{"id":4628,"date":"2025-05-23T08:42:46","date_gmt":"2025-05-23T07:42:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4628"},"modified":"2025-05-23T08:42:42","modified_gmt":"2025-05-23T07:42:42","slug":"particulas-bellas-de-materia-y-antimateria-ii","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/05\/23\/particulas-bellas-de-materia-y-antimateria-ii\/","title":{"rendered":"Part\u00edculas &#8220;bellas&#8221; de materia y antimateria II"},"content":{"rendered":"<p style=\"text-align: justify;\">Hace ya alg\u00fan tiempo que os puse aqu\u00ed mismo la primera parte del\u00a0 art\u00edculo publicado en la Revista de F\u00edsica de la RSEF, os pongo el comienzo de aquella primera parte y el final, as\u00ed, recordareis.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"revista espa\u00f1ola de f\u00edsica \u2013 GEFES RSEF\" \/><img decoding=\"async\" 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\" alt=\"RSEF (@RSEF_ESP) \/ Twitter\" \/><\/p>\n<p style=\"text-align: justify;\">Un magn\u00edfico art\u00edculo de Don Alberto Ruiz Jimeno, miembro del Grupo de Altas Energ\u00edas del Instituto de F\u00edsica Moderna Universidad de Cantabria y Jefe del Grupo de Altas Energ\u00edas. En \u00e9l nos dice que:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Tevatr\u00f3n - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Cient\u00edficos de Tevatron completan el puzle del quark top | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrx0-1y5q4QEJp44hjAIvjjfEuBvhQz3OC4Q&amp;usqp=CAU\" alt=\"Una nueva part\u00edcula descubierta en CDF? | F\u00edsica de particulas para secundaria\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQwgZd-rS1goMBXhWDsPH4NOa3s3v5gvPKSSw&amp;usqp=CAU\" alt=\"Las fronteras inform\u00e1ticas de los aceleradores | KosmosLogos\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> constituidos por tres Quarks, como los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, pero conteniendo el <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> b (&#8220;belleza&#8221;) han sido observado en el experimento CDF del Acelerador del Tevatr\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones. Por otra parte (nos dice), se ha observado por primera vez la oscilaci\u00f3n de los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B, entre materia y antimateria. Dado que el art\u00edculo puede tener un alto inter\u00e9s para ustedes, he cre\u00eddo positivo transcribirlo aqu\u00ed para gozo del personal que, con estos nuevos conocimientos (como me pas\u00f3 a m\u00ed), podr\u00e1n aumentar los suyos.<\/p>\n<p style=\"text-align: justify;\">La f\u00edsica de part\u00edculas elementales tiene por objeto el estudio de los constituyentes m\u00e1s elementales de la materia y de las fuerzas fundamentales que rigen su comportamiento. La din\u00e1mica de estos bloques fundamentales viene formulada por la mec\u00e1nica cu\u00e1ntica relativista.<\/p>\n<p style=\"text-align: justify;\">Terminaba esta primera parte as\u00ed:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnKZwZ-E_B3zIVtsTLGAKJLJPoKSt9iQs1bg&amp;usqp=CAU\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de particulas.png - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTDKBVeyfuCn2sn-AlLSgHykkqICAYJX_rtkq47nZh5LH9lT4IJTVxwFHJ8QLS-yNrtIiA&amp;usqp=CAU\" alt=\"La ruptura espont\u00e1nea de la simetr\u00eda electrod\u00e9bil y el bos\u00f3n de Higgs - La Ciencia de la Mula Francis\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Modelo Est\u00e1ndar ha sido comprobado desde su desarrollo formal, a mediados de 1960, y sus par\u00e1metros han sido medidos con extraordinaria precisi\u00f3n, gracias al desarrollo de experimentos muy potentes, entre los que destacan los realizados en el acelerador LEP (&#8220;Large Electr\u00f3n Positr\u00f3n&#8221;) del CERN (Centro Europeo de F\u00edsica de Part\u00edculas, en Ginebra), durante la \u00faltima d\u00e9cada del siglo XX, y del Tevatr\u00f3n del Laboratorio Fermilab (Chicago, USA), a\u00fan en funcionamiento.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">A continuaci\u00f3n viene una referencia al LHC que, a estas alturas est\u00e1 sobrepasada por conocer todos nosotros lo que pas\u00f3 en su inauguraci\u00f3n y sus primeras pruebas. As\u00ed que, no parece oportuno <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>r aqu\u00ed esa referencia que conoceremos de primera mano a medida que se produzcan los nuevos acontecimientos.<\/p>\n<p style=\"text-align: justify;\">Sigue&#8230;<\/p>\n<p style=\"text-align: justify;\">Comienza la segunda parte.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Obtienen la mejor medida hasta la fecha de la masa del bos\u00f3n W\" \/><img decoding=\"async\" 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\" alt=\"Detector de colisionador en Fermilab Historia de la FCDyDescubrimiento del quark top\" \/><\/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 Obtienen la mejor medida hasta la fecha del Bos\u00f3n W<\/p>\n<p style=\"text-align: justify;\">El experimento CDF (\u201cCollider Detector at Fermilab\u201d) es uno de los experimentos que estaban operando en el acelerador Tevatr\u00f3n, un acelerador de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones que circulan en direcci\u00f3n opuesta, a energ\u00edas en centro de masas de casi 2 Tera-electr\u00f3n-voltios (TeV) (1 TeV es, aproximadamente, mil veces la masa de 1 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>).<\/p>\n<p style=\"text-align: justify;\">El complejo de aceleradores de Fermilab consta de varias etapas. En primer lugar, un pre-acelerador de tipo Cockcroft-Walton en el que el gas hidr\u00f3geno ionizado negativamente (1 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>) es acelerado mediante un potencial el\u00e9ctrico, hasta una energ\u00eda de 750 mil electr\u00f3n-voltios (KeV). Despu\u00e9s, un acelerador lineal, el Linac, de 150 metros de longitud, acelera los iones hasta 400 Mega-electr\u00f3n-voltios (MeV). Para ello utiliza un campo el\u00e9ctrico oscilante en cavidades de radiofrecuencia. Adem\u00e1s los agrupa en paquetes compactos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fermilab, medio siglo de investigaci\u00f3n en f\u00edsica de part\u00edculas en los Estados Unidos | Instituto de F\u00edsica Corpuscular\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Accelerators\" width=\"387\" height=\"185\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTd2k8c04nTvUuNPS_NCn37_rcq5b-IcMUsZKNNadwuzK1N8JXaVRJ6HDvn0HZPEfNh9xQ&amp;usqp=CAU\" alt=\"Diapositiva 1\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcScZFY2_4roiVfkHggwNsvj9GRiuAIehzPZWSymwuZS53n97s6ccQGazjJESZvewFXVLuM&amp;usqp=CAU\" alt=\"Los grandes aceleradores de part\u00edculas podr\u00edan funcionar como fuentes de energ\u00eda | Francis (th)E mule Science's News\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una hoja de carb\u00f3n elimina los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y permite el paso de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> hasta el Booster, un acelerador sincrotr\u00f3n circular de 74,5 metros de di\u00e1metro, donde alcanza la energ\u00eda de 8 Giga-electr\u00f3n-voltios (GeV), tras recorrer su circunferencia unas 20000 veces. Tambi\u00e9n utiliza cavidades de radiofrecuencias.<\/p>\n<p style=\"text-align: justify;\">En la siguiente etapa los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> entran en el \u201cMain Injector\u201d, un sincrotr\u00f3n circular de 3 Km. de longitud que los acelera hasta 150 GeV mediante sus cavidades de radiofrecuencia&#8230; En este anillo, parte de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, que han alcanzado los 120 GeV, son desviados hasta un blanco de n\u00edquel, donde se producen muchas part\u00edculas, antiprotones entre ellas. Estos son recogidos en un anillo acumulador y transferido al \u201cMain Injector\u201d cuando son suficientemente numerosos, donde alcanzan la energ\u00eda de 150 GeV.<\/p>\n<p style=\"text-align: justify;\">En la \u00faltima etapa, grupos de 36 paquetes de aproximadamente trescientos mil millones de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> por cada paquete y otros tantos paquetes de aproximadamente cien mil millones de antiprotones de 150 GeV son transferidos al Tevatr\u00f3n, un anillo circular de 1 Km. de radio, constituido por imanes dipolares superconductores, quadru-polos, sextu-polos y cavidades superconductoras de radiofrecuencia, donde los haces alcanzan la energ\u00eda final de 1 Tera-electr\u00f3n-voltio (TeV) y se cruzan en dos puntos de colisi\u00f3n, , donde est\u00e1n instalados dos experimentos, D0 y CDF.