{"id":11116,"date":"2022-01-14T04:00:35","date_gmt":"2022-01-14T03:00:35","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11116"},"modified":"2022-01-14T04:00:28","modified_gmt":"2022-01-14T03:00:28","slug":"ylia-prigogine-%c2%a1que-personaje","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/14\/ylia-prigogine-%c2%a1que-personaje\/","title":{"rendered":"Ylia Prigogine \u00a1Qu\u00e9 personaje!"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Entrevista a Ilya Prigogine\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ylia Prigogine haciendo lo que s\u00f3lo unos privilegiados pueden hacer: desvelando los principios del mundo. En la pizarra, la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>.\u00a0La irreversibilidad del Tiempo trae el orden al caos, dec\u00eda.\u00a0 De alguna manera pretend\u00eda explicar que nada permanece y todo cambia bajo los efectos del inexorable paso del Tiempo.<\/p>\n<p>Ilya Prigogine (25 de enero de1017 &#8211; 28 de mayo de 2003, Bruselas) fue un f\u00edsico, qu\u00edmico, sist\u00e9mico y profesor universitario belga de origen ruso. Premio Nobel de Qu\u00edmica de 1977 por su investigaci\u00f3n que le llevaron a crear el concepto, en 1967, de estructuras disipativas.<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/d1\/0b\/a4\/d10ba412a75558bb430cab712d3972e7.gif\" alt=\"Gifs de Naturaleza y Paisajes panosundaki Pin\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTjJTnAUMm8MVzC1c9UDDA7Io672zy-VjIEFw&amp;usqp=CAU\" alt=\"Remolino: im\u00e1genes, fotos de stock y vectores | Shutterstock\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cDesde los inicios de la biolog\u00eda, fil\u00f3sofos y cient\u00edficos se hab\u00edan dado <a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/duranarquitectos.cl\/blog\/2005\/10\/31\/estructuras-disipativas\/#&#8221;>cuenta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de que las formas vivas, de m\u00faltiples y misteriosas maneras, combinan la estabilidad de la estructura con la fluidez del cambio. Como los remolinos, dependen de un\u00a0 flujo constante de materia; como las llamas, transforman los materiales de los que se nutren para mantener su actividad y crecer; pero a diferencia de remolinos y llamas, las estructuras vivas tambi\u00e9n se desarrollan, se reproducen y evolucionan.\u201c<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/27\/Danaus_plexippus_emerging_from_chrysalis_01.jpg\/462px-Danaus_plexippus_emerging_from_chrysalis_01.jpg\" alt=\"Archivo:Danaus plexippus emerging from chrysalis 01.jpg - Wikipedia, la  enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<h1 id=\"firstHeading\" lang=\"es\">Estructura disipativa<\/h1>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Redalyc.La universidad como estructura disipativa\" \/><img decoding=\"async\" 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\" alt=\"Estructuras disipativas en la organizaci\u00f3n de los sistemas bent\u00f3nicos |  Semantic Scholar\" \/><img decoding=\"async\" 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\" alt=\"LA TEOR\u00cdA DE LAS ESTRUCTURAS DISIPATIVAS DE PRIGOGINE - YouTube\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p>El t\u00e9rmino\u00a0estructura disipativa\u00a0busca representar la asociaci\u00f3n de las ideas de orden y disipaci\u00f3n. El nuevo hecho fundamental es que la disipaci\u00f3n de energ\u00eda<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Las <strong>estructuras disipativas<\/strong> constituyen la aparici\u00f3n de estructuras coherentes, <a title=\"Autoorganizaci\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Autoorganizaci%C3%B3n\">autoorganizadas<\/a> en sistemas alejados del <a title=\"Estado de equilibrio termodin\u00e1mico\" href=\"http:\/\/es.wikipedia.org\/wiki\/Estado_de_equilibrio_termodin%C3%A1mico\">equilibrio<\/a>. Se trata de un concepto de <a title=\"Ilya Prigogine\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ilya_Prigogine\">Ilya Prigogine<\/a>, que recibi\u00f3 el <a title=\"Premio Nobel de Qu\u00edmica\" href=\"http:\/\/es.wikipedia.org\/wiki\/Premio_Nobel_de_Qu%C3%ADmica\">Premio Nobel de Qu\u00edmica<\/a> \u00abpor una gran contribuci\u00f3n a la acertada extensi\u00f3n de la teor\u00eda termodin\u00e1mica a sistemas alejados del equilibrio, que s\u00f3lo pueden existir en conjunci\u00f3n con su entorno\u00bb.<\/p>\n<p style=\"text-align: justify;\">El t\u00e9rmino <em>estructura disipativa<\/em> busca representar la asociaci\u00f3n de las ideas de <a title=\"Orden\" href=\"http:\/\/es.wikipedia.org\/wiki\/Orden\">orden<\/a> y disipaci\u00f3n. El nuevo hecho fundamental es que la disipaci\u00f3n de <a title=\"Energ\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Energ%C3%ADa\">energ\u00eda<\/a> y de <a title=\"Materia\" href=\"http:\/\/es.wikipedia.org\/wiki\/Materia\">materia<\/a>, que suele asociarse a la noci\u00f3n de p\u00e9rdida y evoluci\u00f3n hacia el desorden, se convierte, lejos del equilibrio, en fuente de orden.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<h2 style=\"text-align: justify;\">Inestabilidad de B\u00e9nard<\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Rayleigh\u2013B\u00e9nard convection - Wikipedia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSNPzOlGb0LVcahmSX6nZEjdn9e5UoWIkol4UiuJYiDfyMbivz8DwRt37yzxjWBk0qREfE&amp;usqp=CAU\" alt=\"Rayleigh Benard \u2022 OpenLB - Open source lattice Boltzmann code\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El ejemplo cl\u00e1sico utilizado por <a title=\"Prigogine\" href=\"http:\/\/es.wikipedia.org\/wiki\/Prigogine\">Prigogine<\/a> para las estructuras disipativas es la \u00abinestabilidad de B\u00e9nard\u00bb. Se trata de una capa horizontal de l\u00edquido que tiene una diferencia de temperatura entre la superficie superior e inferior producto de que \u00e9sta \u00faltima es calentada. Existe por tanto un <a title=\"Gradiente\" href=\"http:\/\/es.wikipedia.org\/wiki\/Gradiente\">gradiente<\/a> de temperatura, al estar la base m\u00e1s caliente que la superficie, que produce la <a title=\"Conducci\u00f3n de