{"id":17264,"date":"2021-02-17T08:40:58","date_gmt":"2021-02-17T07:40:58","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=17264"},"modified":"2021-02-17T08:41:00","modified_gmt":"2021-02-17T07:41:00","slug":"causalidad-%c2%a1ese-principio-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/17\/causalidad-%c2%a1ese-principio-3\/","title":{"rendered":"Causalidad \u00a1Ese Principio!"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/el-alma-inmortal\/\" rel=\"prev\">EL ALMA INMORTAL<\/a><\/h2>\n<\/div>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/03\/la-importancia-de-la-ciencia-ficcion-para-la-ciencia\/\" rel=\"next\">La importancia de la Ciencia Ficci\u00f3n para la Ciencia<\/a><\/div>\n<\/div>\n<h1><\/h1>\n<p style=\"text-align: justify;\">Descartes, Leibniz, Locke, Berkeley, Hume (que influy\u00f3 decisivamente en Kant), entre otros, construyeron una base que tom\u00f3 fuerza en Kant, para quien el conocimiento arranca o nace de nuestras experiencias sensoriales, es decir, de los datos que nos suministra nuestros cinco sentidos, pero no todo en \u00e9l procede de esos datos.\u00a0 Hay en nosotros dos fuentes o potencias distintas que nos capacitan para conocer, y son la sensibilidad (los sentidos) y el entendimiento (inteligencia).\u00a0 Esta no puede elaborar ninguna idea sin los sentidos, pero \u00e9stos son in\u00fatiles sin el entendimiento.<\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/16\/si-%c2%a1somos-parte-del-misterio-que-tratamos-de-desvelar\/\" rel=\"prev\">S\u00ed, \u00a1somos parte del misterio que tratamos de desvelar!<\/a><\/h2>\n<\/div>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/17\/la-energia-del-cerebro-6\/\" rel=\"next\">La energia del cerebro<\/a><\/div>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/sesin2causalidadensalud-141216112922-conversion-gate02\/95\/causalidad-en-ciencias-de-la-salud-sesion-2-7-638.jpg?cb=1418729919\" alt=\"\" width=\"304\" height=\"228\" \/><\/p>\n<div>\n<div style=\"text-align: justify;\">Todo lo que pasa es causa de lo que antes pas\u00f3.\u00a0 Y, ese Principio de la F\u00edsica de la Causalidad, no est\u00e1 s\u00f3lo all\u00ed presente, y, es tan cierto que, hasta en los C\u00f3digos legales se recogen sus esencias:En el art. 901 del CC, podemos leer: \u201cUn efecto es adecuado a su causa cuando \u201cacostumbra a suceder seg\u00fan el curso natural y ordinario de las cosas\u201d . Como es natural, se refiere al efecto de las condiciones iniciales que marcar\u00e1n las finales.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/photos1.blogger.com\/x\/blogger\/5542\/1833\/320\/497528\/baldufamitja_fb.jpg\" alt=\"\" width=\"276\" height=\"276\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de En las nebuosas nacen estrellas\" \/><\/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 Tambi\u00e9n aqu\u00ed, est\u00e1 representada la causalidad<\/div>\n<div style=\"text-align: justify;\">En f\u00edsica existe un Principio que llaman !Causalidad! y en virtud del cual el efecto no puede preceder a la causa. Es muy \u00fatil cuando se combina con el principio de que la m\u00e1xima velocidad del universo es la velocidad de la luz en el vac\u00edo. Lo cierto es que, todo lo que ocurre es causa de algo que antes sucedi\u00f3. Contaremos algunas cosas que tuvieron sus consecuencias.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de George Francis Fitzgerald y la contracci\u00f3n de la mater9ia+\u00b4\u00e7\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 George Francis Fitzgerald<\/div>\n<div style=\"text-align: justify;\">En 1.893 el f\u00edsico irland\u00e9s George Francis Fitzgerald emiti\u00f3 una hip\u00f3tesis para explicar los resultados negativos del experimento conocido de Michelson-Morley. Adujo que toda la materia se contrae en la direcci\u00f3n del movimiento, y que esa contracci\u00f3n es directamente proporcional al ritmo (velocidad) del movimiento.<\/div>\n<div>\n<p style=\"text-align: justify;\">Seg\u00fan tal interpretaci\u00f3n, el interfer\u00f3metro se quedaba corto en la direcci\u00f3n del \u201cverdadero\u201d movimiento terrestre, y lo hac\u00eda precisamente en una cantidad que compensaba con toda exactitud la diferencia de distancias que deber\u00eda recorrer el rayo luminoso. Por a\u00f1adidura, todos los aparatos medidores imaginables, incluyendo los \u00f3rganos sensoriales humanos, experimentar\u00edan ese mismo fen\u00f3meno.<\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">\n<div>\n<p><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo%3AInterfer%C3%B3metro_de_Michelson.PNG\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d7\/Interfer%C3%B3metro_de_Michelson.PNG\/400px-Interfer%C3%B3metro_de_Michelson.PNG\" alt=\"\" width=\"400\" height=\"366\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<div>\n<div>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Esquema de un interfer\u00f3metro de Michelson.<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\">\n<div>\n<div>\n<div>\n<p><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo%3AAnillos_de_Interferencia.JPG\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/25\/Anillos_de_Interferencia.JPG\/80px-Anillos_de_Interferencia.JPG\" alt=\"\" width=\"80\" height=\"80\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<div>\n<div>Visualizaci\u00f3n de los anillos de interferencia.<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">Parec\u00eda como si la explicaci\u00f3n de Fitzgerald insinuara que la naturaleza conspiraba con objeto de impedir que el hombre midiera el <em>movimiento absoluto<\/em>, para lo cual introduc\u00eda un efecto que anulaba cualquier diferencia aprovechable para detectar dicho movimiento.<\/p>\n<p style=\"text-align: justify;\">Este asombroso fen\u00f3meno recibi\u00f3 el nombre de <em>contracci\u00f3n de Fitzgerald<\/em>, y su autor formul\u00f3 una ecuaci\u00f3n para el mismo, que referido a la contracci\u00f3n de un cuerpo m\u00f3vil, fue predicha igualmente y de manera independiente por H. A. Lorentz (1.853 \u2013 1.928) de manera que, finalmente, se quedaron unidos como <em>contracci\u00f3n de Lorentz-Fitzgerald<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f4\/LorentzContraction.svg\/350px-LorentzContraction.svg.png\" alt=\"\" width=\"350\" height=\"347\" \/><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcSokU5bsOfzVqEnyq_FiLLyA2TFbsTxKmxl1fEos5_Y8AIAD_mL\" alt=\"\" width=\"174\" height=\"249\" data-height=\"249\" data-width=\"174\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A la contracci\u00f3n, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> le dio un marco te\u00f3rico en la teor\u00eda especial de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>. En esta teor\u00eda, un objeto de longitud <em>l<sub>0<\/sub><\/em> en reposo en un sistema de referencia parecer\u00e1, para un observador en otro sistema de referencia que se mueve con velocidad relativa <em>v<\/em> con respecto al primero, tener longitud <img decoding=\"async\" loading=\"lazy\" title=\"contraccion_l-f\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/contraccion_l-f.gif\" alt=\"contraccion_l-f\" width=\"86\" height=\"20\" \/>, donde <em>c<\/em> es la velocidad de la luz. La hip\u00f3tesis original atribu\u00eda esta contracci\u00f3n a una contracci\u00f3n real que acompa\u00f1a al movimiento absoluto del cuerpo. La contracci\u00f3n es en cualquier caso despreciable a no ser que <em>v<\/em> sea del mismo orden o cercana a <em>c<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"366\" height=\"195\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un objeto que se moviera a 11,2 Km\/s (la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a><\/a> de