{"id":27007,"date":"2021-08-13T06:58:37","date_gmt":"2021-08-13T05:58:37","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27007"},"modified":"2021-08-13T06:58:37","modified_gmt":"2021-08-13T05:58:37","slug":"los-quarks-invisibles-16","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/13\/los-quarks-invisibles-16\/","title":{"rendered":"Los Quarks invisibles"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/estructuranuclear-120116225434-phpapp02\/95\/estructura-nuclear-20-728.jpg?cb=1326754815\" alt=\"\" width=\"365\" height=\"258\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Historia de la f\u00edsica de part\u00edculas - Monografias.com\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/images.slideplayer.es\/2\/301950\/slides\/slide_1.jpg\" alt=\"Resultado de imagen de Teor\u00eda de las part\u00edculas elementales Quarks\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">Una vez que se ha puesto orden entre las numerosas especies de part\u00edculas, se puede reconocer una pauta. Igual que Dimitri Ivanovich Mendeleev descubri\u00f3 el sistema peri\u00f3dico de los elementos qu\u00edmicos en 1869, as\u00ed tambi\u00e9n se hizo visible un sistema similar para las part\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQcIrb2uERAd-9bxy7Gg5xr4mn_Wa5U7D_Z-w&amp;usqp=CAU\" alt=\"Murray Gell-Mann, Nobel-winning physicist who developed quark idea, dies at  89 \u00bb Albuquerque Journal\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Yuval Ne'eman, dean of Israeli scientists, dies at 80 - The Jerusalem Post\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 Gell-Mann y Ne&#8217;eman<\/p>\n<p style=\"text-align: justify;\">Esta pauta la encontraron independientemente el americano Murray Gell-Mann y el israel\u00ed Yuval Ne\u2019eman. Ocho especies de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>, todos con el mismo <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, u ocho especies de <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, con el mismo <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, se pod\u00edan reagrupar perfectamente en grupos que llamaremos\u00a0<em>multipletes<\/em>. El esquema matem\u00e1tico correspondiente se llama\u00a0<em>SU(3)<\/em>. Grupletes de ocho elementos forman un octete \u201cfundamental\u201d. Por esta raz\u00f3n Gell-Mann llam\u00f3 a esta teor\u00eda el \u201c\u00f3ctuplo camino\u201d. Lo tom\u00f3 prestado del budismo de acuerdo con el cual el camino hacia el nirvana es el camino \u00f3ctuplo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\u00d3ctuple Sendero\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Noble camino \u00f3ctuple - Wikipedia, la enciclopedia libre\" \/><\/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 \u00a0 \u00a0 Rueda del dharma<\/p>\n<p style=\"text-align: justify;\">El\u00a0<strong>Noble Camino \u00d3ctuple<\/strong>\u00a0<em><\/em><em><\/em>es considerado, seg\u00fan el budismo, como la v\u00eda que lleva al cese del sufrimiento<em>.<\/em>\u00a0Este cese del sufrimiento se conoce como nirvana. Puede ser que eso fuese lo que sintiera Gell-Mann al finalizar sus trabajos, y, de ah\u00ed la adopci\u00f3n del nombre y todo lo que lleva consigo de simbolog\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/image.jimcdn.com\/app\/cms\/image\/transf\/none\/path\/s7bae9fc5ed8eb90a\/image\/i7c6d44b16c7f5529\/version\/1439791488\/image.jpg\" alt=\"Resultado de imagen de prestado del budismo de acuerdo con el cual el camino hacia el nirvana es el camino \u00f3ctuplo.\" width=\"304\" height=\"304\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las cuatro verdades nobles y el noble camino octuple del Budismo\" \/><\/p>\n<p style=\"text-align: justify;\">El noble camino es una de las ense\u00f1anzas budistas fundamentales; la cuarta parte de las Cuatro Nobles Verdades. En la simbolog\u00eda budista, el noble camino es usualmente representado con la rueda del dharma, donde cada rayo representa un elemento del sendero. Este s\u00edmbolo tambi\u00e9n se utiliza para el budismo en general.<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las cuatro nobles verdades Budistas | Mindfullness, Rumi, Meditation\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Los elementos del noble camino \u00f3ctuple se subdividen en tres categor\u00edas b\u00e1sicas: sabidur\u00eda, conducta \u00e9tica y entrenamiento de la mente (o meditaci\u00f3n); para rehabilitar y desacondicionar la mente. En todos los elementos del\u00a0<strong>noble camino<\/strong>, la palabra \u00abcorrecta\u00bb es una traducci\u00f3n de la palabra &#8220;samm\u0101&#8221; (en pali), que significa \u2018plenitud\u2019, \u2018coherencia\u2019, \u2018perfecci\u00f3n\u2019 o \u2018ideal\u2019. El noble camino es:\u00a0<strong>Sabidur\u00eda.