{"id":26404,"date":"2021-05-14T07:19:00","date_gmt":"2021-05-14T06:19:00","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26404"},"modified":"2021-05-14T07:19:00","modified_gmt":"2021-05-14T06:19:00","slug":"%c2%a1conjeturar-tratando-de-saber-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/05\/14\/%c2%a1conjeturar-tratando-de-saber-2\/","title":{"rendered":"\u00a1Conjeturar! Tratando de saber"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>El principio antr\u00f3pico y otras cuestiones<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-hOztfKMJRZQ\/T6MV5I6k-4I\/AAAAAAAAA2I\/LTaWw2twYDI\/s1600\/quarks.jpg\" alt=\"\" width=\"250\" height=\"216\" \/><img decoding=\"async\" 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\" alt=\"El principio antr\u00f3pico - P. Carreira\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_BG5H00ekgCU\/S6OqrJxPjKI\/AAAAAAAAAcA\/mY39Kc-DT4I\/s320\/informacion_faltante.JPG\" alt=\"\" border=\"0\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Libros de Salvador Bayarri: El principio antr\u00f3pico: \u00bfes el mundo as\u00ed por  nosotros?\" \/><\/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\u00a1El Universo! \u00bfSab\u00eda que nosotros \u00edbamos a venir?<\/p>\n<p style=\"text-align: justify;\">Parece conveniente hacer una peque\u00f1a rese\u00f1a que nos explique que es un principio en virtud del cual la presencia de la vida humana est\u00e1 relacionada con las propiedades del Universo.\u00a0 Como antes hemos comentado de pasada, existen varias versiones del principio antr\u00f3pico.\u00a0 La menos controvertida es el principio antr\u00f3pico d\u00e9bil, de acuerdo con el cual la vida humana ocupa un lugar especial en el Universo porque puede evolucionar solamente donde y cuando se den las condiciones ademadas para ello.\u00a0 Este efecto de selecci\u00f3n debe tenerse en cuenta cuando se estudian las propiedades del Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El principio antr\u00f3pico - P. Carreira\" \/><img decoding=\"async\" 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\" alt=\"El Principio Antr\u00f3pico, \u00faltimo basti\u00f3n del Antropocentrismo | Astronom\u00eda  Accesible\" \/><\/p>\n<p style=\"text-align: justify;\">Una versi\u00f3n m\u00e1s especulativa, el principio antr\u00f3pico fuerte, asegura que las leyes de la f\u00edsica deben tener propiedades que permitan evolucionar la vida.\u00a0 La implicaci\u00f3n de que el Universo fue de alguna manera dise\u00f1ado para hacer posible la vida humana hace que el principio antr\u00f3pico fuerte sea muy controvertido, ya que, nos quiere adentrar en dominios divinos que, en realidad, es un \u00e1mbito incompatible con la certeza comprobada de los hechos a que se atiene la ciencia, en la que la fe, no parece tener cabida. Sin embargo, algunos han tratado de hacer ver lo imposible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_BG5H00ekgCU\/S6OqpH48NVI\/AAAAAAAAAbg\/yNJE56bk74M\/s320\/demostracion_dios.JPG\" alt=\"\" border=\"0\" \/><img decoding=\"async\" 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\" alt=\"El misterio del Principio Antr\u00f3pico \u00bfSomos controlados por entidades  superiores? \u2013 Granmisterio.org\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Basado en las propuestas del premio Nobel de f\u00edsica Paul Dirac sobre los ajustados, sincronizados y muy precisos valores de las constantes de la naturaleza, los f\u00edsicos actuales comienzan a valorar aquello que han denominado el &#8220;principio antr\u00f3pico\u00a8, es decir, poco a poco, a lo largo de los a\u00f1os han entendido que siempre quedar\u00e1 un espacio de informaci\u00f3n faltante cuando intentamos teorizar o conceptualizar los inicios del universo supeditados exclusivamente sobre la capacidad contenida en las leyes de la f\u00edsica para explicar dichos inicios.&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/opfocus.org\/content\/v15\/s8\/opfocus_v15_s8_p1_250.jpg\" alt=\"\" width=\"250\" height=\"250\" \/><img decoding=\"async\" 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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/9d\/Earth_to_Sun_-_luz_es.png\/640px-Earth_to_Sun_-_luz_es.png\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Una constante f\u00edsica\u00a0es el valor de una magnitud que permanece invariable en los procesos f\u00edsicos a lo largo del tiempo. Las magnitudes pueden variar, cosa que tiene sentido, o estar\u00edamos ante un universo muerto. Sin embargo, como ve\u00edamos, existen valores que no lo hacen, convirti\u00e9ndose en aut\u00e9nticas piedras de toque existenciales. La constante de estructura fina y la velocidad de la luz en el vac\u00edo son dos buenos ejemplos.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Y si solo puede haber vida en nuestra regi\u00f3n de Universo?\" \/><img decoding=\"async\" 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\" alt=\"ASTROciencia: \u00bfPueden cambiar las constantes de la naturaleza?\" \/><\/p>\n<p style=\"text-align: justify;\">Si las constantes fuesen &#8220;menos&#8221; constantes con el paso del Tiempo&#8230; \u00a1No estar\u00edamos aqu\u00ed!<\/p>\n<p style=\"text-align: justify;\">El principio antr\u00f3pico nos invita al juego mental de probar a &#8220;cambiar&#8221; las constantes de la Naturaleza y entrar en el juego virtual de \u00bfQu\u00e9 hubiera pasado si&#8230;? Especulamos con lo que podr\u00eda haber sucedido si algunos sucesos no hubieran ocurrido de tal a cual manera para ocurrir de \u00e9sta otra. \u00bfQu\u00e9 hubiera pasado en el planeta Tierra si no aconteciera en el pasado la ca\u00edda del meteorito que acab\u00f3 con los dinosaurios? \u00bfHabr\u00edamos podido estar aqu\u00ed hoy nosotros? \u00bfFue ese cataclismo una bendici\u00f3n para la Humanidad y nos quit\u00f3 de encima a unos terribles rivales?<\/p>\n<p style=\"text-align: justify;\">Fantasean con lo que pudo ser&#8230;. Es un ejercicio bastante habitual, solo tenemos que cambiar la realidad de la historia o de los sucesos verdaderos para pretender fabricar un presente distinto.\u00a0 Cambiar el futuro puede resultar m\u00e1s f\u00e1cil, nadie lo conoce y no pueden rebatirlo con certeza \u00bfQui\u00e9n sabe lo que pasar\u00e1 ma\u00f1ana?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Carga El\u00e9ctrica\" \/><\/p>\n<p style=\"text-align: justify;\">Si la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, o, la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> variara, aunque s\u00f3lo fuese una diez millon\u00e9sima&#8230; El Universo ser\u00eda otro<\/p>\n<p style=\"text-align: justify;\">El problema de si las constantes f\u00edsicas son constantes se las trae. Aparte del trabalenguas terminol\u00f3gico arrastra tras de s\u00ed unas profundas consecuencias conceptuales. Lo primero, uno de los pilares fundamentales de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/02\/enigmas-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial es el postulado de que las leyes de la f\u00edsica son las mismas con independencia del observador. Esto fue una generalizaci\u00f3n de lo que ya se sab\u00eda cuando se comenz\u00f3 a estudiar el campo electromagn\u00e9tico, pero todo lo que sabemos en la actualidad nos lleva a concluir que este postulado es bastante razonable.