{"id":3015,"date":"2021-12-17T08:10:07","date_gmt":"2021-12-17T07:10:07","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3015"},"modified":"2021-12-17T08:10:20","modified_gmt":"2021-12-17T07:10:20","slug":"velocidades-inimaginables-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/12\/17\/velocidades-inimaginables-2\/","title":{"rendered":"Velocidades inimaginables"},"content":{"rendered":"<div id=\"main\">\n<div id=\"header\">\n<blockquote>\n<h1><img decoding=\"async\" src=\"https:\/\/quizizz.com\/media\/resource\/gs\/quizizz-media\/quizzes\/2d823fb4-c762-49a0-b589-f711f75ed64c\" alt=\"Teor\u00eda at\u00f3mica | Physics - Quizizz\" \/><\/h1>\n<\/blockquote>\n<\/div>\n<\/div>\n<div id=\"items\">\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\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2009\/11\/29\/velocidades-inimaginables\/\">Velocidades inimaginables<\/a><\/div>\n<p>Trabajo v\u00eda <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\">Blog de Emilio Silvera V.<\/a>\u00a0del 29\/11\/09 cuando comenz\u00f3 el Blog<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTQFpWT8uFqAxQhOWHz2274NuKQ4Z_2jFtwnw&amp;usqp=CAU\" alt=\"C\u00f3mo est\u00e1 constituido el n\u00facleo de los \u00e1tomos? - Foro Nuclear\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<\/div>\n<p style=\"text-align: justify;\">En el centro del \u00e1tomo se encuentra un peque\u00f1o grano compacto aproximadamente 100.000 veces m\u00e1s peque\u00f1o que el propio \u00e1tomo: el n\u00facleo at\u00f3mico. Su masa, e incluso m\u00e1s a\u00fan su carga el\u00e9ctrica, determinan las propiedades del \u00e1tomo del cual forma parte. Debido a la solidez del n\u00facleo parece que los \u00e1tomos, que dan forma a nuestro mundo cotidiano, son intercambiables entre s\u00ed, e incluso cuando interaccionan entre ellos para formar sustancias qu\u00edmicas (los elementos). Pero el n\u00facleo, a pesar de ser tan s\u00f3lido, puede partirse. Si dos \u00e1tomos chocan uno contra el otro con gran velocidad podr\u00eda suceder que los n\u00facleos llegaran a chocar entre s\u00ed y entonces, o bien se rompen en trozos, o se funden liberando en el proceso part\u00edculas sub-nucleares. La nueva f\u00edsica de la primera mitad del siglo XX estuvo dominada por los nuevos acertijos que estas part\u00edculas planteaban.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"N\u00facleo at\u00f3mico - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Part&amp;shy;culas Elementales tomo: ncleo y electrones Ncleo: nucleones  Nucle&amp;sup3;n: quarks | 10 -10 m | | 10 -14 m | | 10 -15 m | - [PPT  Powerpoint]\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Pero tenemos la mec\u00e1nica cu\u00e1ntica; \u00bfes que no es aplicable siempre?, \u00bfCu\u00e1l es la dificultad? Desde luego, la mec\u00e1nica cu\u00e1ntica es v\u00e1lida para las part\u00edculas subat\u00f3micas, pero hay m\u00e1s que eso. Las fuerzas con que estas part\u00edculas interaccionan y que mantienen el n\u00facleo at\u00f3mico unido son tan fuertes que las velocidades a las que tienen que moverse dentro y fuera del n\u00facleo est\u00e1n cerca de la velocidad de la luz, <em>c<\/em>, que es de 299.792\u2019458 Km\/s. Cuando tratamos con velocidades tan altas se necesita una segunda modificaci\u00f3n a las leyes de la f\u00edsica del siglo XIX; tenemos que contar con la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La teor\u00eda de la relatividad extendida m\u00e1s all\u00e1 de la velocidad de la luz de  Hill y Cox - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Einstein velocity addition\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta teor\u00eda tambi\u00e9n fue el resultado de una publicaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de 1905. en esta teor\u00eda quedaron sentadas las bases de que el movimiento y el reposo son conceptos relativos, no son absolutos, como tampoco habr\u00e1 un sistema de referencia absoluto con respecto al cual uno pueda medir la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">Pero hab\u00eda m\u00e1s cosas que ten\u00edan que ser relativas. En este teor\u00eda, la masa y la energ\u00eda tambi\u00e9n dependen de la velocidad, como lo hacen la intensidad del campo el\u00e9ctrico y del magn\u00e9tico.