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Nuevo l\u00edmite de exclusi\u00f3n combinado (CDF+DZero) para la masa del bos\u00f3n de Higgs en el Tevatr\u00f3n del Fermilab - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Lo \u00faltimo sobre la anomal\u00eda a 5 sigmas en los datos de CDF del Tevatr\u00f3n ( Fermilab) - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">El Tevatr\u00f3n es el Acelerador de Hadrones m\u00e1s potente en la actualidad. El LHC ser\u00e1 un orden de magnitud m\u00e1s potente en energ\u00eda y aproximadamente dos \u00f3rdenes de magnitud mayor en luminosidad: la luminosidad es una propiedad de los aceleradores proporcional al n\u00famero de colisiones por unidad de tiempo. La luminosidad instant\u00e1nea correspondiente a una inyecci\u00f3n de haces de part\u00edculas colisionantes en el acelerador van decreciendo con el tiempo hasta que es suficientemente baja como para que valga la pena inyectar nuevos haces; la luminosidad integrada en el tiempo es lo que define la capacidad del acelerador para poder observar suficiente n\u00famero de sucesos de inter\u00e9s, una vez que la energ\u00eda de los haces sea suficiente para que pueda producirse dichos sucesos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS6t-zQwyEGeI-ZzKWYr1IYsFaQzJmUaUx4ELH3k-z619fY4B1o3r7OqOuBA6UFHqcOuco&amp;usqp=CAU\" alt=\"Don LINCOLN | Senior Scientist | Doctor of Philosophy | Fermi National Accelerator Laboratory (Fermilab), Batavia | Fermilab | CMS Center\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS2sDHoLYO2iyCGn-6nNkoljr-kTkR3r20-ReK6DtredfnfpYpjeOq56QWw6J20jfeXzi8&amp;usqp=CAU\" alt=\"Prueba de resultado de 5 sigma para el descubrimiento de part\u00edculas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQhQOvuPH9LOLIshK6cwMu6efTzhNdZYznvdmxJ_E9XDymB_a4TzxHeyF57RJy02GPzPtE&amp;usqp=CAU\" alt=\"Higgs Ilustraciones Stock, Vectores, Y Clipart \u2013 (190 Ilustraciones Stock)\" \/><img decoding=\"async\" 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\" alt=\"Fermilab Detector Facilities: CDF and D0\" \/><\/p>\n<p style=\"text-align: justify;\">El experimento CDF es un complejo sistema de detecci\u00f3n constituido, de dentro hacia fuera, por un sistema de detecci\u00f3n de v\u00e9rtices basado en semiconductores de silicio; una c\u00e1mara de barrido para la reconstrucci\u00f3n de las trayectorias de part\u00edculas y medidas de su momento, que mide, asimismo, la ionizaci\u00f3n de las part\u00edculas cargadas; un detector de tiempo de vuelo, para identificaci\u00f3n y medida de la masa; un selenoide superconductor de 5 metros de longitud, que provee de un campo magn\u00e9tico axial de 1,4 Teslas; un calor\u00edmetro electromagn\u00e9tico, seguido de un calor\u00edmetro hadr\u00f3nico, que miden la energ\u00eda de las part\u00edculas que lo atraviesan; y un sistema de c\u00e1maras de <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> para la identificaci\u00f3n de los mismos.<\/p>\n<p style=\"text-align: justify;\">El experimento posee un sistema de selecci\u00f3n \u201con-line\u201d de los sucesos, altamente eficaz, que incluye, por primera vez en experimentos de colisionadores hadr\u00f3nicos, un sistema de detecci\u00f3n de trazas desplazadas, caracter\u00edsticas en los procesos de desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b. De este modo, <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> con contenido b pueden separarse, a tiempo de colisi\u00f3n, de sucesos con contenido exclusivo de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> ligeros, tres \u00f3rdenes de magnitud m\u00e1s frecuentes.<\/p>\n<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Particles\/parpic\/cdf.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/lh6.googleusercontent.com\/proxy\/H09AhgpiT5Zy6C8j4f9z7i1ADw-jBAKBkiKlA15XXrs3gXeGdcZRPnYNT9nWelYi8QEARFMRxB5wpj4Vp60zqRg41bKwbuROMyNgxb9cA87s9HliQmBuNA\" alt=\"Fermilab Detector Facilities: CDF and D0\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media.gettyimages.com\/id\/615299834\/es\/foto\/technicians-perform-maintenance-on-the-central-section-of-the-collider-detector-at-fermilab.jpg?s=612x612&amp;w=gi&amp;k=20&amp;c=M4R7sYema1bNL89opAji99tBdUa8eONmroHCO_FyLek=\" alt=\"227 Fermilab Stock Photos, High-Res Pictures, and Images ...\" width=\"266\" height=\"253\" \/><\/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<strong> \u00a0 \u00a0 \u00a0 \u00a0 Imagen cortes\u00eda del Fermilab<\/strong><\/p>\n<p style=\"text-align: justify;\">El detector CDF tiene un tama\u00f1o equivalente a una casa de tres pisos y pesa, aproximadamente, 6000 toneladas. Est\u00e1 colocado en una de las dos zonas de interacci\u00f3n de los haces de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones del acelerador Tevatr\u00f3n, del laboratorio Fermilab, que es, el acelerador m\u00e1s potente del mundo.<\/p>\n<p style=\"text-align: justify;\"><strong>Oscilaci\u00f3n materia-antimateria<\/strong><\/p>\n<p style=\"text-align: justify;\">Una de las principales actividades del CDF est\u00e1 ligada a la observaci\u00f3n del comportamiento de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> en cuya composici\u00f3n hay un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> de valencia de tipo b (el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b, \u201cbelleza\u201d es el segundo <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> m\u00e1s pesado, despu\u00e9s del <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> t, \u201ccima\u201d, que fue descubierto por la colaboraci\u00f3n CDF en 1995). En particular, la observaci\u00f3n de la oscilaci\u00f3n de los denominados <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B, y el descubrimiento de nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, predichos por el modelo est\u00e1ndar, han constituido dos de los mayores logros de la Colaboraci\u00f3n cient\u00edfica, hitos muy importantes en el avance del conocimiento de la estructura fundamental de la materia.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La part\u00edcula Y(4140) descubierta en el Fermilab podr\u00eda ser un error de c\u00e1lculo - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El experimento LHCb desvela nuevas part\u00edculas | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B, est\u00e1n compuestos por un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> s y un anti-quark\u00a0 anti-b. En realidad, y debido a la interacci\u00f3n electro-d\u00e9bil, los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s\u00a0<\/sub>comparten, durante su corta vida, la doble esencia B<sub>s<\/sub>, y anti-Bs (<a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> compuesto por un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> y un anti-quark anti-s). Este curioso fen\u00f3meno es una consecuencia de las leyes de la mec\u00e1nica cu\u00e1ntica del Modelo Est\u00e1ndar y se denomina \u201coscilaci\u00f3n\u201d. Ciertamente, en este caso, materia y antimateria coexisten en una \u201cdanza sutil\u201d. Solamente en el momento de su producci\u00f3n y de su desintegraci\u00f3n ambas esencias son manifiestas, de modo que en las colisiones de CDF pueden producirse bien <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> o anti-B<sub>s<\/sub>, los cuales se desintegran tras poco m\u00e1s de una billon\u00e9sima de segundo en una de las dos esencias. Durante esa corta vida coexisten ambas formas, y la probabilidad de que la desintegraci\u00f3n sea de una u de otra forma viene determinada por una funci\u00f3n oscilatoria muy bien predicha por el Modelo Est\u00e1ndar. La frecuencia de oscilaci\u00f3n es tal que podr\u00edamos decir que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> Bs oscilan entre part\u00edcula y antipart\u00edcula unas cuatro veces durante su vida, del orden de 3 billones de veces por segundo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Quarks Archives - P\u00e1gina 14 de 18 - La Ciencia de la Mula