calor\" href=\"http:\/\/es.wikipedia.org\/wiki\/Conducci%C3%B3n_de_calor\">conducci\u00f3n de calor<\/a> de abajo hacia arriba. La inestabilidad se produce cuando el gradiente sobrepasa cierto l\u00edmite. En este caso el transporte de calor por conducci\u00f3n \u2013colisi\u00f3n entre <a title=\"F\u00edsica de part\u00edculas\" href=\"http:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica_de_part%C3%ADculas\">part\u00edculas<\/a>\u2014 se ve aumentado por un transporte por <a title=\"Convecci\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Convecci%C3%B3n\">convecci\u00f3n<\/a>, en el que las <a title=\"Mol\u00e9cula\" href=\"http:\/\/es.wikipedia.org\/wiki\/Mol%C3%A9cula\">mol\u00e9culas<\/a> participan de un movimiento colectivo. Se forman <a title=\"V\u00f3rtice\" href=\"http:\/\/es.wikipedia.org\/wiki\/V%C3%B3rtice\">v\u00f3rtices<\/a> que distribuyen la capa l\u00edquida en \u00abceldas\u00bb de agua. Si se analiza la probabilidad de que un fen\u00f3meno como la \u00abinestabilidad de B\u00e9nard\u00bb se produzca espont\u00e1neamente, se llega a la conclusi\u00f3n de que dicho fen\u00f3meno es pr\u00e1cticamente imposible.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<h2>Lejos del equilibrio<\/h2>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"http:\/\/www.agapea.com\/Editorial-URSS\/Lejos-del-equilibrio-sinergetica-autoorganizacion-y-teoria-de-catastrofes-i1n1972730.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/i.gifer.com\/3lpw.gif\" alt=\"Density fisica espacio GIF en GIFER - de Shaktikinos\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Lejos del equilibrio, la materia se comporta de forma diferente a las regiones cercanas al equilibrio. Las nociones de <a title=\"No linealidad\" href=\"http:\/\/es.wikipedia.org\/wiki\/No_linealidad\">no linealidad<\/a>, <a title=\"Flucutaci\u00f3n (f\u00edsica) (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Flucutaci%C3%B3n_%28f%C3%ADsica%29&amp;action=edit&amp;redlink=1\">fluctuaci\u00f3n<\/a>, <a title=\"Teor\u00eda de bifurcaciones\" href=\"http:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_bifurcaciones\">bifurcaci\u00f3n<\/a> y <a title=\"Autoorganizaci\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Autoorganizaci%C3%B3n\">autoorganizaci\u00f3n<\/a> son fundamentales: es el dominio de las estructuras disipativas, las que se encuentran en el origen de los estudios de <a title=\"Sistemas complejos\" href=\"http:\/\/es.wikipedia.org\/wiki\/Sistemas_complejos\">sistemas complejos<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Niveles de organizaci\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQOqTxAkMN5oXu5mQwWekPFC8TKCQdAc2lW8M5kIL0ufo4Zjdk2syXHwd_MooIoE0lyslg&amp;usqp=CAU\" alt=\"6.Niveles de Organizaci\u00f3n - Biolog\u00eda-Prof. Ojeda\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En un lenguaje vulgar, una estructura disipativa, ser\u00eda la encargada de permitir alcanzar un cierto orden (muchas veces asociado al mero <a title=\"Orden biol\u00f3gico (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Orden_biol%C3%B3gico&amp;action=edit&amp;redlink=1\">orden biol\u00f3gico<\/a>) a expensas de un aporte continuo de energ\u00eda externa al sistema. De ah\u00ed, que se le asocia al no equilibrio, pues origina condiciones que no son alcanzables espont\u00e1neamente, pero a las que s\u00ed se llegan, y mantienen en equilibrio, si c\u00edclicamente se le incorpora energ\u00eda. Se dice que tales sistemas concluyen en un \u00abequilibrio estacionario\u00bb.<\/p>\n<p style=\"text-align: justify;\"><a title=\"Ilya Prigogine\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ilya_Prigogine\">Ilya Prigogine<\/a> en uno de sus m\u00e1s c\u00e9lebres libros, de t\u00edtulo <em>\u00bfTan s\u00f3lo una ilusi\u00f3n?<\/em>, que consta de una antolog\u00eda de diez ensayos (elaborados entre 1972 y 1982) en los que el autor habla con especial ah\u00ednco sobre este nuevo estado de la materia: las estructuras disipativas, asegurando que con estos novedosos conceptos se abre un \u00abnuevo di\u00e1logo entre el hombre y la Naturaleza\u00bb.<\/p>\n<p style=\"text-align: justify;\">Para Prigogine <a title=\"Tiempo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Tiempo\">tiempo<\/a> y <a title=\"Eternidad\" href=\"http:\/\/es.wikipedia.org\/wiki\/Eternidad\">eternidad<\/a> son dos conceptos diferentes. El tiempo no es la eternidad, ni es el eterno retorno. La estructura del espacio-tiempo est\u00e1 ligada a la irreversibilidad pero el tiempo no es solamente irreversibilidad, devenir y evoluci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<h2>Para Prigogine&#8230; &#8220;el Tiempo&#8230;&#8221;<\/h2>\n<p>&nbsp;<\/p>\n<blockquote><p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Le entregaron su beb\u00e9 reci\u00e9n nacido. Cuando lo mir\u00f3 a la cara se dio cuenta  que algo andaba mal | Upsocl\" \/><\/p>\n<p>Aqu\u00ed acaba de nacer su Tiempo particular<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Para Prigogine no podemos hablar de un nacimiento del Tiempo pero s\u00ed de un nacimiento de nuestro Tiempo as\u00ed como de un nacimiento de nuestro Universo. Existen muchos tipos de tiempos: el tiempo astron\u00f3mico, el tiempo de la din\u00e1mica, el tiempo qu\u00edmico interno, el tiempo biol\u00f3gico interno, que es la inscripci\u00f3n del c\u00f3digo <a title=\"Gen\u00e9tico\" href=\"http:\/\/es.wikipedia.org\/wiki\/Gen%C3%A9tico\">gen\u00e9tico<\/a> que prosigue a lo largo de miles de millones de a\u00f1os de la <a title=\"Vida\" href=\"http:\/\/es.wikipedia.org\/wiki\/Vida\">vida<\/a> misma, el tiempo musical, etc. Es una convenci\u00f3n humana contar el tiempo a partir de un acontecimiento, como por ejemplo, el nacimiento de <a title=\"Cristo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Cristo\">Cristo<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/tendencias21.levante-emv.com\/wp-content\/uploads\/2019\/12\/33195560-30688895.jpg\" alt=\"Primer paso para controlar el vac\u00edo cu\u00e1ntico \u2022 Tendencias21\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El