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> descubri\u00f3 que la masa de una part\u00edcula es siempre proporcional a la energ\u00eda que contienen, supuesto que se haya tenido en cuenta una gran cantidad de <em>energ\u00eda en reposo<\/em> de una part\u00edcula cualquiera, como se denota a continuaci\u00f3n:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">E = mc<sup>2\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Equivalencia entre masa y energ\u00eda \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/sup><\/p>\n<p style=\"text-align: justify;\">Masa y Energ\u00eda, en realidad, son dos aspectos de la misma cosa<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Como la velocidad de la luz es muy grande, esta ecuaci\u00f3n sugiere que cada part\u00edcula debe almacenar una cantidad enorme de energ\u00eda, y en parte esta predicci\u00f3n fue la que hizo que la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> tuviese tanta importancia para la f\u00edsica (\u00a1y para todo el mundo!). Para que la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> tambi\u00e9n sea auto-consistente tiene que ser <em>holista<\/em>, esto es, que todas las cosas y todo el mundo obedezcan a las leyes de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>. No son s\u00f3lo los relojes los que se atrasan a grandes velocidades, sino que todos los procesos animados se comportan de la forma tan inusual que describe esta teor\u00eda cuando nos acercamos a la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/e2\/48\/d1\/e248d185f20d30522f6f4ba69305cfbc.gif\" alt=\"Impresionante imagen de c\u00f3mo late el coraz\u00f3n por fuera y por dentro en 3D |  Anatom\u00eda del coraz\u00f3n, Coraz\u00f3n humano, Ciclo card\u00edaco\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El coraz\u00f3n humano es simplemente un reloj biol\u00f3gico y latir\u00e1 a una velocidad menor cuando viaje en un veh\u00edculo espacial a velocidades cercanas a la de la luz. Este extra\u00f1o fen\u00f3meno conduce a lo que se conoce como la \u201cparadoja de los gemelos\u201d, sugerida por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en la que dos gemelos id\u00e9nticos tienen diferente edad cuando se reencuentran despu\u00e9s de que uno haya permanecido en la Tierra mientras que el otro ha viajado a velocidades relativistas.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> comprendi\u00f3 r\u00e1pidamente que las leyes de la gravedad tambi\u00e9n tendr\u00edan que ser modificadas para que cumplieran el principio relativista.<\/p>\n<p style=\"text-align: justify;\">Para poder aplicar el principio de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> a la fuerza gravitatoria, el principio tuvo que ser extendido de la siguiente manera: no s\u00f3lo debe ser imposible determinar la velocidad absoluta del laboratorio, sino que tambi\u00e9n es imposible distinguir los cambios de velocidad de los efectos de una fuerza gravitatoria.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-RtQWcZhEy5kiDCBzK1jtIvlaGslKWh3EbA&amp;usqp=CAU\" alt=\"El extra\u00f1o destino que enfrentar\u00edas si cayeras en un agujero negro - BBC  News Mundo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cerebro Digital - Las ecuaciones de campo de Einstein son la representaci\u00f3n  matem\u00e1tica de la curvatura del espacio tiempo ocasionada por materia y  energ\u00eda. Est\u00e1n formadas por una serie de 10 ecuaciones\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La geometr\u00eda del Espacio est\u00e1 determinada por los objetos que contiene<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> comprendi\u00f3 que la consecuencia de esto era que la gravedad hace al espacio-tiempo lo que la humedad a una hoja de papel: deformar la superficie con desigualdades que no se pueden eliminar. Hoy en d\u00eda se conocen muy bien las matem\u00e1ticas de los espacios curvos, pero en el \u00e9poca de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> el uso de estas nociones matem\u00e1ticas tan abstractas para formular leyes f\u00edsicas era algo completamente nuevo, y le llev\u00f3 varios a\u00f1os encontrar la herramienta matem\u00e1tica adecuada para formular su teor\u00eda general de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> que describe c\u00f3mo se curva el espacio en presencia de grandes masas como planetas y estrellas.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> ten\u00eda la idea en su mente desde 1907 (la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial la formul\u00f3 en 1905), y se pas\u00f3 8 a\u00f1os buscando las matem\u00e1ticas adecuadas para su formulaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReGkPmzocrsIaK7MSk_abmdbHjWIPR-Q5Jig&amp;usqp=CAU\" alt=\"Qui\u00e9n fue Riemann? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Bernhard riemann\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Leyendo el material enviado por un amigo al que pidi\u00f3 ayuda, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> qued\u00f3 paralizado. Ante \u00e9l, en la primera p\u00e1gina de una conferencia dada ante el Sindicato de Carpinteros, 60 a\u00f1os antes por un tal Riemann, ten\u00eda la soluci\u00f3n a sus desvelos: el <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('tensor metrico',event); return false;\">tensor m\u00e9trico<\/a><\/a> de Riemann<\/em>, que le permitir\u00eda utilizar una geometr\u00eda espacial de los espacios curvos que explicaba su <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general.<\/p>\n<p style=\"text-align: justify;\">No est\u00e1 mal que en este punto recordemos la fuerza magn\u00e9tica y gravitatoria que nos puede ayudar a comprender mejor el comportamiento de las part\u00edculas subat\u00f3micas.