Francis\" width=\"411\" height=\"160\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMQEBUSEhIREhUXFhcYFRYVFRUYFxcWFRcXFxcVFxYYHSggGBsnHRgYITEiJSkrLi4uGCAzODMtNygtLisBCgoKDg0OGxAQGy0mICUtLi0vLS0rLy8tLS0tLS0uLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKABPAMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAAAQUDBAYCBwj\/xAA\/EAABAwIDBgIHBQcDBQAAAAABAAIRAyEEEjEFEyJBUWEGcRUyVIGRk9EUQlKh8AcjM0NiscEkcuEWU6Li8f\/EABoBAQADAQEBAAAAAAAAAAAAAAABAgMEBQb\/xAA1EQACAQIDBQcDAgYDAAAAAAAAAQIDERIhMQQTQVFhMnGBkaHh8LHB0SLxBRRSYpLSIzNC\/9oADAMBAAIRAxEAPwC83yb5UPp\/De04f5rPqnp\/De04f5rPqvpTyN2+Rfb5N8qH0\/hvacP81n1T0\/hvaKHzWfVBu3yL7fJvlQ+n8N7Th\/ms+qen8N7Th\/ms+qDdvkX2+U75UHp\/De04f5rPqnp\/De04f5rPqhO7fI6vZbRUc4FpfFN7g0TctFhw3WxjsA7MTTbDQ1pILhIO7FRwAcZMCSuVwHirDUi8\/aKBzU3MtWYIzDXXkjvFeHNHd\/aKE7zPm3zJ9TJGqwkpY7pq3zrbI0UVhs0zqKWy6hdlcWNs++ZhgsbmLTexgjyBlYmbPquDSADmywM7J4wS2RNpAOvRVtTx3hC6d5RguqOcPtFPWpTFM5TFoAm8ph\/HmEZlipRJaKQM4inBFJrwIEWnN30WeKta\/wCPsy26p9fX8Fm3AVTybo0g52Qc+bLBmDOU\/BTgnU926pUaXAVKbdXCGuDi4iCJPDzVRhvHGEaG5qlF0U2UyPtFPK4MzSHNIIIOYdxFjda2A8WYNjCx9Wi8Z2PtXpi7M3CZBkHNdWvNp4umjs\/qFTindev7HRYfBFzmugbtz2xxNzZHVMgMTOtpWbE4CQN21xOnrCJdWfTbOY9ABb3qiZ46wgAipQBGUWr08uVtbfQBGv3dfcvJ8dYUiDVoxLZjEMB4azqtiLj1ontKq97r9\/cbuFrW9GWzcC82Al0sy5XMLeMuAkz\/AEn4XRuzqpMANM5YOdkHPmywZgzlOnRVrPHuFa\/MKlA3pEk16cuNMvkuIAkkOAmPurw3x1hG5A2pRhhoxNemSRRLzcgDXP05KcVbp88RuodfX8G\/haL6phsTIF3NEl1gBJubLIzZ9UgENBzZY42TxkhsiZEwdeiptleMsLQJO+oulzHWr02ngLjlJvIM300Wah48wzC072gYFEfx2fyXOP55vdCtOVXE8KVsvfiQqULZ39S7OFaK2HpmCHhhfDpBzPIMEHoOSx1cE9zyGUwyCGwXi5OYiMxuSAfgqE+McJvaL21aIFIMAaa9Mk5HF3rW69EwHjHC02uBr0jmeH8GIYzQOGUkXji5Roq\/8lk1rbn1fXkTgje1uP2XQu2bPqkNIAhwBHGzQsNQTe3CCb9F7Zs6pmGYSDbhfTJuwvHPoJVAzxnhhUa\/fUOGkKcb5l4pGnm\/OYWxR8dYZpB3tC2T+ez7lB1H880+6FMnVtlbT5xCpw6+v4LrZtJrqeY03VSarWQ0unLlLnEAG5tzWuzB1HXaBBIAGZubjcWNkTIuIuqbZvjDCUmhrqtF+Wq2qMtem27BABkGR8Fs0fHmFaGje0bGmT\/qKeU5KhqTEWJmJnkFEt4pNx+vuFTi0rr0LL0dVtZpnLEVGH13ZBodM1pR2AqgTDYtpUpnV+SbO0zWVTh\/HOGbl\/e0DlFMfxmX3dY1fzmEZ44woABq4c2j+My\/7\/ff+v59lOKr0+eJG6hbj6\/g38RSfTiYMgkFpDhYlpu3uCFmdgKrRJDQOpey3CH3vbhIN+qptoeNqFSMmJp04Dgf9Qwlwc5zoJEWExHZR\/1pht66oa1GDTyACvTBacgZna4zBtOinFVstL5+3H8kbuF+Jc1MFVbMt0zTxNMZA0u0PRzfOVp75Y8R41wr6Vf\/AFGHaalRmVu+YSBAzmZ0ORg96pfT+G9pw\/zWfVXpSk08XzJFZ0rdkvt8m+VD6fw3tOH+az6p6fw3tOH+az6rUpu3yL7fJvlQ+n8N7Th\/ms+qen8N7Th\/ms+qDdvkX2+TfKh9P4b2nD\/NZ9U9P4b2nD\/NZ9UG7fIvt8m+VD6fw3tOH+az6p6fw3tOH+az6oN2+R8cRSi8iyPSIRSQoSyAUKUSyAARShSyBCKUSyBCKSiWQIRSiWQIRSiWBEIpRLIEIpRLIEIilLIEIpRLAhFKJZAhFKJYEIpRLIEJClEsCEIUgL1uypUb8CUmzxCIQphRZEEJClEsgQilEsgECKEBkasgw+b1deh\/wsTCtuiqSdtDeEVI0nsIMEQUV62kHiHDMP8AyHkVZj9m+OqUt9QouqM5A2f8DqojVi8mXnss0sSzRxyle8RQdTcWPa5jmmC1wIIPQgrGtTlJREUAIiIAiIgCIiAIiIAoRZKVFzzDRKAxovofh7wzhTTO9oVcS8HKS2qWNBicrA27na2voFy\/ibZLKFQuol26Li0BxBcDEwSNefwK54bXTnLCvoejW\/hdelBzlbLVJptd6+ehSoiLpPOCIigBERAERQgCLNhcJUqmKdOpUIuQxrnEDqQ0WVzs\/Yb2nNVpvpgauqtLGjyzgZj2F1JNmPDGwnYqtTYeBr3NaXHkCYsOa+y0Nj7NAOEOCzAMzGqTxEGwdmizi4O4RaGzzAXzLEbUpUHjc1HODYh5AbfWzQTHxW7iP2jPIltJgqR68m\/fLpP5dls1UnFKnLDzzt+52R7KUZW56\/b6HJ+KNnNw2Kq0mnM1j3AHmQDae6qFsYzEmo4ucZJJJPUnUrWVarTm2jmqtOTcdCURFkZhERAEREBC906pC8qEauSm07o6rwbiWuxdIOgjNYH8UHLI\/wB0L7Vg6mWi1761RpzVIio+xaGloa0CDJN5I1X5upvLSHNJBBkEGCCNCCuww37QqwZFSlTqO\/HJbPdzRYnyhcdfZpOzh5M9bZduhgcKt1ne6V\/D5dczP+1Sk3eUXwA9wfm6loLS0n3lw\/8Ai4VWG0dsVMRWNarlc6MoEDK1sEANaeQkkTzvqslPB06wJpuDHD7jiYcXOhtOnzmNSbSdQuqnBxgo62R522bRGdWVS1k38vyKtSsuLwr6Tyyo1zHDUOEGOo6juLFYVYxJUIphTYCOaLJh2B1iYXmswA2MqcLtcXPClABBmZ5KFACBpOiAK02fgXPGYQxnN7rDvHNx7Ce8Kk5qKuzWjSlVnhirs16OEH3vgP8AK3WCI5RcAfq6squ0mU2\/u2UhFpaziJjXM4ucDzsbKhxOMLiSSSSuaM5VHo7HoVaNLZkliTfQ7DD7ey0y2kGSXtqEnLma5ocDAItqIcOnmuc8QY9tTKxpzGczyDIzXAAPPUye6pnPJUKaeyxhJSvpp0K1\/wCJzqwlCyWLV8X8svjYUogXUeYEREARQt3ZuzKmIJDALCSXOY0AdZcQjaSuy0YuTwxV2aK2aWFnW3bn\/wAK\/bTOEpEMrBtVz+J1MmcjQMrc4iBJcTFjDdVoV9s5hFSnSrn8Tmlp976Tml\/vJUQlGavFmlSjKk8M1Z8jPjnilRpUhF2714B4S55OQu\/FDA2P9x6qoqYon9f2HJRi8S6q8vfEnoIAAAAa0cgAAAOgWBWM27npzydSolEUFSFKISpAREUAIiIAiIgCIiAhFKICF6a4gyCQRoQoUIC7wu3czBSxLBWp8ps9vdrhdp8teYK9YrYGYZ8K\/et5scWtqN+MB4HUQf6QFRnTmtjZ+MNKpnAzdpgeZWmJS7Xnx9zB0nHOnl04P8eHkZcfsurh6rqVVuVzdbyCNQ5pFnAi4I1WSBUsIjrz0m1la43arMTSDajOKn\/DcCDlnVkmJYTy5G45g6uFwPECAQDrfSYgHpfmt6dLOyEZycbzVn80NKkGgw0F0jkL91sfZgABa0xOs9F1GC2QS2S0BxbqBp01\/tKwVdnOJ4Q4z+LlPxXfHY3YrvDlXYMQSPzP5\/2XmhRzuIjoNbCSB6xsBJ1NrqyxtFzGngIbMchrMRA0P+FX1nOAEQIGg7wCPfE+a4K1Nw0RvScX2nl0M7GUaF6n72oCRk+4CDY\/19bwL6Fa2M2i+qZcbcgNABoPLsteu241usS4NysV5Zv6dy0OuW0yccEFhjyXHvfH0XQ9OevKlQtbHO3cKVLWyYCzYR2So3NaDftyn3FCCHYR4ElumtxI8xMhYVb0+GJIi0eqZNpcCLmeInsYVa7DnWICi4MKALLRpyeQAiZ0AJiTFyL8lY4fGspQQwF4ghwsRaC2LtsZIIE6XCrKVtM2a06eLNuy5\/hcX0NvZGB3bXVKsUjDRTLmNc4CSXOFN1gYAALuTiRMJiduNzcNNgEQcrWNLjeHOLWi8mYgC2iq8djzUgCQJJJJlxLokkwLW08+q0lnunP\/ALPJae\/j5HR\/MxpZUFb+59p93CPhn1NvaGNNV0wGgAANE8uZJ1JMmfhAgLURStkklZHJKTk3KTu2QpREKhERAECBItPLr36IAiATpdEAREQBERAEREAREQBQpUID248Iv7l5YBNzAUsbOpXuo1ocINuaulfMG7hmgCAdV0Gx2FzjDRJBEmxvHvsTyVJQo1YztpuDBPGWkU4HR+k+9W+zcULl0kQJgmDmN4\/Q1K9HZmr2MJn1\/wACbGp1muqVG5mshjQQBcXLiBb3K\/8AEnh+g+i9zabWFjSeEBoMAgg26cxdcB4M8X\/ZZBaXsddwtIi0ggf3Vz4h8dDEU3UqDS3MDmJN4iSAAqVtm2qW04o9nLO+SXG\/qRGUMDT1OB220BuYnXKLQ820gOBiw+JXJ4igC8GRliYAIBI0joJOvYq7x+Ma+m5p16AC+pm4uZPPuqTE4u7YaNIMiCZGlgLfVbbX2mIGsWZ6hbzB1IaLTEggSLkWMysmH2c4tDuCTJ1b0FuIEDUn8lhxONEgwSbzcTZzSBMXHDz6lav2o7vJfznlMryZp52Z1Qcf\/S8nb7Fs3YzyJ\/dXBIEsEgCb8wY6GyxjYFQPIJpEDN\/MbfKCRPwWg\/FyRqBDgb\/iBBj4qftevDqSddQeRMTHlCxw1ea8vc6FPZ+MJf5L\/UvWbDaWkGoxrxnGXLwkZSLPpgxzsR71gxOzg0uDmZtROemZ1vZszYn3KoZj3jQ8yT3nX9BS7GmLTPcg9uQEmLSVWMaqf6mvIivLZ5RW7i0+Lby8rP0t3Ha+EPDlHE1qdNwIbq4g3gNzHlc2X0rafg3A1MPkp0G0nxwvBJIMAjNmsRcL4nsXxFUw9RlRhhzCDPlaI8l1+N\/aY91NwZSbTc4Q5wc42OuUGzZ\/zaFEo1LqzONxlwZwu06QEkW+HMkEGAJ5LHugAYi1rhpFiRLiRpwnpyAUVa4eMp1\/zNh8Tr0Xt4IbmIJEjTKWumYcJEtnKeh5wt7q9jXC7X4Gi+JMWE28lB76r22qA0iNViVipKIigBERAEREAREQAGEREAREQBERAEREARQikEqF6AJMASSYAHU8gFY4XZ7A3PXflHCRTaRne0kh0G4aRBtBPKBqiVyJSUVdmpg8HUrPyU2F7tYHIdSTZo7mAui2c5mzXbw1Q+uRlhga5rASJMuHE62oyxyJlaGM28cu6w7G0aXRo4iepJuT3JJ8lSkzc3Vk1HTP6e5i4zqq0sly4vv5dy8zoNvbXdiXQXlw6lxJMaXPJa+EeWAN6EGZ0vMqopvLdFtYchzpvP66LaFT9V+JaNJQjhisi7bi8pALzrDo6G+nuWzUx5z5mmGwdBFjPCbXuqSnU4pEHkR5dv8AKinVnnab9zzXYtpehTAbeKrF55keUfCP1otZz7kPMidbgi4kjvAgTIEmy18TW4gfPQrFSqgzm5rjqzVR2ZvTk4Zry4P5+xsv2W5zTUpfvGybfzAAbEt52vae8Kva2dFmo4g0zLCQZ\/VlaDE0sR\/Fbkqf9xsSf9w0P5HuuCUp03nmua18V9zujTpVuw8MuT0fc+Hc\/BlGRCLoK+yP3WcObVAPEGghzW2yvuAS06dj5qoq4Qi7eIfmrQqxnozKts1Sk7SRrIiLQ5yUlEQEKx2ZjcpLHEZXRmDjwyyC0O6tkAXsq+FCiUVJWZenUlTeKLs\/nzqsjofRtCs7geKRiSwFtQHs12bhPYmO40WhtXZZohrhnLXZhxsyuBZEggOcCIc0hwJBB7Kva4g2XQ7H2iakU3Fri1wdTD8mXMJJILiADYWGtwZWLx01\/UvX39DrhudolZ\/ok+K7L8NY96bXRHOIum2hsyjUcage2gPvsDXOh3Wm0C7T0JGXqRCpMfgjSIuHtc3Mx7ZgtJIuDdplpBB5g66rSnUU44kYV6EqM3GXnwa4Nd5qwihFcwJQIiAIiIAiIgCIiAIkogIRZKVEu7dyrHC02s0GY\/iOg8gqykkawpOZu+FfDRxdWKh3dNrS534nAQA1o7ki\/ISvsNDw1gRhw07PwxG7zF5fNWJy72fWjMvmXh7arcNWFR8uaQWv6webR2IBXdYnxfQ3LQcVTbTa2MocQSMxdel6xMnp0XDVqVW7Rv3Lme3s+z0Iw1WubbtlbhmvXI+WeKNl\/YsS5jDwPZmaDc5HEgtPkWm\/YKke8kyTPP3nVW3irbAxmJNVoLWABjAdcrZMnuSSfeqdd8b4Vi14954lZwdSTp6Xdu4lEUKxkFLSRojTGigFEDJSqRPcKc\/TmdNfcViUgqVKwsSYPJH0y3VQCvVSoXapdWIPC9MfChFUsnYt8JtdzSCC34e6I0jsvTnhxkcPly\/4VMCstLEZSsNwk7xR2\/zs5K03p4nW4HwtSrMLq+IbQdMBoYXOjq4AgAKg27sZ2FqFhcKjZ4XtBAOh0Nwbhdts7brKNJzm5nF7qdRsSGuaA\/MHEagEiW+fRcx4nxIc1rZu52eIjK0iBbkDNuwXJs9eo6ii33rkettuxbNGjOcU1a2GV74nl07+OXg0c4pUKV6R82EREBCKUQGSnXItqP1orvDtNfDtFMOe6m9wLGtLn7uplc05RctDg+emYdVz6hSSnYvK2wHC7nUqPao8A3\/obLm+8BVeLwj6TsrxBsQQQQQRIc1wsQQZBCijXLe366c1eYaoyvTbTeWscycjj6jmuMmm46sh0kHTidMWIE5PQ51F0G0fDNSm7LGV0A5SQQQRILXCx\/4I5KpqYNzTDgQVaMJS0RKhJ8DVUo5sKFUqSiIoICIiAKWqFAKEmcPWQVYWrmQmVVxuaKpYz1MSeS1yZ1UqApUUikpylqFKIpKiUREBCKUQBERAEREAREQBQpRAZKOIez1XubPQkf2WNziTJJJOpNyfMqEQl5hSiIQEREAREQBCiIAvdOoWmQvChAdZ4d2gKj2U3uIBcBc2EkAkL7S6rhgRhTg6T6WSc7hchstdeJzSWc9HHpf830auVdZQ8e4hjA2WOIENe6S4Rpzg+8LaSc4JQnZp9Vfy5fc64zTgkpWfj9iu8bbOp4fGVaVIksDuGdQDEA9xp7lz62cbi3VXl7yXOcZJOpJWsoqyxSuYVZKU20SiIsjMIiIAoUogIRSiAIiIAiIgCIiAIgRAAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgIRSikBERAERFACIiA\/\/2Q==\" alt=\"Colisi\u00f3n De Los Protones Y Rayo Gamma De Fermi Stock de ilustraci\u00f3n - Ilustraci\u00f3n de pimiento, flama: 109012088\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El proceso consiste en que en el punto de colisi\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones se produce un par de <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b y anti-b. Estos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> no pueden vivir aislados y se \u201chadronizan\u201d en forma de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> o <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>. En algunos casos, el 10% aproximadamente, el <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a> producido tiene la estructura b anti-s, y es por tanto un anti-B<sub>s<\/sub>. Tambi\u00e9n puede ser un anti-b s, es decir, un B<sub>s<\/sub>.<\/p>\n<p style=\"text-align: justify;\">Si, por ejemplo, el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> anti-b se hadroniza como B<sub>s<\/sub>, decimos que se ha producido una se\u00f1al de B<sub>s<\/sub>. En el lado opuesto a la se\u00f1al, el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b se hadroniza de forma diversa. Si analizamos esta parte opuesta a la se\u00f1al, podemos deducir que es debida a un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b y, en consecuencia, en el lado de la se\u00f1al se produjo un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> anti-b.