<\/strong><\/p>\n<p style=\"text-align: justify;\">Pero sigamos con el trabajo.<\/p>\n<p style=\"text-align: justify;\">Las matem\u00e1ticas\u00a0<em>SU(3)\u00a0<\/em>tambi\u00e9n admiten multipletes de diez miembros. Cuando se propuso este esquema se conoc\u00edan nueve <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 3\/2. Los esquemas SU(3) se obtienen al representar dos propiedades fundamentales de las part\u00edculas, la extra\u00f1eza S frente al iso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> I\u2083 , en una gr\u00e1fica.<\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Omega_Baryon.svg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d6\/Omega_Baryon.svg\/240px-Omega_Baryon.svg.png\" alt=\"\" width=\"240\" height=\"305\" data-file-width=\"2422\" data-file-height=\"3082\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcThIvvhT_gE3oM5tQExygCZS1KfdkT9HVsAmMZCYSsa6T5pSVvoJpa5I1hu4nXXrxT3AuM&amp;usqp=CAU\" alt=\"f\u00edsica y est\u00e9tica\" \/><\/a><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Imagen de trazas en la\u00a0<a title=\"C\u00e1mara de burbujas\" href=\"https:\/\/es.wikipedia.org\/wiki\/C%C3%A1mara_de_burbujas\">c\u00e1mara de burbujas<\/a>\u00a0del primer evento observado incluyendo <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u03a9, en el\u00a0<a title=\"Laboratorio Nacional Brookhaven\" href=\"https:\/\/es.wikipedia.org\/wiki\/Laboratorio_Nacional_Brookhaven\">Laboratorio Nacional Brookhaven<\/a>. Dependiendo de su masa y tama\u00f1o las part\u00edculas producen distintos remolinos en la c\u00e1mara de burbujas.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">De esta manera, Gell-Mann predijo un d\u00e9cimo <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a>, el\u00a0<em><a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a>-menos<\/em>\u00a0(\u2126\u00af), y pudo estimar con bastante precisi\u00f3n su masa porque las masas de los otros nueve <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> variaban de una forma sistem\u00e1tica en el gr\u00e1fico (tambi\u00e9n consigui\u00f3 entender que las variaciones de la masa eran una consecuencia de una interacci\u00f3n simple). Sin embargo, estaba claro que la \u2126\u00af, con una extra\u00f1eza S = -3, no ten\u00eda ninguna part\u00edcula en la que desintegrarse que no estuviera prohibida por las leyes de conservaci\u00f3n de la interacci\u00f3n fuerte. De modo que, la \u2126\u00af s\u00f3lo pod\u00eda ser de tan s\u00f3lo 10\u00af\u00b2\u00b3 segundos como los dem\u00e1s miembros del multiplete, sino que ten\u00eda que ser del orden de 10\u00af\u00b9\u2070 segundos. Consecuentemente, esta part\u00edcula deber\u00eda viajar varios cent\u00edmetros antes de desintegrarse y esto la har\u00eda f\u00e1cilmente detectable. La \u2126\u00af fue encontrada en 1964 con exactamente las mismas propiedades que hab\u00eda predicho Gell-Mann.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La part\u00edcula Omega menos\" name=\"vOYKXi56jyoW6M:\" data-sz=\"f\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRwq86Vwo-WwZUEfdzdmShOeblZ2um1UEQPaNLonCYJrZkN5grosA\" alt=\"Resultado de imagen de La part\u00edcula Omega menos\" name=\"tcFnvi7z-NwFUM:\" data-src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRwq86Vwo-WwZUEfdzdmShOeblZ2um1UEQPaNLonCYJrZkN5grosA\" data-sz=\"f\" \/><\/p>\n<p style=\"text-align: justify;\">Se identificaron estructuras multipletes para la mayor\u00eda de los dem\u00e1s <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y Gell-Mann tambi\u00e9n consigui\u00f3 explicarlas. Sugiri\u00f3 que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>, igual que los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, deb\u00edan estar formados por elementos constitutivos \u201cm\u00e1s fundamentales a\u00fan\u201d. Gell-Mann trabajaba en el Instituto de Tecnolog\u00eda de California en Pasadena (CalTech), donde conversaba a menudo con Richard Feynman. Eran ambos f\u00edsicos famosos pero con personalidades muy diferentes. Gell-Mann, por ejemplo, es conocido como un entusiasta observador de P\u00e1jaros, familiarizado con las artes y la literatura y orgulloso de su conocimiento de lenguas extranjeras.