0WRsaTUtfGBDsdHBzbTT5nh37qh7wIC9WcGuhLO34fD4obXoJnHqVQmSqzAkvg0NKpSUsxIV0i5TZkDABjiGodakkjKoN7GOizIZmcaUoWxBZ+T3bv80GMZdBZVY9SnIlkhDGlX1jgmoqu6XFGi8ElGhfVwC1KUA8\/7YemSh6IHDI5VHH\/yHixbCXQlKtEz7IYJullV4Q68hybpdNOMaIWdPgDY50DPQvQNX7rqypKLH\/2683JdmNal6N4mTml2sznqV0ZjssBdoqvCO0cm73Y1QsYxuDzoM3GQDMX8Jvd0LaQWIYMPLiK0fI071FJ7wulzmlV+YyiUiguntfnD3xN3CkawWJO6tMH0FPMCnecJ+eU7xYU0w8hu5GhFd6flPYW5O7fIyglgkC6a1h4BLqCd0a5FiTV2L7h6n67lKwXctrFYEGjB9WAw5UzPn8yFwkqqRqdCU3ZIA2LYpagsVCwlW6mZHpzMUe1kuokAsqmLn\/MeoWDZg7RAFARg3H69dK1lt2egOwFdw37vbHRLjv8AF6A\/6\/UjJTvkeVLIGCe7TjEZSCQLp7VY3E6xI0FNw9Bwy0OqHFNlRWgruB9Mf7m+3Kd4zuCdNx5GMUzXruFIaZYcpuljXo8bM2ROg8gfLU\/1Ku\/9RERmxp0FeFeBzx7PidHjo0QxqWMa4YKu1whXEuU3Sxq\/J415sifCD6ZM3mK\/aSrxRCbMjQca7sd1QfPRUNix410ZMqTdCruFGh11AVduntV4RpTIR4A2lW8tfyMNMhHhrq5fzf28DBl6fEIzDIKSLpZHWOqUgXV3S5o0aT92l+GmmvHzhhscshmPSnTjE5QfQ6adeJnglAWUMa56PDEhBSpFQ1X1jRmxId3N7Who\/DSI\/wCHoehYHEM74vnC4voVjVj1M+soUgKYhqNrCmqR2V14cIujsxLFN7s6Nm2r6xEvZjpYqTTDEZYGhzp7osr9Ckaq6lUsoSsLqXq2kIhCFu5L9HixmbMUQ\/ZJGTkAgDeBw91im7NW964CdLwagB16bjC3GyA0ploWxJL56PA06QgKIvxZTdnrCr\/w1HEszgMHNRk1YjXstSjeukPkUmnSFlNB1LpU58z79\/ihnxPfv34ohSknAE8n6fT+WHLTce+oJbUgF+HeJ5feTHVKpGPM5I0pMfe9+\/afuwn9+\/fhgNdukpxmEncCepudO74ld2B1bXljuyyeJA6AHjjjCd4jyH7sy1B9+\/avl7UOB9+\/avvRn1baV8qEjkTxxJHTKIFbXnHCYRwAGOOAEDvXwD3T4msRLJwBPIn0x\/u+92YmEoCqqcSBvxPqPvJ7V5EYVVqmrxWo8yfrERQrSF7aTD3aJ6ALTITjMT\/Ml+j\/AFSlXilrUhC\/i1nH\/uDyUctG0ahPd7ClKuImowkuzrUHo1N3DzgpNgWfmGe\/DHAGBlNglTijZjbUgGqyM3YnMGhoXxL07QC+yor+IJ\/qGUKBCiMGZIGDYPg1G8Lp7txMugn7JKAFGYCGSSWIYl6FxjTCIE7OUe6xHEc2c1jWYkowNEf2lRlLV\/MNScWNXLv4he7y132f6kGUrle4UoNAByHzIQpFfL2SnMK6D6xp7BshCLMtfdVmp+0wYsg5P8xpe+6IEoMS8CtmbdmJDqs5CcHIIB6AVrTwlSe6WA6f2jWT2ZaT\/MfrX7XidXjMa+TtaQt0\/vCgSGdZUccqk\/ibsKiaSEJqQmYMmOGjh2A31+7E6cZc\/wBWGpitl9EZFO2rST2ZG\/uqOlca4CvHUxeWC32sqH+zQsXukaYOa5eW6NQidLcASyE63XAOJAcg0rhu1i0stslEOFsR9ggirZhjlnHD7U4jBWtUl8qbO72ZBXT8Jo9iKWZZKwxPLpjFFtaROBNy6TWhcdaAYDPTRMXtkt6Lp\/3HA5fTcYCtFsQpz8SnB\/pHl1uNWMPDU\/J3\/E9WjfKbtE8ktW0LUk1kjTuqybBjXAYd1holqZe254xlAclDDnTD+nwJj1m0WuWwOL5XG3Gp9PC0VE6dKVT4IKqVdgxIeoDpPIp8So9n2bVzjfxR+a6PH9q00pXeJ5r\/AKiV\/wBMeZH1PsDSEf2h\/wC2f5uO7h1+y22m2eSADPWgpORAU5yAd92d6Bto\/srZkyvjLaSnGrvXAXQe9uR\/LHVnZ2y\/U5VSjbWH0Ml\/qBOctX8wOv2d\/U6xINuyjilQ8j9Rv9mA02CUsruXikNVgHfcTx8ogmbKPyg8SwA6xXxcmL2VPmi3RteSc1DkN2iuPlvuxN\/EZP8A1G5K36A6dRops0jZxKroWLxcNiaYhvd6Jp2yVJCWmAuEnAhnyJbEGNnPr+gY8LT9XNILZKOE5PmRm2YFP7X0iVExCu7MSfxJP10ryjFqsCxRwThiMYFMtTs35f4jdtNDx4WD2PRDKV4T5HVvWnlEZEYBN9NUuMKhxw\/OCUbTnpwmqbRyciMC+RPnG7xLmg9zXJm0aOXYyyNvThiUnH5Ru0A06nWC0ftB45Q\/CSM3LPfyongFVhu9dUDuT6l6RDSPfWK+XtqSWvBSTTIKDsXwILOwwz3VLRa5Kg6ZqeBdJwBPeAGoxqoG69HbvERJcNJciT31jvxCKP1MTmzqxuuK1xFGeocZjzGsQtDJxe2ojUlvoYqZb5q6FaiNHYYNgGGEQJlLOCTBqLHM4cwPSCE7PWcV9SY5Y0n0O2VZFd+6K+Ygc+H5xw2dIxU\/vflvi4TsxOaieTerwRL2bLFKnnhwbCH7Ji94RTIlIGRPkPN8INBlJwSTzA66RamRLTglI41bzMQ2fZ0pnCiRxo\/KGwYvar7RFKmyyMGPEnqTjgYmlrSGu3QK1YAcXaLWy7KSssiW7VdnoBU\/8oYbPJlOSA53AkjMAZA\/WHjKxKpJHJEgLI7YL73x4CCZdjvKKUu4ClY5JxLf0w+yzULKb8wIllw7EqoM2BAD6A\/eikm2hYdKHCTm7k7yRUwKlboJGHNllLZaFIYlBunNi2DawVK2YlAyS+TkEtuegxxaKGxWtMqYhUy8wILPTyOhrFxtCyTZizabOq87ENQhg1C9c6UzTdgxnfUSVN7F7sq12ZSbrC\/UVDqLFqO5I3j8XagS0SrTKWsy3KC5a64rkUkdQPxRk1WyWtTTpRSsZh3OjoJxfNxBlmtE5JaXbXGhBpxCnSBwMKx+zsQ25YUC0oJXuKgMaugkjyaKhF97wBcZsxHlUcYtLWLZNqtd9IqwUkjWoScOMBrlzkntSyCNxbkRQiEKIfJ2hNHdmrGPzKGPAxo7H+1M9KQiZdmoFGWO0BuWkhQPMxmwLyFKKXUCkaEDXUuRdbBL3lZRFLtgqw6xCUVI7KcsbG5\/jSV9xSpatLxUG0BABP4+1EJtCv8A5J81D6Rl5M6ijQNxzLPTEA+oiM7QOT05ekQXBxvo5HX\/AMg0tVE0U8vhaSToSoDzAPpFXaJKbw\/3iWzuv5EqQekRWZa5hKAkldAE0BJqcSRo3P5YZaJVoCyhctQUK3WAYY0AoOAjooUlHnKRx8VVcvdD7PajKWZqFKXNAopQSbu8ApWxyd+ykmKnae25tpWFTpjkMGZkjVgKBz3j3lQRNsU9bpRJWEasQ+hJUAHZusQzdlkntLQlgBVT5VoASa1wNT3opGCWqRFzv5nkEbJti5aVmXMSCWBCg4IDtXLE0aLmzATUlamQRRnoMK0YAF8gYzws9nQQVLUshsKAkZEkOB+GD5cifaEhEqWEyscABxJatch\/LFY3OetFFj\/DRJWFpSyhUFzWmIL6GIpMorC2cXBeOIYOA9eMSW21Ik2dNmVMClg1Y4VJoWYZBu9UxQSpy0m8lRBO9346wJTtsCnG+5eGyApvORlq9HcMGI5xXzSE\/OkuxZwdWo0H2NSChajMuL7LJZ0qJxoBTi4\/FDVT0KUUTGvCmDpIxZyKZGHjVuDBrcqgpDqvAA44MT5MSYEXNlk9wtq550MaZGyElKihDgMohnYOBQ6RXTNnyzQJIyx\/PPfujaseM0veKKaiX8oJ8nyw1HCAjJRk46+n0jQS7LKQVJvAktQsS+USrsUs\/K3M7vafC8JhctGsl7xmv3bRYPSGqsyxk8XR2WjEKL8j9IiOzTkvo3oYWVF9Bu8IqELWgulwdajPccKDyg07ZtJxmE44gE4viQ+JMPVYV5Kfn+cQfuczT0iTo9UUVb4lhN2jLvsgKKKBy15syw7L7n\/FBFttctF34c2+9e6UkYMC5qccHSlt8ZsEnuhh7zhrgZuekbJq2stPr9Lh7OOuhpwSuSZqZyA1ClyFuaBkkMcy6CcDpdgayS1zl3ELdZwBIDnQEkAndFECo7h5QviAYV3\/AKQMpWlr8oezjfYuJiFS1qQvsrBIfMEFiDv5lPh1gpdkmoSlSnuqreYMrm7E7+9GfD4qLe9Il\/fF3LiVG47s9HZnAwds42UtP9v6BgtTSWOfPdpcxRYHAOwOrHDjAigSXKnJ3Y83eKmROXLUFhZSsVBBZT8o5Otipiyo1USTgA5dzQBhyg5O+vlF7JW0LoShg5bFnGkNNnGRI3uIDTtCYmUZSlug1CfCdUnEPUKA7Jc9m9dVAQtCioFJIIq71DYVgxm+YsqS5FjOkqApXy+kNs9sWg9hZQrcSAeIdjHbTtIqYrAv5kBn3kCgPiIAfw3ryiHItKrxN0KBoxDhj1B+0CFJ+VUN2jtt4jdmvwL7+PTrt2ahM1O9IPo0ESZlhmpdZMmY+ASogDIhnHK4Izc2alJ7II3O7c6R2zTncKS4xfAg7iMR9k\/har6U2LGkjR2ezyAtv3hKgXDqSpIByqFIY\/fTd+zBE60LSn4SLVLu0+c1IzBCGHJcZKdaAKD3xjso3g6qAZsK7m1jZagw5l+TaXBE0KIcP8UFnxHaUGdh5Q8TLTuP45Z\/ujLzVpFEj6t+sEypSVJvqDZNqd2n2jDXBh69M0SRaXJCRX7Uo7tacoR\/e\/D1l\/Qxk5qw7JEHIlICQo4nJ8d53f1Ro6hkrLUu0qtKQ18JxP8A6qU1dzgt8YQM1xftKCNPiqLjMUCxzYxlzMdTA0GcWa0BCQ5cmraDUuTXndxjRYJRtuXJsAUkrNoliviKlckkIUTBNn2ZZLoVNtbuxZiGBIHdSFqcAlTP3R3axkZU4lWJbDAFzzIg+1lKBcFSKk58Nw\/TvRsrgatoWa7dJlqIlWdBbAl1E1NWLEZQLa9tz1hlzLqdAAOVKtueKyyMpQSomuQYMNH8somt0xJUyUgAUoM+JqTvJKqRsmbBXIEC+RdSwEG\/u2pPQeesS7NtCaskEhqljxLMAThdd\/5u0K+dPdZWpy7nEjqKwNd7DaXsHCUBWr44jKsMMvQ82B+rCCkW0mzlKaJLuHJJJpUmpHhHdT4b15RqpFs+GtJug1BzOG52IGLEFKvmvQssrar6hhFNlrLmzUIKRMKUHcwLEYF8OEMRKnTFFSbyiGq2AyJILAUNS0c2pPUsha1EqL1dzlHdnW9awuUTTvMwAJAAqBizC6\/drBal4V4b+vz+gYqNrgSEKKilycruTu2ANSTn\/V3YmtNjmyf\/AFAEK0BBI0djQ55f2wPNtC5SytCiFAgvzB9YudoKTNliYgUWHbQjEebwLSy+z9QyaSiMlbPnGX8UzAEFwHdyxqwDnmWTEmzbOu0LWAtKEoBUXBJABAoAXJcxDsi3FQVZlFwXUg6KzSNAsDDxD7RgJc9cmamagsoZZHIgjMKFFcYW03GXj8X3bIMsb7FiAn4yEKWyFEC+zM9HIctVs+6e1gqCbbZZcuYUALLUdwOl1XrAu0EJWlKkdxdRuOYO8FxDbNtpASEz5ZUtNHerDAHUjB9GhqlJtpqUrW2\/cEJK20bmRIUrGght4DCp1hQoVlUduk1UWEK+B3RzhQoATolk1UWhGYBRI5woUYx0SyaqLev6R0zgKJDb4UKCwCRJJqosOv6R1U4CiQw1hQozMJEgmqqDqY6ueAGRQe\/bwoUEEdRSpD1VQdT+m+HTJ\/ypoPeH5woUFCx1epyTIftKw9f03w+daPlT\/jhChRuRlq9Tlnkv2lYeu4fnDrRaDgOHAaCOwobkLHWWorNKB7Su6Op0EdtE8ktmeg0hQoHIH+TFZZY7x7o6nKFaJpJ3noIUKG5RAvMPsYqVnAdTDJ818c6woUaWwFrJk9ioFLMDz1woUZ7GXmCbGbqFK1gK0LyhQo1TaIafmLOWGkHkOv6RVTVdscoUKBU2NQ3kaG2Sj8CUvVxzAio2bMu2hB3tyND0MKFGqbhpbSLLbVmKFscw\/Uj8oI2ECuRMRjcIVyND6CFCjX1B\/iUk8KlTHFFIIPlUfSNTtmyOErSOzMSFDiRUe9YUKCGW0QXYZExEyzE1PbRxGI5iKydZwVEksY7Cg0Ram5\/\/2Q==\" alt=\"As\u00ed