{"id":28044,"date":"2026-03-28T06:18:26","date_gmt":"2026-03-28T05:18:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28044"},"modified":"2026-03-28T06:18:13","modified_gmt":"2026-03-28T05:18:13","slug":"los-enigmas-de-la-naturaleza-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/28\/los-enigmas-de-la-naturaleza-2\/","title":{"rendered":"Los enigmas de la Naturaleza"},"content":{"rendered":"<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<a href=\"https:\/\/2.bp.blogspot.com\/-eAfyNqVpUdQ\/W9q4scO1mnI\/AAAAAAAAByQ\/DtuW1VKz7_sU53f2cCGEtcmsOayA_jQXgCEwYBhgL\/s1600\/espectro%2Bhidr%25C3%25B3geno.png\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/2.bp.blogspot.com\/-eAfyNqVpUdQ\/W9q4scO1mnI\/AAAAAAAAByQ\/DtuW1VKz7_sU53f2cCGEtcmsOayA_jQXgCEwYBhgL\/s320\/espectro%2Bhidr%25C3%25B3geno.png\" alt=\"\" width=\"320\" height=\"142\" border=\"0\" data-original-height=\"284\" data-original-width=\"640\" \/><\/a><\/div>\n<blockquote><p>Las diferentes l\u00edneas que aparecieron en el espectro del hidr\u00f3geno se pod\u00edan agrupar en diferentes series espectrales.<\/p><\/blockquote>\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<img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-EsbVgnO9AuA\/W9q5sKPQN3I\/AAAAAAAAByc\/4JgDLIBLa0I5MssmGNwSh4LVMXrY81c0wCLcBGAs\/s320\/image018.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Alguna vez, en este mismo lugar,\u00a0 explicaba el desdoblamiento de las l\u00edneas espectrales del hidr\u00f3geno, lo que se ha dado en llamar alfa y se denota por esa letra griega y, os dec\u00eda que\u00a0al efectuar sus c\u00e1lculos, Sommerfeld introdujo una \u201cnueva abreviatura\u201d de algunas constantes. Se trataba de 2\u03c0e<sup>2\u00a0<\/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>,\u00a0<em>e<sup>&#8211;<\/sup><\/em>, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>,\u00a0<em>h<\/em>, y la velocidad de la luz,\u00a0<em>c<\/em>, sale \u03b1 = 1\/137.\u00a0 Otra vez 137 n\u00famero puro.<\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTFdAi_BTdOl_oUJZ_lkYv9m8ZBaBuu8d-sMA&amp;usqp=CAU\" alt=\"Electr\u00f3nica: R\u00e9gimen transitorio y estacionario\" \/><img decoding=\"async\" src=\"https:\/\/www.dcmsistemes.com\/images\/teoria\/medicion_imagen01.jpg\" alt=\"DCM Sistemes - Documentaci\u00f3n - Medidas de luz\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Introducci\u00f3n a la Neum\u00e1tica\" \/><img decoding=\"async\" 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\" alt=\"La masa de un prot\u00f3n, la masa de sus quarks y la energ\u00eda cin\u00e9tica de sus gluones - La Ciencia de la Mula Francis\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">De entre las constantes universales, siete se han asociado cl\u00e1sicamente a los valores medibles en ciencia.\u00a0Estas eran\u00a0la longitud, el tiempo, la temperatura, la intensidad de corriente, la intensidad luminosa, el peso y la masa\u00a0(Siete constantes para definir el universo).