vac\u00edo fluctuante donde el Tiempo trataba de &#8220;nacer&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El nacimiento de nuestro tiempo no es el nacimiento del tiempo. Ya en el <a title=\"Vac\u00edo (astronom\u00eda)\" href=\"http:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_%28astronom%C3%ADa%29\">vac\u00edo fluctuante<\/a> preexist\u00eda el tiempo en estado potencial. El tiempo potencial es un tiempo que est\u00e1 ya siempre ah\u00ed, en estado latente pero que requiere un fen\u00f3meno de fluctuaci\u00f3n para concretarse. El tiempo no ha nacido con nuestro Universo: el tiempo precede a la existencia y podr\u00e1 hacer que nazcan otros universos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/phoneky.co.uk\/thumbs\/screensavers\/down\/places\/landscapef_suay4qiy.gif\" alt=\"fuego del paisaje GIF - Descargar &amp;amp; Compartir en PHONEKY\" \/><img decoding=\"async\" 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\" alt=\"fuego en el bosque GIF - Descargar &amp; Compartir en PHONEKY\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVEhgVFRUYGBIYERISERIYGBgYGBISGBgZGRgYGBgcIS4lHB4rHxgYJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QGhISGjQdGB0xNDE0MTQxNDExNDE0NDQ\/NDExNDE0PzQ\/PzQ0NDQ0MTQ0NDQ\/MTE\/MTExMTExMTExMf\/AABEIAMIBAwMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAAAAwIEBQEGBwj\/xAA6EAACAQIEBAQEAwkAAgMBAAABAgADEQQSITEFQVFhE3GBkSIyUrEGFKEjQoKSssHR4fBTYnKz8TP\/xAAaAQEBAQEBAQEAAAAAAAAAAAAAAQIDBAUG\/8QAIBEBAQEBAQEBAQACAwAAAAAAAAECERIhMQMiYRMUQf\/aAAwDAQACEQMRAD8A+Mwk\/DPQ+xh4Z6H2MvDqEJLIeh9oZD0PtHBGElkPQ+0Mh6H2jgjCSyHofaGQ9D7RyiMJLIeh9oZD0PtHBGElkPQwynoY4Iwksp6QyHofaOCMJLIeh9oZD0PtHBGElkPQ+0Mh6H2jgjCTyHofYw8M\/SfYyCEJPwm+k+xh4LfS3sYEISfgt9LexnfBb6W9jAXCM8F\/pb2MPAb6W\/lMBcIzwG+lv5TO\/l2+hv5TAVCOGGf6W\/lM7+Uf6H\/lP+IXlIhLH5Op\/wCN\/wCVv8Sa8OqnalUPkjH+0HKqQltuH1RoaNS\/\/wAG\/wATsI1XEWwlx0iGWfR5182aV7QKxhELSeWvRJWctGlJEpHlr0URAiMyyJEzY1NIwAkrQtM8XvCWBvOlTGhJLLKvolRJyeWdyyVZUBOiSCSapDcqKCNtJKkYKclXpaLHos6lKTCzFbgCxqLBVjEWZVwLGKkYqSapMtcQVJNacaiR6U5mt5yQlGWqOHuY+jS7S3RpdtbTOtPRj+f0inQmjhMGTyvH4TBE20856zgXB9MzDyHac\/16LcYnazuD8BZ1JOgzT1mDwKUVFt+vWW1phF05Ced41xLKRroL+8fjy91\/bXP\/AB5r8VYxfzlTX\/x\/\/WsJ5b8QY0tiXPXJ\/QsI9L\/148vVWKIluooJimSfWj876JCCBQR6ATrL2lPSqySBWWmSDpbbaCaU2SQyS5kkGSStzSrlnclo8pOFesjc0TlnbSbL7QCxxuaQtO2k7QtMWNSgCSAgBJhZG5Qojqciqx1NZK1ErTqJGKkaiTDpEVSMVI1UjkpyVqQpaZj0SNVJYSnMV2zkhEMt06OmsdSpyzRo3nOvRnCNKkTaXcNhTmHc2B7zS4bgw1ha89Pg+GLcHLoo085it6\/pMfCeHcNVACwuxAsBNlRkX\/tJKwUXmVxPiCqpzHloOck+PN\/l\/S\/6VuJ8ZUXVST3G08hjcWXJJksfjAx+HQc5l16umnqeUn69uMzE+POcYq\/t2\/h\/pEJX4m\/7Vtfp\/pEJryx\/yFtfmJE0xy35zRelY7CKamJ9N+VUwO0DTvLOS0AsJYrZJAgiXBhb76QNMDvCKJpyaYW+rGw5+faXTTVRmfbkBzlTE1w\/7thyF9oWVWqED5R6mJMaV9ZFzaWukqOUevSLM7lMnkkdclgSQWNWnJZJG+xBVkgsmqRgpkycWaRVY6ms4tGWUUTFdJpxRLCJBEj0SYrrmuoksJTMKay5SpTLvmOJSuJZSgeh9pboYYC3M8pdTDny8pjT0ZyzxRNto2ghJsoJO2x3mpS4Y7lbH5jYHynruH8LSmo0Ba2ptuZita\/rnMV+B8MyIGb5zr5TYJtIu4UXOgAnm+I\/iDkg7FunpI80mt1ocV4hkU2Ivyng8fjGZsxN47G41nNyb9JlVH52k49eJMF16mspV6lxblJVql+8rOJqZY3\/AFYvEW\/at\/D\/AEichxD\/APof4f6RCXjz+my4EQ5ms+HRN2GbpFO47e093XwmYEYwZSNv0lispbQDT2i1wh8peqrlmPOwjEXnufvHNQPLXvOeDl1IjqcVamdtwLdO0QytblLb1xsAbxXxH\/UdOKTIewMgUHIGaa8PY\/Ey5R1aTfDoBq2byl61GTl6Wklw7dJoOQNgo7RdyeWky1Krrh45MOOcmq22Bnch56QoCqNhfzkSDyjlpn91b945MK372kz1qKqJePSnLSYcDWdEzXSUtEMelOCHkN45EPOZ\/a756dSHSamCTdpQpATSwzfBt+9M2cenH60cLQvYzcwWBzaW8\/KZmAN7T1PDCLd+U5artrXIt0qKqAANtoydmVxTHhVIRwG5zLhJdUvj+OCIVDfGRtPEEmx15a+cuYp7vdmJOtyekya9TcAm1zI9WJ5yW72Eo1ql5Oo0rVWm5GNaIdol2kqhiWaVw1WPxE\/tW\/h\/pEJHiLftW\/h\/pEJEe0GALNsQSbmO\/JKvczUZmvb26RFSmF1OrHcDWenr5PGfUw4HTyEqlgDYISOpmlURraAAcyZSOFHUt66S9TitUxLHQFQP\/XUxJQtuT\/FpLT0TyAHlIjDE9SY6cIFNBub+Q0nUdR8oynqN5eXhx3P6yYoIu9vIR0Zj0yx1csPpMS2G727CaxqIo+FTfykWOa2gBPSOtcZK4UfujXmTvGfluv6S6KOpB3\/9d\/UyymAW3xE+XOT0SMtU9PvGrRXe1\/OaRpIo+Fdep1imw7N8pEe2\/NVDYc7Rb1e941sPY\/Ew9IoL9PuYRDMTOA62F4x8Pza+uy9e4lvDIqgZVueZMmr8dMfVjAYYAX3MdWy7aSnWrkEgG3lFIZjOfvXo9cnGggUC8sYesNuR+8yw0cjRp2xr69BhcSQbe82MLjiNiZ5OliNLHfrLiViNpxr1Tlj1NbijFbZpk4rFXH95nNiWlepX6m\/YQs5PxOvWIBbroBMx3jK1bMbyo7yyM61C6zSs7RjvK7PNON0XUMSzSTtEu0rnayuIn9q38P8ASITuMPxn0+whIdfUK4I+Y37CVmc\/uj15z0FTCgk7bxLYNb\/KZqbeG4rCKFt7yYwnPl9prVaBGwAHlvKzpfkD6x6Z8KDIo79ovxNdBYzQ8PXb2Fo5aS8wB+t\/aPSeWcKLNz9zpI\/kj19ALzXZrchlkkxBI0IA8rR6OMZ8MR+4fM2larRB0I15ZdJvFAfmsfUyYwyjXQfrHpZljYfDNa9so5W5+c4ykm32E9CuHW2rX8tpWemgN8vrM3TrnMZIp2\/wecYmHZzYC1+s03ItsLdd7Snic2YZW0tfNJNLcs3F4UKbkXYGxI2vKD366TWxFI5SS25vvvKD0\/UzrK5WfVd6ub5iSQLLfkJHP3PoZZFDNy9J04Vf9SkVASdhfvJqO9o0UOl7dJ3wjJa6yhV7yQb2gVkgnfSSuudO5h19JM1gJxaJIvp6f4hVwxtcWP6feZsjrNg1otqsSSdtZBj01jjXtJ6sQ9WDXPKV3BlkZ9pO8ru8ky95Wquo0vvtFnGZrtdL35xTOJSd7c+c4rXOsx366eZwrFuM59PsITmK+c7cvsISs8j7rVcAnbcyu9UciYHDEk6c4HCec5d45XNKaoDvrK7up2tLn5Mf8ZIUVXa3tea9M3KlSpknS5kqlAjoPOWS+vze0QMdTapkz3ffz6iTrFwquyjc37C9pAYu+ipL5dAfl1jqeKA5D21l6kwp0w9vkjfAdthlHlNNcTptJNiGO0xrXHXOIr4bCsBqJx8Dm0J06CSas3XzlarVOpuZj1a1cSIVFC\/CgAHMnWZ+Jon6gBHOCeYA5kytUo3Orgzrly1VWrhr89BIPhgq31vLRsugF+kU9Q\/Tb9Z0mmLCPDAF7epiywH+pYKudpz8ox3PtL6WRXL6b\/pOowGy69ZY\/Ij6pA4Uc2MdECbyJpk7DSM0XYnzMiWv19I63E00569oOAdzFZ9f+vJ5ieZMnWuq7IBzNvKVqh6S7UToDfvKFRG+ofeWU6U3c37SrUUdfSOdANzrEM632lOkVXABPOZzOXBJ5S54l2ZWA7eUzXfKxAH+pnVdv55hbnpGUkJi6lPYj5efnJn4dJmOmr8VsU4zn0+wnYjFL8Z16fYQl65P0I9U3OvPpFMS3Oddbk9LzmTWeT035cZbbxDARjob7xFZwoLMbKNz0Evpm5U+IvkpvZrOVbIOZM+f\/hqpWq4gIG+IOwd20yrznqeJViXLZiVyE0nQXGW2ubvPGcIwjtUd0Zl1JGUjXkSbzpL2OdzH1CgocXRgwBIuOo5SwaNhMTguKppRKgH4ENSpY3F99+s1MBxJK9POLrr8vWS9z+pJ1ZQkDUGUMPxYPVelaxGxvvKn4g46KSZUa9QjRLbCeS4Rj87O7E+JY2tyPlOdtrtnPI+kh7DcX5yu9awJuL8pk8F4mKlEM9i4FjYHeWKz3G3pLmcZ0XVqloq0YKk4a3adJpzuXFcDkdOsaK+l8onjfxbx1kqLSpsAbXfTUHlNvh3EC9JWOrAKHNra23m4eWqcST+7EtVA3385i4\/i2R0C2ZGJDG+0sVMUgQuT8A0zf2l6nhfesDsZAVOky+GY7x0LKNVJBHUXlh+QzWJ2EdS54tNUHTX9IpnA3H6xZpEbmJxKqouzEdB1l6cObEDkBfrM3GcbKOFAFjoTF43GIlMte5NwB3nmK1W65jueUdazm9exbEE2u2+qyhxDHZfhQ631J5TEp4pnRSWF0OgPMR3FcXckWAYhSpHMc461Mcq1gMWGurG+tw3XtJY\/EhFuN77dpiYOuEqZrXIB36yxiMb4inNYMNVj18buJ1CtiPjzDnv2MVXLH4raGV83L7R\/y2uSegh05I4hOQyQqBrX3ld31sDpOo8Q1xDFXznXp9hOSFd\/iPp9oQxx+gMdjEQqHYDM2VB1PQwYz5j+IeLZq5e58MMWQHkRsRN7gX4nD00VzdycrNbbzngvfLtJO8etL\/f3mLx\/jAoIS6FqZUjTe8lxjjlPDqC99SBYbi+xPafPfxTxlazqyhrKSpptfIRyYd5cdt