{"id":2602,"date":"2020-05-28T07:01:09","date_gmt":"2020-05-28T06:01:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2602"},"modified":"2020-05-28T06:02:06","modified_gmt":"2020-05-28T05:02:06","slug":"para-conocer-la-naturaleza-necesitamos-tiempo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/05\/28\/para-conocer-la-naturaleza-necesitamos-tiempo\/","title":{"rendered":"Para conocer la Naturaleza, necesitamos&#8230;Tiempo."},"content":{"rendered":"<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\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\" alt=\"F\u00edsica Cu\u00e1ntica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/d0\/57\/6f\/d0576f8b99fe60bc0def10a7a6c61330.png\" alt=\"Hydrogen atom Primera observaci\u00f3n directa de un \u00e1tomo de hidr\u00f3geno ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Peimero observaci\u00f3n directa de un \u00e1tomo de Hidr\u00f3geno<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Arnold Sommerfeld percibi\u00f3 que la velocidad de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el \u00e1tomo de hidr\u00f3geno es una fracci\u00f3n considerable de la velocidad de la luz, as\u00ed que hab\u00eda que tratarlos conforme a la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. Vio que donde la teor\u00eda de Bohr predec\u00eda una \u00f3rbita, la nueva teor\u00eda predec\u00eda dos muy pr\u00f3ximas.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Esto explica el desdoblamiento de las l\u00edneas. Al efectuar sus c\u00e1lculos, Sommerfeld introdujo una \u201cnueva abreviatura\u201d de algunas constantes. Se trataba de 2\u03c0e<sup>2 <\/sup>\/ hc, que abrevi\u00f3 con la letra griega \u201c\u03b1\u201d (alfa). No prest\u00e9is atenci\u00f3n a la ecuaci\u00f3n. Lo interesante es esto: cuando se meten los n\u00fameros conocidos de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <em>e<sup>&#8211;<\/sup><\/em>, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, <em>h<\/em>, y la velocidad de la luz, <em>c<\/em>, sale \u03b1 = 1\/137.\u00a0 Otra vez 137 n\u00famero puro.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Las constantes fundamentales (constantes universales) est\u00e1n referidas a los par\u00e1metros que no cambian a lo largo del universo. La carga de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la velocidad de la luz en el espacio vac\u00edo, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, la constante gravitacional, la constante el\u00e9ctrica y magn\u00e9tica se piensa que son todos ejemplos de constantes fundamentales.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">La \u00faltima lecci\u00f3n importante que aprendemos de la manera en que n\u00fameros puros como \u03b1 (alfa) definen el mundo, es el verdadero significado de que los mundos sean diferentes. El n\u00famero puro que llamamos constante de estructura fina, e indicamos con \u03b1, es como hemos dicho antes, una combinaci\u00f3n de <em>e<\/em>, <em>c<\/em> y <em>h<\/em> (el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la velocidad de la luz y la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>). Inicialmente, podr\u00edamos estar tentados a pensar que un mundo en el que la velocidad de la luz fuera m\u00e1s lenta ser\u00eda un mundo diferente. Pero ser\u00eda un error. Si <em>e<\/em>, <em>h<\/em> y <em>c<\/em> cambian de modo que los valores que tienen en unidades m\u00e9tricas (o cualesquiera otras) fueran diferentes cuando las buscamos en nuestras tablas de constantes f\u00edsicas, pero el valor de \u03b1 permaneciera igual; este nuevo mundo ser\u00eda observacionalmente indistinguible de nuestro mundo. Lo \u00fanico que cuenta en la definici\u00f3n del mundo son los valores de las <strong>constantes adimensionales de la naturaleza<\/strong>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/1k13UGl4IEFPH9xb3VIJtIuPSfmZ48AVLT5Pchiid0llaAIQ21UBqqq4yCYU9mjSnC2hnzlr_Q6RWXZmv9qW6BTHHeUM_h5XT_N_j4JQxrUoDH4LhJwvzh6uPIc13sYzCPUVvDk\" alt=\"Sistemas de referencia\" \/><img decoding=\"async\" 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\" alt=\"El Principio de Equivalencia Teor\u00eda de la Relatividad General\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/2MZozBbrX2I\/hqdefault.jpg\" alt=\"42 Teor\u00eda de la Relatividad - Principios de equivalencia ...\" \/><!--more--><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Fue <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> el que anunci\u00f3 lo que se llam\u00f3 principio de covariancia: que las leyes de la naturaleza deber\u00edan expresarse en una forma que pareciera la misma para todos los observadores, independientemente de d\u00f3nde estuvieran situados y de c\u00f3mo se estuvieran moviendo. Cuando trat\u00f3 de desarrollar este principio, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> tuvo dificultades; no encontraba la manera de expresarlo con la formulaci\u00f3n matem\u00e1tica adecuada. Pidi\u00f3 ayuda a su amigo Marcel Grossmann, matem\u00e1tico, quien sabiendo de las necesidades exactas de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, le envi\u00f3 la copia de una conferencia que dio un tal Riemann, unos sesenta a\u00f1os antes.