{"id":26922,"date":"2025-01-14T09:34:40","date_gmt":"2025-01-14T08:34:40","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26922"},"modified":"2025-01-14T09:35:12","modified_gmt":"2025-01-14T08:35:12","slug":"conjeturar%e2%80%a6-%c2%a1tratando-de-saber-12","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/01\/14\/conjeturar%e2%80%a6-%c2%a1tratando-de-saber-12\/","title":{"rendered":"Conjeturar\u2026 \u00a1Tratando de saber!"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/27\/%c2%bffilosofia-%c2%a1buscando-la-verdad-del-mundo\/\" rel=\"next\">\u00bfFilosof\u00eda? \u00a1Buscando la verdad del mundo!<\/a><\/div>\n<\/div>\n<div><\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/educahistoria.com\/wp-content\/uploads\/2023\/05\/historiadelafilosofia_grandesfilosofos-1080x675.png\" alt=\"Historia de la Filosof\u00eda - educahistoria\" width=\"679\" height=\"425\" \/><\/div>\n<div><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">Los fil\u00f3sofos han tratado siempre de ahondar en la verdad de las cosas importantes. Cuando se han referido al SER, la imposibilidad de tratar el tema con la normalidad que se pod\u00eda tratar cualquier otro (por su gran complejidad), les aconsej\u00f3 dejarlo para ese otro apartado de la Filosof\u00eda que llaman Meta-F\u00edsica.<\/div>\n<div style=\"text-align: justify;\">\u201cLa ciencia, tanto b\u00e1sica como aplicada, trata con conceptos e hip\u00f3tesis metaf\u00edsicos: presupone ciertos principios ontol\u00f3gicos \u2014de tipo\u00a0<a title=\"Heur\u00edstica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Heur%C3%ADstica\">heur\u00edstico<\/a>, as\u00ed como de tipo constitutivo\u2014 y es una poderosa fuente de conjeturas metaf\u00edsicas. De hecho, algunas teor\u00edas son a la vez metaf\u00edsicas y cient\u00edficas.&#8221;<\/div>\n<\/blockquote>\n<div><\/div>\n<div><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/pymstatic.com\/9932\/conversions\/ramas-de-filosofia-small-16_9.jpg\" \/><\/div>\n<div><\/div>\n<div>\n<blockquote>\n<p style=\"text-align: justify;\">La filosof\u00eda es uno de los \u00e1mbitos de conocimiento m\u00e1s dif\u00edciles de definir. Esto hace que, a lo largo de la historia, hayan sido muchos los pensadores que se han propuesto la tarea de ponerle palabras a ese concepto tan abstracto.<\/p>\n<p style=\"text-align: justify;\">Quiz\u00e1s menos dif\u00edcil es\u00a0<strong>delimitar las diferentes ramas de la filosof\u00eda<\/strong>\u00a0para, al concretar m\u00e1s de qu\u00e9 trata cada una, tener una mejor visi\u00f3n global tanto de esta disciplina como de los fil\u00f3sofos que se dedican a ella.<\/p>\n<\/blockquote>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/td5bqsX.png\" width=\"663\" height=\"232\" \/><\/p>\n<div>\n<div style=\"text-align: justify;\"><strong>El principio antr\u00f3pico y otras cuestiones<\/strong><\/div>\n<div><\/div>\n<div>\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\" \/><\/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\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1El Universo! \u00bfSab\u00eda que nosotros \u00edbamos a venir?<\/strong><\/p>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/4.bp.blogspot.com\/_9ZyvmdcP1JY\/TNhE2NNVMAI\/AAAAAAAACSE\/X0mWfYEI4dk\/s1600\/trance.jpg\" alt=\"Siempre buscando la realidad de las cosas : Blog de Emilio Silvera V.\" width=\"601\" height=\"451\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/3.bp.blogspot.com\/-ctuYKqngH3k\/UW6KPn4SuPI\/AAAAAAAAAe4\/KJQ1LKbmrUw\/s640\/Comienzo+de+la+vida.jpg\" alt=\"Filosof\u00eda? \u00a1Buscando la verdad del mundo! : Blog de Emilio Silvera V.\" width=\"607\" height=\"329\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/2.bp.blogspot.com\/-muJQAJHUQIs\/TdMAm2YDOBI\/AAAAAAAAASw\/1mYhwVmj3eM\/s1600\/vida-en-otros-planetas.jpg\" alt=\"Siempre buscando la realidad de las cosas : Blog de Emilio Silvera V.\" width=\"607\" height=\"455\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<div>\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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Tenemos que saber! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El principio antr\u00f3pico y el lugar del hombre en el universo (2.\u00aa parte) - Por Alfonso Ropero\" width=\"347\" height=\"196\" \/><\/p>\n<p>&nbsp;<\/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>&nbsp;<\/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\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cBasado 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 \u201cprincipio 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.\u201d<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Constante de estructuras fina\u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSfJFJqrrbEc793W2zSN98nXSvjqEZmHJZ0Ia2LJ8QBeDwPtfVz&amp;usqp=CAU\" alt=\"\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en nuestro Universo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El principio antr\u00f3pico nos invita al juego mental de probar a \u201ccambiar\u201d las constantes de la Naturaleza y entrar en el juego virtual de \u00bfQu\u00e9 hubiera pasado si\u2026? 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\u2026. 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Las constantes de la Naturaleza : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/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\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las constantes de la naturaleza - John D. Barrow\" \/><\/p>\n<p>&nbsp;<\/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;\">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 \u201clibre albedr\u00edo\u201d.