<\/p>\n<p style=\"text-align: justify;\">Lo que ocurra en la Naturaleza del Universo est\u00e1 en el destino de la propia Naturaleza del Cosmos, de las leyes que la rigen y de las fuerzas que gobiernan sus mecanismos sometidos a principios y energ\u00edas que, en la mayor\u00eda de los casos, se pueden escapar a nuestro actual conocimiento.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"C\u00f3mo ser\u00e1 la Tierra dentro de 5.000 millones de a\u00f1os?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo ser\u00e1 el destino del Sol antes de morir - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">El Sol se convertir\u00e1 en gigante roja, las temperaturas arrasar\u00e1n la Tierra, los oc\u00e9anos se evaporar\u00e1n, las capas exteriores del Sol se convertir\u00e1n en una Nebulosa planetaria, y, finalmente, lo que era antes el Sol se convertir\u00e1 en una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> de inmensa densidad y que emitir\u00e1 radiaciones en el ultravioleta.<\/p>\n<p style=\"text-align: justify;\">Lo que le pueda ocurrir a nuestra civilizaci\u00f3n adem\u00e1s de estar supeditado al destino de nuestro planeta, de nuestro Sol y de nuestro Sistema Solar y la galaxia, tambi\u00e9n est\u00e1 en manos de los propios individuos que forman esa civilizaci\u00f3n y que, con sensibilidades distintas y muchas veces dispares, hace impredecibles los acontecimientos que puedan provocar individuos que participan con el poder individual, es decir, esa parcial disposici\u00f3n que tenemo0s\u00a0 del &#8220;libre albedr\u00edo&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.mundoesotericoparanormal.com\/wp-content\/uploads\/2012\/10\/Universos-paralelos-un-viaje-a-la-realidad-alternativa.jpg\" alt=\"\" width=\"568\" height=\"426\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfC\u00f3mo ser\u00eda nuestro mundo si las constantes universales fueran diferentes?<\/p>\n<p style=\"text-align: justify;\">Siempre hemos sabido especular con lo que pudo ser o con lo que podr\u00e1 ser\u00a0 si&#8230;.,\u00a0 lo que, la mayor\u00eda de las veces, es el signo de c\u00f3mo queremos ocultar nuestra ignorancia. Bien es cierto que sabemos muchas cosas pero, tambi\u00e9n es cierto que son m\u00e1s numerosas las que no sabemos.<\/p>\n<p style=\"text-align: justify;\">Sabiendo que el destino irremediable de nuestro mundo, el planeta Tierra, es de ser calcinado por una estrella gigante roja en la que se convertir\u00e1 el Sol cuando agote la fusi\u00f3n de su combustible de Hidr\u00f3geno, Helio, Carbono, etc.,\u00a0 para que sus capas exteriores de materia exploten y salgan disparadas al espacio exterior, mientras\u00a0 que, el resto de su masa se contraer\u00e1 hacia su n\u00facleo bajo su propio peso, a merced de la Gravedad, convirti\u00e9ndose en una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> de enorme densidad y de reducido di\u00e1metro.\u00a0 Sabiendo eso, el hombre est\u00e1 poniendo los medios para que, antes de que llegue ese momento (dentro de algunos miles de millones de a\u00f1os), poder escapar y dar el salto hacia otros mundos lejanos que, como la Tierra ahora, re\u00fana las condiciones f\u00edsicas y qu\u00edmicas, la atm\u00f3sfera y la temperatura adecuadas para acogernos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/s01.s3c.es\/imag\/_v2\/ecodiario\/ciencia\/580\/tierra-diminuta-sol.jpg\" alt=\"\" width=\"580\" height=\"300\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Sol ser\u00e1 una Gigante roja y, cuando eso llegue, la Tierra&#8230;<\/p>\n<p style=\"text-align: justify;\">Pero el problema no es tan f\u00e1cil y, se extiende a la totalidad del Universo que, aunque mucho m\u00e1s tarde, tambi\u00e9n est\u00e1 abocado a la muerte t\u00e9rmica,\u00a0 el fr\u00edo absoluto si se expande para siempre como un Universo abierto y eterno. A estas alturas se ha descartado el Big Chunch y se saber que la expansi\u00f3n del Universo es imparable y que con el paso del tiempo las galaxias estar\u00e1n m\u00e1s alejadas las unas de las otras hasta que, la energ\u00eda, las temperaturas sean -273 \u00baC, un \u00e1mbito de muerte, all\u00ed nada -ni siguiera los \u00e1tomos-, absolutamente nada se mueve.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La Muerte T\u00e9rmica del Universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1abfJzDZDTWsQCQBoKNEbGw-3LT6S6saFpg&amp;usqp=CAU\" alt=\"Semana 7 CALOR Y LEYES DE LA TERMODIN\u00c1MICA\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Nuevos c\u00e1lculos sugieren que el cosmos puede estar un poco m\u00e1s cerca a una muerte t\u00e9rmica.<\/p>\n<p style=\"text-align: justify;\">&#8220;Para tener todo ese tumulto \u2014 estrellas en erupci\u00f3n, galaxias chocantes, <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> que colapsan \u2013 el Cosmos es un lugar sorprendentemente ordenado. Los c\u00e1lculos te\u00f3ricos han demostrado desde hace mucho que la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> del universo \u2013 una medida de su desorden \u2013 no es m\u00e1s que una diminuta fracci\u00f3n de la cantidad m\u00e1xima permitida.<\/p>\n<p style=\"text-align: justify;\">Un nuevo c\u00e1lculo de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> mantiene este resultado general pero sugiere que el universo est\u00e1 m\u00e1s desordenador de lo que los cient\u00edficos hab\u00edan pensado \u2014 y ha llegado ligeramente m\u00e1s lejos en su gradual camino hacia la muerte, seg\u00fan concluyen dos cosm\u00f3logos australianos.<\/p>\n<p style=\"text-align: justify;\">Es dif\u00edcil saber lo que pasar\u00e1 dentro de miles de millones de a\u00f1os, y, sin embargo, los cient\u00edficos realizan c\u00e1lculos y construyen modelos encaminados a saber sobre las posibles transformaciones que, las actuales circunstancias del Universo llevar\u00e1 a ese Futuro lejano. Ya sab\u00e9is &#8220;Lo que vemos en el Presente se debe a lo que en el Pasado pas\u00f3, y, el Futuro&#8230; \u00a1Estar\u00e1 cargado del Presente!