{"id":28261,"date":"2022-07-03T05:29:57","date_gmt":"2022-07-03T04:29:57","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28261"},"modified":"2022-07-03T05:29:57","modified_gmt":"2022-07-03T04:29:57","slug":"universo-cuantico-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/07\/03\/universo-cuantico-2\/","title":{"rendered":"&#8220;Universo&#8221; Cu\u00e1ntico"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">Veamos las part\u00edculas elementales de vida superior a 10<sup>-20<\/sup>\u00a0segundos que eran conocidas en el a\u00f1o 1970.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"115\"><strong>Nombre<\/strong><\/td>\n<td width=\"72\"><strong>S\u00edmbolo<\/strong><\/td>\n<td width=\"101\"><strong>Masa (MeV)<\/strong><\/td>\n<td width=\"96\"><strong>Carga<\/strong><\/td>\n<td width=\"67\"><strong>Esp\u00edn<\/strong><\/td>\n<td width=\"125\"><strong>Vida media (s)<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Fot\u00f3n<\/td>\n<td width=\"72\">\u03b3<\/td>\n<td width=\"101\">0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">1<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Leptones\u00a0(L = 1, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Electr\u00f3n<\/td>\n<td width=\"72\">e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">0\u20195109990<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Mu\u00f3n<\/td>\n<td width=\"72\">\u03bc<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">105\u20196584<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20191970 \u00d7 10<sup>-6<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Tau<\/td>\n<td width=\"72\">\u03c4<\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\"><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino electr\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>e<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino mu\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03bc<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutrino tau\u00f3nico<\/td>\n<td width=\"72\">\u03bd<sub>\u03c4<\/sub><\/td>\n<td width=\"101\">~ 0<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">~ \u221e<\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Mesones\u00a0(L = 0, B = 0)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n +<\/td>\n<td width=\"72\">\u03c0<sup>+<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n \u2013<\/td>\n<td width=\"72\">\u03c0<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">139\u2019570<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">2\u2019603 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Pi\u00f3n 0<\/td>\n<td width=\"72\">\u03c0<sup>0<\/sup><\/td>\n<td width=\"101\">134\u2019976<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u201984 \u00d7 10<sup>-16<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n +<\/td>\n<td width=\"72\">k<sup>+<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n \u2013<\/td>\n<td width=\"72\">k<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">493\u201968<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">1\u2019237 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n largo<\/td>\n<td width=\"72\">k<sub>L<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">5\u201917 \u00d7 10<sup>-8<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ka\u00f3n corto<\/td>\n<td width=\"72\">k<sub>S<\/sub><\/td>\n<td width=\"101\">497\u20197<\/td>\n<td width=\"96\"><\/td>\n<td width=\"67\"><\/td>\n<td width=\"125\">0\u2019893 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Eta<\/td>\n<td width=\"72\">\u03b7<\/td>\n<td width=\"101\">547\u20195<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">0<\/td>\n<td width=\"125\">5\u20195 \u00d7 10<sup>-19<\/sup><\/td>\n<\/tr>\n<tr>\n<td colspan=\"6\" width=\"576\">Bariones\u00a0(L = 0, B = 1)<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Prot\u00f3n<\/td>\n<td width=\"72\">p<\/td>\n<td width=\"101\">938\u20192723<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">\u221e<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Neutr\u00f3n<\/td>\n<td width=\"72\">n<\/td>\n<td width=\"101\">939\u20195656<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">887<\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Lambda<\/td>\n<td width=\"72\">\u039b<\/td>\n<td width=\"101\">1.115\u201968<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u201963 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma +<\/td>\n<td width=\"72\">\u03a3<sup>+<\/sup><\/td>\n<td width=\"101\">1.189\u20194<\/td>\n<td width=\"96\">+<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">0\u201980 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma \u2013<\/td>\n<td width=\"72\">\u03a3<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.1974<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">7\u20194\u00d7 