+pqSGPxyn4bLd0JJK2OhHeV8Ni0KGyEMdCSTqOswM2YEcjsOkWlR10zEaWnqzZI4az16XFceKUzh0Iyc6g3fTY9pf\/AApxN0Zi5suQ\/DfQkWtaeIqkkxjY5suW+wsP7y3\/AChnPGzjePF6rsbi5IB7chKfC+NvSZnX599gQRMhKlgRa9+vLuIUwd9hEzHV7\/h\/E8mHZg6sXfxGUEZqebUgD1lHE\/iGocSjq5yfCpTqB1njTUsfh0t05y5wusVe9zpre19e0lkjHnr69TxmZVbqLzP45xhcPTzMDmOi+fIzza8ddcI75WU51VGOhI01tM\/8UcSWrTpqVb5QwqG\/xG2tpmT6vliY7HPVfO+p0B6nXSbOA41WRSpYWZbIpAvaebDayzhje+vxbISCbeVp1PLTIYgMrG1yWudFMdicS35dTmurMRk6W5zMOLA0K7KQ29mPU95WZ+XIfL2hPLc4DxJkqBb2DE3\/ANy5j+M5qoYk\/AbWHMCeXVzfQ69Z3Ob3J16wXMe8o8YR0zXI017TznFOLM9Tc5QLAcrzPp4x1UqDa+mw2lcf8YSZX3xpKBSc3X\/EXVxGYAWsB7ytmnLx1o41NwNjvOF784q8LyhhM5nkBC8jSauYF7m5MheCiUNUgSSmREFEM0mv8x9PtCFf5j6faEIv4jGM4GbXLovlI4LGmk178\/bylN9NefSF83nymLiNd+tzinGxiRZr5\/hBbkbC20yGzKcp+IdYlFP\/AOyy97Ai976zHJFt7+lo4vY3v5SFSot+cd4rAEn0Mq1MRp8o85ZOkkKeqSdNvKdSmcp09TIeIZ2q50F+Wom58QAKN9T2kGe+nKRnDKCWKGJZQQOYleEh1oY7iT1cub5VXKB\/eJq4x2RUY3RPlHSVbzqxw6mGtG0MUyEldLxEDKdND3N+9z3MLyCzt4EgZ28gJ2AzNO5ooTsCeadBi52Ay8Lxd4QcNBkc0jeBgMEmhtIqJNY6dSBnbyBnQYjNKr\/MfT7QnK5+I+n2hKdIOJbt7SPjH\/hFwmFOXEsOf6Rhxz2tpbylWEcDHrFtzIl5GECStacLTkIBeF4QgF5285CAXheEIBedvOQgSDQ8QyMIEvEM74h7SEIE\/EPb2h4hkIQJ+IYeIZCECfiGHint7SEIDBWPb2nRXPb2ioQH\/mm7e06MU3b2leECwcU3b2nBim7e0RCXoccSe3tCJhHaCEISAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCEAhCED\/\/Z\" alt=\"Impresionantes im\u00e1genes de la ca\u00edda de meteorito en Argentina - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRP2BKY-Rnyh0pnwGIfP4E74rr2DvVfMqSsXlYhVodf2OHaQf4WdjI6TN-siXW06cVHSgs&amp;usqp=CAU\" alt=\"Las erupciones volc\u00e1nicas a peque\u00f1a escala pueden &quot;conectarse&quot; en una  cat\u00e1strofe global: Ciencia de la Tierra misteriosa | Naturaleza | Geograf\u00eda  | Exploraci\u00f3n\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Los fen\u00f3menos irreversibles conducen a nuevas estructuras y, desde el momento en que aparecen estas nuevas estructuras, no hay vuelta atr\u00e1s, no podemos pensar que los humanos somos los responsables de la aparici\u00f3n de la perspectiva del antes y del despu\u00e9s. El antes y el despu\u00e9s nos preceden, no son invenciones humanas, aunque s\u00ed lo es la forma en que medimos el tiempo, con relojes que tienen un movimiento peri\u00f3dico.<\/p>\n<p style=\"text-align: justify;\">Si para <a title=\"Arist\u00f3teles\" href=\"http:\/\/es.wikipedia.org\/wiki\/Arist%C3%B3teles\">Arist\u00f3teles<\/a>, el tiempo es eterno y no tiene inicio y, para <a title=\"Einstein\" href=\"http:\/\/es.wikipedia.org\/wiki\/Einstein\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, el tiempo es una ilusi\u00f3n humana, es eterno, no reversible, pero relativo, para Prigogine el <a title=\"Tiempo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Tiempo\">tiempo<\/a> precede al Universo. Para \u00e9l el tiempo es irreversible y no es una ilusi\u00f3n como cre\u00eda <a title=\"Einstein\" href=\"http:\/\/es.wikipedia.org\/wiki\/Einstein\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Prigogine se pregunta si la autonom\u00eda del tiempo desarrolla alg\u00fan papel en la evoluci\u00f3n de la vida, en la evoluci\u00f3n biol\u00f3gica. La <a title=\"Vida\" href=\"http:\/\/es.wikipedia.org\/wiki\/Vida\">vida<\/a> ha creado nuestro tiempo gracias a la creaci\u00f3n de las biomol\u00e9culas, que son mol\u00e9culas org\u00e1nicas a quienes la irreversibilidad les quebr\u00f3 la simetr\u00eda. Al quebrar esta simetr\u00eda espacial tambi\u00e9n quebr\u00f3 la simetr\u00eda temporal, o sea, la simetr\u00eda entre pasado y futuro. Eso es la historia de las mol\u00e9culas, historia que permanece en su <a title=\"ADN\" href=\"http:\/\/es.wikipedia.org\/wiki\/ADN\">ADN<\/a> y podemos rastrear.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-FJ7zem4O748\/UIQiskbLUnI\/AAAAAAAAC8w\/i5PP9f-6JvY\/s1600\/twisted-universe.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<h2 style=\"text-align: justify;\">Origen del Universo<\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/2-12-2016\/vN61n6.gif\" alt=\"El Universo Viajar en el tiempo on Make a GIF\" \/><img decoding=\"async\" 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mZVGlW0kEkdVWMXQkpoiY3S\/S+Q2TqgAn+U2thmgapjVMDa3XtyiuOxFEsBIhxvt8QVSweh5J1X2bsN7XMwBBR\/Yja6KZ06gyDBPiiJLeOLGJ90QwzNLQwX2mx9L\/eyiwmGBqRINyLbRyRIRjLMB45tpFz8OEk5LoVJhj\/FaWNY50uj59kOxlEtgi8byAYggjeQmYqtqcIHPRFMJhy4wR9hQcUtsGUm6QFo5WXOBI3M+iI18laRY7dey01LBCOi5WwYIW+V+C\/En2YjN8uDILQb9LrmBEANfz+k\/RH8VhS0yZI5HZBMe3UbdbCNuf4V4yyRzyjg9EdSoAXMOxuCf7uIPQrPYijqfcW78joEfxgLmNMcxa1o9\/8AhDn0yNJiXe\/3\/K6OJmszua5WWDU3xNPN5G+44QSvT7R5T5c\/d1vnvaHwQ0t6HaPsoVmzBTcHsY2BMgtDha0381dxTGjNmM0JAiDJM8dzYfKfZWHsCaQAQQBaLG4Ji5v34UnEpkVqgBMgQuEEz5z0+AsFI9s3O57R8rLugmLJcTZCZSc8EtaYaJMAkNEgSd4BJHqVIyifRW6FID181YNBzhYAQD1urLi0Jns5hvy5H6oge\/KMPYwNloJMbGYv5IPTw7xHhuOf4jzR3Kqb7EuHkYVYx1VE5S9K+EcQdrd0co49gbBYZHIdvxZEcLh2uOkuYJ6wrWLydgDiHM46DYDohaToVvJWUW5t0FT\/AHBJUnPYLamW7pKuKJE+G0tN9ptPKM0MQwxpN+IQj\/pb3BpFxAm+3ZGstoMpvbN4Am1pXm8jVdHowTXoQdhX2nnqqeNcACB0iyP47GMazVIKyeLxmt8gwuWO3svbaBuJAkb7BdZih+kWQ3McTDiNSpMr2kXcLz28l1xjaJOVM1L8pcRqItuo8RkYLZAIcduBCH4b8UuYzRMzvI26QVAPxAdZJdzxIASqMr2xnKLXRLiMne0bE\/fkpcLldTaIjrPN+ndOqZ4139f3bn72UmFzhod+skR2PxTO6Jtqy6zKi0g89iiWCeACDNx7JjM4aGgi529bb+643Fhzx4Y+K5JNt7RRJErcHLrbeiP4ADpdAWVYdYkdb\/JHMFVE7ypybYUqQUAShcDknPSiFTE0wbFDv+mibK1i654+KD1cwdMBx9OgTQvw0kq2XjlTQHNOx4Q92UtaSfYeioYjOHgEyT0v9FBhsydplzyTa3nyumCkiUnFkePy8BhEcjTtzYg+whZXNnktiZ36I5muaFwcC7Yj+3aHSAfZZ7DPD3hrrF0bwBe4krvg9bIpb0B\/yHviG7CNgFNTyl7rQjP\/AFNjHFmhhvBdv2kJ5ze9iO0JkojNsrYP8I1XN\/S\/0bb3Vofgx7f1GOzmP\/8AyCnDPq36W1XhvYx9VLQz97f+4Z8mn4kLV9UBsq4nJxTIDo+LR8Qn4bCyYZHoQm5hj6tW7nud5x9AreQUidz8VVPRORFjcM5g8X0Ko4bFFrrzH3wtXjcoa8GX+XkhD8iM2JJ45Ry0LaehtNpfBAIJUuJw72NM3tyUz8mq2zWuHkE6tSrBp1vIEXkBTbQ8UwE6tH9LPf8AlJQOeP7j7NSWz\/Y2P6NYcW9nhD591E\/Nni5+\/uEVOSuJs1C8zy4sFwvOzSlR1qNxK9XM3P3JRXJwwuAdcH5nqsy6g5vab+iIZfjC0ieyMuhooP5lkbSHEXPCw1bEvoPeGmJEEdjwV6ll+YsczxRMbLAfiVgL3HQLzBG\/r8fdLxzk9M0oJGc\/xn6rB09Rt5dFVa91pMNJIB8om3qEQwOJY1r6b7NN5DRq1AeG5uBMShjJBeAYsRsDPa+3mnchcR9WoAQWOdEbn+7mOys4StdosL3IN+ENLLmJ0zaenExaVYoNGoA8xfzS5bGo1uEYZADrEdzPO\/xWgwGJGkNAl87yJjoAeVnslewsfqqQ5p8Fj4h9ESoyRqFzqvA8QO+8bErTSkgR0