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/imgsrc.hubblesite.org\/hu\/db\/images\/hs-2004-12-j-full_jpg.jpg\" alt=\"\" width=\"275\" height=\"306\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxASEhUSEBIWFhUWFRcTGBcYFhAYGxoYHBYWGxUYGBcYHSggGBslGxYYITEiKCkrMS4xFx8zODMsNygtLysBCgoKDg0OGhAQGjAlHyUtLy01LS8rLS0tLS8tLS0tLS0tLS0tLS0tLS0tLS8tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKwBJQMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAABQYDBAcCAQj\/xABHEAACAQMCBAMEBgYHBQkAAAABAgMABBESIQUGEzEiQWFCUXGRBxQjMoGhM1JisbLRFUNygpKiwSRjs9LhFkRUc5PC0+Lw\/8QAGgEBAAMBAQEAAAAAAAAAAAAAAAECBAMFBv\/EADMRAAIBAgMFCAECBwEAAAAAAAABAgMRBCExBRJBUZETYXGBobHB8OEU0SIyM0JSU6Ij\/9oADAMBAAIRAxEAPwDmnL3LkM9tJczzSoqTRwBYoOsxLo7ZI1rgDQfmK9cW5QkikliiLzOs1vCgWIjX14XlUMC2pJAFAKYO+rfbfPyrzHDBaS27z3du7zxzCS1C50qkilGzKhwS4Pn92rDw3nSCW7URo2XmtvHK0UZkEdrdQSySyZws79cEHcZAyaAovGeXrq00G5iKCQsEOpGDadOvSykg41AfHbuDUwnK9onRiu70wzzxpKB0tUUQkGqLryFwV1KVJwp053rZ57sora1srZGcuj3UrLIYdaiToBCUjdwgPTOBqOcFttWKxvxfhlw0FxdrcdWKKKKWJFjKXHSQJGeqXDRalRQ3hbzxQEUvKF8YxMsBaJtZVw0eGCCQuV3ywAic5x5eorHw7lm9nCmGBmDIZQcoBoWQxs5JIAUOCCT2x7qmbPmm3E9o7JIsUNpcWsioFJXrNd7xBm8QVbhPvEE6N\/fWW85lsltDaQddgLM2wd0iTU5vVuGYqrnSuAwxknt8aAhoOT795ZIFt26kWkOCY1ALjMY1sQpLA5UAnUO2a2rvki8W3juI43dTFJLKCFUxmOWWORNJbU5UR6mwPDq3xUjNzNZXEC21x9YjRRZuHjSJ2LwWiwSLpaRQAcEq2ds7jevg5vthcW0oSYJDb3kJUlXbM7XZjOot48CdNTHBOltu1AUWlKUApSlAKUpQCrnwHlSCa1juJTdlpZpIQttbrNp0CM6nGsHfqdh+qaplXfgPM9tHaR20st7C0c0suq1eNdQdYgAxLA5HTPl7VAaV1ydMGaKDMzrdT22tTCImEKI7NrZ8qQGJbUAoGPEd8RPGOCXFqUFwgXqJ1EIeJwyZIDK0bEEEg4Od6vvD+b4buWWLpiIXMl4zAyRx\/ZzW8CBUkbC9ctBq8WFYtjI1bV76QRAn1S3hYnoW2h8vFIVZp5nKs0ZK6sMDpBOnOMnFAS99yDbCaa1iluurFG8nUe3QW50RdQgyrJlQQNOrHfFV8cm3UmDBGSvSt3ZpZLWIBp4wyAFpMEMc6dwTtkAnFTV\/9IAnuboT9d7G5TR0S2WiIRdEkQLaVZXXOM4IJBrJJxmwubFhcmVFRuHRBY+iZC0NpPG7BWYZQ7jPkWU4PYgUK7tnjdo5FKujFGUjBDA4II9+a16luZuLm7uprkrp6rlguc4HZQT5nAGT51E0ApSlAKUpQClKUBucKtRNPFETgSSJGT3xqYDOPxq58Y5HgjEpie6BguEt2E0EcYl1yFP9nfqYdhjVg423yMVTeEXIinilYEiOVJCBjJCsCQPXar3xHnq1JnaNr2Xryo5S4eMxxATrKTEgJ8Y06F3GAx+FAQH\/AGIvpJJBBAxVZpYkDvbI7dJiHwhfx6faKalBzvtWDlHgcV0bgytKFgh62IY1kdvtY0wqlgP6zPfyroXB+I2k8kPEZW0CCS9cf7RbjSkk08qCaJjr6mZiAEDB8qMjBrnXLXHTaJdaTIsk0AhR420lW60T5LAggYQjb30BtTcpvM7iwinKRIjSm5FvbshYvpyGkxpIXY53O3mM6lzynfRoHaA4JjGlWid1Mn6ISRKxePV5alGc4r3HzEzWt3FO8sstw1uQ7MWwIjISGLHPtjHwq2330kxF\/rEaSGV5beZojHZpGpilSVx1kQyygvGMatOnOfEQKAqVxyffIyo8aAuzoD17XSHQZdHcPpRwN9LEH0r1JyZfh9BiUfZLOWM1sIxGzFUYyl9C6iCAC2T5Zqy3XOHD5GjSZLiWATm5ZDFYxjUEZYkKw46oBc6mLDIGMDOaxwc5WqvdEvct9aMUjyvDZSMkkZcKqwuShj0SFcZXTpXG21AUfiFjLBI8My6JEOllbuD\/APt8+tK3eaeLLdXUk4D6W0quox6tKIqLq0KFzhRsBgdt+9fKAh6UpQClKUApSlAKUr6MedAfKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUr7QHylfa+UApX3FKA+Ur7XygFKUoBSlT\/AAnjMEcLwT2scoY7SAIsqD2gshU+hGQcb+\/YCApUxdcKUqZbV+rGBlhp0yRj\/eJk7ftKSvvI7VD0ApSlAKUpQClKUApSlAKUqbThkcQ1XjMpxkQJjqtttrJyIRv7QLfskb1NgQlKmuYOMx3BQRW0UCouMIqAs3mzMACfh8ffULUAUpSgFKUoBSrPzVy4bWO2kAP2kQ6mc+GX7xHp4WGB+y1VipaadmBSlKgClZYYmdgqglmIUAdyScAD8an+dOXxZSxouSrQoxbyMgGJcH3ahn4MKmztcFbpSlQBSlKAV6U++vNXj6LOXPrl2pf9HF42Pw\/l+8rnamSTbdktXyQOj8P5atm4X1TYnq6FYMdP30WQRAgx+IqsjLqaNvEVznSCODTgajgEDJwCckehOBv+FfstbmMLoCjTjTp8sYxj4Yr85fS\/y0trdGWIfZTeL4NvnPr3+WT96s+HqYecpKk83n49\/jzLSjJao53SlK0FRSlKAUpSgM9tcPGweNirKcgg4IqYtLe3uiSzdGTBJVUJRz71C7p55VQ37I8hAVkjcggg4IOQR3B8iKlMFgbgNuxPQvLZl8upJJE34h41Hf1rG3Ljj+stG2P3b2zBzvj70nw8qj7g9UGQY1j9IBtn9sD18\/Xfz20MVLiwT6cq3R+6tufhd2X\/AM1blhyhMZVFwgWL2jFPYu4GPZDTKp3x3PzqqYpioswWWblK61Nojj05OktcWYOnO2R1cZx7qxf9mLhT4xABg\/8Ae7Hvg47zds4zVfxTFLME8nLcndpbMfG8tT\/DIazLwG3BxLeQZIIURNPKS2PCPBERgnHnn41W8VILJ0V2\/SsNz5op8h7mI8\/IHHmcSosG7cSRWjEW79SUH9KVUdP0Rcka8+35eWDvULI5JJJJJOSTuSfMk1jpUN3ApSlQBSlKAV9Br5SgJvjFwzw2xLEkxOGySckTzEE+8+M\/M1C1PQcOlnt42QDTEJNTEqAB4n8z30q5\/u+\/GYwwLjOTjGQcYDHbIU75O4rrOK58F7IGpSrBwjlm4uYpZoI9SQqWkJlhTTjORiTGTgZ2z3HntUSsY3Plt5rk5OPCCAT+FUsuYMCOQcgkEdiNjUvzXKTcFcnCpEoGdgRDEpwPL7o+VeLTgkswzCNWX6YGUyX0lsAAn2QTnYbd61uNy6p5D+1j5bf6Va1oN96+QaFKUrmBSlKAV2PkyK7tLHVa24kkkBdvvsRggKvSj8RzlvF28Az5VyvhVuZJkT3tn8Buf3V1pL0Dwg7KAo\/AVkx04xpKM47yk81pks\/VtHqbMwE8U5uLtupZ2vm\/wn1PY5k4t0TIQVlDBRb\/ANH3pZhkZbV91cAnbUc47jOB4479dvLBvrtt0mAZ1LLJE22n+rk3IP3ticdPfGRnOONvjHUfHu1v+7NYv6QG+fPv6\/GvOhUw9KcalOik09b9dNbrLzPUjsGu7qdTLw\/fQ4swxsa81K8xWvTuHA7E6h+Pf881FV70o7rsfLtNOz1FKUqoFKUoBSlKAzwSFSGH\/QjzB9CKsEcHD3RftHhcjOp4+qh2wRlW1Kc59n59zWK37FtWYz\/aX+1jcfiPzArvQSlLclo\/cEovBojst\/a9vaF6nn3GYABt5ZNbfDuARLIrTXVpLGDlkW5liLbbDWYjp337VCGLz8q8kD3j5itk8DGOTnbzRNmTE3LyFmIvbNV1EhetM2FzspZY8nA2zWAcIhDePiFtj3BL1\/hj7DB+dRwC+8fMVkFudsDvsKmGBhL+Wd\/BoWZIXq2KRZi1yyK2A5QRIT3GE1EsAO+QvlVekckkk5JOSa2L6QFtK\/dXYep9o\/ifyArTrBVa3t2Oi+\/fAgUpSuQFKUoBSlKAUpSgJ3hfEp4ER7eVo2DOpKnYjCHDA7MPQ5FSJ5nZv01nZSnuWa2WNj8TAUqFs\/0PwkP5qv8AKvZT0r3KOHp1KUZS5FkiVk41asctwu2ye+mTiKg+uOv616HMMQxo4bZDHbUt3J\/xJiD8qhtvePmv86+hc9t\/hg0\/SYbu6\/kbpKXHMl3IvRDJFE5w0cEUMCkE7humoLj0Ymq\/xA5lkP7bfxGpG3Txpke0P3iomc5Zj6n99Z8fSjTjFR4v4\/JVqxipSleWBSlKAs3JVozz+EZIXAHmSdwB72IUgDzJA86lOKcXkhlkh0qGjLAlmJyRjTgYXOSceeO52qM5ZAEbn3uB8l\/+1WmPmK7CheuzKOyyBJgPgJlbFdJ4XtFFtXy+WenhMRXpUWqNXdu22ra6JZ2b8iMW4m+rvc\/WLRVRtPSZsTtvg6YlJHr97sM1rcP428kiRMI9TME2ZxpYvp3OGBGPFkbY887VNnjb5yYbbV+t9TsM\/PpV6PMl3ghZigO2IhHD+cKqa5\/oE9YI7xxuOTv2\/wA\/BW+eLJkdGcYYrgg7MuwZQw9ltzt6j31UqtnMnihz7nB+YYH8zVTrpUhuWXcvTL4PLxL3q0ne93e+l2827eLFKUrmcRSlKAUpSgFZEYggjuDkVjpQF4XiEEyo1xapJhRpZZJYmA8wcZQ759jfzr3w2WzglWaKO6jkQ5Ui5tmxsRsHtvcTUXwe3fAiwSxUShQCSFb\/AKAN\/erNakyyCGFHkkYlQiKSxIySACQTjB+VaXVouzcdeV\/PR8z0KVGg6alOST5GxLFYFmYwXLlmLNquohkk5JOm333371i4jxJI4HSCBIlfAPilkct5HU5wMAeyo7CsUMqs\/TwwcFgVKnOV+92z2wc\/A1pcchY6gP6nAcY3BY43+BCj8adrSSbjHPn45Fa9GjCnvQkm72IGlKVmMIpSlAKUpQClKUApSlAWflW8hiy08XUTWuwIyPPIzschSpG2QxwR3rbbhNk+Wi4iEZs4E9vcIQp1ZQtF1VOdXf0qC4XvG4\/aQ\/k1ZtFezQwdOvRi5Xv+WEi2cIsIoYpY+vwmbqDSrzm8ZohvnRmIY3Ynt3PnUMeW4FyJOJWmDjUUW8mYnJ7fYDH+KozRTRV1sqmv7n6E2LBHNZRJ0oma4csx6hiWBBkD2dbF9OnK+FMFid+1UYmp+3XDZ9wY\/wCU1Xqx4+jCjuQj3\/BApSleeBSlKAs\/AhiAesjfuQVvscd9vjt++nJt1CkX2yFgXYArglTgd11LqU53AdD4RvjIPuTlqJsiG\/gyRhzNHdwsV8GFP2bpsUzkNnxbk160a1SFOKjC6tr9+SnHU1vrKfrp\/iX+dZUOexB+GD+6pheGYtjAsvCi+fDcPPM0yKDlFRtICkbDYY9MnNRA5XiQjqX9sADqHTS5nbVhdRJEIDDK7KzYGT6k0jjKrf8AT9GLd5q8W\/QSf3f41\/nVTq+c03EDQSCFT3BLEaBuyAJHHrcqgwT4nY5PsjaqHWfGScpptWdtPNkxFKUrIWFKUoBSlKAUpSgLZa8xW\/XWUWpR\/CoZbiVdIChBgAbAAD5Vb5LxGOp7S3cnuWhgJPqW6YJPqa5LmusWd4phtnMbHqqE15iSMMBhtUkjBV7f6d9qy4mFTdj2d9bZP7y9T2tkVsJHfjikmsmr89H6ex6XiKxgslvFFhclo44o2A88SIocfgaosnG7crNptMNKjIWM0jYyQwOCNyGUH8KtXM16v1FpFjdNb9IFguDudWllJDDw\/Ig9iM80qcNCfZ\/+l7t8Xy8+dzntethpzjHDJKKXDmxSlK0nkilKUApSlAKUpQClKUBYuUrITO0RdU1FQCxAGfFgZPmew+P4V74vby2zss0LxgFlXXHKpY+LSw1hcqcA9gd+1aHA8HqA+aj+Ifzqy2PHbyEaYbmZFHZRI+kfBCSo+VenSVSVGKhO2uXnzWZeFKc80iN4XbQyxSvNfRQNGNozG0hkbcgJoGAOwzk757CouK5YkDZiSNgqnw\/3WGW\/Zq3Hmi\/85gfUw2pPzMdG5p4hjH1qRR7k0R\/8MLVVRrf7PVl\/09TkaU3B5I7bryq0epGwrq6EnxDCq4Bbw4fUupcHBIOxpNWq9lZlkeRmZijAszMzHbG7McnvVVrnjN7+FSlvZPPzOcoOLsxSlKxFRSlSN\/wq4gEZmjZBKiyxkjZ0ZQwZW7HZh8M4OKAleW94mHufPzUf8tSfTrDwez6dw9qMmQKurcffCjWoGNtJYjv7PlWzdXyRuI8NqOg7r0xhxqRiXK+Eqc6u2CDntWmOOlCEFFNq3yzdh6FCVNyqSSd7cOSel78eR46dOnWaMztb\/WltJTbjvL4dI304yfPVt8TivFlerKyqqPqbBAC9QnZj2QluyMTttjfFWe0avJnSNHBy0l1y9yN48dMBH6zqP4j\/AKVVauvGY0aSCCRjiR18QK4AbSFfsQy4bPcbVUbmFkdkcYZWKsPcQcEfMVxrVu1km9d1PqYq9ONOpKMdE7dPQwUpSuRyFKUoBSlKAUpSgFdu+he4Z7N0ViDHL5EjZhkdvUGuI11H6EYmmlubZZWj1RpL4TIM6GwQTG6OB9p7LDtWTH0XWw8oRlZ5O+fBp8M9LnahU7Oe8e\/puuSHt4SxJ0tKckk7nSvf4GuV1d\/pacjiLxNI0hhjji1N3J06j5k93I3JPvJqkVfCUXRoQpyd2lrnnx458Stao6k3JilKVoOYpSlAKUpQClKUApSlAS\/AUbWTg4Klc4OM7HGfftU1060+IBYJreLziiTqZxtJLl3z6qJFQ\/2KsnEuXmn0va3MWnfUjzJC+7ZAUOFQkLtnqMGIz4c4o6r7OLTSzevlY9fZ1ZU6U3uOWa0V7XXF8OjInoH0+Zrz0vh+dS\/DeUJBFL9ZtDLKwJiMd7ZKiE\/rZkYsBsfmPWtSy5QvFYdWS3iUEE6ruLURkFgFiaT3EDwn73Y1DqT\/AMl98zvDam9K3Y9M2RnEEPScKCSdsAE+0M\/lVXYEbGrbzqIl0xxvq33bGM41YwDg4wVGSBkgnC5xUVzLEOoky4xcRJPt+ucrMP8A1Uk\/KrSqN7ib1X30zPO2hK+IllbRWeTWS1IWlKVBiFTfCOIK1zbteyO8MTJkHMmETGEVSfunSFwMbVCUqHFNAu1hLZLdC4F\/M0jSFyfqgXLM2c56+x1b5rocvD7STeS3ikJ7v9XWNmB76mhnTVn1zmuFIxBBHcbiuzWKXt3YxyWLKGACFfsQ+RnO8pCnwlMAHOc58jWXEU5qMXTnaztm0lnpou424WrSSlGrG6eeSTd+Ob04dDZfgfDiMG2kwCGC9W60gjsQPrWxrJDwuzT9FawpvkH6usrA+8GadwD23x5VF\/0DxcwMSl8LnPgxJZGELnu515ZsZ7BRsNq2Ug4hbWss1+QuAwCsYHfcAJpMO2R4ic+S5A3wM8qeJlaKqK7aWts2aadbBJ37N\/8ALXqil8zLYzXDNNezBux