<\/p>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXE3nx3N6-u6zwE5dQzm6mh3xYPmdBkc2RQA&amp;s\" alt=\"El Pensador y la Rosa : Blog de Emilio Silvera V.\" \/><\/p>\n<p><strong>El Dijo: &#8220;Todas las cosas Son&#8221;. Con esas sencillas palabras, elev\u00f3 las cosas a la categor\u00eda de SER.<\/strong><\/p>\n<div>\n<div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 \u00a0 \u00a0 \u00bfC\u00f3mo ser\u00eda nuestro mundo si las constantes universales fueran diferentes?<\/strong><\/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\u2026.,\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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a><\/a>\u00a0de 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>&nbsp;<\/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 <strong>\u00a0El Sol ser\u00e1 una Gigante roja y, cuando eso llegue, la Tierra\u2026<\/strong><\/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 <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a> 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1o6exygKu3K-THpe85dH48rTJgVCdLgcqa4fzXFymcAAWb2Tg\" alt=\"Resultado de imagen de Parece que el final del Universo ser\u00e1 debido a su muerte t\u00e9rmica (-273 \u00baC)\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es el Cero Absoluto - Caracter\u00edsticas y Aplicaciones\u2714\ufe0f\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Parece que el final del Universo ser\u00e1 debido a su muerte t\u00e9rmica (-273,15\u00ba C), ni los \u00e1tomos se mover\u00e1n a esas temperaturas y las estrellas dejar\u00e1n de fusionar elementos&#8230;<\/p>\n<p style=\"text-align: justify;\">Para tener todo ese tumulto \u2014 estrellas en erupci\u00f3n, galaxias chocantes,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0que colapsan \u2013 el Cosmos es un lugar sorprendentemente ordenado. Los c\u00e1lculos te\u00f3ricos han demostrado desde hace mucho que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0del universo \u2013una medida de su desorden\u2013 no es m\u00e1s que una diminuta fracci\u00f3n de la cantidad m\u00e1xima permitida, ya que, las galaxias y las nuevas estrellas crean <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Astr\u00f3nomos captan nacimiento de nubes y estrellas en la V\u00eda L\u00e1ctea\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Fotos: Nacimiento y muerte de las estrellas en la Gran Nube de Magallanes - RT\" width=\"316\" height=\"177\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Un nuevo c\u00e1lculo de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0mantiene 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;\">Un an\u00e1lisis de Chas Egan de la Universidad Nacional Australiana en Canberra y Charles Lineweaver de la Universidad de Nueva Gales del Sur en Sydney indica que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0colectiva de todos los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0super-masivos en el centro de las galaxias es unas 100 veces mayor de lo anteriormente calculado. Debido a que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0super-masivos son los mayores contribuyentes a la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0c\u00f3smica, el hallazgo sugiere que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0del universo tambi\u00e9n es 100 veces mayor que la anterior estimaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 forma tiene el Universo?\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>El Universo ser\u00e1 conforme determine la materia que contiene. La Densidad Cr\u00edtica<\/strong><\/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>&nbsp;<\/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\" \/><\/p>\n<p>&nbsp;<\/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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0(la Gravedad-Cosmos y la Mec\u00e1nica Cu\u00e1ntica-\u00c1tomo, no ser\u00e1 posible\u00a0 contestar a ciertas preguntas.<\/p>\n<p>&nbsp;<\/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\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i0.wp.com\/divulgando-ciencia.blog\/wp-content\/uploads\/2019\/03\/09C87F8D-D074-4AA4-85C6-6ACD2CD0C3B1.jpeg?resize=1360%2C765&amp;ssl=1\" alt=\"Por que la teor\u00eda M es la candidata m\u00e1s importante a convertirse en la tan  ansiada teor\u00eda del todo? \u2013 Blog de Divulgaci\u00f3n Cient\u00edfica y Tecnol\u00f3gica\" width=\"398\" height=\"224\" \/><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div>\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<\/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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a>\u00a0situada en 10 \u00f3 26 dimensiones, all\u00ed, si son compatibles la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0y la mec\u00e1nica cu\u00e1ntica, hay espacio m\u00e1s que suficiente para dar cabida\u00a0 a las part\u00edculas elementales, las fuerzas\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0de 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQxmZpQERR6QcEe1_dCzfgZihaIEElfJ8s-Lw&amp;usqp=CAU\" alt=\"Hiperespacio Vectores Libres de Derechos - iStock\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cient\u00edficamente, la teor\u00eda del Hiperespacio lleva los nombres de teor\u00eda de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a><\/a>\u00a0y s\u00faper gravedad.