<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La superficie llamada brana representa nuestro mundo cuatro dimensional... | Download Scientific Diagram\" \/><img decoding=\"async\" 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\" alt=\"Branas multidimensionales - Mentes Curiosas\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La superficie llamada brana y las l\u00edneas multidimensionales<\/p>\n<p style=\"text-align: justify;\">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 \u201cmundo brana\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: justify;\"><strong>Las fuerzas fundamentales<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Las cuatro fuerzas fundamentales | Beatriz P\u00e9rez Trigo _ FQ\" width=\"346\" height=\"248\" \/><\/p>\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=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Las constantes fundamentales<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Entre otras que definen nuestro Universo<\/p>\n<p style=\"text-align: justify;\">Unas pueden ser m\u00e1s constantes naturales que otras, pero lo cierto es que, de momento, han servido como herramientas eficaces.<\/p>\n<p style=\"text-align: justify;\">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\u00a0<em>e<\/em>,\u00a0<em>c<\/em>\u00a0y\u00a0<em>h<\/em>\u00a0(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\u00a0<em>e<\/em>,\u00a0<em>h<\/em>\u00a0y\u00a0<em>c<\/em>\u00a0cambian 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\u00a0<strong>constantes adimensionales de la naturaleza<\/strong>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Cu\u00e1l es el principio de covariancia? - Quora\" \/><img decoding=\"async\" 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\" alt=\"Covariancia - EcuRed\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ2suiYQO4U4QIiys-E3hywDJuB3f4b4tzJ--Be5Jia_O2UQ-0pfpJhXfFL_266l6Q_VQ&amp;usqp=CAU\" alt=\"Covariancia - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"The Einstein-Grossman Collaboration | by Areeba Merriam | Cantor's Paradise\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Grossmann facilit\u00f3 a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> documentos de la conferencia de Riemann que le abri\u00f3 la puerta a poder construir la Teor\u00eda de la Relatividad General con el Tensor de Riemann.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReGkPmzocrsIaK7MSk_abmdbHjWIPR-Q5Jig&amp;usqp=CAU\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRS5WlS4NbVuOig4RZSU-pDspzOTVl1akr_uQ&amp;usqp=CAU\" alt=\"Tensor de curvatura de Riemann\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Tensor de curvatura de Riemann<\/p>\n<p style=\"text-align: justify;\"><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\u00a0<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;\"><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;\">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><img