{"id":6980,"date":"2020-12-11T09:50:48","date_gmt":"2020-12-11T08:50:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=6980"},"modified":"2020-12-11T09:54:07","modified_gmt":"2020-12-11T08:54:07","slug":"es-bueno-saber-como-funciona-la-naturaleza","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/12\/11\/es-bueno-saber-como-funciona-la-naturaleza\/","title":{"rendered":"Es bueno saber como funciona la Naturaleza"},"content":{"rendered":"<p><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/88\/aa\/59\/88aa595b62ea92da6ec52dbb7ddee1a4.jpg\" alt=\"Escultura dedicada a la Entrop\u00eda en los jardines centrales de la Universidad  de Monterrey, M\u00e9xico | Universidad de monterrey, Entropia, Arquitectura\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Escultura dedicada a la Entrop\u00eda en los jardines centrales de la Universidad de Monterrey, M\u00e9xico<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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alt=\"Variaci\u00f3n de entrop\u00eda del universo\" \/><img decoding=\"async\" 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\" alt=\"La Entrop\u00eda y el fin del Universo - VIX\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><strong>&#8220;La <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/strong>\u00a0es una funci\u00f3n de estado que, evaluada para todo el\u00a0<strong>universo<\/strong>, aumenta en una transformaci\u00f3n irreversible y permanece constante en una transformaci\u00f3n reversible.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Escenifica el desorden, es la magnitud termodin\u00e1mica que indica el grado de desorden molecular de un sistema.\u00a0La <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> es una funci\u00f3n de estado\u00a0de car\u00e1cter extensivo\u00a0y su valor, en un sistema aislado, crece en el transcurso de un proceso que se da de forma natural. La <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> describe lo irreversible\u00a0y nos dice que con el paso del Tiempo todo se deteriora, como podemos constatar en nosotros mismos, o, en el mismo Universo.<\/p>\n<p style=\"text-align: justify;\">En las galaxias se genera Entrop\u00eda negativa cuando se crean nuevas estrellas, nuevos mundos y nueva vida<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/eLW__gcyDLwQljD7-nl272CAXNtnm3ci8j2xR8ew9ttrdrzquKZJLVPR25q0vU2Yn9cS0AOBkmt38e2WpJk5GSyNv1oTojIwH_0eLkB1GTvmM7awjDwoNoOs1Sc\" alt=\"Entropy\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Simbolizada como\u00a0<em><strong>S\u00a0es una\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Magnitud_f%C3%ADsica\">magnitud f\u00edsica<\/a>\u00a0para un\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_termodin%C3%A1mico\">sistema termodin\u00e1mico<\/a>\u00a0en equilibrio. Mide el n\u00famero de\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Nivel_microsc%C3%B3pico\">microestados<\/a>\u00a0compatibles con el\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Nivel_macrosc%C3%B3pico\">macro-estado<\/a>\u00a0de\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Equilibrio_termodin%C3%A1mico\">equilibrio<\/a>, tambi\u00e9n se puede decir que mide el grado de organizaci\u00f3n del sistema, o que es la raz\u00f3n de un incremento entre energ\u00eda interna frente a un incremento de temperatura del sistema termodin\u00e1mico.&#8221;<\/strong><\/em><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Todos hemos visto el sistema mec\u00e1nico en el cual se conserva la energ\u00eda, para que sea perfectamente el\u00e1stico y tenga ausencia de rozamiento.\u00a0 Est\u00e1 claro que si queremos hablar de energ\u00eda y su conservaci\u00f3n, de termodin\u00e1mica y de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>, tendr\u00edamos que mencionar aqu\u00ed muchos nombres que, como el del conde Rumford nacido en lo que entonces era colonia brit\u00e1nica de Massachusetts en 1753 y vivi\u00f3 hasta 1814, se llamaba en principio Benjam\u00edn Thompson.\u00a0 Fue mientras trabajaba en Baviera, supervisando la construcci\u00f3n de un nuevo ca\u00f1\u00f3n cuando plante\u00f3 la idea de que el calor es una forma de trabajo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Benjamin Thompson, el James Bond cient\u00edfico | UNIVERSO Blog\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La gestaci\u00f3n de esta idea dur\u00f3 mucho tiempo, un paso decisivo fue el que dio James Joule de Gran Breta\u00f1a durante la d\u00e9cada de 1840. Lo hizo todav\u00eda mejor que Rumford, ya que realiz\u00f3 experimentos precisos para medir la cantidad de trabajo necesario para producir un determina ascenso de la temperatura en una cantidad de agua. Estos trabajos y otros llevados a cabo por contempor\u00e1neos de Joule, tales como Hermann Helmholtz en Alemania, desembocaron el en el Principio de la conservaci\u00f3n de la energ\u00eda. \u00c9ste dice que la energ\u00eda no puede crearse ni destruirse, s\u00f3lo puede transformarse.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/47\/Combustion_methane.es.png\/350px-Combustion_methane.es.png\" alt=\"\" width=\"350\" height=\"213\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Conservaci\u00f3n de la materia<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/imagenes.mailxmail.com\/cursos\/imagenes\/3\/4\/energia-conservacion-almacenamiento-y-transformacion_21143_2_1.jpg\" alt=\"\" width=\"488\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Energ\u00eda &#8211; Conservaci\u00f3n<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_DvHSK-p7zDo\/SxTzLbg3IcI\/AAAAAAAABKs\/gm0EMnI7tCE\/s1600\/Esquem%C3%83%C2%A1tico_interf_spin_dispositivo.jpg\" alt=\"http:\/\/3.bp.blogspot.com\/_DvHSK-p7zDo\/SxTzLbg3IcI\/AAAAAAAABKs\/gm0EMnI7tCE\/s1600\/Esquem%C3%83%C2%A1tico_interf_spin_dispositivo.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">A diferencia de lo que ocurre con el momento angular de los objetos macrosc\u00f3picos, a los que estamos acostumbrados, que puede tomar valores muy variados dependiendo de las acciones a las que se vean sujetos, la magnitud del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de una part\u00edcula subat\u00f3mica es siempre la misma para este tipo concreto de part\u00edcula.<\/p>\n<h1 align=\"center\"><\/h1>\n<h1 align=\"center\">Leyes de Conservaci\u00f3n<\/h1>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si un sistema no interacciona con su entorno de ninguna manera, entonces determinadas propiedades mec\u00e1nicas del sistema no pueden cambiar. Algunas veces nos referimos a ellas como &#8220;constantes del movimiento&#8221;. Estas cantidades se dice que son &#8220;conservadas&#8221; y las leyes de conservaci\u00f3n resultante se pueden considerar como los principios mas fundamentales de la mec\u00e1nica. En mec\u00e1nica, ejemplos de cantidades conservativas son la energ\u00eda, el momento y el momento angular. Las leyes de conservaci\u00f3n son exactas para un Sistema aislado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/i.ytimg.com\/vi\/FVhTLD5K-jM\/0.jpg\" alt=\"\" width=\"480\" height=\"360\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/images\/conlaw.gif\" alt=\"\" usemap=\"#ccon\" \/><\/p>\n<p style=\"text-align: justify;\">\n<map name=\"ccon\">\n<area shape=\"rect\" coords=\"0,0,200,80\" href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/conser.html#conmom\" \/>\n<area shape=\"rect\" coords=\"201,0,400,80\" href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/conser.html#coneng\" \/>\n<area shape=\"rect\" coords=\"401,0,600,80\" href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/conser.html#conamo\" \/> <\/map>\n<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Establecidas aqu\u00ed como principios de la mec\u00e1nica, estas leyes de conservaci\u00f3n tiene profundas implicaciones en la simetr\u00eda de la naturaleza, que no hemos visto violadas. Ellas sirven como una fuerte restricci\u00f3n en cualquier teor\u00eda sobre cualquier rama de la ciencia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/04\/Nebulosa-de-Orion-e1554813166944.jpg\" alt=\"Nebulosa de Ori\u00f3n - Concepto, descubrimiento y caracter\u00edsticas\" \/><\/p>\n<p style=\"text-align: justify;\">En la nebulosa molecular gigante de Ori\u00f3n, los astr\u00f3nomos han observado las transformaciones que se producen al crearse nuevas estrellas y nuevos sistemas planetarios. Ah\u00ed se pueden observar continuados cambios irreversibles de destrucci\u00f3n y creaci\u00f3n que escenifica el continuo renovarse del Universo.