10<sup>-20<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Sigma 0<\/td>\n<td width=\"72\">\u03a3<sup>0<\/sup><\/td>\n<td width=\"101\"><\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201948 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi 0<\/td>\n<td width=\"72\">\u039e<sup>0<\/sup><\/td>\n<td width=\"101\">1.314\u20199<\/td>\n<td width=\"96\">0<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">2\u20199 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Ksi \u2013<\/td>\n<td width=\"72\">\u039e<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.321\u20193<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">\u00bd<\/td>\n<td width=\"125\">1\u201964 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<tr>\n<td width=\"115\">Omega \u2013<\/td>\n<td width=\"72\">\u03a9<sup>&#8211;<\/sup><\/td>\n<td width=\"101\">1.672\u20194<\/td>\n<td width=\"96\">\u2013<\/td>\n<td width=\"67\">1\u00bd<\/td>\n<td width=\"125\">0\u201982 \u00d7 10<sup>-10<\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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alt=\"F\u00edsica de part\u00edculas para profesores\" \/><img decoding=\"async\" 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alt=\"Part\u00edculas elementales - Portafolio III. F\u00edsica Moderna.\" \/><\/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<img decoding=\"async\" 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\" alt=\"F\u00edsica de part\u00edculas para profesores\" \/><\/p>\n<p style=\"text-align: justify;\">Para cada <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> y cada <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bari\u00f3n<\/a> existe la correspondiente antipart\u00edcula, con exactamente las mismas propiedades a excepci\u00f3n de la carga que es la contraria. Por ejemplo, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se simboliza con \u00a0y el positr\u00f3n con\u00a0<em>e<sup>+<\/sup><\/em>. Los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> neutros son su propia antipart\u00edcula, y el \u03c0<sup>+<\/sup>\u00a0es la antipart\u00edcula del \u03c0<sup>&#8211;<\/sup>, al igual que ocurre con k<sup>+<\/sup>\u00a0y k<sup>&#8211;<\/sup>. El s\u00edmbolo de la part\u00edcula es el mismo que el de su antipart\u00edcula con una barra encima. Las masas y las vidas medias aqu\u00ed reflejadas pueden estar corregidas en este momento, pero de todas formas son muy aproximadas.<\/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=\"Isospin - YouTube\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;Isosp\u00edn<\/strong>. El\u00a0<strong>isosp\u00edn<\/strong>\u00a0es un t\u00e9rmino introducido para describir grupos de part\u00edculas que tienen casi la misma masa, tales como el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Este doblete de part\u00edculas se dice que tienen isoespin 1\/2, con proyecci\u00f3n +1\/2 el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, y -1\/2 el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>.&#8221;<\/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\/png;base64,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\" alt=\"Resultado de imagen de isosp\u00edn\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Los s\u00edmbolos que se pueden ver algunas veces, como\u00a0<em>s<\/em>\u00a0(extra\u00f1eza) e\u00a0<em>i<\/em>\u00a0(iso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>) est\u00e1n referidos a datos cu\u00e1nticos que afectan a las part\u00edculas elementales en sus comportamientos.<\/p>\n<p style=\"text-align: justify;\">Debo admitir que todo esto tiene que sonar algo misterioso. Es dif\u00edcil explicar estos temas por medio de la simple palabra escrita sin emplear la claridad que transmiten las matem\u00e1ticas, lo que, por otra parte, es un mundo secreto para el com\u00fan de los mortales, y ese lenguaje es s\u00f3lo conocido por algunos privilegiados que, mediante un sistema de ecuaciones pueden ver y entender de forma clara, sencilla y limpia, todas estas complejas cuestiones.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSRR8cGzaiPO-2nOOVg7gWFJ7f11mWhtVjguI83q468EDMaICtbQOwCSSlCT--4plBaRxM&amp;usqp=CAU\" alt=\"Danzad, danzad malditas (3) | Lleida.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTNfvDR4aEWtSIugYL6a54m-lA-lv3RgrTIwwO5rUBNynQcOHmg-HEYVoOOcLlp0SU3Bxw&amp;usqp=CAU\" alt=\"Podemos comunicarnos m\u00e1s r\u00e1pido que la luz usando el entrelazamiento  cu\u00e1ntico? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> se mide en cantidades raras y no tiene nada que ver con ning\u00fan movimiento rotatorio de las part\u00edculas. Si la part\u00edcula inicial tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>,\u00a0 0, entonces dar\u00e1 lugar a dos part\u00edculas con el mismo <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> pero que est\u00e9n orientadas en direcciones opuestas, de manera que las dos se contrarresten y el momento angular del sistema siga siendo nulo.