nuestro planeta) experimentar\u00eda s\u00f3lo una contracci\u00f3n equivalente a 2 partes por cada 1.000 millones en el sentido del vuelo. Pero a velocidades realmente elevadas, tal contracci\u00f3n ser\u00eda sustancial. A unos 150.000 Km\/s (la mitad de la velocidad de la luz) ser\u00eda del 15%; a 262.000 Km\/s (7\/8 de la velocidad de la luz), del 50%. Es decir, que una regla de 30 cm que pasara ante nuestra vista a 262.000 Km\/s nos parecer\u00eda que mide s\u00f3lo 15\u201924 cm, siempre y cuando conoci\u00e9ramos alguna manera para medir su longitud en pleno vuelo. Y a la velocidad de la luz, es decir, 300.000 Km\/s en n\u00fameros redondos, su longitud en la direcci\u00f3n del movimiento ser\u00eda cero. Puesto que, presuntamente, no puede existir ninguna longitud inferior a cero, se deduce que la velocidad de la luz en el vac\u00edo es la mayor que puede imaginarse el universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-O_GPJvKKe-4\/UF9ehneE0vI\/AAAAAAAALG0\/FGbhoRuG-k8\/s1600\/tercer.gif\" alt=\"\" width=\"304\" height=\"165\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El f\u00edsico holand\u00e9s Henrik Ant\u00f3n Lorentz, como hemos dicho, promovi\u00f3 esta idea pensando en los rayos cat\u00f3dicos (que ocupaban su actividad por aquellas fechas). Se hizo el siguiente razonamiento: si se comprimiera la carga de una part\u00edcula para reducir su volumen, aumentar\u00eda su masa. Por consiguiente, una part\u00edcula voladora, escorzada en la direcci\u00f3n de su desplazamiento por la contracci\u00f3n de Fitzgerald, deber\u00eda crecer en t\u00e9rminos de masa. Lorentz present\u00f3 una ecuaci\u00f3n sobre el acrecentamiento de la masa, que result\u00f3 muy similar a la ecuaci\u00f3n de Fitzgerald sobre el acortamiento. A 149.637 Km\/s la masa de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">electr\u00f3n<\/a> aumentar\u00eda en un 15%; a 262.000 Km\/s, en un 100% (es decir, la masa se duplicar\u00eda); y a la velocidad de la luz, su masa ser\u00eda infinita. Una vez m\u00e1s pareci\u00f3 que no podr\u00eda haber ninguna velocidad superior a la de la luz, pues, \u00bfc\u00f3mo podr\u00eda ser una masa mayor que infinita?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/photos1.blogger.com\/blogger2\/8150\/2477\/320\/D_Lorenz.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El efecto Fitzgerald sobre longitudes y el efecto Lorentz sobre masas mantuvieron una conexi\u00f3n tan estrecha que aparecieron a menudo agrupadas como las <em>ecuaciones Lorentz-Fitzgerald<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mientras que la contracci\u00f3n Fitzgerald no pod\u00eda ser objeto de mediciones, el efecto Lorentz sobre masas s\u00ed pod\u00eda serlo, aunque indirectamente. De hecho, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">mu\u00f3n<\/a> tom\u00f3 10 veces su masa original cuando fue lanzado, a velocidades relativistas, en el acelerador de part\u00edculas, lo que confirm\u00f3 la ecuaci\u00f3n de Lorentz. Los experimentos posteriores han confirmado las ecuaciones de ambos: a velocidades relativistas, las longitudes se contraen y las masas se incrementan.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de George Francis Fitzgerald y la contracci\u00f3n de la mater9ia+\u00b4\u00e7\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/b7\/EinsteinContraction.svg\/800px-EinsteinContraction.svg.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>contracci\u00f3n de Lorentz<\/strong>\u00a0es un efecto relativista que consiste en la contracci\u00f3n de la longitud de un cuerpo en la direcci\u00f3n del movimiento a medida que su velocidad se acerca a la\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">velocidad de la luz<\/a>. Originalmente fue un concepto introducido por\u00a0<a title=\"Hendrik Antoon Lorentz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Hendrik_Antoon_Lorentz\">Lorentz<\/a>\u00a0como una forma de explicar la ausencia de resultados positivos en el\u00a0<a title=\"Experimento de Michelson y Morley\" href=\"https:\/\/es.wikipedia.org\/wiki\/Experimento_de_Michelson_y_Morley\">experimento de Michelson y Morley<\/a>. Posteriormente fue aplicado por\u00a0<a title=\"Albert Einstein\" href=\"https:\/\/es.wikipedia.org\/wiki\/Albert_Einstein\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0en el contexto de la\u00a0<a title=\"Relatividad especial\" href=\"https:\/\/es.wikipedia.org\/wiki\/Relatividad_especial\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como es conocido por todos, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> adopt\u00f3 estos descubrimientos y los incorpor\u00f3 a su teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, que aunque mucho m\u00e1s amplia, recoge la contracci\u00f3n de Fitzgerald y el aumento de la masa de Lorentz cuando se alcanzan grandes velocidades.<\/p>\n<p style=\"text-align: justify;\">Algunas veces pienso que los artistas en general, y los poetas en particular, tendr\u00edan que adaptar e incluir en sus esquemas art\u00edsticos y po\u00e9ticos los adelantos cient\u00edficos, para asimilarlos en las diversas expresiones y sentimientos que ser\u00e1n despu\u00e9s puestos al servicio del consumo humano. Estos adelantos cient\u00edficos ser\u00edan as\u00ed coloreados con las pasiones humanas, y transformados, de alguna forma, en la sangre, y por qu\u00e9 no, los sentimientos de la naturaleza humana. Posiblemente, de haberlo hecho, el grado general de conocimiento ser\u00eda mayor. De todas las maneras, no dejamos de avanzar en el conocimiento de la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"Dibujo20120426 simple examples show how the lorentz force jibes and clashes with relativity\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2012\/04\/dibujo20120426-simple-examples-show-how-the-lorentz-force-jibes-and-clashes-with-relativity.png?w=580&amp;h=281\" alt=\"\" width=\"580\" height=\"281\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hacemos mil y un inventos para poder llegar a lugares que, hasta hace muy poco tiempo se pensaba que nos estaban vedados. Y, a pesar de ello, la cultura cient\u00edfica, en general es pobre. S\u00f3lo uno de cada tres puede definir una mol\u00e9cula o nombrar a un solo cient\u00edfico vivo. De veinticinco licenciados escogidos al azar en la ceremonia de graduaci\u00f3n de Harvard, s\u00f3lo dos pudieron explicar por qu\u00e9 hace m\u00e1s calor en verano que en invierno. La respuesta, dicho sea de paso, no es \u201cporque el Sol est\u00e1 m\u00e1s cerca\u201d; no est\u00e1 m\u00e1s cerca. El eje de rotaci\u00f3n de la Tierra est\u00e1 inclinado, as\u00ed que cuando el hemisferio norte se inclina hacia el Sol, los rayos son m\u00e1s perpendiculares a la superficie, y la mitad del globo disfruta del verano. Al otro hemisferio llegan rayos oblicuos: es invierno. Es triste ver c\u00f3mo aquellos graduados de Harvard pod\u00edan ser tan ignorantes. \u00a1Aqu\u00ed los tenemos con faltas de ortograf\u00eda!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Sucedio en la l\u00ednea de metro de Manhattan\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por supuesto, hay momentos brillantes en los que la gente se sorprende. Hace a\u00f1os, en una l\u00ednea de metro de Manhattan, un hombre mayor se las ve\u00eda y deseaba con un problema de c\u00e1lculo elemental de su libro de texto de la escuela nocturna; no hac\u00eda m\u00e1s que resoplar. Se volvi\u00f3 desesperado hacia el extra\u00f1o que ten\u00eda a su lado, sentado junto a \u00e9l, y le pregunt\u00f3 si sab\u00eda c\u00e1lculo. El extra\u00f1o afirm\u00f3 con la cabeza y se puso a resolverle al hombre el problema. Claro que no todos los d\u00edas un anciano estudia c\u00e1lculo en el metro al lado del f\u00edsico te\u00f3rico ganador del Nobel de F\u00edsica, T. D. Lee.