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"70 frases de Richard Feynman sobre la f\u00edsica y la ciencia\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Pin en Motivaci\u00f3n\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">A comienzos de los a\u00f1os sesenta, un profesor del Instituto de Tecnolog\u00eda de California (Caltech) imparte un curso completo de f\u00edsica ante una cada d\u00eda m\u00e1s numerosa asistencia. Su nombre: Richard Feynman<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Feynman fue un hombre hecho a s\u00ed mismo, un analista riguroso que se re\u00eda de cualquier cosa que le recordara la autoridad establecida. Hay una an\u00e9cdota que parece no ser cierta de hecho, pero que me parece tan buena que no puedo evitar el contarla; pod\u00eda haber sucedido de esta forma: Gell-Mann le dijo a Feynman que ten\u00eda un problema, que estaba sugiriendo un nuevo tipo de ladrillos constitutivos de la materia y que no sab\u00eda qu\u00e9 nombre darles. Indudablemente deb\u00eda haber de haber pensado en utilizar terminolog\u00eda latina o griega, como ha sido costumbre siempre en la nomenclatura cient\u00edfica. \u201cAbsurdo\u201d, le dijo Feynman; \u201ct\u00fa est\u00e1s hablando de cosas en las que nunc ase hab\u00eda pensado antes. Todas esas preciosas pero anticuadas palabras est\u00e1n fuera de lugar. \u00bfPor qu\u00e9 no los llamas simplemente \u201cshrumpfs\u201d, \u201cquacks\u201d o algo as\u00ed?\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/malagasanchis-090504051048-phpapp02\/95\/ii-jornadas-idi-promalaga-miguel-ngel-sanchis-cern-4-728.jpg?cb=1241413964\" alt=\"Resultado de imagen de frase de Fynnegan\u2019s Wake de James Joyce; \u201c\u00a1Tres quarks para Muster Mark!\u201d\" width=\"304\" height=\"215\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La materia y los cuatro elementos tierra agua fuego aire Fundamental -  BIOGRAF\u00cdAS e HISTORIA UNIVERSAL,ARGENTINA y de la CIENCIA\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Ahora si los conocemos. a los peque\u00f1os componentes de la materia y lejos quedan ya aquellos cuatro elementos de Emp\u00e9docles que como Dem\u00f3crito de Abdera, se\u00f1alaron el camino a seguir en aquel primer momento<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Cuando alg\u00fan tiempo despu\u00e9s le preguntaron a Gell-Mann, \u00e9ste neg\u00f3 que tal conversaci\u00f3n hubiera tenido lugar. Pero la palabra elegida fue <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a>, y la explicaci\u00f3n de Gell-Mann fue que la palabra ven\u00eda de una frase de Fynnegan\u2019s Wake de James Joyce; \u201c\u00a1Tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> para Muster Mark!\u201d. Y, efectivamente as\u00ed es. A esas part\u00edculas les gusta estar las tres juntas. Todos los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> est\u00e1n formados por tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, mientras que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> est\u00e1n formados por un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> y un anti-quark.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/fe\/Quarks.gif\/220px-Quarks.gif\" alt=\"\" width=\"220\" height=\"168\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/ecx.images-amazon.com\/images\/I\/51WBESeD2pL._SX337_BO1,204,203,200_.jpg\" alt=\"Resultado de imagen de Las matem\u00e1ticas SU(3) tambi\u00e9n admiten multipletes de diez miembros\" width=\"267\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Los propios <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> forman un grupo SU(3) a\u00fan m\u00e1s sencillo. Los llamaremos \u201carriba (u)\u201d, \u201cabajo\u201d (d), y \u201cextra\u00f1o\u201d (s). Las part\u00edculas \u201cordinarias\u201d contienen solamente <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> u y d. Los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> \u201cextra\u00f1os\u201d contienen uno o m\u00e1s <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> s (o anti-quarks \u015d).<\/p>\n<p style=\"text-align: justify;\">La composici\u00f3n de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 3\/2 se puede ver en cualquier tabla de f\u00edsica.. La raz\u00f3n por la que los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd s\u00f3lo forman un octete es m\u00e1s dif\u00edcil de explicar. Est\u00e1 relacionada con el hecho de que en estos estados, al menos dos de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> tienen que ser diferentes unos de otros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/i1.wp.com\/browniana.com\/wp-content\/uploads\/2015\/04\/mesons.jpg\" alt=\"Resultado de imagen de Los Hadrones\" width=\"304\" height=\"165\" \/><\/p>\n<p style=\"text-align: justify;\">Junto con los descubrimientos de los Hadrones y de sus componentes, los Quarks, durante la primera mitad del sigo XX, se descubrieron otras part\u00edculas. Los Hadrones forman dos ramas, los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> formados por dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> por tres.