decoding=\"async\" class=\"aligncenter\" src=\"data:image\/jpeg;base64,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\" alt=\"El Universo se ve de la misma forma desde todas partes, gracias a la gravedad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSSGS3RCQzM6v43DtYFTlv8pX42M6lzWvsBKafu-poN509oIrEgIohkqKZ8NBxcXK2q2-o&amp;usqp=CAU\" alt=\"Un nuevo estudio asegura que el Universo se est\u00e1 volviendo cada vez &quot;m\u00e1s caliente&quot; - LA NACION\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Universo en todas partes est\u00e1 regido por las mismas leyes y constantes<\/p>\n<p style=\"text-align: justify;\">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.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"F\u00edsica de part\u00edculas para profesores\" \/><\/p>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td valign=\"bottom\" width=\"108\">Quarks<\/td>\n<td rowspan=\"3\" width=\"112\">Materia\u2026<\/td>\n<\/tr>\n<tr>\n<td width=\"108\">Leptones<\/td>\n<\/tr>\n<tr>\n<td valign=\"bottom\" width=\"108\">Hadrones<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Que interaccionan con las cuatro fuerzas fundamentales naturales.<\/p>\n<p style=\"text-align: justify;\">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>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRon0lRaHl-mGZWzB62V32-yMJ7gBtgQLbmwUtp322PEW7cwJpAHv3nsqGwp8zsvYmtRg&amp;usqp=CAU\" alt=\"Part\u00edculas Elementales\" \/><\/p>\n<p style=\"text-align: justify;\">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.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" 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5cNjZolGysA4HkBoAPSrlO0eGJA5ygkgDNdbk6ADMBVvQfPouwU6y85cVGstyeYMMmYE76766\/GrFuxJlIOKxU86gg8u+VDba6i\/7WNbClArwzgAkmwG5PSvdRsdhVljeNxdJEZWF7XDAg6+40GZ7SRLxCERxxzuA4dJUKxqGW9jmk1ddd1Ug9DXbAcUxjPyZY4IZQL6u7CQAC7x90XFzYi9x13F+uIbHwtGkaxYmPNZ3Y8t1UDrbuk+YA92txVcVxz408n5tOsUcn0sqGMsHUAhYWWS6nWxcaixG50D94tFPiSyF8MFiDZ8RynHzcgH6tzLq462sFtrrpUTgKYiON2wWJw2OHMvKSpMhP5xLZyBsGI00vXriShsM2EnhxTYbKLSxxFXjCEMBIqizbbqCDbVepj9mcRhsLEycNhnneRlzyvG5VdLguQBewOiKL3Otr3oLg9ocRYBDBNKWy8nJLHID1zKxbIo3LHS217i\/j5zisKTLJhTiZZZFV3hkzZVubKFZVKqoJsOpJJOt6\/FwgPfGHxjYgm\/zi0SP5DvyBQg\/wyMvkTrXt+0WJiyR4lIcMX0WaRyVc3sFypoHtYlS4GuhNjYLTh2BwkodljF85zqwYMrEPdWVtRpK+mxDk9anx8KiXZBuDc3JuGzAknUkNrX5w3h\/LzMzmSSQgu5AF7CwCqNFUDYanxJOtWFBWDgkHSJRoBpcWACgWsdDZVFxr3RWYxUKzcVw2HQAQ4KEyFRawZhkRbdLDKRW1mkCqWOgUEk+QF6yHybIZUnxrA5sVMxFxtGhKqvpqPSg2lKUoMZxzjcpxDwcuXkxhA7QleYxdc1u8QVSxtdLtfa1WXB+OYIBYonSI62jcGNvPR7Fjfc61I4n2bw87F3QhyAC6OyMbbXKEXt53qlxnY6WxEcyyqQRy50BFj+NAD8QaDZ0r5eeFYnC2ypiIB1bDPzYxb\/LIv4nWOpeA7ZThsuaHEW0Km8Ug8jutz+UUH0WlZbD9tIdpo5cOb276Zl\/VHcW99qvcBxGGcZopEkHirA\/7UFZjcJh5y7c4A+yxR07uVJVI1Bt3JHv8dLVHhwOEikuJO9nZvaU8shXLXNtPbY9477VLn7NxMpW7rdcpIIva0qkag7iV\/PaknZqJhYlyLkqLjuXYvppr3jfW\/wANKCLBw\/CxtHIZ7mJcylpEtYh1zmwG\/MOvUkE3NZrt18mvzuV8TBIBI6gmNh3XIAFww2uB4GtWvZWEMrXclcthcW7rI3QdSgNtt9Na0FB8O4bwDGYNXMkDgx5ZAyZWWyMHbO17