\/2XV65Ldfc7\/lUFzXdQzXLSwMWDhGZinTzLoHVbTqONTgt39qoqeQsxY92JPzNYa9JxW9dNvgr208l3Hlyk5Nt8RSlKkqKUpQClKUApSlAK6J9BN3o4tEp\/rI5Y\/8uofwVzurV9F9x0+K2bf74L\/iBX\/3VaINfn+76vErx\/fcSAfBWKj8hVdra4jP1JZJD7bs\/wA2J\/1rVpNWk0BSlKqBSlKAUpSgFKUoBSlKAsZ544p\/4uT\/AC\/yrp3Cb+4mhSXrP4l3Otq4dXVOQuFQcRsnt5ndWjIwyBWwCQR4G2z4MZBGzEedZMZSpOi3N2Sad7XstPlG7Z+IdGo2oKV1o7ePFMnG4iAcG8AP\/nD\/AJqzwzTMMpOzD9lyf3GvNj9GqxRyxi4gcSDTqlsdbxjBGYj1sI2\/fHkD3rzwzkG3sQ9w9w8pRC+BFHCo04bvqZifAB3GQzfrGvJksI1aNZN8ON31Z60dp1G\/4qCt4L9ikc18230VwY4rmQKu2M537Hv8Pzqq8X41c3RU3MrSFAQurGwJycY9aw8TuDJK7nuWNadfQuEYuyWmXRWPnqk9+blzbfUUpShQUpSgFdO+h7mQQvJbOrOHUtGi7s0iglUUHbLZYepK1zGti1naN1dCQykMCDggg5BB8iCM59KrUpwqwdOorxevv72ZMZOLujt1x9IUiiR+haYSXo9E3EnXY6gNSoI86d85K+R71AfS\/wAzCRYrVFKEDXKp7hjnSM+7RuNhkS9hir9YfSPq4es7W7NeFMJGEJEhx+nDDYQju5z4CGU71+duI3sk8jyysWd2LMx7kkkk\/Mk1npbPw1GaqQglJae1\/wBi8qs5KzZp0pStRzFKUoBSlKAUpSgFKUoBUhwO4MdxFIvdXVh8Qdqj6zW5wyn1H76vTdpJ96BjPevNKVS9wKUpQClKUApSlAKUpQClKUAq8\/RNxv6tehWBZZlMWnKjLH7gBYgZLhRv76o1ZY5CpBUkEHII2I+B8qrOnCpFwmrxeT++pKbTujul1zpfq04NtBD0RlUlTiBeY74WL7NcnbGSBjI8t61edubJf6LBltzby3BCqD1BlVwXIEiq2zFAdiPFsTXSvo+5pTiFkk+oCRRomGfuyKPEfQEeIeh9K\/Pv0r81DiF67RnMMX2UXuKgnLj+0cn4afdWGlsrC05qcaaTi7p34rQ6OtNq1ykUpSvQOQpSlAKUpQCvaMQcjy3rxSgOiQfShcLam06alDgEkgkrpOoliCNZfS3bSAuNOKoE0hYlj3JydgPyGwrFSqqKjoBSlKsBSlKAUpSgFKUoBSlKAVO8qyWAmP8ASKyGEqV+zOGViRhh8O\/4djmoKlASPHHgM7m2VlhJ8CsckDyyT5+\/1zUdSlEBSlKAUpSgFKUoBSlKAUpSgFKUoDqvIFjYmylMt9LbNIuiVEaNetEWVVV9RYJ4yVDeDwlsjGWPNeIIqyuF7BjgYIxv2wSTt27mtSlQr8WBSlKkClKUB\/\/Z\" alt=\"Veremos el FIN del universo?\" \/><\/p>\n<p style=\"text-align: justify;\">El irreversible final est\u00e1 entre los tres modelos que se han podido construir para el futuro del Universo, de todas las formas\u00a0 que lo miremos es negativo para la Humanidad -si es que puede llegar tan lejos-.\u00a0 En tal situaci\u00f3n, algunos ya est\u00e1n buscando la manera de escapar. Stephen Hawking ha llegado a la conclusi\u00f3n de que estamos inmersos en un multi-universo. Como algunos otros \u00e9l dice que existen m\u00faltiples universos conectados los unos a los otros.\u00a0 Unos tienen constantes de la Naturaleza que permiten vida igual o parecida a la nuestra, otros posibilitan formas de vida muy distintas y otros muchos no permiten ninguna clase de vida.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/m1.paperblog.com\/i\/24\/243332\/universos-paralelos-tiene-el-nuestro-un-gemel-L-2.jpeg\" alt=\"\" width=\"320\" height=\"306\" \/><img decoding=\"async\" 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\" alt=\"Conferencia: La hip\u00f3tesis del multiverso: \u00bfSon posibles muchos Universos? -  YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Este sistema de inflaci\u00f3n auto-reproductora nos viene a decir que cuando el Universo se expande (se infla) a su vez, esa burbuja crea otras burbujas que se inflan y a su vez contin\u00faan creando otras nuevas m\u00e1s all\u00e1 de nuestro horizonte visible.\u00a0 Cada burbuja ser\u00e1 un nuevo Universo, o mini-universo en los que reinar\u00e1n escenarios diferentes o diferentes constantes y fuerzas.<\/p>\n<p style=\"text-align: justify;\">El escenario que describe la imagen, ha sido explorado y el resultado hallado es que en cada uno de esos universos, como hemos dicho ya, pueden haber muchas cosas diferentes, pueden terminar con diferentes n\u00fameros de dimensiones espaciales o diferentes constantes y fuerzas de la Naturaleza, pudiendo unos albergar la vida y otros no. Claro que, s\u00f3lo son pensamientos y conjeturas de lo que podr\u00eda ser.<\/p>\n<p style=\"text-align: justify;\">El reto que queda para los cosm\u00f3logos es calcular las probabilidades de que emerjan diferentes universos a partir de esta complejidad inflacionaria \u00bfSon comunes o raros los universos como el nuestro? Existen, como para todos los problemas planteados diversas conjeturas y consideraciones que influyen en la interpretaci\u00f3n de cualquier teor\u00eda cosmol\u00f3gica futura\u00a0<strong>cu\u00e1ntico-relativista<\/strong>.\u00a0 Hasta que no seamos capaces de exponer una teor\u00eda que incluya la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (la Gravedad-Cosmos y la Mec\u00e1nica Cu\u00e1ntica-\u00c1tomo, no ser\u00e1 posible\u00a0 contestar a ciertas preguntas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.futura-sciences.com\/uploads\/tx_oxcsfutura\/images2\/intro_matiererichard.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Existen en realidad, en nuestro Universo las cuerdas vibrantes de la Teor\u00eda M, o, simplemente se trata de un ejercicio mental complejo. Imaginar un Universo de once dimensiones&#8230; \u00a1No resulta nada f\u00e1cil con una Mente tridimensional!<\/p>\n<p style=\"text-align: justify;\">Todas las soluciones que buscamos parecen estar situadas en teor\u00edas m\u00e1s avanzadas que, al parecer, solo son posibles en dimensiones superiores, como es el caso de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> situada en 10 \u00f3 26 dimensiones, all\u00ed, si son compatibles la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y la mec\u00e1nica cu\u00e1ntica, hay espacio m\u00e1s que suficiente para dar cabida\u00a0 a las part\u00edculas elementales, las fuerzas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> de Yang-Mill, el electromagnetismo de Maxwell y, en definitiva, al espacio-tiempo y la materia, la descripci\u00f3n verdadera del Universo y de las fuerzas que en el act\u00faan.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Compactaci\u00f3n (f\u00edsica) - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Bonnie and Clyde? No, Kaluza y Klein | Cuentos Cu\u00e1nticos\" \/><\/p>\n<p style=\"text-align: justify;\">Cient\u00edficamente, la teor\u00eda del Hiperespacio lleva los nombres de teor\u00eda de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a> y s\u00faper gravedad.\u00a0 Pero en su formulaci\u00f3n m\u00e1s avanzada se denomina <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>, una teor\u00eda que desarrolla su potencial en nueve dimensiones espaciales y una de tiempo, diez dimensiones.\u00a0 As\u00ed pues, trabajando en dimensiones m\u00e1s altas, esta teor\u00eda del Hiperespacio puede ser la culminaci\u00f3n que conoce dos milenios de investigaci\u00f3n cient\u00edfica: la unificaci\u00f3n de todas las fuerzas f\u00edsicas conocidas.\u00a0 Como el Santo Grial de la F\u00edsica, la &#8220;teor\u00eda de todo&#8221; que esquiv\u00f3 a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que la busc\u00f3 los \u00faltimos 30 a\u00f1os de su vida.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"TEOR\u00cdA DE KALUZA-KLEIN\" \/><img decoding=\"async\" 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\" alt=\"Geometr\u00eda antieuclidiana: La Teor\u00eda de Kaluza-Klein\" \/><\/p>\n<p style=\"text-align: justify;\">Parece que algo no va, algunos par\u00e1metros se presentan difusos, la Gravedad no acabamos de entenderla, el mundo infinitesimal&#8230; es raro<\/p>\n<p style=\"text-align: justify;\">Durante el \u00faltimo medio siglo, los cient\u00edficos se han sentido intrigados por la aparente diferencia entre las fuerzas b\u00e1sicas que mantienen unido al al Universo: la Gravedad, el electromagnetismo y las fuerzas nucleares fuerte y d\u00e9bil.