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/k33.kn3.net\/taringa\/E\/6\/3\/4\/C\/3\/MarianitaPull\/8B3.png\" alt=\"Resultado de imagen de Las matem\u00e1ticas SU(3) tambi\u00e9n admiten multipletes de diez miembros\" width=\"304\" height=\"284\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La Mec\u00e1nica cu\u00e1ntica es muy extra\u00f1a: &#8220;Gato de Schr\u00f6dinger&#8221; &#8211; &#8220;Principio de Incertidumbre&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubrimientos de la f\u00edsica timeline | Timetoast timelines\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Gell-Mann y George Zweig<\/p>\n<p style=\"text-align: justify;\">Realmente, la idea de que los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> estuvieran formados por ladrillos fundamentales sencillos hab\u00eda sido tambi\u00e9n sugerida por otros. George Zweig, tambi\u00e9n en el Cal Tech, en Pasadena, hab\u00eda tenido la misma idea. \u00c9l hab\u00eda llamado a los bloques constitutivos \u201cases!, pero es la palabra \u201cquark\u201d la que ha prevalecido. La raz\u00f3n por la que algunos nombres cient\u00edficos tienen m\u00e1s \u00e9xito que otros es a veces dif\u00edcil de comprender.<\/p>\n<p style=\"text-align: justify;\">Pero en esta teor\u00eda hab\u00eda algunos aspectos raros. Aparentemente, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (o ases) siempre existen en parejas o tr\u00edos y nunca se han visto solos. Los experimentadores hab\u00edan intentado numerosas veces detectar un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> aislado en aparatos especialmente dise\u00f1ados para ello, pero ninguno hab\u00eda tenido \u00e9xito.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/images.slideplayer.es\/12\/3711743\/slides\/slide_20.jpg\" alt=\"\" width=\"365\" height=\"274\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Quarks\" \/><\/p>\n<p style=\"text-align: justify;\">Loa <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> \u2013si se pudieran aislar- tendr\u00edan propiedades incluso m\u00e1s extra\u00f1as. Por ejemplo, \u00bfCu\u00e1les ser\u00edan sus cargas el\u00e9ctricas? Es razonable suponer que tanto los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> u como los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> s y d deban tener siempre la misma carga. La comparaci\u00f3n de la tabla 5 con la tabla 2 sugiere claramente que los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> d y s tienen carga el\u00e9ctrica -1\/3 y el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> u tiene carga +2\/3. Pero nunca se han observado part\u00edculas que no tengan carga m\u00faltiplo de la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o de la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Si tales part\u00edculas existieran, ser\u00eda posible detectarlas experimentalmente. Que esto haya sido imposible debe significar que las fuerzas que las mantienen unidas dentro del <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a> son necesariamente incre\u00edblemente eficientes.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/images.slideplayer.es\/1\/86000\/slides\/slide_7.jpg\" alt=\"Resultado de imagen de Los neutrinos de los leptones\" width=\"304\" height=\"228\" \/><img decoding=\"async\" src=\"https:\/\/portafolio3-ymg-2015.weebly.com\/uploads\/5\/3\/9\/5\/53950097\/1439699275.png\" alt=\"Caracter\u00edsticas f\u00edsicas de las part\u00edculas - 1. Resumen de las part\u00edculas  elementales,\" \/><\/p>\n<blockquote><p>Todos sabemos que los Leptones son:<\/p>\n<p>&#8211; Electr\u00f3n<\/p>\n<p>&#8211; Mu\u00f3n<\/p>\n<p>&#8211; Tau<\/p>\n<p>Cada uno con su part\u00edcula neutr\u00ednica correspondiente: electr\u00f3nica, mu\u00f3nica, y tau\u00f3nica.