<strong>\u00a0<\/strong><\/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:ANd9GcRqQgg0JzjGwXnMYovOAFFIsMzVdYTJm3S0bA&amp;usqp=CAU\" alt=\"Tecnolog\u00eda Ondas de Spin Estas explicaciones de interacciones de spin de  part\u00edculas se basan en la electrodin\u00e1mica cl\u00e1sica en lugar de la  electrodin\u00e1mica. - ppt descargar\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/strong>\u00a0(del ingl\u00e9s\u00a0<strong>spin<\/strong>\u00a0&#8216;giro, girar&#8217;) se refiere a una propiedad f\u00edsica de las\u00a0<strong>part\u00edculas<\/strong>\u00a0subat\u00f3micas, por la cual toda\u00a0<strong>part\u00edcula<\/strong>\u00a0elemental tiene un momento angular intr\u00ednseco de valor fijo. Se trata de una propiedad intr\u00ednseca de la\u00a0<strong>part\u00edcula<\/strong>\u00a0como lo es la masa o la carga el\u00e9ctrica.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Si hablamos del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (o, con m\u00e1s precisi\u00f3n, el momento angular, que es aproximadamente la masa por el radio por la velocidad de rotaci\u00f3n) se puede medir como un m\u00faltiplo de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>,\u00a0<em>h<\/em>, dividido por\u00a0<em>2\u03c0<\/em>. Medido en esta unidad y de acuerdo con la mec\u00e1nica cu\u00e1ntica, el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de cualquier objeto tiene que ser o un entero o un entero m\u00e1s un medio. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de cada tipo de part\u00edcula \u2013 aunque no la direcci\u00f3n del mismo \u2013 es fijo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos104\/distribucion-electronica-elementos-quimicos\/img7.png\" alt=\"Distribuci\u00f3n electr\u00f3nica de los elementos qu\u00edmicos\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, por ejemplo, tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd. Esto lo descubrieron dos estudiantes holandeses, Samuel Gondsmit (1902 \u2013 1978) y George Uhlenbeck (1900 \u2013 1988), que escribieron sus tesis conjuntamente sobre este problema en 1972. Fue una idea audaz que part\u00edculas tan peque\u00f1as como los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> pudieran tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, y de hecho, bastante grande. Al principio, la idea fue recibida con escepticismo porque la \u201csuperficie del electr\u00f3n\u201d se tendr\u00eda que mover con una velocidad 137 veces mayor que la de la luz, lo cual va en contra de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general en la que est\u00e1 sentado que nada en el universo va m\u00e1s r\u00e1pido que la luz, y por otra parte, contradice E=mc<sup>2<\/sup>, y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> pasada la velocidad de la luz tendr\u00eda una masa infinita.<\/p>\n<p style=\"text-align: justify;\">Hoy d\u00eda, sencillamente, tal observaci\u00f3n es ignorada, toda vez que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> carece de superficie.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fermiones y Bosones - De Verdad digital\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRP-qECJCbW1dspFgCk3ZoJu5bF5b6JfraKmQ&amp;usqp=CAU\" alt=\"Dirac - La antimateria - Juan Antonio Caballero\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero se llaman <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, y las que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero m\u00e1s un medio se llaman <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Consultado los valores del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> en la tabla anterior podemos ver que los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, y que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. En muchos aspectos, los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> se comportan de manera diferente de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>. Los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> tienen la propiedad de que cada uno de ellos requiere su propio espacio: dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> del mismo tipo no pueden ocupar o estar en el mismo punto, y su movimiento est\u00e1 regido por ecuaciones tales que se evitan unos a otros. Curiosamente, no se necesita ninguna fuerza para conseguir esto. De hecho, las fuerzas entre los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> pueden ser atractivas o repulsivas, seg\u00fan las cargas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Pauli Exclusion Principle\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQFzDaw0c4IKpK4uhCaYXtmTQHKU2jFGVN55Q&amp;usqp=CAU\" alt=\"El Consejo del experto sobre el {secreto} en El Principio De