<\/p>\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:ANd9GcTa1GHlmLs_r72rsHX4Rz9YK8Rz7U5dgwl-fg&amp;usqp=CAU\" alt=\"La energ\u00eda y sus manifestaciones La energ\u00eda Para que cualquier movimiento  se produzca es necesario que un cuerpo u objeto cuente con energ\u00eda. - ppt  descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRUYVej56ZvMZyffURKS6yY0bS7-hLwP7UI2g&amp;usqp=CAU\" alt=\"Principio De Conservacion De La Energia Mecanica Ejemplos - Colecci\u00f3n de  Ejemplo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSH5zhYa7WejYPR5aG6LRf6TmnsYO_PLJWtHg&amp;usqp=CAU\" alt=\"Qu\u00e9 evento representa la conservaci\u00f3n de la energ\u00eda? - Jovenesweb\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRYbwe6E3TPtQG2-hnYbSrfh0a0Ctwpvc3CIQ&amp;usqp=CAU\" alt=\"TEMA 11. TRABAJO, ENERG\u00cdA Y POTENCIA. GUI\u00d3N DEL TEMA 1.TRABAJO REALIZADO  POR UNA FUERZA CONSTANTE. 2.ENERG\u00cdA FORMAS DE ENERG\u00cdA. 3. PRINCIPIO DE. -  ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">El principio de conservaci\u00f3n de energ\u00eda lleg\u00f3 a conocerse tambi\u00e9n como primer principio de termodin\u00e1mica y nos dice que en un sistema cerrado (pongamos por ejemplo esta Nebulosa e imaginemos que no interacci\u00f3n con el mundo exterior, para llevarlo hasta un Sistema cerrado ideal como, el plano sin rozamiento). Aqu\u00ed la energ\u00eda total permanece constante pero, ninguna transformaci\u00f3n de trabajo en energ\u00eda es perfecta, ya que el calor siempre se disipa como un subproducto, de tal forma que hay algo de energ\u00eda que desaparece de la circulaci\u00f3n. Dado que el calor siempre fluye de un lugar caliente a otro m\u00e1s fr\u00edo (segundo principio de la termodin\u00e1mica), finalmente, en cualquier sistema cerrado toda la energ\u00eda acaba convirti\u00e9ndose en calor, y todas las diferencias de temperatura se ir\u00e1n nivelando hasta dejar un sistema templado y sin caracter\u00edsticas especiales donde no sucede nada interesante.<\/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=\"Segundo principio de la termodin\u00e1mica (Presentaci\u00f3n PowerPoint) -  Monografias.com\" \/><img decoding=\"async\" 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\" alt=\"EL SEGUNDO PRINCIPIO DE LA TERMODIN\u00c1MICA\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que actualmente conocemos como segundo principio de la Termodin\u00e1mica se puede expresar de muchas formas diferentes, pero su primer enunciado se debe al F\u00edsico brit\u00e1nico William Thomson (quien fuera posteriormente lord Kelvin) en 1852. La cuesti\u00f3n esencial sobre la que Thomson llam\u00f3 la atenci\u00f3n es esta idea de disipaci\u00f3n -que, aunque el modo en que funciona el mundo natural se puede describir como un gran motor que convierte el calor en trabajo (o en movimiento, que viene a ser lo mismo), debe haber siempre algo de calor que se disipa durante el proceso, aunque realmente no se pierde, sino que se propaga por todo el universo, haciendo que su temperatura global suba una pizca, una cantidad casi imperceptible.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/53\/HeatEngine.svg\/300px-HeatEngine.svg.png\" alt=\"\" width=\"300\" height=\"314\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una m\u00e1quina t\u00e9rmica es un dispositivo que, operando de forma c\u00edclica, toma de calor de un foco caliente, realiza un cierto trabajo (parte del cual se emplea en hacer funcionar la propia m\u00e1quina) y entrega calor de desecho a un foco fr\u00edo, normalmente el ambiente.<\/p>\n<p style=\"text-align: justify;\">El ejemplo caracter\u00edstico de m\u00e1quina t\u00e9rmica es la m\u00e1quina de vapor, que se emplea en la mayor\u00eda de las centrales el\u00e9ctricas (sean estas t\u00e9rmicas, termo-solares o nucleares). En una m\u00e1quina de vapor una cierta cantidad de l\u00edquido se hace hervir en un horno (foco caliente); el vapor resultante mueve una turbina, enfri\u00e1ndose parcialmente. El vapor enfriado pasa a un condensador, donde es enfriado a la temperatura ambiente, liberando calor y volviendo a ser l\u00edquido. Una bomba (movida por la turbina) toma ese l\u00edquido y vuelve a llevarlo al horno, manteniendo en marcha el sistema.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/agrega.juntadeandalucia.es\/repositorio\/20062017\/f2\/es-an_2017062012_9133334\/maquinaFrigo.png\" alt=\"Descripci\u00f3n de la tarea | M\u00e1quinas t\u00e9rmicas y frigor\u00edficas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<ul>\n<li>El calor | <em>Q<\/em><sub><em>c<\/em><\/sub> | proporcionado por el foco caliente.<\/li>\n<li>El calor | <em>Q<\/em><sub><em>f<\/em><\/sub> | cedido al foco fr\u00edo<\/li>\n<li>El trabajo | <em>W<\/em><sub>ext<\/sub> | realizado por la turbina<\/li>\n<li>El trabajo <em>W<\/em><sub>int<\/sub> necesario para hacer funcionar la m\u00e1quina t\u00e9rmica<\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/2.bp.blogspot.com\/_IP-xhn2P2rQ\/TKo_JlLj7gI\/AAAAAAAAFpE\/3Dzn9jvIrjk\/s1600\/4.jpg\" alt=\"\" width=\"640\" height=\"479\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esto va m\u00e1s all\u00e1 del principio, o ley, de conservaci\u00f3n de la energ\u00eda (el primer principio de la termodin\u00e1mica), porque en este caso, aunque la cantidad total de energ\u00eda del mundo (expresi\u00f3n con la que los victorianos se refer\u00edan al total del universo), se mantiene siempre igual, la cantidad de energ\u00eda \u00fatil siempre est\u00e1 disminuyendo. Esto implica que los f\u00edsicos necesitan un sofisticado sistema t\u00e9cnico para cuantificar la cantidad de energ\u00eda \u00fatil existente en un sistema cerrado, o en el mundo (el universo en toda su amplitud), de tal modo que pudieran tenerla en cuenta y manejarla en sus ecuaciones. esto indujo a Rudolf Clausius a proponer el concepto de Entrop\u00eda, lo cual hizo en Alemania a mediados de la d\u00e9cada de 1860.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Segundo Principio de la Termodin\u00e1mica y la Espontaneidad (p\u00e1gina 2) -  Monografias.com\" \/><img decoding=\"async\" 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\" alt=\"Segundo principio-termodinamica-y-espontaneidad\" \/><img decoding=\"async\" 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dz2r41dW+6BklbhUWcDnyhZz58zMZ\/1Rj\/T729UNdxLURaS5fRWZ9AwVbZRrwuai2b2PeJwUd0gTAnL3hHYTRlSxdyNntDq3gDlBi1sOpGTWC+ot2yhVT1wdvfIMpIBBON21xN1Nm5dZRF7V2rre4os2ecRdYTAjkrv09o0QDFdDlUZtLmHjvBSoPkGIJA\/EqP0FLF000TSzRNVDTRNLNE0DTRNLNE0DTRNLNE0DTRSzRQJNYna3UBLCMXVF51sMz3jZTEkyGuLuorYmkv3lRWduigk7TsBJ2q2RzKcXeFTTXdKQbOqusy3W1S52DYCpmWU782SP0iZrS4vxVk5B5tmytxXLNdWQMUDADvKOp8fAHx3qxquLoq2iim5zz7IIUGXcLzLso90T1k+XWPTqrONu\/d9lEgc44FC2zKRMT3fn0kGN6isPTdoNU4zflWV5li22aH2BuaW1qHZ2Lge+\/KAIEF1JnpU2i7QXXdFZ7NsEJhNtj6Vlfu2i1sZbKUtq4jKOcpbbrraTjNi4tsi4gN5AyKzKGZWmNgd5g9PI1ZfV2wSC6gqFJBYSA5KoT5ZFSB5kGlhymj7U6h7WZ5KkrbZlJQGyzsQ1ok3IDbYjmcvvK09QBZ0vaO6xTe1LNp1FrDG5eW6F5l9ALjQi5MdshFh+8ZBG\/p+I2bjMiXbbss5KrgkQYMgHzEVHc4tZBIDozB1RlW4kqXcW98mHRjuOu0AEwKWLqXZbi9zUZi4ULILZJtgYS4acWDkkSvusFcbZDcGshe0mqFuyzcmbthLy90IHZyByRldyJG0lQxm6vd2hugHHNMWRVu22Nxyi4uCMghubwfhE\/mPOm+29Lhn6RYwmMuasZRlEz1x3\/DegxtZ2h1Csy4oOVd5V5yBipdma0wLuqibSqSCYB1KbmIKpx3VMjXMtMqpbsncbPzLtxC4fPFQUQFQSVlt2x3rdHF9NiW51kqpCki4pAY9F69T5VONXbNvm5py8c88hhhE5ZdMY3npFLF3G3OO3Hv6ZuatpSbebuCqbpxJCGUXTbIm0sMGIJxaWGIEz8fvrcDmPaWtIGPS3by9OJuhbjhVzNtFGTf1qJYgA9L9r6aFPOswxIU8xYYqQGA38CQD5SKW\/xvSoWV9RYUrOQa6oK47NIJ2id\/KaWLsjTdobxu6dXNqLq25CAFiXzGeJuZYHEEFBcA72RgZDR41xG7ae2iBTzvZ2yRON7JYkSJXl5uem1k+dXPtCzmbfMt5gSVzGQEAkxM9CD+BBo5Nu41u97xUE2yHJXviMgoOJOJgNEwxAME0sXZHanjzaY90oItNcIcL3oIES1xT0nZFYiQTAib+vvsur068wKjreBU\/9xwEKgb+8BkY32DVuWdKpUGTT+hr5t9P4o58WlxPGeMXeXqgL9q26LexthCbqLbQMLpYNsD1yIAh1HUd6fhvHbtzVcr2RXO4sArkEQSl0RcLEPsd1Ai6sHbvdf6Gvm30\/iqfFL9jToGuM4yYIiqpZ3dpxRUUEsdidugBJgAmocWly3Ee0V63evIOW2CuUAUMVxVDlcHMDiMix7oUjEBwTvb0vGLraTU3vZsbQuctgQVfC2HBODMshiVOLH3fAyBs6HWWbyXDbNwNafC4lxCjo2xgqQDBDAgjYggg0upsrcRrbiVdSrCSJVgQRI3Gx8KrcVRLAs9oitxM7unaybqq15RjbGVi65TIuQGDou5PS6q9dzW0vafUMbHdtzct6ZsDCm5zgDcZZfPaTACGChyIBlesBomllu42z2hvS1wXbTzZ0uQVYXTm5cvcwMHuBQwgL3ipHdyG0HY+2LvoPPi3lmFy62whvcvnmGjEJ7QgNGxho3ramiaWLuW1\/aV7cY3bNyAWLC2FR1FwqAC10ZEBSDyw24k4ggF+HcWuBsDdtiLjBEdWe5eyvXgSpDTCwBsCFwYnbp000TSxdyJ7TG4EYOhVLWmuvywzEXHTVG7bKqSTHKXudf1FTcO47qL1xLavZ3uLLYK3cNq45A5d1lnK3E5GAfEiuomiaWLnmiaSaJqoeaKSaKBJqHVW2YLiVEMGMgmcdwNjt3oP5R41JNE1bIxG4Jc5Qs8yw1sG4OXd0\/Mt4s2dsAB1M2\/dG\/SOhE1aPDHFvThbpL6eIe6ufM9m1pi8EHIhiZB6\/ImtGaJpYu57T9mCvLm7kEWxkIuKGbTkFWCLcCCSAYZWxiR8rnEeEPcvNcS4qh1sK4NssY0917q4nIRPMIMg+Fas0TSy3Z2j4Ty7lp8geWmoWMYn0i7buzM7Ry4+cztVJ+zrF2bmgKbgfAI2JIvpfkqzlQ3dKkqFyLlmBMVvTRNLF3Or2Zfl8tr\/dkggK8BGs3LLhM7jFCeZIAJVcQAvUmxoOAsjrce4GZSN4uGQLdy2BN265G91jsYAMR1J2pommUuwF7OOothL2OFrT2yArLkNOl5feR1ZQTeBhSPcgyGNXbfCiNGumz3VQA+O2SkMpK5biQJE7771pTRNLF2NreDXrouZXrYN629q57CQLbwO6C\/vATu2UkjaABUv2P17\/AI6g+7\/j\/n4D9flWpNE0sl2RY4M6sntFwS4bqjl97mG0be7Ze73idgD0EwN9i2TAyIJgSQIBPiQJMD8zXk0TSwt6ziK2LC3GBIlQYjuqT37hnoqLLH5LWX2h7Tvp9SlhbVs5IGU3bxsi85YryLTFDbN2BOLMs5L5kjX9CW4gyJg2yhWFIKt7w3B67fpWdqOylu4AtzUat7fsuZba4pS61nHBmlMlJKAkWygJG43Nc5u8\/wAN9WzqNZatwHuW0J6ZOFn9TWXx3hty82nv2Ht52HZ1D+44uW2tnvAHEgPIaD5QQa1NRpVcgk3BHw3XT\/iwmsjthfGn0j6jkWL3IRmIvuR3FUk4tg5LkgCDEzudqSzT89EPAOF37Nq\/c1LI+ov3c7jW5CEKqW7eKkSowQSDO5O\/SrM02h07LYLXLGns3DEiychG0AsUQz8oqOa3TGjvRPzNNE0s0TVbNNE0s0TQNNE0s0TQNNE0s0TQNNE0s0TQNNe0k0UCTRNLNRrfQxDKZLAQw3Kkhh+IIIPlFaRNNE1TfiNqSodGZWRWVXXJS7BRIJ23P4+UnapbuqtqyozorOYRWYAsfIA7nr4VBPNE1Uta+2bQulgqHxchQN43JMDej7Rsd32trv7p7Re+ACSV332BO3kaC3NE1S+09Pyxc51nlkwH5i4E+QaYn5VIdbazKcy3mq5FcxkF+IiZA+dBZmiap\/aenxVudZxc4q3MWGb4QZgn5CpdRqbdsAu6ICYBdgoJPQSfH5UE80TUCalD0dDuBswO5AYD8SpB\/Ag1VTjOnxBa7aSVyh7iA4QDlGXTEg\/gwoNGaJqk\/ErKglrltV7sM1xQpzBKwZ8QPz8JqUau2X5YdMwJKZDIDzxmY36\/OgsTRNV31dsOLZdA7CVQsAzDfcLMnof0o0+rt3ATbdHAMHBg0EdQYOx+VUbFjXIqgGdh5VJ9op\/d+n\/mue+1NPgz86zgnvNzVxWdxJmB+dOuvsksBdtkoJcB1lB1lhOwjxNZtDHDhvfaKf3fp\/5qlxlbOpsmzcNwIWRjjAJwdXxMz3SVgjxBNZWj4pZu5YOpCkiQwhoVHLKQd1AuLJ8DUo1trPDmW88cscxlj8WMzj86ZYOHENjU61WUgTJ+VUJqvptVbuLlbdHX4kYMNuu42rzS6y1cBNu4jgGCUcMAesSD13qxDUUxCzNE1k8M42l7lxbvIL1vm2jcCw6QpkFGaDDgw0Hf5Gp9XxfT2g+d22OXGYzWVyICyJkSWHXzoq\/NE1Xt6u2zlFdC6wWUOCyg9CQDI61NNUNNE0s0TQNNE0s0TQNNE0s0TQNNFLNFAk1kcO0TDVXrpBCSRaBAEF8TfYQfdZkUiYM5+BFak0TVsl2C\/Z+4bhbmKE5ou4gMQSNTavyAzHAxbIOEBmfIgERU\/E+CG7fN0PAZLSMpa4BFq47ggI6hicyO9sCAfMHXmiamWFvLJ13D7g0tu0mLMt6w242hb6OxInoACfypPV9mW5LJlcS6JFslVa7c5nSd16AiRludp22ZrU0est2rSl2ChrgRZ8XcgKv4k1JizM1TEOW+xr\/Ma\/NrmMzEqbbFIa3bt+clvZgz4gldutVrvZZ2ZpKlSXZQy3SoZ7JtEG0twJHeO4A7sLsRlXZaXjti47qC45blCzW2Clw5RlViIJDAg\/r03q0OIWf8RN4g5CDlMQeh909PKsZoZ4k7OEPZ2\/i4zVs7d22RdR7uCXBbHvscrm6EnPdsgJGInS1\/DrjYNbjJEdIuKWDK4AJMEd7uj8QWG0yOot8TsMocXbRVgpBzWCHGSePiNx8qb0+zt7RDOMQwPvkKnTwJIAPjNXNCcWdnCcK4FfQWzIALWbrqUJcPb06WSgIMR3AZ38R4yJOE9nGspaUkMbbWWnlkTydOLH5bjIeU132QrltSOJMVFtgpW6buT28kNs2n\/wCmKh7bMRcIgyBASZg1MyxiTLI0\/Z+7bKsjIWVMIe2xUjEqTAPXp+WQ8ZE9jglxbiEspS3ea8ItEMWa01sqd4C98mR4BV6CTcs3uKW7PLC8x1tlS7Rkbg01plYEkAzeZ5JkbR4Vc1Gs4nJK2be1x1AjZkyt4OTnMhS5IHUgAeBpmjZc8sjiHBrly9mGKghQ0B5IGUgrOBPe2aAy7wTOxwLgr2CzMcmNu1bkc0yLWcf+o7QO+YUdN9z4bC63iUmbFqIOyiSGi\/G\/M7wBS34Ced4RV\/geo1Dq\/PXFgU2AgKTatl1XzXIneT1Inarm6JOJLieDdn7\/ACNNzgoa1Z0y4C2djZIc5GSC07CNgQT\/AFQJ7vZ26wxyQBecUPKMlrtwXe\/vuoIhgPf692u+W8pYoGGSgMVncBsgpI8iVMf5T5Umt1duzba7cbFEBZjvsB8hufwFLwnFnZwr8D1Gb3A1sPcN2fZsVVbtuyh8QSwNkHwmT0pb\/Zu41u7ZLJhdByPKJcFtOLBgz8py6xK9N67C\/wAdsJeNli8quTMLbFFBVmEsBAkIY8No6kCrb66yOty2NyN3HVfeHXqPHyqXg4s7OP0fCLqJeBPfu9DFy5j3AgJ5rNlvvGwiBvEluEcLu2muMxLZhBHfaMAwO7k7GegAA8vE9YvELBAIu24IUg5j+sSnj4jcedetr7IXLmJEEyGB7qmGbbwHifCrmOLOzkeBcBTTWrShAbluyts3MTJgKGiZxBKgwPIeVQNwS9i6KyYlrrqWtEvnduc2C07KDI23Ix6Y797kJjxqhxY3zaZbZCO2yuAXw2JDFY3EgCB8XypmIxZclw3gD2r2ckgNfYb3CZvvzGEFsAASRsve2O0GdrBvI\/oaoXV4qXa+JVCbl1bBWXVk03Lt2i4uFSjXe\/iF6ico2rRt6viJYjlWseYQCdy1rmqqse8AGNsl+nXaNt5FfRqay4N5H9DRg3kf0Ne8O1XEjyluWrYlbfMcqJBwtm4cVuRu5ddvdwB7wYVE+v4mLRLWkUi2SSiz3uTnspc7rc7kQ2X9vWrnTPJzXk1NxE+0M\/L\/AGFVprpDUToeaJpJominmikmig8oooqgooooCtCzw9L1kqxYAh17pjZo3BjZhGzDcVn1La1LqIViBWaovDNUTMaLI7MWA7vNwtcK5F3L91eZ3N\/6YvOPll5ACmt9mrAwM3ZQqQc9+6zPE9QsuRisCIX3dqr+nXfjP0o9Ou\/GfpWMjGWrdIvZPS4lYcgiN23jlXLXWPhut+Zpz2bs55g3JyVt2kCLtu6QJ6AtaXbp18STUHp134z9KPTrvxn6UyGWrduCwsk7yeveP87V56Ov9372\/msT0678Z+lHp134z9KuROHLafTiDBIMbEsxAPhtkJ\/Wsnss167p1vXrlt+Z3rZtLctjln3CQ115LCG6iJjeJMfp134z9KPTrvxn6VMi5Js2\/R1\/u\/e3806WwOk\/mSf96wfTrvxn6UenXfjP0q5E4ctxbRDs2TEFVAXwUqWJYfM5AH\/KK81OnDgAk7GfCDsRBBBBG8\/iBWJ6dd+M\/Sj0678Z+lMhw5SDstYEENdyW2EQtcLhIVUDAHxhFkdCRMSSak9WdNJOLSWLe953LV0j8MrK\/Wq\/p134z9KPTrvxn6VMi5at1g9m9OSCcyQCBLfFba0x2HUq36jaKTVdltM4b3gWDg974+cCY8wNTdA\/1N5gRF6dd+M\/Sj0678Z+lMhlq3bvKGWW8\/if9ulL6Ov9372\/msT0678Z+lHp134z9KuROHLb9HX+797fzWO5vnX8pLlvkraFy4pS4bgyZlQB+aAAxRj7m2EbzIT0678Z+lHp134z9KmSViiW36Ov9372\/mj0df7v3t\/NYnp134z9KPTrvxn6VcicOXvEhF1h+H+wqtTXLhYyTJpa3DrHyFFFFVRRRRQNjRjUmNGNS4jxoxqTGjGlxzv2nqCzKFWe8VAtsWwBItupBK3VcRJBXDNchV3V8SFt8SNgEBjxe4TiqyQNgjMSfCKu6Xh9q2ZRAu0beC\/CPJfkIFeXOHozMWBOWO3SCmUMCNwYaOvh+NTVdGa\/HrYE8u7EST3AAeW93Ay0zinhI3BmN6LHGCRBsXcwO8AUjIW1e4AS42XILJjfatBuF2CpQ2reJmVxEb2+Udv9PufhtTXOHWWXFkBEkwfHL3p8wZ3B2PjTU0Zv24jA4K+4blswGLlWRCAA2Xv3ANwOhqxpeKW3Z1AI5a5FpUqVllkFWPwE7x\/vE2m4RZQbICcsiSNy2fNy8gc+9t4gHwrx9FprNu4xVETlxcJ6cpQ3dJPRAGaB0EmKamihb4+hEtZvpvByCEhja5wUhXJnEgfiQPGmfjQFwrgQV7rqWQOHYobYByxIKlm6z3fORVnXHTISHSSyl3i2WhSFRnaAYEKB+C\/I1N9kWP8ADWZBnxkZ7lupPtHnzzaepqamitouLW7qlwri2ttXZ2xgZItzHZiZCMCdo+dQ\/bqYZ8u77wWO5tK5Als8R8O5nIgeIrVs6O2ilFRQpEERsQFCgR\/lUD8BUP2TY29mu0+cmcQQT1IIRQQZEIvkKupozV45uoKFcrxTqpOJumyjwGmGYTMGADT2eOowEW73eVHUQneRw7BpygbWydyDuvnVr0TSe97LusFnMQGBJC9YyBYwOoyMdafVaDTEBLi24OwDECYXDH5jE4x5GpqaM612gXAF0fLl5kJie9grm2BlOXeC7gb\/AIirX2gQt1mtt7NlGKgM0Mts7wSNi5JIMACak9H0mWcW+gYNPdh2BEGY3a0DA6lRTaS3YuW4BD83G8Z2Y5YsjkbFYAWPEYr4il5FbTcatO6oqucsdwUYKWBYAlWM7AbiR3hv1hdXxtbbXAbV4i3nkwwiERLjxLg7K48OoIq4um0qtl7IG317w7phoLb+9DNud9z5mpm0VpwZVSHDT4hg6hW\/EFQB+Aq6mjJvccChoRjhdxuNACovPe1PvSTFs9AfCQJgWLPF7bWXulXVbYkg4kkY5CMWIPl16j86ksafSXFS8FtkOFuKSIJDsXRiD5s5IkdXPmaW82kshrJCjJVyTEtmHyRVjeRFttugVCdgKlxCnG0Jjl3eqhj3IXJwimc9xLA92dp8RFXNdfKBcQCzXLaQT4MwzP4hAxH+Wl09rTFsUCtkC2QOQODKd3kywZges\/SrFzQWmfmFFLgQG8Yhh+sMwnrDHzNUZ2s40ltrg5d1uXlkVwA7ttbre846Kw36Tt1pdRxkDZLbks+CTADlbqWrkDKRiX8QB3T4ROm3D7RBBRSCGBkdQ+IYfniP0rxeHWQ2YRcpLTHQkksR5SSSY6nc701NCWmcvusLj0I3DT4sCRuPCs3QcXe7cZVtmEZ5nYuouPbQpkQCO5JadpAAMyN17QIg+YP5gyPqKiTR2wVIRQUUqpjdVaCyj5EqD\/7R5UEWnZyXDCO93O6fdxQ7mSCciRPy+VT41JjRjVRHjRjUmNGNLiPGvKlxopcSY0Y1JjRjWbtI8aMakxoxpcR40Y1JjRjS4jxoxqTGjGlxHjUGr05cAArGUkMuQYCYESPGD+VW8aMaXGCeB3ItA3lPKCANyjzBg09y4HkZKArTkDHTcimbWawA+wT+mIJ6lciD8plJHQgE7GBuY0Y1Bkek6n\/C+m+5giSY7vnHemQABT6K9qCwzQBd5MEHfI9J2AhV33Mzt0rUxoxoOZ9VzjiLogSFGD4hSpUiBdDdD0DBQBAUTWhruDJdKyR3bZtiVy2L2mO5P3QH5\/KtbGjGmg5\/1ei5zFdZzLANZyXvPqmIIyE7aojqPdnxIpuEdn+Q6nmZBVgSrAzgiE++VjudMZ6b7b72NGNNBgafs6Fuhy+QFxnUFWJ77m4QZcr7xEEKOnjNWm4bcGnSzauhMVxLG1lK4ldhkMSJBBk+70IrVxoxpoMnU8HDXLLqwXkCEXCQQYDAmQSMRAiIaG70AUt7gitqPScgLoZMGxPdtKIe113VsmPhuVMEoK2MaMaCC5bncQGAgEiYBIJHUdY8\/AU8VJjRjVuI8aMakxoxpcR40Y1JjRjS4jxoxqTGjGlxHjRjUmNGNLiPGipMa9pcNRRRUUUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUBRRRQFFFFAUUUUH\/\/Z\" alt=\"Termodin\u00e1mica qu\u00edmica (p\u00e1gina 2) - Monografias.com\" \/><img decoding=\"async\" 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\" alt=\"La entrop\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Modo m\u00e1s sencillo de calcular lo que mide la Entrop\u00eda es pensar en t\u00e9rminos de la cantidad de orden que hay en un sistema, y el ejemplo cl\u00e1sico consiste en imaginar una caja que est\u00e1 dividida en dos mitades mediante una pared separadora m\u00f3vil. Una mitad de la caja est\u00e1 llena de gas y la otra se encuentra inicialmente vac\u00eda -es el vac\u00edo-. Tenemos as\u00ed un sistema que posee una cierta cantidad de orden, o de estructura, porque hay una diferencia entre las dos mitades del recipiente. Si se introduce al azar un robot consistente en una sonda microsc\u00f3pica, nos podr\u00e1 decir en qu\u00e9 lado de la pared separadora se encuentra, , comprobando si est\u00e1 rodeado por gas o por vac\u00edo. Imaginemos que abrimos esa pared separadora. Todos sabemos lo que va a suceder. El gas se propaga hasta llenar la caja de manera uniforme. Entonces habr\u00e1 en el sistema menos orden (o, si se quiere, m\u00e1s desorden).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/jIqYh09EcdxACskBt1EcWYcyzx2XauYbKrkNYYmVJW1REtZJr4HFJaoNuR-Kf1ClWjQdKw=s122\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQvfCA9Kb_ad_HTlF--ZoIJJuUptv-8AXemaA&amp;usqp=CAU\" alt=\"It's written on Ludwig Boltzmann's tombstone, and it means that &quot;entropy is  the logarithm of multiplicity.