\u00a0 Los intentos por parte de las mejores mentes del siglo XX para proporcionar una imagen unificadora de todas las fuerzas conocidas han fracasado.\u00a0 Sin embargo, la teor\u00eda del Hiperespacio permite la posibilidad de explicar todas las fuerzas de la Naturaleza y tambi\u00e9n la aparentemente aleatoria colecci\u00f3n de part\u00edculas subat\u00f3micas, de una forma verdaderamente elegante.\u00a0 En esta teor\u00eda del Hiperespacio, la &#8220;materia&#8221; puede verse tambi\u00e9n como las vibraciones que rizan el tejido del espacio y del tiempo.\u00a0 De ello se sigue la fascinante posibilidad de que todo lo que vemos a nuestro alrededor, desde los \u00e1rboles y las monta\u00f1as a las propias estrellas, no son sino vibraciones del Hiperespacio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La tercera revoluci\u00f3n de la teor\u00eda de cuerdas para celebrar las bodas de  plata (25 a\u00f1os) de la primera | Francis (th)E mule Science's News\" \/><img decoding=\"async\" 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bc7mqeDwBzTlLDqftNep4jsO1cUNMMNunurKXCWlcWi4ZyZyIOKP7xk5R7qeXTSKVk13s3N2cA0ZypcE6kQZUSeUQK4XCWFCscgLksDOsToYB5jryr1fH2ycOQoEZiB3Aj\/auFX1aHjUgM2TMPrAa6VdxPGJYFvs8nZTMyCCZk\/b510WGQpwtEhAp0GmskeUwR3Vq4fs+0sMtxvLL9sVn4xlz5VMxt5VzNt9E1irDxmLDm4hWDbdXU9TlyDT9L3VmTWl2xZRCXB4rjEN0AQAfw\/Gs13XKgG\/EW\/OJiB3ZVU+JNa19PNyzts+GpTUJpVWac0pqa4S4RItuRtORv3VBrbDdSPEEUDs5O5J0A16AAAeQAHlUc1KmoFnpUiKjFA9PNRilQKmJp6agaaaaRFNQWaU0xFIUD0ppEimoHD0\/rD1qNKgs3XLguDqPbH+vwPPofEVX9ZSRypDKSCNiNDV1SGTObdtjrMF0Yxlk5VIU+0PZ15xGtBTDn8AKNduQFT6slvzmiR5BVHiDU7DszZEVUnNJUMWgKS3ExLDQHQETVOgLn7qmriq00+agsZvqkj4VF3J56nczqfOhesps1BNWIMg13WG7YGLC6EXESH2gmRBX3GuCzVq+juLyX0J2bhPnt8a5vGw047eNob3aPbVy0mSCWY5VA79teVE7Dw5tpnMG6TmL76kRHhyq32jhFeCYkEMPFTP2VQt9mNK3fXXVtywdUyzrJUqSNp3E1lTt7J3V7tf0nVLaowImSdNJ8a47EY0330GVMxZV3jvnrXa4\/A2biQXxKJK6Paz8JdsxVkU7Ll5+\/lzOM7KtiVsesnjGe4QomTlZUXXQRowGo2rRxbyn1AaXbmoVtuU6zE0fB2G9tjrmgDy1+NE7Hwfqs2di0gnMY1MR\/vRL2IEIAeUmuJ95B+O2RinuZiwcomYiQxUDjZZgHiOkmgtinJY53Cj6IdzqTAAJJ7zz0BoV\/F5p0lY0B+iZJJB5GSx758IArwrLG+Ug9Cs\/gT8K2jp4pnZW893KjZ8wb6xVoOZgAQ0xOUnWJ8qdzdCB5IAcoQoCLwhTqqRM5iJ7t6rYpzIXkFTTvyKT8SfeaY4psip9EAiImczZiSDz6GgLfcDMAJW4FYSSSIkRMiYbMNd8oMbUDOYiTHSTHup71zMRAhQAqjeANdTzJJJPeT4UOaB6VNNKaB6aKWammgcmmmmmmoHmmNI1E0Dk0qaaU0FmmC1GaWagnFKaHmppoCZqeaFNLNQEqzibkKiK2gQFo2LOc5BjeAUGvNKp5qYvQX8N2g6tnYlzlKgsSSASA0EyfZzL3ZqrXSCxIJMkmWidddY50DPRcOAzqpYKCygsdlBIBJ8KBiaLfw5QKSrCROogakwB5AHzpXcY2yjJE5QPaXz+sY1bc+AAGqvYV\/Ekth7DuM7rnGiMq5QhV2hYiRM6xNBnWbCPCqHLaScsqCdgQNQP70+VTw+GDW3dYJEJqRwszZsxnQLkVhPU11uA\/k9xJUB7lu20mBrcYEgAkZYUaCNyd4NaGG\/k5RVIu4l2Ehj6tADIBAGpaTDHlTB5p8+NaeB7CxNwZksvAI4iAiyTpDuQN++vXvRjDWrSOUtC2qnKJXK0ACC7EZie81qX7AdCHkgmSJiY2B\/2jlXXiPNMQLqRbvLlcAFhmVhqJ3UkVrdlgZAm4Ig93MUT03w0WrF0bkEMepaH1Pm0d1ZPYPaKzkcxJkE9a89q+M9PXS2xGruPwuJywtyEGw1O\/nFYi4J80uxPUARPj1rrsZ2mltdSJO2tYmOx6Zc0wGk\/PdSWmzjG7WJVSTpOw8vn3VP0c7Oa+7QFbIhbI85X5ZZ5TJ91UO1caLjSNByHdW96ADMb7jZUCeLHXQdwO\/fXVY7YXt1IC+juFxM+pdsO8TkeXU9V1OYEdZPhWRjfRTEpEWy+pk2znEaRwwGB33HStftG1kxLFRuS3cCScw+etXX7RupkyGZkMGiDI00Mdfs760YY4jE4C6ur27imY40dSeQiRrVQggkHQjccx4jlXtHYmGvOA76TsswPHv\/AH+UbON7Is31y3rKXNMssoLRvAcagSBzFXEfPzqRoegPkwBHwIpTXqva\/wDJtZuHPZuPbMKuR+NIRQgAY8SmABmJbrBrz3t30cxOFY+ttwk\/0iS1vXbjjh10hoNTBlzTTUJpTQTmmqM0poHmlTTTTQSpjTTTTQPFKKYGnzUEi1PaILAM2UEgFjsonUnwr0odj4jnh+zj44Zf4aHd7AvMpU4bs8AiCVtFWg9CBIq9GS5FMBhjvjbYoqdnYPnj7YrVHoE4+hZ\/Xu049BH\/ALOx+vd\/dUyPrr+MTtLB4REzW8Wlx5ACDv51io4IBHOuwu\/ycXXYQbaLpOV3bz4hv+6u1wnoxYS0ltsJYfKoBZmaWIEZjwaE61cj6kvHKY17G3opYO2DsD9Nv4KG3ojZ\/wCms\/rt\/BTpMl5BU7CFmCgMSZACiSTGkDnrFeuJ6H2f+mtf5j\/wVqdl+juGtca4dEfUZlZmMGOZAjyFIgxzfoZ6AqAL2LUE\/RsnUL33I9o\/3dus7D0IwsBRGw0A5bDbQe6gBzn15AEeEifjHv76ynwr3rhL3HyKYFtGKIGJ0RssM5y8RJMarCwa6waVzFBQMxy8QQZo89e4TWbf7Ttlsq3rMiCctxCfbCGQp31061yHZPozhrztntK7B7ikkGECQoYgGGYyDqNdY2rT7c7Ow9m3bCWbS53CEi2gyqcwcmByDGP9qK6BcQCGyyzS2Vsy5Z0aZEkDi5dNqJi8aBhrjkjKA8NqQygamB4MB1iRpWB2f6O23DHIUVkAy22a2AWZidEI3UJ+s1aXpPhs+GfDW+GclsAD2Ec+rHuUE+VER7Yw5xOAQqsucOlxVOhDFFYAjeeUV5IbzMA6Hf5g17ycKBb9WpiECA9Aoyj4CvHsd2acNjTaIhLhzIDOhbl5mf2etZ8kda1457yWJcxl6NZjyNVrmOZjrJ8dvdXXY3DFHyhAeHXQVnt2C9yYSABPSsYs3mv7cxicWVBPOu99BBlwbzofpEEyS5Op+elcpb9HHuXltAEAGTp3wPjXp\/8A\/EXDWcgMhggM9yNmrav15+TrpzXaJ47MtmbiEyDqYImD0Q1sdj4RS4cmVUmQd1PImdiO\/fU86a92OXFtmgZrqkbyPaC\/eAra7MtfzbvEZs3x4fsLV3EONaz9qWAcnrkLbQGBI8QCYNCft3CrM4qyI3GdJnpG80sSgCMRyVQO7VfxqRsgMTHJPvV0gmD7Xs3Dlt3kZiJCgrmI65YBjvo1y+plXG4gjQhgRqCDodj7vGMu9ZRUZXIChSCSYCgBzm7tedWMFeUZsxzAQZmWERIYc8p8\/wAQ8y\/lE9GVwzriLSBLVwlSmnA8E8I+ow1jkQRoCori81exekVlMU62riMUzJOVoZWY7A7SAR1HE3QRRPoBg\/qYz9exXEwPKppZ69Qf+T\/CfVxg\/SsfuoL+gGF643\/4P4aYPNc9Nnr0ZvQLC\/Xxvus\/w1A+geF+vjf1LX8FMHnmenmvQD6C4X+1xn6iH\/RUT6DYX+1xf+Wn8FMHAzT5q77\/AIGwv9ti\/wDKH8FN\/wADYb+3xX+T\/wDmmD0OlUZpwajpMCpgVAVIUBFqYNDFTFAQNTzQxUhQTzRTA\/Pz8+FDvNAPgfn5nwO1Rw7yoPz8+Gvjueqx0kius6jcag+X2EVnYzHomW6CIMK+sgacDT0kgZtOF9dMtaIPz8eXydxzrm8XZVXfDOOC6jm0eWoOdOUFZJH908tSKiPZrCy+PJ+iVYfpM5X4FarekINwWgdmcZfBva+M+6gdtsy\/lHJriWB04g4AHurYx1kG7YHJGJA7mRnHuK\/GjpvoIg8suvgNj5bedc\/+VlnsOP8Am37hP+HbsXEWP0gh860O38V6vDMRuyZB3Fkisg28mJwFs\/Rw92fzsloH7G99EdeOXgPxrzP0s9IsLi764RBM3APyqYVLo4UyfWTMFBOg10nQ11np1jGt4C6ymGdMgMwYdgrR35S1eR+j\/o++JcALwBlDtygnUe6ak\/Fj67PsDtQOxtXwFvLwtI9rKYNdO1tQsCBPdXI+k\/o+UX11tyXRlRupaCwJPOVKebb1o+j\/AGotyx6+42REjO2vM5QNJ1JrGa5OPRW0WrvxoXsRZwq+vuaIrKHKqWb2lUbanVvHQ1b7bZcRbTIwdGjIymQynZgR3E1516XekIxAW1an1c5mJEZyCCunJZM66yBVn+TvtW5buGzBe0zgR9R2O6Hv5jz3JnWvxhbZ7ei9r2ctiR9A2nHhadHb4KR50K3Aw9pR9JVPv1\/GrV\/E23RrWdQzIyBSQGMiGInfc6isL0cxHrUsKfoJr5uwX9kV04dBjDwsO8D9ofuoz8\/Bf3\/uqviG1He0\/eol+4FV2OwAnyUGqMrtkFybamM92ykj+4VvPHXhU6eVXO1MQli0WCgkQqIPpOeFFHUc+saVQs3ArWs5iLb4lydMpc6a8iM7L5RRbFs3nW6ylUtj+aVhHGRxXCvLKsKoMGSedQN2dgSioHMuXDOd+MmSJrdQ6VRA4lHeNOncepq1acEGOTEHuIqWITY0NjTtQnNcukWNQJpOaCzUEy1RZhQmeoM9BaD1Oaqo1EzUDg1IVAVNaAiiiqtDWrC0CCVIJUlqYoIRTRRTUH2oBMPk7VWs8ByHb6PLnsehBPxHIiLi8\/P8aodoewfzf\/G9aOV1fnlz+GvuPdWH6XpmtrDBXD50bYq6bEDfuMbaVvLz8X+6K4T02\/rFjy+6tRQO3cSX\/JbhEZksu69CAkrp4xXUIC7oNTqAfzCQQT0BBiuS7W2sf4dj7qV2XZPt\/wDbT\/TQVvSF896xa5Z0Y+EUsYk4\/Dn6tm4ffw0LFf123+h+FXcb\/W7f+Fc+8KCt2x2OuLVEdiAjhidzlIjKDy0NE7L7OSxaCIIAfXWSTnOpPurRsbv+h90UM+y35\/8ArFIE71kNnzRlPDryYGQ3kAD5V5z6QYoXgcNhLZNq27XHZRpcuux4u5ZYhfKNAK7zt\/8Aq2I\/Nu\/cNc56Pf1d\/wDEwn\/226SQq4T0VSxhy11Q913A65BrCr5866DB9k27JUIoHGh79V1qz257A\/xB9oqy\/tDxT7DVCvWFZeJQwCvoRMmapdj4VFZnUZQ7oAo2ATp8ffWjd9j9f7DVfs32Lf55+6KkgtwS4HdP2H7TUO2UzW2T+0KIY6OVQn9qiL\/SH838DSx30fG399KqMXthm9ZwQHdksJsQuVWuNcI2IRXdo5tk6CugtWwihRoFAAnWIHPrHtHqxFZN\/wDrOG\/7\/wBqVtjby\/8AJUAFIUsx+iD\/AOu88ye+Kp9iX5Lqdyxf3nWrOI\/om8D9r1Q7G9vzb7DUn0NtloTpRzUGrl0qulAdattVa5QVXNCZ6ndqtcrlVhHo2eqiUaiS\/9k=\" alt=\"Entrevista a Edward Witten en Science sobre la f\u00edsica cu\u00e1ntica de los  agujeros negros | Francis (th)E mule Science's News\" \/><\/p>\n<p style=\"text-align: justify;\">No, no ser\u00e1 f\u00e1cil llegar a las respuestas de \u00e9stas dif\u00edciles preguntas que la f\u00edsica tiene planteadas. Y, sin embargo, \u00bfc\u00f3mo podr\u00edamos describir lo que en estas teor\u00edas han llegado a causar tanta pasi\u00f3n en esos