Wyi1t96+q9qcSyYVjGGLOY0ULYE8yRE0J0Bs25rBdqflTiPzjDJCzoUli5uYakqyZgvVb9b7VRn5QSFhD3cRyRMVB35ZB6nrags+03Y7E42Znhg5KDpMQpYnSy5S17b30FaX5OuwYwQM02V8QbgFSSI1ItlBNrk9TbyqB2S+VD5ziFglhWLmG0bK5Outla4G\/iOvSvplAql47xxYBlAzSWBsbhVBOUFiATqRYKoLMdANyLqo2JwyyCzC+9jsRcFSVI1U2JFxrrQYvBcbmEoeV7qDlcGwVb7rYNlDXF8gMsnQ5b1dds5E5CljZS41LKu4Nr8x1HpqfKo3EezJHehI0FlXVci6DIhSxSMDUqlmc2u1qpf4mUiGHbMjc1RGLhCPGO0ckQuL3yq8hF9STpQWPZDCLI3NUkqnUMhDHwvBMRoOjL1FaHifFRFZQC7kEqijVgvtZL2DMu+S9yAapv4paNY0LlbJne75isrmIvGzksGjl3VrkCq10kKSaEOY53JVCFGIwzgCZQNuYDqBvbzNw03AeL84FXy8xQrXX2ZEYXWWO+uU6ix1BBGuhNzWO4XEy4lWVCF50qjQ91JoYsSR7hNf4kVo8ZxSKI2drEIXsFY90G1+6D10oJ1KpW7Rw5lVSXzAEFR3dclu8bC9pFNt9a9jtBhzez5ipYEBHJBXKTcBbgd5ddu8PGg\/e0mLMUDspyklVz9Iw7BDIb6WUEt6VGwnFcNEixQNzsosEh+kb3sV0BJuSzEak612g7QQOD3iPZsGBBbMsZGm\/wDeKLHx8Na5r2igUqveAMZkJCEqtuXcXUWLfSrot\/Ogi8OhxmJU\/OwMMuYjlQt3nXpnkBOUW6JY6b62qaez6JrhycM2n1YGVrffjPdb36N5iumH45FJIscZLl0Lhgpy2AjNsx0JtIpsPHW1W1BSfxDERaTwcxf8SDverRMc49y565Y3FYHFrypXiexvkc5XUi4vlazKRffStBXGfDo4s6q4\/EAf96Cs7N4wujoW5nKkMYlFiJAACGuNC1iA1vtK1XNc44goAUAAbACwHoK6UGT+UfHtHhDGn1mIZYVHjmOvxW49RV9wbACCCKFdo0VffYan1OvrWU4gPnXF4Y948JGZG8M7WsPeLofQ1uaBSlKBSlKBUHiHCoZxaaJJB+JQbe47ip1KDJ4rsREfqZZYfwkiRfdaS7AeQYVRY\/sjMrB+THLYWDwNy5Baw0V9BoNw9fSaUHys8cxOG9qWaLwTEoCm50DkAnS2zmrrh3baUrmlgDj70Li+m5ySWt6Mdq20iAgggEHcHrVHiux2Eclli5TH7URKX94Xut6g0H7g+12EkIUycpjoFlBjJ92ewb0JqT2jwj4jCTRRMA8kLqjX0uykDUdD41ncb2LlC2jmSUXvlnWxO2mePQbfcNZpeDYrCEkRTwgAkth2LKTffKl+nVkoPkU8ZRmVhlZSVYeBBsQfWvOavr0XEleQymPC4yRbX5sSLKNNczJpf3pULBcB4W8xeWDFRC+YxqweLXUqCg5gA8NLUHz7s\/wyXFTJDB9Yx0N\/YtrnJGwFr1\/U2GQhFVjmIUAn7xAsT61XcFx2EcWw7wmwAshW4AGgIGosPGregpu0EzqYMrFQ0rKbG180EwUH\/UyetqzuG4m+RZGdyqrhJ2Fz9UU5cl\/yuC7e6tfxPArNG0bEi9iGG6spDKw81YAj3VT8K4GwYPLZSGZgE2DMe\/lJ\/upNGMbDutcg7EBUQYCWT6IFiyosbOTcK0UpnhmIJGeOTYlbm+nQ2quLcNw74uNCUaRJNGLRMY2eQyFFBmDHK7MRmiY69a3uNlTDw2QKgUZUUAWB6ALmW4G9gRoDWPwUrc6PM76yKLFpxfXwfE2\/ZvcaDtBxObDM0dwRHe4dgABqAzMblI7ku0r2Z20VbVosN2hiY5WujaHvC2jMEQt9wuT3VPeIG1Qu2GFsFmUG4IBtY5SfZcBiVDXsM2R22AFV3COzskhVpQYkuT1DsWFmIuSylhoZHPMIJAEY0oNsjAi4IIPUVFxnDo5b51vcKL3I9ls4sQdLML13ghVFCIAqqAAoFgANAABsK9SSBQSTYAEknoB1oKyPs\/h1IIjtYAAZnsLBADbNa9kQX3OUUh7O4dPZjt\/O+uiix72osi6HTuio+GhkxI5kjyRRNqkSHIcp2aRx3sxGuVSAL2NzXY8FZdYcRPEfBn5qn3ibMf0sKDtHwOBcpEYupupJYkHliO9yb+woHoK5N2ew5N+XsAB33FrZPZAbun6NNRqctfhxOKj9uJJh96Fsrf8ATlNvg591DxuJgVDcqUg5UlBQlraWD2Da+FxQdsHweGJg6JlKrlHeawFlXQE22RRe1zlFWdZdoseoazl7iw+qBGkJzDugE3MwsdLBdt6iwT49pBG2ZWyLnYImQaQ3IYrq9zLpcjQeFBsqVlMRBxA5lzkLkNivLDEgmxudnIy9Mup2r1Hh8cHyhsqG+v0fdvMTfUEluWdrADz2oNTXKeUKrMxsFBJPgALms4YMeqkCQvoLH6K4P0oH2QuX6onr7VvCuPyiY5o8Hyx9ZOyxAAb5vaHuIBH8woOPybQl0nxb3zYidiL9FViAPQlh6CtpUDguBEEEUI15carfxIGp9Tc1PoFKUoFKUoFKUoFKUoFKUoFKUoK\/iPB4J\/rYkfzKi49zbis9i+wcd80EssR+6x5i+45u\/b3NWxpQfLuKdkcUDdoo5wGBBjNm3+7Ja2ngxNR8PxieBspmmw+ukc4up\/COdcnf7LDavrNcpIgwKsAwO4IuD6GgxuC7XTgXkhSUa6xMFaw68tzb+urPB9tcI+jSGFr2tMMv9XsH0aqztXgsDg4+cUmhJNh82uCTv7F+Xf3jxqvTsjiSiSxuhLIp5U6hWXS+VmjBQkX17u\/Wg2mP4fHiUW7sV6FH0N\/iDUXA9mIYnDqZCQbjvADTxCAX9a+e4vhs