<\/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=\"https:\/\/lh3.googleusercontent.com\/-tYiFft5nNIY\/TeIKnrUCp0I\/AAAAAAAASnk\/Wf9TyNT0joU\/entrar-salir-ko-tao-2.jpg\" alt=\"\" width=\"512\" height=\"288\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0Leon Lederman cuenta una an\u00e9cdota parecida a la del tren, pero con final diferente. Sal\u00eda de Chicago en un tren de cercan\u00edas cuando una enfermera subi\u00f3 a \u00e9l a la cabeza de un grupo de pacientes de un hospital <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a>qui\u00e1trico local. Se colocaron a su alrededor y la enfermera se puso a contarlos: \u201cuno, dos tres\u2026\u201d. Se qued\u00f3 mirando a Lederman y pregunt\u00f3 \u201c\u00bfqui\u00e9n es usted?\u201d; \u201csoy Leon Lederman\u201d \u2013 respondi\u00f3 \u2013 \u201cganador del premio Nobel y director del Fermilab\u201d. Lo se\u00f1al\u00f3 y sigui\u00f3 tristemente \u201cs\u00ed claro,\u00a0 cuatro, cinco, seis\u2026\u201d. Son cosas que ocurren a los humanos; \u00a1tan insignificantes y tan grandes! Somos capaces de lo mejor y de lo peor. Ah\u00ed tenemos la historia para ver los ejemplos de ello.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/cdn.slidesharecdn.com\/ss_thumbnails\/cienciaytecnologia-151204023445-lva1-app6892-thumbnail-4.jpg?cb=1449196779\" alt=\"Resultado de imagen de La ciencia y la tecnolog\u00eda\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero ahora m\u00e1s en serio, es necesario preocuparse por la incultura cient\u00edfica reinante, entre otras muchas razones porque la ciencia, la t\u00e9cnica y el bienestar p\u00fablico est\u00e1n cada d\u00eda m\u00e1s conectados. Y, adem\u00e1s, es una verdadera pena perderse la concepci\u00f3n del mundo que, en parte, he <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>do en estas p\u00e1ginas. Aunque aparezca incompleta, se puede vislumbrar que posee grandiosidad y belleza, y va asom\u00e1ndose ya su simplicidad.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cEl proceso de la ciencia es el descubrimiento a cada paso de un nuevo orden que de unidad a lo que desde hac\u00eda tiempo parec\u00eda desunirlo.\u201d<\/p>\n<p style=\"text-align: justify;\">&#8211; Es lo que hizo Faraday cuando cerr\u00f3 el v\u00ednculo que uni\u00f3 la electricidad y el magnetismo.<\/p>\n<p style=\"text-align: justify;\">&#8211; Es lo que hizo Clerk Maxwell cuando uni\u00f3 aqu\u00e9lla y \u00e9ste con la luz.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/12\/18\/%C2%A1causalidad-%C2%A1ese-principio\/\">&#8211; <\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> uni\u00f3 el tiempo y el espacio, la masa a la energ\u00eda y relacion\u00f3 las grandes masas cosmol\u00f3gicas con la curvatura y la distorsi\u00f3n del tiempo y el espacio para traernos la gravedad en un teor\u00eda moderna; y dedic\u00f3 los \u00faltimos a\u00f1os de su vida al intento de a\u00f1adir a estas similitudes otra manera nueva y m\u00e1s avanzada, que instaurara un orden nuevo e imaginativo entre las ecuaciones de Maxwell y su propia geometr\u00eda de la gravitaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos1.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_11.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.biografiasyvidas.com\/images\/p.gif\" alt=\"\" width=\"10\" height=\"10\" \/><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos2.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_22.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><\/p>\n<p><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos3.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_33.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos4.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_44.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><\/p>\n<p><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos5.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_55.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><a href=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos6.htm\"><img decoding=\"async\" src=\"http:\/\/www.biografiasyvidas.com\/monografia\/einstein\/fotos\/einstein_66.jpg\" alt=\"Clic para ampliar\" border=\"0\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p>Algunos momentos de la vida del Maestro<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuando Coleridge intentaba definir la belleza, volv\u00eda siempre a un pensamiento profundo: la belleza, dec\u00eda, \u201ces la unidad de la variedad\u201d. La ciencia no es otra cosa que la empresa de descubrir la unidad en la variedad\u00a0 desaforada de la naturaleza, o m\u00e1s exactamente, en la variedad de nuestra experiencia que est\u00e1 limitada por nuestra ignorancia.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/736x\/9c\/ad\/83\/9cad83bfc6d3584df52a3dedd999adea.jpg\" alt=\"Resultado de imagen de So\u00f1ando con multiversos\" \/><\/p>\n<p>S\u00ed, a veces so\u00f1amos con mundos \u00bfimposibles?<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Hay muchas cosas que no podemos controlar, sin embargo, algo dentro de nosotros, nos env\u00eda mensajes sobre lo que podr\u00eda ser importante para que nos fijemos mejor y continuemos profundizando.<\/p>\n<p style=\"text-align: justify;\">Para comprender mejor el panorama, hagamos una excursi\u00f3n hasta la astrof\u00edsica; hay que explicar por qu\u00e9 la f\u00edsica de part\u00edculas y la astrof\u00edsica se han fundido no hace muchos a\u00f1os, en un nivel nuevo\u00a0 de intimidad, al que alguien llam\u00f3 la conexi\u00f3n espacio interior\/espacio exterior.<\/p>\n<p style=\"text-align: justify;\">Mientras los expertos del espacio interior constru\u00edan aceleradores, microscopios cada vez m\u00e1s potentes para ver qu\u00e9 pasaba en el dominio sub-nuclear, los colegas del espacio exterior sintetizaban los datos que tomaban unos telescopios cada vez m\u00e1s potentes, equipados con nuevas t\u00e9cnicas cuyo objeto era aumentar su sensibilidad y la capacidad de ver detalles finos. Otro gran avance fueron los observatorios establecidos en el espacio, con sus instrumentos para detectar infrarrojos, ultravioletas, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>; en pocas palabras, toda la extensi\u00f3n del espectro electromagn\u00e9tico, muy buena parte del cual era bloqueado por nuestra atm\u00f3sfera opaca y distorsionadora.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div id=\"i_mc\" style=\"text-align: justify;\"><a href=\"http:\/\/www.xtec.es\/%7Ermolins1\/univers\/fotos\/mesur02.jpg\"><img decoding=\"async\" src=\"http:\/\/www.xtec.es\/%7Ermolins1\/univers\/fotos\/mesur02.jpg\" alt=\"\" \/><\/a><\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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\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\u00a0 \u00bfHasta donde llegaremos?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La s\u00edntesis de la cosmolog\u00eda de los \u00faltimos cien a\u00f1os es el <em>modelo cosmol\u00f3gico est\u00e1ndar<\/em>. Sostiene que el universo empez\u00f3 en forma de un estado caliente, denso, compacto, hace unos 15.000 millones de a\u00f1os. El universo era entonces infinitamente, o casi infinitamente, denso; infinita, o casi infinitamente, caliente. La descripci\u00f3n \u201cinfinito\u201d es inc\u00f3moda para los f\u00edsicos; los modificadores son el resultado de la influencia difuminadora de la teor\u00eda cu\u00e1ntica. Por razones que quiz\u00e1 no conozcamos nunca, el universo estall\u00f3, y desde entonces ha estado expandi\u00e9ndose y enfri\u00e1ndose.