f\u00edsicos que llevan a\u00f1os luchando con ellas? Recuerdo haber le\u00eddo aquella conferencia apasionante que dio E. Witten en el Fermilab. Su pasi\u00f3n y forma de encausar los problemas, sus explicaciones, llevaron a todos los presentes a hacerse fervientes y apasionados fans de aquella maravillosa teor\u00eda, la que llaman M. Todos hablaban subyugados mucho despu\u00e9s de que el evento hubiera terminado. Seg\u00fan cont\u00f3 Le\u00f3n Lederman, que asisti\u00f3 a aquella conferencia: \u201cYo nunca hab\u00eda visto nada igual, cuando Witten concluy\u00f3 su charla, hubo muchos segundos de silencio, antes de los aplausos y, tal hecho, es muy significativo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"El bos\u00f3n \u201cde Higgs\u201d\" \/><img decoding=\"async\" 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\" alt=\"XI Carnaval de la F\u00edsica: C\u00f3mo verificar la teor\u00eda de cuerdas en la escala  de energ\u00edas alcanzable en el LHC del CERN - La Ciencia de la Mula Francis\" \/><\/p>\n<blockquote><p>Parece que ni en el LHC se dispone de energ\u00eda suficiente para verificar la Teor\u00eda de cuerdas que, seg\u00fan dicen, necesitar\u00eda la energ\u00eda de Planck de 10<sup>19<\/sup>\u00a0GeV (de la que este mundo no dispone).<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Claro que, a medida que la teor\u00eda ha ido top\u00e1ndose con unas matem\u00e1ticas cada vez m\u00e1s dif\u00edciles y una proliferaci\u00f3n de direcciones posibles, el progreso y la intensidad que rodeaban a las supercuerdas disminuyeron hasta un nivel m\u00e1s sensato, y ahora, s\u00f3lo podemos seguir insistiendo y esperar para observar que nos puede traer el futuro de esta teor\u00eda que, es posible (y digo s\u00f3lo posible) que se pueda beneficiar, de alguna manera, de las actividades del LHC que, en algunas de sus incursiones a ese mundo fantasmag\u00f3rico de lo infinitesimal, podr\u00eda -y digo podr\u00eda- atisbar las sombras que puedan producir las supercuerdas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Conjeturar\u2026 \u00a1Tratando de saber! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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6Ja+yRk\/0hoHDV5AO2ke2CdMQjJ1KJPkKPqQT1bWOLShTuPCpkk1KgTUhRJ\/zF0Uq\/InsTNkygrxmSVZk91JQFYSMIL0UKPnUbi4pujmyXYDNcqyxE56Ha2rQYsEkKWobTUeXweGc2JIk4QSXQSQzimI55DbE3IVgaiIOQMSUoTjA7MYk0BJVR9tCx476R0vxEFRCScKQCSFBsgDuOeUFv9LdOJwMI1rmW4xms93mZMCQHAZtzGsJkyC6uNZrQgld3lUsApKXqly7mjbPjtiuQAhQAGIsKua8AIPGzTJhMtS2TLL1YaKzPDLbSMtksX0o0QAroKebQrgceQnBz5h8WhgEDMAA1PepV\/3hevTuKYOaFieb5bXd4OybMfFuDdI5vGwdoD7ySSN\/z8BHYuIF+Yjgkany+ckP4B1V+8W4O6pQdsLEHMHEnbtH99IKWmwtmIzGzNLmfl9YIPIxA1dxft8ygGkXXXPoEqzNEHdoeJy4DYaVWmS6m68IrtCAGbZQ\/BuGUNwvcYsOox2WaUhYGwH+Uv6CGa5LxKpYSollGifIPxL9IWrudZQujkB3yJHdL8WfnBtckSkpSkYS1A7sNH2l3rvirY+a0RJHNXXc1+0NplKZKEAd2tTU5fCE9VlSp1Mc\/C+eVQdgDilc+m+3KI7x94jrUfGMiF4QUnMAk7nIod9H5wipx0Ir5Cdy1FmlBBlhKFFX1nicDZhJ0zcbeUY0XcEpSkpYpdaxmknMCtQcIHQx3ZJeOaliwT3lHcM+vh\/NDlJulM\/Es90qAUQ4Z2Yj484NBzR6EpiLLv7gn+DRMly5YmBZLTGfI1JB0eqfzboWr8QhEwgIcHUngWANA4NKwxWWR2albkkDniV+0BL3lOUr0fzZvN4d1s1KYzTSmRZkqmIZOQlucRDUS2b02NmWg3c1zJVMJExLuWKnDMHdtpqPnKu5LOFGWPvS3\/6ob+rzhtvwS0oV2au0eakMAlIGZYHbn5QxISlA7lgnIcjEpctKfoz4FkhLZUY918neg1G+F+22FQKkGgxpVi2YSFlx5jjSCtvIVMUAagkgUycnut11hhRZcUkCYkYThKgRuNE7RxEO+P1VK9ERVbjK7mmhMgjtChQACEca6UowJ3GO1zgQjuvVTFy7jCXd8y8cmzJSnFi8RNSwapoNTUx6jCJYUHOFT0p7o28fKEOLitNF5UbMxXpdo7RdoAISZdQCPHTEA47vddT1zOlabFLGBa8AqhIFVe6DrsZucNqJCZkvAQwmBnzIZFDvZ23h4E22xLlBEtWFDJANQzkDJRzow5Rm4rjWiYGYE3BtlQFpWjAO8mlVZio26gRRddkOJTy8BUyUu9auQHLNvju7pvfDTUkvl2gruqax1eEtSJgTUModCaeTQEKH3fUdWA1HNcxCkJlpRhwgOS7E1BbnXnEhOsd3Y0kTFMlGFIo4xAF2c0\/vEhww8D\/2Bs24w2KWFhSjo3A1Yj8rjhxjFMlzpcyUuW7KeWtQdsKTjDkZOCR+WGO5bGlPdWR3nPFOTnTL5aLzIQgql4gSS6Qpu8BtGw09IqKbRkXcqeQi\/cl0qWlS\/wDdWMQOEEAJDhhspQcDFtlsYTMAIGYSobC\/oaekMKF4EAISELSlwUpGWZG+j+UKX+ontAkZBYcnMl\/IZ9YAZjd9QoVZddw9elzIEuWUkFw3Cpz+dkaLAsSg+EYAMKAci20\/NSYy2BalJSpZOFjzqf8ADx1alqWaM2mTNpuia4mr7nO3I6lKypygDuqWVDLQNXnBEWWoJS4I7w1pTnlXdHdhstElVMJI5U\/v1g5aJaMHdzaGZ+I413FCkizFP+EKF4ge7sJ+LbY5n3ipIJSzB6h60OY2DlBZMyWVALIwMXo4Lf3gVbbAFJmGWXS2\/R9mhh1IJ4mNxIXkIIVeRc1jZdt4qB7h7z6s4LPz\/vCrPmFLpOYpGuUiZLmSyoMFsRXhnoaih1EIcQY0YbI6MY7VNUQhWSlEYmO2gIpnRusEbns+IAGpYOcy+m+j+cC7pqkP71PIP86QxXTL7NCRMDE1I0Ab56QMie2oqNb0YYs9kSRwEUTbL3qRYLWnEcJpHqLQMUYmDLuarXqCLyufECQTiOTZHcd8K9psyRJWSp1uxQdHH94+g22cCG+Qd+kLVtsImFZCa5nRTVA4+sPgZidiZs4Fanzi3WQIP4q\/lzD8c+QjJbLGEpBck\/a3HMN0I5Qz22xmZMBpvDp2UfPJoxTLtWpwwJNR3k6vrxjcRWpnRr3K7oRhlhR4gdG9T0g1b5veSJcwqJSGalQ2TZPp93fFJsOAdmCO6Aklxsz31L9IyqmpSra+SdOfH4xVJFhudXgmaoK7yiQkKDE\/ZNf5XhfKCCvgfUQzW+8ZkmWkoYKUdqQpkhnDKDOcTZe9FUky7QsJ7MJJT3sLswZ+GUFlFTlsGZLqs+CWCfFMIPL7A88XNOkEZFqKlEJJABYNo39hFlrQHJByB6mnx8opuWQO0rk0KE4j\/M0lrE3W2yJSJYQVElClF83IMBrwsazKUMORCgW0oR\/N5QZnTivuy++cKu9qO9ltLfHdFlgClS1SVSgVKrVSUmlQACQIRm4gHuOjCK1gmLlLSRtCBVvdSBnvryjxduWFSkgEBeEkDEa4iKOTVtIdF+zcqYqWwJUliQlgCzGpbIaAaVgRabF\/DqShCAhiGapzrUuTs2xZMiXUY5PAgq7roEtYmzO8UAFINA7UxDbq3F4LLmFaV7yCOhgchS0pCCSTmXrU7K6ZQTu9uzK1hkpqTuAOzyihdSbGpH1PduZLegJSjE9E0SM6knl\/aNN1TAoAdk4UVAh61AGkZLeidiSyAsKclmq5LMc0gJZtI9vSb2cpMuWfEVJUoULBgobnNOCd8ZMpcNuM2x\/MO2m8JSEhMohS0pICcwDgfMUWdrDyhXt0xc04lEqUkJL8QOgeOZJDDF7py\/44MWWQheFImAKUkeIEP3QzkPWIlA8CHjEWZKwrUNFEecMt22lREvIrQQHUAWAPdz0yHAQXtvsgjHWYorNSEoBTkMiSCRvpBv2e9mZSarUVNUAkMSNpA9HIia1W4xfkdTHdoCJQcYVqZSiKO7tTY4Y9NIkd3mplrrtHoYkaBqT4ky22LwKCtgGHiwo3GscWC0dpgUpixBrsIIy0OTcY9mKTMBSCk4WUKupvtUB0LxTYbvUJic8AOJ8gzFvUQ3AylDjOk3xMMxywY+HCAPR4v\/0iRMmhbYFEg4SWQTu2pryi6VIQCHDn3qcuPrHaxRKwCobWD\/Jh1QEbjDQuXTLKU0agGnFm5tFU+yFActSL7NbMICV1AD8GJ65ikdyVgl3dCqPm\/EHM7oUsU2ZMEjc4sSyQE5u+R4RqtVoCAA4CcnUc\/wByYomTkykKSkJKtgGVeGerQoX3apnaOSaAU2a0GQhA4drnG2MM26YlNQygSCQHIrt\/vHVjvlKUKRhAGR6EwJs9oxYRkrLcWP7RTaWwkJThKsSlZ5AEDPLM04RdqCzgxAqd2hctUzF2adzhyG46RrkKlqUy04slB694HXZnGeTd0xR7QB5ZAUSKs4c0G0V4xZgCVy8TjEqnPKmzOHXiRyimFbmlggTGASFUA25a7BSCkxAWErKiABsOvplAKyTDjTRkpBDbK7PMdI6tVtMskHIgA7gKkjhEGJuco3Cqk4Q5WGpUndv2xaZpDqFamo\/eAt6zVyxLSM2ZXFga9SOUUJvIhSkgAFRKXDir0fn6x3BXW45VlOjN38YXZ4Py5AUgKLOTh25tTLiDCNKvZ1HGgUptBfhlBazXopYUlC2DDLNJNaj5yMD0qGjO5cTbi5Xb7GFqCjQs6x72YHNjBG4ruld5SSABsJBPDdCytUwiZiBx4wjMmocnMnUVjbItwQkDaxrWuzIb\/JoTK3\/HuKoA8al9vliWCoJC8SvLMs2SqhucB5lhPaYgHA7wPHL9+Ud3vbVoUkgd0DPNNSTXkRQxZZrV2iO8DixUAGzeNgcmsVQ+3+ZNtGcW+ymbLyJXLod6SD6F\/KPLjsZly1TFBlLSwfYkF35nySNYNezMtPfBcKLkgFzRmffm7aiNNvlgOcyR5cenSLFgdV1A2lEU7UWSScn+QIHptRA0KnDaJY+ZyfcdYM3mUUQySoByCSA51L6N1MApxBILZEAkOxxAgsDWgDCFc2I2M3qZEWpSVS1DYhZ\/XBOz2iqVpYPXFt\/sdeECp0ggpp\/trrsNF5GOroWovL2mqfiPj\/2iN8Rc0qouPly37hmfiCfMD94vtl4onTwChOGjFu870L\/DL1hVlyVomocZYPRMdTsZmI7NzQcqmp0G\/cYki8iT5nFaFQ\/armEupILh6Hn+3WNsywHsQGIThJUQSBirhASKK+zTa+6BKrwJmJSzgAJeod6k6PWC0q1hby3dz3c6NQU1b0h2DcRuSxlFYlhBMpJCQk+IPlkwNQOo6nYIyTJRWWUHDkPtBZNX4vDJeFi7MIWSGAJPPPypHFgWhCDjQFO450rDvnDJrcCqeVHUX5V2S8WFZKQBtIH2GNW0eOrJKSJhWpzLlJC1EUolIYDeWYD9oITZfaENwO4FLOeR8orveRhldmmgOEPqaB99HhA2qEIJ8wzZreJqe6GGWx6VqdtD\/KY5VbgghJSQHCQQa1OZGWsYvZhIBw+FJSCS+0Bw5O4kNHd9MrvoLpQXxb9D5NzgFFupTgQOUw2lYxKUFDCplAja7\/EHpEgEknsGBLpWByIUfVzziRCyJWhJYrwR2ye6UEM1XChhDjIMrC7aw2TFCSpKcQPakFwaBP8AckdDCBbloSrLvIwkVpQDNtCBGu02wmaljQlLbgWNOsbCpu5EC+ocvS+DKKUIJcnvVOVabso2XdbwuWleIkHInPeDvBMIS5pVMSN\/oGg57M3hLl4pM1bFTKwgE4