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTrEdmveMcdfopVb8CATacKVVkvQNTXyvWh4qmjHkBEH0DLCyKy&amp;usqp=CAU\" alt=\"Curvatura de Gauss - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ5DrlIHmMIzfx8AVUMrU_Gh3F0ByA3TK2MUtZ0CZy4MNLeBocE&amp;usqp=CAU\" alt=\"Geometr\u00eda Diferencial\" \/><img decoding=\"async\" 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\" alt=\"SUPERFICIES CURVAS Secciones planas e intersecciones. Trabajo con ...\" \/><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/curvasysuperficiesenelespacio-090307182238-phpapp02\/95\/curvas-y-superficies-en-el-espacio-16-728.jpg?cb=1236450866\" alt=\"Curvas Y Superficies En El Espacio\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> fue muy afortunado, ya que durante la \u00faltima parte del siglo XIX en Alemania e Italia, matem\u00e1ticos puros hab\u00edan estado inmersos en el estudio profundo y detallado de todas las geometr\u00edas posibles sobre superficies curvas. Hab\u00edan desarrollado un lenguaje matem\u00e1tico que autom\u00e1ticamente ten\u00eda la propiedad de que toda ecuaci\u00f3n pose\u00eda una forma que se conservaba cuando las coordenadas que la describ\u00edan se cambiaban de cualquier manera. Este lenguaje se denominaba c\u00e1lculo tensorial. Tales cambios de coordenadas equivalen a preguntar qu\u00e9 tipo de ecuaci\u00f3n ver\u00eda alguien que se moviera de una manera diferente.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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d5zXvf4oImjGJRzwxyNYInSZgQBt8A2O1cfhUqL00NO381VPFGPVzDN8lYsKwWOnuGE2BcQDyZjfYuXiOhsU74nySPLoXZmbTYFBYMPgEcUcY2BjGM7IstRXx3k8MHVfn\/AOKQR6thBdctBdc8wXzyhrXSUdc9jHGSqqHW2b4zYbD8UF+kxaFuqu8WmOVh84napDapms1Qd4YaHW5cp5VSKxkhfhrBASIWiT+5oy5T6b3VkwTDHNkfPN4UslgP\/XGNzUHcREQEREBERAREQEREBERAREQEREBERBExYeJltvLHj3kLj6An+Ah9Mo9+c3VglAIsdyrWjMJgfPSu2Br3SRnzmv2n4EkIPfHKpzyaeJwDng533\/TYd9us8i99HqOCnj1ENvA\/MRa5cdpJ61xa3g7ppZXyuklzP35ZJAPkV2dH8AioY3Njc4hzs5MjnOdsHOb8yDmT3ONQkbm08mb3gWVuVawCEy1VRVkWa\/LFGOZrLgu\/uuPgrKgqfCV5JH7dn2SInCV5JH7dn2SIgs1KPFs9Rv0C9SF50v6bPVb9AvVBrlXPGDs\/EmpNy\/JqxfcG3vsXSRBpkQM\/3kW6IMWWQiICIiAiIgIiIMLGVbIg1y9azZZRB4VNMHscwk2cLbN68sMw9sETIm\/lYLdZUxEGpYjW2WyICIiAiIgIiICIiAiIgIiICIiAiIgIiIMELwkpWlzXn8zNx6uZSEQYstJYQ5padxXoiDzihDQA0WAAHuC9ERBU+ErySP27PskROErySP27PskRBZ6X9Nnqt+gXqiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiCp8JXkkft2fZIiIg\/9k=\" alt=\"Formatos do tensor de Einstein. (1) depende do tensor de Ricci ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-Bs6Kg7ftJWo\/VprdI4AZDuI\/AAAAAAAAALM\/Vy-d1DEIx4I\/s1600\/arton28144.jpg\" alt=\"Teoria de la relatividad\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se qued\u00f3 literalmente paralizado al leer la Conferencia de Riemann. All\u00ed, delante de sus propios ojos ten\u00eda lo que Riemann denominaba <strong>Tensor m\u00e9trico<\/strong>. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se dio cuenta de que era exactamente lo que necesitaba para expresar de manera precisa y exacta sus ideas. As\u00ed\u00a0 lleg\u00f3 a ser \u00a0posible la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> pudo expresar su principio de covariancia expresando sus leyes de la naturaleza como ecuaciones tensoriales, que pose\u00edan autom\u00e1ticamente la misma forma para todos los observadores.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Este paso de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> complet\u00f3 un movimiento espectacular en la concepci\u00f3n f\u00edsica de la naturaleza que ha sido completado en el siglo XX. Est\u00e1 marcado por una evoluci\u00f3n que se aleja continuamente de cualquier visi\u00f3n privilegiada del mundo, sea una visi\u00f3n humana, basada en la Tierra, o una visi\u00f3n basada en patrones humanos, la naturaleza tiene sus propios patrones.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/static1.abc.es\/media\/ciencia\/2019\/02\/15\/099294-kUZB--620x349@abc.jpg\" alt=\"El enigma de la expansi\u00f3n del Universo que atorment\u00f3 a Einstein ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La Relatividad General nos descubri\u00f3 otro Universo<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Est\u00e1 claro que pensar siquiera en que en nuestro universo, dependiendo de la regi\u00f3n en la que nos encontremos, habr\u00e1 distintos leyes f\u00edsicas, ser\u00eda pensar en un universo chapuza. Lo sensato es pensar como <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y creer que en cualquier parte del universo rigen las mismas leyes f\u00edsicas, hasta que no se encuentre pruebas reales a favor de lo contrario,\u00a0 los cient\u00edficos suponen con prudencia que, sea cual fueren las causas responsables de las pautas que llamamos \u201cLeyes de la Naturaleza\u201d, es mucho m\u00e1s inteligente adoptar la creencia de la igualdad f\u00edsica en cualquier parte de nuestro universo por muy remota que se encuentre; los elementos primordiales que lo formaron fueron siempre los mismos, que interaccionan con las cuatro fuerzas fundamentales naturales.