zUtdqgixHb4q\/Qdp3MHdCcvAbd5hsSfPtPxVx2KY+YjsQuZrwb+gxTxw\/ulRV8feELp1m\/p1CV3F1wHG4hLiC9j6ta8EmeJVDG0iwaRGp07bR2UNbGgHw+\/PdWG1CGEvIkEbmI1bbqsF4JL9gfH1wwaY8W0je4jfj25TcJh\/B4uDqdO8n7+a7qa+sSNMiYjZ0Cw+Ct0aIf4C4MLpJLjtAk+8LoX8RMbAWINN\/5hJ2b4YtEW4+u6xteqS4nbyR7NXaC+HAtPh4vzsLzaZKBmnOwMqjn4aMaI2VAN119QnZOxOFc03EHlIUjAN+yykzNIT\/DEODpANptIuL8hS0H9VyhS6otg8uYYJ9rwexi8KkbYjaQ3B6CYcCRBgaovBgk9jBRbKmPFhYIa7Lw0uIcRyLTfgb7d0d\/D9YBw1uEc6oGx46iI91RSrsVxtaCWFy99SYKtU6D6V4mOyu4\/8S0qTQ2nBPKFUs6fX1NDg0AEgxueAp5yl30b4x7c2fMBo+IXMXii4PNRp06HfpvsLBNw+HeSC9k+RAPxVvM2U20iSx\/eHD90X2gKl4eWPe2Tv7OXFonUKP8AY\/3\/AJSVPjf6N8h6xoDRBgLOfiqmHjwA2Eny2KJ1q2okB3wQvNsK8xqcIAt5LxeOlK2dvhkXYV5iU6nl7hdHRiGMBkhxiOqtZVXY4FhBMmyvOSS0PxpvtGYYx7TzC0OAyllZjiXQ8Cw6q9jcuaHW2O8LmVVGsfBNth\/KD5NaKfHabPPPxFkrmPJ90PyqmC8sc8Ma+znEaoAv57wvWPxNloezW0T1Xl2Y4NzHkMaYP2U6dqydLop0Jl1PWQwxPSxt9Sn5jhadKpDHl7QJDm+Eh0EgX6ON1KzDuJJDgJZO\/EfpPe2yqvbNo87pWzUW8qa0u4glomYNw700yLniy0WGxOgED9QPX7lZnCTtq3dtsB\/msI9ui1mA0t0ve3UbCf6TFgdky2gVQXo4v81hDnQR9OnVKnhnbMMnffbqh+Oc1h\/MZqayAJ6uiTzZNwWfgaQY0g3kDfuklFhX6CIY9rmzPcjjorWhonU+xEA9eyFYj8RteC1rbwABO5PO3lZDKBqVi7SCXbaBNuNRtECI3\/dZR1sRxdhXFYtjC4AiRzuLbG26B4rOnulrzLeBt5T98p1TLarDqeDoEOI1S47CQOv0QTMcaCdIBhvUQ7jcidiBvO6ekkCjQ4ItY0VnvvuxosOgL\/2Q7F5m52oaridrz6ix80EdmLy2CSZ379z1\/hdwb3ahAJI6JlI1FrFEloJIO\/n5lPyxhL7XOwUVarqJMRP2dlbyxxDp9imT2K+gtnORvphhe0S5tr3QYYY6YjstGMZUc4PLiSJgm\/zUdSkQyLeK5sJtPO4F9vJOn9k5ARlATsYtzfveETbRAu3YzDZkgTaTAVnDUWztbkKwzDAviIE3i8BHKhKIBRaW3aZkQeOZn4KOpQ8RgbdDa3zRSu\/whgFpmOpUX+Ee4EBkaf1k9Zjz52RjK+wt49AXGaS+QCBaAr2AoTsXeiIYXJ3vcQBaLn77qcUnUgdTSPu6ZSitAk5Pop0cO\/V\/VHmofxJhn\/lBoc+SeA51vREsIAbx5rMfjCsXVWsa6A0XvFz3Qb2FJ0VKeBrwIdU\/2v8A2XFTdQq\/01RHEvE+t0lTL9CU\/tHp1Sq1puXH0P7qDGY5rm6SHeZQ\/EUzqMu+BBTK1TS2XAk2j5X6WC5MI+oqpPxld9JsyHiPNXMueWOjeeRCGurU3OiSwE2GnUb9xF1XxmO\/LgMeX9TFueTzv7IckItaKcM5Ls11bN3wAekWsSOkhBadUyZJAVTLcwFQhr5iDeQfLcK1mtQtOlzACQ2CRBEbEcXUVFLR1qbfSDWAzAwWEztF+qoZxhGvdYRNu+2\/ldR5FSJBcTaEbfSEtIIk8bmyKeLNKN0zK4KlSpksqMn\/ADDcKk\/CMLzpbAdeLG3n1WvzLLRIe8eduVkK5LH2nsUVvYpUp4MB9hZa7F4yk2kGAz4QAInS4zqBJuCsXia72u8Jg9e6rsxz9Ti5xJMkncz3WugNI1bMVh9D2VTDgLCDvB9isnWe5wcWNJY3e23Ek8Sp2Me7U8QS4EGRNj06HuqNZ72McwtAkgk3m3Hks3ZuhMcQATMH9JE32tMQSB80byrM\/wAp7yAWg738VuPdAW4p+gMLrNJIHAnfylSt1AEkARAINtxYgfe4WB\/ZZxOPe55GolhO3iIgxJiWz8JQ9mHDw4l7W6RMGQXX\/S0X68p+JqH4RYbKBlJxDTBE7GN+LdbrNgSRC9smwi9pOwRDAYx2Gqa2OBImCBYyP8wTcfl5YRcOBAuJjbbzUL6ZN5QQGi02q6o\/bmwHdHsncKT5cwPsRB2BI+iC4Cl4XOtLRJkgSNoHU3RfDS4T9lVS0Tb2H8LUa0zxvtYHy5UJZrOyZhqZO6MYDCEzKzklsVqwfSoEG5Vk02jY3RN2FA3VXE02jYSlU7M4laiwF0ucRfdXYbBvM\/HzVJ7OkKFuGcSePVVjIjKO+zQYPMQwRHEdEFzjNnPdDRA6SuVKYDY1geapU8rLnS17T5Fv7rJJPIN2sS9l1N5BcXENj5bz6rOYh+t73EPeSbSTG\/othmTPysPBaSXeGG3tzs0rCVqTNUnWyOIn5gWVOJt2wclKootuxdX\/AOtv+0f+ySgaKZ\/7g9W\/ykr\/AOyWvo0Lqjtpgjou1ab3NGxI6\/W4UdV4b\/23dJmfioH0mOsXkdg4j6FTxApM5iq+hs6GSOhafhqWVzLNNTvCC0cxAmO6IZkWMs2T31k\/ABC6mkDSXNAIlsSbzF5aTFjbyKSb1RfjXpPl+MZAJIBAsS8gyNhAbb7ujGJzF1Ut1aSQAPC4kQPNYis90xIPkP4CN\/hnENc8tfOxI7x\/C5209HVDTNzkeJYdLHGL7\/wjWDpRVHIlZDDubOoWj5I63MiIAJMbKck\/DoTTRs8xwepkNuF59nmWlpu24PK22UZoHt0k3Qv8QvfrHhtxZLFtMmlWmY9+TVTTe4MaWwHSdwB0QzEvYaegU2tOqZE6o5bJ3Hmtzldd3jbUcAC2wcIHWyx2OpD8x5bdoKrTpgu3TH5Szw+Hcbx0hWamD\/NbEDfpf1Kr4FukweVq\/wAPYYNLi79MHZTboqkvTHY7IWtAiZhMwmFaI1AETsdvVbzHYUPH6fIobmeSBlPXqs4CRz5IqVi0jA46iHPLWgAXjoummz8sQ5znzt\/SG72+KMZxhm6gaZtpAJiJPI++igy3CMeIe4sg7xYj6WRqxXoFMYXggHbYKVuFa0AucDa4FyPNTDFNpPeGgEGQCRx5IaXXvabwggMtsxJkRFhAItbzHN0cyx4OzY7X+Co5ZTpvdcQI2Mbxda\/A4Ok2LCeE7korZNQcuh+Hgiw6ffdF8NWAbtdcw1KlyArodSGwC5pSso40VqTATylWwYjZFcMGG4HsrYwzTwkzom0ZX\/ByYb9FYp5aBd0+\/wBFpWYRgvATMRTYeE3ySfQKTMZi8O0kBo+SK5flUEWgbmyJUsA3VICdm2KFNhjc2EKmbaoalejKfias+o\/RTewNba5Z67n6LKPyquHE\/mH\/AMSD5WbwtA9rSbsLiTvJv6KbD0qQN6LvT\/ldkJKMUqZyvjk5N2jNf4avzUf7H90luadCjA\/\/AIH79UkfmX0wfDL\/ACRkcRXLDqLQG+bB9D8kJxWb0rh2rUdi0tMd9goqmMcR4cO7p+t0DyAK6zGANJqUntMgTpc7cGAA8zwZO2yq5X0TjGuwQ\/EH9THuE\/5g2IMz4T8+6qVazti8HzJKJ4zE4d4LWlzD1\/KaL9LXCCvqOAgOsNrQuebSOiFsZUfJOx9guUKxaZbuo31S6JPqeO5gKNr1FssmabL82uA+Qdj\/AMLWYN4e0abm9u1oM\/ey83q4lz3a3mXHc9ePojeX5yWRF7CZt7QTI7op2OpG5ZizTLXA89dj3Wlp45tZl4J9\/Zeeuzmm8bwLahyPJOyzOjSfLXAt77x3hCv+jOVhbM6+hxYT5KKhgw7xgzO6kz\/EMxLA+nAMXHVDsBjjSI1\/pd7J1LRsS3icOWXaLE7otgMW5jCNuCDvI4KTqlOrTLWmI78oGzHtpyHHnlJWQbrs2WHxYc3UH6SAbHpyhz8UHuhziRcATxv7WQBmcsM7GxG\/xQutmLhMC\/ExseyXGg2mX8dizqNMNbc+3kfRWc1osZQEuIduANj1MrKjMXaxqAkc7zzco5hnGsx2tw23NttgO6ZW+hG0ZnEulxO08dE9mBe6CGkztaUsW3S8gQYNouFo8mx76cOJEkWnj0WaMgHSpvZGtpHSy1uV1fCS6\/moHsbVdqcR3PUq5UqNJaxpEWBIC0l4BaHsrOBuDfby6q\/QeN3GENo4og6gByBbqIU9Pq\/2UpIIbwVQzbbdFm5gG2mVmqOJJMMCuOpumCZJUZRtmaD7Mdq6qbVOxuhuGw74HhVmmNIkkJowJsvPqBjSXGwWHzfNNbyWuNrAQTHsF38QZzrdpa\/wjgB1\/ggAryd\/n9Wkru4eCtyOXl5H0i6MxqjZ3Xgj5tUuCxVR1yTP+r9woMNSBNjPmB9WhF6NOB\/T7gfJdSikccuVi1v6\/EJJGp5e64jiRzZ5RXxT7eN24\/qKkp13F13ONhyUklE9Igx36lUdt6u+iSShMtEgKkDRBt0SSUmOiNSM\/UkkigkwPzVnDOOoX+5SSRCjX5afA8cSy3+9Mxf\/AMf\/AM\/oUkkWUQzJd\/RRZ5x6fJdSRA+gThxZ\/aI7eIrv8fILqSV9AQTx1JuhvhH6ug6BV8L+j3+RSSTLsXwpHcenyCJM\/R6j6pJIDFpm4RKg0RskkmfQF2PZ+\/1V8f8A4HyKSSmzMlw24++EWwP6vvukkpejM052CzX4kedBuUkk8eyXpiKv7fRT4P8AT6\/skkvR4zj\/ACOghSRfj0+iSSozz2CazzJuUkkkQH\/\/2Q==\" alt=\"El origen del tiempo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En su teor\u00eda sobre el origen del Universo, la relaci\u00f3n entre espacio-tiempo por un lado y materia por el otro, no es sim\u00e9trica. El espacio-tiempo se transforma en materia cuando la inestabilidad del vac\u00edo se corresponde con una explosi\u00f3n de <a title=\"Entrop\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Entrop%C3%ADa\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>, lo cual es un fen\u00f3meno irreversible. La materia ser\u00eda, por lo tanto, para Prigogine, una contaminaci\u00f3n del espacio-tiempo. El <a title=\"Tiempo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Tiempo\">tiempo<\/a> precede al Universo.