+GcvyJ8PqCXhPdOmpJiuDt9sCpnCu2OKAFpUxCk2AkUBvIForAE\/lNB9SAr9rHYLt2hH00EsXTMo5i3\/AJe\/\/TV\/gONQT6RTI56qGGYe9TqPhQWVUfbWXLgMU1ibYeXQbnuGryoHHMHzsPNF1kjdR7ypA\/eg440NiMK3zeQIZIvo5BsMy6HTb0r52Ux2D\/8AMRDNcsDzoiPUMR77LTs\/xzEYZCEAKAnNFJtGw9oKwOZTmBuLMNb6XrW4TtvHtPFLAfvWzp6MneHqooKvh3bqWwLxx4hfvQNZv0PoT\/MKl8Y7Txzw5IDHzWI+ixChcwPhzO4x1GgJ0v1tVnLw3AY4cwCKU\/4kbWYW\/HGQw9ax3FcKkUskUUzyBELOJFSVI1VbkSMnfi23dTe1Bb9iMS\/zqaHLy1jhW6AnLnzk5glyqHlslwulya3lfN\/kl4bmhkxOVouZJ9Go07ilmtY7qWcjzyit9hGaxVtWWwLZbBri911Pr53oJVKUoFYbiv8AaeKwQ7x4ZDI\/5u6wHvB5R+NbPETBFZ2NlVSxPgALk\/Csd8m0DP8AOMY4ObESm19wqkm3oWK\/yCg29KUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFReI4wQxPK1yqKWIG5sL6VKqJj8YkKF5GyqLepJsAANSSbAAakmgzGEx+Ga+IxEiyuR9lXkihW98qsq5egLOdyOgAA2VUUeDfEsHnGSIEMkPUkahpraEg6hBoNzc2te0CqviXZ\/Dz6yxIzfetZh7nWzD41aUoMfiexRA+gxEiC1sko5i200vo\/Tqxqnx3AcQL87CxzLe+aEhiPPLJlYe5b19IpQfJ4OKtDIqR4qXD7XjmBb32SYZrA\/dIrQ4XtZiFF5Io5lvbNGxRjvsj3Gwv7QrX4rCpIuWRFdfBlBHwNZ\/F9h8M2sXMw5\/y27o\/wBNwyD0AoKTHz8OxTF5GlwcxtdmGQHwzE5oXNutybda44nspOUvC8OJjN9VbI532PeQ7+IFS8V2TxKG6PHOtxdSOWxA6bMh\/pvWdnwLYdizQ4jDnQcwXUadS8F1I\/MfeKDj81ET2njfDtcZXfNHb8ImXQ9Nm6V47S4uRUI5izZyqXcI72YjuLIoDFWsB3i171oOE8axbr9HNFiI9jzgDe4vYNGAT4ag1yVsKJEknwEkJRw+eBs0d1IILICpPjohoNxweJ4YYoihblpGmZSutkALEEiwBG2p2qXhISLs1s7G5sTbTQAX8re83NQ+H9pMLMbRzpm+4xyt+h7N+1W9ApSlBkvlJ4jysIUHtzssYHjfUj1Ay\/zCr3gWA5EEUXVEUE+LW7x9WufWsnxf+1cXgh3TDLzG\/No\/+\/J\/et5QKUpQKUpQKUpQKUpQKUpQKreM8SMCKwTOWJFs1vZjeQm9j0Qj3kVZUoM6O0ygqrplZmCgZgb3eJdCQL2EoJ00sffUWXtY2VbRBXbKRmfSzCFgBp3ntMO7p7Lam2uspQZOftbYgiNcupN31tkdgl7aS9yxj19pdda6S9q8rKDCbM0oHf71o2ZL5bdSp0voLVp7V+0Gbj7T\/SRxtFlZ3ymz3tcIQRdRmHfF9rWO9c5OPSZmUxJ3JHFwxJUK8aKcpX2m5l7X0Fzc1qKUGSXtRIWJEYK2BCgkm5Dd2RrdxgQLqAba716xHap4x3oCTewyyaGzTKe8yixJiNh1zLtWrpQZnEdp2Q96Gwz2Bz9M8qXIy3veK+UX9oV+DtMwGsRYgHS9mNlZgctjZNMua\/taWrT0oMnje1LqSgis4WTqSAyNIu2UEoeWdfxDStZX5X7QKUpQKUpQU3EezOFmJLwrmP20ujfqQg\/vVPiexrj6rEuRcWSYB106Zlyt8b1saUHznF8InVlE+EWaMAgmJhJ65ZMr+gBqvwWLEblIMRJhzfSJiQd+kU4IA6WFq+rVFxuCimUpLGsi+DqCP3oMgnaXFxLd0imANja8T\/vmUn4Cp8HbmDLeVJYNPtpcfqjLD42r3P2Lg\/uWlw\/kjXX\/AKcgZR6AVVYrszi41IjMOIFmtmvGwvfpZlbf8NB7+TWBn+cYuT2p5SBfoAzMR6MxT\/TFbmq3s\/w75vh4odyiAMfFjqzerEn1qyoFKUoFKUoPylKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUH\/\/Z\" alt=\"Las constantes de la naturaleza - John D. Barrow\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSkgzoVCAOK-mU1G0UIZla2wtYzLgpEJcOXp62LhpAPDtS_dcgtY4Vh1AOBemWzQFM3oGY&amp;usqp=CAU\" alt=\"Las constantes de la naturaleza - John D. Barrow\" \/><\/p>\n<p style=\"text-align: justify;\">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,\u00a0<em>G<\/em>,\u00a0<em>K<\/em>,\u00a0<em>c<\/em>,\u00a0<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. 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.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Universitarios desarrollan tecnolog\u00eda para estudiar la evoluci\u00f3n del Universo | UNAM Global\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Crean en laboratorio la materia original del Universo\" width=\"357\" height=\"200\" \/><\/p>\n<p style=\"text-align: justify;\">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, etc.