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Modelo Cosmol\u00f3gico Estandar\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Modelo Cosmol\u00f3gico Estandar\" \/><img decoding=\"async\" src=\"https:\/\/img.europapress.es\/fotoweb\/fotonoticia_20200611144648_420.jpg\" alt=\"Resultado de imagen de El Modelo Cosmol\u00f3gico Estandar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora bien, \u00bfC\u00f3mo se han enterado de eso los cosm\u00f3logos? El modelo de la Gran Explosi\u00f3n (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>) naci\u00f3 en los a\u00f1os treinta tras el descubrimiento de que las galaxias (conjuntos de 100.000 millones de estrellas, aproximadamente) se estaban separando entre s\u00ed, descubrimiento hecho por Edwin <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>, que andaba midiendo sus velocidades en 1.929.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a> ten\u00eda que recoger de las galaxias lejanas una cantidad de luz que le permitiera resolver las l\u00edneas espectrales y compararlas con las l\u00edneas de los mismos elementos de la Tierra. Cay\u00f3 en la cuenta de que todas las l\u00edneas se desplazaban sistem\u00e1ticamente hacia el rojo. Se sab\u00eda que una fuente de luz que se aparta de un observador hace justo eso. El <em>desplazamiento hacia el rojo<\/em> era, de hecho, una medida de la velocidad relativa de la fuente y del observador.<\/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=\"Resultado de imagen de L Expansoi\u00f3n de Hubble\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de L Expansoi\u00f3n de Hubble\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">M\u00e1s tarde, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a> hall\u00f3 que las galaxias se alejaban de \u00e9l en todas las direcciones; esto era una manifestaci\u00f3n de la expansi\u00f3n del espacio. Como el espacio expande las distancias entre todas las galaxias, la astr\u00f3noma Hedwina Knubble, que observase desde el planeta Penunbrio en Andr\u00f3meda, ver\u00eda el mismo efecto o fen\u00f3meno: las galaxias se apartar\u00eda de ella.<\/p>\n<p style=\"text-align: justify;\">Cuanto m\u00e1s distante sea el objeto, m\u00e1s deprisa se mueve. Esta es la esencia de la ley de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>. Su consecuencia es que, si se proyecta la pel\u00edcula hacia atr\u00e1s, las galaxias m\u00e1s lejanas, que se mueven m\u00e1s deprisa, se acercar\u00e1n a los objetos m\u00e1s pr\u00f3ximos, y todo el l\u00edo acabar\u00e1 junt\u00e1ndose y se acumular\u00e1 en un volumen muy, muy peque\u00f1o, como, seg\u00fan se calcula actualmente, ocurr\u00eda hace 15.000 millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Una criatura tridimensiona\u00f1l\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La m\u00e1s famosa de las met\u00e1foras cient\u00edficas te pide que imagines que eres una criatura bidimensional, un habitante del Plano. Conoces el este y el oeste, el norte y el sur, pero arriba y abajo no existen; sacaos el arriba y debajo de vuestras mentes. Viv\u00eds en la superficie de un globo que se expande. Por toda la superficie hay residencias de observadores, planetas y estrellas que se acumulan en galaxias por toda la esfera; todo bidimensional. Desde cualquier atalaya, todos los objetos se apartan a medida que la superficie se expande sin cesar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/media.giphy.com\/media\/3ohzdHC8FRAxidan4I\/giphy.gif\" alt=\"Resultado de imagen de Las galaxias se alejan imagen GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La distancia entre dos puntos cualesquiera de este universo crece. Eso es lo que pasa, precisamente, en nuestro mundo tridimensional. La otra virtud de esta met\u00e1fora es que, en nuestro universo, no hay ning\u00fan lugar especial. Todos los sitios o puntos de la superficie sin democr\u00e1ticamente iguales a todos los dem\u00e1s. No hay centro; no hay borde. No hay peligro de caerse del universo. Como nuestra met\u00e1fora del universo en expansi\u00f3n (la superficie del globo) es lo \u00fanico que conocemos, no es que las estrellas se precipiten dentro del espacio. Lo que se expande es que espacio que lleva toda la barah\u00fanda. No es f\u00e1cil visualizar una expansi\u00f3n que ocurre en todo el universo. No hay un exterior, no hay un interior. S\u00f3lo hay este universo que se expande. \u00bfEn qu\u00e9 se expande? Pensad otra vez en vuestra vida como habitante del Plano, de la superficie del globo: en nuestra met\u00e1fora no existe nada m\u00e1s que la superficie.<\/p>\n<p style=\"text-align: justify;\">\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=\"Resultado de imagen de El LHC en la profundidad de la Tierra\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El LHC en la profundidad de la Tierra\" \/><img decoding=\"async\" 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UTtJNF9O0QYIIGj4dnUrUqdZDKVEWop8VYBh+Rx56kvi\/8AqVP5sc1cuigszMANSTVqAAeZLYAt44rVVQFmIUDckgAfM4UVqk6Ug\/671KwHyW4M3ztHcE4iGRXQszuw1DM7yJEaQQBppp85xLBdq59m0piB77g\/kmhPzt8pxWbKq2r\/AHhOhLw2ngBFoGg0AEwJnB6qvi\/+pU\/mwerL4v8A6lT+bEKUMz6O5d9lKHxQx+RkflhTmfRNh+jqA+TAqfqJ\/wBsaX1ZfF\/9Sp\/Ng9WXxf8A1Kn82MuKLYh4tVpUzRR7g1q0xGoM9RHkfuzrh\/lDKKfFQfywk9L8j\/VnqJdfSispvc60zcN212j5nFzgmbpZmktWmXAOhXmVJRgNUPVuPzBB746d34eJfQxx+LhZJxHjdChUSnUeHqBigCsxIUqD7IPdx9D4HHvD+M0KxApVVZout\/EBCEyOxion7QxQfN0TcKlBHtqVKdzw5KpeV9oEx1MInS4+OLGWbJ0zclOnTOouWiEPVbOoUb2r+yPAYiV7FcktxtgxzSqqwlSCNpBB+Xxx1iFIs1TZkZVa1ipAbwJEA\/XEhB8fyGPcGAOGpyIJkHQggQcURwLL6\/cUuoWn7tNQSpI226E026R4YY4WcWyWZqMvJrctYhu5\/S0nkAgj2EdNf7zywBayuQp0yTTRELBQbUVZCzaDA1Akx4ScT2nx\/IYR5Xh2bRUVs0C4cMzEE3rrKwdALdIA1tukHD\/AHFp8fyGEvDGdc5XpWRTsWorSNS8CI7aq308xh1WqhVLMYA1JxQ4WCzVKpEXwB42rMA\/U\/XGklTbMt5SRnvTjg1XMMOWjgKEl1\/wVL4gMCQQSP\/Axj14M6AoarA9O6EEWqw2Ykalp0A21nfH2LFLi1agiTmClva4TP6o3J+GObRs+ZZtYRQTJEAnxIGpxSJxpc5kfWSDlqLU6UzfUaA3mq6mO41g+WH3APR+lSglQ9Ua3MJAO\/SNhHjv54xwdS77GV4T6M168G3lp77giR4qu7fkD443vo96N5agQQheoNeY8GD4qNl+I18zhmlPucWErEaADG1woOLLUY9wv+1F8PzwY6GCl6TIhsvp1nFr\/AKJS3enpAU9W0eQbfbCSnQSSfVc2AugGuoFRl2K76yPCZlYuw09LzBpkPmFhaulAwIhTc09Mhgqrdp94Z0nC\/h9SlUYUufmKcDUMxC9FulxM+yY0gErPxAhr5SldUp+q5yD0XAC0BXIBQxpNsg9rl2BJBXVGhTks5ADKI2gtLE+d2oI30PYRCtQFQGq51Aou3tICKxKEGDqADvcZAGH32yKKKAGqgIjlp62DVCjWgTeyAEsBt0gbgYAa5jNPyOYiEsVDBCDImJldCSATpoTEYR0uIU2ccxm5g1ioIKeYSOn4kTHc4ZcO42tRXZxyggUm9hpIM3dlIIIiZ0nYieObSzIIDU6oWCVgGPAwR5H6YU2LRIjgiQQR4gzj3C6twhQZVnpnfQkj53SY\/VIxXyT5sU0ZrKhKgkDpMkSQAdPqxxnJrlY5wk4\/RqKWrjONQprTCkCneAbz1xOpNyjbYeciyOLqDFRWpmY6hoT4A\/i\/yzi4Hp1BEqw0MaHYyJB8wDgQw1firEQvGItVSScqTBDSCToYYEeIIUnaQWPDOLCrmUCcRWrpa1EUShZkVQTcfYN3Ma3cgxqExrbR4f8ABtjiqg3gbr2\/xDAHVVLgR4iMfMM1SalWOXV+XClS11QLWpLa9PL1LCDcqlhcOqyNw2NrxfjtSlWFFMvzC6FlY1FUEgEmdDCjpBJg9QgGcIaPD6rIi1VFUVal1RXpFDLmWcVBUMMvaBsABGPXoXBNvn8v\/Ty61TdLl8+UScLq04CJYugr2oywlOqrhF02ItIiNNPHGrooGFy1HgzEk9jGx+GMxS9FqdMt1OQ0grUVWBB0YF1ALA7bT5nHVDh9emwGXr8lBugD10+S1G6R+qRvjgtNNvxHZzarwlnjtD1crmUgVOZTpm3QVlaoFNNlGjGGYgxII3icS8RpcRNRzRrU1pi6wNTlj0oFWbDbBva437xbtCjOZPOuFJalWqU35iVGflnv08u220qSDDA7GZw+y3HKtv32Sro3fl8usvyKNP5Y6ThcVTT9zEJ03aod4MKP+oqQ3pZpfjlMyP8A+eLFDi9N9VWqfjRqg\/RlBxyenNcjr3kepfwm9KqrLSQqxU81dVJB9l+4xe9ePalV+a2\/vOEnHKjOVDqQu4CupIdSYJidwxER2xiUXRVJNlnh7E5hpJPUd9f7MYaZjOopt9pvdXU\/Pw+fbCShTqMSVpQGMkmRoQAdSR2HbDF6VOkpaqyonhsD4Cd2PlvhCqyJXyI+W9ZgWiBqANVU+M\/iaPl9dL2YzNKgku4RRpJ7nwA3J8hhMOMVq\/Tk6UJtz6otT\/Ku7fn5jE3D\/RtLuZWZsxV96oOka7KmwHxnyjFbcglRWq8czFcf1WlbT\/v6ggH9Re\/x1HYxiPJ8EQNzKhNeqfxvsI91dQADtMkdiManN5aACT3xRzNwXoUEyoj4sASdRsCTv2xnUi1C0a05LipnKUvHEq6bYVjO5iQPV+8TdAEssa66W3mdY6ZgkgBz1ey71cloJs2Ihl\/EekylzabEBd8eRxk+Z6lKKNBSrg6d8SjCDM8VSnUKMswFMSJYsrlQB4k07QDqS2gxPlPSBHdVC71LJUhgvSDLwOnrZUg7k6bY6xtrJzk4rYMGDBj0nmG3F8jVqi1KxpKaVVCV9q51C02HfpljoRrHyqfYlXmGp602oi23RDfUa5AWgNFQAXBh06giAHmDApT4dlHpgq1S8SSJEET2mTP\/AJ7QBBxOtVpTVDU+SqEsrBg106EOCRESItmY1wwqzBg69vj2x899J6ueFMUcwaZDmQyMTeFiQVtBXUg\/i7a43pw43RjU1O7TkJeP8ZfMuHYlVLQqE9Kjt5Xb+fyx3wbOVKdcOrlF9liBdK\/i6e8b4rcPyTNdcQFQXTv5CB31j4b49p0gBKNEDbcf\/RmdtNTpj2vH6a9zw6a4n3j+f0P+KektUklGAQAhg5hSCIkyNO+umHPDPSnJ1VWWNMwPaGm29wkAfGMZHKcIZmV6jlRbzLIFxXZLTMwbhNuouAMScFfLUzT1pqzwQts06nSLUZmULMwDBUjUTvjyy7o9v6lNs+kJRV1lGV1PgQQR8tDhdmOC0+yGmexTpA8wuqT5kYwHCaqUmRqletRYRzQysoPXYwWohkAN2O8DUTI02e4zWmUdlWFIYMjK5IJIiSRbpJOpu3Mac3FcjSlV3yGnq+YT2KgceDyDHxEyf2Rjx+JlRFakyDe4aqI7lgbV8pacQ5X0mpCkedrUSB0xNTzAGgPjMDF7g3E6WZUtTJUrqVeAwHvaGI88Z7t1Ze8jdXkXUMrTeuKoqgoA0KQLmL2zLHqYC0QNf3RfzWUARiL9FYi3Vh0mLQdLvCe8YmzPCEbVqYk\/iWVJ+LKQT88U\/UKifo6x79LgH8wAAP8AKTjOTQlrKzWgPxFLIghF8AoGsg6SDA7nvJNvK5V6rkc7OpEkFwFEWoCAde+uvee0ywGdrJ+kokj3qfV+QlvmQBifL8UpPswB2IPY\/HbCxR5lOH2Frqj1Ax0FQhrepjAO+zAf5RiY5NPdj4EjE4ODAFf1NfFv2jg9UHi37RxYxxXrKilnYKo3LEAD5nAEXqSeE\/EnHtVqVJSzFUUbsYA+p74TPx+pWJXJ0r4MGs8rSX\/c\/DfvBGOsr6N3sHzLtmKnYHSmvwQaH56eQxNwcNx2rX6cnSuEwa9UFaY+A3Y\/mNJGJcn6NqzCpmGOZq+LjoX9VNo+MjSYGNJRyW06AaADFtEA2GNUQq0sp730xPl1AGnif3nEuOKO3zP7zigrcS9kfH\/bGQ9L+OVMqlPk0lq1arlFVmtUW03qsSY92mRHicbTNbDGa9J\/RlM4iqatWkyPzEqUmtdWgqYMHQqxBxznLaPI3CNXLmYjNemvEaFMZjMZPLrQhWkViGYMquoS72mKsY0IlGEiMPMp6XUs2jDJ0sxWkECotPl01JBE8yqyiQdYEnywrrf0aU1kPnc9UViA1M1hbUBtFphdiFUHyHljb04UAWhQBAAi0DwHl9Mc5QVcUUdIyd1JiT0Hydcc01VqIhsADBhLC++A0E6WdUQdNTGmupJHcn92KFPOGIRSdfaOi7667n5D54vUKk9oM\/8ANcacH5miKS8qYpx7jycGOxxNRjw49wYAyB4JxMFiM8pJZ2WVNqX62xBuClmAnsq6TrhB6aUq6vRWrUve2oSwFotNZjTEAAdKFVmNbcfTScZL03yXOQPS1dAdO7KY0HiREj4nHXRkozTZx14uWm0jE5SsVWooMgjqnuR\/Cf34r5BhWdEXQsygz2WQCfPfbHlIwypGrq0nwgFjP5DFfKqaT3CQQI+GoM6\/DHrhNSc0tzzTg9OOm28NWfSKlMPu0qzliZIhQDAU7jv1DXCHMKpdxVpJVkGpJH3iNeqfh1EhlBI7DYSJopxMxo6GAQIJpMAR1EgyrEi7QdyDvixk+KGnKtUUFumyuhQhS50FVJXZriYMk98fG7R2XVk1X25\/k+jpdogou9i9kuEIACtRmphSCtV1dCSRNwZWYS2pAIxHx+iaRVWYFoukAzrAA1O3TsIA\/LDDKcTR0VqwIggypUzCq+6nYztoQROm+M5x\/irVHFqkADYksZk\/iPUdI3OOvYNKdVqN7vfdfY5dp1IqLlEWo5ggjUtE\/Hvri5wvM21qXTcocBgQIKzawg6HQn54l4PkBUNRncCnTW9iCNOwEnY\/WYOIuH0rqictlZCyi8EMqydSzLppj6zccxZ8yMJYl6n1ymy+yCNNIEaQBpHbQj6jHlVVOhiYJ84G5\/MfXCzOcAo1WNQlgzOtQspGpUU4GoPT90unx8cQ0vRylNN7nmkEC6qBFOQAQFEg+GwMkQSSfmn1hl6oIGsbb4pZnJI9pYI8+ydJMgnpO+wJ07DFfJ+ilBVWS7EKoBNkSpLBoti6SfqfE4gzfo3lrbS9W0A6BlESGBJa2ZhyLiSdvDAA3CSv6Ko9PyMsv5kMT8WODnZlPaRag8VMGPEgx9FDHHuVzqU6dlK+oss1wtIl3LH7xrae7HYzihW4mb2RmpIRBUXmq5B\/9tOqf498Xg9iKV7ZJM3xqsSKdDLsXI1ap0InxmCT3jQ+AOOMvwDmMHzdXnvMhZtpL5BRv4awD3GPKdd22NU\/q5Won51dPpiYVag2GY\/06H+5xnhXU1Uun7Ggy+VWAJAAEBRGg8NNsXkQDYYyD5513NUfrZV6n50TpiShxo3BRUos3u3tSqfKm4J+pxql1JUuj+fQ1uDCNON26VQ1P\/8AYAB+2pKfnOL1bP8ATKgEkoACYBudVmQDprO3bBpoiaZexxR2+Z\/ecIuC+kgzBPRABqKYvLB6ZphlK2bfeDWdxG+zelmVjZ9z+Cp4nyxCk7qDocQ+qr4t9cKPSE5l+Wcs0FS1wcVkWSOhjbTYuFO9PpDT7QjCcUOKzPOpQ1t2lfpgVJtikO5pyRbNp22wBrmySnck\/PHhyK+f1wl9HTnkP9bqI62tolOsSGvlTLIJEFgdtlgYe+tL4P8A6dT+XAHHqK+f1x6MkvnHhO+OvWl8H\/03\/lwetL4P+w\/8uAO+QvgPpgxz6yvg37D\/AMMGAJsGDBgBbnqVUsSp6RGkSD4ncEHXz228Vdei\/wCJT\/l6v+0w35Y02M\/xHKZ5swGp1aXq91GabaGFYmtPQ0lgdNV9hdtSZQEmY4RTqVUqHqel7IkgjfUroZ1O\/jhPxDhDXyUmncD0gXhIaUAPiWUz\/hjvptuHcOrsGGaNFvZs5Ybp3uHWNBtBEd8e5\/I8tGYEkKJt3k9lAbuTp7Q3wytjaldJ55ZPlb5TTUwyqhdBqeazACmoOpiQ0+BB7HEq81JVWkB2S0dSl01cWsIMRrodj4Y31ThMLFWmrdyRHtHU6PpuYEMdABhZmOBU9lZqZtZQDIgN7VofafFSMbjr6kd8\/UxPs+hPa4\/QTUittyqo0kwALjAiQO5gT\/8AUYoHNTHvbfTv\/wA8MOqvBaysALbdF7qFRVgBVg66bkkfTC2jwh6NB3qAXio7AKS3Q9QsAdPa6idJ2HnjWlq1qJvCyZ1uzp6MlGm7Vfn+ivSqlAbdNlOm40Lb\/Aa+WHHovwOjmaj1KuwnqBKOWOwDqQQANd\/DxxBk+DOUNSsRQpnUtU0MEaC06zHYxjU8MylQoEy1PlUx\/a1lMnxK0tGJPi9vwOPRra0Yrwbs8Whoyb8apLkdf9OZim6+rZ+oqkgkVUWroGW6GFpJIkS92NJTDBSGjSdRPn2O31OK3DuHiiYvd2YEsztJJ6Rt7KjyUAYg4zm2kUkPU0672gRc8d4kADuWHaceW3J5PbiKOM3xJieXSFzQJ1gLI0LHtPZRqfCNQkvNVoQDMEGDUfpy1NgQCFUTewPhMEEF1OmJqeWFUmikigjFahBN1ap+NLt7R+M\/iMrpDA6bK5NVAEDQAAAQABsAMS+hvhS82X05IQPwcOs5mo1RYNwY8ugBaS00wYZYB\/SF48cWeH0cpQVKKVaSKCKaorrNxJULqZLEq2+pIPecOc5lFqo1N9VZWUjbRlKn8icJsn6G5SlW56K4qyCX5jy0Fj1a9QN5md9PAYlFcm1VjgZNfP6499UTw\/M4nwYGSucmvn9cQZnhiutrQyndXAYH5HTF\/BgDDcVydGg6hc02VtKdCljRJZopqVPQoYgixbCw+GFoz1UzUy4pGn92L6RtpvUZ1e48wxSgWm4LUm8htQMbrP8AA8vWYtVpByQAZmCFm2RMGLmgnaT44jp8AoJTZKSWBlCmC3shAgEkyAFECMFgspOSyI\/RynSy9Tl2VKTQ1qsKIVwQhZlakoDMBTUQxuAXYCDjW0DI08T+84ytfh60xyWDGizALLNdRqCLLWJkCYtO6tpqGEWvRfidRmejWRlenEFrQaisXC1LVJABs1g7zoMHgq8StYrdEnpYBCdLkkVFBSAVJUG4Eg2sLZD6WgNuYBQC5ui\/OveE3qaC9QGpkQBIKNIO1jkxIDu\/TTMWJTJzDZdZctUVA4W2mz3N1AwAp7MPgYOFdXOVGrGmteoCz0qZBRRbUSpTL1OlyTNqgrAEVDr0tAyFeshp0rqmcEmqCCeoFbagZp3IhYI0W46gDSQFbqs185crBoVnIt5qhQqg7EgDWTDHUicc0+KGrRDLm2vbqU8lwAbAppgBiCxYEAXf2hjUKR3SzVR0ep9oMqkUlX7gdJlXuAkmSgZWmINxgQMAVqVanVptSNXOQbAWZ\/bXk2mbjAB5mo2LINyQpdU\/Sqldy+XUuuCrpoRCSSfw6sRB1kRvphNX4qBYTxB1thbjRH3haqrExdAIXpIInpJXuC\/qelmUABNQ6qWHRU1At1i3\/EPofA4AdW4MF48cGAOseThTxnhJrNI5etNqfWpYoSfbUzof4DEdPgjg1YrCKvPnoNw5pBXW\/wDDHhr5YAdzjycIE9GjdLViRKG1VtHQhUW9RtJJliNTasRE4pJ6HNaqnNHRDTaEK3A0jTJFryGNxMkmDtBLFgNZOIM1lUqW3Am1lcakdS6qdPA64Rp6MvJLZlmLWksFKsGDq5Km4wCynpiIIBBA16qejMrAqgMRDNy9zy0S8QwIqBkLK0mOY2hmcAnRoRiGplEIgroe3b5jY\/PE+DACt+EAewSPIGB9IK\/RcJavo0VrLVppTFa5vvWVtnV7rlVoYdRIErr8TOuwYlAVZHgVNGFRyatUbVKkG39RR0oP1RPiTibiNGsxTlOFHUGknuVIIEGYgiJHtb4v4MWgKOEZPMISazh9IDBm12\/BaAu3Yme+2M9xDiPIfM1HqEuKd1KmbYYWkoJA0mqWXUjtM6RtzjA5tadbMZqiwZqopqEFtTl2hbgrkCxvvQ0hiRBgDRhip1jqFC89MjfgvE8pRAoc9bqZakS0jrphDUJY6XE1FJPcsRvONHlcylRb6bq6mRcrBhIJBEjTQgj5YzVHKcPIDnL0Sz\/eDoW43EPdAE3TBneQPDF3JcRoUl5VKlYq\/gVStt3V7NukzPzwocV5G2czK00Z2mFVmIAJJCqWMAakwDpjPcO9O8rWqLTTmSzqgYqLLnpioFvBK3QyiJmTthjV4vSJUPKydmVgD0kfiAEa4u0KdIxaq6aiFAjSJHyAHywpolotYMGDEKGDBgwAYMGDAFDi+VDoQdmFpI312I8wdRjP80k5StoGb7t\/hUpFzH\/yUk+U40XFsyEQsdgCx+CiTjOmmR6nSPtqb2HgEoMjHz66qD\/NivyiPn9mNeO58UjSLVaaA36PEk2Sts9wYJO0T5YUZTigKic\/QuuUqUtCsrQAuq6ibx33J02Vxx97VT\/8fv8Ap42ABYrJGyhifgO0kKK1aKSFaeS5jMVQwCj+0Ui3qGk+Ox7a4gPEzTkBTmqV4KgG0KOYQlsA0p1kjc6zpEqvDNXUget5cFmZZFETKt0D2fZWyJ8T8IkschXPqEt1FkQE2tVspsDJ0IFMEkESDr4RPzCxYLw51LEAkAuxKCoBIMXQzvHcQZ1JAFleIEmoVzNLVW5QCaAFgUM2EmFEaSNCfgy4K7VGYmpSqIoCQkEq49qekRcIaPMdoJSDNikiv\/USwUlioBPLC0wjSknvrpEMp0jXS5biOXACrUpDbpDKurFYFu4JLrpG7DxwBfjHuPJwYA9xn\/SHheaq1ab0MwKK00cRbJZnG8mQsWqAbW0d\/LGgxzUeBP8Aw+WAMwnDeKd88hOojlIFiNCOibp8SRGkTrgqZHOmpXPryinUWoqKAoNIlYpEGDqu\/fWSZkBe\/S3NDlmg4cnM03pyhA5QdqdG4SRcwNdW8YViNtcfXzVNVqW5vNuACYCKSbRVtAe8KzhqVQwZALOWXSUA01PhHESG\/wD9AGQ46Qv4i5EEobWF46tYsWFgEMUOH8YLS2coqL2MCmrSssUGqyBqgIkmFbqlhbS9G+LhX5b1a9dnZEUuItAd6VykMSSSLisyqqS3Urzt0cg2t8j4+XxwBHwylVWkorPfUA6mAAnUxsAJiASAASJgTAtYMGADBiHN5lKVN6jm1EUux10VRJOmuwxmM56UZPMZeoBXanDU1Y8uqTTZjekgD3UJJmFHtRgDW4MfKG4yokji+Z5Yj70UXKhhcKpZqi2\/jpMFlgAhMdYxZr5ulfTD8SqCTddyKwg06lJBTK1HZwb3BGn4SWk9RA+k1KkMB\/hJ+hH8cYjjNZjm2ait1UUgoQGC6q7tUEyI3XX3gAI1OH\/AnD0KZWs1YFKsVHVlYjmCAQ3UCvs669OuKGUFOnXl0XqlLiBIcuzIZ\/xq8A+KRvAxGsG9N0\/YXZflgK5uq0ah1IlKdJi9rh0kQoMyHllKsD5OnyvD6XVUWjSLA+2KaghFao24iAoZj5CTtjzO8JZXarQcIz+3K3U6mgEuoIh4EXgg7A3AADLtw56hp0s1l8u9tM2g1KlK16hPMSiy3hkhYElWCwIg4tJ8sktp4eH7V\/BrqfCco8GkVUnUcs2HafwROhGh8cU6tCrlmGsoWADaASTADgQok6B1A1IBB3ws4bXyFDNAmk1HM27VWqaK4CjrvakQwpQBcT0nSZw\/49nVakaY9qroNtB+Kp8FGs+QG5GM7bGuGV1L56jTh+Z5ig\/+f\/MyPli1hVwdwASdLmZgDpozEj8iD8zitV9LsorhDV62AKoFYuwao1JYUCTLoV+MeONvc5LYfYML8pxqhUZ1SorNTIDAbiRI\/h8QRuMTPnVHifyGIUtYhr1wvx8MKavGw2lOXPhT1Hzcwg+BIOElfMMzsjtzj\/6elBtJI\/S1IAtjWGifB8arqRNvEVZezecWpNR2AoUyGLdqjA9NvigaIj2mgCY1n4BlXd2zFVSrOAFQ\/wBnTGqIe15JLNHchdQoJrcI4PXepzMzUVypmmiqQlGSdtr2AIUOQCANAJadTTQAQMZbs3Sjau31K2f4bSrRzEDWzG4gMIYaHYjEB4Fl5J5ck7yzeERExEdttvDDLBgZFw4Jl\/7sezZ3PTfzCDrrL9RO5OPU4LQAIFMQSSdW1JABnXWQBIO5AO+GGDAC1OBZcC0UwBERLagEEd\/ED6Y5X0fywiKQFuogtAIN0jXTUk6e83iZaYMAR8oef1b+OPMS4MAGIiJf9UT8zIH5A\/XFPjNHMME5FQIQzF57ry3CgdJ\/tCh+APwOdzPGs1SYLVrZfmAgOKdPMOsb62qSG3iSNGBjxjklllSbwh16U8YGVo8wAGozWUwZguQTJ8goYnaYjvj5vWzmZdFrNmastAsVmpqJaLVVCAGWdfJD31w+9KEzFXKrWqVKNSnSqK91K6QttSnULSANCUkwI65gDGVanTtUhgzsIcGNRaSQQNVEwvzgydcdFXhrdvpft6Wc8vjtKlHm6p9fWvm5pfRDjlV81Sp1Mwzg3Lr1AwlRgshomLTJW42mXMhcfQ66yp8RqPiNRj5f6NocxnqBRCBSl3YxIUTbtIi+AJMm5yALTP1N2gE+AnElnLVehYpLClxLr1C7SRhHk+MVyVD5fRrTeDAglQxtMkBSTJJ1CyNwMNquXup2EkStpI3EiJHnjIVKNGkjURRzjBSyhlAuEWqSp0gQmkfhYAe0AMmhnR45mSgD5JixTqhltL2ksg3MyI10GsnQTzXrPajLw8Eh2NumnLWKbA2DXq8NIaJ0wozWVpgmkiZ0FXccwIpUk1OoRAkGCdIm4SSTjuokGly6WZMgVLixuVgx6GlCCZGkmCWOtpY4AcPmWEhcitiORJKqARChgCkbE67CBrvbGMxUCg\/ZymLQQLRqYkgFPZET46L52qs1Rvh2pZmaoYlVMqC1W5rrqYMCAASDEADQA48ohTTphqWf6QqwCAbnYvddCt0lmgiICroDGANXw5pFMmnyuh+j3YZB4DTvsN8J\/SxUiqASCMtWJgGJCggExbrrp8NjGL\/BqyinRkVFmm\/TVA5g61kG3p38NIiNMKfS\/MXG2A1NzRyx6FYo2aq8sVDc6+ywpxAJBM\/ByYW6+pOMvmKWiMSvgesR5XMrD5u3kMcVcxVIKtRRgdweZB+XLYfnh7wT9CotUWl0hRavRUZBCyYHTtOLtg8B9MEit36mJFKuSwph0G1igOhldI5xhQJ2Ve3nivQ4MybZeSRDWVOSSbridGI31A0A10xvwoxHmacqwiSQY+MY1a6GfFVJ19DDUc1UZyFq5jQiFV+HurSAdC4DHfsx\/wBsQHhGYAdRl8qVeoDrTpAtTIJqX9JU1rmYjpK667k4Z5Xg+Z59V3DinV9VCrzAQnJZC7FGdlDGD7AAgDQkknQZnI2ozCo8hSfwdhPu4lroXPN39v4MlRWstaRla6iovW92RSWSAinlSxW24Ak6aADXF0ZCq29OiO4NWpWzJn9VrQPk2Js\/kOI86saL0eWzLyhUANictQ8QAbr7m6rht46cVE4xJVRlQpDai5XU8xrB+ITywpJ8SYGmq31L4f8Alfl\/uy0nBHf9LVqOPcB5VMfJIYjydmGG+T4YlNQqqqqNlUBVHyGEWYbjHLWwZQVDTN1wqFRV5hge0OnlxrrrPkDLnKfEzWZlakKSk2KpguvOyzC4sDqaSZhZ0gvsdGEDk3g0oGPcZfIZXiQrIa1ZWpXPKoEUwWBp3ShuAW4G20kldoONODgQ9wYMeTgD3BgwYAMGDBgAwYMGADHyqldAvm78cxN8\/eT2uuunznH0qnxGkwDK4ZSAQQCQQRIIIEEEd8Ls9w3JVSWqJJbRiDUW7SNbYkwAJOsDHl7V2d6ySTqj09l7QtGTbVi\/0KRprhlYKRTMMpAJIcMYYA6qE12ICxiav6DZNjKh6YmSqNC\/AAg2jyWAMXsjQo0gbHaWJJJXclix0VQNWZmJiSWJJJOLfr495T8mH+xx6NKL0oqMWefWa1ZOUkslLhVPK5UGlTC05JJmdTJALOd2hdATMDTQYs1uJ0SwTmoPHrXsYt33nt5EfCpmsnlqrBqhk+C8xQdZ1AMEgzB3EkDQkH31DJABbAB1aQ4m7Vh5gxJHljRnCHQwmq+k1AM6dZKNYYXQtIEA99TrG0awSs98Se+3l5g0iJ1CFp27HT\/zhW2WzIPTxEgGZmiDBJYyAZJ9qIkAQIwKLjxBHapUTMZlC4dYZWCozIQu7L7JUxEAd7SWJ9pVqZRy1fMkot9rFtAFWky9TWsSXGrSAQSdCZaVstWKqPtBrlg3ckTcJBMAgQZ220x1ToVg9Njn3Ntt45SxUAMkRELd3IE+EYAUkq4pVPWM0PapggNICmmXDFmuglROuokbjEzZpXFEes5kGwKCqsL7XWHbqIu1AJO8EmV0wwy1HMKpDcQLsbYbkIIhlJ0GmoDD\/N5a8nIkk\/1yoBYqgLzB1BAhY9R0MTbprJJMnADDgFRWp0Sju6lKkNUkuRzF3JkmNpJMgDU4uZnhtOo1zXTAHTUqL7JJXRWAkEkziDL5hRbdUDFVKkhWEyV11J93Fn1+n735H+GAJMtQVFCqIAnuTuZJJOpJJJk4lxW9fp+9+R\/hg9fp+9+R\/hgCzgxW9fp+9+R\/hg9fp+9+R\/hgCziDPfo3\/Ub9xxz6\/T978j\/DEeZzaMjKG1KkDRu4jwwBneIZ2mM1VpLWdKhNNiwpljqhApBgwIXpDR41DE6wsfiVLl0\/67mC6UxVgq1zSoSd4Ehx\/tBJnRZw1XZrczYpdSosn7sUyrKTbIJdpkGRaNdwaTUc3b\/+eC3SJ5KgRIuPsHXcxtsPPAFPNcTozUrjOVNWChIYRzA3LUdQO6NB9ncxpIjzeaKMy+u5gkVCpIAIQqzMVY32ICKWl0dL+Gzh6dcg\/wBdM3qwPLAgcoqyxbBBc3C4GI+ePKlPMGIz0e1P3SncraRKaRD6a+0N41ArZ7NU6bLV9aqKGosbU+8BAVlm+SGZGZfEklfE4X\/alEMy+v1i8j8DTbBZFJBAANxEmDDE9Jhg2NHMXg+vdAa60UlBI6SASF8QZPe4\/DES5TMBFUZ6LY2pBRoD2VRuTqDp5diAur5mmDzfXayhzZaKbwxSeiQdAWzC6gg+YIY4m4lm05hX1usopi8WqTEU7SIBkdJkzGjSI9otSle9iM4LTTUAGkTFUBAX10tNh6RHtsd8Q0aGZEk56ZOv3Q1EjygaAjQaT33AFGtnVjTP1QBbJCkmSxEkXd7dgABJ0GgHXDOJUmAopnKpvKFTy6gK2rMAsT0sKe3+LuScT1snmSrqM+QGDDSm1yyECkNuICttqSxMyZGkXO0+7a\/Bv4YAznCeP5enzWbNVKghTayt0QBosyTMg7md5Opxeq+mWUWZZoEibe4vkeOnL7iOpfHDQZqkJggSZMKdTAEnTeAB8hj312l735H+GAO\/XafvD6jBjr1hPex7gDDcP4HSrZfLO94bkUNVYjanTgRsR07eZ8cXMt6P0UNy3glQhli0gEETdNx01Jme84MGNIwz2hwKikhboYWkFiQRp2Oh2Hx1nQkHv7IWQebW7R968CCD494EzO3xwYMCntLhKgyHqjUN+lqRI12JiNNoiNMV\/wDpqhdfNQm68g1HtJ10KzBEMd95k664MGBCShwGkilVapBULq5J6SGUydSwKjqMnUmZYkzJw0CPvKptYMJqNqQe+ux1keZ7YMGBSL7EWQRWrrqSQKzwZW3XXtpHhA7aYs5TJiktqsxGntMW2AG511iT5ye+DBgZLEYIwYMChGCMGDABGCMGDABGCMGDABGCMGDAHSpj3l4MGADl4OXgwYAOXg5eDBgA5eDl4MGADl4OXgwYA9WmPPHXJHngwYAsxgwYMCn\/2Q==\" alt=\"Resultado de imagen de El LHC en la profundidad de la Tierra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQKvwHQM0v1yEZZ_MqR2CsIXVgFbv9ZWpfmKQ&amp;usqp=CAU\" alt=\"Resultado de imagen de El LHC en la profundidad de la Tierra\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 Instalaciones en las entra\u00f1as de la Tierra que posibilitan viajar a lo m\u00e1s profundo de la materia<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Telescopia Espacial Habbell\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Hemos inventado tecnolog\u00eda que ha posibilitado que no estemos confinados en el planeta<\/p>\n<p style=\"text-align: justify;\">\n<div id=\"inm\" style=\"text-align: justify;\">\n<div>Es mucho lo que podemos imaginar. Sin embargo, lo cierto es que,\u00a0 como nos dec\u00eda Popper:<\/div>\n<blockquote><\/blockquote>\n<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de POPPER EL FIL\u00d3SOFO\" \/><\/div>\n<blockquote>\n<div>\u201cCu\u00e1nto m\u00e1s profundizo en el conocimiento de las cosas m\u00e1s consciente soy de lo poco que se. Mientras que mis conocimientos son finitos, mi ignorancia es ilimitada.\u201d<\/div>\n<\/blockquote>\n<\/div>\n<div><img decoding=\"async\" src=\"https:\/\/static1.abc.es\/media\/ciencia\/2016\/09\/21\/bigbang-espejismo--620x349-k6wE--620x349@abc.JPG\" alt=\"Resultado de imagen de lA tEOR\u00cdA DEL bIG bANG\" \/><\/div>\n<div>\n<p style=\"text-align: justify;\">Dos consecuencias adicionales de gran importancia que tiene la teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> acabaron por acallar la oposici\u00f3n, y ahora reina un considerable consenso. Una es la predicci\u00f3n de que la luz de la incandescencia original (presuponiendo que fue muy caliente) todav\u00eda est\u00e1 a nuestro alrededor, en forma de radiaci\u00f3n remanente. Recordad que la luz est\u00e1 constituida por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>, y que la energ\u00eda de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> est\u00e1 en relaci\u00f3n inversa con la longitud de onda. Una consecuencia de la expansi\u00f3n del universo es que todas las longitudes se expanden. Se predijo, pues, que las longitudes de onda, originalmente infinitesimales, como correspond\u00eda a unos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> de gran energ\u00eda, han crecido hasta pertenecer ahora a la regi\u00f3n de las microondas, en la que las longitudes son unos pocos mil\u00edmetros.<\/p>\n<\/div>\n<p style=\"text-align: justify;\">En 1.965 se descubrieron los rescoldos del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, es decir, la radiaci\u00f3n de fondo de microondas. Esos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> ba\u00f1an el universo entero, y se mueven en todas las direcciones posibles. Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> que emprendieron viaje hace miles de millones de a\u00f1os cuando el universo era m\u00e1s peque\u00f1o y caliente, fueron descubiertos por una antena de los laboratorios Bell en Nueva Jersey.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">\n<div>\n<p><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo%3AWMAP.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/a\/a5\/WMAP.jpg\/300px-WMAP.jpg\" alt=\"\" width=\"300\" height=\"174\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/d4\/WMAP_Leaving_the_Earth_or_Moon_toward_L2.jpg\" alt=\"File:WMAP Leaving the Earth or Moon toward L2.jpg\" width=\"640\" height=\"427\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<div>\n<p>\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\u00a0\u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Imagen del WMAP\u00a0de la anisotrop\u00eda de la temperatura del CMB.