\u2026 | Entropy quote, Ludwig boltzmann,  Statistical mechanics\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRbGbGLcWwZGoMpZIw8mXAY8uuEt6DDiq8bIQ&amp;usqp=CAU\" alt=\"How chaos drives the arrow of time \u2013 Many Body Physics\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> mide la cantidad de orden que hay en un sistema y, si el desorden aumenta, tambi\u00e9n lo haced la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>. Sabiendo que en el mundo real el desorden crece en todo sistema cerrado (las cosas se desgastan, se rompen, son inundadas por el polvo y la corrosi\u00f3n, a medida que pasa el tiempo, el inevitable aumento de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> define una direcci\u00f3n del tiempo, una flecha que parte del pasado ordenado y apunta hacia el futuro desordenado. Dado que ese proceso parec\u00eda inevitable y universal, los especialistas en termodin\u00e1mica de la era victoriana preve\u00edan un destino \u00faltimo del Universo en el que toda la energ\u00eda \u00fatil se habr\u00eda convertido en calor y todo ser\u00eda una mezcla templada de materia a temperatura uniforme, una situaci\u00f3n desoladora que llamaban la &#8220;muerte t\u00e9rmica&#8221; del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_Nlt4zw12dQA\/SI36eCq10yI\/AAAAAAAABiM\/Y3uZfEf0QvY\/s400\/universo.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/_Nlt4zw12dQA\/SI36eCq10yI\/AAAAAAAABiM\/Y3uZfEf0QvY\/s400\/universo.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero, ese tenebroso pron\u00f3stico ha quedado ya descartado. El hecho de que el Universo se expande (que no se descubri\u00f3 hasta finales de la d\u00e9cada de 1920), alter\u00f3 todo el contenido de tal predicci\u00f3n, y la constataci\u00f3n de que la Gravedad tiene de hecho energ\u00eda negativa, que data de la d\u00e9cada de 1940, descart\u00f3 en esencia el tipo de muerte t\u00e9rmica que imaginaron los victorianos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-bE0jkO8yprw\/T0mOLV4Ly5I\/AAAAAAAAAI0\/WFSOtNgiULc\/s1600\/estrellas.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las estrellas que brillan en el cielo, todas las nuevas que en la Nebulosas nacen, los mundos que se crean, la vida que surge, la Gravedad&#8230;Todo ello, contribuye a generar Entrop\u00eda negativa que, de alguna manera, autogenera el Universo u consigue que aquella muerte t\u00e9rmica no llegue.<\/p>\n<div style=\"text-align: justify;\">La ciencia encontr\u00f3 un mecanismo convincente para explicar c\u00f3mo fue canalizada la energ\u00eda positiva de la materia, y una cantidad igual de energ\u00eda\u00a0 negativa fue el campo gravitatorio. As\u00ed, en efecto, \u00a1toda la materia c\u00f3smica fue creada realmente gratis! Una vez que los cosm\u00f3logos advirtieron esto, se hizo plausible la hip\u00f3tesis de que en el comienzo del universo el espacio estaba vac\u00edo; toda la materia apareci\u00f3 despu\u00e9s (aunque con gran rapidez), como resultado de un proceso f\u00edsico natural. La nueva teor\u00eda se consideraba superior y m\u00e1s cient\u00edfica porque eliminaba la necesidad de postular \u201cel tufillo\u201d sobrenatural que llevaba la materia en el comienzo del tiempo.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"William Latham: Biogenesis \u2013 ACM SIGGRAPH ART SHOW ARCHIVES\" \/><img decoding=\"async\" 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\" alt=\"Animate Projects - William Latham\" \/><\/div>\n<div style=\"text-align: justify;\">\n<div data-ved=\"2ahUKEwjX3faGvMXtAhUHvBQKHeN_DZEQMygAegUIARCVAQ\" data-ictx=\"1\" data-id=\"4LCBNMw5jBYgqM\" data-ri=\"0\" data-tbnid=\"4LCBNMw5jBYgqM\" data-ct=\"0\" data-cb=\"0\" data-cl=\"0\" data-cr=\"6\" data-tw=\"255\" data-ow=\"1740\" data-oh=\"1349\" data-listview=\"1\" data-loaded=\"1\"><a title=\"William Latham: Biogenesis \u2013 ACM SIGGRAPH ART SHOW ARCHIVES\" href=\"https:\/\/digitalartarchive.siggraph.org\/artwork\/william-latham-biogenesis\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjX3faGvMXtAhUHvBQKHeN_DZEQr4kDegUIARCWAQ\">William Latham: Biogenesis\u00a0<\/a>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<a title=\"Animate Projects - William Latham\" href=\"http:\/\/animateprojectsarchive.org\/films\/by_artist\/l\/w_latham\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjX3faGvMXtAhUHvBQKHeN_DZEQr4kDegUIARCYAQ\">Animate Projects &#8211; William Latham<\/a><\/div>\n<div data-ved=\"2ahUKEwjX3faGvMXtAhUHvBQKHeN_DZEQMygBegUIARCXAQ\" data-ictx=\"1\" data-id=\"o3V5s6Ln3zumGM\" data-ri=\"1\" data-tbnid=\"o3V5s6Ln3zumGM\" data-ct=\"3\" data-cb=\"0\" data-cl=\"0\" data-cr=\"3\" data-tw=\"259\" data-ow=\"448\" data-oh=\"336\" data-listview=\"1\" data-loaded=\"1\"><\/div>\n<\/div>\n<div style=\"text-align: justify;\">Pero giremos la cabeza para poder mirar al problema de la Biog\u00e9nesis para encontrarnos con una singular inversi\u00f3n de los sentimientos. Ahora no tenemos que explicar el origen de la materia, sino el origen de la informaci\u00f3n. Mientras que es buena ciencia buscar un proceso f\u00edsico para generar materia, se considera acient\u00edfico en extremo considerar un proceso que genere informaci\u00f3n. La informaci\u00f3n no es algo que se supone que viene gratis (como la materia c\u00f3smica), sino algo por lo que uno tiene que trabajar (si queremos saber, hay que estudiar, observar, investigar y experimentar). En realidad, esto simplemente la segunda ley de la termodin\u00e1mica revisada, porque la aparici\u00f3n espont\u00e1nea de informaci\u00f3n en el universo ser\u00eda equivalente a una reducci\u00f3n de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> del universo: una violaci\u00f3n de la segunda ley, \u201cun milagro\u201d. Ahora bien, el hecho de que el universo contiene informaci\u00f3n es innegable (porque no est\u00e1 en equilibrio termodin\u00e1mico). Si la informaci\u00f3n no puede crearse, debe haber estado all\u00ed en el comienzo, como parte del impulso inicial. La conclusi\u00f3n a la que nos vemos guiados es que el universo ven\u00eda lleno de informaci\u00f3n, o <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa, desde su nacimiento mismo.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRxmhZ95s9crE9wp6co6fNaj8Q91vDIgNGE7A&amp;usqp=CAU\" alt=\"LIGO y Virgo descubren un misterioso objeto fusion\u00e1ndose con un agujero  negro\" \/><\/div>\n<div style=\"text-align: justify;\">Todos sabemos que el universo est\u00e1 lleno de sucesos misteriosos.\u00a0En agosto de 2019, la red de ondas gravitacionales LIGO-Virgo fue testigo de la fusi\u00f3n de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> con 23 veces la masa de nuestro sol y un objeto misterioso con 2,6 veces la masa de nuestra estrella. Los cient\u00edficos no saben si ser\u00e1 una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUTExMVFhUVGBoXGBgYGB4aHRgdGxgfGBgYHRgYHSggHh0lHxgbIzEhJSkrLi4uGh8zODUsNygtLisBCgoKDg0OFxAQFy0dHR0tLS0tKy0tLS0rKy0tLS0tLS0rLS0tLSstLS0tLS0tLS0tLS0tLTctLTctLTctLSstLf\/AABEIAKgBKwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAEBQECAwAGB\/\/EAD0QAAECBAQEBAQEBQMEAwAAAAECEQADITEEEkFRBSJhcROBkaEyscHwQlLR4QYUI2LxcoKSFTNToiRD4v\/EABgBAAMBAQAAAAAAAAAAAAAAAAABAgME\/8QAIBEBAQEBAAICAgMAAAAAAAAAAAERAhIhMUFRYSJxgf\/aAAwDAQACEQMRAD8A+IxYGKiLARRNJMwpUFC6SCD1BcQZJnhVFMHu\/wAJ0fdCv7hTpAAiwgAqfglByASBcah22vU3EFSMoQPFFBYG99Oh26doz4bMYsWIS5AJs1XBbcDWsazZSZjkHYPW7ADMGoaKqO8UbGepaDmFXo9SCNBUXpvftG8sJWzdaEPlIal6p1Y7HtAyFql0IdJunQ0a5HWNUy25pZcbPUb+v6XeHhLqlHKM4IBLBYBCRyhWXYj3r0EDT5ZSSliBb6vS9oOlzRM5WLHmIqWJIcggU+E9KjtBPD0yAoeO+RjlUnK7tR8xYMdHgwAOH4ghQDOCaswetNP8QynS\/hWCXZqhhd9C+hvY+6xUhYWkJopxlLs1eVlbW7Qyw6y5Cy5DhY+Kr1L2IJNe6TqwJBXYUCqSzlLB66NetqVrELw5lTFBQoXGVwzgF0uD2Y7KHlMxBSX0Nb9rsbdh7QZMkeLL0BAGnkgv5kGlXHURchhJko5MrF+oSn0oxptX5QPh18wo6hbq70PUEH17Q1SpBlpShDLRc1Lu4AYU6P8ArAOFneHNC2SrKUqyqdi\/Rg4BpXQmC8k2Kfi6Eh3YkUWK9gddd4GkPmoHdIAG\/wCG16s42cQ94hixMY+GhIzOSgANmHKNaXYC1YUTaLd3bqS23NqcwFNAQIVgA4WSSoBjYne+ra606w4m4hSEzAlRTmCQw\/0uxG1D5mGHD8VJloRkSRiBMICnBASzME1BVzEvAHFZpVmJIGZQJaoFC9AAwrtF5k1PyXSUDJQXJNjXa719Beusb4yUM4S1AHVXQDQkPor27wVgMGpRCqEIYqqATZi1zc6+givhmcssAnxFMxcJSCXIcmwoGfTvEYom8Ji53JLd3FR\/q1tBvD+GLWyEDMpZtrQ2G3aNcZgDKmmUop5CbFwwcMN+792h\/wAA4eVErzdi40uepZhS5JprBzzpyEUzALQ6Ziamq2FgzMG1IYt8rwNxSWpIDpUM\/wALAbZadhTuTdzD7ic5KFlTOoGrhwouyU9nO7e8ea4hNVMUpWZLVIAsATcAWG3fSFZhF6kkqYdOmloNwskZHUmjhmbmY2Dv18gY0w8hLkmqWuW6uXapo+gAHSKzuarsNmsDSjXV96mIw1JiySS7HUuWFaAbeWvpF8VixOQhGRACCxUAAVOXZR1NLdTGMvDeIQACEiydSX3LV6vtYVj0vCsPKlyJs4zpUuahBQmUUBZWFjnyBRZJH52NYYIp6EOFIQEEJALkkJLVWbuS9EhxXe2KJ5WChILqoSz5jeoHwgGvzJjIgzKnlQNgKfJyWvanSKTcQwyywydSWJU252eFQg5ZJ5TmXcHROxD3PW2z3jPHYubiJhmTFKXMVclyT61jdCM6cy1XIDl1E6UHalWtrGZmKDolpI0UbE9y5CQ8IhvBJsiTM\/8AkJ8QMXQki7UdVqbD2gHiUkqKpiEES3YbDUJfdiIy8NKb8xGgNB3OvYesWm8QmFHhvyO+UUSCzOE2frAYJo6JMRAHRMWEdlgJEXSKxDQTgiAXNq9PcV\/wYDcpBRsDUfN\/eKy5hBcEghqj284pNW58\/wBr9gI4eUOA1k4lMxISsJBSDUPzHMWcPU8wtogUikzDlBoKUtUHsddf2hek\/evlDHC44gEKVmBuN+rkX6vFwlQkKNBlUA\/ffsNiLdI3kTTV7ULGxrS\/cevq3x2BlnDS\/DyiY7lpmYkEApNCQKKbcEEbwlY2WCGuaa2O1PcP1i7yT1v8IYHh83MjGTFoKm8NaWKUO+YqLMBbYXfeFv8AFHDJcnEKlSpmdKfgXbOGqnYlnAI6iF\/Dp6ZZSVoTMCczozEUIoSUsWdyW2goLSsBKvhLlKvym4v08vaHgacPxik2cHmB3ZgCPc+vSIwWeWWIo7m5zAn8o7epMazcJlUk5wrMxBA2u4rzOS24FI9FxXiI\/lpeHl5FoTzhQSxBJJMsnYP7C8OQb7eaxkjKoqqUrAcsNxUE+Ro9QNoiZg1EFaU0HS1Xu5oT2eGeFRnlmWq\/4aMCGtXoPaCuF8TnolKw6WyTGCgwelEknyYxV5PoLwiYk4dctRAzJ2BOZDkV0uxY2vpCmfRROhDvSgNXHvpVukMeHSFS5ikqBBCmI62Ifu3ZzEGUErTmejpFL7X6PXqYnxIJgpTK6ZntRikt2AZn94viwzGtCFODUEEDXS33b0XGVS1GWJWbIlPK7Ah05j0Z1Ku94TcQw7nlO96vfXeg9dLQ7P4jWOHSRLWryDONMr+qj\/xgZSABmKyMpZgXqrUVcFNFNV621bqwx8JLAPfLVjzE61+JWjGkBrkcuRg\/5fcjqwKU78xiLBA\/DsMpZDkushxagsdqDvVoc4teVIlpowDVp517nzi\/DsOJaM2wBT5g7UuAfOF3E1KFhVbtWm7noAHfoB3rMivhlxnhLLCFTUMUBbhQUKhwDlDBRysXs50hVmzIShk5UZlBWXmLgOSpqpBKWST1o8ETyQCH15iQX0zAu1zdrABI1eJUhU0plyxVwHu7\/Czf7v8A1vGYCGpJTQal+l\/QCulRFUYbxCBol2rZtaDfTp3hpjuDrlES5gCdSlwVA35hUA1FG6xWbMCAzB2NKDzIAIHYf4PEavhpcpKkiZSWVALUXPK\/MMoD2Nuu8K+K5EzZqgtS0Z1eHmdyl+VRDjKWIJ6vSM5uIcFWu7nlazAGg6Vfu8ZjClRNaHozAGwZ6eX6wqQacVTDQUFANALk7C9\/0hzwX+HJk+YmWlKStaSoZjygJpXKXHwm4q+sVlqloScwJKknKoEuGLE5gACxcUJ1hYriCgxQSD0dItzUBgyT5DfGYZUqapM5RBQSBWj3LHamj3jDGpygZWAIc5TfQORex6QFOmKUXUanvvBAQSlzVgQB612\/xE0wSopF2iGiQo0dFjHQEgRIMVaCJcgEBlpfY09zT3gCiTBS1DIwZ30L3qzbUveM0YdaSCxFaEVHqKQUmZKKZmfP4lMpDMzkl9To3Yw5DAFGsT1cv90qY3Er8pCu1D6H6PFpeHUs5EpUVMTlYmwc0bYGsUQdI1F+kaoWxChcVtTvEIlE1Hah+UMZXAZypKp6ZalSklitIJYmwOzuNIYbysYuZMzKUEqWqqyyZb3AU5ATa7ig1AeGK8OVIClIKUkhlVZ+iqD69483JmKTqQDcX7Ok0\/zDLD4\/lCXofwqfKS+4ch\/ONOevyS8zCqQdSB5N9u1t4tISqhFAaNYKPQPcba3EHSJj030NT3Bpm8oZysaoSkyiHlJWZmVJKSF5WBzJD8tFeXrrOZQW4ScCMqhy0Y60NKjtce0MMNgVNMVQpSAV1CXdTOkE8xGrWu1Sy9Ukkuakn4tFPoqlD8+hhjhF0yqv8vusHjhNsFKT4iQtWVL\/ABs7dWGlKjpG3EsEylKQ7GhI\/DUaaW+UGLmqmISgt\/TDSyABq7EgOen258somskICWSAQ7uRZVd\/0hnPfoqk4NGRU1nmPRLHl0Wpxo4ZusdxFSjkVfKKAjbRj3fyhpgMElIIWC5zM25F3OjgU2gadhHltTlNH209m9oVhBZ0p20Ll2ITYhLX3gedJdanTRgKgCpIDiv36w48D4TsRev4g52isrD8xNKqFTsAW66gQWCDuHz5SUrSZeYkMOnLp2NfWEuD4eibNWVuMpZI0JqS3kTXpD\/A4pUhaVpAKhQ8o\/3Fj3Pp1jHGDKFEXUSdPMnSFntUI+JzNA7Jp3a1Bd6UhNMJAdT1If8AtSdATq49a2EO5mFNCWGYttXVVK9C3XpC2ZgwqZ4YWCl2C0iilFhmDgFz5BoVg3SyelJKhLzAVCcxJNwQk9anSLy5SkkEDKRzZgW1o2r0vRoI8JKQQ7aE7aEXPaBcRNAId2JY1qoWo2nX94U5LWOMxmVwDzCpJfttCxQUSwD6XDkDd7Gz+tzBi8KkrVkBSj8L6CrVG0ROXLlD+4P7al2JFPYQrPyGcjCkDMsUck1ItW\/k\/rFsTPQA0vm0zXD6683nGBROmuTyp00DVNmqA8O\/4cm4aSo+PLM1BQQWIDbGr09YnA8lOnqPxbNV\/vXtHYfCrW2UE6O1PU38q9IYzkIBKkozbFRZI2YqAemw+sGcHx0oTk+PLM5FXlpORJpvcjWrWicMjmYcAKKljMGZKQVOczEFQYJoSd6WrFJcwOKUDP1bXofKHPG+E5VZ3ShC3KQVOUh6A1dw4pC\/PIR8KVTFb2D9jCswA0ylKLJDn+2vyf5xfifD5khZlzAAoM4BCrhxVJI1jXG4pU0ORlAYEAliwAfKdXc+dGgJoQUIjos0RBgc0TlioMWBiZAKwQUHILaa69iHiJmJJJzJSo7kEHs7\/OsVKqXrc\/INSD143DqkIl+CRNCiVTQsuoEUTlIIoXLxQCBKDYlJ2NvX78tSJK5iQFBQI6N228owCEfhUR3T9U1PpBUzCS+Xw1qfKM4U3xVBYUOVgLgm8MO8YEnMlzuSD0bMkOBW0MpHFpqZJkonLEtRcoLlJIZnZ3alxpCxMhaSXZRuK6uAHzAX94uMOQ3Kt+nW7ta4ioQpWGUtnlFeaxQHJa7DWj2YWjAYN\/gIU7gVbsKjrHof4exOHUiYnETpiFS0kyggA8xJzA9Lai+kLQoKNQlWxChmHkWPoSzPGninaw4PhJi1olJKRnI+IhgTYuaD6NDaeTImmUsglJyuFO7WKVCivvrA+UF6m7MfTd7itP1gudiJhTLGUFMugAFCHJqRc2q36xpz6Ta0locAguOws3k3vBeGwhWWCSdWAJYa1AdvlAicVzqUlKUBRcy6hIbQPX3PlDTBTSXYFJ3FQ3cesaSynpriOErkr8NZSaBQZT0JZne\/pDFXD2UkoUFkpBVloz1rU1rCnBYZRUAA9YbYMEH22b7+kK82Ho5SFTEJSGYEkaBzcv1jBUl3oGULaWb5Qyw0lqMwO8aqwlYmq+SfC4WqHDFPlYVHn2iww9SRZyfUvpDlOEiyMLQBupiRhOnB1D6V9Pt4CxycyrUHvW3o\/rHq5CEILLTmGoHtCLHYWjhgHoHq1ekGnSjimOM2WmSAAmXRx76XsPIdXXjhSjJMxGUISoJPch7MzfWGE6SGbSFs1ZFmYXexAqzPWkOcotJcUGFnOgFqFgetrCnaMsThVBKVzHqGSd61AI1vB6cK7tTqR6DztGS5C1Au6gkO5Jyjc9BT5RXinQE2VnlhSAsN8aqZRUsAQS1AaE\/KgMmSlLZUlRFAouzbO+22Wx82isayVS86lpUQVIZkvpRvtw8BzsWopyMgJBKgGSkuoBxmooinldrwrycrHGEODQuVMkZ2Rt8RItqXNNTcfwlGqhUWfmNKUFAPSJmYhOirsKab1UwcwIueVUSkE9nJ6tZhUaxFih\/D+EKmlZlIXOKUlS2qAjdnD2p8jaF83iCnypGVvyh66Gm3aDuDnFZ8iZvhZwzqXkSzihawvpCleHIJzKA8312DxNno2EzEKU2Yksbf4+kY+0FYtCARlXmdIJoaHUV2jFQA6xnZQshbggDzud6gM\/eB2jeUqrUrQ9B9YwUqJN2WIaIzRDwg4RKYl4sIA1mIOUOKgs9vJvO8YGCsSKB9QDoBUCoY+8YZR9\/5gwOA840D7se1vM\/OGUjgSlyDPSpJCVBKkg8wf4S2xYh30MaTv4bnolpmFKghZICiGBIuKkD3i5xSLUzlBhmIF6UajWT6fZhnwziyUKPiICwQQwOXtbbZoHHDpr\/C73t9DFlcNmfkanv63pF8zqCik8QlquFfPt5VtF0ypKzRnauh62gT+Qm3yV2NHiThV\/lJ1sK+YipqcM04ZTllZv7SQRW5rv0g7h2AWt9MqXeiQQ4qQ7PXX94T+BNRRiCws5O4g+VNmpBNiXO2l79DTyi5E2Uy8EuAtJINXYUBAIPxEnd4LwKSPhJGYAAMfTfpc6QPw\/iCkpIyJOYByzGlmNxqPKGEieLqTpf0pVq9AIuSJN5cgy8vMC4chL8psUkaHtDjDSRkcKIJYkOwI\/Cb1PyhLhUC6VHz9dQ3vHo5eBWEpWoAhdQRf0EK3DgrCgu5c94byJQyszwJgpX2Yc4aTGXdb8wInCdIn+XbyhsmVGU6XGXmvHncdLv1hVipaWAbmq9b7R6afJ0EKMTh6O2u8bcsu3m8dhqsCFWt+8Kp8lKak\/egj0mKlDM+m0KMfhwhRzDmG9OorG8jHXn8RPpyg5nZymjeru\/SF0yQslyVFwQXs21\/toe4iegCiQ77vTaj94U4rEqsHbpQda0MUAEzBGotbqfUkatvpGaJUpCsylBRFQlRJBI0YU3iZzmhD\/7lEkNs4e8CqC2ohL0rTrU69q6GJuKn7MJeAwycMqaVpE5JTkllBOZNHOdQ0c+kIjjFkMA3TTpRgNTRoZYqTiVSgopAlpLOzAas5GvnpCohWqxtTMRuGKR1jPpUYrEwvdmsVACntA5lf3J\/5P7JeN1yk6rJ7JHtmUK\/bRvgJGGKZnjKmg5D4eVKACvQKJWTlu7B4ysplak7FwLlj9QIzIjdWHLOxb29oy8PpGdN0lLnr99YrPFSaM5s7e\/eLyxV2tVh+sdNdzTy2iTDxEXYxEAaiVFkyYxB+2iyFQbAJOH6+\/rFv5YNesUnAMC5JLdh0r23jEKMPQYSMIpuUljpVj0ax84JlYBYH4gOhA94UidS\/wB\/YiyZv3b5Rc6Ho9RgWvMUCb2IBF7qc6XaCpeDH\/kU1vhvXQhVI80mb3jQTvthFTqE9KnDD\/yqf7qzilnPSN5ctI\/+00YnlFPpp848wJ6me32+kGy5roH9QhTtlZRJH5rt0u8Xz0X+PUS5hUQ6lF2DttQW184JlS2Idzr8P7dh5R5iRMXVLzC3RgG112g+Uk7EEU+L6JAEaTrSr1GDSh2U\/RgPWGMrDy2BdPNYUem4jzWCwkxaglCSomrVJLDY+XodoaGSnMcqllOj3agYt39hD1Ox6PDS0tRmHT94bSECldrf5hHg52UKyOAq4Jenz9GhhhZhYVAfQX\/WJqp09NhgnQmGUloQ4Ofv7w1w8545uo25umaYzmRn4ojOdNjKc+1YxntCrGqTtBOIxAhPjZxrXyMdHKOqGxCkbffpAE6ZJBdVKjaOmzykgkWa3roYWcRxOdRUXc3ylvY01jaVlrTETJOYhNE6PdnvSAOLT5UtTIUFilXSPrWMMQml2d2cfWsBzipSfB5fid+UmrJbmaj6Mz1itLWeJ4glySE1rRQD+ioCxGOQXdK6bEl67uaRjjMBMQVJcgp+IFAb\/wBRb9oXfyysqlBSSEtrVzSoUAeusTelSmZ4ygIKWUUk2ehP3r+0B\/8AUpTH+mfNVtGGZ4XYgqSRmYggKBBCqEkVy9jQmB\/GAFt9GNdv3eM72emJ4jJFpQ\/5D3dEa4TiOFIUFyQ5sRlLFmAqhmeExmJJ+n3Svb0elVLSx5ibefd\/KnzifI\/ZtP8A4hPgmRkTlKsztVxQeXaEysQNtNojKkls\/q3632330iqpTEjMih3H19Ii3Qgzw+kdPWxZm+7vEpkquMp6OD611iuIlqJfwyPI\/OJ0MDNiPFiZyCklKklJFwQQRrY1ilIQYvFs0UEOuCcFE9ExRmIQUJzAKIGarMHN9f1iZ7AAvkBIF6F3J6dAKnS8YBUHykIqCVKZ2DMKVaqr+UcrFgWQmlnYn3Dt5wwElJJsHbpBMvBLq9Ga5+23jRGKmE8rmlw9G20pE8w+NWW+tT2b6HWHAmXhmfmqBVg\/kzfem8Ey8EkAFRSxfUPTcJc9t4FmzEBqlTOAa7uDvv6xBxn5Q3QaegEVLCMZcmW7O5BoBT6uf21g2bh0y1ZVZQoX5szUem94R+Is1q+52r07+hg7C4CZMNSwq6llhZ9dWjSdfosMlY5BNS5PQ18qVt9WhmJM0JCxLZFgoghPsDXo8LJMhKGLMWA5eV2AS51JPdiYcYriqlSEAzlKyOBLqyQ1S5NLWA1vGkqLF8IVJLlVTTlce5rr84Y4ae5CXerM7l+g3\/SBeHcNnKQrEDLkQwIV1I\/CeY3+sXl4YhVaN5nemghwsP5qkBTS1KKeoYv2\/WDsOpmc3hBJnfhQH7e9RejmD8DmUoBIKlHa9K+jQVU9PRyZhBYmG2HnsI8zhJrnrqYYLnENQgaRNi+bk09\/morMxDFjClU9GX4mUNNNKd4xTOcEuKVbeJ8TnYnGzrwpxGJe8bzMQFJ6j0aMuI4ZKEJJmJIWxLByCBZ7i\/yi56T0XzZ13MLZ00Hbqfvy0is6dA+LlkJC3DKcCtma48xF4ljNnO40HX6inrAk6YegBLDT0IcRSbOILhyxDGhN6OKAiukRxczAoLUUEzQFnLQMeieUdiABWJvoSBp80AkFRSaprUFix5g76RgcKVhSkF0hydWYkO7d3H6VuvEoMspKcq7g\/wD5ZusL8hckuz1KSyuoY0zeQ3ibTkYz8OzjImvVtadr69IFnyki6Vp2oCASa11IY66RqjEKSMoJ2DGj9hQsNwatEJ4gAWWh2NcpyqIG6hV22prGdUCCAfhUmwuFAfIj30i\/D+ETp8wS5SQtRLAJUkudqKp5taGXD0yFzAJyhl7Al2p8QCrsDzFvONsJNkShMLTELH\/aWhRA1q\/Xvq0TgeanyylRQoMpJIrSoNX9IxV2\/Z43mTSVK+IvUt9+8YKXptRqfO4iKaJYBIB7fdnPnWLT3BOnziUoclqNteKTB1hBSctSiVKUVE3JJJNGua6RSJMQ8ToS4i6JpFifKMokGEDDhi0eIkqS4cOCvLmH4hnA5XD1AJEZKnMaJCQXIpmLHqp\/baMsMTmDCr9n6PBieHrWxYsRr9K2fcxRhFzlqNSTpf6RYS1Wb2+sHy+Hyx8RzHUDSj1OkN+GKlpmBUyWpaK5gCUFTjRVTcPQG0VIRJL4ao3psPp\/iGUrhiQ2ZTFq0DirVFR1cRuuaAkkKAQXYDlb5F\/m0U8W5HKHezMLux\/SLmQNUhAdkgEC6gHs70rqbtEzJx10c6hmfS\/+RAomAUTUnY0cHdvthGsvCKUHJSASAa1J0Ha97Et0i\/IsVM0nKQC793YihYVoDWGvCFTJSlFDZlAg0BoQzjNY+b3tGElAYEApBq5oa3DaF2t2MFSOK5FApCSEO+cDKLlzRjre7a0hkKlzMgZyXPw9ywp9TFZmMJIAPYA0qLvt5esKhPKlMkXqS3X7LQbhcqaVJ0YVr8I7Vi5dGGuDmKGtSaMWGo+sNcNiFIo96UJYveo0Zx5mEcuStKc5B2erC9zpY92pDr+HpHjrAUoJFaq0F6jrtDlhZtNZOJ8NIJqVUrQdT69bRlhMWSSXLabHtAnFcOpIUboCsjg02bswjLCEhGY0B1ItR2Jgh9X6NVYkEAg1J+rfSNJs5GQMSFMH63r8h6whwOLRyuooZQykDV8wNC94iYsqfmLlw\/U6l9f1gvtBv\/OJSQGGrl7ubeVqbwNi5rH5dRUbVI27wo8U0dw4Cg4ehqFJNiKH0gqViCtFPiFj1\/Q1hStOffqscWrUH7vAU2cSAHIZ6O7VD0+cE4VK5kwSwKqVlG2Y1yv2rfWB+M4I4YlCgc7pIYgjKRd9aVh+WIv4BLmHt00PaB56QSDYiov1Yvp92jdC0qQ\/voR0G8YTXO9BRv2EOngbi05cxZUsOSLpDDYUHSACZgYgv3200vT3tDJM+rKYF93D6h97aRjNw9aUO48xbuRv5RnYoH\/OpNFps5eg0Zg7uSbRUy0FJ8Mu7dDdnbZw1tRvF8TLoStJa2awv6WHtAhwSj\/2+YEghiRvRvfsYyprLwlSl2yh6ipDfE7blz7WaA8i05SnMAdnuLxdONmIpcbKqAXqBttSNU4uWbgy9Q4Kkg1qGqL6agWiQM\/hnimHlTs2JkCchlOl8hJIoeVhQ7wk4gtKpiigMkksLsHoH1ageGOIkOMykhSVOQpFbMDQVSHrUHQdYDVhUq\/7awehLHWlQxteghUMcPYlq7\/Tp6RgtWsHzsKUCoYkAsffuz3B3gAxNNXNEvEERDRIRDDhCJBV\/WKkpoXFaOxZIIKjUFgRYwABDv8A6VLGHE4zk5s2UyhVdLq2A7nyMEgWlTwgZUJSl2vc9kJcn\/d6wRMUVAFZyipdRqTt4YLU9mhQjGEA+EkJGqrq9TT0Ai+Glr+JasuagKnKtqJFW9BWKlAn\/qKU0QCo2D9xpYa6QXiMqkS1fC\/xZ8qiCHYgEgMxbmfesLkTAhTIS6tyHPVgGapbpBXF8cqdMVNnZcxqUICQLbJoHYOw3OsOUJOKH4HUTR3Lb3oWYm2VoMwHCZ05ygFWQZlBAdgHq1CB3YXhMjEFRSlNBZkgln67mPcYc\/y0hE2VPJVOGWakkO\/MSMoclmuac13pDlTXnsPKYOG+F9WpR87Oo0qEsKCpgwzG0qzVenTlLdvnAs9X5iou4yj67B3o4ZhSKrKGcqLhVEszgipclqaiKlMTi8aZisxCUVFEoyBVG5QmgLa9HjGUSosksBSm9iXIver7btGEuUVEZmzUSzhyT30A1oB7DdBIzZiA17tQ2FQ\/17VNaDHESDLAzMykv3ere+lLxRNgpRpVhtq5Hn6xngcLMnE5EEkB8oBLMHJLbQNMxBWqycqKO4qdT2YltXLxflhD5WJKqKdnBbp+UgUq46+Qh9NnqCSSeYhzYW2T9IS8IlAl6snU0BP5iqh3t+YxXEYorUTQJFB2FSXpcNSDTkyDpc6ZMORycxZhswdqu9PPeDcdPmIllEwEKBAKS4YlszpJF4S8OxipcwKSaoCatQKfoOp9LwR\/EmOmTlBSi6lOSbVIAFBTT5w5Wd+V147+ikZRRQL6lju8FonP3Plo7sKaCkKcTjAJBRlTUAhTVYOKaVAL9uhgrDYoBNhVKSDVxca9vbaHok9M5GIHigKoC43\/ABFtaXfzpDCQEmeESy4Wwc8rm1aAvW\/nHn+JEhaglQLH4gCxNnqAdQzh40mYtwFChUAQ18wJze79WBiPI3peO4AyprBaXf4klw5DggjWr+RgTFY9XPLKws0dTuSaFwSfW9oX8NxWaZ4alABfwAkBnoQ5pQ76HWA8ZLVKUpqqRSllAHp0r5DSDWlmpmuklYBLsWe9Lj6+cE4VaCOZ2tax7d9HF7xgFhSXFixPQkfKIw8yXKmiZMRnlu60BTPSrVFLFzu1qwagQhBSc+QKTeoJFSwJ9Gen6rvEWih5kv6NUafbQQeKJUZqEApEwgpIUWYK+EpBZVWd3a4OsT4ilrKSh1qNAgUIFCUJSOYOH0NaiDyPG2E40tMibJQUmXNYqonM6S6b61GumuqSZJIdUpRQpraNVuqdel\/PefJ\/EmhF2p5EAsbxnMW3KsMRqCwBFCx01N27RFAFWJBARNRUUpd92FGrpdjGMzAFsyOdLE0uK\/l3\/eDMSGcqAmJAqDRSeqgNKfEKGlYXGSpPMhykVOhH+ofUOIzpsASDykg+hB9aQ34PjpPigz0qWnUpORXw7i9QL3FIBOLSsjxEuaDMKK89D5iGmE4ItTJw+aaopzKSE1SAQ7ivRyWbMPM\/owOOx\/8AUIlkiW9EllUfZTh2asbcd4nJnS5SZchMpUtOVakknxFarOax6A6wonIKSUmhF\/u8ZvE2hxiHiXjmhBSLBZZnLbRVokGAGn8P8UnYeZmkgFZBSOXMeYMWBesYBLElZy35RVR0tp5+kYYTFLlLEyWooWkuFAsQdwYopZJJuSXJ7wAzUTk5Bl1NeYj\/AFaivzECYfCqU5NEi6j0Fhue0dgp2U6121+33EMpqEg85UpbnKgMQBpZmrp17w4EYdAYAcqCwKzdTVOVLPfTpDzif8sEo8AzC6AZhVosgOAe1PRoUrmAcy1AlrCqR+HKND3AoO8YLnGYxVRGgq6q2pfWg\/zUpY1mTXdIJL1c2alqVTZhuIrmalSpmApTWr0F\/laMZ+IblSxLs1wkejE7UpV627C+GlTKUS\/xqTUpD1YuHLO\/YVgMRhAVFiptMxLBLiqQXvQUdhDjg3DP5hWV0pABKQTTldyTqd\/2hSEurkDoBZINKPtU5iBVifONpnEAhwAFOk9k0YAVowavYRcuEIVj5kuYZcpZDuFKSbh6lxu0UScyggE81mYgCzn0LdhdowQ6RW5crOrXYMaKNPTo8H8OBqompajGgJAT7h6vRP8AdDl9nINxK\/ClhAuoZbC2jsO5Pz1hfRKAdPiLv8IqRv5GlIzmTBNWNQHSm2lyx6+VfOMeJTxVIo7MQ1gTmeru4Tppo0K0rRHDlEgEmpzLV1r1pd\/QQXxjEqfwyhlIJBoxorKoGt6N56wPgpqUjxCksBQdEpJNdHIp31gPHTBmOVgATQG1HPNX3HXve5E2NceCE0\/JqK\/EXuO21tYaSZeWVLVmSQUmgNQQohlbPmhRi1vs4arNZzrS9mcV0tDDhc5KUEKSomoBc0dik2LihglILxBsyqOWz12IL+gSD5Gu48icSGZ8qsyXoWOlBY5dd4KxamWh6FQUmtbMU6MwJ1D1hfKWQoPQMxNmBoT5X8hEX5UY4ZcsIU7lXLkZmuHzPulvNu0FypniIJc5kgP1GlALs4aukJlTgFCXkY\/mfQnlDZAzMrvTaNZM8y1BVWBYhxUVf2qIJ0qUVwrGSpM9JmpUZRU60pLf6gKU3Eeh40vCTpql4f8AoS\/DdDgspX4k0JIS79m0081xaRml50qDU5qUD5asKXv+sBYPiqyyJqipIol65aksNGqTtaFvsuo7FSwHy\/DUFOoJ6+bg61i0nFqBAzqBA5VOQRmqkBQAYsYa4PiEzDkqTlzKCpfMARzfhY0fY1MeadioLdNR5M9Lal4WiGKcSpCgFVS7g19CN2e3eogpZQpCSMxcHMXoGIylLd+2utFSZ4SkJXzIV8JuwFx10sQa0jfiGKVKEpKFlSBzMRQKNwCL0Ir1IhyjEql5KgBaSCElyMuYfEli4NLWL1BgfiuPCsgTLTKUhI+EZSd1EjUwVN4r4s1SwiXKUqvhooguAOUVynXUHXaKYvwlkBCFJVlAUlSnUVD4lJdqFxyubGpFlQCwaUzFBKmQ95gS7aOpNAe4aLyOJTsMr+kopIDOk1bUOIpMlZUtXKfxbsSzh3FraXq0LyYg0T5pUoqNzFHixEUIhBLxziKxGaAOeJeOjoAsBFoiOgIZglH8IZV8xNhTRru1Q52hjLVkBQASsAuDRTu5evLc8g5jq0THQGCXTmmF1EUR8nDUFLfpFpHEFcwKQpS6A6p7bbR0dAGPjZaIJJ\/ErvoKW66xvgMPnJVUBOo1PW8dHQwMxU7w0sBVt7ad3L+kZ4CW6syqmhFC3byq7dNSx6OiiWnLUoiUl1KdiwfMdabXAH6wTisbMEsJWSVNlq7k8or2ACRtHR0MLS15RStMrki4LE1Io72rQQuCnclyUl2s4Op6tX\/EdHQB6rATcGMMqUuWvxaZVhTJJ6pNqjrSPO4qZtqwOr6B3br5+sdHRX0UaYpTn0HqCwvSnevrBiccpaPCZIyKcctS4cvT0feOjoJQz4viCEJbKOcHM3MOUsMxPwl3Ia4G1QZpdaxUglwGNAWILUYc1O0dHRNCmMIKUzKuKGtmLN7O7\/igmXNCwH\/EMqq2OnSub57R0dCMTwyeXKF6knsQL96Qp4vhfDU4FCS1bEdR0r59I6Ogvwf0K4bjklKkTA6mLaOBVu9T9tG2Iw0oy1KVMImOMgKSy0nVRsCK0bY6l+joPoEslZQWUKH1D0JGhtrf3iwnkABQzIVXpWpy7EREdEhlPlZWILjQjTvsennBeFmEpeYaCgVdSbaXItQ+UdHQjglRUAVTdQwmJcpVSyqV+ekL8Rhh+Gir5dD1Qfxdr946OiqQMxEdHRIVUIq0dHQB\/9k=\" alt=\"No puede haber Universo sin Big Bang\" \/><img decoding=\"async\" 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\" alt=\"El Universo, del Big Bang a hoy, como nunca lo hab\u00edas visto\" \/><\/div>\n<div style=\"text-align: justify;\">\u00bfQu\u00e9 nos dicen las observaciones astron\u00f3micas sobre el contenido de informaci\u00f3n del universo primitivo? Aqu\u00ed descubrimos algo muy curioso. Uno de los elementos de prueba m\u00e1s decisivos a favor de la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es la existencia de un fondo universal de radiaci\u00f3n t\u00e9rmica, que parece ser una especie de brillo residual del\u00a0explosivo nacimiento del universo. Esta radiaci\u00f3n ha viajado a trav\u00e9s del espacio y del tiempo sin sufrir pr\u00e1cticamente ninguna perturbaci\u00f3n desde el tiempo inmediatamente posterior al \u201csupuesto<a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y, nos proporciona as\u00ed, una instant\u00e1nea imagen de c\u00f3mo era el universo en su comienzo. Las medidas hechas desde los sat\u00e9lites han determinado que el espectro de la radiaci\u00f3n t\u00e9rmica c\u00f3smica corresponde exactamente a un estado de equilibrio termodin\u00e1mico.. Pero el equilibrio termodin\u00e1mico es un estado de m\u00e1xima <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> que, a trav\u00e9s de m\u00e9todos y modelos existentes, implica m\u00ednima informaci\u00f3n.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La segunda ley de la termodin\u00e1mica,... - En un lugar del cosmos | Facebook\" \/><\/div>\n<div style=\"text-align: justify;\">As\u00ed que, nos vemos enfrentado a\u00a0 una contradicci\u00f3n muy molesta. La segunda ley proh\u00edbe que el contenido de informaci\u00f3n del universo aumente a medida que este evoluciona, pero, por lo que podemos decir del universo primitivo, \u00e9ste conten\u00eda muy poca informaci\u00f3n. De modo que \u00bfde donde ha venido la informaci\u00f3n presente hoy en el universo? Otra manera de exponer el problema ser\u00eda en t\u00e9rminos de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>. Si el universo empez\u00f3 pr\u00f3ximo al equilibrio termodin\u00e1mico m\u00e1xima <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>, \u00bfC\u00f3mo ha alcanzado su estado actual de desequilibrio, dado que la segunda ley proh\u00edbe que la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> total disminuya?<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Formaci\u00f3n estelar | Astropedia | Fandom\" \/><img decoding=\"async\" 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\" alt=\"Espect\u00e1culo en el espacio con nubes c\u00f3smicas y vientos estelares | Canarias7\" \/><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Vientos de las estrellas, vientos estelares \u2014 Astronoo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnaHykoWyXTrDOt5JW95omV4OeSMjY0fA3UA&amp;usqp=CAU\" alt=\"La llamativa nebulosa planetaria CVMP 1 | UNIVERSO Blog\" \/><\/div>\n<div style=\"text-align: justify;\">La respuesta a esta paradoja c\u00f3smica es ahora bien conocida (al menos eso creemos): procede de un cuidadoso estudio de la gravitaci\u00f3n. Para ver que diferencia supone la gravitaci\u00f3n para la termodin\u00e1mica, uno de los \u00edndices que podemos escoger como gu\u00eda es ver c\u00f3mo se comporta la gravedad en las nubes interestelares que contienen las masas de miles de millones de soles. El gas, como consecuencia de la gravedad, comienza a contraerse al ser perturbado (digamos que por vientos estelares) y, la gravitaci\u00f3n se hace muy importante en ese medio. As\u00ed que, el gas se contrae y en algunos lugares se acumulan grumos de material m\u00e1s denso. En los centros de esos grumos la contracci\u00f3n producida por la gravedad, calentar\u00e1 el gas, aparecer\u00e1n gradientes de temperatura y fluir\u00e1 calor y, en la nube interestelar, se formar\u00e1n estrellas nuevas y c\u00famulos de ellas.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/_w1kycNNBkOE\/TD6_FfD5xBI\/AAAAAAAADyA\/fPoc8MyaLSE\/s1600\/466910main_image_1707_946-710.jpg\" alt=\"\" width=\"639\" height=\"480\" \/><\/div>\n<div style=\"text-align: justify;\">El flujo de radiaci\u00f3n t\u00e9rmica procedente de esas estrellas (como el Sol, pongamos por caso), es la fuente de energ\u00eda libre, o <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa, que como sabemos, impulsa toda la vida en el planeta Tierra mediante la fotos\u00edntesis y otros procesos biogen\u00e9ticos que llevan a la materia \u201cinerte\u201d a evolucionar por medio de procesos complejos bioqu\u00edmicos hasta convertirse en una especie de \u201csopa primordial\u201d a partir de la cual, surge eso que llamamos vida y que es, el mejor exponente de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa presente en el universo.