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Contempla a la bella galaxia espiral en esta foto del telescopio Hubble\" \/><\/p>\n<blockquote><p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Todo lo grande est\u00e1 hecho de muchas cosas peque\u00f1as.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Al final de la p\u00e1gina 15 y siguientes de este trabajo, explicaba algunos detalles de alfa (a) y del n\u00famero 137. En la literatura cient\u00edfica podemos encontrar todo tipo de coincidencias num\u00e9ricas que involucran a los valores de las constantes de la naturaleza.<\/p>\n<p style=\"text-align: justify;\"><strong>El valor experimental de la<\/strong>\u00a0<strong>constante de estructura fina\u00a0es<\/strong>:<strong> 1\/\u03b1=137\u2019085989561\u2026<\/strong><\/p>\n<p style=\"text-align: justify;\">Pero muchos dieron su versi\u00f3n num\u00e9rica, aqu\u00ed est\u00e1n algunas:<\/p>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"132\"><em>Lewis y Adams<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">8\u03c0(8\u03c0<sup>5<\/sup><strong>\/<\/strong>15)<sup>1\/3\u00a0<\/sup>=<\/td>\n<td width=\"99\">137\u2019384<\/td>\n<\/tr>\n<tr>\n<td width=\"132\"><em>Eddington<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">(16<sup>2<\/sup>-16)<strong>\/<\/strong>2 + 16 +1 =<\/td>\n<td width=\"99\">137<\/td>\n<\/tr>\n<tr>\n<td width=\"132\"><em>Wiler<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">(8\u03c0<sup>4<\/sup>\/9) (2<sup>4<\/sup>5!\/\u03c0<sup>5<\/sup>) =<\/td>\n<td width=\"99\">137\u2019036082<\/td>\n<\/tr>\n<tr>\n<td width=\"132\"><em>Aspden y Eagles<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">108\u03c0(8\/1.843)<sup>1\/6<\/sup>\u00a0=<\/td>\n<td width=\"99\">137\u201905915<\/td>\n<\/tr>\n<tr>\n<td width=\"132\"><em>Robertson<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">2<sup>-19\/4<\/sup>3<sup>10\/3<\/sup>5<sup>17\/4<\/sup>\u03c0<sup>-2\u00a0<\/sup>=<\/td>\n<td width=\"99\">137\u201903594<\/td>\n<\/tr>\n<tr>\n<td width=\"132\"><em>Burger<\/em><\/td>\n<td width=\"60\">1\/\u03b1 =<\/td>\n<td width=\"141\">(137<sup>2\u00a0<\/sup>+ \u03c0<sup>2<\/sup>)<sup>1\/2\u00a0<\/sup>=<\/td>\n<td width=\"99\">137\u20190360157<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<blockquote><p>Ni siquiera Heisemberg (el padre del principio de Incertidumbre de la Mec\u00e1nica Cu\u00e1ntica) se pudo resistir a ironizar suponiendo que\u00a0 1\/\u03b1 = 2<sup>4<\/sup>3<sup>3<\/sup>\/ \u03c0 \u00a0pero en plan de broma.