Exclusi\u00f3n De  Pauli {al descubierto } - La fisica y quimica\" \/><\/p>\n<p style=\"text-align: justify;\">El fen\u00f3meno por el cual cada <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> tiene que estar en un estado diferente se conoce como el\u00a0<em><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/em>. Cada \u00e1tomo est\u00e1 rodeado de una nube de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> (<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd). Si dos \u00e1tomos se aproximan entre s\u00ed, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se mueven de tal manera que las dos nubes se evitan una a otra, dando como resultado una fuerza repulsiva. Cuando aplaudimos, nuestras manos no se atraviesan pasando la uno a trav\u00e9s de la otra. Esto es debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de nuestras manos que, de hecho, los de la izquierda rechazan a los de la derecha.<\/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\" 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\" alt=\"condensado de bose-einstein - INFIMIKIMIA\" \/><\/p>\n<p style=\"text-align: justify;\">La condensaci\u00f3n de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> solo la pueden hacer los Bosones, ya que los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> no se juntan<\/p>\n<p style=\"text-align: justify;\">En contraste con el caracter\u00edstico individualismo de los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> se comportan colectivamente y les gusta colocarse todos en el mismo lugar. Un <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a>, por ejemplo, produce un haz de luz en el cual much\u00edsimos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> llevan la misma longitud de onda y direcci\u00f3n de movimiento. Esto es posible porque los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-1gMM3Fb69t4\/Xn-k543c3CI\/AAAAAAAAJqs\/2Ay5zvVJFDkX8J5j1zqPgaSFnIy4i5SwQCLcBGAsYHQ\/s1600\/79422078-3445-423D-8F31-C8FA74155273.gif\" alt=\"quificienciafisica: U 6:\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando hemos hablado de las fuerzas fundamentales que, de una u otra forma, interaccionan con la materia, tambi\u00e9n hemos explicado que la interacci\u00f3n d\u00e9bil es la responsable de que muchas part\u00edculas y tambi\u00e9n muchos n\u00facleos at\u00f3micos ex\u00f3ticos sean inestables. La interacci\u00f3n d\u00e9bil puede provocar que una part\u00edcula se transforme en otra relacionada, por emisi\u00f3n de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a>, en 1934, estableci\u00f3 una f\u00f3rmula general de la interacci\u00f3n d\u00e9bil, que fue mejorada posteriormente por George Sudarshan, Robert Marschak, Murray Gell-Mann, Richard Feynman y otros. La f\u00f3rmula mejorada funciona muy bien, pero se hizo evidente que no era adecuada en todas las circunstancias.<\/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:ANd9GcSoiVDSA7DCFuTGO0YobDSTYhfHHhZVqSH15Q&amp;usqp=CAU\" alt=\"ELECTROSTATICA. - ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRq0Q2W8hYi4NJYZPgufxQ-JiOS6MDbIbD1CsNfc_Voxj3pv6W_jwILTcNbhx5AQzL9pyE&amp;usqp=CAU\" alt=\"Cap\u00edtulo 24. La d\u00e9bil fuerza nuclear - La fisica y quimica\" \/><\/p>\n<p style=\"text-align: justify;\">En 1970, de las siguientes caracter\u00edsticas de la interacci\u00f3n d\u00e9bil s\u00f3lo se conoc\u00edan las tres primeras:<\/p>\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n act\u00faa de forma universal sobre muchos tipos diferentes de part\u00edculas y su intensidad es aproximadamente igual para todas (aunque sus efectos pueden ser muy diferentes en cada caso). A los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> les afecta exclusivamente la interacci\u00f3n d\u00e9bil.<\/li>\n<li>Comparada con las dem\u00e1s interacciones, \u00e9sta tiene un alcance muy corto.<\/li>\n<li>La interacci\u00f3n es muy d\u00e9bil. Consecuentemente, los choques de part\u00edculas en los cuales hay <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> involucrados son tan poco frecuentes que se necesitan chorros muy intensos de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> para poder estudiar tales sucesos.<\/li>\n<li>Los mediadores de la interacci\u00f3n d\u00e9bil, llamados W<sup>+<\/sup>, W<sup>&#8211;<\/sup>\u00a0y Z<sup>0<\/sup>, no se detectaron hasta la d\u00e9cada de 1980. al igual que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 1, pero est\u00e1n el\u00e9ctricamente cargados y son muy pesados (esta es la causa por la que el alcance de la interacci\u00f3n es tan corto). El tercer mediador, Z<sup>0<\/sup>, que es responsable de un tercer tipo de interacci\u00f3n d\u00e9bil que no tiene nada que ver con la desintegraci\u00f3n de las part\u00edculas llamada \u201ccorriente neutra\u201d, permite que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> puedan colisionar con otras part\u00edculas sin cambiar su identidad.