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Electromagnetismo - Concepto, aplicaciones y ejemplos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">El electromagnetismo, dec\u00edamos al principio, es la fuerza con la cual dos part\u00edculas cargadas el\u00e9ctricamente se repelen (si sus cargas son iguales) o se atraen (si tienen cargas de signo opuesto).<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n magn\u00e9tica es la fuerza que experimenta una part\u00edcula el\u00e9ctricamente cargada que se mueve a trav\u00e9s de un campo magn\u00e9tico. Las part\u00edculas cargadas en movimiento generan un campo magn\u00e9tico como, por ejemplo, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electrones<\/a> que fluyen a trav\u00e9s de las espiras de una bobina.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"QU\u00c9 SON LAS ECUACIONES DE MAXWELL?... - Lokos por la F\u00edsica | Facebook\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las fuerzas magn\u00e9ticas y el\u00e9ctricas est\u00e1n entrelazadas. En 1873, James Clerk Maxwell consigui\u00f3 formular las ecuaciones completas que rigen las fuerzas el\u00e9ctricas y magn\u00e9ticas, descubiertas experimentalmente por Michael Faraday. Se consigui\u00f3 la teor\u00eda unificada del electromagnetismo que nos vino a decir que la electricidad y el magnetismo eran dos aspectos de una misma cosa.<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n es universal, de muy largo alcance (se extiende entre las estrellas), es bastante d\u00e9bil. Su intensidad depende del cociente entre el cuadrado de la carga del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electr\u00f3n<\/a> y <em>2hc<\/em> (dos veces la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a> por la velocidad de la luz). Esta fracci\u00f3n es aproximadamente igual a 1\/137\u2019036\u2026, o lo que llamamos \u03b1 y se conoce como <em>constante de estructura fina<\/em>.<\/p>\n<p style=\"text-align: justify;\">En general, el alcance de una interacci\u00f3n electromagn\u00e9tica es inversamente proporcional a la masa de la part\u00edcula mediadora, en este caso, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a>, sin masa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRQO18J5yzkAn07-1m6MrF09iFXzFOlZ_8yhA&amp;usqp=CAU\" alt=\"Espacio-tiempo. El espacio-tiempo es el modelo matem\u00e1tico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTLhtWYMuG8nB2EEtjVPhJcpSq7z0Slt1kvEw&amp;usqp=CAU\" alt=\"Del espacio y el tiempo (y III) \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tambi\u00e9n antes hemos comentado sobre la interacci\u00f3n gravitatoria de la que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> descubri\u00f3 su compleja estructura y la expuso al mundo en 1915 con el nombre de teor\u00eda general de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, y la relacion\u00f3 con la curvatura del espacio y el tiempo. Sin embargo, a\u00fan no sabemos c\u00f3mo se podr\u00edan reconciliar las leyes de la gravedad y las leyes de la mec\u00e1nica cu\u00e1ntica (excepto cuando la acci\u00f3n gravitatoria es suficientemente d\u00e9bil).<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> nos habla de los planetas y las estrellas del cosmos. La teor\u00eda de Planck, Heisemberg, Schr\u00f6dinger, Dirac, Feynman y tantos otros, nos habla del comportamiento del \u00e1tomo, del n\u00facleo, de las part\u00edculas elementales en relaci\u00f3n a estas interacciones fundamentales. La primera se ocupa de los cuerpos muy grandes y de los efectos que causan en el espacio y en el tiempo; la segunda de los cuerpos muy peque\u00f1os y de su importancia en el universo at\u00f3mico. Cuando hemos tratado de unir ambos mundos se produce una gran explosi\u00f3n de rechazo. Ambas teor\u00edas son (al menos de momento) irreconciliables.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Introducci\u00f3n a la relatividad general - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Verdadero o Falso: Astronom\u00eda\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n gravitatoria act\u00faa exclusivamente sobre la masa de una part\u00edcula.<\/li>\n<li>La gravedad es de largo alcance y llega a los m\u00e1s lejanos confines del universo conocido.<\/li>\n<li>Es tan d\u00e9bil que, probablemente, nunca podremos detectar esta fuerza de atracci\u00f3n gravitatoria entre dos part\u00edculas elementales. La \u00fanica raz\u00f3n por la que podemos medirla es debido a que es colectiva: todas las part\u00edculas (de la Tierra) atraen a todas las part\u00edculas (de nuestro cuerpo) en la misma direcci\u00f3n.