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">As\u00ed que el descubrimiento hizo imprescindible medir la distribuci\u00f3n de las longitudes de onda, y se hizo. Por medio de la ecuaci\u00f3n de Planck, esta medici\u00f3n de la temperatura media de lo que quiera (el espacio, las estrellas, polvo, un sat\u00e9lite, los pitidos de un sat\u00e9lite que se hubiese colado ocasionalmente) que haya estado ba\u00f1\u00e1ndose en esos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\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=\"Resultado de imagen de eL SAT\u00c9LITE cobe\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de eL SAT\u00c9LITE cobe\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las mediciones \u00faltimas efectuadas por la NASA con el sat\u00e9lite COBE dieron un resultado de 2\u201973 grados sobre el cero absoluto (2\u201973 \u00baK). Esta radiaci\u00f3n remanente es una prueba muy potente a favor de la teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> caliente.<\/p>\n<p style=\"text-align: justify;\">Los astrof\u00edsicos pueden hablar tan categ\u00f3ricamente porque han calculado qu\u00e9 distancias separaban a dos regiones del cielo en el momento en que se emiti\u00f3 la radiaci\u00f3n de microondas observadas por el COBE. Ese momento ocurri\u00f3 300.000 a\u00f1os despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, no tan pronto como ser\u00eda deseable, pero s\u00ed lo m\u00e1s cerca del principio que podemos.<\/p>\n<p style=\"text-align: justify;\">Resulta que temperaturas iguales en regiones separadas del espacio que nunca hab\u00edan estado en contacto y cuyas separaciones eran tan grandes que ni siquiera a la velocidad de la luz daba tiempo para que las dos regiones se comunicasen, y sin embargo, s\u00ed ten\u00edan la misma temperatura. La teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> no pod\u00eda explicarlo; \u00bfun fallo?, \u00bfun milagro? Se dio en llamar a eso la crisis de la causalidad, o de la isotrop\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/lh6.ggpht.com\/_EuutPdvjcY0\/SQ2T9h92aaI\/AAAAAAAAAIo\/M89xmW1DAJo\/001Gal.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0 \u00a0 \u00a0 \u00a0 Considerado a grandes escalas, el Universo es isotr\u00f3pico<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De la causalidad porque parec\u00eda que hab\u00eda una conexi\u00f3n causal entre distintas regiones del cielo que nunca debieran haber estado en contacto; de la isotrop\u00eda porque donde quiera que mires a gran escala ver\u00e1s pr\u00e1cticamente el mismo patr\u00f3n de estrellas, galaxias, c\u00famulos y polvo estelar. Se podr\u00eda sobrellevar esto en un modelo del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> diciendo que la similitud de las miles de millones de piezas del universo que nunca estuvieron en contacto es puro accidente. Pero no nos gustan los \u201caccidentes\u201d: los milagros est\u00e1n estupendamente si jugamos a la loter\u00eda, pero no en la ciencia. Cuando se ve uno, los cient\u00edficos sospechan que algo m\u00e1s importante se nos mueve entre bastidores. Me parece que mi inclinaci\u00f3n cient\u00edfica me hace poco receptivo a los milagros. Si algo para habr\u00e1 que buscar la causa.<\/p>\n<p style=\"text-align: justify;\">\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=\"Resultado de imagen de Resultado de imagen de Un universo de hidr\u00f3geno y Helio\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Resultado de imagen de Un universo de hidr\u00f3geno y Helio\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Resultado de imagen de Un universo de hidr\u00f3geno y Helio\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Resultado de imagen de Un universo de hidr\u00f3geno y Helio\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El segundo \u00e9xito de gran importancia del modelo del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> tiene que ver con la composici\u00f3n de nuestro universo. Puede parecer que el mundo est\u00e1 hecho de aire, tierra, agua y fuego, pero si echamos un vistazo arriba y medimos con nuestros telescopios espectrosc\u00f3picos, apenas s\u00ed encontramos algo m\u00e1s que hidr\u00f3geno, y luego helio. Entre ambos suman el 98% del universo que podemos ver. El resto se compone de los otros noventa elementos. Sabemos gracias a nuestros telescopios espectrosc\u00f3picos las cantidades relativas de los elementos ligero, y hete aqu\u00ed que los te\u00f3ricos del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> dicen que esas abundancias son precisamente las que cabr\u00eda esperar. Lo sabemos as\u00ed.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">\n<div>\n<p><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo%3AUniverse_expansion_es.png\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/00\/Universe_expansion_es.png\/250px-Universe_expansion_es.png\" alt=\"\" width=\"250\" height=\"250\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">El universo prenatal ten\u00eda en s\u00ed toda la materia del universo que hoy observamos, es decir, unos cien mil millones de galaxias, cada una con cien mil millones de soles. Todo lo que hoy podemos ver estaba comprimido en un volumen much\u00edsimos menos que la cabeza de un alfiler. La temperatura era alta, unos 10<sup>32<\/sup> grados Kelvin, mucho m\u00e1s caliente que nuestros 273 \u00baK actuales. Y en consecuencia la materia estaba descompuesta en sus componentes primordiales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/sites.google.com\/site\/lhccmcbristol\/_\/rsrc\/1304763181204\/motivos\/pistas-sobre-el-universo-primitivo\/QGP2.jpg?height=300&amp;width=400\" alt=\"Resultado de imagen de eL uNIVERSO PRIMITIVO ERA UNA SOPACALIENTE DE qUARKS Y gLUONES\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Y se form\u00f3 aquella &#8220;sopa caliente&#8221; d3e Quarks y Gluones<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una imagen aceptable de aquello es la de una \u201csopa caliente\u201d, o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>, de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">quarks<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a> (o lo que haya dentro, si es que hay algo) en la que chocan unos contra otros con energ\u00edas del orden de 10<sup>18<\/sup> GeV, o un bill\u00f3n de veces la energ\u00eda del mayor colisionador que cualquier f\u00edsico pueda imaginarse construir. La gravedad era rugiente, con su poderoso (pero a\u00fan mal conocido) influjo en esta escala microsc\u00f3pica.<\/p>\n<p style=\"text-align: justify;\">Tras este comienzo fant\u00e1stico, vinieron la expansi\u00f3n y el enfriamiento. A medida que el universo se enfriaba, las colisiones eran menos violentas. Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">quarks<\/a>, en contacto \u00edntimo los unos con los otros como partes del denso grumo que era el universo infantil, empezaron a coagularse en <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">protones<\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">neutrones<\/a> y los dem\u00e1s <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a><\/a>. Antes, esas uniones se habr\u00edan descompuesto en las inmediatas y violentas colisiones, pero el enfriamiento no cesaba; aumentaba con la expansi\u00f3n y las colisiones eran cada vez m\u00e1s suaves.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_JePpiU6YLYc\/SfRpnm99CXI\/AAAAAAAAAzM\/DtRr2FUFAZs\/s1600\/untitled.bmp\" alt=\"Resultado de imagen de La m\u00e1quina del Big Bang revel\u00f3 que, en aquellos primeros momentos\u2026\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 \u00a0 \u00a0 \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La m\u00e1quina del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> revel\u00f3 que, en aquellos primeros momentos\u2026<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aparecieron\u00a0 los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">protones<\/a> y los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">neutrones<\/a>, y se formaran n\u00facleos estables. Este fue el periodo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a><\/a>, y como se sabe lo suficiente de f\u00edsica nuclear se pueden calcular las abundancias relativas de los elementos qu\u00edmicos que se formaron. Son los n\u00facleos de elementos muy ligeros; los m\u00e1s pesados requieren de una \u201ccocci\u00f3n\u201d lenta en las estrellas.