<\/li>\n<\/ul>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Weinberg ve Salam | Erhan K\u0131l\u0131\u00e7\" \/><\/div>\n<blockquote>\n<p style=\"text-align: justify;\">A partir de 1970, qued\u00f3 clara la relaci\u00f3n de la interacci\u00f3n d\u00e9bil y la electromagn\u00e9tica. La Teor\u00eda electrod\u00e9bil de Weinberg-Salam<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">.<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte (como hemos dicho antes) s\u00f3lo act\u00faa entre las part\u00edculas que clasificamos en la familia llamada de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, a los que proporciona una estructura interna complicada. Hasta 1972 s\u00f3lo se conoc\u00edan las reglas de simetr\u00eda de la interacci\u00f3n fuerte y no fuimos capaces de formular las leyes de la interacci\u00f3n con precisi\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQwFgDa8Iulubl-GZHObGDMc8OsW6INAX_3CX4U2JNXI0ya9hFjha-Vv4rvcKj3tYJahCs&amp;usqp=CAU\" alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSHnmlC1ub8wW6RziwxKy_6LnN0Udjz4FFTPPQlcx5A9vJQ-ItF8foX_k-2PSX8UlgW9mE&amp;usqp=CAU\" alt=\"fuerza nuclear | Mgmdenia's Blog\" \/><\/p>\n<p style=\"text-align: justify;\">Como apuntamos, el alcance de esta interacci\u00f3n no va m\u00e1s all\u00e1 del radio de un n\u00facleo at\u00f3mico ligero, es decir, una distancia de (10<sup>&#8211;<\/sup><sup>13<\/sup>\u00a0cm aproximadamente). La interacci\u00f3n es fuerte. En realidad, la m\u00e1s fuerte de todas. Es la responsable del confinamiento de los Quarks en el interior de los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>). Si los Quarks tratan de separarse, de inmediato son retenidos por los Bosones intermediarios de la fuerza, los Gluones que se ven en las im\u00e1genes. En realidad esta fuerza es la \u00fanica que crece con la distancia, cuanto m\u00e1s se separan los Quarks m\u00e1s potente es la fuerza.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Introduci\u00f3n ao RMN - Secci\u00f3n de Resonancia Magn\u00e9tica Nuclear (RMN) - USC\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 Resonancias magn\u00e9ticas<\/p>\n<p style=\"text-align: justify;\">Bajo la influencia de esta interacci\u00f3n, las part\u00edculas que pueden desintegrarse, las \u201cresonancias\u201d lo hacen muy r\u00e1pidamente. Un ejemplo es la resonancia \u0394, con una vida media de 0\u20196 \u00d7 10<sup>-23<\/sup>\u00a0s. Esta colisi\u00f3n es extremadamente probable cuando dos <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> se encuentran a una distancia cercana a 10<sup>&#8211;<\/sup><sup>13<\/sup>\u00a0cm.<\/p>\n<p style=\"text-align: justify;\">Hasta 1972 se pensaba que los mediadores de la interacci\u00f3n fuerte eran los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 0 y una masa comprendida\u00a0 entre 135 y 140 MeV. Por ejemplo, la fuerte atracci\u00f3n entre dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se debe fundamentalmente al intercambio de un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>. Hoy en d\u00eda se dice que esto obedece al hecho de que los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> son los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> m\u00e1s ligeros y que, como los dem\u00e1s <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>, est\u00e1n formados por <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. La interacci\u00f3n fuerte es entonces un efecto secundario de una interacci\u00f3n m\u00e1s fuerte incluso entre <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Los mediadores de esta interacci\u00f3n m\u00e1s fuerte son los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Lattice QCD, el estudio num\u00e9rico de la interacci\u00f3n fuerte | Instituto de  F\u00edsica Corpuscular\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT1zTJCMSCAwnaH_o2to876ZkZ3rQpGZo8iPw&amp;usqp=CAU\" alt=\"Conoces los campos de Yang-Mills? - YouTube\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Campo de Yang-Mills - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> en realidad son los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> que act\u00faan sobre el color de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> son los ladrillos de la materia; forman los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a>, etc., o sea, los <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> y los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>. Cada tipo de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (arriba, abajo, extra\u00f1o, encantado, etc.) pueden tener un color que, en realidad, son cargas m\u00e1s complejas que las cargas el\u00e9ctricas ordinarias que son positivas o negativas y que se neutralizan mutuamente, as\u00ed que, la carga el\u00e9ctrica en los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> est\u00e1 suplida por \u201ccolor\u201d rojo, verde o azul (que nada tienen que ver con los colores reales y se eligen por convenci\u00f3n). Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> con diferente color se atraen entre s\u00ed, forman grupos de materia con mezcla de color. Los \u00fanicos trozos de materia que pueden encontrarse libremente en la naturaleza son mezcla de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que no tienen color (blanco o alg\u00fan tipo de gris) de acuerdo con la regla que se parece a la siguiente: rojo + verde + azul = blanco.<\/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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un paseo por el Cosmos: El color de los quarks\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSVTsAzACEzLA-ZV2Dh8Q9vI5t6yjQ88HiQbHaAC3t5RKIMR_QYnUEgL67zt2my3EvC&amp;usqp=CAU\" alt=\"Carga de color Rojo, verde azulyAcoplamiento constante y carga\" \/><\/p>\n<p style=\"text-align: justify;\">Los Anti-quarks tienen los colores conjugados: magenta, violeta y amarillo. Los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> transportan a la vez un color y su anti-color, lo que da lugar a nueve combinaciones, pero una mezcla, una superposici\u00f3n de rojo\/anti-rojo, verde\/anti-verde o azul\/anti-azul que no tiene color, no participa. De manera que s\u00f3lo quedan ocho tipos de <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEBUSEhIWFhUXGRgYGRYVFR8YGBYYGBkfGRocGiAYHSggHxslHR0dIjQjJSkrLi8uGCAzODMtNygwLisBCgoKDg0OGxAQGjAlICYtLS8tLy4vKzI1Mi4vLjA1NzUtLTAuLTIyKy8vNy0tLS8uMi0wLSstLTUtLS8vLS0tLf\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAEAAgMBAQAAAAAAAAAAAAAABAUBAwYCB\/\/EAEUQAAIBAwIDBAYHBAgFBQAAAAECAwAREgQhBRMxBiJBURQjMlRh0xVCcYGRkpQkM6HSFlJTYnOTsdGCsrTw8Qc0s8Hh\/8QAFwEBAQEBAAAAAAAAAAAAAAAAAAECA\/\/EACwRAQEAAgAGAQMDAwUAAAAAAAABAhEDEhMhMVFBYaHwIjJSFGKBBHGRweH\/2gAMAwEAAhEDEQA\/APh9SNZpJImxkRkawNmFjYi4P2EVHrqP\/UX\/AN4P8GD\/AOMVi5aymPvf2bmO8bXLUruuE8AiXSwyvDFM8wZiJdUIAiBsQFFwSTYm\/QVG4nwDThNWkDB3gMcqMr55QuAHXunElGIuRWZx8d6\/PTXSy1tx9e44yxCqLkkAAdSTsBVx2p0MenlWBB30jQSm5N5SMm6mwAuF28jVzpYtLpTo1khaSSVYpmlzK8sO3cCKNja1zfrVvEnLLJvaTDvZb4chPAyMUdSrKSCpFiCOoPxrTX0jVcDjaTVamSNJWbVSRqkuoECAL3ma5ILG5AsD5muW7W8PihmTklcXjVyiyiXlOSQyZKdwLXB8jU4fGxyulz4Vx7qiTTOqI7KQr3wYjZsTY287HatFdtDpFlg4ZG8ckikam6RWza0rG1yQAL9T4C9Z49wKNdHJL6MkEsbxjFNSJske474yOJuNjtffyqT\/AFE3q+7Pvo6V1ufnbbiKVf8AZzRRGLUaidDIkCpaMMVzaRsVuw3Cjc7VYcP0ui1DtKsMkaQwySzRB7q7KQECMSWAa+9+ltvOt5cSS3t4SYW67uQrFdrw\/h2l1SxyxwGLHUQRSxiRmV45WsCC3eDbEbH416n0GkkGsijgMb6dXZJeazF+W+JDA7bjy6fGsdab1q\/Xx2+69K63txFK+hDs\/p2gDQ6bnryrtLDPedJMLnKEkAANtiAdq16Hs9DHBAzwxytMnMcvq1gKKx7oRSwubC9zcX2qf1GOl6OTgazXcT8J0elhnkZPSQmoWKMiUqrI0ee5jNiQL7jx\/CtcPAIJJdNKqldM8TTTAMTjyL85bk3sTYDx74rXXx86uv8AzadLLw4uldrwXhUbwLKNCZAzvk82pEESqDsIyXBaw6sb7jxr3r+AabSvq5ZEMscUkcUUZcrdpFzu7LvZV6W61Ovjzcvz\/j\/Y6WWtuOg0zuGKIWCDJiBfFb2ufIXIrMeldkeRUJRLZsBsuRstz4XPSul00WlmTUvBHJHjpgxQuSqycxQcSDdksejeNT3g0sU6cNkidwzRiSUTMLTSKLOqDuWXK24Jtf77eNrtq7\/6JwvnbgqV2ur0Gl0enhabT8+RpNRG3rWRbQyY3sp62O3h1veqTtZw5NPrJYY74KRjc3IDKGtf4Xt91XHizLx9ftdJlw7Ju\/T7qvTwNI4RFLMxsFAuST0ArzIhUlSLEEgg9QR1Fd7wuHS6XW6WBoGaW8DNNzCCsklmAVR3SguBvvufKkHAoyj6iSOOV5J5VVJdSIFVEaxO5BZiTbyAtWP6iS952+PHf8+rXRuvL5+a36jTOmOalc1DrcWyU3AYfDY\/hVp2r4dFDqLQsCjIr4hxJyyfaQsps2JB38rV0E2hWaXQq0Mk37EhEcZC5MGktmxIxTzat3iTUvwzOHbbHB0rsu1HBY49Gs4gWCTm8tkjn5ylShYE95sW26X8b1p7KcEjkgl1EiLJgyxpG8whQswJJZiR0A2AO9Tr48vMdK83K5Old\/H2d0raqEEKEkimaSGOcS8p41JBV1J2OxAPketQhw3T6rTCSCDkONRFD+8aRWWW9icvEEeFqk4+PqreDk42lfRdX2b0t5YcIowgcLOdajOXQG2ceVgGItYC4vUF+E6bHRwLD63VJGTKZG9WWfElVvY7A7H4ffJ\/qMb8X7LeDlPlxAqVLo5FjSRkYI98GIsGx2NvOxrrotNoZTq4k0rI0MMzpJzmYuYxa7jpe++23hvQ8LR\/o4Mk0vMicsiNdmxY4quRsieZFrC561evPmWf8et+zpX3+b04eldv2i4HGujabkJBKkqKVTUCcMjg+1Zjibj799q4iumGczm4xnhcLql66nW9qIpmDzaGJ3CquRkkFwoxGysB0FctUrhul5s0cV7Zsq3te2RterljLd1McrO0XOl7Rpylhn0scyRszRAuymPI3K3U3ZL+Bqw7M8U\/a5NdK0Mcaq+cQIXMFCFjjTxuQv4XNc5o+FSyxvKgBVAS3eANlFzYE3NhvUnSdnNRIiSLH3XICksB1OIJudly2uaxeFjZZ7bxyz3KrtZqmlkeRzdnYsT8WNzV5ou04VIhLpo5ZIRaGRiwKgG4DBTZwD0v0rQOy2qILCMFRY5K6kEFQ11IO4CkE26UTszPkFbAd5VNpEYgGRYsgA1yA7Y3G1wR4Vq4yzViTml3Ehe1ORmE8CSxTSmbllmUo52ujLuLjY+dhVXxniPPkDCNI1VQipGLBVXpc9Sd9yd6zqOESpEsxA5bkAHJb7glcgCcbgE7+VWB7Jzc7lZR2zwy5i9M+XnjfLHPu389qkwk7yLbnl2rPDe1LwjTjloywrKhBv6xJmJYG3TrsRWNb2iQ6eTTw6aOKNyjbMzPkpvcsx322t4VoXs7LyzK2ITBnBDK98RlicTsSDevWj7NTSRh1xyJTFMluVYM2Tb3UWQncbip08d71+b2bz1po4Jxg6fmK0ayxSqFkie4DAG4IK7hgdwRVgO1bK6cqCNIUR4+QbsrpJvIHYnIkkDfwsKrG4LMJHjKWZMchkPrsqrbfcEsv41nW8EmhTN1UC6jZ1JGV8SQDcA4nc+VauGNu7Elyk7LF+1IXlLBp0ijjlSYoGZjI6G4zZje3w+NRIeOsr6l8F\/aFdWFz3c2yNvs+NbB2W1OZjKesGPdDKQMgx7xy2ICHax6fZf0nZTUMFwCuxDXAde6VkMdib2uSpt57+RpOHjPhd51Kh7XBSso0sfpKpgJgWHRcAxQHEvjtf8AhWnSdpV5Ucc+ljn5W0bMzKVF74tie+t\/A1Dfs\/OI+YVW2OduYmVsBJ7OV74HK1r2BrxqOBzxyRxsq5Sez31Knex7wNhY\/Gs9LH0vPxG3WcfeWGSJkQcyYTEqMbEKVxAGwWxrOl7QyR6OTSADGRr5b5KCVLKP7rYrf7K9p2Y1BJXAZLkTdlC4hUYENlvfmL5devW2H7NTG5jAkA5fQgNeRUIGJN7AyKL\/AP7a8mOta+qfr8t+n7SqII45dNHK0NxE7swCgnKzKpAex862P2tZ5Z3lgSSPUYGSIswGSCysrA3Vv96izdmZgqlSj5Jls62JuwxQ5d82W\/d8\/wAY+k7P6iSISol0ZgoNwCSWCDYnpkQL1Ojh51+eTm4nhNn7UMVkRIUSNoeQiKT6tcw5NzuzEjcmt8fa7dJX0sT6iMBVnYt9UWVmQHFnA8fgKqTwSUTNCQoZBkxLqFVdtyxNh1A+02rcnZvUH6qeJPrU7oCs+Td7ZSqsQTsbfEUvCw9EyzaeIcZeaGGJwPVNK2XixlYM1\/vH8a8cc4odVqHnZQpe1wOgsoXx+yp+n7KahmUMEQF8MmdbXHiLHcfZWqPszqGQOAmBF8jKgVRt7RysNmBrcxxnie\/ulmd8\/mk\/R9rsDFI+mjknhCqkzMwOK9Ayg2ZgNgx6beVaNL2lGDxT6dJomdpVUsyFHbriym9j4ivH9E9SbBVVjiSyh1urCR48DvuxMbfgfKqzQaLmCQ5W5cZfpe9iBb+P8Kx0sfX59F5855e+McR9IlzwSMWCqka2VVUWA8z9p3q00vaplZMokdBp\/RWQkjOO5N7g3Vrnw8qq24VKIBqMRyybXDAkXJAuAbi5B61N\/otqRbJFUEXu8iqBuosSTs12Xbrv8DWrjNa0kuW9x64l2gEmn9Gj08cUQkEihSxYNiVOTMSWuD91hWrgnGzAskTxLNDJiXjYkbr0ZWXdWF+tel7LarEMY8QSwuzKuOIYktc7LZG3O23xF8\/0anAJYKAFY7OrEFVyxYZd02IO\/gfuqck1rS\/r3tvXtThMkkWnijSON41jW\/SQEEsx7zNv1PlUDScZePTNAoAylSUP9ZWjBtb8f4Vo4nw2SBgsoALDIEMGBFyNipt1BH3VBqzh4+mbnlvu6jU9qUbN\/RIVnkBDy94i7e0yoTiHPn8TUJ+MtLJpbkRchY4xIoLFQr5Z28SL3t8KpKVOnjPBeJa+mazXxxR6uRvQ7zRSRh9O+Uk7yWAOOR5a9WYbbgVzOj7WPHyRykZYonhKkn1iSG7A26H4iuZpWMeBjJq92suLlfHZ0Wu7RK2mfTRaeOKJmV9mZmDLfcsx3uDa3hXO0pXXHGTwxllb5K36TUtHIsiGzIwZTYGxBuNjsfvrRVn2fnWPUxyOwUIwa7ZeHh3VY3+6qk8to7QzhGjUoqOGBVYY1HeXBrWXYldripWj7RCOJI8Ze5axEkXgS22WnLY3JOJYiraTjMTRFG1ClzGUY3lxlZohHlLeG7YWyXfr5dazw7i+njhgjaaNjExPWZQMg4uoWEDIZ3BO4K+15HT58qyPtKFQIFmxAAF5YjYABdidNcbAA2623rdH2qjWMqIJMyb8wzRlgecJ9v2e476+zfHc92+9bl4jD6VLN6QqiRQoMZlEi4lDkCYSLthY\/Bzud7y4uPw+sDTRkMiKo9dsFjwKH1NihJLWtbrtvcCX+5R6rjySRLC6TFFxsObGD3FKruNPc2BI3NSX7S39YUkvkO8JIA1w\/Nttpr45963sk1v4vxyBp9K8ZyEUmbHKRrC6EKOYtwBidlFt9gOlNZxOGSOENqVLxsrM5VyXK3\/rRnwIG9+nQ0P8oer7TmSIx2kAxKjvxWAxx3x04JFtuoqLo+NaoJaNhaNQT6tCcBdAGJW7KA5Wxv7VdTL2i0pMvrFPMUAk80ljZhZrqRj3h3egsdt9oPB+LaeCJUM4bHqtpBG\/rVkyYcu+dlxv5W8tx8\/uc7DxmdZWlVhm9gfVqQbEFbKVxFiotYeFeddxKdso5W3uoYFQDePIAbDa2TV2E\/aHTFZAJt2C2PrQcl6MxCZEjbZiw2HSjdoNM0uTzlkBVwvrLhlnM3jGRvcKT17oodv5OWftLqSRd1sLWHLTHa\/hjb6zfj8BXr+k2qvkZASb9Y0PjkOq+BuR5XNuprpNHxnTx8v9oQnAh2VZVOfdVCDgDdY0VTuLl33335+PikcWt9IS5GUrEKALZs4GFwNsSp6KetsTYgb\/ALkbS8U1LuqI12NlUBVuTyuSPD+oLfx671uHaaczxzyYSNHliCgUDLrcJjfr41aL2sjBuIpAM74cy6H1ol5hyBJl2xuSdvHzg8Q4+sixAI10ZXsSpCYqFwiBUgIbXsQd7bHxF8fubx21lzD8iDIdDi22yjYZ2Bsi7\/D4mvY7Xzoi+oiCtYqSHucMRsS99ii\/etSNX2wjZZgIWvIpGRcksWUr3wSe6L3A3GxtjfZwbjCrpo4zKqlSAVaVl7gl5jDZDbIXU\/C32UXff9yEe2D2t6PABawCqyhB3vYs\/cPeO62O\/wABUTT8S1BjYRBRHHZ7YqRGMwwAaS7WLC+Nzff411Gs45GwCrNGFIKvlM5MgKSIMiykkd8Hcn2fsrMnHoza0sZ\/d5XmbfAkiw5eIKk3FgBcA4ih2\/k5OHjjmYyy3e6YFVCKCvgpDRshUW6Y+RqbL2lDAgpN3gQSJIgWBVksSNNcgKzAA9L7WsKt5uLjuhNSgxE12MrZyM8CxI7kJu6kE38LixvvUjTcdjEpkkljY5MVtM4IVuUcNkHdujG3Tvm4NzRO38lNpu0pJIRJifbNpIbkRjPf9m3AC3t02rVN2oDxmJlmwKhSBJENgAALjTX6AfhXnS8aSFZowGORnty2tG4ljwAcEXKp1HT2m6Vt4h2oSTUQTCIgREkqWubMb4qT9VfDw36Chvt+5gdqBv3ZdySbyQncuz3303XJ3IPhkbbVV6HVSc8jTqLyDlhGRHuptYNdQpOwJaw3BNWx7ToFWNEk5QV1ZWYesBhWNcrC2xUt02vTW9p0bVQzxpIvLDDdyWORYixJJ2yItfw2t0odv5KrXcaneMwOy4A+yqIALMSACo6Ak2sbb0n4\/qHFmkBFgD3FBNmVgWIFybou532+JvaydqxymVVcO0eAOQtEbICIrC6o2JJF+tvIk7X7YBnJdZGQuzY59AZ0lQf8Kqyjyy2tQ7fyU8vaHUMCGkBvnc4LchwwYXxvaztYdBfboLS9T2qkKIsaiNl9p+6xY4Knit+i3uxZt+tb5O0cR1az8uTERcv2znlYjPLLK9rfWv8AE+NHxfWLNqJJVXEOxbE72vuft3olys8VninFZdQwaVgSoIFkVbAkn6oHiSfvqBSlGLd+WKUpRClKUClKUGam8IijeeNZWxjLAMb22+3wudr+F71CrFB2cml0Swm4TNcnKicE5YLjGGHtre5uL2NxeovEOGaRZNMqyjFmKylZVeyjGzXHs3u25AtbptvQ6PRPKSEANtzd1X\/mIqT9Az\/1U\/zo\/wCejpcp6WUeh0vpSKxAQx5MqzKyrJvZRISFItY+0Otr1ninD9GmnZopcpAxsQ6kH1jLja+VsAGyxAN+u9hWfQM\/9VP86P8AnrI4HODsEv8A40f89E5p6XzaPRO8fsKCtzacAWWGOy77BmdmvkVPcPSvM3D9AJOWHuAcsxMveHpJjw6W\/dWe9\/jsKhY8R94f9WvzKY8R94f9WvzKLzz0thp9Dbklo1XmElwyM9j6PZcrGw70g7rWGDbmxNaDw7h+dszu3Tmr3bRZ2uGKkFu7llYXIvteoGPEfeH\/AFa\/MpjxH3h\/1a\/Moc89N2h0mkGskGQaNShQPIqqbsud23VsQW2ucrePjq7QaXSLCrwPdywuAykWYEsMQclCtYC4AI8+tYx4j7w\/6tfmUx4j7w\/6tfmUTm7a0mjhmiRmLurgyMFCzj92ZUVCSL74Fmsd9t7WIqLwXh+kYS82QBleyFpFAKjxsd2v8AR549a8Y8R94f8AVr8ymPEfeH\/Vr8yhzT0sX0OhCMwdCzJIN5FNj1DKq9LWNgcSdgA171nUcN4ar2Dkgsi\/vl7qkyAyArkDsqmxta4uBe1VuPEfeH\/Vr8ymPEfeH\/Vr8yi809JLcN0bQSyCRVbAMi84Eq3KRsLGxN2LDoeltiN4c+g0w0CyCRefdTiJASQSwIK9RYYnp49T4e8eI+8P+rX5lMeI+8P+rX5lEuU9LPT6DQgEZIcgAGaZbleZCWfw5b4mTuncgEW86\/X6DSmImIqGNsbzqTnzMChU2suAzzNh+Nh4x4j7w\/6tfmVr1Gl1si4ySl164vqlYXHwMlC5S\/Dn6VafQM\/9VP8AOj\/np9BT+Sf50f8APRhV0rfqtO0btG4symxF72I+zatFApSlApSlApSlApSlApSlApSlApSlApSlBZcL\/dar\/BX\/AKiGtLcOlCZmNsbZXttbzrdwv91qv8Ff+ohqWdbBIIhICAoVWCxgE4rb28r2J3tbxNWRLbFHXuOMsQFBJPQAXJq5eTS8tGVRnkrOpL9AADGmxFibm5a9SMdNizoCMXsSMgOSckJ367NHce1d28KukuX0c3WbVbcWTT4qYWFxcMBnuL9098Wvbrba5Fr1uEmmGXefAgFY0yG6g25hY2uSbbXAubWppebt4VGm05dlUfWZVv4AsbC\/\/fhWJYSvW9rkA22NjY2q7XV6dBG0X1WLtHIXyZsu7bGy91fEtvc3Fa5NfAwIxK3yAsmYALXuFkfZmBsSDtiLdaaibvpR1irfX6jTmJVjRg6\/WxC5CyghrMb7hjf+9a21VFSrLtv08Bd1RbXYgC5AFz03O1bJ9GyC5KdbWWRGP4KxNeNJNhIj2viytbzsb2q1afTrMJLI6ZN3EV9wQbF+