es el futuro que predice el \u00fanico viajero en el tiempo que ha pasado el pol\u00edgrafo: As\u00ed es el futuro que predice el viajero en el tiempo que ha pasado el\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcStnAbUBwaE_XIvT-xgj-AY5Ix4ZaoeXLxaAA&amp;usqp=CAU\" alt=\"Social: Los trucos que utilizan los videntes para enga\u00f1arte, contados por una de ellos\" \/><\/p>\n<p style=\"text-align: justify;\">M\u00e1s f\u00e1cil ser\u00eda que la pitonisa acertara el Futuro a que nos llegar\u00e1 un mensaje de un lugar que no existe<\/p>\n<p style=\"text-align: justify;\">Sin embargo, no todos los f\u00edsicos piensan que estas l\u00edneas de tiempo abiertas tengan m\u00e1s posibilidades de manifestarse en el Universo f\u00edsico que las l\u00edneas cerradas. Y pueden que tengan raz\u00f3n. Uno de los principales argumentos en contra de la existencia de curvas temporales cerradas es que nadie, que sepamos, nos ha visitado nunca desde el futuro. Un argumento que, por lo menos, no es v\u00e1lido con las curvas temporales abiertas, ya que en ellas<strong> cualquier mensaje procedente del futuro resultar\u00eda bloqueado.<\/strong><\/p>\n<p><strong>\u00a1Qu\u00e9 imaginaci\u00f3n tenemos los humanos!<\/strong><\/p>\n<\/div>\n<p><strong>Emilio Silvera V\u00e1zquez<\/strong><\/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%2F2025%2F03%2F13%2F%25c2%25bfpueden-llegarnos-mensajes-del-futuro%2F&amp;title=%C2%BFPueden+llegarnos+mensajes+del+futuro%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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F03%2F13%2F%25c2%25bfpueden-llegarnos-mensajes-del-futuro%2F&amp;title=%C2%BFPueden+llegarnos+mensajes+del+futuro%3F' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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