\u00a0 Pero en su formulaci\u00f3n m\u00e1s avanzada se denomina\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/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 \u201cteor\u00eda de todo\u201d que esquiv\u00f3 a\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0que la busc\u00f3 los \u00faltimos 30 a\u00f1os de su vida.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Vista de Einstein, la luz, el espacio-tiempo y los cuantos | Arbor\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"LOGRAN NUEVOS AVANCES EN TEORIA DE LA GRAVEDAD EXTENDIDA \u2013 UNIVERSITAM\" width=\"275\" height=\"220\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Vista de Einstein, la luz, el espacio-tiempo y los cuantos | Arbor\" width=\"329\" height=\"218\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ3994mTOqgiaEn7e0YdBfgy22ongYedsbK5jmK-YYo2gPGWPZsGCzL846eYxpPx_d1xXk&amp;usqp=CAU\" alt=\"Intento por penetrar la realidad \u00bb Avance y Perspectiva\" \/><\/p>\n<p>&nbsp;<\/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\u2026 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 \u201cmateria\u201d 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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-D2yRYdf4DZE\/VmE9LPYdz3I\/AAAAAAAAGWI\/-7KmLJREgEE\/s640\/parallel-universe.jpg\" alt=\"Resultado de imagen de La Teor\u00eda del Hiperespacio\" \/><\/p>\n<p>&nbsp;<\/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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\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alt=\"Qu\u00e9 es la Teor\u00eda M? Definici\u00f3n y principios\" width=\"436\" height=\"290\" \/><\/p>\n<p>&nbsp;<\/p>\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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda M | Qu\u00e9 es, qui\u00e9n la propuso, historia, explicaci\u00f3n, caracter\u00edsticas\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>No ser\u00e1 f\u00e1cil demostrar esa teor\u00eda para la que se requiere una energ\u00eda de Planck (10<sup>19<\/sup>\u00a0GeV)<\/strong><\/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 (<strong>10<sup>19<\/sup>\u00a0GeV<\/strong>), la cosa se pone fea, ni uniendo a todas las potencias del mundo podemos conseguir tal energ\u00eda.<\/p>\n<p>&nbsp;<\/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\" \/><\/p>\n<p>&nbsp;<\/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 href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><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<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Gravedad cu\u00e1ntica | \u2022Ciencia\u2022 Amino\" width=\"329\" height=\"205\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ9oFFXVEmQGpwYthSVydCcl_WgL96B6Ek_Mw&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Tambi\u00e9n en la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a>\u00a0est\u00e1 incluida \u00a1la Gravedad-Cu\u00e1ntica! \u00bfOtra Ilusi\u00f3n?<\/strong><\/p>\n<p style=\"text-align: justify;\">Esta nueva\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0para 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\u2026.,\u00a0 la debacle llegar\u00e1.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Monstruo magn\u00e9tico? El Hubble de la NASA ve un brillo inexplicable de una explosi\u00f3n colosal - Es de Latino News\" width=\"334\" height=\"187\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTqwrFig6ZtolzBuPLjPrncvEIzUgBTxtQPmyfiysqyS1m5CLGz3-A9uzu4h4eeBPJu6kE&amp;usqp=CAU\" alt=\"DIOS CREO EL UNIVERSO ? | La Filosof\u00eda De Los Cuervos Amino\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 <strong>\u00a0 \u00a0S\u00ed, hemos logrado mucho. Arriba tenemos la\u00a0 imagen de la emisi\u00f3n en radio de un magnetar<\/strong><\/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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/26\/conjeturar-%C2%A1tratando-de-saber\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/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\u2026<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfD\u00f3nde estar\u00e1 el l\u00edmite? \u00a1No hay l\u00edmites!<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<\/div>\n<\/div>\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%2F01%2F14%2Fconjeturar%25e2%2580%25a6-%25c2%25a1tratando-de-saber-12%2F&amp;title=Conjeturar%E2%80%A6+%C2%A1Tratando+de+saber%21' 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%2F01%2F14%2Fconjeturar%25e2%2580%25a6-%25c2%25a1tratando-de-saber-12%2F&amp;title=Conjeturar%E2%80%A6+%C2%A1Tratando+de+saber%21' 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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Los fil\u00f3sofos han tratado siempre de ahondar en la verdad de las cosas importantes. Cuando se han referido al SER, la imposibilidad de tratar el tema con la normalidad que se pod\u00eda tratar cualquier otro (por su gran complejidad), les aconsej\u00f3 dejarlo para ese otro apartado de la Filosof\u00eda [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26922"}],"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=26922"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26922\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26922"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26922"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26922"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}