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"LHCb apunta a que el supuesto pentaquark Pc(4450) es un estado ligado bari\u00f3n-mes\u00f3n - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"CMS observa el tetraquark X(3872) como mol\u00e9cula hadr\u00f3nica formada por dos mesones D\u2070*D\u2070 - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> B<sub>s<\/sub> producido puede recorrer algunos mil\u00edmetros antes de desintegrarse en otros <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>. Pero durante su corta vida oscila entre las esencias de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> B<sub>s<\/sub> y su antipart\u00edcula anti-B<sub>s<\/sub>, compartiendo ambas. Cuando se desintegra en otros <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, se manifiesta una de las dos esencias, lo que podemos deducir a partir de los productos de desintegraci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">La propiedad por la cual un <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> B<sub>s<\/sub> y su correspondiente anti-B<sub>s<\/sub> comparten ambas esencias durante su corta vida es debido a la interacci\u00f3n electrod\u00e9bil, por el acoplamiento de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> con los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de interacci\u00f3n W (esto se explica bien con los diagramas de Feynman que intervienen en este proceso). En estos acoplamientos interviene el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> t. Los par\u00e1metros de acoplo, est\u00e1n relacionados con la probabilidad de que se produzcan los procesos indicados.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un indicio de la violaci\u00f3n de la simetr\u00eda entre materia y antimateria en neutrinos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ7T-yUQAZIF52Fmejwx8fKVUCLiFWdzFPccLJqsmCdlrFlPS8IMMm46RdlkWni8Ci0exY&amp;usqp=CAU\" alt=\"Qu\u00e9 es un a\u00f1o luz y c\u00f3mo se calcula?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS8TJjxRc5OJqyGntB8Tsv-GW5xRbDkh44FIEeievOWCDOZzZRYeGpSpVnsjk7JVMTHXh4&amp;usqp=CAU\" alt=\"Detectan neutrinos electr\u00f3nicos en un haz de neutrinos mu\u00f3nicos | Actualidad | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">La observaci\u00f3n de esta oscilaci\u00f3n de materia-antimateria no es \u00fanica. La primera predicci\u00f3n te\u00f3rica de la existencia de oscilaciones en <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> neutros se realiz\u00f3 hace m\u00e1s de cincuenta a\u00f1os, por Murray Gell-Mann y Abraham Pais. Las primeras propuestas experimentales en <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> ligeros, como los Kaones neutros, fueron hechas por el propio A. Pais y Orestes Piccioni, en 1955. Los primeros indicios de la existencia de oscilaciones en <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> neutros se obtuvieron, en 1956, por K. Land\u00e9 y sus colaboradores, en el Cosmotr\u00f3n del Laboratorio Nacional de Brookhaven, y fueron definitivamente confirmadas por W.F. Fry y sus colaboradores, en 1956, en el Bevatr\u00f3n del Laboratorio Lawrence Berkeley, en California.<\/p>\n<p style=\"text-align: justify;\">Posteriormente se observ\u00f3 una indicaci\u00f3n de oscilaciones en los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>d<\/sub> (estructura anti-B<sub>d<\/sub>), en el experimento UAI del CERN, en 1987, que fueron confirmados muy pronto por los experimentos ARGUS del Laboratorio DESY de Hamburgo y CLEO del laboratorio Cornell, cercano a Nueva York.<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>d<\/sub> comparten esta cualidad con los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> y su frecuencia de oscilaci\u00f3n ha sido muy bien medida recientemente, con una precisi\u00f3n del 1%, por los experimentos Babar y Belle (respectivamente, en el Stanford Linear Accelerator Center, SLAC, en california, y en el Laboratorio KEK, en Jap\u00f3n). Lo que hace peculiar a los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> Bs es su extraordinaria rapidez de oscilaci\u00f3n, lo que dificulta extraordinariamente su observaci\u00f3n y medida. De hecho, en los \u00faltimos veinte a\u00f1os y gracia a los experimentos del LEP en el CERN, del SLC en el Laboratorio SLAC y del propio CDF, solo pudieron obtenerse l\u00edmites inferiores a la frecuencia de oscilaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">La selecci\u00f3n de sucesos con producci\u00f3n de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> entre la gran cantidad de sucesos que se produce en CDF, tres \u00f3rdenes de magnitud m\u00e1s copiosos, es ya un gran reto, que CDF resuelve mediante la utilizaci\u00f3n de un procedimiento complejo. Este incluye una selecci\u00f3n \u201con-line\u201d mediante un dispositivo de \u201cdisparo\u201d basado en el hecho de que la vida de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> con <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b producidos en la colisi\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones es tal que, antes de desintegrarse, pueden recorrer en torno a algunos mil\u00edmetros, lo que permite separar espacialmente su v\u00e9rtice de desintegraci\u00f3n del punto de producci\u00f3n. En ello se diferencia del resto de los sucesos t\u00edpicos, en los que no hay v\u00e9rtices secundarios, cercanos al de la colisi\u00f3n de los haces, correspondientes a la desintegraci\u00f3n de part\u00edculas de vida corta. Adem\u00e1s la selecci\u00f3n es muy rigurosa y se realiza mediante algoritmos que utilizan redes neuronales para separar sucesos de inter\u00e9s (se\u00f1al) del resto (ruido).<\/p>\n<p style=\"text-align: justify;\">Una vez hecha la selecci\u00f3n se requiere determinar muy bien si se ha producido como part\u00edcula o antipart\u00edcula y se ha desintegrado como una de ellas, as\u00ed como medir con much\u00edsima precisi\u00f3n el tiempo de vida del <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a>. Finalmente, un complejo m\u00e9todo de ajuste permite determinar con gran precisi\u00f3n la frecuencia de oscilaci\u00f3n y la probabilidad de que la observaci\u00f3n sea debido a se\u00f1ales reales y no a una mera fluctuaci\u00f3n estad\u00edstica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Tevatron presenta sus \u00faltimos resultados sobre el bos\u00f3n de Higgs | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSVsIcksoHixYR4FYqfZc6A-Wx0lwV4tHz7Hp8fS0kcZbbN_NuXO-mTxSX3FJtLCgGVLRI&amp;usqp=CAU\" alt=\"Descubren que el bos\u00f3n de Higgs se desintegra tambi\u00e9n en fermiones\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El experimento CDF contiene un sistema de \u201cdisparo\u201d pionero en los experimentos de colisionadores que permiti\u00f3 la selecci\u00f3n \u201conline\u201d, y un sistema de reconstrucci\u00f3n de trazas de part\u00edculas cargadas y v\u00e9rtices de producci\u00f3n y desintegraci\u00f3n, extremadamente impreciso, que permit\u00eda medir el tiempo de vida de los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> o anti-B<sub>s<\/sub> con precisiones un orden de magnitud mejores que el propio tiempo de vida. Asimismo contiene un sistema de identificaci\u00f3n de part\u00edculas cargadas llamado TOF, basado en el tiempo de recorrido de las mismas, desde su producci\u00f3n en el punto de colisi\u00f3n <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>-anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> hasta su detecci\u00f3n en dicho sistema, que, combinado con la medida de la ionizaci\u00f3n de dichas part\u00edculas en la c\u00e1mara de reconstrucci\u00f3n\u00a0 de trazas, permite medir la masa de las mismas. Esta informaci\u00f3n es muy v\u00e1lida para \u201cetiquetar\u201d el sabor del <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> (por sabor entendemos que est\u00e9 compuesto de un b o un anti-b).