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoGBxQTExYUExQYFhYZGRYaGhoWGhoYGhwbHBoZGBoaGhofIisjGh8rHxkaIzQjKCwuMTExGSE3PDcwOyswMS4BCwsLDw4PHRERHTAoIikxMDAwMDAwMDAwMTAwMDAwLjAwMDAwMDAwMDAwMTAwMDAwMDAwMDAwMDIwMDAwMDAwMP\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAQMEBQYCB\/\/EAEAQAAIBAgQEAwUGBAUEAgMAAAECEQADBBIhMQUTIkFRYXEGMoGRoRRCscHR8CNSYuEzU4KS8RUWQ6IHwnKTsv\/EABoBAQADAQEBAAAAAAAAAAAAAAABAwQCBQb\/xAAsEQACAgEEAQIFBAMBAAAAAAAAAQIRAwQSITFBIlETYYGRsTJCcaEFI1IU\/9oADAMBAAIRAxEAPwDyazZZ2CorMx2VQWJ0kwBqdAT8KOS0hcrS0QIMmfdgd57eNWXspxFMPiFu3GdVCYhS1sZmU3LNy2rASJhnB3Fba17e8O5huGwys7dRFm0zFCoLKzlpaWWABAEk66VZZweaxSV6KfbHhfK5Rw0IApyjD2oLg3AT7w6jbhM24L5t1mqxOPcOF+5cNgG2y4eF+z2o6TN1ETOBbzAgB8xboMlp1iyaMcKIr0bB+0fCXuW7Zw9tQXszcfD2UWReLXHYz0IVC9OwErtNNr7YcMttauWcKFdLgfN9ntAhftNu4xXUwxtq4XbJspG9LFHnldOhBIIIIJBBEEEaEEdjPat+3tPwlUCrhQx5aqzNhrAJYOskRoDy8wkRrB31p4+2XClfmJhOrNfcE2LRbMzO1s5ix1DZGntJEkCAtijzmitt7Re0XDr1q8LVgi66LlfkWkbmBuolgxygnM5IGY51WQFg4gmpIFoqzt8CdWAvsmHHMS23NJDpnQ3FdrQl8mWOqI6hTIGGCf8AldzbBgBUVLufVWnMXTINxlMn5AQqGbXerT\/rKK+azhbKKLjuouA3yFZMnKYuYdBqwlZzGZpl+NXymTmELy7dohQqylt+ZbBygSQ2uY6+dANWeG3nMLZuMSzJC23JzKMzLAHvBdSNwNaU8Lv5c3JuZci3M2Ro5btkR5j3S2gOxNLc4tfZizX7pYuzkl3nOwys+\/vFdCd402qO11iILMRAWCTGUGQseAOseNASzwTEhsv2a7mztbjluTzFXO1uAPeC9UbxrtUW5h3ABKMAVDglSAUJyhwY90nSdp0rpMbcBzC5cBzFpDsDmIgtM+8RoTvFdjiN7KV51zKUFuM7QbatmCRPuhtQNgZoOCKDS1a\/9x32fNdKXpuNdYXbSOGuMnLLNKyRliFmAQDE0x9stFMrYdQwS3bVrbOhBV8z3WBkO7KSmsAaGNKAg0VZHC4Z2PLvNaBe9AvrIW2qZrZa5bnM7GVgLAMfFi\/wq6iZ8uZAlt2ZCHVBdBNsOVkIxgjKYMigIlFJS0AUlLRQFtifZy9aBNw2xlUu6i4hdQMpysoOjEOCB60XuFALpbu5+kG2FLHqnKxYqN4jRSJI1qY3tb\/Fe8uHtreuIVuPmcqxm22bIdFEpsN53pzE+211ixVMshRo0ERdF1oKqNDGWD2J1JJpyCkw\/DnuHoUqOvW50rKKXZc0RmhTpvTQwVw5f4T9UZeluqQSMumugJ08DV7d9sGYgmyJDYkiHYLF7myCkQWBunq3IEd67xHtq7m23JAKOtw\/xGIYi0bZCg\/4YIMwNj405BnzgbsSbTxBM5GiAocmY2ysGnwIPel+w3ZjlXJkLGRpzMMyrEbldQO41q9T2xIXlmyptZSmQuduVatA5su4S2R58w+Ap0e3t3NnFm2GLBmMt1QTED7rZTlmTpOlOQZWiunGYkzlkkx4a0UBaeyF3Dpi7TYmBZXOxzC4VzBGNvMLfWRzMm3x0mtS3EOE\/apUgWbtgrdJF8g3Gu27jArlzISFuD+HpBEQawFLRoWbT7ZwuzibNy0oa0Fx63UAvsWVrdxLI\/iDTNmygAdOhZpPTb4jG8CbEG\/oTzLl0krius5rjKDby5R1lDHu5dDBkHzSioomzfXMXwZg6uBA5hXl\/awC7WbE3FBMA80XVAIAhFkRBNV7WjhpQ\/Ycufmrt9oM2+V1RzYCqLm0yxk7AQctXVq4VMqYNKFiEV1h7LO620Us7sFVVEszEwFA7kkgVM4dw\/mS9x+XZVrfMbQuFdmUMlokG5BUzl2jWnXx5CcuwvKVltC4ZzNce0zMt0M0taPUOlCB096WTVnDYC3aUNduAsVDLat6tIuZHtXjobLZQx2btS3OMsMy4dFsIftC9GtxrV4ibVy4RNwBQFBIHfxqEtmu7uHiIMz9KcHNjDEkyTJ8TqfDekrsrXJFSQJVxwYWeUc+TNnPvZZy5dxm\/qA8tTOkxVWmg6dwR89KseBYO3cz5xJBtwJI0JYMdCNtPL5iu4fq4OZr02y2tXsMuga2o6JjIM0PJaDJkLsN52neucZcwzS7sjMQmaMk+7DxGvhEa\/y6TSf9Lw43AAGbMSzLENA3fSV1g6gz5VyvCrGk5J79TwDr3mRpBIIJEz7taeeqRR6e+QQYULP8ImGgHINcwy7x92Scx+sCpVvG2AysLiDIWCapomWFA7jX4x71Q8JwzDtbU6bLLF2EgqcxjMACDp4DuKXC8KsFFYhTK2yYZs0k9Wz+GsAfeFFfhIPb5bEuYXD3QUtsisQCCMmhBltiDGUfKc3VFZsGtHjOF2QjlQvStwjrYmR7kdUGd5jXbQg1naoyrlWl9C7G+HX9hTuExT2mV7bFGVlcFTsyHMjRsSDqJri00EGnr752LBQs9hsPnVR2SW4grqResq7ZbgW4hyXDce5zDcuGDzSJZQpjQjXSusTweczYd+cgN0gBYui3bAZrty2J5aQdDP3TtUe3YPhT1lyoYLHUCpjwOh+Y\/E1KQsrwKIq5vYpL5Y4mVuksxvIoZiFtBLdrkqVQDMg6xrrrUPimCNpspA0Cgsji4hYorwrr0mAwkA6d6gkg0V0a5NAFFFFAFJS0UAlFFFAFLSUtAFFFAoDoCrPBYJURL90SrQ1pNGW6bdxVuJcyuGtrlnUiT2pMFhUW2bl9QwYFUt5mt3WLK+W8nQQ1tWXXXUiPGnXN3EXy9w57t1gWaAsk94AAAgTp4HuBXMnRF0csLmIdR1NlGW2kki2mYsESSYQZjEmrzAeybb3Hy+S6n5nT6Gr\/AINwlbKQupPvN3J\/IeVWi2K8zLq3dRKJZG+jLH2Usx7zz5kfpVdjfZojVGnybT6\/8Vtrlmod+1XMNTP3K98l5POruHKNDrtuDUVrJJ0BPoJrdY3CKx6gNO57VGtwOwj1y16OLJuVlsM0X32Y9cBdO1t\/9prv7FdVpCODuCAdCNRqNjpWqL+E\/Ag\/jT9u6QR73hqdPGIB8K6lOS6LlOLMJcBk5pzd80zPnOtcmK9BIS4MrorGYyxIqmv4e0lxuQoUDTPMmRvkP3V9N\/QxXWFyyS219RJxSuzOfZX35bePunbx2pqBW1\/7evc02uU3NC5ysjMBlD5pn+Ug1XYjDLc6bu592595T2zH7y+R27EVqlgaVp2cxmnwZuKWnMTYa2zIwhlMGuUFZzo7tpUmxZmjD2ZIq+wmDCDXfv8AoKtxY3NlWTIooYw+GOXUkMPd12Gs0n\/ThuT3A8\/WKtOVXDWv0\/tW5aeCXRl+O2yoxGBEabyde0dtKYTENbV7ZAuWouEW7hbILjqE5qqGA5oAEHyq3dYmoeJsgjxqrJgXg0Y8hA4xgwsXLZLWHLLbZsi3ITKDzLaseWSTpO+48q01b4a+1gsNTbcot60CU5ttXDlC4BKyVAkaiaY4phIC3LfVaYKMyq+W27AvyGdlAa4o3I3GtY2qdM0dldSsBpE7azprSUVyQFFFFCQooooAopWjtt4E\/n3pCKHQVL4ZhQ5LOcttBLMVuMmaCUtsUBKFypUHTue1RVJ2AnwA7nyqzxzC2q2LZBgK15rb3YuMYZVuW3gBreZk0G5PejIo5v4o3n0lUAItIXe4LSSWW0hck5RPxk+NaD2Lw0s1wjYADyJ94fCB\/uNZq3EiIMfCa2HsfpbeP8zX\/Yn7+NZdS2oOirJxFmz4NiuW4bIj6ic6zp3y+B86u\/ajCjmi4vuuoYHzAAP0yn41mcPcrXYNTiMIoB67bBZP8p0k+QUg\/wCivLinOMofVfQqhyqImKvhcAlsgSzNHorElvn01lcQK2BvoUe4ri2FKW7bMpfKsTOUAwW8fM1Q+0mKtOtsrcFy6AwuMENvMJGQkECTEifKunFunfSS+3AyLgzWM7zVFj2jf5GI+M1d4xqqMUhJ1MaTJg6fGtmF0ZU\/WqK7MCRqgBMSQvx1zflRIUkKVy+OUx8INc3MZH3\/AIgfpTIxXn8RP51sTZrdFphMU2aAdg5HQR1ZSV7xuBTeEUZfhUO1jmBBBJIgyT3B\/DSpKsAJX3DoO+X+k+Y+u9a9JJJtMiS3JpHquLwwt4+5fd0RGs5FLXEWScOqgatIMjaO4NeX45IkeGmkH6jep3FeNtiLrXnChmCA5QQOlQo3JOyjvVeAHksYtr77bCPAHxrXxCFy9l\/RxCEnL6t\/ca4zgUZ0d2YM1q2WCr318jP0qPaw9oaZWEa6q58pggz8qvhj7eLM2uwgW2jMFXaBOo76VHvWTrmXQnwjXevK2yb5f9mlyI+FRdIAn\/8ADKfLU1e8C4mcO4uLbR4KmHRW0G4Un3CZ3Gu1VCQNgAPL8z3qTbNerpscVjp+TDnm91o2f\/yHw4Pet4i1ql+2rT4kACfipT5GmsTj8nB0slRmuXXy6a5EuZ2f\/d01ZcEVsZwwWlYC7YuBQWOgQnc\/0hGb\/wDXVXwvFi\/i3W0