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">De entre todos los que intentaron descubrir los misterios del 137, me detendr\u00e9 un momento en Arthur Eddington, uno de los m\u00e1s grandes astrof\u00edsicos del siglo XX, combinaci\u00f3n de lo m\u00e1s profundo y lo fant\u00e1stico. M\u00e1s que cualquier otra figura moderna es el responsable de poner en marcha los inacabables intentos de explicar las constantes de la naturaleza por proezas de numerolog\u00eda pura. \u00c9l tambi\u00e9n advirti\u00f3 un aspecto nuevo y espectacular de las constantes de la naturaleza.<\/p>\n<p style=\"text-align: justify;\">Cuando los f\u00edsicos empezaron a apreciar el papel de las constantes en el dominio cu\u00e1ntico y explotar la nueva teor\u00eda de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para describir el universo en conjunto, las circunstancias eran las adecuadas para que alguien tratara de casarlas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Las constantes del Universo ya pueden definir el sistema de unidades\" \/><\/p>\n<p style=\"text-align: justify;\">Las constantes del Universo ya pueden definir el sistema de unidades<\/p>\n<p style=\"text-align: justify;\">La incertidumbre en la medici\u00f3n de las constantes fundamentales en el Universo se ha reducido a niveles tan bajos que todas las unidades del sistema m\u00e9trico pueden ya encontrar un referente. \u00a0\u00a0\u00a0Es la conclusi\u00f3n una reciente evaluaci\u00f3n y actualizaci\u00f3n de los valores de las constantes fundamentales de los investigadores del National Institute of Standards and Technology (NIST).<\/p>\n<p style=\"text-align: justify;\">As\u00ed entr\u00f3 en escena Arthur Stanley Eddington: un extraordinario cient\u00edfico que hab\u00eda sido el primero en descubrir c\u00f3mo se alimentaban las estrellas a partir de reacciones nucleares. Tambi\u00e9n\u00a0 hizo importantes contribuciones a nuestra comprensi\u00f3n de las galaxias, escribi\u00f3 la primera exposici\u00f3n sistem\u00e1tica de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y fue el responsable de la expedici\u00f3n que durante un eclipse de Sol, pudo confirmar con certeza la predicci\u00f3n de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general que deber\u00eda desviar la luz estelar que ven\u00eda hacia la Tierra en aproximadamente 1\u201975 segundos de arco cuando pasaba cerca de la superficie solar, cuyo espacio estar\u00eda curvado debido a la gravedad generada por la masa del Sol. En aquella expedici\u00f3n, el equipo de Eddington hizo una exitosa medici\u00f3n del fen\u00f3meno desde la isla Pr\u00edncipe, que confirm\u00f3 que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ten\u00eda raz\u00f3n y que su teor\u00eda predec\u00eda de manera exacta la medida de curvatura del espacio en funci\u00f3n de la masa del objeto estelar que genera la gravitaci\u00f3n distorsionando el espacio-tiempo a su alrededor.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/strong><\/p>\n<\/blockquote>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F28%2Flos-enigmas-de-la-naturaleza-2%2F&amp;title=Los+enigmas+de+la+Naturaleza' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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