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Tevatr\u00f3n del Fermilab | Francis (th)E mule Science's News | P\u00e1gina 8\" \/><img decoding=\"async\" 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\" alt=\"Otro bari\u00f3n-B descubierto en el Tevatr\u00f3n, quiz\u00e1s ya el \u00faltimo | Francis (th)E mule Science's News\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los dos experimentos del Tevatr\u00f3n de Fermilab, el propio CDF y D0, anunciaron, a mediados de 2006, la posible existencia de oscilaciones en <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub>. La colaboraci\u00f3n D0 anunciaba que el <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> oscilaba con una frecuencia comprendida entre 2,7 y 3,3 billones de veces por segundo, con un nivel de confianza del 90%. Por su lado, CDF anunciaba que la frecuencia de oscilaci\u00f3n estaba entre 2,7 y 2,8 billones de veces por segundo, con un nivel de confianza del 99,8%. Inmediatamente, la colaboraci\u00f3n CDF comenz\u00f3 un estudio sistem\u00e1tico mejorado, incluyendo un n\u00famero mayor de canales de desintegraci\u00f3n, una selecci\u00f3n m\u00e1s eficaz de la se\u00f1al y un rechazo optimizado del ruido de fondo, as\u00ed como un procedimiento de an\u00e1lisis del sabor del <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> en el punto de producci\u00f3n, que inclu\u00eda tanto las observaciones en el lado opuesto a la producci\u00f3n de la se\u00f1al, como las del lado de la se\u00f1al. De hecho, en colisiones de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y antiprotones del Tevatr\u00f3n se producen pares de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> b anti-b, que se hadronizan en <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> o <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> con \u201cbelleza\u201d debido a la interacci\u00f3n fuerte nuclear; si uno de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se hadroniza en un <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> Bs o anti Bs, llamamos a este lado \u201cse\u00f1al\u201d y el sabor del otro <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a> est\u00e1 fijado y puede deducirse de los productos de la desintegraci\u00f3n del lado opuesto. Por otra parte, en el lado de la \u201cse\u00f1al\u201d, el propio <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> B<sub>s<\/sub> o anti B<sub>s<\/sub> suele venir acompa\u00f1ado de un Ka\u00f3n cargado, siendo el signo de su carga un indicador del sabor de producci\u00f3n en este lado.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La anomal\u00eda de los mesones B en la revista Nature - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"1 3\/9\/2014 Encanto y belleza en los quarks m\u00e1s pesados ( introducci\u00f3n a la f\u00edsica de quarks pesados ) I- Motivaci\u00f3n (te\u00f3rica) II - Retos (experimental) - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Un amplio equipo de investigadores del CDF, incluidos algunos del IFCA, emprendi\u00f3 la tarea de an\u00e1lisis de este proceso que condujeron finalmente a la observaci\u00f3n y medida precisa de las oscilaciones de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> o anti B<sub>s<\/sub>, resultados que fueron publicados en la revista cient\u00edfica Physical Review Letters, en Diciembre de 2006. El resultado observado, de 2,83 billones de veces por segundo, con error inferior al 1% y un nivel de confianza del 99,999992%, era totalmente concordante con las predicciones del modelo est\u00e1ndar y contrarias a la de algunos modelos extendidos. Una vez m\u00e1s, por lo tanto, el modelo est\u00e1ndar era confirmado por los resultados experimentales.<\/p>\n<p style=\"text-align: justify;\">La frecuencia de oscilaci\u00f3n entre <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> y anti-B<sub>s<\/sub> ha sido medida por el experimento CDF de Fermilab, observando que la amplitud de la probabilidad de oscilaci\u00f3n tiene el valor 1 para un fino intervalo de frecuencias y es compatible con cero en el resto. De este modo se ha observado, por primera vez, que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B<sub>s<\/sub> y anti-B<sub>s<\/sub> oscilan entre s\u00ed a una frecuencia cercana a los 3 billones de veces por segundo.<\/p>\n<p style=\"text-align: justify;\"><strong>Nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Nuevas pruebas de que los bariones perdidos se encuentran en la web c\u00f3smica - La Ciencia de la Mula Francis\" width=\"385\" height=\"186\" \/><img decoding=\"async\" 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\" alt=\"El LHC hab\u00eda detectado dos nuevas part\u00edculas y no lo hab\u00edamos notado \u2013 Zona Geek\" \/><\/p>\n<blockquote>\n<h1 style=\"text-align: justify;\">Nuevas pruebas de que los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> perdidos se encuentran en la web c\u00f3smica<\/h1>\n<p style=\"text-align: justify;\">\u00b7&#8221;Seg\u00fan el telescopio espacial Planck de la ESA, la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> es el 26.8% y la materia bari\u00f3nica el 4.9% de la densidad total de energ\u00eda del universo. A\u00fan no sabemos d\u00f3nde se encuentra entre el 30% y el 40% de dicha materia bari\u00f3nica. La hip\u00f3tesis m\u00e1s plausible es que se encuentra en la web c\u00f3smica. Hay indicios a favor (como los del telescopio Planck en 2012), pero a\u00fan no est\u00e1 resuelto el problema de las <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> perdidos. Se publica en\u00a0<em>Nature<\/em>\u00a0el \u00faltimo indicio a favor de esta hip\u00f3tesis, gracias a XMM-<a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, el telescopio espacial de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> de la ESA. Todo apunta a que dicha hip\u00f3tesis acabar\u00e1 siendo la respuesta firme al problema, pero a\u00fan queda mucho trabajo observacional para que los indicios acaben en evidencia.\u00b7&#8221;<\/p>\n<p style=\"text-align: justify;\"><strong>Fuera de contexto extra\u00eddo de La Ciencia de la mula Francis<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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2Gb6CUXRdQOnadsNy3cWLqG+Jcg6apTFXVd3w+rzegWcFYMuqH3L7P6LkjFWKM9um0YVAbJWMKbIxZ00L0UT9JLM11V465WyzwQJAcm\/o+0sNmRGxSoI6YXPfK3IAREL021BYeWGwWv3v2D84pygqda2qMKVgQNLJbLPbBccE5sWWqRhgYZ3eeQZsgL7hiRCS72\/RQKiSJL0cLWvIwExwKC2oziQp1yIIbqEh1xYOIEI92ezwgIu1TRcTV7dHxiOe8XdAbgL16RLJXLJ5sFccmLZGXU3yom+GXXK7tVLD87CN9enlsUfEdAy6WSWtP7i1FW7Ek6OPppGZQsl0GANKkgEhmwRXzg+oS0XqixAmuWBMKhHT79x+tgdR2aKeYspRYIgvfgfhY5noK5JLUInBAapn6LovBIcglHkRvFnwuFN7QR2KImUy2zzj1x1SLI9mc0k0B5ouoYQkcquH06Nbb7KFkRBJViCHP0YqAdLUYg0CpuVqkFXtySf3n3zx8brxfSSbidriqdQk4VLBhsjmTy\/RNXrBJBQsuFfVqEC\/AEEr9oK1GoLZt7L5BhYaXFo+GWOyjtRCaae2spdlfUswXjqKkoSh1qoJokqfWBxJsS97ZiDKgFFqPNmoAth1te42BtuFWQoaJnFrCKoRp47kNIlNUI5iEEISaCvh9TXKHN1SfapVlr98XSGl8EwY4J90eEbXVcIMgAtqMgNTsBGY8pOUldPZYcYHBQnOseFP25NcrsgSKvYbS0ADobaBaPHazaImB571Qj4j6g0sNkCIGeQkubZKKkh2DmNy0abGIqn9V6VaiDes69ID4i+vu5XrFihqpMwsMFpqo4cGkLJewS6\/LxCAtO+RvfOOZ1SYW6ZrOwnmglMhurISl6LS8yLhcE0q8TyD44G5EH1NAHjtr8J5aO+TisSHFLDAtO77a0tLyzR0mRKZVCqaUNdVSnokGpKQRN\/AYhYAQY5Ht+hcYiEiJ4nu9LXbiE0Ae32EUmunVPYkVVw\/eUtcHQgn9uwGanFy7pqnXD0VA1BK3R5slBgLy9dWrH\/+m6T6UmemQacNq2Q9opHh1QR6uQq7JH1z\/iIkMtLzaI6XujZZOmOe4LTtWP7hKNt2uqDhRcoctKVA4MFPeRv1YWAgXcUBkxB4fmABR68IlpoUAl4WNwSKzY7UZKfc060kZtb6O4uVu0w8Gwr5ILKiqaizCGOQTnZlBIqMGU4FwSRqdkJXRRYBUtDyzygzIdAwvooh9vDs8lc2kSqg2GghEk6FHKSB3Q\/745BOmVX+A8i3i9WVNwyy9kAcfZD9mGBDoqluLTSQxvS361Ow+9in0x9ruvkYBmUpLluVe7GgmiklFEub0jPrENPcag60Ugk+vwx\/3U0Den0oG5pwDAiHxBmIrqCcRScPphnfaW68BuEER+eSjTz+6Tq+nFNMqcWY3UyJDSEFRrMZo1L9GXhSITFNTE7Lw3bdNya+eF0BQht4aXzAEJ7tLij9bEoEPjXgcmlpSOygLkBkr49hKfDDVV8LssyRyGRE5NDU4JOlqS8XfMLJEob39LkLt7dN0zGaTAABbH9XJy1Qnol3tP\/y7v\/8RpL\/\/53+oMGHSflfFj3\/y03+E9NOf\/BhNd+e7oEBB+pBC0nZz6qw8+E+OxXTL5+LFix3\/\/EMRk7sqfvKPIhv+ywb1jgYEgO07t237cCtK6JhaA+MeT1UD31zwxhuvjy7+0Q8ZIned+CmbUNMJZCabmxyY8l+bGwLCz\/LIJY2jnGvPvxp2F1BI2tv\/B3L9cMSFun4\/Q8uL2SvKnYzHNKh7iK4g0RT6tcuWvUKh+bu\/qbjrx+aobQYnKeSaLZdM\/uKpn68uEhbpeaOn58wvyA6Uhh+5f8JQuHb\/px+R+fTPWKJTdvedrVunRGIOOgHknsWLR9mWrYafczxQhOET7AwXWXb9SyaXDg\/P\/8SAvP7K2nt6KCCnJTZb+oTNHGv+rVlAZPKvjEf0OfmeX2GRee21tb+gu2ChAaOOH2KQayhs+0sBj782HnF1G5NYfoVFpmHxt3vIHkdENzEgnz5W0\/bxxx+JAkPTv+5s61sOAWnIlNfjaOj59mjPazJmEJLjA7Db9wGO2H5UU9lsQCSj\/vVIzXmLzK+GnjNnziwbpQKDHyNq5P67r1\/\/9IOMEY\/KXFlqZKrYAdt\/lPh94kbirtr2F1jgAaVmMXXMRrm3R9ZLr12\/\/ksTf1ChKUpbdq3sWrlre\/kj4TR4bmjCM3H4PJBcUwLkyO69fX19k7sH7N\/fuCUg3GM9zQFhQZefmdFAMrO36DvbfBUlvbrd7j1TXeIanCApWfDnualw2ZG92VwmU5nJ5LJw0mHTX4tdTvhvItUKSZsoEhb5pVlcKIsUAB2RUM2u3b1HlcqMcCKGENOxPFX95QoN2J3Vkj1zuQ3WXzdvg+N\/8n\/9StMgiHZCOP7NGg30F64UBKRTlwTcXlF+tA0YlL9nsMwGDImN0MO2euqcLSDoLfxrL36PRAt1\/8yOO7DM9BXCwxibbG8vc6HBZZHk2l\/G94F51xpUexZdtpEYBkl19djwyMjx4yPDY9XVvzanF+tlxrY7iinvVazLXRJZGMOhMoQGDJhTgSstsrW6CzAIpP8S94ZX\/2+LNgVAbIQSvV2r8x\/K0ayQTy06apv2a4EH32AhkJWU26sQ\/Bf\/XQfIfxQEJGfvv7OskxZEjEWulvN+JZ4nn897+M6BklkEaAzSXKl5Dc1mQKy8MgMgWuEvZ84GC0yZvba9YyfqrHr88cdX08LcZa1iAOkww+Ph19+Vb7HdWAWLheoAYRpkv\/zOO+9cYkx9wfSk1VZaAZD\/dFY7X\/oWLg2HoCmoQzL7bPtDs05QYsWDq+RVU5AZpuvw7qOqRzZxmSkREGmSvsz9B5ub99MNOJU5s6Exu2XCVhYMCCumiFjkkjB+s8GxNzPHGCAoF2k1Tc5qLyfVFbDedVwUuqjtPir2dcC2NSJALh9kgJh2nJitbn7TrVub8gIgzgMvQTrg1AGy\/+DBg5dLB2QPA+TxVat20OL+5WUgcUDQhr1NbI9ryYC4ANuAs19++22ZjcO4i08yc0j+kfcuXnzivbwIyFdQ4S9UGs7Jx35Z2E6riUxxQL7x1a\/KLMOzLA6RBEAu3nrvCdJBz\/kSv63jkMpLMuMQsx0wKtVN