<\/li>\n<\/ul>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Part\u00edculas hipot\u00e9ticas: el gravit\u00f3n - YouTube\" \/><img decoding=\"async\" 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\" alt=\"F\u00cdSICA Y QU\u00cdMICA I.E.S L\u00c1ZARO C\u00c1RDENAS: EL GRAVIT\u00d3N\" \/><\/div>\n<blockquote><\/blockquote>\n<p style=\"text-align: justify;\">La part\u00edcula mediadora es el hipot\u00e9tico <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>. Aunque a\u00fan no se ha descubierto experimentalmente, sabemos lo que predice la mec\u00e1nica cu\u00e1ntica: que tiene masa nula y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> 2.<\/p>\n<p style=\"text-align: justify;\">La ley general para las interacciones es que, si la part\u00edcula mediadora tiene el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> par, la fuerza entre cargas iguales es atractiva y entre cargas opuestas repulsiva. Si el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> es impar (como en el electromagnetismo) se cumple a la inversa.<\/p>\n<p style=\"text-align: justify;\">Pero antes de seguir profundizando en estas cuestiones hablemos de las propias part\u00edculas subat\u00f3micas, para lo cual la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, que es la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> sin fuerza gravitatoria, es suficiente.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Estas son las tres razones por las que el astrof\u00edsico Martin Rees, profesor  en Cambridge, cree que el CERN podr\u00eda destruir la Tierra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQKvwHQM0v1yEZZ_MqR2CsIXVgFbv9ZWpfmKQ&amp;usqp=CAU\" alt=\"Puede el LHC generar un agujero negro que se trague la Tierra?\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Lanzan haces de part\u00edculas a la velocidad de la luz, chocan entre ellas, y se destrozan para poder ver lo que contienen. De esta manera en el Acelerador LHC, hemos podido saber de qu\u00e9 est\u00e1n hechas las part\u00edculas m\u00e1s complejas.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si viajamos hacia lo muy peque\u00f1o tendremos que ir m\u00e1s all\u00e1 de los \u00e1tomos, que son objetos voluminosos y fr\u00e1giles comparados con lo que nos ocupar\u00e1 a continuaci\u00f3n: el n\u00facleo at\u00f3mico y lo que all\u00ed se encuentra. Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electrones<\/a>, que ahora vemos \u201ca gran distancia\u201d dando vueltas alrededor del n\u00facleo, son muy peque\u00f1os y extremadamente robustos. El n\u00facleo est\u00e1 constituido por dos especies de bloques: <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">neutrones<\/a>. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> (del griego \u03c0\u03c1\u03ce\u03c4\u03bf\u03c2, <em>primero<\/em>) debe su nombre al hecho de que el n\u00facleo at\u00f3mico m\u00e1s sencillo, que es el hidr\u00f3geno, est\u00e1 formado por un solo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>. Tiene una unidad de carga positiva. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> recuerda al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> como si fuera su hermano gemelo: su masa es pr\u00e1cticamente la misma, su <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> es el mismo, pero en el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, como su propio nombre da a entender, no hay carga el\u00e9ctrica; es neutro.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"UNIVERSIDAD AUTONOMA DE COLOMBIA - ppt descargar\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La masa de estas part\u00edculas se expresa en una unidad llamada mega-electr\u00f3n-voltio o MeV, para abreviar. Un MeV, que equivale a 10<sup>6<\/sup> electr\u00f3n-voltios, es la cantidad de energ\u00eda de movimiento que adquiere una part\u00edcula con una unidad de carga (tal como un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electr\u00f3n<\/a> o un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>) cuando atraviesa una diferencia de potencial de 10<sup>6<\/sup> (1.000.000) voltios. Como esta energ\u00eda se transforma en masa, el MeV es una unidad \u00fatil de masa para las part\u00edculas elementales.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">La mayor\u00eda de los n\u00facleos at\u00f3micos contienen m\u00e1s <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">neutrones<\/a> que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">protones<\/a>. Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">protones<\/a> se encuentran tan juntos en el interior de un n\u00facleo tan peque\u00f1o que se deber\u00edan repeles entre s\u00ed fuertemente, debido a que tienen cargas el\u00e9ctricas del mismo signo. Sin embargo, hay una fuerza que los mantiene unidos estrechamente y que es mucho m\u00e1s potente e intensa que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>: la fuerza o interacci\u00f3n nuclear fuerte, unas 10<sup>2<\/sup> veces mayor que la electromagn\u00e9tica, y aparece s\u00f3lo entre <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a><\/a> para mantener a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a><\/a> confinados dentro del n\u00facleo. Act\u00faa a una distancia tan corta como 10<sup>-15 metros, o lo que es lo mismo, 0\u2019000000000000001 metros.