abXBtsLjr9+LbK3JLFHW6CPJgCwUeJPQDr\/2KtdPxsKGyiUswUMbCzFSTZhjbEggECx7vXymxSrJEZOT7Ll\/AjFDujEJsSjAC+3qxYXNS5WfCzGX5cvSrTVcSDxLHy\/ZAsS18SAF7otspsSR4k3vtUjS63l6YbE9+VSAwVSGRbZjE5dTbcWq7uvCantC4Ro+bMinG2aBgzhbgtY2yIv91aZ9I6dV2OwYWZSfgy3B+41Om4zk0TYfu2DAX2sLd1du6m3TfqazFx2RYwll2UoGGxtbunb6ymxDdRb4m83l50usfavhhvfI4gBtyDuQL4iw6npv51s9GtC7MCGDxgX22ZXJ\/wCUVLPHHO5VCd7E5eJuTbLEm+9yK167izSriyr4bjK+xZhuzG+7t+b4C17+j9LdxnTNLr5Y0F2aQgC4FyT5kgCq7V6RoyA2O4uCrq4IvbqhI8KuNZrBDxNpWXIJMSR5i+\/30i4jpUdjyeZkY\/ajEYRQTzAq5vcstt77GtMOeqUNMeWZLgKGCi53YkX2HwHU9BceYro4eKaeWWNItGhLiKMIwVbFXue8b5FwxBYgHup13vjWavTI6Sej7SIjDur3SolhclSML5hWxxtt4UHJ0qx1+qiacyxRYISG5Tbqp6lfit\/gNjareDjmkWQt6CuNziMr91WulwdsrXDHodthvcOchiLsFUXZiAB5kmwFbV0jGXlLizFsBZhixvYWa9rHzq+g4to8yzwk9932hSxzsbYl9lUZKFuRuG67V4fjum7gXRqEBuwOLMfWrIAGKXxC5JbxBF72oOapXR6TiulQoWgzsiKU5cYF1xz75uWzIPeIDLlsapdXy8vVZ42+va4P\/DsaCNSlKBSlKBSlKBSlKCbw\/XcrMctHDrgyvla2Svtgym91HjWz6Qj90g\/NN86q6lBZfSEfukH5pvnVJHHAI+X6JBjYjrNcAkMR++81B\/8ANUlKGlj9IR+6Qfmm+dT0+P3SD803zqhxRk\/YLXNiQtza5tVtJwe4TlsGGGTlQxt3mF+8oO9ug32O1S5SeVmNvhF+kI\/dIPzTfOp9IR+6Qfmm+dVg\/CLyqQA0R5QJU29sKt7GzWyPW1rm3nVTo9OHzvfuozbeY6VJlLNrcbG76Qj90g\/NN86n0hH7pB+ab51Z1WhIRZEU4YIWPgCe6fxO\/wAMh8Krq1LL4SzSw+kI\/dIPzTfOp9IR+6Qfmm+dVdSiLH6Qj90g\/NN86n0jH7pD+ab51V1KCx+kI\/dIPzTfOrZ9LJjh6LDjfK2U3W1r\/vvKqqlBY\/SEfukH5pvnU+kI\/dIPzTfOqupQWP0hH7pB+ab51PpCP3SD803zqrqUEviGqM0rysAC5LEL0F\/K5JtUSlKD0DbcVu1OqeRspHZ26Xdixt5XNR6UClKUClKUClKUClKUClKUClKUClKUClKUG2GMswUdSQB9pNqsUggZxEuZYnHmXGJYmw7tr43\/AL1\/9KroZCrBh1Ugj7Qbip\/pUKtzERw97gEgoreY2ubHoD8L38TWOmzikwZF5KuIVCK3dsplK3NyDuTY2v4Co+k1Mx7kZYkiwVRkbAH2driwZunmakf0gm5KQnlusd8DJEkjID1UF1PdJ3+4VH0\/EpElMy2DFXW4UKAHQxnEJYAgHa3Q2qSSTSXK729NqNSi7tMqq2HVlCsBbE+AYAdOtZghZY\/SOai3LqFYMWcgKWFsCtrOPaIvvW7VcekkiMTKu6qpYZXIUhtxljkSAS1r\/G1edNxcppmgsSCWO0jKLuqqclU2a2IIv8etNQ3UnXu0SSRyS5O4AKRkFEKsmzAWxZcCNgQdrHaqCrLiWuSW7ckLIzZO4ckEm97KegJN\/H4WqsqySeC3ZSlKIUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgzSsVLi0ErLmsblfMKSPjbzoIlKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFKUoFbotO7bqjH7AT\/pWmpmi1QS4JksfCOTD8e6b0Hj0KX+zf8AKf8AanoUv9m\/5T\/tV5qdK7czkvMOW0gYySgqVjtc32ORuNrffUeTh+qWwLkXNheYdcQ53ytshDE9ACKm02q\/Q5P7N\/yn\/arfXaDUSSKURygCBDvigCj8tj9lQQZuY0bzFGUkHOQgAg2I+2\/+lbtFHLIzqJ27gvsXbIAgd0KDcb3+yq3jtecT7EaptO+uVV5Zu4TfmFCfbta2\/tWvexrlPQpP7N\/yn\/auv+kNaNMumfVEwnNbKdxiGKguVuFyX2Sfha3StXQyLmj6huZipQBntdnCjrbrcjcfHpvXHhTizfUs83WvX1+pcMlC+lkAuUYAeJUgCtFWfEIZ4wM3dkYAg3bFr+HeA326EVWV2Z1Z5YpSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlApSlBKTXSqSVkcEkkkOQST1JsfGw\/CsrrpR0kcWIOzEbgFQevWxI+w0pQaZpmc3Zix6XY3Nh9tZhlK5W+sMT9h3\/wDqlKDTWQaUoPbuSbkknzJvWulKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKBSlKD\/\/Z\" alt=\"Ley de la conservaci\u00f3n de la energ\u00eda | Khan Academy en Espa\u00f1ol - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTlsPsw_dA97P7C7kp2IB1dgIW5TnphcfYdEg&amp;usqp=CAU\" alt=\"Choques y momento lineal\" \/><\/p>\n<p style=\"text-align: justify;\">Aunque de pasada, parece conveniente hacer referencia aqu\u00ed a las leyes de conservaci\u00f3n, tales como la conservaci\u00f3n de la energ\u00eda, la conservaci\u00f3n del momento<a name=\"r_pie\" href=\"#pie1\"><\/a>\u00a0y tambi\u00e9n la conservaci\u00f3n de la extra\u00f1eza (denotada por la letra s).<\/p>\n<p style=\"text-align: justify;\">En la tabla de part\u00edculas no he querido incluir los n\u00fameros de extra\u00f1eza (s) y de iso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (I<sub>3<\/sub>). Pero es de observar que esos n\u00fameros no se conservan siempre que una part\u00edcula se desintegra. Esto se debe a que la interacci\u00f3n d\u00e9bil, responsable de la mayor\u00eda de las desintegraciones, no respeta estas leyes de conservaci\u00f3n. La <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> tampoco conserva el iso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F03%2Funiverso-cuantico-2%2F&amp;title=%26%238220%3BUniverso%26%238221%3B+Cu%C3%A1ntico' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F07%2F03%2Funiverso-cuantico-2%2F&amp;title=%26%238220%3BUniverso%26%238221%3B+Cu%C3%A1ntico' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Nombre S\u00edmbolo Masa (MeV) Carga Esp\u00edn Vida media (s) Fot\u00f3n \u03b3 0 0 1 \u221e Leptones\u00a0(L = 1, B = 0) Electr\u00f3n e&#8211; 0\u20195109990 \u2013 \u00bd \u221e Mu\u00f3n \u03bc&#8211; 105\u20196584 \u2013 \u00bd 2\u20191970 \u00d7 10-6 Tau \u03c4 Neutrino electr\u00f3nico [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28261"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=28261"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28261\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28261"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28261"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28261"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}