{"id":27936,"date":"2022-05-05T07:05:43","date_gmt":"2022-05-05T06:05:43","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27936"},"modified":"2022-05-05T07:05:43","modified_gmt":"2022-05-05T06:05:43","slug":"los-quarks-invisibles-17","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/05\/05\/los-quarks-invisibles-17\/","title":{"rendered":"Los Quarks invisibles"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0 \u00a0<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\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las part\u00edculas elementales: el coraz\u00f3n de la materia - La Noche Europea de  los Investigadores\" \/><\/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. Esta pauta la encontraron independientemente el americano Murray Gell-Mann y el israel\u00ed Yuval Ne\u2019eman.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/images.slideplayer.es\/2\/301950\/slides\/slide_1.jpg\" alt=\"Resultado de imagen de Teor\u00eda de las part\u00edculas elementales Quarks\" \/><\/p>\n<p style=\"text-align: justify;\">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;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Significado del Nirvana (Qu\u00e9 es, Concepto y Definici\u00f3n) - Significados\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p>El Nirvana\u00a0es el estado de liberaci\u00f3n, libre de sufrimiento, alcanzado por el ser humano al finalizar su b\u00fasqueda espiritual al verse libre de ataduras. Pocos han logrado alcanzarlo.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\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;\">\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<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\" \/><\/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<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;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<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=\"data:image\/png;base64,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\" alt=\"Index of \/FERIA\/IMAGENES\" \/><\/a><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;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.&#8221;<\/p>\n<p style=\"text-align: justify;\">\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.<\/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=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTwi9C0Q2wlK4Rmxbt_FeqjAmVA5uVzW4Iq2cAp1Pn0PA&amp;s\" alt=\"Resultado de imagen de Bari\u00f3n omega menos\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong><a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> <a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a><\/strong>&#8211;<strong>menos<\/strong>, compuesto de tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> strange, es un cl\u00e1sico ejemplo de la necesidad de la propiedad llamada &#8220;color&#8221; en la descripci\u00f3n de las part\u00edculas. Dado que los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 1\/2, deben obedecer el <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli y no pueden existir en estados id\u00e9nticos.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">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;\">\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=\"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;\">\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=\"70 frases de Richard Feynman sobre la f\u00edsica y la ciencia\" \/><\/p>\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. Su nombre: Richard Feynman<\/p>\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;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<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\" \/><\/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 Los peque\u00f1os componentes de la materia ordinaria<\/p>\n<p style=\"text-align: justify;\">Cuando alg\u00fan tiempo despu\u00e9s le pregunt\u00e9 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;\">\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=\"Hadr\u00f3n, part\u00edcula subat\u00f3mica \u2014 Astronoo\" \/><\/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;\">\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<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\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La Mec\u00e1nica cu\u00e1ntica es muy extra\u00f1a<\/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;\">\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\" loading=\"lazy\" src=\"http:\/\/images.slideplayer.es\/12\/3711743\/slides\/slide_20.jpg\" alt=\"\" width=\"365\" height=\"274\" \/><\/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;\">\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\" 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\" \/><\/p>\n<p style=\"text-align: justify;\">Todos sabemos que los Leptones son: El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, el muon y la part\u00edcula <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a> y, cada una de ellas tiene su tipo de neutrino: el electr\u00f3nico, el mu\u00f3nico y el tau\u00f3nico.<\/p>\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;\">\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\" src=\"http:\/\/cnho.files.wordpress.com\/2011\/08\/colision_particulas.jpg?w=315&amp;h=300\" alt=\"\" width=\"315\" height=\"300\" \/><\/p>\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 hachas 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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;t=Los+Quarks+invisibles' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/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=http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/05\/05\/los-quarks-invisibles-17\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/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='http:\/\/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\/2022\/05\/05\/los-quarks-invisibles-17\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;title=Los+Quarks+invisibles' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F&amp;t=Los+Quarks+invisibles' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/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: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F05%2Flos-quarks-invisibles-17%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/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>\u00a0 \u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Una vez que se ha puesto orden entre las numerosas [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27936"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27936"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27936\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27936"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27936"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27936"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}