<\/p>\n<p style=\"text-align: justify;\">En <a title=\"1922\" href=\"http:\/\/es.wikipedia.org\/wiki\/1922\">1922<\/a>, gracias a <a title=\"Einstein\" href=\"http:\/\/es.wikipedia.org\/wiki\/Einstein\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, se abandona el modelo de un Universo est\u00e1tico, por el modelo de un Universo en expansi\u00f3n. En <a title=\"1965\" href=\"http:\/\/es.wikipedia.org\/wiki\/1965\">1965<\/a> se descubre que el Universo est\u00e1 formado fundamentalmente por <a title=\"Foton\" href=\"http:\/\/es.wikipedia.org\/wiki\/Foton\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>, ya que existen 109 <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> por cada <a title=\"Bari\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bari%C3%B3n\">bari\u00f3n<\/a>. El desorden se asocia a los <a title=\"Fot\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Fot%C3%B3n\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>, mientras que el orden se asocia a los <a title=\"Bari\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bari%C3%B3n\">bariones<\/a>. O sea, que nuestro Universo tiene m\u00e1s desorden que orden.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Teor\u00eda BCS (De los Superconductores) - VIX\" \/><img decoding=\"async\" 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\" alt=\"La Teor\u00eda BCS (De los Superconductores) - VIX\" \/><img decoding=\"async\" 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alt=\"La Teor\u00eda BCS (De los Superconductores) - VIX\" \/><img decoding=\"async\" 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alt=\"La Teor\u00eda BCS (De los Superconductores) - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan Prigogine el Universo es el resultado de una transici\u00f3n de fase a gran escala, el paso de un estado a otro. El <a title=\"Universo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Universo\">Universo<\/a> ser\u00eda el resultado de una inestabilidad sucedida a una situaci\u00f3n que le ha precedido.<\/p>\n<p style=\"text-align: justify;\">Contrariamente a la idea cl\u00e1sica de que habr\u00eda habido una <a title=\"Entrop\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Entrop%C3%ADa\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a> despreciable que aumenta hasta la muerte t\u00e9rmica, estado en el que la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> ser\u00eda terminal, Prigogine localiza una enorme producci\u00f3n de <a title=\"Entrop\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Entrop%C3%ADa\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a> en el origen del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2014\/03\/De-la-entropia.jpg\" alt=\"De la entrop\u00eda \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por eso, para Prigogine la muerte t\u00e9rmica est\u00e1 en los inicios del Universo. La <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> total de Universo procede del predominio de los <a title=\"Fot\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Fot%C3%B3n\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>. Prigogine hace comenzar el Universo de una inestabilidad, un cambio de fase: el Universo que conocemos ser\u00eda el resultado de una transformaci\u00f3n irreversible de otro estado f\u00edsico, de un vac\u00edo fluctuante de anti-materia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/52\/dd\/06\/52dd0674332e516b8730ebd3db26f493.gif\" alt=\"Pin en Proyectos que intentar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El vac\u00edo fluctuante pod\u00eda disminuir su energ\u00eda emitiendo <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, lo cual es un fen\u00f3meno irreversible. En un primer momento, por la inestabilidad de las part\u00edculas de la masa cr\u00edtica original, se van constituyendo grupos de masa que son peque\u00f1os <a title=\"Agujero negro\" href=\"http:\/\/es.wikipedia.org\/wiki\/Agujero_negro\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> del orden de 10<sup>-3<\/sup>\u00a0 g.<\/p>\n<p style=\"text-align: justify;\">En ese momento el Universo se expande de manera exponencial, pero esos <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> se descomponen en tiempos de 10<sup>-35<\/sup>\u00a0 segundos. O sea que la materia lleva consigo el signo de la <a title=\"Flecha del tiempo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Flecha_del_tiempo\">flecha del tiempo<\/a>. En ese momento aparece el Universo que ya est\u00e1 formado por <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> porque el tiempo se transform\u00f3 en materia despu\u00e9s de esta explosi\u00f3n de <a title=\"Entrop\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Entrop%C3%ADa\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRniQe2PYKCJg2x7QEJouGHhfAKUSqQ8inAC35ei6_jx0AF5zSoWWS5L8HyDQnhuZUJSLY&amp;usqp=CAU\" alt=\"El Big Bang peronista - El Estadista\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Universo caliente y peque\u00f1o era un Universo en equilibrio que se transform\u00f3 en un Universo de no-equilibrio con la aparici\u00f3n de la materia. Si el Universo continuara en equilibrio no existir\u00eda la materia, y la aparici\u00f3n misma de la materia es una manifestaci\u00f3n de la <a title=\"Irreversibilidad\" href=\"http:\/\/es.wikipedia.org\/wiki\/Irreversibilidad\">irreversibilidad<\/a>. La existencia de materia y no de anti-materia es la prueba de una ruptura de la simetr\u00eda anterior.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las nebulosas m\u00e1s espectaculares del universo - Nebulosa Dumbbell\" \/><img decoding=\"async\" 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\" alt=\"La NASA publica nuevas im\u00e1genes de galaxias, estrellas y supernovas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el siglo XXI ya no se cree, como se pensaba en el siglo XX, que la evoluci\u00f3n del Universo va en la direcci\u00f3n de la degradaci\u00f3n, sino que la evoluci\u00f3n va en la direcci\u00f3n del aumento de la complejidad, con nuevas estructuras que aparecen en cada nuevo nivel progresivamente, en todos los niveles existentes, sean del orden no viviente, como en las <a title=\"Galaxias\" href=\"http:\/\/es.wikipedia.org\/wiki\/Galaxias\">galaxias<\/a> o <a title=\"Estrellas\" href=\"http:\/\/es.wikipedia.org\/wiki\/Estrellas\">estrellas<\/a>, sean del orden viviente, como en los sistemas