8E\/lq9gmYwIILQ3nFJTq5Y2Q8TbqpaaAUu0SRIZn77nL2q5Gt6fl37sFBebiuxSQUl0zAK4IOqSZsYiFp2DY9ZW\/hbbTci2CrAwC5AAuHujUzO7lt9cffMcgMQXM7mY3U6oQDCYy5a2VM9n2vPvIw7dkJtSlfhuAC9zKrF\/\/9kHaZQtfstsIyKZ8\/q23ZHb3vxAg8ssvy7iYouaYIZHZeFAPiL1jJqnM7EKT27KKWpkTZe1C4ssCqJJCFWWQc2U4ZpSdmy9BYgsGVnZR77rn0f7ifP5dBoiHisxLDyBL82udyDTLepHJHrENueiyPZnEfK0MOKBavKh1kl\/dLmNC9JnZicp9ZpGMeLhKT2897PFs4hwClQjRIbh6YB9v6vLB\/dDQ6AHps5\/t+upM6a\/tJ2I2CWaWFAmfrTKSZ9xF8lNLYJNYOmba6JnZK9WhtD99v01bR2898cQtfg8qEV4aTlAhlZc2bty4vzQV4oKdCRpPfyQahOzkLhL6wuc4oKREk1M9JKEkZlDkpAdctiAelaQBAyCZPhVVkwgaJdeIu7jJmMiMkxbu\/bXIdCa\/bIGdxER8qFebrc7DjKUVUDRVYetOFfYaNmFA5CLONlXT3Ts\/LBiU7O4F\/nocPsyKkGSaSZZOONR9VDcDsA4hckD+kxX\/Luq4W+Fx3OkcIxm4oWeFnZ7uii20pP0pCHQhRQCkz2tq2siAvf3ank6P55wrjD+XrtXUPGYbPQNSqsHh+Dm+Tqb2aoXAspNkPzOQXnQ4HBeE74NCeFRVTfD57v8pOLWzDDIr7i+ctEJnWlK7WBmB9pUKKTkFAMTZWzAT6XzV92tqbqArtFlkfILsX\/Qchh4I3nGLltDaPEN2FgsMLPguRARfJyRwYV8um8vlstm9sLu4Qrqr2+Fo+F5OFLpSWaTYVNcCkE73QqiM0TEd9Yg\/1We79lzd0\/VsjHRPQoWSnf6F7kIsMu7Jf7+mDV2RcyFunx8\/Nz4YwAXLwkgBvV\/TNkGqslgCciGb9TbgtaXaEC5fdmH37t0XkmfRdQJpuF5Hw29yokPiKhI0q6LFFP9vsXCZBSBb3O3uA070gVg\/ilRvwO93nfO5hYVz1QahVvvtIYlvwiLbMElJN1R4FuxsgwbZ1iEBanMm629Al2SfUQIvzpCq6qgjru6G32Rz+4TeA83nsSYSNSsaLbPU9E8tdLtRCUZaNSyMe0Pqj6lY16bgAwXDAOq9ec\/QdvgkOUsBNoSWD+px\/jOqb+CSBvNV3wnZm97f9WX7UMU3WqjUi4dMq7mh\/kgDfbl9hp0XVlUbBKFBUaLCwbLspPWiQiqyZRc2EGTvBt2MyXuDd5F3KgWrESaQcCAYyVZkWhUlxqrW0vdgv\/cKMqIC0JqHD\/eQFSsiuMBuufC+T\/2JcKC4GnE2FxKY3F4bT4AMFSgjp\/AFqy5H5Kd+eISY3FiB+gxQ8aECh2DbjRtb0b\/pGQm4wgGQvt92aDtebwrZbSZBJSkRHr0v9ODjAFh1PASISzo9+mQvcWOML6UYIpWF8MjaTXNriSVZh6JL6zSuJYAcR64N4XSrY3QokVcP8PYGtGeOHbTi5RnthDXtuAxvjQHSUbQsexQd\/xTRuuA6iVLpyLEJcaMTXyi26hnqvpK1RyRru0JFe1l7AA59DD7EjsDAihHh8QVx3oO2++\/Ym7\/394\/V1NwEWhUQxPnboQPy+3tJBMBYepaSQgqzSn8K\/8HRgPI6UrQLuJ2GhtFXf7dBQ0hH\/RN2kKCqp+BCs43VzaAlQWtAWHGfYwsrvnZqGALCir3gbcxfhJ9auHCzgJAVkW4CaSKf93y5Veg30sjbv7wIner+Qk2Qgm8AXFmQzfzmeUnbZI+0h\/Tdfdnsgg38hoFwlqoFHBO4VLBY7lWEIztpu6RLz6UDaBXTvXAXMhT0E3S+mtS1sJ0v38Uilnvg1DjTLoMoZRQpbgEQFCPxVB2mN2LGgwIRJf20CwMZ6IyhuQVrEAEDLizI5XjcM2xWQ92HTZB4JnCQDhd3OzKZzekxyWGHz87gyfQ4AyDtOnEV4eFrIsXr402tdWh2s2fPFvrllGy5CT8oL2HlYJ8\/N47+0tKONbhRvJ8bSIPj\/01d1Nhy2WK\/WkcHq7gU+gxnQLR2LMIt+mQZOSQDuz+jPVDTsmnjAXwB3eMTyC+mYED4+4W5Nfp+XxblEyCCiPddsY2AYEDkJbQ3lE+99LjLEKs5xraKBmVzb\/AotVpcdLQJWq42xY4SZZKiLpEtiit18HNbqERE5A7yuExr0zDtpTRabk2B4+sePHd4aGhiaOjweD++A8SPwcCGK5N79+3bO3llw5HC025F21jvJY0orHsr6BGAfO+s0mR5dqxwPCYFJMjKty3VWXBEjcY6EegP8n2fPjqORRSBRsqSWjHVug77sRQmnJdUPCYT1Jwl1mt2JEgtVSbCwUvm0UjigRIKHb\/COImVUhKOjTA7Z0LJBcZJrfR5drigUEy14Mb6gtksoKSzN4U\/5TX8ZiXFgpoes6yuFuU3Y7QxXjiYmU+hxLRZZPiRV1rhZVMXNKc9OmP7oayJn1WnVQpjvWH1VIT60JZmxvwxdzdCdKzaUQoWhlM71IYDyUtTsxuaKp7tyrsWf8lr\/EwbsekUDP3HbLD87C8Ty1jVNLQoM8xdwIDpmdku361xsPkcCK\/pGasqr8JgufVkA+PSpjURM2Gqfca1FQfEb3pmlst3C3jzs\/1MvRHcSwtPUxAHXqaOAaIw2dFGYX7D2mfMmCim4uVzBohQPohZAq03DBBBlVr0JmJWmNzu8LJOBQYkchjrQsD4sODOmc+dnEkSXi874kKr5MrepWA0LQARCkkz\/kmZALEo3c27oBkxVgRKNQEiqOLA9AoOFKF6s9XVrCwDRLNEFjZCPPmMfYErTmC0o5IZEOFcLO7QBox3hHm\/KQQwg4Sn+nzahH+6KCAARa\/oZ9xPxDNh3YoVANs\/387dnQC5Jf1gJy5rBsDOz2lFIcZ+sNnf7xT8I+g8\/vEsdyC99Pvdf8QJptAhf5WuxTA2hL36489n8cCqsWrncYaIn\/QGrdGgaB68qHaSA7P5Uevo3JcxfWr\/thphv36UNHGDrNEAnFS9E3\/CXjmuCHFDcBi78eFMYhckfLImDgiddjTQ8yO5AwRG8WE9s0RjKPxDz+WMLveSALsTHwoNcGjIiTuzvJGqlRF0S3cooQvn1ZMVKnXJmqUowH6TbuKn25nQ6BvlRUQQyfYVoeLBKNpXSs+rbl20FCpoVy\/ekAyZoRtfdLtcUlxeRF32k+jWQ7MFyBeI6CGDjaSA6XF8D3ZYPYUI8YY2m30O3XpObEH98vbtL7+kr6+VTHJvo1u3IaTP34sIbZCtl1kxUHzrea2B30H6jCqyqLwG\/gRH0L3fKQAEf4NoAIXfebXvP6Fbf5pxJCidWAipk1wHycS8E91CSzAKuliIRb+JHUe3Et3S55yhTKY8feExPO11nUepPOfgRT\/KiSBJqmuYdjwHb4lZiZMLcjm+3oyL8YIBeCu7F+mSvmwm24w1TJrOvKULC3KZBeaqvjNEW9xuN6+E10RO4OqC97bgeJGbrcXwiJi0Z6H7qm5LtKt\/wuPpZ0qOTtbPVeEIGUrj9QyRp7VDFA5XVQkFfIGyN1e5gekUPMkFKBC6D524AQb2ZfYdwZ\/UMvcA7K7MzOLWQeXZToOVgTzyLGYLl6Q+rZIPk5rZhc\/rCCp8IfRMrAye5AKSQGEyuy7DkQYA6Uu9lYH\/DOAdVfA\/P+0etzJASp2dzX2DwlSL+yFCuIaQ4IdYHHtTyA9xsTsFPFWLAERhP2RWT96x6k0hT9Vicleup2pcm7HwVM2u+46bv9wAAAgjSURBVJx5qsJ8ns0RVL52wgEpey7DJ3cWcxnj\/PDOmssIc8+oaappjodYzXaFgFops121wGyXMZt5tpuwenxWSIOes75JgAu8Xsk6HsLUEAdL+17MtLCifVZSPKTkY1WmRsLZFEzwOUZe4w1x8BqVEDETDjKImErElRcxK6He8bRI0w88lMX\/uM\/w2yagqfUwRaeKppiqcESvWSdqVdLxWZPogr0CJnKCZIemXVCuMKVS\/HQKNjD+xylCGlsELUPecY5IrJa6CHTUKgtLapYoaa6vjPJBaRfY\/Nqr4j+khGiCqxZ3DJVSwXsaFExrq0xEcQUTK8ipA6GlTeSOFrBIymHT+1XCHdqhBT9ApZWk+g66xEfrS4Otn\/OvpeUVhnhGfKnWBW8vAkRdRA+GCNIact0\/P8ueqJWXFi9IPA1KsJLkfN4vrWAruItwcWgtCgD7bnUiQZQda8Hn\/bAJokQUtBQJJBQF2Eq90bRsXOyqZxM3AKeyaN4PpDBbTlyB14ZP463r1GWVjQXRZ5ji7PWsY9P9GJvbJjrQXINHASQ0dqtoVYoBgmIjNe+jfBeZckQr4rEQqpT6KI3qNJqtZrCDClYvqjH1B+TxM9yjS1BCXg8qcEBjIHHL5eWZJHpsJxhxOk89\/SDqNVtHjCBgtlQ8fcrJWMQsMORB+oYPPfb7ez0TaKGfKQocKBvPX7z95zamHSy+z5TU0dFXP7u0AFVdYwG2CMptPrKg+bM\/9pC92rNtdBFRjR5b5V7oxqmXTEfiSYPqhrfpbma70xlZitwgmtqfo6mpWtv9nqp8fojcMBtdRDThZmBBNkdSL5kpQksjADRnMlm6VdXS7s8wMeehy91OSq+yyS06WdolbeZRAPvwLpmDADjv9xyWREBwTidKnzxM8xOs3UwCE5DIvB9oVgn3DUcBBsj3Z9dvJ8Q9nS3Pkuk+s5X0vUc7maDYJmby2v+AfkfMMZMEzy5mYyEoTkCqI4zApsvUAwiwAIEyBxLDBdbF\/Crm+tBe4r0q6MJ01LJGHCr6atkqIEECThddhbMQ+QlU1NcPiYmQqBkKSBmFvKdBwYBED9kkvML8TOqXYJ8IJc4WyMyALELK5FAZZ3mqxJ9CrihAFQ3qbVfu0\/SPMAipqiAMgf1jFDFS5+RYZiAFhseG8SXtTUDsDVEx68bGvii0QPR5Tc0NvD5DukzfsJCnjdL\/a35rG+t6ftQxijwQlkwtZDKz6cVRh6Nn1tYfRHKBsWqn81l0SX1SP04\/orjgESpPQ\/ds2L4NVOfnzzjTkMiMSqSe5MuQqd7gmzUkh9WSRh0Nr+G9hjRAE8bQKUIXBi6NNtDaZLNMYB3E4+pC\/Ga8tAMutOUMv14yndu18CnontmHMqFLls7j3ahU7RFMSbSPaNhzVRfbyI4aC+p2NLyYJcF3wmJEXAmjEfnbkM39ocExi9FUjdY5D1S0k90w0SB6s8+NQBkaeS6kGdBOd\/vVQoB8WPNlnu6G8atoCfO3j7bVPHroz0grUPY\/X1XleeyQzfdBw+1sZQ53IYK4tPfFJ0dHR1948SySaKK7jmQrs682zMR4i5FLOgU9ELLaosL3O+wkO2+czhEt4\/8EdM9GCrye\/67y0NWWoE\/6UCti+r7CZ74X4SPb7ZqILMhmaTJqQup90sHohW4pRTXx97LZBbO4zi2SsvLYZnqqQeA43stIdu9VO5mdjNdu7uos2Mbg+W669hK9USPSVuJLKI2u\/kHb9GEgHdkwEI1gWxJ50SHSUWrc0sGBC7MaXjYS2VI5oqtVU11N1i2jpSW6oQxooDyqw6OmbScCIVZwtw2leBIB8pBDT3ieq6TnxAPhhLwQb72EV\/wFOJxkWhe298j0VAdNhJ4\/6FJ4bWlxv1SYLP3r6SjCcw5cdhPVetVqIznHpPoyOhNL3DThUXPD7vQRM6mJ5014OByqr6xTfWaO1C+clC9oNSP0j1Nl5YVaHOVXU\/N5GcaS6FNUnR0VaCf04tyKCyeXQvC4jxCzNWW0AEiMqKbmfkzslKUbpQPSTfBY9u17ENFSwo7yxzIjBEYIBPc9gIkpk3VlvF92QEobIcYipZbMJNFCXP0T\/T\/KZKZ3agOaLkEXXpAYrlxHymgB1FjSzpIBeYFh0AOJMQhNq5pzcjEhQfxxgCMyXDqHAIkb2w\/uv\/86B2Rb8a\/S73OmkNeuvecMQ2TWUqgKk4vZWhlqkK\/cxwEpvQXgYhDI19va7uank5V6io4ICNSpsmN+AQGMQ2Qnrs8yBQ5hgFzHRaG5Dvmw5Ba40y739LzCOeTkVIYzfXJRHVKNAHmZK9VCUxgjAeqmonMpBKW6tVQOcXE3VV627BfL5luHDDMOefll+QFekOR4GRzCTtC9G+qPuz+RGSCltgBQFIiJTMPiM69QFpmTuJAFrXNykXngJa5Uy2kB7CQIkMMNP6Is8n7JpcIB4IA0NDjueY1cz0lYyJLGnBSQalLeCTHISBkpbgAwmbn\/7mvXPv6UMojtpN+C2FRGfuONN9ZSBjk6m1l2BWkdAeRlVN7pZapiy8wrZ8dTXPv4Y3ZAxc2yGqB2BnnuDZxB5gsQ5qtWa45ZGRoEt8Ccd43KcNyRWu11GGkej28AYFg\/14V4lNsZcNOIR5ktGBAZ7Z69vQ+l0IgOkPLxgKDuFPF4v5S9sjpydY8KeLwApnJ2wMwRkNaNcYNbhkumb+Qm80AOleqB6Ok0g+TJ3vllD7JCt25kbMw5NjyigClqM3Se37abN7ftdIEpvV9U3uDo6ZOnUSU3a\/76f7JXGDHaCqnVAAAAAElFTkSuQmCC\" alt=\"Lattice QCD, el estudio num\u00e9rico de la interacci\u00f3n fuerte | Instituto de F\u00edsica Corpuscular\" \/><img decoding=\"async\" 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P2hBYKxTpzm\/tHtYx6ZZ9lFu4G1jQQzuiXIfJU7y29FOeY\/8Ack0bOqGKaWSbUNu31ABp108ZUMzgRjx7idx201K54xkYO37RdhST94Y5I173T9w3eRtJtAZmDx0y0fGbB67UP2aOPUeyLN9JHeqROuqAZlkZ0XUlmKKN4RQGItgtsqKD7oOavantHu\/oky2yrLNIyobMiJoNW4UV71kKR60c5mv9rJkhc3prRj3kyMZY0jECTF+63o8m3vFU7CTTK23xbRFqgOD2pOBxAZIDMmwUc5yPaaDlXritp\/mP5nOuBktaEKEP7p6\/\/XrnazVplmHuj5f3MiyyhDYCpdmjVNQ9fPL4oWiVpLDykNXBbZxYAG5dxJrnyr1JzbFDU2oC2QGSjXNd2DyB88jLoQTwWHoP9h5Z3rv3blqLTUN1T1zU3v0+B2XC2KbyruSmqaI6KKKVtH7mHSMk0limCjdwbG4kVf8AHj0z0BIihM78KTXxJrgADzJJIA8znO0vZH0cGcA9zY78XbAC7lUdeL5Hw6Djnv6OET1qZaWFR\/00dgBVK0Jn\/GQeB9kH4k55Yfg+DOXntvy7Y+J6rztu94y\/BhfqfZ9\/ovgedkjmEYJTgrZSwSo67WvqQK6XlWnGwGZxuNMEUWa8J8RoH4BaH3s70upUEgWw+IFX+R5zha3RbpFWNzGGJtStgAA9DfxK8ev5ZjhbSoeq+qlERiV7\/Ldf0Y4niL1ynRZ05Tnk4huE3O8R17xLVOmiWTUhTytEkeVDpfpZGe27Lj5LfDj8zz\/tnK7E7B2Xtsk+9I3w+A+A9M9OsARQo\/4fjnTia6eIvu7QvZSiesc\/nHkkeLh1XZsK1W8y3H5ZjHyl92xHADBRgRnNmx4ZHDJgEjiwrCshQOK8YxE3lAHJA4sZwQqOnTcW2LuIottG4r90nqR6Yk0qBdoRQu0rt2jbtPVa6UfhluOsSIKkhUbiFA3NuYgDxNQG5viaVRfoPhkX0yMKKKRVUVBFWCRRHSwD+WX3ixIgqTTIPsL1B90dQSQRx1sk\/mccmmQrtKKV+6VBX4jjp1y0YG8SIKzAvTaK48h9k2v6EcfDIyaZCKKKRe6ioI3Xe6vjfN5diGJEFE86AhHZQXsKrEW3xAU+98spcQbOe62AK4vZsAPCOPIDjg+mcbtnst21KSBVZZJNMrna3eRrpzJKKYWNhajzVEnrYrBovZPUI0TM0D9xDpYVQ94EddMmqQO4rwt\/1KsBTAFCPgw1C6kbfQ9N2t2rDBE8zkN3Ucku0FS5EcZdtgJ67f55HUvpI0JkMCJE1kt3arG5Abm+EYhgfI8g+eed0vsMBo5oG7ozPAkMc2w2mzQLpAbPNftTV9JD8Tk9Z7JyCPuoXTwyzSQyyFzLGZl8TPwRqSGaThx4lKgmwSWOpMnsFwwAwuszJsF65xu0dVua\/K6UfHOtLdGvgf5Z52XUd26senI\/Pj\/n5ZxvPankztw9EtvmcXQdo1NqC0Tr9YAbrjbGq\/n0v5EfHOtqpGWMSl1VD0JqjxfU9eBfHwzkdp6kl2ckUd\/Qjkkrt8IUVSKFuzdZEvKsCWx28sq8ggEN0IoiwT+oxY4VXbmhZxPTn\/PPHdHq4u9TatK9UoylG\/Lfry7su7I1raiW5UqKNg6r0WQ34GdSbO33lFVdE9Bj1k\/dudoIgLMyoORGxNlwPsoSefgT8LyrseIkPIAQu3YvryL+dVX5nN+j1