DkXDX7doHTpCEAnzYksZ7tXKb2bX+1\/johr17l+5fnsx15ah3hWo9o7eXCYNDAa2cSHXMpZC1xWXMoMrIBOtZe8atUtyssxpplfixP96bwl8W2a1dym2\/S2bO62i2UG+iKwm4qzHxFOYk1CyrrmYjTSBMnwrFnXJtgccRwbWnykNlID22ZSme22tu4FOwZdRUcVaYdOfZNsLN631Wwlu5cuXVMB1LAkIltFLjTaaq5rOdhFE0UUOQmiiigCiiigJ\/A8q3DdaItKbmXmizcLe7b5bQSXVyrwBshqJdvs7F3YszMWZjqxYmSxJ3JJJqddDW8LbEOBeuNc6raZGW3KK1u775IY3AVEDb41q7\/pQEy0ROnzP51pfZe+UYodn1nsSP7D\/1rL2SQJnQmI\/UVPwd6CCNxEa+Gu3htp+NUZYblRxOO5UegWr1WGF4q9tLiKYDgBvQTt4bkehrNYTHSNdD3Hh\/apQxVeY8bTMe5xdMucLxZ7ebLBDCGVwGRgNRmU1D4pxHmEHJbSBEW0CD4+J9ahfbImoN\/FV3DG6o5llpC4lyZiqDiuJAEE79vL9\/jVlmLTEx3NUfFsMeYTIgiR8O3zrZiik6LdLhlP8A2NcIh3bqg6Az3nWT89qaN\/yj4\/lShD3EimiI7RWpUbXjSH7dw9J7ZgD9DTVnEOplWIMR6jwIOhHkacw430mCCPw\/OmCKldkbaJ6cYcfctk+JQ\/gCF+lMYvH3L0B2kDZRCqPRRpUfLSRXVt9kUd22KmQSCDIIMEEdwRsa1GD9qJCriFklQeYsT3HUo3+GvkaywEGK7w9lmnKJj\/iuJRT7O4tpGvv3LbANbcMPLt696MO0kAkDzNZ7FW+UyjTMACY8ZO\/iassLiMyzEdj61t0uSo7WzNqMak90UXuC4tctJdt22hbqhH81E7eG5HoxpvBcSa0zMkSyOhzCRlZSG77warRcrlrla3RlUHZ27VFvPT7AZC2Yadu\/f9\/EVAuvXEpGjHjobxl4FQIAide5\/f51AvpABzAyNhuPWncS1RmisGWe5mpRrlneDxJturiTB1AZkzLsyZlIIDLKmDsTXfFbSrdcIbZSQy8pmdAHAcIGcBjlnIZ1lTvUYmrLEu9zC23JdhaflS1xCiqwa5bRLejzPMJbUbDTaqiSsoiiaKHIRRRRQBSV0VI7Vyw0NBRP4xlBtqnLhbVoE2Wd1ZiM7M2f3X6oZQMoIMVCRyDI3q19rmf7Xe5guZgVU85UW50oqgMLfSCABt2iqofveiYaOlbxMD51NwxAAOZdDqGkeHcb71FS22hAI\/qEx4aH8q6uW21EHc9wfX9+VQ2idvBa4fGayv0aaskxx7hvgJqh4dYCOjXFYjUwACfx0rvGXAlwhQyxERPr2PnVUscX0VzxKX6kaJmOUGd+3emxB3n8B+\/Kq7hnEXnqZip0MkmB46iry5Zyn7pEToBr8RVLex8lT0sU+jizbYLGwM\/v6fTvVbxnBnJmG4M\/qNKu7DBtPDbWKS7amRrA8YrlupWjfp2tu1mJ5gY75W89jTtvh7mdJ0n+3nVzf4baDHMgn5elcLhWSchmexP51pfVojc02mQMPhhyyVPV4HT4VXmwdWYHLJHaZ8B+NXuHwcEnae1I\/D80AnQGaQbT6Iltb7KN7Wm3x8RE01kmfL61ocVgFaBrUf8A6eUOhBU+Rn8a63MiosrrSgdRAiI7b96RLtsToRp23n18Ktb\/AA5ApkFj21jWq8cOuj7gEncwahO+yWl4EwKEmYB3gH9avRYCWkHcA5u8MSCfrNVp4e3NTK5iV1GhmRMRtVzi8LEzqfX8Io5epKymXRFNnoDTuSNtO3f4029ponSuGLnpB0kH03P5CpPELRAA3gageJ1\/QV6EcnpbbM85SUkorsrb94KdTPpUS7fZvdHyp\/GYfMQcpXTXvJ7nyqN9ifshPx\/Ss08zkaowaQYq6zAAhVj0E7nX5\/hTGQfzD9\/GnDacHVPmPzpy9ZIVTCyZnWCP\/bX5VXfzHAzYtoT1PA8hNTuG2f4eIUhYa0XRjZN1ybbq0W2GtoEZsznSBB3qDmbyHyNWfA7l1ryozMQ9u8uXnCwGU2n0Nw6BdNVOjRl71Iop1O+g\/SiKcvArAzzoD0mRrTec+J+dHYVBlNFJNFCOAFI2xpZoNATuOqgxF3l8oJm05DO1oAgGEZ+oj17z2qGrj9mrvi1w\/aMPfvcwi5bw1xmvKnUFARmVU0Nv+GQsjMQuomrlOO4NWJBT3mg8ttFMxPROYdJkbldToDVU5uPSsm6MiQ6g9LqobKfeAzfynT3o7b0q5mYBQ7ExABLEz4Ab1r19osLlCG5KgDNKXGzMLeQEyuuoBM9jGtQ04xhs7nQTbVQwRve\/iBiOmR7yaQPL3VqtZH\/yxufko\/tLyFBbSdNJ030kwR6dqR875W6yGIVW6uo7ZRA6j5DWtVa45hTckaszgyiOCeoGAQkmYPpmIEgkBLPH8N0gsFyNby5kbTKw5hjJC5gCdPImDtHxJL9rDbfgocTdUQoaCPeHcEdjOsz5VJ4Xxl7Ri7nuW2MEd1\/qQ9j5bH6izxONwt4FWKgObwLlSgJhikOyZQQxHfSZ1LGsrhrYa4tpWJVrgUGSJDMFzZdI01qVFTTUkdqdqqNrdtorK1ty+ZQwGoEHbP3B\/p39AdXBaunuB\/pX8xPzpeFWwxmInYeA7AeQED4VvsH7Nplth7bNnVWZw6qEzaiFPvQImfhWSUmvSuTz055G2m0vkec4i1JHM0Owcf8A2XaPMRHnVfefISr9JB79\/AjxrVcbwQRnTQ5Swkd4MSPlWL9qLYCWrp1Kk2\/XdlnyAH1q7BPfwWYckt22Ts7u44CNJmK7uY1QAZ38Kz7XzpG+5+Wwrq1c6YJ1\/T\/kVqimjZJR8GitXlYSpBFKziJ8KzC3GXqWVjfy8qkJxQz1CR5aGpab6OaXkuXxQOxA9QRXdiw13dgFG5BnXsI3J8qiPiLZToOvnM\/WtHw\/CwAh+7ofNvvn5\/QL4VnyzcFbN+j00c0\/ku\/cj2OHqCpAYlSCCxGsa6gDT50\/ibYbtlPidVPqQJX5Gtfwj2cS4ozXVQlS2UKXIUaEmCIPlqareM8NtpGS5zZmegpHhuTNYVqJxkpP8r8HpPT6XJ\/rS\/P56MThuGut3+Jpvp\/NMRB8NN6qeIY1ndmD6SSACPHStVxVosXGiWtAlJ8G0j0B1+FYi1lMAKZ7BTP0NezHIsmOO36nz2XTyw6iSlzXX8HYxL+JPxFd2cUwMhZjsQD+FR7igGCCD56UipOxI9dKhxO1J+BzEX8zFipBO8E\/nXGcf1fT+1DKQYLa+Gv40F27EfSlEfUUhfFqs\/Z02zfSTJGf\/Es\/aUgW3Otuerx8t+1VRzeFWHA5D3HUEG3ZvMCt7kMCUySrbuZf\/DGrCR40DK1W0GtL8R9a5keFGnnU0RZ3y1\/mopvTzoqK+ZO5eyCaKKKkrJ18K2GtkC2ro7owVbnNcNDrcuMeiAZRQIPSd961HPwWU3Mtnll8qnlTHSZUjJmJGh7CO4nTO+z7Fzcw5ZgLywBzls2+Yktbe6W6WVevpMSWEGqoEb1XKG7yGjZDH8P7i0dtrBH3yW\/8e2SFEjf51za4jgBcBK2ystM2TlC65Vy5NWGhmO2\/ashNFR8Be7FGut8QwasxVkBNpVDC0wGchw0AIMu4kgbR4aSU4xgQ+cMgYvmLLaZSRmBKyEnUTPjmg+FYigCoeBPywbN+LYJkyMyFVKZQbR8TzYAtQubQ6d\/5ayXD3KurAwVIOu0jXWm\/X6V1cuAgALEb6zPma6jBRtLyFSN9wrFroVPS2q99D29RqD5g1rrXH0ZFFy3nZVChlcpKj3QRlMx4iK8c4ZxR7Og6lJkqTGu0qfunQeIMCQYEa\/hGIF60LgcrqQVK5iCPMHX5CsWfCl6n0ZPh5IOoK0WnFMYNazXthhmS1ZkSpJYsNQG1AQ+Bgn5Vb3Lq29QC79i4AAPiFk\/MzXGFdXtXEuHOGPUDsZ8\/UE1GJqFUasGmlFOcu64RhJ7zv4ULdgAAbEmT5gD8qlcW4ebTkbqfdPl4HzFRrdqa9HiiVK+h031lSF1A6gdm\/tFd3bSqA66q0wJBIPgaYa2dqeGHCe9q38vYevifLbx7xKVnRxbwzNJkAfzGQPhGrHyANegYG+CcwMhuoHybqH0NYNmJOuvb4eHp5bf\/ANVe8Ex2RQj7CcramJMkEbkTJncGd5rPqcLyQpG\/QaqGGbUun5PT\/ZbGIrkMyrKMAWMDMYiT22qt47kVsqsG6VLFYKhj7ygj3gPGqSziWjQFh4r1D5j8KYxuMCibrC2vi2\/wXcmvIWnlxGumez\/rjN5d6qvdEbi19VtXSwkEZfidPzFZB7JBlfgVP5H9ale0XFhebLbJ5S+7OhY\/zH6\/M\/CrJMbn4\/ka9jFjcIpHgarULLklJfT6HbW23n8vxrlkbuPnSriGHefI60oveUehj+1W8mfvycMCdTM+s1yR+zTkqdx+\/h+lKVXs3zE\/8VNikxqKsMMpXC3XIPW9u2ua1mBynmPkvH\/DcQkqNWV\/CobWfAg\/EVM4rCJZsqUOVM7tauO6O9zqBKtCo6pltkKPud6XZHRX5zQWpJoqSLfuLPlRSUUFsSlpKWhAqmCD4EHUA7eR0NWfHLZcLigGy3S2dmW2gN8Q11baWzogzKQSBM1V1O4TibSl0vAC3cADOttbl1MssptFiMssAra6qTQEGin+IYG5YuNaurluIYZZBgwDuCQdCNjTFAFFFFCAooooArQ+xeKys9s\/eAYeo0P5VnwKlcPvG3cR+wOvhHf10M1Xljug4kxdM2N\/WT2\/fwpqxvB7iI\/CpCqXAy6+H77fDwq34fwwJqRLHv8Ap+teRPIsa5PY0+J5f4M\/i+DveQjLHcFtNfxqEnspdVSSUJOmhOg38K3XIpt7IqI6+fSo0R\/xmFe5g24e9nqZNfHcDzkbGq7EJJmP3+\/34egYi3M1n+KcMAllHqPzH6VvwatT4kUar\/HuEN0OUvHkoLFgxMfv9\/vuZ+EST+f6VGcdu29TMLpH77a1ulNJHgyY37T3lJs2QJgMd46nIVTP+n61Dt+z12QAbcmO7CZgDde8j8dpNQ8fiy90uDsRl9F2\/CfjVnheK4m7PLVTGUGOkae6NWGoygg7jL2kznm5pKq+dmrAo9Su\/kKPZ0kGLgkjpGR9WlgRoNuho7nwGxTD8IvaWy4CkSABmBJZVUbAwS24mIPcRUhcVjAQRbt6bapEySCOvzb5nc1xafFFlzIoA00K7dtM2okCI3M7kma1OfuvuaXDH\/y\/sM2PZxiQXdVSWkjMzDLE6EDaRMxE67Gk\/wC2XySHXPmy5eqIK5gZjv5iI1mnhisUVzC2mVtRqJIfUaF5JaNtzEajSnr+Jxg2Fs95UgQVm3rmYbRl1GU+c0c8l9oKGOumUOMwzWmyvB0kRO2o7gEagjUdqZyjxjyP5Ef2qbxLiT3VVHUAoTOpmZbSCZB6jJ3Ok7Codq2WIURLEKJIGpMCSSAPU6Vphdeoxzrd6SdwFF5hvXJNu0A7BLiJcJnLb5eb3iLhQkAHQGouIx1y473HbM7szuT3ZiWY\/Ek1L4tcFtRhlLRbYm6GFpv446LhS4glrcKoAzEbnvNVtddkXQ7mB7D8DXVqyjBjnykCYYb+QI\/SmAaefEAqBkUEfekyfrShdnK2Cdo\/3D9aK4086KCjmlpKUUICig0UBa4ELiEWwSqXE0sseVatwWe5c59xoJOwTXTaqlTNBFXDYkYqecxGJgkXGzu14hbdu1YyAZbZAUw\/wPanQKiinMVh2t3HtupV0ZkdTurKSGB9CDTdCAoopVoDu2hNTcPhBpNR7H6D5mKlW7sAnuBm\/wDUt\/8AUj0NcybJRtvZcTb2gL0j4R8uw+FaLD2pIA1PYDU1Q+zCxYX1f5Z2A+gA+Fajg\/EmssGB0kZhA1HcTvXzepp5XbpWfTYIuGBbVbq\/udPgmA1BEbg6EeoqLfw7Bc2VspMBoOUnwB2mtH7UPlcMvu3FBB89j9IPxqHxHFE4WxYAl3JaBvlzELp5z9KreFRnJX0vvzwcxzylGMq7f27v7GVxC1XYpN+8Vocdwa6qZ2CgQT\/iW5IG8DNqdIgd6z2JNasUZR7RuxzjL9Lsz+MwozEjTWQKq+J4zTIuukE9gP5R+\/mdrXjZ2iRoZ9az5P8ANMEyfXxr2cVySbPltZgWPPJLq+PqMNJEkzsPOANKm8J4lycylcysVzRuMsxHjv5eokzAYUlXSipKmZ4ycHaL257TNJIQHVoLEzDTMgdzJ0Gkkx58f9z3P8u3oZAjSYIkjYnUz9IOtUtFV\/Ah7Fv\/AKMnuXGG9onRAuRTAQSSfue7p+Pj5Uqe0b5QCimFKzJ2JzNHhJ\/Y3qmpCan4MPYj48\/ccuuXYsd2JOniTOg9TViGGGtyrg37qEHIUdFtXFdLlt1ZSyXpA2OgPiacfD\/YyeYD9qGYBOtDYccu5avC4jZXaC0LsNz2qqv3Wdmd2LMxLMxMksTJJPckmasKjiuroWemSO071zQTQgKKKKEhRSUUAUUUUAtFJS0AUlLRQFjhcaroti+OlQEtXBC8kPdD3HZVXNe0zdLHSdOwpniHD2tZW962+c2nEdaK5TOUktbkjZoOtRKk4LHPazBT0tk5iGcjhWDhXAiVlRQEalFWF44e6GeeRci7cZcpNpmLg27VkKC1sZCdbhI6d6Y4hw27ZZhdSMrlCwIdM4AJVbiyrEAgwD3pYoSw8Dz0+Xj+dTLIBBB2Mz6QAfkv1aq+2Rrr6VKsXyIHb9\/v6+FcyRCNt7OX5tx3DN\/7EsPlMeoNXqXIrB8J4ly2BO2x9P7a+mv9RGrt4idZrxdVgalfufTaHMsmJLyuDd4ULicEuZsvIaGP9A1Mf6SI81rN4\/iBdy\/u7ZQPuqNAo9ABUG3xF1RkDEK+XMOxymRNRnv1VP1pce1\/Oui3Dp9kpPxfHyvv+y64kbdzC2m5qBrauuSQXJNzQBZkCNc22lZfE3Kcv3qrcbicoJ\/ZrRCLk1wX44rFFuT45f8AHkruLXcz6QMoE+uv6g\/Gqa6pJOo0A38ht85qVdeTJ7nX9\/v9ImJiTEx2nf8Af79fVgqVHzGpy\/EySl7kdq5pWNJVhlCiu7VhmzZVZsqlmygnKogFmj3V1Gp01FWD8OtWCy4lzzFNxGtWipZWCA23NyGtshcwQpLQpoCJgMDcvOEtLmYhiJKqOlWdupiAOlSd+1TTjbeHkYds9w\/+crA5dy1ke1ynBEhmYczfTSKjY\/ij3VKQtu0WV+ValbQdbYt8wKSeogamdyah0BpsNxDDYxEs4vLh76qqWsUiAIQohLeJRYlYAUXVEjSQQDVTxrgt3C3DbvrkaAV+8lxDs9tx0uvmPxBFV9XvBPaMJb+zYq3z8ISTkJi5aJ3uYd\/uN3y+62oI1Jp0ChBpa9B4twHD4jH8NwyO3IbAqwuAKjsiDE3JObpViECknQb7UXPYfA8vE3Fu3rmTnG0bdyyyEWsJaxRV2VSGM3HTMmmgPrG4mjz2aWvV\/af2bwyDG8nPZZ7VxwtsWhby4W1h7jJ7gZQ5vKSFI1STO1ZT\/wCRPZbD4Llch7zBrmJttzihM2WtiVyKNDzO\/h8KJijJ0UlFSQFFPYayrTmcJERImd\/P9zUj7AkTzlj03PcDX9yO8gAQaKmNg0EfxlMkTA2+Zrr7Ha\/zxEeGs+k7b0BCoqYMFb\/z1+X9\/CufsqSo5qwTqdNNz494\/WNqAi0VN+xW\/wDPXy09N9a5t4RDM3lENGw1EA5t9pP08dKAiVKwXE7tmMjkAZ4UgOgNxOW5CMCoYrpmidvCujhLcTzl+7pGuo9fH+9IuEQ\/+ZRvqQI3jxn\/AJ8NaAfTEYe4QLls2tcOueySVVFGW67W2ku7aNowEg\/Hu1gRkL271thy7rsHPLdVS5lC9WjXGEMFRiYnwqOMFb1i+uk7jX13pEsL1A3RAIjbq+E6a6fXbWgJmI4bfssVuWXUqyoekkByodUzDpzZYaAZjXSJV7h\/F3t6Ayv8p\/LuPQD\/AEjemsDiTYYNaxDDI4dQhKjNEZwA28ErMTE7DWn3xhKcs3bbLy+Soa0hyoXNwZGCyGz\/AHtSAx2quUFJUyzHlljlug6Zc4bj1tljUHz1j4iR86LnE0G7qPUgVUXeL2zck4fDupucwhUe2sZcnKAVyFt6B4BnMd40po4y0Fy\/Zxm5RTNncHmZswulZyk5enL7vfes700fB6eP\/K5EuUmWOK4uDtr9B4VVXsWxJM76fDw\/fhUtOIYdrk\/ZVC52bKb14gobYQWy0zAcF828mNhUC9xNQuUWLU5FQuc5OdXzm6stCuw6SPdjYDWrYYlEzajXZMypvj2XRGv3Y3\/f7\/e9Ibd27JVHYKFkqpIUMwRSx2ALEKCdyYqa\/tNd5nMtratMLjXF5dpBlLJyyi5g0Jl2TUAkneq+9xG86hWuuyi2toKWMctWLqkd1DEkA7Gr0jFZLfgboxW89uwQ922wuPLK9tMxDImZgCSFDRBJrm2+Gtwcr32iw8P\/AA7YYEtetuoJa4p0UMCvc1XAUUIJt\/i91lCKeXbAuKEtjIAlx87W2YdVxc0aOW2FQQKWigCiiigCiiigL7D+2+Ot27VtL+VbQUW4t2pULMDNkzEQSIJIIJBmalXvbzENhbtk3G5t67ca6+W3D23s2rOQCOjS3HSB06Vl6SlIWXuI9tsfctPZfEMUdQrjLbllAVYLZc2oVQdeqBM1D4xx7EYmOfdNyHuuOlFhrpU3D0gblF02EaRVdRSgFFFFAFFFFAFAoooApaKKAKKKKAetd6LyidqKK4f6jqBxSNRRXRL6Frpd\/ifwooqWVjmDPUvqKf4gIuGNNT+NLRUMES5+dNNRRUgSiiihIUGiigCiiigCiiigCiiigCkoooAooooAooooD\/\/Z\" alt=\"Los neutrinos podr\u00edan explicar nuestra existencia - Ciencia