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT6MlaQn_S4dF5HyBYl1iyuwCIULN33NNJK8g&amp;usqp=CAU\" alt=\"Los Viajeros estelares: La respiraci\u00f3n estelar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTA6RNIaCPd78hEWcE1V3axJG3GoQzDLiQI2A&amp;usqp=CAU\" alt=\"La impresionante Nebulosa del Renacuajo | UNIVERSO Blog\" \/><\/div>\n<div style=\"text-align: justify;\">Por eso, bajo la acci\u00f3n de la gravitaci\u00f3n, un gas supuestamente en equilibrio termodin\u00e1mico y a una temperatura uniforme y m\u00e1xima <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> sufre de todas formas cambios y transiciones de fases adicionales que lleva a esa Nebulosa a un estado de desequilibrio o inestabilidad inducida por la fuerza de gravedad y que se convierte en una fuente de informaci\u00f3n. As\u00ed, podr\u00edamos decir que, la Gravedad, ha cambiado las reglas del juego toda vez que, su presencia, rompe el equilibrio termodin\u00e1mico y, el estado de m\u00e1xima <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> se rompe al aparecer la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa que, de alguna manera, ser\u00e1 motivo de un futuro de vida.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/media.metrolatam.com\/2018\/01\/23\/nebulosas-1200x800.jpg\" alt=\"NASA celebra Halloween con nebulosas fantasmag\u00f3ricas\" \/><\/div>\n<div style=\"text-align: justify;\">Claro que, para algunos, todos estos procesos son aut\u00e9nticos enigmas sin resolver. \u00bfC\u00f3mo, siendo la gravitaci\u00f3n una fuerza tan d\u00e9bil, pudo desempe\u00f1ar un papel tan directo en los procesos bioqu\u00edmicos? Penrose nos dice (como experto mundial en la gravitaci\u00f3n) que \u00e9l ha especulado con que la gravedad podr\u00eda afectar a las biomol\u00e9culas a trav\u00e9s de procesos cu\u00e1nticos. Tambi\u00e9n Lee Smolin ha comparado los temas de la vida y la gravitaci\u00f3n en su libro <em>La vida del cosmos<\/em>, donde elabora una analog\u00eda entre el comportamiento de los ecosistemas y las galaxias espirales. Muchas de las ideas que aqu\u00ed os dejo, son debidas a Paul Davies que, en su libro<em> El quinto milagro<\/em>, nos habla de todo esto y mucho m\u00e1s.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/4-140608022241-phpapp02\/95\/4-cuadro-de-diferencias-entre-un-ser-vivo-y-materia-inerte-1-638.jpg?cb=1402194182\" alt=\"4. cuadro de diferencias entre un ser vivo y materia inerte\" \/><\/div>\n<div style=\"text-align: justify;\">Lo cierto es que, poco a poco, vamos pudiendo entender como a partir de ciertos comportamientos de la materia en presencia de las fuerzas fundamentales del universo, nos llevan a estados supuestamente ca\u00f3ticos a partir de los cu\u00e1les, finalmente, la materia \u201cinerte\u201d se convierte en vida.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-pMc6AowzmYs\/WuzTguFFFcI\/AAAAAAAEPF0\/ZQfKUhr5Ot8EgiNn6IP_-PGYEZFGmDRpACLcBGAs\/s640\/galaxy.gif\" alt=\"Cindy's Open House Blog: La espiral de la vida\" \/><\/div>\n<div style=\"text-align: justify;\">Todo eso ocurre por el simple hecho de que las galaxias espirales se comportan y tienen una din\u00e1mica cosmol\u00f3gica que las lleva a la creaci\u00f3n de <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> negativa que, en definitiva nos lleva de manera directa e irremediable hasta el surgir de la vida en mundos que, el azar ha colocado, de manera aleatoria, en esos lugares de privilegio que llamamos \u201czonas habitables\u201d en los que son posibles la presencia del agua l\u00edquida, ese bien que, los humanos, nunca hemos sabido valorar en su justo valor.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.santiagokoval.com\/wp-content\/uploads\/2009\/06\/el-poshumano.jpg\" alt=\"http:\/\/www.santiagokoval.com\/wp-content\/uploads\/2009\/06\/el-poshumano.jpg\" \/><\/div>\n<div style=\"text-align: justify;\">De uno u otro modo, siguiendo a Wiener, si la propagaci\u00f3n de la especie puede interpretarse como una funci\u00f3n seg\u00fan la cual un ser vivo crea otro a su propia imagen, an\u00e1logamente, la producci\u00f3n de artificios debiera interpretarse, en particular a partir del siglo XVIII, como una funci\u00f3n por medio de la cual un ser humano crea a su imagen y semejanza un ser artificial.<\/div>\n<div style=\"text-align: justify;\">Pero hablamos de Entrop\u00eda y, la Vida, por supuesto, parece querer desafiar este proceso creando orden y estructuras a partir de materiales desordenados (o, en todo caso, menos ordenados).<\/div>\n<div style=\"text-align: justify;\">Aescala macrosc\u00f3pica, seg\u00fan unas leyes deducidas a partir de experimentos y observaci\u00f3n\u00a0 siguiendo procedimientos cient\u00edficos aprobados, ensayados y comprobados, el universo act\u00faa de un modo irreversible. Nunca se pueden conseguir que las cosas vuelvan a ser como sol\u00edan.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La vida privada de las estrellas - Las gigantes rojas - El Tamiz\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Kepler observa dos planetas gaseosos que puede que sobrevivieran a ser  engullidos por su estrella cuando \u00e9sta se transform\u00f3 en gigante roja - La  Ciencia de la Mula Francis\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El proceso que seguir\u00e1 el Sol cuando se acerque a su final<\/div>\n<div style=\"text-align: justify;\">Cuando nuestro Sol agote su combustible nuclear de fusi\u00f3n y se convierta en una gigante roja como la que arriba vemos, nada podr\u00e1 hacerla volver a su estructura original como estrella amarilla del Tipo G2V que ahora nos entrega su luz y su calor para que la vida, en la Tierra, sea posible. Ese Sol, ya nunca volvera.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Qu\u00e9 son las nebulosas planetarias? \u2013 Nuestroclima\" \/><img decoding=\"async\" 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\" alt=\"Facebook\" \/><\/div>\n<div style=\"text-align: justify;\">Pero precisamente en este sencillo y cl\u00e1sico ejemplo de irreversibilidad termodin\u00e1mica, la Entrop\u00eda y la Flecha del Tiempo hacen su trabajo y lo que era dej\u00f3 de ser para convertirse en algo nuevo, es decir, lo que antes era el Sol, ahora, una vez pasados todos los procesos hasta la Nebulosa Planetaria, el Sol se convertir\u00e1 en una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> de intensa radiaci\u00f3n ultravioleta que estar\u00e1 en el centro de la Nebulosa durante cien millones de a\u00f1os, mientras el gas se disipa y la estrella se enfr\u00eda quedando, para siempre, como un cad\u00e1ver estelar, un objeto de una gran densidad.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.imagenes-juegos.com\/spider-man-shattered-dimensions-imagen-i253758-in.jpg\" alt=\"\" width=\"450\" height=\"253\" \/><\/div>\n<div style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<p>S\u00ed, en nuestro universo algo cambia y,\u00a0 muchas otras cosas ser\u00e1n distintas<\/p>\n<p>&nbsp;<\/p>\n<p>Claro que no hay una flecha del tiempo en las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y, seg\u00fan Laplace y muchos otros, estas leyes parecen describir un mundo completamente determinista en el cual el pasado y el futuro est\u00e1n fijados de una manera r\u00edgida y no hay lugar para el libre albedr\u00edo.<\/p>\n<p>Lo que ninguno de estos cient\u00edficos parece haber observado es que el argumento fundamental se desploma si, en cualquier momento y lugar del universo, se produce una colisi\u00f3n simult\u00e1nea entre tres part\u00edculas \u2013aunque la valoraci\u00f3n de si esto ser\u00eda suficiente para restablecer el libre albedr\u00edo es una cuesti\u00f3n cuya discusi\u00f3n prefiero dejar a la filosof\u00eda.<\/p>\n<p>En la f\u00edsica del movimiento y sus causas -Din\u00e1mica- las leyes de la naturaleza funcionan tanto si el tiempo transcurre \u201chacia adelante\u201d como tambi\u00e9n si lo hiciera \u201chacia atr\u00e1s\u201d, es decir que <em>son sim\u00e9tricas y reversibles en el tiempo<\/em>. Si filmamos un choque entre dos part\u00edculas, o la \u00f3rbita de un planeta entorno a su sol, y pasamos la pel\u00edcula al rev\u00e9s, notaremos que las trayectorias est\u00e1n invertidas, lo cual es totalmente coherente para la f\u00edsica: no hay nada que nos indique que el tiempo est\u00e1 trascurriendo en sentido contrario. Si las leyes de la naturaleza no distinguen entre el pasado y el futuro, entonces <strong>\u00bfpor qu\u00e9 notamos que el tiempo fluye en un sentido y no en otro?<\/strong> \u00bfDe d\u00f3nde sale esa asimetr\u00eda del tiempo? \u00bfPor qu\u00e9 recordamos el pasado pero no el futuro?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/farm4.staticflickr.com\/3020\/2837529280_6c09aab100_z.jpg\" alt=\"http:\/\/farm4.staticflickr.com\/3020\/2837529280_6c09aab100_z.jpg\" width=\"477\" height=\"629\" \/><\/p>\n<p>Nos podemos sentar mirando hacia el futuro, pero, \u00bfveremos algo&#8230;.