KpI28AggcHoVrp+u7PZ\/j7LdNb5p49fVdvhw\/yHE026qYjS0pSeOsrfO8Pq4c0zS87aiiAVonpdUSegsHK9SrrJuKjwR9Oejt8f\/wAXwzH2nqAI9u0KFVVUCqpUUcUel3V81m7tLUSFE7y7Cp0ABJUhgGu+h+FZ9O7VRbVFVShN\/T+fofIs1XrruU28tLEQnDnltONu\/M9D7M9q7\/qySeu2+oI6qfy5H\/jPQy5889lidwfyaVdvy3AH9eRn0Kbpnn4uhW66kjfD1u5RTU+fr5lOAwusM+aesKwwvDNSQCcAcYxHJBQ3YYEYbsEDAHHeKshRHGDjvFliAG68KwqsAcEFjvA4xhICBwLVhhWEArDC8d4bBG8DjIx3gogcN14YVggwM4faGkAJVhanp8v7jO4DjnVHFMP7j5HJXbVdMTk1RW6KpPB63QJGRJtLIOoJsD4EjzHzzl6rWFztBLkgKqgeQ3EfM+Lrx0z3snZp+ywI9bGVwdkgG\/Ct9do5\/kM78JxX+vTp8NN9ZSnz8vXU48ZZq4mqXdcdGm46x5+XnKwc3sjs9u7SHz2+I+QJN\/oCf5Zg12islXtWU1Y6j+4z2+miRBS\/mfM5m7R0KS83tYdGA\/gR55vhrjtt1VVZqcvzLcVNVKoS9lKF5I8EmjRH3OWYj3Lrg+XHmQeeeOnGUzOWLAHcztY5c14VXq5J+yT+f5n1E\/YknSlYfP8A2OT0fs\/R52oPPaLY+l\/+cnE0u\/VNVyV812Xr4nq4W7Z4an2LftfJvq+fu+guwdKWkB+ylEn1+yP9\/wAs9RN0yrTokahVFAf8s\/HJO95q7WqjyJOUV7sdYqwvPKdBXhkrwyFFeBOPFmoIF46xYycAjeO8rdAWUWeSehI+yfMZf9EX8X77\/wB80rbaMuqCJyN5Z9EX8X77\/wB8Poa\/i\/7j\/wB814bGshQwOT+hr+L99\/74fQ1\/F\/3H\/vjw2NZDAHJfRF\/F++\/+WP6Iv4v33\/vk8JjWQOLLPoa\/i\/7j\/wB8Poi\/i\/ff++PCY1kKxXln0Rfxf9x\/75TqtMoRmBawrEeN+oB9crtsayeGMDFnJI0K8eGCsPL5fnlAHDC8ijg9CDRo0bo\/A\/DDQJXgcZxYgCyVYsZOIArwvA4kN8g+Z\/UcEfqMkAlkbyRxXlgBgcYxZQF4YYZnJQJwwIwGAPERjrIgYAh7yfM\/0tmpnA6+fTMo99Pmf6WyPaOjWVdhsGwVYcMjj3XQ+RH\/ANHg56Lf4Tm41Z2+JvxA5y+zdWdxhlrvUF8cLIvQSp6eRH2Tx0IJwdhamR2FtIylJN+9KVXEgEYjbaAfDv6E9BfPW6lg6f69UVNxiPfMtNY2cY2y0usekwwwzRwDDDDADDDM2s1KxozuaVRZP\/P5YKk24RczgdT14HzyvW\/s3\/0N\/Sc4M3ettnYBWZ0SFGUt3SSOAZGWx9YQT8h4fvXu0sztBIXILKZ0sCgRG7oDXkSFGYVUuDtcsOinVKeYfnvHRx16zEqG915G8lkc8\/IADnkV7WMUepjjWX6QZtSygaaeRVAc05KrtPgG4LuBbgCyRnrsG+eVMjRxfZyd3jlVpJn2yuiSyxCKRk2Iytt7tFYeI0QtGvOsULvHChBc7omPCWRIVUoKVfju5P5nN02tqURj7pZiQxoDoBQr48k+Xrlja9ByW8lNBWJIYEigBfRSfSs70TTvTKcP6pcu5pSlsc9tTNcnvAhX2LsJFgWrXtry+8bJqhWWaoupRe9kstywRSAliw1IefIdOtnpmo9oRXwxJIBAVWa7XeOgPJXmvQ5CHtONkRja7wCAVbi6HPHAsgbuhzc14fh\/LfGN6X0b5zz5Fz+X5L9ivQzOzkMW5DEqUpVIegFauePU31yqeSZSzbmI3OAoQGlWiD0sk038M09o6xkaGNFDPLJt5PCoql5HPnwq0B9518rIyP7TaVd5MpAQoGJjlo94\/doUJX6xS\/h3JYvzzmrmZ0r5ft\/PfmZVanYmNQzN1kVNzbSIzZraFUgqaHLHpz8eMg0kqmhuVd8zEhC1\/wDUPxQU9VquV9674yr\/AN16fvo4gJSJIpZQ\/cThFELIrK5KeEgsbutpWmosoMm9r9HsMhlO0E2e6mPhCK5koJfdBXQ977niHi5zSuxhU\/Tv23zu59w1pciwTyE0C4JIBHd+FPr0XglfF4CTZJ+PGdTTKVUAsWPPJABPPFgcdKyd5LOVy5qwkl8P25FbnkIDGMRGIZzModYY8WJLADFWSxHLBBMMnkcKwii+0nzP9LZszH9pPmf6WzZna3+E5VbnF9ouyTPGAjmORHDJILBU3TdCLBW+Plk+xJxs7ojbJGAsi8dR\/wDIoAA2NyQQB5igQQOvnA7WUtLGIeJ1oluoSG\/GJR9pWrwr1LCxVE5X7L1I726ndpVmrZS0\/wAvWf09em6zKfevKZ3IUkUSAas0PzNGh61lEkMh3VIBe3b9Xe2ut+Lm\/wAqyE0EjBhuUgkUDHY2\/aU2fFebOCSn8S+fbt6h9pq7G7RaYFmVFrbQVy58SBvFaLXvAfrnVvOcNK4JKsi7mU8RgHaorYTfJqgG8q6Zb3cl++Pfv3Psfc69fxfwzKmMnS54dVbdEJdM4wuzL5ZVUFmIAAJJJoADkknyGeeg0cmo1C6l3YQLzFE10zAeCbb5XZIBsigfOhd2tGwCtMd8CuWlVRVLx3ZcWd8amy3TyJ4UjO7EwIsGwaIPxGRrU4ey9fD6nSluzRqoeak1PJLZrP8A01v0TUP2sS25VrB9W\/8Aob+Ry\/KNd+zf\/Q39JzbPKVHHtwwzyHYAMS48DgFTacF919U2V+d3mJuyBXicsRtq1Q8KCACKo+9+ozpAZ4ztrXa9ZdQ0LMVV2ihi7lSGY9nmYSb6sgT92ori+8Buxt6U3K1s49evMamtj1ml0+3dySSQSTXUKF8gB9n+OZR2Yvg2ubjVI7pCfCOOoO1qPX8WcGTt15HYLK8UIkAE4gLMK08b92FdD7zu3JB\/ZlRRIrJ2lqtTE8ohuMTaiRmmaMlVZINIkYZe7ckMO8NAAkx7Qy3Y1S6kya2eq7U0kjPBLHt3RSEsGsBonUpIAwBphauOOdlcXY5vZ\/sjFEoRZG7sSRSKmyH3oXV4y7hN0hXYqgsSQAPPnOZru2dXeo7ktvEcvdxHTOqxhYkMMxdltiztyt9CRVxscp7Q7U10cjQiRqSSQfSG09q1JppFXbHG24VNIAigM+wDeCrE4SZmT0A9noxRMjcLrIxZXpr51lYdOqsqqvz5s4+1fZ5JjC28q0KlUbbG4pthvZIrLuBjQhq4I9c4\/wBIaaXVpqJGOnEM3AXZFGistNIXiWRJlAJB3sCAWG2hnpux5HbTwtKKkMUbSD8ZQFx+t5MoqNSJQAsmgOT1Pqa88kBhhkg2IDJ5E4YIG3DHhkjsBDCsZxYAskcDkbyyBD30+Z\/pbNuYh76fM\/0ti7Q1fdrYUuxIVUHVnPQfhHmSeAAc7W8UmNLqqSW5j7c1The6hap5OE4vaBW6R74CLfU+ZAAJoYezumWOPaXV5TTTMGDM0jDkseteQ9AMv7M0JS3kIaV\/ffyFdETzCDmh8yeTmHsLQOu13VE2pIoABDMZJQ9vxxW31vcTx0y51J+l\/J6dVCs1W1UoTTnnU4fv0qFC6vU42XocMMM2eMMMMMAiy3nmIIpNLqGt\/wDpHICL1ETtVA37kZNgVwLA4z1OUaiFXUowDKwIZSLBB4II+GR0zk62ruiaWppeGvup2qWYfmGp1CoLZlUfFmCj9TkdW1xORyNjf0nOJ9GKSwxP441ctExBavq3XuXNdQGtWPUAg8jnowaYx6VYyQSkISx08KVx6cZE290W7apopTTlv6S18oyurjlnQceAxZ5oElWpmWNWd2CoilmZiAqqBZYk9AADnOm9o9Mq7jITZYbFjlaXwbS9wqu8BQ6EkigHUngjNnamgE8MkLMyiRSu5TTLfRlPxBo5xX9lrVF70DY5ZSkESFCxUsYWXxRsSpJYlrLG\/IDSgjO3q9dHGadwp7uSSjf7OLb3j8eS71v\/AFDKNJ23BJIYUlDSLu3KA3G2twJIqxuU11pgehvMvtD2J9J6TGJjDqILChri1ATvAAfO40IPlXrlui7FWN1YObV53NgeIzmyD8qUD0UZMQMlj9vaZXaMzKHQNvHPh2hSQTVA0ynb1N8DIN7Q6ekPeE7yQqrHIz+Fwjl0C7kCsQCWAAvnI67sFJI5oyzDvZVl3LwyupjZaI9Yl+Y4zE3stZh+tC9y4ZdkEUZQB1cxxMouNG2UwJbcCcq0kyX672kjjjLFkMluERWZgamaJNzBfBuZa543WoLVZ3S9tadRbTKBUps2OIZFikr41I6r6lhV5zJvZkAHZqHRW294Nsbbgk8k60SPD4pWU\/EV0POUy+yW5w\/0hvAZWhGxPq2k1cOr5P2wJIVFGvCet85XpGTtmWGeLcSkkJ5Jb3fA1ncG6bWXkHoV56Zgg9pYWeUbvq41hp6fc8kpltFj27jSxqwq7D30F5fH2In0WTSsSyyicSt7pY6lnaZhXu20jUB04zBqvZbvvFNqDI+6NhcabPq45Ytrxit6ssz2CevpxkWkZOhr+11SCOeOpUkk0qqQ3hK6meKIOCOtCTd61l+i7ThlZ0jkDsnvVfxK2DVMNysLF8qR1GVT9lb4Y4WcnZJBJuCotmCZJlXaoChbjC0B09ecz9gdgfRiKlLKsEcEaFVG2OIsY7Ycs1MwJ8+OBzbEDJ2hiIwwzJoMWPnFgDwOBOAOQoDETj3YZSER7yfM\/wBLZtzDIpsEEAg3yLHQjpY+OPvJPvJ+4f8APOtFaSyYdLbNuGYjJJ95P3G\/zw7yT7yfuH\/PNeJSTSzbhmISSfeT9w\/5490n3k\/cb\/PHiUjSzZhmLfJ95P3G\/wA8N8n3l\/cb\/PHiUjSzbhmISSfeT9xv88DLJ95P3D\/njxKRpZsrKdZ+zf8A0N\/I5Vuk+8n7jf55CUSMCpZaIINIboiuPFh3KRpZacQwvA5wOoVjvEDhuwDx\/aKSpqddqlYNJDpE7kdzuZQRM9KbJJJFkCt1KD0GZdb7VTtJIsDxiLvpFi1DKTFSafSOqs3VtzzTEBRubZQIosPdVhmtXYy6Ty8\/aUyxz6mXULFp0aVVAg+sG10EZ8RO5j4120L3qKsXnMT2j1AWLdPEbWFyypuEpl1TRzRIymvqIltiOSWDeECj7u8Acal0Gk837W6ZpJdDHuURvqmDo0YcMU0uolQkMaIDRg1XXafs5zdb7VTqWRV3SodbvQJbIketii08hBIH7CQyckbgt2BznticMJ4gQeU7O1+rmMaLPF7kju4jZ1fbKmxVc7VPgYhmUVd1VHMeo1+q08bVKZN+slj7yRUVIlCyOCz1SKzBVshgOgWyM9ucQNY1KdhpM\/ZsrNFGzMCxRSzBWRS1DcVR\/EoJsgHms01ibGDmHuaQXWGG7CsoQ7wxXiyCCS4YsM2gJskMMMU7kAZA9cMMAnhiwwiiXJ4YYpBFumJMMMjISOROGGGUmMiMMMpCJ65I4YZkoYl64YYBPIthhmiEVyZxYZlFEckuGGVbkAZBuuGGGCeLDDKiiHXJnDDIiCwwwyg\/\/9k=\" alt=\"Part\u00edculas Interacciones - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Otra de las predicciones del modelo est\u00e1ndar, basadas en la simetr\u00eda de las interacciones fuertes es la existencia de nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> con <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> b en su estructura din\u00e1mica, denominados <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u03a3b y \u039eb. Los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> se componen de tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, los cuales son de seis tipos o sabores, llamados u, d, s, c, b, t (iniciales inglesas de \u201carriba\u201d, \u201cabajo\u201d, \u201cextra\u00f1o\u201d, \u201cencanto\u201d, \u201cbelleza\u201d y \u201ccima\u201d), Los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u03a3b son \u201cparientes\u201d ex\u00f3ticos de los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> que forman los n\u00facleos at\u00f3micos, los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, pues su constituci\u00f3n coincide con aquellos, cuando suplantamos un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> d por un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b en el caso del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Son unas seis veces m\u00e1s pesados que los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> y su vida media es muy corta, del orden de una billon\u00e9sima de segundo. Los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u039eb se caracterizan porque est\u00e1n constituidos por <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de las tres familias o generaciones. Su masa es algo superior a los anteriores.