djqagdxTPIs0BieXLxOb6EarXNV2YwkJBDqVTJzmTkIXE3\/LlzKT0gE4VeKZiGXewAsOb74F+0XtCmasyw4s8s4QQD4kkkqWNoOylGyd4FybrC0doF4gcsAxcy5GEcYsFDrqUXHrcdVX7KmBSbOvFNRQhQUOzqxKQsDEHo7MKPseifOmMUTFKK2cEviAAAIrXNzwG+E62p7OYmYFEKHeRMTRXAguDShBehbIw1JtkuZhCSEzmCijWgfBrqU5ga1MZDhZGvxKqqMAPM6s9oUkBZJooPU\/aAH7xmt1qKpvZoUSlKDVyASQS\/JwOusawhJGFtCQ9QQaCn4tsDH+kW1B3h0BEVyjXcQYvdCqbxWiRgCzUanY49Wjy7rQuaACovKmCrnwq8L6l0nrA+atkh8gC\/V\/gIu9kV\/SrTsUkEPqggjyxdYAyAACBsVgx4s1jcFfDV9M8jkNkdzbvR2naFQYZA0AO8nboNRFd8e0IkS0y0pxTMOJmo1QOJ7vnCjMtqZy5a1rOIAMSpw5L91QyY6BoONGyWSakc4VAOIuNdlly5qVJxYloCVFg5rpiABzPyIDXlZEha0HYVFJAbEBViNjirwWsNpRKXMUFBKlBNFJdjQ5bQz9I9vSZKnp7WWpJWARsT3i7BadlNpz4QVJR6\/tlVAdBXcVLytWR7MOr7YJY8RkFa65xm9n7QoT8QcgnCRqk08qHlHqVqSVJYgjYc67uPrBGyz0yUlZRLSQK92tHKiQGyFGzd90XyABbkuDM3GocvG2SyClCO8GAJoVAggs2Sm40puhbmzkMlzgJJFajPUcs2jTOvCXaJCbQlBQVEAjFkUvtjkLRNwKZKVh88jXOuSowcCLuBiBVdS60lctaVAkOihBzYlNCNwEEklZSh0BS6BSikFValyRkD6Rju1kyyZoxZlI+85fke6\/ARnkXgtMx1zFsosXUdpp5tGhQf+pmbZuHbKvCoCjvkMjw3B4iJvixVYUfac2+dIVbPfE7t0nGWxChYhnyru2wVtk4TS6DQpdI3uHqPtBQwnemAMnu35j40uBrVLUZpSrMklR8yYM2a70mSfo6khjs0qc9uccmymYErVRYGbE8QttRXWsVWm8Vol9njIQk7HOdRlQ5ajlFHUgArNWPGovl+pSm6HlmaklKE4gz50JyGTYvKAFoUqWtKkLU4IIqTUbtvCCs21LmNgGFGE4jkPtCpy3sNDpGEW6WrEyAGyO0py5HhrDrjDjZkyDy1G5c1EyWmapRStQQyRsLBwSNoy4NA6TaZeHESy0uC6s0ivdGtfTfGSwIONKR3kKCC21JwpYkaHInLLRoqVZSMRUCA7aP\/AGjKqEZOPiXNMty0XjhPaOQfEA5zqejB+kcIvJRSiaVZiu9QzYZCMFtlqWopSKkEDSvd5AARVabIZctLKxgKVUBmdsxxevDhFWIupM41I3GY3t2iGrVgXyG2nSGuy2JKpCS7qOzbp8I+fXPZioA1qaNUlvhWHeXbeyCJaS7FlEjJwKcYyujeIy0otupqk3dh2Zs\/QNyEYL1spGEVzB6f5hmss9LOdofygbek1JWlPBoijkPxMGVRxsRJ\/ilIZBKqlgQWIr5iBE691v3ctoJfFuVu4QbvKWMYAzSsA8XGW6FgySX4RuLSaMWWoau\/CtBKQ4cOlgSDXN+bHb1AkBE45eIoJSe6HBaneLRIxslnuaQ2oHtk8lTnbLT1wpMEbMvEtG5QSfI+hEBLTPSuYSjwglI4Cgp0ghddqSmYVqUkIICqkOFJGRTnqHZso3L3FIpYbsVhUAVJSlS0gnvFkg9QGG1zVoXrXIVLUZiXRMSXUQolwThJCnJzNanxPDXYPaFMolctPaJKSKVIKs3BBbc42QAvS3CYuapQZczEySQMIJCnU7YQGAcs77oQuSxUjX3KcFC8r3F+esoCiCxyptf1pDd7M+0EiXKX2gBWtGCtAGLgsKNQUOghLtmJYSnuBsz2kupyH2qUiqxXcqYtKApAxFvGg+QLnlEi4LUI4NGxG2+LWGT2atSSKOcu6cwGAgXarQUTcYJBlpSoHa4SFCvEiNtqu3s0pQFBeElBIbMAbQSCGIqDAS+Zni+9hA4BIPwTGnI1C5FflHe6LUJkwLFMaQsj8TFQ5KDRZZLOozFAirK9DA72AQJiJYJCSmYpBVokgKFdjlS+kMvtBLTLlzUJViBBS+g+0x0IITvxRnxi1C+Zcki28QVegSJZUlSVAlgUqChTumopQgwKui3YJ0tR8LseBoegLxjsE4mRNT\/7AsfmBB\/SmKbP4uR9Im68W\/EBbkv5hH2iviYqZMQlZ7PGEgNsShGuTqcxpuS3d7vsUyglRJAYFn724nEGGlIXrVaUlCprg\/SLo9SqjU028II3LZhM7JJUwWkYi9CaO+rDCecaEcKN9VM64yza1G2beMu1pJxywtLYq9mMAq4C2cAuDoAnWFm22hUlYmypiVBzVJdKgD3kq3ajgdDGz2ku6XLUESVY1JaoqHfYduemcK8s4VT5WzEVp5Fi3EEf9YPMMo49RcmEo\/K99x1VfBISQpWBQBSXqAcn1bIxhvuYRJZ\/GWBGhqfJJHOBN1TMUso2oPkqvri6iKb+vNUtSJYCSAnEQoOAVGjMxBYecKmQLp+prY8l5CMPsut7PNlqyCwRqKHL+aN6bOkAHErI7APP+0K\/sfea1GYhSkh8JFEpAAxA1bRT10hlvlCpaEDGTioRkRV6gcPWKc0c2BMDggkQkhQwoClIlpAYYlBPeUogCpzLCFe+rU81KB4UqHMvn8Bz1gR7UTypEuUkpDOpQKgl2dKS6iAft9YuVMVM7KYrxKw4nzxJOFR5kE84i2UsSo6hXHQDQnZrxSVAscburLCwqW3qbJtpgd7KXwo9pZllwUlctW1KnClAaBWbe8N5jNMn4EFZ99I3+LEf5Ukc4C2SZ2K+0xJUxSUsaqZSVZZpDDa2cRyblcKhSZ9cuL2hEyWqQSBMwu5Hiw0NdSOEYbyUtOJQBSHSBTQHzyhSXaTJniYg1QpxvG0HcQ45w0SLxVNxJWQXIAB8IZ2AfKh8o1YHLAiVdQauZrbNUZQJJLjD1JfyBgVYJKlzAhP2nBOg1O52hktAl4RKVQqSWKWcEEmhL\/Zcc48uqTKScIIBAK2NVKw7ScuW40i4eteZMpu5xKnIRMM2rICAE5PRKUgnQuAaaxsFqTNSFCgIBrserHzD7jHl9WaWhBCZgWBhUVBqYasGA0ZuELl2WoICCo90YkL4KLvyKgfywhquQiuSpryIexGWlRwgksKvkaltI5VJxy1GW7hlN9oNQimYZR6RntaZ0tLJdnyYKDbnBpXZGa7r2ny5qSounIpwpAIOeQ0o++IORdyivida2DGO5LUJIxTCApKTQjIZuaUIjKi+Ao0IKlKUokPmGNH4mBt\/WhICglTqWWZiMKdu4vQU2GAiJhSlChmFKI6JgKw7i\/1ABUKs+pWe8UplhaiWoKZk57fmkUXhae\/iBcMkg9G84TjfgcYksnAkgJr3mGb7DluYRqsFpVMlnEfCpCnOhAKgOCmP5olwtiRM5U0AYRCxMwL2ln5Fn8jHNiu4LjBd61IKX2LFRUMfk03wbuiaEnESAkVJOQ4\/NYq4YJcKJRqeT7hZ3TmR8YkNEu8ULSFYgpOQI\/Y1ESMPqZPqaeKfc\/Nt3rcEaKB6\/wCI0TaJV084w2BVSNR6V\/eN1syA1L9P8xuQ+y43mUSJh7ZNfloos6zhmH7o\/WmO5B+mHFugaKrP4Zn4R+pMRZzcJEoUpy8eoWQQQSCKgihB3GOIkSuGHJFvXhSFL8aVBy2vltrGa+ZgKwkVCUpyyJKQ7eXSM076uX+b1jy3eP8AKn9IipykpxMUDcNeyFvUiYZYZpgDAvVSajLIsVDmIYPaC8FEFOQSliA\/iOYcnZk2qTpHz+WpiDoXgzKWSDLegOIDyPzvMV\/p2NwPsVNtgXUo96Wo9Ck\/AxZIUxKtiQSeUYLNMa0JH3cPU1+MbLWcMqafut1IT8YXL8jOXqLyvqk\/jV6JgpIvVUrCGCklCaF82zDZGBavqk\/jV6Jj225o\/wCNPpE1YrGhqdfBxpCAQThOJRcjEAaZAZs+fCB9nnf+Q52qUn\/s6fiIzr+sRwl\/pTFUxRCyRmFE+cE5CYCL7hyyWoy5mIBxkQaOOOyoB5QLvieVzlrOZOzIMAGHBm5QSWh10yJfkYBzluonUk9YfKKEXGxOoU9mltNI95JHmD6Aw1zLSVqS4bDnvO0nkPWEq5lNORvcdQR8YcVJ7uL36DiaHpXyh8Pxv6kc3z\/MUr9mlU4vsAHk58yYZPZKQJy+yUpsHZrDlqKShJ4AEA84T7XMxzFq95RPUwRu+3Kk2hC0+6hJFagpSCKfNIzg0blyvtqEvbezpkzESUKcN2n\/AGoH6KP5oVY2Xna1TZq5isyegFAK6AARjgMbNwqKEZpi8SJas3Qmu8DCfMGDV1Te8l8lAPx19YX7Ep5CPulSfPF\/VBOzraUpWiVDmaD9QiuFiLqOe7MLzbWmZMlzEKKkKLAlwW8Jzy29YpnWgomLWCQXwA8SEjyrAq6l\/RqHuqxdR\/8AiOrxtyVpl4S6iQtYr3SNlRWpUekM7FSPzFJ5bmq325akysSiQ5J5MNmZqY8AYLRqUkcBRXmUxltUxIZKiBhBUN7lmG\/u+cYrptJM1PaKoQUOo0ANRnkMQHCNDta1JFd3Kr5t0xJQgTFgAFTBagKkigemXnFVh9oZ8sh1mYnalZKuijVPIxlvecFzVYS6QyQRkcIZxuJc84wx55O5QKK3PpdoUmciXOluULTR8wRQpVvBHOhyIjwXeooD0Dmrbk5an9oXPY2+TJX2SkiZLWXwE4WW1ClTFnYJIatNI+hrviWVITjlqSoAlAS2HNwlRqVilMixAzEXxi6uTONtkdCLNrsVO6S4ADEM7CrMTWmUMdymU8sTCQnsWpXvEBTHeyBF96FExaQlAQlLF\/eZqudd2sJc2YtFqSuWt5aVy0KAcUThQpwWdNDWorGjha61OUhX+xGZJT2isNEqIwjaSFP5B+sZ51rwyQM8amI1YV8yD0gDKtS\/4hBUokhYFeMc3\/eiUJQEA4sBUHZhiLfmPd+co5XUDfiBwS9\/cY7uvsSwoF8FAADtrrziQB9mVC0S1dtMSkhVCzGj0ISG27uezyOrG243ARHkrwqCtDBK0rC1ApdmDPnzgTBCQe6k6A+UZcTHYlK3cqsheaDvPxiWaUrBMLUwj9SY9upLzUDf8DH0A3PLl2XGFgF8CUhiTlVaSkuCyjUtkAI5VB2x7hCk3U+ZtEjfetnwLYBnAU2jh24beBED4R14moAbE0zvq5f5vWJb\/H+VP6REnfVy\/wA3rEt\/j\/Kn9IhTOmeCeMpViSWP78YGQRGSfwj0imLuBpEK+mFdjdUk+pgvf8z6BJH+4oHkASeimH5TAHE00HRQHRhF95hgkbyT5D9447B\/MHkCZlfVJ\/Gr0THttzR\/xp9I8V9Un8avRMe23NH\/ABp9InHnS\/rEcJf6UxRP8avxH1gjYrSJdolrKQsAJ7qsqoAHR35RkvGYFTFqCcLnLhQniSH5wSBUEKSV\/QhfupI5ig\/p6wBi0TlBJQ5wkuQ9CR8+kVQzNyqBVq5dZFNMQdFD1hrnqwJmLGxJI+Hm0J4MMF625Js6UDxKIB0wpqG493oYfGaRojrbCLsbv92Xwl\/pTGGNv+6jhL\/SmIiUmab4jxMVx3N8R4mOIEMN3MXlLTooH\/sCP6YIqLSFDVQHWv8ARAq4Vd5adUPzBHwJgpPUwSjUKV0wgeqori+QnN8ZzYSyJu9HxA\/qMYmrGqUpqe846Aq+AjO1YbN8oqfGd3sXWn8A83PxjCigUdEn0jXeXiH4Uj+URkJZKj931p8Yp4uGDIkSJGSGdoUQXBYwQnW+YpAJVUqUCWAUQAnNQDnM8XgbF6\/q0\/jV6Ih1Zh0YCI+ezl7p7MS1pJWhKMJHu4aFW3uF8tQKM8bb0VZlTJYkUSlsSlbyxHN2z2x89mWhSFpUkkHAioofCI1TbctcyWlSiR3Cz0chJJbV4sMgsEk6nA0pFdw8pjOQoHNSVA8SDC77QTyucoHJISABkO6H83g5chxpknRQSfyqp\/LhhUtM3Gta\/eUT1LxJ2vqACWSR9Gr8SfRUSJI+rV+JPouJCQzLG2R9Wrn6CJEimPs\/iGZ7OspUCCxBBBh5tSfosW0ANyG0ZEcYkSK4eopiTa5hUSVFyTnGeJEiGT5QjqF7nlBaVBQcJqNz\/wCIGTlkqJJcmJEgHqcOzK4IyfCjh8TEiQ+LuB+pjn+NXE+sbr88afw\/Ex7EhfucexOboQFkoUHTQtvyzz2mM9u8atxYcBQRIkDxD5hCxoBldoR3kPhOjZUyPOA0SJHHxAJ5EiRIWNJGu1KdMv8AD8SPgOkSJDjozplg1YkAyTMI76AcJ0bLjziRIAgMCRIkSFhhG4\/r0fm\/SYJW7\/5Esf8ArPquPYkUx\/Ifmc3xM5mfWSvz\/pjjbEiQcvzMGP4Ty35iMc76tfL1ESJFf7P1B5g2JEiRljSQVumUF4kKDpBcDkdorsHSJEhl7gbqYrb4z06BoKWaWDJ7Ru+kHCdGdqZFokSOHcB6mj2eURZ7SQapS6dxIUCRvYDpFwuyUQ+Cp0JHkC0SJHL2YGgq95YQAlIYEudtQNTxPWJEiQTCOp\/\/2Q==\" alt=\"Un experimento pone a prueba una interpretaci\u00f3n de la mec\u00e1nica cu\u00e1ntica |  Actualidad | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que, hoy se pone en entredicho hasta la Teor\u00eda cu\u00e1ntica que, en muchos de sus aspectos&#8230; \u00a1No se comprenden!