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/lintmedia.files.wordpress.com\/2015\/01\/fuerzas-fundamentales.jpg\" alt=\"Las Cuatro Fuerzas Fundamentales | LINT Media\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Ahora sabemos que las fuerzas de la naturaleza, la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a>, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, el electromagnetismo y la gravedad, no son tan diferentes como parece a primera vista. Parecen tener intensidades muy diferentes y actuar sobre part\u00edculas elementales diferentes. Pero eso es ilusorio, es la sensaci\u00f3n creada por nuestra necesidad de habitar en un lugar del universo donde la temperatura es m\u00e1s bien baja y, es as\u00ed, como se manifiestan las fuerzas de la naturaleza que, en dicha temperatura permite la existencia de \u00e1tomos y mol\u00e9culas.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"3.1 \u00bfDe qu\u00e9 depende la velocidad de reacci\u00f3n?\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Conforme la temperatura aumenta y las part\u00edculas elementales de materia colisionan entre s\u00ed a energ\u00edas cada vez m\u00e1s altas, las fuerzas separadas que gobiernan nuestro mundo de baja temperatura, se hacen m\u00e1s parecidas. La fuerza fuerte se debilita, la fuerza d\u00e9bil aumenta y fortalece. Aparecen nuevas part\u00edculas a medida que se alcanzan temperaturas m\u00e1s elevadas y consiguen producir interacciones entre las familias separadas de part\u00edculas que a temperaturas bajas, parecen estar aisladas entre s\u00ed. Poco a poco, a medida que nos acercamos a esas inimaginables condiciones de temperatura \u201c\u00faltima\u201d que Max Planck encontr\u00f3 definida por las cuatro constantes de la naturaleza, <em>G<\/em>, <em>K<\/em>, <em>c<\/em>, <em>h<\/em>, esperamos que las diferencias entre las fuerzas naturales se vayan borrando completamente para finalmente quedar unificadas en una \u00fanica fuerza como, por otra parte, se cree que fue al principio de todo, cuando en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, el proceso ocurri\u00f3 al contrario.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/www.catalunyavanguardista.com\/catvan\/wp-content\/uploads\/2014\/10\/iones_edited.jpg\" alt=\"El plasma del Big Bang - Catalunya Vanguardista\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Hab\u00eda una incre\u00edble temperatura, un <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> primordial lo invad\u00eda todo y se expansionaba, naciendo el tiempo y el espacio cuando reinaba la simetr\u00eda total y una sola fuerza lo reg\u00eda todo. El universo continu\u00f3 su expansi\u00f3n y comenz\u00f3 a enfriarse, la simetr\u00eda se rompi\u00f3 y lo que era una sola fuerza se dividi\u00f3 en las cuatro que ahora conocemos. Previamente, a partir del <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>, al bajar la temperatura, surgieron los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que se juntaron para formar <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, a su vez, se juntaron para formar n\u00facleos que, al ser rodeados por los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> atra\u00eddos por la carga positiva de los n\u00facleos, formaron los \u00e1tomos, que se unieron para formar mol\u00e9culas, que se juntaron para formar la materia, que m\u00e1s tarde, dio lugar al nacimiento de las primeras estrellas y galaxias con sus variedades de objetos estelares, planetas, sat\u00e9lites, cometas, meteoritos, y, en definitiva, todo lo que exoiste en el universo y que podamos ver o detectar.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Las fuerzas de la naturaleza que gobiernan la electricidad, el magnetismo, la <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> y las reacciones nucleares est\u00e1n confinadas a un \u201cmundobrana\u201d tridimensional, mientras que la gravedad act\u00faa en todas las dimensiones y es consecuentemente m\u00e1s d\u00e9bil.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F05%2F28%2Fpara-conocer-la-naturaleza-necesitamos-tiempo%2F&amp;title=Para+conocer+la+Naturaleza%2C+necesitamos%26%238230%3BTiempo.' 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; 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