UNAM\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSr5FIU1larVbLlIKS2BYOVDPaiaEDS00NBaA&amp;usqp=CAU\" alt=\"Nuevo sensor fluorescente para estudiar los neutrinos y el origen del  universo\" \/><\/p>\n<p>El Universo est\u00e1 lleno de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Aunque con la llegada de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se ha clarificado algo m\u00e1s la flora y la fauna de las part\u00edculas subat\u00f3micas, todav\u00eda forman un conjunto muy raro, a\u00fan cuando solamente unas pocas aparezcan en grandes cantidades en el universo (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>). Como dijo una vez Sybren S. de Groot cuando estudiaba <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, uno realmente se enamora de ellos. Mis estudiantes y yo am\u00e1bamos esas part\u00edculas cuyo comportamiento era un gran misterio. Los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>, por ser casi puntuales, son los m\u00e1s sencillos, y por tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> se ven afectados por la interacci\u00f3n que act\u00faa sobre ellos de forma muy complicada, pero la interacci\u00f3n d\u00e9bil estaba bastante bien documentada por entonces.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/cnho.files.wordpress.com\/2011\/08\/colision_particulas.jpg?w=315&amp;h=300\" alt=\"\" width=\"315\" height=\"300\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTQV7JpMZWLhdHuuZ9vevyxXPndOuJN8CgFgQ&amp;usqp=CAU\" alt=\"Gran Colisionador de Hadrones: qu\u00e9 hemos descubierto con \u00e9l\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Haces de <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> que se lanzan a velocidades relativistas y, al hacerlos chocar, se desmenuzan en otras part\u00edculas m\u00e1s elementales para que podamos conocer los componentes de la materia.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> son mucho m\u00e1s misteriosos. Los procesos de choque entre ellos eran demasiado complicados para una teor\u00eda respetable. Si uno se los imagina como peque\u00f1as esferas hechas de alguna clase de material, a\u00fan quedaba el problema de entender los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y encontrar la raz\u00f3n por la que se siguen resistiendo a los intentos de los experimentadores para aislarlos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<p style=\"text-align: justify;\">Si quer\u00e9is saber m\u00e1s sobre el tema, os recomiendo leer el libro\u00a0<strong>Part\u00edculas de Gerard \u00b4t Hooft<\/strong><\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='Google' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;t=Los+Quarks+invisibles' title='Yahoo' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F' title='Technorati' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F' title='Meneame' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/13\/los-quarks-invisibles-16\/' target='_blank' rel='nofollow'><img title='Enchilame' src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='BlinkList' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='Reddit' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2021\/08\/13\/los-quarks-invisibles-16\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F' title='Wikio' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;title=Los+Quarks+invisibles' title='Friend Feed' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F&amp;t=Los+Quarks+invisibles' title='Facebook' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=Los+Quarks+invisibles: https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F' title='Twitter' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=Los+Quarks+invisibles&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F13%2Flos-quarks-invisibles-16%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Una vez que se ha puesto orden entre las numerosas especies de part\u00edculas, se puede reconocer una pauta. Igual que Dimitri Ivanovich Mendeleev descubri\u00f3 el sistema peri\u00f3dico de los elementos qu\u00edmicos en 1869, as\u00ed tambi\u00e9n se hizo visible un sistema similar para las part\u00edculas. \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27007"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27007"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27007\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27007"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27007"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27007"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}