<\/p>\n<p style=\"text-align: justify;\">No son pocos los f\u00edsicos capaces que est\u00e1n empe\u00f1ados en demostrar esa teor\u00eda. Por ejemplo, F\u00edsicos de SLAC desarrollan una prueba de marco de trabajo dependiente para la Teor\u00eda de Cuerdas Cr\u00edtica. La Teor\u00eda de Cuerdas resuelve muchas de las cuestiones que arruinan la mente de los f\u00edsicos, pero tiene un problema importante \u2014 no hay actualmente ning\u00fan m\u00e9todo conocido para comprobarla y, si las energ\u00edas requeridas para ello, es la de Planck\u00a0 (10<sup>19<\/sup>\u00a0GeV), la cosa se pone fea.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5333163937385074546\" src=\"http:\/\/4.bp.blogspot.com\/_oZOg6YjBvWk\/SgM0WEDCz3I\/AAAAAAAABuU\/22avivtZg_4\/s320\/hyperspace.jpg\" alt=\"\" border=\"0\" \/><img decoding=\"async\" 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\" alt=\"Hiperespacio \u2013 Astrocuriosidades\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQyCuKfq_M_mzpLpVsAiVEXHtUoWhm8E_vmqQ&amp;usqp=CAU\" alt=\"Extracto del movimiento warp o hiperespacio en rastro de estrella azul.  explosi\u00f3n y expansi\u00f3n de movimiento ilustraci\u00f3n 3d | Foto Premium\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS2eKSjqWQbyMW2TR1F0sXpjZnWMe7PR9HZDrxRgs_oxnZ-g6r4vw4Z6PKuuFVlSj9EVLY&amp;usqp=CAU\" alt=\"La Misi\u00f3n Imperial | Star Wars Imperio \u00b7Amino\u00b7 Amino\" \/><\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, al tratar todas estas hipot\u00e9ticas teor\u00edas, no pocos, han pensado que, alg\u00fan d\u00eda, se podr\u00eda realizar el sue\u00f1o de viajar por el Hiperespacio y, de esa manera, se habr\u00eda logrado el medio para escapar de la Tierra cuando el momento fat\u00eddico, en el cual el Sol se convierta en gigante roja, no podamos seguir aqu\u00ed.<\/p>\n<p style=\"text-align: justify;\">Aunque muchas consecuencias de esta discusi\u00f3n son puramente te\u00f3ricas, el viaje en el Hiperespacio (El\u00a0<strong>Hiperespacio<\/strong>\u00a0en\u00a0<a title=\"Ciencia ficci\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ciencia_ficci%C3%B3n\">ciencia ficci\u00f3n<\/a>\u00a0es una especie de regi\u00f3n conectada con nuestro\u00a0<a title=\"Universo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Universo\">universo<\/a>\u00a0gracias a los\u00a0<a title=\"Agujeros de gusano\" href=\"http:\/\/es.wikipedia.org\/wiki\/Agujeros_de_gusano\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/a>, y a menudo sirve como atajo en los\u00a0<a title=\"Viaje interestelar\" href=\"http:\/\/es.wikipedia.org\/wiki\/Viaje_interestelar\">viajes interestelares<\/a>\u00a0para viajar m\u00e1s r\u00e1pido que la luz), si llegara a ser posible, podr\u00eda proporcionar eventualmente la aplicaci\u00f3n m\u00e1s pr\u00e1ctica de todas: salvar la vida inteligente, incluso a nosotros mismos de la muerte de este Universo cuando al final llegue el fr\u00edo o el calor.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRHA0mdK38UbWP3sGf6yIdO4CoUcSjRFUsS3w&amp;usqp=CAU\" alt=\"Teor\u00eda de Cuerdas vs. Gravedad Cu\u00e1ntica de Bucles [Mega... en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Tambi\u00e9n en la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> est\u00e1 incluida \u00a1la Gravedad-Cu\u00e1ntica! Otra Ilusi\u00f3n<\/p>\n<p style=\"text-align: justify;\">Esta nueva <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>, tan prometedora del hiperespacio es un cuerpo bien definido de ecuaciones matem\u00e1ticas, podemos calcular la energ\u00eda exacta necesaria para doblar el espacio y el tiempo o para cerrar agujeros de Gusano que unan partes distantes de nuestro Universo.\u00a0 Por desgracia, los resultados son desalentadores.\u00a0 La energ\u00eda requerida excede con mucho cualquier cosa que pueda\u00a0 existir en nuestro planeta.\u00a0 De hecho, la energ\u00eda es mil billones de veces mayor que la energ\u00eda de nuestros mayores colisionadores de \u00e1tomos.\u00a0 Debemos esperar siglos, o quiz\u00e1s milenios, hasta que nuestra civilizaci\u00f3n desarrolle la capacidad t\u00e9cnica de manipular el espacio-tiempo\u00a0 utilizando la energ\u00eda infinita que podr\u00eda proporcionar un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> para de esta forma poder dominar el Hiperespacio que, al parecer, es la \u00fanica posibilidad que tendremos para escapar del lejano fin que se avecina. \u00bfQu\u00e9 a\u00fan tardar\u00e1 mucho? S\u00ed, pero el tiempo es inexorable y&#8230;.,\u00a0 la debacle llegar\u00e1.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por primera vez detectan una potente emisi\u00f3n de radio dentro de nuestra  propia galaxia | portalastronomico.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShR0UyGyyP2MgfUgOp9Bo8c4ZKvVhlhi_SxWKw4P5MDIsDkg4o5ycTTrnJslWr0kxq5ho&amp;usqp=CAU\" alt=\"Hallan el p\u00falsar m\u00e1s cercano a un agujero negro | RTVE.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTfJFt-Um-hn_NBagwe0mPi93I8AlD-T18ZZCLCWbdABPOceBrb7EbiJhBuJpgSUiFXfPU&amp;usqp=CAU\" alt=\"Avaruudessa havaittiin rajuin tunnettu gammapurkaus \u2013 onneksi ei  Linnunradassa, sill\u00e4 se olisi voinut olla loppumme | Tiede | yle.fi\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSSeeVgaC6bTJTsQHyX-njmmjKVkGVz8ucW5-M6dcnN2w2Uy0QNhkI4dlsmJL8ulV6G7YQ&amp;usqp=CAU\" alt=\"T\u00e4hdet ja avaruus: GPS-paikannus toimii jopa 70 000 kilometrin korkeudella\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, hemos logrado mucho. Arriba tenemos la\u00a0 imagen de la emisi\u00f3n en radio de un magnetar<\/p>\n<p style=\"text-align: justify;\">No existen dudas al respecto, la tarea que nos hemos impuesto es descomunal, imposible para nuestra civilizaci\u00f3n de hoy pero, \u00bfy la de ma\u00f1ana, no habr\u00e1 vencido todas las barreras? Creo que, el hombre es capaz de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>r en hechos ciertos todos sus pensamientos e ideas, solo necesita tiempo y, como nos ha demostrado DA14 en el presente, ese tiempo que necesitamos, est\u00e1 en manos de la Naturaleza y, nosotros, nada podemos hacer si ella, no nos lo concede. Y, si por desventura es as\u00ed, todo habr\u00e1 podido ser, un inmenso sue\u00f1o ilusionante de lo que podr\u00eda haber sido si&#8230;<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F14%2F%25c2%25a1conjeturar-tratando-de-saber-2%2F&amp;title=%C2%A1Conjeturar%21+Tratando+de+saber' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F14%2F%25c2%25a1conjeturar-tratando-de-saber-2%2F&amp;title=%C2%A1Conjeturar%21+Tratando+de+saber' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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Parece conveniente hacer una peque\u00f1a rese\u00f1a que nos explique que es un principio en virtud del cual la presencia [&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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26404"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=26404"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26404\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26404"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26404"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26404"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}