<\/sup><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Interacci\u00f3n nuclear fuerte - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Gluones que como pegamento une a los Quarks<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte est\u00e1 mediada por el intercambio de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a><\/a> virtuales, 8 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a> que, como su mismo nombre indica (<em>glue<\/em> en ingl\u00e9s es <em>pegamento<\/em>), mantiene a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">neutrones<\/a> bien sujetos en el n\u00facleo, y cuanto m\u00e1s se tratan de separar, m\u00e1s aumenta la fuerza que los retiene, que crece con la distancia, al contrario que ocurre con las otras fuerzas.<\/p>\n<p style=\"text-align: justify;\">La luz es una manifestaci\u00f3n del fen\u00f3meno electromagn\u00e9tico y est\u00e1 cuantizada en \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u201d, que se comportan generalmente como los mensajeros de todas las interacciones electromagn\u00e9ticas. As\u00ed mismo, como hemos dejado rese\u00f1ado en el p\u00e1rrafo anterior, la interacci\u00f3n fuerte tambi\u00e9n tiene sus cuantos (los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a>). El f\u00edsico japon\u00e9s Hideki Yukawa (1907 \u2013 1981) predijo la propiedad de las part\u00edculas cu\u00e1nticas asociadas a la interacci\u00f3n fuerte, que m\u00e1s tarde se llamar\u00edan <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/a><\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Se ha descubierto una quinta fuerza fundamental del universo? | Enterarse\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Estas son las part\u00edculas mediadoras de las fuerzas: Bosones<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay una diferencia muy importante entre los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/a> y los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>: un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">pi\u00f3n<\/a> es un trozo de materia con una cierta cantidad de \u201cmasa\u201d. Si esta part\u00edcula est\u00e1 en reposo, su masa es siempre la misma, aproximadamente 140 MeV, y si se mueve muy r\u00e1pidamente, su masa parece aumentar en funci\u00f3n E = mc<sup>2<\/sup>. Por el contrario, se dice que la masa del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a> en reposo es nula. Con esto no decimos que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a> tenga masa nula, sino que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a> no puede estar en reposo. Como todas las part\u00edculas de masa nula, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a> se mueve exclusivamente con la velocidad de la luz, 299.792\u2019458 Km\/s, una velocidad que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">pi\u00f3n<\/a> nunca puede alcanzar porque requerir\u00eda una cantidad infinita de energ\u00eda cin\u00e9tica. Para el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">fot\u00f3n<\/a>, toda su masa se debe a su energ\u00eda cin\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos experimentales buscaban part\u00edculas elementales en las trazas de los rayos c\u00f3smicos que pasaban por aparatos llamados <em>c\u00e1maras de niebla<\/em>. As\u00ed encontraron una part\u00edcula coincidente con la masa que deber\u00eda tener la part\u00edcula de Yukawa, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">pi\u00f3n<\/a>, y la llamaron <em>mes\u00f3n<\/em> (del griego <em>medio<\/em>), porque su masa estaba comprendida entre la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electr\u00f3n<\/a> y la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>. Pero detectaron una discrepancia que consist\u00eda en que esta part\u00edcula no era afectada por la interacci\u00f3n fuerte, y por tanto, no pod\u00eda ser un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">pi\u00f3n<\/a>. Actualmente nos referimos a esta part\u00edcula con la abreviatura \u03bc y el nombre de <em>mu\u00f3n<\/em>, ya que en realidad era un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">lept\u00f3n<\/a>, hermano gemelo del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog#\">electr\u00f3n<\/a>, pero con 200 veces su masa.<\/p>\n<p style=\"text-align: justify;\">Antes de seguir veamos las part\u00edculas elementales de vida superior a 10<sup>-20<\/sup> segundos que eran conocidas en el a\u00f1o 1970.