<\/p>\n<p style=\"text-align: justify;\">Previamente a la observaci\u00f3n de estos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> por el experimento CDF, otros <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> m\u00e1s ligeros eran ya conocidos. Pero solo un <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> con contenido b, el \u039bb\u00b0, hab\u00eda sido ya observado. El experimento CDF busc\u00f3 los nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> a partir de las part\u00edculas precedentes de su desintegraci\u00f3n. La observaci\u00f3n exig\u00eda un an\u00e1lisis muy fino de la masa invariante de dichos productos de desintegraci\u00f3n, tras realizar un complejo filtrado que permitiera destacar la \u201cse\u00f1al\u201d entre varios cientos de billones de sucesos producidos en las colisiones del Tevatr\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<div><img decoding=\"async\" loading=\"lazy\" src=\"data:image\/png;base64,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\" alt=\"XI. LOS CUARKS: GELL-MANN Y ZWEIG\" width=\"213\" height=\"200\" data-deferred=\"1\" data-iml=\"953\" data-atf=\"false\" \/><a style=\"text-align: justify;\" title=\"XI. LOS CUARKS: GELL-MANN Y ZWEIG\" href=\"http:\/\/bibliotecadigital.ilce.edu.mx\/sites\/ciencia\/volumen2\/ciencia3\/068\/htm\/sec_14.htm\" target=\"_blank\" rel=\"noopener\" data-ved=\"2ahUKEwjx56Xvgob2AhXPt6QKHa2qAagQr4kDegQIARBQ\">LOS CUARKS: <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTYKdDZo6Hz3CeNM6FLS2UCPoSuvsur81l1tP50QGc3qUEUK8jiE1w-wEFNCHMZ7pdvGd0&amp;usqp=CAU\" alt=\"El experimento LHCb confirma la existencia de bariones ex\u00f3ticos | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" width=\"315\" height=\"221\" \/><\/a><\/div>\n<div><a style=\"text-align: justify;\" title=\"XI. LOS CUARKS: GELL-MANN Y ZWEIG\" href=\"http:\/\/bibliotecadigital.ilce.edu.mx\/sites\/ciencia\/volumen2\/ciencia3\/068\/htm\/sec_14.htm\" target=\"_blank\" rel=\"noopener\" data-ved=\"2ahUKEwjx56Xvgob2AhXPt6QKHa2qAagQr4kDegQIARBQ\">GELL-MANN Y ZWEIG<\/a><\/div>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Debido a la simetr\u00eda de la interacci\u00f3n nuclear fuerte, los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> forman multipletes que permite su clasificaci\u00f3n y, adem\u00e1s, le da poder predictivo. De hecho, los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> que tienen la estructura de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> ligeros u, d, s han sido descubiertos ya. Los que est\u00e1n formados por dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> ligeros y un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b a\u00fan no han sido totalmente descubiertos. El experimento CDF ha logrado descubrir tres de ellos, dos de los cuales Sigma-b) est\u00e1n tanto en el estado de spin total J = \u00bd (estado fundamental) como J = 3\/2 (estado excitado). El otro <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> descubierto\u00a0 (Cascada-b) es el primero observado que contiene <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de las tres familias. Los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> con dos <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> de tipo b y uno ligero, as\u00ed como los que constan de tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> b, a\u00fan no han sido descubiertos.<\/p>\n<p style=\"text-align: justify;\">El resultado de CDF fue de unos cien <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u03a3b<sup>+<\/sup> y otros tantos \u03a3b<sup>&#8211;<\/sup>, en cada caso en dos combinaciones posibles de spin, correspondientes al estado fundamental y un estado excitado. En cuanto a los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> \u039eb<sup>&#8211;<\/sup>, tambi\u00e9n observados por el experimento D0, solo una veintena de ellos fue seleccionada.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Glu\u00f3n - EcuRed\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Glu\u00f3n | Qu\u00edmica | Fandom\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Exactamente eso es lo que predice la teor\u00eda, el Modelo Est\u00e1ndar de las interacciones fuertes entre los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Como el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> b es mucho m\u00e1s pesado que los otros dos, una aproximaci\u00f3n te\u00f3rica denominada \u201cTeor\u00eda Efectiva de Quarks Pesados\u201d modela el <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> de modo que el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> pesado produce un campo est\u00e1tico de \u201ccolor\u201d que est\u00e1 rodeado por una nube debida a los otros <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> ligeros. Las propiedades del <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> vienen determinadas, esencialmente,\u00a0 por la configuraci\u00f3n del diquark ligero. El experimento CDF corrobora las predicciones del modelo; la observaci\u00f3n de los nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y la medida de su masa, con precisi\u00f3n del orden del o,o5% ha supuesto un gran avance en la comprensi\u00f3n de los mecanismos de interacci\u00f3n de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>. A\u00fan quedan muchos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, predichos por la teor\u00eda, sin descubrir. Los nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> rellenan algunas de las casillas de la nueva tabla clasificatoria de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda predice la existencia de muchos m\u00e1s <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, por ejemplo, aquellos en cuya estructura se muestra tambi\u00e9n el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> c.<\/p>\n<p style=\"text-align: justify;\">Futuros an\u00e1lisis, con mayor estad\u00edstica de sucesos, conducir\u00e1n, eventualmente, a la observaci\u00f3n de nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La supercomputadora predice la existencia de una nueva part\u00edcula de seis quarks\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 pas\u00f3 con\u2026 los pentaquarks | Francis (th)E mule Science's News\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los dos analizados en el experimento CDF, para obtener estos resultados, son menos de la mitad de los datos actualmente acumulados y una octava parte, aproximadamente, de los datos que se espera almacenar hasta el final de la toma de datos del experimento, prevista para el a\u00f1o 2010. La investigaci\u00f3n con mayor estad\u00edstica permitir\u00e1 descubrir nuevos <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y medir sus propiedades, as\u00ed como estudiar en mayor profundidad la diferencia de comportamiento entre materia y antimateria. El futuro dir\u00e1 si los resultados se corresponden con las predicciones del Modelo Est\u00e1ndar o si hay indicios de nueva F\u00edsica y, en tal caso, ayudar\u00e1 a definir cu\u00e1l pueda ser la direcci\u00f3n a seguir para continuar profundizando en la estructura \u00edntima de la materia y de sus interacciones fundamentales. Los experimentos del nuevo acelerador LHC del CERN tomar\u00e1n, entonces, el testigo en esta incesante carrera para descubrir los misterios \u00edntimos de la Naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica de altas energ\u00edas: la b\u00fasqueda de respuestas a cuestiones fundamentales del Universo | PIT\" width=\"310\" height=\"174\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnfIt2HGgOhcWhHbC-3_u3H5QQP6GuU-Crqkrin4GZUPV9WWw8nQVl6nDYh55zaH3PDJ8&amp;usqp=CAU\" alt=\"Pr\u00e1cticas de comunicaci\u00f3n cient\u00edfica en la F\u00edsica de Altas Energ\u00edas: potencialidad de los preprints | SciELO en Perspectiva\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0Para saber de lo muy peque\u00f1o, se necesitan energ\u00edas muy grandes<\/strong><\/p>\n<p style=\"text-align: justify;\">Por mi cuenta a\u00f1adir\u00e9 que, el alcance de todos estos conocimientos que nos lleva a las entra\u00f1as de la materia, s\u00f3lo son posibles gracias a la F\u00edsica de Altas Energ\u00edas, es decir, para encontrar lo muy peque\u00f1o, necesitamos disponer, de lo muy grande: grandes presupuestos, grandes equipos de cient\u00edficos muy bien cualificados, grandes instalaciones y sofisticadas m\u00e1quinas de las m\u00e1s altas tecnolog\u00edas, y, sobre todo, disponer de enormes energ\u00edas que es el par\u00e1metro que, finalmente, nos permite llegar a lo m\u00e1s profundo.<\/p>\n<p style=\"text-align: justify;\">Tanto es as\u00ed que, la Teor\u00eda de cuerdas no puede ser verificada experimentalmente por no disponer, en estos tiempos, la energ\u00eda necesaria para poder llegar hasta ellas (las cuerdas vibrantes que, seg\u00fan dicen, podr\u00edan ser los componentes \u00faltimos de la materia).<\/p>\n<p style=\"text-align: justify;\">La Ciencia de la F\u00edsica y del experimento sigue avanzando para tratar de &#8220;ver&#8221; lo que existe m\u00e1s all\u00e1 de los Quarks.<\/p>\n<p>&nbsp;<\/p>\n<p><strong>Emilio Silvera V.<\/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 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publicado en la Revista de F\u00edsica de la RSEF, os pongo el comienzo de aquella primera parte y el final, as\u00ed, recordareis. &nbsp; Un magn\u00edfico art\u00edculo de Don Alberto Ruiz Jimeno, miembro del Grupo de Altas Energ\u00edas del Instituto de F\u00edsica [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4628"}],"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=4628"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4628\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4628"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4628"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4628"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}