biol\u00f3gicos. Tanto en el orden microsc\u00f3pico como en el orden macrosc\u00f3pico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los fractales y c\u00f3mo pueden ayudarnos a entender el universo? -  Quora\" \/><img decoding=\"async\" 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\" alt=\"S\u00edmbolos, Mitos y Arquetipos: Universo fractal, donde nada es casual\" \/><\/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 \u00a0El Universo es m\u00e1s complejo de que creemos que es<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque todav\u00eda existen quienes creen que el porvenir del Universo es una repetici\u00f3n, un eterno retorno y que el tiempo no es m\u00e1s que una ilusi\u00f3n humana y, tambi\u00e9n existen, quienes creen, como en la <a title=\"Termodin\u00e1mica\" href=\"http:\/\/es.wikipedia.org\/wiki\/Termodin%C3%A1mica\">termodin\u00e1mica<\/a> cl\u00e1sica, que la evoluci\u00f3n del Universo consiste en una inevitable decadencia debido al agotamiento de los recursos disponibles, Prigogine sostiene, gracias a los avances de la ciencia y los nuevos conocimientos matem\u00e1ticos, como los <a title=\"Fractales\" href=\"http:\/\/es.wikipedia.org\/wiki\/Fractales\">fractales<\/a>, que la realidad de nuestro Universo es mucho m\u00e1s compleja que eso.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgVFRUYGBgZGhoYHBkaGhkYGhgcHBgZGRgcGhwcIS4lHB8rHxoaJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QHxISHzErJSs0NDQ0NDQ0NDQ2NDY0NDQ0NDQ0NDQ1NDQ0NDQ0NDQ0NDQ0NDQ0NDQxNDQ0NDQ0NDQ0NP\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAgMEBQYBB\/\/EADgQAAEDAwIEBAQFBAEFAQAAAAEAAhEDBCESMQVBUWEGEyJxMoGRoRSxwdHwB0Lh8SNSVYKUohX\/xAAaAQEAAwEBAQAAAAAAAAAAAAAAAQIDBAUG\/8QAJREAAgIBBAICAgMAAAAAAAAAAAECESEDBBIxE0EiURRhcZHB\/9oADAMBAAIRAxEAPwDxlCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAVCIXpnAuBOuXVGMexnlN1FzxDS0YyQDG8\/VLu\/AGpxcb+0HYvIj7Lq1NGMHTlkz0ZvUV1SPL0LYcc8NOtqNOuajHsqPqMbokz5bywumNjEjsqElRHRUlaZq006K1C1PEOBGnaW93qBbXc9obGW6HFhn3IT\/APDDrmhVrte1opvpsLSDk1HBgyOhKo4RSuyeLMeiFsvFvg+4sXetuumfhqNktPYyPSex+6sbPwC6obcCs0fiKDrhstPpa3RLT39Y+iq4xSuwos88hELX8T8Lup2lK8Y8VKbyWu0iDScP7XjkZntjuJXwvwq6ravu31BTYHBjNQJNRxxpYPfn79DDjHjdjgzGwhepXH9LwxxY++oNcN2kOBEgEcuhH1USl\/T5rq7aDLyi9xY97i2SGBuj4xuJ1SPYqKj9hRb6POEL0lvgSg4taziVoXuIa0B+XOJhoHUk4XLP+nNYioa1ejRayoaWpxc7U4CcQNoOCc9gnGP2RxftHm6F6FxLwM2myW31vUe5zWMptkPe57wwBsnvPyKdreAGU3aK\/ErSnUbGphflpIBAMwduyq6+yeLPOIQtT4m8MvsnsDnsqMqt1sewy1w67fyQqplLspSso24lXCFcfhp\/VdFqOicSORTIVw607Jt1qeicRyKtcVgaPZc8tKHIgQuqbpSgxRQsgLisQ1K0JRNlYhWLmdkhzEoWQUKXpXdKCyGhTNCFNCz1TwLxejTdc6rhlB7qRax7y2GuMaTBkGDmI5Kfc31d7XNdx61LXNLXN8ukAQ4Q4SBIweRlZTw94RF8+o3zBSDG6iQwvkAiRAIJOeSta39MrdrC43r2holznW1QNA65j812bqMXN5yNtS00kP31ja3FjbWx4hb03W7qwJcZ1gvOkgTgEAO9iFhPEPC6du9radwy4aW6i+n8IMkafcQD\/5BaWl4Bt\/JZXqcQbTY972sJpFweGPc0OBD9nAB0d01c+A6ZovrWt6y58ssDmtYWEa3aW7uMyfbYrnhNRdWdDVku0\/CXfDra2qXrbZ9u6qXB7HOB8yo57YIIGAR91YcNq2VjbVKLL1lw6tVoOGhhYGhlRrnEkkjaT8lVXHgG3pO0XHE6VOqANTBTL9JIBAJDhyIOwwQmT\/TqobmlQZXpup1mOqsrDLXNaASYHuPqM9KPi8WQW\/GfHbad9Xb6bqyqluqmct+BoLqZPwmR7Y65F5R8RWLbi0NKuG0adpWpjWTqYXGkGNdOZhp67LGHwbYf94pfKi4j5EPyo1v4Xs3OqB3E2Maxwa1xpuIqNLGuLgA70wSWwZ+FHGGMslIc8C8fZTdVtLoza3ALXdGO\/teOnv7H+0JXi7xFTq3FG3tyG2tuWsYOTiCNTz3PX57kqXxXwBbWxLavE2Nfo1hhouBcCDpj1neE27+n1Km2mbu\/p273tDvLLC9wadpIcI6bRg5U1Bsfs23FuOebWc+343To0zGmn5IqaYa0O9RyZcCfmqjhF3RoX5ua3Eady59GoxztHlgOHlhjXAbyJHL4VT2\/wDTQPqUhTumPoVg\/TWY0O9TASWls7+lw3wR8lkaFsCcbTif1W0NKMumZy1HCPR6TwjxbYvYNVvbWtyyC176OukXNyCC0hzTIxkx1KicO4nULqtR3GqNu99QucxlPzKZMNAczVsCABtOMrF+Q0yPv2TLbMDmMqJaCXTKw1m1lHpbvFFKlReLjiTb5zn0nMYygGlhbUDnOkY2A32043VH4j4VY3tzUuW8Up0\/NLTodSfqbDGtgy4f9M7BY4W4T7aURA+fNZPSS9l1qKy88a3VGr+Eo0KhqttqDaRqaHMa5wgS0Ozs377lUVK267c\/opTjzwXRB7RtIQxjjuVCVKik2mxhltJxsE\/StWwS4xAx3OOvZTba0MRJiZ+xACW61Gx6SlMryj0QGMB9hmcQE297Bg\/Xon69pMx0+ig1aJkk\/bqobaLcYtBWptOyjvtwl02EFSKWmCHEjmIAInHxTmIUch40VrqKSKalvcNUTv2jPRLbTU2UcWmQhSQaasW0VIFrKq2SkUpYkuYrSpaHoozqKiy3EgOYk6VKexNkKbKtDWlCWhSDfeEuNst\/xcvLXut3im6Dl8S2IB05G5wqSv4uu30ix9y9zXCHNc45H6pXDrPVqMTiAPfuqCtTAJA2BP5r256MVNyauzk0dbkuCxR6DwzxvRtrC1phtOu9j3+ZTe0ktaS4tLHEQDB79FO4t4wt6tNnkXFK3Y59N1Wg6gWvIY5roFRgLSMbEA43Gy8qLFzSuKW0TzZ2rUX0ejeJP6gM\/E1DRtbSvTJaW1H0Ze\/0NB1F0GQ6RkDACsaXji1Fewruc1op0KrKrKbHBtJz\/LgNbGWjSfhleU6UaVD2irseT9GxPAOD\/wDdHf8Ar1P2WW4zbUWVnNt6nm0xp01CCzVgE+k5bBkZ6KNpXdKsts17Jeoaf+pHFaN1dMqUHh7RSYwmC2HNJkQ4A81p\/EHjqmajRbW9tcNFJjS+pTJcHCZb6gCQMRyyV5tRtHP+FpMTy6ZKubekxmlpmcTjH82ypjtVi\/Rhq7pRVJZPReEeM7YMtHVjSouY+s57KVN4YwObUa0gNBkkkTHMlZHiHCeHtpvfRvnveAS1nkVGh7tw0uIgA9Sq91vGS2ekR9+Sr65JOfp7KPAou4srp7mM1lCqb8JLnxA+3RNjCdDFWTJv6FMTlJhPt9+6es7IvKvLbhOZgjbusJMt0UTqHQKey1I\/dXv\/AOexnqfOciMfwJLy1+Nm9sz\/AD2WTkaKLK81tA0t0yQZJIOkRjb+7f7Jq2B1eoEjfO\/zCnOt2l2WjYZ+GB+u33U6xtWPMGYaImSZJmADtGCYUcmzRRXpFFfMaYiQOeYn5e6q6rey0l3Y6XkZjYSD7DJGeqiXFjJ9IJ2Hv1\/nsp7IaM45hUclWtxS0Oh+BMGIPvsoN0Gajo25E45KGqFYsiOaClMEbEhJTlJhJwFVlUSLe4z6wI5R91estwHaZgxlpOW\/JQaVq0gam\/b2U63sgMs1AzHLVjpIkf4WMppHTGCaHvJB6Sq6+sgJwrJge10PbkneN87kgwCpNSgHiBmJGeyKZWUKMVXpQob1o7nhxMxyBOcbKir0YWsXZjJURNS6u+WhXMjfOtiWQ0+mBDh8XTfHKVlOLvl5EyGwBgCMZmFeUeJVnNIDQ0bajMD2A\/IKuHDWudDqh1HMFsT8z1X0UlJo8bat6cm5v\/SkQpt5w1zNRMQDEzvO35qEsWqPVjOMlaBCEKpYEIhCAl2VyWTiQ7cTG3RaOhZlzRVccjAbJkc8kc1m7Si5xloJjJ7CVfi4yWQWg7Ekz2Ksro8\/dd\/Hv2drVHBsujBGOsc1VPfJJPNWlzTEQXbCRn9OarC1Yy6G3SqxLGSrSys9c4US2p9lreD0AGF5BJAkfouTUdHdHoet+HtYzUeX+k5c3bQIAJnpgR7qNcXDnkzgbR\/lMQTzk\/YLllI3jHGRFS4LjLuu3JIfdOGOf5J9lq8507e2FEr2zgYIyVQszouyep+qk0a\/QwSNwY5z9cBVNTUD+yTTrEFQ0ibaNIy\/OA8a8E6vkQBhOeYxzAAcj1AmY1QJ+f7qit6wiMFSxUBnSP53RNou5J9oj3VkHtc+RLJ1T\/dnlO6y1cAEiCN8rcuLHjOwERz\/AIVkeNaC8lgjqMbxk465PzU9l5qPHBUlynWDZI\/VQHKx4WfUJUS6MY1ZsrLhri3rOwEdOe3VX\/C+CkEEsjVg526SP1lQeFXIDR1PJaSwvxHt+645Rs61JpYGH8EaXFxwQ44+ZzCjVLJowArqtfBx1Ty+v7qluLwaog5VoqkZybbM1xmjAOFjLxo6LaeILoAFYe5rZK6YGEiLpXV3UELQzNXYMOhpa2YkEd53TN7VbrDnfC1zdUZiQZj5gJ9twGsIBGnT7erl75VfYs8zW0\/3N+84P1X0v2z5yC+TlLog8bumPMMzkmffeev2VQpV1bOaYIIEkA9YKjFYS7PY0YxjFKJxCEKpsCEICqCXZ3TmTGQdwZ+uNitFYAOYXOy90\/JsHH5n5rMU2yYV81j2sawOyCBAmTOd\/Y\/YqVbRxbqKdVhsdrMBA0g8znp+qh6c57\/XkrZ7XxtGkb94HVVrmrOXRTbyxRJsWQNSvdQFIAcz3+6pqJAA5dVeOqN0CMkkD25k7dYXFrHoQBrZ5RJ2VlZW7RJO\/IDJwB\/Pmq6iySP50Ww4cwADA2\/zP5Likzoj0V1W1LRIhrt9JbqkY+LOPkqe6p1RJc3HNwAx9tuy3dSjzxMe\/wBVn+Kl3qbtIBaIxPboVS2axafozgph0Etl0OzOHQMHGx3VNcsIMwN\/4FdGNXpIDT8Q5D9sqv4rSyHbA5G4z\/OismJL2QGPh38Clvcd5jp\/tQabNRjmnXnAGZntEfvP5qzWDJPJOBDGk6xp0SeckH4dsFZziZGoxzz+22Nsq\/f6WHmXCcdM47LNXDwZneceyjJdytFc4qbZvg4++6gv3TlB0FWaMkzbcOrAxJ226e6nPunsJIODGFmrC6hWTrqRBKwcTZSsvGcROkCUy+9xJKqn18bqHc3WIUqJDkMcYvS4rPVHqVcVJKhuWqRk3YmULiFYg195Y6yHNAaRAdEAdMRupFjaaJaTk9sR2KnXekwMxI23nkqO\/uXhxaCWicZzHc\/JfSJto+ZhKWrGuiN4htg1zWtyY5Sfb9VUvt3jBY7adjstVTtAA46jqG7p9TsDn07JipUHlu1v9TS5sTDjIweu0Krid2juGkorNGVhcSyhYtHopiF1KXAhIpqsrC4Ie0uccYE5jEdcKtClWlXQ4OgGORVSk4qSZpKFUPeQeQO\/Pum7luROMY3z7qPw+7l5kbgASek\/zCsmVGvBMzmBKpJnAouEuiua2Plsre3YSzc9OgnoqupbOBIzjdLoVY647rl1FZ6OnLBeWbzPXPIzy+60ljdgCNWk9HEz8li6F1GZVlb37cdjPv2PZcM4tdHTGS9m5bejTvyVBxa7Bw0AiN87iJxy5qI7i0jSNhOAI3wcDsogeOe36dFm0aJpDVwIY4nmRJ3JyFG4pUBJluQIDciDAB9Keu6pLmgc8n5HUB\/87+6rL0ku9\/c\/ntzUxWSW\/j2RqYJMgJVyyNLt5geyRriYxH8+im0mYDyTnIHRa1eDG6yyPc14bHQYPbv1VDWcIwp\/FKxADBgAyqWtUUISkiPVdlDHJkuTlNSyhOoVoU6ndKpa5OMqQqNF0y5NxhRK1UphtXCSXokQ2NvKZcnnJpwVio2hK0oUFjWUblzwHNMAEzqxqI2HfH0TF3d0nu0w4PnTtJnaDG+eii1rvVQaWw0jS2W7yBqJOcZ\/JVbw9pDiHAzIJB9+a+j54TR5MNsrd47o19M\/8eR6ocA7sAd+8KqqWoqsLh8TRHSRBIn6Qnrem59Ieo6jnkGuDswMDplTLK20NOoiHRO0DqCrYaOW\/E2082ZOtSLHFp3G\/NNELQ8Qs2vqFzT6AAJAkmN4HQYE7YUW74a1rC5hJG8nEDMjuVm4s9GG4TSvtlRC6uoVDos4E8wppLYFVgs7eoBGJVpZXeXQImI+X5Kjov2VlTqMbB5z7g7LKZV6aknZaUnam\/DA5k7xv803UsHQXNExnltMfmUllePUCMwC3kPdTGnkTON52XNIooSiyA2mZHL8v8J+Ixkf6UsNEbpQaATI\/L2XPJG8ZMZpOjt7KQ+oII5jBwSBPyUYtc5x+IRMxHMcvkkeYG6g524EyZ2nssas3TrskgaWEvAknqJExHtj\/aqbioC4xsu3t3q+HA2zvsojFZRIlIWDJ553V3VDRSEOzMZ2juesqhZUAM8lMvbwNbpZ0yexnA+X6qfZKeLZTX9XJJEdt8KluHp+7ryVAe5DO7FBydY5RgU4wqGSiSCltKZaUoFVokkMSwmQ5d1KSLHXFNOSS9IdUQdCkJnzEKCS5tLYMYHl8yWlzIkQSCHe8x9SneJ3DXMcRt6esatXKe0yoVvxUtJGloaQBAAxE\/ucfso13eufEw0DZo2C9ta0YxqJzfj6ktS5f2bnhL2eS3rAUW\/olzfTyJBaDM5GT9sKg4VeuDSGjLYiTjmduZwArDiNwabS0S1zt4iDmTMzst9OSas8ye0lDWdPLZZcPy3SQGkCCDjA5j+c1X3VB72ljXRBJLOpnJB79FH4VxA6g05JJJeSXQO4KsaNB+suMY+hxGJ+SvakirjLSm2\/5M1VpFphwgpuFpbq1ZUc3SCQ0Q7lJ5D23Ua9pMFM4DHA4aJyc+rv0+SzcTrjuVKsZKMJTUQugLJo6hepKY9NwiFlJFkywp3Z25KdbXfKfZUlNh9vdSRAG+VhJE8jQsupG8gD\/H6hP2F01p9XqAzCzrAeSkNfpETyz+ywaL2vRPubl4c7ENJPyycfzoq975ydk2+v6YJJJO3LGxPfJ+qjlzo7LN0Tl5HnVkeYmNE74UlrmhuflHM9+26iiE0dbtJ2Crr+6xAXbu95KpqVJMp0VyxLnycmO\/RMkrjnLkqDSjqUCuPYRE8xPJDhtkH5z9VAofY5LaVGa5OtclEEgOQXJoOXSUoWcc5NucuvKaKEo7qQuOI\/6Ry69EKCaHl1cKF2HXR2Ve2rjUax1Rp0tdp1Z0umSAecyqJWdrfta0Nc0uEEGdgZkGOfRdGjJJ5Zx7qDklxWSb\/xsrMc2A0uLTG2wyO\/qhaO7qsiRtseZzjHf\/Kw15dayIGlrcNHTMz7\/srHh\/E\/h1uIgnA2OJBd84XRHVi5UebuNlKSUs2i2Y9tN2lrg4u\/tHtO4OMJV5UbqEAGd2nI+h2KqLmg973mRjM8iORx25q24I0Opw4gFkiDGDnb81tyzk59WChFTvPsj3\/DG+ktgFzogdMmY\/nJMXNoxrDu0jImJd7du3JWNydLi\/U2Bgzy7Y54lJq3Ac3UPigHGcHYnl\/pUaQhqTpfRn2hKDcTGOqubmm0tbqEOMYED3\/nUpNzTOkjEHnG0GcQsZROpbhOsFU1Os7pz8NABBkSP5CVXaIGIPeNlzyRstSPoHPx6QfdJD4GclNzBBOUipUzOw7LCSLqaHNJn1fQFdNQDYKI655SozrieazaotyZYPrgKJcXBKiPemXvVWwkLe5M1oxpM4ziIMnA64gz3SXPlJVWapAgFCChILpXFxQBQSmlIBSmjvCkqO6sd0ak3KJQCikFLlIKgAhcQhYklcUXzj1R556rXyo38iJQXVE849UeceqnzIeREtCieeeqPOPVT50Q5o1FvUa1jQHaJb6pyXAySQJxEH6qDT4iWPc5vwuO08v9Kl849VzzndVs930kujlWhBXebNTWumvaWhwLtUxAE7bcyi2\/4XAuPpdg8onY+26zLLhwIIOR2B+xS33byILif8bK35iaysmT2y6TwzZ3VZjjiDuRJg\/z9lV074nBHpODy32VBTvnt2cR9D+a5+MfEasHsOfyVXu4v0ykNpxVWamsyAMxzxn6qvqXmYMxMKm\/GvgDUcLn4p3XfsFnLcJlo7Zrtl1VO2fZQ3Viq7z3dUGu7qs3qpmkdGvZMqVgU3qBHsopeVzWVm5GihQ6XLhKa1lGoqORah2UJqUailih\/SY1QYmJjE7kT1yElILztKTqKixQ6hNSjUUsUOwlJjWUaypsUPolM6yjWUsUPyhMayjzCosih5CZ1lCWTTEoQhQSCEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhACEIQAhCEAIQhAf\/9k=\" alt=\"El Universo y la incre\u00edble Geometr\u00eda Fractal - YouTube | Geometria fractal,  Universo, Geometr\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Somos Universo - \u00bfConoces los &quot;Fractales&quot; su relaci\u00f3n con la &quot;Proporci\u00f3n  \u00c1urea&quot; y c\u00f3mo \u00e9stos tratan de comprender al universo? De forma simple, la  Proporci\u00f3n Aurea o tambi\u00e9n conocida como Golden Ratio\" \/><\/p>\n<p style=\"text-align: justify;\">La complejidad siempre ha estado presente y, como vemos, siempre va en aumento<\/p>\n<p style=\"text-align: justify;\">Existen demasiadas posibilidades y elementos a tomar en cuenta y, existen siempre nuevos procesos de transformaci\u00f3n y de aumento de la complejidad.<\/p>\n<p style=\"text-align: justify;\">Como ver\u00e9ris, de vez en cuando conviene echar una mirada por ah\u00ed para saber de personajes y de sus pensamientos que, como siempre digo, todos sabemos alguna cosa y, es conveniente, que todos los dem\u00e1s sepan de ella. En este caso, he tra\u00eddo aqu\u00ed a este personaje de cuyos pensamientos podemos nutrir nuestros conocimientos para que podamos ser, algo menos ignorante.<\/p>\n<p style=\"text-align: justify;\">Publica: emilio silvera<\/p>\n<p style=\"text-align: justify;\">Fuente Wikipedia<\/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%2F2022%2F01%2F14%2Fylia-prigogine-%25c2%25a1que-personaje%2F&amp;title=Ylia+Prigogine+%C2%A1Qu%C3%A9+personaje%21' 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%2F2022%2F01%2F14%2Fylia-prigogine-%25c2%25a1que-personaje%2F&amp;title=Ylia+Prigogine+%C2%A1Qu%C3%A9+personaje%21' 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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padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 Ylia Prigogine haciendo lo que s\u00f3lo unos privilegiados pueden hacer: desvelando los principios del mundo. En la pizarra, la entrop\u00eda.\u00a0La irreversibilidad del Tiempo trae el orden al caos, dec\u00eda.\u00a0 De alguna manera pretend\u00eda explicar que nada permanece y todo [&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":[65],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11116"}],"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=11116"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11116\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11116"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11116"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11116"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}