<\/p>\n<table style=\"text-align: justify;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"115\"><strong>Nombre<\/strong><\/td>\n<td width=\"72\"><strong>S\u00edmbolo<\/strong><\/td>\n<td width=\"101\"><strong>Masa (MeV)<\/strong><\/td>\n<td width=\"96\"><strong>Carga<\/strong><\/td>\n<td width=\"67\"><strong>Esp\u00edn<\/strong><\/td>\n<td width=\"125\"><strong>Vida media (s)<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Fot\u00f3n<\/td>\n<td width=\"72\">\u03b3<\/td>\n<td width=\"101\">0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">1<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Leptones<\/span> (L = 1, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Electr\u00f3n<\/td>\n<td width=\"72\">e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">0\u20195109990<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Mu\u00f3n<\/td>\n<td width=\"72\">\u03bc<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">105\u20196584<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20191970 \u00d7 10<sup>-6<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Tau<\/td>\n<td width=\"72\">\u03c4<\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\"><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino electr\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>e<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino mu\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03bc<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino tau\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03c4<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Mesones<\/span> (L = 0, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n +<\/td>\n<td width=\"72\">\u03c0<sup>+<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n \u2013<\/td>\n<td width=\"72\">\u03c0<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n 0<\/td>\n<td width=\"72\">\u03c0<sup>0<\/sup><\/td>\n<td width=\"101\">134\u2019976<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u201984 \u00d7 10<sup>-16<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n +<\/td>\n<td width=\"72\">k<sup>+<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n \u2013<\/td>\n<td width=\"72\">k<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n largo<\/td>\n<td width=\"72\">k<sub>L<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">5\u201917 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n corto<\/td>\n<td width=\"72\">k<sub>S<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u2019893 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Eta<\/td>\n<td width=\"72\">\u03b7<\/td>\n<td width=\"101\">547\u20195<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">0<\/td>\n<td width=\"125\">5\u20195 \u00d7 10<sup>-19<\/sup><\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\"><span style=\"text-decoration: underline;\">Bariones<\/span> (L = 0, B = 1)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Prot\u00f3n<\/td>\n<td width=\"72\">p<\/td>\n<td width=\"101\">938\u20192723<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutr\u00f3n<\/td>\n<td width=\"72\">n<\/td>\n<td width=\"101\">939\u20195656<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">887<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Lambda<\/td>\n<td width=\"72\">\u039b<\/td>\n<td width=\"101\">1.115\u201968<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u201963 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma +<\/td>\n<td width=\"72\">\u03a3<sup>+<\/sup><\/td>\n<td width=\"101\">1.189\u20194<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">0\u201980 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma \u2013<\/td>\n<td width=\"72\">\u03a3<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.1974<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">7\u20194\u00d7 10<sup>-20<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma 0<\/td>\n<td width=\"72\">\u03a3<sup>0<\/sup><\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201948 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi 0<\/td>\n<td width=\"72\">\u039e<sup>0<\/sup><\/td>\n<td width=\"101\">1.314\u20199<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20199 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi \u2013<\/td>\n<td width=\"72\">\u039e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.321\u20193<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201964 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Omega \u2013<\/td>\n<td width=\"72\">\u03a9<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.672\u20194<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">1\u00bd<\/td>\n<td width=\"125\">0\u201982 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\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=\"Qu\u00e9 es la antimateria y por qu\u00e9 es tan importante para la ciencia?\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la antimateria y qu\u00e9 posibilidades abre para la humanidad? |  Enterarse\" \/><img decoding=\"async\" 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\" 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target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0Velocidades inimaginables Trabajo v\u00eda Blog de Emilio Silvera V.\u00a0del 29\/11\/09 cuando comenz\u00f3 el Blog &nbsp; &nbsp; En el centro del \u00e1tomo se encuentra un peque\u00f1o grano compacto aproximadamente 100.000 veces m\u00e1s peque\u00f1o que el 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