<\/p>\n<p style=\"text-align: justify;\">Claro que, los \u00e1tomos (n\u00facleos m\u00e1s <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">electrones<\/a>) no se formaron hasta que la temperatura no cay\u00f3 lo suficiente como para que los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">electrones<\/a> se organizaran alrededor de los n\u00facleos, lo que ocurri\u00f3 300.000 a\u00f1os despu\u00e9s, m\u00e1s o menos. As\u00ed que, en cuanto se formaron los \u00e1tomos neutros, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> pudieron moverse libremente, y \u00e9sta es la raz\u00f3n de que tengamos una informaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> de microondas todav\u00eda.<\/p>\n<p style=\"text-align: justify;\">La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a><\/a> fue un \u00e9xito: las abundancias calculadas y las medidas coincid\u00edan. Como los c\u00e1lculos son una mezcla \u00edntima de f\u00edsica nuclear, reacciones de interacci\u00f3n d\u00e9bil y condiciones del universo primitivo, esa coincidencia es un apoyo muy fuerte para la teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>.<\/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=\"Resultado de imagen de El Universo primitivo\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Universo primitivo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Doscientos millones de a\u00f1os se necesitaron para que surgieran las primeras estrellas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En realidad, el universo primitivo no era m\u00e1s que un laboratorio de acelerador con un presupuesto ilimitado. Nuestros astrof\u00edsicos ten\u00edan que saberlo todo acerca de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">quarks<\/a> y los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a> y las fuerzas para construir un modelo de evoluci\u00f3n del universo. Los f\u00edsicos de part\u00edculas reciben datos de su <em>experimento grande y \u00fanico<\/em>. Por supuesto, para los tiempos anteriores a los 10<sup>-13<\/sup> segundos, est\u00e1n mucho menos seguros de las leyes de la f\u00edsica. As\u00ed que, los astrof\u00edsicos azuzan a los te\u00f3ricos de part\u00edculas para que se remanguen y contribuyan al torrente de art\u00edculos que los f\u00edsicos te\u00f3ricos lanzan al mundo con sus ideas: <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, unificaci\u00f3n de cuerdas vibrantes, compuestos (qu\u00e9 hay dentro de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/general\/\">quarks<\/a>) y un enjambre de teor\u00edas especulativas que se aventuran m\u00e1s all\u00e1 del modelo est\u00e1ndar para construir un puente que nos lleve a la descripci\u00f3n perfecta del universo, de la Naturaleza. \u00bfSer\u00e1 posible alg\u00fan d\u00eda?<\/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=\"Resultado de imagen de Grabielle Veneziano\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de John Schwartz\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Andr\u00e9 Neveu,\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Pierre Ramond\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Jeff Harvey,\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Michael Green\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de David Gross\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de E. Witten\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esperemos a ver qu\u00e9 pasa con la historia que comenzaron Grabielle Veneziano, John Schwartz, Andr\u00e9 Neveu, Pierre Ramond, Jeff Harvey, Joel Sheik, Michael Green, David Gross y un dotado flautista de Hamelin que responde al nombre de Edward Witten.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de cuerdas es una teor\u00eda que nos habla de un lugar muy distante. Dice Leon Lederman que casi tan distante como Oz o la Atl\u00e1ntida; hablamos del dominio de Planck. No ha forma de que podamos imaginar datos experimentales en ese tiempo tan lejano; las energ\u00edas necesarias (las de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2016\/08\/02\/causalidad-%C2%A1ese-principio-2\/#\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>) no est\u00e1n a nuestro alcance, lo que significa que no debemos perseverar.<\/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=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/__6M7uVfewz8\/TL3jH-HRNnI\/AAAAAAAAIfA\/i3NOpXPINVs\/s1600\/los-suenos.jpg\" alt=\"\" width=\"299\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por lejos que est\u00e9\u2026 Siempre querremos llegar. \u00bfQu\u00e9 habr\u00e1 all\u00ed d\u00f3nde nuestra vista no llega? \u00bfC\u00f3mo ser\u00e1 aquel universo?<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 no podemos encontrar una teor\u00eda matem\u00e1ticamente coherente (sin infinitos) que describa de alguna manera Oz? \u00a1Dejar de so\u00f1ar, como de re\u00edr, no es bueno!<\/p>\n<p style=\"text-align: justify;\">Pero en verdad, al final de todo esto, el problema es que siempre estarmos haciendo preguntas: Que si la masa cr\u00edtica, que si el universo abierto, plano o cerrado\u2026 Que si la materia y energ\u00eda del universo es m\u00e1s de la que se ve. Pasa lo contrario que con nuestra sabidur\u00eda (queremos hacer ver que hay m\u00e1s\u2026 \u00a1de la que hay!), que parece mucha y en realidad es tan poca que ni podemos contestar preguntas sencillas como, por ejemplo: \u00bfQui\u00e9nes somos?<\/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=\"Resultado de imagen de Una imagen movida que no deja ver con claridad\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0Ah\u00ed, ante esa pregunta \u201csencilla\u201d nos sale una imagen movida que no deja ver con claridad<\/p>\n<p style=\"text-align: justify;\">Sin embargo, hemos sabido imaginar para poder desvelar algunos otros secretos del universo, de la Naturaleza, del Mundo que nos acoge y, sabemos c\u00f3mo nacen, viven y mueren las estrellas y lo que es una galaxia. Podemos dar cuenta de muchas cuestiones cient\u00edficas mediante modelos que hemos ideado para explicar las cosas. No podemos f\u00edsicamente llegar a otras galaxias y nos hemos inventado telescopios de inmensa capacidad para llegar hasta las galaxias situadas a 12.000 millones de a\u00f1os luz de la Tierra. Tambi\u00e9n, hemos sabido descifrar el ADN y, si ninguna cat\u00e1strofe lo remedia\u2026 \u00a1Viajaremos por las estrellas!<\/p>\n<p style=\"text-align: justify;\">Claro que, sabemos representar los Modelos de Universo que imaginamos, y, a\u00fan no hemos llegado a saber lo que el Universo es. \u00a1Nuestra imaginaci\u00f3n! que siempre ir\u00e1 por delante de la realidad que nos rodea y que no siempre sabemos ver. Todo es, como dijo aquel, la belleza que se nos regala: \u201cLa\u00a0<em>unidad de la variedad\u201d. Adem\u00e1s, no debemos olvidar que, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/em><\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<\/div>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F02%2F17%2Fcausalidad-%25c2%25a1ese-principio-3%2F&amp;title=Causalidad+%C2%A1Ese+Principio%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%2F2021%2F02%2F17%2Fcausalidad-%25c2%25a1ese-principio-3%2F&amp;title=Causalidad+%C2%A1Ese+Principio%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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