<\/p>\n<p>&nbsp;<\/p>\n<p>Este mismo problema relativo al tiempo se plante\u00f3 a partir de uno de los mayores triunfos de la f\u00edsica del siglo XIX: la investigaci\u00f3n de la naturaleza de la luz y de otras formas de radiaci\u00f3n electromagn\u00e9tica, que tuvo su momento culminante en la obra del escoc\u00e9s James Clerk Maxwell (1831-1879). La explicaci\u00f3n dada por Maxwell sobre la radiaci\u00f3n electromagn\u00e9tica se basa en la obra de Michael Faraday, que vivi\u00f3 entre 1791 y 1867, y propuso la definici\u00f3n de los \u201ccampos\u201d el\u00e9ctrico y magn\u00e9tico que surgen en torno a los objetos que poseen una carga el\u00e9ctrica.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Mi mayor descubrimiento ha sido Michael Faraday\u00bb | F\u00edsica para tod@s\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Fue Faraday el primero en sugerir que la luz podr\u00eda estar producida por alg\u00fan tipo de vibraci\u00f3n de las l\u00edneas de fuerza asociadas con im\u00e1genes y part\u00edculas \u201ccargadas\u201d, que vibrar\u00edan como lo hacen las cuerdas de un viol\u00edn al ser pulsadas. El problema estaba en que, Faraday, carec\u00eda de los conocimientos matem\u00e1ticos necesarios para desarrollar la idea de maneta tal que se desarrollara un modelo perfectamente configurado. As\u00ed, en la d\u00e9cada de 1860, lleg\u00f3 Maxwell para rematar el trabajo de Faraday con sus maravillosas ecuaciones vectoriales para demostrar que todos los fen\u00f3menos el\u00e9ctricos y magn\u00e9ticos conocidos en aquella \u00e9poca, incluido el comportamiento de la luz, pod\u00eda ser descrito mediante un conjunto de s\u00f3lo cuatro ecuaciones, que actualmente se denominan ecuaciones de Maxwell.<\/p>\n<p>Claro que, como todo, tambi\u00e9n las ecuaciones de Maxwell ten\u00edan sus limitaciones, especialmente en la descripci\u00f3n de fen\u00f3menos que se producen a escalas muy peque\u00f1as, tales como el comportamiento de los \u00e1tomos y de las part\u00edculas que los componen. En este caso, es preciso modificar tanto la descripci\u00f3n cl\u00e1sica de las descripciones electromagn\u00e9ticas (Maxwell), como la descripci\u00f3n cl\u00e1sica de las interacciones entre part\u00edculas (<a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>), fen\u00f3menos en los cuales se cumplen las reglas de la f\u00edsica cu\u00e1ntica. As\u00ed, las ecuaciones de Maxwell, como las de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, tampoco contienen la flecha del tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"M\u00e1quina de vapor. Art\u00edculo de la Enciclopedia.\" \/><img decoding=\"async\" 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\" alt=\"Qui\u00e9n invent\u00f3 la M\u00e1quina de Vapor - Origen y Evoluci\u00f3n\u2714\ufe0f\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Lo que fue durante mucho tiempo la explicaci\u00f3n habitual la raz\u00f3n por la que vemos una direcci\u00f3n predominante del tiempo surgi\u00f3 a partir de otro gran triunfo de la f\u00edsica del siglo XIX: la descripci\u00f3n de la relaci\u00f3n entre calor y movimiento (termodin\u00e1mica). Esto tuvo una importancia pr\u00e1ctica fundamental en el mundo industrial cuando se utilizaba la fuerza de las m\u00e1quinas de vapor.<\/p>\n<p>Lo cierto es que, la importancia de la termodin\u00e1mica reside en que permite a los f\u00edsicos explicar el comportamiento de gran n\u00famero de objetos \u2013en especial, part\u00edculas de gas- que, en cierto sentido, funcionan juntos en un sistema complejo. Esto incluye el uso de promedios y estad\u00edsticas, pero se basa en gran medida en la idea de que un gas est\u00e1 constituido por una cantidad innumerable de part\u00edculas diminutas (\u00e1tomos y mol\u00e9culas) que no cesan de rebotar y chocar entre s\u00ed y con las paredes del recipiente que las contiene, cumpliendo las leyes del movimiento de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>. Esta teor\u00eda cin\u00e9tica de los gases fue un ejemplo importante del modo en que las leyes universales de la f\u00edsica pon\u00edan orden en el caos.<\/p>\n<p>&nbsp;<\/p>\n<div><a href=\"http:\/\/commons.wikimedia.org\/wiki\/File:Boltzmann_age31.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/c\/c3\/Boltzmann_age31.jpg\" alt=\"Ludwing Boltzmann (1844-1906)\" width=\"262\" height=\"355\" \/><\/a><\/div>\n<div>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Ludwig Boltzmann (1844-1906)<\/div>\n<p>La palabra \u201cgas\u201d fue acu\u00f1ada por el f\u00edsico flamenco Joannes van Helmont a partir de la palabra griega que significa \u201ccaos\u201d; este t\u00e9rmino apareci\u00f3 impreso por primera vez en el libro de van Helmont titulado Ortus medicina, publicado cuatro a\u00f1os despu\u00e9s del fallecimiento de Joannes, en 1648. La idea de que los gases eran como un caos se consider\u00f3 acertada durante trescientos a\u00f1os, hasta que Maxwell desde Gran Breta\u00f1a, y su contempor\u00e1neo Ludwig Boltzmann, desde Viena, consolidaron la teor\u00eda cin\u00e9tica (que hasta entonces hab\u00eda sido s\u00f3lo una especulaci\u00f3n), d\u00e1ndole una firme base cient\u00edfica fundamentada en las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>.<\/p>\n<p>Me propon\u00eda al comenzar este trabajo a exponer muchas m\u00e1s cosas pero, como siempre pasa, el espacio y el tiempo no dan para tanto en este lugar y, dejo pendiente explicar c\u00f3mo surge el Caos a partir del Orden y el Orden a partir del Caos, c\u00f3mo podemos llegar al borde del Caos y qu\u00e9 transiciones de fase tienen que producirse para que, la normalidad y la simetr\u00eda vuelva a reinar a partir de ese desorden que, en un principio, podr\u00eda parecer irreversible.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-Dx_aXmprn1Q\/TieVh6TcL2I\/AAAAAAAAAAg\/CmRfAnKezeI\/s1600\/galaxia-espiral.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/-Dx_aXmprn1Q\/TieVh6TcL2I\/AAAAAAAAAAg\/CmRfAnKezeI\/s1600\/galaxia-espiral.jpg\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>De todo lo que aqu\u00ed hemos hablado, se puede tomar raz\u00f3n y llegar a tener una razonada conciencia en el estudio de una galaxia espiral que, con sus millones de estrellas brillantes en los brazos espirales y sus estrellas rojas y m\u00e1s viejas en el centro gal\u00e1ctico, nos hablan claramente de la flecha del tiempo y de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> al considerar, la galaxia, como el sistema cerrado que, poco a poco, va torn\u00e1ndose m\u00e1s y m\u00e1s compleja en la composici\u00f3n de la materia que la conforma que, de manera irreversible va sufriendo transformaciones de todo tipo que, finalmente, la llevar\u00e1 a un estado cr\u00edtico que hasta se podr\u00eda transformar en un inmenso <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> como resultado final del proceso.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"El tic tac del universo - Revelaci\u00f3n - Wattpad\" \/><img decoding=\"async\" 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alt=\"Qu\u00e9 hab\u00eda en el Universo antes del Big Bang? - Ambientum\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El tic tac que nos mueve | EL PA\u00cdS Semanal\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQl_7dQca7l539Zf4Kf-06FLUG97HPJiuhGFQ&amp;usqp=CAU\" alt=\"Universo y evoluci\u00f3n | Ciencia UANL\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>Mucho es lo que nos queda por saber, lo que sabemos, reconociendo que no es poco para el exiguo tiempo que llevamos aqu\u00ed (en la medida del reloj del universo), es a\u00fan insuficiente para lo que la Humanidad necesita saber. Nuestra ignorancia es grande, muy grande\u2026, casi infinita, si la contraponemos con todo aquellos que nos queda por descubrir de los secretos de la Naturaleza. Nunca podremos acabar ese aprendizaje que se pierde en la lejan\u00eda de la flecha del tiempo en ese infinito que llamamos futuro.<\/p>\n<p>&nbsp;<\/p>\n<p>emilio silvera<\/p>\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%2F2020%2F12%2F11%2Fes-bueno-saber-como-funciona-la-naturaleza%2F&amp;title=Es+bueno+saber+como+funciona+la+Naturaleza' 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%2F2020%2F12%2F11%2Fes-bueno-saber-como-funciona-la-naturaleza%2F&amp;title=Es+bueno+saber+como+funciona+la+Naturaleza' 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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